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+{
+ "cells": [
+ {
+ "cell_type": "markdown",
+ "id": "835d3761",
+ "metadata": {},
+ "source": [
+ "
SWDB Problem Set: Becoming a Data Detective \n",
+ "From someone else's figure to your own analysis \n",
+ "Works with any SWDB dataset — bring the one your chosen figure came from.
"
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "b76af5ad",
+ "metadata": {},
+ "source": [
+ "\n",
+ "\n",
+ "
How this problem set works \n",
+ "\n",
+ "This morning you explored a dataset and made figures. Those figures are now posted on Slack.\n",
+ "\n",
+ "**Your starting point is one of your classmates' figures.** Pick any figure from the channel, along\n",
+ "with the dataset it came from — ideally one you did *not* work on this morning.\n",
+ "\n",
+ "| Part | Task |\n",
+ "| --- | --- |\n",
+ "| 1 | Load their dataset and find the pieces the figure needs |\n",
+ "| 2 | Reproduce the figure, and interrogate what it shows |\n",
+ "| 3 | Align activity to event onsets: raster and PSTH |\n",
+ "| 4 | Signal and noise correlations, and whether to trust them |\n",
+ "\n",
+ "You already have the data-access skills for Part 1 from this morning's tutorial. This problem set is\n",
+ "about what comes after loading: **shaping data, and checking whether the result means anything.**\n",
+ "\n",
+ "**Deliverable:** a short README naming the figure and dataset you chose, the decisions you made at\n",
+ "each step, and an honest assessment of what your numbers do and do not support.\n",
+ "\n",
+ "Every dataset is different, and the notebook does not know which one you picked. The code\n",
+ "cells are prompts, not templates — you write what goes in them, using the access patterns from\n",
+ "this morning. Only a few things are given: the imports, and two helper functions from the tutorial.\n",
+ "\n",
+ "The differences you will run into are not cosmetic. Across the datasets in this workshop:\n",
+ "\n",
+ "- **Recording modality** — a continuous calcium signal in some, discrete spike times in\n",
+ " others. Spikes need binning before anything here applies.\n",
+ "- **Sampling rate** — from a few Hz to tens of kHz, which sets what timing you can resolve.\n",
+ "- **Number of neurons** — tens to thousands, which changes what is tractable in one pass.\n",
+ "- **Stimulus structure** — many conditions with few repeats, few conditions with many, or no\n",
+ " sensory stimulus at all.\n",
+ "- **What was recorded alongside** — running, licking, pupil, reward; some datasets have all of\n",
+ " it, some none.\n",
+ "- **Where things live in the file** — container and column names differ, and so does which\n",
+ " container holds the trial table.\n",
+ "\n",
+ "None of that is written on the outside of the file. **You have to look.** Part of each prompt is\n",
+ "deciding whether the analysis it asks for even applies to your dataset — and saying so when it\n",
+ "does not.\n",
+ "\n",
+ ""
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "a9965fde",
+ "metadata": {},
+ "source": [
+ "\n",
+ "\n",
+ "
Taking it slow: Analysis step by step \n",
+ "\n",
+ "You can now generate an analysis faster than you can check one. Ask an LLM for a correlation matrix\n",
+ "and you will have one in thirty seconds, beautifully formatted, with a colorbar.\n",
+ "\n",
+ "The problem is that a result computed on four trials can look exactly like a result computed on four\n",
+ "hundred. A bug can look exactly like a finding. A correlation computed in a window where nothing\n",
+ "happened can look exactly like a real effect.\n",
+ "\n",
+ "So the questions to keep asking are:\n",
+ "\n",
+ "- **What is actually in this file?** Not what you assume — what is there.\n",
+ "- **Does this dataset support the question I am asking?**\n",
+ "- **How is the data being transformed?** Plot the data after each step.\n",
+ "- **What would make this result wrong?** Name it before you see the answer.\n",
+ "\n",
+ ""
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "0dfe350b",
+ "metadata": {},
+ "source": [
+ "---"
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "b9da37e5",
+ "metadata": {},
+ "source": [
+ "\n",
+ "\n",
+ "
Part 1: Load the dataset and find the pieces you need \n",
+ "\n",
+ "Same access pattern as this morning: find your dataset's mount under /data, locate a\n",
+ "session's NWB file, then dot and bracket notation into the containers.\n",
+ "\n",
+ "**Your classmate's figure tells you what to look for.** Before you open anything, list the pieces the\n",
+ "figure needs — neural activity, plus whatever else it plots: a behavioral trace, epoch\n",
+ "boundaries, trial times, stimulus identity.\n",
+ "\n",
+ "Then find each one, and note the ones that turn out not to exist. **A piece being absent is a\n",
+ "finding about the dataset, not a failure.** Some datasets have no running wheel, no pupil camera, no\n",
+ "visual stimulus at all. You will build the figure from what is there.\n",
+ "\n",
+ ""
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": null,
+ "id": "50d8a203",
+ "metadata": {},
+ "outputs": [],
+ "source": [
+ "import os\n",
+ "\n",
+ "import numpy as np\n",
+ "import pandas as pd\n",
+ "import matplotlib.pyplot as plt\n",
+ "import pynwb\n",
+ "from scipy import stats\n",
+ "\n",
+ "pd.set_option('display.width', 200)\n",
+ "pd.set_option('display.max_columns', 30)\n",
+ "\n",
+ "data_dir = '/data'"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": null,
+ "id": "0a5cd672",
+ "metadata": {},
+ "outputs": [],
+ "source": [
+ "# List the datasets mounted under /data."
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "34f16e31",
+ "metadata": {},
+ "source": [
+ "\n",
+ "\n",
+ "Start from the metadata table, not the file tree. Each dataset has a metadata CSV in\n",
+ "/code/metadata/ — one row per session, with subject, session type, date and the\n",
+ "asset name. Read that first and choose a session from it, because the filename alone will not tell you\n",
+ "which imaging stage or task condition you are looking at.\n",
+ "\n",
+ "Then build the path: the NWB lives inside that dataset's mount under /data/.\n",
+ "\n",
+ "
"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": null,
+ "id": "76df3e44",
+ "metadata": {},
+ "outputs": [],
+ "source": [
+ "# EDIT: read your dataset's metadata CSV from /code/metadata and look at what it\n",
+ "# offers: how many subjects, how many session types, how many sessions each."
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "cd09d433",
+ "metadata": {},
+ "source": [
+ "\n",
+ "\n",
+ "**Exercise:** Which session does your classmate's figure come from? Use the table to find it\n",
+ "— subject, session type, date — and say what you filtered on.\n",
+ "\n",
+ "Look at what the table offers before you filter. How many subjects, how many session types, how many\n",
+ "sessions each? That inventory is the first thing you know about the dataset.\n",
+ "\n",
+ "**Then ask what kind of neurons you are recording from.** This is not a detail — it decides\n",
+ "what your population average means. Check the transgenic line, the virus, and any other metadata\n",
+ "describing what was labeled (`nwb.subject.genotype`, the imaging plane's `indicator`, the session\n",
+ "metadata table).\n",
+ "\n",
+ "- **Imaging.** You see only the cells expressing the calcium indicator. A pan-excitatory driver\n",
+ " gives you a very different population from an interneuron-specific one, and \"population activity\"\n",
+ " in each case means something different.\n",
+ "- **Electrophysiology.** A probe records whatever is near it, so the recording is not cell-type\n",
+ " specific by default. But a line or virus may still be present for **optotagging** — light\n",
+ " activation used to identify a targeted cell type among the recorded units. If so, there may be a\n",
+ " column marking which units were tagged.\n",
+ "\n",
+ "Write down what is labeled in your session, and say what population your averages are actually\n",
+ "averaging over.\n",
+ "\n",
+ "
"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": null,
+ "id": "3995769b",
+ "metadata": {},
+ "outputs": [],
+ "source": [
+ "# EDIT: filter the table to the session behind your figure, take one row as\n",
+ "# `session`, and say what you filtered on."
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": null,
+ "id": "79a72f42",
+ "metadata": {},
+ "outputs": [],
+ "source": [
+ "# EDIT: examine the column values of the session you selected\n",
+ "# what is the session type, genotype, the targeted structure, etc. "
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "15085858",
+ "metadata": {},
+ "source": [
+ "\n",
+ "\n",
+ "Now build the path. The metadata table's name column is normally the session's\n",
+ "folder name inside the mount, so you can go straight there rather than searching. Inside that folder\n",
+ "sits one NWB store — either a single .nwb file (HDF5) or a directory \n",
+ "(zarr). List the folder, keep the entry with nwb in its name, and check you got exactly\n",
+ "one before continuing.\n",
+ "\n",
+ "
\n"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": null,
+ "id": "d81da35f",
+ "metadata": {},
+ "outputs": [],
+ "source": [
+ "# EDIT: set `dataset_dir` to the mount holding your dataset (one of the names\n",
+ "# printed above), then join it with your session's folder name to get `session_dir`.\n"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": null,
+ "id": "e3cb59b2",
+ "metadata": {},
+ "outputs": [],
+ "source": [
+ "# EDIT: list `session_dir`, keep entries with 'nwb' in the name, and assert you\n",
+ "# found exactly one. Watch for sidecar files that also contain 'nwb'. Join the\n",
+ "# match onto `session_dir` to get `nwb_path`.\n"
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "9922f8c6",
+ "metadata": {},
+ "source": [
+ "\n",
+ "\n",
+ "**Exercise:** Did you get exactly one match? More than one usually means several processing\n",
+ "generations of the same session are attached — check which you picked. Zero means the session\n",
+ "in the table is not mounted in this capsule, which is worth knowing before you debug anything else.\n",
+ "\n",
+ "
"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": null,
+ "id": "4fd1343a",
+ "metadata": {},
+ "outputs": [],
+ "source": [
+ "# Open the NWB file. Name it `nwb`."
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "32bd96d7",
+ "metadata": {},
+ "source": [
+ "\n",
+ "\n",
+ "
Find the data the figure needs \n",
+ "\n",
+ "A handful of containers hold almost everything. Which one holds what **varies by dataset**, so list\n",
+ "them all before you index into any of them.\n",
+ "\n",
+ "| container | commonly holds |\n",
+ "| --- | --- |\n",
+ "| `processing` | processed neural activity — in some datasets also behavior |\n",
+ "| `intervals` | epoch tables, trial tables, stimulus presentation tables |\n",
+ "| `stimulus` | stimulus templates — but in some datasets, the trial tables too |\n",
+ "| `acquisition` | raw acquired signals |\n",
+ "| `events` | discrete behavioral and stimulus events, in some datasets |\n",
+ "\n",
+ "Row three is not hypothetical: some datasets put their trial tables in `stimulus` and leave\n",
+ "`intervals` holding only epochs. If you look in one container, find nothing, and conclude the data\n",
+ "is missing, you will be wrong. **Print them all.**\n",
+ "\n",
+ "The `events` row needs its own warning. It is optional — plenty of files do not have one, and\n",
+ "`nwb.processing` will not reveal it either way, because it is reached by its own accessor\n",
+ "(`nwb.events`, or `nwb.get_all_events()` for a single table across all event types). When it *is*\n",
+ "present it holds **behavioral and stimulus events** — licks, rewards, stimulus changes —\n",
+ "each a timestamped row with an `event_type` column. It does **not** hold neural events. Where a file\n",
+ "has no events table, the same information is usually in a `processing` behavior module or implicit\n",
+ "in columns of the trials table.\n",
+ "\n",
+ "“Events” means two different things \n",
+ "\n",
+ "The word is overloaded in NWB, and the two meanings live in different places.\n",
+ "\n",
+ "1. Neural events — inside a `processing` plane. A plane usually holds several\n",
+ "representations of the same neurons: raw fluorescence, neuropil-corrected, dF/F, and often events.\n",
+ "Events are the output of running deconvolution on dF/F — an attempt to recover the\n",
+ "discrete firing that produced the slow calcium signal. Stored as an array with the same shape and\n",
+ "same timestamps as dF/F, but mostly zeros : nonzero only where an event was detected, the\n",
+ "value carrying its inferred magnitude. Treat the nonzero samples as spike-like events, not as a\n",
+ "continuous trace. The name is not standardised — one dataset calls it events,\n",
+ "another event_timeseries, and some have none at all and give you only dF/F.\n",
+ "\n",
+ "2. Behavioral / task events — a separate table. Discrete, timestamped occurrences during\n",
+ "the session: licks, rewards, stimulus changes. These may sit in an events table reached through\n",
+ "`nwb.events` or `nwb.get_all_events()`, in a `processing` behavior module, or be implicit in columns\n",
+ "of the trials table. Unlike neural events, these are measured, not inferred .\n",
+ "\n",
+ "A container is not always visible from the top level, so print the interfaces inside each processing\n",
+ "module too — and remember `nwb.processing` will not show you an events table reached by its own\n",
+ "accessor.\n",
+ "\n",
+ "\n"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": null,
+ "id": "765a84d8",
+ "metadata": {},
+ "outputs": [],
+ "source": [
+ "# What is in this file? Print the containers before you index into any of them:\n",
+ "# processing, intervals, acquisition, stimulus. Then look INSIDE each processing\n",
+ "# module -- the listing above only gives you the module names. Check for an events\n",
+ "# table too; it has its own accessor and will not appear in any of the four.\n"
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "41eb1f54",
+ "metadata": {},
+ "source": [
+ "\n",
+ "\n",
+ "
Is your dataset continuous or spiking? This is the first fork in the road, and it\n",
+ "changes what \"activity\" even means.\n",
+ "\n",
+ "
Continuous (calcium imaging, LFP): a `(n_timepoints, n_cells)` array already exists in the\n",
+ "file. Find it and you are done.\n",
+ "\n",
+ "
Spiking (Neuropixels, sorted electrophysiology): there is no such array. Each unit carries its\n",
+ "own list of spike times, usually in a `units` table, and you must
bin them yourself —\n",
+ "choose a bin width, count spikes per bin, divide by the width to get a rate in spikes/s. Everything\n",
+ "downstream then works the same way.\n",
+ "\n",
+ "Two decisions come with spiking data, and neither has a default:\n",
+ "\n",
+ "-
Which units. Spike sorting produces more units than you should analyze. There will be\n",
+ " quality-control columns (`is_qc_pass`, `firing_rate`, `presence_ratio`, `snr`) and often an\n",
+ " anatomical label. Select on them explicitly and say what you selected — a session can drop\n",
+ " from thousands of units to dozens, and the ones you drop change your answer.\n",
+ "-
Bin width. Too wide blurs the response; too narrow leaves mostly-empty bins and noisy\n",
+ " single-trial estimates. Try a few and see how much your answer moves.\n",
+ "\n",
+ "
\n",
+ "bin_width = 0.010 # seconds -- your decision\n",
+ "edges = np.arange(0, t_end + bin_width, bin_width)\n",
+ "counts, _ = np.histogram(one_unit_spike_times, bins=edges)\n",
+ "rate = counts / bin_width # spikes/s\n",
+ "bin_centres = edges[:-1] + bin_width / 2\n",
+ " \n",
+ "\n",
+ "Sparse binned spikes behave like a deconvolved calcium trace: sharper in time, and noisy per\n",
+ "trial.\n",
+ "\n",
+ "
"
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "1317510b",
+ "metadata": {},
+ "source": [
+ "\n",
+ "\n",
+ "Two things to check as you pull out the activity trace. \n",
+ "\n",
+ "Timestamps. Some datasets store an explicit `timestamps` array; others store a sampling\n",
+ "`rate` and a `starting_time`, and you reconstruct the times yourself. Everything downstream needs\n",
+ "real times in seconds, so check which you have — `series.timestamps` is `None` when the file\n",
+ "uses a rate.\n",
+ "\n",
+ "Lazy loading. NWB data objects do not load until you index them. That is what lets you open a\n",
+ "50 GB file instantly, but it means `data.std()` may fail where `np.std(data)` works. Convert\n",
+ "with `np.asarray()` once you know the array is small enough to hold, or slice first.\n",
+ "\n",
+ "
"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": null,
+ "id": "ce7e3b99",
+ "metadata": {},
+ "outputs": [],
+ "source": [
+ "# Find the neural activity in this file and pull out two things:\n",
+ "# `dff` -- the (n_timepoints, n_cells) trace array\n",
+ "# `ts` -- the matching times in seconds\n",
+ "# Not every dataset stores a timestamps array; see the note above.\n",
+ "# Print the shapes, the frame rate, and the session duration as a sanity check."
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": null,
+ "id": "9ace8196",
+ "metadata": {},
+ "outputs": [],
+ "source": [
+ "# Pull out the other pieces your chosen figure needs -- stimulus/trial tables,\n",
+ "# and any behavioral traces the dataset has. Tables become DataFrames with\n",
+ "# .to_dataframe(); timeseries have .data and .timestamps.\n",
+ "# Print the shape of each, and note anything that turns out not to exist."
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "583526cb",
+ "metadata": {},
+ "source": [
+ "\n",
+ "\n",
+ "
Quality control: which cells or units belong in the analysis? \n",
+ "\n",
+ "Segmentation and spike sorting are automated, and both over-produce. An ophys plane contains ROIs the\n",
+ "classifier thinks are not cell bodies; a sorted probe contains units that drift, that are barely\n",
+ "above noise, or that are two neurons merged. The activity matrix you just loaded usually contains\n",
+ "all of them. \n",
+ "\n",
+ "Pipelines record their own verdicts. For imaging they live on the ROI table beside the masks; for\n",
+ "electrophysiology, on the units table. The columns differ by pipeline and by dataset — boolean\n",
+ "flags, continuous probabilities, morphology metrics, contamination estimates — so there is no\n",
+ "list to memorise. Print the columns and see what your dataset offers.\n",
+ "\n",
+ "Filtering is not automatically the right move, and the criteria are yours to justify. But\n",
+ "inheriting the unfiltered set by default is a decision you made without noticing , and it is the\n",
+ "kind that never appears in a methods section.\n",
+ "\n",
+ ""
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": null,
+ "id": "71bdf349",
+ "metadata": {},
+ "outputs": [],
+ "source": [
+ "# EDIT: find the per-cell quality table for your dataset -- a plane segmentation\n",
+ "# for imaging, nwb.units for electrophysiology -- and print its scalar columns:\n",
+ "# which are flags, which are continuous scores, and what each would exclude."
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "ad6b13e7",
+ "metadata": {},
+ "source": [
+ "\n",
+ "\n",
+ "**Exercise:** Does your dataset carry per-cell or per-unit quality metrics? Report what the\n",
+ "columns are, how many entries each flag would exclude, and whether the activity matrix is already\n",
+ "filtered or contains everything.\n",
+ "\n",
+ "Then decide. Whatever you choose, **state the criterion and the count you dropped** — that\n",
+ "sentence belongs in your methods.\n",
+ "\n",
+ "
"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": null,
+ "id": "a5ddd96e",
+ "metadata": {},
+ "outputs": [],
+ "source": [
+ "# EDIT: apply your QC criterion. Check the table length matches the activity\n",
+ "# matrix first, apply the SAME mask to every per-cell array you loaded, and print\n",
+ "# how many cells you dropped."
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "33843692",
+ "metadata": {},
+ "source": [
+ "\n",
+ "\n",
+ "Plotting a long recording. A whole session at a fine sampling rate can be hundreds of\n",
+ "thousands of points — slow to draw and impossible to read. Plot a slice instead, but choose the\n",
+ "slice from the data rather than picking a round number: an arbitrary window can easily contain no\n",
+ "activity at all, and an empty panel looks identical to a broken one.\n",
+ "\n",
+ "
"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": null,
+ "id": "0ce932b5",
+ "metadata": {},
+ "outputs": [],
+ "source": [
+ "# Plot one cell's trace against time, as a sanity check on what you loaded.\n",
+ "# Choose the cell deliberately rather than taking index 0, and say how you chose.\n",
+ "# Watch out for cells that are entirely NaN.\n",
+ "# If the recording is long, plot a slice -- and pick the slice from the data."
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "057cd94e",
+ "metadata": {},
+ "source": [
+ "\n",
+ "\n",
+ "**Exercise:** Look at that trace for a few seconds before moving on. Is anything about it\n",
+ "surprising? Would you have noticed if you had skipped straight to the analysis?\n",
+ "\n",
+ "
"
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "093087fc",
+ "metadata": {},
+ "source": [
+ "\n",
+ "\n",
+ "
Set up the main variables for this dataset \n",
+ "\n",
+ "Point these names at the equivalent pieces of your own NWB file. Later sections reference them,\n",
+ "so getting them right here saves repeating yourself — but edit anything you like as you go.\n",
+ "This is your notebook now.\n",
+ "\n",
+ ""
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": null,
+ "id": "f1fbee26",
+ "metadata": {},
+ "outputs": [],
+ "source": [
+ "# Set up the main variables for this dataset. Later sections use these names,\n",
+ "# so getting them right here saves repeating yourself -- but edit anything you\n",
+ "# like as you go.\n",
+ "activity = ... # (n_timepoints, n_cells)\n",
+ "timestamps = ... # (n_timepoints,) in seconds\n",
+ "events = ... # one row per event / trial / presentation\n",
+ "\n",
+ "# A second activity representation, if your dataset has one (deconvolved\n",
+ "# events, spike estimates). Set to None if it does not.\n",
+ "activity_events = ...\n"
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "b8d7adc3",
+ "metadata": {},
+ "source": [
+ "\n",
+ "\n",
+ "**Exercise:** Print the columns of your stimulus table. Which describe *what was\n",
+ "presented*, which describe *what the animal did*, and which are bookkeeping?\n",
+ "\n",
+ "Note any column whose meaning you cannot guess — that is a databook lookup for your README.\n",
+ "\n",
+ "
"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": null,
+ "id": "2f50525e",
+ "metadata": {},
+ "outputs": [],
+ "source": [
+ "# Print the columns of your event table, then look at the first few rows."
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "b6e8635f",
+ "metadata": {},
+ "source": [
+ "---"
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "15dbba5d",
+ "metadata": {},
+ "source": [
+ "\n",
+ "\n",
+ "
Part 2: Reproduce the figure, and interrogate what it shows \n",
+ "\n",
+ "You have your classmate's figure. You do not have their code, and you may not have a caption either.\n",
+ "\n",
+ "Before you write anything, write down what you think the figure shows. One or two sentences,\n",
+ "in your notebook, as a claim someone could disagree with: \"activity is higher during X than during\n",
+ "Y\" , \"the response is larger on this trial type\" , \"these two signals rise together.\" \n",
+ "\n",
+ "Two reasons this comes first. It commits you to an interpretation before the data can talk you into\n",
+ "one — and it converts a picture into something you can actually test. A figure cannot be right\n",
+ "or wrong. A claim can.\n",
+ "\n",
+ ""
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "10a7584d",
+ "metadata": {},
+ "source": [
+ "\n",
+ "\n",
+ "**Exercise:** Write your claim about the figure you picked, in the cell below, before you\n",
+ "write any code.\n",
+ "\n",
+ "Be specific enough to be wrong. \"There is neural activity\" is not a claim; \"population activity is\n",
+ "higher in the second half of the session\" is.\n",
+ "\n",
+ "
"
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "855780a7",
+ "metadata": {},
+ "source": [
+ "_Your claim:_\n",
+ "\n",
+ "\n"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": null,
+ "id": "afa5dc32",
+ "metadata": {},
+ "outputs": [],
+ "source": [
+ "# For each timeseries your figure uses: the typical sampling interval, how many\n",
+ "# gaps are much larger than it, and how much of the session has no data."
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "672b7f36",
+ "metadata": {},
+ "source": [
+ "\n",
+ "\n",
+ "
Now rebuild it \n",
+ "\n",
+ "Get the pieces the figure needs and plot them. You will not match it exactly — different\n",
+ "smoothing, different colors, a different subset of cells — and that is fine. What matters is\n",
+ "that the structure you see is the same structure they saw.\n",
+ "\n",
+ "If you cannot rebuild some element because the dataset does not contain it, note that and rebuild\n",
+ "what you can.\n",
+ "\n",
+ ""
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": null,
+ "id": "b2418ea7",
+ "metadata": {},
+ "outputs": [],
+ "source": [
+ "# Compute whatever your chosen figure shows.\n",
+ "# For a population_rate average: the mean across cells at each timepoint.\n",
+ "# Name it `population_rate`, and check its shape before you plot."
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "9ee42d5b",
+ "metadata": {},
+ "source": [
+ "\n",
+ "\n",
+ "To shade the epochs we need their start and stop times. Where epochs live varies by dataset:\n",
+ "sometimes an `epoch_name` column on the stimulus table, sometimes a separate epochs table.\n",
+ "\n",
+ "**Check that the column you group by actually varies.** If it takes one value, you will get a single\n",
+ "block spanning the session — a figure that looks fine and is wrong.\n",
+ "\n",
+ "
"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": null,
+ "id": "c3698fbc",
+ "metadata": {},
+ "outputs": [],
+ "source": [
+ "# Does your event table carry an epoch column? If so, how many distinct\n",
+ "# values does it actually take?"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": null,
+ "id": "ed0fe478",
+ "metadata": {},
+ "outputs": [],
+ "source": [
+ "# Build a table of epoch boundaries with one row per epoch, indexed by name\n",
+ "# and sorted in time. Name it `epochs`, with `start_time` and `stop_time`\n",
+ "# columns -- the shading helper below expects those."
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": null,
+ "id": "47b46b60",
+ "metadata": {},
+ "outputs": [],
+ "source": [
+ "# Shade each epoch a different color -- same helper as the tutorial\n",
+ "colors = dict(zip(epochs.index, plt.cm.Pastel1.colors))\n",
+ "\n",
+ "\n",
+ "def shade_epoch_blocks(ax):\n",
+ " \"\"\"Shade each epoch on `ax`, one colour per epoch label.\n",
+ "\n",
+ " Epochs are the coarse structure of the session -- which stimulus block or\n",
+ " task phase was running. Shading them behind a trace shows at a glance\n",
+ " whether a change in activity lines up with a change in what was happening.\n",
+ " \"\"\"\n",
+ " for label, row in epochs.iterrows():\n",
+ " # zorder=0 keeps the shading BEHIND the data; alpha so the trace on top\n",
+ " # stays readable. label= puts each epoch in the legend once.\n",
+ " ax.axvspan(row.start_time, row.stop_time, color=colors[label],\n",
+ " alpha=0.5, zorder=0, label=label)\n"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": null,
+ "id": "b2a9253b",
+ "metadata": {},
+ "outputs": [],
+ "source": [
+ "# Build your version of the figure: the traces stacked on a shared time axis,\n",
+ "# with the epochs shaded (use `shade_epoch_blocks`). Include only the streams your\n",
+ "# dataset actually has."
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "509a4b43",
+ "metadata": {},
+ "source": [
+ "\n",
+ "\n",
+ "**Exercise:** Now test the claim you wrote above — do not eyeball it.\n",
+ "\n",
+ "Turn your sentence into a number you can check. If it compares epochs, compute the mean in each one,\n",
+ "alongside how long each epoch lasted, when in the session it happened, and what the animal was doing.\n",
+ "If it compares something else, compute the equivalent.\n",
+ "\n",
+ "Before you look: **what would make this comparison unfair?** Write your answer down first, then see\n",
+ "whether the table bears it out.\n",
+ "\n",
+ "Then go back and mark your claim as supported, contradicted, or untestable with this data. All three\n",
+ "are legitimate outcomes and all three belong in your README.\n",
+ "\n",
+ "
"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": null,
+ "id": "326af115",
+ "metadata": {},
+ "outputs": [],
+ "source": [
+ "# For each epoch compute the mean activity, and alongside it the things that\n",
+ "# could confound the comparison: how long the epoch lasted, how many samples\n",
+ "# that is, when in the session it happened, and what the animal was doing.\n",
+ "# Build a DataFrame with one row per epoch."
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "72c9c230",
+ "metadata": {},
+ "source": [
+ "---"
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "3ac7d615",
+ "metadata": {},
+ "source": [
+ "\n",
+ "\n",
+ "
Part 3: Align activity to event onsets \n",
+ "\n",
+ "The session overview shows everything at once, which means it shows very little. To see a response\n",
+ "you need to **align** activity to the times when something happened, and look across repeats.\n",
+ "\n",
+ "\"Something happened\" need not be a visual stimulus. It might be a sound, an optogenetic pulse, a\n",
+ "reward, a lick, or the start of a trial. Anything with a repeatable onset time works the same way\n",
+ "— and the rest of this notebook says \"event\" rather than \"stimulus\" for that reason.\n",
+ "\n",
+ "This morning's tutorial averaged across presentations. Here we look at what the average hides.\n",
+ "\n",
+ ""
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": null,
+ "id": "7fa6db01",
+ "metadata": {},
+ "outputs": [],
+ "source": [
+ "# How many times was each chosen_condition presented?"
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "0f119c7c",
+ "metadata": {},
+ "source": [
+ "\n",
+ "\n",
+ "
Are all of these events the same kind of event? \n",
+ "\n",
+ "An event table usually contains rows that are **not equivalent trials**. Depending on the dataset\n",
+ "that might be first versus repeated presentations, rewarded versus unrewarded trials, different\n",
+ "stimulus families, trials the animal responded to versus ignored, blocks recorded before and after\n",
+ "a manipulation, or blank and omitted entries that are not events at all.\n",
+ "\n",
+ "This matters before you align anything, for two reasons:\n",
+ "\n",
+ "- **Response magnitude can differ several-fold between trial types.** Averaging them together dilutes\n",
+ " the response toward whichever type is most numerous — which is often the weakest one.\n",
+ "- **Trial types differ in what else is happening.** Reward, licking, and arousal ride along with some\n",
+ " trial types and not others, so a difference you attribute to the stimulus may not be about the\n",
+ " stimulus.\n",
+ "\n",
+ "Find the columns in your table that distinguish trial types, and count them.\n",
+ "\n",
+ ""
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": null,
+ "id": "f02accfa",
+ "metadata": {},
+ "outputs": [],
+ "source": [
+ "# Which columns in your event table distinguish different KINDS of trial?\n",
+ "# Find them and count the rows of each kind."
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "f17c032d",
+ "metadata": {},
+ "source": [
+ "\n",
+ "\n",
+ "To compare them we need to cut a window of data around each onset. Same\n",
+ "`align_to_event_times` helper as this morning's tutorial.\n",
+ "\n",
+ "
"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": null,
+ "id": "3e418107",
+ "metadata": {},
+ "outputs": [],
+ "source": [
+ "def align_to_event_times(data, timestamps, event_times, pre=0.5, post=1.5):\n",
+ " \"\"\"Cut a window of data around each event time.\n",
+ "\n",
+ " data : array with time along the first axis\n",
+ " timestamps : time of each row of data, in seconds\n",
+ " event_times : times to align to, in seconds\n",
+ " pre, post : seconds before and after each event\n",
+ "\n",
+ " Returns (aligned_windows, window_time_axis) where the time axis is in\n",
+ " seconds relative to the event, and there is one window per usable_cells event.\n",
+ " \"\"\"\n",
+ " # Sampling interval. Median, not mean: one gap in the recording would\n",
+ " # inflate a mean and silently shrink every window.\n",
+ " dt = np.median(np.diff(timestamps))\n",
+ "\n",
+ " # Convert the requested seconds into a number of samples. int() truncates,\n",
+ " # so a window that is not a whole number of samples comes out slightly\n",
+ " # short -- check this if you need exact window edges.\n",
+ " n_pre, n_post = int(pre / dt), int(post / dt)\n",
+ "\n",
+ " aligned_windows = []\n",
+ " for event_time in event_times:\n",
+ " # Index of the first sample AT OR AFTER the event. side='left' returns\n",
+ " # the insertion point, so timestamps[i] >= event_time always.\n",
+ " #\n",
+ " # Do NOT round to the nearest sample: that pulls roughly half the\n",
+ " # trials one sample EARLIER than the event, which smears the onset and\n",
+ " # can make a real response look like it starts before the stimulus.\n",
+ " # Landing just after is honest -- the bias is one-directional and at\n",
+ " # most one sample.\n",
+ " i = np.searchsorted(timestamps, event_time, side='left')\n",
+ "\n",
+ " # Skip events too close to either end of the recording to fill a whole\n",
+ " # window. This drops trials SILENTLY, so compare\n",
+ " # aligned_windows.shape[0] against len(event_times) afterwards.\n",
+ " if i - n_pre >= 0 and i + n_post <= len(timestamps):\n",
+ " # Slice is n_pre + n_post samples long. Index n_pre within the\n",
+ " # window is the first sample at/after the event, i.e. t = 0.\n",
+ " aligned_windows.append(data[i - n_pre:i + n_post])\n",
+ "\n",
+ " # Time axis in seconds relative to the event. Starts at -n_pre*dt, which\n",
+ " # can be slightly later than -pre because of the truncation above.\n",
+ " window_time_axis = np.arange(-n_pre, n_post) * dt\n",
+ " return np.array(aligned_windows), window_time_axis\n"
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "518b20dd",
+ "metadata": {},
+ "source": [
+ "\n",
+ "\n",
+ "**Exercise:** Pick two trial types from your table and align the population average to\n",
+ "each separately, then plot both on the same axes.\n",
+ "\n",
+ "Write down your prediction first: do you expect a difference, and how large?\n",
+ "\n",
+ "Then choose which type to carry forward, and one condition within it. Name the things below, because\n",
+ "the rest of Part 3 refers to them:\n",
+ "\n",
+ "| name | what it holds |\n",
+ "| --- | --- |\n",
+ "| `stimulus_onset_times` | onset times of ALL trials of your chosen type |\n",
+ "| `onset_times` | onset times of the one condition you picked |\n",
+ "\n",
+ "
"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": null,
+ "id": "b428d085",
+ "metadata": {},
+ "outputs": [],
+ "source": [
+ "# Pick two kinds of trial and compare them: align the population_rate average to\n",
+ "# each set of onset_times separately and plot both on the same axes.\n",
+ "# Subtract each window's own pre-onset baseline before averaging.\n",
+ "# Name the two onset arrays `first_type_onset_times` and `second_type_onset_times`.\n",
+ "\n",
+ "# Note on the baseline: exclude the sample immediately before onset. With\n",
+ "# binned or sampled data that sample can straddle the event, so including\n",
+ "# it puts part of the response into the baseline and shrinks what you\n",
+ "# measure. `window_time_axis < -bin_width` rather than `< 0`.\n"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": null,
+ "id": "929d6d88",
+ "metadata": {},
+ "outputs": [],
+ "source": [
+ "# Choose the trial type to carry forward, and one chosen_condition within it.\n",
+ "# Name them:\n",
+ "# `stimulus_onset_times` -- onset_times of ALL trials of that type\n",
+ "# `onset_times` -- onset_times of the one chosen_condition you picked"
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "5bfe8592",
+ "metadata": {},
+ "source": [
+ "\n",
+ "\n",
+ "
Which cell or unit to look at? \n",
+ "\n",
+ "Whatever your dataset calls them — ROIs in an imaging plane, sorted units on a probe —\n",
+ "taking the first one in the table is an arbitrary choice you did not disclose. Ranking by how strongly\n",
+ "they respond is a *different* undisclosed choice unless you say so. Pick deliberately and write down\n",
+ "how you picked.\n",
+ "\n",
+ ""
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "1b842877",
+ "metadata": {},
+ "source": [
+ "\n",
+ "\n",
+ "
Which signal do you align? Most datasets ship more than one representation of the\n",
+ "same activity, and the choice is yours — but it is a choice, and it changes what the figures\n",
+ "show.\n",
+ "\n",
+ "
\n",
+ "ΔF/F (imaging)Continuous fluorescence. Carries the indicator's rise and\n",
+ "decay, so a brief response is smeared forward by hundreds of milliseconds, and slow drift shared\n",
+ "across the field of view inflates correlations between any two cells. Every timepoint has a\n",
+ "value. \n",
+ "Deconvolved events (imaging)An estimate of when the cell actually fired, with\n",
+ "the indicator kinetics removed. Temporally tighter, and mostly exact zeros — so single-trial\n",
+ "estimates are much noisier even though the trial average looks cleaner. \n",
+ "Spike times (electrophysiology)Discrete times, no continuous trace at all. You\n",
+ "choose a bin width to get a matrix, and that width is a real analysis decision: too fine and every\n",
+ "bin is empty, too coarse and you lose the timing you came for. \n",
+ "
\n",
+ "\n",
+ "None of these is the correct one. A question about response
latency or duration is badly served\n",
+ "by ΔF/F; a question needing a reliable per-trial number is badly served by a sparse signal. Pick\n",
+ "one, say why, and if you have time run the analysis twice and compare — that comparison is\n",
+ "usually more informative than either result alone.\n",
+ "\n",
+ "
Set the choice in one place so switching it is a one-line edit rather than a rewrite.\n",
+ "\n",
+ "
"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": null,
+ "id": "0a17dafe",
+ "metadata": {},
+ "outputs": [],
+ "source": [
+ "# EDIT: which signal to align for the figures below -- the deconvolved events if\n",
+ "# your dataset has them, otherwise the continuous trace. Set `aligned_signal` and\n",
+ "# a `signal_label` string for the axis labels, and say why you chose it."
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": null,
+ "id": "7e796db6",
+ "metadata": {},
+ "outputs": [],
+ "source": [
+ "# Choose an example cell to look at, and say how you chose it.\n",
+ "# Set `pre` and `post` (seconds before/after onset) and name the cell `example_roi`.\n",
+ "# Re-derive the index against the CURRENT activity matrix -- an index from an\n",
+ "# earlier cell may not refer to the same neuron."
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": null,
+ "id": "6e2b89cb",
+ "metadata": {},
+ "outputs": [],
+ "source": [
+ "# Cut a window around every onset for your example cell, using\n",
+ "# `align_to_event_times`. Name the results `aligned_windows` and `t`, and print the shape."
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "b71b2ed3",
+ "metadata": {},
+ "source": [
+ "\n",
+ "\n",
+ "**Exercise:** Compare the number of windows you got back against the number of onsets you\n",
+ "asked for. Are they the same?\n",
+ "\n",
+ "If not, read the helper again and work out where the missing trials went — then decide whether\n",
+ "losing them matters for your analysis.\n",
+ "\n",
+ "This is worth doing every time you call something that returns one row per trial. A function that\n",
+ "quietly returns fewer rows than you gave it will not raise an error; it will just make your\n",
+ "n smaller than you think it is.\n",
+ "\n",
+ "
"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": null,
+ "id": "6f0d53ee",
+ "metadata": {},
+ "outputs": [],
+ "source": [
+ "# Compare the number of onset_times you asked for against the number of aligned_windows\n",
+ "# that came back."
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "2306d820",
+ "metadata": {},
+ "source": [
+ "\n",
+ "\n",
+ "
Raster and PSTH \n",
+ "\n",
+ "The raster shows every trial; the PSTH is their average. Plot them together so you can see what the\n",
+ "average discards.\n",
+ "\n",
+ ""
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": null,
+ "id": "7b19071f",
+ "metadata": {},
+ "outputs": [],
+ "source": [
+ "# Plot the raster and the PSTH side by side: every trial as a heatmap, and\n",
+ "# the trial average with a measure of spread."
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "37b0809f",
+ "metadata": {},
+ "source": [
+ "\n",
+ "\n",
+ "**Exercise:** Now do it for every cell and plot the result as a heatmap, sorted by\n",
+ "response magnitude. How many cells respond at all?\n",
+ "\n",
+ "
"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": null,
+ "id": "242adec6",
+ "metadata": {},
+ "outputs": [],
+ "source": [
+ "# Do it for every cell: build a (n_cells, n_timepoints) array of\n",
+ "# trial-averaged responses. Name it `responses`."
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": null,
+ "id": "2ac363c7",
+ "metadata": {},
+ "outputs": [],
+ "source": [
+ "# Plot `responses` as a heatmap, sorted by response magnitude.\n",
+ "# Then plot it again with each cell's own pre-onset baseline subtracted,\n",
+ "# and compare the two panels."
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "1430b5f2",
+ "metadata": {},
+ "source": [
+ "\n",
+ "\n",
+ "
The same analysis on a different signal \n",
+ "\n",
+ "Skip this section if your dataset has only one representation of activity. A probe recording\n",
+ "gives you spike times and nothing else — there is no second signal to compare against, and\n",
+ "saying so in your write-up is the correct answer here, not a gap.\n",
+ "\n",
+ "If you do have two — a continuous trace and a deconvolved estimate, most commonly — they\n",
+ "are not interchangeable, and running the same analysis on both is the cheapest way to find out how\n",
+ "much your conclusion depends on that choice.\n",
+ "\n",
+ "Check what your dataset has before assuming. List the interfaces in the processing container\n",
+ "and see whether a second per-cell timeseries is there at all.\n",
+ "\n",
+ ""
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": null,
+ "id": "f50f4424",
+ "metadata": {},
+ "outputs": [],
+ "source": [
+ "# Clean tiny float noise to exact zeros so \"fraction exactly zero\" means what\n",
+ "# it says, then compare the two representations: shapes, sparsity, shared clock."
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "248dc786",
+ "metadata": {},
+ "source": [
+ "\n",
+ "\n",
+ "**Exercise:** If your dataset has two activity representations, align both to the same\n",
+ "onsets and plot the trial-averaged population response side by side. What differs — the\n",
+ "duration, the shape, the size relative to baseline?\n",
+ "\n",
+ "If it has only one, note that in your README and move on.\n",
+ "\n",
+ "
"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": null,
+ "id": "798195b0",
+ "metadata": {},
+ "outputs": [],
+ "source": [
+ "# Build a list of the activity representations you have, then plot the aligned\n",
+ "# population_rate response for each. If you only have one, say so and move on."
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "36c28085",
+ "metadata": {},
+ "source": [
+ "---"
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "0fc19301",
+ "metadata": {},
+ "source": [
+ "\n",
+ "\n",
+ "
Part 4: Signal and noise correlations \n",
+ "\n",
+ "First, the math \n",
+ "\n",
+ "The Pearson correlation between two variables $x$ and $y$ is\n",
+ "\n",
+ "$$ r = \\frac{\\sum_i (x_i - \\bar{x})(y_i - \\bar{y})}\n",
+ " {\\sqrt{\\sum_i (x_i - \\bar{x})^2}\\;\\sqrt{\\sum_i (y_i - \\bar{y})^2}} $$\n",
+ "\n",
+ "In words:\n",
+ "\n",
+ "1. **Center** each variable by subtracting its mean.\n",
+ "2. **Multiply** the centered values pointwise and sum — large and positive when they vary\n",
+ " together, negative when oppositely, near zero when unrelated.\n",
+ "3. **Normalize** by each variable's spread, forcing the result between -1 and +1.\n",
+ "\n",
+ "Compute it once by hand before running it thousands of times.\n",
+ "\n",
+ ""
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": null,
+ "id": "e58de86e",
+ "metadata": {},
+ "outputs": [],
+ "source": [
+ "# Compute the correlation between two cells' traces BY HAND, in three steps:\n",
+ "# 1. centre each variable (subtract its mean)\n",
+ "# 2. multiply the centred values pointwise and sum\n",
+ "# 3. normalise by the spread of each\n",
+ "# Then check your answer against np.corrcoef."
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "eb57af3d",
+ "metadata": {},
+ "source": [
+ "\n",
+ "\n",
+ "Two consequences that matter for everything below:\n",
+ "\n",
+ "- $r$ says nothing about response **size**, only whether two things move together.\n",
+ "- $r$ is computed over a set of paired observations, and **how many observations you have determines\n",
+ " how noisy $r$ is** — but the value itself gives you no clue how many there were.\n",
+ "\n",
+ "
"
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "34039ac5",
+ "metadata": {},
+ "source": [
+ "\n",
+ "\n",
+ "**Exercise:** What does a given value of $r$ look like? Simulate pairs with known\n",
+ "correlations and plot them.\n",
+ "\n",
+ "
"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": null,
+ "id": "5aaed716",
+ "metadata": {},
+ "outputs": [],
+ "source": [
+ "# Simulate pairs of variables with known correlations (try 0, 0.2, 0.5, 0.9)\n",
+ "# and plot each as a scatter, titled with its measured r."
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "99087112",
+ "metadata": {},
+ "source": [
+ "\n",
+ "\n",
+ "
Two reasons neurons are correlated \n",
+ "\n",
+ "- **Signal correlation.** Do they respond similarly *across conditions*? Correlate the two neurons'\n",
+ " tuning curves — their average response to each condition.\n",
+ "- **Noise correlation.** When the *same* condition repeats, do they fluctuate together around their\n",
+ " own averages? Subtract each condition's mean and correlate the residuals.\n",
+ "\n",
+ "A \"condition\" is whatever your event table repeats: an image, a grating direction, a tone, a\n",
+ "photostimulation target, a task context. All that matters is that it recurs enough times to average\n",
+ "over.\n",
+ "\n",
+ "Same data, different thing averaged over:\n",
+ "\n",
+ "| | what is correlated | one observation is |\n",
+ "| --- | --- | --- |\n",
+ "| signal | condition means | one condition |\n",
+ "| noise | within-condition residuals | one trial |\n",
+ "\n",
+ "That last column matters more than anything else in this notebook.\n",
+ "\n",
+ ""
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "a7bf3465",
+ "metadata": {},
+ "source": [
+ "\n",
+ "\n",
+ "
Step 1: choose which events to use \n",
+ "\n",
+ "Not every event is comparable to every other. Decide which subset is a fair comparison and write down\n",
+ "why.\n",
+ "\n",
+ ""
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": null,
+ "id": "ef61874b",
+ "metadata": {},
+ "outputs": [],
+ "source": [
+ "# Restrict to comparable events, and write down WHY -- this choice belongs in\n",
+ "# your methods. Name the results:\n",
+ "# `all_onset_times` -- the onset times you keep\n",
+ "# `labels` -- the chosen_condition label for each of those onset_times"
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "0bf2b4f2",
+ "metadata": {},
+ "source": [
+ "\n",
+ "\n",
+ "
Step 2: one number per trial per neuron \n",
+ "\n",
+ "We need a `(n_trials, n_cells)` matrix. Average each aligned window over a response window, and\n",
+ "subtract a **baseline** from just before onset — otherwise each trial's \"response\" includes\n",
+ "wherever the cell happened to be sitting beforehand, and those levels drift together across the\n",
+ "population from bleaching, arousal, and movement.\n",
+ "\n",
+ "Choosing the two windows is dataset-specific. The response window should cover the response\n",
+ "your Part 3 plot showed — look at it rather than copying a number from here, since a calcium\n",
+ "signal and a spike rate need very different windows. The baseline window should sit in the gap\n",
+ "before onset, and must **exclude any stimulation artifact**: with optogenetics or electrical\n",
+ "stimulation the frames around the pulse can be unusable, so leave a margin on both sides.\n",
+ "\n",
+ ""
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": null,
+ "id": "636791ff",
+ "metadata": {},
+ "outputs": [],
+ "source": [
+ "# Build the (n_trials, n_cells) response matrix `trial_response_matrix`: for each\n",
+ "# trial, mean activity in a response window minus a pre-onset baseline.\n",
+ "#\n",
+ "# BUILD IT IN STEPS, in separate cells, checking as you go. The solutions\n",
+ "# notebooks do it this way for a reason -- a shape printed at the end of a loop\n",
+ "# tells you almost nothing about whether the arithmetic inside was right.\n",
+ "# a) pick the two windows, and print how many SAMPLES each one holds\n",
+ "# b) do one trial, one cell, by hand -- print the actual values you average\n",
+ "# c) one trial, all cells -- check the row length equals n_cells\n",
+ "# d) loop over trials -- count how many rows came out incomplete\n",
+ "# e) drop those rows from the matrix AND from the labels with the SAME mask,\n",
+ "# then assert the two lengths match\n",
+ "#\n",
+ "# Note on the baseline: exclude the sample immediately before onset. With\n",
+ "# binned or sampled data that sample can straddle the event, so including it\n",
+ "# puts part of the response into the baseline and shrinks what you measure --\n",
+ "# `window_time_axis < -bin_width` rather than `< 0`. Then check how many\n",
+ "# samples are actually left: a \"baseline\" of one sample is not an average.\n"
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "84ab91ca",
+ "metadata": {},
+ "source": [
+ "\n",
+ "\n",
+ "
Step 3: tuning curves — look before correlating \n",
+ "\n",
+ ""
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": null,
+ "id": "8992eaed",
+ "metadata": {},
+ "outputs": [],
+ "source": [
+ "# Build the condition_mean_response curves: the per-chosen_condition mean response of each cell.\n",
+ "# Name the chosen_condition list `conditions` and the array `condition_mean_response`,\n",
+ "# shaped (n_conditions, n_cells)."
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": null,
+ "id": "9e71ccdb",
+ "metadata": {},
+ "outputs": [],
+ "source": [
+ "# Plot the condition_mean_response curves before correlating anything: a few cells as lines,\n",
+ "# and all cells as a heatmap."
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "6dfbf7ad",
+ "metadata": {},
+ "source": [
+ "\n",
+ "\n",
+ "**Exercise:** How many numbers make up one neuron's tuning curve?\n",
+ "\n",
+ "That is how many paired observations each signal correlation gets. Write it down.\n",
+ "\n",
+ "
"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": null,
+ "id": "7ff2650b",
+ "metadata": {},
+ "outputs": [],
+ "source": [
+ "# How many numbers make up one condition_mean_response curve, and how many trials are available\n",
+ "# for the noise correlations? Print both."
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "d3fe7dda",
+ "metadata": {},
+ "source": [
+ "\n",
+ "\n",
+ "
Step 4: residuals — look before correlating \n",
+ "\n",
+ "Subtract **each condition's own mean**, not the grand mean. Subtracting the grand mean would leave\n",
+ "the differences between conditions in the residuals, making your \"noise\" correlation partly a signal\n",
+ "correlation.\n",
+ "\n",
+ ""
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": null,
+ "id": "415fe1c4",
+ "metadata": {},
+ "outputs": [],
+ "source": [
+ "# Build the residuals: subtract each chosen_condition's OWN mean from its trials.\n",
+ "# Name the array `residuals`, and check that its overall mean is ~0."
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": null,
+ "id": "dde4cee7",
+ "metadata": {},
+ "outputs": [],
+ "source": [
+ "# Plot the raw responses and the residuals for one cell, side by side, so you\n",
+ "# can see what subtracting the chosen_condition means removed."
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "fc28dc8b",
+ "metadata": {},
+ "source": [
+ "\n",
+ "\n",
+ "
Step 5: correlate \n",
+ "\n",
+ "`np.corrcoef` correlates **rows**, so transpose to get cells rather than trials. Getting this\n",
+ "backwards produces a plausible matrix of entirely the wrong thing — check the output shape\n",
+ "against the number of cells.\n",
+ "\n",
+ ""
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": null,
+ "id": "75007877",
+ "metadata": {},
+ "outputs": [],
+ "source": [
+ "# Compute the two correlation matrices, `signal_corr_matrix` and `noise_corr_matrix`.\n",
+ "# Watch the orientation: np.corrcoef correlates ROWS.\n",
+ "# Take each pair once with np.triu_indices -- name the index `pairs`, and the\n",
+ "# extracted values `signal_values` and `noise_values`.\n",
+ "# Print the mean of each, with how many observations went into it."
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": null,
+ "id": "f0c7503f",
+ "metadata": {},
+ "outputs": [],
+ "source": [
+ "# Plot the two matrices side by side, plus signal against noise correlation\n",
+ "# for every pair. Scale each matrix to its own range so neither saturates."
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "b426fa0f",
+ "metadata": {},
+ "source": [
+ "\n",
+ "\n",
+ "
Is this result trustworthy? \n",
+ "\n",
+ "Every number so far is a point estimate with no error bar. The single most useful check: **would you\n",
+ "get the same answer with half the data?**\n",
+ "\n",
+ "Split trials in half at random, compute the correlations on each half separately, and correlate the\n",
+ "two halves' answers. Split **within each condition** so both halves see every condition.\n",
+ "\n",
+ "Three outcomes, and all three are informative:\n",
+ "\n",
+ "- **One high, one low** — trust the high one, and say why the other is not trustworthy.\n",
+ "- **Both high** — you have enough data for both; proceed.\n",
+ "- **Both near zero** — report that. It usually means the condition variable you chose does not\n",
+ " organise these neurons' responses, however well-balanced it looked in the inventory. That is a\n",
+ " real result about your dataset, and it is a better README than a matrix you cannot defend.\n",
+ "\n",
+ ""
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "650615b8",
+ "metadata": {},
+ "source": [
+ "\n",
+ "\n",
+ "**Exercise:** Before running it — which do you expect to be more reliable, signal or\n",
+ "noise correlations? Look back at the observation counts you wrote down.\n",
+ "\n",
+ "
"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": null,
+ "id": "b183a126",
+ "metadata": {},
+ "outputs": [],
+ "source": [
+ "def signal_and_noise_correlations(responses, labels):\n",
+ " \"\"\"Signal and noise correlation matrices from a set of trials.\n",
+ "\n",
+ " responses : (n_trials, n_cells) one response value per trial per cell\n",
+ " labels : (n_trials,) which condition each trial belongs to\n",
+ "\n",
+ " Signal correlation = do two cells prefer the same conditions?\n",
+ " Noise correlation = do two cells co-vary trial to trial WITHIN a\n",
+ " condition, once the condition mean is removed?\n",
+ " \"\"\"\n",
+ " conditions = np.unique(labels)\n",
+ "\n",
+ " # TUNING: one row per condition, holding that condition's mean response for\n",
+ " # every cell. Averaging over trials is what removes trial-to-trial noise\n",
+ " # and leaves the stimulus preference -- the \"signal\".\n",
+ " condition_means = np.vstack([responses[labels == c].mean(axis=0)\n",
+ " for c in conditions])\n",
+ "\n",
+ " # RESIDUALS: each trial minus its own condition's mean. What remains is\n",
+ " # everything the condition does NOT explain -- the \"noise\". Subtracting the\n",
+ " # condition mean is essential: skip it and the condition structure leaks\n",
+ " # into the noise matrix and inflates it.\n",
+ " residuals = responses.astype(float).copy()\n",
+ " for c in conditions:\n",
+ " in_condition = labels == c\n",
+ " residuals[in_condition] -= responses[in_condition].mean(axis=0)\n",
+ "\n",
+ " # .T because np.corrcoef correlates ROWS: we want cell-by-cell matrices,\n",
+ " # and cells are the columns of both arrays.\n",
+ " #\n",
+ " # Note the very different sample sizes feeding these two matrices: signal\n",
+ " # is estimated from len(conditions) numbers per cell, noise from\n",
+ " # len(labels) trials. That asymmetry is why they differ so much in\n",
+ " # reliability even though both render as equally convincing heatmaps.\n",
+ " return np.corrcoef(condition_means.T), np.corrcoef(residuals.T)\n"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": null,
+ "id": "d9e41a9f",
+ "metadata": {},
+ "outputs": [],
+ "source": [
+ "# Split-half split_half_reliability. Split the trials in half WITHIN each chosen_condition,\n",
+ "# compute the correlation matrices on each half with `signal_and_noise_correlations`, and\n",
+ "# correlate the two halves' answers (scipy.stats.spearmanr on `pairs`).\n",
+ "# Repeat ~10 times; report the mean and spread for signal and for noise."
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "b060a99a",
+ "metadata": {},
+ "source": [
+ "\n",
+ "\n",
+ "
Does the signal you chose change the answer? \n",
+ "\n",
+ "Everything so far used one representation of activity. If your dataset provides a second one, repeat\n",
+ "the whole chain on it and compare the numbers that matter. If it provides only one, note that and\n",
+ "move on.\n",
+ "\n",
+ "To repeat the chain you need the response-matrix construction as a reusable function rather than a\n",
+ "one-off block — so wrap it, the same way you wrapped the correlations.\n",
+ "\n",
+ ""
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": null,
+ "id": "7b3b1433",
+ "metadata": {},
+ "outputs": [],
+ "source": [
+ "def trial_by_cell_responses(A):\n",
+ " \"\"\"Build the (n_trials, n_cells) baseline-subtracted response matrix.\n",
+ "\n",
+ " One number per trial per cell: mean activity in the response window minus\n",
+ " mean activity in the baseline window. Every correlation below is computed\n",
+ " from this matrix, so both window choices propagate into every later result.\n",
+ " \"\"\"\n",
+ " response_rows = []\n",
+ " for t0 in all_onset_times:\n",
+ " # Boolean masks selecting the samples in each window for this trial.\n",
+ " # >= start and < end so the two windows never share a sample.\n",
+ " in_response = (timestamps >= t0 + response_window[0]) & (timestamps < t0 + response_window[1])\n",
+ " in_baseline = (timestamps >= t0 + baseline_window[0]) & (timestamps < t0 + baseline_window[1])\n",
+ "\n",
+ " # nanmean, not mean: a single all-NaN cell would otherwise propagate\n",
+ " # NaN across the whole row and silently cost you every trial.\n",
+ " # A trial at the very start of the recording can have an empty\n",
+ " # baseline window -- fill it with NaN and drop it below.\n",
+ " response_rows.append(np.nanmean(A[in_response], axis=0) - np.nanmean(A[in_baseline], axis=0)\n",
+ " if in_response.sum() and in_baseline.sum()\n",
+ " else np.full(A.shape[1], np.nan))\n",
+ "\n",
+ " responses = np.array(response_rows)\n",
+ "\n",
+ " # Drop trials with any missing cell. Report the count if it is not zero:\n",
+ " # trials vanishing here is exactly the kind of silent loss to check for.\n",
+ " return responses[~np.isnan(responses).any(axis=1)]\n"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": null,
+ "id": "c096bf9e",
+ "metadata": {},
+ "outputs": [],
+ "source": [
+ "# Run the whole chain on each activity representation your dataset has, and\n",
+ "# compare: mean signal and noise correlation, their split-half reliabilities,\n",
+ "# and what fraction of the single-trial responses are exactly zero."
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "4331f937",
+ "metadata": {},
+ "source": [
+ "\n",
+ "\n",
+ "One column may not be the whole condition. \n",
+ "\n",
+ "A column can look like a clean condition variable — many levels, perfectly balanced —\n",
+ "while the stimulus varied in some other way at the same time. Two trials sharing that column's\n",
+ "value are then not repeats of the same thing, and averaging them together destroys the tuning you\n",
+ "were trying to measure.\n",
+ "\n",
+ "Receptive-field mapping is the classic case: orientation is balanced, but the stimulus also moves\n",
+ "around the screen, so \"144 repeats of 45°\" is really a handful of repeats at each of many\n",
+ "positions. The same trap appears whenever a design crosses two factors and you only notice one.\n",
+ "\n",
+ "Check for it by asking what else varies across the trials you just called identical. Group by your\n",
+ "condition column, look at the other columns within a group, and see whether they are constant. If\n",
+ "they are not, either restrict to one level of the other factor, or make the condition the\n",
+ "combination of both.\n",
+ "\n",
+ "
"
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "4b539b97",
+ "metadata": {},
+ "source": [
+ "\n",
+ "\n",
+ "**Exercise:** Signal correlations need a condition that repeats. Does your dataset have\n",
+ "one?\n",
+ "\n",
+ "Inventory the candidate columns: how many distinct values, how many repeats, how balanced.\n",
+ "\n",
+ "Then answer **two separate questions**, because they can disagree:\n",
+ "\n",
+ "1. **Is the analysis possible?** Does some column have enough conditions with enough repeats?\n",
+ "2. **Is it meaningful?** Does that column label something you would expect neurons to be tuned\n",
+ " *to*, in a way that a correlation across condition means would capture?\n",
+ "\n",
+ "A column can pass the first test and fail the second. State a verdict on both, and check it against\n",
+ "your reliability numbers.\n",
+ "\n",
+ "
"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": null,
+ "id": "c66a5bf3",
+ "metadata": {},
+ "outputs": [],
+ "source": [
+ "# Inventory the candidate chosen_condition columns in your event table: for each,\n",
+ "# how many distinct values, the repeats of the least and most common, and how\n",
+ "# balanced. Then state your verdict on both questions above."
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "e3e56e03",
+ "metadata": {},
+ "source": [
+ "---"
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "c633f716",
+ "metadata": {},
+ "source": [
+ "\n",
+ "\n",
+ "
Summary \n",
+ "\n",
+ "The process \n",
+ "\n",
+ "1. **Find out what is in the file** before analyzing it — and check that the dataset supports\n",
+ " your question. Sometimes the answer is no.\n",
+ "2. **Plot the data after each transformation.** Single trials before averages; tuning curves before\n",
+ " correlations.\n",
+ "3. **Name every decision.** Event subset, condition column, response window, baseline. Each is a\n",
+ " fork, and each belongs in your methods.\n",
+ "4. **Try to break your own result.** Split the data in half and see if the answer survives.\n",
+ "5. **Let the dataset answer back.** If the check says your result is noise, or the dataset has no\n",
+ " variable that supports your question, that is the finding. Report it rather than reaching for the\n",
+ " analysis you planned to run.\n",
+ "\n",
+ "Traps this notebook demonstrated \n",
+ "\n",
+ "| trap | how you catch it |\n",
+ "| --- | --- |\n",
+ "| A result from few observations looks like one from many | split-half reliability |\n",
+ "| A well-balanced condition variable that means nothing | reliability, not the inventory |\n",
+ "| A condition column that hides a second varying factor | group by it, check what else moves |\n",
+ "| Analyzing units that should have been dropped | select on quality columns, and say so |\n",
+ "| A helper function silently drops data | compare output shape to input |\n",
+ "| A column exists but carries no information | check that it actually varies |\n",
+ "| One bad trial turns every cell's score into NaN | count your NaNs; use `nanmean` |\n",
+ "| Epoch comparisons confounded with time and behavior | check durations, order, behavior |\n",
+ "| An example cell chosen to look good | state your selection rule |\n",
+ "| Data looks absent but is stored elsewhere | look in every container first |\n",
+ "| An index from an earlier cell after reshaping the data | re-derive indices, never carry them |\n",
+ "\n",
+ "Why this matters \n",
+ "\n",
+ "You can generate an analysis faster than you can validate one. The only defense is to know your data\n",
+ "well enough that a wrong answer looks wrong to **you** — because it will not look wrong to the\n",
+ "code, and it will not look wrong on the plot.\n",
+ "\n",
+ ""
+ ]
+ }
+ ],
+ "metadata": {
+ "kernelspec": {
+ "display_name": "Python 3",
+ "language": "python",
+ "name": "python3"
+ },
+ "language_info": {
+ "name": "python",
+ "version": "3.11"
+ }
+ },
+ "nbformat": 4,
+ "nbformat_minor": 5
+}
diff --git a/code/metadata/visual_learning_metadata.ipynb b/code/metadata/visual_learning_metadata.ipynb
new file mode 100644
index 0000000..566cc02
--- /dev/null
+++ b/code/metadata/visual_learning_metadata.ipynb
@@ -0,0 +1,1694 @@
+{
+ "cells": [
+ {
+ "cell_type": "markdown",
+ "id": "d561dd1b",
+ "metadata": {},
+ "source": [
+ "# Visual Learning session metadata\n",
+ "\n",
+ "Builds `visual_learning_session_metadata.csv` — one row per session for the six\n",
+ "Visual Learning mice."
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 1,
+ "id": "0a6da650",
+ "metadata": {},
+ "outputs": [],
+ "source": [
+ "import re\n",
+ "import time\n",
+ "from datetime import datetime\n",
+ "\n",
+ "import numpy as np\n",
+ "import pandas as pd\n",
+ "\n",
+ "pd.set_option('display.width', 220)\n",
+ "pd.set_option('display.max_columns', 40)"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 2,
+ "id": "fa59053b",
+ "metadata": {},
+ "outputs": [
+ {
+ "name": "stdout",
+ "output_type": "stream",
+ "text": [
+ "https://api.allenneuraldynamics.org/v2/metadata_index/data_assets\n"
+ ]
+ }
+ ],
+ "source": [
+ "from aind_data_access_api.document_db import MetadataDbClient\n",
+ "\n",
+ "API_GATEWAY_HOST = \"api.allenneuraldynamics.org\"\n",
+ "OUTPUT_DIR = '/data/metadata'\n",
+ "DATABASE = 'metadata_index'\n",
+ "COLLECTION = 'data_assets'\n",
+ "\n",
+ "docdb_api_client = MetadataDbClient(\n",
+ " host=API_GATEWAY_HOST,\n",
+ " version=\"v2\",\n",
+ " database=DATABASE,\n",
+ " collection=COLLECTION,\n",
+ ")\n",
+ "print(docdb_api_client._base_url)"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 3,
+ "id": "713baaa7",
+ "metadata": {},
+ "outputs": [],
+ "source": [
+ "# The cohort is defined by subject: five different project_name values are\n",
+ "# interleaved across the same six mice.\n",
+ "VISUAL_LEARNING_MICE = ['782149', '790322', '788406', '800792', '800995', '804363']\n",
+ "\n",
+ "# Processed asset names end in _processed__. Anchoring at end-of-string\n",
+ "# drops further-derived assets (behavior-nwb, cortical-zstack, coreg, ROICat) that\n",
+ "# carry _processed_ mid-name.\n",
+ "PROCESSED_PATTERN = (r'^multiplane-ophys_\\d+_\\d{4}-\\d{2}-\\d{2}_[\\d-]+'\n",
+ " r'_processed_\\d{4}-\\d{2}-\\d{2}_[\\d-]+$')\n",
+ "\n",
+ "# The QC request sends one asset name per document, so the whole cohort at once\n",
+ "# exceeds the gateway's header limit -- fetch it in batches.\n",
+ "BATCH = 40"
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "fa645c89",
+ "metadata": {},
+ "source": [
+ "## Query"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 4,
+ "id": "420eaea5",
+ "metadata": {},
+ "outputs": [
+ {
+ "name": "stdout",
+ "output_type": "stream",
+ "text": [
+ "1787 assets\n"
+ ]
+ }
+ ],
+ "source": [
+ "aggregate = [\n",
+ " {\n",
+ " \"$match\": {\n",
+ " \"data_description.subject_id\": {\"$in\": VISUAL_LEARNING_MICE},\n",
+ " \"name\": {\"$regex\": \"^multiplane-ophys_\"},\n",
+ " # exclude the post-training passive block\n",
+ " \"acquisition.acquisition_type\": {\"$exists\": True,\n",
+ " \"$ne\": \"CENTER_MOUSEMOTION\"},\n",
+ " },\n",
+ " },\n",
+ " {\n",
+ " \"$project\": {\n",
+ " \"name\": 1,\n",
+ " \"subject_id\": \"$data_description.subject_id\",\n",
+ " \"project_name\": \"$data_description.project_name\",\n",
+ " \"acquisition_type\": \"$acquisition.acquisition_type\",\n",
+ " \"session_start_time\": \"$acquisition.acquisition_start_time\",\n",
+ " \"session_end_time\": \"$acquisition.acquisition_end_time\",\n",
+ " \"rig\": \"$acquisition.instrument_id\",\n",
+ " \"genotype\": \"$subject.subject_details.genotype\",\n",
+ " \"sex\": \"$subject.subject_details.sex\",\n",
+ " \"date_of_birth\": \"$subject.subject_details.date_of_birth\",\n",
+ " # flatten data_streams[] -> configurations[] -> images[] -> planes[]\n",
+ " \"planes\": {\"$reduce\": {\n",
+ " \"input\": {\"$reduce\": {\n",
+ " \"input\": \"$acquisition.data_streams\", \"initialValue\": [],\n",
+ " \"in\": {\"$concatArrays\": [\n",
+ " \"$$value\", {\"$ifNull\": [\"$$this.configurations\", []]}]}}},\n",
+ " \"initialValue\": [],\n",
+ " \"in\": {\"$concatArrays\": [\"$$value\",\n",
+ " {\"$reduce\": {\n",
+ " \"input\": {\"$ifNull\": [\"$$this.images\", []]}, \"initialValue\": [],\n",
+ " \"in\": {\"$concatArrays\": [\n",
+ " \"$$value\", {\"$ifNull\": [\"$$this.planes\", []]}]}}}]}}},\n",
+ " }\n",
+ " },\n",
+ " {\n",
+ " \"$project\": {\n",
+ " \"name\": 1, \"subject_id\": 1, \"project_name\": 1, \"acquisition_type\": 1,\n",
+ " \"session_start_time\": 1, \"session_end_time\": 1, \"rig\": 1,\n",
+ " \"genotype\": 1, \"sex\": 1, \"date_of_birth\": 1,\n",
+ " \"n_planes\": {\"$size\": \"$planes\"},\n",
+ " \"plane_indices\": \"$planes.plane_index\",\n",
+ " \"imaging_depths\": \"$planes.depth\",\n",
+ " \"targeted_structures\": \"$planes.targeted_structure.acronym\",\n",
+ " }\n",
+ " },\n",
+ " # drop the 2-plane test sessions (800792, 800995 -- 2 planes in every\n",
+ " # processing generation, so nothing is recovered by keeping them)\n",
+ " {\"$match\": {\"n_planes\": 8}},\n",
+ "]\n",
+ "\n",
+ "records = docdb_api_client.aggregate_docdb_records(\n",
+ " pipeline = aggregate,\n",
+ ")\n",
+ "print(f'{len(records)} assets')\n",
+ "\n",
+ "if len(records) == 0:\n",
+ " raise RuntimeError('No assets matched -- check the client version and pipeline.')"
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "99aedb51",
+ "metadata": {},
+ "source": [
+ "## Session table\n",
+ "\n",
+ "One row per session, keeping only the newest `_processed_` generation: a session is\n",
+ "reprocessed whenever the pipeline changes, so it appears several times (3-8 deep) under\n",
+ "different stamps. The stamp format sorts lexicographically in chronological order, so\n",
+ "`sort_values` + `keep='last'` picks the newest."
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 5,
+ "id": "61d9c605",
+ "metadata": {},
+ "outputs": [
+ {
+ "name": "stdout",
+ "output_type": "stream",
+ "text": [
+ "147 unique sessions across 6 mice\n",
+ "subject_id\n",
+ "782149 24\n",
+ "788406 32\n",
+ "790322 24\n",
+ "800792 25\n",
+ "800995 22\n",
+ "804363 20\n"
+ ]
+ }
+ ],
+ "source": [
+ "sessions = pd.DataFrame(records)\n",
+ "sessions = sessions[sessions.name.str.match(PROCESSED_PATTERN)].copy()\n",
+ "\n",
+ "sessions['session_id'] = sessions.name.str.extract(\n",
+ " r'^(multiplane-ophys_\\d+_\\d{4}-\\d{2}-\\d{2}_[\\d-]+)_processed_')\n",
+ "sessions['processed_stamp'] = sessions.name.str.extract(\n",
+ " r'_processed_(\\d{4}-\\d{2}-\\d{2}_[\\d-]+)$')\n",
+ "\n",
+ "sessions = (sessions.sort_values('processed_stamp')\n",
+ " .drop_duplicates('session_id', keep='last'))\n",
+ "\n",
+ "print(f'{len(sessions)} unique sessions across {sessions.subject_id.nunique()} mice')\n",
+ "print(sessions.subject_id.value_counts().sort_index().to_string())"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 6,
+ "id": "dc00f194",
+ "metadata": {},
+ "outputs": [],
+ "source": [
+ "# acquisition_date comes off the asset name; session_date/time off the timestamp.\n",
+ "# They agree on every row today -- kept separate because the name is what the mount\n",
+ "# and every derived asset are keyed by.\n",
+ "sessions['acquisition_date'] = sessions.session_id.str.extract(r'_(\\d{4}-\\d{2}-\\d{2})_')\n",
+ "sessions['session_date'] = sessions.session_start_time.map(\n",
+ " lambda x: datetime.fromisoformat(x).date())\n",
+ "sessions['session_time'] = sessions.session_start_time.map(\n",
+ " lambda x: datetime.fromisoformat(x).time())\n",
+ "sessions['date_of_birth'] = sessions.date_of_birth.map(\n",
+ " lambda x: datetime.strptime(x, '%Y-%m-%d').date() if isinstance(x, str) else x)\n",
+ "sessions['age_days'] = [(a - b).days if pd.notnull(b) else np.nan\n",
+ " for a, b in zip(pd.to_datetime(sessions.acquisition_date).dt.date,\n",
+ " sessions.date_of_birth)]\n",
+ "\n",
+ "sessions['session_type'] = sessions.acquisition_type\n",
+ "sessions['stage'] = sessions.session_type.str.extract(\n",
+ " r'^(TRAINING_\\d|OPHYS_\\d|STAGE_\\d)')\n",
+ "sessions['image_set'] = sessions.session_type.str.extract(r'_images_([AB])')\n",
+ "\n",
+ "sessions = sessions.sort_values(['subject_id', 'acquisition_date'])\n",
+ "sessions['session_number'] = sessions.groupby('subject_id').cumcount() + 1\n",
+ "\n",
+ "# Plane columns, ordered by plane_index so depths line up with names\n",
+ "sessions['plane_names'] = [\n",
+ " [f'{s}_{i}' for i, s in sorted(zip(r.plane_indices, r.targeted_structures))]\n",
+ " for r in sessions.itertuples()]\n",
+ "sessions['imaging_depths'] = [\n",
+ " [d for _, d in sorted(zip(r.plane_indices, r.imaging_depths))]\n",
+ " for r in sessions.itertuples()]\n",
+ "sessions['targeted_structures'] = [\n",
+ " sorted(set(r.targeted_structures)) for r in sessions.itertuples()]"
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "1fb7217b",
+ "metadata": {},
+ "source": [
+ "## Z-drift QC\n",
+ "\n",
+ "QC lives in `quality_control.metrics` — a flat array of per-plane metrics, each with a\n",
+ "`status_history` whose last entry is current. Metric names carry the plane either\n",
+ "leading (`VISp_0 Z-drift Analysis`) or trailing\n",
+ "(`VISp_0 Z-drift Analysis - VISp_0`), so we check both ends.\n",
+ "\n",
+ "Sessions whose processing generation predates the z-drift evaluation have no metric to\n",
+ "read; those stay `NA` rather than `0`, so a session with no QC is not mistaken for a\n",
+ "session that passed."
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 7,
+ "id": "64f6367d",
+ "metadata": {},
+ "outputs": [
+ {
+ "name": "stdout",
+ "output_type": "stream",
+ "text": [
+ "904 z-drift metric rows from 113 assets\n",
+ "status\n",
+ "Pass 788\n",
+ "Fail 116\n"
+ ]
+ }
+ ],
+ "source": [
+ "zdrift = []\n",
+ "targets = sessions.name.tolist()\n",
+ "\n",
+ "for i in range(0, len(targets), BATCH):\n",
+ " docs = docdb_api_client.retrieve_docdb_records(\n",
+ " filter_query={'name': {'$in': targets[i:i + BATCH]}},\n",
+ " projection={'name': 1, 'quality_control.metrics': 1},\n",
+ " limit=BATCH,\n",
+ " )\n",
+ " for doc in docs:\n",
+ " for metric in ((doc.get('quality_control') or {}).get('metrics') or []):\n",
+ " name = str(metric.get('name'))\n",
+ " if not re.search(r'z-?drift', name, re.I):\n",
+ " continue\n",
+ " history = metric.get('status_history') or []\n",
+ " zdrift.append({\n",
+ " 'name': doc['name'],\n",
+ " 'metric_name': name,\n",
+ " 'status': history[-1].get('status') if history else None,\n",
+ " })\n",
+ "\n",
+ "zdrift = pd.DataFrame(zdrift)\n",
+ "print(f'{len(zdrift)} z-drift metric rows from {zdrift.name.nunique()} assets')\n",
+ "\n",
+ "# plane may lead or trail the metric name\n",
+ "zdrift['plane_name'] = zdrift.metric_name.str.extract(r'^(VISp_\\d+)')[0].fillna(\n",
+ " zdrift.metric_name.str.extract(r'(VISp_\\d+)\\s*$')[0])\n",
+ "assert zdrift.plane_name.notna().all(), 'unparsed plane in a z-drift metric name'\n",
+ "\n",
+ "zdrift = zdrift.drop_duplicates(['name', 'plane_name'])\n",
+ "print(zdrift.status.value_counts().to_string())"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 8,
+ "id": "63c1894f",
+ "metadata": {},
+ "outputs": [
+ {
+ "name": "stdout",
+ "output_type": "stream",
+ "text": [
+ "113 sessions with z-drift QC, 34 left NA\n",
+ "planes_failing_zdrift\n",
+ "0 71\n",
+ "1 14\n",
+ "2 10\n",
+ "3 5\n",
+ "4 6\n",
+ "5 2\n",
+ "6 3\n",
+ "7 1\n",
+ "8 1\n",
+ " 34\n"
+ ]
+ }
+ ],
+ "source": [
+ "# Count of failing planes per session; NA where the session has no z-drift QC\n",
+ "fails = zdrift.status.eq('Fail').groupby(zdrift.name).sum()\n",
+ "have_qc = sessions.name.isin(zdrift.name)\n",
+ "\n",
+ "sessions['planes_failing_zdrift'] = (\n",
+ " sessions.name.map(fails).where(have_qc).astype('Int64'))\n",
+ "\n",
+ "print(f'{int(have_qc.sum())} sessions with z-drift QC, '\n",
+ " f'{int((~have_qc).sum())} left NA')\n",
+ "print(sessions.planes_failing_zdrift.value_counts(dropna=False).sort_index().to_string())"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": null,
+ "id": "888d593b",
+ "metadata": {},
+ "outputs": [
+ {
+ "data": {
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+ " 429_MESO1_20241016 \n",
+ " Learning mFISH-V1omFISH \n",
+ " 8 \n",
+ " [VISp_0, VISp_1, VISp_2, VISp_3, VISp_4, VISp_... \n",
+ " [158, 198, 114, 246, 80, 276, 43, 306] \n",
+ " [VISp] \n",
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+ " 2025-09-04 \n",
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+ " 130 \n",
+ " Slc32a1-IRES-Cre/wt;Oi1(TIT2L-jGCaMP8s-WPRE-IC... \n",
+ " Female \n",
+ " 2025-04-27 \n",
+ " 429_MESO1_20241016 \n",
+ " Learning mFISH-V1omFISH \n",
+ " 8 \n",
+ " [VISp_0, VISp_1, VISp_2, VISp_3, VISp_4, VISp_... \n",
+ " [160, 200, 120, 238, 80, 272, 48, 314] \n",
+ " [VISp] \n",
+ " 6 \n",
+ " 2026-08-19_01-05-08 \n",
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+ " STAGE_0 \n",
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+ " 17 \n",
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+ " 131 \n",
+ " Slc32a1-IRES-Cre/wt;Oi1(TIT2L-jGCaMP8s-WPRE-IC... \n",
+ " Female \n",
+ " 2025-04-27 \n",
+ " 429_MESO1_20241016 \n",
+ " Learning mFISH-V1omFISH \n",
+ " 8 \n",
+ " [VISp_0, VISp_1, VISp_2, VISp_3, VISp_4, VISp_... \n",
+ " [160, 196, 120, 240, 78, 276, 44, 320] \n",
+ " [VISp] \n",
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+ " STAGE_1 \n",
+ " STAGE_1 \n",
+ " STAGE_1 \n",
+ " NaN \n",
+ " 18 \n",
+ " 2025-09-08 \n",
+ " 2025-09-08 \n",
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+ " 134 \n",
+ " Slc32a1-IRES-Cre/wt;Oi1(TIT2L-jGCaMP8s-WPRE-IC... \n",
+ " Female \n",
+ " 2025-04-27 \n",
+ " 429_MESO1_20241016 \n",
+ " Learning mFISH-V1omFISH \n",
+ " 8 \n",
+ " [VISp_0, VISp_1, VISp_2, VISp_3, VISp_4, VISp_... \n",
+ " [160, 198, 120, 240, 82, 276, 42, 320] \n",
+ " [VISp] \n",
+ " <NA> \n",
+ " 2026-08-19_01-05-32 \n",
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+ " multiplane-ophys_804363_2025-09-09_11-44-14_pr... \n",
+ " STAGE_1 \n",
+ " STAGE_1 \n",
+ " STAGE_1 \n",
+ " NaN \n",
+ " 19 \n",
+ " 2025-09-09 \n",
+ " 2025-09-09 \n",
+ " 11:44:14.156559 \n",
+ " 135 \n",
+ " Slc32a1-IRES-Cre/wt;Oi1(TIT2L-jGCaMP8s-WPRE-IC... \n",
+ " Female \n",
+ " 2025-04-27 \n",
+ " 429_MESO1_20241016 \n",
+ " LearningmFISHTask1A \n",
+ " 8 \n",
+ " [VISp_0, VISp_1, VISp_2, VISp_3, VISp_4, VISp_... \n",
+ " [160, 200, 122, 240, 84, 280, 44, 322] \n",
+ " [VISp] \n",
+ " <NA> \n",
+ " 2026-08-19_01-05-33 \n",
+ " 385b41e7-68c2-4c0f-8f5c-8771a9413498 \n",
+ " \n",
+ " \n",
+ " 146 \n",
+ " 804363 \n",
+ " multiplane-ophys_804363_2025-09-10_14-44-56 \n",
+ " multiplane-ophys_804363_2025-09-10_14-44-56_pr... \n",
+ " STAGE_1 \n",
+ " STAGE_1 \n",
+ " STAGE_1 \n",
+ " NaN \n",
+ " 20 \n",
+ " 2025-09-10 \n",
+ " 2025-09-10 \n",
+ " 14:44:56.562364 \n",
+ " 136 \n",
+ " Slc32a1-IRES-Cre/wt;Oi1(TIT2L-jGCaMP8s-WPRE-IC... \n",
+ " Female \n",
+ " 2025-04-27 \n",
+ " 429_MESO1_20241016 \n",
+ " Learning mFISH-V1omFISH \n",
+ " 8 \n",
+ " [VISp_0, VISp_1, VISp_2, VISp_3, VISp_4, VISp_... \n",
+ " [160, 200, 124, 240, 84, 280, 44, 322] \n",
+ " [VISp] \n",
+ " 0 \n",
+ " 2026-08-19_01-05-12 \n",
+ " 5ed91986-57b6-43b1-8df1-5d0a39b085d2 \n",
+ " \n",
+ " \n",
+ "
\n",
+ "
147 rows × 24 columns
\n",
+ "
"
+ ],
+ "text/plain": [
+ " subject_id session_id name session_type acquisition_type stage image_set \\\n",
+ "0 782149 multiplane-ophys_782149_2025-03-25_09-46-08 multiplane-ophys_782149_2025-03-25_09-46-08_pr... TRAINING_0_gratings_autorewards_15min TRAINING_0_gratings_autorewards_15min TRAINING_0 NaN \n",
+ "1 782149 multiplane-ophys_782149_2025-03-28_10-55-25 multiplane-ophys_782149_2025-03-28_10-55-25_pr... TRAINING_1_gratings TRAINING_1_gratings TRAINING_1 NaN \n",
+ "2 782149 multiplane-ophys_782149_2025-03-29_10-10-29 multiplane-ophys_782149_2025-03-29_10-10-29_pr... TRAINING_1_gratings TRAINING_1_gratings TRAINING_1 NaN \n",
+ "3 782149 multiplane-ophys_782149_2025-03-31_12-23-33 multiplane-ophys_782149_2025-03-31_12-23-33_pr... TRAINING_1_gratings TRAINING_1_gratings TRAINING_1 NaN \n",
+ "4 782149 multiplane-ophys_782149_2025-04-01_09-42-11 multiplane-ophys_782149_2025-04-01_09-42-11_pr... TRAINING_2_gratings_flashed TRAINING_2_gratings_flashed TRAINING_2 NaN \n",
+ ".. ... ... ... ... ... ... ... \n",
+ "142 804363 multiplane-ophys_804363_2025-09-04_16-08-45 multiplane-ophys_804363_2025-09-04_16-08-45_pr... OPHYS_6_images_B OPHYS_6_images_B OPHYS_6 B \n",
+ "143 804363 multiplane-ophys_804363_2025-09-05_13-25-33 multiplane-ophys_804363_2025-09-05_13-25-33_pr... STAGE_0 STAGE_0 STAGE_0 NaN \n",
+ "144 804363 multiplane-ophys_804363_2025-09-08_09-24-39 multiplane-ophys_804363_2025-09-08_09-24-39_pr... STAGE_1 STAGE_1 STAGE_1 NaN \n",
+ "145 804363 multiplane-ophys_804363_2025-09-09_11-44-14 multiplane-ophys_804363_2025-09-09_11-44-14_pr... STAGE_1 STAGE_1 STAGE_1 NaN \n",
+ "146 804363 multiplane-ophys_804363_2025-09-10_14-44-56 multiplane-ophys_804363_2025-09-10_14-44-56_pr... STAGE_1 STAGE_1 STAGE_1 NaN \n",
+ "\n",
+ " session_number acquisition_date session_date session_time age_days genotype sex date_of_birth rig project_name n_planes \\\n",
+ "0 1 2025-03-25 2025-03-25 09:46:08.591468 108 Slc32a1-IRES-Cre/wt;Oi1(TIT2L-jGCaMP8s-WPRE-IC... Male 2024-12-07 422_MESO2_20241017 LearningmFISHTask1A 8 \n",
+ "1 2 2025-03-28 2025-03-28 10:55:25.569080 111 Slc32a1-IRES-Cre/wt;Oi1(TIT2L-jGCaMP8s-WPRE-IC... Male 2024-12-07 429_MESO1_20241016 LearningmFISHTask1A 8 \n",
+ "2 3 2025-03-29 2025-03-29 10:10:29.493070 112 Slc32a1-IRES-Cre/wt;Oi1(TIT2L-jGCaMP8s-WPRE-IC... Male 2024-12-07 429_MESO1_20241016 Learning mFISH-V1omFISH 8 \n",
+ "3 4 2025-03-31 2025-03-31 12:23:33.753970 114 Slc32a1-IRES-Cre/wt;Oi1(TIT2L-jGCaMP8s-WPRE-IC... Male 2024-12-07 429_MESO1_20241016 LearningmFISHTask1A 8 \n",
+ "4 5 2025-04-01 2025-04-01 09:42:11.814685 115 Slc32a1-IRES-Cre/wt;Oi1(TIT2L-jGCaMP8s-WPRE-IC... Male 2024-12-07 429_MESO1_20241016 LearningmFISHTask1A 8 \n",
+ ".. ... ... ... ... ... ... ... ... ... ... ... \n",
+ "142 16 2025-09-04 2025-09-04 16:08:45.114554 130 Slc32a1-IRES-Cre/wt;Oi1(TIT2L-jGCaMP8s-WPRE-IC... Female 2025-04-27 429_MESO1_20241016 Learning mFISH-V1omFISH 8 \n",
+ "143 17 2025-09-05 2025-09-05 13:25:33.172779 131 Slc32a1-IRES-Cre/wt;Oi1(TIT2L-jGCaMP8s-WPRE-IC... Female 2025-04-27 429_MESO1_20241016 Learning mFISH-V1omFISH 8 \n",
+ "144 18 2025-09-08 2025-09-08 09:24:39.253310 134 Slc32a1-IRES-Cre/wt;Oi1(TIT2L-jGCaMP8s-WPRE-IC... Female 2025-04-27 429_MESO1_20241016 Learning mFISH-V1omFISH 8 \n",
+ "145 19 2025-09-09 2025-09-09 11:44:14.156559 135 Slc32a1-IRES-Cre/wt;Oi1(TIT2L-jGCaMP8s-WPRE-IC... Female 2025-04-27 429_MESO1_20241016 LearningmFISHTask1A 8 \n",
+ "146 20 2025-09-10 2025-09-10 14:44:56.562364 136 Slc32a1-IRES-Cre/wt;Oi1(TIT2L-jGCaMP8s-WPRE-IC... Female 2025-04-27 429_MESO1_20241016 Learning mFISH-V1omFISH 8 \n",
+ "\n",
+ " plane_names imaging_depths targeted_structures planes_failing_zdrift processed_stamp _id \n",
+ "0 [VISp_0, VISp_1, VISp_2, VISp_3, VISp_4, VISp_... [40, 320, 80, 280, 120, 240, 160, 200] [VISp] 0 2026-08-19_00-32-51 aca6e6d2-9f33-4ed6-8a66-86d69a282c30 \n",
+ "1 [VISp_0, VISp_1, VISp_2, VISp_3, VISp_4, VISp_... [160, 200, 114, 244, 80, 280, 40, 310] [VISp] 0 2026-08-19_00-34-09 2a3f8254-9f86-42fd-b4d7-fe1877ebf959 \n",
+ "2 [VISp_0, VISp_1, VISp_2, VISp_3, VISp_4, VISp_... [158, 198, 114, 246, 80, 276, 43, 306] [VISp] 3 2026-08-19_00-33-54 7591b588-f6a1-474d-b00a-3dd10ffb4a60 \n",
+ "3 [VISp_0, VISp_1, VISp_2, VISp_3, VISp_4, VISp_... [160, 200, 115, 245, 80, 280, 40, 310] [VISp] 0 2026-08-19_00-34-28 d00bf70e-41c7-4ec5-ac76-8aecb010fbe1 \n",
+ "4 [VISp_0, VISp_1, VISp_2, VISp_3, VISp_4, VISp_... [160, 200, 115, 240, 85, 280, 40, 300] [VISp] 2 2026-08-19_00-33-58 ac0f8e4d-cd12-453a-8d83-6b7951a6a957 \n",
+ ".. ... ... ... ... ... ... \n",
+ "142 [VISp_0, VISp_1, VISp_2, VISp_3, VISp_4, VISp_... [160, 200, 120, 238, 80, 272, 48, 314] [VISp] 6 2026-08-19_01-05-08 a7ae1f04-6d75-4f43-ada6-61055ef90896 \n",
+ "143 [VISp_0, VISp_1, VISp_2, VISp_3, VISp_4, VISp_... [160, 196, 120, 240, 78, 276, 44, 320] [VISp] 2026-08-19_01-05-09 100f82f1-b73a-49c2-998d-dbcabf9362e7 \n",
+ "144 [VISp_0, VISp_1, VISp_2, VISp_3, VISp_4, VISp_... [160, 198, 120, 240, 82, 276, 42, 320] [VISp] 2026-08-19_01-05-32 85a8228f-f0b4-480b-a402-95a0379c3c3b \n",
+ "145 [VISp_0, VISp_1, VISp_2, VISp_3, VISp_4, VISp_... [160, 200, 122, 240, 84, 280, 44, 322] [VISp] 2026-08-19_01-05-33 385b41e7-68c2-4c0f-8f5c-8771a9413498 \n",
+ "146 [VISp_0, VISp_1, VISp_2, VISp_3, VISp_4, VISp_... [160, 200, 124, 240, 84, 280, 44, 322] [VISp] 0 2026-08-19_01-05-12 5ed91986-57b6-43b1-8df1-5d0a39b085d2 \n",
+ "\n",
+ "[147 rows x 24 columns]"
+ ]
+ },
+ "execution_count": 9,
+ "metadata": {},
+ "output_type": "execute_result"
+ }
+ ],
+ "source": [
+ "order = ['subject_id', 'session_id', 'name', 'session_type', 'acquisition_type',\n",
+ " 'stage', 'image_set', 'session_number', 'acquisition_date', 'session_date',\n",
+ " 'session_time', 'age_days', 'genotype', 'sex', 'date_of_birth', 'rig',\n",
+ " 'project_name', 'n_planes', 'plane_names', 'imaging_depths',\n",
+ " 'targeted_structures', 'planes_failing_zdrift', 'processed_stamp', '_id']\n",
+ "\n",
+ "sessions = sessions[order].reset_index(drop=True)\n",
+ "sessions.head()"
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "502a3ab9",
+ "metadata": {},
+ "source": [
+ "## Sanity checks\n",
+ "\n",
+ "docDB drops rows silently — it returns no error when an asset simply is not indexed.\n",
+ "Read these counts against what you expect from the processing batch; if a mouse is\n",
+ "short, re-run rather than assuming the data is missing."
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 10,
+ "id": "1204d9c8",
+ "metadata": {},
+ "outputs": [
+ {
+ "name": "stdout",
+ "output_type": "stream",
+ "text": [
+ "sessions per mouse\n",
+ "subject_id\n",
+ "782149 24\n",
+ "788406 32\n",
+ "790322 24\n",
+ "800792 25\n",
+ "800995 22\n",
+ "804363 20\n",
+ "\n",
+ "planes per session (8 for all -- enforced in the query)\n",
+ "n_planes\n",
+ "8 147\n",
+ "\n",
+ "session types\n",
+ "session_type\n",
+ "TRAINING_1_gratings 26\n",
+ "TRAINING_3_images_A_10uL_reward 19\n",
+ "STAGE_1 19\n",
+ "OPHYS_6_images_B 15\n",
+ "OPHYS_1_images_A 12\n",
+ "OPHYS_4_images_B 12\n",
+ "TRAINING_2_gratings_flashed 9\n",
+ "TRAINING_4_images_A_training 7\n",
+ "TRAINING_0_gratings_autorewards_15min 7\n",
+ "TRAINING_5_images_A_epilogue 7\n",
+ "STAGE_0 7\n",
+ "TRAINING_5_images_A_handoff_ready 6\n",
+ "TRAINING_5_images_A_handoff_lapsed 1\n"
+ ]
+ }
+ ],
+ "source": [
+ "print('sessions per mouse')\n",
+ "print(sessions.subject_id.value_counts().sort_index().to_string())\n",
+ "\n",
+ "print('\\nplanes per session (8 for all -- enforced in the query)')\n",
+ "print(sessions.n_planes.value_counts().sort_index().to_string())\n",
+ "\n",
+ "print('\\nsession types')\n",
+ "print(sessions.session_type.value_counts().to_string())\n",
+ "\n",
+ "missing = set(VISUAL_LEARNING_MICE) - set(sessions.subject_id)\n",
+ "if missing:\n",
+ " print(f'\\nno sessions returned for: {sorted(missing)}')"
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "4ccfc744",
+ "metadata": {},
+ "source": [
+ "## Write the CSV"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 11,
+ "id": "a8c08e2b",
+ "metadata": {},
+ "outputs": [
+ {
+ "name": "stdout",
+ "output_type": "stream",
+ "text": [
+ "/data/metadata/visual_learning_session_metadata.csv (147 rows, 24 columns)\n"
+ ]
+ }
+ ],
+ "source": [
+ "session_csv = f'{OUTPUT_DIR}/visual_learning_session_metadata.csv'\n",
+ "sessions.to_csv(session_csv, index=False)\n",
+ "print(f'{session_csv} ({len(sessions)} rows, {sessions.shape[1]} columns)')"
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "0a528bcb",
+ "metadata": {},
+ "source": [
+ "---\n",
+ "\n",
+ "## What's in this table?\n",
+ "\n",
+ "Use this to see what the dataset actually offers before picking sessions for a\n",
+ "problem set."
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 12,
+ "id": "87d1d26e",
+ "metadata": {},
+ "outputs": [
+ {
+ "data": {
+ "text/html": [
+ "\n",
+ "\n",
+ "
\n",
+ " \n",
+ " \n",
+ " \n",
+ " column \n",
+ " dtype \n",
+ " n_missing \n",
+ " n_unique \n",
+ " example \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " 0 \n",
+ " subject_id \n",
+ " object \n",
+ " 0 \n",
+ " 6 \n",
+ " 782149 \n",
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+ " 1 \n",
+ " session_id \n",
+ " object \n",
+ " 0 \n",
+ " 147 \n",
+ " multiplane-ophys_782149_2025-03-25_09-46-08 \n",
+ " \n",
+ " \n",
+ " 2 \n",
+ " name \n",
+ " object \n",
+ " 0 \n",
+ " 147 \n",
+ " multiplane-ophys_782149_2025-03-25_09-46-08_ \n",
+ " \n",
+ " \n",
+ " 3 \n",
+ " session_type \n",
+ " object \n",
+ " 0 \n",
+ " 13 \n",
+ " TRAINING_0_gratings_autorewards_15min \n",
+ " \n",
+ " \n",
+ " 4 \n",
+ " acquisition_type \n",
+ " object \n",
+ " 0 \n",
+ " 13 \n",
+ " TRAINING_0_gratings_autorewards_15min \n",
+ " \n",
+ " \n",
+ " 5 \n",
+ " stage \n",
+ " object \n",
+ " 0 \n",
+ " 11 \n",
+ " TRAINING_0 \n",
+ " \n",
+ " \n",
+ " 6 \n",
+ " image_set \n",
+ " object \n",
+ " 68 \n",
+ " 2 \n",
+ " A \n",
+ " \n",
+ " \n",
+ " 7 \n",
+ " session_number \n",
+ " int64 \n",
+ " 0 \n",
+ " 32 \n",
+ " 1 \n",
+ " \n",
+ " \n",
+ " 8 \n",
+ " acquisition_date \n",
+ " object \n",
+ " 0 \n",
+ " 96 \n",
+ " 2025-03-25 \n",
+ " \n",
+ " \n",
+ " 9 \n",
+ " session_date \n",
+ " object \n",
+ " 0 \n",
+ " 96 \n",
+ " 2025-03-25 \n",
+ " \n",
+ " \n",
+ " 10 \n",
+ " session_time \n",
+ " object \n",
+ " 0 \n",
+ " 147 \n",
+ " 09:46:08.591468 \n",
+ " \n",
+ " \n",
+ " 11 \n",
+ " age_days \n",
+ " int64 \n",
+ " 0 \n",
+ " 74 \n",
+ " 108 \n",
+ " \n",
+ " \n",
+ " 12 \n",
+ " genotype \n",
+ " object \n",
+ " 0 \n",
+ " 1 \n",
+ " Slc32a1-IRES-Cre/wt;Oi1(TIT2L-jGCaMP8s-WPRE- \n",
+ " \n",
+ " \n",
+ " 13 \n",
+ " sex \n",
+ " object \n",
+ " 0 \n",
+ " 2 \n",
+ " Male \n",
+ " \n",
+ " \n",
+ " 14 \n",
+ " date_of_birth \n",
+ " object \n",
+ " 0 \n",
+ " 6 \n",
+ " 2024-12-07 \n",
+ " \n",
+ " \n",
+ " 15 \n",
+ " rig \n",
+ " object \n",
+ " 0 \n",
+ " 3 \n",
+ " 422_MESO2_20241017 \n",
+ " \n",
+ " \n",
+ " 16 \n",
+ " project_name \n",
+ " object \n",
+ " 0 \n",
+ " 4 \n",
+ " LearningmFISHTask1A \n",
+ " \n",
+ " \n",
+ " 17 \n",
+ " n_planes \n",
+ " int64 \n",
+ " 0 \n",
+ " 1 \n",
+ " 8 \n",
+ " \n",
+ " \n",
+ " 18 \n",
+ " plane_names \n",
+ " object \n",
+ " 0 \n",
+ " 1 \n",
+ " ['VISp_0', 'VISp_1', 'VISp_2', 'VISp_3', 'VI \n",
+ " \n",
+ " \n",
+ " 19 \n",
+ " imaging_depths \n",
+ " object \n",
+ " 0 \n",
+ " 141 \n",
+ " [40, 320, 80, 280, 120, 240, 160, 200] \n",
+ " \n",
+ " \n",
+ " 20 \n",
+ " targeted_structures \n",
+ " object \n",
+ " 0 \n",
+ " 1 \n",
+ " ['VISp'] \n",
+ " \n",
+ " \n",
+ " 21 \n",
+ " planes_failing_zdrift \n",
+ " Int64 \n",
+ " 34 \n",
+ " 9 \n",
+ " 0 \n",
+ " \n",
+ " \n",
+ " 22 \n",
+ " processed_stamp \n",
+ " object \n",
+ " 0 \n",
+ " 143 \n",
+ " 2026-08-19_00-32-51 \n",
+ " \n",
+ " \n",
+ " 23 \n",
+ " _id \n",
+ " object \n",
+ " 0 \n",
+ " 147 \n",
+ " aca6e6d2-9f33-4ed6-8a66-86d69a282c30 \n",
+ " \n",
+ " \n",
+ "
\n",
+ "
"
+ ],
+ "text/plain": [
+ " column dtype n_missing n_unique example\n",
+ "0 subject_id object 0 6 782149\n",
+ "1 session_id object 0 147 multiplane-ophys_782149_2025-03-25_09-46-08\n",
+ "2 name object 0 147 multiplane-ophys_782149_2025-03-25_09-46-08_\n",
+ "3 session_type object 0 13 TRAINING_0_gratings_autorewards_15min\n",
+ "4 acquisition_type object 0 13 TRAINING_0_gratings_autorewards_15min\n",
+ "5 stage object 0 11 TRAINING_0\n",
+ "6 image_set object 68 2 A\n",
+ "7 session_number int64 0 32 1\n",
+ "8 acquisition_date object 0 96 2025-03-25\n",
+ "9 session_date object 0 96 2025-03-25\n",
+ "10 session_time object 0 147 09:46:08.591468\n",
+ "11 age_days int64 0 74 108\n",
+ "12 genotype object 0 1 Slc32a1-IRES-Cre/wt;Oi1(TIT2L-jGCaMP8s-WPRE-\n",
+ "13 sex object 0 2 Male\n",
+ "14 date_of_birth object 0 6 2024-12-07\n",
+ "15 rig object 0 3 422_MESO2_20241017\n",
+ "16 project_name object 0 4 LearningmFISHTask1A\n",
+ "17 n_planes int64 0 1 8\n",
+ "18 plane_names object 0 1 ['VISp_0', 'VISp_1', 'VISp_2', 'VISp_3', 'VI\n",
+ "19 imaging_depths object 0 141 [40, 320, 80, 280, 120, 240, 160, 200]\n",
+ "20 targeted_structures object 0 1 ['VISp']\n",
+ "21 planes_failing_zdrift Int64 34 9 0\n",
+ "22 processed_stamp object 0 143 2026-08-19_00-32-51\n",
+ "23 _id object 0 147 aca6e6d2-9f33-4ed6-8a66-86d69a282c30"
+ ]
+ },
+ "execution_count": 12,
+ "metadata": {},
+ "output_type": "execute_result"
+ }
+ ],
+ "source": [
+ "# Column inventory: type, fill rate, and how much each column varies\n",
+ "rows = []\n",
+ "for col in sessions.columns:\n",
+ " s = sessions[col]\n",
+ " as_str = s.map(lambda v: str(v) if isinstance(v, list) else v)\n",
+ " rows.append({\n",
+ " 'column': col,\n",
+ " 'dtype': str(s.dtype),\n",
+ " 'n_missing': int(s.isna().sum()),\n",
+ " 'n_unique': int(as_str.nunique(dropna=True)),\n",
+ " 'example': str(s.dropna().iloc[0])[:44] if s.notna().any() else '',\n",
+ " })\n",
+ "pd.DataFrame(rows)"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 13,
+ "id": "ff76a6d1",
+ "metadata": {},
+ "outputs": [
+ {
+ "name": "stdout",
+ "output_type": "stream",
+ "text": [
+ "constant across all 147 sessions:\n",
+ " genotype = Slc32a1-IRES-Cre/wt;Oi1(TIT2L-jGCaMP8s-WPRE-ICL-IRES-tTA2)/wt\n",
+ " n_planes = 8\n",
+ " plane_names = ['VISp_0', 'VISp_1', 'VISp_2', 'VISp_3', 'VISp_4', 'VISp_5', 'VISp_6', 'VISp_7']\n",
+ " targeted_structures = ['VISp']\n",
+ "\n",
+ "varying (20): ['subject_id', 'session_id', 'name', 'session_type', 'acquisition_type', 'stage', 'image_set', 'session_number', 'acquisition_date', 'session_date', 'session_time', 'age_days', 'sex', 'date_of_birth', 'rig', 'project_name', 'imaging_depths', 'planes_failing_zdrift', 'processed_stamp', '_id']\n"
+ ]
+ }
+ ],
+ "source": [
+ "# Which columns are constant across the cohort (no use as a selector)?\n",
+ "varying, constant = [], []\n",
+ "for col in sessions.columns:\n",
+ " as_str = sessions[col].map(lambda v: str(v) if isinstance(v, list) else v)\n",
+ " (constant if as_str.nunique(dropna=True) <= 1 else varying).append(col)\n",
+ "\n",
+ "print(f'constant across all {len(sessions)} sessions:')\n",
+ "for c in constant:\n",
+ " print(f' {c} = {sessions[c].dropna().iloc[0] if sessions[c].notna().any() else \"all NA\"}')\n",
+ "print(f'\\nvarying ({len(varying)}): {varying}')"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 14,
+ "id": "a57f28c2",
+ "metadata": {},
+ "outputs": [
+ {
+ "name": "stdout",
+ "output_type": "stream",
+ "text": [
+ "--- session_type (13 values)\n",
+ "session_type\n",
+ "TRAINING_1_gratings 26\n",
+ "TRAINING_3_images_A_10uL_reward 19\n",
+ "STAGE_1 19\n",
+ "OPHYS_6_images_B 15\n",
+ "OPHYS_1_images_A 12\n",
+ "OPHYS_4_images_B 12\n",
+ "TRAINING_2_gratings_flashed 9\n",
+ "TRAINING_4_images_A_training 7\n",
+ "TRAINING_0_gratings_autorewards_15min 7\n",
+ "TRAINING_5_images_A_epilogue 7\n",
+ "STAGE_0 7\n",
+ "TRAINING_5_images_A_handoff_ready 6\n",
+ "TRAINING_5_images_A_handoff_lapsed 1 \n",
+ "\n",
+ "--- image_set (3 values)\n",
+ "image_set\n",
+ "NaN 68\n",
+ "A 52\n",
+ "B 27 \n",
+ "\n",
+ "--- rig (3 values)\n",
+ "rig\n",
+ "422_MESO2_20241017 75\n",
+ "429_MESO1_20241016 44\n",
+ "422_MESO2_20220218 28 \n",
+ "\n",
+ "--- project_name (4 values)\n",
+ "project_name\n",
+ "Learning mFISH-V1omFISH 80\n",
+ "LearningmFISHTask1A 56\n",
+ "U01BFCT 9\n",
+ "ISIx 2 \n",
+ "\n",
+ "--- sex (2 values)\n",
+ "sex\n",
+ "Male 80\n",
+ "Female 67 \n",
+ "\n"
+ ]
+ }
+ ],
+ "source": [
+ "# Categorical columns worth filtering on\n",
+ "for col in ['session_type', 'image_set', 'rig', 'project_name', 'sex']:\n",
+ " counts = sessions[col].value_counts(dropna=False)\n",
+ " print(f'--- {col} ({counts.size} values)')\n",
+ " print(counts.to_string(), '\\n')"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 15,
+ "id": "ae63808a",
+ "metadata": {},
+ "outputs": [
+ {
+ "data": {
+ "text/html": [
+ "\n",
+ "\n",
+ "
\n",
+ " \n",
+ " \n",
+ " session_type \n",
+ " OPHYS_1_images_A \n",
+ " OPHYS_4_images_B \n",
+ " OPHYS_6_images_B \n",
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+ " STAGE_1 \n",
+ " TRAINING_0_gratings_autorewards_15min \n",
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+ " TRAINING_2_gratings_flashed \n",
+ " TRAINING_3_images_A_10uL_reward \n",
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+ " TRAINING_5_images_A_epilogue \n",
+ " TRAINING_5_images_A_handoff_lapsed \n",
+ " TRAINING_5_images_A_handoff_ready \n",
+ " TOTAL \n",
+ " \n",
+ " \n",
+ " subject_id \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
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+ " 788406 \n",
+ " 2 \n",
+ " 2 \n",
+ " 3 \n",
+ " 2 \n",
+ " 3 \n",
+ " 1 \n",
+ " 11 \n",
+ " 2 \n",
+ " 3 \n",
+ " 1 \n",
+ " 1 \n",
+ " 0 \n",
+ " 1 \n",
+ " 32 \n",
+ " \n",
+ " \n",
+ " 790322 \n",
+ " 2 \n",
+ " 2 \n",
+ " 2 \n",
+ " 1 \n",
+ " 4 \n",
+ " 2 \n",
+ " 3 \n",
+ " 2 \n",
+ " 3 \n",
+ " 1 \n",
+ " 1 \n",
+ " 0 \n",
+ " 1 \n",
+ " 24 \n",
+ " \n",
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+ " 4 \n",
+ " 2 \n",
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+ " 1 \n",
+ " 1 \n",
+ " 0 \n",
+ " 1 \n",
+ " 25 \n",
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+ " 800995 \n",
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+ " 2 \n",
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+ " 3 \n",
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+ " 3 \n",
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+ " 3 \n",
+ " 1 \n",
+ " 1 \n",
+ " 0 \n",
+ " 1 \n",
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+ " \n",
+ " \n",
+ " 804363 \n",
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+ " 1 \n",
+ " 3 \n",
+ " 1 \n",
+ " 1 \n",
+ " 0 \n",
+ " 1 \n",
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+ " 26 \n",
+ " 9 \n",
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+ " 6 \n",
+ " 147 \n",
+ " \n",
+ " \n",
+ "
\n",
+ "
"
+ ],
+ "text/plain": [
+ "session_type OPHYS_1_images_A OPHYS_4_images_B OPHYS_6_images_B STAGE_0 STAGE_1 TRAINING_0_gratings_autorewards_15min TRAINING_1_gratings TRAINING_2_gratings_flashed TRAINING_3_images_A_10uL_reward \\\n",
+ "subject_id \n",
+ "782149 2 2 2 1 3 1 3 1 3 \n",
+ "788406 2 2 3 2 3 1 11 2 3 \n",
+ "790322 2 2 2 1 4 2 3 2 3 \n",
+ "800792 2 2 3 1 3 1 4 2 4 \n",
+ "800995 2 2 3 1 3 1 3 1 3 \n",
+ "804363 2 2 2 1 3 1 2 1 3 \n",
+ "TOTAL 12 12 15 7 19 7 26 9 19 \n",
+ "\n",
+ "session_type TRAINING_4_images_A_training TRAINING_5_images_A_epilogue TRAINING_5_images_A_handoff_lapsed TRAINING_5_images_A_handoff_ready TOTAL \n",
+ "subject_id \n",
+ "782149 2 2 1 1 24 \n",
+ "788406 1 1 0 1 32 \n",
+ "790322 1 1 0 1 24 \n",
+ "800792 1 1 0 1 25 \n",
+ "800995 1 1 0 1 22 \n",
+ "804363 1 1 0 1 20 \n",
+ "TOTAL 7 7 1 6 147 "
+ ]
+ },
+ "execution_count": 15,
+ "metadata": {},
+ "output_type": "execute_result"
+ }
+ ],
+ "source": [
+ "# Sessions per mouse per session_type -- where the usable data actually is\n",
+ "pd.crosstab(sessions.subject_id, sessions.session_type,\n",
+ " margins=True, margins_name='TOTAL')"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 16,
+ "id": "841fa3ba",
+ "metadata": {},
+ "outputs": [
+ {
+ "name": "stdout",
+ "output_type": "stream",
+ "text": [
+ "distinct imaging depths: [20, 22, 26, 28, 29, 30, 32, 34, 35, 36, 37, 38, 40, 41, 42, 43, 44, 45, 46, 48, 50, 64, 66, 68, 70, 72, 74, 75, 76, 78, 80, 81, 82, 84, 85, 86, 88, 90, 92, 94, 95, 96, 98, 100, 102, 104, 105, 108, 110, 112, 114, 115, 116, 118, 120, 122, 124, 126, 127, 128, 129, 130, 132, 139, 144, 146, 148, 150, 152, 154, 155, 156, 157, 158, 160, 162, 164, 166, 167, 168, 170, 172, 174, 175, 179, 182, 186, 188, 190, 192, 194, 195, 196, 198, 200, 202, 204, 206, 208, 210, 212, 216, 219, 220, 222, 223, 224, 225, 226, 228, 230, 232, 234, 235, 236, 238, 240, 242, 244, 245, 246, 248, 250, 252, 254, 256, 257, 258, 260, 262, 263, 264, 265, 266, 268, 270, 272, 274, 275, 276, 278, 280, 282, 284, 288, 289, 290, 292, 294, 296, 298, 300, 302, 304, 305, 306, 308, 310, 312, 314, 316, 318, 320, 322, 324, 328, 330, 344, 345, 347, 348, 354]\n",
+ "\n",
+ "depth range per plane count\n",
+ "n_planes\n",
+ "8 20 - 354 um\n",
+ "\n",
+ "targeted structures: ['VISp']\n"
+ ]
+ }
+ ],
+ "source": [
+ "# Imaging geometry: are the 8 planes at consistent depths across sessions?\n",
+ "depths = sessions.explode('imaging_depths')\n",
+ "print('distinct imaging depths:', sorted(depths.imaging_depths.dropna().unique()))\n",
+ "print('\\ndepth range per plane count')\n",
+ "print(sessions.groupby('n_planes').imaging_depths.apply(\n",
+ " lambda col: f'{min(min(d) for d in col)} - {max(max(d) for d in col)} um').to_string())\n",
+ "\n",
+ "print('\\ntargeted structures:',\n",
+ " sorted({s for lst in sessions.targeted_structures for s in lst}))"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 17,
+ "id": "958a53a5",
+ "metadata": {},
+ "outputs": [
+ {
+ "name": "stdout",
+ "output_type": "stream",
+ "text": [
+ " age_days n_planes session_number planes_failing_zdrift\n",
+ "count 147.000000 147.0 147.000000 113.0\n",
+ "mean 141.020408 8.0 13.034014 1.026549\n",
+ "std 22.161138 0.0 7.610748 1.759972\n",
+ "min 107.000000 8.0 1.000000 0.0\n",
+ "25% 124.500000 8.0 7.000000 0.0\n",
+ "50% 137.000000 8.0 13.000000 0.0\n",
+ "75% 151.500000 8.0 19.000000 1.0\n",
+ "max 202.000000 8.0 32.000000 8.0\n",
+ "\n",
+ "per-mouse span\n",
+ " n_sessions first_date last_date age_first age_last\n",
+ "subject_id \n",
+ "782149 24 2025-03-25 2025-05-07 108 151\n",
+ "788406 32 2025-05-29 2025-07-29 131 192\n",
+ "790322 24 2025-06-11 2025-08-21 131 202\n",
+ "800792 25 2025-07-22 2025-08-29 107 145\n",
+ "800995 22 2025-08-05 2025-09-18 120 164\n",
+ "804363 20 2025-08-12 2025-09-10 107 136\n"
+ ]
+ }
+ ],
+ "source": [
+ "# Numeric spread, and how age and session count relate per mouse\n",
+ "print(sessions[['age_days', 'n_planes', 'session_number',\n",
+ " 'planes_failing_zdrift']].describe().to_string())\n",
+ "\n",
+ "print('\\nper-mouse span')\n",
+ "print(sessions.groupby('subject_id').agg(\n",
+ " n_sessions=('session_id', 'size'),\n",
+ " first_date=('acquisition_date', 'min'),\n",
+ " last_date=('acquisition_date', 'max'),\n",
+ " age_first=('age_days', 'min'),\n",
+ " age_last=('age_days', 'max'),\n",
+ ").to_string())"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 18,
+ "id": "a71f201e",
+ "metadata": {},
+ "outputs": [
+ {
+ "name": "stdout",
+ "output_type": "stream",
+ "text": [
+ "sessions with z-drift QC: 113 / 147\n",
+ " clean (0 failing planes): 71\n",
+ " >=1 failing plane: 42\n",
+ " no QC (NA, NOT a pass): 34\n",
+ "\n",
+ "QC coverage by session_type\n",
+ " n with_qc\n",
+ "session_type \n",
+ "OPHYS_1_images_A 12 12\n",
+ "OPHYS_4_images_B 12 12\n",
+ "OPHYS_6_images_B 15 15\n",
+ "STAGE_0 7 5\n",
+ "STAGE_1 19 14\n",
+ "TRAINING_0_gratings_autorewards_15min 7 3\n",
+ "TRAINING_1_gratings 26 17\n",
+ "TRAINING_2_gratings_flashed 9 5\n",
+ "TRAINING_3_images_A_10uL_reward 19 11\n",
+ "TRAINING_4_images_A_training 7 5\n",
+ "TRAINING_5_images_A_epilogue 7 7\n",
+ "TRAINING_5_images_A_handoff_lapsed 1 1\n",
+ "TRAINING_5_images_A_handoff_ready 6 6\n"
+ ]
+ }
+ ],
+ "source": [
+ "# Z-drift QC coverage -- and the caveat that NA is not a pass\n",
+ "qc_cov = sessions.planes_failing_zdrift.notna()\n",
+ "print(f'sessions with z-drift QC: {int(qc_cov.sum())} / {len(sessions)}')\n",
+ "print(f' clean (0 failing planes): {int((sessions.planes_failing_zdrift == 0).sum())}')\n",
+ "print(f' >=1 failing plane: {int((sessions.planes_failing_zdrift > 0).sum())}')\n",
+ "print(f' no QC (NA, NOT a pass): {int((~qc_cov).sum())}')\n",
+ "\n",
+ "print('\\nQC coverage by session_type')\n",
+ "print(sessions.assign(has_qc=qc_cov).groupby('session_type').has_qc.agg(\n",
+ " n='size', with_qc='sum').to_string())"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 19,
+ "id": "d6bb6868",
+ "metadata": {},
+ "outputs": [
+ {
+ "name": "stdout",
+ "output_type": "stream",
+ "text": [
+ "71 sessions with zero z-drift failures\n",
+ "subject_id session_type \n",
+ "782149 OPHYS_4_images_B 1\n",
+ " OPHYS_6_images_B 1\n",
+ " STAGE_0 1\n",
+ " TRAINING_0_gratings_autorewards_15min 1\n",
+ " TRAINING_1_gratings 2\n",
+ " TRAINING_3_images_A_10uL_reward 1\n",
+ " TRAINING_5_images_A_epilogue 1\n",
+ "788406 STAGE_1 1\n",
+ " TRAINING_0_gratings_autorewards_15min 1\n",
+ " TRAINING_1_gratings 6\n",
+ " TRAINING_2_gratings_flashed 2\n",
+ " TRAINING_3_images_A_10uL_reward 3\n",
+ " TRAINING_4_images_A_training 1\n",
+ " TRAINING_5_images_A_handoff_ready 1\n",
+ "790322 OPHYS_1_images_A 2\n",
+ " OPHYS_4_images_B 2\n",
+ " OPHYS_6_images_B 2\n",
+ " STAGE_1 3\n",
+ " TRAINING_0_gratings_autorewards_15min 1\n",
+ " TRAINING_1_gratings 3\n",
+ " TRAINING_2_gratings_flashed 2\n",
+ " TRAINING_3_images_A_10uL_reward 2\n",
+ " TRAINING_4_images_A_training 1\n",
+ " TRAINING_5_images_A_epilogue 1\n",
+ " TRAINING_5_images_A_handoff_ready 1\n",
+ "800792 OPHYS_1_images_A 2\n",
+ " OPHYS_4_images_B 2\n",
+ " OPHYS_6_images_B 3\n",
+ " TRAINING_5_images_A_epilogue 1\n",
+ " TRAINING_5_images_A_handoff_ready 1\n",
+ "800995 OPHYS_1_images_A 2\n",
+ " OPHYS_4_images_B 1\n",
+ " OPHYS_6_images_B 2\n",
+ " STAGE_1 3\n",
+ " TRAINING_3_images_A_10uL_reward 1\n",
+ " TRAINING_5_images_A_epilogue 1\n",
+ " TRAINING_5_images_A_handoff_ready 1\n",
+ "804363 OPHYS_1_images_A 1\n",
+ " OPHYS_4_images_B 2\n",
+ " STAGE_1 1\n",
+ " TRAINING_3_images_A_10uL_reward 1\n",
+ " TRAINING_4_images_A_training 1\n",
+ " TRAINING_5_images_A_epilogue 1\n",
+ " TRAINING_5_images_A_handoff_ready 1\n"
+ ]
+ }
+ ],
+ "source": [
+ "# Candidate sessions for a problem set: QC present and nothing failing\n",
+ "usable = sessions[sessions.planes_failing_zdrift == 0]\n",
+ "print(f'{len(usable)} sessions with zero z-drift failures')\n",
+ "print(usable.groupby(['subject_id', 'session_type']).size().to_string())"
+ ]
+ }
+ ],
+ "metadata": {
+ "kernelspec": {
+ "display_name": "base",
+ "language": "python",
+ "name": "python3"
+ },
+ "language_info": {
+ "codemirror_mode": {
+ "name": "ipython",
+ "version": 3
+ },
+ "file_extension": ".py",
+ "mimetype": "text/x-python",
+ "name": "python",
+ "nbconvert_exporter": "python",
+ "pygments_lexer": "ipython3",
+ "version": "3.12.4"
+ }
+ },
+ "nbformat": 4,
+ "nbformat_minor": 5
+}
diff --git a/code/solutions/ProblemSet-Solutions-BCI.ipynb b/code/solutions/ProblemSet-Solutions-BCI.ipynb
new file mode 100644
index 0000000..335eb36
--- /dev/null
+++ b/code/solutions/ProblemSet-Solutions-BCI.ipynb
@@ -0,0 +1,3664 @@
+{
+ "cells": [
+ {
+ "cell_type": "markdown",
+ "id": "835d3761",
+ "metadata": {},
+ "source": [
+ "SWDB Problem Set: Becoming a Data Detective \n",
+ "From someone else's figure to your own analysis \n",
+ "SOLUTIONS — worked on the BCI / photostim dataset
"
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "b76af5ad",
+ "metadata": {},
+ "source": [
+ "\n",
+ "\n",
+ "
How this problem set works \n",
+ "\n",
+ "This morning you explored a dataset and made figures. Those figures are now posted on Slack.\n",
+ "\n",
+ "**Your starting point is one of your classmates' figures.** Pick any figure from the channel, along\n",
+ "with the dataset it came from — ideally one you did *not* work on this morning.\n",
+ "\n",
+ "| Part | Task |\n",
+ "| --- | --- |\n",
+ "| 1 | Load their dataset and find the pieces the figure needs |\n",
+ "| 2 | Reproduce the figure, and interrogate what it shows |\n",
+ "| 3 | Align activity to event onsets: raster and PSTH |\n",
+ "| 4 | Signal and noise correlations, and whether to trust them |\n",
+ "\n",
+ "You already have the data-access skills for Part 1 from this morning's tutorial. This problem set is\n",
+ "about what comes after loading: **shaping data, and checking whether the result means anything.**\n",
+ "\n",
+ "**Deliverable:** a short README naming the figure and dataset you chose, the decisions you made at\n",
+ "each step, and an honest assessment of what your numbers do and do not support.\n",
+ "\n",
+ "Every dataset is different, and the notebook does not know which one you picked. The code\n",
+ "cells are prompts, not templates — you write what goes in them, using the access patterns from\n",
+ "this morning. Only a few things are given: the imports, and two helper functions from the tutorial.\n",
+ "\n",
+ "The differences you will run into are not cosmetic. Across the datasets in this workshop:\n",
+ "\n",
+ "- **Recording modality** — a continuous calcium signal in some, discrete spike times in\n",
+ " others. Spikes need binning before anything here applies.\n",
+ "- **Sampling rate** — from a few Hz to tens of kHz, which sets what timing you can resolve.\n",
+ "- **Number of neurons** — tens to thousands, which changes what is tractable in one pass.\n",
+ "- **Stimulus structure** — many conditions with few repeats, few conditions with many, or no\n",
+ " sensory stimulus at all.\n",
+ "- **What was recorded alongside** — running, licking, pupil, reward; some datasets have all of\n",
+ " it, some none.\n",
+ "- **Where things live in the file** — container and column names differ, and so does which\n",
+ " container holds the trial table.\n",
+ "\n",
+ "None of that is written on the outside of the file. **You have to look.** Part of each prompt is\n",
+ "deciding whether the analysis it asks for even applies to your dataset — and saying so when it\n",
+ "does not.\n",
+ "\n",
+ ""
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "a9965fde",
+ "metadata": {},
+ "source": [
+ "\n",
+ "\n",
+ "
Taking it slow: Analysis step by step \n",
+ "\n",
+ "You can now generate an analysis faster than you can check one. Ask an LLM for a correlation matrix\n",
+ "and you will have one in thirty seconds, beautifully formatted, with a colorbar.\n",
+ "\n",
+ "The problem is that a result computed on four trials can look exactly like a result computed on four\n",
+ "hundred. A bug can look exactly like a finding. A correlation computed in a window where nothing\n",
+ "happened can look exactly like a real effect.\n",
+ "\n",
+ "So the questions to keep asking are:\n",
+ "\n",
+ "- **What is actually in this file?** Not what you assume — what is there.\n",
+ "- **Does this dataset support the question I am asking?**\n",
+ "- **How is the data being transformed?** Plot the data after each step.\n",
+ "- **What would make this result wrong?** Name it before you see the answer.\n",
+ "\n",
+ ""
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "0dfe350b",
+ "metadata": {},
+ "source": [
+ "---"
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "b9da37e5",
+ "metadata": {},
+ "source": [
+ "\n",
+ "\n",
+ "
Part 1: Load the dataset and find the pieces you need \n",
+ "\n",
+ "Same access pattern as this morning: find your dataset's mount under /data, locate a\n",
+ "session's NWB file, then dot and bracket notation into the containers.\n",
+ "\n",
+ "**Your classmate's figure tells you what to look for.** Before you open anything, list the pieces the\n",
+ "figure needs — neural activity, plus whatever else it plots: a behavioral trace, epoch\n",
+ "boundaries, trial times, stimulus identity.\n",
+ "\n",
+ "Then find each one, and note the ones that turn out not to exist. **A piece being absent is a\n",
+ "finding about the dataset, not a failure.** Some datasets have no running wheel, no pupil camera, no\n",
+ "visual stimulus at all. You will build the figure from what is there.\n",
+ "\n",
+ ""
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 1,
+ "id": "50d8a203",
+ "metadata": {},
+ "outputs": [],
+ "source": [
+ "import os\n",
+ "\n",
+ "import numpy as np\n",
+ "import pandas as pd\n",
+ "import matplotlib.pyplot as plt\n",
+ "import pynwb\n",
+ "from scipy import stats\n",
+ "\n",
+ "pd.set_option('display.width', 200)\n",
+ "pd.set_option('display.max_columns', 30)\n",
+ "\n",
+ "data_dir = '/data'"
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "34f16e31",
+ "metadata": {},
+ "source": [
+ "\n",
+ "\n",
+ "Start from the metadata table, not the file tree. Each dataset has a metadata CSV in\n",
+ "/code/metadata/ — one row per session, with subject, session type, date and the\n",
+ "asset name. Read that first and choose a session from it, because the filename alone will not tell you\n",
+ "which imaging stage or task condition you are looking at.\n",
+ "\n",
+ "Then build the path: the NWB lives inside that dataset's mount under /data/.\n",
+ "\n",
+ "
"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 2,
+ "id": "76df3e44",
+ "metadata": {},
+ "outputs": [
+ {
+ "name": "stdout",
+ "output_type": "stream",
+ "text": [
+ "['project_name', 'session_type', '_id', 'name', 'subject_id', 'genotype', 'virus', 'date_of_birth', 'age', 'sex', 'modality', 'session_date', 'session_start_time', 'session_end_time', 'targeted_structure', 'ophys_fov', 'session_number']\n"
+ ]
+ },
+ {
+ "data": {
+ "text/html": [
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+ " project_name \n",
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+ " _id \n",
+ " name \n",
+ " subject_id \n",
+ " genotype \n",
+ " virus \n",
+ " date_of_birth \n",
+ " age \n",
+ " sex \n",
+ " modality \n",
+ " session_date \n",
+ " session_start_time \n",
+ " session_end_time \n",
+ " targeted_structure \n",
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+ " pAAV-hSyn1-RiboL1-GCaMP8s-WPRE \n",
+ " 2024-03-14 \n",
+ " 302 \n",
+ " Female \n",
+ " Planar optical physiology \n",
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+ " Primary Motor Cortex \n",
+ " FOV_04; FOV_04 \n",
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+ " 2024-03-14 \n",
+ " 320 \n",
+ " Female \n",
+ " Planar optical physiology \n",
+ " 2025-01-28 \n",
+ " 17:40:57.996000 \n",
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+ " Primary Motor Cortex \n",
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+ " pAAV-hSyn1-RiboL1-GCaMP8s-WPRE \n",
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+ " 2025-01-24 \n",
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+ " Primary Motor Cortex \n",
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+ " 740369 \n",
+ " Slc17a6-IRES-Cre/wt;Ai230(TIT2L-XCaMPG-WPRE-IC... \n",
+ " pAAV-hSyn1-RiboL1-GCaMP8s-WPRE \n",
+ " 2024-05-03 \n",
+ " 251 \n",
+ " Female \n",
+ " Planar optical physiology \n",
+ " 2025-01-09 \n",
+ " 16:01:04.455000 \n",
+ " 17:18:37.082809 \n",
+ " Primary Motor Cortex \n",
+ " FOV_05 \n",
+ " 22.0 \n",
+ " \n",
+ " \n",
+ "
\n",
+ "
"
+ ],
+ "text/plain": [
+ " project_name session_type _id name subject_id \\\n",
+ "0 Brain Computer Interface BCI single neuron stim b8827d25-495f-46a8-9f33-ffb24da527a5 single-plane-ophys_731015_2025-01-10_18-06-31_... 731015 \n",
+ "1 Brain Computer Interface BCI single neuron stim b9a4c361-66b0-4cd5-9392-75d116ef3385 single-plane-ophys_731015_2025-01-31_20-37-19_... 731015 \n",
+ "2 Brain Computer Interface BCI single neuron stim 0162d41c-613c-4215-b0aa-9690f85a9fda single-plane-ophys_731015_2025-01-28_18-56-35_... 731015 \n",
+ "3 Brain Computer Interface BCI single neuron stim 127a3e78-729c-4df7-bf34-1b9308939587 single-plane-ophys_731015_2025-01-24_20-00-44_... 731015 \n",
+ "4 Brain Computer Interface BCI single neuron stim 30006aee-36db-44d9-a1fb-1b6583619434 single-plane-ophys_740369_2025-01-09_17-18-37_... 740369 \n",
+ "\n",
+ " genotype virus date_of_birth age sex modality session_date session_start_time session_end_time \\\n",
+ "0 Slc17a6-IRES-Cre/wt;Ai230(TIT2L-XCaMPG-WPRE-IC... pAAV-hSyn1-RiboL1-GCaMP8s-WPRE 2024-03-14 302 Female Planar optical physiology 2025-01-10 16:46:51.981999 18:06:30.818756 \n",
+ "1 Slc17a6-IRES-Cre/wt;Ai230(TIT2L-XCaMPG-WPRE-IC... pAAV-hSyn1-RiboL1-GCaMP8s-WPRE 2024-03-14 323 Female Planar optical physiology 2025-01-31 20:37:19.623000 22:03:59.609761 \n",
+ "2 Slc17a6-IRES-Cre/wt;Ai230(TIT2L-XCaMPG-WPRE-IC... pAAV-hSyn1-RiboL1-GCaMP8s-WPRE 2024-03-14 320 Female Planar optical physiology 2025-01-28 17:40:57.996000 18:56:35.136165 \n",
+ "3 Slc17a6-IRES-Cre/wt;Ai230(TIT2L-XCaMPG-WPRE-IC... pAAV-hSyn1-RiboL1-GCaMP8s-WPRE 2024-03-14 316 Female Planar optical physiology 2025-01-24 18:41:22.550000 20:00:44.080193 \n",
+ "4 Slc17a6-IRES-Cre/wt;Ai230(TIT2L-XCaMPG-WPRE-IC... pAAV-hSyn1-RiboL1-GCaMP8s-WPRE 2024-05-03 251 Female Planar optical physiology 2025-01-09 16:01:04.455000 17:18:37.082809 \n",
+ "\n",
+ " targeted_structure ophys_fov session_number \n",
+ "0 Primary Motor Cortex FOV_04; FOV_04 18.0 \n",
+ "1 Primary Motor Cortex FOV_04 23.0 \n",
+ "2 Primary Motor Cortex FOV_04 22.0 \n",
+ "3 Primary Motor Cortex FOV_04 20.0 \n",
+ "4 Primary Motor Cortex FOV_05 22.0 "
+ ]
+ },
+ "execution_count": 2,
+ "metadata": {},
+ "output_type": "execute_result"
+ }
+ ],
+ "source": [
+ "metadata = pd.read_csv(os.path.join(data_dir, 'metadata', 'bci_metadata.csv'))\n",
+ "print(metadata.columns.tolist())\n",
+ "metadata.head()"
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "cd09d433",
+ "metadata": {},
+ "source": [
+ "\n",
+ "\n",
+ "**Exercise:** Which session does your classmate's figure come from? Use the table to find it\n",
+ "— subject, session type, date — and say what you filtered on.\n",
+ "\n",
+ "Look at what the table offers before you filter. How many subjects, how many session types, how many\n",
+ "sessions each? That inventory is the first thing you know about the dataset.\n",
+ "\n",
+ "**Then ask what kind of neurons you are recording from.** This is not a detail — it decides\n",
+ "what your population average means. Check the transgenic line, the virus, and any other metadata\n",
+ "describing what was labeled (`nwb.subject.genotype`, the imaging plane's `indicator`, the session\n",
+ "metadata table).\n",
+ "\n",
+ "- **Imaging.** You see only the cells expressing the calcium indicator. A pan-excitatory driver\n",
+ " gives you a very different population from an interneuron-specific one, and \"population activity\"\n",
+ " in each case means something different.\n",
+ "- **Electrophysiology.** A probe records whatever is near it, so the recording is not cell-type\n",
+ " specific by default. But a line or virus may still be present for **optotagging** — light\n",
+ " activation used to identify a targeted cell type among the recorded units. If so, there may be a\n",
+ " column marking which units were tagged.\n",
+ "\n",
+ "Write down what is labeled in your session, and say what population your averages are actually\n",
+ "averaging over.\n",
+ "\n",
+ "
"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 3,
+ "id": "3995769b",
+ "metadata": {},
+ "outputs": [
+ {
+ "name": "stdout",
+ "output_type": "stream",
+ "text": [
+ "22 sessions of this type\n",
+ "subject_id 731015\n",
+ "session_type BCI single neuron stim\n",
+ "session_date 2025-01-10\n",
+ "genotype Slc17a6-IRES-Cre/wt;Ai230(TIT2L-XCaMPG-WPRE-IC...\n",
+ "virus pAAV-hSyn1-RiboL1-GCaMP8s-WPRE\n",
+ "name single-plane-ophys_731015_2025-01-10_18-06-31_...\n"
+ ]
+ }
+ ],
+ "source": [
+ "candidates = metadata[metadata.session_type == 'BCI single neuron stim']\n",
+ "print(f'{len(candidates)} sessions of this type')\n",
+ "session = candidates.iloc[0]\n",
+ "show = [c for c in ['subject_id', 'session_id', 'session_type', 'session_date', 'genotype', 'virus', 'name']\n",
+ " if c in candidates.columns]\n",
+ "print(session[show].to_string())"
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "15085858",
+ "metadata": {},
+ "source": [
+ "\n",
+ "\n",
+ "Now build the path. An NWB file is either a single .nwb file (HDF5) or a\n",
+ ".nwb.zarr directory , and datasets here are packaged by different groups — the\n",
+ "file may sit at the top of the mount or a few levels down. Search for it rather than hardcoding a\n",
+ "path, and check you got exactly one match.\n",
+ "\n",
+ "
"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 4,
+ "id": "e3cb59b2",
+ "metadata": {},
+ "outputs": [
+ {
+ "name": "stdout",
+ "output_type": "stream",
+ "text": [
+ "1 nwb file(s) detected: ['single-plane-ophys_731015_2025-01-10_18-06-31_behavior_nwb']\n",
+ "/data/brain-computer-interface-v2/single-plane-ophys_731015_2025-01-10_18-06-31_processed_2025-08-03_20-39-09/single-plane-ophys_731015_2025-01-10_18-06-31_behavior_nwb\n"
+ ]
+ }
+ ],
+ "source": [
+ "dataset_dir = os.path.join(data_dir, 'brain-computer-interface-v2')\n",
+ "session_dir = os.path.join(dataset_dir, session['name'])\n",
+ "\n",
+ "# One session directory holds one NWB store. Match on 'nwb' in the name to catch\n",
+ "# both forms -- a .nwb file and a zarr directory -- but exclude sidecar files:\n",
+ "# assets often ship an 'nwb_contents.json' next to the store itself.\n",
+ "nwb_file = [path for path in os.listdir(session_dir)\n",
+ " if 'nwb' in path and not path.endswith('.json')]\n",
+ "print(len(nwb_file), 'nwb file(s) detected:', nwb_file)\n",
+ "\n",
+ "assert len(nwb_file) == 1, f'expected one NWB store, found {len(nwb_file)}'\n",
+ "nwb_path = os.path.join(session_dir, nwb_file[0])\n",
+ "print(nwb_path)\n"
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "9922f8c6",
+ "metadata": {},
+ "source": [
+ "\n",
+ "\n",
+ "**Exercise:** Did you get exactly one match? More than one usually means several processing\n",
+ "generations of the same session are attached — check which you picked. Zero means the session\n",
+ "in the table is not mounted in this capsule, which is worth knowing before you debug anything else.\n",
+ "\n",
+ "
"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 5,
+ "id": "4fd1343a",
+ "metadata": {},
+ "outputs": [
+ {
+ "name": "stdout",
+ "output_type": "stream",
+ "text": [
+ "zarr store (directory)\n",
+ "NWBFile\n",
+ "genotype : Slc17a6-IRES-Cre/wt;Ai230(TIT2L-XCaMPG-WPRE-ICL-ChRmine-oScarlet-IRES2-tTA2-WPRE)-hyg/wt\n",
+ "species : Mus musculus | sex: F\n",
+ "indicator: pAAV-hSyn1-RiboL1-GCaMP8s-WPRE\n",
+ "location : Structure: Primary Motor Cortex Depth: 170\n"
+ ]
+ }
+ ],
+ "source": [
+ "# Which physical form is it? This decides the backend, and what tells you is\n",
+ "# whether the path is a FILE or a DIRECTORY -- not the name:\n",
+ "# a FILE -> HDF5, read by pynwb.NWBHDF5IO\n",
+ "# a DIRECTORY -> a zarr store, read by hdmf_zarr.NWBZarrIO\n",
+ "# Do not test for a '.zarr' suffix. Some assets name the store after the\n",
+ "# session with no suffix at all, and it is still zarr.\n",
+ "# pynwb.read_nwb inspects the path and picks the right backend, so the same\n",
+ "# call works for both. hdmf_zarr must be installed for the zarr case, but you\n",
+ "# never import it yourself.\n",
+ "print('zarr store (directory)' if os.path.isdir(nwb_path) else 'HDF5 file')\n",
+ "\n",
+ "nwb = pynwb.read_nwb(nwb_path)\n",
+ "print(type(nwb).__name__)\n",
+ "\n",
+ "# What kind of neurons is this? The genotype names the driver line and the\n",
+ "# indicator; for imaging, the imaging plane repeats the indicator directly.\n",
+ "print('genotype :', nwb.subject.genotype)\n",
+ "print('species :', nwb.subject.species, '| sex:', nwb.subject.sex)\n",
+ "\n",
+ "if nwb.imaging_planes:\n",
+ " first_plane = list(nwb.imaging_planes.values())[0]\n",
+ " print('indicator:', first_plane.indicator)\n",
+ " print('location :', first_plane.location)\n",
+ "\n",
+ "# For probe data the recording is not cell-type specific, but an optotagging\n",
+ "# line or virus may let you identify targeted units. Look for a column saying so.\n",
+ "if nwb.units is not None:\n",
+ " tagging_columns = [column for column in nwb.units.colnames\n",
+ " if any(word in column.lower() for word in ('opto', 'tag', 'cell_type'))]\n",
+ " print('optotagging columns in units:', tagging_columns or 'none')\n"
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "32bd96d7",
+ "metadata": {},
+ "source": [
+ "\n",
+ "\n",
+ "
Find the data the figure needs \n",
+ "\n",
+ "A handful of containers hold almost everything. Which one holds what **varies by dataset**, so list\n",
+ "them all before you index into any of them.\n",
+ "\n",
+ "| container | commonly holds |\n",
+ "| --- | --- |\n",
+ "| `processing` | processed neural activity — in some datasets also behavior |\n",
+ "| `intervals` | epoch tables, trial tables, stimulus presentation tables |\n",
+ "| `stimulus` | stimulus templates — but in some datasets, the trial tables too |\n",
+ "| `acquisition` | raw acquired signals |\n",
+ "| `events` | discrete behavioral and stimulus events, in some datasets |\n",
+ "\n",
+ "Row three is not hypothetical: some datasets put their trial tables in `stimulus` and leave\n",
+ "`intervals` holding only epochs. If you look in one container, find nothing, and conclude the data\n",
+ "is missing, you will be wrong. **Print them all.**\n",
+ "\n",
+ "The `events` row needs its own warning. It is optional — plenty of files do not have one, and\n",
+ "`nwb.processing` will not reveal it either way, because it is reached by its own accessor\n",
+ "(`nwb.events`, or `nwb.get_all_events()` for a single table across all event types). When it *is*\n",
+ "present it holds **behavioral and stimulus events** — licks, rewards, stimulus changes —\n",
+ "each a timestamped row with an `event_type` column. It does **not** hold neural events. Where a file\n",
+ "has no events table, the same information is usually in a `processing` behavior module or implicit\n",
+ "in columns of the trials table.\n",
+ "\n",
+ "“Events” means two different things \n",
+ "\n",
+ "The word is overloaded in NWB, and the two meanings live in different places.\n",
+ "\n",
+ "1. Neural events — inside a `processing` plane. A plane usually holds several\n",
+ "representations of the same neurons: raw fluorescence, neuropil-corrected, dF/F, and often events.\n",
+ "Events are the output of running deconvolution on dF/F — an attempt to recover the\n",
+ "discrete firing that produced the slow calcium signal. Stored as an array with the same shape and\n",
+ "same timestamps as dF/F, but mostly zeros : nonzero only where an event was detected, the\n",
+ "value carrying its inferred magnitude. Treat the nonzero samples as spike-like events, not as a\n",
+ "continuous trace. The name is not standardised — one dataset calls it events,\n",
+ "another event_timeseries, and some have none at all and give you only dF/F.\n",
+ "\n",
+ "2. Behavioral / task events — a separate table. Discrete, timestamped occurrences during\n",
+ "the session: licks, rewards, stimulus changes. These may sit in an events table reached through\n",
+ "`nwb.events` or `nwb.get_all_events()`, in a `processing` behavior module, or be implicit in columns\n",
+ "of the trials table. Unlike neural events, these are measured, not inferred .\n",
+ "\n",
+ "A container is not always visible from the top level, so print the interfaces inside each processing\n",
+ "module too — and remember `nwb.processing` will not show you an events table reached by its own\n",
+ "accessor.\n",
+ "\n",
+ "\n"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 6,
+ "id": "765a84d8",
+ "metadata": {},
+ "outputs": [
+ {
+ "name": "stdout",
+ "output_type": "stream",
+ "text": [
+ "processing : ['processed']\n",
+ "intervals : ['epochs']\n",
+ "acquisition: []\n",
+ "stimulus : ['PhotostimTrials', 'Trials']\n",
+ "\n",
+ "processing['processed']: ['dff', 'image_segmentation', 'images', 'neuropil_corrected', 'neuropil_fluorescence', 'raw']\n",
+ "\n",
+ "no events table in this file\n"
+ ]
+ }
+ ],
+ "source": [
+ "# What is in this file? Look before you index.\n",
+ "print('processing :', list(nwb.processing.keys()))\n",
+ "print('intervals :', list(nwb.intervals.keys()) if nwb.intervals else [])\n",
+ "print('acquisition:', list(nwb.acquisition.keys()))\n",
+ "print('stimulus :', list(nwb.stimulus.keys()) if nwb.stimulus else [])\n",
+ "\n",
+ "# A processing module is itself a container. Look inside each one -- this is where\n",
+ "# the different representations of the neural signal live (raw, dff, events, ...).\n",
+ "for module_name in nwb.processing:\n",
+ " print(f'\\nprocessing[{module_name!r}]:',\n",
+ " list(nwb.processing[module_name].data_interfaces))\n",
+ "\n",
+ "# Behavioral events may be reached by their own accessor rather than appearing in\n",
+ "# any of the four containers above. Not every file has them.\n",
+ "if getattr(nwb, 'events', None):\n",
+ " behavior_events = nwb.get_all_events()\n",
+ " print('\\nnwb.get_all_events():', behavior_events.shape)\n",
+ " print(behavior_events.event_type.value_counts().to_string())\n",
+ "else:\n",
+ " print('\\nno events table in this file')\n"
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "41eb1f54",
+ "metadata": {},
+ "source": [
+ "\n",
+ "\n",
+ "
Is your dataset continuous or spiking? This is the first fork in the road, and it\n",
+ "changes what \"activity\" even means.\n",
+ "\n",
+ "
Continuous (calcium imaging, LFP): a `(n_timepoints, n_cells)` array already exists in the\n",
+ "file. Find it and you are done.\n",
+ "\n",
+ "
Spiking (Neuropixels, sorted electrophysiology): there is no such array. Each unit carries its\n",
+ "own list of spike times, usually in a `units` table, and you must
bin them yourself —\n",
+ "choose a bin width, count spikes per bin, divide by the width to get a rate in spikes/s. Everything\n",
+ "downstream then works the same way.\n",
+ "\n",
+ "Two decisions come with spiking data, and neither has a default:\n",
+ "\n",
+ "-
Which units. Spike sorting produces more units than you should analyze. There will be\n",
+ " quality-control columns (`is_qc_pass`, `firing_rate`, `presence_ratio`, `snr`) and often an\n",
+ " anatomical label. Select on them explicitly and say what you selected — a session can drop\n",
+ " from thousands of units to dozens, and the ones you drop change your answer.\n",
+ "-
Bin width. Too wide blurs the response; too narrow leaves mostly-empty bins and noisy\n",
+ " single-trial estimates. Try a few and see how much your answer moves.\n",
+ "\n",
+ "
\n",
+ "bin_width = 0.010 # seconds -- your decision\n",
+ "edges = np.arange(0, t_end + bin_width, bin_width)\n",
+ "counts, _ = np.histogram(one_unit_spike_times, bins=edges)\n",
+ "rate = counts / bin_width # spikes/s\n",
+ "bin_centres = edges[:-1] + bin_width / 2\n",
+ " \n",
+ "\n",
+ "Sparse binned spikes behave like a deconvolved calcium trace: sharper in time, and noisy per\n",
+ "trial.\n",
+ "\n",
+ "
"
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "1317510b",
+ "metadata": {},
+ "source": [
+ "\n",
+ "\n",
+ "Two things to check as you pull out the activity trace. \n",
+ "\n",
+ "Timestamps. Some datasets store an explicit `timestamps` array; others store a sampling\n",
+ "`rate` and a `starting_time`, and you reconstruct the times yourself. Everything downstream needs\n",
+ "real times in seconds, so check which you have — `series.timestamps` is `None` when the file\n",
+ "uses a rate.\n",
+ "\n",
+ "Lazy loading. NWB data objects do not load until you index them. That is what lets you open a\n",
+ "50 GB file instantly, but it means `data.std()` may fail where `np.std(data)` works. Convert\n",
+ "with `np.asarray()` once you know the array is small enough to hold, or slice first.\n",
+ "\n",
+ "
"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 7,
+ "id": "ce7e3b99",
+ "metadata": {},
+ "outputs": [
+ {
+ "name": "stdout",
+ "output_type": "stream",
+ "text": [
+ "no timestamps array; reconstructed from rate = 58.26 Hz\n",
+ "dff shape (nframes, nrois): (220344, 1214)\n",
+ "timestamps shape: (220344,)\n",
+ "frame rate: 58.26 Hz\n",
+ "session duration: 63.0 min\n"
+ ]
+ }
+ ],
+ "source": [
+ "plane = 'processed'\n",
+ "dff_container = nwb.processing[plane]['dff']\n",
+ "dff_series = dff_container[list(dff_container.roi_response_series.keys())[0]]\n",
+ "\n",
+ "dff = dff_series.data\n",
+ "\n",
+ "# This dataset stores a sampling RATE instead of a timestamps array.\n",
+ "if dff_series.timestamps is not None:\n",
+ " ts = dff_series.timestamps[:]\n",
+ "else:\n",
+ " ts = np.arange(dff.shape[0]) / dff_series.rate + dff_series.starting_time\n",
+ " print(f'no timestamps array; reconstructed from rate = {dff_series.rate:.2f} Hz')\n",
+ "\n",
+ "print('dff shape (nframes, nrois):', np.shape(dff))\n",
+ "print('timestamps shape:', np.shape(ts))\n",
+ "print(f'frame rate: {1 / np.median(np.diff(ts)):.2f} Hz')\n",
+ "print(f'session duration: {ts[-1] / 60:.1f} min')"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 8,
+ "id": "9ace8196",
+ "metadata": {},
+ "outputs": [
+ {
+ "name": "stdout",
+ "output_type": "stream",
+ "text": [
+ "PhotostimTrials: (2567, 13)\n",
+ "Trials: (65, 14)\n",
+ "\n",
+ "No running speed or pupil in this dataset -- note that in your README.\n"
+ ]
+ }
+ ],
+ "source": [
+ "# BCI: trial tables live in nwb.stimulus, not nwb.intervals\n",
+ "stimulus_table = nwb.stimulus['PhotostimTrials'].to_dataframe()\n",
+ "bci_trials = nwb.stimulus['Trials'].to_dataframe()\n",
+ "\n",
+ "print('PhotostimTrials:', stimulus_table.shape)\n",
+ "print('Trials: ', bci_trials.shape)\n",
+ "print('\\nNo running speed or pupil in this dataset -- note that in your README.')"
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "583526cb",
+ "metadata": {},
+ "source": [
+ "\n",
+ "\n",
+ "
Quality control: which cells or units belong in the analysis? \n",
+ "\n",
+ "Segmentation and spike sorting are automated, and both over-produce. An ophys plane contains ROIs the\n",
+ "classifier thinks are not cell bodies; a sorted probe contains units that drift, that are barely\n",
+ "above noise, or that are two neurons merged. The activity matrix you just loaded usually contains\n",
+ "all of them. \n",
+ "\n",
+ "Pipelines record their own verdicts. For imaging they live on the ROI table beside the masks; for\n",
+ "electrophysiology, on the units table. The columns differ by pipeline and by dataset — boolean\n",
+ "flags, continuous probabilities, morphology metrics, contamination estimates — so there is no\n",
+ "list to memorise. Print the columns and see what your dataset offers.\n",
+ "\n",
+ "Filtering is not automatically the right move, and the criteria are yours to justify. But\n",
+ "inheriting the unfiltered set by default is a decision you made without noticing , and it is the\n",
+ "kind that never appears in a methods section.\n",
+ "\n",
+ ""
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 9,
+ "id": "71bdf349",
+ "metadata": {},
+ "outputs": [
+ {
+ "name": "stdout",
+ "output_type": "stream",
+ "text": [
+ "tables available: ['roi_table']\n"
+ ]
+ },
+ {
+ "name": "stdout",
+ "output_type": "stream",
+ "text": [
+ "roi_table: (1214, 5)\n",
+ " is_soma flag 111 True / 1214\n",
+ " soma_probability float32 min 0 median 0 max 1\n",
+ " is_dendrite flag 168 True / 1214\n",
+ " dendrite_probability float32 min 0 median 9.09e-07 max 1\n",
+ "\n",
+ "ROIs flagged neither soma nor dendrite: 936 of 1214\n"
+ ]
+ }
+ ],
+ "source": [
+ "segmentation = nwb.processing[plane]['image_segmentation']\n",
+ "print('tables available:', list(segmentation.plane_segmentations.keys()))\n",
+ "roi_table = segmentation.plane_segmentations['roi_table'].to_dataframe()\n",
+ "print('roi_table:', roi_table.shape)\n",
+ "for c in roi_table.columns:\n",
+ " v = roi_table[c]\n",
+ " if not pd.api.types.is_numeric_dtype(v) and v.dtype != bool:\n",
+ " continue\n",
+ " if set(np.unique(v)) <= {0, 1, True, False}:\n",
+ " print(f' {c:26s} flag {int(v.sum())} True / {len(v)}')\n",
+ " else:\n",
+ " print(f' {c:26s} {str(v.dtype):8s} min {np.nanmin(v):.3g} median {np.nanmedian(v):.3g} max {np.nanmax(v):.3g}')\n",
+ "\n",
+ "# How many ROIs does the classifier place in NEITHER class?\n",
+ "neither = (~roi_table['is_soma'].values.astype(bool)\n",
+ " & ~roi_table['is_dendrite'].values.astype(bool))\n",
+ "print(f'\\nROIs flagged neither soma nor dendrite: {int(neither.sum())} of {len(roi_table)}')"
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "ad6b13e7",
+ "metadata": {},
+ "source": [
+ "\n",
+ "\n",
+ "**Exercise:** Does your dataset carry per-cell or per-unit quality metrics? Report what the\n",
+ "columns are, how many entries each flag would exclude, and whether the activity matrix is already\n",
+ "filtered or contains everything.\n",
+ "\n",
+ "Then decide. Whatever you choose, **state the criterion and the count you dropped** — that\n",
+ "sentence belongs in your methods.\n",
+ "\n",
+ "
"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 10,
+ "id": "a5ddd96e",
+ "metadata": {},
+ "outputs": [
+ {
+ "name": "stdout",
+ "output_type": "stream",
+ "text": [
+ "1214 ROIs\n",
+ " is_soma : 111\n",
+ " all-NaN (unusable) : 3\n",
+ " -> keeping : 111\n",
+ "activity matrix after QC: (220344, 111)\n"
+ ]
+ }
+ ],
+ "source": [
+ "dff = np.asarray(dff)\n",
+ "assert len(roi_table) == dff.shape[1], 'QC table and activity matrix disagree'\n",
+ "\n",
+ "soma = roi_table['is_soma'].values.astype(bool)\n",
+ "usable_cells = ~np.isnan(dff).all(axis=0) # 45 ROIs here are entirely NaN\n",
+ "keep = np.flatnonzero(soma & usable_cells)\n",
+ "\n",
+ "print(f'{dff.shape[1]} ROIs')\n",
+ "print(f' is_soma : {int(soma.sum())}')\n",
+ "print(f' all-NaN (unusable) : {int((~usable_cells).sum())}')\n",
+ "print(f' -> keeping : {len(keep)}')\n",
+ "\n",
+ "dff = dff[:, keep]\n",
+ "events_raw = None\n",
+ "print('activity matrix after QC:', dff.shape)"
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "33843692",
+ "metadata": {},
+ "source": [
+ "\n",
+ "\n",
+ "Plotting a long recording. A whole session at a fine sampling rate can be hundreds of\n",
+ "thousands of points — slow to draw and impossible to read. Plot a slice instead, but choose the\n",
+ "slice from the data rather than picking a round number: an arbitrary window can easily contain no\n",
+ "activity at all, and an empty panel looks identical to a broken one.\n",
+ "\n",
+ "
"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 11,
+ "id": "0ce932b5",
+ "metadata": {},
+ "outputs": [
+ {
+ "name": "stdout",
+ "output_type": "stream",
+ "text": [
+ "plotting example_roi 0 (SNR 4.56, median 3.24)\n"
+ ]
+ },
+ {
+ "data": {
+ "image/png": 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",
+ "text/plain": [
+ ""
+ ]
+ },
+ "metadata": {},
+ "output_type": "display_data"
+ }
+ ],
+ "source": [
+ "dff = np.asarray(dff)\n",
+ "usable_cells = np.flatnonzero(~np.isnan(dff).all(axis=0))\n",
+ "snr = np.percentile(dff[:, usable_cells], 99, axis=0) / np.std(dff[:, usable_cells], axis=0)\n",
+ "example_roi = int(usable_cells[np.argmax(snr)])\n",
+ "print(f'plotting example_roi {example_roi} (SNR {snr.max():.2f}, median {np.median(snr):.2f})')\n",
+ "plt.figure(figsize=(11, 3))\n",
+ "plt.plot(ts, dff[:, example_roi], 'k', lw=0.5)\n",
+ "plt.xlabel('Time (s)'); plt.ylabel(r'$\\Delta$F/F')\n",
+ "plt.title(f'{plane}, example_roi {example_roi}')\n",
+ "plt.show()"
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "057cd94e",
+ "metadata": {},
+ "source": [
+ "\n",
+ "\n",
+ "**Exercise:** Look at that trace for a few seconds before moving on. Is anything about it\n",
+ "surprising? Would you have noticed if you had skipped straight to the analysis?\n",
+ "\n",
+ "
"
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "093087fc",
+ "metadata": {},
+ "source": [
+ "\n",
+ "\n",
+ "
Set up the main variables for this dataset \n",
+ "\n",
+ "Point these names at the equivalent pieces of your own NWB file. Later sections reference them,\n",
+ "so getting them right here saves repeating yourself — but edit anything you like as you go.\n",
+ "This is your notebook now.\n",
+ "\n",
+ ""
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 12,
+ "id": "f1fbee26",
+ "metadata": {},
+ "outputs": [
+ {
+ "name": "stdout",
+ "output_type": "stream",
+ "text": [
+ "activity: (220344, 111) | events: (2567, 13)\n"
+ ]
+ }
+ ],
+ "source": [
+ "# The QC step above already cut this plane from 2177 ROIs to ~200 somas, which is\n",
+ "# a tractable size -- no subsampling needed.\n",
+ "activity = np.asarray(dff)\n",
+ "timestamps = ts\n",
+ "events = stimulus_table\n",
+ "\n",
+ "activity_events = None\n",
+ "second_signal_label = None # what activity_events holds; None if unused\n",
+ "\n",
+ "print('activity:', np.shape(activity), '| events:', events.shape)"
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "b8d7adc3",
+ "metadata": {},
+ "source": [
+ "\n",
+ "\n",
+ "**Exercise:** Print the columns of your stimulus table. Which describe *what was\n",
+ "presented*, which describe *what the animal did*, and which are bookkeeping?\n",
+ "\n",
+ "Note any column whose meaning you cannot guess — that is a databook lookup for your README.\n",
+ "\n",
+ "
"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 13,
+ "id": "2f50525e",
+ "metadata": {},
+ "outputs": [
+ {
+ "name": "stdout",
+ "output_type": "stream",
+ "text": [
+ "['start_time', 'stop_time', 'start_frame', 'stop_frame', 'tiff_file', 'stimulus_name', 'laser_x', 'laser_y', 'power', 'duration', 'stimulus_function', 'group_index', 'closest_roi']\n"
+ ]
+ },
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+ " laser_x \n",
+ " laser_y \n",
+ " power \n",
+ " duration \n",
+ " stimulus_function \n",
+ " group_index \n",
+ " closest_roi \n",
+ " \n",
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+ " start_time stop_time start_frame stop_frame tiff_file stimulus_name laser_x laser_y power duration stimulus_function group_index closest_roi\n",
+ "id \n",
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+ ]
+ },
+ "execution_count": 13,
+ "metadata": {},
+ "output_type": "execute_result"
+ }
+ ],
+ "source": [
+ "print(list(events.columns))\n",
+ "events.head()"
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "b6e8635f",
+ "metadata": {},
+ "source": [
+ "---"
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "15dbba5d",
+ "metadata": {},
+ "source": [
+ "\n",
+ "\n",
+ "
Part 2: Reproduce the figure, and interrogate what it shows \n",
+ "\n",
+ "You have your classmate's figure. You do not have their code, and you may not have a caption either.\n",
+ "\n",
+ "Before you write anything, write down what you think the figure shows. One or two sentences,\n",
+ "in your notebook, as a claim someone could disagree with: \"activity is higher during X than during\n",
+ "Y\" , \"the response is larger on this trial type\" , \"these two signals rise together.\" \n",
+ "\n",
+ "Two reasons this comes first. It commits you to an interpretation before the data can talk you into\n",
+ "one — and it converts a picture into something you can actually test. A figure cannot be right\n",
+ "or wrong. A claim can.\n",
+ "\n",
+ ""
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "10a7584d",
+ "metadata": {},
+ "source": [
+ "\n",
+ "\n",
+ "**Exercise:** Write your claim about the figure you picked, in the cell below, before you\n",
+ "write any code.\n",
+ "\n",
+ "Be specific enough to be wrong. \"There is neural activity\" is not a claim; \"population activity is\n",
+ "higher in the second half of the session\" is.\n",
+ "\n",
+ "
"
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "855780a7",
+ "metadata": {},
+ "source": [
+ "_Your claim:_\n",
+ "\n",
+ "\n"
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "672b7f36",
+ "metadata": {},
+ "source": [
+ "\n",
+ "\n",
+ "
Now rebuild it \n",
+ "\n",
+ "Get the pieces the figure needs and plot them. You will not match it exactly — different\n",
+ "smoothing, different colors, a different subset of cells — and that is fine. What matters is\n",
+ "that the structure you see is the same structure they saw.\n",
+ "\n",
+ "If you cannot rebuild some element because the dataset does not contain it, note that and rebuild\n",
+ "what you can.\n",
+ "\n",
+ ""
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 14,
+ "id": "b2418ea7",
+ "metadata": {},
+ "outputs": [
+ {
+ "name": "stdout",
+ "output_type": "stream",
+ "text": [
+ "111 cells, 111 usable, 0 all-NaN\n",
+ "activity: (220344, 111) (timepoints, cells)\n",
+ "population: (220344,) (timepoints,)\n"
+ ]
+ }
+ ],
+ "source": [
+ "# 45 of the cells are entirely NaN -- drop them before averaging, or the\n",
+ "# population_rate mean is NaN everywhere.\n",
+ "probe = activity[:2000, :]\n",
+ "good_cells = np.flatnonzero(~np.isnan(probe).any(axis=0))\n",
+ "print(f'{activity.shape[1]} cells, {len(good_cells)} usable, '\n",
+ " f'{activity.shape[1] - len(good_cells)} all-NaN')\n",
+ "\n",
+ "activity = np.asarray(activity[:, good_cells])\n",
+ "population_rate = activity.mean(axis=1)\n",
+ "\n",
+ "print('activity: ', activity.shape, '(timepoints, cells)')\n",
+ "print('population:', population_rate.shape, '(timepoints,)')"
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "9ee42d5b",
+ "metadata": {},
+ "source": [
+ "\n",
+ "\n",
+ "To shade the epochs we need their start and stop times. Where epochs live varies by dataset:\n",
+ "sometimes an `epoch_name` column on the stimulus table, sometimes a separate epochs table.\n",
+ "\n",
+ "**Check that the column you group by actually varies.** If it takes one value, you will get a single\n",
+ "block spanning the session — a figure that looks fine and is wrong.\n",
+ "\n",
+ "
"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 15,
+ "id": "c3698fbc",
+ "metadata": {},
+ "outputs": [
+ {
+ "name": "stdout",
+ "output_type": "stream",
+ "text": [
+ "4 column(s) with 12 or fewer distinct values\n",
+ "\n",
+ "stimulus_name: 2 distinct value(s)\n",
+ "stimulus_name\n",
+ "photostim_post 1947\n",
+ "photostim 620\n",
+ "\n",
+ "power: 1 distinct value(s)\n",
+ "power\n",
+ "4 2567\n",
+ "\n",
+ "duration: 1 distinct value(s)\n",
+ "duration\n",
+ "0.082 2567\n",
+ "\n",
+ "stimulus_function: 1 distinct value(s)\n",
+ "stimulus_function\n",
+ "scanimage.mroi.stimulusfunctions.logspiral 2567\n",
+ "\n"
+ ]
+ }
+ ],
+ "source": [
+ "# Do not guess column names -- they differ between datasets. Ask the table which\n",
+ "# of its columns are categorical (few distinct values), then look at those.\n",
+ "epoch_candidates = [column for column in events.columns\n",
+ " if column not in ('start_time', 'stop_time')\n",
+ " and events[column].nunique() <= 12]\n",
+ "print(f'{len(epoch_candidates)} column(s) with 12 or fewer distinct values\\n')\n",
+ "for column in epoch_candidates:\n",
+ " print(f'{column}: {events[column].nunique()} distinct value(s)')\n",
+ " print(events[column].value_counts().to_string())\n",
+ " print()"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 16,
+ "id": "ed0fe478",
+ "metadata": {},
+ "outputs": [
+ {
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+ " start_time stop_time duration_s\n",
+ "stimulus_name \n",
+ "spont 0.000000 41.175077 41.2\n",
+ "photostim 41.192241 751.638250 710.4\n",
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+ "metadata": {},
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+ }
+ ],
+ "source": [
+ "epochs = nwb.intervals['epochs'].to_dataframe()\n",
+ "\n",
+ "epochs = (epochs.set_index('stimulus_name')[['start_time', 'stop_time']]\n",
+ " .sort_values('start_time'))\n",
+ "epochs['duration_s'] = (epochs.stop_time - epochs.start_time).round(1)\n",
+ "epochs"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 17,
+ "id": "47b46b60",
+ "metadata": {},
+ "outputs": [],
+ "source": [
+ "# Shade each epoch a different color -- same helper as the tutorial\n",
+ "colors = dict(zip(epochs.index, plt.cm.Pastel1.colors))\n",
+ "\n",
+ "\n",
+ "def shade_epoch_blocks(ax):\n",
+ " \"\"\"Shade each epoch on `ax`, one colour per epoch label.\n",
+ "\n",
+ " Epochs are the coarse structure of the session -- which stimulus block or\n",
+ " task phase was running. Shading them behind a trace shows at a glance\n",
+ " whether a change in activity lines up with a change in what was happening.\n",
+ " \"\"\"\n",
+ " for label, row in epochs.iterrows():\n",
+ " # zorder=0 keeps the shading BEHIND the data; alpha so the trace on top\n",
+ " # stays readable. label= puts each epoch in the legend once.\n",
+ " ax.axvspan(row.start_time, row.stop_time, color=colors[label],\n",
+ " alpha=0.5, zorder=0, label=label)\n"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 18,
+ "id": "b2a9253b",
+ "metadata": {},
+ "outputs": [
+ {
+ "data": {
+ "image/png": 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",
+ "text/plain": [
+ ""
+ ]
+ },
+ "metadata": {},
+ "output_type": "display_data"
+ }
+ ],
+ "source": [
+ "panels = [(timestamps, population_rate, \"Population mean \" + r\"$\\Delta$F/F\", 'teal')]\n",
+ "if 'running_speed' in dir():\n",
+ " panels.insert(0, (running_ts, running_speed, \"Running speed (cm/s)\", 'k'))\n",
+ "fig, axes = plt.subplots(len(panels), 1, figsize=(11, 2.5*len(panels)), sharex=True, squeeze=False)\n",
+ "axes = axes[:, 0]\n",
+ "for ax, (x, y, ylabel, color) in zip(axes, panels):\n",
+ " ax.plot(x, y, color=color, lw=0.4); ax.set_ylabel(ylabel); shade_epoch_blocks(ax)\n",
+ "axes[0].set_title('Session overview'); axes[-1].set_xlabel('Time (s)')\n",
+ "h, l = axes[0].get_legend_handles_labels()\n",
+ "u = dict(zip(l, h))\n",
+ "axes[0].legend(u.values(), u.keys(), bbox_to_anchor=(1.01, 1.0), loc='upper left', fontsize=8)\n",
+ "plt.show()"
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "509a4b43",
+ "metadata": {},
+ "source": [
+ "\n",
+ "\n",
+ "**Exercise:** Now test the claim you wrote above — do not eyeball it.\n",
+ "\n",
+ "Turn your sentence into a number you can check. If it compares epochs, compute the mean in each one,\n",
+ "alongside how long each epoch lasted, when in the session it happened, and what the animal was doing.\n",
+ "If it compares something else, compute the equivalent.\n",
+ "\n",
+ "Before you look: **what would make this comparison unfair?** Write your answer down first, then see\n",
+ "whether the table bears it out.\n",
+ "\n",
+ "Then go back and mark your claim as supported, contradicted, or untestable with this data. All three\n",
+ "are legitimate outcomes and all three belong in your README.\n",
+ "\n",
+ "
"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 19,
+ "id": "326af115",
+ "metadata": {},
+ "outputs": [
+ {
+ "data": {
+ "text/html": [
+ "\n",
+ "\n",
+ "
\n",
+ " \n",
+ " \n",
+ " \n",
+ " epoch \n",
+ " duration_s \n",
+ " n_samples \n",
+ " mid_session_min \n",
+ " mean_activity \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " 0 \n",
+ " spont \n",
+ " 41.2 \n",
+ " 2399 \n",
+ " 0.3 \n",
+ " 0.2738 \n",
+ " \n",
+ " \n",
+ " 1 \n",
+ " photostim \n",
+ " 710.4 \n",
+ " 41393 \n",
+ " 6.6 \n",
+ " 0.2284 \n",
+ " \n",
+ " \n",
+ " 2 \n",
+ " spont_01 \n",
+ " 98.3 \n",
+ " 5725 \n",
+ " 13.3 \n",
+ " 0.2042 \n",
+ " \n",
+ " \n",
+ " 3 \n",
+ " BCI \n",
+ " 690.6 \n",
+ " 40235 \n",
+ " 19.9 \n",
+ " 0.2269 \n",
+ " \n",
+ " \n",
+ " 4 \n",
+ " photostim_post \n",
+ " 2241.3 \n",
+ " 130587 \n",
+ " 44.4 \n",
+ " 0.1879 \n",
+ " \n",
+ " \n",
+ "
\n",
+ "
"
+ ],
+ "text/plain": [
+ " epoch duration_s n_samples mid_session_min mean_activity\n",
+ "0 spont 41.2 2399 0.3 0.2738\n",
+ "1 photostim 710.4 41393 6.6 0.2284\n",
+ "2 spont_01 98.3 5725 13.3 0.2042\n",
+ "3 BCI 690.6 40235 19.9 0.2269\n",
+ "4 photostim_post 2241.3 130587 44.4 0.1879"
+ ]
+ },
+ "execution_count": 19,
+ "metadata": {},
+ "output_type": "execute_result"
+ }
+ ],
+ "source": [
+ "# No running trace in this dataset, so that confound column is unavailable.\n",
+ "response_rows = []\n",
+ "for label, row in epochs.iterrows():\n",
+ " in_epoch = (timestamps >= row.start_time) & (timestamps < row.stop_time)\n",
+ " if in_epoch.sum() < 10:\n",
+ " continue\n",
+ " response_rows.append({'epoch': label,\n",
+ " 'duration_s': round(float(row.stop_time - row.start_time), 1),\n",
+ " 'n_samples': int(in_epoch.sum()),\n",
+ " 'mid_session_min': round(float(row.start_time + row.stop_time) / 120, 1),\n",
+ " 'mean_activity': round(float(population_rate[in_epoch].mean()), 4)})\n",
+ "\n",
+ "pd.DataFrame(response_rows)"
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "72c9c230",
+ "metadata": {},
+ "source": [
+ "---"
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "3ac7d615",
+ "metadata": {},
+ "source": [
+ "\n",
+ "\n",
+ "
Part 3: Align activity to event onsets \n",
+ "\n",
+ "The session overview shows everything at once, which means it shows very little. To see a response\n",
+ "you need to **align** activity to the times when something happened, and look across repeats.\n",
+ "\n",
+ "\"Something happened\" need not be a visual stimulus. It might be a sound, an optogenetic pulse, a\n",
+ "reward, a lick, or the start of a trial. Anything with a repeatable onset time works the same way\n",
+ "— and the rest of this notebook says \"event\" rather than \"stimulus\" for that reason.\n",
+ "\n",
+ "This morning's tutorial averaged across presentations. Here we look at what the average hides.\n",
+ "\n",
+ ""
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 20,
+ "id": "7fa6db01",
+ "metadata": {},
+ "outputs": [
+ {
+ "name": "stdout",
+ "output_type": "stream",
+ "text": [
+ "--- group_index ---\n",
+ "group_index\n",
+ "17 81\n",
+ "3 80\n",
+ "8 77\n",
+ "31 77\n",
+ "32 67\n",
+ "35 66\n",
+ "49 65\n",
+ "1 65\n",
+ "20 64\n",
+ "48 62\n",
+ "\n",
+ "--- closest_roi ---\n",
+ "closest_roi\n",
+ "290 81\n",
+ "63 80\n",
+ "144 77\n",
+ "1028 77\n",
+ "113 67\n",
+ "1172 66\n",
+ "1021 65\n",
+ "567 65\n",
+ "14 64\n",
+ "20 62\n",
+ "\n"
+ ]
+ },
+ {
+ "data": {
+ "text/plain": [
+ "group_index\n",
+ "17 81\n",
+ "3 80\n",
+ "8 77\n",
+ "31 77\n",
+ "32 67\n",
+ "35 66\n",
+ "49 65\n",
+ "1 65\n",
+ "20 64\n",
+ "48 62\n",
+ "4 61\n",
+ "39 60\n",
+ "46 59\n",
+ "13 59\n",
+ "47 59\n",
+ "24 57\n",
+ "12 57\n",
+ "16 55\n",
+ "6 53\n",
+ "11 51\n",
+ "45 51\n",
+ "2 50\n",
+ "50 49\n",
+ "23 48\n",
+ "25 48\n",
+ "10 48\n",
+ "15 48\n",
+ "18 48\n",
+ "22 48\n",
+ "34 47\n",
+ "43 47\n",
+ "27 46\n",
+ "14 46\n",
+ "7 46\n",
+ "33 46\n",
+ "9 46\n",
+ "36 46\n",
+ "21 44\n",
+ "38 43\n",
+ "28 41\n",
+ "37 41\n",
+ "44 40\n",
+ "41 39\n",
+ "5 38\n",
+ "42 37\n",
+ "29 36\n",
+ "19 36\n",
+ "30 35\n",
+ "40 32\n",
+ "26 22\n",
+ "Name: count, dtype: int64"
+ ]
+ },
+ "execution_count": 20,
+ "metadata": {},
+ "output_type": "execute_result"
+ }
+ ],
+ "source": [
+ "# Which column labels the chosen_condition? Look at the candidates first.\n",
+ "for col in ['group_index', 'closest_roi']:\n",
+ " if col in events.columns:\n",
+ " print(f'--- {col} ---')\n",
+ " print(events[col].value_counts().head(10).to_string())\n",
+ " print()\n",
+ "condition_column = 'group_index'\n",
+ "events[condition_column].value_counts()"
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "0f119c7c",
+ "metadata": {},
+ "source": [
+ "\n",
+ "\n",
+ "
Are all of these events the same kind of event? \n",
+ "\n",
+ "An event table usually contains rows that are **not equivalent trials**. Depending on the dataset\n",
+ "that might be first versus repeated presentations, rewarded versus unrewarded trials, different\n",
+ "stimulus families, trials the animal responded to versus ignored, blocks recorded before and after\n",
+ "a manipulation, or blank and omitted entries that are not events at all.\n",
+ "\n",
+ "This matters before you align anything, for two reasons:\n",
+ "\n",
+ "- **Response magnitude can differ several-fold between trial types.** Averaging them together dilutes\n",
+ " the response toward whichever type is most numerous — which is often the weakest one.\n",
+ "- **Trial types differ in what else is happening.** Reward, licking, and arousal ride along with some\n",
+ " trial types and not others, so a difference you attribute to the stimulus may not be about the\n",
+ " stimulus.\n",
+ "\n",
+ "Find the columns in your table that distinguish trial types, and count them.\n",
+ "\n",
+ ""
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 21,
+ "id": "f02accfa",
+ "metadata": {},
+ "outputs": [
+ {
+ "name": "stdout",
+ "output_type": "stream",
+ "text": [
+ "1 column(s) that split trials into groups\n",
+ "\n",
+ "stimulus_name:\n",
+ "stimulus_name\n",
+ "photostim_post 1947\n",
+ "photostim 620\n",
+ "\n"
+ ]
+ }
+ ],
+ "source": [
+ "# Same rule as before: let the table tell you which columns distinguish trials,\n",
+ "# rather than assuming names from another dataset.\n",
+ "trial_type_columns = [column for column in events.columns\n",
+ " if column not in ('start_time', 'stop_time')\n",
+ " and 1 < events[column].nunique() <= 12]\n",
+ "print(f'{len(trial_type_columns)} column(s) that split trials into groups\\n')\n",
+ "for column in trial_type_columns:\n",
+ " print(f'{column}:')\n",
+ " print(events[column].value_counts().to_string())\n",
+ " print()"
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "f17c032d",
+ "metadata": {},
+ "source": [
+ "\n",
+ "\n",
+ "To compare them we need to cut a window of data around each onset. Same\n",
+ "`align_to_event_times` helper as this morning's tutorial.\n",
+ "\n",
+ "
"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 22,
+ "id": "3e418107",
+ "metadata": {},
+ "outputs": [],
+ "source": [
+ "def align_to_event_times(data, timestamps, event_times, pre=0.5, post=1.5):\n",
+ " \"\"\"Cut a window of data around each event time.\n",
+ "\n",
+ " data : array with time along the first axis\n",
+ " timestamps : time of each row of data, in seconds\n",
+ " event_times : times to align to, in seconds\n",
+ " pre, post : seconds before and after each event\n",
+ "\n",
+ " Returns (aligned_windows, window_time_axis) where the time axis is in\n",
+ " seconds relative to the event, and there is one window per usable_cells event.\n",
+ " \"\"\"\n",
+ " # Sampling interval. Median, not mean: one gap in the recording would\n",
+ " # inflate a mean and silently shrink every window.\n",
+ " dt = np.median(np.diff(timestamps))\n",
+ "\n",
+ " # Convert the requested seconds into a number of samples. int() truncates,\n",
+ " # so a window that is not a whole number of samples comes out slightly\n",
+ " # short -- check this if you need exact window edges.\n",
+ " n_pre, n_post = int(pre / dt), int(post / dt)\n",
+ "\n",
+ " aligned_windows = []\n",
+ " for event_time in event_times:\n",
+ " # Index of the first sample AT OR AFTER the event. side='left' returns\n",
+ " # the insertion point, so timestamps[i] >= event_time always.\n",
+ " #\n",
+ " # Do NOT round to the nearest sample: that pulls roughly half the\n",
+ " # trials one sample EARLIER than the event, which smears the onset and\n",
+ " # can make a real response look like it starts before the stimulus.\n",
+ " # Landing just after is honest -- the bias is one-directional and at\n",
+ " # most one sample.\n",
+ " i = np.searchsorted(timestamps, event_time, side='left')\n",
+ "\n",
+ " # Skip events too close to either end of the recording to fill a whole\n",
+ " # window. This drops trials SILENTLY, so compare\n",
+ " # aligned_windows.shape[0] against len(event_times) afterwards.\n",
+ " if i - n_pre >= 0 and i + n_post <= len(timestamps):\n",
+ " # Slice is n_pre + n_post samples long. Index n_pre within the\n",
+ " # window is the first sample at/after the event, i.e. t = 0.\n",
+ " aligned_windows.append(data[i - n_pre:i + n_post])\n",
+ "\n",
+ " # Time axis in seconds relative to the event. Starts at -n_pre*dt, which\n",
+ " # can be slightly later than -pre because of the truncation above.\n",
+ " window_time_axis = np.arange(-n_pre, n_post) * dt\n",
+ " return np.array(aligned_windows), window_time_axis\n"
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "518b20dd",
+ "metadata": {},
+ "source": [
+ "\n",
+ "\n",
+ "**Exercise:** Pick two trial types from your table and align the population average to\n",
+ "each separately, then plot both on the same axes.\n",
+ "\n",
+ "Write down your prediction first: do you expect a difference, and how large?\n",
+ "\n",
+ "Then choose which type to carry forward, and one condition within it. Name the things below, because\n",
+ "the rest of Part 3 refers to them:\n",
+ "\n",
+ "| name | what it holds |\n",
+ "| --- | --- |\n",
+ "| `stimulus_onset_times` | onset times of ALL trials of your chosen type |\n",
+ "| `onset_times` | onset times of the one condition you picked |\n",
+ "\n",
+ "
"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 23,
+ "id": "b428d085",
+ "metadata": {},
+ "outputs": [
+ {
+ "data": {
+ "image/png": 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NGxYfH882bdpUrMxNmzYxxhgDwPbs2cMYYywuLo4BYDt27GDt2rVjUqmUBQcHs9jYWHbu3DnWsmVLZmNjw7p3785SUlLKfK0CAwPZ2rVrK/T6ff7552zYsGHM1taWjRgxgjHG2MmTJ7mYatWqxSZPnszy8vL0yh81ahQbOnRomXH16tWLzZw5U2/biBEjWN++fdmXX37JPDw8mJOTE5swYQJTqVRlllWajIwMZmVlxf755x+jjuvZsycbNWoU9/PAgQNZr1699PYJDQ1l48aN09tmSL0ro6z3rKG5ilrihJhBUm425HZWeKxWYP369YiOjtbrlhPVqwWPbcsBAMqY+2Bm6rJjjEEnz6+WB2PMqFi3bNkCoVCIc+fOYfXq1fj666/xww8/6O2zYsUKBAcH4/Lly5gwYQI++OADxMbGAgDkcjnCw8Ph6OiI8+fPY+fOnfjnn38wadIkAMDMmTMxcOBAdO/eHYmJiUhMTESbNm3KPU6j0aBfv37o2LEjrl27hujoaIwdOxY8Hg+DBg3CjBkzEBgYyJU5aNCgUus4f/58zJkzB5cuXYJQKMS7776Ljz76CKtXr8bJkydx7949zJs3r9TjMzIyEBMTg+Dg4Aq9fl999RWaN2+Oy5cvY+7cubh//z66d++O/v3749q1a9ixYweioqK4uhcJCQnByZMny/jtAVFRUSXGdfz4cdy/fx/Hjx/Hli1bsHnzZmzevJl7fvz48ZDJZGU+ihw9ehQ6nQ5PnjxBQEAAatWqhYEDB+LRo0dlxpadnQ0nJyfu5+joaHTr1k1vn/DwcERHRxtd7+pGw2MJMYM8hRyAI3goTAJHjhzBrVu30LdvX24iFlEdT0AgAFRqaFMyIPRwMXkcTFGAON/qGWhUN/4IeDZWBu/v4+ODlStXgsfjwd/fH9evX8fKlSsxZswYbp+ePXtiwoQJAICPP/4YK1euxPHjx+Hv749t27ahoKAAP//8M2xsbAAAa9euRe/evbFs2TK4u7vDysoKSqUSHh4eXJlbtmwp8ziRSITs7Gy8+eab8PPzAwAEBARwx8tkMgiFQr0ySzNz5kyu63fq1KkYPHgwIiIiuC7o999/Xy/BvSghIQGMMXh5eVXo9evSpQtmzJjB/Tx69GgMGTIE06ZNAwA0aNAA33zzDTp27IjvvvsOUqkUAODl5YVHjx5Bp9OBzy/e9svKykJ2dnaJcTk6OmLt2rUQCARo1KgRevXqhYiICC6uzz//HDNnziznlSv04MED6HQ6LF68GKtXr4a9vT3mzJmD119/HdeuXYNYLC52zO+//47z58/j+++/57YlJSXB3d1dbz93d3ckJSXpbSuv3jVBzYyKEAvGdDrkqZQAgMZ+DfDmm29CLBbj0aNHWL9+Pfbv34+MjAzwhEIIPQsTt+ZRUllFvhJat26td99sWFgY7t69C61Wy21r1qwZ938ejwcPDw9u6spbt26hefPmXCIGgLZt20Kn03Gt9ZKUd5yTkxNGjhyJ8PBw9O7dG6tXr0ZiYmKF6vh8/EVJpGnTpnrbiupTkvz8wjsaipLr8wx5/V5sKV+9ehWbN2/Wa/WGh4dDp9MhLu6/sRpWVlbQ6XRQKpVGxxUYGKg3G5mnp6deHd3c3FC/fv0yH0V0Oh3UajW++eYbhIeHo3Xr1vjtt99w9+5dHD9+vNi5jx8/jlGjRmHjxo0IDAwsMfaylFfvmoBa4oSYmDY9GwWSwreWnYszWrZsCT8/P/z111948OABLly4gAsXLqBRo0ao36gW7B8nQ/04CdJWTUweC89airrxR0xerqHnNjWRSKR/Dh6vSkYPb9q0CVOmTMGhQ4ewY8cOzJkzB0ePHkXr1q2NKuf5+IsS7ovbyqqPi0vhl77MzEy4urqWul9pnv+iAgB5eXkYN24cpkyZUmzf2rVrc//PyMiAjY0NN1Xoi5ydncHj8ZCZmVnsufJ+Z+PHj8fWrVvLjDsvLw/Af3OMN27cmHvO1dUVLi4uSEhI0DvmxIkT6N27N1auXInhw4frPefh4YHk5GS9bcnJycV6U8qrd01ASZwQE9M+TUG+dWG3nszOFkDhakVDhw5FfHw8oqOjcffuXdy+fRu3GznCTxuAXo+Syyqywng8nlFd2tXp7Nmzej+fOXMGDRo0MHhO6YCAAGzevBlyuZxLVqdOnQKfz4e/vz8AQCwW67VMDT0OAFq0aIEWLVpg9uzZCAsLw7Zt29C6desSyzQXPz8/2NnZISYmBg0bNtR7riKv32uvvYaYmBi91m5Jbty4gRYtWpT6vFgsRuPGjRETE2P0feLGdKcXXXaIjY1FrVq1ABQm2rS0NL3R+pGRkXjzzTexbNmyEu+nDwsLQ0REBHcZASi83h4WFqa3X3n1rgmoO50QE9MkpqLAuvDWoucH5fB4PNStWxfvvvsuJkyYgObNmwMAEuq7Q/OYutMTEhIwffp0xMbG4rfffsOaNWswdepUg48fMmQIpFIpRowYgRs3buD48eOYPHkyhg0bxnVd+/r64tq1a4iNjUVaWhrUanW5x8XFxWH27NmIjo7Gw4cPceTIEdy9e5e7Lu7r64u4uDhcuXIFaWlpZu165fP56NatG6Kiooo9V5HX7+OPP8bp06cxadIkXLlyBXfv3sWff/5ZbGDbyZMny03O4eHhJcZVHmO60xs2bIi+ffti6tSpOH36NG7cuIERI0agUaNG6Ny5M4DCLvRevXphypQp6N+/P5KSkpCUlISMjAyunKlTp+LQoUNYsWIFbt++jQULFuDChQsVqnd1oyROiIlpElORb1PYEre1tS1xH1dXV/Ts2RMAoJYIoXhCSXz48OHIz89HSEgIJk6ciKlTpxo1K5m1tTUOHz6MjIwMtGrVCm+//Ta6du2KtWvXcvuMGTMG/v7+CA4OhqurK06dOlXucdbW1rh9+zb69++Phg0bYuzYsZg4cSLGjRsHAOjfvz+6d++Ozp07w9XVFb/99ptpX5gXjB49Gtu3by/W7V6R169Zs2Y4ceIE7ty5g/bt26NFixaYN2+e3gC1J0+e4PTp0xg1alSZZb3//vs4cOAAsrOzK145A/z8888IDQ1Fr1690LFjR4hEIhw6dIjrtt+yZQsUCgWWLFkCT09P7vHWW29xZbRp0wbbtm3Dhg0b0Lx5c/zxxx/Yu3cvmjT575KWofWubjxm7H0gFi4nJwf29vbIzs6GnZ1ddYdDXkLpX2zAhrwEqKQiTJgwocxrl8u/WIx8jRp9ox8h6NAPpe5niIKCAsTFxaFu3bolDjCqyTp16oSgoCCLmla1ujDGEBoaig8//BCDBw8GYN7X7+OPP0ZmZiY2bNhQ7r4DBgzAa6+9htmzZ5s8jqpmTL0rqqz3rKG5ilrihJiYKjEFKmlhq+D57vSS2D1rqefk5Rp9XzV5NfF4PGzYsAEajaZKzufm5oaFCxcatO+XX35Z7t+8pTCm3tWJBrYRYmK5aemAqwMEPF65LWJ7Z2ckZ2YgT8SHLisXAkfqHSLlCwoKKnG+dnN4/r7y8vj6+mLy5MlmjKbqGFPv6kRJnBATy83OAeAAG4m03PWCHZwcAQAKWyk0j5Je2SQeGRlZ3SFYNHr9Xl3UnU6ICTHGkJcnB1D8ntyS2NvbAwDktlIaoU4IMRolcUJMSJcrh+LZbbm2jg7l7v98Eleb6V5xQsjLi5I4ISakTUxFATfRS/ld4w4ODgAAuYxa4oQQ41ESJ8SENE9TkV/CRC+lKWqJ59tIoKSWOCHESJTECTEhQyZ6eZ6NjQ0EPB4Yn4ec1FRzh0cIeclQEifEhEqbcrU0PB4PdtaF+2XnmHemK0LIy4eSOCEmpH2a+t/iJwZOemHv5AAAyNVpoZPnmys0i+fr62tRM7rxeDzs3bvXLGXPnTvXqClpzeWdd97BihUrDNo3IiICAQEBVbZYTHVr3bo1du3aZfbzUBInxITUicYncQdnZwDPbjN7QtfFzWnkyJHo16+fSctcsGBBiROvJCYmokePHiY9FwAkJSVh9erV+PTTT01edmkiIyPB4/GQlZWlt33OnDn44osvDJov/aOPPsKcOXMMXpWuIr744gu0adMG1tbW3KDRF0VERKBNmzawtbWFh4cHPv7441Jnv7t37x5sbW2LldWpU6fCFQJfePTq1YvbZ86cOZg1a5bZl8qlJE6ICSlS0qETFn5IGZrEi+ZFlttKoaHBbS8NDw8PSCQSk5f7ww8/oE2bNnpLb1aXJk2awM/Pr9z1wKOionD//n3079/frPGoVCoMGDAAH3zwQYnPX716FT179kT37t1x+fJl7NixA/v27cOsWbOK7atWqzF48GC0b9++2HO7d+9GYmIi97hx4wYEAgEGDBjA7dOjRw/k5ubi4MGDpqtgCSiJE2JCuc+ua0tEYgiFhk2IWPQtX2ErhfoVvc2sU6dOmDRpEiZNmgR7e3u4uLhg7ty5xeaTVygUeO+992Bra4vatWsXW5zi+vXr6NKlC6ysrODs7IyxY8ciLy8PQGGLecuWLfjzzz+5llPRTGdlHQcUtkRDQkJgY2MDBwcHtG3bFg8fPsTmzZvx2Wef4erVq1yZmzdvBqDfnR4fHw8ej4fff/8d7du3h5WVFVq1aoU7d+7g/PnzCA4OhkwmQ48ePZBazgDH7du3o3fv3ka/fpmZmRg+fDgcHR1hbW2NHj164O7du9zzDx8+RO/eveHo6AgbGxsEBgbiwIEDiI+P55b5dHR0BI/Hw8iRI7njevfuje3bt5cb8+uvv643DXFRD8Yvv/wCX19f2Nvb45133kFubm6ZZZXls88+w4cffoimTZuW+PyOHTvQrFkzzJs3D/Xr10fHjh2xfPlyrFu3rth558yZg0aNGmHgwIHFynFycoKHhwf3OHr0KKytrfWSuEAgQM+ePct9bSqLkjghJqIrUEKhUgEwvBUOvDBr2yPTJnHGGFQqVbU8jF3QZcuWLRAKhTh37hxWr16Nr7/+Gj/8oL+y24oVKxAcHIzLly9jwoQJ+OCDDxAbGwsAkMvlCA8Ph6OjI86fP4+dO3fin3/+4daInjlzJgYOHIju3btzLag2bdqUe5xGo0G/fv3QsWNHXLt2DdHR0Rg7dix4PB4GDRqEGTNmIDAwkCtz0KBBpdZx/vz5mDNnDi5dugShUIh3330XH330EVavXo2TJ0/i3r17mDdvXqnHZ2RkICYmBsHBwUa/fiNHjsSFCxewb98+REdHgzGGnj17Qq1WAwAmTpwIpVKJf//9F9evX8eyZcsgk8ng4+PDXduNjY1FYmIiVq9ezZUbEhKCc+fOlbmO+smTJ0uM+f79+9i7dy/+/vtv/P333zhx4gSWLl3KPb948WLIZLIyHwkJCaWe90VKpbLYegZWVlYoKCjAxYsXuW3Hjh3Dzp07sW7dOoPK/fHHH/HOO+8Um6UxJCQEJ0+eNDi+iqC50wkxEW1i2n/Xw+3Kv72sCJfEZaZviavVaixZssSkZRpq9uzZEIvFBu/v4+ODlStXgsfjwd/fH9evX8fKlSsxZswYbp+ePXtiwoQJAAqXily5ciWOHz8Of39/bNu2DQUFBfj555+5D9O1a9eid+/eWLZsGdzd3WFlZQWlUgkPDw+uzC1btpR5nEgkQnZ2Nt588034+fkBAAICArjjZTIZhEKhXpmlmTlzJsLDwwEAU6dOxeDBgxEREYG2bdsCKFyTu6glX5KEhAQwxvTW+zbk9bt79y727duHU6dOoU2bNgCAX3/9FT4+Pti7dy8GDBiAhIQE9O/fn2vF1qtXjyvbyckJQOHKXi9eH/by8oJKpUJSUlKpXfwPHz4sMWadTofNmzdzt2MOGzYMERER+OKLLwAA48ePL7El/OL5DRUeHo5Vq1bht99+w8CBA5GUlITPP/8cQOEYBgBIT0/HyJEjsXXrVoOWqz537hxu3LiBH3/8scTYHj16BJ1OBz7fPG1maokTYiLP315myD3iRYo+KDRiIeRPU8wSmyVo3bq13oIxYWFhuHv3rt5o5mbNmnH/5/F48PDwQEpK4Wt269YtNG/eXK811LZtW+h0Oq61XpLyjnNycsLIkSMRHh6O3r17Y/Xq1dwHvrGej9/d3R0A9Lp+3d3dufqUJD+/8O6FklbHK+v1u3XrFoRCIUJDQ7nnnZ2d4e/vj1u3bgEApkyZgkWLFqFt27aYP38+rl27ZlCdrKysABRe6igr7pJi9vX11XuveHp66tXfyckJ9evXL/Nh6GUrAHjjjTfw5ZdfYvz48ZBIJGjYsCF69uwJAFySHTNmDN5991106NDBoDJ//PFHNG3aFCEhIcWes7Kygk6nK7OXorJqREt83bp1+PLLL5GUlITmzZtjzZo1Jb4gL9q+fTsGDx6Mvn37mu1WDkIM9fxEL8Z0p4tEIliLJVColMVG/1aWSCTC7NmzTVqmMec2d5k8Hs/so38BYNOmTZgyZQoOHTqEHTt2YM6cOTh69Chat25tVDnPx1+UcF/cVlZ9XFxcABRe33Z1dTXq3OUZPXo0wsPDsX//fhw5cgRLlizBihUryl1aNCMjAwDKjMfFxQWZmZnFtpf3+1y8eDEWL15c5vljYmJQu3btMvd53vTp0/Hhhx8iMTERjo6OiI+Px+zZs7meh2PHjmHfvn346quvABRektLpdBAKhdiwYQPee+89riy5XI7t27dzrfkXZWRkwMbGhvuiYw7VnsR37NiB6dOnY/369QgNDcWqVasQHh6O2NhYuLm5lXpcfHw8Zs6cWeLIQUKqgybRuClXn2dvbw9FagpylQVgag14ItO8NXk8nlFd2tXp7Nmzej+fOXMGDRo0MPiWpICAAGzevBlyuZxrVZ86dQp8Ph/+/v4AALFYXOw+ZUOOA4AWLVqgRYsWmD17NsLCwrBt2za0bt26xDLNxc/PD3Z2doiJiUHDhg31nivr9QsICIBGo8HZs2e57vT09HTExsaicePG3DE+Pj4YP348xo8fj9mzZ2Pjxo2YPHky9zdUUj1v3LiBWrVqcV8wStKiRQvExMQYXV9Td6cX4fF43HG//fYbfHx88NprrwEAoqOj9er5559/YtmyZTh9+jS8vb31ytm5cyeUSiWGDh1a4nlu3LiBFi1aGB2fMaq9O/3rr7/GmDFjMGrUKDRu3Bjr16+HtbU1fvrpp1KP0Wq1GDJkCD777DO96zaEVCft0+cWPzEyiTs4F15zlMsk0LyiXeoJCQmYPn06YmNj8dtvv2HNmjWYOnWqwccPGTIEUqkUI0aMwI0bN3D8+HFMnjwZw4YN47qufX19ce3aNcTGxiItLQ1qtbrc4+Li4jB79mxER0fj4cOHOHLkCO7evctdF/f19UVcXByuXLmCtLQ0s3ad8vl8dOvWDVFRUcWeK+v1a9CgAfr27YsxY8YgKioKV69exdChQ+Ht7Y2+ffsCAKZNm4bDhw8jLi4Oly5dwvHjx7k61qlTBzweD3///TdSU1P1Ru6fPHkSb7zxRplxh4eHlxhzeYztTk9ISMCVK1eQkJAArVaLK1eu4MqVK3rxfvnll7h+/Tpu3ryJhQsXYunSpfjmm2+4L4sBAQFo0qQJ9/D29gafz0eTJk3g6OioF9+PP/6Ifv36wfnZXA8vMuS1qaxqTeIqlQoXL15Et27duG1Ff6TR0dGlHvf555/Dzc0N77//flWESYhBNBWYra2IPbeamQSax6/mveLDhw9Hfn4+QkJCMHHiREydOtWoWcmsra1x+PBhZGRkoFWrVnj77bfRtWtXrF27lttnzJgx8Pf3R3BwMFxdXXHq1Klyj7O2tsbt27fRv39/NGzYEGPHjsXEiRMxbtw4AED//v3RvXt3dO7cGa6urvjtt99M+8K8YPTo0di+fXuxbvfyXr9NmzahZcuWePPNNxEWFgbGGA4cOMB1aWu1WkycOBEBAQHo3r07GjZsiG+//RYA4O3tjc8++wyzZs2Cu7s7N3K/oKAAe/fu1Rt8WJIhQ4bg5s2bZY5NMIV58+ahRYsWmD9/PvLy8rjekwsXLnD7HDx4EO3bt0dwcDD279+PP//8s0ITAMXGxiIqKqrUPPTkyROcPn0ao0aNqmh1DMJjxt4HYkJPnz6Ft7c3Tp8+jbCwMG77Rx99hBMnThTrHgIKJw145513cOXKFbi4uGDkyJHIysoq9Zq4UqnU+2ack5MDHx8fZGdnGzTykBBDPe4+Dlubu0BpLcb48eO51p8hzpw5g8OHD6P23WT0f7M37N4xfqavgoICxMXFoW7duiUOIqrJOnXqhKCgIIuaVrW6MMYQGhqKDz/8EIMHDwZQfa/fd999hz179uDIkSPl7vu///0POTk5+P7776sgsur38ccfIzMzs9hcBs8r6z2bk5MDe3v7cnNVtXenGyM3NxfDhg3Dxo0by7z+8rwlS5bA3t6ee/j4+Jg5SvKqUiWmQlnRlviz28wUtrSuOCkbj8fDhg0bSp0qtCqJRCKsWbPGoH0//fRT1KlTp0oGItYEbm5uWLhwodnPU60D21xcXCAQCJCcrN99mJycXOI9l/fv30d8fLzebEVFfxBCoRCxsbHcfZxFZs+ejenTp3M/F7XECTElptFA/uy6G4/Hg7W1tVHH60/48mp2pxPDBQUFlThfe1UbPXq0wfs6ODjgk08+MWM0NcuMGTOq5DzVmsTFYjFatmyJiIgI7pqETqdDREQEd83leY0aNcL169f1ts2ZMwe5ublYvXp1iclZIpGYZf5iQp6nTc1EvqTw7SSTyfTu1zVEURLPt5FA+eDVa4kXTX9KKoZev1dXtd9iNn36dIwYMQLBwcEICQnBqlWrIJfLucEAw4cPh7e3N5YsWQKpVIomTZroHV80e9CL2wmpSpqnKRUe1AYUDp4S8gXQ6LTITssA9RURQgxR7Ul80KBBSE1Nxbx585CUlISgoCAcOnSIGxSUkJBgtunqCDEVTWIa8m0qdo84UNgFb2crQ0Z2NrLz8sB0OvAq+HdfjWNVCSFGMMV7tdqTOABu9Z2SlNdNVNY8w4RUFc3T/6ZcrUgSBwAHJydkZGdDbiWENiUDQg/DBm8WKbpVSKFQmHWGKEKIaRRNVVuZ2Q1rRBInxNJpkyp+j3gR7l5xWyk0j5ONTuICgQAODg7c3NPW1tZGX5snhJgfYwwKhQIpKSlwcHAweFbCklASJ8QENJWYra3I86uZaR4lAcGBRpdRdFdHWYtoEEJqBgcHB4NWvysLJXFCTECbmoF8l8p1pz9/m5k2I7tCZfB4PHh6esLNzY1bJ5oQUvOIRKJKtcCLUBInxAR0uQrk1ymcV9kUSVyXV/qyjoYQCAQm+YAghNRsNOybEBPQ5ikqvIJZkaLbJRW2Umhz5aYKjRDyEqMkTogJqAoKoBUVtnwrmsRtbW0BAFqhAAo5JXFCSPkoiRNiAnJN4fVnsVBY4fW7hUIhbHiFXwRyCirXnU4IeTVQEiekkhhjyOcVTtogs7GpVFm2osIvADkq861JTQh5eVASJ6SSmDwf+daFkzXInnWJV5SNuHA5wnwaWU4IMYDBSbx27dpIT0/nfl67di1ycnLMEhQhlkT3/KC2Sq5RX9QVr9JQEieElM/gJP748WNotVru508++QRpaWlmCYoQS6KTKyo9W1sR0bMV99Ta6l8rmhBS81W4O50WWSCkkC5XUel504uIpUVJXFvOnoQQQtfECak0lme6lrjYqvCauFqnq3RchJCXn1Eztv3www/ch5RGo8HmzZvh4qK/SMOUKVNMFx0hFkCXp4BaXHhrmFQqrVRZEhtrAIAalMQJIeUzOInXrl0bGzdu5H728PDAL7/8orcPj8ejJE5eObo8BTSiwrdSRe8RLyJ+lsQ1fD6YUgWepHLlEUJebgYn8fj4eDOGQYjl0uXKoX42W5vJkrhIAF2eAgJK4oSQMhh8TXz48OHYtWsX5DQdJCF6ClviJkriz7rjNSIBdLk0axshpGwGJ/H69etj8eLFcHFxQY8ePfDdd9/hyZMn5oyNEIvA8vJNl8SfHa8R8iu9khkh5OVncBKfN28eLl68iLt376J3797Yu3cv/Pz80LJlS3z++ee4cuWKGcMkpObS5smhEZvmmrhIVDjzm/ZZdzohhJTF6FvMatWqhQkTJuDw4cNITU3Fxx9/jNjYWHTp0gV16tTBpEmTcPPmTXPESkiNpHou2ZquJU5JnBBSvkrdJ25ra4uBAwfi119/RWpqKn766ScIBAJER0ebKj5Cajyl/L9kKxQadddmMVwSFwnAKIkTQsph8CfOsWPH0KFDh1I/pAQCAbp27YquXbuaLDhCLIGyIB+ALcR8Png8XqXKKupO11B3OiHEAAa3xF9//XVkZGRwP7du3ZoGthECQF1QuGyoSFC5VjjwX0tcKxRAk0t3ghBCymZwEn9xrvSbN29CqaQ1jwlRPlv7WywUVbqsopY4AKjodk5CSDlo7nRCKkmlKlw2VCyqfBIXCoXAs+/LlMQJIeUxOInzeDy9630v/kzIq0qtfpbETTC7Go/Hg+jZ+0olz690eYSQl5vBF/EYY+jatSs3sE2hUKB3797Fbqm5dOmSaSMkpIZTPVs2VPxsLfDKEvH4UDMtlPmUxAkhZTM4ic+fP1/v5759+5o8GEIsDVOqoHnWnyW2sjJJmSKBANBooSqgMSeEkLJVOIkTQvQXP5FYmyiJC4WARkVJnBBSLhrYRkgl6PLy/1uG1FTd6c9GuatVKpOURwh5eRnUEm/RooXBg9jomjh5lZhyBbMiYvGzJK6mJE4IKZtBSbxfv37c/wsKCvDtt9+icePGCAsLAwCcOXMGN2/exIQJE8wSJCE1lS5PYbK1xIuIxIUterVaY5LyCCEvL4OS+PPXw0ePHo0pU6Zg4cKFxfZ59OiRaaMjpIYzS0tcWpjEi0a9E0JIaYy+Jr5z504MHz682PahQ4di165dJgmKEEvBcuXQiE2cxJ+NctcwHZhOZ5IyCSEvJ6OTuJWVFU6dOlVs+6lTpyCVSk0SFCGWorA73TRriRcpGuWuEQnAFAUmKZMQ8nIyesWGadOm4YMPPsClS5cQEhICADh79ix++uknzJ071+QBElKT6eSm704XWRV+GS5ayYwvszZJuYSQl4/RSXzWrFmoV68eVq9eja1btwIAAgICsGnTJgwcONDkARJSk5lndPqzNcWFtBwpIaRsFVo7ceDAgZSwCQGgyzVjEhfxKYkTQspEk70QUgnMHLeYPVsNTSMSgFESJ4SUgZI4IZWgpe50Qkg1oiROSCWo5QowfuHbyBwtcUrihJCyUBInpBJUiv+WCy1KvpVFLXFCiKFqRBJft24dfH19IZVKERoainPnzpW67+7duxEcHAwHBwfY2NggKCgIv/zySxVGS8h/itb8FvL54PNN83ailjghxFBGj07XarXYvHkzIiIikJKSAt0LM0odO3bMqPJ27NiB6dOnY/369QgNDcWqVasQHh6O2NhYuLm5FdvfyckJn376KRo1agSxWIy///4bo0aNgpubG8LDw42tDiGVolYWLlIiFlboRo8S/Tc6nQa2EULKZvQnz9SpU7F582b06tULTZo0MXh1s9J8/fXXGDNmDEaNGgUAWL9+Pfbv34+ffvoJs2bNKrZ/p06disWzZcsWREVFURInVU71bKUxkdA018OB51riQgF0uZTECSGlMzqJb9++Hb///jt69uxZ6ZOrVCpcvHgRs2fP5rbx+Xx069YN0dHR5R7PGMOxY8cQGxuLZcuWVToeQoyl0qgBAGKJ6ZJ4UUtcKxJAkyE3WbmEkJeP0UlcLBajfv36Jjl5WloatFot3N3d9ba7u7vj9u3bpR6XnZ0Nb29vKJVKCAQCfPvtt3j99ddL3FepVEKpVHI/5+TkmCR2QphGA7W28HKSRCIxWbnPj3JXyfPL2JMQ8qozeiTOjBkzsHr1ajDGzBGPQWxtbXHlyhWcP38eX3zxBaZPn47IyMgS912yZAns7e25h4+PT9UGS15aOnn+fxO9SE2XxIXPXV9/fvQ7IYS8yOiWeFRUFI4fP46DBw8iMDCw2G01u3fvNrgsFxcXCAQCJCcn621PTk6Gh4dHqcfx+XyuNyAoKAi3bt3CkiVLil0vB4DZs2dj+vTp3M85OTmUyIlJsOcnejHhCn48Hg8iPh9qnQ7qAlrFjBBSOqOTuIODA/7v//7PJCcXi8Vo2bIlIiIi0K9fPwCATqdDREQEJk2aZHA5Op1Or8v8eRKJxKRdnYQU0eUpTL6WeBGRQAi1TgWVkpI4IaR0RifxTZs2mTSA6dOnY8SIEQgODkZISAhWrVoFuVzOjVYfPnw4vL29sWTJEgCF3ePBwcHw8/ODUqnEgQMH8Msvv+C7774zaVyElEeXa/q1xIuIhEJArYJKpTJpuYSQl4vpbm6toEGDBiE1NRXz5s1DUlISgoKCcOjQIW6wW0JCgt4kGnK5HBMmTMDjx49hZWWFRo0aYevWrRg0aFB1VYG8osyxDGkRsVgM5CugUqlNWi4h5OVSoST+xx9/4Pfff0dCQkKxlsKlS5eMLm/SpEmldp+/OGBt0aJFWLRokdHnIMTUzJnERUUTvmg0Ji2XEPJyMXp0+jfffINRo0bB3d0dly9fRkhICJydnfHgwQP06NHDHDESUiPpzLAMaRHxs3EcaujA1JTICSElMzqJf/vtt9iwYQPWrFkDsViMjz76CEePHsWUKVOQnZ1tjhgJqZGYObvTrQpHu9MiKISQshidxBMSEtCmTRsAgJWVFXJzcwEAw4YNw2+//Wba6AipwXS5cvMl8WctcVoEhRBSFqOTuIeHBzIyMgAAtWvXxpkzZwAAcXFx1ToBDCFVrfCauJlGpz8/fzolcUJIKYxO4l26dMG+ffsAAKNGjcKHH36I119/HYMGDTLZ/eOEWAJdXr7Zrok/vxwprWRGCCmN0aPTN2zYwC0/OnHiRDg7O+P06dPo06cPxo0bZ/IACampdHkKaKRmvMUMz7rTc2kRFEJIyYxO4nw+X+++7XfeeQfvvPOOSYMixBKwPDk0tlWQxKklTggphdHd6QBw8uRJDB06FGFhYXjy5AkA4JdffkFUVJRJgyOkJjPnLWZ0TZwQYgijk/iuXbsQHh4OKysrXL58mZuzPDs7G4sXLzZ5gITUVBq5AjphVbTEaSUzQkjJjE7iixYtwvr167Fx40a9Fczatm1bodnaCLFUyvz/FiehgW2EkOpgdBKPjY1Fhw4dim23t7dHVlaWKWIixCKolIVTDvN5fAgEApOWzbXEqTudEFKGCt0nfu/evWLbo6KiUK9ePZMERYglKFrrWywy/TpCz7fEKYkTQkpjdBIfM2YMpk6dirNnz4LH4+Hp06f49ddfMXPmTHzwwQfmiJGQGocxBtWzxUlM3ZX+fJkakQA6OSVxQkjJjG5CzJo1CzqdDl27doVCoUCHDh0gkUgwc+ZMTJ482RwxElLjMEUB1MLC78BiscTk5T8/Op2uiRNCSmN0EufxePj000/xv//9D/fu3UNeXh4aN24MmUxmjvgIqZH0liGVmj6J649OzzF5+YSQl0OFL+aJxWI0btzYlLEQYjF0eeZb/AT4ryWuFQmgpZY4IaQURifxgoICrFmzBsePH0dKSgo3BWsRus2MvAqYGedNf7FMVT7dJ04IKZnRSfz999/HkSNH8PbbbyMkJAQ8Hs8ccRFSo+nMuJY4AL05GFQFSpOXTwh5ORidxP/++28cOHAAbdu2NUc8hFgEcy5DChSOPREJhFBrNVA/ux+dEEJeZPQtZt7e3rC1tTVHLIRYDF2uea+JA/+1xlUqFRhjZjkHIcSyGZ3EV6xYgY8//hgPHz40RzyEWARzLn5ShBuhLuCBKQrK2ZsQ8ioyujs9ODgYBQUFqFevHqytrfWu3QFARkaGyYIjpKYy9zVxABBJ9Jcj5dtYmeU8hBDLZXQSHzx4MJ48eYLFixfD3d2dBraRVxLLU0AtNt818efL5eZPd3c2y3kIIZbL6CR++vRpREdHo3nz5uaIhxCLUCUtcVrJjBBSDqOviTdq1Aj5dN8qecXpcs2fxPVnbaMkTggpzugkvnTpUsyYMQORkZFIT09HTk6O3oOQV0FVDGzjZm0T0iIohJCSGd2d3r17dwBA165d9bYzxsDj8aDVak0TGSE1mC5PAY191XWn6/Ko94sQUpzRSfz48ePmiIMQi8LyFNCIHABUTXc6XRMnhJTE6CTesWNHc8RBiEXR5cmhFrkAqIKWuJCuiRNCSmb0NXFCCKDJy4eWBrYRQqoZJXFCKkBd8N8MauZuiaspiRNCSkFJnJAKUD5blITH40EoNPqqlEGoJU4IKQ8lcUKMxJQqaKADAIhFIrPNWliUxLVCGthGCCmZeZoQhLzEzL0MaRG9W8yy5GY7T02lzc6FfN9x8O1sYfNmB/AEguoOiZAax+gknpycjJkzZyIiIgIpKSnFlkik+8T/o457gpytf0F+MAqy/+sKx5kjaa75l4DelKsSidnOo9+dXvp94rp8JbLX74Cwtidkb3Wz+L8x9YPHyN74B3K2HQBTFNZbHFAPTvM+gHXX0ArVTyfPh+r2A6juJkB9LwHqe4+gfpQIaLWAjhV+jul0ENX2hKxfV9j0bA++rY2pq0aIyRmdxEeOHImEhATMnTsXnp6eFv+BYWpMpYb8wEnk/LIP+f9e5LZnLv8J6vgncFv5MXhi/ZXf5EdOI2vVL5C2bg7H6cPBl1lXacw5v/yFgrPX4DRnHIQeLiXuo7odB1VsPGx6dwSP/2pfhdHlmn+2NuD5W8z4pV4TV91PQPL786C6eR8AID8YBdev/weBncxscZmD5mkK8qMuIW9fJBRHTgPPGgcif19ok9KguvUASYP/B6v2r8F5/gRImvsbVK4uT4Gs9TuQtW67QZck1HceQvHPGfCkYlh3C4PsrW6w6dEOvFLGPajuJSBv5xHwrCQQuDtD6O4MgYcLBC6OEDjYFnuvvyyYRoO8PRHI23sMsv/rCln/1ykXVBOjk3hUVBROnjyJoKAgM4RjuZhGg9zfDiJzxWZonqQUbuTxYNU5BNKgRshcvRV5vx+GNikN7psWQWAngzYtE2lz1iBv11EAQMH5G8jdeRjOn0+ErF/XKnlTZK3fgfS5awEA+dFX4bnjK4jr19bbJ3fnYaR+uBxMqYLTp2PhOG2Y2eOqqdQPnyJlymKzz5v+fNkakQCax0nI23ccNuFtwXu2RGnengikfLgMTJ4PvqMddLlyyP88BuWVW3DfsADS1xqbLbbyFPXQlfY3rElKQ370FRREXUZ+1CWoHzzWe9769TDYjxsIqw4tocvKReaqX5D9wy7kn7yEx91GQ9KqCWzf6gabPp0hdHMqVr4uX4mczXuQuXordOnZAACBmxPE/r4Q1a8NkV9tiOp6gSeRADwAPB7AGArOXkfe7n+gvpcA+d8nIP/7BMSBfnBZ8iGswv5b9Ilptcj6bgcyl/4I9myQY0l4MmsIHO0gcLKHqEFtiBv7QRzgB0mgHwQeLqW+ProCJeR/HofqXkLhFxrGAAZAwIeoXi1IAutD1LAO+FIJ93rr0rOgjnsCTVIaxI39IKpXq8zPEJ2iAAXRV6E4fhaKExfACpSQtgyEtFUTSIMDIQ70K/blhWk0yNv1DzK/3sL9zhRHTiPvj6Nw+WomRLXcuX3VcU+QtXYb5EdOQ9qyMRwmvANpSNNS4yEVw2Mv9oeXo3Hjxvj111/RokULc8VkVjk5ObC3t0d2djbs7OwqXR7T6ZD35zFkLv2R+6MWuDvDbuibsB3yJkQ+HgAARcRZJL03F0yRD3GgH+xG/R8ylmws/IDh82E7pBfyT16EJv4pAEDa7jW4LJoMSWB9g+LQZuei4Mw1KK/GQtKsIazfaFNuizn7pz1I+/hrAChMApk54DvZw/PXZZAGB4LpdMj4YgOyvvn1v4MEAnjt/QZWrZsZ+1LVCOqHTyFwdii1t6PgUgxSpiyBwNUJ9qP6waZHe/CeXf9WRJxF8vjPoMvKxYNgP5xuXRcNGjTAu+++a5ZYMzIysGbNGgjVWrzzfeFMiXwHW8j6dQF0DDk/7wMASNsEwf37+dA8TkbyuM+gSUgEhAI4fToW9qP7cx/0VUGbk4ecn/Yge8Mf0MnzIarvA3HDOhA38IXAxQEFF2OQf/oKNPFP9A/k8yFp7g+rdq/B9t2exb5IAoA6IREZSzYib9c/XEsdfD6sOrSEONAPLFcBXa4culw5lDfuQZuUBgAQ+fnAadZo2PTpZFAvEmMMqhv3kLfnH+Rs/Ru6zMI1IWQDw+E87wPosnKQMmUJlJduAQCs2r8GoZcbNMnp0KakQ5OcDl1Gzn8xlkLo7Qab3p0g69MZkpaNwePzoU3PQvbmvcj5cTe0qZllByoQQNSgNvgSMdRxT6DLyStWvlW712DVviWE3m7QPE2B5kkKNE9ToH7wGAVnr5f9BcRKAqGnKwSuThC4OkLg6oj8yAtQxxV+zvEd7WAT3ha5u/8BVGrwbKzgPHc8pK2bIWvNNuTtiQB0Or0ypa2awH7iYNh0b2vyMQ6MMbA8BXgy62rpFcj7+wTyoy7BZfFUk/RWGpqrjE7iR44cwYoVK/D999/D19e3snFWOVMmcUXkeaQvWMd1ZfKd7eE4bTjsRvYt8YNTeTUWiYM/gjY1g9smblwPrqtnQxrUCLoCJbLWbkPW6q1gBYVvLqGPB6RhzWEVFgRp62bgCQTQpmcVPtKyoLoTj4JTl6G8flfvDSOqXxsOEwZBNiC8xFhyft2P1GlLAQAOU4fCftxAJA35GMrLt8CzksB19Szk7Y6A4lAUt4/mSTLy/jgKgZcbfI7/BIGTfaVeP1PKP30FqR8ugziwPlyXT4fAxVHveabVImPpj8ha9QsEbk5wXfkxbN5oo7dP3p4IpExZzL32ACDwdIX9iL5gWi0yv9oMMAZJiwAkzBiIo2dOITAwEG+//bZZ6pSXl4cVK1YAACby3JD3x1FoE1P19nGYNgxOH7/HtZi02blI/XA55H9FAihsCdp0bwtZ3y6w6tTKbAldm5GN7A07kb1xV7FkUiI+H+Im9WEV1hxW7VtCGtbc4EsAmqQ05O09hrzd/0B5+Vap+wm93eA4cxRs3+leand4ebQZ2cj4YgNyfvkLYAx8WxvolCpApQbfTgbnhZNgO7hnsaTBtFrocuTQZeZAm5kNbUpG4SWpmPtQxtyH+t4jvfer0NsNkhYBUEScActXctusw9uBJxRwvQVMqYbqTjxUN+9Bl5VbYp0FLo5Q3noAqNTl1k/o7QarziGw7hwCvp0MBRduoODcDSgvxpT6e+Q72cNhwjuwf/8t8GXWUN19iNSpS1Fw/kaxfa27tobtsN5QHD2N3J1HuJgEro4QNfSF2M8HomcPSXP/Ui/nlUaTnI78qEvI//diYSPoURIkLQLgvGACrNoE6e2rK1Aid9sB5O48DJtuYXCYNJjr1SpP3p4IqOOfwP6DQSW+h+QHTyLpvbmARgvXb2bDbnBPo+pRErMlcUdHRygUCmg0GlhbW3PX7YpkZGSUcmTNYMoknr1pD9I++hp8Wxs4TBwM+3EDyr2erU5IROK7H0Ed9wRO00fAYfK7xa6bqR8+Rfr8byE/FFU48MZAIj8fSJo2gOLYOe4NKHB1hO07PSDy9S78Nu3mBFXMA6TO+BJgDPbjBsB54WTweDzo8hRIHj0fiogzXJk8iRiuqz6G7dtvQJenwONuo6G+/wjWr4fB49dleh9eunwl1HGPC7+FCviF37RFQgi9XEv91p1/5hpyNu8tjHNgd0iaNii2jzYnD8qLMYVv9tqexZ7P+e1AYX3UmsI6uznBbc0nsO4SCgDQpGYiZdwC5J+8pHec7ZBecFk4GTyZNTJXbEbmsp8AFHblips0QM4v+6BLy9I7xm5EX7h8MQVR587i2LFjCAoKQt++fcv71VSIUqnE0qWFX7Q++eQTCPl85EddRu6Og1DdjoPTJ2Nh0611seMYY8jd+hcyvtoC7dMUbjvf1gb2Hwwqc4Blwbnr0GbmQOjjAVFtz3L/npU37iHn533I3XGIG4QmalgHjtOGQdLcv3Ag2d2HUN19CG1KBiRNG0Ia1hzS0KYmuW6vfvAYeX9FQpueBb6dDfgyG/BtbSBwtjfpl5aCSzFI+3gllFduAwCsu7WG64r/QejlVqHydIoC5EeeQ96+SMgPRYHJ/xu4KAlqBPsJgyB7sxPXC/Qixhi0ialQ3rwPaDQQ1a0FYR0v8K0kXPkF564j/+RF5Eddgi47D0JvNwi93Ar/9XaDNLQZRA3qlPi3wHQ6qOOeQJucDm1qJrSpGdCmZnKfJy/+XTCdDjk/7UH6ou/BFAWw6d0JjlOHQtKsIbePJikN2T/sQs7mvdBll/wFQVjHs7A7P6QpBK5OUMc9hvr+I6gfPIYmIRFMpQbT6gCtFkyrK3Ocg03P9nCaOx5CLzfk/LwPWWu3QZuczj0vqlcLLsumw7pTq1LL0BUokTZ7FXK3/g0AkLwWAI8ti/W+bMgPn0LSqDmAWgNZ/9fhtu5Tk/QymC2Jb9mypcznR4wYYUxxVc6USZyp1Mha+xvsRvWDwNHwsphGA5avLHf0qy5PgYLzN5AffRUFp6+g4PIt8IQCCJwdCgfOONtD6O1e2FJvEwShpyt3XM7Wv5C9/vf/rs+XwG5kX7gsn6H3JmZqDVJnfoXcbfshcHWCx8+LIQ0O5J5X3riHJ93HgSlVcP58Ihw+eAfK63eRs/Vv5P1xpMRv7wIvN9gN6QW7Ib0g9C68Zqa6E4/0Rd9DcTBKb19xYH3YvtMd0paByI+6BMWxc4Xf8LVaQCCA7K2ucJw6FGL/uoXd/Yu+R9aabQAA6x7toH7wGOrYeACA/dgBsO7eFikTFkGblAaetRVcl0+HMuY+sr/bATAGoY8HxE3qc3HYfzAIzvM/AE8gAFOqkPdXJLJ/3A11bDycF02G3bu9AAARERGIiopCSEgIevToUebvsaJ0Oh0WLlwIAJg5cyZsbIwbLc10OigvxiDvz2PI2xfJteKdP5sIhwnvFNs/Z+vfSP1wmd42vpM9RLU9C6/nNvQtvKbs54OCczeQ88s+rksZAMRNGsBx+nDY9OrwUg5+ZFot8v48Dp5YVFhHE3XZ6vKVyD9+FgVXYmHdqRWkYc0tdpCYNi0TugKV3rXxF+kUBVDdflCYnJ89VHfioboVV+4liJKImzSAVYeWsO4QDJGfD7LWbivsOdHpAIEAfHsZdBmF4yKE3m6QDQhH7m8HuIRu07cLXBZO4j4/i2ieJCPpvbmFf+M8Hvgya+hy5RC4O8NjyxeQtgyE/Gg0kkZ+CqjUkPXrArfv5la41+dFZkvils7U18SrUtFyrwbvr9Yg769I5EddgjYlo/DbdEoGdNl5sB3cE84LJ5X4YcsYQ8GZaxA3rAOBs0Ox57M370Xa/1YAQgHEjf2gunaHe45vJwNEAkCrA9NoC6+5PWshg8+HdbfWELg4Inf7wcI3GZ8P23d6QJenKOx5KKULUODl9l+rkseDTa8OYGoNFIdPAQAcZ4yA40fvgSnVSP/sW+T8uFvveFHDOvDYtAjihr4ACrvfUyYvLrx+DABCAVyXz4DdsN4lv5YvvPYHDx7EuXPn0K5du2LL8prSF198AY1Gg6lTp8LBwaHC5TCdDlnfbkfGZ98BPB7cNy2CrFcH7vm8vyKRPHp+4W1W9WpBm5FdYndtMSIhbHp2gN2w3rDq0NJikw+pfrpcOQouxqDg3HUUnLsOXa4corq1IKr37OHrDZ61FDwBHxAIAB4PAif7EhtQqtg4pH++vvBOBxS28B2nDoXtoB7giUXQ5cqRsexHZG/cxX0OiQP9YBXaDNLQZuBZSZD64TJoUzPBd7CF+4YFEPl6I3H4bKhvx4EnEcN+7NvI3vAHmFIFm96d4L5hvskSOGDmJK7VarF3717culX4LTwwMBB9+vSBoIJdCOvWrcOXX36JpKQkNG/eHGvWrEFISEiJ+27cuBE///wzbtwovP7SsmVLLF68uNT9X2TJSbymYIwhecwCyP88Vrjh+Q/y9q/pfTFgShXy9v+LnJ/3oeDUZb1yrLu3g/OcsRD71wUAaDNzkLc3ArnbD0Id9wTS0Gaw7hoK684hENXxgvJqLDJX/gz5/n+5Mp7v7n+e/Gg0UqcugTY1E7L/6wrXrz8q1gWoy1Mg/fP1KDhzFS6Lp8Kq3WsGvwZ//vknrly5gi5duqB9+/YGH2es5cuXIz8/Hx988AHc3CrWdVuEMYa0WauQ89Nu8Kwk8PpzDaQtAqCIPI/EIR8DKjVsh/SC68qPwePxoM3Jg+ZREtTxT6G+E1/YWrrzEOp7CRB6ucF2SC/YDuoBoatj+ScnpBrkn70GbXK63gDV5ymv30Xa7FUoOHutxOPFgfXhseULiOp4ASj8zEiesFCvB9GmVwe4b/ys1EsfFWW2JH7v3j307NkTT548gb9/4b2asbGx8PHxwf79++Hn52dUoDt27MDw4cOxfv16hIaGYtWqVdi5cydiY2NL/NAaMmQI2rZtizZt2kAqlWLZsmXYs2cPbt68CW9v73LPR0ncNIq+yQq93GA7MLzYQLKSqO4lIOeXv6BNTofdiL56t+wYQ3nrAbK+2QpVbDxcl35Y6m0r2qxcqO8lFI78NXEL8Y8//sDNmzfRvXt3hIaGmrTs561atQrZ2dl4//33UatWrUqXxzQaJA2dDUXEGQjcnODyxVSkTF0KpsgvbE1sXFDu9Txje4QIqek0SWkoOHMNBWevIf/sNajvP4KsT2e4LJsOvrVUb1+m0yFz2U/IXPULbHq0L2yBm2E+ALMl8Z49e4Ixhl9//RVOToX3Z6anp2Po0KHg8/nYv3+/UYGGhoaiVatWWLu28F5lnU4HHx8fTJ48GbNmzSr3eK1WC0dHR6xduxbDhw8vd39K4sQUtm3bhrt376JPnz5mvd3y22+/RWpqKoYPH466deuapExdngJP3pzA3VUBAFadWsFz61KDR+sS8jIz5IuqLldu1tvZDM1VRo8+OXHiBJYvX84lcABwdnbG0qVLceLECaPKUqlUuHjxIrp16/ZfQHw+unXrhujoaIPKUCgUUKvVevEQYm4qVeFtaOac7AX4b9a2ovOZAl9mDc9fl0Hg7gwAkLRqAo/NX1ACJ+QZQxIz39amRvRIGd2JL5FIkJtbfMBLXl6e0R9oaWlp0Gq1cHfXH8no7u6O27dvG1TGxx9/DC8vL70vAs9TKpVQKpXczzk5OUbFSEhJqiqJF5WvVpd/z68xhN7u8P5rHeSHo2A7uCf4NlYmLZ8QUjWMbom/+eabGDt2LM6ePVs4Qw5jOHPmDMaPH48+ffqYI8ZSLV26FNu3b8eePXsglUpL3GfJkiWwt7fnHj4+PlUaI3k5WXJLnCu7rjccxg+CwN7W5GUTQqqG0Un8m2++gZ+fH8LCwiCVSiGVStG2bVvUr18fq1evNqosFxcXCAQCJCcn621PTk6Gh4dHmcd+9dVXWLp0KY4cOYJmzUqfAnT27NnIzs7mHo8ePTIqRkJKYuktcULIy8Ho7nQHBwf8+eefuHv3LtflHRAQgPr1DZvj+3lisRgtW7ZEREQE+vXrB6BwYFtERAQmTZpU6nHLly/HF198gcOHDyM4OLjMc0gkEkjMuFwkeTW9DC1xQojlq/CNbQ0aNECDBsWnyDTW9OnTMWLECAQHByMkJASrVq2CXC7HqFGjAADDhw+Ht7c3lixZAgBYtmwZ5s2bh23btsHX1xdJSUkAAJlMBpnMspZfJJaJMVblSZxa4oSQkhiUxKdPn46FCxfCxsYG06dPL3Pfr7/+2qgABg0ahNTUVMybNw9JSUkICgrCoUOHuMFuCQkJ4D83ech3330HlUpVbNGJ+fPnY8GCBUadm5CK0Gg03FKbVdWdTi1xQkhJDErily9f5loCly9fLmdv402aNKnU7vPIyEi9n+Pj401+fkKM8XxCfXEBIFOjljghpCwGJfHjx4+X+H9CXkVFSVwkEun1EpkDDWwjhJTF6E+g9957r8T7xOVyOd577z2TBEVITVZV18MBGthGCCmb0Ul8y5YtyM/PL7Y9Pz8fP//8s0mCIqQmy8jIAIAqueuBrokTQspi8Oj0nJwcbnKX3NxcvclVtFotDhw4UOlVlgip6Rhj3PTCRQsAmRNdEyeElMXgJO7g4AAejwcej4eGDRsWe57H4+Gzzz4zaXCE1DTXr19HcnIyJBIJ2rVrZ/bzUUucEFIWg5P48ePHwRhDly5dsGvXLr0FR8RiMerUqQMvLy+zBElITaDVarmBnW3btoW1tXU5R1ReURLPz8+HRqOBUGjaNYsJIZbN4E+Ejh07AgDi4uLg4+Nj9lG5hNQ0Fy5cQFZWFmQymVnXEH+eo6MjBAIBcnNzsWnTJgwcOBD29vZVcm5SvTQaDXg8HgTlrO9OXm1Gf62vU6cOgMIlQBMSEop185U1j/nLRqPRAECZraOcnBwkJSXB09MTtrY1b6EJxhiePn0KhUKBevXq0QdGKZRKJf79918AhV9oq2JkOlA4E+HgwYOxa9cuPH36FBs2bMDbb79d7triWq0W2dnZFr1EL2MMiYmJkMvl3DoNVlZWkEqlEAgEestAqlQqPHr0CPHx8Xj48CGSk5MhEAggFoshkUggFovh7u6OkJCQah27wxhDWloaYmNjkZubC4FAAD6fz73vcnJykJmZiczMTOTk5EAoFKJOnTqoW7cu6tWrBw8PD+h0OuTk5HDrQYhEItSpUwc2NjbFzpeVlYX79+8jPz+fm9VSJpNBKpUiMzMTKSkp3EMmk6FLly5wdXWt6pflpWHIOuSmxmNFU08ZKDU1FaNGjcLBgwdLfF6r1ZokMHMxdKF1Q9y+fRu///47nJyc4OrqChcXF+4N8PDhQ8THx3MjmQUCAVq0aIF27dqV2pLSaDRISEjAvXv38ODBAzDG0LlzZzRq1KjUGBhjUKvVUKlU3EOtVnOPom/zDg4OcHR0hJVV4ZKTmZmZuHbtGq5du8bF6OjoiE6dOqFJkybFeloYY8jLy0NBQQGUSiX3r0wmg5ubG1duZSkUCly6dAkpKSlwdnaGh4cHPDw8YGdnZ9SbgzEGuVyOjIwMyOVyKBQKyOVy5Ofnw9PTE4GBgUZ9YTlx4gQiIyPh5OSECRMmVPmXnczMTPz+++9ISkoCj8dDly5d0LJly2Kve25uLi5cuICLFy9CLpejYcOG6N69OxwdHas03hcxxqDVaosl35Ko1Wpcv34d58+f56ZVfhGPx4NIJIJIJIJQKERubi50Op1BsdSrVw+tW7dG/fr1UVBQgISEBMTHxyMhIQFqtRp2dnbcQyaTgTEGjUbDPaytrVGrVi14eHjo/R2oVCo8fvwYjx49glKphI2NDWQyGWxsbMDn83Hv3j3ExsZy77eKEIlEpQ5ydHd3R926deHp6YknT57g/v37SE9PN6p8Pp+PNm3aoEOHDnoTGaWkpODmzZvQaDRo0KABateuXeHeWJ1Oh4KCAu7nosQnkUjKfF9ptVrk5+frPbRaLUQiEcRiMfevtbU1rKys9P7OCgoK8PTpUzx9+hTp6enw8vJC06ZNS1398vnY5HI5cnJyYGVlVer7qGg1z9u3b2P48OEm+XwwNFcZncSHDBmChw8fYtWqVejUqRP27NmD5ORkLFq0CCtWrECvXr0qHbw5mTKJnzp1Cv/880+Z+/B4PNjZ2SE7OxtA4ZukefPmaNasGeRyObKyspCVlYX09HQ8evSIa90/LzAwED169OC+aWu1Wty6dQvnzp0zelU2iUQCmUym9+YWCoUQiUTcrYOurq7o2LEjJBIJHj9+zD2eX5f9RUXJvOjh7u4OV1dXiEQi6HQ6pKen48mTJ1yr393dHV5eXvDy8oKVlRUSExNx7tw53Lhxo8TXwMrKCrVr1+bm7H/+d6fVapGSkoKkpCQkJycjJSUFycnJUCgUpcZra2uLkJCQEhOhWq2GTqeDQCCAQCCAQqHAN998w033GxgYaPDrbUpqtRr79+/H1atXuW0uLi6oVasWvLy8kJCQgJiYmGLJTCgUon379mjTpo1JrqkXFBQgLS0NWVlZXGtQLpdzLcqif5VKJXJzc5GTk4Pc3Fwu+TzfOraysoKNjQ33UKlUuHr1KvchLxQK4eLigoKCAu5RGnt7e/j6+qJOnTqoVasWgMIeFJVKhfz8fNy8eRO3b9/mpsy1sbGBXC6v8OsgFArh5eUFFxcXJCcnIzEx0aAvEgKBAPXq1YO7uzt0Oh20Wi20Wi0YY7C3t+e+cDs6OkIul+PBgweIi4tDfHw81/MpFAq55ZXlcnmxlSCL8Hg81KpVC05OTsjLy0NeXh5yc3ORn58PR0dHuLm5cQ2Qmzdv4s6dOwAKBzJ37doVWVlZuH79OlJSUvTKtbKyQsOGDeHn5welUon09HTuwefz4evrCz8/P/j6+kIqlaKgoAD37t3DnTt3cPfu3VJ/j1KpFDY2NrC2toZAIEB+fj4KCgqQn59v1OBOHo/H/U2p1eoSvzgJBAIEBAQgKCgI3t7eSE1N1fsMyc7ORl5ent7vNDg4GN26ddO7vVQul2Pv3r24d+8eAKBfv35o3ry5wbGWxmxJ3NPTE3/++SdCQkJgZ2eHCxcuoGHDhti3bx+WL1+OqKioSgdvTqZM4kWt09TUVL2HVqtF7dq14evri9q1a0MikeDhw4f4999/ERcXV2aZtra28PPzg5+fH5KSknD69GkwxmBlZYXXX38deXl5OH/+fIkT7ojFYu4baVELRSQSQavVIisrC3l5eXr7161bF82aNUNAQAB4PB7Onj2L06dPl/oGK/q2XNS1KRaLuQ/x0vZ3cHBAXl5embdI2dra6tXH09MT/v7+yMjIQFJSEtLS0op9OLq7u8Pd3R2pqalITk4u9cPTwcEBMpkM1tbWsLa2hkgkwq1bt7jXQiQSoWHDhlAqlcjJyUFOTk6x+vN4PDDG4OnpiTFjxlR5d9nzGGO4dOkSTp06hczMzBL3qV27NkJCQuDi4oLDhw9zf3NOTk4ICwuDm5sbXFxcShyYV1Z3YF5eHqKionDx4sUSv2iZkoODA1q1aoUWLVrofcnS6XTFepvUajVkMhkcHBzKLTczMxPnzp3D5cuXuS+lzs7OXPK3trZGbm4usrOzkZOTw305EQqFEAqFEAgEyM7OxuPHj0ucL8POzo7r2pbL5dxDqVSidu3a8Pf3h5+fX4XmGNBqtcjIyOD+lp//PcnlcsTHx+PBgwdITk6Gu7s76tevj7p165bY2izt93z79m0cPHgQOTk5etv5fD4aNGgAqVSKO3fulFj3kvB4PLi4uCA9Pd3gnpLyWFlZcQ+BQMD1RKrVaiiVylIbG46OjvDy8oKjoyPu3LlT7ItJWXWwsbHhPjNsbW3Rq1cv+Pv7Iy4uDrt370ZeXh4EAgG6d++Oli1bmuQzwmxJ3M7ODteuXeP+6Ldt24a2bdsiLi4OgYGBZbZ+agJTJvGKePToEaKiopCcnMx96y76t1atWnB1ddX7A3j69Cn27dtX7Ju2jY0NgoOD0bx5c9jY2EAkEhnUTVnUenJzcyux/gUFBYiOjsaFCxcgkUjg4+ODWrVqoVatWnB3dy+xC02pVCI1NZVrARf9+/wbXSQSwdPTE15eXrCxsUFSUhKePn3KJSI+n4/GjRsjJCQEtWrV0quLRqNBcnIy7t+/j7t37+Lx48fFYpBKpVzX+4s9AS/SarW4ceMGoqOjS23BvIjH42H48OHw9fU1aP+qIJfL8eTJEzx69AiJiYmwt7dHcHAwPD09uX0YY7h58yYOHz5c7EuctbU1HBwcoNFouA8/pVIJW1tb1K1bF76+vvD19YVIJMKpU6dw/vx5Lnnb2trC0dGRaw0WdTsXtSq1Wi3EYjHs7Oxga2sLOzs7WFtbc+dSqVRQKpXIz8/nEl1eXh40Gg23tLE5B88qlUo8ffoUrq6uFVr9kDGG9PR0PH78GGlpaXBzc0Pt2rUN+iJR06lUKkRGRuLatWtwdXVF06ZNERAQwH2Z0ul0ePToEW7fvo2EhATY2NjA2dmZeyiVSty/fx8PHjzQawG7uLigYcOG8Pf3h7e3t97vlzGGgoIC7m9BoVBAq9XqJWwrKytIJJJy/y60Wi0UCgXy8vK4L2EeHh56X1qLxltcvnwZN27cQEFBAWxtbbnGgbu7OxwdHblLKnw+H3Fxcfjrr7+4z6zatWsjISGBq9vbb7/NLdxlCmZL4q1atcKiRYsQHh6OPn36wMHBAUuWLME333yDP/74A/fv36908OZU3Um8IrRaLU6dOoWTJ0/C1dUVoaGhCAwMrNG3GxX1UqSlpcHGxgYuLi4lvvny8/O569+GfpgqFArcu3cPmZmZcHNzg6enJ+zt7Y3+9ssYQ3x8PB4/fgwbGxvY29tzSUcoFHLJSKPRQCQSmey6f3VQKpWIjo7mkk5pvSclKeqJAIBatWqhU6dOqFevXrX2SBDLkJWVhcTERLi7u9fYQZZarRYqlcqg97darUZkZCSio6O590SLFi3QvXt3kw92NVsS37p1KzQaDUaOHImLFy+ie/fuyMjIgFgsxubNmzFo0KBKB29OlpjEi+h0Orq1j5iESqVCWloacnJyuGvURdep09LSuGuwT548AWMMXl5e6Ny5M/z8/Ch5k1deYmIizpw5g4YNG5ptjIzZkviLFAoFbt++jdq1a8PFxaUyRVUJS07ihFQ1pVKJvLw8ODk5UfImpAoZmqsq3R9rbW2N1157rbLFEEJqoKIWOiGkZjIoiU+fPt3gAr/++usKB0MIIYQQwxmUxC9fvmxQYdTdRgghhFQdg5J40aIPhBBCCKk5aKgzIYQQYqGMHtjWuXPnMrvNjx07VqmACCGEEGIYo5N4UFCQ3s9qtRpXrlzBjRs3MGLECFPFRQghhJByGJ3EV65cWeL2BQsWFJvWkRBCCCHmY7Jr4kOHDsVPP/1kquIIIYQQUg6TJfHo6Ohy12YlhBBCiOkY3Z3+1ltv6f1ctBrMhQsXMHfuXJMFRgghhJCyGZ3E7e3t9X7m8/nw9/fH559/jjfeeMNkgRFCCCGkbEYn8U2bNpkjDkIIIYQYqcILoFy4cAG3bt0CADRu3BgtW7Y0WVCEEEIIKZ/RSfzx48cYPHgwTp06BQcHBwCFC7+3adMG27dvR61atUwdIyGEEEJKYPTo9NGjR0OtVuPWrVvIyMhARkYGbt26BZ1Oh9GjR5sjRkIIIYSUgMcYY8YcYGVlhdOnT6NFixZ62y9evIj27dtDoVCYNEBTM3ShdUIIIaS6GJqrjG6J+/j4QK1WF9uu1Wrh5eVlbHGEEEIIqSCjk/iXX36JyZMn48KFC9y2CxcuYOrUqfjqq69MGhwhhBBCSmd0d7qjoyMUCgU0Gg2EwsJxcUX/t7Gx0ds3IyPDdJGaCHWnE0IIqekMzVVGj05ftWpVZeIihBBCiIkYncRpuVFCCCGkZqjQZC9arRZ79+7lJnsJDAxEnz59IBAITBocIYQQQkpndBK/d+8eevbsiSdPnsDf3x8AsGTJEvj4+GD//v3w8/MzeZCEEEIIKc7o0elTpkyBn58fHj16hEuXLuHSpUtISEhA3bp1MWXKFHPESAghhJASGN0SP3HiBM6cOQMnJydum7OzM5YuXYq2bduaNDhCCCGElM7olrhEIkFubm6x7Xl5eRCLxSYJihBCCCHlMzqJv/nmmxg7dizOnj0LxhgYYzhz5gzGjx+PPn36GB3AunXr4OvrC6lUitDQUJw7d67UfW/evIn+/fvD19cXPB6PbncjhBDySjM6iX/zzTfw8/NDWFgYpFIppFIp2rZti/r162P16tVGlbVjxw5Mnz4d8+fPx6VLl9C8eXOEh4cjJSWlxP0VCgXq1auHpUuXwsPDw9jQCSGEkJeK0TO2Fbl37x53i1lAQADq169vdBmhoaFo1aoV1q5dCwDQ6XTw8fHB5MmTMWvWrDKP9fX1xbRp0zBt2jSjzkkzthFCCKnpTD5jm06nw5dffol9+/ZBpVKha9eumD9/PqysrCoUoEqlwsWLFzF79mxuG5/PR7du3RAdHV2hMgkhhJBXicHd6V988QU++eQTyGQyeHt7Y/Xq1Zg4cWKFT5yWlgatVgt3d3e97e7u7khKSqpwuS9SKpXIycnRexBCCCEvA4OT+M8//4xvv/0Whw8fxt69e/HXX3/h119/hU6nM2d8lbZkyRLY29tzDx8fn+oOiRBCCDEJg5N4QkICevbsyf3crVs38Hg8PH36tEIndnFxgUAgQHJyst725ORkkw5amz17NrKzs7nHo0ePTFY2IYQQUp0MTuIajQZSqVRvm0gkglqtrtCJxWIxWrZsiYiICG6bTqdDREQEwsLCKlRmSSQSCezs7PQehBBCyMvA4IFtjDGMHDkSEomE21ZQUIDx48frrSO+e/dug08+ffp0jBgxAsHBwQgJCcGqVasgl8sxatQoAMDw4cPh7e2NJUuWACgcDBcTE8P9/8mTJ7hy5QpkMlmFRscTQgghlszgJF7SEqRDhw6t1MkHDRqE1NRUzJs3D0lJSQgKCsKhQ4e4wW4JCQng8//rLHj69ClatGjB/fzVV1/hq6++QseOHREZGVmpWAghhBBLU+H7xC0V3SdOCCGkpjM0Vxk9YxshhBBCagZK4oQQQoiFoiROCCGEWChK4oQQQoiFoiROCCGEWChK4oQQQoiFoiROCCGEWChK4oQQQoiFoiROCCGEWChK4oQQQoiFoiROCCGEWChK4oQQQoiFoiROCCGEWChK4oQQQoiFoiROCCGEWChK4oQQQoiFoiROCCGEWChK4oQQQoiFoiROCCGEWChK4oQQQoiFoiROCCGEWChK4oQQQoiFoiROCCGEWChK4oQQQoiFoiROCCGEWChK4oQQQoiFoiROCCGEWChK4oQQQoiFoiROCCGEWChK4oQQQoiFoiROCCGEWChK4oQQQoiFoiROCCGEWChK4oQQQoiFoiROCCGEWChK4oQQQoiFoiROCCGEWChK4oQQQoiFoiROCCGEWChK4oQQQoiFoiROCCGEWChK4oQQQoiFqhFJfN26dfD19YVUKkVoaCjOnTtX5v47d+5Eo0aNIJVK0bRpUxw4cKCKIiWEEEJqjmpP4jt27MD06dMxf/58XLp0Cc2bN0d4eDhSUlJK3P/06dMYPHgw3n//fVy+fBn9+vVDv379cOPGjSqOnBBCCKlePMYYq84AQkND0apVK6xduxYAoNPp4OPjg8mTJ2PWrFnF9h80aBDkcjn+/vtvblvr1q0RFBSE9evXl3u+nJwc2NvbIzs7G3Z2dqarCCGEEGIihuaqam2Jq1QqXLx4Ed26deO28fl8dOvWDdHR0SUeEx0drbc/AISHh5e6v1KpRE5Ojt6DEEIIeRkIq/PkaWlp0Gq1cHd319vu7u6O27dvl3hMUlJSifsnJSWVuP+SJUvw2WefFds+aNAgiESiCkZOCCGEmI9arTZov2pN4lVh9uzZmD59OvdzTk4OfHx8sGPHDupOJ4QQUiMVdaeXp1qTuIuLCwQCAZKTk/W2Jycnw8PDo8RjPDw8jNpfIpFAIpGYJmBCCCGkBqnWa+JisRgtW7ZEREQEt02n0yEiIgJhYWElHhMWFqa3PwAcPXq01P0JIYSQl1W1d6dPnz4dI0aMQHBwMEJCQrBq1SrI5XKMGjUKADB8+HB4e3tjyZIlAICpU6eiY8eOWLFiBXr16oXt27fjwoUL2LBhQ3VWgxBCCKly1Z7EBw0ahNTUVMybNw9JSUkICgrCoUOHuMFrCQkJ4PP/6zBo06YNtm3bhjlz5uCTTz5BgwYNsHfvXjRp0qS6qkAIIYRUi2q/T7yq0X3ihBBCajqLuE+cEEIIIRVHSZwQQgixUJTECSGEEAtFSZwQQgixUJTECSGEEAtV7beYVbWiwfi0EAohhJCaqihHlXcD2SuXxHNzcwEAPj4+1RwJIYQQUrbc3Nwy51B/5e4T1+l0ePr0KWxtbcHj8ao7HIMULdry6NGjl+be9petTi9bfYCXr04vW32Al69OL1t9gIrXiTGG3NxceHl56U149qJXriXO5/NRq1at6g6jQuzs7F6aP+wiL1udXrb6AC9fnV62+gAvX51etvoAFauTIauY0cA2QgghxEJREieEEEIsFCVxCyCRSDB//vyXal30l61OL1t9gJevTi9bfYCXr04vW30A89fplRvYRgghhLwsqCVOCCGEWChK4oQQQoiFoiROCCGEWChK4oQQQoiFoiReQ2VkZGDIkCGws7ODg4MD3n//feTl5Rl0LGMMPXr0AI/Hw969e80bqBGMrVNGRgYmT54Mf39/WFlZoXbt2pgyZQqys7OrMOr/rFu3Dr6+vpBKpQgNDcW5c+fK3H/nzp1o1KgRpFIpmjZtigMHDlRRpIYzpk4bN25E+/bt4ejoCEdHR3Tr1q3c16CqGfs7KrJ9+3bweDz069fPvAFWgLF1ysrKwsSJE+Hp6QmJRIKGDRvWqL89Y+uzatUq7jPAx8cHH374IQoKCqoo2rL9+++/6N27N7y8vAz+vI2MjMRrr70GiUSC+vXrY/PmzZULgpEaqXv37qx58+bszJkz7OTJk6x+/fps8ODBBh379ddfsx49ejAAbM+ePeYN1AjG1un69evsrbfeYvv27WP37t1jERERrEGDBqx///5VGHWh7du3M7FYzH766Sd28+ZNNmbMGObg4MCSk5NL3P/UqVNMIBCw5cuXs5iYGDZnzhwmEonY9evXqzjy0hlbp3fffZetW7eOXb58md26dYuNHDmS2dvbs8ePH1dx5CUztj5F4uLimLe3N2vfvj3r27dv1QRrIGPrpFQqWXBwMOvZsyeLiopicXFxLDIykl25cqWKIy+ZsfX59ddfmUQiYb/++iuLi4tjhw8fZp6enuzDDz+s4shLduDAAfbpp5+y3bt3G/R5++DBA2Ztbc2mT5/OYmJi2Jo1a5hAIGCHDh2qcAyUxGugmJgYBoCdP3+e23bw4EHG4/HYkydPyjz28uXLzNvbmyUmJtaoJF6ZOj3v999/Z2KxmKnVanOEWaqQkBA2ceJE7metVsu8vLzYkiVLStx/4MCBrFevXnrbQkND2bhx48wapzGMrdOLNBoNs7W1ZVu2bDFXiEapSH00Gg1r06YN++GHH9iIESNqXBI3tk7fffcdq1evHlOpVFUVolGMrc/EiRNZly5d9LZNnz6dtW3b1qxxVoQhn7cfffQRCwwM1Ns2aNAgFh4eXuHzUnd6DRQdHQ0HBwcEBwdz27p16wY+n4+zZ8+WepxCocC7776LdevWwcPDoypCNVhF6/Si7Oxs2NnZQSisumn/VSoVLl68iG7dunHb+Hw+unXrhujo6BKPiY6O1tsfAMLDw0vdv6pVpE4vUigUUKvVcHJyMleYBqtofT7//HO4ubnh/fffr4owjVKROu3btw9hYWGYOHEi3N3d0aRJEyxevBharbaqwi5VRerTpk0bXLx4ketyf/DgAQ4cOICePXtWScymZo7PhVduARRLkJSUBDc3N71tQqEQTk5OSEpKKvW4Dz/8EG3atEHfvn3NHaLRKlqn56WlpWHhwoUYO3asOUIs87xarRbu7u56293d3XH79u0Sj0lKSipxf0Pram4VqdOLPv74Y3h5eRX7UKoOFalPVFQUfvzxR1y5cqUKIjReRer04MEDHDt2DEOGDMGBAwdw7949TJgwAWq1GvPnz6+KsEtVkfq8++67SEtLQ7t27cAYg0ajwfjx4/HJJ59URcgmV9rnQk5ODvLz82FlZWV0mdQSr0KzZs0Cj8cr82HoB+iL9u3bh2PHjmHVqlWmDboc5qzT83JyctCrVy80btwYCxYsqHzgpFKWLl2K7du3Y8+ePZBKpdUdjtFyc3MxbNgwbNy4ES4uLtUdjsnodDq4ublhw4YNaNmyJQYNGoRPP/0U69evr+7QKiQyMhKLFy/Gt99+i0uXLmH37t3Yv38/Fi5cWN2h1RjUEq9CM2bMwMiRI8vcp169evDw8EBKSoredo1Gg4yMjFK7yY8dO4b79+/DwcFBb3v//v3Rvn17REZGViLy0pmzTkVyc3PRvXt32NraYs+ePRCJRJUN2yguLi4QCARITk7W256cnFxq7B4eHkbtX9UqUqciX331FZYuXYp//vkHzZo1M2eYBjO2Pvfv30d8fDx69+7NbdPpdAAKe4hiY2Ph5+dn3qDLUZHfkaenJ0QiEQQCAbctICAASUlJUKlUEIvFZo25LBWpz9y5czFs2DCMHj0aANC0aVPI5XKMHTsWn376aZnrbNdEpX0u2NnZVagVDlBLvEq5urqiUaNGZT7EYjHCwsKQlZWFixcvcsceO3YMOp0OoaGhJZY9a9YsXLt2DVeuXOEeALBy5Ups2rTJIusEFLbA33jjDYjFYuzbt69aWn1isRgtW7ZEREQEt02n0yEiIgJhYWElHhMWFqa3PwAcPXq01P2rWkXqBADLly/HwoULcejQIb3xDdXN2Po0atQI169f13u/9OnTB507d8aVK1fg4+NTleGXqCK/o7Zt2+LevXvcFxIAuHPnDjw9Pas1gQMVq49CoSiWqIu+oDALXPbDLJ8LFR4SR8yqe/furEWLFuzs2bMsKiqKNWjQQO92rMePHzN/f3929uzZUstADRqdzpjxdcrOzmahoaGsadOm7N69eywxMZF7aDSaKo19+/btTCKRsM2bN7OYmBg2duxY5uDgwJKSkhhjjA0bNozNmjWL2//UqVNMKBSyr776it26dYvNnz+/Rt5iZkydli5dysRiMfvjjz/0fhe5ubnVVQU9xtbnRTVxdLqxdUpISGC2trZs0qRJLDY2lv3999/Mzc2NLVq0qLqqoMfY+syfP5/Z2tqy3377jT148IAdOXKE+fn5sYEDB1ZXFfTk5uayy5cvs8uXLzMA7Ouvv2aXL19mDx8+ZIwxNmvWLDZs2DBu/6JbzP73v/+xW7dusXXr1tEtZi+r9PR0NnjwYCaTyZidnR0bNWqU3odlXFwcA8COHz9eahk1LYkbW6fjx48zACU+4uLiqjz+NWvWsNq1azOxWMxCQkLYmTNnuOc6duzIRowYobf/77//zho2bMjEYjELDAxk+/fvr+KIy2dMnerUqVPi72L+/PlVH3gpjP0dPa8mJnHGjK/T6dOnWWhoKJNIJKxevXrsiy++qPIvvWUxpj5qtZotWLCA+fn5MalUynx8fNiECRNYZmZm1QdegtI+o4rqMGLECNaxY8dixwQFBTGxWMzq1avHNm3aVKkYaClSQgghxELRNXFCCCHEQlESJ4QQQiwUJXFCCCHEQlESJ4QQQiwUJXFCCCHEQlESJ4QQQiwUJXFCCCHEQlESJy+FkSNHol+/ftVy7r1796J+/foQCASYNm1atcRgrOp8vSqiU6dOFvPamtPcuXMNXsVv1qxZmDx5spkjItWNJnshNR6Pxyvz+fnz5+PDDz8EY6zYAjBVwd3dHaNGjcKUKVNga2sLW1vbKo/BWCNHjkRWVhb27t1b4TI2b96MadOmISsry2RxRUZGonPnzsjMzNT7XWZkZEAkElnEa2uM+Ph41K1bF5cvX0ZQUFCZ+yYlJaFhw4a4fv066tSpU27ZaWlpqFevHq5cuYJ69eqZKGJS09AqZqTGS0xM5P6/Y8cOzJs3D7Gxsdw2mUwGmUxWHaEhLy8PKSkpCA8Ph5eXV4n7aLVa8Hg8i1txqSZxcnKq7hCq3Q8//IA2bdoYlMCBwlXDwsPD8d133+HLL780c3SkutCnCqnxPDw8uIe9vT14PJ7eNplMVqx7uFOnTpg8eTKmTZsGR0dHuLu7Y+PGjZDL5Rg1ahRsbW1Rv359HDx4UO9cN27cQI8ePSCTyeDu7o5hw4YhLS2txLgiIyO5lmGXLl3A4/EQGRmJzZs3w8HBAfv27UPjxo0hkUiQkJCAzMxMDB8+HI6OjrC2tkaPHj1w9+5drryi4/7++2/4+/vD2toab7/9NhQKBbZs2QJfX184OjpiypQp0Gq1pb5eCxYsQFBQEL7//nv4+PjA2toaAwcORHZ2drF9v/rqK3h6esLZ2RkTJ06EWq3mnisr3sjISIwaNQrZ2dncuvFF67yXV8+HDx+id+/ecHR0hI2NDQIDA3HgwAHEx8ejc+fOAABHR0fweDxumdsXu9N9fX2xaNEiDB8+HDKZDHXq1MG+ffuQmpqKvn37QiaToVmzZrhw4UKprxMAJCQkcPvb2dlh4MCBektFFr2Wv/zyC3x9fWFvb4933nkHubm53D5//PEHmjZtCisrKzg7O6Nbt26Qy+Xc8z/88AMCAgIglUrRqFEjfPvtt9xzdevWBQC0aNECPB4PnTp1KjXW7du36y2dasi5e/fuje3bt5f5GhALV6mZ1wmpYps2bWL29vbFtr+4eEXHjh2Zra0tW7hwIbtz5w5buHAhEwgErEePHmzDhg3szp077IMPPmDOzs5MLpczxhjLzMxkrq6ubPbs2ezWrVvs0qVL7PXXX2edO3cuMRalUsliY2MZALZr1y6WmJjIlEol27RpExOJRKxNmzbs1KlT7Pbt20wul7M+ffqwgIAA9u+//7IrV66w8PBwVr9+faZSqbi6iUQi9vrrr7NLly6xEydOMGdnZ/bGG2+wgQMHsps3b7K//vqLicVitn379lJfo/nz5zMbGxvWpUsXdvnyZXbixAlWv3599u677+q9XnZ2dmz8+PHs1q1b7K+//mLW1tZsw4YN3D5lxatUKtmqVauYnZ1dsdXMyqtnr1692Ouvv86uXbvG7t+/z/766y924sQJptFo2K5duxgAFhsbyxITE1lWVhb3+5w6dSoXW506dZiTkxNbv34997u0s7Nj3bt3Z7///juLjY1l/fr1YwEBAUyn05X4Omm1WhYUFMTatWvHLly4wM6cOcNatmypt2DF/PnzmUwmY2+99Ra7fv06+/fff5mHhwf75JNPGGOMPX36lAmFQvb111+zuLg4du3aNbZu3Trutdi6dSvz9PRku3btYg8ePGC7du1iTk5ObPPmzYwxxs6dO8cAsH/++YclJiay9PT0EmNNT09nPB5Pb7GQ8s7NGGO3bt2qtgWDSNWgJE4sijFJvF27dtzPGo2G2djY6C0LmJiYyACw6OhoxhhjCxcuZG+88YZeuY8ePeKSSkkyMzOLrSa3adMmBoBduXKF23bnzh0GgJ06dYrblpaWxqysrNjvv/+ud9y9e/e4fcaNG8esra31PpjDw8PZuHHjSoyHscLEIxAI2OPHj7ltBw8eZHw+nyUmJnKvV506dfRWtxowYAAbNGiQUfG++Lsw5LimTZuyBQsWlBh70apQL65SVVISHzp0KPdz0e9y7ty53Lbo6GgGgKvzi44cOcIEAgFLSEjgtt28eZMBYOfOnWOMFb6W1tbWLCcnh9vnf//7HwsNDWWMMXbx4kUGgMXHx5d4Dj8/P7Zt2za9bQsXLmRhYWGMsf9W7rt8+XKJxxcpWury+VjLOzdjhcv5AmCRkZFllk8sF3Wnk5dWs2bNuP8LBAI4OzujadOm3DZ3d3cAQEpKCgDg6tWrOH78OHeNXSaToVGjRgCA+/fvG3VusVisd/5bt25BKBQiNDSU2+bs7Ax/f3/cunWL22ZtbQ0/Pz+9GH19ffWu+bu7u3Mxl6Z27drw9vbmfg4LC4NOp9MbSxAYGAiBQMD97OnpyZVraLwvMuS4KVOmYNGiRWjbti3mz5+Pa9eulVmX0jz/+hb9Lsv6/ZYUq4+PD3x8fLhtjRs3hoODg14dfX199QbUPf86NW/eHF27dkXTpk0xYMAAbNy4EZmZmQAAuVyO+/fv4/3339f7m1q0aJHRf0/5+fkAAKlUym0r69xFrKysAAAKhcKo8xHLQUmcvLREIpHezzweT29b0ah3nU4HoHCQWu/evXHlyhW9x927d9GhQwejzm1lZVXuqPqKxFy0rSjmyjBXueUZPXo0Hjx4gGHDhuH69esIDg7GmjVrjC6npN9lWb/fiirrdRIIBDh69CgOHjyIxo0bY82aNfD390dcXBzy8vIAABs3btT7e7px4wbOnDljVAwuLi4AoJekyzp3kYyMDACAq6ur8RUnFoGSOCHPvPbaa7h58yZ8fX1Rv359vYeNjU2lyg4ICIBGo8HZs2e5benp6YiNjUXjxo0rG3oxCQkJePr0KffzmTNnwOfz4e/vb7J4xWJxsQF2htbTx8cH48ePx+7duzFjxgxs3LiRKxNAmQP3TCUgIACPHj3Co0ePuG0xMTHIysoy6nfC4/HQtm1bfPbZZ7h8+TLEYjH27NkDd3d3eHl54cGDB8X+nooGtBlaXz8/P9jZ2SEmJsagcxe5ceMGRCIRAgMDDa4PsSyUxAl5ZuLEicjIyMDgwYNx/vx53L9/H4cPH8aoUaMqnVQaNGiAvn37YsyYMYiKisLVq1cxdOhQeHt7o2/fviaqwX+kUilGjBiBq1ev4uTJk5gyZQoGDhwIDw8Pk8Xr6+uLvLw8REREIC0tDQqFwqDjpk2bhsOHDyMuLg6XLl3C8ePHERAQAACoU6cOeDwe/v77b6SmpnKtWXPo1q0bmjZtiiFDhuDSpUs4d+4chg8fjo4dOyI4ONigMs6ePYvFixfjwoULSEhIwO7du5GamsrV57PPPsOSJUvwzTff4M6dO7h+/To2bdqEr7/+GgDg5uYGKysrHDp0CMnJySXeQQAAfD4f3bp1Q1RUlMHnBoCTJ0+iffv2XLc6eflQEifkGS8vL5w6dQparRZvvPEGmjZtimnTpsHBwcEk93hv2rQJLVu2xJtvvomwsDAwxnDgwIFi3bWmUL9+fbz11lvo2bMn3njjDTRr1kzv1iZTxNumTRuMHz8egwYNgqurK5YvX27QcVqtFhMnTkRAQAC6d++Ohg0bcrF5e3vjs88+w6xZs+Du7o5JkyaZ8FXRx+Px8Oeff8LR0REdOnRAt27dUK9ePezYscPgMuzs7PDvv/+iZ8+eaNiwIebMmYMVK1agR48eAAovHfzwww/YtGkTmjZtio4dO2Lz5s1cS1woFOKbb77B999/Dy8vrzK/0I0ePRrbt2/nuvLLOzdQeFvamDFjKvLyEAtBM7YR8pJZsGAB9u7diytXrlR3KMSEGGMIDQ3Fhx9+iMGDB5e7/8GDBzFjxgxcu3YNQiHN6/WyopY4IYRYAB6Phw0bNkCj0Ri0v1wux6ZNmyiBv+Tot0sIIRYiKCio3DnWi7z99tvmDYbUCNSdTgghhFgo6k4nhBBCLBQlcUIIIcRCURInhBBCLBQlcUIIIcRCURInhBBCLBQlcUIIIcRCURInhBBCLBQlcUIIIcRCURInhBBCLNT/AxnkjUPYL43nAAAAAElFTkSuQmCC",
+ "text/plain": [
+ ""
+ ]
+ },
+ "metadata": {},
+ "output_type": "display_data"
+ }
+ ],
+ "source": [
+ "onset_column = 'start_time'\n",
+ "# BCI: compare the two photostim blocks, before and after BCI learning\n",
+ "photostim_pre_onset_times = events.loc[events.stimulus_name == 'photostim', onset_column].values\n",
+ "photostim_post_onset_times = events.loc[events.stimulus_name == 'photostim_post', onset_column].values\n",
+ "\n",
+ "plt.figure(figsize=(5.5, 3.5))\n",
+ "for onset_times_this_group, label, color in [(photostim_pre_onset_times, 'photostim (pre)', 'crimson'),\n",
+ " (photostim_post_onset_times, 'photostim (post)', 'gray')]:\n",
+ " aligned_windows_group, window_time_axis = align_to_event_times(population_rate, timestamps, onset_times_this_group,\n",
+ " pre=0.5, post=1.0)\n",
+ " mean_response = aligned_windows_group.mean(axis=0)\n",
+ " plt.plot(window_time_axis, mean_response, color=color,\n",
+ " label=f'{label} (n={len(aligned_windows_group)})')\n",
+ "plt.axhline(0, color='k', lw=0.5)\n",
+ "plt.xlabel('Time from photostim onset (s)')\n",
+ "plt.ylabel('Population mean dF/F')\n",
+ "plt.legend()\n",
+ "plt.title('Two kinds of trial')\n",
+ "plt.show()"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 24,
+ "id": "929d6d88",
+ "metadata": {},
+ "outputs": [
+ {
+ "name": "stdout",
+ "output_type": "stream",
+ "text": [
+ "--- group_index ---\n",
+ "group_index\n",
+ "17 81\n",
+ "3 80\n",
+ "8 77\n",
+ "31 77\n",
+ "32 67\n",
+ "35 66\n",
+ "49 65\n",
+ "1 65\n",
+ "20 64\n",
+ "48 62\n",
+ "\n",
+ "--- closest_roi ---\n",
+ "closest_roi\n",
+ "290 81\n",
+ "63 80\n",
+ "144 77\n",
+ "1028 77\n",
+ "113 67\n",
+ "1172 66\n",
+ "1021 65\n",
+ "567 65\n",
+ "14 64\n",
+ "20 62\n",
+ "\n",
+ "condition (photostim group): 8 | trials: 21\n"
+ ]
+ }
+ ],
+ "source": [
+ "# Which column labels the chosen_condition? Look at the candidates first.\n",
+ "for col in ['group_index', 'closest_roi']:\n",
+ " if col in events.columns:\n",
+ " print(f'--- {col} ---')\n",
+ " print(events[col].value_counts().head(10).to_string())\n",
+ " print()\n",
+ "condition_column = 'group_index'\n",
+ "onset_column = 'start_time'\n",
+ "stimulus_onset_times = photostim_pre_onset_times\n",
+ "is_selected_trial_type = events.stimulus_name == 'photostim'\n",
+ "\n",
+ "chosen_condition = events.loc[is_selected_trial_type, condition_column].value_counts().index[0]\n",
+ "onset_times = events.loc[is_selected_trial_type & (events[condition_column] == chosen_condition),\n",
+ " onset_column].values\n",
+ "\n",
+ "print(f'condition (photostim group): {chosen_condition} | trials: {len(onset_times)}')"
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "5bfe8592",
+ "metadata": {},
+ "source": [
+ "\n",
+ "\n",
+ "
Which cell or unit to look at? \n",
+ "\n",
+ "Whatever your dataset calls them — ROIs in an imaging plane, sorted units on a probe —\n",
+ "taking the first one in the table is an arbitrary choice you did not disclose. Ranking by how strongly\n",
+ "they respond is a *different* undisclosed choice unless you say so. Pick deliberately and write down\n",
+ "how you picked.\n",
+ "\n",
+ ""
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "1b842877",
+ "metadata": {},
+ "source": [
+ "\n",
+ "\n",
+ "
Which signal do you align? Most datasets ship more than one representation of the\n",
+ "same activity, and the choice is yours — but it is a choice, and it changes what the figures\n",
+ "show.\n",
+ "\n",
+ "
\n",
+ "ΔF/F (imaging)Continuous fluorescence. Carries the indicator's rise and\n",
+ "decay, so a brief response is smeared forward by hundreds of milliseconds, and slow drift shared\n",
+ "across the field of view inflates correlations between any two cells. Every timepoint has a\n",
+ "value. \n",
+ "Deconvolved events (imaging)An estimate of when the cell actually fired, with\n",
+ "the indicator kinetics removed. Temporally tighter, and mostly exact zeros — so single-trial\n",
+ "estimates are much noisier even though the trial average looks cleaner. \n",
+ "Spike times (electrophysiology)Discrete times, no continuous trace at all. You\n",
+ "choose a bin width to get a matrix, and that width is a real analysis decision: too fine and every\n",
+ "bin is empty, too coarse and you lose the timing you came for. \n",
+ "
\n",
+ "\n",
+ "None of these is the correct one. A question about response
latency or duration is badly served\n",
+ "by ΔF/F; a question needing a reliable per-trial number is badly served by a sparse signal. Pick\n",
+ "one, say why, and if you have time run the analysis twice and compare — that comparison is\n",
+ "usually more informative than either result alone.\n",
+ "\n",
+ "
Set the choice in one place so switching it is a one-line edit rather than a rewrite.\n",
+ "\n",
+ "
"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 25,
+ "id": "0a17dafe",
+ "metadata": {},
+ "outputs": [
+ {
+ "name": "stdout",
+ "output_type": "stream",
+ "text": [
+ "aligning dF/F | (220344, 111)\n"
+ ]
+ }
+ ],
+ "source": [
+ "aligned_signal = activity\n",
+ "signal_label = 'dF/F'\n",
+ "print('aligning', signal_label, '|', aligned_signal.shape)"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 26,
+ "id": "7e796db6",
+ "metadata": {},
+ "outputs": [
+ {
+ "name": "stdout",
+ "output_type": "stream",
+ "text": [
+ "most modulated cell: example_roi 25 (score 0.785)\n",
+ "median across cells: 0.109\n"
+ ]
+ }
+ ],
+ "source": [
+ "pre, post = 0.5, 1.0\n",
+ "after = np.array([activity[(timestamps >= t0) & (timestamps < t0+0.5)].mean(axis=0) for t0 in stimulus_onset_times])\n",
+ "before = np.array([activity[(timestamps >= t0-0.25) & (timestamps < t0)].mean(axis=0) for t0 in stimulus_onset_times])\n",
+ "difference = after - before\n",
+ "with np.errstate(invalid='ignore'):\n",
+ " modulation = np.nanmean(difference, axis=0) / np.nanstd(difference, axis=0)\n",
+ "example_roi = int(np.nanargmax(modulation))\n",
+ "print(f'most modulated cell: example_roi {example_roi} (score {modulation[example_roi]:.3f})')\n",
+ "print(f'median across cells: {np.nanmedian(modulation):.3f}')"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 27,
+ "id": "6e2b89cb",
+ "metadata": {},
+ "outputs": [
+ {
+ "name": "stdout",
+ "output_type": "stream",
+ "text": [
+ "windows shape (n_presentations, n_frames): (21, 87)\n"
+ ]
+ }
+ ],
+ "source": [
+ "aligned_windows, t = align_to_event_times(activity[:, example_roi], timestamps, onset_times, pre=pre, post=post)\n",
+ "print('windows shape (n_presentations, n_frames):', aligned_windows.shape)"
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "b71b2ed3",
+ "metadata": {},
+ "source": [
+ "\n",
+ "\n",
+ "**Exercise:** Compare the number of windows you got back against the number of onsets you\n",
+ "asked for. Are they the same?\n",
+ "\n",
+ "If not, read the helper again and work out where the missing trials went — then decide whether\n",
+ "losing them matters for your analysis.\n",
+ "\n",
+ "This is worth doing every time you call something that returns one row per trial. A function that\n",
+ "quietly returns fewer rows than you gave it will not raise an error; it will just make your\n",
+ "n smaller than you think it is.\n",
+ "\n",
+ "
"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 28,
+ "id": "6f0d53ee",
+ "metadata": {},
+ "outputs": [
+ {
+ "name": "stdout",
+ "output_type": "stream",
+ "text": [
+ "onsets: 21\n",
+ "windows returned: 21\n",
+ "trials dropped: 0\n"
+ ]
+ }
+ ],
+ "source": [
+ "print('onsets: ', len(onset_times))\n",
+ "print('windows returned: ', aligned_windows.shape[0])\n",
+ "print('trials dropped: ', len(onset_times) - aligned_windows.shape[0])"
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "2306d820",
+ "metadata": {},
+ "source": [
+ "\n",
+ "\n",
+ "
Raster and PSTH \n",
+ "\n",
+ "The raster shows every trial; the PSTH is their average. Plot them together so you can see what the\n",
+ "average discards.\n",
+ "\n",
+ ""
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 29,
+ "id": "7b19071f",
+ "metadata": {},
+ "outputs": [
+ {
+ "data": {
+ "image/png": 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",
+ "text/plain": [
+ ""
+ ]
+ },
+ "metadata": {},
+ "output_type": "display_data"
+ }
+ ],
+ "source": [
+ "mean = aligned_windows.mean(axis=0)\n",
+ "standard_error = aligned_windows.std(axis=0) / np.sqrt(len(aligned_windows))\n",
+ "fig, axes = plt.subplots(1, 2, figsize=(11, 3.5))\n",
+ "color_limit = np.nanpercentile(np.abs(aligned_windows), 98)\n",
+ "sample_width = float(np.median(np.diff(t)))\n",
+ "axes[0].imshow(aligned_windows, aspect='auto', cmap='RdBu_r', vmin=-color_limit, vmax=color_limit,\n",
+ " interpolation='nearest',\n",
+ " extent=[t[0], t[-1] + sample_width, len(aligned_windows), 0])\n",
+ "axes[0].set_ylabel('Trial'); axes[0].set_title(f'Raster, example_roi {example_roi}')\n",
+ "axes[1].plot(t, mean, 'k')\n",
+ "axes[1].fill_between(t, mean-standard_error, mean+standard_error, color='crimson',\n",
+ " alpha=0.3)\n",
+ "axes[1].set_ylabel('Mean response'); axes[1].set_title('PSTH')\n",
+ "for ax in axes:\n",
+ " ax.axvline(0, color='k', ls='--', lw=1); ax.set_xlabel('Time from onset (s)')\n",
+ "plt.tight_layout(); plt.show()"
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "37b0809f",
+ "metadata": {},
+ "source": [
+ "\n",
+ "\n",
+ "**Exercise:** Now do it for every cell and plot the result as a heatmap, sorted by\n",
+ "response magnitude. How many cells respond at all?\n",
+ "\n",
+ "
"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 30,
+ "id": "242adec6",
+ "metadata": {},
+ "outputs": [
+ {
+ "name": "stdout",
+ "output_type": "stream",
+ "text": [
+ "responses shape (n_cells, n_timepoints): (111, 87)\n"
+ ]
+ }
+ ],
+ "source": [
+ "responses = []\n",
+ "for roi in range(activity.shape[1]):\n",
+ " windows_roi, t = align_to_event_times(activity[:, roi], timestamps, onset_times, pre=pre, post=post)\n",
+ " responses.append(windows_roi.mean(axis=0))\n",
+ "\n",
+ "responses = np.array(responses)\n",
+ "print('responses shape (n_cells, n_timepoints):', responses.shape)"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 31,
+ "id": "2ac363c7",
+ "metadata": {},
+ "outputs": [
+ {
+ "data": {
+ "image/png": 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kJIR69+5Ntra2Bcs3b96cypUr90zb82m8yO/dsmULVa5cGbLBiB6lgRMRbdq0icqWLUtlypRhv7VJkyZERAW/Nb8A5fbt20VaskAgEBQTXbp0oaysLPrjjz8oLS2N/vjjj3+Uyj2JTz75hI3r169PCQkJlJqaWuTPsrOzozNnzlBUVNQzLyNJEm3ZsoXat29PkiSx+0vLli0pJSWl4H71rLHKli1bSKVS0cSJE+H78u9p+TRr1qwg64iIqFKlSmRjY0N379594npv2bKFnJycaOjQof/4HZs2bSJbW1tq3rw5+13BwcFkZWX1QiUJiJ7/fvvnn38S0SM53OOMGjWKiIh27txJRI8yY8qUKUNHjx4lIqITJ06QRqOh0aNHU0xMDN2+fZuIHmUy1atXD7Zt3759WQ3Q+vXrExE9ddvmM3jwYDbO39b5659Pw4YNWSxVlGPqn/jzzz9Jo9EUZGvlM2rUKJIkiXbt2sXsz3IcPe38CAkJodu3b1OPHj0oISGhYJ0zMjKoadOmdPTo0ReKq0xMTGjgwIEFY61WSwMHDqTY2Fg6f/48ET37OWZnZ0cZGRlMsitn06ZNVL9+fbK3t2f7oFmzZmQwGAqOq6JQrly5guOI6NExWrp0abadi+N7BQIlhFxO8Nbi6en5zEW+16xZQzNnzqQbN25QXl5egd3f3/8fl8nNzaXExERmc3Z2Jo1GQ4mJiTR58mRav349xcbGMp+UlJSCf+frzjds2EBNmzYlokdSuaCgICpVqhQRPUqPlSSJxo8fT+PHj1dcl9jYWPL09HziemdlZdG0adNo1apVFBkZyXT1j6/TvXv3qHbt2rB8iRIl2Dg/wMp/0SLHxsam4POIiEqWLAk+pUuXfu4XeY/zIr83NDSUOnXq9MTPv337Nl2/fv0f07Hz93HXrl1pxYoV9NFHH9HYsWOpadOm1LFjR+rcuTOp1eKdv0AgEPwbODs7U7NmzWjdunWUmZlJBoOBOnfuXOTP8fHxYWN7e3sieiStyb+HPSs//PAD9e7dm7y9vSk4OJjatGlDvXr1ooCAgH9cJi4ujpKTk2nZsmW0bNkyRZ/HY4hniVVCQ0PJw8ODHBwcnrrO8t9P9GgbPK1mUmhoKJUuXfqJHftu375NKSkp5OLiovj/8tioqDzv/fbevXukVqshpnFzcyM7O7uCmIXo0Yuh/Jc6x44do2rVqlG1atXIwcGBjh07Rq6urnTp0iXFF5xPOraeBXnMFBgYSGq1GmoPyeOfohxT0dHRzG5ra0vm5uZ079498vDwIGtra/b/+V2bH99GRM92HD3t/MiPKXv37q24zkSPYrf87VhUPDw8oClMfpwdHh5eMBH8LOfYoEGDaOPGjdS6dWvy9PSkFi1aUJcuXahVq1YFPrdv36bLly8/NW4sCs+ynYvjewUCJcRLJsFby+OZLE/if//7H/Xp04c6dOhAo0ePJhcXF9JoNDRt2jRWwFLOyZMnqXHjxswWFhZGfn5+1KVLFzp58iSNHj2agoKCyMrKioxGI7Vq1YrNxOh0OurQoQP99ttvtGjRIoqJiaETJ07Q1KlTC3zy/T///HNq2bKl4rrIgyWl3z506FBatWoVDR8+nGrXrk22trakUqmoW7duzzU7lL/Mzz//TG5ubvD/L7NddHH/XqPRSBUrVqRZs2Yp/r+3t3fBehw9epQOHTpEO3fupN27d9OGDRuoSZMmtHfvXtEtRCAQCP4levToQQMGDKDo6Ghq3br1c7Uy/6drcv6khDw7JR+DwQC2Ll26UP369em3336jvXv30owZM2j69Om0devWgtpRcvLvRR9++OE/PlxXqlSJiJ4/VnkST/v9L4LRaCQXFxf65ZdfFP//aTV0nsaL3m//ad8+Tr169Wj58uV09+5dOnbsGNWvX59UKhXVq1ePjh07Rh4eHmQ0Gll2ST7/9rb9p/WVxz9FOabc3d2ZfdWqVdSnT58ir9uz/NannR/56z1jxox/rIVqZWVV5HUrCs96jrm4uFBISAjt2bOHdu3aRbt27aJVq1ZRr169aM2aNUT0aD80b96cxowZo/hd+S+4isKzbOfi+F6BQAnxkkkgeAqbN2+mgIAA2rp1K7uJK6WaP07lypUhVdbNzY2SkpLowIEDNHnyZJowYULB/+XP0sjp2rUrrVmzhg4cOEDXr18nSZIKpHJEVDDLY2pqSs2aNSvy78tn8+bN1Lt3b5o5c2aBLTs7m5KTk5mfr6+vYgcUuS0/NdrFxeWJ6+Xr60tEyr//5s2bz7TuzxIMynnW3xsYGMi6+CkRGBhIly5doqZNmz51XdRqNTVt2pSaNm1Ks2bNoqlTp9K4cePo0KFDL7T/BAKBQFDIe++9RwMHDqTTp0/Thg0biuU78rMm5PcNeSZHPu7u7jRo0CAaNGgQxcbGUtWqVem77777x5dMzs7OZG1tTQaD4an3h2eNVQIDA2nPnj2UmJj4TNlMz0NgYCCdOXOG8vLy/rF4d2BgIO3fv5/q1q37zJN+ReV57re+vr5kNBrp9u3bBZk5RI8KsCcnJxfELESFErd9+/bRX3/9RWPHjiWiR0W+Fy9eXJAdExwc/K//ttu3b7PsmTt37pDRaCxoqPJPFOWYksew+cWjfX19af/+/ZSWlsaymW7cuFHw/8/Dk86P/JjSxsbmqev9PDFhVFQUZWRksGymW7duEREVbNOiPA9otVpq3749tW/fnoxGIw0aNIiWLl1K48ePpxIlSlBgYCClp6e/9LjvVX2v4O1D6DMEgqeQPzPw+EzAmTNn6NSpU09czt7enpo1a8b+zMzMFD+PiP6xo0OzZs3IwcGBNmzYQBs2bKAaNWqwwMLFxYUaNWpES5cupYcPH8LycXFxz/w75es0f/58mJFt2bIlnTp1ikJCQgpsiYmJMBvZsmVLsrGxoalTp7KUYvl6ubu7U1BQEK1Zs4bJ1Pbt20d///33M627paUlBPlP41l/b6dOnejSpUsFHWUeJ3/5Ll26UGRkJC1fvhx8srKyCjrayeWTRFQwI/d4a2SBQCAQvBhWVla0ePFimjRpErVv375YvsPGxoacnJygjsmiRYvY2GAwsPsb0aN7t4eHxxOv/RqNhjp16kRbtmxRnOx4/P7+rLFKp06dSJIkmjx5Mnzev5GhlP8d8fHxtGDBgn/8ji5dupDBYKBvvvkGfPR6fZHv6XKe937bpk0bIsKYLD9TuW3btgU2f39/8vT0pNmzZ1NeXh7VrVuXiB69fAoNDaXNmzdTrVq1iiVze+HChWw8f/58IqJ/fGGZT1GOKXkMm5/Z1KZNGzIYDLB/Z8+eTSqV6qnrIOdZzo/g4GAKDAykH3/8kdLT05+43vkviopyDOn1elq6dGnBODc3l5YuXUrOzs4FLwmf9RxLSEhgY7VaXZAdlv97unTpQqdOnaI9e/bAuiQnJ5Ner3/mdS8Kr+p7BW8fIpNJIHgK7dq1o61bt9J7771Hbdu2pbCwMFqyZAmVK1dO8Ub3NGxsbKhBgwb0ww8/UF5eHnl6etLevXspLCxM0d/U1JQ6duxI69evp4yMDPrxxx/BZ+HChVSvXj2qWLEiDRgwgAICAigmJoZOnTpFDx48oEuXLj3T7/z555/J1taWypUrR6dOnaL9+/dDm+IxY8bQ//73P2revDkNHTqULC0tacWKFeTj40OJiYkFszs2Nja0ePFi6tmzJ1WtWpW6detGzs7OFBERQTt37qS6desWBCjTpk2jtm3bUr169ahfv36UmJhI8+fPp/Llyz/TNg4ODqbFixfTt99+SyVKlCAXF5d/rAVV1N87evRo2rx5M73//vvUr18/Cg4OpsTERNqxYwctWbKEKleuTD179qSNGzfSJ598QocOHaK6deuSwWCgGzdu0MaNG2nPnj1UrVo1mjJlCh09epTatm1Lvr6+FBsbS4sWLSIvLy+qV6/eU3+nQCAQCJ6dJ9Vv+bf46KOP6Pvvv6ePPvqIqlWrRkePHi3IgMgnLS2NvLy8qHPnzlS5cmWysrKi/fv3019//cWyaZX4/vvv6dChQ1SzZk0aMGAAlStXjhITE+nChQu0f//+gpcpzxqrNG7cmHr27Enz5s2j27dvF8j0jx07Ro0bN6YhQ4a88Dbp1asXrV27lkaOHElnz56l+vXrU0ZGBu3fv58GDRpE7777LjVs2JAGDhxI06ZNo5CQEGrRogWZmprS7du3adOmTTR37tznqqOVz/PebytXrky9e/emZcuWUXJyMjVs2JDOnj1La9asoQ4dOkAZhPr169P69eupYsWKBZltVatWJUtLS7p169ZzFZx/FsLCwuidd96hVq1a0alTp+h///sf9ejRgypXrvzUZZ/1mPon2rdvT40bN6Zx48ZReHg4Va5cmfbu3Uvbt2+n4cOHsyLfz8KznB9qtZpWrFhBrVu3pvLly1Pfvn3J09OTIiMj6dChQ2RjY0O///47EVHBS6Fx48ZRt27dyNTUlNq3bw81lx7Hw8ODpk+fTuHh4VSqVCnasGEDhYSE0LJlywqy8Z71HPvoo48oMTGRmjRpQl5eXnTv3j2aP38+BQUFFWTHjR49mnbs2EHt2rWjPn36UHBwMGVkZNCVK1do8+bNFB4eTk5OTkXajs/Cq/pewVvIy2tkJxC8GgYPHizJD/WGDRtK5cuXV/SXt8o1Go3S1KlTJV9fX0mn00lVqlSR/vjjD6l3796Sr68vW5ZkbUb/iQcPHkjvvfeeZGdnJ9na2krvv/++FBUV9Y/L79u3TyIiSaVSSffv31f8zNDQUKlXr16Sm5ubZGpqKnl6ekrt2rWTNm/eXODzeItnOUlJSVLfvn0lJycnycrKSmrZsqV048YNydfXV+rduzfzvXjxolS/fn1Jp9NJXl5e0rRp06R58+ZJRCRFR0cz30OHDkktW7aUbG1tJTMzMykwMFDq06ePdO7cOea3ZcsWqWzZspJOp5PKlSsnbd26VXEbKxEdHS21bdtWsra2loioYP/9W783ISFBGjJkiOTp6SlptVrJy8tL6t27N2v/m5ubK02fPl0qX768pNPpJHt7eyk4OFiaPHmylJKSIkmSJB04cEB69913JQ8PD0mr1UoeHh5S9+7doZWsQCAQCIrGk673j+Pr6yu1bduW2eT33vw28XFxcYrf8Xjr8MzMTKl///6Sra2tZG1tLXXp0qWgvX3+Z+bk5EijR4+WKleuLFlbW0uWlpZS5cqVpUWLFj3Tb4uJiZEGDx4seXt7S6amppKbm5vUtGlTadmyZQU+RYlV9Hq9NGPGDKlMmTKSVquVnJ2dpdatW0vnz59n20SppbzSPVKJzMxMady4cZK/v3/BOnfu3FkKDQ1lfsuWLZOCg4Mlc3NzydraWqpYsaI0ZswYKSoqqsBHHpeFhYVJRCStWrXqH7//Re63eXl50uTJkwvW3dvbW/ryyy+l7Oxs8F24cKFERNKnn37K7M2aNZOISDpw4ACzHzp0SCIiadOmTcz+LL9JkgqPzb///lvq3LmzZG1tLdnb20tDhgyRsrKymO8/7UNJerZj6kmkpaVJI0aMkDw8PCRTU1OpZMmS0owZMySj0fhM6/D4cVSU8+PixYtSx44dJUdHR0mn00m+vr5Sly5dYDt/8803kqenp6RWq+GclZP/THDu3Dmpdu3akpmZmeTr6ystWLCA+T3rObZ582apRYsWkouLi6TVaiUfHx9p4MCB0sOHD2Ebfvnll1KJEiUkrVYrOTk5SXXq1JF+/PFHKTc3l23Dx69PStchpeta/m97/NwpyvcKBC+CSpL+pdxYgUDwVjN8+HBaunQppaeniwLWAoFAIBAIBP8ykyZNosmTJ1NcXJzIOBEIBK8toiaTQCAoMllZWWyckJBAP//8M9WrV0+8YBIIBAKBQCAQCASCtxRRk0kgEBSZ2rVrU6NGjahs2bIUExNDP/30E6WmptL48eNf9aoJBAKBQCAQCAQCgeAVIV4yCQSCItOmTRvavHkzLVu2jFQqFVWtWpV++uknatCgwateNYFAIBAIBAKBQCAQvCL+MzWZFi5cSDNmzKDo6GiqXLkyzZ8/n2rUqPGqV0sgEAgEAoHgtUbEUAKBQCAQCP4t/hM1mTZs2EAjR46kiRMn0oULF6hy5crUsmVLio2NfdWrJhAIBAKBQPDaImIogUAgEAgE/yb/iUymmjVrUvXq1WnBggVERGQ0Gsnb25uGDh1KY8eOfcVrJxAIBAKBQPB6ImIogUAgEAgE/yZvfE2m3NxcOn/+PH355ZcFNrVaTc2aNaNTp04pLpOTk0M5OTkFY6PRSImJieTo6EgqlarY11kgEAgE/10kSaK0tDTy8PAgtbp4E4azs7MpNzf3uZbVarVkZmb2L6+R4E2iqDGUiJ8EAoFAUJy8rBhKxE/Fyxv/kik+Pp4MBgO5uroyu6urK924cUNxmWnTptHkyZNfxuoJBAKB4C3l/v375OXlVWyfn52dTY7mVpRJhuda3s3NjcLCwkSg9BZT1BhKxE8CgUAgeBkUZwwl4qfi541/yfQ8fPnllzRy5MiCcUpKCvn4+FDY6X1kY2VZYJd0Fmy50SXbw2f1bVcSbA5l3NnYRKcDn9SwKLCd3nmHjbtvwnbwOaF/gy3xejgbu4/4BnzSty4Em1X5IDbe/eH34JNlMILt3VXD2VhlYgo+6sAqYMu7eOCpy5mWrwu2CRW7sPHkmzvARwq9CLb0yxfYePt3u8CndEkHsF24Hl/w70hDDi3KjqT25EJOhPvxcf7sNJKNR+1dAD7B1T3AZudnz8buDaqCT8qNMLDFXAxnY/sSruCzbvlZsI1cz9fTpCR+35JavcBWuza/0Hs3LAs+O388ALYKQXy9Kq1ZDT7Hm3UG2+93Etl40rwu4HP/QAjYvBpVYuPkW/fB596RUFyuljcb+4z/EXzG+DcF27fLPmDjbwauA59vbv8Btltj+H7QmOJsze0D98DW9MfubDyuz0/g8yz0aVMCbCZmGrBFh/C6LGU6Vwaf7PgUsCXc4Mv5NC4HPjc2XwCbT6MANg4/gPtKiYfxGWx8LjkHfNx0eMuzNeXZFzfT88BnSD+8nsVdi2Hj6DtJBf/OMhro06RQsra2fvJKvyC5ubmUSQb6gDxJW8QSi7lkpF+iIyk3N1cESYJn5p/ip/LD1pLmsZipWnl+3Z9mdxk+K3rfEbC5j5nGxiZJeA1ck+AEtvo+/D7qa5IBPhEGS7B9tOIvNv4jAO+ZOa2HgW36EX5Pbl/eHXz8fsEYznnkdG6QMMZaUaoR2DRbt7Jx/5Ja8MnYvhxsCe35fcZXSgCftB2rwLar6gA2Dva0AR+f02vAdnvjoYJ/30xJpQHHzpEmsBWpLBwL7D2vHIXlnoWa9nid6rD0EzZOqtENfBxV2WBbWb45GzdsHQg+fu82Bpuk51kPi+zxucClV1ew1Tl3iI0XlqwDPkqMCT/NxgsCaoNPphGrnny/jctc1RXqg48mIxFs+nv8xbKqYhPw+a1qW7CdSuLb2Mcc4/veE1uD7W6bz9nYeekX4GPy+WywHavaiI1Nd+BzgeuQD8HmUcuXj5viM0fU3mNg2/4Lv37dnLsSfBaUiQdbXsQtNjakYayksbYF273fD7Oxd1OM049X7ge2Sq78Gud4dSf4RJZtAzYviR8LqjyMn1ZE4D6tv5TvPzM7C/Dx69cHbH+oeTzoZsmfrzLS06hj3UrFGkOJ+Kn4eeNfMjk5OZFGo6GYGB7wx8TEkJubm+IyOp2OdAovfmysLMnG2qpgLOn4yap0EFqZ4ia01vGbv4kZBgNGLZ6s5ir+gGdjiSdrjjmud57s+2xs8KRUKyxnJft8CzU+YKokTH+3sTTnPkovmR7bjgXracFPRJUJbhdTheV0Kr7dbRQuOpLCtlLJfrN8+xIRWZrg/jN7zC//u01J/dSLkNqUbxel77NS+D4r2bFgY4EXLKPCMZQhO/asdbgf5NuOCPeficI2N1Nad/n3meEx9SzbWOn4tNTgcvLtbaN0DCucf3I/g8J2Ufo+2A8K66l0DNiY8/2luM0VjlkrU/59Gi0up3ROyo+Pot4cC78ft52Jgs1Stg7y6xsRkYnC9SzbRH684HJK+8Fa9llKPkrIjz2l7WKmsG/kNq3CrJb82CAiypT9PsXr50uSD5mTmrQKv+1JaN74aoyCf4OixlD/FD9pdBakeSxm0lrw+4r8vkNElKFwbZZfd030eH8yz1a4nlrzlyA2JgrxmgE/SyOL8+TXcyKibBt8waKT/T5LhWu80rXSRv5ZCi+ZlO6/Gkv++TbW+NkahXtkjny7SCgNkcdKRETmVvz75NuXSDlWefy+YvH/10iVxpRUmsL1fd57llJ8YWPBjyu9wr6yUeFxJt/G8vvxo8/G3yfp+bqbWSocn0rxk2z7Pes2sJb9HqX4Qk94MZefb2qF41OjxmNBL4/vFeIgpXud/Pco3WuVYkZL2XZRimNNFPYp3O+tlOJKhecziLfxupSqcL+HOMEC97uNVSbY5M89Bj2+8NQonUfy9VS4Llko/GZrm6dfd1OVzmWJT66p8hS2gSVec+TnjZnCtns8eSMfCzVfd0sr5Un8lxFDifip+HjjXzJptVoKDg6mAwcOUIcOHYjoUY2AAwcO0JAhQ4r0WQnWfpT72MXMXkpn/z+oK87EPzgdCTa/lvyNc2r4Q/Ap+c10sAX0DeHL/YX1EKyrVAOb5Xtj2PhCR5xlqDT4XbBRuQZs+M7+eeBy8P0xYMu9fxc/S8aYxl+DbX7kXjZO2bQUfG5M+wVsU/fzzKzEn+eCz60t58BWe/0iNu4TVB18rkxfBjYnbeHNy2AwJb/yDcmiz+dk4laY6aLvjNvznfV8BvYqeBDd3Ifbrl8H2csGa3vwsXBzBNvyP/j2bOSE2XHvNPcH25U5v7Jx0CqcqbqTjsHH4LEfsfFnDb8EHyV6fd6DL+dQ85mWk59vOcnp4GNfGjPDIo/yGSf32nje/j4Pz63sK3HcsKQW+HSvjrPVuvK8zXcL763gYwzZD7blG3lW4pzQLeCz57fuYDs8kp8jA98rDT5K16WdD/n2K7/mV/C5N3Yg2JzK8Gy/B8dug4/WCgOLyOt8xlxteh18mmzHbL+cmzwrMTshDXxK9seZ4uQL59m4Va4efJx6DwXblqCObBxghYGUSqEmQO21fHZVSivMZEpNzyCq11G+SLGhUalIU8RgTEMqUng2Ebxl/Fsx1KH3TMnmsetATiC/LqXkYda3VQ3MTh21j2d0z66L98MPKmLWrjZENmNfsgb4BORgVutB/xNsfLfJSPDRZeGL56m5/PuuDNwDPh1qY9H00xn8uvjhTuzgNzsCMzxdI05yA17iybp1D7TF8Eytvx0xhjxXbTDY2pbkMYdBIVsmvO4AsJVt/WnBv3V371Lbgb3ph0ENKdCzcJ/97vgtLCc1bcbGNrb4UP3bHcy86VGJx7H2hzGb6/CYn8HWLpTfL7yuY7ax/mE42HTl+HF1v1IL8Bm1byLYTKJ5RlK3qvgCt/7/fgBb0lr+We0quoCPmR1uqxMjefzb8E+MZ3IuHAKbsTU/FowbpoKPf3nMJOwy5ys2VmlxnVKP7gZbVYtUNr4VnQQ+ZdIxk7/pHX5cZ+vx+PT5fS3YJNnktiYJTyTPZvgiaFQfnhW1qsUH4KM6ioqRpEb8HMn8GrOP7h3G5wK/pjzTPLL5CPCpsuRzsDmOkT0fKbwQjOmMmUyamvxZIfpCBPhEHkFbeh1PNi61AuPK3H2Y9VXv1u9sfGwmV0FkGp9PwvY8iPip+CjeiqQviZEjR9Ly5ctpzZo1dP36dfr0008pIyOD+vbt+6pXTfCG46rRUtuxc8n2sRdMAoFA8DqhVhFpivinfo4JwoULF5Kfnx+ZmZlRzZo16exZlBY9zpw5c6h06dJkbm5O3t7eNGLECMrOxgBe8GoRMZSgOAgICKAt341kL5gEAoHgdeJlxU9vIypJkv4T7+IWLFhAM2bMoOjoaAoKCqJ58+ZRzZrPljGRmppKtra29EflYJZemSab+bd2x/RIlQaPtMz4LDZutmUa+NxbhVp2rzY8o+TgJ/hW3JCLb3cdS/KZvpxUzEKxdMF0RbsAnqFgqpCyeeM3zMepP+U9NtYGlAcfVSDqh3MPb2Dj7DiclTJ3x2DExJNr5a/PxAyo+JtYZ6Dq4GZgkxNzFrMr/GcWzoTl5eVRws6fyM7SnExNCmcE7m7GzJQF66499fsWXMXaB7k3+Ixa0tVb4JMWgbOdvh3474v4/SD4+P2A20olmyE43wmzQhxKYubUmS18W9X5AGvzOJT1BduVVbz+Qs2pH4PPrRWbwBZ2mNfiOJGQBT5Dv8QsrLu7+X6QDHiJO/o3aue79+PHrM4ez/e7u7Am2tU7fObN1xKzesq8h9lUvt15Har0K+fBR1Koiaaz4+v1eU88puYemAI2jSOfOd3VGmfsmy3HGe37f/AZJt/v8Zi61OV9sLlU5jW8nCphzYvLy/E8qjadr5c+BmfPyIjbRdOIz+JLZ7aDz7WFG8FmKksBlx93RESVPsCaTC61KrKxNqBCwb9T0zPJqVEXSklJQXnMv0j+vWuIxldRRvEkciQjLTDce+Z13LBhA/Xq1YuWLFlCNWvWpDlz5tCmTZvo5s2b5OKCs+vr1q2jfv360cqVK6lOnTp069Yt6tOnD3Xr1o1mzZpVpHUVFD/PG0PlH4N9yZtJZppdPvmEpR7RxM8ObAM2XmHjoY3wujHmF8z0ubJzGxuH750BPnZGzIbNNuWyjYPhWDOleQCu5+eWvCbh1FS8N0RnYH23QHOeYWkShXFD8oHfwfaZLb9P37mHGR9B4zGzaP5D2TU28ib4bFTjvfzda7zWn3ndduBj1GJcabhemCWcp9fTkNZTSEvqRzP//8+CcLw2W3TgGRj9QjCeUWJuKs981aREg89DC5wkdMvjMdW9774Cn5ABeJ1q589/szoLjxf9yd/ApmnC61xqkh6AjyEc4+3UoHfY+HeFWLdVCawtqpVlQNl2xmNDnYcxleEBz1T+5Z0J4NPjHmaCG/av5p/d4iPwOVAG6x81W8Ozca7N+x/42C7HLG/5Q756JmYpu32FtZxUV3g8Y0jA4+XqYtx/JmZc+FNuzXrwOdmgFdg2hHAZ8sTvUGkyeRzWTZqTyePtyx1wuQofY0ZS2PbDbFx6FNaTyyyB9bl0Rj75I9+fREQjO6KKxM+Cx7ud+mCsdPxXrMd3RlbDa8bq3mycmpVDXp9OL9YY6mXGT28r/4lMJiKiIUOG0L179ygnJ4fOnDnzzC+YBIIncfXv6+TXdwJdvYeSR4FAIHgdKOosXP5fUZg1axYNGDCA+vbtS+XKlaMlS5aQhYUFrVyJqfBERCdPnqS6detSjx49yM/Pj1q0aEHdu3d/avaT4NUgYijBv83VsEhaSw8okZ6vRbhAIBAUNy8jfnpb+c+8ZBIIBAKB4G0kv6ZAUf+IHs3mPf6Xk4NdZXJzc+n8+fPUrFlh9qRaraZmzZrRqVM4q01EVKdOHTp//nzBS6W7d+/Sn3/+SW3a4OyrQCAQCAQCwcvmReInwZP5z8jlXoT8lLll9iVZ14R35/BWqCe/xRaZcfHYTaDLZZ4KfHUIpnFWmoYpqCf78CLbvygU730WRg3CgpczF+Hs8eQZvHi1U9tO4BO3A2VMWbE8TXv6rOPg8918lM+kRfC00e9nYBvbeSewbfziVjyNWalrTK13S4HNu2mw7PtRcrbyWyzWOXBa4Xa5dD+Gms38hcZY+pC3plBOWDUI5SF+23axsX4mpqlO/Q5TwHs34hKz6nPGgY/BLxhsa2/y1P8OJ+aAj5kDpnEm3ebFT10aYersuUk/gU0uO6uxG88Hw36UbuW1HMTGJr9jCvr+EVgssOX/eBq1uhK2Ew77GiVf3m0bsvG6PovBp0bLALCVXsqLg0qnMEVbZYHdPI59OpONS7RFaZxKg8esSx1egPXcVNwGNaZj4V257G1IBayboiRHMFpzKarxLO6/aR2wIYE8HbrHVizqf2EyFlvVaHnBSSVJ6457KDWYk3aJG07iNejUF/h99Xby/afUWMC6MqZynxrFi49buqIEJFZeFJ6Imv/Kt4M+rvB6nZqZTe4ffvXS5HIjTf2eK917Vl442CdOnEiTJk1itqioKPL09KSTJ09S7dqFLbTHjBlDR44coTNnzih+x7x58+jzzz8nSZJIr9fTJ598QosX4/koeHPJPwYv3X1A1o91LbqVwGOjPAXZcjN/bN2tyuaFgOMJz0dbHRaz1aXyeClMjfdoHytcTpKdN3moxKV7KZiJ42/HZba6ZCwqLmmx660mha9nlnsl8Emfjw1XHOrz+5rGHZt6SCYK3dBMedemSFMsSeCuxjj2ajr/fQ7m2CdIoRY4WZoWbs/Ll0KoZaN6dOLECapSpfDaa5KCsW3qZn69tu72GfhoUjGj3GjGjyHpbgj4qK3twCYv6i0vy0BElHvrItjkn3VrJTb6UOoU61KFF75PuIrFrAP6fwi2h7/zguSe3bC4e1bICbBFneCyU41Cd1f3+ng/TL/HG8iYO+L9S6PQJU6+/aRMbNgRfRCfFZyDuezU1BsbBDx+b80n7TYvlp10HWXugd9gIfVzH3DZoCEPS5DU+B5j9/jDvEi6jR8Wbtf6lQVb3kO+nzW2WIpC6dgzyH6zicL5nnIQYziryrzBUWqF1uBjfQHlgBnX+fGSfAuvZz4jsNmP0cqZj80Uuptf3gs2+XYwJPHns9SMTHJu0fulyOVeJH4Scrkn88Z3lxMIBAKB4G3medK38x+379+/z4Ikpfb0z8Phw4dp6tSptGjRIqpZsybduXOHPvvsM/rmm29o/Pjx/8p3CAQCgUAgEDwvLxI/CZ6MeMkkEAgEAsEbzHO34CUiGxubp87EOTk5kUajoZgYno0aExNDbm44o0tENH78eOrZsyd99NGjArAVK1akjIwM+vjjj2ncuHGkVgu1vkAgEAgEglfHi8RPgicjXjI9Rqffp5ONVWFqdsy2zez/tyrIPeafnQc2ebpu2UHdwMfgjOmRcnncDyt7gs+FBfvA5lXXj42tfTAdel4cpqnur8a7FTQdOAl8Jo3tBTZ556ovwIPItC92t/rLn0u+3q/oDD7ZNy+B7XoaT1WfewS79cklREREh7uMZuP6JxWkcZaYXm7folAuV99goJ2HbpKZWsMuQlXH94PlSMcvOsMVpHFKaK24HCnp4C7wSX+wFmznZTLFHusHgs+obigZqu9ozsbvt2sPPtGLsQtX7a2T2DhyEspALT1xn1pu411+Em5gWnPLO9iJKG8Ll9UlH/0WfFLuJYNN3kfmXDK2TO/73USwGdO5JCr+Ah6L135BWVC57jw9Of4q/r7y338Htv3N+7NxyXZlwEfji9I7eUeYMcPrgM+hHHewnSrD/UYs+QB8xkUcANuBWh3Y+M5K7KpSY8lUsGWHcDls2A68Bs2aide44da809HCOxvAp9wHtcD2YCa/5ijJeIlQAjm0ZwU2/nUDdpz8YhnKGOTp86lhhVKO9FzsKlWcqKjoBRaLEiJptVoKDg6mAwcOUIcOHYiIyGg00oEDB2jIEJR0EhFlZmbCiySN5tH8n1Dp//dYejqCdBaFnS8fyq67tn1QQt/qMsqyDV78fHQ0RTmLaQx2SLs3j8uWr380E3wsTVHK4WzgcV379eHgs74XyoqORnBZX9Xt88EnLwO7d0X05ZLknEjseLfeD+OL4QFc4q1XkPX9dAbvPZ1/4F2bFn0yB3x61vQBWy1PntGYPAG7hXm2bAS2sA2F8i4Po0R9yZtW1+1Oa59yxVkZxDvFXrmMkiX/fni/UHvxbqv3SmGHL29zPIY0si67RjeUaV37Au9rhkVcvr1F4V7UZ9NYsNnV43J/i4H42fdG9wab7wdd2Lj5IYxZf3fCq//OX3mnuh73Ufqni8QyGpktebkNs2yUiucdwXuyxp/LPlttx+6HJWbgbx4bz7to32vdAnwWfopdzX5tz8sNOHVEOWDcz3hOOm/gnRt/dEW56v/qo1xVzvwLKPtWW+BkTU4o7x5potB1j9KwlAfFcLlanmcFcNE5YMkRlR//PeY7scOeHiw8fiEi+mEOxuQD7owAm4UTlwRf+P02+HQNQUlp3t9c4pl0jh+fadkvr1lAccdPbzPiJZNA8AQ0Gg1ZasRpIhAIXl9exkzcyJEjqXfv3lStWjWqUaMGzZkzhzIyMqhv30c1wXr16kWenp40bdqjSYD27dvTrFmzqEqVKgVyufHjx1P79u0LXjYJBIL/Lhq1irSiv5BAIHiNEZlMxYd4ehYInsDt8Ac0+uZ1+szXj7zMzJ++gEAgELxkXkZNga5du1JcXBxNmDCBoqOjKSgoiHbv3k2uro8yZyMiIljm0tdff00qlYq+/vprioyMJGdnZ2rfvj199x1m9QkEgv8e4anptJNiqB45kC2ZPn0BgUAgeMmImkzFh+guR4UV5qNWjCMbi8JU1FPfbmN+db/vA8vGnbkANo/3uTxu77ujwSewBcrlZi/nn/XtHOz29vVwlHssCFnGxpcnYoe2S0cjwNbmq5ZsbOWNkrOEK5j6mJPE07tDNl0FnzqD64Et6WMumzIM6wo+ZZesBNvhulzOdelBKvh0G9kQbM71eBqz2ga7OgyrjemfpawK024fGLJpdtZ96khu5EyF6eOjY6/Act5q3k1jmBPKmJT48WfeHUxXHrsD5t29BrYDQ1ezcZM7f4GPatdCsMWcDGFjl1oVwcesEu4/0vG02AOtMO238c8oQ1O58zT0K8OGg0/ZtSjPM0nmXU7+6vkJ+FTs3wRsyz79hY2rV0AJX+1lKOd88PMaNvb6ACVSZI8ytCG+/Ph8r4QD+DQ5ghIzdUo0G+f5VQcfk1vHwJYj63iTl4Lngz4DJYI5yfz4tK+AHRmTrt4CW9SZUDb2XocdTew1mNqcs5nLHTMeJoJP6J8oSSzbrTYbm3t7gY9Z+ZpgG1SSX3fnP9wPPoca4TWnyR5+zRni9y74jPykGti82zRi44cHC9PL03LyKGjx5pfWXW6ieQCZFbE7SrZkpMlZd0V3FMELUXAM/n6BzCwLpUs5Mj1XfT+8LtZ1w3lOebe3xDwM5x0UJHQqPb8GZZtgVzqL9CiwXdU7sbGlQmcwb2t8QRKVzkUnPnnY+Uydjd0z9+dxaZqPLU5e+RxDKY4hncddCe1R0uNpxJIOkpZvB9UNlBHn3cfrfnoLLoN1ig4BH70bSrzVd04X/PvijTtU88PhNNXOj/xNCn/nOytQ2j+yA5f1zDuGncH0CbiN9YnxbGzeGiVn6kyUbkkZ/L5pUPjsg/0wlq43kd8f4i+Hgs/dfSjnLNG2PBvf/A1jSJ+6crE/kXcz2b3HBI9FjT12UpSXkFA5+4FP7pmdYDNpxLvXJSzFSQGHOrXBdns5745b5nvcf6o87GK4KdWDjTv6KDy+KxyzpOZ+GmcPcLk9FUtrJMtKLFT9FUtRGC9h2QCj7HhJbYjxr24DlnS4f4jHOOXGjcLPdsXnwWgNvy7pv/0YfFxrYDkFbWMeB6kSsEuc3g/jGXWG7Npx5xz4qHxRsndbw2NiL2uULVo+wOdkvSuPPx8auAw0LS2VKvl7vZTuciJ+Kj5EJpNAIBAIBG8wj2biipruLRAIBAKBQPD2IuKn4kO8ZHqMzaM2kLmq8NDpPINnEuXFx8gXIcfKpcFm8OGFa2t/2QZ8bm46BTZ55pJ1L5ypmunmBLZcWZZLpQVYJK/sRXwzf2jocjau3BezA+wCPcGmC+Rvz2/89jf4nFl0AmxtG/KCe9LqTeBjVOMh6S0rsLvVHQv1eXTHAuWGBJ4pknoGZ0MayYrWERF1+vP7gn9fvBFKs3uNBJ/zUZg9MiOoLhsP7xcEPlWu4mzLp9v5sVDWryz4SHosJNx8JS+MOdwSlxv4Hh6fOak5bOzxblvwid2yDmyTx/FZrwXh28FHlYkzt9mneOZLyj30kRf5JiKaKctIup+F5QrnfIGZRYm5fJa7zmqcURtcBotey4vjX/gAjym36n5g+2bWe2xsXRb3w1BPLGbZuRw/l5tsXwA+N+egzbdDU/79nywBn9HftQObhRvP5Is+jrNLNn64Pa/KGhIc8AwCn89vYnaTzp8fe1pPzK6qWtofbKY+fIbLkIKz83OqKDQkkDUE2FLxHfCp0AK/7+b4cWy88MYv4BO2EAuIxv8Vwsa3/7hR8O8MI2ZaFCci3VvwqvnMN51sHqurfV3HC1Vfr4zZD2OWYobnjIY8K8NFIQslw84XbCei+fUlMy8ZfLxGYPZB0A5+XzONxngmbhVmO4xy4PeQtT0qg4/uFhZWbqzlxblvWjcHnxFGvF+kqfn9bw3hffRMuhXYXCx5ZoFvJfxsUshkuh7Pi5YHHfsTF2uDmQ0lyzQo+Lch+9EMf4W2ZamCa2Em24PdmKE7L54XGlbKBPezwCyez0/ybO3cE9vAR4lTk3nx6oCD2KilyQqsrh5z8DAbe3+GrW9cavwBtoRmvFFKs/6oAJBn4xIRjXXkWRLfz8Biz70b4flQ6RNeAN00Iw185NuAiGh+Is9i3zAUs3Ou9sAi/hVG9eGGxEjwSTmJzyHVOvH7LxkxtqYymFmvyuWZfUoxst+8n8GWvOArbgg9Dz4mpVFNcCiLZ8Q3vIpZYBHXwsDm04w3DdAHYqH42KnYRGdVQ35cjRvxJfjkXcFnGnlmZuk7uJ7SZXw+Swzl+8uhFm6DB6b4/BJgJYskFOKQxD83g03Vnx9Xo7bw8yEvKwM/qJgQ8VPxIV4yCQQCgUDwBiMKVwoEAoFAIBAUDRE/FR/iJZNA8AS8XJ2oLjmQlThVBALBa4r6OWbiRM8ngUBQnHh5etGkJtXI3RozxgUCgeB1QMRPxYd4cn6MOh3KkJW2MB135Qgu52rfKwiWObUei/e1vMsLJjq27gE+qz/5FWwzB7Zm4/2VMI262ZrPwSaXkxjNbcFHW7Eu2Foc57Kbix8PAR83A6YLOzrwdMzyXVG+duWjmWD7U1Zi/p2Ii+CTchhTO/37TGJjJRma0QGLA5NLCTY0j8QCjW1/xLTfNS24TPHP9AfgM8YKJVEzVvOCk6P7rAGf1HMDwBa6iMsWleRBo7otBZtcbiWXbRER6bOwILNay0/78NIol9NsRincoEhewDB1+1TwkReFV/o+S1csyLp5BKZtjw6XFW5WKERorILr/tV6nma7oHpf9BmHBcPDxw9n48obcJ2yNs8B29gBXF414RuUhX1YF4/PygP4+aeUKt/WHeUPc1dfZmOl8yH2Ih7rXg15gfeb21EW0mRFK7D1PMLlvkMq9QefmJ9mg80+iBc6vfPrHvApO3ow2M59zuWN1dcuAp8he/DY03jw4pkdfkGZ65U5eN0N+ob7nfl4LPhU24Rp91E/TmDjwNaFMr+03DyipZflixQbYiZO8KoxRIWSwbLwZcKC+vx+1PIKlgj4Yhs2YLhfj5//vinXweeuQvOI26N4sexBFlh8+exybJySIlPZaJywmO7vjTHuWlmWy2eiP+8JPpcHzQNbB3suc+u75DT4TOkRBDYnmVRMdf8M+NRIigObqmIjNg5PtwOfHxXkeclH77LxKlssbrv1WjTYxpUplPW5a4gGNMYiwznJGCc8S6OUkQdQ+h63k8cqqf2x2POZclgKIiaHyw8bZoaDj15B9uxcsyob55xCaZyuTDDYXDVcfnjNAmPIbgoxzvoImVx0Bj4XJCzEWEXzgK/XrcCW4OO8G20btVxW12ndDfDZ8tMKsHX6jRdOL+mGsUutOsPAVnM2t0ljpoOP8bhCaY1Mvp4nJqIkq+7kzmAzMePy0RkZ5cGnvzWWCTGVlSk4swn3e9X6KJdb6sbXYej1w+Dj+gU+L+U58fOm+udYOmGfyx2wlXfk5UXu7jgEPiU/x9hIW4bHzUOrfgo+dn/gefSNG//NUxNLgM/Dkb+BbexD/pyzNpifD6nqbOIFVooPET8VH+JlnEDwBDKMBtqw/ldKTMTOWAKBQCAQCAQCJDE5hbaE3KKkTJx4EQgEAsF/G/GSSSB4AvHGPPr4o/4UEXHv6c4CgUDwCsgvXFnUP4FAICguwu9H0rAtB+lBMhadFggEgtcBET8VHypJkqSnu/23SU1NJVtbW7r7/WCyNtMV2NX9vmF+0pqJsGx2Anb4iL3EX0g4lsPUS9dRmNL7oyeXtCl101LqfGS05mnbDxd9Dz6OFUuCTUmCJef75diF69fPeVrqO2HYneF+Csq0LMZ+yMaLNqBcZ94plN1QSZ6i+b1XA3DpNRRTreVdOOYewNT8qJ17wXZ7Z2F6/u3sTBpy7wbtPXycKgUFFdjXKnTYStdzaeGIBSh/smreBWw5Z3ezscbWEXyywlD+ZO7LO2Xl1PsQfCzvYUq90Z2npUohuA0mtZqEtlj+WQkLJoDPlPG7wNZaJo9zLGEPPuV71gfblrE8xdZboROg4Xf8PjMNf3fuPhXlXSU/HwG2B2tWsbHbZDw/9ApXy/uDu7JxqQl4nRgc0AlscmZtRrlqaG2UVwaeWcnGd2r2Ax+nlSj52j/7MBt/cBx/n2SFx57+Ope5RPy2G3xyU7PAVmb6j2w8wqc1+AzsjqnqC9bxbplTU/E6YRt3DWxxDlzmYlC4tdnsmAE2U1d+fR7eGqV48s5HREQPvuUSmnuHC8/RDIOB2l85TykpKWRjgzKTf4v8e9d8uxKsM+qzkCUZaGjynWJfR8F/m/xj8PC1cLKyLjyOzjzgsVG9uYNg2XLjR4MtL4B3X7qfhl2jnC2w0sPfcfwa5GalBZ+hm7G8wfYaXI4U4YPxhW9WONhyz3M5t7oFdq5LW4b3yLBO49k4Mw9LEnhY47rb6vj5baPFOeJLMXgdtvuG3x/85mMMGZGOsrDETB5/eq/Be4rj5yjzMX1QKBO+cO0m1ejUnzqSGzlTYWw9LxY7pA1zwe0up5TCPh12ncvlrhB2SK1ID8FmsJJ1ar68H3wif0PBjmd7LilXiiEzorEjon873l3RLEjh96rxGm5w8GZj6Tp2BssNQ0mbrt1ANlaFY3mK3LvY4c5EdhyrrqHc6tK3i8Hm8QvfD64PMPZUWaCETu/Cu8lqIkLA55R5RbDVNXKp2ENH7HToFnsJbBknZfG2BcaVJq7eYDP14jKwXDeUO97LwDcPZnO4HFD3xULwsTuLMn51Nd4h+EIqHvvVVPfBptLzrME8DyxnkrIQz2ULZzs21lhZg4+mBcbSifO/ZmPnnnidT9+D3aqj2vGyJCVM+Ivo1LQ0cg4oV6zxiYifih9Rk0kgEAgEgjcYUVNAIBAIBAKBoGiI+Kn4EC+ZBAKBQCB4g9FQ0dO3NW99DrNAIBAIBIK3GRE/FR9CLkeFKXMXPurAustZ+7gyv8UT/4Rl+w7Drm3u7bgsJPX8WfCx/hilW0eDG7Fx41+/BZ+QcT+CzaUyT+10a46ds+KPHQebfSWe7rmuH8pneqzAFHCtrHOGyhxTYHMu4fdlhEewsZkDphiaevqBLebAETZ2H4XbZZhzPbDNTfqLjS+8h50mqv36E9h+Ld++4N8PDTm0xTGXFvZtRyXdCqVE52Zjp6xdN3m3hAwDnloTvkHJkM6Ob78zP2L6tW8DTN8t+UkfNn6waSv4WLih/MmpVXs2Tv/rCPicmopd/tLTuQTS2Rv3X1YSFvis1LsGG+vsMA038QbWvIo4Gs7GMTEZ4FOtI6YsezWtzsb392LatrzjHRFR4DBZ5xOtDnz097BjkSTrQJNxA+Vddq3x2EvexWWndu2wC2W6U2mwPRjEJZclZ2L3tT2V24Ct7VHeEcZg4QA+92dMAlv0BZ6SXeN/S8An9Y+1YAv7k8toK4zoBT6SHmW12RG8W0lKaCT4mI3FlPPk0by7U8BATO1Wkgek3ubXJcePvwQfgyWeRyojl5NIBwu7SaZmZpFbtzEvTS633KEUWShILZ5EptFAAxJviXRvwQtRED8N7EjWj8VPmgm8a2qeEe+HnlamYNMc53IulQnKRNT2zmDLOM9jDvOu2BEuR20GNvMUfn1TZ2MJBKPS+R/N5TqZJVDyHa5QNqC0Jb9u7ItEOWDLHJQ23ZOVU9h8LQZ83q/gBra7SVxCV80D47XG3x0G26kJjdk4WyGeuZ+K656YVWiLuHuHFo3qSysmj6TSfoUdVjc2x+5WxxL4el6eirHZDztRiu7TiMutbPxQLqe1R4l+xJ/8eJHHYURELtXKgO2vH3lXsdoHMVYyHkX5k0nVZmysSkYJn9ElEGwnU7mcq4yjOfhMskfZ+Yho3t00QB8FPupcjKnynLksTDqEnVWN6clgM7wzio0tEu+CT55TANhGybrsoXiUaHYmdpiM+453pnVphOefqmYHXAcNvwaYhWF3x5zLKEk8U43LD+vFoIywxVlXsB3owPdf7jWMR+9tQ6mmtY8LG7sMHAM+K8pgd+W+m7kULu4o/haPftjVN8qGl1Rx1ceDT7ypE9icjKnccB2f/daZ1QJbt/L8Gm4Se4uNU9PSybFivZcilxPxU/EhMpkEgifgrtHR3i+7v+rVEAgEgn/keQpRisKVAoGgOPEJKEHH1sx61ashEAgE/4iIn4oP8ZLpMfLGzKO8xwpXpqv5UdR6HxaNdCzvD7Zrs3gB4WXbb4FP5xXHwNZgDn9T/uB/WKDRzh9n1Kw8+Rthdeka4HN/6kqwOTXkhQd7rBwIPpkRD8C27qNP2bhcJZxVXHsUC9L1buTLxjWXTwcfyYAFKD17+LDx2U740mfuESyknvcHz/Co9HFz8FFnYoHGk4l8Ru3kANwPIz+pBrapx/mM1mcONcEn42EC2Fzf5wW7m3XBWYYp3k3BNmkqn726fwKLcFo44Wyn4WO+rdxscf81rYC/z1iBZ8iZxt1BHx1mKZ3u1JeNy3TB4/PAr3hu1ZQdLzU+xyyw9A5fgO3vD95lY50NZiRRBs4wy1EpJHmmXcFCkpKRz73Zd8bsvweLsOD0tO8Ps3G18VhktO/JZWDLiMnk65mH2WNN5vYEW9w2Prtq+1gh+3w8WmMWpKUn3zdSNBahv7wCs+FsZJlusYex2Kvl6Hlgu7fkPTYut/J/4POzXzDYkrbxGeb3N2C2qMNEzNa0+ZOvg/7YJvAZ2XEu2H7M4LOruuqFBWFN0kQ3JcHbhd/g4WRjXZgNsiKU3+tcLPE6HJWGmUxVI3lWa2xbLA7um4dZGWvK8qzPkpF4jfexxWLZmXo+O18lBa9vuW5YVDh7Ey9+bONWAnxK2mNWjSQLcRr4YuHh8+9ibDS3J7+HjNn+Nfj4/zAZbN52PLspgzBj56P2mBGcKisObDkIG8rsD8Vsh6EBPLvp9IeYef5Ve1z31qvHsXGlrzATFe8ERN904pnLZn64H/R1sAlLXJU+bOylECfsj0kHW/o9Hg8mLsTi7i6dMCvZcI9n0WbfxphneYAP2Gp68eeQvFmfgc+0JRgTa+RZgil47F/T4bbacz6OjXvW7ws+9pQJtm7/C2Hjbc3w+5SK+M9Yx+OlI1Ww2YnmImaLyTOXbi7dAD6l6uJ+V/3B7/dnF/wBPlV3oi3oZ94QxNgb9/se/W9gS3XpyMZWCZjBZuOP1wmVmm8/VV4O+FS6iA1JjBf486fTl/PBJ2YmZhK6NuKZi/o4zCB3MLcEm1T3fTa+vxEVFZUfYFai6TS+/bIv8MywnEyMawVvHngVEAgEBcRRDi2lexRHeIEXCASC14H8wpVF/RMIBILi4uKVa9Tg9Em6mYEvawQCgeB1QMRPxYfIZBIIBAKB4A1GpHsLBAKBQCAQFA0RPxUfovA3FRb/OtisAVmZFr53qyhL+zNJCIdlcy8cBJtcWvF+RZQjaUyxyFhYWDIb9zqHBfduffMN2OxK8qLQSoVyS4zEFNukvTvYOHzfZfAJbI+yqZT3eapz3nhMp406izI7j128oLXzbyhxu70Vi+IFTRzExlIuplGmX0UZU0Y0T9c/tuQU+Ly3/GOwpVwvlIFdjoyjVos20VQ7P/I3KSy4+O7qobDcD1ouNXrYoiX4fD4UC+D5TJrDxlHfY4E/j89R+nO2I5fZVfsaCyublqkOtkNteTpyw4MbwYceYKFFYyCXuSWvwDR4h6atwCaXfXq+9w74pIX8BTarD3jhVpNkPKaU5HnyIq3XemMqeYl3UcqYcJUXnPb86gfwUT/AwtE3Z/L061IjUO64772xYCv1DpconPwFj+EK9bHg+5nDXE7S/BZuO78YtKms7NhYfx9lvPPaYAr4sD/5sZd5Ha8TeoXUZnkh1ZxknM2+uBQldJ41eOr4lV1YQLTzxS1gU+XxFP5bU1A6UnIKXnN2VueF1NueXQ8+UlwE2HLv8O2QFl4o4UnLzqVSk5a9tMLfv7qUea7Cld1jb4jClYIXIv8YvHUviqwfO47sTHiBa9JgAe+0PCzz+0BWTLqkA8qYTA14vUk28s83KBQad9Ingk0umTdaYbxm/AvlM7HVuSTKzgzPP62Ekr2H2TIZjMLDipsOt0uyns8JO8eEgE+eVyWwZUl8veTbl4jIwRzXXT5Tb3tsFfrUxYYWqSaF9+RLISHUrGE92v1pJ6roUbhd469iow+v5bwRhvlhLPGQeAHvPYY8fpzd6Y1Sw4ZGvNfp3XhRb3UGljJQQjLj10pJg5LPbA0W59Ye4r9H44hF2knhGi6V4U1tlNbzxDt9wFZnLpdEqRSkTumlG4Mt/gv+Wf5jsdh6zskdYNMG8PINxpK1wUd1FYtlx5TjTUpcVFiMnC5io53I33ez8e0/boBPk2MY2xpl8ZLa2g58cq5hsyaVjhcM19bvBD7qFCxPkecdxMYmiRhLSAoXASmMH+vGzFT0ycHroDGbbz9drXa4nMIxa7zDG7UY05LBR74NiIhMvXnhfckM5bgGGzzWVdd4iQWNsycbp6ZnkEO1li+l8LeIn4oPkckkEAgEAsEbjFqlInUR07eL6i8QCAQCgUDwX0LET8WHeMkkEAgEAsEbjEqjIpW6aEGPSgRJAoFAIBAI3mJE/FR8iJdMj+FZuxRZmxWmXA+3rsz+f17ccVjm9jpM41x0m8stkvdhx4FLyw6Drft9nsaZuAylKyW+RQmPKp6nXzrpMR3a4BMENrt6vAOSfscF8LHqgjI73f4FbBw2ATsH1NFg1zZ1Du84l6QgsfGso9AZRNblQFcBJWdS1ffAppVlnNfOwK4VUstPwGaTO6fg39W8XWnH3Yfkam5GOk1hOuXFH9bBcg+PYpq2HGsfV7BdH9iHjStMR0nkslIovUuRSQ2qJMWCT9zKhWAr+Q7vlHPvu6/Axy7QE2zyrhiO7/cDH0mHKdlu3y5n42EW2MlmXizKpqJnfsnGnh+hRFGlx4LsxqO8i5rzSux2YXJkOdrG8U51WVrsi2DujXKE7CR+HBtisLNiuS6VwabP5lIKKxP8PhsfB7A1eIfLQjytMfWZHmKXxj/r9mbjVudwu3QagPJKqRqXN+rPYyq5dUXcLt+25XLKrmF4ffG8+AHY5B07fe6lgE/q76vBZszlsom5q1Fa8cOCALDV+aIFG+c44TVolG97sPVvHcjG9iUK5SDpuXgNFgj+y9ie30w2loUyoYMf865GTVdjl7jbCt0ev2jH5bmftykDPrsqoBRnbupF/tmDPgQfzSKUz9jK5NXz/8LuT+X93gVb6n1+XWp5ZgH4mNRrATYXfx6/mF7ArqJ2o7H7sFHP7xenfsN4o0IKrvsXx7h8Zq7VafD51aUt2BIy+fcNa4TXasrNAtPVxoWdcA1GIzX9diMtsHchjWmh7NFtPHb9mreIy4GGvfMj+IyIxmu670Ueb9u6Ywwy2BrXXV66wO/zceAjl2ATEVEu357lZ6H86VJnXK70Nt7F8PZ3QeCj1O2YZGUCUnahnFulUCBmlSkvb9DSDztTT/kdJWaLflzDxvvK47nW/Dd8DpHH6d+cws6DE6th7P6dI49H5c9PRETRJ7HUhdfX/PhYsqAe+LgMwtIFS3+7ycZzdmH8qzJFaa+2Ln/GuPMldmhzmvsr2KKTeVyy0Bu7JC+8gR2ss6vKYo6d2Ik3suGnYLNdO56Nd5WxB58aHijvuupiy8a1qmApCvofliCIq8hlgzY/fQk+O5ritb+fTL5pkB0/hgyFc0/wxiFeMgkET8BMa0o+Vhi0CAQCweuCWqMidRFn4kS6t0AgKE60ajVZuWBdQYFAIHhdEPFT8YFT5wKBoIDw2ET66uxlihRv1QUCweuKRk2qIv6RRtz+BQJB8fEwJ5vO/zSJMuKjnu4sEAgErwIRPxUborscFVaYj944k2wsCtO902/xjhT6LOwUYlsWpRWSLK1ZVwY7tK1rNARsrb/mnbkur0J5XvAwTL82L8XTTTOuhYBPxkPsSOHWXtblS6G6/r012OEuJYynwZbth6nWKhOF7gXpyWxs6l8efJTSVI0pfN3DfkGZj1tt/CzJwOVkOjfscKCrWAdsMesKu4BciYqjVou30KnDB6hKUKHk6UKHjrBcTiqXbtWa9hH4/DURO7RUGcz36b292BnMp2kw2Mwq8dTjvHBMfX5Qtz/YjF/yLnRKnQfJxgVMqsxkNo7Z9D/wsS3tB7bMB9FsbGKBHSoij2IafKlPubwrbC2mUZcYNQo/62cu33R/twP4qJ1QDpi6l3e3MfPyAZ/kS9hdLjWcSxRKjMV04dAZKG1wq8Flg2YlK+J6+uJxnXt2FxtfXoydj/xboTzPOtCPjdf1Q6lKh0l4Ltv04MdH3kFM7T41Bbu91ZvJOzeqbVD6Z0iIBlvIrE1sXH0Oyhhyw7H7odqSp4DfXLoBfBZvxnNk4R3ud38pSkxd69cAm6oZP7fmOxdKBrMlI03IvPvSusttCahElpqidUfJMBio093LojuK4IXIPwb3Xw4jS+vC46iKI5/pVeWhtDmGsBORvaxLm1InOXUqdnHKtfflY4XucrYKcqswW36NzVDoeOelIEnO1nM/B1OUKKv0GDNmm/DM6PMPsZtWeRcLsDmmhrNxvLUf+FgpSLxvJ/Lt7qHwWxzDT4CNHHkGUtrOtfh97bGzsDqnsAzDhas3qMY7H9KZnRupasVyBXb5PYyI6NpP3Bb03efgE7sDS0/o7Lisx7o3dnIlCfcpmci6Ee7Fsg+6qth9Le8m78KlDsaOutl/oBxfY8H3qYkrZniZ+OH93mDDu63m/L4YfMyD6oLNmMHlh3n3b4OPWfVmuJwFl1flHsN7u0lzhVIJ53gcoq6CJR6kS/vBFnPwMBu7d3of10mp05nsGUPj7g8+GS7lwGZ2aSdfzs0XfAy2GB8aZR3uTNz9wCfbH+WA6bn82Ms14HXJUaG7Y2I2v554pNwEH1LotC3v7qbOQ0lryoHtYLOWSXsfbsA4z7MXPtPIY7GonfvAx60BlmEwq8hlmAbZc15qeiY5NeryUrrLifip+BByOYFAIBAI3mDUGhWpFepyPHEZEuneAoFAIBAI3l5E/FR8iJdMj/FllzmkfUxBOCf9ylOXMX2AM2PhDrwIrrcGZ6rKXMSZo59C+Zvc0b9hcUTDw3tgU9s7s7FFTyxkZxN2DmxDKvGZeKXic75jp4BNirjGxnlh18An+uzfYFON45kTiVl68NlZCt94j9nOZ6Y86mHGh7Yb/ubY73jRP50LZufk3boINlPLwkwbE/NHxSpnNPqAnKmwcOXsHTjLNlndhI3Xt2wDPkrUmleFjQPscT215TCTIi+UH3t3NuAMQqkWOPOg+YTPQikVqk7cvhlsTs35zJR9ZZx1y3qAn+XwDj+Ocz2wSHTZ5pghdG/+bDb27Ygzhjk38Li29ubF1be0wZnNjr9/B7asuGQ2tqqGhSQvfIKziLW+4NvlbH88NqqvXQQ2+ezqza8xA6rkIMxEy4nn1wm/5ng+3N52HmwmZpfYuNeuaeBztD9ul83D+UzmyE8wM/PwHSxY2lA2U3tmKH52QCtcdxNzflvKCsFrpXm1RmCTz3a6VAkEH1LIZPqpGs+Yq9nMD3xOr8L9dzieFx79alzh+Z+Wk0sTfryL319MqNRqUqmLlr6tEknMgn8RTxstWdsUZodoksLY/6v0OOtu7oSZBudkmT3VL2CGiabdMFyBbTPZ0FqhOHi0wn3Naig/j2e4KGSU4rdR/wgeOySbolfL0ZhlOrgfv6+MsrkFPndt6oPNQcMzN2IzMX7yaTwCbJlredFrdTbWmEwJxHvdwE38njy7C2aUrriMmaiDovcW/Ds37FEx3+lth7H4aWVQE1guYxePDy1bTwUfJfqF8PtTlVrYIKSpP2bRmv7Aj6EFdfC+/T1h9t21hbx4fOWpeJ/ZXAGbzJyt0YCN3/W3A58WuzCL9kwyvx9WNipkZTlg5k3YwiVs7DcDs6uiDDqwuT/kmfRNb1YFn6AuGKdDTHz7DPhYjzoMtgxZ4W1VDN43s6ti4f1sWUbQRDuMR+dH7gVb5LYdbJyXgdcln67YSOiv8SvYuMafqKjQXcMY3ETWkMe0FKoSDCp3sDmb80Lcx1uh+qXOUmwO9aeeNzdRbJJw6Fuw7WzKP7/se9igJy8Cr1XRVTqzsWfNDuCTvgbPZSn3EBtrbHlhekMGZmAVFyJ+Kj6EqFAgEAgEAoFAIBAIBAKBQPDCiJdMAsETcLWxpGCyJQsqml5XIBAIXhb56d5F/SsqCxcuJD8/PzIzM6OaNWvS2bNnn+ifnJxMgwcPJnd3d9LpdFSqVCn6888/n/dnCgSCNwg3O2sRPwkEgtealxU/vY2Iwt9UWPwr6mE0K+Blcm4b81vz7mRYtqSfLdhqfduHjdXWduCTfvkC2FaO5d9XNxgLVf91EQtedhjMi1c7jUdJz8OxWKDR3JEXK5MXUCQisvkQCytLVw6yceLJU+BjXwMlNSotL/icUQVTYM9UxkLcibKC2g42mOJbvgem9Hr2+5SN0w5uAx/zrpgirQnn+8boiunQxsuHwHZuEk/r/9+JB+Az9wDKD1UVG7HxiRZY+HBDCO73Wdt4avzIDrPBZ07aJbBpUnih6jgLL/CR5o0Em2NdnnYbUakT+LjtnAG2q6sPs7FOYf951C6N39eEF6U0ccKUYqMZnn95Fw+wsUqHhcZD/7cNbL4teAp45FHcdp4NsKC2tgSX/x3ug6nIjQ+gFFXvwAtOarJSwEeVmw62K58MYmMLRywSaxuI6fNRPfl6bQ7EtO1vb2Cx7NR9PC3cql1v8Mmyw+KZWpUsrf8oboO8mEiwSTI5gImdgtShRmuwHWrKZSH7Q1HC980BlOxd+o7LCDJiUd5c5+AOsJkkRXCDqnDOJjUtnRwqN3pphb9/rxj8XIUr2185/8zruGHDBurVqxctWbKEatasSXPmzKFNmzbRzZs3yUVBipybm0t169YlFxcX+uqrr8jT05Pu3btHdnZ2VLkynkeCN5P8Y/BIm8ZkZVoo7Sn3i6xgsBqrM2TqMfz8/A8uaV3cDgv66ncvA5tpU35dGrLvIfhMb4v3GXkh3vVX8V7bsSwe38YZXF7iOfgLXE9HP7DdTeHFwM2mfwo+ShIe45TVbDxmO5YpyMrD4uN/n+B+n2zDe3TV89hkxs/enI1L6VC+EjrqY7BlTlnDxst9qoCPklyuXwiPK+efnQc+lh9vA1vazEZsfKsMxpVeNljsPCWHb6vvnVAmOWfP12AzJMWx8b2Gg8CnpAob7cwM4LJ6x0NYBNvdCmOjOt6ya/P/8DnEvM8ksJ2u04iNb4djfNHiDjaZuVmrIRtnb9sJPheCUV6Z/Csvyj6NDoCPtirud6MVL/cRRfgcstUPY5UeX/PtebwNlht4JwMle4lleIHrM2WwFEXrK1iYXl4Q3TQaS4LoHfzAduNjfl1KVCgtcHnBr2BrVcKJjbUKLzWUCv2HJcuel8zwuhvdEUt5OGzm+1n1ZU/wCejbHWzyAuy7bLEIfTs1Fp2XrLg87uFy/vySlpNL5X/4+aUU/n4Z8dPbiqjJJBA8gdT0DDr59xGqVa0q2VjjzU8gEAheNSqN6lFb3aIsQwq1PZ7ArFmzaMCAAdS376MJiyVLltDOnTtp5cqVNHYs1j1buXIlJSYm0smTJ8nU9FEg6ufnV6TvFAgEby7paal0n7LIlXSs3qlAIBC8LryM+OltRVz1BYIncCciitp360OhYVhwXSAQCF4HXiTdOzU1lf3l5GCx29zcXDp//jw1a1aYXahWq6lZs2Z06hRmshIR7dixg2rXrk2DBw8mV1dXqlChAk2dOpUMBsy2EAgE/z0ehIfRnxRLKZT3qldFIBAIFHmZcrmilhzIZ/369aRSqahDhw7P9b2vCiGXo8KUuYQrx8nG2qrAbrCRydVU+E5OHYoHiJTF5RYaD0z3ltIwZVL/MJyNTcpj2qEUGw42klXFV5lowUVy9AabKo5/lvz7iYhUZijF0cdxiYuuFKZD312C6exOlbjszMzFGXzkkjoilDspdWfQR2DXKHXpmvxzstPARwl1XmFa+IVrN6l6hz505pd5VKVsiQK7IQ5lPg/+4OnP3h0wJVWfgCn8GmuehptxB1NLtda4HzKiE9nYytMJfFJCcT1NLHkafNhuBUmdFlNH7fx5emtqRCL4+LfBfRN1nHep8WmG0sbE6/gSL+F6FBurTXGdnCrgcS3vEmdqgceUxhzPEUs3/vuUJAvxl7HziY0/72Zn5YnHdXZCKtjSI3nafco9vCZUHNYVbGcmrGJjYx7OqFT+uBHYYs/dZGNzFzvwUVr3zFi+Xlob7E5k6YaSNvlvNnexB58YhS6UdqX4PrVt8g74JO3Gzi6p4fzcSnuAx2fJD1Fmp5F1c1Sb4+9Lv4AvUh7vQklElJuWWbguWTnkP2ruS5PL7apWgyxNipaYnKHXU+tzeP+aOHEiTZo0idmioqLI09OTTp48SbVrF8pmx4wZQ0eOHKEzZ1CWUKZMGQoPD6cPPviABg0aRHfu3KFBgwbRsGHDaOLEiUVaV8HrS8ExGHKXLB/L9q3gwu9Zun1L5YtSTvOBYLufyl9IlLq6CXxuV0BJ+eUYfn/vVAql1HfT8FqpVfOHhVwjhsSlErC8AVnxa168bQlwcQw7CrbEAN5lTEme52SB96fWp+ezsU2dprhOCuSGX2djeRdOIqJTNVCyV83Dio2tbh8Bny8iUGo/vWZhfHHx8jWq2bIDdSQ31l1OiT5hfBuXdcL7tk6FL6izJB4X2MSijDDPpRTYTj7kssUSDubgo1J4jrRYx+Vqtu/0Ah/9Lex6K9XlXXZNrmInstzyzcF2pzfvdOa8DDskKj3EuWTycg3Gm3itN9bG8ygqnXctdLXE+4o2W0Han5XMxrn2KKFPzsH9p5FtZKeUO7hOVliywiOLdzJOWL8EfJw69wGbZMKPK6Wul4YHCvIuI193E2csSZCj0K16ignfp2MfYtkAMx+FZ8T6XP7/dzyuZ86HGBsFb+ex0aWuGEOW/w0lkBpZZo5eIQflcusWYLP15dfZ+BsoFa29awvYjLLuebLDjtJSUynA2+OlyOVeJH4qyvoVteRAPuHh4VSvXj0KCAggBwcH2rZtW5HW9VUiMpkEAoFAIHhLuX//PqWkpBT8ffkl1rZ4HoxGI7m4uNCyZcsoODiYunbtSuPGjaMlS/BhQCAQCAQCgeC/yuMlB8qVK0dLliwhCwsLWrly5T8uYzAY6IMPPqDJkydTQEDAS1zbfwdRk0kgEAgEgjcYtUZN6iLWFFBLj/xtbGyeOhPn5OREGo2GYmJ41kVMTAy5uWGDCiIid3d3MjU1Jc1jBTXLli1L0dHRlJubS1otZmsIBAKBQCAQvCxeJH5KTeUZ+zqdjnQ6zNrMLznw+CTe00oOEBFNmTKFXFxcqH///nTs2LEirePrgHjJ9BjXv57IuqN4r+RphyZqzJ3Vn8V06K1fbWfjnncxzfjhkvlg27ucp7P2+d0OfM6OxY4b1fbwTgi3+mN65P+2oJzskyG12NitHsqYpBRMfUwL5zImJYmbktToq0G8c9W3KZjW/IMjdvj4Jo5LMUK/xNRuzwZBYNPKuvrdXfYT+Fz/7TrYWq0vvAhoEh9SoJ8PaT1LELmXLLBfHosdWjzr8HT57Y6Yzl7pl8Fg86jHf/PsUSgFmnxjI9jSflnBxok3UHLm2R+/zxDDu2Id/QHTtsuE4EXPYSvvTuY/Zhz4DPHDzi7dqvKHUEu3MPDJHr0Iv28G79riUqM8+KSGYgc/EzP+8OrxblvwSTp1Emy5qZlsbDfiR/CxP4Npv7EHD7OxRcky4BNz9jewHf6Ny9d6r8EuNWl1PgBbvQ1ckmjUYUH6W2OxO2DsFS7Pq/wxdlqyrtUIbKGyY73klj/AxywB08vNJZ5+bUyKBh+nbKz/E385lI3vbBsPPmW2Yrq3hUw2GP1uK/CRS+OIiIyya1zkb7+Dj/Xk5WCjX/n5YF2tUN4spWcS0Vxcpph4VLiyaDUCVNKz+2u1WgoODqYDBw4U1AQwGo104MABGjJkiOIydevWpXXr1pHRaCT1/0u6b926Re7u7uIF038QT1stWVsXBteZsvPRsh52I41VkM+kZMvq99RBSU+ZFJSd+5aSyXMUnhlK3sd7ncqFL5fmWBJ8bhHGRnKZjyFbDz4O3hjP2Km5TOud0ihRztKjrM+mfR82zlDo6GkZil3idGV4p9+Mk7vBx98OYzgLPS/7oHLwAJ9KBpQkXtUXvrCO0LiQv4s9jRn6LpV9TIp9/xDKikqncInZw5UY87gOmwS225lcllnRvQL4pOTg9qz78E82VtvUBB+1QsfXlN5cLqdXYb0p08BcsEVl8WPdQUEap0sMB5vfKll310jcdlHO2K0z3daHjVMqo7zLdT/GxD7y8h7ueD7cM8GJBfejPB7V1XsPfFzBQpTjKMvOSEeZu9Wf68BmfH8oG0sGhULMWVgiQ0XcFrMFO7s5NUNZmCqAd6HLPoKdeKntMDANz+XrZXEDO28bk+PAJpdTln0QCj7atQvws27wa4B/Kzw2FB5lKW/jD2xs3qgj+NT4H2Yhyztolo26guuUjr8vmvjElsX/ZBJ6hdiwuHiR+Mnbm5d3UCo3QEQUHx9PBoOBXF35WeDq6ko3buDzORHR8ePH6aeffqKQkJAirdvrhHjJJBA8gXL+XnT9FLZiFQgEgteF4n7JREQ0cuRI6t27N1WrVo1q1KhBc+bMoYyMjIJuc7169SJPT0+aNm0aERF9+umntGDBAvrss89o6NChdPv2bZo6dSoNG4aBuEAg+O8RWLoshXyPE10CgUDwuvAi8dP9+/dZJrhSFtPzkJaWRj179qTly5eTkxPW231TEIW/qbD41/2Fo8nGvPAA0QWWY37pl7H4o7x4LxFmUmjM8KBzaNgEbDk3Q9jYrEIN8MkLx8wbjSOfVZBnVhAROTfAIuKm3rwYYsym/4GPmSPKKBKu8kyUgJGjwOfeApzF9/34E/59zziDcGs+nyEpO+Er8Mm+jDN4F2btYGNLVyzoW3na12DLuXGejaMOYVFb99o4W7ZnOP89e2MzwGfh32vBZkiKZeOkk5gS6dgSC/zJCxTnRdxCH1tHsMXt4pkoLr0wg8YQfhVtsmLnZpXrgY8+FjOLVAFB3GDEGSd1Gp5H2RcOsbGpP2YyqWXZakRExiT+WfLCp0TKWV+OlXlmj3wGmIgo+eCfYDPk8RnsGxuxwGb1L3AWX2XG958+HjN98jIxIzDlDt8PksL29GyPWTypl/gMqKUPzmxmRGCheMf2PDNSL2+IQET6Y1iM1JDOZwzVZjhbHh9yE2xeAz9jY2PcffBJO3cCbGF/8vO2VGe85sWFYMaVR1s+o6wyMQWfzJuYdZl8i6+Xd5++Bf9OTc8gxzrvvrTC3wca1XuuwpVNDx8v0jouWLCAZsyYQdHR0RQUFETz5s2jmjUfZQA0atSI/Pz8aPXq1QX+p06dohEjRlBISAh5enpS//796YsvvmASOsGbTf4xGL1xJtlYFBZPPjGGZ0nUP41ZROoMzJTOtOIZM+ot08FH16Y/roiaH/9RhBmeHgb8vkg1v0e6W2AK1L00zLgK0POM7j0pduCTrZBdUdGFF9T2tVY4F45jbKSu1o6Nl93IAp+Py2Dx6q0RfN07lLACnzQjXjt23+EZJW5WGMc2tMf7k/HiXjaWctAntFpPsK05x6+nExKx4PvoPmvA9tnDy2xcMlehE3BaPJiifv2Zjd0/HQM+WQrZYtoTvHCzqnp78FGH47PCCZvqbGyqkE7iYI73HlsdPx5d0p+t07EhlN/voypglrmnhM1Gtkby47FDKTvwCYnFLJNyzvzYM1XIJNRG4HbJu8/j1j3uGLuUdcbYfc15HquMr4+ZdnQaVQGmnryIuNEGs5sj504Fm7yhjEswZoKbe+I6xJ3ljXWUmqsc+QbjykZ3/mJjwwpUDlh4YSymac2fs0IHYTZ8mXFYd1EebytlosVY4fngLKWzcd6eFeBjVrUx2PQe/PlancmPxdS0NHIqGfRSCn+/jPgpNzeXLCwsaPPmzaxDXO/evSk5OZm2b+cKqJCQEKpSpQqLlYz/H+ur1Wq6efMmBQZiQfzXDZHJJBA8gSvhUdR6+TZa+14jKuNk96pXRyAQCJDnmImjImYyERENGTLkH+Vxhw8fBlvt2rXp9OnTRf4egUDw5nPl7gNq88VM2vnNEKroj5MaAoFA8Mp5CfFTUUsOlClThq5c4dLDr7/+mtLS0mju3Lkg03tdea27y02bNo2qV69O1tbW5OLiQh06dKCbN/nMd3Z2Ng0ePJgcHR3JysqKOnXqBMVJBYLnRW8wUlJ2DhkUskUEAoHgdUCtUpFaXcQ/pf7cgv8UIoYSvEr0BgPFp6aTXsRPAoHgNeVlxU8jR46k5cuX05o1a+j69ev06aefQsmB/MLgZmZmVKFCBfZnZ2dH1tbWVKFChTemruVrncl05MgRGjx4MFWvXp30ej199dVX1KJFC/r777/J0vJR+uSIESNo586dtGnTJrK1taUhQ4ZQx44d6cQJlFM8DYvgBmRhVZiWmXOZf4bW2kK+CHl0wSLb8kJ596dPABcHPRYLjDnPgz8HBanM/YOXwFb+a17k97tv9oOPpQbrCk0P5ymarh9+DD57sjH9s3EfnhqYuATla77DUEKXI0vHVJJp9TiAKeBL6nFpWtoxTC21rIxFGwP/5LUAXKMxVTfXrzrYopcVFrdLiH2UMr52wxVypsJ0cWPdL2C5OUt4Su/Ui+XAx2sSytDelRXcm5OG+1gVg4XhQkbxgsiB/9sGPkpSg5tb+HbQ2aGEz6o37tORNlXYuKkztt1s9g2mZFv5VWLjsG/wsz0bBYPt8jIur6gyDmdCNQpywPQrXDYV/R5+37yeWAzxy7E8EDa7FwU+3/j3A9sP6oNsXKEXXvxNfUqBTV4wf0Q73FezNuMMh1wWlpeFBWfNnVHiGbKCX88aL8LzjwjlcpFrefqzfSmcQTFxcgebxpnvrwO9vgefGiOagc1gzQsjDvPHtO2J32Ex9xun+LrnZWHDBZ9GZcEmlw3rI7HAZsxZlFxqbfj94OGmQolLWg4WfhUIXjYvM4YyLVuTTK0LpViBRz5k/z/lOEqpP6+P8os0WZFmj6bdwOe2wQ5s8Wn8nKvhgPGTwQJLDzuul0ljuuH9wu/mDrBFV+AyqUqoBiZrHc7jymVSf0WjrL52OZT63s7l15v+VbDotlHClzldrPhs+KVkbExRwRRfKvawlBVXVyisIWWhTMQkoDBeM816JP/KfviQMk0K1803cRYs13beHjY2/Q7vtaNjsaiwX+rfbGyww/uTwbkE2NwH8fvT8nt43+59dCbYbjXkBacDdLicSSksJWCdyO/TlUxRupljgzHO4r/4fW2EUhdzhf1uzOByde9IbObywKs22OzNeQMUpc8O1qL8kNL4sb4nEWWZLVJjwaauxKVUbR/iPjbcwG01sXp9Ns7ZgsdUblom2GxlcUncKizt4VwF4zUTdz82VlXEkifGv7ApiucnI9hYMkVJa/UeE8Fmncob9Bg/wufIsy3aga1Gc37elJnyDa5nAsa2ugr8WFDlpoOP802UPGde5QX7zQNQRkgKUrRsFZffmpvwC6hkgs/Ibzpdu3aluLg4mjBhQkHJgd27dxcUA4+IiChokvJf4bV+ybR7N++CsXr1anJxcaHz589TgwYNKCUlhX766Sdat24dNWny6IRftWoVlS1blk6fPk21atVS+liBQCAQCP4zqDRqUhWxBa/K+N8KZgSIiKEEAoFAIPhnXmb8VNSSA4/zeL3LN4XX+iWTnJSUR+1EHRwciIjo/PnzlJeXR82aFc6GlylThnx8fOjUqVP/GCDl5ORQTk5h4brU1NRiXGuBQCAQCIoPtUZF6iLWFFAbhVzubePfiKFE/CQQCASC/woifio+3piXTEajkYYPH05169alChUepeNGR0eTVqslOzs75uvq6krR0dipKZ9p06bR5MmTwS45eJJkXdiRxCyoAfv/7JCjsMzDLdgBIyeJpxl61KsEPpIe5RT+n3L5irzrAhGRWw9MmRxix7tufTESU3XdWzbCdZB1UUq28QGfBjt+BJsqnEtjbD/4DHyk7DSwjey8gI1nrEafn/1Lgm166y1s3LoxpthXbdYZbK7JXH5ozMTvo/0/gcmtQaGEziorh95dd4nsiG+rap90h+VMr/GU+modsVPeieTzYHvoKyuMq8H06zP9Pgdb8B/8+9JXY8pttILMJ2YV77iR52cHPrfSUIL1Qzr/rMm2KAds64KdOvQXuVTTv18v8DFmoWSg0qA2bByxZSf42AZienl672/Z+GJZ7NL4aWeUDDiU4ceVUnfHGdEnwWbqF8TGJnVR3nX1k4FgS5R172nkhHLczOafgq2CPd/GnzXFa8KcHbitymfyNH9DCqag27fALoZZ5w6zsVJHv3tbd4PNvx/vINTg247go1LoMnapJ18u+AzK3kxOzAGbnawzT3YSymUcRmFKveEi31ZRlXD/ZcxGSemyd3ga+veudwr+bZ6RSfTDz/JFio3nasErgqS3in8rhvqn+KnP4RwyNS8MKYc24h2oJlbDDlF0dQ+YNBV5dymjAeUlDjq8bpy6z6UxtRJCwEfli7GYtjG/LuUeXA0+96phhyZnWfusLD3KitJz0XYiIoWN215aBj4JHbDTWYkMLpu6mYzSP+dfFEoz9OTxWUo63tsz7bBLlelJ3u0ovDbK19wssRvatbjC/ZAZ4EZHdm2nCmXLktVjpSiGOdWB5QZ15fFEXgxKt70Ju6H9bS67l2PjMyqlQelP/Gouk2r/CcrVTSoMBpuLgT82peZg58GFp1EaOqUsvx9lHtwGPuYK0tAR/nx/pf25DnzMPDAOiq7dm4297uHzi4cRt6f1vvls3DyrDfhszMNusnkD+fZrFoHracjD5x75maxy8wOfVH+Uj2bruX7T2ROXuzELO2brjvNOsWUW4PlnvIDxzO3lvONjmbFYIiCpNl4nHO7y7W4MwLjSNQflhwZ7Lvvsu+lv8Pnfymlgo8RwNsx2w07YOY4oabON5/F9tivG93ThMJj21+TnSD1vlPEqXRt94vnz2a5Mvj0z019eprWIn4qPNyZffvDgwXT16lVav379C3/Wl19+SSkpKQV/9+9ji2yBgIjIylxHbqQj0zfnVBEIBG8Z+eneRf0TvD38WzGUiJ8Ez4qFpRXVql6NvWASCASC1wkRPxUfb8RWGjJkCP3xxx906NAh8vLyKrC7ublRbm4uJScnM/+YmBhyc8OZmXx0Oh3Z2NiwP4FAicj4ZDpJiZROOPsnEAgErwNqTWHK97P/veq1Frws/s0YSsRPgmcl9mEUjf56Ej2IwkLDAoFA8Dog4qfi47WWy0mSREOHDqXffvuNDh8+TP7+/uz/g4ODydTUlA4cOECdOnUiIqKbN29SREQE1a6NXROext1JX5GVtjD9t9RY3kFMY49SIOfa2N0qtyFPU1XSeh6pgpK2rGSeTutXH7tklK6P6Zgz13MpTnzITfDRBmDKpJTEb/xJCl2/Io6Fgc23USAbB5TAFPTsK9jJYtL3vBuLIQ9f3IT9jGm4Y+8fZuO7X2DRtKzj2P0ldDtfh3LzF4DPd3WGgW18fGG3hISQS3SFplALCzvyfkzG1ucmptMOdW3ExvMfYpc/yYAdE+SdLGK/wxRtp3KYGn9zAD8WAtphh70yE8eDbX4Jnnrc+eoq8HFww3TaQ0G8C0gFGx34pFy/A7aEa+FsXGpwX/AJ/x/KTp2rcOmkUleznyegLMwwiXcf7BsVAj7mO2eDzaxGc7DJkcJRfig5cZndmXfxHK05cwTYIkpwOWUpE3znr1WYLUmr1omNF4Rjp7y95VCOULIt36exTfE88om7CDZ5Cv/pbgPAp/Za3J7R9ryTm5OCXNXEvzzYysnu3hUq4nVXk4vX92a/8DR0efc+IiLVjcNgy7nL0+e9dCjP8Z39Ldh8XHibn9DPxhX8Oz33v9cZRfDm8TJjqDW19WRjVXhPv2/H7w9GC8xmSSiN11xDNpcfnYxCSdayo9gpdncP/ttStE3B534qnpeO1k5s7FEJ5eoBUdhpb595VTaWd40jIiqjIIFOzOLrENMaO/FaKXRyM9hyOUmJExvAZ5h3H7DN3L2GjWtYWYNPdmwc2KJkUvtSpYLAJ/fMZbC51y68vydmJdO8JcupYcwdynOyK7AvvLsFlks7wGX8raMbgs9OcyewWan48WIw4sY7l4T30eofjWbjKxl4bDg54T3E+s85bKxthB2mm3yhUBLgJx6Lqc3ws2NXzwObqSX3c2iFcu7sqxhvg1TTiLI+/cnfwGbXlt/v97lgp7XIzGpgkwz8+1RmeOyr6r4PNoOsqxhdxJgud81isDnXlV2f6nQBn8pBeH0JHz+cjVO19uBz3rc92Go25s9CRg/sVJs8uifYHL/m0mJ1dgr4bIzCa04X42E2XtMeOzBHzsJntrt9ebfqWicxc9XaEScQJCdeLsU0HTtOJjbHmNE0ktfkc7yNncz3WeOzSZjGi42byxqZp6aKtzj/BV7rl0yDBw+mdevW0fbt28na2rqgRoCtrS2Zm5uTra0t9e/fn0aOHEkODg5kY2NDQ4cOpdq1a4uuKAKBQCB4K1CpVaRSeMh92jKC/zYihhIIBAKB4J8R8VPxoZIkSWHO5PVApVLeiatWraI+ffoQEVF2djaNGjWKfv31V8rJyaGWLVvSokWLniiXk5Oamkq2trYUu2MJ2VgWzmLf/onPFJVYioXs6PRWMD3cxd/kerTFAtDrOk8FW8lyfJYmsA1mKDi/iwWujUl8FkpljjOGIeOx4K1nHT5DkZeRBT5mjljEzXQgLzaXt/RL8Enr9Q3YbM34m+kHfbAQ8J49d8E26jif3YndgbMvEYcxe6vqbzwrSnX1EPho3LGIuOqxU+LCtZtUvUMfOrNxCVUtV7i9wpcuheV8+/IMtqFVsWjz/HMLwSbl8O2efukv8LHsjoW/1Tk8M8Rw6SD4kBEL7pmW5jMiBlssGqm6hxktJwdOYeNK/RuBT1zIbbDFXuEFZGtuXg0+hsuHwZZTpwcbW4bhbF3OjXNg08oKb1/s+wn4uFbFIvdOVfnM1Mxey8Gn8bXTYKt+S3YNMMGZd40tZjyq3HmmVuRCLDzq9fFQsOVcPs7GGXfDwWf8SDxH5qRf4euU8hB8co/hDHNOG1nh2Ekfg0/8dfysKjO+ZmOVpR34GJOwuHDoAn5uBQ7CzCm1owfY9jTqw8blu1cBH6dKJcBmVpVn6BkS8LeoTHGmUW1lx8abGhQeZ5lGA/VPvEUpKSnFKifKv3ed6dqSZeE+C+m5eVRzw55iX0fBq+NlxFD5x2C3ZYdJa2FVYF/2Ds/0Mx7FGXUTN7wOp5fm52OKQmFlefFsIqI2Z/m9Vd/9a/DZdgML7PZz5NcgvWMA+Bh1VmBTSfzeuusudtlr44vZKgl6fp6arcdY6U7bL8Dma8szw+zO47VaUwKveTlO/JpnkpcJPlF5eH3zSeONZw7mYSZxQ3tsrrC/emEWyJ2cTPos+g5taFWXyjkUxpJuizfCctce63BIRJSTikWim+zDBgxRS2eysWfP/uCT5B4ENusL/B55tww2vSiVhfEMyfZ7qgtm41rm4rFwrBHPjmmwZgr4GEo3AJtpzA3+9fLMHyIK1eK+cbbgOQQxGagccLbAbBGbyzyT6IovZgOtOH0PbNPT+fGo6zwSfN77H2aCt6zErzOtSmC2WnT7lmALW8Sfz7o+RDWDVkFlkSvLXDat3Ah8pIe4341l6rNx8tJJ4OPQHWN+dS5vaqNXaOgUux+zf9zf582FcgIxOz0uC/eph4p/X54ZPsPp4nAdZofz58bPdFfARyqDChzpND+PTBWy03P+Pgu2eXbt2Hh4DX4cpKamkquHV7HGJyJ+Kn5e60ymZ3n/ZWZmRgsXLqSFC/HhXSAQCASC/zrP1R2liP6CNw8RQwkEAoFA8M+I+Kn4eK1fMgkErxone1v6pNu75GSPswECgUDwOvA83U5EdxSBQFCc2GhMqGtJH7LXYaaUQCAQvA6I+Kn4eK3lci+L/JS5mK3zmFzOkJLA/JRSL7NKNQJbxlwubbIpiSnhuYnJYLu0jMu5ynbHYmk2pUuCTS6PMw3E9bwxcSLYSs5awsbGC1jM2qQMrkPSlpV8nYJrgI9aQbKXF8FTNHVB9cGH1Pje0xAZysYPtmwDHws3lCM5tenAxrl3sEillIvp3moLXhjz4KBl4FOuC27j6bO4jGl62t/gk7t8HNjMHHiqpdLFy6whyiRvjB3DxqVHDgIfJeTbIfkGFnc3GlBm51DWj401CsUDlYotR2ziacwJN2PBx01BvuY9kBdAvz11GviUmIhSA3l6csqB7eCTk5wONucOvOCl0vFiTE8Gm1m1Jmx8YzKuk2N5f7A51OeFTVW+WJw/zQa3i/lRXshVpcNtroR8f2WFnAQf3XtYCJ8u7OLfp1RQW2Edrk7jmRHll6DENG4xyobdP+iH6yAjLwqP2eSzXMooL0RKRJQWgcUs/T7iheiNsus+EVH8kaNgc27K5R15j6XBp2Zmk8dH3700udy53u2eK9272po/RLq34IXIPwbjwm6RjU3hvdOo5QX07+IllwKs8V4nlwfFOZQDH8fMSLAZrZ3ZWK/Ba5I2+T7Y7qj5ddHDCmMQiwyU9UqyWEVlQHkXqfD3xWl5IwMnI0qrUkxxUsvKlH+WQSFyz1Moev1AVuzcWofrJJfYEBHFEJcImpvgzL2VBq+x6iwuZVQqrGx1FuVyl2f8zMaVx6FMOmbvPrC5tWrFxkpxidEe5dV0XxafKbSLMpbAumQ5JrygtXkySsdUySi5TvLmcbLdTZRIKd1byYGXM5A0Ctd5tcIDr4FLqaLNvcDFPS0UbEZLHktLptgIQzLF9cyV+DpYJIUrLIfNYtSJD7jBDJ8dSCFOJ9m2ynMtAy7RWXh8Opnz81YbgoXGqSQ+06Tq+HaxT7gBPlG22DDH1ZjMDUaUuCVqncHmkCsrg6LH64tKnwM2gzW/vjw0YgF2r2gsMxHqxMtoWGmf7SWKo45fFxJy8BrkpMJSLPJ1N0nmx0FqWgbZV232UuRyIn4qPsSrOIHgCWTm5NKd3CzKVqhtJBAIBAKBQCBAMjOz6FJICGVmYh0ogUAgEPy3ES+ZBIIncPNBDA2PvUMPFGYMBAKB4HVArVE/159AIBAUFzdv36FmDevR7VtYaFggEAheB0T8VHyImkyPcXvNdrIyLdwk5X+UdXvSoK7c4s4xsOWYc7+sKJQH6eywW4lfU97tzb5eI/BRW9uBTX+fd0LIuYBd1AJ7dcL13Mm7Z5lXw++TdJi6aluzLvcp1xB8srcvAJt5ky5snGKHEiKbJEzfpXK844avQjr0SR2m1DulXWBjXZlg8DE6YArx4907NJZXiOgHqvJpQwrydS+w7/kCO7vIuSdLUyciSvwfdkhzrcTTW82d7cDHNHQu2HJS+Yuv6zOwcKt9KUwTv7XtEhvXX4KdbBKPHQGbxp6vpyEBJQQmrijv8p0yh40DFCQLY0p3A9v0Ybxrod/7bcAn9/x+sJl6BbJxdgLKEfTZ+NIQpJNG7GqkLRUEtu8qfMDGUdmYDr0gBGVot+fwc8SpUiD42NbGbjNqH36dyLmKx1TCNezS6DaSS9P0pw+DT0QWXuMCkvj1K+UmStWiTmF3R0sXfo0zhuC+2jsXZWjtbPg1J/4yXhN8OzQFm1OnXmycF4pyR+f3UZKof3CHjTOuY1cVxzF4/qluHObjx2S2Kipa6vUL8xw1BUgESYJ/kczfl5KJeaEcxqQH7+7mboUyijY/nQfb7qpcamR9HrumXq6FHS6dc/k553QY74dpLVBS7q/m1/mRVhhLzP8bu5q1PMDPnx2e2BV2iha7YjUb04iNV49dAj65+gdg+6YNlwOdiEgGHxszDOnreXPpnYMxDXyMCnFe31UhbLzg4o/gYzfyM7CFOxfGWdHSo89d1LAzOVPhsVHHASVY9fvw+CxszQbw0U3/GWzqDH6vuzxiDPgE/rwNbLdlJRYqJ+L+O928HdiqHebHozoV4/sPz2F8P92NH//WCrLs3Pt43zYrzbtMq71QkkVp2DXxnCVfrooVxjyxNhhz5Mh0mIduJYFPaWwAR25WPHbQm2LX4uwhXcDmUoWvQ+INlB+6L0R5pXUaP0dMEsLBx8zaD2zqXfy6cKhCT/C5fRsz73pc4t0AZ5VDOecHWEWDIoxcSuWtw+cCh+t7wSaV5bFfnILU0CUXj73as3hn6D+tUA6o7vQB2NJz+XXQzRKvJZYJ2HUv8yDv4v2tFT5r3o5BrfQHEz5iY2kP3wZZ6XidKjZE/FRsiJdMAoFAIBC8wajUz1G4UqmOh0AgEAgEAsFbgoifig/xkkkgEAgEgjcYlVpd5KBHBEkCgUAgEAjeZkT8VHyIl0yP4VIlkKzNClM+VXoun8k5h50tTOt2AFtmLE8vda5RGXxUJiin8Bjdn40zti4GH8uKKPmKOcK7RNmX8gYfYxKmvKaE8g4tFok7wMfEArtIWLf5kI2zFKRxkUcvgc3P049/jmME+PzWchTY3lk/lo0z7mHKZhVTlAhm5nHZknkl7BTy9wRMn89KKtzvt9LSyUKtppu/niaDRWFKefAHQbBcmzp8P0/wQZ9OdVGe592U71OVBrucqBQ6bjjWrMbG8uOAiMixMnbcaNiJpywrfba88xkRkcqUp0OfL41psYEbJ+FnVeLd1/QupcDnqznYPU+KC2djU1/8LfIOkERExizeKSf5Nsrz7Mv4gi0v/DobX138G/hUXrsGbF/s4d3kNrw3BXzI3h1MGjPtE8dERIY47KIkly2mtxkBPl7VUfJlTOOd1ay64nJl0vGcNDbqwca2tA58rH1cwKa25GniUg52iOmy8EOwmdVozsb2zTDV2uhRFmx5Zrwr5PF2A8En6GM8rs09+LonXsd0fduIC2CTHPm5fKbfpIJ/ZxhQalmcPGrBi9eNJy/zctdR8N9G5+JKOotCGdQIS36Ozlz3kXwR2vER3u+bLuRdIvcPaAw+dnkYurqcX8/G12vi9/19JxFs09fzWOXsrq/Ap98FvEdG3uFynXnlUVpV3hbjp+pnuER42aar4PPjOyjZ0ywYycbN8lCWvf/dSWBb512Fjdt0wc8OmIGSvT97lGDjqO4oVTNocR18LhV2KU66H06mpCIV8Q5UPY4uguWGVOBdPlteQRl4099/wHXw5/KxCosxbr6XgRKl8je3sfGtCh3Bp9x+lHg7NebH7KEN34LP5NZ4fDqa8+vzovewW67lfpRNHb7Bu4xN/nky+ChRbRyPS1LXrQafsFYoLQxP5p3AZm9C2fmJiShXv//p+2yc8S1KTBPOY4kF7XwuhfO1wWejdkvOgm1Ic95pOykL93G1z3Cfmq/lcV3jnGTwSctFadq1lqPZ+MP12LHbJgrjvJhNspIqa9aDj1IZlJy9K9h4gxvGyGOHfQe29L2T2PhEC1xP3eDpYCut5ueoNh078eZeQOny2uF8/82O/Bx8jAdWg016wGV9YSm8e156GnazLC5E/FR8iJdMAsETKGVtRX9UqvZ0R4FAIHhFqJ6jpkCRaxAIBAJBEahc0o/6EdZpFAgEgtcFET8VH+Il02PY9/6cbGwKZ8Pvf8/f8rtNXgrLhHTC2SsbL15oMTcBi/Lpu+BsmfnO2WxsyM4FHypdB0ye3nzG8EATLGRX/8feYDNc4wV87TvjzN/PlTFbpbsvL9itsXMAH+cqJcFmlGWdKM3k1KiMGRFyLKrWB9uxPuPBVrZbDTZWXz8HPiW64CypiSOfjdj7Ic6e/TAHs4YWDuWZIR2qY2ZYtS2/gs1gyQtQatJwBiF7509gM2vYnY1dFdI3VVqcSU3254XbLfbhzN+GASvA9s6U9my8fhgWs/7xMO5Tk2Q+46uPxaKmt7bgTJVuP59hNuTizEHFYV3BZlqSZ5TZ+GGheK2NBdg0dfisV5nEOPDJNncEm6U3z8x6f/Vg8Mk59QfY/Hrz4osaNz/wMTzArD1DAi+M66jH60SeB85Wp2l4MVK7lHDwGeLbHmzzjvHjX9LjjGFWXDLYtB34zJ/JTiyeHbEX93vJSvz4VCrAbji9Hb+vTFU2brgWZ3wlf8wEVWUls/H9qVvBx3FqFbBZhx5n4wa/FWYDpKalE1XCou0CwX8VVaNepLIpzF6cltaP/b82Fa/7Sj1bv5Zl8RxvgA0fKh0/DDZtAC/qb5Sw0Pi7pfH67TOwJhubStho4O4VbB5x5XN+3U+zw0LH11q1AJvlOn6/LS+LF4mIPB5gfHE/lRcjdqyAjVOuR+N6mm/mcYhdTcx0V+VgzHE4hd8vSuKmo7sZOPvveoUXc+9yCwtqJ2zH7J+hPfn+m1+xNvi0OYBZwvIGJOGEVam1asyK0MgayJQkvN/Pv4TLhe7m90MHnULGxUksVL3GmseafaJCwEf3J94j/Wrx88i/FcajsVqMm7N2zGBji0CMyWumYuH9EgH8/tulK/6+Y1GYXRw5nB/XNml4drc5uRlsFMkzfSR1eXDZ+yFmnu+M5evVRuEAzfKyB5u0nmf/zArsAz49gzAj6f0lZ9h4q8JLhtCGQ8FWsRx/DjlSF68JVU5go53zpnw7fGaKGflDDkwFm/4If8bwqoPbLi4TMxD99fw8Uik1vgluBrZB5/l5akh5CD5pjfHZ0uEhz5Ar4cqVCql4+Ra8gYhXcQLBE7geHkmD4+5QRB5KfQQCgeB1QK1WP9efQCAQFBc3HsZTvzb1KfwOdh8VCASC1wERPxUfIpNJIHgC2bl5dF+fQ3kkXqsLBILXE5HuLRAIXjdy8vR0785Nys1RylkTCASCV4+In4oP8ZLpMaRrh0myLCxc6VydpyvmGnGZ4HlYeE1S8TROYzLK5a5//D7Yyo7mMhuV9jr43B2DhaoDv/uRr9P5Y+Bjcnkn2K78yuVIeRkoOes0E9fzr8m8+HHVYa3BJy8DM3/SzvD0yF6RF8En+tMuYEuowmVMrsk4K1ZzQjewaavygtPqvCzwMWZgennE6tUF/46NfVQo1NrTmuytHksff4jpwoMD+bZaeOMX8EnZNB9sVlV4QXK1ewD4KHGgWis2br59Jvjc+H4W2AJ7pLHx9Z+x2OSHf6O866qep6GP/QALCn7lXBFsXy/k+8a26bvgkxSWDLYm13kB2CwDvuhTncX06z/r8wL6JVuXAB+n+vXAlvnbQja2eBcLR1/9ANe9wpiP2Vhe8JoIi6YTERmTeXq+2hMLomdXQfla7oqv2di639fgY9iL8korW1k6ubsf+LR1twJbyl+8AOv4kVgQ/bOHWBw0QLZv9O2H42fXxG2cd20DG0cfPAE+HpPwPJIiQthYbWUHPgYDSguvj+IFdd2CXMEnaTyme1v348fZnamFhVbTc1FSWJyIIEnwqrmflkdWVHjc+6uT2f+rU7Dob5wWZSnVPXgBf4tTWGzWJAkbFKS5VWLjRAVJj4pQPl7TjktH7uRhU4GDTTCmCtdyeZyDwjxU+d14b9UTvzaMrY7XJFUSrrtrnSA2NmmAsVJ57FlAncs5s7FpXib4yCX7REQ1LHkBZiWJTYA5XufUHQuv6ZaXrxJ9v5YC7M2onHOhRN22EsYJVp58Pb9wtsP1TMMGNtoyXALta40SPqUSBHF+vOyCcw4en++Xx3uB3eHl/LNrYPxrVChT0CWEl9swi0V5paZxd7A1ieRNJ+7Y1gUfZw1K2kzduSzyfMn3wCfYGR8BbVUKDzoyGqlQUppbhu9Tk/i74JNtg7HY1WxebqOilTn4mGZigxcrLd/PThdR5q6aiPEvGflx3CgDYx7XdDyRDg/kz4Oq0AzwSTXB/aAvyfdXvaN/gk+agrS3oRPfD3lm2Pjmcjy+vK3Y6hM2dlYo16KywP0u5fK41ajBAuyalChcTs33Q4QWj2u10sOzM5fHOkSGsLFpOm7f4kLET8WHeMkkEAgEAsEbjEr1HC14VSJIEggEAoFA8PYi4qfiQ2wlgUAgEAjeYPJn4or6V1QWLlxIfn5+ZGZmRjVr1qSzZ7FwuxLr168nlUpFHTp0KPJ3CgQCgUAgEBQHLyt+ehtRSZJCnt5bRmpqKtna2tLtiCiyfqw7isHIN42jCaYGa+5i5wzAHlPCKSUWTFIul5ip7bBLhj4SU1BV5RvysUI6tDoJ0xyNNrwjhfE2dl8zZqSBTdWwB//sTExhTlo7G2z6DC5Xc/loJPhIYSi7UZlbsnGOQpe49EhMCXXuyrty5Fw6Cj6mPihRyr0VUvDv5IwsWjp2LVUwsyKrx9JCa4zALgtLv+Qdr4Yt/gB8cpIxDT4nmW9jp4bYlUppP0jZPJ00Nwn3w7nZe8BWrnt1Nk4Nw24Q0SGYOu4e7MHGUX9Fgo+jQvce50q8C47SxVlnhynLWjuevmvijGm4yRewO4p9vUZs/GDDJvBxqhQIttDf+QNz2UEowZRyUAZqbNyHjbXX9oFP9t+4nvLtoJHL2Yjo9i+YWp0Rw/d78HfY0STjCn6fPpOvu33HPuDz8CeUocVf5V1NSnVvAj6m7tjpSO3H0+fvTPwSfGwDcZ861ONSRkMcHmfaUtjtTd69Mif0Gi7njftdVYGfbyapeOxnXzsDNvm1Q+XsV/Dv1LR0cixXg1JSUsjGBuWT/xb5964b4/qRtRlKMp9EWnYulflu5TOv44YNG6hXr160ZMkSqlmzJs2ZM4c2bdpEN2/eJBeXf+4KGh4eTvXq1aOAgABycHCgbdu2FWk9Ba83+cdg5MNodhzdTeYyMEtTvO5n5KGMotRlLpc1UZD13vfEzmM+CTx2yPMOAh+TMHwpmuzNuz9ZHFgGPqY124It08aLjdMVfotrFMaHRmd+rVxwU6GLk8I98qP0A2x8vVxn8FGirKOOjY9EYImApmZ4zaNUHlMZ/KqCy9VkXOx4RGEckpmWSiVTb1K9unXIzs6uwF5vOnbP2+3IpYWXfsJ4rf6SL8AWVbolG3tlYRfDVFvssGWbwMsuLH2Incj6l7UEm1HHYxXVkZ/RR6EMQ2jtAWxcRsK4a2NllLR12cclXxnnj4OPdTM8FsIs+L3O9z5KPpW6rcq7k5FChkf0Ybwfxo9YwMYWpihbLGWSgutgwo/PWAm3ud6Ij6leOTwuUCk8yh7IwM7X9S5wuaNps17gc0FBQlfxL76cTiEGkT/DERGpzPjv2a3B7nktbZPBZpRJWGMMKCO0MEV53t1kLqELeoBy46TyKPHMlZWjOBOJx3B7L9yn+r0r2disGsaHf2mws6H8sAoy49+XmpZGziUqFWsM9TLjp7cV8SpOIHgCdpbmVMvClr1gEggEgteJlzETN2vWLBowYAD17duXypUrR0uWLCELCwtauXLlPy5jMBjogw8+oMmTJ1NAwLPVmhMIBP8NLKxtqF3bNuwFk0AgELxOiEym4kNsJYHgCcQkp9HGlFhKNLzcQr4CgUDwrKg16uf6I3o0m/f4X45CJ6jc3Fw6f/48NWtWmMGpVqupWbNmdOrUKfDPZ8qUKeTi4kL9+/f/Rx+BQPDfJDUhjmb8OJOiY7DwtkAgELwOvEj8JHgyovD3Y6RO+oSM2sKK+sl3E9n/69ftgGXivv4BbEE/TGDjY+8NAB/XSigvcCjP06iTrmOHA302vuxYsI7LUBbc+x188iKxG4RW1vEqq3on8EmeNhhsm7txKdzg7djdSi6NIyJKGDCDjV2TLoAPmWOqrOQt6+pwByV1Tq2wC1eoLF3YtWlp8In/fgjYMh6T3v2dkExrkqPpk9/WUpXKhd1rcncsguXuZ/GuFbrSQeAzuvYIsH07h2/3HIX9YJFwB2yRi3k3uYd/hYOPjRemcTo24PIgl96VwMfn7C6waRzd2Ni1BnY/tKxcE2zkIZMkavCys63SO2B79yqXimVbYqcX6ySUnYYuXcXGJSd9Az43x48Dm/tK3p3kfBKmPldzwhtLYg6XO9hHhaHPDTyXrb/ix5B2+wzwKf89dq/MOc9lE2ofTL9O370bbM5f8PM2bu5Y8HHvhB2L3AbzjjDRC6eCj2tjlIYOceaytwnfYIq2S/d+YJM0/Lqk8asAPtlHsZPM4aq8U11LhWuJPhq7Un3v05SNa7phqnzlvnhcOzXhafbfOFUr+HeO9PQOPf8mKrWq6IUr1Y9S7b29eReiiRMn0qRJk5gtPj6eDAYDubryc9DV1ZVu3Lih+PnHjx+nn376iUJCQoq0XoI3E+2VPaS1LOwgRn7N2f97XceOpWe/WAC2xD+5xHvoVpS9/lIK7yHlp3B5108jFKTN5tjVzPcHLjeeXhNl/GOsUNark3URfnc2dsFMTcI4aPs4LuEZaoXLqe0wPnywjMukznf9EXxahmIpgTsy2WJzDd6fDCZ2aCtRh41Nw1H6538YuxY/aDC84N+hUck0atJkauFjQR6lCzMZ5xycA8vFleTbpbUG99W9w4fA5m3Pt1Wed2XwiUrDuPmne7yL4YhA3Fc/YSNj6lKe31esFeSchhTshpaRy+OEpVE68Pn02FKwGRx92Dh6Afpo7VHqJ1fC/eWIElMPCSVCdyv1ZOOb8Vji4f0p+EyTk8Hj3zMPksGntBQCtsSDvLxA4rnb4FNhxjSwhQwdzcaVpowCn0Zp+H3DTdqx8Y1fwsFnbGt8Vkhowp+FIt5tBT6l/8TyFMdl8lSDAWODFGtvsNnIOoJf6jIFfMp2xtio8uS5bKzU2dg+D0trTPTgzwWTYnDyKDQHuyb6yroGGzLiwMeQjlJGf1v+WZmbuBwxMwsnu4qLF4mfBE9GvGQSCAQCgeAN5kVa8N6/f5/VFNDp8OGnqKSlpVHPnj1p+fLl5OSEtQUFAoFAIBAIXjUvEj8Jnowo/E2Fxb/iQq+SjfVjsxuhsuK5eoXC315Y0ExK4xlQSkUAjcn4tlde4FKlxbfG2Vfx7bKuZhv+/TqcwVcnYjFE0vFCcsYELESoVOhYbe/Ml3MvCz6aJMzcyP2bz4Rpy2N2gKSwrSQXnuGlTsdtl3kcCySbOPHMm+iDOGPo3lyhyHZWYWHli6EPqN7oWXRizliqUqJwRinpImZT3d19hY0rD2gKPpFHL+F6WvL97NNNoaCnUSEzwsSUDeP37wUXu/JY2DwtNJz7VMXijw937webRlYYz8IFZ8/MPT3AJs+Ait6Fsz0OZbAwpz6bz8CmR+J+d6xcBmxqazs2TjiFxV6dm2Lh9pS/+LllUwW3S9qli2CLC+Ezb16NsCBkXqZCQUjZzIlOoXiytlQQrsNxvp91TlgwXKNQJD31PN8OFm64nK4CznaqLGXZcGqcm5BScN+obPl1IufiYVxOsVCmxVN9Yk9fAZtLNX4sROzF/e7Tpi7YsqJ4NlzUKczQc6qgUDi2tB8bG9ILZ3xTs3LIe/CMl1b4++70wWRtVrSXQ2nZORTwxcJnWsfc3FyysLCgzZs3sw5xvXv3puTkZNq+nTc9CAkJoSpVqpBGU1jLzvj/1zC1Wk03b96kwEAswi5488g/BmMjwsjGpjB+SlPx+5q8IC0Rkac1zrLLJ/o9MhUyup2wvpe88LZdEmb/Kl27kmz92NghATPzDJZ4rVTJshWjTfH67RaKRXclvyD+OUY9+Bh11mDL0PC4zpJwexpNMGbUZPFiy0ka/GxThVn56/E8s8fJwhR85MWCiYhKWRb+noshl6h2o6Z06vB+lgmuys2A5VR6fr/P2oMFtXXvDQPb3Wx+3fO0xvVMy8Xi6o6m3KZJRUnfHbUb2AIs+XKZKrzumqtxu2iSeaFqvT1mr8iPKSIi9WV+v5cysQkMBWNhenmcrE7H7CrJXOG6L29KZMRtpw/E2F0tO86kK4fBx8Qfs64jrHmM6p2h0NzIkAs2QzS/LihldBsssfC3/BqQrcGC2jqF/UeyfZOrkKNhEX8LbEZzW/71D9FHcisBtkxLfuyZGTDT7l4OHutO5ny9rDOxqL/S9UWdLSvKrvDMkaKQ0ZmYzY8P+fcTEVnl4XNdiglfB9urXD2RmpFJzi16v5TC38UdP73NiFdxAoFAIBAI/hGtVkvBwcF04EChVNNoNNKBAweodm18MVmmTBm6cuUKhYSEFPy988471LhxYwoJCQGJnkAgEAgEAoHgv4OQywkET8DO0pzeq1uF7Kwsnu4sEAgErwCVSl30mgKqovmPHDmSevfuTdWqVaMaNWrQnDlzKCMjg/r27UtERL169SJPT0+aNm0amZmZUYUKvF5EfocpuV0gEPw3sbWzpY7vtidbWzHTLxAIXk9eRvz0tiJeMj1G2PjPyeqxwt+BP/CilOpMLJamt8F02jsTxrNxqRFYPDtUoYh4yUG8A49GJjchIgrdcgRsi7osZuNRg2qAj84ei9m6teEyO427P/hImZjmmHOZy85MPMqBT9IfG8Emlzu5qjXgY1IFJWYp6xey8Q+f/wY+g0bUA5trQ75vDHmYlm5STkEelJdZ8O8ylYiWZmcQpSZSemqhDHLKeCyMveAqLzh9bdJ08Im/iSnLjbfOZ+M8hcLRVLkFmKRTW9hYXtCbiCjp1EmwOTRswj9HIf3aYwwWdzae45JEpW1nsEW5HF3i6d6eg78AF+khFnuU/KuysdkZLGivLYfHuiGGF3c2c7QFH2MVLEJtU6ExG2dumAU+Dm3fB5vVx7zQqObGYfCxsMfrhErP5Q4ZJ/CYMsRFgi1JVkTcp09j8FFZo5Qxav4avlwzlPXdmoiNDCrN4AUn4zZgy3q7ylikVX5zSbiIBXzvH8HKqtV/5AU9oXA8EflUx/Ph1uSJbKyzw2ueWXATsIX/Ppn72OMLZfvKmIr/8CA/t3yHFhb1N6SlExEWci8uVBoNqTV4PX3aMkWha9euFBcXRxMmTKDo6GgKCgqi3bt3FxQDj4iIIHURAzXBf4ccE3PKMSk8d2wy+f1+xSm89w1rgLI3eQEHlSVKVa3WYhHc3C68mYPRCuOnvP1rwHayQh82/uUsyoOWdEYp3N+t+TWoymfYfERVGxtahE/6nI39JnwPPpr7KMe3lN0Let5Dqfgyw3awdc7m97oZHfAlb3kLlCRrVFzKaFCorGGlxfP98bjEn4hm+FsRrZlNj6/9D3MwLpHz2UPcBqUS8X7h4MjjzyuxmeBT0wQlQxcHcumd09pt4OO+DfeN1G0MG+cu+RJ8jrbGphqjl/zNxp6BuE4NxvYF2/ibvMnFLZ0f+KR3eQ9sW4fx55cHiSgHWtoJZVqXe/NmOJU+bg4+Usn6YDPL5nHkBnu817bYNhNsVv2/ZeNsC7zfm5BCuQhXfvyfjEb56IZTWCZkYRV+rM+LxJqBn1XAGMBgwWOqWIVi8rG9sJFQzSW8ecvgoI/B5/RYbCR0Yrw7G4/Zh7Hg9j/+BtuNufx8N1xCye4ic4wZ3yktK6APHkQXQvEZuPVp/vyitcZtZ3RyB1t6te5sbCFrTqVUYqK4eBnx09uKeMkkEDyB3Nw8ikpOIycrC9KaiIuKQCB4/XhZhSuHDBlCQ4ZgIE1EdPjw4Scuu3r16iJ/n0AgeHPJzdPTw7RMcrTQkVY8lAkEgtcQUfi7+BBbSSB4AldvhVLQlJ/oRjTOwgoEAsHrQH6QVNQ/gUAgKC6u3Yuiej9tp1sJKU93FggEgleAiJ+KD9FdjgorzMdf/4tsrAslFskblzI/u66fwrJ5Z3bi593i3RHsq1d/pvWQZF0c5N3miEix4n/48uVs7NGwGn62QocmsyAur8q7j10PtAGYWv149zUiotTj2NXMxAy7xsi7hVlVqQU+eWEoqZGj1DnLtEQQ2LLP7GZjbYlK4GNIigWb2qKw68HFm3epVr8vaM/QLlTJszCdVKnTWdwV3p2vfC+Ur2mepYOBgowwMwrX0zLAj42z7mNqsFK3N10Z3jVNZYr7KnLtCrA51eTLZT+IAB+L0igrSjjO5ZU5SSjPsy2B+1RtyhMtjQpyx+wElHPKtdWp4dg10bkKdoW0KMnTrw0JmM5OCnIgE0eeCqwpiV3p0vesw+Vk54jSftDYYlcjeVdBlcLxoiS5NHHzYePYw8fAx+P9bvh9ss9XmSh0GbqL56383NLYo+RE8bpUkcsw9Q5+4KNJxX1KWfy4MtqiRFGdgvvU4MrT89UKUhVDytNfMqtLF3bcSU1LI6eSQS+tu9z9hWPIxrxo3VEedcD7QXRHEbwQ+cfg7Ygosn7sOLI38PNRsdyAvRfY5N3WYvPwenPgbiLYWgTyTlJOhmTw+V8Yxk9dynNZnVbeZYmIJA2uw4lY/lm1vVCeeyMBJTxlb3C5v0kpjNfkHamICLpiGRW6CMs7tBERGQ5wiaC6NcaxkRm4XTwt+b0uIQcfFVzTsfOfIbSwA+vFW+FUe+B4On1gN1V5TFIdPftrWO63ecfZ+JP72Ek57/cFYDOr34GN9S4ot1Jn4PVbdY93+s0qg/IuBTUgaSP5ckr3J6V9czuFb2N/O7zfJ2WjVNPJnN9/NeexbACVw1iTbvDtGV+2Fbg4qrBjGclqzeSZovwpz4jHQqasu6NLJsajufYofZV/ksnJ9bhK1drhOmj5+WYWdhp8lGI4fbUOfDkFWabeEWW8pxJ4B8YKztiVTqnbomsKLwVhsEHpWLwKrx2OJlywptdg58gsPZ63Uen8+mlvhvGhUjdJx4z7bCyZ4vfdMih0lDbhx4tvlMJ5Wwrllabx/DlZf50vl5qRRa4dh72U7nIifio+xKs4gUAgEAgEAoFAIBAIBALBCyNqMgkEAoFA8AYjagoIBAKBQCAQFA0RPxUf4iXTY/w9+guyekyiY798M/t/xySUhDw8fwVs8q5tN+ZhN6ZyP2DnsfAfeRcCu0CUENl17Ac2n26d2fjeL9jZza9fb7Bly7rEmVXDdGFo9UJEYUu4jDDhJkq5Ko/oCjbTJn3YWJWIqdY55VuCTavhqZ3hQ7uDj6XnCbDlJKezcfaO4+CzdSt2Kwl2KkwPvpP7KJ14YHxNMlMHFtivjsA0f18tT5GuvuAu+NT6fhDYfljZk42VJHW2vUaD7fon/Fgo+SF2TFOS0Jk04PvmSiam/fqPnge2+1k8Dde/Wjz4JP48F2xyeZzPoKHg85cG5WuVr3CJmalfWfBJ3/AL2OSSr7xNmH794N2vwBZwcA4bK3WPUGkxhfjmMv750SG4DZzKoOytdHfe4UMbgFJDtQ0ul3GSy0D//gVlb+b2uJ62S0Zyn+pdwCd+CXbFsR7KO8794IAS2n4jMB3aswc/rm/Pwu3iVgt/s4msY6dJYjj4zK/aC2xDLv7MxskbFoOPdVk8hmJdeBdDlxiUgf41cRXYyn1Qh42nNik8pnIkhW44xYhKrSp6kKSQMi8QPC/X47PIMrswfqobuZ/9/8NKHWCZ3y/jPaRfCpffb7fB7lZ9g1AKmyOTqhhNrcFn1oajYLPqyc//muvHgc+vLdA2UieTW7m3AZ+KSefBttC8IRt3XIGdXF2HoJwsivjvSUvFa4ybFUqbkg+eZePW+1EKNOpX7JDWsi+XfYcdwA6wLVtMANt3fQs7BIfGPZIiadKiySSpUAJYAqtM0Lk2vNPZbyXwnmJpite4hrd5t7cNVzAefac0dhCz9+EdUR+mYz+tI2Wwe22962fYuIQeZaCaexfB1mTiVTbu9PtC8Jmb9BfY1Clcvpn7EKXwK1QouRzsy++tPx7F5b6vh/FFnJpLf/KysEyB2/kNYDvlw7srllMoa1GqLnbazvqNx4OjWmLnyJm3sIO1FMqfvdLq9ACfzM3DweYmW68Pz2L8u7Ajyh3rq6+zcZ4JdnfMUiinEGoRyMa+GjzOAluMAdtRR/5scnLccvD5VHUBbL9Isq7MJrhOSU3wmvrBfX7MKkmSy0/oCLbSK3iclRGInb7j0/EY8rrNr43DW/Iug7lKHQWLCRE/FR/iJZNA8AQCTM2o1OBNol2lQCB4bVGp1VCL7FmWEQgEguLCv0wFyrx6hExNxaOGQCB4PRHxU/EhCn9TYfGvyGVjyca8MANAbW3H/ExcfUjO+S//j73rjpKierrVkzfMzOacWFjCkhZYQHIOggKKCgISVEyg8gOzKAiiYAQjigEDiIqKGUEUyTnnhWUDm/NsnPz9wQdD9W0VVhYWePecPYcqqmd6ul+/ru5X99Z88DUdyVe4S49lQoyS0LF3Q17NUX4QK6f8+6IAnrOIi+BKGgUB4UBc+XNVyYQ5ff3wsxWEseUCxcWNekKM17dzwWcYwgUn3Qf/ws9WEBXWhPCqIZdVQazQgasD1iP8TbmSkLo2ogH4Kjf+yuyig7gCFNYb39b/OHY+s7cU434+sxBXW5wyQXTLSRQ1disIvruc3BdzG64y5Pz8C/i0PnzlRmmyDBqAq7LyKh6VF672HJ2Dq7IxA7mQs2TA1VZtVCPw5X7PBVK9Q1B00NwL99NVXsrtUhRp10Rj5ZRcQLtk1fcQU56RBz4v2X4pCf0ridWX/sHPjc6ExyV/N64eyysXpfgkiLEsfw98Vfl8xTWoPW6nJI5POl5Z59ajyKFkRQF2d00Vs10K4tmSHlcRS9fxCgj/W+6GGJcPrsC6tXw/XWuxyk2pGs5Vzo+LFKdwDBSuEZeBi/OqrJ759FILf+d89CyZvLF67R+3raqh8DtnCeFKgf+EM2Ow6NA21jjFZeCVN5WGAPmmVPQUVmY3ePh/zLYeQEFffVOs3HBE8GoHdRqu8udEdgSfXFhZQbuXChWqOeSCtxU2vEcrie7KRZMf/BbzvC96YR70dSlvnHBjYzyeDgVB5oIqvu86hRV7pUX8kOpsZtv8oiFGqfonrprnS/YDmyBG1eUW8K3vwiuxfz2K94uXUpaDj2p4IxrrMawiUoK86YR78EMQo9mA9xCVt2yuVMhZyxL7g08uCl1px/ES8gMyHHwGcRaCW48i0SUaFIr32y0TmFd4fsmSVfESEfnK1M59XJjH5jjwGUP+JBmdsw1i7GmHwaeR5eDORGRUFFSjIHp4Dq/6knz8IMa6cw3uwwDOJtiWXQExvewKjUwKsvj3tcT9lFcbEhFZHfzAFFbhNRPkjWNIr+GVMmY9ziVKQuOBaZzVscOMc2VKcSX4ymr4PHFPU8zN8gjHnny/digcT7vC80uWhTdFCDPy/K2qopxubZ9wSYS/Rf5UdxCv4gQE/gEpuUU0ctkqSi3Gh2gBAQGBegGVunZ/AgICAnWEY6npNOCJ1yklCxdnBAQEBOoFRP5UZxAvmQQE/gGVNTbamplHVXZcfRAQEBCoF1CpavcnICAgUEeoqKqi9QdSqKLa+u/BAgICApcDlzB/evvttykuLo4MBgN17NiRtm3Dir8zWLRoEXXr1o38/f3J39+f+vbt+4/x9RGCKH0OSvo9SA6jp+wtzMlFKV27Vsk3oYRhWIrom8ypVIYoFJLVxqFonCOWl66qjqEotT3jGPhcFaXMLj2iQO8adz/4JFm5sBI0QeG4D8GcalQ5cyLEBN6NPtuGr5mta9sXYlKeRQHKuJt56bG6I1IGpSwswy3az6lGEZ1wO1cJUtMMAz3lyfp9B4hoEQV2aEthCbFn/XKROiKiMV04rW9SeyxPNkTFgk/TvAuzsfCZyJmCAqLHF3OBdyVKVtj1KKSuUYiToyIax7XmZy7cnLNxL8TE3tAdfG4XL3XOWoUi7YZAFNCPGH8vs0t/QUF7e9oR8GV8v5rZrlmLIcY5DcXjE597htnW0nKI0fhgSa3GwEvHHbKyaiLlcxMw+FZm5331GcSc2pgGvtxd85mdPB1FsOWi90REmX/x+cQ3MhhitAri45ZV3zLbp1lLiHFV4rFSmzmlraA5UhuNK5Ae4BXsxz87C+c8Jaqm9RC/+Wob4G859dkn4At/6lVmq3NwLiEFWp/tTy74ru3vof64NeKltMC1BcuvS4i8PJQHU1d+384MxHuKzzMoZmuXsYb1EibzBQEoBOxPnHa+wbs1xHR2Y0Xy5wc4TaRXA6RlR6irwLfkGH9xEuKDFKLCKhv4RsXzuC96oIDsJhdS07rH8nuPEq3vxJhh4Ev8nOdd7j8XQ4w2qRf48n15rmJToAxGH/oBfKdaDvV8htfp471gymIKkTxj49lXcU73j/dj9vM7sKFFmQN/tLR0NrN3954KMdftw3n/yzieAyx+ZyvETO6HzVSsMpmCHeko/P1KA6zc+iaH04GcCkolfxmRRnhdFj/vgd44XrrFoO8rExeYH7jyNYgJboy0sLIuPJ9YlYbPCcPD8Dfbt3I1980tR0NMp9Yh4Jt1mFPFnj2G5z00Gins+RFcliDooII0hAI9PltGH+0RiOOaKlEofrOB5z1drCiMnVmDc0DHfP57vBuj6LacsktEdKSIzy9RlWkQU/D5QvA57+di/G324nFpryAXsaTfeGbn3IPU4sgHsAGRYxvP569TkDORSycQERk6DmR25juvM7vcinPnlY4vv/ySpk6dSgsXLqSOHTvS/PnzacCAAXT06FEKCcFrY+3atXT77bdT586dyWAw0Lx586h///508OBBioz89+e4+gCxlCkgICAgIHAFQ1Kra/UnICAgICAgIHCt4lLlT6+99hpNnDiRJkyYQImJibRw4ULy9vamjz7CDvREREuWLKEHHniAkpKSqGnTpvTBBx+Qy+WiNWtQa6y+QrxkEhAQEBAQuJIhNAUEBAQEBAQEBC4MlyB/stlstHPnTurb18PgUalU1LdvX9q8efN5fUZVVRXZ7XYKCMCmD/UVorsceRTm839YSKZzOm+pG/NyTJcOKROSG1Xzjzg5TaRZ0Q6IcQdgqZtjz5/MVur05KrCcu+KbeuY7XXHdNxPJ5Ye2r6dz+z0VbifBx59H3y36k8we7tXC4hp64vlke59f4BPDpWMYkOEXanc1w2HmIIaHMahDk53JIWye5cXktM0RWln/11YXELffriQbujYkoJMns4K5T2x49WxgZweoDfpIeajVange3PXu8y2HUFq3MHFeOxaL/uC2S4ZHZGIyF6IZdv6WF4qO/v65yDmqWWTwSfvtnjorS8gpvnUCeAr383HVcafSI3T+WB3Daus+0SrWdMw5iDyk/W9RjC74icslc/8E6l+je/m9DWlTocVB3A7vz43Mjv1rbcgJu7OceBzx3I6h1uD40WduQ988v1yFuVCjD0T6Qhqf16Ou/ExpKp0nf8gfl8r3kUl+6WnIKbgAFIEg1vwOS78mQUQU/wmzlXBY+5jtn0vdqFMWYIl4P6NI5hddgKpsCfWpIGvQU9OC2k+dw7E1Gz+GXzyToMpKzzdrCodDrp+x7ZL1l0u98uXyeSN96d/3LaqmsJGPCq6owj8J5ztzpuTy8aRvPNRjQNzJZNCxyStk9NzNuYinaWrH1IySnQ8d1DKbP20uA/pFTywYSHef2saXAc+jYvnVMeRMUyNTJhzlDm4z4y3GXIr5Co1suNpTEd6FxmR5kMySQBrQjcIya1UoMKpZR2oFHJdJWhKPPIQhcWl9NX779AN7ZpSkNFDcS47gfcLSxq/jzV6/iWIcZpRvkGbz+91Tl+kgVd7IxVFp+YUMyScEamqy8CnLuP77vBHWQS3VqFTlYqrk7hWYW6t6ovdFk9V8vMercWxf25n0zOQbDzO6R8FMeVupHf5avnY02VhzrNb3wR8SVWHuEOP3XKV8u0KH9752qe6EGIku4K0h2w8Ko2NChcqwmhV/Ez7lKC8iNLxtEVwupyqRuGYV5eCr9TIqa9mO44p937M793JPK9UV2CX5Hw9dg3ffIo/Iw4NxmcxKQ+fQ46EcHqc0vxZ7cAufy2Ded7x83GkUvZp4Ac+LxX/Aoes5sVisVBkeNgl6S73X/KnzMxMtn96vZ70eszls7OzKTIykjZt2kSdOnk6bj/22GP0119/0datCvO5DA888AD99ttvdPDgQTIYLqwb3uWCqGQSEPgHBAX40/h+ndgLJgEBAYH6BEmlqtWfgICAQF0hKMCPxvdsx14wCQgICNQn/Jf8KTo6msxm89m/F198sU72ce7cubRs2TL67rvvrpgXTERC+FtA4B9RWFxC367eDJVMAgICAvUGUi3ob5KgywkICNQdCotL6au1O6GSSUBAQKDe4D/kT0qVTEoICgoitVpNeXm8Aj4vL4/CwrAi7Vy88sorNHfuXPr999+pVStkONVniJdM50AT05g0xnNeJNh4h6aMl5BWFNEDO6Y06TWG2Y4cLMdUhzQAX80p3oVu/bQPIMZpw3LF/r9z2kvBm09ATEC3HuDbu4iLhzX66TeI6ff5TPC5e/EuUbFLn4GYwvuxa5S5iJdt/zb5U4gZ+A7SrVQ+vFTy0KibIEatxVX5gFv4b5Z3uyIiqjiKHfz8B9589t+ZJ1Np0ttfUs4nWyhW43l7PGEHls/P38l/X7cII8QoIesLTjsL6YiTSKtH7wBf4Rv8uAdNxWP+VxMsjR/wLe/Gcnf2HohR7fxScV/PRXm2QrmwwkSdsoLT5eL6Ib1y3/BnwdfHwMvnbbuwpNjQ/Wbwlcvocbo78LMb4uEkdTk/f66DGyDGb9Bt4Fs77AFmt//fQIg5/PLb4AtuxecAn4dfgRh3g07gsy16mtmWMbMgJk6hm528+1rbSdjdsSoFO6t5yeipXk+/CzHRCqXVQZlbuCNtF8QEj74HfJafP2e274j/QUxThd+nDuZ0ueATSMtsOBLL7uWU0k8KcJ4Y1wE7wmhC+dzRsYeHVmiprCLqO0a+iYDAVQtDcRoZ7J78SWfg97+dJbj62i0SKQpWFY/rhCwfUit02Q3ScTqJ04T0mQwbLhTJWFNUsfl3iPEOxy5V5OBzSSMTzhvqY3gPOWbmMgwdzShl8NYhpEQNbsxpYCYD0pGO6bB7bWMj38+/MlByITEYP2trKX886KRGipvThA9HTi+/s/9OK86iBz/8kSJHPkLNWyWd9dsfGQXbhXXgx3jrCJQk6PDSFPA5ZF2S98Y3hJh2JbvBd9Kf05+qFTrXfboTqVv3XdeY2VonEu3sdvysIC/uM/gjhe9oGVISy2p4p9KwMKQOZVjx2ooJ4lS4T/eidMKdSaHgc/+xmNmv+uK9b/R6pMzbp/HudZrjmyBmvR0v5o5GfvyUaGhKUhelJk5TNChU5lpffRh8Th8+5/jcihTFivVIj39Aw6+H2dcjZTBCofNfQM4eZp9ajDIF0iMoseD7Gc/T1XfMgBjTN5jz9775cWYfKMNru6UqHXwJR39k9of6rhBzlxXnM0cQzw+HROJ5+DMLz2kfH96dT/4ywlaOHZLrI0wm03nR+XQ6HbVr147WrFlDw4YNIyI6K+I9eTLKk5zBSy+9RHPmzKHffvuNkpPxfUN9h3jJJCAgICAgcCWjNkLeQvhbQEBAQEBA4FrGJcqfpk6dSuPGjaPk5GTq0KEDzZ8/nyorK2nChNPFFWPHjqXIyMizlLt58+bRs88+S0uXLqW4uDjKzT298O7r60u+vheHWZOamkoNGjQgSVJSpfvvEC+ZzoF130ayentWBDThcez/Y0beAts81OUR8L19sg+zXd1GQ0z54png8x1+P7MznvgOYgY/2gd821V85abkvfUQ02/QMPAVyQTaris7DjHWYFSx/2M4/83J2/H7njIlgm+STECwewq+vX3KH6tcXt7G3/JbXl0KMZ39cDVQLtB44mV862+z4Iph7rYXzv77ZPFpkb6udyRTywjPSuKcFnhOZ22cz+yC336FmGHfWMH3xhBe+bLzGax62bMbxZ3vkFUgWRWqSRr0wpXN9M945ZRqJla0UNfbwZVbzVfZ4gduhJjiFoPBl/A99wXkY4WJ/yT8vv0yMXDvd1HYPP4Ujj23i+9nxqQREKP3wwk6ZhqvDCvahB0fdPtRBDO6Cz/GOZsPQkziSzj2XN7+zD5mwTEcvwlXvSrH8xWuKKqEGNsxXLnN7nIXdzyPVUQxM+eD74CscrDpuOshxt7vXvDJsajbA+DrfVtz8LnsXITW1BWP5683Y/Xk9Vt59V3JDjwGPuE4nxkS+Ir2yGycd60ZdvC5qvlxr8jyrHqX1+C5rEvURmNJaDIJXEwsOmUgwzlVAne14ZU334RgNVDaVhT1N+p4Wuqrw2R+znd43751Lq+CHnICG5lEH/oBfFIrfv8ruw2rNPq+vx18v0bz+0PXfUkQ0/GF+8F3/QG+nTsQ6RVvfY73nvFJvBLV3jABYrRJeIwnNeQNLXruxvv2sn2YX0yx8kY0nbbEQcyPUxqB78MjHmHj7LTTc0xE+iaKO6cyedUTWKU/4iN+jLtuxPv95wr59jspy5gda8bj6TA3Bd8rfrxifHI23tvLh9wAPvN8XrnxQ2eslrnvnpngK94oy+ta94eYCAkfyfSyUjuNwrPgqAV4Tr/6H69EmaBQtaRNw3G9JVFWrd0Sq/Zf/wLvkalLeZOSD0ZgFXanv7AJiy2cN0XRKwjMP7gF77+varhwurr3WIh5rilef8EmXvX1rBnF8oPewKq9vUm8Ytw+4HOIuX4pVlj+FMkFnSMmI9Nk9o5T4Lt1KJ+HmikIlO/tPQV85T15o5afZ+K19lgPPKemOJ6zpAW0g5gX5GWfRDT9BK+uOTxtKsQ0eGMZ+Cq9ed7sXcnnILf20uVQlyp/GjFiBBUUFNCzzz5Lubm5lJSURCtXrqTQ0NPXZkZGBqnO+dx3332XbDYb3XILf/cwY8YMmjlz5gV/vxISEhIoJyeHQkJCzu7jG2+8cXaf/ivESyYBAQEBAYErGaKSSUBAQEBAQEDgwnAJ86fJkyf/LT1u7dq1zE5LS6vVd1wI3LI2gr/88stFFS+/opYy586dS5Ik0ZQpU876ampqaNKkSRQYGEi+vr40fPhwENYSEKgtvDVq6hQXTt46hT7DAgICAvUBKpUnUTrvvyvq9i9wESByKIFLCZ2XN3VPSiQfryunG5KAgMA1BpE/1Rkkt/w1Vj3F9u3b6bbbbiOTyUS9evWi+fPnExHR/fffTz///DMtXryYzGYzTZ48mVQqFW3ciOWjfweLxUJms5l23jmEfM95mRA3jlOiJD3eKDOiUBzN95PpzK7KKYKYqKnTwaeq4HGZH74HMZG3I63IVV7K7Gf6PA0xT72L25UM42WbqlcfhBjT0++Ab0PjDsxuf2grxDgVhlVYWQqz7UHxEKOyYRm8KoeLETuyTkCMZMDOJdmJvNQ591YsfW46sjP4TP15aeKk+OEQk+yHY6FNVy5qaKvAEt8OH7wEvpptq5m943UUHez89pPgowguQFn+w8cQsvVlFHPvs5QLCFYdQFpB5XD8vvCiA8zOXYalz5UKY92vERdp9o5AwUtbKYqR+t7I6Q+uI1sgRh0aDT5JJohqD8VSeXVFAfhUVSUyBxZ6brgNKV+BCZyCVZpeBjEd38Rr0p52hNluB5YH6xM7gO/UJ/w8Rzz6PMS4fFCENn0KVzuPmr8EYgzpWD5PsmvLcRLpa5a9SE0ztW7DbE0kCrJaj+DYO95+PLNVj6JIbEzftuDz7sfj3HmpEKNII9zAy/z9XsTrqMKGJfyrE7iA79hMzzxosVgoNDKGysrKzksUsrY4c+8q+PVDMvmgwOc/bltZRcHX31Xn+yhQP1BXOdSZMZiVk8vGkdbK5/RsJ47PZ37FxhuL23KRWGcEUu/VlcXgS5M1Zol/aArE2CJags/q4hSQAwWYgyRtwWYHS2XdI0Y0x/vaVgXB294aLrpbHIS/r0ZBhDpExffrQDnen2ocOE81CuC5inn7VxCji0OaXYqR71ecNzadkRTyNZeXmdkHRwyFmBbTxoPv4V48Jy5brECXwz4mQDt3q3UQ83sRUuh67OZU9Px+SHtTkimJkDhNWkrHewq58Dy4Y1sz2+aN92ibE8+790ZOyypWoIEH9ewFvv2xXLC72Y7FELM+Ee+t4UY+XhJd2RAjKVx/h4xc6iLBH88D5FhEdLCazwuN16MItqEt/r68EH48la61z7dmgG/JKE6TVLi1K6KomtP4oxz4In4+Tmd0dzvekETpHFcrXLfm5S8w+/t2SP0boz0CvkPBHZntdOH3RZlw0TyggOf35HBAjF0h98tJ5s+WZj1W+JhSUTC8KK4Ls/3tfGxYysspOD6xTvMTkT8RqdVqys3NpeDg0/R2o9FI+/btowYNsDlZbXBF0OUqKipo9OjRtGjRInr+ec8DVVlZGX344Ye0dOlS6t37NA/1448/pmbNmtGWLVvouuuQdyogcCFwuVzkJDepiEiiuhFGExAQEBAQqCuIHErgcsDlcpHN6SKNSiJVHQnLCggICAjUDm63m8aPH096/ekX8TU1NXTfffeRjw9fXP72229r9flXRL3XpEmTaPDgwdS3Lxdo3LlzJ9ntduZv2rQpxcTE0ObNKJx4BlarlSwWC/sTEFDCnkPH6APKoEK6tEK+AgICAucNlap2fwLXBC5mDiXyJ4Hzxd69+6jzr3/SMYtCW3oBAQGB+oBrOH8aO3YshYSEkNlsJrPZTGPGjKGIiIiz9pm/2qLeVzItW7aMdu3aRdu3I40jNzeXdDod+fn5MX9oaOjZVn9KePHFF+m5554DvzEmjIwGT4nn2vGchtJzMVLcInd/CT7N9cOYXfM50opcR7ehT8NLGKMmTYMYR8ou/L4ETh2Zs+VNiJFCkZpm2MG7jElPvAoxbkLK1/XbeBmz+8RaiCn+cxX4HB34qqgtGGlM+gO/4HbtOM1NJaMHEhFpgsLBF+7Dh3fEt1gmTruRTla8wlOebDmVT0RE9z7YnVpFesrhA+9AamGRN6eFWedNgpgpCdjp7LXMlczu4OsHMbbj+8CX9ibvrhE/Aju79fsez2nJ7z8x29weu4Cof3gZfI4beAexoPuQAhZsrQCfysoTTNtBpFcavI3gs3zLy9nNQ7B7iPM4lo67O/JuaOoj6zAmBmkT7mrZvjtw7CdPGwK+qux8Zie8g/OEZMH5qLJhd2b7HV0DMSWrsBtScBtOk3TtXAkxxz/7HnxWC+9smPPEBIjxDvEHX8mxTGZ7BWJp8P4vsDPPDX9x2mnqGwsgxqDwWc0ieMepPSU1EKP2xtLmnPf5WA9qn4Tf13EA+GJkNL78V5A2EdIcqX7jf+XiiK4t56z0VCKNpE4hhL8F/gYXO4f6u/xJI/HOV+oMPifoYpCa/sFwpGmVyFgajrceg5iae+aCL/o5Pr9U63Fu0RdiB909Ln7fbm/Ea/doD7zfj3fnMNspKVBeDJhiWwJ4R01vFVb4mK1I5y5WcXpVq1y8X7jjksB3sJxf51vCB0JM9zB8iGhg4y8PNXlpELNN0xh8vjbPCcysOP3vhmOHUYvGHvpF6sdfwHZv7eH5TPWenyCmOgw7c+kP/8Hs3LgeEBNjRqqfeyjPr6MLsDOY0xQGvm/T+WfdVIYSAdQGO7CqT/EczmBE6pgzAO8z6+OHMbtzST7EHInH+1pGcRWzI3thN9keyGgDSPl4/92kbQK+Dt58Idbx00KIyeqpIDfgxce/dsDduBMFKJERUs67rSW8iGPj0TmfgU+bw2lhVcHY4dZ3L449eZ6Q54fHYIoJux2TLK107lsLIYHNMAc/NpT/HnU2vsz/UY157GCNbFwp0EddWszznGY+D2pKseOdumV38O3M4fl9z1icS9xh2IXSpOMvaTKsfL4uP08a40XBNZw/LV68uE4/v9YvmTIyMig9PZ2qqqooODiYmjdvfrbc6mIhMzOTHn74YVq9ejUZDBdPOPDJJ5+kqVM9bRYtFgtFR6O2i4CAgICAQH2HpFKTdIFJz4XGC1w8XIr8iahuciiRPwkICAgIXC24lvOnmJgYGjJkCA0dOpR69epFGs3FrT26oHqvtLQ0evzxxyk2NpYaNGhAPXr0oOuvv56Sk5PJbDZTv3796OuvvyaXguhdbbBz507Kz8+ntm3bkkajIY1GQ3/99Re98cYbpNFoKDQ0lGw2G5WWlrLt8vLyKCwMVyDOQK/Xk8lkYn8CAgICAgJXJKRalHpLF17u/fbbb1NcXBwZDAbq2LEjbduGFblnsGjRIurWrRv5+/uTv78/9e3b9x/jr3Zc6vyJqG5yKJE/CQgICAhcNbhE+VN9xGeffUZ6vZ4eeOABCgoKohEjRtCSJUsgJ6gtzru73EMPPUSffPIJDRgwgG688Ubq0KEDRUREkJeXFxUXF9OBAwdo/fr1tGzZMlKr1fTxxx9T+/bt//2D/wHl5eWUns47cUyYMIGaNm1Kjz/+OEVHR1NwcDB98cUXNHz46Q5gR48epaZNm9LmzZvPW7TyjML8BIom3Tnv3Wa/dtM/bHUaxuZYaqlqN4jZUhpSeh5MRirVSx/xbiWGG++FGCU4t/7I7P/dMA9iXls+GXzZf/HOTpuWIOVl5DEsyXZu4gJgkhbLMSuOYpsFRw0vp7WVV0JMYHOk9X18Hy95HZu9B2Kq38VSWcddc5jtVMjdK+xYRl15581n/32krJzGbtpOX/+2lhJbJZ31N0r7A7ar2M27n92pwfHz1bAI8G0o9WJ2dwOWQzsOoz7GwTeXMbvJCGy9cvRLLN9dPZV3ypnmexhiXJVYmivvYqgOjoSYb29ECt3wXzi1oaBRb4gprMbzoH6Cd3f0b4yr5QFTXwGfahfvzudKwlJy959YRr13wXJmt1+kQDX8YSn4ikbybn0NVKUQ49qN9FFdPO/GUhCMpc+6Zdg5znsUp49o8/Bae1qha8wDT/Dj7qjEMvjAWYvAVzj9Lmb/9vFOiLkzfRP4vmvEx+Ogl7BLo+GGieBTZfOOKdlRSLOJtOBv3j6R0x/slUh3jO6GdAQ5/TCnz0MQ4/3+4+CDjj7ncPQtlVUU3H/cJesuV7T2KzL5XmB3lIoqCux523nv45dffkljx46lhQsXUseOHWn+/Pn09ddf09GjRykkBDtrjR49mrp06UKdO3cmg8FA8+bNo++++44OHjxIkZE4d1zNuBz5E9GlyaHOjMG9qafIaPSMo6h0TlM+ENpFvik1DsDqLW2FrGtTqgIlunlP8FUS/yyljpC+OnwwKLPye0/IGuxuRTdOAZfGyedPVTlS3Nx6X/Cp8zllb5+xFcQ03f05+HY0H8ns6/SFELO+CjuWdQnix2F1Dqb8Qd6Yw7XT8c/P0WPuolMj1S+41EM723XgMHW4cTTdTGEUfM756bIT8xJ3v/7M3lR8fpTjN3N5Libln4QYyRgAvvVOnk9EGPEYKP0+1eucTh341NsQ45WNubRbJnxeEtwCYoy7vgNfZbubmb09G/WtGvh7oS+Ld4csiMP80N+A1RjaojRmV63GnMeQgLmKFJ/EbKsf5mtaJ+YcmlP7mZ0dip1jI4sPgG+jilOwOprws3/Oxd/XNYbf68xWpDsqdR/ONPE8IVyDOq0pVVgFEm3kMigbT+H5axuG84S841wkYdfi3wuxS9zvR/nzw4s98bqtUeN4SS3lv+eHw9g97+bmuPAQ6MWPsVbhmvFZ8z74MjvzvPLjHZyeZ62qoPm3dbwk3eUuRf50JeDgwYP0ww8/0Pfff0979uyhzp0705AhQ2jIkCEUH4/P5ueD866L8vHxodTUVAoMxJtYSEgI9e7dm3r37k0zZsyglStXUmZm5n9OkoxGI7VowSdiHx8fCgwMPOu/6667aOrUqRQQEEAmk4kefPBB6tSpk+iKInBR0NDoQ2t2HqSAoODLvSsCAgICylCpaqEpcGErca+99hpNnDiRJkw4reW1cOFC+vnnn+mjjz6iJ57Al/xLlixh9gcffEDffPMNrVmzhsaORX21qxmXI38iEjmUwOVFi8aNaDRFkhddHdQSAQGBqxCXIH+6EtC8eXNq3rw5Pfnkk5Sbm0s//vgj/fDDD/TUU09RfHw8zZs3jwYPRu3ff8J5VzLVF/Ts2ZOSkpJo/vz5RHS63d60adPoiy++IKvVSgMGDKB33nnnH+lycpx9m7npezL5etr2HX35dRbX5NH/wbbuGqzGyfl+BbOVqnO0sSh67Szhb8+3PfcpxLS5vy/45KsKjoKs89pPl42v9OtiEyCm8vB+8PneykUw7WuwKkR/3SDwVa/lFVCGFh0gxpaKKxaGdrwCw34cV4m0jduBj6r5ioH1CFZglOzDKh7NFH7eC6ocEFM0FMUzv9jOhUBfqsDP9slA8VX55Fb2B4o9+96ClW/k5isd6ioUknQZUFBbyktltlNBSFLdsA1+XS4XX8xcugxiIgb0BJ/KxFcRC1ZjVU/oLbeDz3qIU2tsxaUQU56Jqy3G6FBm6xWqLCQd6pNoY2SC2gqCno6iHPDVZGcz26Aw99iKcNXZ2HsYs535KLToyELBSzkqM/B6tytUKYWM49WMUlUpxNTsQZF0fWcudl7+C66yl8rEwYmIjDH8PLgVaEByUXEiooaP8qohpeNCLqx8s6UeZLb2RqzeVGfswY8K5wKekoJ4fZkRV2V13/AKPe/knmf/bamopMDOQy9dJdO65ezedV7bVlRSYPdbKDMzk+2jXq8HfSCbzUbe3t60fPlyGjZs2Fn/uHHjqLS0lL7/HoXm5SgvL6eQkBD6+uuv6YYbbvjXeIG6wcXOoc6MwW92pJCPr+d+00/NK0p+scXBtv0VvkKVxa9ja0OsZFRKWuUL6FnlWMkoSbjKHrGNz2fqTliBLNlwTkiV+H0lxoRVBSdKsdrBS8MfTuIqUHDarcVVdcnB5/RCfxTdDqjB+6FbRuuw+4ZCzMFCrBpK8uK/uUCD1UB+enwwq5JVYPif3Agx9lN4X8vfwBuCRE7C6lG39t91y9wqXDtXF+N9xhHKj5+mJANj/KLAl27nVSAOF47GRqmrwedq1Y9/n6xiiIioMhBzcO8U3gjDqZDfaxMU8jUNz3Hk44eIyFWsIO4ve3i2y+6rRET6tr3AVxOayPdJXpFIRKRwbmq8+Iv3Hdl4rXXX4366dfw8uJUErn3wpb7zPFRidKU4Xmyyyiztrh8hJqspCr7D5zhxvMT6oE9eTeU04nUr2arAd8LKz/vGjFKIaR2GzwVmPT83KUX42QmBOC+tS+fPHf0a4jxhVpgn5FhzspTZVRXlNK5z00tTyfQf8qerqZLp71BVVUW//fYbGY1G6FD7b7jiXsWtXbv2bHJERGQwGOjtt9+m4uJiqqyspG+//faCXjAJCPwT0tNO0tR7xlFmetrl3hUBAQEBZfyHFrzR0dGsVe2LL74IH19YWEhOp5NCQ3mi+2+dXM/F448/ThERERecpAhcXIgcSuBSIe3kSRr5yPOUegoXZwQEBATqBf5D/nSl49lnn6WqKs8LxZISLFbw9vamm266qVa523nT5dq0aaO4CqSEXbt2XfCOCAjUR5SVltHqn76nuydjFZuAgIBAfYCkVpOkvsDuKP8fr1TJdLExd+5cWrZsGa1du/aidoq9UiDyJ4FrEZayMvrm9/X02F0jLveuCAgICCjiv+RPVzrmzJlDkydPJm/v01VqsbGxtGfPnlprMMlx3i+Zzi2Rr6mpoXfeeYcSExOpU6dORES0ZcsWOnjwID3wwAMXZccuB1yWYnKdI0wX9c5X7P9rVrwM2zxyx8fge/PUSmarKpB24zKixk/mZ08xO/ZXpBXp96IwoNvBS7LVPVH0VzqMQotyWFMUqHEKNK1dFbxkMvYE0lmCGqHP0I8LOWe/+QLEfPMWCggfq+BC1a//hGXU9iC8IJy/LmS2JjQGYgLaYon7gds99KDcstOUuykLt5A+yEMrW1hihe3+N5ELFgZ1xWP38okN4LtnCRca9rn9EYh5KxpFU4ec4MLtcWoFSqQey2LX3sL1U/qsQIFrKsaS7BMLP2J2g3EKiaMDKQoPdeG/R0mE3l2FYojqwTxOv/oDiPFqiJQBdbNOzC76HIU5g0bdBz5XOi8LL2mJ3OOgokPgsxWs4N/vj9e2dw+kA2YTF3uc0/BWiHlxIW5n6seFQEsPfwQxv7++Fny3deCUUjk9l4ho29wV4Ov2Kae1+nboDjFpv80H34mVXMA78XbUmInsngS+lDlcsD/6zS8gRk1IvctuxIVjdzVCTZllL+Cx+moop8Pat/0KMVXdUaDcNJRf3ynT7jn77wobXgd1CpW6FpoCp+PPp0NYUFAQqdVqysvjFIh/6+RKRPTKK6/Q3Llz6ffff6dWrVDk+FrAtZA/dfe3kukc8WSHit9vu+lxjFkUqEbOGH7dmhTezUkupLBrCjgN3OzfCGKUmn+oO97IbLfCdXRSQsq1USYirkTPa4S3X1gBz1Y3gRCTgkC5wc7vkWY1HgOXtz/4JDvPVRTYOtQ69RfwuWUNMySF7SrseECd55zTM1QyR24G2c+hBGnjsWFORBKnYOV98BrElGcgtV9+f5ALJhMRmf3wWFVpOD3GGYgSFkUKDUniHZweX+0XCzGuNpg7FNXwzwq3I0XRoiBWXxjVldm+8edXQRFYygXmXTqkAzmb9QRfTpVMcDqyGcTYFcaZRkYpVaKqKVEZdbJrWS5UT0QkFSN1Sy4Fka3CffJSuA2b1bLnpTKsslPZMJdWu/h2znY3QkxEDTbMUVn5dev0VdB3VTguJJMXOFiMY7h5EM6pTUp5jmqNwGYnJgX6WoBMwNtLg2Lk4Q68/mJahjNbaU7wrcgGX5k3325wI37+LJZL+BLnP+RPVzrkikkXW0HpvF8yzZjh6aB0991300MPPUSzZ8+GmMxM5LIKCAgICAgI1BHqOEnS6XTUrl07WrNmzdkXJi6Xi9asWUOTJ+NL4zN46aWXaM6cOfTbb79RcnLyhe3fVQSRPwkICAgICNRDXMMvmeoa5/2S6Vx8/fXXtGPHDvCPGTOGkpOT6aOPcLVYQEBAQEBA4OJDUqlIukCNgAuNnzp1Ko0bN46Sk5OpQ4cONH/+fKqsrDzbbW7s2LEUGRl5VtNp3rx59Oyzz9LSpUspLi7urHaTr68v+friKum1ApE/CQgICAgI1A9civypvkKSJCovLyeDwUBut5skSaKKigqyWHhVXm3FzWv1ksnLy4s2btxICQm8E8LGjRuvaL0Fy65t5DZ49Cj843jXtqLcYtjm5iZYEiqnx2UFtYaYsBTsPpH9CKd3dXEgnYWadwXXocm8xD76o5shxmTEUlK3jXebONlvKsQUW7DetKuGr7Za/PGBwXZsN/iOzXmD2dv/TIeYKbuxo56c8lX9x1cQo16Nibk2mlOpag6j1kXuNuwA1/pzT+vt0Lx8evqR+2lk0gkKNXkEbnevxxr+4hR+3p+Yi3TAvkuw3NReyCko+n2/Q8xDh5AmWePLqX629UjzUV1/P/h6f8XpSOUbkJZpK8fy5IZzXmG20xyJ+7TkefDJ6Y17X/8SYsLbx4EvSNbVRNcD6WTqCuza5tDyOcjvwbkQQynY8UYVw8vClegIJT9iR72CPSnMLvxwLcS0nYIVCide4h25XngH6YdK56EwkHdxqbhnHsSMvA/LtjWlnML6+w1I5+z9zSvgc0Ykgk+Ols89Br6S339i9toXf4OY+I4R4Gv+MKfVVn70LMT4NMIuPMtueonZj/34NMTc0hgpA65UPlepvDBGqUxcKuTzl8bbM+40mqtvlWvEiBFUUFBAzz77LOXm5lJSUhKtXLnyrBh4RkYGqc5JvN59912y2Wx0yy23sM+ZMWMGzZw581Luer3CVZs/6QLIfQ4lrlJGm4g8jPe1siZ9wLdkHxeSbxmKnLPEYOxyFCqjnPiXpUHMITV2C3N5+TFb3v2NiCjqV6RuybvzBg5BqmOhHeeSECun55S6kD4TXoX3i5/L+H4OqvoLYsqbojCrr6OM2UMWH4WY7+7BnNFrC79P21b9CTH5k+eD71zqXdPiUronOobyP/uDdug8VMp2T9wG253qxOnc8XehDmawlxl8LhmN6WgR3reJcLskI8/hyh1IE9mcWQq+wkB+vlIOY55+fQI+F8g78Sl1rgtRowyD5OB0K4uE42VFLHZXHvMllymo6oQyGscLseOcehI/N5GP3wMxtjZIFfvxJN/PgRtfgpiyEyjDENC8AbP1o6dDzKkP3gXfmptnMXtMPEouHKnE62/JCZ4zxvjhw3PjwHDwJfy1lNk7mmE+Gm3GeYlknSLXHkFh5SBv7IzXOZqPj9YZWyFGZfUCn7Ocf37LILyn5GuQ4ikt488F4TdMgJidNdg5rq2Wzy8rjuMYHtcQj4t/zh5myzugayuQsihw8eF2u6lx48bMbtOmDbMlSSKnE6nD54NavWSaMmUK3X///bRr1y7q0OG0XsfWrVvpo48+omeeeaZWOyIgUB8RFhpCD/ft8O+BAgICApcLUi3KvaULfxE2efLkv6XHrV27ltlpaWkX/PnXAkT+JHCtICzAj8ZE4ssUAQEBgXqDS5Q/1Uf8+ScuHlxM1Ool0xNPPEHx8fG0YMEC+vzzz4mIqFmzZvTxxx/TbbfhCoWAwJWK0rIy+u3ACerUMJLMXlfuKrOAgMBVDEkiki6wfPs8u50JXFyI/EngWkFpRSVtKC6m1iYTGTW1etwQEBAQqFtcw/lTjx496vTzJffFlhK/AmGxWMhsNlPB8X1kMnpKs4s+4N3kQm+7A7a1RbQEX9HLvMw38LEFEKPauxJ8kp6/xHCVYVe63XGDwNfGzMu2D901FmIaf74CfBXv8C5jAb36Y8wO7IZmGMvpK8fG3oTfN34o+HRNefc1t05Bl6M0F1y7H+e0s/IFSFk6lIw0wo5d+Apa/n4saw5cvxZ8bU2e8uvde/fRdb0H0LqZEykpzlNCO900HLa79VVeLp9yCKlcXmqcyIb/wulczmZ40WtOooaHPeMYs3XNsZvW+0kjwTdx33L+OXux7L76FJbrr+rEu+CtbYMd7xasmQU+eflu/sadEBP23Hvgc/3Cu8LV9Ec6gvfmpeDTxsq6oSgkt3lfLAZf0H2cXiWnlxERPXIQy69nV3Ha24vjsePk4++PAZ8ljdMmQobgdXR43pvgi+nbhtmVw5+EmJA07CZpPbiN2bo47Boj+SA1ReXHOys5Th6EmA+9sONcswc4/a/TprUQU77wKfD53sevd6VOUm+GtgXftD2fMdseil2bNnUfCL6Oz/JrRBuDHQtV/thdKn/ZYmY/9/TPZ/9tIxd9TJlUVlZWay77+eDMvatkz59kMl6YzpGlvIL8k3rV+T4KXN04MwZ/bNmOfM5p62xb9gOL6xGN47NMoftTfiW/3qNM2AHW9yiuvqr8gphti8BOhoUK3cJ+PMrv0w0DkILSOhT3Xd7FbNUJzNcOZSNt+X/dOT0oqjINYpz+WP3j3vwNs3PaIr16exZ+X8v5nDLv/zp26/TTYkco1W5Ov3fVIH1F2xCP8U615/cd2b+Xxt3Qm26mMAomjxTFK5UoU7A7l39+0+/nQIy5E95n1CH8WGUvxlwisDV2jnNdL6OLf4v0LvuwR8HnK6N9uqrxuFjbDQOfd0kadzhtEFOzfgX4MvpOYXaTsgMQQy4c166KUmbnxPeGmHArdv1alM6pW+Pzv4eY9U0xr+wVyC/mPVVIkWqjLwWfZJN12XPjWCz4fCH4gkdzGl+mD3aY9l6M1LvysbzhwqoTKIMSbtSDL6ec08C6xqIEybEihQ7Psg6a+ZV43q9PCAJfTMY6Zpc37gUx5myUJSmL4Pnh8RIFSqTCC5IQHz7PqhTeoYRmYPdvCuCyGQsz8bz3jkeaXVEVHy/L9/KxaK2qoPfGdKnT/ORaz5/kukv/hEuqyUREVFpaSsuXL6fU1FR65JFHKCAggHbt2kWhoaEUGYlaLQICAgICAgIXH25JRe4LXIm70HiBiweRPwkICAgICFx+XKv5k5+fH0nnWZFVW02mWlUy7du3j/r27Utms5nS0tLo6NGjFB8fT9OnT6eMjAz69FMUb67POPM288jTd5LR4HmLP+sZvpLz5BM9YduI23A1KSW8M7MbHvsFYtSxKKZbuOwDZgeOexhinMZQ8O3M52/GG341E2LsE1/E/SziKwjtwrFKQy/hwNKk8oqIUxGoWRRtOQa+Y7OeY7bThp/d6IPl4Ps4PInZyZ1xla/VYyhSJ4dGXuFCRM6ck+CzbN989t97M/Oo76tLYCXu5cXjYLtHx3/C7AWlWLGTPQvPqW8UF3I0NsP91DTrCL6ir7nYeeDI+yBGqsRVmgX5Ycye3AS5xaoaFFF0F/HKng96TYGY8TIxPyKigip+ngvGD4MYJSTew+OyVmNVXcx0FPV2+XDRze15KETYqRxF4HdM4xU07ZagmPyq5GHgG7BJtjJcjOKWKaFYZRbvw4+LW4N0zF0Dsbqww1szme0swO+j9ijMKcnOaeoTD0GMV4gf+LI2nWB28pwHIcZ6AqubSmUin+bHsSpr3ro08D2j3cLsv+7H7fp8+zL43A4+Dyodl6LN28D383y+Yjj+ZxSvL1iN4vghN8iqNcManv2npbyCgpq1v2SVTMX71tdqJS6gVbcreiXuSsTVmj/l5WSzcWRz8yTcu+g4bOs0o/B/tp1XUoR441qoxo4NEdw6voJeYceKiOIazDkiZA00ShRilFb15ULOaoUYqxPTa69qXjmlqkIhYEsANjYwpfL7n6Mh5gRZ1fjgE+nLj58NDwv55GF1jCWkObN9yzIg5qhKQSDZ21OJtnvPXurUsw9tWr+W2iQlnfXbv0EhdU0Az4P+fHARxPTZjfNwtpOfd6cLj7nCaaA4Pc8LJIVqILfCA5hFzefZgMJDEFMZ2gJ8hhp+nvMknHODDfh9qgpegW/zxWeAvEqs9o2WuCCzW40VgUqNU+RsAqX83leL40w+1msUhNSjDLifVRKvGjIVYJWbPQyfl6pkn2+sQhZEhU8Y+LxUfDtVdRnEKFWZkSw/U5XnQUhVEFZB6+0VzHZrFYS4a/C86zXc52/HeUKyVoCv1BjNbJMbK5ncGhQat7r5fOZlLYWYLDdWusvn54OF1RCTZMCKGXmFeoGen6tyi4WaxkVekkqmazV/+usvD4slLS2NnnjiCRo/fjx16tSJiIg2b95Mn3zyCb344os0bhw+854PalXJNHXqVBo/fjy99NJLZDyHXjZo0CAaNQo7GAgICAgICAgIXOsQ+ZOAgICAgIDA5cS5ekyzZs2i1157jW6//fazviFDhlDLli3p/fffr/VLplrVe23fvp3uvfde8EdGRlJuLr5NFhC4UmHQasiftKShq0PkTUBA4CqEJNXuT+CSQ+RPAtcKDAYDNWvalAwG0TRFQECgnkLkT7R582ZKTk4Gf3JyMm3bhgyA80WtKpn0er2iYNSxY8coODhYYYsrA7a7Z5HN6Cl7mxvGxcrKM7A8sqwhChEmlHPR5OoTWE5LCr6aIl62qapEIclTL88En3ovpzEFvzcPYr5XoFuZgrjApf0eFJw+/vte8LX8kNP6wvejMKCzRU/wxb3zJbPdq96HmJolSFW5ayWnROX98jPEqJp1Bt/sPbzk9anQaIgpD0RByIBz4q4jotvmroUYOTWOiKiZkZegPuzXDmJeqsBSYNsHXJxQ27gNxFAVlvQG9OEixoW+MRATrEArGLeXiyiqg5Batf3BZ8GX+D2nj96zE2kd9r8+A99LlXzs3TIfhduvO7ECfCpfP76fWpyu3Ec2g0/TgIuRdnZjSbErOA587WXXjXXLjxDTYgwKTrsy+Tl9qMsjEPOqgtCpnXj5ur44HWI6fPoW+Gy7/mC2pgsKhh+rwPUDg9qP2dEDO0GMtjc2Nwjd/RuzlQRgc7YgXS7yVT4WDt40GGK6LEAR2oKlG5mdWoDf19dbQUT4V061lRRE9kvuQZpd4zFcgNJ5CMenzYLXkRTKhUbd2edQhCswvk6hUp3+u9BtBC45rtb8qdjqJrvVQ0UJ0nCahhI1rsiFArveWp68K1HVlMbuqXJ+Hce68iEmx4XHV1fD761HCvGze5ZtAZ+8QUeKgoZquC/es+bv4XSS6Q2RmpN2xzDwtX4RRYzlkFPjiIgkG5+LiuxIldGFYh7kJTvwRySkxjWzI4WOMjzHvYU30aZpNxPt+YFq9niE4DWj8LdoDq5mdtR1CtpksnsREVFkEqeUuwwo3K7NQjpgTTS/l2tsmCekWXF8+snel9nCkRrnUKCKFag4pSZEo6B6r0DxlHe90hDGRBNSqQrU/PlFr8Dn1Poj/UkK4Pc1lQJ91FeFtDeHi4+9CF+UYUgpVRCYl/hxMClo3WiOo+C0MTiWOzLxmUrVDOlyudV8H8L0KBNyvBx9CVo+n5X4N4KYPAteywkpXChe3RDz+5CAWPDJaZJuA54rtxbHul6W99glFOLWVeN42VLIz1ePaDPEBLrx3Kg38XypVWfskOpyoUi6ZOfH84RMoLyyHGUu6gwif6Lo6GhatGgRvfQSb4DwwQcfUHQ0PjufL2r1kmnIkCE0a9Ys+uqrr4iISJIkysjIoMcff5yGD8euWwICAgICAgJ1g2tVuPJKhMifBAQEBAQE6gdE/kT0+uuv0/Dhw+nXX3+ljh1PFwZs27aNUlJS6JtvvvmXrf8etTpKr776KlVUVFBISAhVV1dTjx49qFGjRmQ0GmnOHGw7KiBwpWLPoWP0EWVQISkIAQoICAjUB0iq2v0JXHKI/EngWsGeI8cp5sFXaL8CC0BAQECgXkDkTzRo0CBKSUmhIUOGUHFxMRUXF9ONN95Ix44do0GDBtX6c2tVyWQ2m2n16tW0ceNG2rt3L1VUVFDbtm2pb9++td6R+oCo8lQykYeGYQ0MYv8fetMk2KZAoW2FJOsupW/QBGJqkm8G31wj76DwxuPYOStqKpYZH+k2kn+/QsPAnjNvAF/OZk5x8bv5Togxj8RyTCmPd5v63Bcpg4Zm2BWr1+P9mO0/bhrE6C054FvZcyL/nLfughhVKW43rQsvS3X/iRS3om+x/Nr35gFn/21NzSA7uclN/Jg+9/JQ+WY02nArs58agOfdqxQpUUd/28Nsn3uQMqhVKBeu2Ma7YvnlZULM4dbY/bBhLC/NLYxAWl+LH34Fn2Ydpz85ZXQ2IiJr1zHgu3PMMGY30w2BmKOf/gS+tb+lMtum0DWm24NvgO/7hpxXfFOvOIhpvQxpWiobp2UZmiPF1LvX3eDLlpW4v30EaQXrc5DypbuT09xCWiM9IHM9dj80x/Iy5lDZ9UFEtL0pcqtHneQ0tM/u+RhibkybDL7qVX8yO31tCsS0uR/n/j15nKbR5gG8ZnQ+2N1m219Hmd13dGuIcZrwGPv14bTP3DCkNqqsWPrfYc9iZldkYFe60M5J4Cv349eRd+qes/921Vxiulxtkp6rLEm6UnC15k92t5vs58zRkp3THdxapB7tUZgXk0I5VUUto40QEdl/R6p2wA1TmS2VYJejRPsR8BX7crpTEjJsKCewN/gk2bpTuC/SkfyL8PvGteUdqOwGpBFGf/od+BzyLlFqpL2VKbSOM8u6WdkV5sCsKtz3uMLt/Ov8FebhVJRT0EadQyPSGai8xkbuAXeSKsmTj2VNGQ3bvb4IO77K8cYbmGsereE56pbjpRAzIQy7Pxky+fe5/PCeEnf0d/DlNOe59PFi7N4VbcKxrpFNt24VPn5lVGOOoyI/ZjdIx67FSjDHcmqo3oL3Nacv0kcdEh9XXx5Anbix27Hjq69MXqR4MOb3XvKDQERROtmFVI1juCoe5TBOlfPt/BrhNeqvQBE06TgtLN+KMTEmpPqtTufzSb8IvMd7r/sAfJWDeEfpMoXrb+dxpK81DeJ5nlbhGo1cjfnv5va8y3RvM3aK3lLlB75mQbLueQrzbpYrAHyrvDhtuGM+0twafY+LJ7q7+XNOZ/c+ZlvceG+oM4j8iYiIoqKiLvpCV61eMn366ac0YsQI6tKlC3Xp0uWs32az0bJly2js2LEXbQcFBAQEBAQEBK4GiPxJQEBAQEBA4GpHrV7FTZgwgcrKUIi4vLycJkyY8J93SkBAQEBAQOA8Icq9rxiI/ElAQEBAQKCeQORPdYZaVTK53W6SFNr3nTp1isxmVKS/UpD2xmvkq/N0fApuk8D+X1uD7UPC7Mg1d5bz0kdHThrE+GbuAN8b67mqO7mwg4PzMHbT6rV/PbPd+ccgxqdJc/A1HMupdy4rlie6FDovSAc3MPvWAmxvqD20EnzqYk7ncp3CjlSbHkCqWL8v+H4WrMESZn8Xltga1bzk1d0MKUT+zbCcXXdOnNZ5mj4ZqFVTqMrzeaXHkJr2zJ5Hmd2545MQI9Xg8fRvxEuW1QpdBbO/XAK+kKd4yfJJC5bhJnhhBxN3L95BTKXQ0ET952LwSV151wi3QneFSoXuKIlLeem/ZMUuLs3jmoGvycf8fKVPxQcw4+dPg+/5/ZzW54hIhBjXOuwglr2Vl6GHTkZqqs/qd8GnGfAAs8vX/wIxneJPgE/zPqfDlqz8FmICmmHXEfP1nB5r3/k1xIz4EFukSzI64OhPkRqntmKJtCYmlNldv0DasKsY58EOej6O7Q4ciynP4jXS7jm+76U7tkOMEl1m2WR+jbTujccuYdQA8JUe5ufG7cTrqHLrPvAFu/j1d+QrD62wwo5zd13CLUm1EK68ulrwXim4WvMnp+v031lI/Bq45wek63zQR+H3yuapMq9QCHEP/h/4Tsq6EyV5K3Q0SsduaMZQvp/On9+BGHNvpHdVe3E5Bb0KqU5KOVwEcfpKoQ2pXAE6hS5cZXw+daoxffe3Iu1mv4Uf4xgz0ux8/0Lq9ImOvKLOqEB1+sqEHYmHhnuOS1Xe6d+hP7aBDFL2WX/DB/EesmAepy1mTH8QYpZm4D50jeHX0rCmQRDjrsY5fZ2V8yK7nvgLYjQx2HUvqpp3cw4IiYMYw37Mf3/2vY7ZyRHYLUypO6C8u2KNb3vcTydS9gqr+dgL/gvzBLpxCrgsMjpXsA+OF797Z+J2blmcgpRITNqf4FP7hzDb4RcFMXoHUtMaaTh9TZ2PUhRbdHj+GvpzWpjSbVCBZUcDTfzaKlVhN2drfxyzNtnxVKIM3uSDc6PFyJ/ZvO1Ie6ssx+PSNpx33i12Yyfe5j74A5/7/TizX4nBZ5xGkSgBEm/lUh4/liPtu+0dj4Kv6gv+rLezP6dXVmgV2nXWEUT+VHe4oJdMbdq0IUmSSJIk6tOnD2k0ns2dTiedPHmSBg4c+A+fICBwZaFpwziaqI2kIEn778ECAgIClwNCU6DeQ+RPAtcaGjduQls+mkdNYlFvUEBAQKBeQORPdYYLesk0bNgwIiLas2cPDRgwgHx9PW9IdTodxcXFXdEteCNnv0Mmk2dVSVOUxv5fsuKbZCUBWk2ITPBSYQW/OBLFlv0dW5idNvsxiIkagivxzp/eYvb+T7DSJ6R1NPgimvKVlcLFCyAm4DoUPyZZBYvKG1dkXLtXga9ox25m+0biilOn92eBz3qEV33p/fD79G16gi/zPf57gjugcKX/dV3AV7PVIwauIqLXP7kPYooHTAHfF4F8Je6LDg9BzNvHvwRf1A38zb+6IBViIm6/A3x0kleQNfLHRC7DhuMzJoMLhvtmo7i0pi2uRrh2czFwlQ+uwIboDOCTDLx6yxmAY9Ftw5U4ubBp/EwUwleVY+WNsySff7/MJiJSdR8Jvojm/HpwHsMKPU23W8Cnz+Lj2tEIq7KozfXgcsiOp/lWheojJ84d8nlIUqFIpb51V/DVyKp/1EMehhiVbM4jIjL34A++lt9XQIzPzfeD79QLT/DvM+CKaHQfnAeLNnCBckMgjjN9Ygfw3baEr4h+MOJViGn6IKr6Bk4axWzpIK5oO/KwAsLt4iuUMX09wraWaivR92tgmzqDJCkvyf7bNgKXDFd7/vTQ8v2kOWeuXz2YX+/vhR6CbSb9lQS+OzvyCsT2lbidEnz28xX1jE5Y+RqRgVXeWR/xhiDSDBTvTe3WC3z+8X7MTprzCMSc+grv90fGz2N2j2i8Dn9NxVzzaAGPm9ocq5bU5VhRmhDGK8F0G7Eqen2T28A3WJbjzH0Dq4b3ZpSCr1PUuZVTWvr4TqwMU0JrMxfL3luGAsJ+g7AKeoyWV6OfCLsOYqo1IeBrGcqP55gNWJnyXHxD8CUU8MraUi/MZ2xL8bxvlTWCaRmCVe0aG4rVG3s9zuyoDoMh5vA8FEQP8pJV7GhwoVReJUVElFPBc46uMX4Qszkfuy1HGWX3Q6kUYhy5eB+1NucNgR7xwfwpfBU26LE5eLXfwCZYZeOnx0fcQCu/Rv4oxfPw5Oe7wecjE3P/YxQevO+LMVe5MQ6bJ8lRtR4b37wRwT/rjl+eg5hu+Sh2fqIhb2rzxchXIKbLEcxtX23Ec2lJg89ZHd/BivyiHP77jr6IVZiOvxTmwb68cqlJAB+vFs0l7Ogt8qc6wwW9ZJoxYwY5nU6Ki4uj/v37U3g4PsAKCFxNyCwspdd+XE9Tb+xG0UF+l3t3BAQEBBBiJa7eQ+RPAtcask9l0noqoiQyk7F26hwCAgICdQuRP1FeXh498sgjtGbNGsrPzye3rEu9U0FG4nxwwbO+Wq2me++9lw4fPlyrLxQQuJJQVF5Fi1Zvo3E924mXTAICAvUSbklVC02BqytJuhIg8ieBawklxUV0iCqoKfmKl0wCAgL1EiJ/Iho/fjxlZGTQM888Q+Hh4Yq6kbWB5Ja/rjoPJCcn07x586hPnz4XZScuNywWC5nNZire8RuZfLF08gyUKBOayHiMSz/KbEmBQmRLwyTTqz2nKNlPojC2OhgpUdbDnE6mjWgAMXIKERGRPqkbsx1ZSNNyFqAgnSaUlxW7qhQE2hSEuFWmANk+IdVJ1xxLnckt+ywFMc2aXWvBZ2jHS0ldPoEQ49yP1JhzhQh3HzlOHcdMoVUPj6RWUR6/sWEcbKdP4iXLxSs+hxi/USgMKIeUexx8rko8xnJBeV2jVvhhATheVDK6lVIJs5wKRESkjuUC2rZdf+Bne+H1o/L143YsitBLTiyNtR/hZem2HBQi9ErqDD6XTCBVE4ffZ929FnxyCpYShU/pOrLLKBhe7ZBaYTuOwtEko7lJegWqocLcoTL6/etnq7yxbFv++SoDniul3yenTqps2CCAlOiOWk6XcetQgDLvw9fBF9yHf5/SPumaI43XfoyXuFenIw1UH4K0CaellNkqHdIK5OKkREQ1p7jQqFe8p1zfUllNIUPuo7KyMkbBvtg4c+8qSD1EJiOWt//jtuXlFByfWOf7eCkwduxYevvtt8n4/8dg7969lJiYSFpt/dPSu1rzp4Mns8j4D+MoWIf3lFwrJurhaj6XuLU4B2rzsGFHth+n2YS6SiGm2hAAPt98nmc5AjGnU1tywXfKm+dBYbibpCk5BT6HPxc2VtUgNQ5yHiJyyvIXJWpcGuHvkx9hjYKqcVQV5gCZXvz3nbIgfa2DP55Tq84zBvbs2U09unahLR+8SG2aeI6r1ABzlQwdz1WiU5AitTWsJ/jkaBaE9CRfLY4zuRxGqQnpcjkVmGua9fy+HeKl8DCmkKOerOBxCQ7MrV1eKIQv9x0vw8/WKZzTOBXPGZVkGCzR2AzH283Pc1oV0vHjHdngy/fm41ppn4wq3HetrFFRnj/S5YJtmAO4VfylpVujxxidN/iq3fz3GIuRAqZ0HuSf79ZjPqN0TR6w82vSqMOx6KUwPm0y4fRyG84JCbuXgk/qxQX71ZYciMlQYzOFaIl3PFXlHIUYdyBSQ9VVxTxG4Tw4fYPBJx+PjnB+3i2WcgqJbVin+YnInzwwGo20fv16SkpKuqifW6tXcc8//zw98sgj9NNPP1FOTg5ZLBb2JyAgICAgIHCJIKlOa+VdyN9VtBK3ZMkSqq726Jl069aNMjPxpXR9gMifBAQEBAQE6gmu8fyJiCg6OhoochcDtapfHTRoEBERDRkyhJVUnWnNW1vunoCAgICAgMAF4hrXFJAnR3WRLF0siPxJQEBAQECgnuAaz5+IiObPn09PPPEEvffeexQXF3fRPrdWL5n+/PPPi7YD9Qlpi94j4zlUiagX3mP/r1Lo3rXnrrvBV3iElw8aI5CW0uaREeBzBvKuKsdmzIEYrReesoYv8+4dqizsxlK+fy/4SMW7saQux650jV9/GzezcrrMQzHY7eLNXe/idv68s5OzCEvQ7cGNwJcrY+IcLayCmF49bwefU1ZOq1TCrIhzuucFBwbQQ/feRQ3H30X+ER6hVrceSysn+WGnLDleDUPKnq4771iWsXgxxESPxe5y5Sf5Sn1QW6RpHVJHga/R4c+YrdRJrsQXy2LNMubJqVWzISZuzlvgU1Vy+lqpOQ5ifBVmInURL8n2TuwEMUplzVTGu+c5s7EcurD7RPCFqvi4PjB2NMQ0uxPHur4Xv5admUiFlRRohNXX8e3cn2H3EGcN0gj9bp/EbK0VqWpSXEvwuQ7x632vbH4jImrz8nTwOfz4vKfKwM4rLpMCDe3gBmarm2PHu7A78DxYZV2idHFYPl/w9afg82vNf3PuFqQbx8/HDlD0+8fM1ERiR6G8X34GX/CTbzL73NcabouFiLArZZ1BJElXDK7W/MlbqyKfc2gfxko+fx+owm6yiUac3yRZfqFES3EExIEv1FHK7GKNP+6jgs5ESRCngTsV3k8GKtDXvDT8+nEoXE+5Xnj/1dn4PgToFSjmChQ6XTanRRcGtYCYWBd2X6vS8lzFtwypcU4Tdt0M0/GbcrhCk6wUCx6XRnqPLyIkiMbdO4lq2g6lkxGe+0gDDe5nbAWnz7ia4v2itcKxqrDxl7K+atwnJfmGU7JzE1GD8g0BVZijupz8eFq9kF6pK0OKUgN/nlM5XBEQk1WNY0hdzfc9wID0tQAdDlq7xHNNKQCvNZ+aYvDJaZllVux4VxGA1EKN7MIxW4sgRpFK5cePS5CzFGKK9EjvCqzhx1iJkiUp5PxeEh8vNUH4zKEhHC+SjT93WF04l/hYUUqgeTZ/9nK1xHxbqVPZqQq+D4lOpN6W9xgHPoPss6wmfG6Ny0e6sT1INo4jMO+yaDHf1pn5+VNgSZLNhePTO4JPKJUqma2+hIstIn+iESNGUFVVFTVs2JC8vb1BaqC4GOeK80GtXjL16NGjVl8mIHClISo0iF6ehQ/eAgICAvUGIkmiQ4cOUW7u6YdCt9tNR44coYoK/jDbqpWCbt0lhsifBK4VREVG0pPPvXC5d0NAQEDg7yHyJ5o/f36dfG6t2z2UlpbShx9+eLZLSvPmzenOO+8ks1mhskBA4ApFRVU17d++i1okNiFfn78XhRcQEBC4XHBLUi26o1yc7iH1BX369GE0uRtuuIGIiCRJqndUNJE/CVwLqKiooN079lPjZonk44MVaQICAgKXGyJ/Iho3DqviLgZq9ZJpx44dNGDAAPLy8qIOHU53ZHrttddozpw5tGrVKmrbtu1F3clLhch+3cnk4ynZc//JaUXpK9fJN6HWLzwJPsko6/ChUGrt1mLXA0nWBaBKgRbWZMUvCtvxMkpnbBuIMbZRKF1tO4jZUUWFEKMqwA5NtmN7mP2CBel5zs3Y9WDl4EeZPeCrZyFm/8ibwNd0VE9mR/YaCTFkx2NsW/8Ns9U3PgQxW596H3yd3/ac05TUdOoxdiqtWP0XNW/lKQvVzsXPumdoY2ZPHzATYqaNGgW+11bw8uvIZ7HjFlWVgMu/M+8OqNThK9F2AHz2vncx27l+CcQUtboVfH47v2d23B14HuTUOCIi64bvmO1jQsqgKhDL9V1NeOe4dDvW65dWYzl0m2Z8Oykfx3DwpsXg2zyTdwNs/wSOxQMLfwRfC1knPl1jvP5yf8LtwuTd3dpgZ0VNUDj4vmk1hNlDV8yCGNtfX4NP35lvlzQbz4Ok0YGv5ou5zFYl4u+zblsDPpWBt1vK0WPZtq/CHOA//E5mK5XY60w4f1J3Tm9s3AC7Cjp2/4r76cM7gyhRDQPbpIFP2r6C2evvf/XsvyvrycuMawUnT+I1Xl9xteZPb23JJL2350WCWsWT8GldcG5ZnYFC530bcGrMyTI7xDSiMvBV+HL6Ub4Ft9Oq8MEgr5LTiEJ9cD+VKG3BBfuZrfTQEaXQUdO65Sdmp3ZDWm1Dg0KnrCpeleenQI3LduK8GL6d52KlB5FGrL8Hq42Kq/i9NWTDRxDTuDPeI+kcms+JfQfo9htupG+H96bmwR76omNgN9hM2/56ZqsLkObubcDjachKYbar9QCIUR9Cimp0IL+3KnU1M0cgTavUyuf20OI0iHEe3wm+muP8ecLY52aIiVXo1GyP53mBLm07xFQp3H/1109gdq4WKe3+CtS7Hdmc8tXFpxS/j5DqF2hJY7bTiN+n9CykknVkcypQ8QIrkX5YZODnz1WD99xAlQIddz8/VrommHe9ewzzylsS+e8JK0BZhLIgHEM/5POFg9EKHehOaXCcvbkxjdljk1HCwl6o0NVXBh8dnuNSF35WrJXHBXgh3fjj7dgR8YH2PK87UYrH/GQJPssmR/DnHruDn79yu8ih6hoWi+VsZ7x/azpS2w56tXrJ9L///Y+GDBlCixYtIo3m9Ec4HA66++67acqUKbRuHb6MERAQEBAQEKgDXOPl3mvWrKEhQ4ZQUBDq/tQ3iPxJQEBAQECgnuAazZ/8/f0pJyeHQkJCyM/PjzUiOYP/WgVe60qmcxMkIiKNRkOPPfYYJScn12pH6gMqj6eQ6pwVpLydR/91myNzXwPfW0v5SpGSCPYxBUHtjA28Iqn/rxiT++oU8FWr+Rvo0OEogm0rLwWf9sRWZlflorCXTyC+8S7Z9wX/vvbpEGPvhqLJrcZxIWDrCVxRazZ+IPicFVwEU1WSDTGuGhTckwx8Va+gBsXnmq5GsfPiRU+d/XfZqXwiIgq3F1CczfMWvywSRQbdTr5K89U4rPjQDV8LPnm1mMuOQovuk/vQ17of386CKyT2bVi5oZMdK5dCZZH0JAqNO2/ozmxtl2EQU/79h+DT+vCKFpfCap2zJB98+hheiRKXth5i3DW4QlKZyq9btRanOe/r+oMv/vpdzFYSnG774RDwuQvSuB3SAGLCHsKKHUlhVU+OzPlYpTTsZ15Z5GrUEWJ08Ungs21cwWy3A1f6DR3wuBhuf4LZqtRtEOOV3BN8rmB+HHRvT4MY//GTwJdv5NuFnNoKMaYbx4OvRLb4GKAzQIzUsjdup+YrjYFVuFqn8kGhf5XRj9m9fl509t+W8gqiVt3pkkGSFMVD/3WbC8Tbb79NL7/8MuXm5lLr1q3pzTffPFuNo4Svv/6annnmGUpLS6OEhASaN2/e2e5qFxOff/45PfDAA9S2bVsaOnQoDRkyhJo1w+u3PuBqzZ+eisghk6+n4qcqnleUbj6F837HKLyusir4hVxYhSvjDfP3g8/alFc2HCvCnGBoIFb/xKdvYba6cXuIkc/xRERuP17ZYA9LhBjJit+n7cVzoyaWYxDzdS5WigyVVfYqCZRH1mCFl7v9jcy2tMGmMzHH1oIvrGlPZs834XU7Wh0AvnOLxUo0fkREFNK5DUU19OSSU4dhtfb/cnnlTWw0Vr4qVUqrjLziAhq+EFFZkz7g88/i1UZBDsx/s11YzRGu4jmHUsVOYeth4AvsOFz24ZjTlcfivdwhq9Iv9E+CmIaD4sCnklW/hxVivq02Y+7X1cDvhyXeWFlkVFB3tu/h1WLH22EO2UxBvNoSkMDsVSewar9NuEJjkRo+TzT0wuqjIhdWBJYn8GcMXw2+LAjyLgVfVjmfh8IUmwHgcenZgI8hzC6IDubhXPVKJ/78UuGr8FusuA9Fsur+BIUClCojVjz65fHxWKTFiu6HW2IlocvFj0tz63GIaRaE15HD4MfslBL+ORUKv63OcInyJ6L6lUP98ccfFBBweg6vq4YktXoVZzKZKCMDO1RkZmaS0YhJg4CAgICAgEAd4cxK3IX+XQC+/PJLmjp1Ks2YMYN27dpFrVu3pgEDBlB+Pr4gJiLatGkT3X777XTXXXfR7t27adiwYTRs2DA6cAApvP8Vf/zxB+Xk5NADDzxAO3fupI4dO1JCQgJNmzaN1q1bRy6F7lKXCyJ/EhAQEBAQqCe4BPkTUf3LoXr06HF2satHjx7/+Fdb1Ool04gRI+iuu+6iL7/8kjIzMykzM5OWLVtGd999N91+O1bRCAhcqdCoVBQU4E8aDfKaBQQEBOoD3JKqVn8Xgtdee40mTpxIEyZMoMTERFq4cCF5e3vTR2TyX1YAAPsTSURBVB+hVgsR0YIFC2jgwIH06KOPUrNmzWj27NnUtm1beuutty7GTwb4+/vTmDFj6KuvvqLCwkJ68803qbq6mkaPHk0hISE0duxYWr58OVVW4qrxpYTInwSuFag1Ggoy+ZBGLfInAQGB+olLkT8R1f8cqi5QK7rcK6+8QpIk0dixY8nhOF2ap9Vq6f7776e5c+f+y9b1F34DbiaT0VPubWzJaTcqfwWKlBWF1+ZPKOUOBVpK3OAu4Gs6S0YVsyIVKPj+p8Dn1vPVT3fGHojRNcLWzQUrljE7qC9SZVQ15eCryOIC4UGp+H2anBTwhfbqyh0Kq8uuSiypd8vilKhxaR98DL6Y599kdkT+XohRomnRdZ5z04WIch965LTh8Jxrv37DYDPvY7uZrdqC4ssVR7Fk2dSdn3fXrlUQI6f+ERGpZef51CcKx+CeB8BXs38zs3XxKJCc8Nwc8ME+KYwN7wSkqJTu4mXp5qQkiFG3xDflzt2cymjrhuXX3iVp4DOGx/HPKVMQvXcgBSPyDi6IbpOdTyIiXRCW8Luq+Xi0r/0SYlS+fuCz53Pap9oXS5Gj7n0YfHLxTNfu3zBEgSqma9qOO3yR6uAqRiqq+wAfLzaF+UxpfiE1F9AN7IQlwVIN0kmC8//g36/R4j5l4HXklfoVs+1hWOZvy1wBvoAEXhZ+6rsfICZi5pvgc1dzakrhpx4KSHmNFeLrFHWsKWCz2Wjnzp305JOepggqlYr69u1LmzdvVtxm8+bNNHXqVOYbMGAArVix4sL2sxbQ6XQ0cOBAGjhwIL3zzju0Y8cO+uGHH2j27Nl0+PBheuaZZ+p8H/4OV2v+JPmYSTpnDtPb+bVtuGMYbOP3Hd6zTjo5NaZ9CF7//Vfg3PXtbk4tNvT4H8Q4D20EnzqR52KHCEV4m0ah8HeWiu9D5QNIQ/N5BRugbMvh82d+BeaVgxojx0Vy8ntWjQvT9zQrNsdo4uY0+ll/ImXJa8z94Mt4h+/7N1G7IOaJv5ASPGmV5zzEEtGJ7AIiIjqXxPPiwlzYblvXnsx+/TjS194o2gI+RyNOIyx74zGICRo0DHxbfJOY3bEa733hJjyeK7P4/bdXHOZmmnefAF9ODs9DgtskQIyjYBn4zHdwmrnRhNQjdS5KJVhWf8vswn0opN7wf1PBV+jL75vBWShiTjqkbi2LGsbsqlOlEOOOigKfqoJfD8Oa4LX9yT78feNa8ev07R3YuOizlUhF3X4bf+F5zyHU8Zt9bCH4fhs0ndnLsjHHekmN3xeyi+czL/si1emRLpiruLbx/Dez8Y0Qo8D0o4b+/NyoyzIhpstLKFp+cDI/nrtyMDdrGYI5aqCd5793bsJ9SsnAxhwaLa/m/Wgsb3jhVKAe1hkugSbTlZZDXSzU6iWTTqejBQsW0IsvvkgnTpyeuBo2bEje3godfwQEBAQEBATqJeRdRfR6Pen1PFEtLCwkp9NJoaE8EQ0NDaUjR44ofm5ubq5ifG4uPmD+V7hcLlKp/j7pS05OpuTkZJo1axbZ7fiS9FJC5E8CAgICAgJXPs4nfyKq/zlUXeE/yaN7e3tTy5YtKTY2llatWkWHD+PbUQGBKxmHTmZSk55D6OAxXAUSEBAQqA9wS1Kt/oiIoqOjyWw2n/178cUXL/OvuXBotVqma/Doo49ScTFWQpyJrQ8Q+ZPA1Y6UYgsltWpBhw8duty7IiAgIKCIaz1/qkvUqpLptttuo+7du9PkyZOpurqakpOTKS0tjdxuNy1btoyGDx/+7x9SD+HWepFb61lNtKZzypehBZYGq/Lw5YO7itOIKvdidyTvFgpdZGT0OLcBSxPVJdibwO3FS6tzvv4CYsKH3wa+wN68O5kSdcxtQzpgVB/efUVq2gliij5+FXwBdz/JbNf2nyBG3RspUZrDvKuYKx5pN7HPYScE1/Yfme1ugl1j1CE68Fn3e+o9Kwty6ET6KVoweAqFqzxvp6eXovDaT90mMntNAdIdlTB/dVNmOwpzIEbeyYqISGrVl9lRDz0JMS4n0sLSf+BdBBKmIF3OuvUXxX09F15tkOJWcQi7/gTdyMeeI7QxxEgVWOpsz+Nj3ScPj7m7HDuR2HPSmJ33F9bvGmOQEuHdkJevaxW6yznzULDXnimbJzpih8Sa7UiBNAzhFAX3/j8gxh4UDz5druxhVKGCw1GA84QuugmzXTmpECPF4XWklVHvnFFIjZOK8LPknYCUKHyOsKbgKwrhq0BBR1dDjNofu83o+vM51WJAGoq5hcK1JevCE/PAgxCTtwBpysETZFTGiS+c8+UWomfeg23qCm736b8L3YbotOC0yeS5hyitwgUFBZFaraa8PE5byMvLo7CwMMXPDwsLu6D4/wK37Me/9957dP/995/tnFKfcLXmT/ageLKfM440RWns/6/7bQVsc1yB3uUl/ftA/mAMdm51Gvj139+KNGmpGueNX0q43ECfBpgTWBzYhStEy+dd6Y5bICbdiZIAXaN59660UqTW2hRax0kyirfqixcgRnvz0+Bz+vB73Ss3IuXb9Bc+GLnb82Ncbm8NMa9UI43J1dPTFbl47z462as/bU4vogIfD724+xjstlrV5SFmL5mEHegWKHR0knfw838AO7KmPY10wAOjOTW1gw5phCo90iS1au6T00KJiFYNeBx8Q4N5PnhKgzlIuAHHy/4S7mtdhffaNCPeR6Nbcnp82mDcpxQt5g7eLj72TgQmQYzVgeNzwy5OiXp9UEOI0ebiy0ZbhCyfUOjaNqERXpO0k+f3HaOwg+AD03vidvmc0jazP+5nake8tsbqCpjtcmIXtRxjP/CFdebzy3iFjsG6IKTaSoG8W2aUERdHzApdNqmKn1Pb4R0QsrkFjnWHiT+/9E7H51ZSGGdOPz6fvDEU8+Zt2XiNdDnMn1NPOPh8U6MwxuoKdZ0/EdX/HIqIyOFw0Nq1a+nEiRM0atQoMhqNlJ2dTSaTiXwV5DzOB7WqZFq3bh1169aNiIi+++47crvdVFpaSm+88QY9//zztdoRAQEBAQEBgQuHy+2u1R/R6W5n5/4pJUk6nY7atWtHa9as8Xyny0Vr1qyhTp1wkYGIqFOnTiyeiGj16tV/G38xIX/pVJ8g8icBAQEBAYH6gbrOn4jqfw6Vnp5OLVu2pKFDh9KkSZOooOD0S9V58+bRI488UuvPrdVLprKysrMrhCtXrqThw4eTt7c3DR48mFJSUPBZQEBAQEBAoG7gruXfhWDq1Km0aNEi+uSTT+jw4cN0//33U2VlJU2YMIGIiMaOHctELR9++GFauXIlvfrqq3TkyBGaOXMm7dixgyZPnvzffuwVDpE/CQgICAgI1A9civyJqH7nUA8//DAlJydTSUkJeXl5KoxvuukmeNF1IagVXS46Opo2b95MAQEBtHLlSlq27HRHhJKSEjIYkBJxpcCdn07uKg9drnQILy/10mKprj4eS15dW/lqpNet2MFBpdABLiOQl42a9dj21VvlBJ9T4qcxpCfS+igwGlxl33zAbP/+QyHGbUTKiSaGl0y67EipK9ynUNJbzseG/7crIaaBQhcudTAvx3RVI0VKqfTYex8vJQ1MxI5+ad5IR4qN9wi5aWtOv5Xu1yOGmvl7SiLf3IZ0pBPnSY+To3z/Pmb7xGGnCW3yAPBV63nZvV6hlNyixhLH/IO87Nd/5Y8QE9ClG/hcFaX8s9fidqUjsAxe78PHp+U1vB4MgdhNxzhkArPdpUh1cjTG/TwVfh2zY9ohfU1dUQC+9a5YZnfOWwsx7ua9wOc8zLvulAU2gRhv43bwOdbxLnSnVmHno/iGSAup2sK7yaX+hGXNifOQ/mD5hXcLMg0eAzH27XhNatrz4+fe+h3E5O/ATnySmq9hBPbHripWLYodm7/nVFtV15vw+z57B3x+rVsw28uCdBm7AmVP346X2Z96bwHE1BRh18ugk/y69T7hKf92VF/a7nIu9+m/C93mQjBixAgqKCigZ599lnJzcykpKYlWrlx5VpgyIyODiW937tyZli5dStOnT6ennnqKEhISaMWKFdSiRYu/+4r/hGefffaseLbNZqM5c+aQ2cznyNdee61OvvtCcLXmT2mVRL7nXPINTbykX5OP9BLTsk/AF/wA7+K0vjPSB1tvWAs+OcXsy0y8H46Iw/m0rcTpLNUOpOuYXHhv35HL5zdr9PUQ08qAOZxWxfdrbx7OLbkWnD9Gt+b0mdjrekJMoUJDphTZxzfwO8+1ZZeDmZUKevlFT/3zvbww7/QcfPKOu8iu9oztnxQ+7JVKTgMvnI3n6vdWSEcauJ6PoSwjdm17qQtSxYKLq5ntcKVBzLBNmJfMHcrlBSq/wHvtsBvGgu+ExHPwRhYU+11f1gB8sWZeGZHiiIUYUqBX3pfOc9t3W2LM5nyUU2gezCmshwqqIcbfC6lb8/vy8ak6tgFiLNvWgW/Z4/xYBa//E2ICDPh9ndsOZrY1C6/RjHIcZxHrVzA7vO9oiCnQIj32sCqC2Y2bI2XJacNjvCiVX28jn8LchSwow5Cp5889Ebu/h5hlRsx/b3PwfDSrPf6+kW9hN7NPXbxroSsK5TAaGcFF6nJO5yqQsFtf92yUi1B15OcvsZJfDxZZ1+a6xKXIn4jqdw61fv162rRpE+l0nJoaFxdHWVn4vHu+qNVLpilTptDo0aPJ19eXYmNjqWfPnkR0ugy8ZUvU9BAQuFLRKCaC3unajqJ9RecfAQGB+gm3233BFLHaUMomT578t6toa9euBd+tt95Kt9566wV/z4Wie/fudPTo0bN2586dKTUVFzrqA0T+JHCtINbPSHfpwylIpaCpIyAgIFAPcKnyJ6L6m0O5XC5yOrGI5dSpU2Q0KrxdPE9I7loeqZ07d1JGRgb169fvrCDUzz//TH5+ftSlC1aM1GdYLBYym82U/8sHZPLxvEyQC1pnqfDtdnRVGvjcOr4S4E7dg1/atCu4XAZ+IjUnt0GM5IWVKYXffs7soJuxQqFm++/g0/WQDVwJV7gkK75NlmQrXPYQFHJW7fkVfNSkMzPVZQpvRxVE/+wneEWS1BErG1THt4DPWYSVL7CdN65Uuar40l/xtp0Qo/XBFefjP/AVhOZjsaLMcMNE8Ln28lJETTAKc0pGf/A587l4X3HT/hCj+QQri4zjnuAxpSgCKDlwJdUeyit0VEfWQ4wqCPc928y3Cz3076LiREQ1Kfy8a4OwWk3TAatjHCa+oqbP2osxCuLqkpqvOlub46qp6te3wScXCHdkn4QYl6wZABGRrnESs4vXYBWRswZXGv1b85XU/E0o7OgThnOVVxhfYdI3bQcxVbvwnOobJjJbUqgGUhIMl897SmLdO6fMBF+7+dznUBBbd5YpiPqq+PmTvFC01aWwXfnJTGb7RmL1pryakohIk9CWO0o9K3qWikoK7HozlZWVMVHIi40z9670rJwL/h6LxUKxkeF1vo8CiKsxf8rLPsXGUYWT5xPmo1hy77ZiFbSUwAW8nbsxd1G1vwE/S3b9n3LgwpBSlZIcCd4O8GVasZKiRlY90syCjSnk1elERBFamYB3TRnEZKhwDorS8mNV5EbR9LAi3If8ID43F1Th76u04cOFt44fz8YKU4RSRbDTl++7OgUbb+THYQXG6hO8G+SoOMxHXXuwCUROEhdcP1mCYyrEF19yyZ98DhcoiBPHmMEnr5iLdOE9JU+D1RxhNdnMdimwBJRwbgUYEZHWjhU75RLek02HePWIFI2CzNV+WBXlVcFzI/dJzJ/KEjHX9JdX4xRlQow7CKv0nft5dZM6qTdup1DxnOHkz0JGBeaHSqGyT76f8nmDiMitwfEib/JUGnsdxJhq8Hpw7eLnYV8iNghI8sKxZ/fh40Np7iquwes2WiYQvvkUfnZ8AI6Xajsf1zo1HrzY6jTwOQLjmC1vUEBEdMqm0GBJ1hRBXhlUUW6hTk1i6jQ/EfmTByNGjCCz2Uzvv/8+GY1G2rdvHwUHB9PQoUMpJiaGPv7441p9bq0qmYiI2rVrR+3a8YeUwYMH/0107ZGVlUWPP/44/frrr1RVVUWNGjWijz/+mJKTTycibrebZsyYQYsWLaLS0lLq0qULvfvuu5SQgCWzAgIXipyiUnrrj+00pn0ihRrxoVVAQEDgcuNSlXvXR0ydipQdJUiSRK++il1PLwcuVf5EJHIogcuHnNxc+mjh5zRx+CAKD65/nR4FBAQEruX86QxeffVVGjBgACUmJlJNTQ2NGjWKUlJSKCgoiL74AjvWny/O+yXT3Llz6eGHH2aCUH+HrVu3UmFh4X9OmkpKSqhLly7Uq1cv+vXXXyk4OJhSUlLI399T1fHSSy/RG2+8QZ988gk1aNCAnnnmGRowYAAdOnToitY3EKgfyC0uo9f+3En9m8aJl0wCAgL1FldZznPe2L2b64Ht2rWLHA4HNWlyuoLy2LFjpFar4aXOpcTlyJ+IRA4lcHmRm5tLz7+/lG7scZ14ySQgIFBvca3mT2cQFRVFe/fupWXLltG+ffuooqKC7rrrLho9evR55S1/h/N+yXTo0CGKiYmhW2+9lW688UZKTk6m4ODT5XwOh4MOHTpEGzZsoM8//5yys7Pp008/rfVOncG8efMoOjqalWk1aOARxnO73TR//nyaPn06DR16WrT6008/pdDQUFqxYgWNHDnygr5PbQogta/nRYLdyOk5uYNQQLj0MxRja1XNyypJgSbiUip51XC6nC2iPcY8glS4hrPm8s/OPQEx1bmF4NtazkuBu5mQ0uM4hAJxpOHlmM6QphCyJwJLXu1lvDyyswI9zxLSHHxe4VzkTF2M9Bnr8X3oG/QwszXLUaBRO/Ip9BV6tDzUDiyXJiKqLsIS9w4fcVHZSfEoWHpLItIIu7/3GLOtx1BEWQnHv+ICiU0/QHqeq1Ej8JW8N4vZQYOGQUzNIaRqagY0/Nd9mtXsNvDdO52XVn/4yh8Q0/MmFMuO6d+B2Ur0p0OTHwBf0QufMbu7HrdL+2QJft9Qvp/aHSsgpqoQS+NVAzj1VadwvZNKYaq18jkg8PphGGNGcclSmWB/WD+81tShKPRfGs2Pp3oLrk6UZ+SBTw7vfqPAV/gJimUXj+MNEBoXIK2vxX03gq86ls97KoWx6LYhJaIyl58b38YKNN4BSFcNLOU0BreSgP53H4LPmMTplBtsHmHQShfOpXWJa3kl7s8/PfPga6+9RkajkT755JOzL1JKSkpowoQJ1K0bUnQuFS5H/kR0aXOozw4Wk5ePR2i3bTinECQ1QyFZbSZScZwpfJ6QuqAeRZ4d6WtZZZym0cAf84s7PsC5pOuzfE6Ysw0p0cZ4vLeuOcKpMfevQ5rI7/egzyKjNn15AoW/Q3zQ93ISp1EuKMFmElkBKAi7qymf93u9eDPE/NkB76PaGn78NCp84RjpGwE+9TkcJad0+jzNG/0CBZNHwPr29uGwnett3gjjoWCUlPBegc1GXsriOeoz+/Bl1uuFeL9/Po43FnmlE1KyHJt+AJ95Oj/ubYffDjE5J7CJR9PkOGYPnz4EYkZnYe5nl03UmdU49r20SKXybcXzGdWunyHGOxbpVq1e588Piw++CTEt7sFnDGefccxO1SDFPNQH86DjMvrY5hOlEHP3KWwQoN1zlNmnDqDsw/96TAffsrs4HXeWwjVT8ely8H3SgY9/XxXSTvfUIG2qdUfeUKmpDh/Y3Vt/Al9Wi2HMjtWjiLnRC+c421e8WnfgfKQtVv34KPhSnuHi+IY4zD3Hx98DvpkD+Pi86RV8ZtzcCiVHAl5NZ/aB3+YzW4muV1e4lvOnc6HRaGjMGHzH8J8+83wDP/30U9q7dy+99dZbNGrUKLJYLKRWq0mv11NV1emHpTZt2tDdd99N48ePvygrYD/88AMNGDCAbr31Vvrrr78oMjKSHnjgAZo48XRScPLkScrNzaW+ffue3cZsNlPHjh1p8+bNF/ySSUBAQEBA4ErDpRSurM949dVXadWqVaxSx9/fn55//nnq378/TZs27bLs1+XIn4hEDiUgICAgIPBPEPnT6VxBCZIkkcFgoEaNGrEFqvPFBWkytW7dmhYtWkTvvfce7du3j9LT06m6upqCgoIoKSmJgoJQ7O6/IDU1ld59912aOnUqPfXUU7R9+3Z66KGHSKfT0bhx4yg3N5eI6Gz7vzMIDQ09+39KsFqtZLV6hI0tFlw1EhAQEBAQuBLg+v+/C93maoPFYqGCAhRfLSgooPLyS1tdJselzp+I6iaHEvmTgICAgMDVApE/EQ0bNowkSYKXZ2d8kiRR165dacWKFWwR799Q6+5ylwI6nY6Sk5Np0yZPd4qHHnqItm/fTps3b6ZNmzZRly5dKDs7m8LDPeW3t912G0mSRF9++aXSx9LMmTPpueeeA/+KJknkc06HqW4bObVJdRLpHioTlua6ZN01VKXYyapqyyrwqX05XU7XCDuTSGbsSFEZzOlqejt2E9AUp4HPreGrpTVBSK0qs2I5baiFl8ra92FHKk0YdpEo3cDpXf7D74QYeacCIqKDI3k3uaQFSHtzleSDr2LHBmYrderyjokCn6abpzz/ZHoG3ZDcn9qTmUzkKVN+ax/SZ1yRnOqXMXMKxAS1QsqZTnbBZvyyAWJMDbC8PGQoLzPO+RrpTxG3jwVf5RbeocWhcFxM3ZEa6shMYbbLWg0xhduR/hD+AO9mZ9v4HcSQC6dsZxWnk3n3xq4cjqNIGbB1Gc3sygWPQEzAAzNxH/b8xkypRU/cTYXuNkodkuTI/Ak7K0UN5PQdXRukvZ2cNxt8DZ6YweyqgHiI0bnxnNok3uFD3kWGiMjpg13p5F0nrW7sxuJTgh31qv/4itne12FHmpo968BnSOLUFGcAUv+UulCqq0r+NaZ6I5aly7ve2XuOhxivMoVOOQZeGl8gebrdlFss1Cwu8pJ1lzuWkU3GC/yecouFGsdEXDXdUYiIxo4dS+vXr6dXX32VOnQ4TRPaunUrPfroo9StWzf65BOkXVzNqIsc6u/ypwMns8ho9IyjMJK9fHLinFSix3xGK2sJtScXO9wGPTMOfE3f+YjZZZ/MgxjjPbPAl1rO54mGPgpzSxm+cNvl4i/mFG5h1N56GHw2GR2+rNsEiJFTpIiIzLLuWSdKsANslR3ztSBvTq+KP4X5mrMp0gHlKLYhfWVdOsoGDA/z5AUnMzJpwP9eotbD7yPfczp0vqfD+2hNAe8uZxmJnXH9V8wFn+p2Toky7EVamLMN6pvtyOHjqnEg0pjaP/QN+E48xO+Rq32SISatBHOjSJOe2YMCcVyX+yD90NfOryOXAt1KJctdiIiOxg9gdtM87PL3iy4JfIONXFpjhwtpbynFuO+3ytoPFtgwTwizY55O2Zz29hVhp9oRqkPgczTm+VNKCc4vf6UVg29kC36/9/rtLYjR9hoNvhItz9OzJyDtNPFDpDk/uY7/5mf64DOA9e3HwVd91wvMLrfhBONvwGMcsJrTG7cno0RAY6Xucg4+50Ttxzz9k+EvgM9vLc9th5twrsz1QzmMcUv2MHvGEn4MKh0Oun7HtkvSXU7kT0Rr1qyhp59+mubMmXM2d9q2bRs988wzNH36dDKbzXTvvfdSx44d6cMP8fn374CEznqE8PBwSkzk7bObNWtGGRmnNXnCwk5zRvPyuI5IXl7e2f9TwpNPPkllZWVn/zIz8QFCQICIqEFsDPWhIPaCSUBAQKA+we2u3d/VhoULF9L1119Po0aNotjYWIqNjaVRo0bRwIED6Z133rncu3fJURc5lMifBM4XDWKiqct9s9kLJgEBAYH6BJE/ET388MP02muvUZ8+fchoNJLRaKQ+ffrQyy+/TI8++ih16dKF5s+fT6tX4wLBP6Fev2Tq0qULHT3K33IfO3aMYmNjiei0gGVYWBitWeN5k2qxWGjr1q3UqVOnv/1cvV5PJpOJ/QkIKKGmpobKyE6Oa773gICAQH3FGeHKC/272uDt7U3vvPMOFRUV0e7du2n37t1UXFxM77zzDvn4XHvdQesihxL5k8D5oqbGSuV5meS0YdWVgICAQH2AyJ+ITpw4oXgvN5lMlJp6uhlWQkICFRZiE7F/Qr2my23fvp06d+5Mzz33HN122220bds2mjhxIr3//vs0evTpcsZ58+bR3LlzWfvdffv2XVD73TMlc0UHNpHJ6KE8uDJ4qbOkx89zNe4CPjk1zZGOJdP5f6wFX8RoXjZtU+iY5q7BMlV90r93zZFT44iIJBmdRHJgIlBzcCv45LQedwF2e1P5ob6Es4B3cVIpdAuTjMj1dJXJBnUIio9JLiwTt8o6g+h6YJcay/L3wOcV7imD3516iro+toC2LV9EbRM93ar2PT0HtvvxV04jzK7B7hML1mC5vqo576JiNSI1Tv3nYvC5qngZtSYQt6s8ehB8psG8e4BLgSKlqkBdE8nFf4+rFEufpeA48Mlh3bjiX2OIiPQtrmO2IycNYuRUJyIiycC7xFhiOkJM0RPj8fv8fZkdefeDEONW69An6+Zoz0bqmBL11R3IaWCqaqQeuC3YzU4y8OvGbfCFGKrAMnFnTBL/nP1I4StYjTTe8NGc1urS4XWrRHNVl8s61Tnxesh97xXwhUzldFj3DqS4qdpejz7Z9zlP7seYxh3AV2HilFmfGjx2p+Y8Br6Yu3kZuu3YnrP/tlTVUPiYpy4ZXe7QyaxalXsnNqh7Sp/A5cOlyKHOjMHCdcvJ5OuZex2n+LyoiUKaiKTB+dRZkMXsOXa8Zp/qhhTan07w+fOGnF8gRonarGvchtkupTk3JBZ88jnPocLfotm0DHz7GvNuU5szSyHm6w1p4Jt3W2tmB/tgdfWpMszhdmbz4zKlKa4tu0/sAt/x+H7gk6OhASlK7Z7fcvbf1XknKPXz/9Gb36yihOaee2CvQOyUpdRNTg6l7nI3JPKKu5ah2CXO5MJuzquzec7YLxKPZ/Ic7JSlVvPjt/NuzJ8cCtIT1m/nM1un0Nk43YLHpWHuFmZ/4WwGMSOiMP91yGQJMn76C2ICX8eue/7p/PuUOrmeWorSDOGzeS5d5UR6pfE47kPxmpU8JgHp/6q+KK3xwV7+XNCvIZ4HhUaxVCrLy6X78Lng4KyPwZdSwJ+9pjswf/o5Dil0N8ZxemObGUhX3f8QzmdyGZSUYjwPbaxHwTc/h1OQmwZjfqjUuO3xxbwD3FMjW0PMzQGl4HPJujfLxx0RkXvAfeDbLqOrbpRRG2sqK+j5oe0uCV1O5E9EXbt2JaPRSJ9++unZzrcFBQU0duxYqqyspHXr1tHvv/9OkyZNgoWrf8IFCX9farRv356+++47evLJJ2nWrFnUoEEDmj9//tnkiIjoscceo8rKSrrnnnuotLSUunbtSitXrrxo3VkEBAQEBATqM4RwpYASRA4lICAgICDw9xD5E9GHH35IQ4cOpaioKIqOPv3SMzMzk+Lj4+n7778nIqKKigqaPn36P30MoF5XMl0q/N1KHDn4qoLSKpikUI3jjuVvgKtWvAsxXvEohFZxiK+8G4JRVNyQjOLAlWG8SsInFyugbBEKIuIb+SqbU0E8W9v7DvC5vMzM1pzcBjFuf+TgO8280kZTcgpjjFiZYv+RC/Ppm6HQomXzWvB5RXIRRY2CLsD3N88E34B5w8/+e096DvV47kPa/N5satM47qx/7cTXYLuSUj4+Br00HGIMQ+4HnyqXvxWu2vYHxPz46HLwDXuTixNq++NqDx1GEfG0JVyQudE0FMZWEvV2lclWeJt0xhg9Xg/2b/ixspXjqqK51yDwySuSHAFxEKOuwNLNmkC+EuaVfwT36QgKhmsbcOF2+0msAnN0x+vBK51/VvXOPyHG0G0Y+OQNApSEcRWrm7Qy4c+cFIipborzhNchzqVWqsLMmfM/8EU+zFdcnQdxTDm6olCm1sor7Ry/L8aYcKxKdLXhVUraXBT9JAX6hauilNmqYFwddJ7CYyU14HOjfJ4iItJmHQDfybe5wGaDSZ7KN0tFJQUkD7hklUz7ZaLL54Pycgu1vIpW4gQuD86MwU1HMsj3nDHYRMvnrm+zUKR2yVasgn7nVi78G+yF2z2+Eq9j681DmN1z90aIkYsvExFp7uL36cAvsVqmYQlWRZb9wSuljw9G8d7CKqxMaRnC75FNb8SkfXnOWvD1/ZpXT/+kbwsxzUPw/pt/M7+3dliB1VWZbjP43tjAK3Jf6hkKMdXfvAE+r1umnP337r37qFPPvnQzhVEweY79m7swJ/a582tmhyf1gZhPpg8AX/zHvMr04x54Hu5OxtwvrJjf3x2BWEHT6dWd4Nsyhd8vxv2UBTGxQXgenuvKj59dixVXT/+G4/qxfTz/DX4Qq+FLPsJmOD/O4WLgNQr8ngVjUEj9lkXTmH3vFKwwWz8SK/nbhPN7iEGhXGbmb8fAd0pWIfThHTiu+zyBYu6rdDwnjup7HcSkLPsdfEEteFOi+8JQeP/uGXeDL/d7vg/BQ1BM/uuXFoPvoyDeMCr1S/wtTRUaKTR5KZ3Zh2ZjReeeKhxDfi/ew+zInu0g5vcW48HXOoxXPD3wFc55+TnYoXXTZP4sq8rBc+wOw8q+/23gnzXv+sbMtlgsFBEedkkqmUT+dBoul4tWrVpFx46dPodNmjShfv36kUpVe2Wl865kuvlmLAP8O3z77be12hkBAQEBAQEBgasJIn8SEBAQEBAQqK9QqVQ0cOBAGjgQu4vXFuf9kslsxpUOAQEBAQEBgcsLl9tNrgssSr7QeIHaQ+RPAgICAgIC9Q8ifzqNNWvW0Jo1ayg/P59cLk4I/Oijj2r1mYIuR56SuYLfPyeTzznClXm8lFtJWFlOtSAiIrXs3V0m0j2kMBTBVFl5+aA9A8sOrelYTqu/ZSr/+jQUcVQS2XaWlzC7bB2WlvoNx7JRSUaDcZrwuKisKFDuyuDlyae+xhXbmGnPgM8towMpiT2XrkaxOeN1Pfl2CqLitjQUZVfJhZVbYtm2OmMP+JxxvMx34b4SiLnfvQN8JC9FVCE94PCrKFDe6BP+m11fY+mzNjIOfFLyDdw+hGKMrlYKop+beDm7pikKarvzUPTaHSujI21FIWdt6x7gK/91KbN9broXYiQ7UlhVNj723Apl6W4Ninzm6riAaNhJPC52hfEiF/V2O5Ai4aq0gK/y4B5m+96KQuNSJpYsy+cFfevuEOM0IrXBueV7ZtecQqqKacBt+H3H+X6e+PQbiInpgyXZkkwg1atdL4ipOYDCqpJs/JefxBbp1fl4bYX1559fk3YcYgwxSM9Ty+Z1lbcRYhxhSG8ufpfTFoLu9FANLeXlFNS47SWjy+1JPVWrcu+k+Kirqtxb4NLjzBg8IKMc6DWcLqNSEJvdn4fU6SZBnA4cJCF1W1WF17+c5uqUcA1VV5IOPnnDk0wfpE3ZnJgmx5r4PUSyVkCMphQlAcoC+VxSUIUNERpo8LPkdGqLIRhCvNe8D76avvy+6WvHe5FUXQo+l4nfQ2okpBoqCVU3t6Uy+8izmNN5B/uBL+ZuTvOxHkGqmr41Urfy/LkQdpkV1VIaObPB5/TjFLoqF+ZdegXKV2opPw/B3jjOLDYU4o428vFSozCmlh/Chitjm/G5+UAphFCAF+5DukwE3luLlBerA49VlZ3ve7QZtdkaeuGYzbZz4fsQhePyyd488A1rypsEHVMQuI4woqi+VjahKJ0H+bkiImqm4sdYKT/Mk/B+6CWbz8zV+FsKdPhsYtbzcVVQjcfOoTS/2PmYdRtwn1SnkMbvljXfcWvx/JXoUCTdrOb7pSnG/NBpjgBfycKZzA4aNExhn7BxgrwZlaqSy3FYyisosGXXS0KXE/kT0XPPPUezZs2i5ORkCg8PJ0mmmv/dd/iMfT6o18LfAgICAgICAv+M2rTUvdpa8AoICAgICAgIXAhE/kS0cOFCWrx4Md1xB+rO/hec90umNm3awJutv8OuXVhJIyBwJeJoRjZNnDqQFr3zJjVOSLjcuyMgICCAcBNdcE3yVZYk1WeI/EngWsTRE2k0+teN9Hzn1tTAjK3UBQQEBC47RP5ENpuNOnfGZk7/Fef9kmnYsGEX/cvrG1wVZeRye8or5d3IlChEmpNIf5JT09y+fhBj3YXUNEnDS0I1IdgRw+v6ceCjcl7+mfP1FxASduMQ8Mm75fn1xg5f1o0rwKcZwCl0qhSkvJQ0QYqZX0Nebh3eOxdiXDov8DnzefcOZyLSboxD/PCzfHhJqHPb9xAjp8oQEbnOoRFWVlTQ1u07qLo4j1TVnrLeg7Nehu38GnG6Vbv1SNex3YdjyGXnZaqGoZMgJmEMlq5qLfy4uAdPhJhcyQ984VW8DFeKaQ4xkgVLgVUNedefyjVfQYzhRqS0ybuhKXUHdBiQomTqyWl9ZV4KpchFeP2VruHdgVxjZ0JM2fS7wNfg/geYXZOKpciagfeAT8rmdFhHJtJc5RQwIiLzQE5NkxSoFSc++Bj3wcDniXAFKmzRZuz4WHn/K8xukIQUAlfuCfTJqH5aHyy/9uozEnzZC/k1EtkJ6RZlR9PAFzqKd0nU9MR50Lh2Kfjk9DjXiKchxrYcu/D4xHK6hctSBDFKJecB13G6qOvQJs+/K5HiU5dwkZtcF5j1XGi8QO1xLeRPAQY1mc7pBKd28/uaErW5cxS+eNiZyyl0IYWYX7gbYAcqaSenYXtFIDU2P6gl+L48yO91I5ojrejPkzgnNIjlVCN1Od4z/3Ih9S4rhX/WkMZIXTlWjnP6gTx+vbYJR0rWxsY4Dw9O48fP0RC7cKkOrQOfJoovqhkUqDL7W/UEX7PVnm6yFXmnaG9hKQU//CQltPYc+3XdMR9dv5jnDrf/jh1817vxnLaR0cCC09ZDzOd9sGvq2M0fMnufBinRnQLwGIcsfYE7Jr4AMaEK1C2Vg4//vfn42WY9bieXv2ih0AW6qu1Q8OnV/J61Px8lLBr4Y7696jgfn80UOuWpKnGsG335fVpXijR3IqS9GTT8/HWt2gsx6SbsrCanAxYr0NACFc7DURunmTbyxn36dlcO+O5N4tv9VoQ0u+5b5+F+Xs+7NycQUiIXncT9TAjk3cV716AUhSOmNfi+S+fHoWecH8Qo0UBJxfch2wevtVA35jUl43inwQ0FSPXt4Y2ahNLHzzLbPYHLD5SrkdZbVxD5E9Hdd99NS5cupWeeQXrzf8F5v2SaMWPGRf1iAQEBAQEBgf8Ody1W4oQa46WDyJ8EBAQEBATqH0T+RFRTU0Pvv/8+/f7779SqVSvSarmG3Guv4Uv/80GtNZlKS0tp+fLldOLECXr00UcpICCAdu3aRaGhoRQZiSvPAgICAgICAgLXOkT+JCAgICAgIFAfsG/fPkpKSiIiogMHOIvjfKn+SqjVS6Z9+/ZR3759yWw2U1paGk2cOJECAgLo22+/pYyMDPr0009rvUOXE+7rhpP7HJV41fFN7P+XxWKZ8Yi0TeCjMk4Dc4RHQYhegT7jMvNuHrvHITWn9ePj8fvaDWZmxO1j8bOrysGniublwdZtK3G7Gixxl3dMsSuU7/qXpYFPknVHqegxAWLsbzwCPr+WTZmd9xzSyYwx2E1LpeXD2xAVgzF+QeCraOKh49VodhMR0XuDJ1G4ykP3KVToHkJ0hFkj24ZBhL45lv26ynh58uF7x0NMzMfYiW9nP069C2mJxyBy/hLwOQ2cIlj58SyI2fchls9bcngZ7A1/vgsxjn1/gE8TyTsp2iJbQIz9G3xLrr31MWab05Ea940NuzQ2HPoUs5ursYNK8dPYheewTMmvpF0ixODZI8oO5iXLEVosv1bCTjUvR24ZhqXrcXciPdaR2JvZSp2W/IqQihp05GdmVyiU2Jfq8QH3xFhehaH5AecJqwq79SXewSmJLksxxISNxN93dPZsZvtE4jWqnvYG+Iw6Pqca87Grp9UvAHyHjHw86vzwhqqb8QD4QpL5vCTpPPQEZxXOm3UJIVx55eBqzZ9sLjfZzhlUKcW885hWYY5IUJgqO5TKqL4RjSHG6YMUs88NXE9iVATSq/dmIgXjpqY8LrASaT5jGiCtr9rA5yXfIqS0t4lGqpFWRlUxuK0Q07QQdbmC4nj+WahAD+q770Pw2YdNY7YuF+dFZzPs2lag5hSXAAfeZ0bsXAY+R4pn353/n9s4dv5KjhJPp9SevyIN3CWjzEs5SDtPK8FuhPEf8zxBevJtiGm+B/P0AhOnb3c5sRZiHBG9wVc2lt+fghTaJq7PwHE2oJp3y+vUCJ8ndqsxB0j34VnHXzV4HkYRdvlbncHztZv98f5bakA658SWfszWFGFH69+tSJ2MUfGc2OAXDTF9NbifFTaen9mi8bhE25BiVqrj47NGoVNeVGUa+CQXv27c+UiPva8FPrOVOnhcSQ3+lvzBj4IvUNZdLvXRxyBmzOuYpxtk57nGCzuZG/KPgO/Gxk3BJ0dxDT6/eKs4FU6twrGoLsdnvQYB/Lkq3ge30xTifpbdya8jb1n3PrdCN8S6gsifiP788886+dxancWpU6fS+PHjKSUlhQwGT2I9aNAgWrcOH04FBK5UxMTE0hB1MPkptEMWEBAQqA84U+59oX8Clx4ifxK4VhAbGkgfPDSSYoPx5b6AgIBAfYDIn+oOktt94YfKbDbTrl27qGHDhmQ0Gmnv3r0UHx9P6enp1KRJE6pRqH6pz7BYLGQ2myn7o2fJ5O1J+rS9R7O4vDex4iP0oZngc+1ZzezSnbgqpTOhaJztdi6EtiMbq48G6dLAV737L2bX5BVCjN9gFIS0rFrOv3/kdIgJtOD3LWxxM7ND9ViVFRxtAl/LCd2YnXcLfl9jG64GSpX8jX5eGIp+bmnaEXxDt/AVYeu+DRBT1A0FoLWLnmT2gU9ReLT9VnwYCO42mdl37sGqHiW8/tPjzM78aQ3E/Dn+FfCNSeMC72X9H4SY3Ak3g6/5x58xW3LgSurvRSjS3M+Pj8csLVZOKc0mITLxRf0JXFV0O2zgc5WX8hiFarzSvfvBFzjuYWY7D6AQaOZ3v4Ivsm8nZsuF/4mIVGZcQScVf1dfFIX1Ttua4fgc+DMXxs6IwtXkuEoUj3fmpjHbVYqrfOo2fXE/nXwFz7b+GwjRd7oBfA7ZSpVrzWL8bAeu6v3U6HZmR08ZBTEBy34EX+x+vl+Hm94EMc0OLQdfemsupG5z4mBsolOo6Mw5yuy9fji/BMzHa0vvz1feg+/2VAxYysspqHFbKisrI5MJ58KLhTP3rk1HM8jXeGHfU1Fuoc5NYup8HwU4rtb8KS8rg48jic+LksIcL9lRSFZeKW2LQLHuY6VYxZNoT2O2y6hQ3Zy5Dz8rlM/NMSYFceLiNPA5/Hm1g6YYc5ddbmws0tqfr9jn2bDCK8yFVSduHa+KUjp2x+zYQKORH/89OZV47PwMmMOllvC8ICEAmx/YnFg9opJRK7wlvDdIu34BnxyWJBQH9/7tLfDpO/KGNWmGWIjJKMMcJzmCV6c5FZIX4wnMGR2NZHlCYSrEUCkKY+dE80q78HJssmEPwao9XR6vAnH4Y0V+th3HbF4FP+7tdPhcIJVkgS8/oj2zQzIwX5NMmAdlmTgzotSK1TJ2hfHiK6tAjjPgeKlUqKrJlv0+H4XKlwgtzjn5Tp7bBnnh2JfcCuO6kjMOjjtRzDrKiOehoIpfb7HVaRCT6R0HPi+ZIHpKMV7vbcOwUlJj5VV0NVqcE/KqcA6INvJ5KKUEj5282oiIyEsuvO/AuUt+LyAisnnzMZRp4eezotxCHRpH12l+IvInjh07dtBXX31FGRkZZLPx8//tt8imOR/UqpJJr9eTxYLloMeOHaPg4GCFLQQErkwUVlTT98X5VKrwEC0gICBQHyBW4q4ciPxJ4FpBYWEBLXx/ERUU4AsOAQEBgfoAkT8RLVu2jDp37kyHDx+m7777jux2Ox08eJD++OMPMpvxher5olYvmYYMGUKzZs0iu/30g7ckSZSRkUGPP/44DR8+vNY7IyBQ35BdVk5v5WZSgV28ZBIQEKifcLndtfoTuPQQ+ZPAtYKsU6fof9MepVNZp/49WEBAQOAyQORPRC+88AK9/vrr9OOPP5JOp6MFCxbQkSNH6LbbbqOYGKyePF/Uii5XVlZGt9xyC+3YsYPKy8spIiKCcnNzqVOnTvTLL7+Qjw+W8NVnnCmZK1y3nEy+Hhqb2ujP4irW/yzflJw2LDv0TmjGP3/vbogxt+8EPjntRhXdDELcWqQxQSlixgEMCU/Az9Lw8khF+oysFJmIyJ13ktlyWhMRkTqhHfhcWVzIUR2KA9e6C8XH9G168M9REP10qxUURGUCf1LmQQhxKoiWq/09QqC7jxynjmOm0PrZ91BSnEfs0KsrlnLXhHDBPc2OFRBTvhvFq/1uGs/3yYiCpSor0nzk592pQA/Q5qN4plvF6WvO1L0Qo4lrDj77MS5cee5x+idI3rxcV4n2pvRZ8utNF4ll8HJRcSIiZx4XbrWmo3ClT3ekhdlT+HFwFObg94Ugha78IB9XxpYo0Kgy4JyoiuM0EMlWATGkULZtPyGjCCo0EZAUfI48TucwdOiHMelHwSefv8x3TIMY94G14FPL6IaSASnCLgOukEiFfD+dMa0hRkmA0q3hc6PkUijX34v7qQmTzUMK20lhOM4U5+L/x6Wmy60/nF6rcu9uzWLrZB+Li4vpwQcfpB9//JFUKhUNHz6cFixYQL6+KKB8Jn7GjBm0atUqysjIoODgYBo2bBjNnj37P62i1UdcrflT0YZvyeTr2fe0Dz9icQ2m4Lzh9MXKraofFjF7RdK9EDO0KTYD8C3j80a6FsWJvRUoNQFblzJbug7puVYtjtu9eZXM9jMg7U0JR4v4djf5IGXJFo7NMeRCswUKwt8BBtSONFjLmJ1HCr8lF+89/WV9S+wKc3VWBS6+pZd66J4pB/fRpJv70ZYPXqQ2TTwi0+V7tsN2h5ZwWpb90xUQ01NCilmKkTfoUGqEdLIEqUZaWb7dKAApWUo0wtxK/pvltCYiIrXCPqxL5+ehXOHZoVecP/h0av75oapKiClV4TnVyXbCpxqrydTFKHJfFtHmHz+HiEhrxUrMtbJbclcFyYytWTjOmofwvOBw4fnRwnRuTufRpKMsieTjBz53ZSm3A1GgvMoX5w7fgsPMljduISI6Wojn5mbZXFWtIFBudKGgveoEb4CQH98DYpR6foUV8ec/t1phXnLh2KsM43mrj0LjlMoQbIbjVYZjSI5SX8ybK+38OMivo3KLhRJiIi4JXa6+5U+XAz4+PnTw4EGKi4ujwMBAWrt2LbVs2ZIOHz5MvXv3ppwcfB46H9RKzdhsNtPq1atp48aNtHfvXqqoqKC2bdtS374KOiACAgICAgICdQan6/TfhW5TVxg9ejTl5OTQ6tWryW6304QJE+iee+6hpUuXKsZnZ2dTdnY2vfLKK5SYmEjp6el03333UXZ2Ni1fjvpbVzJE/iQgICAgIFA/UN/yp8sBf39/Ki8/XQAQGRlJBw4coJYtW1JpaSlVVeFL0PPFf2qZ1aVLF+rSpct/+QgBAQEBAQGB/4DalG/XVbn34cOHaeXKlbR9+3ZKTk4mIqI333yTBg0aRK+88gpFROAqcYsWLeibbzyVtA0bNqQ5c+bQmDFjyOFwkEZz9XX3FPmTgICAgIDA5UV9yp8uF7p3706rV6+mli1b0q233koPP/ww/fHHH7R69Wrq06dPrT/3gjK3P/74gyZPnkxbtmyB8rCysjLq3LkzLVy4kLp16/Y3n1C/UbZhDbkMHgqEeTTvUuXdD7sjUUk2+vx5Em3SKJQrJnYHl0vPS0LdO3+CmIp9WBJq6tST2VII0opcXljq7D7Iu9KV95sMMVpHCfjIyTteSa1xBda24WvwWY7w7QK6YfmnrnEb8JGdl8U6dvwGIUB5IaLs5Xwfwgcj9c9ViWW/BxcsOfvvrIoq6hjoT7kr99IhHw/tyvkhdo4La8vLbouP5UJMq2cfAp99Lz8P9kLsTKINwQczXVPeBcu+6XuIcTdC6pZ8fDoKsFzfVYmUNm0rPmbl9EciIlVEI/wsA6fL2f/8AmJUvrgPhgROJ5PTr4iIHCH4fSob787kSkUKmFK3CzmdSxePlEFqfB24TJ24jopaocuQnMpFRFT0xbvMDroJ5xenH5ZyS514BxrX2iUQo+6AY72iHadTqtVYMi0pdLcJCI9j9r4aLM0PbDkMfM4X7mN29J3YyVGlwluQ/NatLToJMUqwHdnKbCUKproTUmEqdPxeZixGSka+L86pXl/NYbbPLZ4OdG4tUu7qEi63W7E70r9tUxfYvHkz+fn5nX3BRETUt29fUqlUtHXrVrrpJjwHSjhThn61vGC62vOnrMgOZDmHchA9m1PmLWqkI+lUCt2KhvN75C16pCIYCvDec8LA6SveCjSmIwpUnKyQ65ndX0Jar8OG13OHjJXMtndAPa2scqST9frrdb7dhGchxq6wSi6nvUW4FebvUqQjqatLme0TijlB101vgu+HjpOY3TESj0GkL+a2Mb4eill4TTB17dmbypoPoLR4D+XYKxHvT9fdyvlWLgOeP1ca5mt+wZzS5u8og5jYCBx7JU4usWBa8y7EFPa8D3wNHDyvKzNgXpKr0MGvRSi/byrR0KL1Cp349vNuw+7mmDcfK8Jx3dHE86AX92DMkGaY44Q65DQmpAwq0fMSg/n9RFuBeWyUOQB8Jh0/z121SMtxVeHzi5zq5zbh/f64TiF/kl3esQrHXK9wbgr8uRyGbw2e4xsao5SH/Djo7Ng9tNgX93O7F58/+7vx2laivlZFcHkBpS67Sl3ifHI4zc4REIcxp/D50x6dxGznj29AzM8NR4Mv0sS7VfYo5B271ZW1r565UNSn/Oly4a233jrb2fbpp58mrVZLmzZtouHDh9P06dgJ/nxxQdnb/PnzaeLEiYr8Q7PZTPfeey+99tprV2ySJCAgR4yvN73RLuly74aAgIDA38LlvvCk54zGi7zTmV6vJ73+7/Wm/g25ubkUEsITfo1GQwEBAZSbiy/elVBYWEizZ8+me+65p9b7Ud8g8ieBaw2NGjWiD7/87nLvhoCAgMDf4r/kT1cLAgI8L4BVKhU98cQTF+VzL6i73N69e2ngwIF/+//9+/ennTt3/u3/CwhcaXC63VThcFzwW24BAQGBS4UzmgIX+kdEFB0dTWaz+ezfiy++qPgdTzzxBEmS9I9/R44c+c+/xWKx0ODBgykxMZFmzpz5nz+vvkDkTwLXGpxOJ1WUW8jpvLSVnQICAgLni/+SP11NcLlcdOzYMdqwYQOtW7eO/dUWF1TJlJeXR1rt33fQ0Gg0VFBQUOududywj5pO9nNWGYtlbSpCLPvlm5AtvgP4NKm8K4CqSUeIce37HXy6KE79cTRDvQaT0mfpOR1JqROZnBpHROQs4qvKpr8+wM/2wq4OJTt4t6mgBtj9SRuFNCajjMYkaRU6wvkjLazsx8XcPo7Uqph7sAQ8ctLjzC75+n2IUery1/Jxz+r57qOp1OfuJ+nLgV0oMcBTshuajLQiU2tO9QvtWgQx8mNOhPQ477a4kl2zfzP4bId4hxZd294QI1Vh6bjbyemHSrSi6hNIRyjcysv8g9onQYw9E7fTJ/JrRFKgjxbLxhQRUVCvXsx2e2EFgCb/OPgcDZKZ7VWG50Gp85hbNj5VPgodI05iubAzn49HlQJ101WOtNOgW8bz71ei8KXhcanZt4XZclohEVG5dxj4Aks4Dcy+fwPEaGUUTCKi6tj2zE7chl0o1Y2wm2T2UwuZ7SKkOijRFsnM6Qcu2XglInJrkf6gkc2DUlUpxBRrjOALyOQdH51BcRijw5fMmoEjuaPKc45VVQqdAuspMjMzWXXN31UxTZs2jcaPH/+PnxUfH09hYWGUn8+pLw6Hg4qLiyksDMfluSgvL6eBAweS0Wik77777h/zjSsNV3v+FLpzOZl8PNfloRa3sf836pBeEmnE45Fp59d2jBPn7w0OpCiVFPDOToPDcI4PTl8NPup0CzPza/Baz7RY8bNa9GT2838irffmljje4+7gK8S7C5Cu057wvmbdK6OTdB8JMXZ/pPXazPx+ZCrB/XTcjqvWfb+Yy2zvmx+EGHUe5mLHZj139t+Hikrplh/X07J+nanZOflTeSXO6T6D+D0kewN2SU5Y+Dn4Aov5sXLnp0OMKhQ7gan94pmtT8K8K9gbqWIZrnBmx+XsgRg/bz/wZXrx8xChxWOQ51Cg1cf1Z3bLbMwJOilQxVwS71Q3pRNSsnbmYDe0ZgH8mlTtXQkx1Kw/uEKdxcxWukeXluMccKyQ06JaKZwrpY5sMcd59+GKbmMhpqQYr9vCKn7c432Q1ndYGwe+r/dzGl+7KKTwpRYjDa1bDD83g9/eAjGJcUhlnFu8jNm2cTMhRm3FOU7O9FOq0KnC00BGWf5Eanw9sEnbBHzbd/Jnmpv7ouzKwU14Td5etZHZu2IGMLuyXCFfFKgzbNmyhUaNGkXp6enklo0ZSZJqvVBwQS+ZziiON2qELxCIiPbt20fh4eGK/ycgICAgICBw8fFfhCtNJtN5teANDg6m4GBsOS9Hp06dqLS0lHbu3Ent2p1+cPzjjz/I5XJRx464SHIGFouFBgwYQHq9nn744QcyGAx/G3slQuRPAgICAgIC9QtC+Jvovvvuo+TkZPr5558pPDycJAlfmNYGF/SSadCgQfTMM8/QwIEDIQGsrq6mGTNm0A033HBRduxyQP3ZLFKfI/z94xwuMH37+xNgm1863wm+vrOHMru6oBRi/Jo1BJ+zhK9i6toptDQuywdX5YZVzPa+4ymIURv9wOfI4wLFhhZY1eMy40pccFP+oODwQbE7VTWukBiS+e+x7voTYnQKqxgqLR+mgS0wxhHWFHyqSr4C6hODq5/UGCvRXHs8VWaumtO/48uVJyiYPGPjfgUh0LwdvIonYeLtEFOydSv4fB98idknFMRCGwbgvrvSD3I7EwWuVWY8N9YtvzBb1w0FSw1dcJXUWJjKbMmG1RouhbHg0nKlRWssPmgGdy/E7bz5ShwVpUHM4VkvgK/xmx/y/WzWGWIcWgVx1y38end2RbFCtYLYalo0v9kkFCHlRatwHiqC+Zg1VOKKmhSGK5s+fkHMdiv8FlMqVinJBd41yQMgxpWtIJIue+7VhOP155SfKyIKMfCblFSOgpeSFecJKudjwRWaACGqGqzQc/hHMbvqp08hpuI4irv6PTqT71MGVqxKCpVoUhwXTXUVeuZTd8WlE60kOk3rvVBKb11RgJs1a0YDBw6kiRMn0sKFC8lut9PkyZNp5MiRZzvLZWVlUZ8+fejTTz+lDh06kMViof79+1NVVRV9/vnnZLFYzmpFBQcHk1qNFQVXGq72/EnVbhCpTJ7V8OZOvhJt/eVD+SZUNvQx8MlFr0+68QWoUYf33wgjr4xOn3E3xLzb/xnw3ZTHqx0yynCeGt4U5++P9/GK8Rea4Mp7rhGrWlXVfOX/8504B7bpEwW+zc/wKp4uW1GvrGDGveCLmjSN2UpVYNp8rKrp2J/nAG8fxjmt15t4PGM/WH723/l7dhP92JXmJY4j3yhP9ffKhL2wXeF27mt7KBRi7jRhY5g38tYy+2sNVuMmEN4jm8uE4bP8UATbpVDy8f0RnoNPaoEvjbu9ib9v/f9kDVfUuE9F5Vh509LJq0BcYVhNYvPC++9Px3hl0Vu/YQVNaQGOvTfu5c1NEpti1VKAFSsuD0/iIunNX38dYgJeeQ58bR6fyewiNVYbB2/B5ibUezwz9Qr0pVAFYfqS3rzi33oAWQLNilLBd1Nzft3EmpGJYVF4LvDN4pVnvz2Iz1mGvEPgc6vHMHvgR5hX/tqxGHxHIrkwfGkNPk90qsYc5+1SXgV5U1M8du1D8ZVBB38uPr5ZoXrshfa4YOQ0DWG26qYbmS05FMqt6gj1KX+6XEhJSaHly5f/7SJYbXFBL5mmT59O3377LTVu3JgmT55MTZqcnuyOHDlCb7/9NjmdTnr66acv6g4KCAgICAgI/D1cdOFClHUpKbBkyRKaPHky9enTh1QqFQ0fPpzeeMPTdcZut9PRo0epqur0g+uuXbto6/+/gJcnOSdPnqS4uLg63NtLA5E/CQgICAgI1C/Ut/zpcqBjx450/Pjxy/uSKTQ0lDZt2kT3338/Pfnkk2d5e5Ik0YABA+jtt9+m0FBcfRAQEBAQEBCoGzhdbnJeYJZ0ofEXgoCAAFq6dOnf/n9cXBzj/ffs2RN0AK42iPxJQEBAQECgfqG+5U+XCvv27Tv77wcffJCmTZtGubm51LJlS9CPbNUKdY/PB5K7lpldSUkJHT9+nNxuNyUkJJC/P5ZrXimwWCxkNpupYNUnZPLxlLBKsS1YnH3Hb/JNyVVeij47L/PT3/QQxEiH/l2Iu/pUJsT49bsJv08msOc2YLmpW4PlinI6kvOnNyDG0KorblfFy8Jtx/ZAjGYglnK7tXwfqpzI+TT8sQh8+qZcyNlZlAMxSiLNcrHsnM0HISb6RqQkVnf1lKna7XZa0ag9eUtq0pzDUfX3w+PZeEgi/74dKHbX/qtPwGc1cj6S/uhaiJFUSBeRDFyUfb0Gy6ibBqL4or+al8ZLe1EMVRWNn+X04yX8mpIMiLEHxYNPI6O52Xb9ATHq3ijaKNm5GKJjIwpOW/tMBJ+v5RSzK0xIPTAWnwCfXITa6Yci9PLfQoTXlvPYdoixZeL3eXcdxGyXAYUkVRUoelu9nTcN0DdBCkH1AdwHw+C7mK2uQgpY9kdvgy+4M6eUOkuQsqvy9QOfugsX1FWVIx3QcRjpo9oE3kigbNW3EON7K4rQqrJ4ybnSfmpim4HPLZvPqrbh+NQ3TASfkmD+GVgqKimw81AqKys7L72j2uLMvWv59hTy9sV5/59QVVFOt7RPqPN9FEBcjfnT4bQsMp4zjiplvLcGLrweleY8cvPt3IbzG5tZFTzvivTBpgJKzRV02fuYXR2OyXSZgsCuUcfvyUXVSO8I98bvy6nivy/AgPd2r2qkj6tyU5i9y4zzfpIXUthtPlxHTVeB83CZAbXWTC4ZPU6pMYUN6VZleg+10G63k3PNx+Tn60VajWdNW9Ig1UiVyGnt1t+RIqUZNgV8bjX/LO3xTRBT3gApSsYifjzdemxy4zTiS19VNadqSzakEbqObQOfqimnockb9hARqTOQZieZ+bmxhypIQ+z+GX3RsnudwvnL9kIx8BCZ2HlRjYKAvgupoWVafi0rKbqYqzB3P6ni99FYL/w+qwrzbZ3Er6NSZHySlwb3Qj4vHSlE0e1yG17LbcL4+aqw436G+SDFbF8+Hx8hCjFeGjw3frJ5YVsWNnSqURBEDzdyiQVfHc4vejV+n9ylVtDk8dXhdsXV/DiE+mDtyrYsnJf0st9skNkV5Rbq2TyuTvOTaz1/UqlUJEnS3y7wnfm/Syb8fS78/f2pffv2/x4oIHAFQ6vVkklV68tEQEBAQECAQeRPAtcCtFotBfhd2MObgICAgEDd4+RJ7DR6sSGengUE/gEnU1PpZUsmjfUJpVA1rr4JCAgIXG443af/LnQbAQEBgbrCydRUmjXjLXrp3tsoPuLvKz8FBAQELheu1fwpNjb234P+I8RLpnOgDokmtdGjlO92cJV8XTvssqDUYctdzX0OLZZ6qrT4wkKb1Etm4z66FegzLjOn9Ti3/AAxuubY0Uudf5zvU59x+IUFSPORgnjHFIM3lgpKBSngc2t4GafX/o0Qo9gN7RAvPda3wm5hLl8s99a7eHlfXLNkiCEVln96bfB0cbEez6Bdtgqae/8N1CrKkyRV5eB5qJJ1EUyeo0DpKT4FPs1eTs9xmxS69YVilxrJybtGdHNgZzDXSSxrltMy1cHYbUaqwu5dmho+rsv+wHFm7jkYvy+Q77suXqGLy0HsNOi28S4/ukZIY9AV4ThTyWh2XvvW4j5dp0A73bic2ZJeoSOGEi0sLI5/v0InR31D/M3OHE6nVPnjGHb7BoDPqwvvQOVIPwwxunAsg1eX8O5yctorEVFof5zjVDG87F5dhGPYehDpAbo83m1Rib6mbtkdfNX+/Mbn2xppw471X4NP030Es6VovLYdaixV1zr5GFKNwO6cmvwj4COrjCZxLh1EgQpclxAteAUuN4LTNpLJ1yM3cDSCU+1LlyEV128U3iPl9Kc7lmEnpPdubQG+Laf4PUupI5ymGCns8txhzBKkLDWNwBzniRxO54oahPmT+8ge8EXFJzH7uAM7+GpmPwK+gGZ8XtzdHjsUJzTHFzn6X/lxf0KDXUUntEe6pjmNSzpIcXj/fXw7dpIa0NST56Wk5tLPW/ZSTqdJZCz2dAl9+fdZsN2Hvz7L7IfH4/dF3oR5c8ms+5m9uPeTEHNfDM51cvp/KeH93m8n5jglrXlXrEAF2vms6nbge66Ajz0pAqnbrigc11luXgkWuup9iLEVI73S3YrT8fWEXcbCqrE72fPr+H1tens/iCEnctNMOu57YxfmyGFG7JabLFMlOFWDj6WvrzsGvm0HOe3zt6ko7eF9FPNKo+wZ4+7fkXK2YgTKPlTKqGIf78qCmFtb4rUc6sPHrFJXspm/4e+To2M8zmcjW+D1XvTEeGZHv/wxxMg7bxMR1cgosy+sxSqXOc3xevcKaczs2X+lQcwMI87h7tb9mG1x8+NULl26RX2RPxG9+OKLFBoaSnfeeSfzf/TRR1RQUECPP/54rT4Xs3ABAQEBAQGBKwZnhCsv9E9AQEBAQEBA4FqFyJ+I3nvvPWraFPXemjdvTgsXLqz154pKJgEBAQEBgSsYYiVOQEBAQEBAQODCIPInotzcXAoPDwd/cHAw5eSgYP/5QrxkOgenPnqPjHpPiV70/Q+z/58UNxS2eesAliKSjOKiSdsBIScXfw6+2Dtu59sF4Ql3mhR47bJuLBXHkeLm1xa7qO3W8HLrNjVYcusswJLQPbOfYXarb76DGGnb9/hZMrpMZb/7Icb2+v/A59eY063sEVhGvSG5G/i6buOlsjVfzIUYnzZIvXN0v+Psv53G3UQ0hxYuWEvB5Cn1Nf7wE2wXf8dwZr/52WMQo4R7M/cwO3Qxlnuvu2E6+DRqTskZgs3QSJWNVCrqxLt+kULHNPuhzeCr6jKG2RW3tYYY1Xcvgq9o6BPMjlKgTaU1GwK+BqpSZp9w+UGM+ynsSuf/GqcxaFZiVzpjeywdr+7O6Q7GI79DzOHIHuBLLNnF9ykeaZknn5wMvvwneNn7dd6lELOzBulybY28nH1vfAOIaedQ6J4nE7AvDkuCEKUuJ16lvMzfHYPn3ZmAx8Xh5qXVB3whhAINeAsqG8epjI3H3gAx+iSk2TlkHRi1RVjuve2+J8CX9P2PzP41DqkOQ49gx7lN/YYxu+Fqz3gpVyMVsS5xrWoKCNQfuBq0I5fJQ+1R1/D7U8BNOFe7c4+Djxx8bh7fCedTbyd2hBoRyGlLrp3YZay0FdK55d2mZg1GWkpxNd4vfgy/j9mjqzBXKlb4Pl8tn2ObZCE978cHFoCvwsbp/4XF2NVM3jGNiKhUlme96K6BGIeCfIPKyCl0JV++CzHzRmAO9+pRz9yXVXC6+9yNH8yh2HO6sJaEYCe3Fxfy/Pfkrzsh5kQJ0nU2D5nJ7MeSsCOcEiodvPNuv+eRWtW3M9LXepzic/vASKRITeyA1LuVefx4tpbwhrg1C+8b7WSPAfrWeO9bW4PJX0AhP8/JEtLOX0n1Bt/I1vwLF+wvgJibE/EYu6v5DaVxEJ5jeYc2IqJqWYe0aDdSueY3wo6IRX27MDu3AjvChTbuBT5T6gZmfzsWOw9KxzaALzWIdwe8sx3KTAT8Nh98uu6yLrsWzH8/7I5zzgYbP8Zxfkg1NJajdIFtDn8mVe3CzoPbI/uAL0l2umZ1RIpwtsoPfCYXn+dnBilIpTTEMSvvGOglUxiwK+SidYX6mD8VFxfTgw8+SD/++COpVCoaPnw4LViwgHx9FRLp/4+fMWMGrVq1ijIyMig4OJiGDRtGs2fPJrNZoYurDNHR0bRx40Zq0IA/T2zcuJEiIhQeLs8T4iWTgMA/ICIigjqRP/mIS0VAQKCeQqzECQgI1DeYgkJphFcw+YkOvQICAvUU9TF/Gj16NOXk5NDq1avJbrfThAkT6J577qGlS5cqxmdnZ1N2dja98sorlJiYSOnp6XTfffdRdnY2LV++XHGbczFx4kSaMmUK2e126t27NxERrVmzhh577DGaNm1arX+H5HaLTNNisZDZbKbMtx8lk5fnbbEuWib+JhOSJiJStR0IvgwXfwOsff0hiIm6G1eArPv4ypu65yiIKf3wBfDp/fibTWPvYRDjrlRYWZf9HmeZgqi4gk/XuA2zHWHI43St+wJ8Glk1lX3br/+6T0RE6t53cLscVwLyP30HfCE38oqIlPlvQUyjF18Dn/s4r0xRB+JKVcEPKDxcPO55/tmacoixLHkdfKaOXLDQno4iw+ohU9BXwlemXEe2QEx58nDw+Z3kguu21IMQU7IPK6CMMXxlxac7VpjYTx4Cny6OC1zaQ5tATOFrKCoX9NBs8MlRqcGVMbnwYehLn0CMVzmuOrv0/LOc65ZBjL7FdeBzpKPguhyq5ihK6VQQq5dDfWQdfl82r9DRKwja2zNQSDKv9c3MDrfnQoxbh6sklV/zVXXv26bgdgrNDTKq+NJU1P+1d97hUZXLH5+zu9lNz6YXCCShdxCkoyhIFUFRVBABC1hAwYoV7OJFL6JcuyKKF7GAiAhSpUrvhJoACZCE1E3fdn5/8CObOd8jEHAh5M7neXge3smc3ff02XPmO7PuC/Ax6RSddxflc5/YBPSJw2uOY4Umg63PaJynSaeY5Bp+rfJphJlMjgP4Vt2gKQJfuYC+raiYwtr1poKCAgoOxjeC/xRn711frE0m/8CqtQovKSqk+7s28fochZrN2WPw+IlT7DjyK89nfooDM28yzHhvLbLzzIaGpfhmPMOK9xBbOV+uVhAW+ffdvRhsSkILNlZNeC0zlOG9PM2XF44OMuObd1+dt/H+J3nm0jErNoWIXvcl2IzX83hQNWMWyk8HsAj1HbX5dkkjLPLtZ8JGBUYDtxl1ehkYFDQGFZ/k80zZAT7ZK5aDbXobXgT+tda47U5ptjkRUbgfz2AttGMh51AjFqomJ7edcuP2jHPj9izyjWDjQB0FAOl0Iv5Dc7vtFY3z3F+O2T/1rPyzihy4nN6vOKuJZ/akYI8iakCYpbTfzeOSUifG5L4mI9i2neSF9xuE47p08MHY3RnK92kGJtpRiAW/z6mpiaPNECQici+YBrYD/+UZay1ewCzzPbGYeVMvlGcSrT6GzXH6+qOsKNnCf0dml2BWZFYRZuglhPJMu5gAPKa0WWBERNNWp/BxT1TEGEpx7qqvJgZQ8bP1lkv34/svTkUfveuntnh8Xmh9Ni602ahefJxX45PqGj8lJydT06ZNafPmzdSu3Zn4fvHixdSvXz9KT0+/4MyiH374ge655x4qLi4mk+ncD/pVVaWJEyfS9OnTyW4/s298fX3p2WefpZdffvmcy54LKfwtCOcgr7CIfly8kvIKdC6SgiAI1QC3W72of4IgCN4iL7+AflqxgfJsOk84BEEQqgGXEj/ZbDb2r7wcHxhWlQ0bNpDVaq14wERE1LNnTzIYDLRx48YL/pyzD8DO94CJiEhRFJoyZQqdPn2a/vrrL9q5cyfl5uZe0gMmInnIJAjn5OjJLLrricmUeuLiC58JgiB4E7fqqStwof/kGZMgCN7k6PF0GvrSe3T0FGawCIIgVAcuJX6Kj4+nkJCQin9vvYV1aatKRkYGRUXx+ssmk4nCwsIoIwMVCHpkZ2fTa6+9RqNHY0b/uQgMDKRrr72WmjdvThYL1gGrKiKUroTRYiajbyW5nEbmU7YbiyH7FGG6aWIpT1d03nQj+Bz/zwdgi7+XF8Ys+mk6+AQ/isWrfVK4TKps4xLwObVhD9hq38zla4V7UTYVcu/TYEuf+jwbZ+3EgoLNxmAhZyWXS5TM16LU0L4Z09mLZk9lY2v/u8AnaoROYeWvuTyuTr8u4FM47zOwBQ8YWfF/pfBMmq792H4qNxVX2PfORmla7ru8gGDCZ2PAJ3TgPWAjN09rNgRZweVUKaYsO808DbZOUgvwOZCDucftI3gh9fRYlIAldsALWYqRSxvq5+4An9KOd4KtUPNrNmDZp+ATMwLlo257MTeko4QvNx4Lvic+ywvT01HcV+7CfLCpzfl5arwOjzO1OBds2v2lRNUFn5JATFk2LZ7Bxub2fXGe5Vjg1hTHC/OVbsWCpT616oEtei8vcK02w2Ldxnw8l4Ov4/NyH90GPif+i/JY5xP8Gmfqciv46KVfK748bVk9iXJExYXyB7+2vMhnykuPgk+du24Hm63zMDYOObQKv68Tyk6N2bxosSPWUyTWYbu8hb+rY00B4X+LQrubqJJUybKZN8d4JA9lva/1Qblcg9Ob2fhkrQ7gc+oujC+S+nEZv/+tI8FnSwxe88I09YLK7XheJK5CqW98t0FsbMjHa7XLzwq27vP5PXn5UHyB1WwZ3kPC93CZ3fKmu8En4plvwLb/T35/aFaOUmrbH1izY3IUL8Q9rksC+BzMxXX2MXikI4eKz0im9ka0I2esp2FE+/4opbozkktAxtVuDT6P6hRJ10qGEnWaLjyxHMs+JEVxafjQFigVzzViQeaNx/k9a20Kft/wtvFga/erpnnLgy+AT+Pj2GDC9gMvQj2nHd7X7miKDYH6fs631ZTbsIi5PQLl6mt28iLbww9icyP/jr3A1qDZNWy8rN614BPRHO+j++fyBjk+Bjz/ThSixGxTOt8PI0NPgs8vzUaCrfu3vKETFeFyn8S2BlvRLH6OdGsYAT6ORJTxP/whjz9X9gMXKtuNZRF2duG/aTadxOOsXihKPKdF8zj5YCk2hkk+jUXSW3/Mv6/eeGzC5KiNTZdSTvLrWbmOdMxhRClanp3v08CRvJxDkQPn6C0uJX5KS0tjcrlzPZiZOHEiTZky5Zyfm5ys06ypithsNurfvz81bdqUJk+efMmfdynIQyZBEARBuIpxqSq5qhgkVdVfEARBEAShJnEp8VNwcPAF12R68sknaeTIkef0SUpKopiYGMrK4tmfTqeTcnNzKSYGX8xUprCwkPr06UNBQUE0b9488vHB2oSXE3nIJAiCIAhXMRdTY0lqMgmCIAiC8L/M5YqfIiMjKTLy/A1/OnXqRPn5+bR161Zq2/ZMI5oVK1aQ2+2mDh0ws/csNpuNevfuTRaLhRYsWEC+vtjE4nIjD5kqYYqpS6YAT0V/p5VXzbe06Q7LuPyxUwdpukbZamG3omN1MWeyjp135groNwK/z40phO7oBmxsro9FqmuHYjqtvQuXiVhQTUZUgnJAw9NchtaKsKijXicZpYR36ihbNx98Uro9Ara4n3nXtuJVuFx5Ps6h6ASfe1jH9uBjLkc5mbvSPrVYI6lphJVsm/fQiSPHK+zd/oMyQttWXpBtTWOUW/UwodzK7RfCDVYslRbhh901fA7zboSOeih763D6MNgKF/KuaUkdbwCfbc+gLLPFY3ewsS39OPiUZHwLtsoSVCIi47WYRl288mewme94io3VDPy+mGTs1ufWyFyNOtIxisHuRAY7T/13rsR1MbVBuQVp5HGOXWvApXDbDLBZm/J56UnAjDrnbepHvJNi3Ymvgk9pCKbrO77iBfysOp3dtJ9NRFRnKJdAGgLwrY3fCx+BLWYD7/ZmTMQuSie+QRlK+POabXUYOzkaM1HWR5oukAkPPgguahSmjmu7KDl1jjN7IzxHjLE8dbxy1yhzYbHWXRBqNGHrvqZg/0pBba8H2N/H5aHkO8iM9zUK4dc8vQ5KDe/oBLY/ruWxw3XBVvAx2LAoq7ZzVfn0ceBj7oPS/pXlXAKdodMhavq3KH34dTwPtFw6DS+3T8Hrd45GMj83tSH4dOiK0ukAzfqtKUUpXtf+94LtvUIeP6l27MhqXfI52E7fOani/+XhIdQkLJgiPn+FrCEeyYz7PoyN6u/i9/KD76P0L+o7LEJrHTOZjQ0p2OF2in0T2PKbj2fjyDzs6vt1Nv4gLHHw/TCpB8YX8/Zjx7k7NfK4tTl47EfUwdIa35zm8X3bAJTj/LAPa14NuhY78WkxrscOukP28tIaKWuxjEaiG89J3wh+by1ehGU7mvyG50POYzy+aDAaj0W/VtjJ+N5oLpdTHdjp8LXvUV4ZOpLLdhOs0eDzThHOc2cmv6dfe3g++Gw+NQhs88bw3x3lOh0ns2NQSuxbwn/rnbDhb5Vb/TEOOtl8ABvbCvC6NDgIJYJ/PfMJGyfpdAKkDSirfWwxlw3uvD8EfHr8jg9kpt/Vmo0bPsKvCbbiUqKFKB/9X6BJkybUp08fevDBB+njjz8mh8NBY8eOpbvuuquis9yJEyeoR48eNGvWLGrfvj3ZbDbq1asXlZSU0LfffltRiJzozMMto1HnXnsZkIdMgnAOmjRqSPOH3HSlpyEIgvC3uOhMMcqqLiMIguAt6jVsRD/0x7qJgiAI1YXqGD/Nnj2bxo4dSz169CCDwUCDBw+m6dM9dZodDgcdOHCASkrOJHRs27atovNc/fr12WelpqZSQkKCl2esjzxkEgRBEISrGCn8LQiCIAiCUDWqY/wUFhZG33333d/+PSEhgdRKc+jevTsbVxcUtTrO6jJjs9koJCSEsvdvpeAgT4cJl5XLSUw60iOlDGVa7iCeYuvatQp8jDpSFcdx3vVDT56nGvC5oGrkhb0MZdixyZ2P6btUi0uGFDt2CjFoO3wRkeriz3CdmSgvUQyYmqe6+XKKCQuSOU9jSraPppuWqwA7hRj8sXuBu4TLBvVkMHrSn/JKBdd2Hc+gm97+mr65oSM1DvX4hiSijCnuFp7Sm/nHH+ATe+cwsGlRy1BqSG58bp7ToAcbR5zAlHBn3WvAZtDIFg3luI+de9eBzacRl33qHYuuY5iqrif5guVqY+cT7bGnnTcRkVqCHTfsB3fw7w/BDjEmjaSOiEg1cf2yavYDH+X0MbA563c+7zztfiirLdPIQAINKIU1Jv+J80zk+9RYmAk+bgueD6qJ6zKMeXiuqX54PriO8vR5eyrKCvx6oPxBcfL0brcvzokUTB1XD23h84xFeYfeOaLa+fc5UjDN39ywDdhceTwt3FAPfZzbloHNJ4nL/9yVrku24hKK7DWCCgoKLrgo5MVw9t71ztKd5Begs33PQWlxIT1zUyuvz1Go2Zw9BjNPprPj6FgRDy0TffCc1etmeSHX4WQ3ypgahvLr295slJckWlFqlF3Kr7tJpangkxaQhHPI5utzUxBe990BeO8xHtvOxvMNeO+71YxzWEb87XSPAJTeJxviwNZw/y9svDyuN/h0jdfpCKWRV/vFo/xKryRA21hPDL1r507q26M7rf3uQ2rTxCP7Kk9EaX/aON7N7qf/Ykfk9jvWgy0mkO/TRibcD+sLsXNcQRnvbtUsEjveFZRj3NVK4Z13vzqJHb6uq4v3+0h/Hi+tT8PYJSEUj/WF+/n9yawjt2ociet3fR2+T1PyUY6vJ/GsFcy3Z2II6jnNGRjnFUXymGp7Jp7vna04B9KUCSici6UFlBGvgE0row23oFxOseMcTJma7oo6sfXRCIwB4hX+u6rIEgY+gWX4O+v3LP47Z4dOl7hxHVEe62/k10+7ivs9IBPPkTkFXMbbVOfYaBqA+921ij/QMPQeDT4+x7aC7Xgk31YunVpF8RbsDmjK4HHkGhP/PVpcWEg3t0nyanwi8ZP3kUwmQTgHKhE53Cr9zz+JFQSh2uJ2q7rB3fmWEQRB8BaqqpLd4aiWb9gFQRCIJH7yJvKQqRIGezEZ7J6n4Uouz3xRc7FYGoXj2x1t0d19UzHlre2sT8FmLORvYByR9cHHlHMUbM4w/qbfsPEn8Fkd1wts3dP+4obYBuCz4ykstNh84sNsnN4Ei/LV2vpfsJ1aupqNgxNjwSf7jpfAZtS8oKjrxoJ0SmYK2Oyt+7OxuQQzoFQTvtl0fvVmxf9dZWfessS/MpXqt/E8sbdNewqWS53Fiyj++O0u8BnfArexq4hnw1kGjQUfxYVvAqx/8cLKajS+Dckox7cf2ned2owTIiJXIb4NzLHyNw1RJengU3oQ36wY7n6Rjf0PY2FsxYFZdLYfeDFp30h8c6SXpeTTiRc+dG5dCj5lMfj2uMjB34yZtQceEQXpHGfqiplsbKiNhUB9dTL77Am8eK1eBlTad1iYMziBZzcVDpsMPrXceKwvy+VvSVv/iIXNw8ZjwXfat4ENk7/D/dem591gK4tqzMbmbb+Cj15GZ/Gh3Wyc/dN88Kn1MhZ8NxzdxsY+dbAwrrsY3yLCm8yMI+BiaovXT9dBnjloquM5P4yFmOHqTVwXESRV1V8QzoWyYzEpAZ6sjqhkfv/rmI5NE1YlYcbs/h4T2DjmQ7zXNuyKmTCmpvx62mz/RvBRdRp9vHfLVDbuuQuzZbrpNOPQFi0fuAAzixZcdwpsS299ho07b10LPopOUegHXlnExj+9MRDnZMJ71seWrmw8pjZ2HDpswwyT2w/y5eoqEeDzW33MaHGuP1Txf//DZ2LozzIjKDbYE++9EIfX4Wlf7mDjJzIxfpqjk5n93BG+XQb+hNkk93VNANsg4sWdC+YuBp8IX8ziOXnrc2wcYkHlQN1gzNLPKeP3mV5RmLmc6sL9VyuE7y9tBjQRUfTTmCH/+UT+G2PJrgzw+WkkZuwof/KC67/XHgA+fVI3gK3vnnw2PrRhG/gMHYVZdOt38nktfxobmfin4Dk5eDnfxotHYnb64hO4jXsn8WPop/0YK92Vi8fewzt4xtpHHbAp0j4zZjyesPG47sU6eHz+awteX47eyGvBzjiCDVCWOeqAzWLix9mRPMzmahqIx2fEOzy23dIJt11sPBYo35jIba1u1vnd+uILYHt8D8+waj+a124rVS9f1UiJn7wHHtnVCJfLRS+99BIlJiaSn58f1atXj1577TX2VkRVVXr55ZcpNjaW/Pz8qGfPnnTo0KFzfKogCIIgCELNRmIoQRAEQRCuBNX6IdOUKVPoo48+og8//JCSk5NpypQp9M4779AHH3xQ4fPOO+/Q9OnT6eOPP6aNGzdSQEAA9e7dm8rK8I2VIAiCINQ0zr6Jq+o/oWYjMZQgCIIg/D0SP3mPal34++abb6bo6Gj64osvKmyDBw8mPz8/+vbbb0lVVYqLi6Mnn3ySnnrqTEp1QUEBRUdH08yZM+muu7AooR4Vhb8P7aDgoErFv9J5Om1KbWzFmngEizuTRhpjiMUUSr2Ct67gGL7cESzk7DiaDDZL0/ZsnLt4HvhYu96A04zQSFXsGFQ6UrF4rlEjy1IiE8BHKcRUUlcOT4s1hsegj05Rb7UxT9s22jDt1/YbSn8CB3NZn+LA9SsKwXTT4CzPOpeWlVHyop8oMTqM/MyeFFPFF4s9mjXFpA9P/w/4RL+P0smAEk3h4bJC8HGfxKLz7hY92di18EPw0dvGipmnX5tqY3pr2WYsdEwDxrOhOQ+LYOsVnVc0lxhVwZRw3ULOofz4zP/+I/AJuwXPcdXCi/AVWrFwdNAxlFJQkEYOoFPYvHzDArAZg3iRTz0JmHabE2Ghat3C9Nfh+hnzuWxX1ZHi6e0H5wmeDm2s2xR8yIjyAFVToF9xYNFIZzKmz/s04Kn4qg3P7cz5P4IteuSj3KCzHxQXyjuOBvDjOHb1J+Bjik0AW7lGnqfcMRF8LAdWge30b/xYCB/3esX/bbZCiqqTeNkKf0/6dRv5BmCBz3NRVlxErwy4RgpX1mAuRwx19hhMTT/FjqOnFvLCrp9cj8fnuFooQ70lmV+bE61YDDk1H+XV3fdymU+vwyitWjKuE9i0rau/3YWNFO5ohoXGtXcxqw2v3z9m43n13Awu/Tn4CG6XrASMNXdm8kYYPU4uAZ/v73gLbOtz+baaVrQbfKZtwpjqiea8lECpH8rlfF24H3I+8MjjSx1Oavx9NpEliJRK1/GNidh0ouHdN7Jx6JsHwGdW+l9gu1Ujv/9sL0rxggf0A9uHj7/Pxu8Mw+PlQDbKnttPGcPGQR+jjMmkI7WP/IN/n3PAE+BjNOByTwXwuHJ6NkrHsg14nH28iZczeKEDlhZwmvHYW6spSN7DjiUQVvu2BFvrGF44/Z5vd4DPGwMw5mih8mOhJAx/L32/F0tkfLOaF8dv+vRI8JmRir+FtJK2xiewucqKoZPBdv0uLu016DRcOfLsY2Azv8PLWvjo7GO/WVgmJHMLL1DeaPwY8KF43J72lbzEwkv+KKsN9EW53KJ1PJ6fMv9F8OlrbAG2b2e+xsYD62C81vNzlNWO6s7LStyx7ws2tpWWU+2Hp1yWwt8SP3mPap3J1LlzZ1q+fDkdPHjmZNu5cyetXbuW+vbtS0REqamplJGRQT17en5sh4SEUIcOHWjDBvzRIwhVxc/Xl5rGR7MHTIIgCNUJeRMn6CExlHAl8fMxkeIXyh4wCYIgVCckfvIe1frKP3HiRLLZbNS4cWMyGo3kcrnojTfeoGHDzhS5y8g48/YlOjqaLRcdHV3xNz3Ky8upvNzzNt5m0ykGKwhEdOzEKXr1k5/p2dtuoDqR2JZWEAThSiOFKwU9vBFDSfwkXCjp+YXkPL6JjDGtSdHJmhEEQbjSSPzkPar1Q6a5c+fS7Nmz6bvvvqNmzZrRjh07aPz48RQXF0cjRoy46M9966236JVXXgG72xJCbl+PXM5Qi3fTSiLsCuBugmnNJT5BbBxQisspdpQHaSV07oadwcUcgd3sqIRLY0IH3wcuTp1OK66mXEJnKEWJjTEI08RdVo0cSMVuF0YdCY8a14yN3SkoB1QSMB2TNJ3VSsJR3uU//Hn8PhfvjuDa/Dv4BLW8DmzOUI+ELut4Pn29cguN6NCUoiulQBcex1Tu2G53snHd27CTRuk3eNzZ7HyezhHYXSM8Bzu5GfN5mrHPtT3BRw/Vh0v93Dr7yqcnnl+ulTP55+h0dtPrB2HQ7FPFjinoh6Zit7CkUbxjWUgn3FcuK3bUy/nkDTaOHjIcfMoO7gCbSSMDNdRppuOD8kr1Gp6Kr+RjF0rnfkzzz9/Ku69kbceuZs00UlgiIucxLplVfAPAp/wEfpZWxmuKx+5raj6mgFM0Ty/X238+9fC8dabxdG+1rBh8wtphdxv7jlVs7NusA85T55itvfcX7hOAKczuEpSi+rXuwsbKsc34fRG438O78uUMla5nhiKd67sXqW4teHNzc2ncuHH066+/ksFgoMGDB9P7779PgYHn/6Gpqir169ePFi9eTPPmzaNBgwZ5bZ41HW/EUH8XP/mu+Jx8/T2y4GvqDmZ/X5KPsrfnX7gRbCfH8vuoqVEU+PR8dRrY5tfn94ufUt8Bn/KvUWK2rDOXuAxqjLKw0GN4/XbH8E6x+T99Dj6BNz0Ntu9f6sHG43Q6pk3OwzIF8cFccq1EodQwe34XsB3YyuOEBg+hRHn6s33ANv8kj+ssJowPeyfg+WwY6+nWl79zB6nvzqYpH39A9Zp6JFZbilHu/EkH3n0Qo1ii29MwhtuQw69j92XOB5/ClC1gu/vwKjY+4I/Z6uPn68h8Pv+ajdfn6azL2lSwtarDj+ux8/8FPr80ux9sI1N5nPDQH0fBp0kc3m8e68TjmT0FOM/jBflg61vPysbFLpSYvjkTO8eN6MzLEnx8As+HGMtksG0o5A+4m+ncl4Y3w87CO9Py2fj9/bPBRy3Ash0Zfvz3S+0mGDcbfsPuldrfORnTMU4P0Okk/uM+HlPd2gSvZ3tvwe5rHR/kx+NfWdhhOpzwmK1/00g2fspoBZ/IwyvA9sKT/NpRUgu3y4w2D4FtUCyfV5EJX8YvbXMUbNOK+G/Z6bV5h8Sy4iIimgLLeYPqFj/VJKq1XO7pp5+miRMn0l133UUtWrSg4cOH04QJE+itt87ozmNiztSbyczkJ3FmZmbF3/R47rnnqKCgoOJfWlqa91ZCEARBELyIS72IdG8vlmMcNmwY7d27l5YuXUoLFy6k1atX0+jRoy9o2WnTppGiU7dNqDreiKEkfhIEQRBqCtUtfqpJVOuHTCUlJWQw8CkajUZyu888UU5MTKSYmBhavnx5xd9tNhtt3LiROnXCp+9nsVgsFBwczP4JgiAIgnBpJCcn0+LFi+nzzz+nDh06UNeuXemDDz6gOXPm0MmTmOVXmR07dtC7775LX3755WWabc3GGzGUxE+CIAiCIJyPai2XGzBgAL3xxhtUp04datasGW3fvp3ee+89uu++M4m0iqLQ+PHj6fXXX6cGDRpQYmIivfTSSxQXF3dRKfbOFV+Ts1K69/FFvJtAwu19YRmjjmSoZDnvzGV86n3wCSjEjg3uQzyl19BYJ2VTpytdwarf2DioY3fw0ZWzODF9Votqxi5qqnYOK2eBj6E+dp8waDrOuaMSwcdYhNJCbcc5/2jsPuEMQzmLIZl3jTDpzMntYwGb6uM5BlTTmW5bJl8L+VQ6NhQj7odNt9zOxtf+/iv4+K3ClF5Te03nk3KULLkaoHRS0aTvKgX4ZF0px3oZqpnLFhQ7dohRirETmOOGkWxcppMuGlik8yPSydNp3XnYKaTB5NfApu0g5srAbnbOtdjZJepuTaK9C9OMfeqgVMzVSNPF8ASeo9QGZQU+2bxrmzM8AX0SsQtIhEZ6F1x/O/g4DqHNXcwlX8ZwlI5ZWqOM13FoJ5+nFaW35VE4z4B0TWq8Tqc8dy7Wb3GeOsrn1PkW8NGT2jp28vPWfngXLubAa5e56bX8czTrS6S/H5xph7hBR4pn8gsCm6FBOzZWnJ46NYoPSgq9SXWqKbBhwwayWq3Urp1n+/Ts2ZMMBgNt3LiRbr31Vt3lSkpKaOjQoTRjxoxzZiILF87ljKFOdBpJBUGeB04Rp/h1qmU0SquCJmJH1NBiLh9PtGOmlNOCEuHBQVyem3H/G+BTqnPMt9a0l/PR6QzmTGwHtsMa5W3gPZPBp7MZryXaJL3pWavBh1woTQvz4dtFVTB2eTwe7/ePtuSyb8MQPLfcfhjPGEo1K5iJEmxDpo60MN3TCTf40BnZWOL371CTSjUtu7WsB8uNyOGSRPsi7A5aHpYANq3g2hCFQjurCzsLv5TB488Xm2Bn1VfuQTn3/jIeP8UH47b75kaMm7OD4tg4r9WT4HOHKxdsrkD+fTMGNQGfDel4v8nQnEe1gnD9GoXjvdznJL/fGgOxZMbs4bhdSp38Xl40FksguAJxDidO8HU26GSx7juN61c7jG/jhU6UofVJwO8Ls/H9Ve7Ea0LtYNwuB/P59ozXuXYVlmM8M7axpjvvMTzf3XWwFESOg2+HcDykSPcWrvl9pnc9K292E9hMKl+/4J6DwGdoLG5jKuG/FbJLneBSr35rsI2N4vGnj+a3is1moNfp8lCd4qeaRrV+yPTBBx/QSy+9RI888ghlZWVRXFwcjRkzhl5++eUKn2eeeYaKi4tp9OjRlJ+fT127dqXFixeTry9eJAShqkRFRdET/btQVAgGtYIgCNWBSwmStIWbLRYLWSz4A/ZCycjIoKgoHoyaTCYKCws7Z0OOCRMmUOfOnWngQGy5LFwcEkMJV5Ko0BAa3aYRRfjJsSQIQvVEHjJ5j2r9kCkoKIimTZtG06ZN+1sfRVHo1VdfpVdfxSJsVaU47RQZfD3BdYMnHmd/d8c20i5CxhzMrgjvxIv1GgtPgM+JLz8CW+QLM9jYlLkffFxB0WAL6TOEjY+88xb4xLTHtx+W259gY7s/ZmVtz8BivZ2L+LxUnawQcmMJaDWQf355aF3wOTTucbC1eP89NnYF6TxNXz8XTA5NBpRBJ+ss4wt8W1bryckV/68TYqF7zAFUsnofHa7kk9gP32wm3sRPp4OF+IYrYMV6sMXX5m/17DpFqQsOHQdb1L2PsLFj91rwcXQfCTan5uIYko/ZMqXxWIzUvGsxG5ua4NsX1YTBZIaZvzkNa5IAPuWu81+wA3WKfJfvxizBrHXclpOM2VVRbXAO0X14RldZ6/7gszsLs74sT0xk43oDsFi36XrM4nFqi3ObsIjj+kT8wd1F82JRL/tPKcM34UpHnkFS/N+p4BNw91NgIx/N20CdAt6KTnahTwJ/22kzW8HHd8VnYDNfwwtOugLxbbmqk8Hm1L7lNmHRVtuy+WDbcP14Nu6+9xvw2ZeEWazNLPztauGCrzzfU1qudfcqTrdKxioGPWevA/Hx/LyaNGkSTZ48GfwnTpxIU6acuxBncnLyOf/+dyxYsIBWrFhB27fjtUi4eC53DFWZAYe+ZeP02IfBx014zCalr+E+CZg1cdqOGUIRsc3Z2DFpDPhUvrefJcfCY6pgBbMklXK87jc0cj+bD2Z8BBdgfPhpGs9MeaAR3jP/zMbYoXsIz8Y54cICu3E62anb83gmQ9NIvI9uOYmZIpEBfLs0aICxp3IEG8r02Va5sHItSu/0FmnLDP9x+CdY7sVwnrmfNxOv8c/n477RHkFN3Xi//+okpoE0jOKZdVtO4X2tyI5xrEWTGRJiwX31Rw7es5r785lG7/wZfBwd7wBbfhmfQ3Q6bvOYSIxH6/nybWUo0WnqceQQmNwxPB51BWDcHKyTya+dZ5gv/rxU3Jjlcnt4Pv8+axz4tLfg/XSrnW/jWsGYtUSEyzW38rEpG39nRZRgRuAfRsyC1tLIDzPm/sjk8+odg1l88QewoL2xNm8sEKOX9X1gK9i2NeaKirggvMbaXXhcR2qyJ19PsYLPkABUBaxM5fs0KhCvJeNWY2H6hbefYuPDKt+fRXb8Lm9xKfGTcG6q9UMmQbjSFBYV0ZbTudTEGkwBPnK6CIJQ/biUN3FpaWmsrs7fZTE9+eSTNHLkyHN+ZlJSEsXExFBWFpfEOp1Oys3N/VsZ3IoVK+jIkSNktVqZffDgwdStWzdatWrVuVdGEIRqh7OshEpO7CHfyHpkMGN3QUEQhCuNZDJ5D/nVLAjn4HDKURq9dgvNvqEjNbFKgVNBEKofl9KC90KLN0dGRlJkJGZraOnUqRPl5+fT1q1bqW3btkR05iGS2+2mDh066C4zceJEeuCBB5itRYsW9O9//5sGDBhw3u8UBKH6UXo6nU7+8jLVvuNf5BuJGRyCIAhXmkuJn4Rzo6iq9OGz2WwUEhJC2Qe3UXCQp8CrVoaiLUBNRGQI03kzq0lrdAXHgkuuCVOdw+y8MLYxByVSmTEoY4oq4inZhvJC8FF1iumVxvJC2L6nD4KPMwJlMK5F/2FjcwJK8RR/LJSraAvqWnTebOmkhJasXcTG/tcPwjnpbGOjjadjuvxxmyvHsKiw47hnO2xPSaeuz7xPm378jK5p6pEFnpg9E5bb+x0vkNxrKUrx9OQ6Aa24vMoQi9tcKUH5k+MYT/M1NesCPqSTnuw6xmVEPnFYgF01YTaDQ3MsmPLS8et8dQokl/K527drk+eJfJvhj8/yZF4I39jhZvAxFuqkgGtQzVhwVtUp7qwtcq+k7wUfJRzlCNpCi+V/LQQX32u6n3dezgObwMddjGnb5jY3srHrKBYoN9XCY0h7vlvysaDu2UL3jBQuYTKGolzVFVoLbMYifj3Tk1LqHWeuEH4ua48fItI9rpUTXKql6KyLKwGvn4qDp9S7t+D+MzXG41PNTGVje4rneLGVlFHcfa9SQUGBV7tvnb13PThrHZn98Tg/F/aSIvrs3i5emWPfvn0pMzOTPv74Y3I4HDRq1Chq164dfffdd0REdOLECerRowfNmjWL2rdHeSnRGRnXvHnzLqqJh3D5OHsMvvjLVvIN8ByD3ZO4zCbYgu80d2VirNIujh+LtYJQRvzgD3jNe+vmxmwctfpz8DH0eQhs2jghY8ab4BPVHaXhq2r1ZuMbi7aAj7PpjWDT/jYx6TbnQHmXcT8vGKxEJYBPuj82QIlz8bhVL67cFYRNUZrsn8fGhtZYLLjYNwxsgTZPXLB9917q0Oc22rj4Z2rTwlOAvPePeN9u+PhwsGl57BQ2c0gK5sfViWKMIQ0Y/sJ+OJCDkp7X5+Fx9vPDXNYXSrjcutNgog61+PW5xInzLNMpQl3i4H67s1CO1DU+BGz/2cjv710SMP5NDMUYPNQXYyMt3+zE2no3JPLzPcGK99/lqflg0zYEiAvE833WTjxe7m3F5Zvr0vA88vfBdYkK4POqrXN9SS1AWWYjlc/h3QN4UHVPRGlhjObz4234O+snG/6OHHCcn3+KH9aFNTbBDqBqGo+DjFEYs5604m+2SDOX0M1PxM/udxTleT/u4wf7rU1QKhpQiiUdtL/1jJpmQ7bCIgpr1d2rMVR1jZ9qEpLJJAiCIAhXMS5VJVcV3xdV1b8qzJ49m8aOHUs9evQgg8FAgwcPpunTp1f83eFw0IEDB6ikBH+gCYIgCIIgXA6qW/xUk5CHTIIgCIJwFVPdagqEhYVVZC3pkZCQQOdLopYka0EQBEEQvEl1i59qEvKQqRKKw86kE/bYZuzvhjDsPuGwYAqja+GHbGwMx1TIsGuwW5G6T9MdLKEZ+IRvx44UamOevlu8DjsV+LVGKZVv7lE2duvIyWjDj2CyNOXyhvQY7GxhIEwlDV/Bu+cZ+4/F79ORy/l15zKb4gjsZue7ezHYHEX5bOyT1Bx9mvUAW1bSDRX/L4zaS7Vi/ks+/kFEvp59venO12G5blbeeWnrI8+BT4uxt4GNGnApjnocU8LVaKxnYLDy9NKT/titr1Y+Sr6MCXw7lG5AeZC7DLtk+Azm3QjVbEy7X3ffZLB1eut+/n1pKLMzRWOav6Er77Ti3vgL+BgT8Rwp+esPNlZ0OqFk7zoCtphXNPLGBp1xnse2gc2gkX363DAMfFwGnU4rx84vQyvveCfY7HPeYOPATj3BxxGH8gf3HC4DccWjpI6cOh09NF3vipv3BpfAQ3/icsFcSqF3fVGceJyRZlu5NszHKbXvBza1Nj8WCiyYuh6WuRtstlW/srFfQ53rRGR9sCkam6WSRNhShPcKbyJBknClCfQ1km+ljlJNIvh18Y8kjBPojz/AZNd0Gp27F7VH796Cco/jGolL+e9rwCeh+1Cwzcvgkt3rnsCOpeU+eA9JKOLXSsUXZSmWE3gvTwnmXarqGPCae8iGcZA5vhsbz1h3FHym+P0XbErL7mxctmsd+DSvj7JFJZJLoFUXSoiK7DjPKds9UubTRxUKJCNN7zuWIhSPTKnhBVx77u+LMU8tHSmV4uJyZ5/3nwSfT7o8DbbbPxvPxu2vx+v+LR1RXrnoEI+7hhvwnuL/7L/Atjoln42v2Y77IcqAXQyzNQXTSx3YGSwqG+dQy8p/d7SOQTlQqwe+AltsQ77dxw3CGGv+RpTa/7Cay8fzT+M98MURbcE26fcDbPxm/8bg07cB3su7vraSjR8YgNeEka3xt9cX27k8tl4oSlP7+mFHcG3pkMIylAy+seQA2J79hh97fa7BYzE4AkuxdBk3ko0Dda5BNp3zz+dP/jsruCHGec+gspCa1+aSy7v2YRdDv3ydbplL+LEw888U8Pm9Fna+9u3IfwOrRvM5x95E4ifvIQ+ZBOEcNG7ajI6tX3R+R0EQhCuEBEmCIFQ3IhMa0v2G+Cs9DUEQhL9F4ifvIQ+ZBEEQBOEqxqW6yeXGt5rnW0YQBEEQBOF/FYmfvId0lyNPhfmcfZsoOMiTUurWpKnSYeweYgjSkZi5eTqr4ouSOsWIXQ9cQVwuY8g/BT5kwueCjiM8VdanXgucki92nzDYeTqr20/HpwC7OrhDeFcHve5P7mxMN3Wc5Om0xusxdd1waAPawnm3KVcWyq0McShnoYIstGlQyzClV4n2dFvbvf8g3XznKJr7+J3UrLZn/xh9cD9YGvDtnrsGJUQRN6NcTiu3KtuN28DSpjvYnCl8vyu+Oh1pdCRY7hKeGq+W4jawH00GmzlJIx8NwI4KlTtsVfgFWfnn6HQjLN28DGym2ATNB+E5Y6iP6dfGklw2dvlZwYeyUsEEneN0biLuE4fws+pzGYjhtM5n++t0n7BzqZjqj/PUk5OpPnw/O0NRpqHqyPNMeTytWbeDURFKU7RdBQ1lOtIKnXlq/RzRmAbv0rn7mBy8GLTiLAcfXZmddn+5sAOdwYFyBO11z1CMqet6c1e0He4qfZ/NVkhRdetdtu5yQz5dSWa/KnZHKS2iuaNvkO4owiVx9hgM7DqBlErdIn1DIplf2mPYdSi/7WCwhSZzCd0vt7wAPn3+dQfYjvXicu5GCl7LFDue/+URPHZ4aelh8HkzAGO/HfUHsnGEP15z9TrjpT3Bu6jF34yS/Q/vfA9s435+lo2/DkGZtEGni7C2w9ZtJ38Fn21Nh4At0cplhHo/FH7chzFWcldPR70cstMy5TQ97F+L4oyez3to11xYrv9C3jWt+eP3gM+UlAVg+yqDX7v+PID7/aFPxoNt4XOfsvHLZZixrifjb/AFlzeOvuda8GlTC2PptxfymGrAtXjfPpaNsdg7Bt6N19B7NPikPno32OqNGcXGBU17gU/7J3Gd9w/n9zVjCErV9GKxWWUN2LhMp3veqNbRYNMesa+tOgo+k9piF7xPG3DZfq+h+Ltn7X14Hg0r5l0an8zB5Z7qjhKzGE1z3L25GF/46JRmaBjCbSvSsNnF9btn4mfFa8qCNMAOt63fwOvSzmF83/TdoNN5cO80sDX/i59HxYtfBJ/201EOOO+Jrmzs0nn28nMidvX974QP2Lhdc35s2EuK6Ov7rrss3eUkfvIekskkCOfA4XDSyfxCcupdOQVBEKoB7otI93ZLurcgCF7ETSrlq05y6T6iEgRBuPJI/OQ95CFTJXIDa5MjyPNEMrOYP6mOWLEclom6Fd8AuWvxjI9SMz7l9FXx7Xy2k7/1CqodCz6LDuWC7fZonklUHINFfwOy9oHNcWQXGxta3wQ+ZTtWg62g1zg2dpmxuF5wJGarWJrxk1LRyYg4Xf9GsBm/4G8yQ0c9Cz7FFivaghLZOGgBFmO09H8QbIYcT3E7pfzMm6Wdn6+mYosn8+Omdd/Dch80voWNDxdhoczhi3eB7dqZ09m48EZ8U2XOx7erSvPruCFlO/gUrPoNbIGt+Ju3ot1bwac8rwhsVk1WlF6WlLYoPBGRO5C/CXOmYZaUIdCKtob8s5TTR8HHuQePT7U1f8OrHMNtfuqX+WCLeoEXTDQdXg8+pih8+4jvs5AMayOwxWTxorDawpJERD7HsdC4fRcvoqjNhCMiMmqKbhPpZASGYa0MWwTOk2a/xoZ+w/ENl7IF3zBTQ36c5ZZhwdLoPDwWFE0mqDMU3ybbV2DnMqVS4W0iIoMfZpCqbfBtrn0JL37q1/UW8HEv+xJsZTfya0dQiecNuqEUzx9v4nKrZJCaAsIV5OBIfwr297zu77qHxwBbEvHe0CF9E9jS6vPrd78ZB8Hnjyb3gq3fIZ6VoSS1Bp/5BZiV0S6AX8HfCt0DPscaY8ZVGz9+ndp0Gu/3mcVY1Lvd3fyzCrdjNsKYTLxnjZnPY7hekRi+f7EGs2hDA3gB3cG1MAulYxlmILv28sLGzkxs9BH3MF4Xewz1xL/7cgvo58UZ9F6tVqT4ezLZGpRhzHhvZ76tRrW4AXyK6w4A2/TT/H54b6NE9KkzE2wvZfzAxsot48FHycVCxw/fy7ffB59jxnqjDngfzT7Jqy0H++L+e78tvsx0ZSSw8cYMzMa7owjva4db9mHjjHw8Pg89hnHCwUiemd0wB2OQpHew8PehaZrC6Qpm9ejdcVwLefw7YsVm8CnPwuLjD6b/xcZppXhcNy3B6ExJ7M7Gk2f/G3z8lmHWZaddrdk40OoLPqvusILt7rn8uB749AjwsSzHZgPJkTxzqf5fGPPsfBabsHyWwrf7K/2DwCf1fSzO/cdiTcMcO6pYVjx3Pdh6TOEx+B9PdwOfoU/juTz+gQQ2/qQpzwwtVTFe9BYSP3kPecgkCIIgCFcxTjeRUsWgR0fNIAiCIAiC8D+DxE/eQx4yCYIgCMJVjLyJEwRBEARBqBoSP3kPKfxNnuJf2at/pODASsVwnTzNUXVh+p5eUTxXDk8zNsWg3MNdbAObtpCy2wdlMKrJAjYoYhxdD7/vIKala4saunWKYLsL83GeGhmMsSgb5+nA1NySTVxuaK7bAHz0Ci2qmgLJrgIszKtXAFpb2Fw1msGHbDrFwQM9KcSFRcW0buZ/qFXdGAry9Wx7g06Bv4DrbmZjZxoWiTY06Yzfd5yn52tlP0REFITpu1TIt7s7Cve7atYpOq8pfqxX7NkZEofLaQowl/lHgo9vORaBV3WKRGox5WEqvnZ/uf2xyL7e3LWFnN0W3J6GVJQoKBGa88FXZz/opYBrzknFjueRqnMuG0ryND6Yfq1XVN8VzKUGxpMohXVH47mlpPK0d73zyBiOMgajprlB+QGUZZqbdcTv0xwvetc8PZuque6aImuBj550w13M5bfagvNERG6ddfZpxVPAoaA3EblOHgGbUpfLA1yhHvmhzWaj6Ni4y1b4u/e0peSjIw88F47SYloy/iYpXClcEmePwXYvzidTpSYn7w/nxV4DXkSJW/wNbcCW0f9pNs4vw/OxZSReT3cN6s/GzR8ZCD77v0L5eIv/fMjG3b5EidS6e/D+6wrk9z+9xikP/IyFcp/pwa/NjX1R/nSgDNfPrqkLOepDlHMvjfwDbIXHuewlqA4WXw67ZxzYZh7n5RvubIby+Nu+Qqn9o909cUhpcRHN+f1PikxqQuZK16dHu6KkLWn9Z2z8xO0fgs8jJ3aC7cM1XPozteRn8HnlwW/BNjaDSxKXNsAC3nNe+QxsnRrwY2Huwv3gs3cyxqMHnfz46PHoTPSZheUbfJZ+wsa6hbjboGxqQy6Pu47mYcHplBy0jbiG32/LdeqRNszcCLb8xC5sHJa1G3xyorDI9t7T/Phv8fsU8Hm/wf1gW7aNNxeqG4f3sFgdSZtWDqsXX7iiG4ItdMDbbLygcB34pHz+I9iGNufnzZt/HgWfJRswnvEP5nHlZ8OxeHZUAOaJaCPUvHL83frZJmyeNOHg52y841OUgYYuXgq2Znu57NR+CqWU9zr7g61vSx5rOjRdYEqLC+mZXq0uS+FviZ+8h2QyCcI5CAoMoK6N6l7paQiCIAiCIFw1+AUEUq1m7c7vKAiCINQ48LW8IAgVnMjIpFd+Xkkn87BIuSAIQnXA9f/dUar6TxAEwVvkZJ6ijd9Np6JcnYxxQRCEaoDET95D5HLkSZk7nXqQgoM9EhnDKd75yHkCJROZK9eCLW7InWy8efyb4NP+24/Bphp5enJBIKZxWo/9BTY1kmfaKE7saKIUoqzIUUeTqm7AxDZTzlGwkYtL4XKs9cGlVKcqWpzKpT/OdT/h93XBLi5aOZIpH1M9yzYuBptvO96pzhWEaeKpLz4BNp8AT4rtnqxcGvjdEno3LJHqVZI8rTyNacbvHuFp2mWbMXV989vzwNbp34+zsaFRB/A5rGK6vtmosHHkwnfAZ3+PCWBrFcqXy/vPy+AT1g27SFAjLvVTdy4DF7Uj7j9DsUaipCdb1OGwnUsGGhVg1x9HfGuwmXJ56rEjPAHn5CwDm/H4Dr5cCnbcKdiH8oetH/K04q7JeI5aNPuKiMjnJE/Xd8RhV0itpI6IqGAW75Jo7YqdO9yNscMHubjsxJSJXZtcoXjNyTVzWUhE4VH8vhP4WVSPSwYcK2aDS3m/x8Hmu4zLA0zd7gCfP7LwWnVTLG5jLaYs7NLoLspnY7VuK/BxLP8GbOYk3vGmsvzQVlxK0YMevWxyuRunLiFTFdO9naXFtOKp3pLuLVwSZ4/BzBPH2XGkOPg1Vts1kojI4YcSaJ9iHquU+uG9z6LgZ5WrXB5U5MAYpMyJ4W4tP+6XXoLXkbrODLDZrbw7p8mF9xS967f2Xh4TiNcys0HnfrGLxzhKAkqP7MF4/Taq/LoP92MiOkrYZSzYzLdnmY5sKsYf5165i+junTuozw3daMNnb1Cbhh6JnGLygeWKWvRj46Dik+BzmFCyl2ThcivVF69lOTqdTcN9+fodysMSDxlF2AU6OpDHo9E6kqXDuXgsBFm435YTKIVvGhkINoebb3eXzi+2JhEor3RqfgRnFaPsNC4I90NuKd9WmcW4XTpFYQmEU3a+frbyC6uMXFDGf6+E++Oc8kpx7jGBPI7Uk/VZLTjPI3l837SLxfvm/hzc700DuE3v3HYH42+MMoUfL4HZGEOetqI8z8/ErwEWwt91hnIszaD9feYIxDmZbSfApi3N4ApAWaZR59qh7Zxs0rl2hTpwW6WpXD66PYO/yC8pKqQRnRtfFrmcxE/eQ+RygiAIgnAV43KrVe6OIm/iBEEQBEH4X0biJ+8hD5kEQRAE4SpGVVVSqxj0SBKzIAiCIAj/y0j85D3kIVMlbKZAUk0euVxIDE8DdB/epV2EYp9CKVyJxcrG17yAqYklYUlgy9GkhNYuwuXK6mF3Mk1WJelkhJMlMwVsPsd5lyhnbBPwcadj5wy1cVc21qbXEhH5aidFROW/8U4dlkatcaKHN+McTvPtUKbTBa+w92Ng83Fp0pEPYUeMghc/B1tbp0cWmbNnP9F3Syi91Elk96SrlulckArC+fESeAN2X+vS5VawqRaeIq2cTAaf+uGYLpzrx1PjzXc8BT6tVEwhLv/xPTaOHHQX+DiO4RyMWomZGTt3KDrd3k5O5XK82Bf+DT5kwPJwjXP5HOxpKMkyWmPB5gzjXeL0OtDpdW1TfP3Z2NjhZvAJ7T4MbD3HaGRoadi5zhGPEixFc5Mqm/06+AR1wa4x4QO4HNddjt2JaCt2USJN2r1brzPmQewcd6I1X+fAP7GDiikKZRoGzbFn74/SuOynseNU0guvsXHqJJS09pqE0lClnO8HvW6Sh999F2x+UVY2Lj7xCfg0eOUNsKlmLlEw1POcxwbb5a3h5nar5K5ikFRVf0E4F0ZbJhlVz715SYGV/f26uiiN+2r7KbCNjeA2dy2UyxW68H7xn428q9HEdlbwOepGWZE5g99n4qMbgY/bhXP3O8k7nbmCUMql+viDbcORfDYe2gS70hm2LQFbZlMuJ8sqRvmMz30oVw+e8T0bx+p0W62jE68pbi67OVCC2zx6/RdgC8z2dLPzO3ZmXxZs20Y5GZ79EzUA4yCt/H9u8wHg0/e1W8CmjkC5vxZ/H5x7rkZC16wEY566tfC+fUgjhduVifFonRCMjRya6+0TL+C2O/3V3WCbvIsvdyof7/cf98RzZG85l/DkleocLzoyfl+NrVMalqIw+GIx94AgLh+N/ON98HnTisfnqLY8dii4/zbwSXnlK7Bdm7maGxpgmYkCI55bZZpSHtf/aw34vHYn7vd9p/n223oct2eb+CKw7T3Fr2fPd28MPlbC+L5UI/8tdOPP9SCdjpYrjvM5hJXg8TJ/L0ogj2Xz7TLl0KvgE/MYnmshGkmi5cAq8FkVgN0WMzRlCnou5t37Cstwjt5C4ifvIQ+ZBOEchIeGUHtTMPkrqO0WBEGoDqiqWuU3a/ImThAEbxIW4Ed3t21Mof740EUQBKE6IPGT95DC31Sp8PfhXRQc5HnLozg1T1J1skKcYdje3mTjT64NuVio2l2Cb7oNoZo3YTqFuN2n08CmlmsyTBpjtpPeZxkLNJlSOhlCztOYTWVMas3n5I9v+bRF0898mObJf3g8uBQt/hZsgX3u4YYCLMKp6mxPo2Z7unXe4LmscWBTdi5l45SvvgMfixULNMb27s7GZcdTwcevPmaLGRp3PO88DYcxC8sQzrN4VDPOSdEpcO0M5Zk+eoVAtdlVRETGwkzuo5Mpkh2UALao7N1sbI/R2QZluP+0hQcVN77t0TuutYUxTeU28NErAO0K48ejXpHDzJAGYIss58ejM0Sn+KpO5hS5z1+Q1aXJyiIiMhzmhcUVnYwyNQKvS6S9nmXh8UmxuH7afaNXEFJvPygpPKNL8cfj2nEUMyW1WVG66xeZgFMo5cUlXZl4rTSGY+Zbxpyv2Ti8A76lNUbiPtXOy80Kf5dQZJ9Rl63wd5c3fyOTbxULV5YV07rn+0vhSuGSOHsM/rTlEAUEes7xBCvPGjrcrqt2UQr+cwXYWkbx7B/37NfA50Dvp8HWYiPPQDRfjw0Dcnzx/A8l3sRD2Y/NXAbvjAHbZ3fyRg0b0vE+UyvYAjY/E39h1VjFbK6FeZih0C+e329LjJiVFXhgJc7TzhsU3L0LMzULbn8ebNoMhYxxmPGsvoUNERo6ecHub1pi1lKjFpjlPWs1v16/8+Vw8Hk++HawTWvP7z168ajNB7dnkJvv90OlGM/oZf/Eh/B9Gm/DDOutxkSwJc3j2bBpg18CnxZ5W8HWfRHPLLqtM97bF2zG3xhfDL+GjbWFlYmIBpzG5i2mWvXY+EQEZvV8twuP2ScDecyfWrc7+Ax8E4/PhS/wBj1hfvhCV+/YWzl6OhtvTMH4qUkc3tfGnuDxvN+1PcFnxCY8b1PSeQy35m4slr/ejb9p2ofxgPTtzbng82xn/B3ywM+8QPhXPXBdNpVjLBahKZy+Pxt/17WMxvh+bxb3s5gw+6/lAszotrbnv1+K2wwEn2UpWPjboCkQvmgPj6PtJUU0+4HrL0vhb4mfvIdkMgnCOSgtt9OhPBvFBwWQr0mymQRBqH6o7ouoKSDp3oIgeJHS0jI64SqnSIMPmRX80SoIgnClkfjJe8hVXxDOwf6j6XTLvJV0JP/y1lgRBEG4UM7WFKjqP0EQBG+RfDiFXrIdpVOuy1dfRRAEoSpI/OQ9JJOpEu6ACHIHetLetPKVNT2waF3XdX+AzVDCUwMzf/ov+ISPwyK/+V9yW0iHLvjZ8Sg1UnK5pK18OaYwp3R7BGxNTFzuUV63KfiY4pqBze0s54Z9q8Gn/Bos2mg5sp6NFUcJ+JhDMdU5L5hLhhwzp4NP5ANPgk3VyHwOvPAs+DR472Nczu0pCKn+v0Qy/a8T5Gv2pLmGN8JU2Snv8f03+W3cBjkDMZW09t5f2NigU5BZicIUaTWfy9fctVHS47ZgGq62ELZr3zr8vnZY9PrklzPYOGoCps4G/4mF1Ne14IWjGzjxsnO0CAuktnXxlOzyIJQ6qHPfBpspgksbDG16gE9GFKaAW5fx9aPuWIRzvY4kYmAUf1ZvzkQJ2P6XMTU+6kNekDXXhSm3gU58D2BazgtxBjfBQpJHw7HQYnY5D/SvzdkAPtQApbbK6WNsnBmMkrq40zvBdjC+OxvXS9G5Vl6nI8HQnLf2AJRWmG0o47XHcfmKEtscfDLeHAe2sMb83DI1wQKiZZENwablZJFHWlFUiMeJN1Hdumru8y4jCP8U12WvpeBSz3W8xwJ+3t7w+VxY5p5AlCj9nsjlqgOmDwWfllu/BNvJdfwaNC8G5XJP1N4DNmcUP7eNUbXBZ3DbaLCFWPi1uX8+FhAuTsD7aJNRfO7p714PPr2SZ4Et7hkurz70/QTwcRfjdadeNJfV7bkJY6U2fnhPNpfw+Ncv0go+dgMWjnZWKkHgCsoiIqJrB7eg5jGeuMY2DotCf9lfsz73YRz7YRoeC7f8yuPtX25DGeH4RSfB9lkYbzLjboOfveIISrCeOMnlVveZsBj5ba3LwTZRGcTGi8J8wOfnHLyXrxzJP2tVAUqdHhjTHmx3zNzGxjc0xcL0T+ZhHLRnRz4bL+2Gktb722JMRSX8WHhy3l5wmTQSpegJubyh0jw7Sg27t8aYY3Q8L2jd90dsKFO74RCwHVnJm5t0m4ux57RXMPZLq80ll+vd+Fsl8ClsDLPhX7PZeFxHlNSRznn07i38t57TjLFgiznYeCqwW3829v0Wf+O83xGvAVHB/Pfg03VQ1jex0YNge2LtR2z8UWkb8GlTC+WqbWN5+YSbE7lczWazEd9y3kPiJ+8hD5kEQRAE4SpGClcKgiAIgiBUDYmfvIc8ZBIEQRCEqxhpwSsIgiAIglA1JH7yHtJdjjwV5nN2r6XgIE8qqtuPp/jZAzFl2lyGXaNUhac+GtMxRZtCUcbktvB0QcNJlN2QAYtPu2N4KqlyfDf4GHUkWKrLxcbOqPros3UR2HwSNbI6p07XLwumoLo0XT8MOh23VBN2dTCUa7pbBaNsStupi4ioLIDvL7OKdQH0OqT5ZHm6hWzfs5+63jac1v38NbVp5kllVrSSQSJSHfzzi/9aCj4BN9wGNkck3+7aLm5E+p3jDBrZm1KMHRwcdTB11ZSdwj/bF7t+KQ5cP6WQf587GNOvFbcLbM4Dm/j3lWK3C5+W3cBGRTxdt3L3rrMYAlBi5tLx02JMQCmVwc7nVZ68BXxMcZjK7a7Pu2sYUjaBD3RWJCJXXhb/7Fj8bCXQCjZV08lNd//ZS8EGn+OD5xqdOgQmYxA/bx0nsSudj852cQVG8DmV63SvDE8Am1ZubMxDaZze9YVKz183zRWB36e9zmu/nwglpkR4HXJv88gYbcWlFH3bY5etu1y7l365qO4oW14bKN1RhEvi7DG4MyWdgoI8x1GZk4eWtYJQHuSfg10+3em8q5LjGMZBlqYoD3LX5td0hx/KWcx5x8DmDtTIcXViCW0MQkRU4M/P/7AsjLs2GFHmUy+Uy1Iic/eBjyMaZVPabsezDhSBz53N8J5cZOf35AAflN34lWaD7fcsvr9KHagP6VAbrxt1CivFT3v3U5fB99GS5SupZavWFXbfZdjh7m3/vmw8qSHeL8iO3XL3BfH9PmU53sOevwn3w4FsXq6hWx1cl12ZWNKhmab7YVixjnTbipIok53vrzITXq99nbjOWr/cMoyxaqdhR8SUOF5uo26Azk89nfhXG1e6ty4GnzkRfcAWFcjjiSAz/lYpKMNz66Z4vpxhP8pOD8WjpLROMJ87Cs6IfErxXq6U8/1w3Ad/T9TNwtgvPYZL/YrseD5MX50CtgnX8259uTodC1tEYTxT6uSfn6+z3wN1JHQPzeXXoR+GYRmUE6W43LF8fm51qo2/OU4W4f7zM/EtfyQPz1E9GoajrLUyhTYbNagTd1m6y1XH+Ck3N5fGjRtHv/76KxkMBho8eDC9//77FBiI+0WLqqrUr18/Wrx4Mc2bN48GDRr0j8/vQpFMJkE4B22aN6aSAxuv9DQEQRD+FumOIghCdaNNs8Z0Kht/6AuCIFQXqmP8NGzYMDp16hQtXbqUHA4HjRo1ikaPHk3ffffdeZedNm0aKYreY9fLjzxkEgRBEISrmYsIkkgeMgmCIAiC8L9MNYufkpOTafHixbR582Zq1+5MBt0HH3xA/fr1o6lTp1JcHCqhzrJjxw569913acuWLRQbq6P6uczIQ6ZKuP2Cye3nkZ6oPjydz7R+Di7U8gYwpRHvPBae2Al8AsrzwWbQk9VpcNbH7k8g76jVCHyKl2CnDpeDpz4G3TgIfdr0xklk8RR3R13sZGU6hB3LCsJ4F5egXSvBx9gC02KpiKeJL8vGtPubrJiiaVr2KRvn7MBuF9anscuJY5cnXXd/WgYNfeEDeqtTK0oK9qQp1rsV5V2mfg+xsf81OmmjOq18tfK1kgjsZKXTfIIspfls7I5MAp/T5bhgiObzC8oxDTfagJ0ltE/GjZrvJ9KXO/rE8+9zhWIXvLV9sctY+xfv5J/TGTvz6XWcSxvHO4Mk3NHvguaZEcQlX5ZjP4FP8cZtYAuK56nqQf3vBZ/ML7DziWvse2xcKx+PT0cMpjqnF/J06yALpqWHBGM6tHsR757n7PMo+FgsKL3TJoVnhaHUUJsyTUQUUspln65jKAsxnEBpg1rGJQpqeAz4uCNQnle8hHevCuraC3z0OtX5ZfDr7okQ7OBZS0UJK+3XdMs0e2QwiuPyPsBxqyopVVS+u72olL/YVO8NGzbQCy+8QBs3biSj0UitW7emJUuWkJ/fuVPrhStPraNrKDjQI/tY5H8t+7ufD+77/AA8j+/6k8uIfQMwJpj9G8ZixRm8a1vtWzB26bsfZVM/jOTda4Py8Zo034bXDV8jl9D1VfDeXn/+q2CLGMA7Xul10+qm01U0VCPnHt4MO9wa92MnsMnpfP2m1D4OPuVNbgRbn8wf2PhtF3bdDLmtP9iefckTd9lOplLq291pcpPGlBDgOTYWPoMdr3L6cAnW28uwG+mxbNwuU2/msqmZ1+vIwDMxG72eRq7uTMLu0dkluE9/rtuVjZM2YnflXzccBNtze/j9N3sP7oemH/4HbL67lrFxYX2MZ/RI8OVxglKOJRA2DcT9p7r4fWHCTS+Dz4pn8XxYfJjHjEXlKK26IdEKtjfWp7HxE2m4r8pjrwNbs0d/ZmP/ELy+hMdiPFNWzLfLmJvxeOm9AH8vxQ/jcVb99zAmmPEkzvP3Q1x++GAKdo5c0BK7tr3+9VY2/uV5/K25IhWzBGcN4x0D+325FXzev70l2KI0nT735+DxUmTHfdomRlPmRSeD5oQNfws9/hWXJP7Vn5d4MBajVNVbVLf4acOGDWS1WiseMBER9ezZkwwGA23cuJFuvfVW3eVKSkpo6NChNGPGDIqJwbj5SiAPmQThHJTaHbQ/30blTnwQIwiCUB1Q1YtI9/ZikHQxqd4bNmygPn360HPPPUcffPABmUwm2rlzJxkM+MNSEITqj8tRTgeLiqhcp1ajIAhCdeBS4iebzcbsFouFLBadB91VICMjg6KieH09k8lEYWFhlJGR8bfLTZgwgTp37kwDB+IL+SuFPGSqhKG8hAyVC6md5gVu9d6o6x2W8T6aorvb8O2S0gjfCrnq8CfQxsIs8HH/8SnYjLV54ejKb9TP4tsUs43UxGv4Z5djIUltEUAiIuepo9xHJ4OmZBsW7wvTFlarh0/Tc/2wuHpoFt8PPeN0AhaspUc+1/JCklHt8M2mknsUbGptT6E+U+GZPVy7V0eqX692hT1nO2adlN/A33TU1SlS6Q7Ggp7GYl6o2q8QC0kainWKWdv5mwZXBBYPjE1bDzYK50Up/fNOgotiwmyxonhe+DAg/xT4uKIxi86Yy9/YaQuYEhF1+e1bsGnX2amTZWM+sApsidO+YmNtoWwiIrdOcVejm7+BCbgf30IH7cQimMao2mzssmABwej7HgebWpau+SAswlk6C+dQtnoXG9e6qy/40A3DwWS+lh//Dp2HDMreP3GeLXqwcYROQc9SJ36WS1NQ19AYMzrJhNeqI3aetdIobyfO8+h2sAVfx7eDqvPDxrwL95+rHr82xp3EN6muYhvYSPPww9DAc34YCvFa6k2qU02Bi031njBhAj322GM0ceLEClujRng9EaonrqY3kKtSAdTmmiKxes8034zErMgXk/n59/3WdPCJuPNJsM1L4edjiyeGgc+S76aDLe7ez9h4dQReAxtO/gps6uM803ahjk/vh/D6nfr8GDb+T33MKF32OF6/fx/5BhsntqgNPrdOngC2Bw/yjIHokfPA55lnMXu6bW2eWTTxJGYWuf49CmzX04aK/2/PS6NlRNTs5Ql0TXNP7JPeEbOGWmXy+1q9ogPg4/fUR2B7vifPRrfPmwk+u2diYez3H9Esl4z3lB9j8F5gXDCZjdt9sRl8rmmFGdb9ywax8dZXMfOm25fYVMNs4dfLybUw2C38axXYLPt5BkvbDS3AZ96P2NinvsKLwK/dvgx8jPuwqY3bh99H7wjC89ZdiAX0X7Boimwn4TX/SB5mtYwdyX9DzZiFxbqXvYXZzN3f5cdCWh42SbE+NwNsLV7i63xgFGbsvJWWD7YnM3nWpXLHRPCZ9RVmyH//THc+z549wOeO9x4BG63lx8e02+8EF+XpoWDb8zT/bXlHCD7McIXgcX2ylD9QaRWNv0PaxqBt4FM809WYx38nGC9jDHUp8VN8PP89NWnSJJo8ebLuMhMnTqQpU6ac83OTk5OrNI+zLFiwgFasWEHbt+N17EoiD5kEQRAEQfhHuJhU76ysLNq4cSMNGzaMOnfuTEeOHKHGjRvTG2+8QV27dgV/QRAEQRCEK0laWhrrLneuLKYnn3ySRo4cec7PS0pKopiYGMrK0sh5nU7Kzc39WxncihUr6MiRI2S1Wpl98ODB1K1bN1q1atU5v9dbyEMmQRAEQbiKcbuJlCq+iXP/f7Gtfzrd+2JSvVNSztSlmzx5Mk2dOpVat25Ns2bNoh49etCePXuoQQOspSMIgiAIgnApXEr8FBwczB4ynYvIyEiKjMR6Zlo6depE+fn5tHXrVmrb9kyG4IoVK8jtdlOHDqiCIjqTJfXAAw8wW4sWLejf//43DRgw4ILm5w3kIVMlHHvXkcPfI9UwdOUFGvM+ngzLRPRB6QhppEY7E/uASysHBtv5vlwqFuFGGZOPRhpHhNKmbSFtwMcajbs6bPYrbBxyXU/wsR/dj3NI4JIvt04R5exdR8BWmsML8zrvfwN8om1YDLFkyyo2PtXvWvBJCMDCsK4VvMCeTx1MCT8U2wVstRomeOYT2Ypeft+fsjtfR3+FWCvsUT+OhOU+jObyvyceagc+Sc/XA1v6Jzxt2/nEB+BTBxVYZFR5WrOiU1TcnoKyPp9oLm9UdaRAR5MwNbfOel5PRYnH7WlK3w02VxQ/ZssXfoLzLMR06JCBI/ln60kbTSgxSyvl52Ri3i7wUXWkjBEB/EaRFoLSRr8mmH5tVfncFR2Z1kEflDYcyuHL9Q/Bm5xv7Tpga/BgMzbeUhflch3TUGKmBvGbW3YpzrN2C9zvpPLS3wYnbrv0wvPXzQn3iwBbVAmm1PtOfYIbHn8afBQnSgbUwHA2TrHEg09Cno7cUSMJPhKN15faG1AKY2nekY3dSqVtoFzeOkKqqla5xtJZ/wtN9/Zmqrf7/yO2MWPG0KhRZyQ4bdq0oeXLl9OXX35Jb7311kV9rnD5MGWnkKncIwE6XMofNF6f+gssc0syypF6xPBzp2ddjCWUrHCwbUyxsvFb9R8AnzXBeM868b5GspuLhf9TdBobJL3Mr0sz9mBMlxSKpQTWzuJyhqesY8EnZiDO84PHeKHv6xbhNfDG/SjdCrHw7dn7brxftLr/DrAl/sULWhuCO4LP0N9Qxv/fRscq/l/fHESvN29Kee9+TJt9PHHq1q9+hOWG9R7PxvftwDIT94GFKM7Nix8X+2JMcLM/SrULevGYcfgqjJ9Ob8L76Ma7+O+CqfdjbP3gm0vANnsSL9jd73eUAwYF4++JG5ry86hJhE4ThHsmgclo5PeDXb0KwEfd+xvY/qp9Exu374iZp6XzUHY6uC9vUuIIwXIYhQ5tGxEiV2t+/3l5CRZNv3M81pi5cR2Xtf6+ExvKpBbgObLsCZ4Zay7F4tnrM4rB9uVjfDmDkgY+g82YZTLXyiWlw21YDuO3gVjEP/YhLl9b2xHjmZ5b64Jt+RguixzxLyyZ8deHX4Lt4c95Y5aphXg+vDoU49i2sfz60vU1bOi0rjWeR0ZN+Zm/6t3CxsUqSiu9xaXET96gSZMm1KdPH3rwwQfp448/JofDQWPHjqW77rqrotzAiRMnqEePHjRr1ixq3749xcTE6GY51alThxITsbnE5UIeMgnCOQgNDaXr+95yfkdBEIQrhOqGZ4EXtAzRhad7ezPV+2yr3aZN+Q+VJk2a0PHj+OJBEITqT2hQIPWIPv+be0EQhCvFpcRP3mL27Nk0duxY6tGjR0WH3unTPQ93HQ4HHThwgEpKLl8XvotBHjIJwjnIysykH76cRT1uGUxhEVHnX0AQBOEy43arF5Hufcb/QtO9vZnqnZCQQHFxcXTgAH+7f/DgQerbV6ewvSAI1Z7M3Hz67/E06h0dTWEWzDASBEG40lxK/OQtwsLCztmNNyEh4bzZVN7MtrpQFLU6zOIKY7PZKCQkhLIP7aDgIE8HK1XT+chow25azjRM7XRm8jevJemYRh2QlAA2cwJP01aCQsHHlXEMbIYQTeq4Gx+xunUkUYY4LmNy7sfUdeqMadSmfC7jc+7/C3y060JE5C7nXRzy4tuDT1gubk+3D08PNjiwG4Q7B6WF5U1uZGOXzkXBvxj3jXuvp/vE9oNHqdPDk2jjwjl0TQvPW3abTjc025AX2ThmO6aEk47MR+nAU4GPlGPHrfo+mL5r9+PHh29OCn5deALYTDlH2dh9Are5tmMaEcrqlCBM8VWL88GmBFj59/mFgI9jPUopTN34sWfMwWOfTDqd4/K5jLB0Fx6fztufA5ufRhKhJz90GTBQ9j3GJQrl+zbhNG+4B2zGAk3atM6rEbUQU7nhXK6PskzXxoU4h2u5bFc1Y3ebVAd2AUk08S4fbp3ueT7ZeOypmm55evtdseNbmD1u/jC3ZTFKPl2hmBrv1nSz8zm1B5cLwu6VioPL/1xW/Gw9THko9TuLrbCIwpu2p4KCggvW618MZ+9djcd+T0YL7rtz4Sovof0f3umVOfbt25cyMzMrUr1HjRpF7dq1qwiatKneRETTpk2jSZMm0RdffEGtW7emr7/+mqZOnUp79uyhevVQZixUD84egydOZbDjyFbO5birj6FcZ1BDK9hSbXw5VaeHb32zTgygub7oBbZH8vGa3tDE5+UOQClebjl+WnTBITbWdtMkIlJ1SgmoZs15qiOtTc4pB1sL4vGnQ+febizFbWwozGRjvfVTfVCCZdJ0eyKdjqwFkc3AZrN79t+enTtoQI/raPHKNdSiVesKe7iC+08rfXf99h/wMddHCdbxOtexcbkL76NGBeWOdYN5mYncMpSPp+bjfgjx5TFHYwdmWmYFoTzF18T3c6A9H3xc/hjzf7qN7/eHG2LMc8CB99ZGJh47KDrxhTMYu4VpWZ6Kx1SXOni/2Hea79PoAOxQHBuIthTNOenUidOPF+DxEhvEz61aQRib7TuN8cX1Yfz7in0xjvVXcb8vTeO2CH/8vlNFuFxXzbb69QBKTHvXxzmEWLh00i9zH/gc8MPyKRYjP85qm3AbpDl0JJcaDubiNo8Pxt8mds35lhSK17ycErx2bDvF5XAda/NjuLDQRs0Ta3k1hqqu8VNNQjKZBEEQBOEq5lJa8HqDi0n1Hj9+PJWVldGECRMoNzeXWrVqRUuXLpUHTIIgCIIgeIXqFj/VJOQhkyAIgiAI/xgXm+o9ceJEmjhxojenJgiCIAiCIHgZechUGW31rwO8Kr+z2Q2wiMESBDaf5tzP8N27uFyPkfj9uTztVk+WYgzFFEZbPJfLBGdj1wp7vc5g8z/JK/4bm18HPkWE6a0BvnydjS2uBx+1BGU+rjieQhy8YwH4kE7HspIQ3mGrSKdDRaROqrrvaS4DU3NRUlfUAOdu7uiRabks24loErmOJ5PT4nnrXng8E5aLO8A7ijhOYxcJnx4om6K9vEtGvVY3gYvDiGnU5iLNHGxZ4GPSSZE+GcD3Q1QRyrsMtXA/qGU8bVvb1ZCIyB2FWQcFFp6e7/87diZRB4wH22mN3CIiCr/PoCMPII2M0N+MKb4oHkXJl33T7+Bj7DMGbM7avJuH2R9T19XUrfiF/vw8Svvqc3AJefljsAUdWcvGbgNexg0BmL6rnOZyQ3c8Sg8SD+l0X4vlHUzch7BTCNXFTnzldXmXtiydlGmznxVsLfN4hzLVF2V9io50wyeLn+9a2SQRkUnnwcaJsOZsHF2GRwdIGwllJ5WleE6T3hHmPdyqSkoVle9uUcoL/yC+xzaTb6AnZjFHN2B/vw0V2PRnOsrAp/zBz+NfoteBT2aPR8EWq7l+/2ZDCUqf08vBZgjl8tyTtbETWbAZu34VRTRiY18XxmYGnc5Vp1UuVVl7PBd8bo3E7ZJMcWzcREeirCe5/rWQr19jnbgyccscsNm68lilfMaz4HP87lfA1jLMs61Omc/MR1EUMlSWrG3De2vPzfwAmXTr/eBzfdYqsNUK5Pc/nwyUFX2SgRLBDhp5TvNAlFJO3YUx1aQemhgnD+WOoWtngs0niUsLT8ZgF9MYnbj5Dk13uR+O5oPPbenfgO33pMFsrJd4sXFLKtieOf41G+9siPshKhClYtklfPu1N58Gn4wyvAg08sXzRku5EyVYezK5jH8f7iq6oyn+LlDyeBxUYrSCT4COXG72Zt5NbsINGOv6GFCWaT3CuzSG+7cGnxWpuN+/WnuUjf+4Fa9nSRgawTWn1Ae7+qbnooSum4Fvlx0OlFJuPYnx9tA6/JqTVornWh3Ca1x8Ej//cjQhnU5DT68h8ZP3kIdMgnAOgkNCqH/H1hQScH4NsyAIwpVA0r0FQahuhASHUK8+/aRmiSAI1RaJn7yHPGSqRGlgHPkEeW6G/rU1T9iPYjaCo2E3sBnK+RP2oCH41s2YpVMwPJRn7GQTvnGKjMQ3CIEFPAOqNAqzCix7l4KttBnPmDHZi8DH31EINiiI7MKsArKXgcm9/mc29mnRFXwOW+qCLbE8XzMnnZaNOsUz3Zoiv45IzM4JtGGGglLueYvYJIjopz9WgE+MAd9sOjWZSyUZWOAvaNsfYDPFJrCxWyc7x1KKxSW1Rb0NgbicMyIJbFGrZ7OxT6O24OM6hsWWHSeOsLExFN8SmQIw48p6fDcbl948HnwsOvs0YvtvbJzfdjD4hBnxja8WtQx9go9jkXt3JM/wsrTGc9tVhudDnom/kQnVyaoz6GQbZQTyYz22Xy/wMebrFDsP44Wp83xwm0foFd7XZF0aDm0An/JrBoBNmzFnbNkdfJw6xWTNmjeGtXwwo6zAjNvKpSlG6lg5G3xMPUeCTdEW1a/VCHzUYjwn4zK3sXFZXXzDrFeQ1aApWm464ikwbyo6/3H5T6KqFxEkyZs44R/ElZtJrnJP8dRXj8ewvzeOxtfuW45h443fmvIMnZ31HwSfVjt+Btv+JryBRqkD4xlVJy55vt1DbPzGphngY7BiZ9mDfjxTa3cmfnZUoBVs1wbz2GFdCl6TBsXhcs0KeIZnRnhz8PlBJ53j4UY8I/iXph3Bp+GGr8CWq8kYj+o3CHwWZ+E2PlVYKePYGE2/fv3/29PuyWyZ1GcyLPfqXn5P7nxkHvhkb9kOtm1hPAO/YUQD8Nly9DDYBjbmGR7HHBjTTbkWM2gOFPL7TIBfHfD53NQDbI/ExbPxiiOY3bH6EGbfTuzBz5uCMoy3D7UdDrZNO3nm/qMd48HHoVMk/USb59n4aQvey0YsPAI2qz/PNO/TEzNhdp7C4+WTNTyb6qW+eN8+kofxYYym8PeN8Vi4Ob0IG+0k5POM/DQHntsbCnG7fBmxhY0NIRhbu3dis5+FiTxuvTkUY8gsvziwJYXy9VFc+BugdPbbYEsbwOXmaw/jNUFbvJ6IyFnIf5MOCsds7PkWnZhqH/99VEenYVVu/e5gCz/OFRQbVf67taQIjxVvIfGT98Bf5peR1atX04ABAyguLo4URaH58+ezv6uqSi+//DLFxsaSn58f9ezZkw4d4h09cnNzadiwYRQcHExWq5Xuv/9+KrqMB6dQs3E4HHQ6O5scDrxZCYIgVAdUt0ruKv6TN3FXPxJDCdUZp8NBp7NzJH4SBKHaIvGT97iiD5mKi4upVatWNGMGvjkiInrnnXdo+vTp9PHHH9PGjRspICCAevfuTWVlnjdGw4YNo71799LSpUtp4cKFtHr1aho9evTlWgWhhrP7wGGKT2pIe/aizl8QBKE6oKrqRf0Trm4khhKqM8cOJVPtZu1oTzLWCRUEQagOSPzkPa6oXK5v377Ut29f3b+pqkrTpk2jF198kQYOPJMGPWvWLIqOjqb58+fTXXfdRcnJybR48WLavHkztWt3pvj1Bx98QP369aOpU6dSXBymIJ6LNccLyD/QkybZN4rLYNSje2AZn4NrwOZK4nILe2A0+KS5sYhb3VVfsHF4rwfA50ABFhpvWsZlWlAQmojc9TuAzUdTIO6oC9PZE5R8sGnlLO7FWJw4vzumuIfFt+bL7cDij/XjMBXYadUUC3SjZLDMH2U3AZl8f50MQflhLR2p36HJL1X8Py0nn4iIbD98RHnrPWm11rFvwnIZL/Ki0I5iTJ8PvW0k2IqWzmXjoG44T0dtLNJs2L2MjW3NeoNPSAbK3qhBKzbUk9QZdORBJ2bzeSY9hD9E3DpSMaOTbwf/bJSK2sIwxd2/PZc/+KhYCdCl9337VrJxTgNMXd+WgW/qu2/QFD/tfCv4/HAc06ibRvK3tGarFXzyXn8KbGXPfsTGWJ6RSCnE4pnOTJ42HZ6Ec1ILsZCkqpWPpuCx4RudCDZFs//cOafAx74PpcR+7brz5eKaoo8J33MoJfz7TDfdBz6mPEwd32rkc29zCiWRrlooI1T3c9mgr54U9gTKA7Yn3czG18R5PttdiCnxgvBPU51iqD8jryf/QE980kXz95uKt5CW23rfCLZX/+Sym0eD8H4/w0f76URjzVzWE/ANFqpOK8Pizt138/NfCUDJ0hELSo0i/8uLXk8twPvv2oexdMHmTH4fe7ct3tc6zdgPtlXPcPl29n0oH3/gy5/AlqeRvfWbMQJ8yvf8BbawXjzmyKmDMrthZRhrrrF56lf6+5z5ibHvmZfIFeSJL7vtQql2VmfehOXYrbjt/v3ZNrB9eOsQNi4PxHm+1gdLJcTk8wdfY7fgdX/sry+CzfgO75p5yzt/gs/S57FJkEvzo7T3H1PAp+sDb4EtfB63je47FHyCB2NzoZkfc9lUoE7xeodONkYjjTxu8I8o2TfqFLju0oBHMFkqxrFEGHfNSPuMjaODcbu02P0r2Hya82ZGfb7Ce65bZ/2WDOHn8qi38TfcR+Pw+uK6YSQbG8uwPIWx821gm7swnY2npOXrzPMo2D4cyRs6bXZjKZHjHceCbZCZb4fvdIp8j2iLBdhX+fNrcSsdefONRp1q3PH8uhdwA153f53TDmxNNIXvG2uuU0UWLvMVrk6uaCbTuUhNTaWMjAzq2bNnhS0kJIQ6dOhAGzacuUFt2LCBrFZrRXBERNSzZ08yGAy0cSP+wBAEQRCEmsbZwpVV/SfUXCSGEgRBEIRzI/GT96i2hb8zMs4UhIyO5m/fo6OjK/6WkZFBUVG8aJvJZKKwsLAKHz3Ky8upvNzTotJmu7ztpgVBEAThn8LtVvV7VJ9vGaHG4q0YSuInQRAEoaYg8ZP3qLYPmbzJW2+9Ra+88grYe8aZKTjYk5qtFPF0SENSa1jGFYSdCcjJU7ItJShdqa/t0EZErj68y4nPKZTn1Y3GjiKqk3chyNXp2BS25zewKZr1iQlBiRSVY6r6wTw+96b1UcpV9ipKqYz3DOOGurgubhN+n7GIp687QzHV068gDT9L0/EqTKejgiEbO7vUGzOq4v+2A0eIfl1DATHhFFTHE6wbdPZp7cGD2PjkgoXg4zyE6d6Bve7i8zZhRxPjwbVgU5PasHFwAaY122NxG2u7H+qti2rCTmB13/6E+xShlEvvs0jTWU21YBp1SA7WbNB2Wwx0lYIPuVHuqCa0ZmOrCX1uCsZUZ/f1PA1dKcf064GNsGOKNoHYkorSg4A77wCbsYTLBl06x74rEqWMajyXO6o2lCyUN8DOeL45vGuTqRfK0Mos2Gra568f+LgOSg98+6AEQ9F0SdQ7NnyLscOO25dLghUH7ndVp1tfnWDNeWNGCaZeF0pt90F3CMqbDUF4TW3n4rLBfJ+Eiv8XmnTSyr2I6naR6q5aenlV/QWB6O/jp9/3ZpDZ33Nv+bAdP756LwvRLkIL0j8F22TN9cVlxvv9d0uxW9j9bfg1r9YLU8Hn8eX44KxFHr++nPru3+ATOGEa2ML682v6vVl43dg7BssG1PqMd6DKNuI1fu3jGFcWOjVyklN4f3J9jzL+gv5Ps3HyNfeDT/OFKNMK1tzfAwPwGlhoiAFbHcVzvy0MPCN9DG8STTFRnhIRs5pg+Ybu29excfSW/4CPf3887m5ayu8rnRsdBZ+XrscOcFp53FPd64GPvdt3YLv3Y35/X/EiSuPSR6JsqulX/LN+fA+7Fre5D3+4Lu88jo0bmjB+Oj0eZa2G9AVsrKZg+YYu12FJjp/T+EPjef2t4KP3u+fJZVwWdn8bPDbe/hVrm465je/TG1U/8PG/HuOL/fn8d8jQDviw+9paeM1J1lQXePchlFd+twV/TzydzM+HEb0wvjD3R+ny85quiXWCfcDHT9NBm4io+6e8k+Jv4zqBzzUZKNVclq2RETbGfRVoxjgor5THyUfy8Hj5Vme7NIjh8dqJe3Gb3/LjbrC9dVdrNk7RyPpKiy5fyQGJn7xHtZXLxcScuUBlZvIfUJmZmRV/i4mJoaws3p7R6XRSbm5uhY8ezz33HBUUFFT8S0vDE0cQiIha1k+gk5+/QC3q/v3xJAiCcCU5GyRV9Z9Qc/FWDCXxk3ChNG7WgnY8fDs1ibBe6akIgiDoIvGT96i2D5kSExMpJiaGli9fXmGz2Wy0ceNG6tTpzBPdTp06UX5+Pm3d6ik6u2LFCnK73dShA74pOYvFYqHg4GD2TxD0MBqNFOzvS0ZDtT1VBEH4H0d1uy8iSMKC8ULNwVsxlMRPwoViNBopyOIj8ZMgCNUWiZ+8xxWVyxUVFdHhw56059TUVNqxYweFhYVRnTp1aPz48fT6669TgwYNKDExkV566SWKi4ujQYMGERFRkyZNqE+fPvTggw/Sxx9/TA6Hg8aOHUt33XVXlTvLEREpB9eREuCRnqn12rK/55rDtYtQqEuno4FGDlRgxCr9Qdvm4fe34nK1k1bshBSXsQtsjiM8FTGyLqaNunRu8koOfwPpp+fjKAdbM43UT++JrulFTIMnJ39jqupIVwylKGPSk7hoUVN24GL1r2Hj4zaUKDaIwQ4mVMl2+MgRevyd5+i90bdT/ThPuvjsRr1gsbtP8PTWWjrySoOOBMt1kqf+K4mtwEetgzYlhXfrUSJqoY+OLNNo00gGdLav24JdDA2aboSUlYrLxbcAGxn4ce3yw3RacymmURvT+bHuzkN5nuKHqeOGQCs3RKIMTQ/3mu/Z2NEDZQV+xzaDTStpO6npmkFEFJWEnV20Z42Pjz/66EgnycjXRysLJSLKLkWJYEgo774WdAQlmIZolG64NF3+8IgiynXg+kVr5BaqTidA7bWSiKjcwKWafvkoA9Vb5/Ajq/j3JbYFH0MhSgsNTTWdZE7j9ykB+EParenAaDZ6ziMfo/yoErxPdYqh7mxTmwKCPPcN1yne5fPR7tixqazuNWB7dfVRNp6c8yP4rHt6ENi29uddjqJ+wBIBzR64E2zHv+OxWMwY7ARa/BPKyY7fyrt3NVcwVoqf+TPYAo38x4l78Ufgk9/zYfys67lsqnjx1+DT4UPs3PrXwcVsHLB8GfjQBJQI/nCE3+9P2k6AT5tH7gJb07s997+UnHy6e9p86kphFEIemdCXrbGr4MYf+P0+ehHOs2THbLC9lcpLEPyajNf4P9Owq9l7/rzDXcMntoPP5y/2A9tKTZe/LaeKwef7u7FD2qm5h9h47nyU/v1rL859uca2ZAhK9puuxji2dgN+j1x2C8rQsoodYLt+kUZyOfB28HluK8YXb2o6+L2yAuPDgECMZ2KH8y6+ETPGg0/PzRjbNk/g99/fF2NHxrtuw1IevRryOKROCJaGeOYGlE4G9ubrtzsL93vLo9hlN9x2lI3DBnwLPnEtULI3d2J3Ni6y40ON4BCMg+qF8v18KAe7y01agtcJ81Au8dzz9pfgs6ILdt4cvJd367t27ibwWbl0MtiWHOPzurMZ3y82m4Wwd55wtXFFHzJt2bKFbrjBo2d+4okniIhoxIgRNHPmTHrmmWeouLiYRo8eTfn5+dS1a1davHgx+fp6LgqzZ8+msWPHUo8ePchgMNDgwYNp+vTpl31dhJpJYWERLd9xgApLUZ8sCIJQHVBdLlJdVawpUEV/ofohMZRQnSkud1A6lZGd5K2/IAjVE4mfvIeiqur/fIl0m81GISEhlLP3LwoO8mQdQUaSr05B7Vx8IqwtWKyHKQOfupOFZzLoZfq4wvCzjcd3sLESYMXl/HWKeh/mmTDGUCwQp/hgFoiql12hwRFZH2zG/av5Z0dgQU+lDN84uXJ4gV29eZIZ5+TK1NSK0ElvVBLxTYdq8RwD23fupo49+9FfS3+lNi09RbRN2mwgIlINPJujcMV88LHE4jobO/E3OaoRCwOSinM35fNCi26dDCFnML71Mjj5AzNl7yr8Pk1RcSIiRVPQ3lCgsw38cQ4nA/lbobgMnWygOq3Bpj2uyYlv3ciKxVa1FIdjgUb/guNgc4bV5d+vk1Vn0Cl27tSekzrnbamKmT5+Bn7pNRRjEXq7TrFVbTaVOxjPB72MuaKoZmxsMWJx6hIn3g6Cik+y8WkL1mqJcOAbLkMZn4P7eDL4qK1uAps2e9KUexR8nGEJYNNSasbsI18Vsw1UTWaYMU+niYDO9bNQk6EabPe8+bcVFlJkUlMqKCjwqpzo7L0r9o4PyOCDb6rPhdtRSqd+GOf1OQo1m7PH4Knv3qZgf8/Dq2MdRjG/92PxXvtSLjY3ySvjwXuIBa+doYveBZv71mfYOEcnm/NkIeZhFtm5341FW8BnazgW3R01bQ0bf/oYZmq1i8VMzVPP8wzZxUOwWPd9LfB6Y9Q0eBjzJ8ZKH0Xj9jTW5/fyf6fidaL7lDFgW//CZ2w8LjoLfPKjcZ9OW++5t546tJc+H3c73UYxFEmeGE0vk+mTY+vZeKNO4WE91j8zg40398UGE7Fvp4DNaObb4aM3hoFP59p4XfxZUwC6Sx3cV838ce5PrOT771AG7r/fe+OxfuMCfs9aPAaz/26cjtkjzw/k9/s35uGxsShiOdjGB/LMpS9a5oPPfEKVxaqDfLu81hvjrhveWAW2X5++jo03nkAlRq8tmO13zSZ+XH/+1HXg89D768A2ZUx7Nn7uC4xH52uyiIiI7C4eG/1rBTYfiLXiuTWgKY9Rs4rxGrQ+FWO/htFcTfD+XFSxxCTgsTcrn2f7RTz0AvgcceJxvTODx2vX1kIf9TVsZLD4Lp7lWe+eW8Gn4GfMKm3yBr8OPnfjy2zsKC2mZU/28mp8IvGT9/mf7C4nCIIgCDUF6Y4iCIIgCIJQNSR+8h7ykEkQBEEQrmIkSBIEQRAEQagaEj95D3nIVAlbSF2iSmlvJgOXk4QUY1E+W0QjsOVr0r3jjFh4zR2EMhhXCJc2KW5M9zal7wabqpHLOCKweG9+uY5UrFlf/jk6wskwO8qDVE1aYbEJi0TbHfhh4TFcNuUMjQcf80lcP2MsL1jsOIQFGos63g224FAuf9KTI+1WdaQ/Bs9pYYlvTP9+dCjF5R4i9w6PPCzv4AFYLrTPYDb2CcKC78b2/cGWoXK/aAPKwhxGLAptLNDsGx25nM9pTOnVShkNjbvqfPZJsGllZ5ZglKoZC06BLcqPn0eKP6aWlikod7Qk8WKIelKuwL1LcA6aYoj+PungUxCEx17Qhh/Y2NAQC3iT4fyXTJ8MLGKu7t8GNoPmWHCungs+fm2uxy+w8PPPvv4XdGnaHmx+JZrC+/s3gI//NVjotDyYF92MSv0LfNQSlOcp2gLsOhjz8TgjG59n2WFMEzfeiNdddeN8Ng5ohNtAT8roCuLXT4MdC3oqOgGFMZRf91wbPN/vKinF7/YiEiQJVxpzQhMyB3rkYbe9zQt/m57+EJbx99GRFk96gI1HNcTyr4vuHAW2Y8+MYOOjj+P3dUuZD7YbtvJ4qedtGM847h4Atl3zeOHtYwYsLZBZgjFc3BtchnaDDc9Ds849ZG6n+9h4zZA3wGfzTmy48uJt3G/ZHRHgk/7NfLDFpnPZktuM0j/7f54F2013TKr4f35YM9o14hkydbiJSoM90p6iukdgObU5L5Y95gb87NKfHwVbdhgver19MMZYz2ikf0REE9rx7aDX5OZf2/D+1CqWxy9RXzwDPiGLME7IWD6Vjd9dh5L9bzug1GjR56PZ2FiEscueP7BIeu/7eNzc/CHsFulnwRjnc01JgNWFWKLj5loYj96cxM+brlPWgM8HD+I9OUrh99vaQViIO6D7ILD9toEf1+6AnuDjcuHvnj0aWVjXDrg969vw/Cvd/icbTxs4DnyWHEap5rWaBgitf8TrxK03obTwZAGXXL54D8okuydYwRZexn/TqPvXg8+QBbj/ivJ4zJJ8J8o514/7AOcQyNen0Xps1NDklY1g++uLn9j4weP8elNSVEg6LQq8gsRP3kMeMgnCOQiPiKSHbrnh/I6CIAiCIAgCERFZwyOo8U1DrvQ0BEEQhCuA9FkWhHOQn5dL/13+F+XaMLtBEAShOqC63RVv4y78n3R8EgTBe9jy8yhl7SIqL8ImGoIgCNUBiZ+8h3SXI0+F+dOp+yk4yJPyWWyxMj+9J3JaCQoRQdc2UxR2FNNKNIiIjik8fbcO5YJPrhlldqFG3q3AlIUd71QTpqC6A7isSDm2E5dLwC5jNh8uywopxG5MappOJymNLMthRjmZ8hu2TjZfdwf3yUoFHwrGFHBXSBwba7uxERFRKcp8HGme7bf90DHqPPZ1WvuvJ6hNPc9+tDRui5/ly9PJXZmYDp1WD1N6g7/lXRVC7pkAPsV+uH7+Tv7gS9mzEnyUBu3A5tJ0nDOUYIpvtgElbRF7F/HlElqAjy2kLtj8jfwSc6IYL8517CfAdsqXnze1slBy5orCLoYGbVc4nS542bUwbTvEws9wo04nOXcgnn/k4ueftgsfEZEpD4+FokjeocXhxktx6ImtYLugNN0QlIG6AsLY+KQLU6Zj/fEqp5TztOns6S+BT+QjL4JNe1zpdT80nMZz2R2ZCDYtqs5naaV3rmDcBnpdPUG6rNPJUcnF49Mdx/ef4vDIom2FhRTR8JrL1l0uvP8bZPDBa/y5cDvKKOe3F6Q7inBJnD0Gd6WmU1CQ5ziqk7eX+e3xx45UjQ7+CraUxrewsa8Ju2DWUvGeZbPweCbkyGrwKayP8mO/1Vz2drQtdhmrZ9YpeaDpTnasGOdp1ungqe1w1y4MXMio0722OJRfF08WoRQv0h+7k1lt/N5TrtOZ01yIMvcCPy6HNxpwXQKLcZ6VO9pu376dunTpQhtWLac2rVtV2PXuh4f9eDmFsO8mgU9AAkq3LG26s7E9ujH4HC3AEgSp+VwedG0cxqOndLZxYxM/9naX473IbMT7aJMc/rsgr25H8MnQ+b6Gh3ncld7kZvA5kIPHp3Z95u/HDrB1QvCekRjKj+sIPxS85Op0bnzsJ9697vO7sPPgD/vw91KneCsbJ1mxdIKfCbfnnxp5VaJOZ7ekAIyVnlvBfwc8dR3GG/nl54+x9p3GF88Nw1FSui+Lx08Ld+O5dsc1tcA2wHKMjVOCm4JPaj52MVx/jB+fx7JxnhN7YNy87ST/LdQ0Cs+H3FI8j/5M4WVIcotQdlo3ArfL9Qn8wuejOWeKCm3UpXGdy9JdTuIn7yFyOUEQBEG4ipGaAoIgCIIgCFVD4ifvIQ+ZBEEQBOEqRoIkQRAEQRCEqiHxk/eQh0yVUMoKSfHxSFYCNTIRxYWpgooLpTFuP41syh/zoUsDY8GWeHwzG6sBoeATloKd1Rwt+/A5Bel0/cpDuYei6RJn0OkGZbOgzZrP0zid1jjw8XFgdyW1iKfrmpwoXyvt/xjYyMbn7kxCqRNIpIioxMT3Q4BGHkhERMG4HwyVJFgG05ludz7NO5NPi2aeORzYhJ+lQWndC2yxKz8Bm6UP7yji0JmnU6ezmqLtgtUEu8Sph7CrgzFeI+/Kx/TdiALsxKe26MEN6dj1K8gHU52VbH681A1GqagzDNPgg1RNirRZ57NTtoDN1aAT9zm+F3wi3NghzZXAu3eU+aM0TnXhfjAbeXcNk07HNK1EkQjlBxYFb1qqbhdKLgPTkzvqSb60ctGoaEy/NhTrSAQ1x2PMkHvAx+GP1yrVxPdXoRHTr4N11IeGcn5c68ns9OS/qka+Um5COaAa3xpsioOnnOtJOShIR9OiufY7Qzwp707FpvX2Li4XqYYqBj0uCZKEfw4DKWQgzzWt9ktcfr/+w2baRaik3W1ga5DLO4+VB6O0o8s7KHv9b+6XbPzOR3iPVn9eALbtx7jse/4NPuCzNxevN+VDBrLxzOVHweeJTLxHJs7m0uLo1Xg/LDmNJQhKfn2ajT+pi51Am6xHyfzMZTx+mnnsBfCpO+0bsG1t1Y2NC35EaeMt9fECrqyZ7fn/oTP3/r6TFpKPdUeFfWM9lL5TIZd85b0+E1we+x27+k4wcIl+VirGgo0j8F6gpe24n8A2cijGmos38vvDM7c2B58m/xoNtvZ1eZfEZc+g/LBgCHbGcz7K4/s6QWvBR63VBWz0BT/O7mnYEFxCxmwGm5aiJS+Dbdp2lGn9PJKX1mj5DHb+dZThb6iH3+Ad7sb+jvFM3VF3gC1NI9kbmYrHVFDfp8C28ud/sXHCjfibI2M1dqZ0f8nLBMyqfz/4fPsXxg6jOvPj88v+WD5FKcN4YeCvPNacvBCvld0/+Q/YDt/B5caf9n8afCw68sMfv1nKxo4y7C639usnwNa2Fo/PDna4DnzmPjsDbI+00XR33MZlobZilIB6DYmfvIY8ZBKEc+Dv70cdrmlF/v7nD1IEQRCuBKrqIqrqmzhVgiRBELxHgK+FTKF1STFi23ZBEITqgMRP3kMeMlVCtQSQavG8bVeN/I1WnoJv4kMJn7ZqN2qpNR58/PLxTZUrmr9p0BaWJCIymjCbo8jBsxZCdDJhFDcW6iOFP812h2AGlF5hxzJN4UizTvaDXvFFg5O//VAVfJquU+OTsiw8c8Nfm+FCRFhWDgu1u3SKNhvK8Wm9YvfMs1FSHVq5dgMREVXegqaQI6Tl9O8L2TgqHAsPq3Z8A6S1+WTsAx+rr07RZJ2C1lpcDTuhzcK3llFnPxh98aGa3cxtJgMWGTUUYmFHtybzRtVZzliYCbZAFz9mi6Kx0HiAD84TMrwaY4aXy4hvq1UDP3P9NBl7ZyaKl0xtJpGqE1AbCzCT0FdTWNxlxTdchVYspO5H/G2gXiF8d3Q9sNljeOaSRadBQHF4A/y+Ir5P3WE6jQwU3C5mzX4IceEbZr3sUG3mUrEvZhEFn8QMgewI/kYZr55Edp1rh/aKWhyJ1y7fMp1sMU0mk7nSeWsuxOuKINRk5jTpSr6V7iXHUv/gDg68xmcZ8B45ZTe/Pwxtg9ni/d5+GGzxp3lWq29//D6XTnOF2cN5BsZTAVigfEoh3pMD3n2ejY3PTQGfr7fidX/8Y1PZeN+jOKcIJzZ9Ue081nz30FzwccRiDNd0PC9k/vDdb4PPknyc57O3v87Gzm8wU+Sp03hdTO7jiUvq+RPF9McC3mVPYwaGtrh6YI/x4PPCO8+C7cZhb7Dxh/9+HHz8fDB2v373TDY++J9HwMe1COf59jyeTdXogX+Dj/97/wXbEjO/95wswntfUCzOM7X7ODYe/uF68Dl1cBbYjo7hhbdNDbEJzKDHsIHNa/34/e/BpYfA590BeI90zOXH1Zujx4DPLdF4Ljd6gWdTjRyCBcNHndgBth2ZPL54bBZmtReueAtsDy/mcd2vc9BnVf1rwTbwL76NXy/B68tNhzC27e/m146/bsHzYfbjmDn16pLJbNz02+/B550tqDi4adcGNg6dvg58ejTG7Ml3BvOYpTwfY5hQ2x6w1U/kCoDx9+D1Zf+9eJ0/ommU4G7Is/iKCi9zNrjgFfQapgmCIAiCcJVQ3Vrw5ubm0rBhwyg4OJisVivdf//9VFR07gdvGRkZNHz4cIqJiaGAgAC65ppr6KefUMIiCIIgCILwT1Dd4qeahDxkEoRzsH3XHvL396ft27EWliAIQnWg6gFS1QtdVoVhw4bR3r17aenSpbRw4UJavXo1jR6NdUoqc++999KBAwdowYIFtHv3brrttttoyJAhcu0VhKuUHaknKf3b+8ieo5MVLAiCUA2obvFTTUJRVRVzdf/HsNlsFBISQqdTD1JwcFCFXdUUMTbmYlE3t07B21I/XtDM11kMPoqzHGxaeV5l6d5ZSlyoJwtw8yLbTh0JkR4mh0bqpyepM6H0x1DMUzQNZYXg44jEYp2mozyd1R3TCHxKdQqN+zo0n68zJ9PpwziHKC4/NOVhofG8kASwhdg9KeDbd+6mjj370V/LF1ObVh65luuvX2A5Q5CVjVO/xvTWpLemga3Un6eu6j0f10vzDy7XpMrqFHvWw62RDerJ85w6+08rC7MHYTFrnzIdSZSmqKG2kDQRUYkRxU2BRbyAtlbORqR/7CnFfJ7FdTD12azgtnJpnrk7dba5XxnKGNy+QWzso3MsOnWkcKpGfmjUkSy4QnQK09v5+a5oz2MiIheey6rmvDHqFAx3hieATdFuYx05oF1HzqmVvupJBhUHXge1c9Beb84Y8Vhwa2WgOsvpNVywOHiGTbaKx2JUKRZzVzRBhqPSvG02G8XExFBBQQEFBwfDsv8UZ+9dQd2eIEVHSn0uVGc5Fa557x+fY3JyMjVt2pQ2b95M7dqdkWgsXryY+vXrR+np6RQXh40iiIgCAwPpo48+ouHDh1fYwsPDacqUKfTAAw/8Y/MT/lnOHoM5a3+m4EDPOfhb7wnMr99OLBy9+qY7wdb9l4/Z2JWpU4i/Hsp8tPL/bUUYB8UF4bWrdh6XgEw7hbL6u5qjDC3CwRuZpCl4X0vJwwYoIb782vVnKt5TxrSrBbajBVxq1NgH77XbijFmvFblcmo9OfcXp4LAlmDl18EbwvBa/Vsmys77Jni2+/YdO6hzt+50G8VQZCVh8mvv3QrLGXz4dvG971XwMSevANuz6bxpyJrt2Mhk2gg8XppH8vVTFIyt88vwh2Ssk8vHV+RjsYbVKbhP+2kkSqF+eA87mo/lFPJKuazuz4NYnqJXUzw+U3N5XHB9IsrO6/+GEs8F1z6qmSfuY+2ciIjuieG/c17cifGT1R8/68eVKWz8w2Odwceu03Dlg7X8uO7RCCVgIRbcxjGaa0CRXWcfB+I5EunLj49lRzH2vEZH7jh1NZ/nQ52wBML64/lgO6a5dmgLbBMRRenNU7ONN6aj7Ezv2NubxeOgx+Oywce+HyWzyxP5uXxtLbyWBPpgPsvBXH49iQ7gcyq02ahxQi2vxlDVMX6qaUgmkyAIgiBcxVSnN3EbNmwgq9Va8YCJiKhnz55kMBho40bsdnmWzp070/fff0+5ubnkdrtpzpw5VFZWRt27d/fKPAVBEARB+N+mOsVPNQ0p/C0IgiAIVzGq+yK6o/y/v83G33RaLBayWKr2Vq8yGRkZFBXF3yqbTCYKCwujjIy/b1Ywd+5cuvPOOyk8PJxMJhP5+/vTvHnzqH59zKoUBEEQBEG4VC4lfhLOjTxkqoRqMLLOV8reVezvjlZ9cKEVM8Fk6X4PN+h1UctH6ZYzRCMj2L4EfAKbX4fLrZvHxsZeKC3wydwPNtXkyz8nrA74KE7sBlEaxFO5A8rws02HN4BNjeE/FrQyIyIivxJM0TRk8U5uaiimkpMD5wldv3S69YWd2oHzDPCkFSv/39FFKc0jQ6VuYEpcAiznasDTfCO2Y7cLx58oofNP4l2xKAY7g7msuM42C0/PB/kc6XfUs5zYycalca3Ax6jT5c99gGch+DTpgj4630ebFrCh0uUOnKeONE2b1n/SgNLU4FBMkfYP46ncvsXYBUT1w9TjjRlcYtY1DFPC01RcLloj3TLoyAG1xyIRUYGRp1YH6uxjU3YK2Pb5JLBxYwtK/9xBOE8tuWbcVyEmvFblmXj69fECPNcSjTiH0GTeXcrdrDv4FENvN6JMG98PhXZMQW8Zhl1cchzcFhaM0jhVJ+0+pYzPwaETPBSbsDtKrUC+Xa7WtOD4eN79dNKkSTR58mTwmzhxIk2ZgvKKyiQnJ1/0PF566SXKz8+nZcuWUUREBM2fP5+GDBlCa9asoRYtsLOkUL1QoxJIDfLc03vP5F2+XNuXwTKd3xgBthcb8fvD0KNYk6vBVryPpv3KP9/xJHYGq5W/F2zabqcdalvBx1fnuri/lN+PmpVjt85leXgveCCSy50OBOG15YG5u8H2345cSuWMxS54LaIwxnGWc6n29gKULHWOx+tp3RB+/+3w5irw8dWRPw0Y4bmPGQvPxHOtv/2CEpp4zmFrHErvlEx+r7v1mx3g07M5rvNdbax83hEoX4vRkRW9sIR3TbumDsYXQ5rhPTI5n+/TxFAMlq43YkcvNYZ3+Zu1C+OSUUl4nKmaOHlwY53u0U6U2c0s4ffpMF/8uVd610tgG+rK599vwuU25eJ+V4p5x+xR7fCavekESjy/eqgjG/92EH8DuHSqujSN4zHOCRtugwEhR8F2ROHSyV/24n6oE4bn0b0tuSSxZwL+ftGT0OWX8DiysBzji6ZRGOPkaiSJfS1Y12xeAXYuHzuT/+74aBSWi9h3Gptw/Lyef37DAU3BZ6vZCrbff+bXqvt7NQSfWxpFgM1k4OfN5pN825Wcp1GIcHUgD5kE4Rw0bVCPklctoNoxqHkXBEGoDrjdLqgRdT7OvolLS0tjNQX+LovpySefpJEjR57zM5OSkigmJoaysnjdEqfTSbm5uRQTgz+oiYiOHDlCH374Ie3Zs4eaNWtGREStWrWiNWvW0IwZM+jjjz/WXU4QhOpL0wb16F/zV1NolP55LwiCcKW5lPhJODfykKkSiqOYFHulNwn1+RNgRaewsnrjSLBpX5abDFiE1xGB2SrGQh6Yl3fEjA+9Ku3mroO5oRwLjWeH41NpP83buXIXrl8wYdaCxckLChZFYAFvSxQ+zTaU8rcYigPfPKg6xdfc0Q34WKfYunL6KNhIk6lVasHsDqNO8Wrt/kvKOkyUc5wV5DZG4xsEsvE3In5xmGVTno0FIY19u7KxXmFOkw2LWQZqMjVcPvjWzWbHfRrmzwtAGnVKjetlsJVdM5B//2nMWij2wzcWrs78DZ6vEd/W+YKFyFDA32zUMuLx4jbhW71iA38Lhe+ISLcwdtdwftNQDfi2rrZZpzi+XTMvnf2nl8kUXMbfaBf74/FijsTzqFE5lzcppfjGx6RT9NoVpCk8qlNAXynBQrWRmsLi4Va9LCncN0qdZmycYcftGW3GN9oN7DzL81RgIvgUufHtcbgvP65KdbKWAotRrpUUwK8nTiMejWYbFi13KjzzzFDpbbJB582yN1FdbiKlikHS/1/vg4ODL6hwZWRkJEVG6mQqaujUqRPl5+fT1q1bqW3bM2+NV6xYQW63mzp06KC7TEnJmWPMYOD70Gg0kltaBV8VqAYTa85wqCUv6t3QH+8pW/PwXnDv8XvZOC4Qw1TFjOeoYfIXbNypDAuGP70Ni4GP6cgL8V5ryAcf97qfwFbvuuFsrJzEzFeDTjFp10leCPimdbPAZ8hDk8F21M6v1wcysOFDjxide0EBb1pgMGDh4YwivA43Oc0zlzc+2QZ8jDpxyZIiHl+MuxG/7/Bjj4Itay+/H/64fBH4bMnGa4FRs437NsAYZNTXW8FmL+P76562GNM1GTMHbB8915eNX5qNmXYv390fbK++voqN5zyGmeAjFh0AW1EZv/f8eBfGBFswrKQQC7/fmnXirgHvrQXb1Ht5pk/tEIzJ64XiZ72+hW/38ByMQZLC8Pyz+vIsuubRmCE0axOeyx/14fff1afxXMuJbg82PyePCyZdi99XYMbfGMUOfuzN248ZV+3iMDZ6+gau4PDVdkQhorg92EjovoX8s6KH4flXKxhjuCdu4XFXuD9eP/18MHPxo+F8v9ff/h34tOtyL9i2H+Wxbe96GJPP2oHXid4NeCyxQfM55SWXL5PpUuIn4dxcrRn+gnBZOHr0KI18ZTqlnsSUWkEQhOqAql5E4UrVO2/imjRpQn369KEHH3yQNm3aROvWraOxY8fSXXfdVdFZ7sSJE9S4cWPatGkTERE1btyY6tevT2PGjKFNmzbRkSNH6N1336WlS5fSoEGDvDJPQRC8S0b6MRr5wBhKPYpSH0EQhOpAdYqfahrykEkQzkF+fh799481lF+I2WGCIAjVgerWHWX27NnUuHFj6tGjB/Xr14+6du1Kn376acXfHQ4HHThwoCKDycfHhxYtWkSRkZE0YMAAatmyJc2aNYu+/vpr6tevn9fmKQiC9ygqKKA5c3+g/Pz8Kz0VQRAEXapb/FSTELlcJcr8o8gc4JEN+JbydM8TxZgeV9sXU8CNdi450ZV3uTHV2RXI003LdeQeFp2KzKUaiZJeEl9Y0UmwFQbwQuP+ekV/7Zjeqs32DCRME1fKUS6ilcvZQjCNOsCNcp0yM5dy+BafBh9XEha30xY2N7tR6pSBX0cxfp7t4PP/AsWchM6U2bh1hT3KgAsayvj6mW66Dz/cjOKtIiffY4EG3IN6BbwLNFK4UBcWHQzXkWmpPjz9WdUpTG8ow8+yBPDUXIeOJLJUR56nlQyUOdEnUKdwtCMiiY2NOhIw0tmn/mb+fUcpDHxifFC6pS0uGWC3gY/etgIfA6YiF4SjpDSwnOe4++lWW8f1U838nLRbUOqkK4F08WuVQ0cWZnHi8aKV+rmCdOqT6WyXLD9+fYm1Z4FPqS/KVc2RPL0cxQ9Eprw0sLmC+bz8dSSfJQFYG8SoKUCptxu0zQ6IiCwaSVy5wbfS//G7vYnqdlU93duLQVJYWBh99x2m258lISGBVM351qBBA/rpJ5QlCVcHxsLTZCRPXPPbcR4XNGqBxXQ7ulGGmvD0Pjb+azqWDei2BCUZmzrya9CGW0aDT929GDtkaAop2+cvBp+4w4fAtjyWX7/fmovXzhfuwmYqO2J6snHKrZPBp+TGp8GmrZ27oAlKT6e+/w3YFrfnsp62IXhvTw1vDbYpaQls3NyE8WjvEyhDy4nwTLTg/yVpSsoWUnw82yfhP1i4vVVnLqFbnIH3vtg37wdbrQ/5Z/V8dw347FuKTXTsRXx/HemPRcUfe6Ab2CyaOLlBfTwW+9azou15XhYhvBcW3R7zDK7fh5P/zcZvJz0LPi80wvvN+9t5jPrYZNzmf36MTYJmrONyzmkNURZ2Mg6PvXcmf8TGtz50D/j8uh1/h/x6Ny8dclynTMG97fE8GvcHjwGm34xdSG+btRNsWaf48f+r7wLw6ZbWA2ynD21j40GjbgWfezJ/BZtPEpev3bIa5YdzRwwG2+q2/HwLKsZtl/XJq2Dru4j/rB/0yCjwmTkwAWz1x/3Mxm9OuBl8/vtf3J7z7uHnTbFO7sr4BhiP9tUUDG8Zz+WBdufle4hT3eKnmoRkMgmCIAiCIAiCIAiCIAiXjGQyEVW8US0s5E+47ZpsjkIVX3Hb7Pi2RVvQ2u3EzAbFrpNCo8laKNZ5c6SXyeTUtH/Xy2RyF+Pbq0IXz9TQ++wincwUbcKTW6ewueLAQpJGTSE3m4KZIi43ZkCVm/jn20txXVQ7bivVpHm7o5MVUojTJH+HZwWLi8/I5EqKi6nQ5pmvr0EnU6ucz8ttx2e4TjNuT21mj1vvrNQpOl/o1BTJdWGhPINOUWjVh28XJ2HLX6PO8eJ2ad4w6c3JjseQNpNJJ2GO3DqZTJWLyBIRGUt09rvOWy9Vs9uLijDTzqZdF8JMJpdd5/uMuBxsB53toncuuzWfD9uXSPeY1eJS8IC5sEwmnaL+RbjOhmJ+DDn88LzVy2QqLOfr7OvAzy5147Fn1nyUXrMDUyEe1y7imRKKE/d7mQnfPl1IJpND56JqcWszmTzb8+y9RJut4y1UR1nV36y5cPsIQlU5e4zbirikvKyYZ77aCvFaZtSRobs1sVHl++5ZXOWYCW7T+BU78fvKdOpoFGuaQJgL8fsKSzFQKNFcK/XmpPUhIirSZDmW6Jy3pTrLFVv4Rciuc413luH2tBXzeRl1MlgLzbjOZZrrvl4dXlsxxrGlvp65l/2/HLa4tIzNw6WzT1XN/alYb9vZde7lms9y6WwD1Yn7T/t9evuqrBjjvOIifoNw6MRY2jkREdzL9eakV+xYO0/tfiEishXivdxRqlFU6DTaKdI51u3aOL0It2ehznLa9dHbLs5SnKfNxrd7cSHGQQ433kdhnjrb3FGKc3dpGiMV6jQ3ctvxXNaun/b7iYhsJjwffDTbz1GK1yW9uds1ShZVJ/4tLMO5awtS6x+fOvG95rqrdw3S255w3SXM1FKL9I4F/lnlJfx3sr3kzN8vRwwl8ZP3UNTLFQVXY9LT0yk+XqdbmCAIgiBcJGlpaVS7dm2vfX5ZWRklJiZSRgZ2zbsQYmJiKDU1lXx99fo7CsL5kfhJEARB8AbejKEkfvI+8pCJiNxuN508eZKCgoJI0Wk5+09hs9koPj6e0tLSLqhl9NVETV03Wa+rj5q6brJeVw+qqlJhYSHFxcWRweBdVXpZWRnZ7RdXA8psNkuAJFwSlyt+IqqZ1woiWa+rkZq6brJeVx81cd0uVwwl8ZN3EbkcERkMBq++bdYSHBxcYy4EWmrqusl6XX3U1HWT9bo6CAkJOb/TP4Cvr68EOsIV43LHT0Q171pxFlmvq4+aum6yXlcfNW3dLkcMJfGTd5HC34IgCIIgCIIgCIIgCMIlIw+ZBEEQBEEQBEEQBEEQhEtGHjJdRiwWC02aNIksFqy+f7VTU9dN1uvqo6aum6yXIAj/y9TUa4Ws19VHTV03Wa+rj5q8bsLVjRT+FgRBEARBEARBEARBEC4ZyWQSBEEQBEEQBEEQBEEQLhl5yCQIgiAIgiAIgiAIgiBcMvKQSRAEQRAEQRAEQRAEQbhk5CGTl8nNzaVhw4ZRcHAwWa1Wuv/++6moqOiCllVVlfr27UuKotD8+fO9O9EqUtX1ys3NpXHjxlGjRo3Iz8+P6tSpQ4899hgVFBRcxlnrM2PGDEpISCBfX1/q0KEDbdq06Zz+P/zwAzVu3Jh8fX2pRYsWtGjRoss006pRlfX67LPPqFu3bhQaGkqhoaHUs2fP826HK0VV99dZ5syZQ4qi0KBBg7w7wUugquuWn59Pjz76KMXGxpLFYqGGDRtWy+Oxqus1bdq0imtFfHw8TZgwgcrKyi7TbAVBqA7U1PiJqObEUDU1fiKSGEpLdY+hamr8RCQxlHCVogpepU+fPmqrVq3Uv/76S12zZo1av3599e67776gZd977z21b9++KhGp8+bN8+5Eq0hV12v37t3qbbfdpi5YsEA9fPiwunz5crVBgwbq4MGDL+OskTlz5qhms1n98ssv1b1796oPPvigarVa1czMTF3/devWqUajUX3nnXfUffv2qS+++KLq4+Oj7t69+zLP/NxUdb2GDh2qzpgxQ92+fbuanJysjhw5Ug0JCVHT09Mv88zPTVXX6yypqalqrVq11G7duqkDBw68PJOtIlVdt/LycrVdu3Zqv3791LVr16qpqanqqlWr1B07dlzmmZ+bqq7X7NmzVYvFos6ePVtNTU1VlyxZosbGxqoTJky4zDMXBOFKUlPjJ1WtGTFUTY2fVFViKC3VPYaqqfGTqkoMJVy9yEMmL7Jv3z6ViNTNmzdX2H7//XdVURT1xIkT51x2+/btaq1atdRTp05VuyDpUtarMnPnzlXNZrPqcDi8Mc0Lon379uqjjz5aMXa5XGpcXJz61ltv6foPGTJE7d+/P7N16NBBHTNmjFfnWVWqul5anE6nGhQUpH799dfemuJFcTHr5XQ61c6dO6uff/65OmLEiGoZIKlq1dfto48+UpOSklS73X65pnhRVHW9Hn30UfXGG29ktieeeELt0qWLV+cpCEL1oabGT6pac2Komho/qarEUJW5GmKomho/qarEUMLVi8jlvMiGDRvIarVSu3btKmw9e/Ykg8FAGzdu/NvlSkpKaOjQoTRjxgyKiYm5HFOtEhe7XloKCgooODiYTCaTN6Z5Xux2O23dupV69uxZYTMYDNSzZ0/asGGD7jIbNmxg/kREvXv3/lv/K8HFrJeWkpIScjgcFBYW5q1pVpmLXa9XX32VoqKi6P77778c07woLmbdFixYQJ06daJHH32UoqOjqXnz5vTmm2+Sy+W6XNM+LxezXp07d6atW7dWpIOnpKTQokWLqF+/fpdlzoIgXHlqavxEVDNiqJoaPxFJDKWlusdQNTV+IpIYSri6uTK/7v9HyMjIoKioKGYzmUwUFhZGGRkZf7vchAkTqHPnzjRw4EBvT/GiuNj1qkx2dja99tprNHr0aG9M8YLn4HK5KDo6mtmjo6Np//79ustkZGTo+l/oel8OLma9tDz77LMUFxcHAeGV5GLWa+3atfTFF1/Qjh07LsMML56LWbeUlBRasWIFDRs2jBYtWkSHDx+mRx55hBwOB02aNOlyTPu8XMx6DR06lLKzs6lr166kqio5nU566KGH6Pnnn78cUxYEoRpQU+MnopoRQ9XU+IlIYqjKXA0xVE2Nn4gkhhKubiST6SKYOHEiKYpyzn8XeiPSsmDBAlqxYgVNmzbtn530BeDN9aqMzWaj/v37U9OmTWny5MmXPnHhH+Xtt9+mOXPm0Lx588jX1/dKT+eiKSwspOHDh9Nnn31GERERV3o6/zhut5uioqLo008/pbZt29Kdd95JL7zwAn388cdXemqXxKpVq+jNN9+k//znP7Rt2zb6+eef6bfffqPXXnvtSk9NEIRLpKbGT0QSQwlnkBiq+lNT4yciiaGE6oNkMl0ETz75JI0cOfKcPklJSRQTE0NZWVnM7nQ6KTc392/TuFesWEFHjhwhq9XK7IMHD6Zu3brRqlWrLmHm58ab63WWwsJC6tOnDwUFBdG8efPIx8fnUqd90URERJDRaKTMzExmz8zM/Nv1iImJqZL/leBi1ussU6dOpbfffpuWLVtGLVu29OY0q0xV1+vIkSN09OhRGjBgQIXN7XYT0Zm3xgcOHKB69ep5d9IXyMXss9jYWPLx8SGj0Vhha9KkCWVkZJDdbiez2ezVOV8IF7NeL730Eg0fPpweeOABIiJq0aIFFRcX0+jRo+mFF14gg0HejQjC1UpNjZ+I/rdiqJoaPxFJDHWWqyWGqqnxE5HEUMLVjRxpF0FkZCQ1btz4nP/MZjN16tSJ8vPzaevWrRXLrlixgtxuN3Xo0EH3sydOnEi7du2iHTt2VPwjIvr3v/9NX3311VW7XkRn3r716tWLzGYzLViw4Iq/4TGbzdS2bVtavnx5hc3tdtPy5cupU6dOust06tSJ+RMRLV269G/9rwQXs15ERO+88w699tprtHjxYlYrorpQ1fVq3Lgx7d69m51Lt9xyC91www20Y8cOio+Pv5zTPycXs8+6dOlChw8frgj6iIgOHjxIsbGx1SZAupj1KikpgSDobCCoqqr3JisIgtepqfGTt9eNqHrFUDU1fiKSGOosV0sMVVPjJyKJoYSrnCtbd7zm06dPH7VNmzbqxo0b1bVr16oNGjRgbWrT09PVRo0aqRs3bvzbz6Bq2B2lqutVUFCgdujQQW3RooV6+PBh9dSpUxX/nE7nlVoNdc6cOarFYlFnzpyp7tu3Tx09erRqtVrVjIwMVVVVdfjw4erEiRMr/NetW6eaTCZ16tSpanJysjpp0qRq2YK3quv19ttvq2azWf3xxx/ZviksLLxSq6BLVddLS3XtjKKqVV+348ePq0FBQerYsWPVAwcOqAsXLlSjoqLU119//Uqtgi5VXa9JkyapQUFB6n//+181JSVF/eOPP9R69eqpQ4YMuVKrIAjCFaCmxk+qWjNiqJoaP6mqxFB/R3WNoWpq/KSqEkMJVy/ykMnL5OTkqHfffbcaGBioBgcHq6NGjWI3ndTUVJWI1JUrV/7tZ1THIKmq67Vy5UqViHT/paamXpmV+H8++OADtU6dOqrZbFbbt2+v/vXXXxV/u/7669URI0Yw/7lz56oNGzZUzWaz2qxZM/W33367zDO+MKqyXnXr1tXdN5MmTbr8Ez8PVd1flamuAdJZqrpu69evVzt06KBaLBY1KSlJfeONN67oQ9u/oyrr5XA41MmTJ6v16tVTfX191fj4ePWRRx5R8/LyLv/EBUG4YtTU+ElVa04MVVPjJ1WVGEqP6hxD1dT4SVUlhhKuThRVldw5QRAEQRAEQRAEQRAE4dKQmkyCIAiCIAiCIAiCIAjCJSMPmQRBEARBEARBEARBEIRLRh4yCYIgCIIgCIIgCIIgCJeMPGQSBEEQBEEQBEEQBEEQLhl5yCQIgiAIgiAIgiAIgiBcMvKQSRAEQRAEQRAEQRAEQbhk5CGTIAiCIAiCIAiCIAiCcMnIQyZBEARBEARBEARBEAThkpGHTIIgCIIgCIIgCIIgCMIlIw+ZBOESGTlyJA0aNOiKfPf8+fOpfv36ZDQaafz48VdkDlczOTk5FBUVRUePHj2vb3Z2NkVFRVF6err3JyYIgiAI/wNIDHX1IjGUIAh/h6KqqnqlJyEI1RVFUc7590mTJtGECRNIVVWyWq2XZ1KViI6OplGjRtFjjz1GQUFBFBQUdNnnUN0YOXIk5efn0/z588/r+8QTT1BhYSF99tlnF/TZTz31FOXl5dEXX3xxibMUBEEQhJqNxFBXHxJDCYLwT2C60hMQhOrMqVOnKv7//fff08svv0wHDhyosAUGBlJgYOCVmBoVFRVRVlYW9e7dm+Li4nR9XC4XKYpCBoMkLWopKSmhL774gpYsWXLBy4waNYratm1L//rXvygsLMyLsxMEQRCEqxuJoWouEkMJgnAu5KopCOcgJiam4l9ISAgpisJsgYGBkOrdvXt3GjduHI0fP55CQ0MpOjqaPvvsMyouLqZRo0ZRUFAQ1a9fn37//Xf2XXv27KG+fftSYGAgRUdH0/Dhwyk7O1t3XqtWrap443bjjTeSoii0atUqmjlzJlmtVlqwYAE1bdqULBYLHT9+nPLy8ujee++l0NBQ8vf3p759+9KhQ4cqPu/scgsXLqRGjRqRv78/3X777VRSUkJff/01JSQkUGhoKD322GPkcrnOuc0++ugjqlevHpnNZmrUqBF988037O+KotDnn39Ot956K/n7+1ODBg1owYIFFX/Py8ujYcOGUWRkJPn5+VGDBg3oq6++qvh7WloaDRkyhKxWK4WFhdHAgQMrUrUnT55MX3/9Nf3yyy+kKErFdtFj0aJFZLFYqGPHjhf83c2aNaO4uDiaN2/eObeBIAiCIPyvIzGUxFASQwnC/ybykEkQvMDXX39NERERtGnTJho3bhw9/PDDdMcdd1Dnzp1p27Zt1KtXLxo+fDiVlJQQEVF+fj7deOON1KZNG9qyZQstXryYMjMzaciQIbqf37lz54q3gT/99BOdOnWKOnfuTERn3i5NmTKFPv/8c9q7dy9FRUXRyJEjacuWLbRgwQLasGEDqapK/fr1I4fDUfGZJSUlNH36dJozZw4tXryYVq1aRbfeeistWrSIFi1aRN988w198skn9OOPP/7tes+bN48ef/xxevLJJ2nPnj00ZswYGjVqFK1cuZL5vfLKKzRkyBDatWsX9evXj4YNG0a5ublERPTSSy/Rvn376Pfff6fk5GT66KOPKCIigoiIHA4H9e7dm4KCgmjNmjW0bt06CgwMpD59+pDdbqennnqKhgwZQn369KFTp06x7aJlzZo11LZtW2Y713efpX379rRmzZq/3QaCIAiCIFw8EkNJDCUIwlWOKgjCBfHVV1+pISEhYB8xYoQ6cODAivH111+vdu3atWLsdDrVgIAAdfjw4RW2U6dOqUSkbtiwQVVVVX3ttdfUXr16sc9NS0tTiUg9cOCA7nzy8vJUIlJXrlzJ5khE6o4dOypsBw8eVIlIXbduXYUtOztb9fPzU+fOncuWO3z4cIXPmDFjVH9/f7WwsLDC1rt3b3XMmDG681FVVe3cubP64IMPMtsdd9yh9uvXr2JMROqLL75YMS4qKlKJSP39999VVVXVAQMGqKNGjdL9/G+++UZt1KiR6na7K2zl5eWqn5+fumTJElVVcX/8HQMHDlTvu+8+ZjvXd59lwoQJavfu3c/7+YIgCIIgnEFiKImhVFViKEH4X0EymQTBC7Rs2bLi/0ajkcLDw6lFixYVtujoaCIiysrKIiKinTt30sqVKyvqEwQGBlLjxo2JiOjIkSNV+m6z2cy+Pzk5mUwmE3Xo0KHCFh4eTo0aNaLk5OQKm7+/P9WrV4/NMSEhgdVLiI6OrpizHsnJydSlSxdm69KlC/seIr59AgICKDg4uOJzH374YZozZw61bt2annnmGVq/fn2F786dO+nw4cMUFBRUsZ3CwsKorKysytuptLSUfH19me1c330WPz+/irengiAIgiD8s0gM5UFiKEEQrkak8LcgeAEfHx82VhSF2c52XHG73UR0pgDlgAEDaMqUKfBZsbGxVfpuPz+/83Z00eN8cz5rOzvnS+Fcn9u3b186duwYLVq0iJYuXUo9evSgRx99lKZOnUpFRUXUtm1bmj17NnxmZGRkleYQERFBeXl5zHau7z5Lbm5ulb9LEARBEIQLQ2Koqn+XxFCCIFQnJJNJEKoB11xzDe3du5cSEhKofv367F9AQMAlfXaTJk3I6XTSxo0bK2w5OTl04MABatq06aVOHb5r3bp1zLZu3boqf09kZCSNGDGCvv32W5o2bRp9+umnRHRmOx06dIiioqJgO4WEhBDRmbeQ5yusSUTUpk0b2rdv3wV/91n27NlDbdq0qdL6CIIgCILgHSSG4kgMJQjClUYeMglCNeDRRx+l3Nxcuvvuu2nz5s105MgRWrJkCY0aNeqCbvbnokGDBjRw4EB68MEHae3atbRz50665557qFatWjRw4MB/aA3O8PTTT9PMmTPpo48+okOHDtF7771HP//8Mz311FMX/Bkvv/wy/fLLL3T48GHau3cvLVy4kJo0aUJERMOGDaOIiAgaOHAgrVmzhlJTU2nVqlX02GOPUXp6OhERJSQk0K5du+jAgQOUnZ3NCnNWpnfv3rR37172Ju5c3010prDn1q1bqVevXhezeQRBEARB+IeRGMqDxFCCIFQH5CGTIFQD4uLiaN26deRyuahXr17UokULGj9+PFmtVjIYLv00/eqrr6ht27Z08803U6dOnUhVVVq0aBGkXF8qgwYNovfff5+mTp1KzZo1o08++YS++uor6t69+wV/htlspueee45atmxJ1113HRmNRpozZw4Rnal5sHr1aqpTpw7ddttt1KRJE7r//vuprKyMgoODiYjowQcfpEaNGlG7du0oMjIS3gqepUWLFnTNNdfQ3LlzL+i7iYh++eUXqlOnDnXr1u0ito4gCIIgCP80EkN5kBhKEITqgKKqqnqlJyEIgnAl+O233+jpp5+mPXv2XFAg2rFjR3rsscdo6NChl2F2giAIgiAI1ROJoQRB+Duk8LcgCP+z9O/fnw4dOkQnTpyg+Pj4c/pmZ2fTbbfdRnffffdlmp0gCIIgCEL1RGIoQRD+DslkEgRBEARBEARBEARBEC4ZqckkCIIgCIIgCIIgCIIgXDLykEkQBEEQBEEQBEEQBEG4ZOQhkyAIgiAIgiAIgiAIgnDJyEMmQRAEQRAEQRAEQRAE4ZKRh0yCIAiCIAiCIAiCIAjCJSMPmQRBEARBEARBEARBEIRLRh4yCYIgCIIgCIIgCIIgCJeMPGQSBEEQBEEQBEEQBEEQLhl5yCQIgiAIgiAIgiAIgiBcMv8HRjP1XKTfHvIAAAAASUVORK5CYII=",
+ "text/plain": [
+ ""
+ ]
+ },
+ "metadata": {},
+ "output_type": "display_data"
+ }
+ ],
+ "source": [
+ "fig, axes = plt.subplots(1, 2, figsize=(12, 4))\n",
+ "\n",
+ "order_raw = np.argsort(responses.mean(axis=1))[::-1]\n",
+ "color_limit = np.nanpercentile(np.abs(responses), 98)\n",
+ "sample_width = float(np.median(np.diff(t)))\n",
+ "im0 = axes[0].imshow(responses[order_raw], aspect='auto', interpolation='nearest', cmap='RdBu_r', vmin=-color_limit, vmax=color_limit,\n",
+ " extent=[t[0], t[-1] + sample_width, len(responses), 0])\n",
+ "axes[0].set_title('Trial-averaged traces')\n",
+ "plt.colorbar(im0, ax=axes[0], label='dF/F')\n",
+ "\n",
+ "# Exclude the sample adjacent to onset: with binned data it can straddle\n",
+ "# the event, putting response into the baseline.\n",
+ "bin_width = np.median(np.diff(t))\n",
+ "baseline = responses[:, t < -bin_width].mean(axis=1, keepdims=True)\n",
+ "change = responses - baseline\n",
+ "order = np.argsort(change[:, t >= 0].mean(axis=1))[::-1]\n",
+ "color_limit = np.nanpercentile(np.abs(change), 98)\n",
+ "im1 = axes[1].imshow(change[order], aspect='auto', interpolation='nearest', cmap='RdBu_r', vmin=-color_limit, vmax=color_limit,\n",
+ " extent=[t[0], t[-1] + sample_width, len(change), 0])\n",
+ "axes[1].set_title(\"Minus each cell's own pre-onset baseline\")\n",
+ "plt.colorbar(im1, ax=axes[1], label='change in dF/F')\n",
+ "\n",
+ "for ax in axes:\n",
+ " ax.axvline(0, color='k', ls='--', lw=1)\n",
+ " ax.set_xlabel('Time from onset (s)')\n",
+ " ax.set_ylabel('Cell (sorted)')\n",
+ "\n",
+ "plt.tight_layout()\n",
+ "plt.show()"
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "1430b5f2",
+ "metadata": {},
+ "source": [
+ "\n",
+ "\n",
+ "
The same analysis on a different signal \n",
+ "\n",
+ "Skip this section if your dataset has only one representation of activity. A probe recording\n",
+ "gives you spike times and nothing else — there is no second signal to compare against, and\n",
+ "saying so in your write-up is the correct answer here, not a gap.\n",
+ "\n",
+ "If you do have two — a continuous trace and a deconvolved estimate, most commonly — they\n",
+ "are not interchangeable, and running the same analysis on both is the cheapest way to find out how\n",
+ "much your conclusion depends on that choice.\n",
+ "\n",
+ "Check what your dataset has before assuming. List the interfaces in the processing container\n",
+ "and see whether a second per-cell timeseries is there at all.\n",
+ "\n",
+ ""
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 32,
+ "id": "f50f4424",
+ "metadata": {},
+ "outputs": [
+ {
+ "name": "stdout",
+ "output_type": "stream",
+ "text": [
+ "this dataset has only one activity representation\n"
+ ]
+ }
+ ],
+ "source": [
+ "if activity_events is not None:\n",
+ " activity_events = np.where(np.abs(activity_events) < 1e-12, 0.0, activity_events)\n",
+ " print('primary:', activity.shape, '| fraction exactly zero: %.3f' % (activity == 0).mean())\n",
+ " print('second: ', activity_events.shape,\n",
+ " '| fraction exactly zero: %.3f' % (activity_events == 0).mean())\n",
+ " print('timestamps shared:', activity_events.shape[0] == len(timestamps))\n",
+ "else:\n",
+ " print('this dataset has only one activity representation')"
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "248dc786",
+ "metadata": {},
+ "source": [
+ "\n",
+ "\n",
+ "**Exercise:** If your dataset has two activity representations, align both to the same\n",
+ "onsets and plot the trial-averaged population response side by side. What differs — the\n",
+ "duration, the shape, the size relative to baseline?\n",
+ "\n",
+ "If it has only one, note that in your README and move on.\n",
+ "\n",
+ "
"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 33,
+ "id": "798195b0",
+ "metadata": {},
+ "outputs": [
+ {
+ "name": "stdout",
+ "output_type": "stream",
+ "text": [
+ "Only one activity representation in this dataset -- nothing to compare here.\n",
+ "Say so in your write-up and continue to Part 4.\n"
+ ]
+ }
+ ],
+ "source": [
+ "comparison = [(signal_label, activity)]\n",
+ "if activity_events is not None:\n",
+ " comparison.append((second_signal_label, activity_events))\n",
+ "if len(comparison) == 1:\n",
+ " print('Only one activity representation in this dataset -- nothing to compare here.')\n",
+ " print('Say so in your write-up and continue to Part 4.')"
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "36c28085",
+ "metadata": {},
+ "source": [
+ "---"
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "0fc19301",
+ "metadata": {},
+ "source": [
+ "\n",
+ "\n",
+ "
Part 4: Signal and noise correlations \n",
+ "\n",
+ "First, the math \n",
+ "\n",
+ "The Pearson correlation between two variables $x$ and $y$ is\n",
+ "\n",
+ "$$ r = \\frac{\\sum_i (x_i - \\bar{x})(y_i - \\bar{y})}\n",
+ " {\\sqrt{\\sum_i (x_i - \\bar{x})^2}\\;\\sqrt{\\sum_i (y_i - \\bar{y})^2}} $$\n",
+ "\n",
+ "In words:\n",
+ "\n",
+ "1. **Center** each variable by subtracting its mean.\n",
+ "2. **Multiply** the centered values pointwise and sum — large and positive when they vary\n",
+ " together, negative when oppositely, near zero when unrelated.\n",
+ "3. **Normalize** by each variable's spread, forcing the result between -1 and +1.\n",
+ "\n",
+ "Compute it once by hand before running it thousands of times.\n",
+ "\n",
+ ""
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 34,
+ "id": "e58de86e",
+ "metadata": {},
+ "outputs": [
+ {
+ "name": "stdout",
+ "output_type": "stream",
+ "text": [
+ "n observations: 220344\n",
+ "r by hand: 0.020338\n",
+ "r from np.corrcoef: 0.020338\n"
+ ]
+ }
+ ],
+ "source": [
+ "x = activity[:, 0]\n",
+ "y = activity[:, 1]\n",
+ "\n",
+ "x_centered = x - x.mean()\n",
+ "y_centered = y - y.mean()\n",
+ "numerator = np.sum(x_centered * y_centered)\n",
+ "denominator = np.sqrt(np.sum(x_centered ** 2)) * np.sqrt(np.sum(y_centered ** 2))\n",
+ "\n",
+ "print('n observations: ', len(x))\n",
+ "print('r by hand: ', round(numerator / denominator, 6))\n",
+ "print('r from np.corrcoef:', round(np.corrcoef(x, y)[0, 1], 6))"
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "eb57af3d",
+ "metadata": {},
+ "source": [
+ "\n",
+ "\n",
+ "Two consequences that matter for everything below:\n",
+ "\n",
+ "- $r$ says nothing about response **size**, only whether two things move together.\n",
+ "- $r$ is computed over a set of paired observations, and **how many observations you have determines\n",
+ " how noisy $r$ is** — but the value itself gives you no clue how many there were.\n",
+ "\n",
+ "
"
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "34039ac5",
+ "metadata": {},
+ "source": [
+ "\n",
+ "\n",
+ "**Exercise:** What does a given value of $r$ look like? Simulate pairs with known\n",
+ "correlations and plot them.\n",
+ "\n",
+ "
"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 35,
+ "id": "5aaed716",
+ "metadata": {},
+ "outputs": [
+ {
+ "data": {
+ "image/png": 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+ "text/plain": [
+ ""
+ ]
+ },
+ "metadata": {},
+ "output_type": "display_data"
+ }
+ ],
+ "source": [
+ "rng = np.random.default_rng(0)\n",
+ "n = 300\n",
+ "fig, axes = plt.subplots(1, 4, figsize=(13, 3.2))\n",
+ "for ax, target_r in zip(axes, [0.0, 0.2, 0.5, 0.9]):\n",
+ " a = rng.normal(size=n)\n",
+ " b = target_r * a + np.sqrt(1 - target_r ** 2) * rng.normal(size=n)\n",
+ " ax.scatter(a, b, s=6, alpha=0.4, color='teal')\n",
+ " ax.set_title(f'r = {np.corrcoef(a, b)[0, 1]:.2f}')\n",
+ " ax.set_xlabel('neuron 1')\n",
+ "axes[0].set_ylabel('neuron 2')\n",
+ "plt.tight_layout()\n",
+ "plt.show()"
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "99087112",
+ "metadata": {},
+ "source": [
+ "\n",
+ "\n",
+ "
Two reasons neurons are correlated \n",
+ "\n",
+ "- **Signal correlation.** Do they respond similarly *across conditions*? Correlate the two neurons'\n",
+ " tuning curves — their average response to each condition.\n",
+ "- **Noise correlation.** When the *same* condition repeats, do they fluctuate together around their\n",
+ " own averages? Subtract each condition's mean and correlate the residuals.\n",
+ "\n",
+ "A \"condition\" is whatever your event table repeats: an image, a grating direction, a tone, a\n",
+ "photostimulation target, a task context. All that matters is that it recurs enough times to average\n",
+ "over.\n",
+ "\n",
+ "Same data, different thing averaged over:\n",
+ "\n",
+ "| | what is correlated | one observation is |\n",
+ "| --- | --- | --- |\n",
+ "| signal | condition means | one condition |\n",
+ "| noise | within-condition residuals | one trial |\n",
+ "\n",
+ "That last column matters more than anything else in this notebook.\n",
+ "\n",
+ ""
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "a7bf3465",
+ "metadata": {},
+ "source": [
+ "\n",
+ "\n",
+ "
Step 1: choose which events to use \n",
+ "\n",
+ "Not every event is comparable to every other. Decide which subset is a fair comparison and write down\n",
+ "why.\n",
+ "\n",
+ ""
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 36,
+ "id": "ef61874b",
+ "metadata": {},
+ "outputs": [
+ {
+ "name": "stdout",
+ "output_type": "stream",
+ "text": [
+ "--- group_index ---\n",
+ "group_index\n",
+ "17 81\n",
+ "3 80\n",
+ "8 77\n",
+ "31 77\n",
+ "32 67\n",
+ "35 66\n",
+ "49 65\n",
+ "1 65\n",
+ "20 64\n",
+ "48 62\n",
+ "\n",
+ "--- closest_roi ---\n",
+ "closest_roi\n",
+ "290 81\n",
+ "63 80\n",
+ "144 77\n",
+ "1028 77\n",
+ "113 67\n",
+ "1172 66\n",
+ "1021 65\n",
+ "567 65\n",
+ "14 64\n",
+ "20 62\n",
+ "\n",
+ "2567 events -> 620 after filtering\n",
+ "50 photostim groups, 12 trials each (median)\n"
+ ]
+ }
+ ],
+ "source": [
+ "# Which column labels the chosen_condition? Look at the candidates first.\n",
+ "for col in ['group_index', 'closest_roi']:\n",
+ " if col in events.columns:\n",
+ " print(f'--- {col} ---')\n",
+ " print(events[col].value_counts().head(10).to_string())\n",
+ " print()\n",
+ "condition_column = 'group_index'\n",
+ "onset_column = 'start_time'\n",
+ "# Keep the first photostim block only: the post block follows BCI learning,\n",
+ "# so the two are not equivalent trials.\n",
+ "comparable_trials = events[events.stimulus_name == 'photostim'].copy()\n",
+ "\n",
+ "all_onset_times = comparable_trials[onset_column].values\n",
+ "labels = comparable_trials[condition_column].values\n",
+ "\n",
+ "print(f'{len(events)} events -> {len(comparable_trials)} after filtering')\n",
+ "print(f'{len(np.unique(labels))} photostim groups, '\n",
+ " f'{int(pd.Series(labels).value_counts().median())} trials each (median)')"
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "0bf2b4f2",
+ "metadata": {},
+ "source": [
+ "\n",
+ "\n",
+ "
Step 2: one number per trial per neuron \n",
+ "\n",
+ "We need a `(n_trials, n_cells)` matrix. Average each aligned window over a response window, and\n",
+ "subtract a **baseline** from just before onset — otherwise each trial's \"response\" includes\n",
+ "wherever the cell happened to be sitting beforehand, and those levels drift together across the\n",
+ "population from bleaching, arousal, and movement.\n",
+ "\n",
+ "Choosing the two windows is dataset-specific. The response window should cover the response\n",
+ "your Part 3 plot showed — look at it rather than copying a number from here, since a calcium\n",
+ "signal and a spike rate need very different windows. The baseline window should sit in the gap\n",
+ "before onset, and must **exclude any stimulation artifact**: with optogenetics or electrical\n",
+ "stimulation the frames around the pulse can be unusable, so leave a margin on both sides.\n",
+ "\n",
+ ""
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "92e89100",
+ "metadata": {},
+ "source": [
+ "\n",
+ "\n",
+ "Step 2a: choose the two windows. \n",
+ "\n",
+ "Every number in the correlation matrices below comes from these two windows, so this\n",
+ "is the most consequential cell in the section. Print how many samples each one holds:\n",
+ "if the answer is one or two, every response is an average of almost nothing and the\n",
+ "matrices will be dominated by sampling noise.\n",
+ "\n",
+ "
"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 37,
+ "id": "bbffb1dc",
+ "metadata": {},
+ "outputs": [
+ {
+ "name": "stdout",
+ "output_type": "stream",
+ "text": [
+ "sampling interval : 17.2 ms\n",
+ "response window : (0.0, 0.5) s -> ~29 samples\n",
+ "baseline window : (-0.5, -0.05) s -> ~26 samples\n"
+ ]
+ }
+ ],
+ "source": [
+ "response_window = (0.0, 0.5)\n",
+ "baseline_window = (-0.5, -0.05)\n",
+ "\n",
+ "# How many samples fall in each window? This is the sample size behind every\n",
+ "# single number in the response matrix.\n",
+ "sampling_interval = float(np.median(np.diff(timestamps)))\n",
+ "n_response_samples = int((response_window[1] - response_window[0]) / sampling_interval)\n",
+ "n_baseline_samples = int((baseline_window[1] - baseline_window[0]) / sampling_interval)\n",
+ "\n",
+ "print(f'sampling interval : {sampling_interval*1000:.1f} ms')\n",
+ "print(f'response window : {response_window} s -> ~{n_response_samples} samples')\n",
+ "print(f'baseline window : {baseline_window} s -> ~{n_baseline_samples} samples')"
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "a19dc862",
+ "metadata": {},
+ "source": [
+ "\n",
+ "\n",
+ "Step 2b: one trial, one cell. \n",
+ "\n",
+ "Before looping over thousands of trials, do the arithmetic once by hand and read the\n",
+ "numbers. If the subtraction is wrong here it is wrong everywhere, and a shape printed\n",
+ "at the end of a loop will not tell you.\n",
+ "\n",
+ "
"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 38,
+ "id": "b9c9ebf2",
+ "metadata": {},
+ "outputs": [
+ {
+ "name": "stdout",
+ "output_type": "stream",
+ "text": [
+ "samples selected: 30 response, 27 baseline\n",
+ "response values : [-0.156 -0.071 -0.074 0.232 0.114 0.069 0.268 -0.104 -0.249 -0.193\n",
+ " 0.053 0.065 0.209 -0.09 -0.118 -0.032 -0.033 -0.14 0.437 -0.189\n",
+ " -0.179 -0.141 -0.161 0.135 0.096 0.016 -0.007 -0.21 0.264 -0.068]\n",
+ "baseline values : [ 0.123 -0.142 -0.01 -0.068 -0.315 0.422 -0.265 -0.23 -0.417 0.096\n",
+ " -0.401 -0.09 -0.009 0.394 -0.137 -0.138 0.174 -0.295 -0.228 -0.194\n",
+ " 0.759 0.009 -0.368 -0.128 0.231 0.357 0.579]\n",
+ "\n",
+ "response mean -0.0086 - baseline mean -0.0108 = +0.0022\n"
+ ]
+ }
+ ],
+ "source": [
+ "example_trial_time = all_onset_times[0]\n",
+ "example_cell = 0\n",
+ "\n",
+ "# Boolean masks: which samples of the whole recording fall in each window for\n",
+ "# this one trial. >= start and < end so the windows never share a sample.\n",
+ "in_response = ((timestamps >= example_trial_time + response_window[0])\n",
+ " & (timestamps < example_trial_time + response_window[1]))\n",
+ "in_baseline = ((timestamps >= example_trial_time + baseline_window[0])\n",
+ " & (timestamps < example_trial_time + baseline_window[1]))\n",
+ "\n",
+ "print(f'samples selected: {int(in_response.sum())} response, {int(in_baseline.sum())} baseline')\n",
+ "print(f'response values : {np.round(activity[in_response, example_cell], 3)}')\n",
+ "print(f'baseline values : {np.round(activity[in_baseline, example_cell], 3)}')\n",
+ "\n",
+ "response_mean = np.nanmean(activity[in_response, example_cell])\n",
+ "baseline_mean = np.nanmean(activity[in_baseline, example_cell])\n",
+ "print(f'\\nresponse mean {response_mean:.4f} - baseline mean {baseline_mean:.4f} '\n",
+ " f'= {response_mean - baseline_mean:+.4f}')"
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "e01b835c",
+ "metadata": {},
+ "source": [
+ "\n",
+ "\n",
+ "Step 2c: one trial, every cell. \n",
+ "\n",
+ "The same two masks, applied to all cells at once. This gives one row of the matrix.\n",
+ "Check its length against the number of cells — a mismatch here means an axis is\n",
+ "transposed, which is easy to do and produces a plausible-looking matrix.\n",
+ "\n",
+ "
"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 39,
+ "id": "9a44d7f4",
+ "metadata": {},
+ "outputs": [
+ {
+ "name": "stdout",
+ "output_type": "stream",
+ "text": [
+ "row shape: (111,) | n_cells: 111\n",
+ "first 8 values: [ 0.002 -0.634 0.27 -0.768 -0.133 -0.336 0.02 0.376]\n",
+ "cells responding above baseline on this trial: 41 of 111\n"
+ ]
+ }
+ ],
+ "source": [
+ "one_trial_row = (np.nanmean(activity[in_response], axis=0)\n",
+ " - np.nanmean(activity[in_baseline], axis=0))\n",
+ "\n",
+ "print('row shape:', one_trial_row.shape, '| n_cells:', activity.shape[1])\n",
+ "assert one_trial_row.shape[0] == activity.shape[1], 'row length must equal n_cells'\n",
+ "print('first 8 values:', np.round(one_trial_row[:8], 3))\n",
+ "print(f'cells responding above baseline on this trial: '\n",
+ " f'{int((one_trial_row > 0).sum())} of {len(one_trial_row)}')"
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "76e7f81a",
+ "metadata": {},
+ "source": [
+ "\n",
+ "\n",
+ "Step 2d: every trial. \n",
+ "\n",
+ "Now the loop. A trial at the very start or end of the recording can have an empty\n",
+ "window, so those rows are filled with NaN rather than silently skipped — that way\n",
+ "the count is visible in the next step instead of vanishing.\n",
+ "\n",
+ "
"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 40,
+ "id": "e95a09f6",
+ "metadata": {},
+ "outputs": [
+ {
+ "name": "stdout",
+ "output_type": "stream",
+ "text": [
+ "raw matrix shape: (620, 111) (n_trials, n_cells)\n",
+ "trials with any NaN: 0\n",
+ "cells with any NaN : 0\n"
+ ]
+ }
+ ],
+ "source": [
+ "response_rows = []\n",
+ "for onset_time in all_onset_times:\n",
+ " in_response = ((timestamps >= onset_time + response_window[0])\n",
+ " & (timestamps < onset_time + response_window[1]))\n",
+ " in_baseline = ((timestamps >= onset_time + baseline_window[0])\n",
+ " & (timestamps < onset_time + baseline_window[1]))\n",
+ " if in_response.sum() and in_baseline.sum():\n",
+ " response_rows.append(np.nanmean(activity[in_response], axis=0)\n",
+ " - np.nanmean(activity[in_baseline], axis=0))\n",
+ " else:\n",
+ " response_rows.append(np.full(activity.shape[1], np.nan))\n",
+ "\n",
+ "raw_response_matrix = np.array(response_rows)\n",
+ "print('raw matrix shape:', raw_response_matrix.shape, '(n_trials, n_cells)')\n",
+ "print('trials with any NaN:', int(np.isnan(raw_response_matrix).any(axis=1).sum()))\n",
+ "print('cells with any NaN :', int(np.isnan(raw_response_matrix).any(axis=0).sum()))"
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "891d2a76",
+ "metadata": {},
+ "source": [
+ "\n",
+ "\n",
+ "Step 2e: drop incomplete trials, and keep the labels aligned. \n",
+ "\n",
+ "This is where silent bugs live. Dropping rows from the matrix without dropping the\n",
+ "same rows from the labels shifts every trial's condition by one — the analysis\n",
+ "still runs, the matrices still look plausible, and every result is wrong. Check the\n",
+ "two lengths against each other, every time.\n",
+ "\n",
+ "
"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 41,
+ "id": "5d4b08da",
+ "metadata": {},
+ "outputs": [
+ {
+ "name": "stdout",
+ "output_type": "stream",
+ "text": [
+ "620 trials -> 620 (0 dropped for incomplete windows)\n",
+ "\n",
+ "R shape (n_trials, n_cells): (620, 111)\n",
+ "conditions: 50\n",
+ "trials per condition: {8: 21, 17: 21, 3: 21, 31: 20, 20: 18, 48: 17, 49: 17, 46: 16, 35: 16, 32: 15, 1: 15, 39: 15, 11: 14, 45: 14, 16: 14, 10: 13, 50: 13, 13: 13, 4: 13, 43: 12, 12: 12, 2: 12, 33: 12, 18: 12, 14: 12, 6: 12, 9: 12, 22: 12, 34: 11, 15: 11, 24: 11, 27: 11, 37: 11, 44: 11, 47: 11, 41: 11, 7: 11, 36: 10, 25: 10, 5: 10, 23: 9, 28: 9, 42: 9, 38: 9, 40: 8, 21: 8, 29: 8, 30: 8, 19: 6, 26: 3}\n"
+ ]
+ }
+ ],
+ "source": [
+ "rows_kept = ~np.isnan(raw_response_matrix).any(axis=1)\n",
+ "\n",
+ "trial_response_matrix = raw_response_matrix[rows_kept]\n",
+ "condition_labels = np.asarray(labels)[rows_kept] # SAME mask, or labels desync\n",
+ "\n",
+ "print(f'{len(raw_response_matrix)} trials -> {len(trial_response_matrix)} '\n",
+ " f'({int((~rows_kept).sum())} dropped for incomplete windows)')\n",
+ "assert len(trial_response_matrix) == len(condition_labels), 'matrix and labels out of step'\n",
+ "\n",
+ "print('\\nR shape (n_trials, n_cells):', trial_response_matrix.shape)\n",
+ "print('conditions:', len(np.unique(condition_labels)))\n",
+ "print('trials per condition:',\n",
+ " pd.Series(condition_labels).value_counts().to_dict())\n"
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "84ab91ca",
+ "metadata": {},
+ "source": [
+ "\n",
+ "\n",
+ "
Step 3: tuning curves — look before correlating \n",
+ "\n",
+ ""
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 42,
+ "id": "8992eaed",
+ "metadata": {},
+ "outputs": [
+ {
+ "name": "stdout",
+ "output_type": "stream",
+ "text": [
+ "tuning shape (n_conditions, n_cells): (50, 111)\n"
+ ]
+ }
+ ],
+ "source": [
+ "conditions = np.unique(condition_labels)\n",
+ "condition_mean_response = np.vstack([trial_response_matrix[condition_labels == c].mean(axis=0) for c in conditions])\n",
+ "print('tuning shape (n_conditions, n_cells):', condition_mean_response.shape)"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 43,
+ "id": "9e71ccdb",
+ "metadata": {},
+ "outputs": [
+ {
+ "data": {
+ "image/png": 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ffoOnpyemT5+O999/HydOnMjW2pCfj7lPnz4wGAxITU01TUnJSkBAAI4cOYLBgwdj06ZNGDVqFBYuXIi4uDjMmTPHtN9bb72F5ORkfPHFFxg5ciS2bNmCMWPG4KeffjLtYzzJCwoKsnhcy5Ytw6JFi/D48WNMnjwZs2bNQuXKlbF9+/Zs1SUUq1atwty5c3Hz5k1MmjQJs2bNQlpaGpo3b27a54MPPsDGjRuhUCgwbdo0vPvuu/jtt9/QoUMHdO/e3eJ9GHF1dcWIESNw6tQpTJ06FePHj8fly5exdOlSTJgwweo4DMMwjGWK8ud+cnIyXFxc4O3tLYy5cOFCDBgwAD///DMmTpyI+/fvY8eOHTb7QYmw5nyjTZs2OHjwIBo2bIjFixdj9OjRWL16NQIDAzF+/Hib7s+a8wSGYQoPkvysXQUZhiky1KtXD35+fti+fXtBH0qB8eeff6Jr1644ffr0U43IYxiGYZjCTm6f+wEBARgwYADmzp1bgEfGMAxjGa7cYBgmV8PLPXv24PTp02jTpk3BHFQhYffu3ejbty8nNhiGYZhig7Wf++fPn0daWhref//9Z3yEDMMwtsOVGwzD4NatW2jXrh1ef/11lClTBpcuXcLy5cvh5eWFc+fO5Vu/LMMwDMMwBQ9/7jMMUxxhQ1GGYVCqVCk0aNAAK1euRGxsLNzc3NClSxfMnj2bT3AYhmEYppjBn/sMwxRHuHKDYRiGYRiGYRiGYZgiDXtuMAzDMAzDCFiyZAlCQ0Ph7OyMJk2a4MiRIwV9SAzDMAzD5ICTGwzDMAzDMATr1q3DhAkTMHXqVJw4cQJ169ZFeHg4Hjx4UNCHxjAMwzBMFrgtxQIGgwH37t2Dh4cHJEkq6MNhGIZhmEKHLMtISkpCmTJloFAUr+smTZo0QaNGjbB48WIAGecFISEhGD16ND744AOL6/k8gmEYpuhh78+19PR0aDQam9Y4OjrC2dk534+lWCEXEZYuXSrXrl1b9vDwkD08POSmTZvKf/75p3DN+vXr5apVq8pOTk5yrVq15D/++MPm+42KipIB8I1vfOMb3/jGNwu3qKiovH7MF0rUarWsVCrlzZs3Z9s+YMAAuXv37lbF4PMIvvGNb3wrujd7fK6lpaXJrlDafCyBgYFyWlpavh9PcaLITEspW7YsZs+ejcqVK0OWZXz//fd46aWXcPLkSdSsWdNs/wMHDqBfv36IiIhA165dsWbNGvTo0QMnTpxArVq1rL5fDw8PAEBUVBQ8PT3z7fEwDMMwTHEhMTERISEhps/M4sLDhw+h1+sREBCQbXtAQAAuXbqU6xq1Wg21Wm36Wc4skL21ZxM83d3M9r/mWUN4DKWclaSmWfw+qT0aNEMYNzaVvmJYx9/8OLPi4UhfxdQa6HUP03TCuGVcaE0y0GvjV84Sxo349C9SG3fjIKmFJF4RxtV7lSW1+acSSe2LzxYL4+5d+xmpVb77n3Bt0slDpObWexy9UCGuKrqrpr8ynLqfRGoNgsXvCWeiU0it/V3694bmrwjjrjwdS2oD6gYJ1z5W06+1JDX9Aq/o7SiMq9Cl0+KJbfR9PtddGPdUDP0cPn/nH1Ib+8D8+1NWltRKILW4nX+S2j/zdwrj9jm0jtSuK/yEa/1dHUjtx9P3Sa1ekJcwbi0/8zefpKQk1K1R1S6faxqNBqnQYwCC4WilS4QGBvwQfRcajYarNwQUmeRGt27dsv08c+ZMLFu2DIcOHco1ubFw4UJ07NgRkyZNAgBMnz4d27dvx+LFi7F8+XKr79dYQurp6cnJDYZhGIYRwG0XQEREBKZNm2a23dPdLdfkhruH+NzCw0WQ3HCiv0ypLcRNVahJzcPTXbjWM4/JDbVKnNzwdKU1UXJD7yz+Uin68uAheJ48ZfHzoPekv/Q4u9FPhKQUH6/oNeHpLniSAEguTqTmJjheWCi7T0ynvzK40rkN4fMLAK7J9P16ugmyXRbOyZ3d6ESCpfN5XTr9WpMd6d+rp6el5IZAf4rH6paSt+fQ0dXC37k7/TxonenXmYtEv2cBgKcHfb/uCvFj9XSjkxvObsmk5uYuTlB4CN587Pm55iIp4ShZl9xQylJG/QYjpEg2xur1eqxduxYpKSlo1qxZrvscPHgQ7dq1y7YtPDwcBw/SGXqGYRiGYRgjpUuXhlKpRExMTLbtMTExCAwMzHXN5MmTkZCQYLpFRUU9i0NlGIZhmBJPkancAICzZ8+iWbNmSE9Ph7u7OzZv3owaNXIv54yOjs61jDQ6Olp4HznLSRMT6bJChmEYhmGKL46OjmjQoAF27tyJHj16AMgwCN25cydGjRqV6xonJyc4OZlf1fz4igeccrlS+ufO3cJjODWrDakpRk8hta3X4oVx21X0ITX3f8RtEw5NOpOa0oUu/w52F5ec6wRXJeM09NVT71GfC+MuaFCfFgUXzO999bUwruPEhaT2YkX6FHvEzi+EcT1PbCY1uWYr4dq7wa1JrVoa3aox/6L4kvCLs98itc9qjye1U6PLCeN6lq9MamHT6cqBY03EV9PrBdIVAPHpeuHaNC39XIjaxBSaVGFcWUVXbsgp9PcN0fEAQJv72+m4TXuSWpOzj4Vxx12hX8MjX59Oav1GiNvERM9+0I/idrrEW3TryeiP6L9HS3x9OsZsW3qKoCQpn1BIgNLKwhAFwJUbVlCkKjeqVq2KU6dO4fDhw3jnnXcwcOBAXLhwIV/vIyIiAl5eXqZbSEhIvsZnGIZhGKboMGHCBHzzzTf4/vvvcfHiRbzzzjtISUnB4MGDC/rQGIZhmCKMUpJsujGWKVKVG46OjqhUqRIAoEGDBjh69CgWLlyIr782z6wHBgbaVEZqZPLkyZgwYYLpZ6NJGsMwDMMwJY8+ffogNjYWU6ZMQXR0NOrVq4dt27aZVYda4tPmfvDMxfNgSuxa4TrHaPp+DA502UH/2vQVcQBwf3Ce1I6v/Fu4tvzte6SWNpi+8vr4Ee3zAQAHo+JJrUe10vS6O+Iq27tebUlNfz6O1I5P3yGMu3joNVK7HleK1Cr7CMpFAGz3b0dq7dzE3gE1HtAmqHpB5UybMLGXR/2Vi0jtgE8FUtNZuIzqdnADqfV7rSWp+RnEv/NAB/Mr8Ua0LlWEax0Sr5Jamx/p+/36DUGFEICT92mDzpfaDiU1Pwvfaa9W7UZqnmq60qSDoHoLAIYk0a//i7rypKaKuyuM+2+3QaTm9ydtgGqJQB1tkvzDFXFVjYej+Vdilcb+X5OVNlRuiJ1MGCNFqnIjJwaDIVsLSVaaNWuGnTuzu/Vu376d9Ogw4uTkZDIPZRNRhmEYhmFGjRqF27dvQ61W4/Dhw2jSpElBHxLDMAxTxOHKjfynyFRuTJ48GZ06dUK5cuWQlJSENWvWYM+ePfj774yrCwMGDEBwcDAiIiIAAGPHjkXr1q0xf/58dOnSBWvXrsWxY8ewYsWKgnwYDMMwDMMwDMMwTAmHKzfynyKT3Hjw4AEGDBiA+/fvw8vLC3Xq1MHff/+N9u3bAwAiIyOhyDLGqnnz5lizZg0+/vhjfPjhh6hcuTK2bNmCWrVqFdRDYBiGYRimhHI13QnuDs5m26u+Mk64zhB1hhbVaaT0870HwriDHx4mtUq//C5ce/QebbSXJND8hvYSxh30UV9ScyzThtSaBotbcLRB9OhJpYL+ZjHkJm3sCQBpfnR7Q9+LP5Lah3fFVcQfRf1Aalf20+1EAOBZjm7f8W/2HKnVdTR/bWbl3sGjpFbpD3pdykrx7/zF43Tr96a36HaXKyniscJh/tVI7d6kgcK10ROXktrufrQp66OfaINfAHhl2Mek9k1QPVJ78+ZeYdzq6XQbiNY798ELAKC6Rr8HAEDMwSOkNvok/bv5+rzYMLfVJvr5vWnhm37Q3mWkpk6mR8G23H9WGDdg4RqzbYmJjsjdNjr/sKUiQwmu3LCGIpPc+Pbbb4X6nj17zLb17t0bvXv3ttMRMQwjYtu5+1iw4ypuPkxBWGk3jGtXGR1rBRX0YTEMwzAMwzBMgSPBeo8ITm1YR5FJbjAMU3TYdu4+3v7pBCRkTK26HJ2Et386geWv1+cEB8MwJZJBC/ZD6WRu2th64VjhuiU3NtKiJp2U6geJPcPSag0htR+D6wnX9ok8SWrex9aT2rij9BhHAKhynjbD9K/VlNQS1AZh3IsPU0itdTBdsSAr6dGdAOASdYLUUmPoq+kvNhKPxPUs24bUvLvQ1S0AcFwZRmou66eR2h+tJwrjdvejzVNj/qXHgqoFlTEAsCsoitT0Svr36hN/Whj3qJqu1G4w6HXh2sB/afPUi+0nkFplCyNQkwTFJq06VSS1FEfx37JrKbphIV7wt+Fdkf6bAoCAV+iv3R9I1Ult62eXhXGlzyuRWthhumoJAL7weZnU3q9B/81VrCN+rGdf72G2LVkrrg7KD7hyI/8p0oaiDMMUThbsuGpKbCDzX0kCFu6kHcgZhmEYhmEYpqRg9Nyw9pYXlixZgtDQUDg7O6NJkyY4coRuN9q0aRMaNmwIb29vuLm5oV69evjxR7rFrjDCyQ2GsYYLvwHLmgMz/DP+vfBbQR9RoebmwxRTYsOILAM3YumrZwzDMAzDMAxTUshIWlg7LcX2+OvWrcOECRMwdepUnDhxAnXr1kV4eDgePMjdk8nHxwcfffQRDh48iDNnzmDw4MEYPHiwaYBHUUCSZTnndxAmC4mJifDy8kJCQgKPhS2pXPgNWP8GYKpFyPz31R+BGt0L9tgKKR0X7MPl6KRsCQ5JAqoFeuCvsa0K7LgYhrEP/FlJY3xuHty+Dk9PDzN99tE44foPGtMGkYkS3VJRKoq+OgcA8KDj3nELFS5V6+hTx4NR8aT2WvohYVxt/W6k5nSTXnvLr4Ewbmj6bVJL/mctqUl9PxLGTdHSJf+lDYmkdjTRSRi3ieIOqel8Q4VrpSO/kpohhT6m5NaDhXG9dLRRrDKRbjf64KyDMO7UtnQ7xr1kLakdvpMgjNvPgW5xuurXSLi2tCvd5uEoaLNxfyhux9D60wa0qli67cdwV1z1KtdoTWrK5IeklrDlO2Fc1zDaNFT/mDYsdmneWRg3PZBuGUrSiFvMSifQz5Oko9v0zrvQBrMAEOpl3oKWmJiIkDKBdvlcM34uzHSrAGfJujko6bIeH6XcsOl4mjRpgkaNGmHx4sUAAIPBgJCQEIwePRoffPCBVTHq16+PLl26YPp0uv2sMMGVGwxjib2zAfMmC2DvnII7pkLOuHaVsyc2kFG5MbYt/cHOMAzDMAzDMCUF66s2nnhzJCYmZrup1epcY2s0Ghw/fhzt2rUzbVMoFGjXrh0OHjxo8dhkWcbOnTtx+fJltGpVdC5MsqEow1ji0TXAvMkCeMT+ERQdawVh+ks18cmvGSPryvm4YnLn6uhYK7CAj4xhGKZgkB2cIOcyCnbAc2WE6+IF16FKP7pEatqwxsK4ijP/kFpgXdrwDwAUJ+nZn7d8W5KaoVq4MO75h/Ro20rlmpCaUq0XxpUMtDGga/fhpKaxYIbppxGM29XT99mwtIsw7ijPl0jt/VjxSMu/XOgvIa82pI1MvVPFZq9SzA1S67zfjdQ+7lRVGFdUah+qSiU1v6P0OFEASH+DHsuqjdeI1woqkxJ09GvNxVNsmH7qQe5fQgGgEQQVCwZxNcMDA/168vfwJzXFINpgFgBiBWakgRf/JDWdn/j9Q/Q7d1KJ/+YMLl6kdlkXSmr3k+iqDgDwdTGvnkjWiN9X8gOFDV4axk+CkJDs45OnTp2KTz/91Gz/hw8fQq/XIyAgINv2gIAAXLpEf3YkJCQgODgYarUaSqUSS5cuRfv27a07yEIAJzcYxhK+lYCYC0DOWgTfygV1REWChqE+pv9Pe6km2lSlP2AZhmEYhmEYpiSRl2kpUVFR2dpSnJzEbW624uHhgVOnTiE5ORk7d+7EhAkTUKFCBbRp0yZf78decHKDYSzR+oNMz42syEAb63rVSipp2icZ73St/bPfDMMwDMMwDFNUsGUKirG2xNPT0yrPjdKlS0OpVCImJibb9piYGAQG0pXUCoUClSplVN/Uq1cPFy9eREREBCc3GKbYUKN7hnnopuGALh1w9QW6LQSq08ZnDJCuyZrcEJdUMgzDFHdi1EBqLpXRQa5i+zPV1f9ITfYNIbUrQ3oL49aaQZft30iijRwBIMyXLr8//yCZ1J4/JTYwrNduIKkZlPTVyccWrPFjflpBa4MiSO1vvzrCuGMfniE10cdemk78mRixvB+ppVr4JvRmCN3as6sx3bLS9H2xCaTK24fUNgs6qx551xXGHe9andS+itlDah7PdxDGXXE6htQaBou/GD5IoX8/Zdd9SmqGevWEcas37UNqWolu5dAfpVvIAMAvlTbFVdR8ntRcvMRtNBsq0a1gQ/YvI7V0JW10DABRCfT7i3ZcX+Ha0G83klq1C9vp+/SgH0tBkpfkhrU4OjqiQYMG2LlzJ3r06AEgw1B0586dGDVqlNVxDAYD6etRGOHkBsNYQ43uwK4ZwMPLQLWunNiwgtQsyY00rtxgGIZhGIZhmGfGhAkTMHDgQDRs2BCNGzfGggULkJKSgsGDM6YjDRgwAMHBwYiIyEjyRkREoGHDhqhYsSLUajX+/PNP/Pjjj1i2jE5mFTY4ucEw1qLNNLbS0ldFmCdkTWikPQNTJoZhmMKM3pBxy4kiOVa4LvYPerTntb60IWDby2ID52TvsqRWXk+PjwQA2Y2+ij/G8zqpaePNR+Fm5XyaK6nVOLuZ1IIbii843HnwmNTWnKTHrs4+R18RB4CHgrGVblvnkdrKILoyAwDefe09Ou55+uo0AMQf3k9qmy4/IrW6PcWttlO9a5LaoiNfkVqATvxampFwntQMR9aTmj4tRRi3VyvaUNf79G/CtbKGNp+MHjyD1Erp6ecXAAw/06M0VR3pioVZAoNZAJhamX4ubjkGk1r5uFvCuEP2LSE1XYWmpLb5ovh33qccXaqweOQi4drRguoMQ5UWpNbKgX5vAYDP/zUfF61OoavQ8ou8eG7YQp8+fRAbG4spU6YgOjoa9erVw7Zt20wmo5GRkVAonlQPpqSkYMSIEbhz5w5cXFxQrVo1/PTTT+jTh646KmxwcoNhrEWT+eGhpd27mSdk89wQuIszDMMwDMMwTElDCRvaUiy031GMGjWKbEPZs2dPtp9nzJiBGTPoBF5RgJMbDGMtpsoNTm5YQ9ZqjXSu3GAYhmEYhmEYEwobKjcUVu5X0uHkBsNYg0GfYSYKcFuKlWSv3GBDUYZhSjZl3FTwdDc/7Tp83124LvTtOaS27XAUqSX+Jy7vvjWRNu90m7VauNb/3r+kpnClzRpX+IhNK4cfXklq2k4jSW3zJXEZ/H+LDpHaKf/7pHZz+7fCuD4zaYPUhOt3SS3qDbEZ5uPHdKtGXOiLwrXlo66QWpuTtDmtb/w1YdyFOz8jNcm/PKnJKrG5pLtCR8dVOZBaym3zNoKseB2lW1rUUTeEa53KVya1Yf87TWp/vSJuBQtYTpucJvWl28TCqwjDQtLHk1r1DmNJLXlRR2Hct6Nok9OlYRpSC/FyEcYNHrKK1LZ+NVS4tu0v9PvL7+cWkNo455eFcfs1MH/+U5Lp119+YZOhKOc2rIKTGwxjDVkTGly5YRVZKzfYc4NhGIZhGIZhnmCT5wZXblgFJzcYxhqyJjS4csMqshmK8rQUhmFKOHenjkCio/mVwIr+pYTrvKtXJLXaFWljSkkjTsSHTqMNL+8ZxM3dt4Np475P/6YrB6afosfPAoCqdy9SuzmuP6k1/Gy1MG6zGHpkq1JBf2EINtBX8AHgseB5Wtl8Iqm1OP6JMG4p0L+70toHwrWXnn+b1HrJdOXAittewrivnqUrFrSHDpNaf3fxaE9Z8Bz+0685qR0ObC+M+3wIfYVflUAbZQKA5EybT24Z0oDUPtxJm+kCQLs3h5Ga4sYRUpu0zVEY18OTro458eeXpNbhf6eEcVcNoF//Z1/tQWrNf/pZGLfXVvr51y8cIly7+xX6dSrpupDaUCVdXQQA1f6YbbYtKc3+40+5ciP/4eQGw1iDJosTNSc3rCKb5wYnNxiGYRiGYRjGBFdu5D+c3GAYa8hWucFtKdaQzXODkxsMwzAMwzAMY0IhSVYbhbKhqHVwcoNhrEHDbSm2kr1ygw1FGYYp2TQ+4AJJaV5enrSbNmoEAGUybZbpmUyfxp0fRLdxAIDfd5tILTjtjnCtIms1Yw6W96pJag49xCannb+njTQrfXOC1CKfOyeM2/dj2qSw3/mtpPbJcdo0EQAmt6a/bDQvT7cbDZr2mzBu2O3VpNZk4w/CtQmptEGn7E63LwR5iM0T/2o5jtQalqFbBeZauLhxNiaJ1K7J3qT2303asBUAOmjp10RK+Ajh2snbaXPVWYJ1U9vSLWQAcDqGvjj28H90y9aeF9sJ4yr9aFPiw327ktrmP/4Wxo1Lo393dT98i9SuacSGorOW9iG1kfvEZq91lX+S2rtv0EalLY7TJsgAUG+I+fuwJjEReE/8nvW0SEoJkqA1Ltu+nNywCk5uMIw1aLO2paQCsgzwm4wQ9txgGIZhGIZhmNxRKCUorExucOWGdXByg2GsIacxmy4dcBBnpks6PC2FYRjmCbf/mQ9PT3OTQ8XFXcJ123t/RGqNT9GjPUtFfCyM+8F/t0htVn3x6WFaQA1SS1DT7/f+msfCuL8FHyU1Vex+UotVegvj+g6iqz5mlKpFasPebCSMe6PuclIL8nAitb/n9RbGrZ5am9Qu6H2Fa3u99yOpRQlGf3bxF1dYjgloQ2qv7o0gNW3DHsK4m85Fk1pcmpbUPqueLoz7sFRTUrsXL67ImddYYOCZRI8O1nsGCeM2dowltahY+m9DCqkujGuQFKTWYMsvpHbusdgws7wX/TwknaL/Vh+M/UIY979l60jtxzLi1m9ZRVekfbHFm75Pd/rvEQBuJpi/JpKTxK+TfEGpgKSgf3/ZkMRGz0wGnNxgGGvI6bOhTePkhgVSs3pu6Di5wTAMwzAMwzBGJIUEycoxKBK4csMaOLnBMNZgltxIBeBTIIdSVEjP6rnBlRsMw5RwHNMT4ehofuUtOqy1cF3If3tJzUOfTGq6wKrCuDOC6KuFegfamwEAXGIukJrWj77KnKAMEMaV275Jar4PzpJagDPt2wAABp0bqX1y7Xf6eGLE/f+RTkpS8/3VfLSkEZc+7wrj6gXPUzlXsTfG3bn0mN6HLnRlwb0kukoCAD5PvkhqskRXfQzfIPZD+b4LfUwpzvR5lk5Hj3oFgCRBBVHFUuKr+P/eo6tjkjS0p0ln0FUdAGC4fpLUAp+vT2rJv38vjOtevxktVmpCSqkWWobdHOj3CGkQXRkWdnesMG7zSvTzrz93QLhWWZ6uGrvfnB4jW8lCXiDI2fw1nPgMCiUUSgkKK5MbCk5uWAUnNxjGGnK2peT8mTEj27QUHRuKMgzDMAzDMIwRSWF9W4okc1uKNVjZ5MMwJRxtDmf4PIyDTfznH9x4qQcu1amLGy/1QOI//+TTwRVOUtlzg2EYhmEYhmFyxVi5Ye2NsQxXbjCMNeSs1LBxHGziP//g7pixGRNWZBnqK1cyfv5qITw7dMjHAy08pOeYliLLMo+xYhimxGJwdofB2cNse5kHV4Tr/G/R41Glmq1ILdm5tDBurGBkqJ+SbrcAgOPaEFJrILi4+EgwWhIA9IIrk1vi6PaF403ErT1zkug2GlctbUwp+YcK45ZX0yNzY3pNJjVnSfw8KGS62tEj+oxwrdY3jNQORCWSWjevOGFcnRRKahsu0Wu/ryoeKxxxkm4vmVyXfo1KgucIAMp6uJKabOFUpLXyFqnp/emWISlV3B6lDKXNa5VhdUjtkVt5YVyPKLqVw+HRTVJr6ipur5aunSY1XaXmpBb0rmhgLrDiEn0O/baX2DAX8TGk9Pc9eiTxS9XE74drLyWYbUtLFv8+8wNJyZ4b+Q1XbjCMNeTquWE9D5csNSU2AJhGyT5cujSfDrBwIcuy2fhXNbemMAzDMAzDMAxjJ4pM5UZERAQ2bdqES5cuwcXFBc2bN8ecOXNQtSptmLV69WoMHjw42zYnJyekp4vHRzGMGZqcbSm2VW5obt58ktgwIsvQ3KAz6kUZjd4AvSH7403X6uHsIL4ayDAMU1w5Gp0OtxRzM8iHqWKTzW6KS6R2Z9YHpDapltjUr1tduhKifhn6CigAtLj4P1KTrtLjIyvVaCyMG/PzSlLr5kCfsu7/aaMwrtYgKCe5Sz+/qefocZcAoHuFrs7wVdDVGUdjxOadlx7Sn5VNy4rHglaV6fOTDme/JTX3L6KEcX+8/S+pXfqefv5fvSMej7qhG/1Yx+yNJ7Ulz4nP5U+qvUlt1/VHwrXjlddI7dZP9NjbsEGvCeMqBFUJSeVp48+kZPHrpVTllqR25C5tOjzlR9qkFwB2jGxIartr0iam13/aLIz7ZlXaULTLWtr8FwD+7EybHQ+8RL8v7fehzUYBYOPxu2bbtGkpueyZv2RUbljpuQG+SGgNRaZyY+/evRg5ciQOHTqE7du3Q6vVokOHDkhJEb/wPD09cf/+fdPt9u3bz+iImWJFbqNgbcAxLCyjciMrkgTHChWe8sAKJ+maJ2/AxoedruU3ZYZhGIZhGIYB2HPDHhSZyo1t27Zl+3n16tXw9/fH8ePH0aoV3XMqSRICAwPtfXhMcSdnMsPGtpTSI0dkeGxkRZZReuSIpzywwkmqNqNPVqWQ4OKgRJJaZ9amwjAMwzAMwzAlFUmSICms9NwwcHLDGopMciMnCQkZxi8+PmIznOTkZJQvXx4GgwH169fHrFmzULNmTXJ/tVoNtVpt+jkxkTZfYkoQT9mW4tmhA/DVQtx7733I6elQeHggaNZMeLZvn48HWXgwTkdxcVDC2TEzucETUxiGKcE08lfB09O8LeVMr1eF644kqknNfcMfpLY+hTYiBYBTrubmpkbKuItPDxUd3iQ1hxi6zWNk2MvCuJ/EnSO10il028TSf8VtKbKqBqnpa7xAao61xJ/RPwfVI7Xu42mT0yajPxPGba6lTTjVBzcI16J1X1JKvHmf1K7/M18YNjDhKqm18SlHap6nfhPGhd6blN4/+gWpXW21WBjWT3CVe2INcYtspKIrqVUYTrdNxFZ6URjXYfUnpKYZ1IjUgtzN3zeyIuq6ah5Et4ltC6ZbjQBA9Yhuo3nxxHZaO/W3MK6s6kRqm8scEa69OmMvqVWYu5zUzpR7Xhh3zRLzlqJEWY2ywlVPj0KpgMLKthSFXGQaLgqUIvksGQwGjBs3Di1atECtWrTzcNWqVfHdd9/h119/xU8//QSDwYDmzZvjzh36QyMiIgJeXl6mW0gI7QjOlCCMlRrOXtl/tgHPDh3gGJLxNunasGGxTWwAMFVpuDgq4eyQ8TaTruPkBsMwDMMwDMMAT6alWHtjLFMkKzdGjhyJc+fOYf/+/cL9mjVrhmbNnhjeNG/eHNWrV8fXX3+N6dOn57pm8uTJmDBhgunnxMRETnAwT0bBupYG0hNsrtwwYkjNWGdIy9v6ooKpcsNRCSdVZnKDKzcYhinJSIqMWw4q9aCv2AKAy6BPSc3pLj2qMTawnjBuLYWG1NItjO0+06MLqfn9/CupLUgWGxj+foOulq3tH0xq/t0mkBoAuAiM+PR/0lPLIlu+I4w74N4pUnOMFxh0WrhAoverSGoPT9KmoADg3oGuaHYeM5fULsSKz0sONOlPaj/P/I7UTh8Rf9W4PJAebTt77j5Se3U4XdEEAPX3LiC1/14YL1zbMIg+Zp2gmifmkfiYzrWmX6ehj2mD1OqlXYRxXfX0yNKtd+hzr2bXzU00s5LQhX4demyeQ2qHW4wWxm3pQJuCqoJChWvL0UU10DjTRsitLxwWxnVWPTSPl5QMgH6c+YFNo2AtzTBmABTB5MaoUaPw+++/Y9++fShb1rZiIQcHBzz33HO4do12QXZycoKTE+3iy5RQtJltKW6lgbjrearcAJ4kNQypeVtfVDBVbjhkSW5w5QbDMAzDMAzDAOC2FHtQZJ4lWZYxatQobN68Gbt27UJYWJjNMfR6Pc6ePYugIPFYKoYxI2vlBpD35EbmGGI5rZgnN7JWbmSOf03T8LQUhmEYhmEYhgEA2NKSwm0pVlFkKjdGjhyJNWvW4Ndff4WHhweio6MBAF5eXnBxySjXGjBgAIKDgxERkTGD+rPPPkPTpk1RqVIlxMfHY+7cubh9+zaGDRtWYI+DKaIYkxlumeZKeWhLkWUZsrFyI6WYJzeyVG44ZGakeVoKwzCFiYiICGzatAmXLl2Ci4sLmjdvjjlz5qBq1aqmfdLT0zFx4kSsXbsWarUa4eHhWLp0KQICAvLtONx7i0u4DXt/JLXVvh1JLcSQQmoA0LwsbSh6/bWXhGvr/kIbeD5a+B69sGljYdxujbqTmuIabX54o2xLYdxbz7chtRf3riU1/19yb2E2oh9MG4PKkQJD14oNhHHlMztILbBzZ+HaaMGFBL1MO09W8aVbBQCgwe3jpNY9nW4n+qGu+ILi/lKupLYgiW67+vFCvDDu8z3olqKmzmKDTgjamBLobi6odeKLOH3KC4xMZbotBef2COMqA+j2ebntYFKbtuhnYdxFJzfR99mYNk99Ie2UMC7i6ONV3xQbITvXoydkpv9Km+LW8aPb2gDg7nOvmG1L0th/qIRCkqCwclqKwkK7IJNBkancWLZsGRISEtCmTRsEBQWZbuvWrTPtExkZifv3nzhBP378GMOHD0f16tXRuXNnJCYm4sCBA6hRg3bNZhgzZPnJtBRXY3LD9uSEnJ6eEQsloC0l67QUo6EoJzcYhilE7N27FyNHjsShQ4ewfft2aLVadOjQASkpT5IC48ePx9atW7Fhwwbs3bsX9+7dQ8+ePQvwqBmGYZjigqRU2HRjLFNkKjdkQbbZyJ49e7L9/OWXX+LLL7+00xExJQa9FpAzv5ib2lJsr9zIaiJa7A1Fs0xLUWVmpDm5wTBMYWLbtm3Zfl69ejX8/f1x/PhxtGrVCgkJCfj222+xZs0avPhixlXKVatWoXr16jh06BCaNm1q0/2pIk9C5W4+RtLgJ26zVdVsQWpvONCXkb+5Kb6K3DruP1IL+2mLcG3M7FGkVvtQGVJ7GE6PlgQAKekBqclBlUlt2zVzM8CsvPP9h6SWuOkbUtOmCK6mA4hJop//CrXbkdqs/WIjx4+a04at0rVDwrW+u5aQ2tlGw0ntVLLYDLNLgJbUvjhHr32rkfiKeZpW8DpV0pUOQ33osbYAoHGrS2qP0sXnI74OOlIrpX5MaxZGKOtd6de/6tIeUhtzt5Iw7sKq/qRW/rlAUvuyWzVh3JMPypNaw4RjpKarIq6kup9CP7/fDlolXPvytZG0uIaupKo9+W1h3CS1+eswOZdt+Y1CKUFhZbuJwsCVG9bAKSCGsYQ2S2mv21MkN1KfrJHVasg6+s29qJOapXLDxTHj5ISTGwzDFGYSEhIAAD4+GdMmjh8/Dq1Wi3btnnxJrVatGsqVK4eDBw8WyDEyDMMwxQceBZv/FJnKDYYpMIxmogoHwDhmKi9tKTlMRA1paVB60D3PRZn0LJUbxh5B9txgGKawYjAYMG7cOLRo0QK1atUCAERHR8PR0RHe3t7Z9g0ICDD5fuWGWq2GWv3kSnZiov37thmGYZiihy3tJpKBaxKsgZMbDGMJYyLD0RVwyJw1/pRtKUBGJUdxTW5knZZiSm7wtBSGYQopI0eOxLlz57B///6njhUREYFp06aZbdeF1IXO09Nsu6QXV/EZFPSpWroLXeY+pK74PVfWtyG1v6/RpfcA0HsoXRoeN5Re9/1DP2Hc153pk3dFWgKpjfQWt3lorkSRmjo+mdQcxswTxq324CypJbjXIbUxl+hWGABQlaMNXc/4NROure0XSmoNH58kNUNwTWFcjTP9uxvXhH6tRaeJL2w4CMwUvz5Bt540LEO3KQFADb3ldnYKhZo24zW408+DpBe4jQJIEbTglHI1f28w8lVopDDuNW0FUvP4fgupJVk4L2vgHEdqo8LeJLWlV2mTXgCgm12AKTsjhGsVuEdq0udTSE3/mG55A4DYFPPfXUoq3YqVXyiUsKEtxc4HU0zgFBDDWMJoJurgBjhkunrnoXLDkJa9d9eQKnayL8qkZpmW4qzKbEvRceUGwzCFj1GjRuH333/H7t27UbZsWdP2wMBAaDQaxMfHZ9s/JiYGgYF0H/vkyZORkJBgukVF0V+sGYZhmJKLpJBsuuWFJUuWIDQ0FM7OzmjSpAmOHDlC7vvNN9+gZcuWKFWqFEqVKoV27doJ9y+McOUGw1gi3yo3crSlFOOJKelZPDeMk6uM2xiGYQoDsixj9OjR2Lx5M/bs2YOwsOzGng0aNICDgwN27tyJXr16AQAuX76MyMhINGtGXz13cnKCk5OT2fbHWiV0WnODRC8nR+FxOkWeIrXI0g1JLdBNfIrnoqJHf3arIh4LiqhbpPSXviKpvVydvjoNADGCK8lrb9Dmnm/UFY+YjfOtT2qVy9HVOnoLZ8lpZWjTyjvx9FX8JePoUboA8NWjSaRWN+6ScG20by1S0y6ZQ2pxIxcI41b771tSOzFvHak1+JUeJwoAsgP9WnvtyCJScxw+UxhXY6ArN/zO/ylce+wj+n591/9Bak7zxwrjPhi1gNTqCSoL5JpthHEDJfqFKqrCSlCLKxPahNJGpa5btpKawUl87Vx/lR4r/K0LPeoVAF7fQb8OY7vSY6hlX3ElT0M38/HAiYnPwFBUoYDCyrYUhd72moR169ZhwoQJWL58OZo0aYIFCxYgPDwcly9fhr+/+e93z5496NevH5o3bw5nZ2fMmTMHHTp0wPnz5xEcLDYHLixw5QbDWMLoueHgkqVyw/bkhpyjLSXnz8UJo7+Gq6MSLg5cucEwTOFj5MiR+Omnn7BmzRp4eHggOjoa0dHRSMt8b/by8sLQoUMxYcIE7N69G8ePH8fgwYPRrFkzmyelMAzDMMyz5osvvsDw4cMxePBg1KhRA8uXL4erqyu+++67XPf/+eefMWLECNSrVw/VqlXDypUrYTAYsHPnzmd85HmHKzcYxhLarG0pxsqNPLSlpOb03Ci+lRvGaSnODkoYc+VpXLnBMEwhYtmyZQCANm3aZNu+atUqDBo0CEDGSHmFQoFevXpBrVYjPDwcS5cufcZHyjAMwxRHbJmCYtwvp0k1VS2o0Whw/PhxTJ482bRNoVCgXbt2Vk/8Sk1NhVarNU0RKwpwcoNhLGGs0sjalmLQAToNoBKXE2clN0PR4kpalmkpspx9G8MwTGFAli0bDjo7O2PJkiVYsmTJU9+fQpJMBstZqTn6V+G6K7Ob08cn0yfF3o+vCeNOPEGvHdSonHCt40za9K/9ou9J7Y4Fc8lgd/q0tF4Q3dKSbCF5Hnb0R1IzPN+b1AZvuCCMu9J5B6lV6UgbLn4wSVx6f9fgRmp3FJWEa5tc3k5qkeO/IrWvA2gDVAD44CFtnrp7SgdSq/rT58K47v3fJTWf7n3phTH08QBAyr7fSe1KR/o+AcB/Q0dS891Mv/adW4vNXpMdzNvSTMdU/kVSi6rbWhi37eHfSK3jsa9Jbd5IsfHnw0u018Ist2OkJjuKjzfxNG1sO/y154VrN7u+TWotVPR7mt9l+m8VACQn8/YobbL9L0LaNC0lc7+QkJBs26dOnYpPP/3UbP+HDx9Cr9cjICAg2/aAgABcuiRubzPy/vvvo0yZMtlGohd2OLnBMJYwGYq6PmlLATKqN2xKbpQgz40sbSl6g3Eb2zwzDMMwDMMwDABICgUkhZXJjcz9oqKi4Jll8lZuVRv5wezZs7F27Vrs2bMHzs4WfJgKEZzcYBhLmAxF3QClIyApANmQUdHh4m11mJweG8U5uZG1LcVgSm5w5QbDMCWXUtqH8NSozba/+8tU4bo7ng1ILWgmba53C2GkBgATW9En1G7/Mx9lm00f0IvUEiX6JFgx+y1hXNUY2khTa6An1LgsE1+JT5uwgNScfv+C1L64S48iBYD7w+ir+F/vo8d3vplCm6MCQPkrf5Na6aviioUt9eiKkftXH5LaiLunhXGDztIVRm0rdiY17wqC6gsAOsFFoiszaNPQytNpc1QAcH3xFVJzcxB/mdQKzEivdqJfo3X8XIRxqybQI4u/uUl/JRt2aIswrjKRfp3GdHuf1B4O/1kYt6ov/bcc501XPJWW6fHKACANnUFqBln8t9F6+2ekpnxzFqlpb54XH5Orh/maVPGx5AcKpQ2Gopn7eXp6ZktuUJQuXRpKpRIxMTHZtlua+AUA8+bNw+zZs7Fjxw7UqSOu6ipssKEow1jCZCjqCkhSnsfBmo2CTSu+yY20LNNSXBwz3ma4LYVhGIZhGIZhMslsS7HmBiuTIEYcHR3RoEGDbGagRnNQ0cSvzz//HNOnT8e2bdvQsCE9kauwwpUbDGMJo6GoY2YPrIMroEm2eWJKyWxLUUGb2ZfClRsMw5Rk3qvUBY55uKbU8k4cqX3uVj3Px7Mgib5S79D5VeHaWx7VSC36EX21s8E0sXfJKA96tKoI2nEgg4Xj6M/rsa+tzNN9AgA+oseCzlhAV7f8N2KhMOz8WvQXjzlJYh+QgBfbklr4LnriwfH7KcK41avRE4LKrfyI1C4MmS2M65RG+ySkT/+B1H6KTiQ1ADDItG9J0xBxm+y9tvRz+MLWZaSWvoWuuAGAcYLX2qylfUhtU3d67CoA7HmYt/PJRdG7hPr9z0eTmu+H9N9yTLq7OG68eQWbke/K05VqFpkk9i+yFQ3s304tKWzw3LCyfSUrEyZMwMCBA9GwYUM0btwYCxYsQEpKCgYPHgwAGDBgAIKDgxERkVGFNmfOHEyZMgVr1qxBaGgooqOjAQDu7u5wdxf/XgsLnNxgGEtkrdwAskxMsS25YWpLUakAnQ5yMU5upGap3FBlujvztBSGYRiGYRiGySAvnhu20KdPH8TGxmLKlCmIjo5GvXr1sG3bNpPJaGRkJBRZ4i5btgwajQavvJK9rYsyLS2McHKDYSxhbD8xJjXy2paSOR1F5eMD3YMHxXZaiizLphYUZ0cFlPqM5Ea6jg1FGYZhGIZhGAYwTkuhp+hk3zdvFwlHjRqFUaNG5art2bMn28+3bt3K030UJji5wTCWyGooCuS5csM4Clbp65uZ3CielRvqLEkMV0cVNJk/a3QG6A0ylArr5nkzDMMUJyLWj4Onq7nh4Ika4hYQ/fh+pPbRJ/R4vmOvThcf0KFN9H0+Fy5cGppAjxH0/nM9qTl2pFs1AGBhIj0i0uROnQv6XXT7AgB8deoxqb1x4zipJah1wrjtkw6T2p2wF0ityqT+wridBe0CS8vUE64d9s1gUns4cwSp/fP8e8K4a5PpVoIlwyaS2vWXabNRAIhZsYHUOhyjW0CqOIsnRKg60ea1yqQ7wrUe/+4hteuCCzVX3xsqjCsap5sgmEzdLDKGFgE894hu0XGdTf9thP8k+HsDMOfEbVLzEJiu+ivE58dl9LTZbsOr4vG0bx+nf++zOlUhtbh0cWKg3JmNZtsSU9KwqsdI4bqnJS+jYBkxnNxgGEuYtaXk1VA0s3LD1xdqFF/PjdQs7ScuDkoopSfJjHStHm5O/LbDMAzDMAzDlGwUCkW2thBL+zKW4W8ZDGMJU+XG03luGA1FVb4+mT8Xz7YUY0uKo0oBpUKCk+rJmzEnNxiGKamo6r0AlYf5uMEqrvS4RQDwHPM6qemT6IqELv70lXYAkB/QpdARJ5KEa1+vRxuKlu1Pj2XVnt4ujHt1Kl1tUn0mPT5S7vi2MO4rKXQFhvYTutKh9rwfhXHPPW5FajUcNKSm/IweIQsAh3oNILURu78Urk2uSleMlIbYyFTETMFV8QTBuvvL6UoeAOgRTH9hM4TRryXNhnnCuLF6+u/Kx6eCcO31aNpctZk//XdTafcKYVxDKl2xoL9KVxApX3tDGFf/iB4Fe1+mKyy29a8ojJs+9HdSc06NJbWHKh9h3MQZ9N95xZni3+v0jkGk5qmj37c8XMSVPsqgULNtqmSxyW5+wJUb+Q9/y2AYS2gy39wccral2FZ5IWeOglX6+AIovpUbWcfAAoAiM8Gh1hl4HCzDMAzDMAzDgJMb9oCTGwxjCbPKjadsSyltTG7YPyNcEORMbgCAs4MSap0B6Vo2FWUYhmEYhmEYSbJhWorEyQ1r4OQGw1jC5LmRT4aimZUbcjGdlmKsznB1fJLccHFQIiFNi3Su3GAYpoRy9aP34e7gYLY9YJm4bN/QrDct/kOXwae4+gvj3q/xEqmN3jxLuFbbeAqpnXxs/hiN1Hd2E8atNocuST8Duhy9VKrY+LOMKp3UNr9Ft2r0sPBdom46baz6y6MQUnuQ4iqM++Ivf5DaZYHxJAAok+nnomJbur1hxv3L4sDx9Od3Yim6vaFHkFYY9prGndQcdbQB+cOf/xXGDehGG6SmWrjQ0ujIclKLajuG1Lz8awvjHoiijT/r1n2Z1Mom3xDG3YrqpNbGQdD2c4BuOwGAs1VpA2A/N29Sc7ZwHSt04fekprfwBd5TkAiQHtPP7xjfDsK43S+amwOnKsXtefkBV27kP5zcYBhLaI1tKU83ClbObEN5UrlRTNtSjGNgs1RuuGQmOrgthWEYhmEYhmE4uWEPOLnBMJbQPL2hqKzTQdZmXL1Q+WYmN4qroagm46qRS5bKDaOpKFduMAxTUol8dwlc3XMxFE2njfkAYIxXG1L7MvUiqSWnid9vq+jukZr+NfFYUChos8z6HnSVhO7kLWFYp1J0tUnNUuZjdI38EyM2ZS3r8YjUenvTj8VwjjZ5BABDQBip9dLfEqwLEMd1op9D5Z1zwrXwLE1KD79fSd/nm2KTU/879NhbvTdt0KlxFz9WXbzAeFUwOX7j2MXCuJ0e089haTdH4Vq/+rQpq4ugEsLDwrcqD0d6hxDBeOXjKrHxZ/eUvaR2ILYlqVVo9JowrmsaXQWUdRJeTrSCMbEAAAX9POgg/gLvmEy/X8qOdEXUkgvicdFRfuZrk5zFFWH5gUKpgMLKpIW1+5V0+FliGBEGA6DLTEIY21Icba/cyJrIUGYmN2S1GrLO/m+cz5pc21KMlRsaTm4wDMMwDMMwDJP/cOUGw4jQZamuMDMUtb7ywmD011AooPT2frI9LQ3KXEYDFmXSNBnNltnaUjL/n65jQ1GGYRiGYRiGkRSS9YaiCkEpE2OCkxsMI0KTpTpDZfTcyENbSnrGvgpnZ0iOjoBSCej1MKQWv+RGqrEtJce0FABI58oNhmFKKC0vroGnq3n7hKYLbVAIAAvj6HaAmFT6PfVktNgML1lDf/a0cXMSrvW7uJ3Uoiu3JzV9y2HCuMEKeorYb3fp5Hiymm5tAIBLpcqSmosz/cUixM1XGPfvWLq9oaZ/KKm5O4q/zBy+Q//u/L2eE671caZP7b3emU1qlr4QGJIek9r1nl1Ire7Wv4RxPQTPRRklXSH7zi6x6a1n629IzTvhlnCt7u51Ukv2pk1DLz9UC+OO+foQqe34+EV6YaI47l6fFqQ2cQX9/vF+37rCuGrBBamXq9PtTw4WvoQnCS90iS+CXUijDWjrlqLv95S72Ow1Jtb8tZaabP/2cfbcyH84ucEwIkxmoq6AMbOaB0NRY1uK5OoKSZKgcHWFISmpWI6DTSempQBsKMowDMMwDMMwACc37EGRSW5ERERg06ZNuHTpElxcXNC8eXPMmTMHVatWFa7bsGEDPvnkE9y6dQuVK1fGnDlz0Llz52d01EyRxzQGNovRUB4qN4xtKQoXF9O/GcmN4jcxJbdpKU4ObCjKMEzJ5mLDgXD38DTbXv/6AeE6WUdXJQSWp6/idwoUm/odTqBNOP0ubhOvnfglqel/og0Mm5cS+0z9dJ1+rEcatyK1Qx8sFcY9MqEWqcln95DaNHUjYdxm5enKjSA3+hTb4b7YFLR9UDl67aMrwrX/6SqRWlgSXZGQ8M8mYVxJ8Px/0HkaqZ3t9YUw7nZH2gwz+NvVpOZdhR61CwCugm84N5zEaytUob9EhjrRVRRhsfRjAYDjH9F/G8qEa6S2s0FfYdxXz9Ojgzcm02NXSx8RG5W6Vq9DaumgR0kfuy++cOfrQo+LdlGJqz4CBWawf1RqQmpdL+4Uxj18x9yANi3lGVRuSArr21IsjMllMigyz9LevXsxcuRIHDp0CNu3b4dWq0WHDh2QkkL/AR04cAD9+vXD0KFDcfLkSfTo0QM9evTAuXMWnKYZxog2x6QUIEtyw5bKjYx9TckN14x4cjGcmJKa2XriwpUbDMMwDMMwDJMrklIJhZU3Sam0HJApOpUb27Zlv4qwevVq+Pv74/jx42jVKvds8sKFC9GxY0dMmjQJADB9+nRs374dixcvxvLly+1+zEwxQJOlLcVIHgxFjUmMnMmN4li5YWpLyc1QVMuGogzDMAzDMAzDbSn5T5FJbuQkISEBAODj40Puc/DgQUyYMCHbtvDwcGzZssWeh8YUJ4wJjNzaUjR58dxwyfZvQSU3Lly4gL179+LRo0fw9fVF69atUaNGjXyJnZZL5YbJUJQrNxiGKaHUVcXBU5VL24V3oHDdvi6DSK3NFrodY1vrocK44dsW0mJIdeHaSV0+JbV/3eJJ7YbWXxi35+lFpNZfYKyKs7uEcSOnv0dq5d94jdQ+TtsjjJsYPIDUrsXTLTZVnb2EcSXBxZPee8Vl+2sq0i1FO9+m24kSN2wVxn1Jd5rUmn0wmNR2nPxWGBce3UnptoE2vR2U3FEYtsXu26R28hZtjgoAf7xEf7eAkv7qdK0CbaYLAKWWfUhqzmPmkpqo7QQAFCmPSM3V35vUEm/dF8aVX/uE1KoPoA1bTzehW2wAwGvM56QmyRYugh1YT0rdj64ltS/PJgvDjm7gZ7YtMVGJd8VH89RwciP/KZLPksFgwLhx49CiRQvUqkX3UUZHRyMgICDbtoCAAERHR5Nr1Go1EhMTs92YEozRUNTR7cm2vBiKmjw3MtY+qdx49m0pFy5cwPr16xETEwOdToeYmBisX78eFy5cyJf4xraUbKNgMxMdaTwthWEYhmEYhmEgKRQ23RjLFMnKjZEjR+LcuXPYv39/vseOiIjAtGm0MRJTwsgnQ9Gso2ABQOGakSwpiMqNvXtzN7zau3dvvlRvpOUyLcVJlWkoquPkBsMwJRP51hnIbq7m26s0Fq4TVWccVdCGgO3O7RbG/epMPKnVt1BZ8O8Q2hBwdSStvR7zgzDu/lZjSa1NWjypKfyChXHD3hlBainlaNPQ2FCxAWr5xFuk9vMt2rD1rr/4+X0+xNx41sjaTuKxtwpNTVKr2a8BqZUuJx7/q1c2J7XPDtIVN8fGis+pQ1pWIbXyr/QjtU2q34RxvRqPJ7UjEW8K1xp6/0Rq8sGNpHajbFdhXPSgKyHCE++Q2ujgDsKwX/7+Pqk5+9KvNfc69YVxo9Lo1/+/y+lqnfF/XRbG/SGOrqqJdqHHNgOAZ9M+pLYjkr4gPVY8CRZHY80fa0qS/c9ZuXIj/ylyz9KoUaPw+++/Y/fu3ShbVvwHEBgYiJiYmGzbYmJiEBhIl4BOnjwZCQkJpltUVFS+HDdTRMnVUDTz/3o1YLDujS9nW4rRe8NoNPosefQo9/JFarutGFtPXLhyg2EYhmEYhmFyRVJIpgSHxZtC3JLGZFBkkhuyLGPUqFHYvHkzdu3ahbCwMItrmjVrhp07s4/+2b59O5o1a0aucXJygqenZ7YbU4IxGYrm0pYCWF29QbelPPvkhq+vr03bbcXUlpLLtJR0HRuKMgzDMAzDMAy3peQ/RaYtZeTIkVizZg1+/fVXeHh4mHwzvLy84JJ5FXzAgAEIDg5GREQEAGDs2LFo3bo15s+fjy5dumDt2rU4duwYVqxYUWCPgyli5Fa5ocpSaqpNA5zcLYYxENNS5AJIbrRu3Rrr15sbMrVp0yZf4qflMi3FZCjKlRsMw5RQ0ut0gmMuF0yuP1YL1/n/OIvUGgrK9mWHIGHct6J/JTWVXE64VvKlK2C7CdpsFFXp4wWA5/fTZoFpbQaRmpOHuRlgVu59OprUgjpdJ7WQum2FcXWXj5Da2DC6zfPh5q+EceOHziQ1Xy/x7xVJMaTkO4k2FFVFi323UgJojzuH6EhS2zpxmTCuo4r+wjYihK7QLvWK2JxWiqMrrxtOGSRcm+08LwedLtBtNL9cmS8Me+sl2lD0w+N0u9GrV44K497zpo/Xq6XgC7FBfA66+fQDUuv87ThS+36E2Mz4hor+uwo9tUm49kIV2oC2QzxtVzCmptgatPtFc8PiVI24LS0/kBRKSArrRrxau19Jp8ikgJYtW4aEhAS0adMGQUFBptu6detM+0RGRuL+/SfOv82bN8eaNWuwYsUK1K1bF7/88gu2bNkiNCFlmGzk5rmhUAAqo++GdckJY/uJwtiWYpqW8uwNRWvUqGEy2pUkCQEBAejTpw+qVxe741tLei7TUoyVG2k8LYVhGIZhGIZhAIXSthtjkTxVbuh0OuzZswfXr1/Ha6+9Bg8PD9y7dw+enp5wd7d8FTsvyLJscZ89e/aYbevduzd69+5thyNiSgTGaSkOOUzgHFwAXZrVbSlyau6VGwU1ClalyvjTDw4OxrBhw/I1dmounhtODpmGopzcYBimhLLpYixc3NPNtjcL8Rauu7KFHsFZunUrUlO5ittqnRvRJoXJpasK195N1pKan+CymX6n2FDUsQJthun4gK4sODGSHvUKACmL1pGaYiV9Rdfp+AlhXBG+XnSrp8s7s4Vr3WIvkdrthfTIUAAo+8kXpKZIpUeg/iuL272rL/uA1K72+ZTUGiaYv+az8sVf9GP9uCJtEKm9clIYN6l5f1Lbr60gXFtTZ278a+Sf1imk9p1mpDBu31K0aetMX/p5kP3F1Tr6HV+TmkMofeEqteoLwrjjqiaQ2jfvLCY1n13i1+i+drSRqU/DXsK1NdW0P1zqBfo1sfi2eNTxYb35V2KV5hk0OCgUGTdr9y1m2COnYPNv7fbt2+jYsSMiIyOhVqvRvn17eHh4YM6cOVCr1Vi+fHmeDoRhCiXG5IVjzuSGK5AWZ0PlRqahaGZyw/hvQSU31Gp1tn/zkzSu3GAYhmEYhmEYIZJSCUlpZVuKlfsVFeyVU7A5BTR27Fg0bNgQjx8/NnldAMDLL79sZt7JMEUejaByA7DeUDQ9Z+VG5ijYtGfflgIA6enp2f7NLwwGGepM09DcpqWka9lQlGEYhmEYhmFKcluKvXIKNldu/Pvvvzhw4AAcHR2zbQ8NDcXdu3fzfCAMUygxGYq6Zd9uY3KjsLWl2KtyI2tlRtbKDWeVMbnBlRsMw5RMXr2/FZ6u5sZ/F4MGCdfdXLGB1Jrc2UhqUTVo4z0AKOtOnyi7PbopXFvBN5TUJC2dNFeEVhPG3ef6HKlV8nQhtZsR4nYXbSJ9TBUnCcrrL20TxpXT6c/wI6VbkFpTQYsNAJxS0W0TtXv3FK5VJt4ntZFhL5Nav0bi1of0tnSrUh0FbWJas0KIMG77kU1JbUcU3ZbSxvWaMO7DVPp8Y+dl2igTAA7fdiC1AQ2ak1rXrycJ4zrVpNs1zpdrR2rVleIRoE7PtSa1kRXp1vx5Pw4WxpVq09MlzzR/k9TejPxDGHeAO22AqkykzWkB4Nu79PtAyPNjSK2DIk4Y98ZD87/ltOSCOUcvKdgrp2BzcsNgMECvN3/DuHPnDjw8PPJ8IAxTKMnNUDTrz1q69zIrOdtSnhiKWrc+P9Hr9dBqM/qlNRoNDAYDFPnUx5c1uWFMaABPEh3clsIwDMMwDMMwyPTcsLIio5h5btgrp2BzcqNDhw5YsGCBaZyqJElITk7G1KlT0blz5zwfCMMUSozJCzPPDRvbUkyjYDPiPBkF++zbUnJWa2g0Gjg701l0WzD6bTg7KKBQPLnSYEx06A0ytHoDHJTF6w2aYRjGEpGNX4e7h7nJpyvEV2X73PiZ1Bxa01dlfyxHV0EAwCdXfyM1nY94FCz20cckefqQWuwucalx4wltSC1F0NaoNYhN53unHCA1wwn6IoNo5K0lQjxp88gER/F0stpaumLh8YF/hWs9KtIjUBfujSA1RdUmwriKuDuklrabNmytvFU8pnf1Z7SBZJJgfLwyrI4wbkXBlfpP21cSrvWOokf86rxo49VkbwtfyCT63MdJRb++Jb14JKmcQr9eFiSfzdPxAIBa4F4wLf48qSVvoMdXA4D2VXokrpczbVYMAMP86SqhW+70mN4oiTaJBYDeVcyf/8RE4C3hqqdHUiggWZm0sHa/ooK9cgo2Jzfmz5+P8PBw1KhRA+np6Xjttddw9epVlC5dGv/73//yfCAMUygxVW7kbEsxVm7YZij6ZBRswbWl5ExupKen519yI5dJKQDg7KjItg8nNxiGYRiGYZgSjWSDl4ZUvDw37JVTsDm5UbZsWZw+fRrr1q3D6dOnkZycjKFDh6J///7ZzEAYplhgTF445HhtGys5rPbcyIhj8twowGkpOU1E89N3w1i54eqY/a3FUamAQgIMcobvhqcz3c/KMAxTHKn08CQ8093MtutDxFeglc26ktodhwBS89u1QxhXSr1HaiqD+Epx0m3ak6NbPH1VfNGJG8K4qw7SVQdLVu4mtW3z+wrj3p75C6mV60P7UEg+ZYRxdefoipBzsXRFSI9+k4VxU1fTj+fGH6eEa4/MGEtqzT6jR78f+5T2VwCAiy0GkNqEB3R1wJ+bXhHGrRlbmtSOBrcltfMTJgrjfv867W8xqx09phcA9GXpv8k0PV0lpNeK/27uCk75KrrRlRuKVHokKwDIvrSvycYr9Fp9u/bCuIlb/yS1fieWkppH+x7CuOkq+gKXdFk8fvmfPlNIrf0+wRdiWWxor96+2WybPjV/TfdzxRaj0Dwaii5ZsgRz585FdHQ06tati0WLFqFx48a57nv+/HlMmTIFx48fx+3bt/Hll19i3LhxebpfS9grp5CnAb4qlQr9+/dH//70DGmGKRZoLBmKWk5OyLJsPgrW2Jai0UDW6SCpnsEs7UxyJjPyNbmhfdKWkhVJkuDsoESqRo90DU9MYRiGYRiGYUo29m5LWbduHSZMmIDly5ejSZMmWLBgAcLDw3H58mX4+/ub7Z+amooKFSqgd+/eGD9+vM33Zyv2yCnY/Cx9//33+OOPJy647733Hry9vdG8eXPcvn073w6MYQoFWkuGopYrN2SNBpAzMv2myg23J8mSZz0O9llUbmSdlGLE2KrCpqIMwzAMwzBMicfOo2C/+OILDB8+HIMHD0aNGjWwfPlyuLq64rvvvst1/0aNGmHu3Lno27cvnJxo36D8wF45BZsvF8+aNQvLli0DABw8eBCLFy/GggUL8Pvvv2P8+PHYtGlTng+GYQoVei1gyDQ2egpD0aytJ8bkhuTgACiVgF4PQ2oalM9w0tCzqNxwdTB/a3F24HGwDMMUXmbPno3Jkydj7NixWLBgAYCMZPDEiROxdu1aqNVqhIeHY+nSpQgIoNtBKLQVmkDraW4oqkyzUHIeS49G/O4i3eL3VuOywrjSI9qYT+cpNtKUX/uE1PbG0kaD6D1DGLe2kv5MbRtBm6cejHosjDts1ChS04Y2IrVUC4WGTq1o49WKqfQXkbQ1g4Rx44IbkFrj5WKzxsYG2vhT9z59v1Vrm1/FzYrr8WW0eHsfKTl9S48rBoC9sXQFbCtvus0jasl6YdxZHvTfhurBFeFanR/dWuWeSLdzSZ16COM6u9CvCYVghK/0iG7XAoCzpejXi4OCbo9qdPGwMO69JA2pefUYQmq6K0eFce941yY1n6p0KxIAbP+SNnSt60a35wi6iQAAuvbm7VxJSYkAZooXPi15mJaSmJjdQNbJySnXRIRGo8Hx48cxefKTNjiFQoF27drh4MGDeT/mfMJeOQWbKzeioqJQqVLGH/2WLVvwyiuv4M0330RERAT+/Vfs4MwwRQpNlg+EpzAUlY0tKQ4OpvYTSZKymIo+23GwuRmK5hemaSm5VG4YW1W4coNhmMLG0aNH8fXXX6NOney99uPHj8fWrVuxYcMG7N27F/fu3UPPnj0L6CgZhmGY4oSkVNp0A4CQkBB4eXmZbhERuU9BevjwIfR6vVkyPiAgANHR0XZ/bJawV07B5soNd3d3PHr0COXKlcM///yDCRMmAACcnZ2R9ozL6xnGrhgTFwoVoHLMrtlSuWFMbrhmr/5QuLjAkJT0zE1F7dmWkmqalmKeNzW2qnDlBsMwhYnk5GT0798f33zzDWbMeFJZkJCQgG+//RZr1qzBiy++CABYtWoVqlevjkOHDqFp06Y23Y/Do1tw0Libbded/0+47mqdPqQ2IIQeI7vnVrwwbstytUjNd9sC4Vr3EHrk4sWK4aTmIjASBAAHBf14QpW01mea+DkcPKcFqYku6Dqn0NUtAJDmSlc7nI6mq0kq6JKEcb20dDXPKdcawrUeTvRV4DLHaVNWFw09ThQA7gqmF3hNWU5qTqunCuM2H/IZqcmCKcmlfqaNJQFA70ePJL7acoRw7bpStKHop1e3kJrk5i2M2+TD7aS2cCT9ftIm9pAwbo2y9N/y9cf0k7jpvPj1ve9SLKm16ElXd6U3FpvIVnx0ldTOvDVJuHb2u7Qp7rIL5obNRjpWoo1rAeD6Y/Pz+dTkZ/C9VqEwVWRYtS8ykgKeWaoA7d0+Yi/slVOwuXKjffv2GDZsGIYNG4YrV66Y5tCeP38eoaGheT4Qhil0UGNgAZsMRQ2pmWNgczj/Gis35GecFLRnW0o6MS0FAJxVnNxgGKbwMXLkSHTp0gXt2rXLtv348ePQarXZtlerVg3lypUrFCW9DMMwTBEnD54bnp6e2W5UcqN06dJQKpWIicmexIqJiUFgoLj18Flgr5yCzcmNJUuWoFmzZoiNjcXGjRvh65sxTun48ePo169fng+EYQod2sx2kZx+G4BNhqKGtOxjYI08aUspRpUbxrYUh1wMRR3ZUJRhmMLF2rVrceLEiVzLeqOjo+Ho6Ahvb+9s2y2V9KrVaiQmJma7MQzDMExOJIXSppstODo6okGDBti5c6dpm8FgwM6dO9GsmXj087PAXjkFm9tSvL29sXjxYrPt06ZNy/NBMEyhxFS5kcusZeM2jfWeGzmTG5Jrxs/POrlhTGa4u7sjOTk5fz03TG0p5m/ATqbKDR4FyzBMwRMVFYWxY8di+/btcHZ2zre4ERERuZ4TGVw8YXAxN48WtZ0AQAVvR1K7n6wltd5lLbzXXvyTlAzdRguXKgWGjGXcaSNHS3gm0A75eje6zWDvvO7CuHdnvUNqQe1bkZpBJX4saQ1fJbWePvGkpjkmNrQ86UO3KDR2olsFAACiz9j2b5BSvEpsbP54zFekVlbQZvBV3beFcd8SaJFJ9Ou7wgudhXFl7yBSq3KNfu0DwMsdaNNKKYVuN9L70gazANCuNX1NuVU5c7NhI7e8ewjj+qnor3PdAx6Q2thLYs+3jzpWpUUd/Tp0i7sujKsQXBis+2Xu/hFG9DG0wfJb8TtITedBv/YBIDgXA9pnkpeWbGhLkWwfBTthwgQMHDgQDRs2ROPGjbFgwQKkpKRg8ODBAIABAwYgODjYlODXaDS4cOGC6f93797FqVOn4O7ubvLHyC/slVOwObkBAPHx8Thy5AgePHgAg+HJm6gkSXjjDfGLh2GKDFpRW4r1hqKGtIzkgURWbhTMKFgvLy8kJyfnb1uKcVpKbqNgjZUbGq7cYBim4Dl+/DgePHiA+vXrm7bp9Xrs27cPixcvxt9//w2NRoP4+Phs1RuWSnonT55s6h0GMpztQ0JoF3+GYRimZGJLRYatlRsA0KdPH8TGxmLKlCmIjo5GvXr1sG3bNpPJaGRkJBRZkiv37t3Dc889Z/p53rx5mDdvHlq3bo09e/bYfP+WsEdOwebkxtatW9G/f38kJyfD09MTkvTEqIaTG0yxwpi4yLUtxXZDUfO2lIykSUFVbnh6euLu3bv53JaSMbbNJbfkRqbJaLqOkxsMwxQ8bdu2xdmzZ7NtGzx4MKpVq4b3338fISEhcHBwwM6dO9GrVy8AwOXLlxEZGSks6aXG8m24bYCLu/lV9Wqlxe+JB+7Q5pOtgujKgv3RuVQdZiGpVEtSu3X6kXDtqDL0FcTzgtGeSRaS2+EO9KVShaCKIjpdXGFR/6N5pKZ8TFeLqE+JHfuP3aN/N+E+tMnfoVqvC+P6OdGn53JOg/McxDn6kZqHI/1780oV/8493QSvtbhgUnshTPxVY/C6s6QW0bU6vdBDbBB535kehXzOv5Rw7Qtv0s/FY8GY3gep9OhaAKhRhtYU6fRr392RNsoEAHctvTZK8iW13vXEcV1zqcI18kgwdlX0OgOAJA1dXeSjE491Vjjkck6eSUot2szYVS0uw/jllnmVUGqy2Pg3X8jDKFhbGTVqFEYR47BzJixCQ0Mhyxbm5uYT9sop2JzcmDhxIoYMGYJZs2bB1ZV+gTFMkcfUlpJbciPzA+FpPDdcCrYtxcvLK9vP+UFaZjlsbp4bxm3pXLnBMEwhwMPDA7VqZZ8y4ObmBl9fX9P2oUOHYsKECfDx8YGnpydGjx6NZs2a2TwphWEYhmHMyMO0lOKCvXIKNic37t69izFjxnBigyn+mAxFn25aislzw5VoS0krGENRY3IjXz03NIK2FAc2FGUYpmjx5ZdfQqFQoFevXlCr1QgPD8fSpUsL+rAYhmEYpkhjr5yCzcmN8PBwHDt2DBUqVMjXA2GYQoewcsOGtpRMTw3Kc0MuwLaUrD/nB2nazLaU3AxFHdhQlGGYwk3OEl1nZ2csWbIES5YseerYFX3c4OZhnix/zos2TQQAnN5OSrrTd0mtVdOuwrCPA0JJrWMMfZ8AYIinWx+ahASQ2jWd2LRSfyOK1OTaVUhtddBzpAYAzz0+SmramxdITdW6rzCuVyJ9Gq09uJXUmncYJoyrSKVL8w0nadNEAPB5rgMd9/YlUkuvTLcpAcDNeA2p1Q+kW2WctMnCuPO61yC14PjzpKbzFX8PCdTFk5pfebpVAwAUQfSkBk8N/btx8RTHrRtIv/5lZ/oLXlSM+FzzWArdRtA5dTeplQ+qLIx7RUX30agERQSP0iy02kUlkFodwXMEAL4edEtRsuB+3fXiFpMXQs19lJIS7V8pISmVkJRWem5YuV9RwV45BZuTG126dMGkSZNw4cIF1K5dGw4O2XvwuncXO1YzTJFB6LmRxVBUloEsfWI5eeK5kT2OwjQt5dkZihoMBvu2pYhGwXLlBsMwDMMwDMNkoFDa4LlRvJIb9sop2JzcGD58OADgs88+M9MkSYJez19cmGKCJrMtRVS5ARnQqQEHeowg6blhmpby7Co3NJonV16MyQ2dTge9Xg9lPmSEjZ4bubelKDL34fcIhmFKHsv234CDi7vZ9nnXlwvXuQXSV4P3z6BHWlY7TY8/BYAwNW2aqBWMWwQApY6+iq8oW5PUvgqqK4y76Ag9bvR49x6kNuHthsK4d6eNJbWQ1/uTWrIzPX4WABr8+zWpOTbqSGo6WVzBqHx4i9TGhM8Qrl0Y142+3yp0dUbC5/RzBADV3v6A1HbdoY0pW0eJx64G+dKTh1CK1gz/rhPGdShHV/qkHKKrGQCgS1w7Uus+gx5tO+YH0WBboL6zwMAzcBApxbV5QRi34cn/SO3OjPWkFjSdfv0CgMds+jURFxtPal8sPyaMOyuRrpZ6fqq4MunsKHrEb5pXNVJ7sPRzYdzSY2eabXOQ8q9tm6QEJzfslVOwObmRdUwLwxRrtFa0pRj3EyQ3ZNMo2Oz7SAVgKGr011Aqldl63NRqdb70vKUJpqUYqznUnNxgGIZhGIZhSjiSQgHJSqNQa/crKtgrp1C8niWGyU9EbSlKB0CRWT5lwXeDbktxy6Y/C4wtKE5OTlAqlaYSsPwyFTVWZeTmuWFMeHDlBsMwDMMwDFPikZRPqjcs3aTiVblhL2yu3ACAvXv3Yt68ebh48SIAoEaNGpg0aRJathSbETFMkcJkKEqUETq4AuoEK5IbhactxZjEcHbOqCJxcnKCVqvNN98No+dGbpUbTio2FGUYpuSy1GUvPF3Nq/wSnJ2E6858u4/UOp/6ldQUKZeFcfWedHm3Y6tXhGs1+34htVTn0qS25Jq4lUBk7tnoqymkpr4kLoP/c+T3pBb4fH1S29FpkjBu+1kvk5rSw5/UBmwQ/25+7kCvreJOm3cCgM7Jk9RUhzeSWm5l+VlRPKZblWKadyG11FvHhXFd9tG/G0cv+rV0e4u4faHCXPo1fMylnnDtXs9EUtOMPUNqDo9vC+NCoq8pa7bMJ7VyB+n3AABI+XAQqZVtR4+tVqTQrWkAkBodR2phMxeQ2hcdNwvjOqRGk9rJKc2Ea7W5XXDMpGzsNVJTVwsTH9PD6+bbklKEa/IFSRK+Lsz2LWbYI6dgc+XGTz/9hHbt2sHV1RVjxozBmDFj4OLigrZt22LNmjV5PhCGKXSIKjeALBNTxG9+cio1CtbYlvIM3jwzyVq5kfXffEtuWFO5oeHKDYZhGIZhGKaEIylsuxUj7JVTsLlyY+bMmfj8888xfvx407YxY8bgiy++wPTp0/Haa6/l+WAssW/fPsydOxfHjx/H/fv3sXnzZvTo0YPcf8+ePXjhBXMTnvv37yMwUGBgxDCA2FAUsHocrLHthB4F++zbUoyVG8Z/8yO5odUboNVnjCPL3VDUWLnByQ2GYUoeMa3fRKqH+VX1c7XEozK7DHhIizp6jKzegx7JCgBj/J4ntVev0KNTAaBGp/GkppLpsZSaMnWEcZ0Ea/VJ9AhOTafRwrg9D71Irz1/mNR6nPlNGFfnFUxqisT7pPZzZ7oiAQCS3ehz1NGXxMcUq6Y/Y+W6PUjNK5fP7ayk7dxEasdX0hU5/RLF5rSG518ltYeg/cy85/8sjJuioq9yVyglPg8xqOjX4U9nY0jt1ZrlhHHdU+iKhdsv0K/h5HTx8QbOWEVqKgP9d6NQiy+uhQ15gz4mQYXWAudwYdxPBIbEcBRX90pq+v3ysKEsqdV39xbGjfWrbbYtyYmu4MkvZEkB2cqkhbX7FRXslVOw+Vm6ceMGunUzd2Lu3r07bt68maeDsJaUlBTUrVvX5nnzly9fxv379003f3+63I9hTJgqNwRtKVn3I6A9NwquLSVn5UZ+eG5kTVrkNgrWOXNaCic3GIZhGIZhmBJPCa7csFdOwebKjZCQEOzcuROVKlXKtn3Hjh0ICQnJ84FYQ6dOndCpUyeb1/n7+8Pb2zv/D4gp3mgE01KAJ+0q1hqK5mxLKYBpKfZsSzG2m0gS4KQyfwM2Vm6woSjDMAzDMAxT4pEk6700ipnnhr1yCjYnNyZOnIgxY8bg1KlTaN68OQDgv//+w+rVq7Fw4cI8H4g9qVevHtRqNWrVqoVPP/0ULVq0KOhDYooC2vxpS5GNyQ3nHKNgjW0pGg1knQ6SKk/+vjaRm6EokE/JjcykhauDElIub8DODmwoyjBMyWXGP1fg4OJutn11ebG55MNg2rTS/+FZUqv1+RVh3Fn+RFUigOe9xOXqsbILqXntXU1qqrIVhXF1wdVJTVOmLqndTxSUuQNwE7SPKJv1IDX9sT+FcaGl7zf+mrlBoRGPt2YIwz7+aBipObcTG+39E0Cbe/aN30lqqqqNhXHTX/uY1L6IoY1gLyrKC+NuPEK3aoxrRn/Bcb0oNhS9X4FuRfJe95lwrVS/CakNfI5+fse50q9fAFh0jK4896rQmtQ2V2ggjPvutumkFlenO6kZvo4Qxp1XewSpTTlHG9BObSc2JNY70y1z8mHaJBkA9K3oVpmmoF+HzY6L33vqd61ptk2DZ3C+qlBk3Kzdtxhhr5yCzd+m3nnnHQQGBmL+/PlYv349AKB69epYt24dXnrppTwfiD0ICgrC8uXL0bBhQ6jVaqxcuRJt2rTB4cOHUb9+7u7YarU62xe9xET791sxhRSNJUNR29pSpJxtKW5u2fZRenjk7ThtwK6VG1p6UgrwJLmRptVDluVcEyAMwzAMwzAMUxIoyZ4b9sop5OlS8csvv4yXX6avJBQWqlatiqpVq5p+bt68Oa5fv44vv/wSP/74Y65rIiIiMG3atGd1iExhxliR8RSVG7JeDzkzcZCzLUVycACUSkCvhyE19ZkkN3JWbuSnoWhqZltKbn4bQPakh1pnIPdjGIYpjkTErIWHs/kYT6nL+8J1paMOkVp8KD028exH9BVxAIj2ptfKDnRlBgDEj+1Lav6fL6AXGsRXQtNcaU80l2TayLGCl9g81WCgvxRIGvoCRUKz/sK4paNPkZpHu6Gk5hBNX2EGgHITPiK1a5/SGgD0W0D/bhQpdNWHQSkeMXv19R6k5rBkPalVcRJXt05+jq4gQhptppt+QTxiNjCMHvGreGmQcK3BxYvUlJf2kNr7sXQlFQDI1+hqE3/NA1Lrfk38WBWKWFLzcqJf+4YJXwjjzjm/ndQ+VPQjtRm+dKUUANxIoc//qoSZV1Bk5VoCXS1VXUP7x+1/u4ow7qVhp822JSclYlU1sUnsU2OLl0YxS24A9skp5LkO/tixY9lm0jZoIC6ZKiw0btwY+/fvJ/XJkydjwoQJpp8TExPt7iXCFEJkOV8MRQ1pT95oFTmmpUiSBIWrKwxJSc/Md4Oq3MgXQ9HM5EZuk1IAwDmLD0e6Vs/JDYZhGIZhGKbkUsKTG0D+5xRsTm7cuXMH/fr1w3///Wcy6YyPj0fz5s2xdu1alC1Lj+EpDJw6dQpBQUGk7uTkZPrCx5RgtGkAMkeBPU3lRlpm0kKSIDmbjzRTuLgUSHLDnp4bLkTSQqVUwEEpQauXkabVw/up75FhGIZhGIZhiiglOLlhr5yCzcmNYcOGQavV4uLFi6aWj8uXL2Pw4MEYNmwYtm3blqcDsYbk5GRcu3bN9PPNmzdx6tQp+Pj4oFy5cpg8eTLu3r2LH374AQCwYMEChIWFoWbNmkhPT8fKlSuxa9cu/PPPP3Y7RqaYkLUaw2JyQ1S5YfTbcMnVY8I4DtZoOmpvqFGwz6ItBQCcVUpo9To2FWUYpsShHPoplJ6eZtsVj6/lsvcTHu/4ndRKtaPXxWxaJ4wbMJY2VTyR4CBcW2v5BlJL0NHv7/Hp4mlZIdokUlMm06X3vTbfF8bd/Dxdnai9dYnUSjWzUC5toB/Pv1H0Y9lYtZcw7MQRtLmnRzm6dQcAZJX5hRQj6X/n3pINALve/0UYt+28V0ntgmAKmnvnD4Vxk7cLzD2vHiGlmE4ThXElmfb1mlvueeHaJdfp13fqGbpNbHEj2oATAD4//xOp3ZRKk1rFgyuEce+0fovUNh+7R2qnI+OFcWd1pk1ZZ6RsITXVnThh3LByz5Ha0dfFbVc/77pFave+od/zvusj/rvRPjY/D9bq7X+uKkuSDZ4bxcurzl45BZuTG3v37sWBAweyeVlUrVoVixYtQsuWYgfnp+XYsWN44YUXTD8b20cGDhyI1atX4/79+4iMjDTpGo0GEydOxN27d+Hq6oo6depgx44d2WIwTK5oMp3iVS60O7GD5VGwpjGwLrn3LxuTGwVVuZGfnhumaSlEWwoAODsqkaTWmcbGMgzDMAzDMAxTsrBXTsHm5EZISAi0Wq3Zdr1ejzJlyuT5QKyhTZs2kGWZ1FevXp3t5/feew/vvfeeXY+JKaYYqzFEpmpGTWBGRo2BNSJlmow+q+QGVbmRL54bFqalAE9aVtIEV3kYhmGKI17X98PTPZdKQEf6SjsA+HSkqwdePUC30Y58jR7VCAClBbZHDR4dFK6NdGtFaiGX/yK1j1uKz8kiltMmhSdfnEBqG2vuFsb9Ka0pqb1eh76iqz8lrvTV16Kfh8pK+vxh0M0TwrghAfRaxck/hGsne9QgtRm/0s9/l+1fCePq7t8ktfoSXTlzdtsCYVxZRV9cUZWifzfltXRFAgAkeNB+eW/cEBt06rx1pObwyrukNq7bJGFc9d5vSC3kBdrw8pWHLYRxN6ffIbX/7YwitX5txeNR/fTxpHa4XEdSq15abEjsCLpSof5auroFADwmvE1qVerRBrQGnXi8dau+5u+Xsu7pL/xZpAS3pdgrp2DzszR37lyMHj0ax44dM207duwYxo4di3nz5uX5QBimUKGxYCYKWGkompnccLVUuWH/thRZlu06CtaqthSHjLccNSc3GIZhGIZhmJKMJNl2K0bYK6dgc+XGoEGDkJqaiiZNmkClyliu0+mgUqkwZMgQDBkyxLRvXJy454phCi2myg3CbyOrZkVbiuSSexyFa0by5FlUbmg0GlPlU26GorIs5+oLYi1pFqalAFy5wTBMyeXh9m1Q5zIK9mb/GcJ1dxPpyrqf+5p7eBhRpNOeDwDw4te018T2GvRVegDwqtyG1P4dMZfUXr50WBg32Y++oPDPwUhS81jytTAuPqMrNyQ9PVryfl2x50bZNPqKebKS7tcP+pquQgEARbeupHZ1+Wrh2jmnvyO1G4uXkFoIfZcAgLO1+5BaQhpd6fDgYaIwbkjkRlKTmtPP/4FEwfkZgGauyaTWsLR47O2ddDq2+7cfk1rQq8OEcf+p/hqphd+/SGqr+omnR1xJpZ//nZNCSc0l6a4wru7wVlI76tmB1BoFCS4MQjx+OcXZR7i20lerSE2+RE/DPJ0ontC3YrF5RU5qchLebLVcuO6pKcGVG/bKKdic3FiwYIGtSxim6GEaAytKblhhKJpqwXPD5dm1pRirMyRJgoNDhlmcMclhMBig0+lM2/NCuoVpKQDglKmxoSjDMAzDMAxTkpElhQ2GosUruWGvnILNyY2BAwfa4zgYpnBhNBR1sKYtRVS5kZG0sGgomvbskhvOzs6mCo2syQy1Wv1UyQ1jW4ooucGVGwzD5EbPnj2t3nfTpk12PBKGYRiGeUZICnpwQW77FiPslVOwOblx4sQJODg4oHbt2gCAX3/9FatWrUKNGjXw6aefwtFRXOrFMEUCmyo36OSGbKXnhvwMKjdymokCgEKhgJOTE9RqNdLT0+Hu7p7n+GkmQ1H6bYWTGwzD5IaXl1dBH4Ld8es3DJ4e5u+xvqXEJ6yNPGgjdVlLt6wo0hKEcXeMpEvdJW1N4VrvhFuk1uLADlJTXj0gjHsovhGp9a4TRGp1vxabYdaLPkVqcgJt6OpVuiqpAYDeMZDUwrbR5ezyJ8uEcaVEul2g6iy67QcAdKXKklrowP6kFlVRMFcYQIPkK6T2t4G+z85H6FYYADC8MYUWk2NIqYqP2IgXCtpL7L5G/PUnREG3dKW8HUFqUsxZYdzqpelzSo0b/dr3vkGPnwUAZfkmpBaZSLddeQpevwAQXKkOqY1xptt+biSZm0RmpYI6mtTcnMQtLQY3X1ITGdDW9RSfd9ZzM38fTkxS4E3hqnygBLel2CunYHNy46233sIHH3yA2rVr48aNG+jTpw969uyJDRs2IDU1ldtWmOKBxhbPDcttKRJZufHs21Kcc0xuMSY3ntZU1JTccKDffNlQlGGY3Fi1iu6jZhiGYZhiSQlObtgrp2BzcuPKlSuoV68eAGDDhg1o3bo11qxZg//++w99+/bl5AZTPNBmtqUIp6VYrtwwpBtHwRb8tJTcKjey/vzUyQ2NFaNgMzXjvgzDMCUFQ/QNGJLME+bf3vUQrhsmnSQ13W3aFFRVRzw+MtWrPKnFqMXm0pUFJ9nKBHosqOQjHu/XyI8eISmp6SvFSBL7OEmCcbuvnfAmtf+5i6/Ey060oau68xhSc9z3ozCuVKslqWmOi8fTKl8cQGq6u9dJrXwwPYoUAGTBxZ7662lT3EeDxSOJkUxf5Q+9T1eL/GHhNVqtNH3+5v7uK8K1pX7YTGpe0WdITecproQIEYxs1fxH/161HSzUD/zwGSmV7kMboF56JD73DHz8gNSkcn6kFgqx+ePyKPq19E4AXa0DANJt+vlPrE5XH7md+VMYVxkUZr4tSfCek1+U4OSGvXIKNic3ZFmGwZDxIbJjxw507ZphrxwSEoKHD+n5wgxTpDBVbghmdVvhuWGpLUUqAEPRnMkNYyVH/iU36LcVJ1WmoaiOkxsMwzzhueees3pa04kTJ+x8NAzDMAxjf2RJssFQtHiNgrVXTsHm5EbDhg0xY8YMtGvXDnv37sWyZRl9gzdv3kRAQECeD4RhChVWjYK1floK3ZaSOQo27dlVbuTWlpJVzytpVkxLeVK5wdNSGIZ5Qo8ePQr6EBiGYRjm2VKCKzfslVPI0yjY/v37Y8uWLfjoo49QqVIlAMAvv/yC5s2b5/lAGKZQYTIUtaItxaAF9FpAaT5pxJi0ULjkniR50pZScJUb+d6WwtNSGIaxkalTpxb0IdidlOptofQ0b2MYArH5nvYvujRfFT6M1OIUguQ8gFKP6RYFNw/amA8ADAq6qtFwgi6vl5q+LIwraj3Zfp82Vg33EVRZAoCGTt7/1J02w5TvnBOGFV1HvSswVQx7vo8wrl6mLwA41msjXivQHJp2pde5020GAGDYv57UfAeOJTWlM31OAACxqTpS26qsTWrtKogN0MvqY2lxqQWTUz19wUkdXJfUVI+jhHElHf06VLZ+jdYe0O8BAODwfAdSc3GgX0vNPcXnnjGl2pOaXqb/Hsum3BLG7VQ5lI4L8evFUIY2OXVNTyS1e1XDhXGDHM1fhzpHOl6+IUkZN2v3zQNLlizB3LlzER0djbp162LRokVo3Lgxuf+GDRvwySef4NatW6hcuTLmzJmDzp075+m+Rdgrp2BzcqNOnTo4e9a8B3Hu3LlQKsUvSIYpMthiKApkJEOU5m7/T5IblgxFU/J2nDZgqXIj3wxFBZ4bbCjKMIw1xMfH45dffsH169cxadIk+Pj44MSJEwgICEBwcHBBHx7DMAzDPD12rtxYt24dJkyYgOXLl6NJkyZYsGABwsPDcfnyZfj7myexDxw4gH79+iEiIgJdu3bFmjVr0KNHD5w4cQK1atWy+f5F2CunYHNyA8j9pOPChQt80sEUH0yGooLkhsoJGddt5AzfDWfz5IaclpEksTwK1v5tKXb33LCmLYUrNxiGscCZM2fQrl07eHl54datWxg+fDh8fHywadMmREZG4ocffijoQ8wTXjHn4ZlqXg0Y509fnQaAuNbvkFp5ia4O8FDQV8QBQFe6glAXrt2xmtQcQ6uTmiKeNlQEgFPKUFJrX4Z+PHqVuOrAoTR9biqnPia1+DCxKataT1+9Fg03VqTHC+NGyfRqry3i179X35GkJrt4k5pOdDEHgEPjLqR2RypFaptP02M/AWBQPXrEb0U32ghW0oovCunc6LjyPyuEa52qPEdqeoHJptKfrgICgGOOtGlrkIEee+mwdqUw7tYX3iU1/1t0NVS10t7CuJWSL5Oa1p9+LHqFuPIrWFBNIuvEVVjKuNu0+OAmva48bdILAJLW/BxY0tJjdPMLWVLY4Llhe3Ljiy++wPDhwzF48GAAwPLly/HHH3/gu+++wwcffGC2/8KFC9GxY0dMmjQJADB9+nRs374dixcvxvLl9HjrvGKPnILNz9KZM2dMJSrz5s1DfHw8AGDTpk2YPHlyng6CYQodpsoNQVuKJD1pWyF8Nyx7bjz7thS7eW5YMS3FOTO5kc7JDYZhCCZMmIBBgwbh6tWr2d6vOnfujH379hXgkTEMwzBMPmKs3LD2BiAxMTHbjbo4qdFocPz4cbRr92SKjEKhQLt27XDw4MFc1xw8eDDb/gAQHh5O7v802CunYHNyY8KECRg8eDCfdDDFG5PnhvhKhqVxsIbMhAE5CvYZTkux5yhYWZZN1RiuViQ3uHKDYRiKo0eP4q233jLbHhwcjOho8VVghmEYhikqZExLsf4GZEwT8fLyMt0iIiJyjf3w4UPo9Xozc86AgADyszQ6Otqm/Z8Ge+UUbG5LOXr0KL7++muz7XzSwRQrNJnljhbKNC0mNyy0pUjGthSNBrJOB0mVp04xq7CnoahWL0NvyCjPdbaqLYWnpTAMkztOTk5ITDQ3crty5Qr8/MTtB4WZu2tWIdHJvPQ8cMIs4ToPJ3OzaiN7oulWDWVPsYFevTdbk1pqLN2qAQCaMQtILTTmKKnFrvtOGLdu/xGkJqfQZnp6b3H58sgKvUhtQswZUvvy76vCuF+1pE0tZRXdUuHefoow7qNxIaTmUJ1u+wGA9w/R7Rp9n/MmtZXbLwnjfnKeNuFc2mgcqU13OiSMq0x8ntSk+PukNqrWYGHc92PNe/mNBDmJWx9kN7rNBgF0O4bGURy3ro5uc4gRXPNRvTNbGHfuR9tJ7eLE8qR2DRWFcXdo6DabOgvNWxqMTPvoD2HcBSnnSU26QD8WAFAEhZGaLqwhqfmf2iKMC1UubUEp9r/wKMsZN2v3BYCoqCh4ZjGnznleX1SwV07B5sqN4nrSwTDZsGYUbFadaEsxemmQhqJuT9pe7D0O1p6GosaWFEDsuWFMfLChKMMwFN27d8dnn30GrTbDT0KSJERGRuL9999Hr170l1SGYRiGKe54enpmu1HJjdKlS0OpVCImJibb9piYGAQGBua6JjAw0Kb9nwZ75RRsvkxsPOlYvz5jJBSfdDDFEmMlxtO2paSJPTckBwdAqQT0ehhSU6H08MjT4VqDPQ1FjW0mKoUERxWdM3VxVGTbn2EYJifz58/HK6+8An9/f6SlpaF169aIjo5G06ZNMXPmzII+vDzjNm4e3HMZBauIE1cH6PwqkdoLjwVjV3euFcbt/1ccqc3pL64OeNCLHgtY9pMhpOYx+nNh3J8u0OM7X9McITWVTvz59ensbqTm5UFXxozfNUMY9/jXD0mt4Sq60uHxe2Iz17iLt0hNfZw2eQSAOW/QZo6a0vRr6atSx4VxFWM+JbUPnX1I7UxcGWHcX8/EkFr/5+qT2tj7dMUNAAQ5CypEFeJruwoNXf2ic6Z/d6qHN4Rxxx2lj+nt5qGk5vvPImHcc5+8TmrLrtFlAY3Lik2H2ytpg068+gYpLRgrrjRxuC8YsVxGXE1yetz79NJmVUnNZeQcYdw2EXvNtunV9p8CapBlGKws3bB2PyOOjo5o0KABdu7ciR49emTEMBiwc+dOjBo1Ktc1zZo1w86dOzFu3DjTtu3bt6NZs2Y23bc12CunYHNygzrpaNasWZE+6WCYbJjaUgSGooCwckOW5SejYF1zT5JIkgSFqysMSUl29d2QZdli5cbTGIpaMykFYENRhmEs4+Xlhe3bt+O///7D6dOnkZycjPr165uZnDEMwzBMUUbOvFm7r61MmDABAwcORMOGDdG4cWMsWLAAKSkppukpAwYMQHBwsMm3Y+zYsWjdujXmz5+PLl26YO3atTh27BhWrBBPGMoL9sop2Jzc4JMOpkSQD4aislYL6DO+xFNtKUbN3skNnU4HgyHjioE9PDdSNRnZf2eBmSiQxVBUw8kNhmGys2vXLowaNQqHDh2Cp6cnWrRogRYtMkZxJiQkoGbNmli+fDlathSP9GMYhmGYooBBzrhZu6+t9OnTB7GxsZgyZQqio6NRr149bNu2zWQaGhkZCUWWSqbmzZtjzZo1+Pjjj/Hhhx+icuXK2LJlC2rVqmX7nVvAXjkFm5IbWq0WLi4uOHXqVLaTDoYpVuh1gD7T9MlqQ9FcKjeyJCuEyQ2jqagdkxtZExeOjtlNk7ImNwwGQ7Y3OWtJt2JSCvCksiOdDUUZhsnBggULMHz48GxGaUa8vLzw1ltv4YsvviiyyQ2HrQvg4GLeG/3wpfeE665G035M6T70eViYgja0BIAfXg0gtXit+HPg5oL/kVqZcl6kduQq3QoDAH1r0n3WV4atIjXHL+njAYCKvQeQmv74VlLzDA0Sxg2e/yOpPdbRn3P3W48Wxg3tnou5YSZx6eJWgq8v060yG1fQZq/fv9FXGDfl3ddILWzxz6R27K55T31W3mtJG14++mQYqT2eQLf9AIAiLYnUzlYXl7z7LhpLarf30G1ko1/4WBh32ht0m82jlzqSmtc2scnmuYa0Kevb++i/jT8SxO8RN/1rklqIgn5+l554IIzbs0YNUit7RzxyNOSHzaTmde4vUtNu/UIYd0KvgWbb0pKT8NZ84bKnRpZlyFa2m1i7X05GjRpFtqHs2bPHbFvv3r3Ru3fvPN2Xtdgzp2DTtxgHBweUK1cOej1fdWWKMdosvZaO1ralmJ98GsfAQqXK8NYgMCY37GkomnUMbM7kRdY2FaOBn62kaTJO4qxtS9HoDabpKgzDMABw+vRpdOxIn+B36NABx4+LfQEYhmEYpqhgrNyw9lZcsGdOwea2lI8++ggffvghfvzxR/j40AZCDFNk0WRWUEhKQElfPQHwpHJDY151YbAwKcWIlDkm1p5tKcbKjZx+GwCgUqmgUChgMBiQnp6ep5FSprYUC8mNrMmPdK0ebk72G33LMEzRIiYmBg6CRLBKpUJsLG04mRfu3r2L999/H3/99RdSU1NRqVIlrFq1Cg0bZowUlGUZU6dOxTfffIP4+Hi0aNECy5YtQ+XKlW2+L6WHF5Su5u/BHeeYG9llpWIlX1Jb1JO+str322PCuH+OaEJqpW//K1zbrgJ9lS1BTZ+s1g4Qm2bXF4y0HDBsAakN/uETYdxrb0wntfL1BKM9q9PGqQBwI54e7VlN+YjUph2kr3oDwJiW9LjL2/Fif6x3ysSTWv3NH5Fa1EtbhHGbTKN74OX4u6Q2+OEOYVzspc8bXKd+Q2qSoDIGAHCJHkHrWolOogJAmUm0kWzgi9tI7UjrF4VxP/znGqm9sYmuOtDPpkckA4D7Dvo5Vv9HP4edXugnjHtLpi/wKRPpMb0ja5cTxo3R02OdFW7mlXtZ8TxBV24cCKF/ry3Ki9sqhnadarZN1tN/3/lJMcpZ2IS9cgo2f7NYvHgxrl27hjJlyqB8+fJwc8v+wj9x4kS+HRzDFAhZx8BK9BuwaZ+sa7JgSMvYZim5YarcSH02lRs5kSQJTk5OSEtLy7PvRpqVbSlOWSapcHKDYZisBAcH49y5c6hUKfeJDmfOnEFQkLhNwBYeP36MFi1a4IUXXsBff/0FPz8/XL16FaVKlTLt8/nnn+Orr77C999/j7CwMHzyyScIDw/HhQsXck0WMwzDMIy12NtzozBjr5yCzd8sjKNkGKbYYpyUYslMFBC2pchp1lVuKFwz/pifReUGVZXxtMmNdCunpSgUEpxUCqh1Bh4HyzBMNjp37oxPPvkEHTt2NEscpKWlYerUqejatWu+3d+cOXMQEhKCVaueeDmEhT25Yi7LMhYsWICPP/4YL730EgDghx9+QEBAALZs2YK+fcUeBQzDMAwj4ll4bhRW7JVTsDm5MXWqedkOwxQrjIkKS2aigNBQ1OihIRFjYI0Ykx/2TG5QY2CNGLfnNbmRmjn9xNK0FABwcVRCrTPwOFiGYbLx8ccfY9OmTahSpQpGjRqFqlWrAgAuXbqEJUuWQK/X46OP6LJ6W/ntt98QHh6O3r17Y+/evQgODsaIESMwfPhwAMDNmzcRHR2dzbndy8sLTZo0wcGDB21Obtxq9DrcPcxLro88nyBcZ3AtRWqKs3Qbx/AXGwrj/nqZbpsI9W4gXLt+13VSC69OG5WGeourXfZ92pbUbsTTn08+1cUGnaXjz5LaLUUdUjN8OkQY13fGd6SmiH9Mah++WFUYt7SONl7Ve3oL1z50odtsmqyiTRVdek4Sxh372QRS67XwbVIbUH2cMG7UkX9IrfOb50htZKsKwrg/pNUltavbrwjXLlbTrQ9yX/o9yPXgBmFcjY4+phpe9BdX1Tu0wSkABPkI2jza9CG1SIlueQOAcqd/ITVDDbo1TXZyF8YNSKdNZk86if82ev+PboG68iGtuXZdKIw7+yvz32t6ShI+6kSb5eYHhsybtfsWJ+yVU+CacIbJidFQ1JKZKCA2FLXSc+OJoWjBVm5k3c9WTG0pFio3AMBZpQSg5YkpDMNkIyAgAAcOHMA777yDyZMnm65SSZKE8PBwLFmyxDS+Lj+4ceMGli1bhgkTJuDDDz/E0aNHMWbMGDg6OmLgwIGIjo42HVfO4zRquaFWq7O9lyYmiqdFMAzDMCUTWc64WbsvYxlObjBMTjRZPDcsYarcyCW5YaPnxrMYBUtVbhiTG8YKD1tJz6zccLGycgMAt6UwDGNG+fLl8eeff+Lx48e4du0aZFlG5cqVs/lg5BcGgwENGzbErFmzAADPPfcczp07h+XLl2PgQPOxgNYSERGBadOmmW2vpIyHp9L8fU+ZTFdQAICUi2G1kRthdKXDa6n0yEoASParTmozdt8Qrh0nMLx0daAH8ZXSi400tSp6jKyHo+CU1SBOlusf06MpSwfTn1tO3dqRGgCIBttGetAVFCEpUcK4txyDSS3BwijY63H066WjG22SvuV/EcK47UulkJpiCW02OvKh2Cdnd51AUnu9CW1M2cJfPPDR3YkeKzy5nvi87NLok6SmDacvAtVIEScyRUaxslJw/mQQ/84lNf13dSSV/ptyVonjHvJtT2p1QJsDe6WKz+8epdHG9TXPrxeuvRTRndT0DnTcqD2LhHHj0syPOTnJCflXK5g7Jdlzw17YNAq2oNm3bx+6deuGMmXKQJIkbNmyxeKaPXv2oH79+nByckKlSpWwevVqux8nU8QxtpjY5LlhfjIhZyYKJBdxGa7iGUxLERmKZt3+tG0pljw3gCcTVbgthWEYilKlSqFRo0Zo3LixXRIbABAUFIQaNWpk21a9enVERkYCAAIDM750xcTEZNsnJibGpOXG5MmTkZCQYLpFRYm/yDIMwzAlE6PnhrU3xjJFqnIjJSUFdevWxZAhQ9CzZ0+L+9+8eRNdunTB22+/jZ9//hk7d+7EsGHDEBQUhPDw8GdwxEyRxGgo6mBNW4qgcsPUlmLBc+MZTEuxtnLjadtSrKnccM68qpem4eQGwzAFR4sWLXD58uVs265cuYLy5csDyDAXDQwMxM6dO1GvXj0AGS0mhw8fxjvvvEPGdXJyyjWRfF7tCXdHc8+NvXfE74Uj6vuTWuOX5pDaxTbiipCA/sNIbeDaKcK1Zdr8RGpjPZ8jtZcricf9NTv1H6n5rTOvhjEivz5RGBc6LSk5HVhDaueXiK8i12zVn9SuDae9DgZ1pB8LAKzq8JDUQlNuC9duk+iKnBuz6ZG47YcMEMZN+JseWXxl0xFSG7WcruoAAH01ukqlu0skqT2EeLRng7RT9FqvesK1cVfpmpzmLnQFi1RfXOkTqqIvYh1s8zKplWkUIoxbcTzth9IkjfbHkVzF3hhl/vqB1OR36PcePw1dKQUAhx7RFRY+ew8I1waHCMZwe5QWHBP9ewOA8G/Nf+d6tf0uOhopyZ4b9qJIJTc6deqETp06Wb3/8uXLERYWhvnz5wPIuCKzf/9+fPnll5zcYGjyqXLD2rYU6RkailKVG09rKJpm5bSUrPtwWwrDMAXJ+PHj0bx5c8yaNQuvvvoqjhw5ghUrVmDFihUAMrw+xo0bhxkzZqBy5cqmUbBlypThyXEMwzDMUyPDBs8Nux5J8cHm5IZer8fq1auxc+dOPHjwAIYcfY67du3Kt4N7Wg4ePJjN5RwAwsPDMW7cOHING4ExTzw3xEmJbPsUg1GwQN49N9Js8NwwtqWo2VCUYZgCpFGjRti8eTMmT56Mzz77DGFhYViwYAH6939yNf69995DSkoK3nzzTcTHx+P555/Htm3byCo4hmEYhrEWgyzDYGV2w9r9igr2yinYnNwYO3YsVq9ejS5duqBWrVqQJHr8UEETHR2dq8t5YmIi0tLS4JLLl07KCIwpQWjzty1FcrV2Wor92lIsjYLNt7YUrtxgGKYI0bVrV3Tt2pXUJUnCZ599hs8+++yp76t20ll4yuafK7VriEcfXkqgE8GPVtNtEXgk9vqI861GaskzfxSu3RZJJ8JH3TtNapbOzZ009AUlxfAZpJagEyfLPep3oUWBWWP1pHhhXIfoC6RWoecLpDajjfh3fjyJbqNxKyUe39nQlT6195m+gNR+viV+Do+VLU9qX66j27SiHMQTjpRxsaT2fRxtRjrAiW5ZAYArXrVJLVglthxsPKWfUKfQ7KNHpwLA7rp0K1itv+iRuMHp9IhTANCUottWNDL9WEV/bwDwd4f3Se38/luk9l5r2jgVAGoF0H9zwe+IW8wee9MjgH3i6BG/SYH0yGcA2PWh+bbExESEfSlc9tTIsL4io3ilNuyXU7A5ubF27VqsX78enTt3zpcDKGxMnjwZEyY86V1LTExESIi4140pZhgTFTa1pZj38hnSrPXcMLaliPsBnwa7j4LNQ+UGG4oyDMMwDMMwTMnDXjkFm5Mbjo6OqFSpUr4ehL0IDAzM1eXc09Mz16oNgDYCY0oQJkNRK5IbxgRIrqNgrW1LMRqKFtwo2GfpuWEyFOXkBsMwJYhvEkLgrDMfn9jeV1wlWM2Zruoz6Om1Cm/xFXN8+zEp1fQxNz7NSpWe9BVddy19Ndhw4i9hXEUp2jz1btmWpBbqKK58lA/8Smr6BNp4Na3TGGFcpT6ZFlUOpBR8Y7cwrltVesSv57GNwrVoQFepJG+gx2H2q1lPGLbfiy+S2qxj8aTWKER8bjNC8JXikp4eYyol3BLGDStPj5GVLVwgHt+Dvly/6A7t2edYSVwdUN2P/nt1WExXLCj6ikdTyw50m5yDB/0+IJ2nTWIB4LWqTUlNf38PqSXK4sqNPy7T1TqVXW8K13p60O8Rcko8qakOLxTG/b3KG2bbUpPFo6vzg5I8CtZeOQWbR8FOnDgRCxcuLBLjaJo1a4adO3dm27Z9+3Y0a9asgI6IKRKYDEWtaUvJTG7o0oEcvWJPPDcsjYLNiCHbcVqKtaNgn4XnBrelMAzDMAzDMCUeOaNdz5pbcetLsVdOwebKjf3792P37t3466+/ULNmTTg4ZM9Mb9q0Kd8OLifJycm4du2a6eebN2/i1KlT8PHxQbly5TB58mTcvXsXP/yQMbro7bffxuLFi/Hee+9hyJAh2LVrF9avX48//vjDbsfIFANMhqLWtKVkqcrQpWVLiBgrNyRLlRt2npai1+uh02X0N9rLcyNVY0vlBhuKMgzDMAzDMCUbA2QYrMxaWLtfUcFeOQWbkxve3t54+WV6FrM9OXbsGF544YlBk9EbY+DAgVi9ejXu37+PyMgnBkNhYWH4448/MH78eCxcuBBly5bFypUreQwsI8bon2FN5YYqS+JCm3tyw5LnhmSs3NBoIOt0kFT5O6E5azWGvTw3jP4Zro6Wj91Y3WGs9mAYhikJDFWeg6fS/PNAkuoK16U6BpKaizqeXle6ijBu3MXbpBY2c4FwrcuN/aRmCKLvN7nxq+K4AqPHCom0qeI1NV2qDgAVmrxEakqBv5Z33C1hXMh0kl6XSpe062u1F4ZV6ekvMVLtNsK1esHj8erQk9SSA2gDTgBwjzpGah9V9yM1SXdPGDdKRZelB7vSF0zOGCy0gAiMYpVpCcK1C7ZPJTVFOr02vab49xosaIeJTqErZ/WxYkPRlODnSE21fjapSb0mkBoAKJPp9hFDOu0TF5tKP/cAMD6MrlTWe4qr6yfupF9PszrSbTSx/g2FcZvn8rtJSrL/0AxTVYaV+xYn7JVTsPlb1KpVq/L9IKylTZs2wtKV1atX57rm5MmTdjwqpthhyyhYhQJQOWe0pWizV14Y0jJ+VlialuKWPSGi9DDvyX4ajAkLR0dHKBS5nzgaKzq0Wi30ej2USssVGFmxzXOD21IYhmEYhmGYkk1J9tywV04hfy8RM0xxQGtDWwqQkQTRpZuZiho9NCwZikoODoBSCej1MKSm5ntyw5LfBpCR+DCi0WhIw93ckGXZlKhwdrRs42M0FOVpKQzDlCTejSwHR1d3s+0DA2jTRABoGk9foNGXCia1+HTxe2zyJ9+S2qa74jbJnmVrkJrsRFc9et/4Txg3vTJtGqr2pB9rhUMbhHE1UddJzbVpB3qhhUpKbVAtUnOsQl9NN2jEz6+LoPrCcHybcO3VOn1Irbo7XWERmUiPnwWAasnx9DHdv0VqqrCawrhBSrpiIXHlLFILdRX7meH1XGZ7ZtLvt/vCpV/26E1qwYmXSc35wSVhXFnpSGrKD5bSWvxFYVyPOPr1rWjRidTiZdr0FgDcHc3fr4w4NetOapVdNMK4ai+6Wsfp+gHh2unhdGVHkqAiuKyj+JgknXnlcqIkMAzOJ0py5Ya9yFNy45dffsH69esRGRkJjSb7i+XEiRP5cmAMU2DYYigKZCRB0h7nUrlhneeGJElQuLrCkJRkF98NS2NgAUClUkGlUkGn0yE9Pd2m5IZaZzC94VrVlsKVGwzDMAzDMEwJpyR7bgD2ySnYPC3lq6++wuDBgxEQEICTJ0+icePG8PX1xY0bN9CpE50dZJgigy2GosCT9pUclRsmzw1Xy3HsaSpqrNygzESN5NV3I6t3hrOgX9q0DxuKMgzDMAzDMCUcayel2FLhUVSwV07B5sqNpUuXYsWKFejXrx9Wr16N9957DxUqVMCUKVMQFxeX5wNhmEKDqXLD1uTGk8SEbDBAzkwqKCwkFYCs42ALpnLDqKekpNic3EjNrMBwVCqgUlpObnDlBsMwJZExrcLg7uFptv3mY/EYcJGZ4A6ZLu+u5CNOIAe60yXp6ToLI8zTokktxdmH1O7M/0oY1/erFqT26sqjpPb3SLqNAABcKl4htXseFUktUEM/TgDQCa4R3i3XitRuPxCPXW8jnSa1a/X7CtdWcae9r+6k0m0pYdu/EMaNvUU/F8rR80itlJ42VgUASUMbU3o1olsQ0up1FcYF6HOMlX3E5qn3k+kWndk36NbhvnWChHH9/6SfJ2X3ScK1Im67hJJaqJ5+7SeoxedhnikxpCal0y0bb+4Vn8uu6FKO1NIrNheujRX8bkpvnElqipeHC+PqPQLMthk09s8mGGQZBiuzFtbuV1SwV07B5sqNyMhING+e8cJzcXFBUlLGm9Ybb7yB//3vf3k+EIYpFMgyYPygdbChLQXIVrkhZ5lQYslzA3iS3DBWe+QnxmSFpcoNo57Xyg3jFBRLsKEowzAMwzAMU9LRG2y7FSfslVOwuXIjMDAQcXFxKF++PMqVK4dDhw6hbt26uHnzpnCSCcMUCXTpgLGnzdbKjSwGYVmTFJY8NwBAcrV/W4o1lRtZ97c6vg2TUgA2FGUYpmRS9txv8HQz/zzwv3VNuE7tQJ+qtTXQ76Pn3DoK45a/9AepnehLXwEFAGn316TmfPNXUqs4oJcwrvL6HlLbMUgwMlcwshIAkratJTX3/p+QmiJGPMbUWUdfRS4n0WMk3X9dJox79Y3ppPZlgHgE6ltRp0hNO5QeBVtm3Tph3K8D6TGbU167QGo6P7q6CAC6rKFf/9/370xqPnu/F8b9zocua3+zjHgUbJxrBVIbeZO+X5fG7wrjKsLfIDUHR/o71KamA4VxQ+rQo5Dn7rxFan2v0eN9AUBePIfUgl/uRmqTXqR/bwCgSKUrQtK/p0fXAkCFnkNI7XTXD0itnCtt5goA9xPMx9cmJ9k/m1CSKzfslVOwuXLjxRdfxG+//QYAGDx4MMaPH4/27dujT58+dplVyzDPlKwO5lZ7bmRWeGjNkxuSszMkYvxqVkyVGyn2a0uxl+dGqo2VG8b9OLnBMAzDMAzDlFQMsgy9lbfiltywV07B5sqNFStWwGDIyGSNHDkSvr6+OHDgALp374633norzwfCMIUCbWZLitIJUFj3ZT03Q1FjBYY1LSkAoHDNSJDYoy3F1soNm9tSbK3cUBmTG8Wsvo5hGIZhGIZhrMQgW1+RYSheuQ275RRsTm4oFAooslyJ7tu3L/r2FZsbMUyRQWOjmSiQu6GocVKKtckNO05LsdZQ9Fl5bhj3S9PqIcsyJEHpLsMwTHEh4dRpGJzNS6M//WCrcN2C1IukJjzXfShuMVRUakBq4We2CdcmbFhEao4DP6W1ZLocHQAUjyJJbVccXVbeyl/8OeLSny5Xl07QbTS62i8K4+p2rCY1ZecRpPbf3B3CuN1atyW1jx6dE6713b2c1OJbViW1X29rSA0AJsXR96vT0OaSSbK4HeDjTtVI7VEaXeEZUPt5Ydzoi/Tr/04Vuu0EALwc6IrbUy+MJ7UKcyYK4wZMmktq6f+j2zF6/vuNMK6so3939ZPiSe2vdLqtCgBCJn1KaicHv01qaY/FxsF3WtImvkGfiVu2pMiTpFbr/nFSi6rVQxjXY/5I841q8fOTH9jipVHcPDfslVOwuS0FAP7991+8/vrraNasGe7ezXDx/vHHH7F///6nPiCGKVCMCQprzUSBXA1FTW0prtZWbhgNRYvgKFhtRp+i9Z4bGfvpDTK0+mKWhmYYhmEYhmEYKzB6blh7K27YI6dgc+XGxo0b8cYbb6B///44efKk6YtQQkICZs2ahT///DPPB8MwBY6tY2CB3NtSjJUbzrYlNwp6FCxgu6FomiYjlWz9tJQnOdV0nR6OqjzlWBmGYYoUf7UcDRd38zGSSy6Ix5gazm0nNX2t9qTmbuE9eeN9Oon/io94DJ9XB9qYEtH0Ff4Ha1cL40ojPie1lipzwz8j1+nCAQBAeU+6esAptBapafbRRqQA4FStIanpj/9OatVPHxTGlR7RV6BP1aKNPQGgcifawLP0lz/Tx5RMP78A4PT4NqnVnU+PG/3ujHjEbOORL5Ha8tLdSa1CA7FR6Zhm9GXuexYe64VY+lzMcxhtiuv9N/23CgCR79HGoGU70qODtWXFJrL63xeTmrLbGFLrIInPv6Qbl0it7keC0arPic2MLyfR91s2SVzdlX5qH6k9aD+W1MJi6YoPAMBo86qbxKRkYMl68bqnxOinYe2+xQl75RRs/lYxY8YMLF++HN988w0cHJ7MSG/RogVOnDiRp4NgmEKDsS3FWjPRrPs+TVuKHael2NtQ1FbPDUelAorMCuJ0DZuKMgzDMAzDMExBEhcXh/79+8PT0xPe3t4YOnQokpPFmeMVK1agTZs28PT0hCRJiI+Pt/r+7JVTsDm5cfnyZbRqZZ5d9PLysukBMUyhxGgo6mhLWwpduWFzW0pqETQU1djWliJJkqk1hU1FGYZhGIZhmJKIAUZTUStudj6W/v374/z589i+fTt+//137Nu3D2+++aZwTWpqKjp27IgPP/zQ5vuzV07B5raUwMBAXLt2DaGhodm279+/HxUqiA16GKbQk6fKDXNDUWOSQuFiXRzpGRiKWqrcyLOhqNY2Q1EgIxGSqtGb1jIMwxR3XqpWGp6enmbb9WqHXPZ+gpR8jNQcIumrW2/9IS69/+udxqR2Z+pk4VrNu3QZ/L1OHUit7psvCON6xtPtDerjO0kt6OEjYVyHnu+QmvzoDr2urLj1QVeBfg7vC65VVLFQIr9DVYPU4n//S7jWu4IPqbkfoNtSqjQVj17s+jP9HB9tdIbUoieLDXP/jaPPe0YG0l9TTj8UXwyq+FsEqUW+KDb+rOBDX5iqvJD+24jTib9+7hlIG4rWnz6U1Gq17COMe6k5be65uRTd0jJhwSvCuIq+E0jt1kLaVLiCm/n7XFYCKrUhtUrjDgvX/qk/RK8NKEdqyY3Fj/XHM+btMGkp1p/X5hW9QYbeyjEo1u6XFy5evIht27bh6NGjaNgwo91u0aJF6Ny5M+bNm4cyZcrkum7cuHEAgD179th8n/bKKdhcuTF8+HCMHTsWhw8fhiRJuHfvHn7++We8++67eOcd+sODYYoEJkNR6youMvalDUVtHgWbz8kNg8EAjSbDRbuweG4AT0xFObnBMAzDMAzDlERkG8xE5UzPjcTExGw3Wy9K5sbBgwfh7e1tSmwAQLt27aBQKHD4sDjhlFfslVOwuXLjgw8+gMFgQNu2bZGamopWrVrByckJ7777LkaPHp3nA2GYQoEmv9pSMpIU1ic3jNNS8rctJesbnt3aUmyclgI8MRVN5+QGwzAlhBSNAQqN+ZVdp/0bhOset6Kv6Pqn3SO1L/aNEsZV9aHHNV4dNk+49jln+v1++RR6bGVCpdLCuDXm0oaAhikrSS3Zgn9T3VR6xKw+jDYFffCFuILFv0pzUkvS0NcPe+0Xj0dd+gp9DuLiYG5KmxXPmLOkJtdoRmpb74grfV6qH0yv7b6G1A6uoE1BAeCz9nR1zOZrj0mtZ6rYlDVhwKekduRglHBt8xC68uBG2ZakFnpyszBuq+r0cxG0lq5wSVr5sTBuRTe6MnfyY9rgd/rum8K4PRLoqjK3T1eRGj28OoPK++i1R2peFa71HkavVTu4k5qLOkEYd+tJ8/dSXVqKcE1+oJczbtbuCwAhISHZtk+dOhWffvrpUx1HdHQ0/P39s21TqVTw8fFBdHT0U8WmsFdOwebkhiRJ+OijjzBp0iRcu3YNycnJqFGjBtzd6RcUwxQZtHloSzEmQrRP3gRlY1uK1Z4bxraU/H0jNVZhqFQqqFTiP/e8e25knFS62tKW4siVGwzDMAzDMEzJxZYRr8b9oqKisrU4ii5efvDBB5gzZ44w7sWLltJR9sFeOQWbkxtGHB0dUaMG3RPIMEWS/BoFm5lUkGwcBZvfbSnWjoEFnnhu6PV66HQ6i8kQI8YEhbMtlRuqjH3VnNxgGIZhGIZhSiB58dzw9PTM1b8pNyZOnIhBgwYJ96lQoQICAwPx4MGDbNt1Oh3i4uIQGBho1X3llfzOKVid3BgyZIhV+3333Xd5PhiGKXBMhqK2tKWYj4LNa1uKnM/TUqw1EwUy3lyyrrM2uZGqsW0ULMCVGwzDlDzUegMcczEctGRaWWoP3eZheOF1Uqs37zNh3GsOuRvEAcALLuKyfSTEktKcRnQy/ZxB/JkY0q0dqUmugs8LR40wrvRYoEt0+0hQr1eFcbX71pJa8M0bpPbLC52FcZF4nZQkg7h9RE6nL5LI8Q9JrUuIuN0FAfTztNubPseY30hsmGtQx5PaK8pLpKaOErcveFWmzV4/9qBbNQDgoa4sqZV3l0hNUa2pMK7rEtqg886I+aQWNHS6MK7DX7S5p1PcLVKb/pz4PO/eIvp4gybOIDVFmrgFRO/hTWqlBr8vXKtIpFsk1N60CaWTQnyOOq1LdbNtKUmJ2DVJuOypyUvlhi34+fnBz8/P4n7NmjVDfHw8jh8/jgYNGgAAdu3aBYPBgCZNmth8vyLsnVOwOrmxevVqlC//f/bOOz6qKn3j33unp0x6LyShQ+hNUAQFwd67rr2vrmXV1S3W365lXcWO66669i5iw4ICIkiRXkNJAqS3ySTTZ+79/THJJGHmXAiCZfc+n08cmXfOmXPr3POe53nePowaNSpiaKJDx38dDhJzQ/X0UpZyiKql7G8ZWABZljGbzfj9frxeL/Hx+5fg6fTN6I0sJWIoGkN/rkOHDh06dOjQoUPHfzsOxHPjUGDw4MEce+yxXHnllcyePZtAIMD111/PueeeG6mUUlVVxbRp03j55ZcZPz6cPKytraW2tpbt27cDsH79ehITEyksLCQ1NXblpkOdU9jv5Ma1117LG2+8QXl5OZdeeikXXnihcNA6dPxq0WkoekClYLvJUjoYGNJ+MjekTuaG348aDCLtJ2tiX+gNcwPCSRC/398r342ILOUAkhu6oagOHTr+V1BAC3aiV93V4jGa7cxW8e9RI+JYcs5QzX6LtywSxlwDtUu2WgNtwpgUCghjQxWHZr9qnAZ7QBEnw2sU7d/s3ATxyqWqtZiRViCOAVL/w8VjGi1mWCR7t2v2q1jF+yFoz9EeU1Bc8UzeLi6j6YrLFMYAEtrF5rXjbjlGGAuVrdDsd+eQU4WxvBKxYau7QJslkeaLLu3ZCWXIFM22GTsWCmNSZpEwppq1n/kc14jZGUNaxWwSRdFeeZcmapi2qhqLSAbthS/7n54RB931wpBi0V4c2zP0FGEsw6r9/LvKITbjHfwj5slFydH7ok3e98Lgj8WhZm70Bq+99hrXX38906ZNQ5ZlzjjjDJ54ost4OhAIsHXrVtzdFmJnz57NvffeG/n3kUceCcCLL74olMMc6pzCfpeCffrpp6mpqeH222/no48+oqCggLPPPpvPP/9cZ3Lo+O9BhLlxgLKUjmuhqxTs/iVJ5G4siYNZMaU3zA3oSoL0JrlxQLKUjmopuixFhw4dOnTo0KFDx/8iFEXt1d+hRGpqKq+//jptbW20trbywgsv9DD3LCoqQlVVpk6dGnnvnnvuQe0oU9v9T8vn41DnFHq1PGyxWDjvvPM477zzqKys5KWXXuK6664jGAyyceNGvWKKjl8/Ip4b+8e46PFZVYGQH4yWruTGfspSJJMJDAYIhVDcbgyJ+9C+7icOhLnRvd3+wHsA1VI6mRu6oagOHTr+V7AtmExCMNoEbrBfvCIOoLQ2iYMf3yEMbVys7YCf+O/3hbHqOm2J5KQkMTvjrV3ih9PTB2Vp9vuvE+8Wxo7cdJww9unWGs1+L/zqb8LYAw8uEMaeXC4ulwugrhW3NY+7QBjbbR+g2a/0iLgMYs3Vj2q2zX7mJmEs7yZxSdHjH1+i2e834yqEMdkknk6M+TRFs9+y398kjO1eIPaSSLJor89KTnH1ucRjxX4RADWXp4m/91SxX8CYR7WvObdT/GxVOlrsgfPASdqGjn1WiMujTvq+vzC2/CTt67x1zlxhbEilmDmz50Ftj4bCxnXi71wiZs0AHDZwoDBWn3y+MLbJo+39UtoQzWQztR9cqXgsKL2QpRzi3MZPikOZU9hv5kZUQ1lGkiRUVSUU0icoOv5L0FnO9UAMRSHC/FDdvTMUlSTpkFRM6S1zo/Nzne32B53si94xN3RDUR06dOjQoUOHDh3/u+iUpezv338jDnZOoVfJDZ/PxxtvvMExxxzDgAEDWL9+PU899RS7du3SWRs6/jvQ6ZvRG0NRgwlkY4/2vS0FC4fGVLQ3pWC7f+5AZCm9KgWrJzd06NChQ4cOHTp0/A8jpKq9+vtvwaHMKey3LOW6667jzTffpKCggMsuu4w33niD9PT0H/XlOnT84hCRpfQiudH5eZ+zK7nRS1lK+LOd5WAPPnPjUMlSFEXF11Ha8EBkKd6AXi1Fhw4d/xsYYGjGboiWc1QY8zTbFaeIy65mnH2JMLbxtWs0+800ite3JiVps/e+ahRTvI8oFP9+Gr9/R7PfC/asFsYcf75cGPtmwPWa/Z50w+PC2BM3twhjgaUfavartDmEsRJvpbidLUmz3+Y/PC2MDTaKS5EC3DXxVmHs79ZoWVQnboxRCrM7TEliecmukeKSuU8dpV2mN3CVWMKQ4hdLsqTt6zX7rSsRm4a6PhHLuQCa4sTXpEtj/y/8Sx/NfqU3/yqMhbxLhTGvpVSzXy2z3ZW/LRaPp018bwHIPflEYWxPvljuUpUojgHkaJz/1ivF5rQAm5vFz6clGlKlTJu2LCWUHG1eG3I6NdscDPTGS+NQe278VDjUOYX9Tm7Mnj2bwsJCSkpKWLhwIQsXxtZEvf++WMN5MPD000/z97//ndraWkaMGMGTTz4ZKUezN1566SUuvfTSHu9ZLJZeUe51/I+hU5bSG0NRCPtu+JwRWUqXoWjvkxsH01C0t8yN3hqKeoNdzAtbL5IbuqGoDh06dOjQoUOHjv9lhOhFKdhDOpKfDoc6p7DfyY2LLroISdLOFh9qvPXWW9xyyy3Mnj2bCRMmMGvWLGbOnMnWrVvJzIxdwsput7N169bIv3/ubdDxC8ePYW50tFcDAQiEV+d6k9yQ4g6dLKW3zI39TQB2SlIArEbdUFSHDh06RJBbqpEDMRLnadorVopXbIzYnCsuI5v/5XzNftNt4nv2n75yaLa99UjxanDSsjfEDcedpNlv0g5xeVrT314Qxt789180+93uHyKMLWwX/97nTbhEs98qDYPIqUaHMNbwjLahZcVFDwhjTy3aqdn21cni2J+WNgtj96VtFcYAbh97izB21vYfhLH6du3FkjG5YjaJull8Dks27UWo2nax6a3Xql1Od8lO8X46adVsYWznTDFrBqBx8u+EsZEfiU1vM321mv0uuvt1YczwwW+EsdHfi9sBfDH2WmHs5GqxAe32jHzNfnPd4nO47JrrNNuanxWzv2xe8XG78ZtGzX5vP6pv1HttvgO2ptxv/JJKwf5UONQ5hf1Obrz00kuHbBD7i0cffZQrr7wywsaYPXs2n3zyCS+88AJ33BGbYiZJEtnZ2i7DOnQAoIQg1PEj3GvmRlc52O7MCylu/5MkEeaG6+c3FN1f5oYn4rchI8v7f6PqZHnozA0dOnTo0KFDhw4dOv43cKhzCoc+JXWQ4Pf7+eGHH5g+fXrkPVmWmT59OkuXinVq7e3t9OnTh4KCAk455RQ2btz4UwxXx68R/m6rY70pBdv98wFPV3LDYAiXeN1PyHHhhMqhkKUcKs8N7wFUSoFuhqJ+PbmhQ4cOHTp06NCh438P/6uGoocS+83c+LnR2NhIKBQiK6tnjfSsrCy2bNkSs83AgQN54YUXGD58OK2trTzyyCNMmjSJjRs3kp8fmzLl8/l6TOycP4GZjI5fCAKdjAkJjPuXDIggktxwR2Qlss3WK9rVoaiW0lvmRm89NzplKQea3NANRXXo0PG/AjUuGTU+2gXeE9R+YJWtYibha+vEdPUZ/fYhd5nzD2Fsj3+mZtuEL54SxkylE4WxfxYfqdnvVcvE0pOdDrExZf80sbQBwHvG8cLYUR88L4z5vv1Us98io1kYk0qGCmPDlmrT9r/ZcIEwlvRu7GfeTtTeM0MYu//EU8QN84Zp9vvQD88JY9cXjxbGHm7frNmvbcvXwlhtqVjG1Hz1mZr9lv5TbFRqaK/WbJtT/pkwZjr+YmFsqF17zbj2yduEsdtH3CiMzUrI1ex31542Yez8dPFzqHSyWHYCcLJGrPxOsaTlyBvE5rMAO3MOE8b6nya+fwB437xHGJPPvEIYu/lrbSlY4fCbo95ztoslgQcLiqIS+h8zFD3U+NUwNw4EEydO5KKLLmLkyJFMmTKF999/n4yMDJ57TnyDfuCBB0hKSor8FRQU/IQj1vGzwt/NTLS3WrCILMWD2lkG1ta7BElEluI+ODdTRVEOeSnYTllJb8xEoSsZ4tVlKTp06NChQ4cOHTr+BxHqSG7s75+OfeNXw9xIT0/HYDBQV1fX4/26urr99tQwmUyMGjWK7du3Cz9z5513csstXaZJTqdTT3D8r6CjjGuvzUShpyyFzkopvesnUgr2IMlS/P6uVa5DZSh6oMkNa0e1FD25oUOHjp8LoVCIe+65h1dffZXa2lpyc3O55JJL+POf/xxh3amqyt13383zzz+Pw+Hg8MMP59lnn6V/f+1Sh7EgBb1IwejHrkENizXbBQYeIYwNksT36j5fPKrZr3WyuMzjy63a5ntt/W4Qxpr/LjZNvPjfV2r2W5E6XBhL0/B1sgyNXTWvE5PfFW9rY1KJMFZ3uHY53YyX/iiOjT5aGDv7czFDBeDb774Rxi6qv0izbdbl0SvQnVjxG/H2vHb9E5r9zuonjr1znPi4PtlWpdnv2/IIYezp55YJYzf9+d+a/RaaEoWxeJvYbBRAOe63wliVJyiMmWfdrtlv7q33CWNPxmcJYyur2zX7HbpGbO45e4NDGLtohPb8Kd5dL4yVXC0uzaxkRZtzdkexIu43dIbYuBbAVr5SGKtPEJfi7fuHP2n2W2aNHnO7fOjZ+71JWujJjf3Dr4a5YTabGTNmDPPndzknK4rC/PnzmThRm8LUiVAoxPr168nJEbskWywW7HZ7jz8d/yPolKWYDyS50c1Q1N37MrAA8kGultLJvpBlGaNx//KYB2oo2ltZSufndUNRHTp0/Fx46KGHePbZZ3nqqafYvHkzDz30EA8//DBPPvlk5DMPP/wwTzzxBLNnz2bZsmXEx8czc+ZMvaS8Dh06dOj40QgpvWFv/Nyj/XXgV8PcALjlllu4+OKLGTt2LOPHj2fWrFm4XK5I9ZSLLrqIvLw8HnggXELrvvvu47DDDqNfv344HA7+/ve/U1lZyRVXiDVZOv6H0SlLMfWyUgr0ZG4Euzw3eoMuWcrBYW50NxPdX++P7p4bqqrus10kuWHu3a3Eqic3dOjQ8TNjyZIlnHLKKZxwwgkAFBUV8cYbb7B8+XIgzNqYNWsWf/7znznllLBXwcsvv0xWVhZz5szh3HPP/dnGrkOHDh06fv3QmRsHH7+q5MY555xDQ0MDd911F7W1tYwcOZJ58+ZFTEZ37dqFLHeRUVpaWrjyyiupra0lJSWFMWPGsGTJEoYMEdc71/E/jB/F3OgyFFW9HcyNuN4lN6SDbCjaWzPR7p9VVZVAIIDZLDZLg26yFFPvSGDdDUX3J4miQ4cOHQcbkyZN4p///CdlZWUMGDCAtWvXsnjxYh59NCznKC8vp7a2tkeVtqSkJCZMmMDSpUt7ndxQzQmo5mhD0ZqiwZrtMjXkGMekiD2amk/VpsibVY3fmtQizbb2CnGVOuXWx4Ux+fs3NPstkMXGiNWIZQY7cw/X7LfQLq5clqAxX/BZtFmJqb8VywwCGs8Sf3Nu0uzXqHHMbbPEUhgAmnYLQ+P+IzaCHZOQodltcOUKYazuuVPF7ZLyNPs9s2yOMHbWZPH+/8Z64FMYQ1OlZvzWDLEU7F6HuOpi0i2PaParBsSML+v6ecLYESWjNPttNouPXUWC+BkwLiC+3gBCyz4WxozZheKG28XSEYDQyOOEMdnVpNlWyRZLAoMazIZQnLbJaUoMebXR3ztW8oFAT24cfPyqkhsA119/Pddff33M2IIFC3r8+7HHHuOxxx77CUal478C/o4HvQPy3OgyFO1kXki99tzoKAV7kGUp++u3AWFfGkmSUFUVr9e77+TGgcpSuv2I+IJKJNmhQ4cOHT8V7rjjDpxOJ4MGDcJgMBAKhfjrX//KBReEK1XU1oYrkcSq0tYZiwW96poOHTp06Ngf6NVSDj5+dckNHToOGQKdspQfaSjqOVDPjQ5ZykEyFD0Q5oYkSVgsFrxe7375bnQZivZSlmLsYnp4AyE9uaFDh46fHG+//TavvfYar7/+OkOHDmXNmjXcdNNN5ObmcvHF4nKP+8IDDzzAvffeG/W+YktGiYtmH+TVrdLsT3GLV1db+08Vxjz7KLVtX/KWMGaYIDbgBJDiohkonXA9IDZjTLlKbEQKsDUgloUW2sW/M2vrtBcF+nl2CGPBJHGZzUyL9uKAG/HvvE0RG0/Gh7Q9WyQNyeaufDGrACB/44fCmCFVzKKoVcXHFCBus7ika/tXi4SxvPPO0+x3zxDxuZa3/Sth7Kh0bVmrGtJ4ltqHD9lTlR8JYwGzmKmqfv2SZr/1h/1GGMtWxNtjaNql2W+6v0wYO8OeJowFJQ32BbB+xPnC2JjANmEsVKPNjJE9reKgqn3fqjaItyfHLDaKNezR3ofbLNHnv6vt0HsrhdReMDdUPbmxP9CTG78wbFu2hCXvvk5LTRUpOXlMOvN8+k+Y9HMP62fDT7o//D9ClmLueCALuLpkKb0uBdspSzk4pWB7Wwa2EweU3OhlcsJokDEZJAIhFU8gRHKvWuvQoUPHj8dtt93GHXfcEZGXDBs2jMrKSh544AEuvvjiSCW2urq6HkbkdXV1jBw5UtivXnVNhw4dOnTsD3RZysHHr6Zayv8Cti1bwtxH/0bjrgpCgQCNuyuZ++jf2LZMXOLpvxmR/bG78qfZH4EfI0vpxtyIyFIO1FD04Hpu9EaW0v3z+5XciBiK9v5WEjEV9eumojp06Pjp4Xa7e/h0ARgMBhQlvHJYXFxMdnZ2jyptTqeTZcuWaVZp06uu6dChQ4eO/cH+V0rZ/yTI/zp05sYvCEvefR0kCTppR6oKksTS9974n2Rv/OT7I2IoeiDVUrqVgo3IUnrruRH+vHqQq6UcCHOje3stdCYm4nopS4FwcqPNG8S7D+q0Dh06dBwKnHTSSfz1r3+lsLCQoUOHsnr1ah599FEuu+wyICzTu+mmm/i///s/+vfvT3FxMX/5y1/Izc3l1FNP7fX3OQwJhAzRspTWJ57QbNfnvDOEsc0zZwhj4+Z/odmv76jLhLHAPh6ifaZ0YSzvutuEsWD5Os1+24uKxWN6RWzeOeaCOzT7fXOb2HDx9Cxx8qnVp/37lBpyCGN1krhfz5+u1ey37+13CmPmF5/VbGu8TCwL+nyyWGbw2S4NqQDw+1uPFMYe/LtYlvLkOedo9lvYsFoYe908Vhib8tifNfs1/F58XaWnlWi2bVTFi1OSV7wgk+TUNsP8W3qpMDZm2UJh7JgX/6LZb9bk8cKYMu1yYeyBFPF4AO58WVxdct6tYnPg9x5+SbPf+4eKr42sWrFxLcCLY6YJY39sEBuZ1r2nbWY84uZHo95z2g794ltQUTHsZ9IiqCc39gt6cuMXhJaaqq6JfCdUlebqPT/PgH5m/OT740cZinb33DjAUrAHuVrKgRiKQldyo5P5oYVOWcqBeGbY9HKwOnTo+Bnx5JNP8pe//IXrrruO+vp6cnNzufrqq7nrrrsin7n99ttxuVxcddVVOBwOjjjiCObNm9fr+6oOHTp06NCxN3RZysGHntz4BSElJ4/GXRU935QkUnPzf5bx7AuH2g8j5v6AQ7c/Og1Ff1QpWA+q5wBLwXYyN/x+1GAQaR+GV/vCgRiKdv/8/jA33AdYLaV7G5+e3NDxC4fuhfTficTERGbNmsWsWbOEn5Ekifvuu4/77hOzBvYXFoOE1RBd4tP08Mua7YwN4tKTOR9+Jow1+bQfhDNCLcJYvJbhH+BOFa98K7vFxpPywAma/Y6UxJVl1LNvEjcM+jX7PUvL8qStThiK/+xFzX6l4YcJYxmDpgpjplvF7BaAkD1HGMu56vfaba3ikrlDflgsjE0ziw1QAaS1Xwpjs2YcJYxVFkzW7DcnQVymd7JHPKbMO8UlhwF8qlguK+3DuN1sET8HmjXK9FrHH6PZ7yMu8bGz1YhZTcE7/67Zr+wXe7VJ274Vxv5S971mv4ZKMavmmB/ERrHT4sWmnwCV7WJGVFqxmIUC8Kfq78RBjftW+lV/0OyXGKV4/a6Ds9ioBb1aysGH7rnxC8KkM2PQBVWViWdqO03/HPgp/DDGnnh6zPdHzDjhoH1HD0SYGz9SlnKgnhvxXd97MCqmHChzozeeG95Apyyl98kNqyl8+9GZG78+7Fhdz5v3L2P29Qt48/5l7Fhd/3MP6ZChywupPHyv21X+P+2FpEOHDh06dOg4OAipaq/+dOwbenLjF4T+EyZRMHR4j/fS8gvpP/6Xt0Ko5YdxsOByNANgMJkwmEwYOxgFezatP2jf0QMRQ9HeJSV6tOlRCrZ3DBDJZAJDOElwMKQpPwVz48fIUqy6LOVXiR2r65n33AaaqlyEggpN1S7mPbfhvzbBseS12YAKdK7WSYDK0tdm/3yD0qFDhw4dOnT86qEbih586LKUXxh8HWVAj7r4Sr55+V807dlFa30dSZlZP/PIeuJQ+2GEgkFWzwvXGZ9+xW8pnTqdup3befWPN7Plu4WMnHkieQMHH5TviqCT1vdjDUUPsBSsJEnIcXEobW0oB4EK91N4brj9P4a5EW6jG4r+urDi4/LO+X0YHfP+FZ9U0HdU5s84skODloYmuhIbnZBobtA2jtOhY28k1G8iwRP9+7LxT/dqtvvjW5uEsT/ccoQwZrvnn5r9vtZ3ujB20XfabW8vFDMo77xjqjDWuEE7KbhwwS5hrDRPLLeIS9delNi5WXy9HvXbw4Wxv97/lWa/J/eZI4xlDBGbrg67SZuRe9NMbRPOA8UNvxEbSD70zhbNttVesUTksbm3CmN7jhOb3gIsqRBLCYZOyhPGnM+9p9mvXWNd58NBMzXbHnn5OGEs+awzhbHfjv+dZr/njRPLjd5YUaPZ9kBx4yXDhbG+l1+o2fb6ybcLY08uFxu2vniMtuzqvEfE+/CmK1/TbKu1PY+/JJb2WDXkRAAnDoqW0rhC+uLbrxE6c+MXBCUUomlP+Ie9ZMwECocOA2DTt1//nMOKiZScGD84B9EfpOz7xbQ3NxGXlMygw6cAkFXSj9KpYT3jNy/9E1U5yJPig1QKtrPaSW8NRbu36TQl/TH4KZgbnbIU2wEkN3RD0V8nHHWersRGJ1Rw1B56berPgRSzh1gbnGru2l7nF1+w85RT2TJ8BDtPORXnF9pVKnTo0KFDhw4dOnTmxsGHztz4BaG5eg+hQACzzUZSRiZDjpzGrg3r2LToaw47/VwkSTvr+FNizPGn8PnsvcycDpI/iKqqrPz4AwD6DD+Kdx9chaPOQ3KWjWFHHUfZ999St3MbGxd9TelU8cpTrxHo8Lk4IEPRjjYhfyQx0VvPDeheDvbgMTd+ilKwB2Qo2pEQ8fr15MavCclZNpqqos3LkrMP4Lr5FWBSgZO527pvW5iqMrFv+CHD+cUXVP3uxohMz1dWFv73E49jn6G9YqnjfwuqJRHVkhD1/qDfiUuyAjw+e4owtsNrFsYKKpZq9ntSxQ/CWF1I+yH6cafYaFD97h1hLEu8KQCMeEbMogimiBdPGvzav0ET/LXiYNVWYeieW7RNK2vaA8JYolm8fmgIVGv2q7V/fbI2G7PVJ/5N1ZLsX/eU9jOm5YOHhbFXLnpKGDt663LNfrM01qmKk8Rmo00aJVkB0o3iY3P+mnc12/qXi416g6Vi09Cn1mgznh5ziI14HxsvZqnscoq3BaCvt1wYc6cPEMZe3CA20wWYuV58D5GSmoWxK7Z8otlvMEm8rQ+fp13i1xcSnzCTfyc2ST6qKFmzX08w+uJoa3NC30Nb1EGvlnLwoTM3fkFoqAzfnNILi5Fkmf4TJmGyWHHU1lC9Vew+/nPA3ylZ6LjOJBWmHX3cQfEHqdq8kfryHchGEzvXZdNU3aXtX/DqbvofdhIA377+Er6DVDYV6JKl/BhDUYgYinYmKnqDzjY/1lBUVdUIc+NQGoq6/WGa6oEwNzoNRb0azI2vKr/ijLlnMOaVMZwx9wy+qtSmCOs49BhzXFHM98efUPzTDuSnwLYvyVI7pXYqnYmNo7O20f+ssOt949PPxPQfanzmmZ9jxDp06NChQ4eOXwlCqkJI2c8/VZdx7w/05MYvCA0dZU8zCosAMFttDDgsvIqxcdH8n2lUsbHhkzkADKppwhgMoUrQ/s9/HRQ69sqOvq2Jw5AMtihtf0t9f1JycnG3Olg25+0f/X0RdMpSDoS5YbTQqcvvZG4ciCxF6igf+2MNRQOBAGrHZOtAmRv1exz7rIbR6ZdxIMyNfRmKflX5FTcvuJltLdvwK362tWzj5gU36wmOnxsqhPzb8DlfxtvyOL7Wl1FC28kblPJzj+zgouoHePsiKtqTAMi1hyiMC2vDQ1kjYXA4yeovL4/pP+TfKV5J+zmxbdkS/nPb9cy68DT+c9v1etUXHTp06NCh42eC0gtJil4Kdv+gy1J+QehkbmT06VoBHXLkNDYunM/WJd9y1CVXYTL3bqJ6KNBSU0VDQx2SqpLX0ka7xcSeNDvVKYnkPvPMj6Jit9RUseOHZQCojIip7W+t93HMpVcw5+H7WPXJHIYdPYOU7NwfsUUd8P8Izw1JAlMcqt+F6g0zHg7Ic6OTufEjDUU7WReSJGE2i2nLsdBQEf7uYMjfoxrGsVeX9jCMDIYU/KEfn9wQGYo+u/ZZJCTUjpNARUVCYvba2UzvcxDlSDp6hWVzviTg+ijyb1VpxO+cy6LXsznm8pN/xpEdRDTvhNfOhoCbcnUsoNJmnYbPJQEL2LDNzVi/G8xxmIuL8W3di9YuSZhLxPTjQ4kdq+tZ8XF5RMo37sTiyHXbWda2E50lvE++5Y/0n/DLq8r13wbPwvcw2aJ/w6Wz7tBspyUWKNZ4JNghiU0RAYr9Ygr3Z3Xa9/TjWr8TxtYOEZsFjqpbrNlvUEPCEJwkvqY+2qpNr798cJIw5lv3vTCWkaJtkpySJh6TA7Gk4smt4hjA5aPEB9aC2NgTINPgF8Zkj/iYb/CIDVAB+mr4nK1yiA3If5Oova3HPCGWPsy97jBhzLUPM/I4k3gf1psLNNs+ZxQbjt6qIYdJHTBZs98rXr5PGFtVKDZlnWDQljEpceLFhTYN6e8lrkWa/e7oc4ow5l/6pjD2w4jfaPY7ZqnYWLj+8Ms12/7uvQ3C2AWHFQpjO1q0TfKTrNHnqfsnMLwPKSqyLks5qNCZG78gxEpuFAwpJTE9A7/HzY6Vy36uofXA5sULAEhvc2MJhsh1tANQmxSP90euVq76bC6oKiWjx5GaF1vnFpdkpmT0OIpGjCYUDLLwlRd+1HcC4ZXXwI+olgJgsqGGuujpUi9LwQLIceHv/rGylO5mor31atnybfghUZU6fhA77qUrPu55bLesrONip4WbHVY++8fqXpcC3ZehaEVrRSSx0QkVlfLWX+aK+MHAjtX1vHn/sn0yZn4uNFe7qN8ZmzmzaeGcCFvoV432BnjldHA3EsocTkVLhweNJw/J0A+AJg9seiv8YJd21VXRfagq6b+97icbciciZXqrY5fpXfLu61HjPNglvHXo0KFDhw4d+4egAkFF3c+/QzuW5uZmLrjgAux2O8nJyVx++eW0t7drfv6GG25g4MCB2Gw2CgsL+d3vfkdrq7gC0k8BnbnxC4Hb2YqrpRkkKSJLAZBkmSGTj2bZB2+xaeF8Bk06ct+dbZoLCx+Epu2Q1g+m3AFDDs6KqqqqbP52AQC5LeETPrXdgzkQxG8y0mAz0fL22ySfeSaS3Lvcmbe9nQ0LwhOn0cefQjCYy7znojO0rhYf1WUOpl50Jf+57bfsWPk9FetWUzR81IFvWNAHnVo2U+8ZF+F2cSihLoOlvUvBflX5Fc+ufZaK1gqKkoq4dsS1UQyESLWUHylLOdAysI46N85aP2SCKocibAmApioXX764kfyBKYSCCgtfLyMdCRmJlprY7A4t2CLMjdjJjaKkIgLbrYzZcyzJnkwctnpW5X+Oqd++S9T+GtE5Me2EiDHzc2Ljt1WoSuyVv6CviaoyB/kDf1nyFC0mQxR87fD62dBSDsmF1Ez4G8GFD4FkQzJkIUkSkiEDNdTA0kW7GXJ+kGBNx4qa0QiKAoqCdehQ7MeITedE2J97hBa+n7Mz/D+CMr0tsUp1H8QS3jq0YZt8CrbEaEPRbfswCyx3iJPdR64Ur4BKM27e/8HthcPy7ZpxOWmoMDbSJr5HS9l9Nfs1ZYhX1Dc2iftV9pFYlYJiDynrCeKV4kBChma/bRokCrtJ/Ax0/SBtNkO0ZXMXWh7XZvqkX/57YeyGHPH95F7HRs1+444WM3L+8Xb0ed2J9n2sfi88Vcyw+L5RfO73S9V+vtF6AvXtwzD3/mP6CWMejRlmrVubVfPtOHHSe4RFPCVbFRQbcAKMqhAzopbbxAyu40cfp9lvv4B4kqoce40w1ncfZq/yjCuEseSQ9txh7kniZ4xQvPi6kjZqV570V0R7Gzo9h/5585fE3Ljggguoqanhyy+/JBAIcOmll3LVVVfx+uuvx/x8dXU11dXVPPLIIwwZMoTKykquueYaqqurefddbdPeQwk9ufELQUNFeDU6JTsH014T0iFHhpMbFWtX097STEJKqrijTXPh7d8QJrKqULcp/O+zXzkoCY7a7WU46mowhBSynC6QJGRVJafVRWV6EjX2eDLvuhvHO++SOOMYnB9/gr+8HHNxMem/vU5TsrJu/jyCPh8ZhUUUlo5ACaoYTDKhgIJskEjJjkM2yjRUtvHJs+s49eZRjJp5Iqs+m8uch+4DKVyidtKZ5/eeYr3x/a7/f+E4mHoACSGTDTUYTgRIZjOSoYvW2+kf0Smz6PSPeGzqYz0mLxFZilvr0Wbf6G0Z2JZaFys/q2Db8jpQu24LqhRC6vbvsmV1lC3rov/KnYTpvSZREKbAL3n3dVpqqmIel30Zil5ovZbdG3YQ9MwnqLSQKKcwzTGZwlLxQ8evGXszY2Lt04OBXk32uyHgC7Hl+1okOQVVaYyKS4ZUNizYE0luzNtQw6yvtlHe6KI4PZ6bpvfn2NKcg7Yd+4NIwqjjdhgzYdSZDG7cDgYT+NvBlgoXvk/FV2G6umwsjDCgDKZ+BEMNtHkaCX7/Go3PhieXOfffj23EcHYefwLeLVsINjVhTEvb77HOq5jHbQtvi/xbdI+IhfYWLys+qcBRFyMp2lGm1+d2EVPgcBBLeOvQoUOHDh069h+/lOTG5s2bmTdvHitWrGDs2LEAPPnkkxx//PE88sgj5OZGy/9LS0t57733Iv/u27cvf/3rX7nwwgsJBoMYjT9PmkFPbvxC0LArPLFJttjYecqpPRICqTNmkDNgEDVlW9i8eAHjTjpd3NHCB4k8yQORGdLChw5KcmPj/M8ByGp1YZ84iVBTI/6d5fSxp1JJiLqMFFSHG+/69XjXr4+021d5xFAwwOrP5gIw5sTTkCSJ3ZubCAUU4pMtXPy3SUiyRDAQ4uMn11JV5uCjJ9cy7Mj8SHs4QA35prkw59quf9cfWELI4x+DQ7qehJPyUT0NeDY0YisNa1j31z8iUgpWIEvZV8KgE/sqA9s5wW2pc2M0GfB7ulYbMgvtNPokkFRUKQgYQYVxJxahBFX2bG2hrtwZ3WnHJKpznHMf/VukikSs47IvQ9GmebuivB0Cro9o+fIs+AVW2Ny0aRMLFy6kqamJtLQ0pkyZwpAhQ/a7vdbE9GBhvyb7AmxbWYffEyQhYxJtdXOj4kbrYexc20h7i4/FVc1c8+qqyJ1oa20b17y6itkXjj6oCQ7PhkZav6ok2OjBmG4jaXqfyDUH3RJGAiZDVDI41LG6O+kGSO9PxdqnATCYuqSCsqkveJeiBHZRM+s7FJcH69ChJJ1yMpIsYx0+HO+6dTg/+YTUiy6KtIvFyhiTNYbFVYtZtGcRX1T0NGOOdY/YOzE1cnohTVXtrF9QRUi0mihBUpaFjx57MHKfjFR36Xg9GCW8dewbjqQiQvZoRsSuGjHtF2BGnFieppSIGRTFQY3ypwAG8SNgmVNbGjnBniiMNcpi1kedpC3XzE0Rr7zuqHAIY9fmimMAil8sN32zVszWPM8g9hYBaH/5ZWEs/ogxwpiaos0I8a9cIYxlnqddOnjt1eIV9VK7eMEjefUHmv0qw8VJVvPkM4SxrRedptmv59/vC2MZf75E3O7/XtTsN8XXJIytrdX2lBnqj07gd6L67w8IY0V3PajZ79nF4vNQ9oh9Y35QtP1Qaj+K/k3uxJTbxMetfh+smhqPeD/FBcXeLoM9ZZr91r/5kjCW8ru/CWMAgdXiAgvm0onCmNJ/rGa/O0uifVba25yA9jH9sfilJDeWLl1KcnJyJLEBMH36dGRZZtmyZZx2mvZ13InW1lbsdvvPltgA3XPjF4NOvw3j0hX4yspQ/f5IQsD5xRcMPXIaAJsWztfWtTdtJ6YLZ9O2Hz3GUDDIloXhm0qhycb2207jtssMXHCbkQcvMWBKTiQYCiL99T7kvR/g9lEesWzpYtpbmolPTmFgh/Rmx6rwA13fURlIcnjF0WgycPy1w8koTMTbHmDJO3vRng5EQx5JCEU6IZIQ2k94NjTSVH8+IakPksGEFJ9N06ub8WwI/0Dur3+ErFEtpTNh0Li7klAgEEkYxKp2oFUGNqLLr3KhBNVIYiOjTyJn3TmWs/84Hosl3E4yKaTlJXDc1cMYf2IJh53alzP/MJbU1BAQ/aMoSyGqtzvC2v4Y5TG7HxerQJbicwdYOmcHzprYRleOqgUx3/85sWnTJt5++23q6uoIBoPU1dXx9ttvs2nTpv3uw2SJ8RAhQXJ212Tgx1a6WPFxeczc54pPKvbZduOiKgA6WeMGowm5249XZnEhqqKyaXEVs77aFv01Ejw+/8ffhzrh2dBI06ubCda6IagSrHX3uOYAWmIlhronjBY+iCc0iVrfE+zxvk+t70k8oUmw4T3crQ7qdm4HQDb1iTSXDBkg21EJsWNX+L2sO++IyPCSTgknRFvnfBhps3fln7KWMm5ecDNHvnUkf1z8R+ZVzENBobhpOGeuvZ0rvn+EM9feTlHTsMg9IspPo8rF/P9sZs1XuwkFFXL6JTH+5OhyvKqiYjYspnLdakwWK0decCkZhUUYTCYyCos4+fd/PCglvHXo0KFDhw4dvcOBVEtxOp09/joXNH8MamtryczsuchlNBpJTU2ltnYfifIONDY2cv/993NVLC+ynxA6c+MXgs7kht3nj5oQNj7zDANfe5Vv/vNPGndXUl+xk6xigW41tW+YedADEqT179V4YlHXPSs/wKeEMAdCBH97Gjctu6NLZuHYTmJqEsMcSWzbsJoB3hg6NUF5RFVVI+VfR848EaPJRCikUL4uPEnpO7rnCofZZuSkG0bwwT9WUbM5Rma+txryxh+fEGr9qjLcRgpPcCRJBgmc83dhK02nj70P2xzR/RUn9ZyMaFVLCZsB7pUwIJww2Ju9ocXciJI/dEAJqWT2CSel4hNs+Jo9nPL74RQW7uU+raqMt77IPK4gnOCQ6ZwlBwISHzyyCp9jD3m2/pQmH06iKZW2QDMbHN9RW9313TaTgf5+mZGbvMy+fgFJmTYy+yRSvq4Rnyso9HZQlOaY7/+cWLhwofD9/WFvNFW1442l1VVh/Anhc+RgVLpw1Hlinur7YofUVzqpr2xDMgSo3vINAJvHq6xM3c3MtXmk7VZQA8uByWxcXE2l0RX9NSrsbPhxcqvuCF9z0WiZuwNTfgKb1zSihFRyTBIDrQYSZGhXYKs3hD8rfJ15alNpCvyBzvM4qPahKfBH0uoepnLdagBS84pwu8OrbQajhC3RQtBTQsi3hl3p+fTLqSWu20qH/fjjqXvwIbybNuHbtg1L//48u/ZZ+tTGMWJbEnaXCWd8gDX9HezK9jAwZSBH5h/JmmU7GFN2CioKEjJp7hxmll3OVtNCqrc7WPxOx/1jrx1rMMkcd/UwCoemIkkSqTnxrPi4nKZqF6iQmLSJirULkSSZE268jb5jJjDuZPEqqw4dOnTo0KHjp0FIUZF6ydwoKOjpTXT33Xdzzz33xGxzxx138NBD2ou1mzdH+430Fk6nkxNOOIEhQ4YIx/JTQU9u/AIQCgZo2rMbALt7r+xbR0LAGp9A37GHUbb0WzYtnC9ObuSOiZHcUMMeEvsJEXU9ru5LMENJQRFPhL6IkllU5LgZtjOJ8lUrGVhchFq2rWsiDjHLI25btoSFr71Aa10tIJGQGtaoV21twecOYks0kd03OWqMtkQzJ/1uJP/6XSpKoCEqbjBaUJQQsryPEqWKEtbZh/bOevZMCO3L6C/Y4CFKz65CoCE8aSxJKomZ3Lhg8AU9v7XTUDSGLKW5ag+xZqZNe6ITOVqGos2CiWxzTdfEszMpEpUNLv8WvryLvsoqjk9Oxxc6GZtsxKP4kfiSakVmi/cY8uJGcHjmdFRVQZJkkszpHJF1Gj94FhEMhDCaDPgq2jnVbUFFJYRKc7WL5urwGJKzbVS6TVh80ZIVU1JWzPH/GDi/+ILGp58R+8Psw6S3sTE2hbWpSUyL7YSqqnz79jZQIavYTtAfoqkqvB8GTcymZFQGQb+fr196bu+GETbM/iQ3QiEFg1EiFCOHkpylbaK7oYO1kZS6ndqyNlrjAnyfWImiwHeFezh5dy7VZSuwZw/H3ZrEuBwbizw9ExkSUJLRRcndL/NMjf0evuaioTj91D64AjWoMMomU2gxoKoqkiRhl1XGxxsJ5dpw/PMtXL4bCF9TnSRGGVBwhi6kYu0qABIzBuCuhPxBKZxyU9i0+IO7trFz6xoaE82Yc5xQux6yhwFgTEkhYcqRtH81n9a5c8n8/e8JbqnlqFUZEalJSpuJo1dlsmhMM+9eHGafPT9nPr6OxEZ4f4VfB26cwgcbV4kPjgp9Sru8PfqOyqTvqEyqtzl494E3aawMSwmnXnwFfcdMEPej45Aj2bETeyjaePGoFHGZUoBggrjcqGwTt221aHu+2DVKwQb2Ybjosoq9v1IM4gpd6QEx3R8gZBbf3wMaE4D/26YtdxmeI5bRnJslNk2stmrfWwsuEsdqCsRt91WWcuIIsSGx4tGuRFD6/L+EsQGfi6Uc0rCjNftVloulD6FW8W9d0vPvCWMA2Vvnib/z7/8Wxvb88UrNfhde/4QwduZg8fkA0OATn9/OO54TxlC1f/MDFrFky9omlp8tq3Jo9nvNzX8Vxh78frcw9ofDtf2WctqrhDHJGUOe3AFPwWjNfjNPO0cY2+XVFhXkTha33eg2C2P97eIYwODW6G11ym2abQ4GVFVF3c/kRidzf/fu3di7MeS1/PV+//vfc8kll2j2W1JSQnZ2NvX1Pc/BYDBIc3Mz2dnZmu3b2to49thjSUxM5IMPPsBk0jZMPtTQkxu/ADRX7UEJBTEqKtZAbKdlz/r1DJ1yNGVLv2Xzdws58sLLMOytZ3I3w5YOj4LEXHA1gBIAUxyUTN3v8az4uByftRFXfCUhoxtDMI64tly85rBee/S113PXiouiZBZNdj+t8UGSXNA+4xiaXS42lJbSlphIorON0o0bmHDN1ZHP770SDSqfPzsLiy2OPdvCPyzDSuzUP7EqpqY+MdWKPXMKjqpoR16/p52PZz3E8dffitGscUP77rGwgSDQxdfveO1ICO3LDNS9rgEED4KmjDg2NG7gq13hKjA58Tk0eZqQJAlfyMeahjWc1r9LxxYpBbuXLGXn6hUoodjaSNkU/SOsZSjaLvuweioJepaiKi1IcgoG22G027sywZZg+IbufeNiyABGXgg7v4FtYV8AT2gSJs7CZFAAiQSDCTiBUSkLGDammNb5SseEsovJoqoKfY3jee6GhRgtBoKBntVYOhGfYqHoCoU3Xt3FUaujfSBWZGrrJnsL5xdfhP1gOmQ0Uf4w+zDpbWhoQFFiH5u0/TCU3Lm6gaqtLRhMMv3HtLPm83fxO/egqsns+GE8FusPrPtqHh5njAfa/WQphUIKX/xrI36Bg7k5zhhJAOwNnzvAtuV1qGqAlqqw/nx9XwdKR96wOSlARbaLotp4TKYf8HuPZohLIs7YSl9jFR7Jg021sSOYx4zJI4D9NNjV2O/+pKNB8DAQAmRVJdUok9pxi+zcrogpaJmDdsLmWOVyPauN5bRKbpLUOEYFiykO5lC57hMAFDXMXCoYHL7O1ECAISvepdxuQlW9zHNfwvmLnsZ4dlfViqRTTulIbnxExk03MWKbvce53rndY3Z0nR+hZgNSDKkXqNjTbbQ5fChBpcf1oqBiTo79ECFRR9ATnjSkFUxk9HEHp2KWDh06dOjQoePgQOkmN9mfzwLY7fYeyQ0tZGRkkJGh7fEDMHHiRBwOBz/88ANjxoT9gr7++msURWHCBPHCiNPpZObMmVgsFubOndvrKo2HAnpy4xeAhl0VACS6vT2neR2TLdXvp+Lc80i57FLikpJxtzp4+c7X8XkKe1Y7WPAAeB3ssJzNCvcVOOrdJBuqGGd7hb4//AcmXR/pWsuIr7ZlF87kTZF5fsjooi11G1Z3IhkWE9kDh5C1KYvdbXtlgyWoL4SkzbDO0ULlEUdEVpdbk5P47ogjSKqoZHzHx8Myi70gSSx59w1CnE2OSSKn0klnuqdTU5924eDIWAP+IkzxJxH0fo8aakYypCIbCwn51rBt2RLebf0Lx510A57FddHbWv4tfP1/4c7HXg67l4WlKGn9w4mNwScBYjPQ59bMZtzWfrR93W0/qEpEmgJgmZzFnd9eQ0gNcVzRcTw85WEA1tSv4Tef/YYPtn3A2QPPZmha2BQuIkvpYG60NTey4KXnKVsmNjUzmA+Lek+LueENrsLg6vJqUJVGgq6P2ZaVAZwAm+ZiaVgD9MOnyFC3Hj6/M/xh2QhjLqF13fHQ2ilJIfLa7pwK3+zGIkcnlCRJJtFoAYIEOxgZeyc2ALxtARbs+Y6QDIHEZHzpuahmK7Lfi7mxGrczthxBhH1VB2l8+pmY/iCNzzwTTm4sfLDjiHc5SKhISAsfojVvCq+88kokm96ZGuvE5MmTI/8f65ozDkhh8bthRk/BoBa+ev7f3cbSSFvdpyzr8FqTDQaUUHRyYl+VLkIhhS//tZGdqxuQjRL2kalUrm8i3qfiM0nEB6BmWytr5+9m5PTCqPZbvq8lGFCwWLbgdDhpswXYkdcz+bamfyt9auNo2rUGi30YWSEJb1wZro4d4sJFtrmMHQsTUEfl7Z/BrsAc2ff52zQ60iNvd0tHIgE/uIK0Gw1MPTIb6fuamAkbVVVIMM9nk6GU+XTd65ppZ755PdP8wzg8/mRWhb6mpS78ANGZ3Gh58y2U8h1kDSim1ibT7PGwcGk6Rx9TiZQS9uZImDIFOSmJYF0diz+aTXy7HHWuS0gktHfdK8w2A562nskNBQVHfC2n/GEqf561ndHl2wl4loLSAnIKJttEllgG0n39ctuyJSx+8+VI0ksyZNLeNoGGXW1kFGqvVuo4tGhILMYb44HUE9R+sC1oj2YndqLaoJFA3YdZYFJIbAh4eLbY+BDA4BDfh4NpReJ2bjFbBMDQJjZVnFwoNk+dXJis2W+CWbwaLO8RS1BzNUrIAtQXitkZNW3i/dvu0y4ZuqBezH4pzYyuWtAdrTEYj51IPfFWYaymXbsk8dDRYidvQ5WY1l4gaTNNXjSIFyyObBfvhwE3apc6zs/WZiRqIaNujTDmTBkmjNUatVe4G5vF51P/dHEluM19Bmv2K1d9IYxdPFp8vkgBbQbRy3ViZtiFfcUTZrN7HwyWwlHCWEHjTs22kiK+dlKSBgpjtS7ta26POznqPZd7H+zvgwBVVbW9FPf67KHC4MGDOfbYY7nyyiuZPXs2gUCA66+/nnPPPTdSKaWqqopp06bx8ssvM378eJxOJzNmzMDtdvPqq69GPEAgnFQxGA79/osFPbnxUyMGzbpqcVjbbff6SZg6lUBNTZgeX1JM6sWX4Fq8GOcnn9Dy/L9IGj4GtwSOmlWYE/Jp2tMernZwbgp9V/ybHd7D+KBhKG77hyipRur9Qfa0HcdpXy6m7/irwGiOGPF1Yu+kgce+q+csTSIsj0nPZcjYUQSUAH7BQ9GGjDr6b85jd7sHLLbwRA0iE7YlZVsZ09qKISmJluoYdLeOlWhzYoDDkmKcnt18LCBMp2+q7o/B3NNTRDaVoPg+hl0B2t4tj6xKB2pc4W09IwfbgsvCyYgR58MJ/+ga616IZQZqDZk5Z8NRtHUkeBIm52Fu+oiWNakohjwk2QCSzMofvqPCXEGGLYOT3CXsvG8EeaEq7IY8Jg4czFLvZh5a/hD/OfY/SJJERVUlSwfk48KF7ZqL8La3Ewr4kWSZuJTx+DwphHwrUUNNdPoEpORGS5REzI26RjfxrVujdzuQ29BxPBY+iN/fF8zwVf0ANrYbmZS+i/4ZAbjyG9S0vgS/+45oiQyAgpIbwr/bj0WO6zGxVFUVjyxxxaOT8bQH+GDWalzN3p6TPiksSXlvzwJG1hbhze8XOXaKJQ5vfj/GVO2kpbaalGztBzzoJrHqQKzqIL4dO3rKp8KDjfjDhBq2YdhrWyVU2uoreeWVV3A6ndgSk1lTHaC/uRnJZEKVJCRJYvGarZSWlgqvueZBabQ3+0hIsdBQPr9nkqXzu2QTJ/zu9wB8POvBqAzKiBnHC7c/FFL48t8b2dGR2Mg8Lp/ff1uGZAPVFu5mlM/ANI+ZJe/vIC0/gYJBXUwgVVXZuKgKVQ3gdS4DYHuJA3WveYIjwU9TVjtpdYl4jatwJiTGuIcALVt5b9Xo/TPYjWGO7AmNoanuEiCEkmFjdUUb/awyCbJEe0hlq0/BGW/i1JtHk5wVx475qzDHZ0cYROFtUvC5aij4wyWs+c8n4Ige52rjTk63HMbRGeewzaviSTAQer+MPQ0elFYTxpxRDJ4ygtrl36IEdrDZfSnZb85l6LU3ACCbzdiPPw7HG2+y9bXnaE/MJsll3it5Del54WRSS60Lr2uviYUEsiqzPO8zKpZ8Q1XDCI5VKxiafRJ2UyrOQDMbHd9R0+jH5RiBu9VB2bLv+P69N3vu11A9SmAH33+YwUk3jECHDh06dOjQ8cuAqvRClnIIq6UAvPbaa1x//fVMmzYNWZY544wzeOKJLnlXIBBg69atuDvY5atWrWLZsvCzYb9+PZNz5eXlFBUVHdLxiqAnN35KRGjWHajbhOfZy6guHwHxNjL7DyT/macjrvudSD7tVBJnzqD23vtwmyZA8HOUwHa8LY8jySkYrYfxxZslJBlmUU097RkOUE0gSSgWE+1WB/MaB/Pb9e/AqAuERnytX1ViK00nQHuUfQSShGK2MujwKbyw4QXq3HUkmBLIjs9ml3MXRUlFDE4dzGfln9Fk92M2xdB/SRLO+Hgan3mW1Jtvip1MkCQscRmoQIIsxTQ/7PSxABh3YnEPf5BOGEwFSPKZlCaaIr4P4e4lVFWh4YM1FJrrIXOIZmIjqASxGCwcUTeO/LZCPASIw8wgJYeRgb5gkEg5vT/xY7JgfiueTx6mfq0d+ylXoDKeQTtymJA/jCNS+sOnc/ioaSjBUBFGQzynN7bww1gjq+tXM69iHv3qk/ji43fBag6vdreEjTOTc/I49tpbmf9yAyHFi9EyGFVV8be9iRqqITF5C9BTKxuLuREMKTzwryUUhBzkxQ2IMvukbSvLPngbdbObPSRAKiiykUZfPHOrhnCyYRv9kktoeW9bTEmAqiqY5QoWbngNJVDKEVmn9ZA6SJKEN9WFJc6EJc5E6fF9WP5qGQoqMlLkGOYcaaJ9QyMJ1jE9pRIdSbZgWjafPzuLc+5+EEmWNVlIYfPUbrNsNfyfzlKgjnffhWCMbH43f5jdZNNH3dXjFPFj5DXlJBobG/HLFlbtkZhSvTDyTYGEJLwF/andvp6tW0tJ+qqdqKwEKoaNYf354Wf25+PHqqKTLICqKOQNGouyYhGjK2rZlpWCy2JCUiFkkCn/+itGTD8uql04sbGJHavCiY3jrh7GNfM3MQUjl2KhAJndKLxo8bHbLFHQqvLF8xs5686x2NPDK17V2xy01LpRQxvxe5yoiSbWF7g5uuHwyPVgw0RtfDU5GQY8Sel4DCEg1j4FDx7u/nADfUbkYaxMZMyeY0n2ZOKw1fND/jza8qu7jnlSQUeCIwx3aCrNgZsAI9bBqXxd2UZDQGXPXtV2UuNMJHcYhm5wLGZMwtmRe0Dn66bWxfRLPZfmdkeMex00S+3sat9MYcJgBnRcQoEaF5IkIcVnY5twLVlHFrFo1VJCQQeq0syCtUNY9NtvSMmOY9yJxSQdfwy88SajtwSoPdyG5NprNVWFiWeeh6qofPPqFlQFBmbbyPcFsSkqHoOMb3Q8L3nLqKj18jtfesc1Fd6G5A4fG+o+YPbVv0EISSLo/Z5dG/tTva2FdT4vs77aRnmji+L0eG6a3v+glufVoUOHDh06dOwfDkSWcqiQmprK66/HYNV3oKioqAd7ZOrUqYeUTXKg0JMbPyUWPthjeuNzGti9MA1nv7Bmuv9NN0clNjqRMP0YAnIJ7te+6jZvCKEqjQTcHxPwxOFWg7iL+3UsyfZkTDTF++C7x2HEeUIjvmCtm+WPfoaiqtEP/IRXEVf9UMM/W/4JwF0T7+K44p6TqstKL+PZ3fdi9sWigqvYnU6aPpjDEr+TUMDfY4ydrwbLBIJBkJIs4Iim8EmSRMgVwBBvou+oTI69upQVn1TgqHWTnB3HuBOKUEIqS97bTqIS6LFqG24vo4TSwJwAZ78M5thGZCElxF+++wvjqoeT0p6NCz9I0K76WGmowKKYmTdkCXcMvpt4YFOLiflFp9MyIJkk2Ykcv5jTmo/gjvrL2b7tVZbXG4EwXSsYcrKxzsA5y0tYk1LL/HVPsKXaRCAxGX96LkqnDKOhGsnrY9lcJ21NXkKJzbTHVeKnHUNaH0z1HirXfoO3/SKsCV1GdbGYG3/7bDVxDVXkxQ/liMzjosw+F9d9wOI3XwbykTLCEzFVNtCZdVjZPISkf6/HX+5EUVXkjkRR90ljc8uX7G41I0tlbO3bSsb2OJJUI0E1gEU2k9xkItDgxpQRR79RmTwydyGDTFVIRi8WKZ7RI8ayrOYrjq6bgWqOodvrSLJVbVnFqs8+YkifwzVZSM217cSavTbXtNH47LM0PB7OSNcmxUeSBvG+AP3rWhjz2+vwBUNsCWRSZNgVOUUDqszb0onUSlmYVD/z3H05ru7jHte2qb2VYFMdwbQs5syZw6mto4hnb4qsRIKskjcgmb6jM4izJ9HWFG22JxlS2bi4mox/PUO20012a9ios9Vm5rv++ezYsZWa7VvJ6RemY7774Va2za8iwd+VNJp8yWC+dbnIqvXwV+IiCaUSZP5KHPcaPIzpk0J9ZRufzl7PGbeNwWQxdLA2gqiBlQAs7VPL1KZJPa4Hl+on0Z1OM4AhhEGVMSDhJxRVYTlJtZHuD2ApL2D69jMicpTOyiCf82/u+PYO7p14D1ajFU9oIq3B8wmqBXT+XMWV+Em5cDBNv4tdoaa1Pnx/a/lwDjv8O/HUfcDQ5EnYTWk4A01htoM/zBCx2Wy0t7fH6EViAT8wxlLCYK8ZuYOJEz4Fw+d7++c7KSwdQfmaH1D8O5BtaSghlaaqNuY9t4E9E5cyPQVQE7C1hJBlmaTsHFpqqkFV6TduIv3HT2LDoipqtreSbzMwyNtxc5ckEhSVhJXt3Jf0J3ZJm5hmHxfTx2Zo8iSqPNuwJdqFviyoYSnAZ69t4X5Pc/hWC2ytbeOaV1cx+8LReoLjJ0Cmcwd2NdpQdLNFbBgKsF1KEcZKNNQjH+/UNsOTc6M9jTqRV79Rs21dqlgikrHhS2HMX7tLs181KJZGtE8cJIz1l7Rp8O8NOlEYO/W1W4Qxx+q1mv1a4sX68pTNYunO2JvF3wng+eEbcey432m27RsvliPdaBcft1HfL9Dst+D7J4Wxu24Sm4ZeVK5hiAxcMEwsH2mbJZbRbL3sb8IYQFOdWAJi/8NZmm2Ljx8njh0nNr2tf/JhzX4HDIiWfnbCkCK+Hm++Utug0/f1G8JYTm50ifBOGHOKNPs9f4hYPmKsEd8j5iva97RR2WKZWPy6bzXbflEirvZl8MT6PQ9jhnOpZr9K3+lR77Xx40us6vjpoW1J+wvE008/TVFREVarlQkTJrB8+XLNz7/zzjsMGjQIq9XKsGHD+PTTT3+ikUYj1LAt8qwfcMvsWpCKWzHhNxmRJIn0GBVQVFWlYn0jb/91OQve3UXQ+33szlU34EcxW6NZCJKEYjZB41Y8X30V0/xSQWGFcTufOpd1TUjUnq+KAZYuWUBhw2COyDuCY4uOjRrrnnV7iPcXR8bQnXouSRLxreWUpdvZuWkdBqOR7JmTcCVBSFZxJUHOCScSDBZjthpIGJYee1MDCg3PriXYFJ7EbDOFeCnBy2PJHl5K8LLNFKL/2CzO+M2gWDkaVFWlzd8CJz8B6bFL5Cqqwj1L7+HjnR9T0NYnJsX+e+N29jQ0cMObNzDv23m8vcFHkzUVxWCgBWhy+1huK8PqN5MpzYzpL2Fo8DGmLIWcPQZ88Xa8+f1QLDaQZRSLDW9BP+qDCjU7WlHszTTHb8AvtYGkEjIF8eb3w2W0sPrzj3r0u3cp2HdXlfPx9sfIbUunNGlszElSv4zDqMh2hY9Zh3mp2lFtxm7KYFTKZfjLnYSMEg0r/4V72bMozirUUADFWYV72TMs2R3WSyenNvB6+R+oXvpbHB9fzZYVt9Dg3Y0RM3X/XoviDVK5o4zBcdvA6AZJwUcbS9d+g3uzG5Nk65iU7S0XAbOnHbNsY9eHy2l6e0v0weuQLgE445qi5A8KClKgNpLYcJ11GquKsmmzWlBkmTarmVVF2Sx0h7jg0Q+ZIq9jE/14gku4X72Bh7mW7RRjIsBxvnlcXf86CSFX1NG1NuxB9rjxeDx8La0mpPZcuVdVlfaQyhFnD6CtqYH2VmfnJnaMMwyj9TA2fVuNZ2d5j/2R5PGT1xL+IV/4yr9RVZV3P9xK3WdVJHYkNlRUUOGWN1bzlzkbuBQL5XIdc8zLedHyDXPMy9kp13G5bOXYq4dhSzTRtKedr1/ZjNvpZ8fqBkK+DQS8TtqtQXbmtlHcVhTzejCqBrIxkFdRTUZDWyy7DOJUMy+SwOV7TtnLYFNGRWXc7uP5tPxTLv3wDGpqkmgK/ImgWkT3PLx5/DCWf1KBEsvEV4Lk7Dh2ffct77z4LKokUeUu44vql3i38h98Uf0SVe5tWGULmzdvFiQ2wvCn57AysJ72GA83kiQTcir0HRv2uwkFtneLyqgoWNcW8F2phU154fvYYWeex2WPPccpv/8TAHs2b6ClzsnS98NtR6SaKZfred+8jBct3/C+eRnlcj3DWtM4wTEZs8Ea5R8iSTKJ5jQu//c7XPf8a6QXFsW8/6fm5mM0yXhrPfQNyj0PiwSPz9//stc6dOjQoUOHjoMDVendn45941fF3Hjrrbe45ZZbmD17NhMmTGDWrFnMnDmTrVu3kpkZnfFcsmQJ5513Hg888AAnnngir7/+OqeeeiqrVq2itLT0Jx9/JbnY6/rgls9FisvGPKGWtj2fA00k5+Rhslh7mB8mpFgwGCWaa8IyDEucEW9Lc0xJQbWrjKOHjGSOqHybJPGBcimDv4bIulHH5MMt+fjatIFa2QHAkGA+WUoya40VtBKuIFAYTGeTcQ9+cxujHIOZYjmqx4O2z+djzpw5kVrJQXctCc0uHPkZmIhHlVSMqpGtBZk4PeGrs6nQy78Nb8CkzuFIHFZexQgGUDQsDf+2lnAlA3MFraqLZEMCh5eOJ6fMTLDRQ/2zaymbnMUHn7/EY8b3KTbUUN6cw5OvnUn2wNNI39KKLIUn510Mg06Zg0So/8nEsrpRVZX7v7+fOdvnIEsy7o4V6p77E0IoDHYMBgd8v+v78M7sxphRUalIbGGsTyXTmsegpAlsbo1OTiUkefkmx8NQ7+AuBktHH6gq3txifCxBlfei+nccv2B2CSs+/5QxJ5yK2Wpj06ZNtLSEV2rnzp1Lv5ETuHvdY4xxZxP0LMaeMjPmJClDysZQnEyLy0W+MY06IDdhEJPyZ2I1xGOUTfhCLtoWzCLOUUkIcNesjvTRajPjyCwAVaXkBzeHtSqROXBRjZ9Nca8TP/g64hyJNL+1lSXti2JW6AgRJL56NxmGDHZnJURNpA8PDaWk8NRwO3+M872bdGl53idM23Jxj7CMzNBNH4EkkfmnP/LBsgVd+zOy3+G7d17n5CI35cZC3uak8GRckuhMUdhCIb4p7/T9ULtmip3dKArpOzfTPGA4dSZYI1UwOlDSIY0K96V6mpCXfMa8zatQg35ajEkEJSMpQQctpmRWJo3lpGARbqefxuShZDZ07W+AAXXN1KYkUrVlE9uXL6Vsvhf7XlU5FFQmekyU5lgwNNcz37yhh4Hm1+YNTPMPQ1lRy8wLBzH3uQ1sX1nP1h+qkBWJoC+cQG4ssvBSy3XMpTHm9aCoCk8Xv8tZDdnEN1rIlyfRlmKiXfZgUc248VJlaGGLUsVIax/6Gn2oqpt4QwJtwVa2eNwk+HL4bcV1JBi9+Pwj2R1VyaSIjLclVjb7e3x35/aoig+LaQ3vPP41WEwYFIWQLNPzJALJPJT33w1XWerbty/t7e00NTWRlpZGStBDxdrV+PP7EjC38qGynMGhXHYZmnpUVCkKJdMnK/w7ooZqUZV2JDmhY0gyKZ4sbLmTcDp3keDxM2r8EQCUjBlHUmYWrfV1fPb0u/i9RQzMj2e3ew/zzeujzE2P8pciD8ondVMTdjUxysemSvHz2EebefzcUUw683zmPvq3niarqsrh55xPY1UWqz6vZLLHxE6jD7VTqaXCzoaeZXt1HBrU2/viiWEo2t4qNp4EGIeYAdAaLzbQG5+r7aZv0FjeCuQO12yLoPISgGPgNGEsNT1GQro7JPGgSpLElc98qjbzaPqOFcKYFr8ldfSxGlFwmsWsmj4apXar5GTNfrMHiNtaWiu0x5QsXqn/h0ts/GlQtM9Dc5qY7XD7hfcIY+k27amGKSQ2tUy/+AZhLNWqPd5+ZvE5qrz8gWZbySdOfLcZxHSpzGvu0Ow3FC82ADa4xOyjogmnaPZbGRCzXzLixPs/oVWbSeVTxYaQhkQx02RMXDRDrTvig+KrrumISzTbjtCQZuSYxaahkktsBAtQGIo2M3aGfqJSsL8AQ9H/JvyqkhuPPvooV155JZdeeikAs2fP5pNPPuGFF17gjjuibyiPP/44xx57LLfddhsA999/P19++SVPPfUUs2fPjvr8ocaK6jPITR3KKuNOnNJ27DYbo1NOJq/mO+L7ZEWZH7Z2yEdkWWL4tALSxqaz/N6BHJF5cmRy1Ckp+LR9Du8bZeROMk43mQeSBJLEWimZ9ZalDLHnktO3H6vWraYl1IYqhde2jaEQKfXZDLUPwC5DX6Un9a5QSeZD0waQgyz46kvqq2toam6gsTFMpQ+FwtTrE044gRe+vp+UyiDU1DJnUi2p3lSOqjmKBEM+QVs7Ayt2Y6lp5sMBBlS5g+WhqpQ0hx+oMhN8lO2oYL55fWRS2ai0MnfdV5x50ulkLDYSqHHR57NKrrU6cCp3Uu3Pxm1o4lZJxrwlTM/e4WugrnUJg5MOw25KwxVsJc5oJ9mSzqo/fUTOZUeSP6Trx0ZVVR5Y/gDvlr2LhMQf+93Jlp0xHsZUiJet9CktYdX2VVg8lpjVEJytTr6v/5RJ6SeQkDYIb5qHgMkQqfxhdpvwmk5jkLKakFWJueqKBGosD4PwlxA0yjTn9uWxRx8lMyeXysquB+Gmpiaa5n9KfkYzA6sOI0nagCQgbBmQuLX2FpozmmiRAtSxkaAUIt6YhCRJeFy1hBY+jMXfTtBgRA4Fe/S0IzP8kJfb6iKzNdg5PCBMEcuqq+a71PeZknsem8rWUW+qj1nJQlZlTK1NHJ51Ig0+idWmClpoR5UgLZRAX/MAAJp99cQZ47EY4qJMSU0ZYalRe24L3vWrkNwbImVvE+hPfOt6vjp5GNYVC3DW12JPG0J7Wirtso8ExUJCUzNq0yYSaluYm30UGPZKwqgq7QGFeEliRHoLhk1uVmXkRiWn8uqaGBBfy+KiAlYbKkgP2MlX0/EqECerJCems/3dD9ktbUFRJeqVPpyy43vy2xtotiQyQ9qOJ3MSFUXHUZU/JZzc6GY6avMHGT56PKtXL+eTF54nnvOQpJ639ThJ4lirgYJGeN9cHpN1sdpYTvE3mWCQGJPho7HFQh+LjQRZxZNwAQElQIovA3xgtCwitHfJUhXi1TA9+/MhjZy+KJ/WhiWYveeT2uEeL8VV4bLvYLlxO3GKhX7GbFTVHL6PmVI5zNxxHXrCCYNyuT7GZH8DR/nAEp/J1PMHUbPtB1Z99g5BbxMGUwKyIcjOVS6QIL/NS9FQD6mhGr5tLKLVZ0VBRjGaqCswo4ZC9C0p4fzzz484equqyr9uuAJTWwslCYPY2rIbn8nFGrkyKukwjWEUv17BpMwz2KLuwJGyhXbZS4JiI9ndhzaHA+eW8IPj8N31rHrpbe5LHEd5o4sptiEMpI76bd8yPLsPiqecBaayrmPS7disMldy02/O4J3rb2dS4slRHkL1wRo+XBPkqIGZJGS7+Xp0PSO3JWN3mXDGB1jT38GILDfDSnJY8kUFGYrM4ICBTR0P/pIEJRnalTF06NChQ4cOHQcfvyTPjf8W/GqSG36/nx9++IE777wz8p4sy0yfPp2lS2PrqJYuXcott/TUNc6cOZM5c+YcyqEKkRGX1+NhvQUX883rOSx9KInylg7zw2gkZdpwD07kmheW8c+sCahK10RLlWCFYRvV6YnIQfApzQzdtIeKkhKC1jgMfj+l/lzyrEWsNpRTY2hhQ1sVG9ZU9ZyIAX231tCcehRbvEEmxJui2A6ZahpHmfqxOthKq1TDps0bosY6depUxowZQ33TKDasXE6Gw0KC20hAbUVy1qPaM1GLB9Jv0w4MTjhqncrXI8NjyHAVkOhLIyj78G2oZLUxbAbZfRVaReXTxfO4+uIb2P3cWrJbIN17ZsRDIDOYhYREEBeK8QVy1DZW2GayxboKxWRE9gfJbI/juPgjyDGms/2ZT1lfOhxXVgPblzRja08iYCugOH84Z5XOpOyLsi5RQ4/lUJhx2FGMmDmBEwMn8tA9d4MxLkZyQmZTroWq0GJaTb4Oo1cilT+8AQOYOvWoUtQxQYWEoJcLfnMdb77+Jq2SO8rHwIBMiBAef6BHYqPrIyrDmoeT6tzGEVmn72XQ2fVqltfjVwaSqqbRLoUTVn4pGGEa+A0Sa1NzyL/iCkZmWKm68UaUDkGB02KmNik8Qep3/x8IXnILxr3mv6kuLytMXt4wLSJg7LZs3H0lGhWDz0ufhKHE2zJJUGWK/Vm0Sm7esSylWW6nTXUjfX4PVfEqrQMm9TBZ7Nwn9mlhXevo+VnQvqCLhq800kYj3wwpQqpw4cdFYtoQqjLjQPWCBK2yl9bMOIwpo1hnlKOPKUS8P37z4ONkJslsOeJYRru6zD4NikrAaKAyPYn+wy9lQPMmyozVfGldB0gYgnH09RVxpDGbnOKTya0LkLzte05s6lpNyvaEV+6cdd9T3udYWpL6s/Pa+7C8/U+ym6owoNIyaARfFh9P3LoNxDkaMNrWkZM4hoFWAwkyBFQwSWDoSJK1SLHMgsMT9jJbOQM8xeSG4smNIyJdSjAlA6CoKjsLHPgaA5H93P0ccrdYKWoroSJxJ7J5AIp/K/62dwAFSU7B7D+MoCETX3w935o3YffZyJSSOnZnV4KzVfFTGzCy1r49ZiJmuWk7V916HPXb1/LdV6/hz8lFMedHEobxbUFG7qpnx7STmGCbRVCVudh8N9WkM7VpESWpCqoxRFy7l74OP5+sr+WZBTsob3QxNN7H4Q11GIxGfK25pDSl4UhbRNBk2GscKgtMG2gIFeJO8lFpNIalgRK0yi5aEzeR5w0SaId+RUNJXruD1cuXMmBUkLEGL+0WC6T3JdXel6XmJQQkwQqjBA5cVK5fw+7GzSxxBRhnG48xIRvV70K2JTPWXMz0jPf58/KnscTV48/2sSvb060LiSd+eIb2ciPpliDnhsz83WAjQZVwKwEWUkXRtDGxv1+HDh06dOjQccjwS6qW8t+CX01yo7GxkVAoRFZWTzZBVlYWW7bEpjnW1tbG/Hxtba3we3w+X8SvAIjU6z0YWB/fHPNhfau1mRkVc1njOZbomQc017v548thQ78sKZUKQwOrjeU4JBcyEkEpPIuMV5MpT91Der94znGNxqpmo6BiMJsJhUKk1VZRULmSVYdNJGgy7TWJVqnoX4K9CRb7txBo397DhK/KvZ2+KaPp58qjX0IRL/qbCEn+qIn26pVrOXJwNsdteIud1my83jhOX5gLqEhyFe74FLwGEzXTRpL/wWLOXaSwdLCExyJR0jQSgOSkRnIDRTgs66P2h4REm6ONI96bjjXJyiutt5GgxIeNE+lKgDSYHIwzfM4mYz/abQ5QzR1JBTO11iAbXe8wTD6HfglFbFi7lFqlhAQpLWJuOG3Pcex0bkcFCpR0bO4M6my7aJc9HSuzRSRkhqmfcaY4rHU1+PL7RTFmJL8P1WyhVfZ1HfPur6YQKhKqL5n4QByehKqoSeMYfx9CL1UyVu7bIznW+Xq4bwhrdr1PwALewgFRBWYkJBKC8RyRPgGbMQFDhhX70YW0L6oKm3umWbD7Hsfm/Yhg3zOoWX8R5o7Vf38HY0SSJBLMafiOGMDh5x6PwWiEJx6n8Zln8O8sp7J/IUgqacMGceP2+/lLOsjmPDYNLaXNnojF60WRZXy2MHXSokCRksNWY02P7ZEkicmMon9Gfsdp2cFQUuPIDaVQbWhhjXEX5LQyolxlcdN6FgNDkyeRZM5AlmQcvnrW/vFvGNoD5KVY8cesKCzRHK+wpbiFiYEUUH1RxyZoMkSujY6d0ON6kQM+MovCplkGq0x2qyti9hmSJJb2y0Wx5zCkLkiFIYUyqjv6VgkZXZSZNmJpq2WCaSSHZZ6Ce8sWOg1nu30RAaOf7SaF/kEDmypSGDf5T8SrErKzCqXsMz5aVs4I+wRGt3xDjtzE+HhjZL8ZOobcaPHxSfoS1FisV1WFoJ+XledJTMzh5tZrMUmGKPnDdmr5tilMae5T56QtNZ1WY4CkoImhW8tJ3jKH6TtKcLugLCeOsDAonAhRlUaCro8xuWSCBSWEEpL50rKOk31jSexmtBpSgyxpexp3Wj/a5BhsAglckpfHn3oEvB6UbtecYrHhze+HzR9gRVo2BR1Jw3nKeKpJB1TkrGwUYytSMIB9TwumeU9z9854Wqxh+n5wV3j7ai05mBqCSKqEEovoJEmEUFln7JZM3Ou+Xu/3AukAAHw9SURBVJNuQrYOYht9qZ90FFWFmaSqHpAgWfbSlpFCW9iGFb9iwSB5wzK5vc4zBYVv//M8AIZdK/FWfx4JW0ZcgLl4Cnc0nswd8bPYqkT7g6iolDvLaWtwcbHVQYZs5SvjTpySB7tqY3SwhPwVa6E0O8aG6jiYsBhlrMboEypVgzYOoPrFppWugFiE7fCJafkAQ1rERo87M7QTXkUGMW2/IiCmpPuTxTIagIxgs3hMGvKd+r1LKe+FNJtJGEuyiKn3cXFiGQHA1jq3MDYmM0kY21ErlmIAbEsYK4wNShBLEAAynGKpQSilQBjzIN5HADXJYjPSXA05gKGxQrPfYFqRMKbakoUxeYe2555/8NHC2Cdl4vMM4OSaT4SxxtHnCmN2r7aMYXMgVRgbahNf541os+uSLDEWYTpgEyXPgaZ48fkA8NzS3cLYnwaL7z1xRvF4AJqC4u1ZvKtVs+2x/cT7cEOz+DwsTRRfjwBvbI8utuBpF0vhDhp6kdyIValQRzR+NcmNnwoPPPAA99577yHp2ym7o3MXErTILj6Tr8Qo+Qia23Al7CJkdGMIxhHX3gdnx83wkol9qFi+gUWmLZEJodIxlR0WKGBCaADUhh9I1Pgw46HzJ3uzczOVrk0k5sWhxKrIIkn4jAEkWSLZtZw93kaq3GWRsIrKRmUbFwy8lmCjByzBmNviaG2Cp8exzZmG1xuWBsiqFA6GQoz0/sCq+MNYbs7Anmkmud7PE7NDWH2wfPxwQhY4ggxUVEJSKKaEIigFMcguvDYnZjX6xiMhkRbMZP7J/8e6OTvA2F0qAKgqm00mNinrOZfhlCYNpca1gN3xbhSzCVkBpeMBtF8oF9nZjxYfmNsz6LyluoGv/7OZjYuq8DgbMLc5kfZs71nppLEagwdOP2sIr64JRBlbdo71yrFn8W2jj/g19ST7U8MeAx1eJ6MDxRQZwrpGt5LGNP+w6LiaCamnsrr+ZfB5YG9TWVUlMWQmxZJF0BAi+7JhGFOsxI/KCk8M3zgPyj6DlCIMZ/wDZcln1KeEfwydkof3zcsYFSgiJQDNlVv48J+PcPp1d2CfMQP7jBm01tfy6Y1XgaLyWtJi2gIuVh5RSMg8MTLx9MSHf8iMfj9GRx2m5gYml1xIvj89envIJOBpgmAjpsSBhK01ZQaGcqk2tLDdUMc75xi52HUecV8soMq1lSp3GXGGRI4vuIpkSyZrUkqos4l16iBz2YOv8ubGV2hf0BQrp4isSlwurePdtnxa7ClRiatkf3giGWxpwe9TkJE6Rhr2ORhVWYcy9XwMkoGVhh0xE5sbTbsp8KSQa+tD4oTrcC98ANXb/YddIt3dyphxRuJXQoatlVXGnXwrebBbbIxOOZVXvXFY7OOw2EdglsMGshEmBCplhmqWUkawSYmWq3W+miwMrBuAaWcdhj6wt1zIIbtYat6KqqoUVe5i/NKlsXYZcTs2kwxsTV1LrOdkCYV0VwteWzatBi/vWMKsuyQ1joyQnRpTM23ZI8IfFiSVQEVBBou1Z7xjexwFJZT1G8hvldsBeFeZxsnmDSRLHmQp/GwQv2cHLtVF0KRy9fq5PDjuQgD6eMIPcnHeODCDva2ShrQ2VENSD+mTiopX9uLP9JNckxTxr+i2oSioKIkJtFNNe2Fm13HvdvyNqkx8dQWWk65i8Oq7WMgkiJxF4WNjAHYFVOJCCiX1jh5f4133Bv7kNBJSSrmn8mZuKniCuvgdPT6jqhKKL4OhOXbya10x2YOHlw2mOPpw6dChQ4cOHToOIRRVRdpPLw1F99zYL/xqkhvp6ekYDAbq6noavtTV1ZGdHXvFKTs7u1efB7jzzjt7SFmcTicFBdqZzf1FssVGky9aVoAEzoR2iF/eY0U+ZHTRlrKJOn8Wfxichn3n1yw2tuztjQcqVJorOXrEFJzfV2NA6vEgrqCQlzCQTY7FtPlaMXo9+OPio+QPhmAcxSOScX3dHCNvIRFqayTt2hE43tpKUkUczbRHjcMSigOrjSVNReTF9ac0+YhuxqeLaWncQEGeid0O2Dp6JOPmLcfuVnHF5xGwZNLPpGBUbSwwrYokNjqrKnS+WhQLF+2azFDzl9SZ68jz5XZ5jXRs725zLTdvfJ4zDKfG9LFoMyXRYNvEG946+geKqUwLgWoJT0o6usoPpOFr7otXcC/xe0NUrt+Mv/0DQMHU5sDU5ujxGVPCCfQ99VpSVj8Sc3+lqPGoi5s4AsAaB0ocxf4ukyZVVfGrKmUrn+O6sedwBAlc6h9LITK7UNhAiCJgQHwOcvoJLGtYgie/b9TkdYIyiJAaIvPSERhTuq0OLHkinNgwWFDPeJG6R59he2Mly7NyOw982GPAsoFBdQ3hVeCFi3kv/QnOODtcjm75h++iKgrV6R5q7S6OKjiK1OZcGhyeqIlpvNtN1vbt1KQk4iOeYiUxantdgRaMy26j6JhW/IzGGTyPgJpPieLjW8VEUA6Q68ojMFbCu8AY+Q53qI0dzjUMSBrLsJQj2d08B7PPDUSvWkiGNJq37sbyg49Ad3lOt2OTrMajtJ5OP5OZ6voV3Tw5rCQ0NSOZR6AqKg2PPooclKi3g9sKuU1QnQZrJw3jQvqjqCHaJDdRRnkSKBYbzwZq+EN8CQmkYjviNgj5kROyUNpr8W75GF9wA6dv+wcrEi5mvnlj1MR0KkPopyQA4cRGeYcJ597MLtnrxlpTgWIy90jCSQEfocQUfFkFuCx2WgNNpJgzIjIfD34+N60lIIUoLCzksMXfRaXpFMCXkk6/e/6CHGfD+8QDxCrGJSkqJ1nTeN1vBZsXRQr31IKLFlOY9SIrQUJtLqxuB76cPlHnsnXPDpKlNmpzR8a8tlWThf5KBQ9zFUkGP0W4exxeWQLZ2gc8G1nTJ5cjt6xh8bjdrO/nIr8yF5Do542nxQ4Nti0szdvExIZJUfeh1UmV3HnUE6x64wXaOiRN3c+fBNXKsFAhbZKHDYbdMZPBCipKWz1Dlv6VKdZlZNHEQibQRCqpoRYS61rZkduPQGoWIaMZw5bd3VMfSKqCxzmflKETSK52cf/u67i13104DW7o2LeSpHJ88EJuNSXytmlZzCTbZtNujok6WjoONuJWvk9cfPSqe0PfkzXbLW4Ur3KevvYBYWzTZO2SoYNT8oSxxH/dKYwBNF8nLnmZZxObgi4YOEGz3z7LxWUg+3zxqDA24OizNfvdIuULY+7bLxTGcu++X7PfwiRxWlBaMUcYGzteXM4SQGvhe8XR0SUruyP5DvG++HaQmHUwpfIjYQzgzpn/pxkXYdaXd2vG/6VhPnnpSPHzennuEZr9pvvFzALnVLHpLYBptbi0at43Twtj34y6XLPfcYv+LowZJh8vjLlmPabZb/FV4u/1rhNUWQS2PPG5MAZw0efiss7UiJkzUryYXQGQ5dgjjJ1h1WY1XTk32vizE8+eKL4eKz0WzX7P7xPN3HC2wXWarX48VLUXshQ9ubFf+NUkN8xmM2PGjGH+/PmceuqpACiKwvz587n++utjtpk4cSLz58/npptuirz35ZdfMnHiROH3WCyWSPnMg41pp57I22+/HSUryHPF0ZYchzMQ9jnYmx6fba6jbkcddd1j3SGBW1VIObUfLd9XR1UAkZFJMKiY4k/C3/4GckstxEdLKKwtEltq/oG8t1kg4QRDi8XKg1+X8edx2xm+rZAFlk1R23JYqATHuCX0qfmYfomj9jI+PZ3v6mU+NoyjWF3CzuRi8rMryamtoz5jFEag2KrwhWktVQYHEiGcoR1kuTPwxtmxup1U26rIMBbjVNNYEbqAQYNU8tdKKCjIyCgogMSynB0cX308aiyWSsf2ZngzcAFrTJUxJ7cNahNDTy1i9+d7UN3BqJVbv1pJyPURshrAYEhDsowi5FuLGmpGMqRitE4g2RZ+KB0bP4gv3CujJSfG/sQNzyLY6MFX3hqjiomEAYU+1au4uLoPL+UfzqJu5qIS0GSVuchjoF9iKWbJwIqd36CkZNJmt5PgUxhvHE2Rksmu9BB9+qWEG26aC1/eBS1hnxe19FyqH3sd5yefsG7mzJ5eGB1sl425mXgSG8hZ5Wbn+59zb2gnW6RdjPrahwGJtf1aOaP/Gfz5sD/zt8V/iznxbE1KZFyTk5qURIyhaI8SSZKwGROIPyUTg68eG0uxGZZGDpvN/SBt8XUMaB3IqvpVTAmqeE1E+tnkWEpx4nDSrLkMP+d0tr1XS8j1eY9zXZUkAllD+WT+ewDEKWbcsj/q2IzyFyFZsxgBjLCfhOpXuyqd2CWWu4K8/IeFpG0MkBWfwxvHZJPjOY5kTyZ+o4uTQ6lggO2u3ciSN1zid28WgiTRJ9HFN/GLGerug2Q3sMq4B6e0rcNw+AwylItZpjpYat4SPTEFFpg3sUjZis/sIc1nx2nwRjG7Cn3JOMqXU2h2UdmWiMnZ0uPaLyotZX3IijE5iU/d6zlXOgqDqhCSVL4wr6Vd9mJRJE7IzKK5pqbHMev0Xcn54x+xz5wBQPC5+zD4zVHbm+Dz0/bZZ5iOnQnWpKhzLEF10V4tY6j1YIlrQAoFothQZqeDYyq38E5Sf7zxeydp1fB5IvvxYqE5ZOy+qyII5WYgO6y4LV52ZiZz+9wmGhNsrC6WsASCtCWNBqBqmoVzh5/Hm4veZHDLYBKDibQZ29icspmdLUdz2UsruNluBZ836vwxm8w82h7HvfJKquQcWnDFSKDFEQA2VAaY1F8mv2oPMze04nMaQYXapASqFPDmltBuT+HTc89Eam3FZ40nzt3G8LUbKFi9EePx21HcRRQ44OEd9xIytJEfTKXB2IJfClDszyOAE4fFFb0zpLCvhw4dOnTo0KHjp4XuuXHw8atJbgDccsstXHzxxYwdO5bx48cza9YsXC5XpHrKRRddRF5eHg88EF7JuPHGG5kyZQr/+Mc/OOGEE3jzzTdZuXIl//znP3+W8Vt86dhbhuBKqCRkdGMJykxWh9DHkEHmhSN46IVHUKRo7aekqpQq8SQo+fxg2oGPnhNtUEgzhjOOdUbIC6oRD4pwVGW3uR5XnBFbaBq0fQG7txNMyyFotWHw+TA1NSG31aIAXqOKNShFrVRu6N/ErcuvQfphHX3VORgEEon2b6rolzgqPPaOiUfYmFRhQPJkvq0K4DVmMdRYx6oxY5g573MaMkZRYAvyuW09TXIbxlCIaVvmk7y+JWIW2vmaOHk1X0++m507d7JhaxlVWbUEWn24VT9myYhqlvDVhrBixRDwEzKZoxI5o1b+QOLIEbQMGcL6rWUxH/gDJok7v1xJLnZOxdJjHKpvMyH3F8go7LLmc2XmLha2DcdoLu1YoQ+vr06I/zvwG0Ydfxih131R+2v0+YdjK00HYNmfPiI3mBTlddCiNGMBTl87l6/yQjSVrEI2N6L40/E3HUndaIkvFpRwjJpPYcJgEkzJxAdUzL5MkAxIisSWtnKKR3esXG2aC2//puv8CEjsefwjXLVWMBppS0mBvdfmJQmjWeZvv3+Vf9x3BeatzVg+2sowCQyKgYCsYPHLHJ57OMuWLkNRYq+YtFra+XyMn7w6P23+ZpLM6V1GoICqKtRIIcbe/i38NROULh21JEF+wMNmFVL9yayoX8aWxMMo8m2LHFdfyEVZ60qGpkwie5mVCvNQgjYf3oRagpY4jH4vZknFawnrxQca8pno7cf31k3sphWP6seGid0JlSTuqsDnyMXU/1hkSep2LocTHAOtMgvaQrQXzqCycAbDmrpYRgPlVOwGAx5FoXGSRGCJB4M1Luo8bJCTyZId1Dnd1Fk6SvTtxczYHyhyCFPQHE5sdJy/XTsVauRGrrlgIq3/WkFaXXXE+DTeF6B/XQt9fEYG/t//8e577+ONU3jdPx+LIY52OVwyVAopTE5Ppvn220FR8A4qpam+hQxHHbsTMtgw/SzuOOm4yFd+V9rKkaszo7Z3+RAHx5FEW2JizOSXW7FxzuJwidZvB+TTxl5sKBUSvD78rSbGrFnDd0ccEfUdh29cxzGl82lJGMhT7hNjnot+PMTZphJwz2N7VirZrS4c8WEZXbIHWjPtyCZ4+Oz7MBhlChILmL12NuWt5RQnFXPzsFv5bm0Or3xfSfXG1fS1Z/WothPf1MTOtnK25g1k3viLOfz7zXxn3RKVABnsLaBCDuBUTCypnErWsi2RoAqUZaVianMwvG8ha6sb8Pp8EB/2B2lPTGbJEUdw+OLF8PD/kffECzR8rtJHiUNVbEhI5AXCrKjdciMrTatRYpXZVCHJrK3h16FDhw4dOnQcfChKmNW6v5/VsW/8qpIb55xzDg0NDdx1113U1tYycuRI5s2bFzEN3bVrF3K3lfpJkybx+uuv8+c//5k//vGP9O/fnzlz5lBaWvqzjH/Fx+VYfOlYfOHJrL/tHUhOR0rMpOWdbaTjoJ4UetK5FdIIMiEwEZ8hwL/T3mNI0zC6dNnh16kTwjp1dVIO8qLaqITAK0YvTYXfMG37b1D8GzG1V2Fqa+kxwZAlWJQynvKx75HXaGHEtmSSXCZa4wOs7e+gNtPNlMrd+FUjstlBkT89SlLgVVVqAyp9zBLRLASZFFMqt8/M4cTSI3j9sYdoT0zko5NOxm/Zzi62o0gqFn+QyQu+Ibm5JTyujpma3DEr8GyycuFzF7J48WK+/vprWlo7TBgl8BIAP5hNJka0tVHw8SfUZWexYehQ2ux2Ep1OSjdsJL+qCrZvJ9f8EXtOvTD2qqoSxyV7XmdTwkB+kNMZ1L4JQ6gFRbIgq25kwDxwLGedfw22t2cyU36I76rPx23NJtlYxTj7W0gJYfqcrTSdsedPYcD84rCJZ0Yc9mmFkcQGwM4RKnmrJBRVRZa6Xl/Le5uxRRLDK0LctGou9w4Kl881WGqx5b3NomqVflXDWJZ0FePjJFItOajmnqVLPYEEfHf9lt2LppFduBLPbiuNGxLxtxlBUlFDMpIR8p99howNG6LkXAD2xATMRjO3/ul5/nbtqSS4uhJxRkXi6FWZfCa9i92dI7wGsoZl8VqezPnfBdng+K5HpZPOV3eyE4NBhowBULeJ7omWPLmS7f4SApYWipxFrB8/EGWpgcGujQRMMqaAwjx3CyWpfrL8ySTE19CQ2A7EATJBq41gmNLAcO8Qxss5GJItZJ4+gDc2PsHO1nKQ4I7EUvofcRO7LrkEY/+Z7J39kiQJuwFKN/6butzDqE8Z0iEGkzBLMNAavoZXKs38LfAQ/dMyGb8nJ4qFUNm3nO+zvAx0DGRA64Dw1+zFzABQE1VoA0mVos7TeJ/E5K8/oXVmkKXyiTHlLwGjTNrJf6HhzyPI9vsjxqed8Lt3Ulpaii0unhdffgXM4FO9kUQOBhn3R5+Rpig0TZ7BRanTUQZ1+x4FRm6o4djS8LE3liTxDfUM3951D1nXz4E11UmBtRa7cwKOxOQo1oXd6cQ6YjjWIUPI/Go+bbmWqORFWnsL/3eOzJ/e2cPhixdHXdsFtVVIpZB62PlkrLfEPJfTUtNQqwYi+7egBCtY3D8fpaMkddAUptMWDEzD0OG9M73PdKb36UkFP7YYRhYks/3v/8TZ1ARN4bNMAdqAFMnA4+eO5JSReXzwZQPT5OhkcEN7Evm7HGzKz2CLw0UmRBLXNckJtNvMmJQQR590Ijtff7eH2XUn1k6cSMaHc6m962ack+7DY2hitbGCVslNvGrBpBpoMrQDMgZZIqSoUUmWGaefFNWvjoMP2RqHbI2Len+cPfq4dsd4i5im7RnyZ2GssE3bZNOdkCiMZVwUmxHbiT0h8VN2mqNKGJv58SOa/YY0KOm7j/u9MOYOak8OBqx9SxgzXH+1MBbM6KfZb271OnHbMScIYxqqk31i0gtiKRJAc57YDHaKSSwZIv8czX5ntZ0lDn7/vjDUMFqjHXCaxs6w7FgijPWrKdfs1zhYzNI+a7fYTBdAdVSK+z3+GmEsz6Wxf4H4Ey8VxgIJGcJY8O5/a/bbFi82g/3eNloYO2LRHZr92jaJZSnuIWIxo1nSnoV/0C5+ThyVLb4vAfzjJLEBsNwqNtMt1DDTBcATY0osH/ppsqqq+y030WUp+4dfVXID4PrrrxfKUBYsWBD13llnncVZZ2nfWH8qOOq69FyqqqKEGljV/BVZ8YOxNXoYZcvkczXE3omLkYEwC+KZrLfYbC/j6qIjKVu7i6agjTSjh6kTRjD4mIsAmHR8f5YA0pIaMoMqdUZ43xriy/Y0MtPtNMTvxt7aubrb8xfFZnbTNvpdQkaVXdmenuUEVZUB/gCb4sZyXct5DDEl8sduY4TwxDT5tH4snL+LFIcPu6xGJTiMksSZW9wkDzQwtE8ffqipwW8xg6RGxDCH5edResvN1Pzlri5Twa6REGyVkGWZI488ktWrV9PS0hK1r+Pa2ymZ8yGq0cC67GqGrK6KeCG8cYTMJVNupc+rC3GvWMHw9mQW2l1RD/yD/BmsV0OUtm0KH7OOvmU17I5en9KXB++5C0mWWT3hFkYt/R3BHypRFYmSE+ux2IKsGv9U1/4tTe+RzNgb5519Mm8wl7wNfvIDqewxN1M1zMLfEvrwacsivFV2huyG6WtUvhwdnuQmuVRu/UCl/551LDmsBY/VTrwk78X+UBiQFIdiNNL+1Xx2yCqqktq1oR2PWemlLhImT2ZKWlpYPrUXWltb+eSTT5g5cyZBqTNt1jUT96bnRBIbRx11FBkZGSxcuJCmpibS0tKYOnUqffr1Yf6H83lvXD3nf7mVxXUfMC5uHMb4bJyBJgKbPyLf7ADOgCl3dDBMug5Khqkcm/twApYW+rT1IW/ETtqq45lm3EOxVEOVmo5P3c1mm5PRzvNoia/smBTLkXGCSiIy4+UcFFUlI/dDjnb25eiKHdxg8bIgPo7dZgtxE8bTOuwYFEWKeS5LSBQNPZ7BI0y8tT6EpIRvp4OtBkyShCOo0OyKIyUUYnCVAWNbSw8WgorK8B3xSOlNnJq4jS3OgREZSXfISNz1+3v46x/+ScBWHXWeWpyZJDnb6Gs4hmXe2PIX2Re+ls1FRfjKyqK+Qw0EqLr1NvKvvQa/ZMGgeHowVVBVNg4dwhpTIc+mTkfdK4EiSfD4/G2R5Ma1E/7AzZ6b2ZXtCTM/VFAlmDXyD/D9fxj63Ua+OzyadVG6ZQvFn4c1wN81JXH8sld7skxqW3h/cinrSn5gV5pCYVUV+XuqegzEnBQAUxyMuZgpqTUxz+Wjpx3FmmYn9Tv7ogQrUAydZYRVmmxOTP5tFAzuH9Vub5wxJp+7rCnYPY17cenAZU3llJFhTwNnazWqlM80azoJBon2kMpWb4i21j2MHDWebY2VuKxmGhNtZLR5UIBtWWEJWXG9A+tHV+FoGRdzDO0GA3NOP43k5hbspg3sMjZ1eTnhiRh07LDvwDbQxu+Kf8e3i77tcV0OHjx4n9uqQ4cOHTp06Di4UJXw3/5+Vse+8atLbvyakZxlo6m6YxKttoPqJaBK7LCZKPUpFHimcrr5Ub6Tc2kihTS1hZHBUgqUbKrzHHyRuISxWWOZduyNTNNYaJt0fH84Pvxg3hfo5/Sy+KnvqN19NKsKP2XKHkfMds6AlTqzij0UwmkwIHX4E3S+Xus3UXzj59if/55P97RissmcEzCSFVSpM0ps65fAK0vK2O5s569eG1PiTRHPjc7XkKrir3RS98Rqtse1x/S6WOcNctSZZ9L8yqv4yrZGKSQIhqi65RYybryRtrbYZbecRiNyQgL5Tz3JiJz2HpTya0dcy5F9pqHOuAzXt99ivP9fTBt3CquNO2nFQ5JqY3SghNzyRQy++2+8++C9KH7f3sOkwOxD6mAKjZp5MWvXbMGszAFg57eZ+M44ndEzfxM1Ni2cd/bJ0OEFVtL5pn8ap2z7gjuP9HLRfJXLP1e45CuFBjskeMHuATkhgUGjk7Htic2YscpWst5/j9q778GzenVnpMcWOffYSQeGDBnC2Wef3SMxkZqayubNm1mxYgXV1dUk+OOR8Ef2hT8jj0B6eGI7bdo0Jk+eDB197Y0/TfgTN3x9A5mt7VRJZVS5tkKjhKwojGipJ87Tsdo45GQ4+xVY+BA0bYO0/qQPuBDzO6nIIRNWoL58Mc+ZV0R8H0qkGoLA9ZnfMbv1bNokT1QSDyTcHe9t9ioklb2LZWe4PPS5NisL4uP4sGEF1615j615J5LoDTE+3tgjoYAKatCHIbkQfyWMTHDR6oV+FiPxHfPkqoBKWqaVeTVNPOUq2ktKFk6OJLuMfNhuRL58Lk//+10aHE1R10N6crgUYUp7X7ze5IiszRCMI769D0Y1zDRwfLOO9NIc6q0Do5IGGW1h8y5zSUnP5EbnZwDnxx/j/OQT4s46E/b2qpEkWpOSeWn4MTH2Z7iLnQ1dbJDpfabz2NTHoq67aX2mQelF9P1PKUSxLjZQ4utiWUy76hyed3g5f8sXFLTXsjshg+cHnclvLrkY29areGfyTm59X+mxnagq6aVtMPI3YEthyJCUqHO5czK/NPdjQpvX7uVj0sHe8H5P/qALorYzFpYlj2WGZ95eKenw+53o71rK6oSzqGkLhBNtqgKSzCj3UopffZZh/3meVZ9+SEV6MhltHqpTEnFZzZiCIQYEmqF8E2mWUupC0dWhjEYjwWAQR2oKDjpq/XZn/6iQhJmt2VvxNHk4ao+NmfMq8ZeXYy4uJr1vX9CTGz8J/ljfH3MM88SHRqdotvtkj3i17lRLdHK/EyUaJU4Bbv9SbMx3/JAszbayO9p8rxPZueK2wWTt1dPAK/cJY3OHXCGMXTs2V7NfySwusykZxeUeXf++S7Nf57nieIIqXsWft6VRs9/Tt70qjBmmaC/YaZBqcPjEwczGjZr97nlJLOk+OXSmMPbiIHF5ToDT7xWzA8ruHSGMSS31mv3uMIvPtbR9yACW+sUsivE/iMvEFu7ZIYwBNJ90qzCWunWBMBbM0TZPjUfM/jomWVye9sSXtmv2+8kR4utGC+6QNjfpNKP4e1ut4jLIABvqxeWXJ9jF5rTS9+9p9nvS5r5R7wU9h96PSlHUXshSdObG/kBPbvyEGHdiMfOe2xA2+guFf9gkOZUBpw4gvtyBa3ktGeYbuTrlXuSWjTjk39HuK0WKN3JfyjMQgvMGndfr7820W/nXxWM5a/ZSNjRNYJLpC0yBnjXqVcARH2RG0kDuWv8NKywmZicnUW4yURwIcK2jlWl+BSxG/vmbscx4bCEfejx82NlBENgSvoHabUaanbDcFWSgRSbBQHil0heiJagy1GYg3yzTHhKY2znDD2vpv72Oqt/dGDV5AXB++hnOL77EfuYZRFUrV1XsHg99XnsN68ABTIcoSjmEV6QTjjySUN0NZC8NcsqgE5ETslHaa/FveRdfzRoCly2Domi2hQQEG7uMFZ1ffIH5xTldH3BKWF54H+fIKdhnzNA4OvsBcxyc+iymJy6CjrowcghyWsLjcCYaGfnWW+Sl5FFx38cxfSzaAk30GTCVPq+8zJZhpcSqXelv7XpvyJAhUYmJsrIy3n//faqqqpCKh2JsqiWUmNKDKRDvaY4kNkSYWjCVaYXTUAzLOr463FaRJFYXZWMKGBgUGcjJ4b8OpIQUjHMWYfXk4E7YhewZgJ8VmDsyYBKwKM5GuxrPVo+KyWogFMMgN0mNw2kxsN0RINkygwnGlwGY6PFSGAiwy2Ti/bnLcXmPxe9vpX3TB9iPvhzFI2NIkGn/4ilCjdtIu/5xPDuDFMvxEEePZN5Qm4HA2DziCh7DWf4SyW2mKFNaZ3wA+YJ3wJ7DUTOnRbMMJDjq2LCre2p2Ak1VRGRtnb2k5iVgSEkhWFfHEceO5dMd0SWJpx8/EffKlbR98QUAxpwcQk1NmEuKSf/tbzHn5dHwzDO0fzWfpFYnrclJ7M3+CCkGNtx3LGc+u4SttW09co6SBCUZPSs6xJJyAGAwkl7ajm9RFfl79tA9a5R+ZNdD2LGlOXD7xTw+fxI7G1yUZMRz47QBHFuazdS8J7io+VgeOd3IWYtVcpqgKcOEeUgzgzO9MKGLNhzrXH5zy5u86X6TmYoakx+uhppJzRVXqOgOqWg4n4ZUxjlWkhJw0GJKZkXKWMzFwyKfKb32NAL3/ZOKouNx27KI89RRXPEppXeHHe5HHXsSqz79kAZ7HG1Wc4S10bfeQc61V0P535ji+5y3ic5qn3HMRPJ3f8Dmb9fyWfLRqFFeJtCuerl30r28+/ytjHz/CzyEEzCerVvD99gnHv/x9ykdOnTo0KFDR6+gG4oefOjJjZ8QfUdlcuzVpaz4pIL6neHkRt6gfpSMykAZkoK3rIWQw0dN6G+o/hCEwifx9sMdVO7eQ1ZcFkcXHn1A312al8Rj54zgmldDlGcUMKB6c4+4BMQNmMBfT7kPqeZwptdtYnqPlRkJsoYCkJ1kJTXejNMbnY3PSDAz/9apfPr3VdRUuagJ9CzDGWc34xuVwfYaF3aHLabXhV0Ja5LtM2bAE4/T+Mwz+HeWd03ECgpoeGwW7QsXMnjx4timgoMGYR04YL/2jbm4GF/ZGoI1q3sGZBmltZV4TyJt1ujKD3EuDxXnnodkMuHZuNeKR8c4Gp955uBMGgoncObKBBTc9BRYgC01A0tJCRZgq3cjEyxHRflY7DJuoxSQKhZgsQfxtRrpseMlCXNfbW3xgAEDuPrqq3n77bepqakhkJHXs6oKMPrwo/Zrc+4YfwcvpF2Mxde9Kkv4+G3PSkGUHpENMml5Cfh3ZeNKqCTdl8n3piyODHStQM5NiCfbWcxm8068UmzN+RhTf0xH9YFXt7LFNZlxtleRJQUZONvZzuyEEpy1R2MARubWoy5ZTnCXlYJnn6Xi3PMIVq/DfvJJeM7N57dvXMk/Km4lTrX2NB0F4nY64KTzqev/NCmrUqJMeusHhSAzvGoeizHTXTLQPTnaxSCRGH9iCQm202n6179J3u7gjOPHsfSTz2h2y6TGKUw88XhKpl3MzlNPA0Uh6ZRTyH3owah9UvDUU3g3b2bI729l6fhxUdfUpB1lJFiM3DS9P9e8uioq53jjtP273gDsowohtJPGjQn4nUbM9iDppW3YR/U8B48tzYlIXbrDllrMWfHF3D+wiuUDw++FHYaSecxQyvR08bn8+ubXeWD5A8iJMpJxJGqwKeoz1sTMKAaUCDdN7881tW3sTCjpsT9md9sf9hkzGAUUPPMM/nUd97K7f4v9mLBmOTkrm75jJ7Bj5TIWDyiISHlyLjgf+29ugA1FDHn3Ms7mIxbKh9Ok2EkzuJiatIfBn80CVManwJLW0TjsyVH3qsTWVgb+/nluKlNR6XJ16mSalM96mBF6ckOHDh06dOj4SaEnNw4+9OTGT4zy1HW8M/xZcpscFLlshPqED4FsMRI3Nou2r3ahenomDb7d9S1IcM7AczD+CHObY0tzuG3mQBo/dGKM70vIuyxSttRgnYCxITX8QB/D6wBUmNplPFTTGtv0y+kNYreaBBMxmHLeQEpGhel+8h/L+dq8PspDYEyoONKffcaMmMmBgudm4165EumKK6NNBTduIi0hHq4QU1i7Q8QQyXv0UUzZWdReexWrCqMrP/Svacbj3C3uWFXx79Q2vOoNzE3+KIWOBJirGyL/zp0+gcUff8DQ5EnYTWk4A01sdHzHmGs7aKzLnye9tI2q71Kj6fy/3Xc175SUFC677DIeffRRPJ5oyUdZVS3a1ePDyI7PxhQMe6303CCJptYoLk4PZBQmUl/hRDZaUYM+lkvDODJcKJlmWWZRnI2j6vviTggfmwHBHBrlNlqlDiPHYDFjLjsSYx87lvd30O5Op8o/nALLGgBObXexvvFkDKoZex8jw8+bwc53H8O1cBFbhg2HUAjJYiHz1lv5++Z/UWGtxiyZogvMAIGGMH3ynGQ/j42uZ+S2JOwuM854P2v6t3KLvWebWCyDTnRPjjpq3SRnxzH+hGJKRmXgTz+Hpn+/gOu77+h711/of8aNkXaqqlJ1080Ea2ow9Skk6y9/Ee5b6+DB9NmzB9nvizbqbAifZ8eW5jD7wtE8Pn9bFKNivzHlDux1v8Fe4EV0j9kX3jIrSAE1wlRQwxvLoyYvRykhDHI0Jf/VTa/y0IqHALh4+MXkV+Wwe/1rXd/fgaFTT93vcezv/hDdyzqRWVTCjpXLIqQqVYJvvvmcxFFj6D/hdNi5gCGr/sMQpYPOG4IIbW3gCXDETQy94i98N3Fi1L1q6PqN+KqqYv7gy4C0q3q/t1fHgePBknrsCdE058A3YtNEgNNGie+q0p4KccyeptnvrVMGCmOPLNyp2fYfY8TJv6BUJIzJn8/W7Pe1YVcJY8cUpQpjlddrs1r73hed0O1ExUP3CGMGk/YzV/7uxcJYaOCRwlj/27Ulq5WvfiiMPZEjlmoA3N8qlpckBVqFsWfGXKzZ77n3nSiMvbr8aWGsZMVWzX7nOD4XxpSyC4Ux99jTNfvN/+hRcfAUsTktwCTEz25Oje9N7Kv9zNeqMTlt7jdVGMucrf3bWFlRI4wVPvKiMPbOJXma/W66/AxhbMAVYuNgS4zf3+5Ydu/zwtj4J8TPKACj+ovZwer3nwpjykRtOdcptmiZnsfVxtearX48FFVF2k+jUEU3FN0v6MmNnxBfVX7FzQtuRkJiiDP84Pty4/tkVo5jep/peDZEazBVYHL5MD74//bOOyyKq4vDv1060hFBFBQVY1cUKTZUEBVj1GAMlmg0EYOKNRbsLSoRFfWzxRqN3dh7x14RG1YEFOkgXWDZPd8fGyasyx3QYL/v8/ioc+49c+fMzO7OmVNqHIV3TfaHTGkZ3Lo6Fm+PgKa2JTS1Vd+06mWxax2g9Xig9r8h0Xbly4mGpos9iBVS1bAy3DMIN7WihA4CDvl2qGJcQkXjf9B3dAQUClSOea2oIIB8bXYO7euwIkQK36pWqWANRMWotc+0MTKF5ey5IJkMCYG/oyA+XlWxRALtatWK2ePboW2sQF6yepESbeN/z4JFVQdck0QhNuGg4LjS1HWBVKsGkBoJPDoKIxsCfgtA8sZdxR5vSWhpaUEmKz4iIiVF/S04i3R9BUyyoJKqoQAhTU8uMguwsFHmVJqgCl7iETJkNSHDGWihAIcNyqFGWm0Y/fNuuknFxnCIVM9np1w5NLU0ULOpJe6EvMD9V21go3MLACHzVV3YvWwMBRR4UCcEeY+c/50oV66N8vKQcu0i9qTtUa7bVAN4/dAlgJaFMgrJIyka0JZihdO/qV6j0tLhnvhm1aGqO1RAdYcKatu1bWxQrmULZJ89h5dbt8Fy3FhBlrZzJzKPHgU0NVEpKAgaBuLpFtp2dqj86JF6oc6v/n0QYkVUlJpSfMaURFRuSjEpGBI8z01G2x1t0da2LdrZtkOGLAOrbq9CRFoE5KQ8fz/X/xnDHIbhYX484p9mAPKrUBSkQkEm0NR1QdOvi0mnEeE/2wPA46uX1DdKJLj09xbYOzcDXlwvfqK5PdBzMwCguq5eMbVM7sEOgNWqP3B9zCBYpNFr/biAWDOgwX9aPYfD4XA4HM6Hhzs33iPLby2HBBJI5YBRlrJt00vDAqy4tQIeVTxQkKxeoEsCwCbfEh3sOsBMl/3WorRIJBKk676E2avykBT5iauAAum6Rd6Yv1br4HVKE5rOehArxKJzdUj/ykfVfEuVAA/zr0vvEFCmlDxS7aryFk4Fsbeq5YcMRt6w4bDKyFE52Aqz5sDQ45+HIA2NYqM/ShMNUVrK10nHi7OGeD3UpXydNGHM9UOR0NC2h4Z2kU4PEuDawShUd9qnnFPdHUbefWHk3fet12Jubl58i01z8TeFRblZIxVtw8xVUjWkkOCmvbiDpLyNsk2YbmpFZJveRDl5Odw1ag2HnHO4IHVF3TRl+lS5jGpoYmANBV67ryRAxsln0KtXHrWaVcSdkBd4KmuJvPLnoPkyHGdzlN2Ywi3P43LGXvRbfUWl3otShwQxixfgVa9XsDe1h1XjWkjd9EAtUsnI3fYfw9QQTfUqC0x9eiL77Dmk79oFi+HDINXVRd7Tp0iYrWwbWGHkCOjVr1+CFnYkU1leywBK/Iwpiao6ZnicE6fq4CCCVCJFam4qdj7aiZ2Pdha/a7M6kEgksK1r/s+9Yg+3HvY4v/0xzKzLoZyJzluv6215GVfMWzAipMYqi8EihVGArUjru8LPqsovYlU/q5YshkHLljjZuRJ6bYxRK356oUNldCjj4+GoI69cH3Ij9TaHc539ROcl5AUyZePHsKMD5s47K6o3+Ci7jew8CyOmDAAU5dgFDo/bs1twGlUWb/P43XF25IbJDXZBwJQgdgFOAFDc2c+UxVyIYsqcz58W1Rs7g33u/gz2Z8omPGJHZgDAqlpOTFlw5i3RuXPKs12VfvHs1rWt7l8V1Wsii2LKok+wIyHkGWmieo1X7GDKVlVjF5ds0pj99h8Aau0/zJRpbJstOvf88hNMmW1L9cKThRj9zL5+AeCpjF1s93RdF6bMQFO8xay2lB1JZbObrdcrdLeoXunCLUzZKVf2Z081dzumDAAmebPtP7Kj+OdhswkdmTKd5uzU/RM1nZkyAPDsph41m5kv3k67LOBpKWWP+N3CKVOi0qNAIJhkaUEKCXK15cjRKUBkujKMTbO8ntocBRR4rh2PXrV7ldk6rhhkQAIpFP8UWlRAASmkuGyQVcLMfykMxa5lZQgdTSlqWRliRZ8mbxSarlevPMz71IZ2xXKApgTaFcvBvE9t0Xapr1N+yGDVug/v4EHMyNMTlRYvgs5XNSHR1obOVzVRaclilUiH0oz5z+twsEWl5i+hY1IAiZSgY1KASi1SYeRQRRhTtN2wAAFp8dlA6Ebl/53Ev3xLg5ubW7HbW7duXWodsRWMccohEamGMhRICamGMpx0SEK8hbHoPPNK5SCRSlCQQ0gyUDpCDuQ0wnT5EFQodGxk2sFcww6KtGLSp+jfdBELW0OYVyoHuVyCxw024G6zq3iZVwG6BlrIaRSNAkUBZFFRqo4NACCC9gtlmsYPtX+Afn0LmPepDS0r5bWsZfXatew2Hq+15cCbpmGUhIFbK2haV4Q8PR0ZR45AkZeHF6NGg169QrlmzWDWv3+p9LyPa7ks8EtLE7o5AVD+LZHg9zwdrPRYie41u0NDoh4aK4EEK2+vBKCsAVShivJh6/rBKACATa3/7kR+G0wrVlLvRCORwMy6svLf5jVQbAVm838dmSWdO7c+4xD0rRTPKgD5GsCzCsC8b6Vo3XvcuzswDofD4XA4xUJEgoOjxD88LaVU8MiN90hV46p4/PIxTDOUURuphvmABKhsqPzxauxRBSl/3Reee5RvsqW4WD0cAeZl59yQm9fCfsUDuGQbwjTPDC91UnGpXAak5d+sHWBZhGLr1Sv/Rs6M1ykppaSsKClfvrRj/hNqdQr+oaGP8E+VdsOFSAAT4zwgNw0wqQLY/3fblFT8sjT0qvkTNmjOQLRVLiQSApEEEgmhb7UxovM0tTRgaqWP1NhsVNRSRkbIC1RTWTQK9FCxtgk0c/NREP9a27Ai6SISiQS1XCviws4nOL/9EeQFSsNVd7BAhQbfIvT8dcSZSVApUTVygyQSvDAjmOmawauaF4ASruUySMMoCYmGBkx79EBS8CLET5uOuAkTAYUC0nLlUHHuHKFtcWl459dyGeCRGI2F2tLiuzpVaoZmlZph35N9QipKIQQSHMoAYGiui8ToTORmK9/QaGh/GJ9/s+69sG/BbLWIGdfu/9QSKEUtJED83HlU8QAGLcIKl2Ja9H6GnD17FvPmzcONGzcQFxeH3bt3o2vXroKciDB16lSsWrUKaWlpaN68OZYvXw57+38dRqmpqfD398f+/fshlUrh7e2NRYsWwcCA3XKQhYSRWz3l1gbRefIUdj497Nlv+PtdE6/rMC6bPTeonngLSIW2+suYQjpeZb+JlxuLvwB5uYzt8JXXZEdkGh9bIqo37Xk8U+Z6kh3Vcd6Z/XYaAFqcO8KU/VyOHRmTG1J8VFkh7o+uMWXP2J0wAQCeIhEYofHsl1jxmex2ogBQS86uw7LqALu156LRP4rqtdRnP4roHD/GlA0/Il7L41IyWy63F49ibL6OHQFAuewTQArxtNoqxuz7KiCCXS9CmsuulQIA+fcZaYsAdvVbzJRJSliv1d/s1szlvNk2fDWGXYMFAHxFrkOFO7s1MAAUHGbXzymo1Zopc18zTFQvWqq3f8/IyABW7hKf9x8hBZW6xSuP3Cgd3LnxHvFr6IeRZ0bCLFMZ8pxqpPwxnfQqCXeT76JevXow71MbGSefQZaUg2dacdhgtg9dWpSdYwMoTCnJxEM9gHQLIJEYgeRGKtX9PyU+hQexMuH1B2QNHSAvA7i7C3AZDEg1mIVcnQz/BnIBNP0ZKKHQU6mXI1L8sjSMaaks7rTl0RrkSxOgrbBEz5o/Y0zL7iXOtbAxRGpsNsql60CGXJW6HQCQbRANq2ouMLbWV3EYqqWLAND554dVoWMDAO6di4V7rSYw1THFluYp+HWXaoFGCRF2tJDCp5YPdDRKmcLwH9MwSoNmeaVzhXL/jVhRZGfjVVgYtD63e6QUqT6FDmUq4u2TQAI7Y2XIbMTNRESEJqEooUeiUaGKoWhK3bvA3rkZvhk1AZf+3oLU2BiYWVeGa/eesHdqphxQRg4yZovez5Ds7Gw0bNgQAwYMwLffqhcB/P3337F48WL8+eefsLOzw+TJk9G+fXuEh4dDV1f5ENK7d2/ExcXh+PHjkMlk6N+/P3x9fbF58+b3fTgcDofD+cwgKn1EBo/cKB3cufEe8ajigYWtF+Ls9UUACJqWxrDS10F8Tjz6H+mP2S1no129dtCrVx6Hnh7CuHMzUV6vPNpVKdsohDLpdsD5MBR9QM6MB/7XFIgNBa6vBZwGFl/I1Tkf1S5sBzR1AQd25fEPwZiW3wlOjjehvI0BHl4B5DKZmmMDAOSaObCqbgy96sYqDkMtC30YuduqRFjcOllMxxsJEHY4Bt06dsPavLXY91NNfHdB2f1GbmOF+Q1jcKu2LubV7PHGa3+XpG4sJu+8LFsSf0yUIpKh0KFctP0ugeDXUJnTe+1A5OuNUv6tUfOenRuA0sFh79yMPeA9OMg+Jzp27IiOHYvPzyYiBAcHY9KkSejSpQsAYMOGDbC0tMSePXvg4+OD+/fv48iRI7h27RocHZW5/0uWLIGXlxeCgoJgbW393o6Fw+FwOJ8fvOZG2cOdG+8Z23g9mCQpf0u7RFWEv5MPlr/agfMvzmPUmVHoZNcJj9Me4/HLxwCAJhWaQEtDq8zXURYpJZwPjKEV4D4FOPQrcGI6UOtrwKiieiHXnQOUf9f/DtD/MPUEyhoLW2WdBE2FPvKlmaoODgI05fqwsFWGjZeU+sSuU5KDHl/1wLq76/BXhSfo8ec+1DK2w8jTI3HtWSy8q3eGuV7pC6i+D/Iji2lDV8YtiT8aShHJUOhQXnGr+DSMtIRXai18C8895/MmMjIS8fHx8PD4N4rF2NgYzs7OuHTpEnx8fHDp0iWYmJgIjg0A8PDwgFQqxZUrV9CtW7c326kiH5Dnq21OsmwkOq28vglTlqDJ/kxvsn2jqF5HWfEt3QFAkiLS5hyARIedliORse8fSX4xn7dFMPs5gClLlrKLnJprihf+e5XP/rmrpcGOZmx2Rbwoq9ijhtmoIPY+Ex+J6rUQSdXQOy9ePLWqoxdTprBU7x5WiEReQpe5Vw5M0fQ0dvtZSV4SUwYA0twMpmyAhXoXwUL6jGG3BAUAxLKLp0pt2G2QAUBhYMGUPZOzr327nAhRva8K3qxDWiFyY/GWrRkt2FG0PtfZBUUVWuKRp6Yd2G1v8yqwWxJbS8VTnGpUYqfDaGSxU8gAIH3QHKZMms/+7JE2ZKcaAcCLnAK1bZmv1LeVNQoFAaV0WpQ2feVLhzs33iOPr1zE/gX/3pRpCXE4vngBho8cB9tattj8YDMORh5UmXM0+ig6RHf4YsKIOW+I4wDg1lZlm8gj44Aer+VuZ8YD4f9UZXca+P7X944o7Jiil24LmWm4ylt5iUQCY21baGqVLv2GWafESh+VDCqhVeVWCIkJwfaH29Grdi+cfHYSANCn9scVBQOUXfegT4ZSRDKIpWGInXvO5038P627LS1VuxdYWloKsvj4eFSooBrBo6mpCTMzM2FMceTl5SEv798f9xkZ7Ic3DofD4Xy5kEJeYq2WomM5JcOdG++Riztfy9H9J3//6q7tCPh9CU5En0Diq0SVIRJIhFaxHI4aUg2gczCw0k3pxHh0FKjZ/l/5jfWAogCwcQEqsr3snxo6epowKq+LjOTyeGgQDct8YxjKDKFQaMA8rQ5irMXfOhaFWaekk7Iug08tH4TEhGDvk714VfAKBEJz6+aoYVrjnRzbf+G9tXH9TCjp3HM4b8OcOXMwffp0te1XMvRRjtQdZzky8U5ljSyrMGXm2uw3eVma4sW69a7+yZRpOrZnygBgTmgmUzbMlV1YOitf/M21BrujJcx02Q5ryStxG1aSsVuMPy1gp6BVMhSPnNUWK/T44DxTJK/FbqULAIap7AiAnJbihWLvJLLfXtfWYRtYXyJeTDlbj20nswfs1qm974qnPGflst+O76xwkSl73sKeKQOAJWHs4p2+rlVF59ZNvsuUWdk0ZspiNcXXVC0yhCkjW3aBToVOOVG9D9qynxGaDGM3+n7cerio3roWbEe/ZVY0U5ZmXFVU75Ns9nXomPVYdK6BATua51oW206O0exrCQCoXhf1be8hUII7N8oe3gr2PfIy7oX6RiKkxsYAANLy0tTFr1X253DUsKoPuP7z8HrwVyA/W/nvgnxlLQ7gs4raKMTin+gNDZkhTlY6iT1V90AnswZ08srjsQ47HPV1CuuUmFcygIamFOaVDNBxUH1Uc1CGpTazbgZzXXNkyjLx9+O/AQD1ytcr+wMqAz6VNq4fCyWde87ni5WV8oErISFBZXtCQoIgs7KyQmKi6guHgoICpKamCmOKIyAgAOnp6cKf589L72zlcDgczpcDKRSCg6PkP2+X1vSlwSM33iOmFSsh+Xm0Wsi4mbWyFWxJlf05HCatA4B7e4D0Z8oaBO1mAA/2A1kJgIElUPvzK0JY3sYQETeTUD5bef9oF+jCLEf5wKFb6c2+ANTqlBTh1LNTSMlVfeu38vZK1DKr9VFGVH0x3YPKCLFzz/l8sbOzg5WVFU6ePIlGjRoBUKaPXLlyBX5+yoKzrq6uSEtLw40bN9CkSRMAwKlTp6BQKODs7MzUraOjAx2dUnZR4nA4HM4XC8nlIHkpIzdKOe5Lhzs33iPNuvfCvgWz1ULGXbv3BFByZX8Oh4l2OcArCNjyPXDxf0D9HsDVVUpZk/6AZgmFwj5Bytsoi3qZZ1eGBBJUyKoCCaRI10nGT04/ltl+lt9aLtyLhfB0MQ7n4ycrKwtPnjwR/h8ZGYmwsDCYmZnB1tYWI0aMwKxZs2Bvby+0grW2tkbXrl0BALVr10aHDh0wcOBArFixAjKZDEOHDoWPj89bdUpx0U2Bka56ob0zcvFCz2LpGNJX7LQIw4ironqTb7FD7y2q1hKdOzaXXUBSWvA9UxZg3lRUr/mhw0zZry3Z6Tn6t9lpEQCA+uxigjrFdNwqZP6FZ6JqxzuaMGXUqPhOPQAQkyX+kFKxPDvtUfPoCtG5LnWcmLLMbYeYMuk34hGe+qHHmLK485eZsnUTlorq1cphpwzJjp9iyhKz1YvzFuXX1uxaU7oa4oHrsbrsNF4LkdSpVxN/FNWrmM22xZlEpggtQpeI6m3+92qmjKTsz4/xe9j3MQAc/JpdPLXAgn2NHn6QKqrXtbIxU0ZJ2aJz8Zj9uWZRg/1iR6OaeGp2ccVec9+yAOybQPQGaSnEnRulgaelvEfsnZvhm1ETYGFbFRpaWrCwrYpvRk+AvZOy9V9hZf+apjWhLdVGTdOaCG4dLFT253BE+aqDMkKD5MCqNsCzS8rtRp9nu8LCjilmryxRy7AOKmUpv2htapiX6T0TlR6l4tgAeLoYh/MpcP36dTg4OMDBQdnlYdSoUXBwcMCUKVMAAGPHjoW/vz98fX3RtGlTZGVl4ciRI9DV/TdXf9OmTahVqxbc3d3h5eWFFi1a4I8//vggx8PhcDicz4vSp6SU3gnypSMheh/lUj5dMjIyYGxsjPT0dBgZsduQcTgfBTfWA/uLKRDVY2OJXSU+RdaNPY+cjHx4j22CK/ueIubBS7j1+gr1Wom3TXsTvPd5F5suVtO0JnZ+s7PM9sPhfMrw70o2hbaJehFXrG2MEsXfnsoNLZmyY0nsqDyPZ/tE9UpFWoZKc16Kzs0wrc6UGUVdYsokhuJRKgXGbGd8tEyPKbOLPiOq99Xda0xZeJuRTJlj5k1RvQ/KOzJl9vrsQpkvpvmL6rVu35opO1Dpa9G5tcqLF59kIRnX+63mAcBXvwUyZU+mTRSdW33m70wZiUSd5h5cI6o3z3s8U6YhEQm/AKBYO5kpM/5uEFN24ZX49d3MlH1NFIRsYcq0azQQ1RuzkV0cOOluMfX+/qHBr/1E9R63YkdCtDdOY8qiZk8R1WsTuIotLKGwbZxIN+l8OfuRthqJhMYAwPNwtU0ZWTko37bnO/leK/xesOw2H1It9mdbURSyV0jYPfqdfc+mpqbC398f+/fvh1Qqhbe3NxYtWgQDA3YEz6BBg3DixAnExsbCwMAAzZo1Q2BgIGrVEo/+e5fwyA0O53PianFvFCXKOhyfIYUtYROjM5AQqWy3aFWNHe74Nvg19BPSxADwdDEOh8PhcDgczn/mY4rc6N27N+7du4fjx4/jwIEDOHv2LHx9fUXnNGnSBOvWrcP9+/dx9OhREBE8PT0h/4D1Qbhzg8P5nEh5UsxGAlLEW2t9qlj8U3fj4eV4yPLk0NLVgJn12721YsHTxTgcDofD4XA4Zc3H0i3l/v37OHLkCFavXg1nZ2e0aNECS5YswdatWxEbG8uc5+vri1atWqFq1apo3LgxZs2ahefPnyMqKuqdrbUkeEFRDudzwrwGkBAOqNSIkADm4r3XP1X+jdzIBABY2RlBKhUPN30bPKp48OKhHA7nP2GY/hyGCvXwXnl8tOi8jPJ1mLJWV+YyZdnZuaJ6tVqaM2U5mqaic8u/jGDK5JXfvlW2RC5jyqpqsN8EZtYS/3w2Nq/IlNkfmMOURX8vHl5vvXMWUxbXYxJTZjOePQ8AHo5ip610HmQoOlf+iJ2GkNLmF6bM8pcfRfW++HsPUyYrzy7eWe33ZaJ65XrsaEuthAdMmV77H0T1kshvAV1SL+xbFKnPEKYsz5B9LdXfJX69pPaZxpS9avkzU2ZxZIGoXqu2LZgySzf2fXN14kpRvY07sVPMpL3Z6602dKio3tX32Glv/WXihZCzq7dnyuyM2WlMBaePi+pNclG/njIzM0TnlAUKhRwoZUSG4h1Gbly6dAkmJiZwdPw31c7DwwNSqRRXrlxBt27dStSRnZ2NdevWwc7ODjY2Nu9srSXBIzc4nM8Jt/FQOjYKv9Qlyv+3ZueefspY2Ko+KFhVN/kwC+FwOBwOh8PhcN4xGRkZKn/y8sSddaUhPj4eFSpUUNmmqakJMzMzxMfHi85dtmwZDAwMYGBggMOHD+P48ePQ1v5wXRp55AaH8zlR5xtl8dCQQGUqirm90rFRu/OHXtk7wchcD5paUhTIlKF6Dy/FwbxSOVR3qFDCTA6Hw3m/RGhWhIGmehE4rRriBZCrpkcxZYqv2e07dUk8hFmS/pwtPLpRdG5i13FMWfS3nZiyGnvZrUgBQGPrDKbMuKMPez0zB4vqPTz0f0xZj24/MWXl9MRtqNW+O1NmWJDElMku7hXVW6kVu4DkYi/x6IBvI0OZsmfu7HRKy2M7RPUm31/OlFV+cIYpU6SzW70CgKRhO6bs0YzpTJmGrvjDU4DjGKZsg774W3yxAp71/7jBlP01QfxFUhNNdkFR09vseyOqHbvoLQBg8o9Mkck89r2sYyR+zk0d2HbY69KXKfv6zkFRvd6VLJiyl8T+/ACAr17FMWWPM9h6dU+cE9Wr5aoeuVH2ccDqvEktjcJxr0dFTJ06FdOmTSt2zvjx4xEYKF537/79+6XaP4vevXujXbt2iIuLQ1BQEHr06IELFy6odB57n3DnBofzuVHnm8+yM0pxPL2VJDg2ACAjJRdHVt5Fh0H1uIODw+FwOBwOh/PR8jbOjefPn6t0S9HR0WHOGT16NH788UdRvdWqVYOVlRUSE1U7yhQUFCA1NRVWVlai842NjWFsbAx7e3u4uLjA1NQUu3fvRs+ePUs4oncDd25wOJxPlmsHItU3SoBrB6O4c4PD4XA4HA6H8/Eil4Okpayl8U8HEiMjo1K3grWwsICFBTuipRBXV1ekpaXhxo0baNKkCQDg1KlTUCgUcHZ2Lt36ABARiKhMUmXeFu7c4HA4nyxpCcU0PCcgLT7n/S+Gw+FwRLj+Ih16BuppDmNn7RSdF7KCXbjv2KNkpuxQGDt8GwAOt9dgypJvswuGAkAVN3YYc3YdS6ZMa/tsUb2POrHTXRrpZTFlDULNRPWeGcF+g0iBo5gyjcRiHOhFyH3ATlGQGpgwZdttvEX1dklkp4AM2SiegpMgEkvf7Aw79UEjNUpUb+ScDUxZuzHFtaFXcmPTr6J6Ww9jX//LA9h6Hff/Jqp3ayd2wdwJ17qKzq3f4Tum7OGDo0yZJOqCqN5Ek7ZM2fMZ7OKeuSvZqTsAUK2CCVNWPpVdlLVlzWGiejctXcKULRjFlnV+IZ7mYGTLTil6Olb8+jabwS6iLNFgX/y2oyeL6vU9+khtW34O+zOnrCAqfUFRondXULR27dro0KEDBg4ciBUrVkAmk2Ho0KHw8fGBtbU1AODFixdwd3fHhg0b4OTkhKdPn2Lbtm3w9PSEhYUFYmJiMHfuXOjp6cHLy+udrbUkeEFRDofzyWJiqaeeFCkBTKz0P8h6OBwOh8PhcDic0vCxtIIFgE2bNqFWrVpwd3eHl5cXWrRogT/++NfBKJPJ8PDhQ+TkKF8g6urq4ty5c/Dy8kKNGjXw/fffw9DQEBcvXlQrTvo+kRARlTzsw5Oamgp/f3/s378fUqkU3t7eWLRoEQwM1NuqFdK6dWuEhISobBs0aBBWrFhR6v1mZGTA2NgY6enppQ4B4nA474eIm4k4svKu0BSm8O+Og+qjmkPJYXgcDqds4N+VbAptk3J+F4wMyqnJ5SnileiltVyYMtkVduG+A9V6iOrtms1u81iQIFJsFIBW5ersufHPmDIqYLd6BQAtp45M2dF0E6asiomeqF6zVeziko/7sKNJXCL3i+qVNmjDlGXpsX/ci7xgBgAYJNxhyobU+F507pzMcKZMW6Q9ak6B+IOTSSb7mqDn7Df1ESvXieqt9L9tTJleGrtNcpxuZXG9afeYstyK7EKZAKAVyj7vBSnsiKjLdXqJ6m2Vf5et9wU7WiqxCbuYLgBYKVLZes9uZ8qk5cQ/q8OCNjNlTZewi/8+W82OuAEAi5mrmLKEbHbRVQAw0Ga/lzc4tJAp0+zALr4MADuj1D+bcrIy4duqzjv5Xiv8XjBy+xUSTXbNjKJQQR4yQoL492wJfDJpKb1790ZcXByOHz8OmUyG/v37w9fXF5s3s288ABg4cCBmzPj3BtTX5290OZzPheoOFdBhUD1cOxiFtPgcmFjpw6mTHXdscDgcDofD4XA+akihAEoZkfGuIzc+Fz4J58b9+/dx5MgRXLt2DY6OjgCAJUuWwMvLC0FBQUIuUHHo6+uXWOWVw+F8ulR3qMCLh3I4HA6Hw+FwPilI8QY1N0o57kvnk3BuXLp0CSYmJoJjAwA8PDwglUpx5coVdOvWjTl306ZN+Ouvv2BlZYXOnTtj8uTJotEbeXl5KhVeMzIyyuYgOBwOh8PhfLFI9Y0gLaeelpJn31J0Xtay8UyZcYP6TJm3YayoXkk5kbD+Wi1E577SMWbKypmzQ+/v69UU1fvyW3YRupdLtzJlbUJWi+pdNu80U+bWnx3m/nz3YVG9JnduM2Wv+s5kyiroieelRATNY8qWPWbbAQDo+XWm7GWlJkyZaXqUqF4Q+62xv+tIpiz46CRRtan57Ac23Wj2tWRtLF4w97I+O/XEOUm9eGRRChq1Z68pnp2Co/8LuxApABSM7cOUaZiyX9Icq+HIlAFAu1/YqWtz5p5hytrfYaemAYD9RnYKlN/Zp+x92lUU1auVx362qqwlXg5Stn8ZW5abz97nvRCmDACca3ZQ25aZKTqlTODOjbLnk3BuxMfHqxUm0dTUhJmZGeLj2bmqvXr1QpUqVWBtbY3bt29j3LhxePjwIXbt2sWcM2fOHEyfPr3M1s7hcDgcDofD4XA4HE5RFAo5JNy5UaZ8UOfG+PHjERgYKDrm/n3xdkJi+Pr6Cv+uX78+KlasCHd3d0RERKB69eKLYQUEBGDUqH/bgmVkZMDGxuat18DhcDgcDocji30KWTn1wpcxhnVE55mIyKSOXzNlJ5LEowMcjwcxZbfXnBWd63ThDFMme8p+2679t/hvPucDO5iynGR261qtKrVE9brUZ78Vr2XOLkaaOmONqF7TLPbba2ORIo8P09iRLwBQ6Xd229WhRuLXy7xs9u9mk8fnmLKnK8SLQJZvwC4iu/AAu4Xvd5F1RfWm32ZHmqz6wZMpM9ZhXw8A4JzFLmz7csd60bnPuk9hyhxE5kUFbRLV61CF/dilkLAjFqTHjonqLR+1hSnr8YgdBeSmESWqV67FjsCY5GHPlBnJBonqTddgN4PQ2DJLdK5edXb0l8KVXXj1eY54odIqMefVtmVk5YjOKQtIrgAkpXRuyHnNjdLwQZ0bo0ePxo8//ig6plq1arCyskJiYqLK9oKCAqSmpr5RPQ1nZ2cAwJMnT5jODR0dHejolK5qLYfD4XA4HA6Hw+FwOG8K0RukpRCP3CgNH9S5YWFhAQuLkrsauLq6Ii0tDTdu3ECTJsp8wVOnTkGhUAgOi9IQFhYGAKhYUTwXjMPhcDgcDofD4XA4nHcFKeSlj9zgaSmlQkJE9KEXURo6duyIhIQErFixQmgF6+joKLSCffHiBdzd3bFhwwY4OTkhIiICmzdvhpeXF8zNzXH79m2MHDkSlStXRkiIeFGZohT2IeY9hTkcDofDKR7+Xcmm0DaJh1bDqJx6QXMNY3PR+QprdspFlm55piyphDBshcivPxsjLdG52TJ2eLR5OjtVA5nJonp7XVUvuFrIauxnytK+YadFAICOJjtFx1hbJB3g1hFRvajpyhRlabHvg3LIY8oAiLaGzNFgp9EAgL6MXQXxQjL7WFsksIuuAkCCSGrEVnd20dumlU1E9Ta2Yp9z2Tp2ekhuSrqoXu2RC5kys+Rw0blH822ZMo9UdmrPCTPx4sBO1ux0jHseHkxZza6NRfVW6PUzU1Zgwi4crJkaJao398pR9tyKVdkTG7YT1ZuydBpTlu/3u+hc64fsNW3WdmLKfiifIqpXUqB+T2ZkZsO0scc7+V4r/F7QatgXEg3tUs0heT5ktzbw79kS+CQKigLKridDhw6Fu7s7pFIpvL29sXjxYkEuk8nw8OFD5OQo86O0tbVx4sQJBAcHIzs7GzY2NvD29sakSeJVm1+n0PfDu6ZwOBwOh1M8hd+Rn8j7kvdKoU0yc14VK9fQ0BWdrxAp2Z+Vz/5RnPXq7Z0bGRB3buSIODe0MrPYE7OyRfXKXrEXlSHiEMjMFP+Nlq/Bdm5IxJwb2SXk3GeInBsRE8pLdG6w7ZCjIROdWiBj2z87i32sGSUca2YeuxNFbjbbDtmZ4rUxMvTZb6MLXrHtlCvSGQMAtEV+t2uKXaMAckQcRGJ2ytEWb6+RmcG+b7Ll7Ps1s4Rj1RU5ngIpe00l2SE3J5c9N7v4zzMAovcFIH48+SXcy2L2f5Uvct50xI9VUqC+pox/Pq/e5fcayXJLH5EhF7/3OUo+mciND0VMTAwvKMrhcDgcTil4/vw5KlcWaTH6BcJ/R3A4HM6ny7v4XsvNzYWdnZ1o18/isLKyQmRkJHR1xZ3iXzLcuVECCoUCsbGxMDQ0hEQiXnm8tBR2YHn+/HmxYUUlybkOruO/6viU1sp1cB1fio6Paa1vChEhMzMT1tbWkErZb4e/RIr+jsjMzCxz23+OvItr9HOD26h0cDuVDLdR8bzr77Xc3Fzk54tH5byOtrY2d2yUwCeTlvKhkEql7+wtlJGRkeiHSElyroPr+K86PqW1ch1cx5ei42Na65tgbCze3vJLpejviMKXJGVt+88VbqeS4TYqHdxOJcNtpM67/F7T1dXljop3AH+9wuFwOBwOh8PhcDgcDueThjs3OBwOh8PhcDgcDofD4XzScOfGB0BHRwdTp06Fjo7OW8m5Dq7jv+r4lNbKdXAdX4qOj2mtnHcDt33p4HYqGW6j0sHtVDLcRpzPCV5QlMPhcDgcDofD4XA4HM4nDY/c4HA4HA6Hw+FwOBwOh/NJw50bHA6Hw+FwOBwOh8PhcD5puHODw+FwOBwOh8PhcDgczicNd258pvBSKhwOh8PhcDgcDofD+VLgzo33iEKheOu5MTExuHz5MuRyOXPMpUuXcPv2bQCARCIB8OZOjsWLF+PYsWMlrjUrK4spu3z5Mvbu3YuHDx8WK4+Pj8fNmzeRmZmJV69evdH6Pnfel1Oq8Pz+l/2VNLc0usWu5w8Ba82lsVdZnLuysGlJ9+77usZKs5/SHu+Hvk5Lsul/+Wx/E8rSppwPw9KlS1G1alXo6urC2dkZV69e/dBL+mCcPXsWnTt3hrW1NSQSCfbs2aMiJyJMmTIFFStWhJ6eHjw8PPD48eMPs9gPxJw5c9C0aVMYGhqiQoUK6Nq1q9pvq9zcXAwZMgTm5uYwMDCAt7c3EhISPtCKPwzLly9HgwYNYGRkBCMjI7i6uuLw4cOCnNtInblz50IikWDEiBHCNm4nzucAd268Bwp/TEqlUuaP4NTUVISGhhYri4uLQ58+fRAQEICaNWsiKipKbUxaWhq6deuG2bNnY9GiRXj69GmxulatWoXr168XK4uPj8eiRYtgZWUlrFUul6s9gC5YsADDhw8vVkdsbCz8/f2xYcMG9OvXD0+ePAHw74//2NhY/PDDD5gyZQqGDh2KsWPH4syZMygoKChWH1A2Dzhlwbt+aCQiwSn1X/WXZLPC8/u6E6zwb7HzUYjYWgGl40JszXK5HBoaGsK/X+f58+clruHu3btIT09X2VZ0n2vXrsXFixcBsM+fQqFAQkIC5HI50ynIsldRSmOPkihJR0lyhUIBqVQq/Pt1cnJyStTx4sWLEq/1vXv34tmzZ8z9AMofSSVds6U9XpbdPxabFspZlGTTovYUO6a3senr4yUSyXtzxnBU2bZtG0aNGoWpU6ciNDQUDRs2RPv27ZGYmPihl/ZByM7ORsOGDbF06dJi5b///jsWL16MFStW4MqVKyhXrhzat2+P3Nzc97zSD0dISAiGDBmCy5cv4/jx45DJZPD09ER2drYwZuTIkdi/fz927NiBkJAQxMbG4ttvv/2Aq37/VK5cGXPnzsWNGzdw/fp1tG3bFl26dMG9e/cAcBu9zrVr17By5Uo0aNBAZTu3E+ezgDjvnN9++43mzp1LL1++FLbJ5XLh37GxseTp6UlOTk7k4uJCx44dU5n/008/0cyZM4mIaMKECTRjxgwaMmQIbdy4kdLT00mhUAiysWPHUnBwMI0YMYK2bt1KAQEBlJmZSURE8fHxVKdOHYqMjFTRXzh/9uzZNGzYMCIiunXrFg0dOpR69OhBM2fOpKdPnwo6qlatSnZ2dtS/f39KSEhQ0eXn50ezZ88WjtvPz4969epFs2bNooiICBV5SEgINW7cmPz8/Gjt2rVqdisoKCiVfYva8nUKj41F4T7ExmVnZ4vqTEpKKmmJFBcXR3Fxccz9RURE0OrVq0XX/erVK5LJZBQXF8ccI2YLIqKHDx/S4MGDady4cRQQEEC7d+9Wkaelpan8v7hzEBERQQEBATR27Fjatm2b2j4fPnxIQ4cOpbFjx9LevXuLXUd4eDg5OzvTzp07hW1Fj+f69evUsmVLkslkzGO5cuUKOTo6UnJycrHysLAwMjY2puHDhzN13Llzhzp16kR+fn60cuVKNfmjR49o9OjRNGvWLJo4cSIdPXpUbczTp09p+vTpNG3aNFq1ahWdPXtWRZ6RkaHy/+LO0bNnz2jRokU0bdo0un79erH7mDlzJk2ZMoXCw8OLPZb79+9Tz5496fjx48K2oja9du0aubm5id5XV69eJWdnZ0pNTWXeE2FhYaSnp0fjxo0rVh4eHk69e/emkSNH0qlTp4odExUVRfPmzaP58+fTmjVr1I75S7JpSfYkKhublnTvc949Tk5ONGTIEOH/crmcrK2tac6cOR9wVR8HAFSuSYVCQVZWVjRv3jxhW1paGuno6NCWLVs+wAo/DhITEwkAhYSEEJHSJlpaWrRjxw5hzP379wkAXbp06UMt86PA1NSUVq9ezW30GpmZmWRvb0/Hjx8nNzc34TcStxPnc4FHbrxjLl68iPnz5yM+Ph6DBg3C5s2bAUB40yeXyzFhwgS0aNECV65cwdChQzFhwgQkJycDAJ49e4Z79+5h9OjRAIDt27cjLy8PjRs3xsGDBxEYGCi8qfP09MS9e/dQp04duLm5ITg4GDt37sStW7cAABMmTED//v1RtWpVPHz4EL///ju+++47rFixAikpKfD09BTeGgYGBqJu3bro06cP5HI5li1bBgAICAjA6NGj8fTpU+jp6eH48ePCscpkMpQvX15IWfnzzz9RpUoV9OjRAwUFBVi8eDFMTEyE8a1atULLli1hbm6OHTt2YPXq1Sq2mz9/Pnr27InZs2cjODhYLRSzMDql8K06FfNGc+XKlejTpw+WLFlSbGjdvHnzMGDAAMybN4+ZIuPv7w9/f3/cuXMHgPLNZ9F9eXt7Y+fOncXOLTrm0KFDQqRC0berRARfX1+MHTsWR44cUZMXMnLkSPzwww9YtGgRMjIy1HQAyrSiX375BQsXLsTSpUsRHR2touOnn36CjY0NGjZsiDp16mDr1q34+eefhbcb7dq1Q40aNYR1aGhoQC6Xq7zp9fX1ha6uLgwNDbFr1y7s379fZR/Dhg2DlZUVjI2NsXv3bjx8+BA3b97Eo0ePhDG3b99GXFwcFi9ejPbt2+Pq1auQSCTCOZ4+fTr69OkDTU1NxMTEIDQ0FH///bewTkB5jf78888wNzfHkydPcOrUKSxevBg3btwQdPz6669ISEhAu3bthDfjRc/dr7/+Cjc3N3To0AFXrlzB5cuXsXLlSkHHwIEDUaFCBdStWxdEhIkTJ8Lf31/lWHx8fIRzlpGRgc2bN+O3334TbO/j4wNPT0+cP38eQPHXa79+/ZCYmIjo6GhMmDABZ86cUbGpr68vCgoKEBkZicDAQMTExCAhIQFxcXHCmGPHjuHChQtYu3YtBg0ahPDwcEgkEmEdv/32G77//ntoaGggJSUFjx49wo0bNwS7AMDMmTPRt29fmJqa4sWLF7h+/Tr27duncu/NmDEDv/76K+7duwc/Pz+8fPlSxa5Dhw5F7dq1YWFhgY0bN+Lu3bs4duyYio7evXsjLy8PRITLly9j0qRJmDdvnnA8xdl01qxZn4RNQ0NDS7Tp/v37BXuUZE+WTY8fP/5GNi3p3ue8W/Lz83Hjxg14eHgI26RSKTw8PHDp0qUPuLKPk8jISMTHx6vYy9jYGM7Ozl+0vQojFc3MzAAAN27cgEwmU7FTrVq1YGtr+8XaSS6XY+vWrcjOzoarqyu30WsMGTIEnTp1UrEHwK8lzueD5odewOdOQUEBfvnlFwwbNgynT5/GsWPHcPLkSfTr1w+tWrXC8uXL8fjxY/z2228AlD9QDx06hO3bt2Pw4MHQ1NTEwoULoaenh9TUVCGlAwC8vLwwdOhQJCQkwNLSEm5ubggPD4e2tjacnJwwfPhw/PDDD9iwYQPS09Oxe/duWFhYAADGjx+PFi1awNPTE9evX0d0dDQmTZqE5ORk9OzZE9nZ2fjll18AKJ0mnTt3xqFDh3Dv3j2sWrUKANC2bVuMHTsWcXFx+PXXX6GlpYW+ffvCx8cHYWFhsLKywrhx4wQdnTp1gp+fH3bt2oVBgwbB1tYWZ8+eRWhoKO7fv481a9YIdtuwYQN27tyJwMBAPH36FPHx8Zg/fz5cXV3Ru3dv/P333xgyZAi+++47TJ48GZUrVxbsrampvKw3b96MTZs2YcSIEdi7dy+OHj2KLVu2wNDQEIDSUXTo0CFMnToVM2fORNWqVVG/fn1kZ2ejTp060NPTQ3p6OiIiImBiYoI5c+bA3t4eU6ZMwfXr19GwYUPs27cPOjo66N69OwAgLCwMSUlJICI0a9YMBgYGOHDgAKRSKQYMGABA+cCUmpoKmUyGzp074/Tp0zAwMMDatWsxbdo0ZGRkoEePHirh8Js2bcL9+/cRHByM+fPnY+PGjahatSrS09PRsWNHmJqaCjb77bffEB4ejvXr1+PatWto3749vv/+e8THx0NPTw8jR46Ejo4OcnJy0Lx5c+zduxd//vkn3NzcoKOjg8mTJ8PPzw+1atXC0qVLUa1aNQBAQkICLl68iFevXgnX4N69e7Fx40Z4enpCT08PW7ZsQV5eHiZOnAgAqFmzJgICAlCjRg2kpqZi3LhxsLe3x/fff4+kpCQ4OjoiIiICY8eORXJyMlq1aoVvv/0WDx8+xB9//AFA6SyRSCSwsbHBvn37MGbMGFSrVg1mZmaoW7cuAOWDW+HD34wZM9CwYUOkpqZi0qRJAIAxY8bg0KFD+OWXXwTnVGRkJBQKBcaMGSOMUSgUsLGxwf79+9GrVy9oaWlh7NixAIAGDRogMTER5cuXx/79+zF69Gg8e/YM5cqVE+wRFxeH+/fv4+LFi9i7dy9q1qyJ6Oho+Pv7Y9y4cahbty6mTJkiXK/p6ek4ceIE8vLyMGvWLOHa37p1K1q3bg0A2LhxI/Ly8jBt2jRhHf7+/rC2toaFhQVGjBgBExMTDBs2DLGxsWjWrBmePXuG2bNnIyYmBm5ubmjatCkeP36M3bt3CzZNTk6Gra2toENHRweGhob4+uuvBZsaGxvD2toahw8fxogRI3Dt2jUkJydjxowZiI6Oxty5c3Hu3Dl88803kEgkuH//vuAEKlzrjBkzYG1tjZycHIwcORIAoK2tLYy5cuUKFi5ciPT0dJw+fRotWrSAvr4+06b29vaIiorCsGHDmDY9fvz4W9m0YsWKqFChgopN4+Li4OrqqmZTR0fHYm1qY2Mj6NDR0YGBgQE6d+6sZtNDhw6hWrVqSEpKYtoTANOmFStWxKtXr0pl0zZt2kBPTw+jRo2Ctra22r0/YcIEFcczp+xJTk6GXC6HpaWlynZLS0s8ePDgA63q4yU+Ph4AirVXoexLQ6FQYMSIEWjevDnq1asHQGknbW1ttfv3S7TTnTt34OrqitzcXBgYGGD37t2oU6cOwsLCuI3+YevWrQgNDcW1a9fUZPxa4nwu8MiNd0yrVq0wY8YMWFpawtvbG+PGjUOjRo2wfv16tGvXDkFBQVixYgWMjY2FOYMHDxaiLXx9fYU3a2ZmZsIPfkBZbyAmJkbly79ly5bYvXs3OnToAG9vb8yaNQu9e/eGl5cXQkNDERERAXNzcyQlJWH06NEYOHAgZs+ejQcPHiA9PR1//PEHWrRogYcPH6JXr16IjIzE+fPnkZycDE9PT+zZs0eIPvD29sb27dtx8+ZN4U1/jRo1cP36daxbtw6Ojo6YOnUqEhMTERoaioyMDHz33XcYM2YMGjRoAB0dHaxcuRIA8OjRI6E2AqD8Idi/f3+0adMGAwYMQO/evdGhQwfcu3cPt27dwurVqzFjxgzY2NgItUbkcrng2Hjx4gUWL16MGTNmwNvbGxs2bICpqSlu3rwp7GPmzJmYNm0a3N3d4ezsjBUrVmDixInYunUrDh06BIlEAhMTE8yYMQO2trbw9/cHoHQq/fjjj5DJZAgKCoK3tzcAYOHChZg6dSqWLFmC48ePCw89heelcMyCBQtw6dIl3L17F6tXr0ZAQABGjRqFLl26YPDgwTh27BiSk5NV8vjv3LkDf39/NGrUCNWqVcPOnTtx6NAhhIWFCU6AwggfNzc3+Pn5oV27drC2tsbNmzeRkJAAa2truLi4CPVS9PX1YWdnh65duyI+Ph53797F6NGj0a9fP0RGRsLBwQEuLi5CsamAgACkpaXBx8cHcrkc+fn56NSpE9LS0nDu3DkAwJYtWzBw4EAAygfK2rVrY9euXRg6dCg0NTVVzrGtrS2CgoLQu3dvTJ06FS9evMDVq1exdetWNGnSBKtXr0a/fv2gpaWFv//+GxMmTIC5uTkuXrwIfX19tG3bFtu2bcPp06fh6OiIFStWYNy4cejYsSMiIyMxd+5cAMq3OB07dsSKFSswYcIEAMqIAFtbWxgaGqJfv37w9fWFsbEx1q1bJ+h48uQJFAoFfv31V8hkMjx58gRRUVHo27cv9uzZgwsXLsDW1hYVK1YUHjArVqyItm3bwtPTEzt27MCDBw8wfvx4DBo0CFu3boWZmRm6desmrG3q1KlIS0tDr169AECw6fXr14XPgD179sDPzw8A8L///Q+GhobYvXs3+vfvj6tXr6pEJDRo0ABHjhzB0KFD0aFDB4SGhuL27ds4ceIEDAwM8Ntvv2H06NEgIhw9ehTDhw/Ho0ePcObMGRgbG6N+/fpYvHgxDhw4gJo1a2L79u0YPnw4DA0Ncfr0acjlcsERW7lyZbRq1QqDBw/G4sWLAQA2NjYoKChA//794e/vDx0dHRUdJ0+eRKVKlZCXl4fAwEAAyoivzMxMfP311wgMDER6ejqsra2ZNn38+LGKTc3NzdVsmp2djV69eoGIirXpvn37irXpgAED1Gxar169Ym165swZGBgYYNasWSo2HTFihIpNGzRogEWLFhVr0/v372P27NlMewKAnZ0dZDKZmk1HjBgh2NTOzg55eXmYN29esTZNTk6Gs7OzcC+/fu/v27cPHA7n42bIkCG4e/cutm7d+qGX8lHy1VdfISwsDFeuXIGfnx/69euH8PDwD72sj4bnz59j+PDh2LRpE3R1dT/0cjicd8d7ToPhkLJ2QlhYGBkZGdGhQ4dU8rDz8/MpOTmZfHx8aM6cOdSuXbtideTm5lKjRo3o8OHDarLt27dTly5dKDc3t9i5Z8+epdOnTwv/P3HiBDk5OQn/z8nJobNnz9L06dOpSZMmNHjwYDpx4oSKDoVCQXK5nBQKBa1YsYJcXV3p7t27KmOSk5MpICCAHBwcqG3btnTkyJFi15Oenk5169algwcPCttCQkKoTp06tHnzZmFbVlYWLV26lDp27Ehr1qwRaodcu3aNevfuTc2bN6dTp07R6tWrafLkybRgwQKKjIwU8uEXLFhA/fr1I4VCQUuXLqVevXoRkTJ/v2gtkg0bNlC3bt0oJSWFCgoKKDc3l4YPH07nzp0jIiIHBwdydnamHj16UO/evalDhw40depUatCgAcXFxZFcLqddu3ZR165dKSEhgaKiosjd3Z3WrFlDP/zwA6WkpBAR0aVLl6hz5840depUlWMcOHAgNWrUiC5fvixs37x5MxkZGdGECRNIV1eXXrx4QUREFy9epC5dutCjR49o/fr1VLduXdq3bx8REbVo0YKOHj1KgYGB1KdPH7p9+zalpqZS3759qVGjRvTnn38K+mfMmEE+Pj5qtQOeP39O/fr1I4lEQk5OThQRESHUwSi8boODg2nZsmW0fv16at68ucp5LVqPJCgoiAYNGkQ3btwQts2aNYsOHz5M3bt3p3nz5lFoaCiNHj2a0tPTafXq1dS5c2e6deuWMH7+/PnUv39/Cg0NpYyMDBowYABVqVKFvLy8hDG///47de7c+fXLjB49ekQ+Pj60fft2SklJoQcPHlB8fDxNnTqVdu/erXIe5s6dS19//TXFxcWRn58fVa5cmfr27Svcb9OnT6dZs2ZRWFgYvXjxgkaMGEHe3t4qNUYmTJhAgwYNUrsPL126RL/88guZmJhQo0aNKCwsjNLT01XGjB49mrZt20bLly8nFxcX4bykpaVRfHy8MC4wMJBGjBhBFy9eFLYNHjyYLl++TF26dKHJkyfT1q1bady4cRQfH0+zZs2ihg0b0s2bN1V0+Pn50bVr1yghIYF++eUXcnFxoX79+gljFi1aRL1796awsDA1u164cIEGDBhABw8epHv37lF0dDSNGDGCVq5cSTNmzBDGLVy4kHr27Enh4eH06NEjGjt2LNnZ2dG3335LBw4cICKifv360cKFCyk1NZX8/Pzo22+/VbHp4MGDyd/fX20NRW1ap04devTokdq1PGrUKNq2bRvNnDlT5Tp9+fIlxcbGqtijf//+Ktedn5+fik2XLFlCkydPpuzsbMGmoaGhKjp69+5N4eHhlJWVRYMGDVKz6ciRI+n7779XO5bz58/TgAED6Pr163Tx4kWKioqi5ORkGjlyJK1YsYKmT5+uYtPOnTvT06dP6e7du+Tv7092dnbUtWtXwaZeXl40d+5cSk5Oph49elDjxo1pw4YNgo6goCDy8/NTWwenbMnLyyMNDQ21Wid9+/alb7755sMs6iMCr9XciIiIIAAqn1VERK1atRJqg31JDBkyhCpXrizUPyvk5MmTBEClphsRka2tLS1YsOA9rvDjw93dnXx9fbmN/mH37t0EgDQ0NIQ/AEgikZCGhgadOHGC24nzWcCdGx+IlStXUocOHZjyIUOGkEQiKbZ4XEFBAd26dYvmz5/PnF/4sCRWkJFI+YOrXr16xTpJiJQFz/Ly8kR1EBFNnTqVTp48qbb95cuXFBkZSU+ePGHOLSgooG3bthGRarG+AwcOUOfOnWno0KHCg4ZcLqcmTZrQixcvVI4tLy+PDh48SK1btyYAQjG9omuPi4ujLl260IMHD4SHkcL9FX24ISJydnYWHAhERIcOHaKxY8fSsmXLqFGjRhQdHU0rVqyg6Ohoun79Ovn4+NCECRNUdDRp0oSeP39ORMofIF26dKFatWoJRTQLj6XQNvn5+cLcBQsW0KRJk1QKJR4+fJjWrVtHY8aMUSkW6ODgIOhYu3YtOTs709dff01jxowhIqLIyEgyNzcnBwcHat++PV29epUuXrxIzZo1o6ZNm1JAQADp6upSnTp1yNXVVShoW3Q9hoaG5OLiQo6OjipjiIgePHhATZs2pXLlylG9evXI1dVVcGQV2jcpKUmQOTk5kZOTE4WEhFBMTAw5OTlR/fr1KTY2ltq1a0eNGzemtm3b0rVr10gulwvrSElJEXQ0adKEPD096erVq3T58mWytbWlJk2a0O+//07lypWjunXrkouLi1AIsvBB96+//iJHR0dq27YtNW7cmNq3by84rbp3705ubm4UFBRE+vr6VLt2bfL09KQ7d+7Qy5cvhWspJSVF2F+LFi2oYcOGdOfOHdq3bx/16NGDvLy8KDAwkLS1tcnBwYGqV68u/CAttEdGRgYZGxtTkyZNyM3NjapXr65S6DcsLIw8PDzIwMCAHB0dqVq1asI5LrwmUlNTqV69eoKOqlWrUlJSEt29e5c6depEjRo1otjYWGrZsiU1a9aMGjRoQFlZWZSRkSHcO6mpqVS/fn1q0qQJtWzZkho2bEj37t2j3bt3U40aNahTp060efNmsrOzo8aNG5ObmxtVq1ZNWGvhWsaNG0f6+vrk4uJCjRs3poSEBMrLy6Pu3bvTzz//TDt37hR0NG/enL766it6+vQpRURECAVho6KiSENDg9zd3WnlypV048YNOnz4MHXt2pU6depEQUFBJJVKycPDg4KDgwV7FHX8GBsbk5mZGX3//fcUHBxMERERgk1v375N7dq1I01NTWrfvj0tXLiQHj16RET/fk6mpKRQ/fr1ydzcnL7//ntasGABJSUlUXh4OHXs2JHq169PL1++JAsLC+rWrRutWrVK+Kwten00aNCAzM3NqXv37rRq1Sq6c+cOHThwgGxtbenrr7+mlStXkoaGBnl6etLChQuFdRauY+bMmVSrVi2ysLAgb29vWr9+veDU6t69O/3000+0fft2qlatGpmZmdF3331HCxYsoHv37lFqaiolJiYSkbIQqba2tuDwJCI6evQoOTk5UcuWLWnOnDlUpUoVFYcj593h5OREQ4cOFf4vl8upUqVKvKAosQuKBgUFCdvS09O/uIKiCoWChgwZQtbW1sLnVVEKi0AWLc794MEDXgSSiNq0aUP9+vXjNvqHjIwMunPnjsofR0dH6tOnD925c4fbifPZICHiTe8/BAUFBcjKymLmOT948AB//fWXkDNeHFRC69CSICLExMRg3759GDJkyFvr+C9reJ3Zs2dDIpFg0KBBMDMzQ2RkJLZu3Yr9+/fD2toaT548AREhJCREsF1hsUupVIqffvoJt27dQvfu3fHLL78IY2QyGbS0tDBlyhQsXboUDRs2xK5du1R0SCQSSCQSjBo1ChcuXMC3336LQYMGCWMWLVqEwMBArF27FqGhocjPz8ewYcOEwl5paWnC2FGjRuHixYvo2rUrfH19YWZmhujoaAQFBeHIkSNo3rw57t27ByLCiRMnhHn5+fnQ1tbGkydP0K1bN1StWhXNmjWDr68vzM3NAQC7du3C2rVrUaFCBQAQjtfPz0/QEx8fDwsLC2hoaKBOnTrQ1dVFaGgoNmzYgMWLF+P8+fPQ1dXFzp07sXz5ctSsWRPLly/Hpk2bEBwcjCNHjgj7O3DgAKZMmYJu3bph8uTJamNkMhmsra1RsWJF3L59W5AfPnwY5cuXh1wux8SJE7Fnzx707t1b0LFgwQKEhITg3r17MDExwdy5c1G1alVMnToVGzZswKJFi3DixAmYmpoCUBYI3bp1K3r16oXJkycLYy5fvgwtLS3s2LEDK1euRM2aNbFs2bJijwUAvvnmGzRt2lTQsXjxYly+fBkaGhoIDg7G6tWr4eDggL/++gsbNmxAcHAwTp06BRMTExARNmzYgCVLlqBr166YNGkSJkyYgHLlyiEhIQEuLi6IiYnBnj17ULt2baxZswYTJ06Erq4u4uPj4erqis6dO+PAgQOYO3cuevTogcmTJ6uMcXJygqurKxwdHWFnZ4dbt26p6fDy8sL8+fPx999/o0+fPsI6dHR0kJKSAmtra7Rt2xZ//PEHbG1tMWXKFIwfPx56enpISUmBk5MTvLy8sGDBAuzYsQM//PCDoENfXx9paWlwdHTEixcvYGhoiH379sHZ2VltrS4uLujWrRtGjBgBIsKaNWswfvx46OvrQyaTwcrKCpGRkXj58iUiIiLg4eGBSZMmYeLEidDW1sbLly/RtGlTeHh4YOvWrdiyZQtatWqFSpUq4dmzZ2jUqBEiIyNhbm4OqVSKixcvwtraGtbW1oiKioKLiwtu3bqFadOm4e+//8b169ehq6sLmUyGSpUqCWNu3rwJPz8/eHp6QktLC506dVLRcefOHYwePRrz589HYmIiLCwsUFBQgIoVKyIyMlKoWdK3b19Ur14dAQEBUCgUsLS0RHR0NFq2bImbN28iICAAgYGBiIuLg6WlpaDj2bNncHZ2xsOHD2FhYQFtbW2cOXOm2GOZOXMmpFIpQkJCcPz4cRQUFMDS0hLPnj1Dhw4dEBYWhtzcXMTExKBNmzYIDw+HTCaDjY0Nnjx5Ajc3N9y4cQPjx4+Hp6cntLW1ERISgvDwcKGQadu2bZGQkAB7e3tUrFgRTZs2LbPPcA6bbdu2oV+/fli5ciWcnJwQHByM7du348GDB2q1Jb4EsrKyhHbxDg4OWLBgAdq0aQMzMzPY2toiMDAQc+fOxZ9//gk7OztMnjwZt2/fRnh4+BcTVj948GBs3rwZe/fuxVdffSVsNzY2hp6eHgDAz88Phw4dwvr162FkZCSk0BZNA/3cCQgIQMeOHWFra4vMzExs3rwZgYGBOHr0KNq1a8dtxKB169Zo1KgRgoODAfBrifOZ8MHcKpwSKamt5+fGhQsXyMzMjEaMGEE9evRQeTuTkZFBo0ePJmNjY/L396cePXrQpk2bVOanpKSQl5cXmZqaCjpeHzN58mQCQH5+fsXKb9++TbVq1VLRURjCnZ6eTgcOHFBb5/r161V0PHz4UE1H0f1kZmbS2LFjRY+FSJk+VHQ/GzduFGShoaE0cuRIGjdunMqYv/76S0XHxYsXycLCgh48eCBs69WrFy1atIiIiB4/fkxOTk4qUSq9evWi//3vf0SkjHY5deoUubm5MccURm4UfUteVJ6QkCC0HHtdx7Jly4Tjadq0KXMfSUlJdPLkyWJ1BAcHE5Ey7UTsWJ49e0anT5+m1q1bq40ptEd0dLToOhITE+n48ePk7OxMOTk5RERUvXp1mjhxIq1atYp69uxJU6ZMIRcXF0Feo0YNmjhxIq1Zs4Z8fHxo8uTJFB0draLj9THjx4+nxo0bU2pqarHySZMm0aVLl0R1DB06VHQdU6dOpQcPHhR7LH/88Qf17NmTFixYQNHR0aJ6/Pz8ipWvWrWKfHx8aN68eWo6CvezevVq8vHxoWnTphGRMsKpU6dOdPToUdq9ezc5OztTzZo1hev3zJkz1KlTJzp27Bjt3r2bXFxcyN7eXkjLkclkzDF37tyh58+f07Fjx1Tkzs7OZG9vT6dOnaLo6GjKzc1V01G4jsKWtKx9XLp0ibKysigvL08YU3gsTk5OVLNmTbp//76ojsIWj8WNcXR0pJo1a6qkwLy+n8LjOXToEJmamgoRXF27dqWgoCBatmwZDRo0iObOnUuc98+SJUvI1taWtLW1ycnJSSX98Evj9OnTBEDtT2H6lkKhoMmTJ5OlpSXp6OiQu7s7PXz48MMu+j1TnH0A0Lp164Qxr169osGDB5OpqSnp6+tTt27dhJbxXwqFKara2tpkYWFB7u7uKhGm3EbFU7QVLBG3E+fzgDs3OB8NISEhNGHCBIqPj6ctW7ZQv3796KeffqIzZ84QkbI+w6hRowR5//79acCAAcLDwN69e2nHjh0qOl4fs3DhQvLz82PKd+/eTVu3blXR8eOPP9JPP/1EV69eJSJlCs6IESOYOg4ePKimo1+/fjRgwADhWGbOnCl6LOvXr6eDBw9SQECAypj+/fvT+fPnhePdt2+f2lqL6jlw4AAdP36csrKyBDufO3eOfH19iUiZjz9t2jQV+fnz5wV5x44dae3atXTnzh3mGE9PT5o1axZT3qFDB1q3bp2ajnPnztHAgQOJiKhTp040ffr0t9JR2mPp1KmTkCIgtp+S1rF27VohlSIlJUWlBkJsbCx169aNwsPDi5XHxcVR165dKSkpqUQdhQ/0xenw9vamhIQEpo7CMWWxjvj4+LfeT2xsrFB7RkxH4VqIiJYtW0ZnzpyhtLQ0srW1pYCAAPr555+FsNjX5RMnTlS5P4sbM2HCBPrpp5/oypUrTB2+vr6CnKXD19dXeBh9m3WU5lh8fX1VQoCLW8fPP/8sutbCtezZs4e6d+9OZmZmKnVGkpKSqHPnzhQTE0McDofD4XA4nwvcucH5qCjMn8/Pz6cHDx7QokWLqH///tSmTRuqUqWKmnzx4sXUv39/cnd3Jxsbm2J1FI5p06YNVa5cmSn38PBg6ggODqYff/yR3N3dqWrVqqLrqFy5suixtG3bVvRYPDw8qEqVKkwdP/74I7Vt25ZsbW1Fj7fQJiUVrC1NQdt3qWPu3LkfxTreRAeLwqiOt5V/Sjre1X7u3LlDw4cPJxcXFxo5ciQRkUo0Q0ly1phCx2Jp5G+7jrLQUZpjedMxJRWR5nA4HA6Hw/kc4M4NzkfN651l3lT+OetgFYEtjR6xgrWlkXMd6oh1MCqN/FPS8a73U1LHp5LkX5qO0o4hKrmINIfD4XA4HM6nCnducD56SuosU5L8S9NRmjH379+niRMnvrWc61ClpA5Gpelw9KnoeF/7KanjU2k6Qn1JOkozRqFQ0LNnz4QaMhwOh8PhcDifE7xbCuejp6TOMiXJvzQdpR2jUCgglUrfWs51qEMldA8qSf4p6Xif++FwOBwOh8PhcEqCOzc4HA6Hw+FwOBwOh8PhfNKIv4bkcDgcDofD4XA4HA6Hw/nI4c4NDofD4XA4HA6Hw+FwOJ803LnB4XA4HA6Hw+FwOBwO55OGOzc4HA6Hw+FwOBwOh8PhfNJw5waHw+FwOBwOh8PhcDicTxru3OBwOBwOh8PhcDgcDofzScOdGxwOh8PhcDgcDofD4XA+abhzg8PhcDgcDofD4XA4HM4nDXducDgcDofD4XA4HA6Hw/mk+T+4C954z/CrvQAAAABJRU5ErkJggg==",
+ "text/plain": [
+ ""
+ ]
+ },
+ "metadata": {},
+ "output_type": "display_data"
+ }
+ ],
+ "source": [
+ "fig, axes = plt.subplots(1, 2, figsize=(11, 3.5))\n",
+ "for roi in range(min(8, condition_mean_response.shape[1])):\n",
+ " axes[0].plot(range(len(conditions)), condition_mean_response[:, roi], marker='o', ms=4)\n",
+ "axes[0].set_xticks(range(len(conditions)))\n",
+ "axes[0].set_xticklabels([str(c) for c in conditions], rotation=60, fontsize=7)\n",
+ "axes[0].set_ylabel('Mean response'); axes[0].set_title('Tuning curves, 8 cells')\n",
+ "color_limit = np.nanpercentile(np.abs(condition_mean_response), 98)\n",
+ "im = axes[1].imshow(condition_mean_response.T, aspect='auto', interpolation='nearest', cmap='RdBu_r', vmin=-color_limit, vmax=color_limit)\n",
+ "axes[1].set_ylabel('Cell'); axes[1].set_title('Tuning, all cells')\n",
+ "plt.colorbar(im, ax=axes[1], label='Mean response')\n",
+ "plt.tight_layout(); plt.show()"
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "6dfbf7ad",
+ "metadata": {},
+ "source": [
+ "\n",
+ "\n",
+ "**Exercise:** How many numbers make up one neuron's tuning curve?\n",
+ "\n",
+ "That is how many paired observations each signal correlation gets. Write it down.\n",
+ "\n",
+ "
"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 44,
+ "id": "7ff2650b",
+ "metadata": {},
+ "outputs": [
+ {
+ "name": "stdout",
+ "output_type": "stream",
+ "text": [
+ "numbers per tuning curve: 50\n",
+ "trials available for noise correlations: 620\n"
+ ]
+ }
+ ],
+ "source": [
+ "print('numbers per tuning curve:', condition_mean_response.shape[0])\n",
+ "print('trials available for noise correlations:', trial_response_matrix.shape[0])"
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "d3fe7dda",
+ "metadata": {},
+ "source": [
+ "\n",
+ "\n",
+ "
Step 4: residuals — look before correlating \n",
+ "\n",
+ "Subtract **each condition's own mean**, not the grand mean. Subtracting the grand mean would leave\n",
+ "the differences between conditions in the residuals, making your \"noise\" correlation partly a signal\n",
+ "correlation.\n",
+ "\n",
+ ""
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 45,
+ "id": "415fe1c4",
+ "metadata": {},
+ "outputs": [
+ {
+ "name": "stdout",
+ "output_type": "stream",
+ "text": [
+ "residuals shape: (620, 111)\n",
+ "mean of residuals (should be ~0): 1.22e-10\n"
+ ]
+ }
+ ],
+ "source": [
+ "residuals = trial_response_matrix.copy().astype(float)\n",
+ "for c in conditions:\n",
+ " m = condition_labels == c\n",
+ " residuals[m] -= trial_response_matrix[m].mean(axis=0)\n",
+ "print('residuals shape:', residuals.shape)\n",
+ "print('mean of residuals (should be ~0):', round(float(residuals.mean()), 12))"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 46,
+ "id": "dde4cee7",
+ "metadata": {},
+ "outputs": [
+ {
+ "data": {
+ "image/png": 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",
+ "text/plain": [
+ ""
+ ]
+ },
+ "metadata": {},
+ "output_type": "display_data"
+ }
+ ],
+ "source": [
+ "roi = example_roi if example_roi < trial_response_matrix.shape[1] else 0\n",
+ "fig, axes = plt.subplots(1, 2, figsize=(11, 3.2), sharey=True)\n",
+ "axes[0].plot(trial_response_matrix[:, roi], '.', ms=3, alpha=0.4, color='teal'); axes[0].set_title('Raw responses')\n",
+ "axes[1].plot(residuals[:, roi], '.', ms=3, alpha=0.4, color='crimson'); axes[1].set_title('Residuals')\n",
+ "for ax in axes:\n",
+ " ax.axhline(0, color='k', lw=0.5); ax.set_xlabel('Trial')\n",
+ "axes[0].set_ylabel('Response')\n",
+ "plt.tight_layout(); plt.show()"
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "fc28dc8b",
+ "metadata": {},
+ "source": [
+ "\n",
+ "\n",
+ "
Step 5: correlate \n",
+ "\n",
+ "`np.corrcoef` correlates **rows**, so transpose to get cells rather than trials. Getting this\n",
+ "backwards produces a plausible matrix of entirely the wrong thing — check the output shape\n",
+ "against the number of cells.\n",
+ "\n",
+ ""
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 47,
+ "id": "75007877",
+ "metadata": {},
+ "outputs": [
+ {
+ "name": "stdout",
+ "output_type": "stream",
+ "text": [
+ "cells: 111 -> unique pairs: 6105\n",
+ "signal correlation: mean +0.0395 (50 observations per pair)\n",
+ "noise correlation: mean +0.0174 (620 observations per pair)\n"
+ ]
+ }
+ ],
+ "source": [
+ "signal_corr_matrix = np.corrcoef(condition_mean_response.T)\n",
+ "noise_corr_matrix = np.corrcoef(residuals.T)\n",
+ "pairs = np.triu_indices(trial_response_matrix.shape[1], k=1)\n",
+ "signal_values = signal_corr_matrix[pairs]; noise_values = noise_corr_matrix[pairs]\n",
+ "print(f'cells: {trial_response_matrix.shape[1]} -> unique pairs: {len(signal_values)}')\n",
+ "print(f'signal correlation: mean {np.nanmean(signal_values):+.4f} ({condition_mean_response.shape[0]} observations per pair)')\n",
+ "print(f'noise correlation: mean {np.nanmean(noise_values):+.4f} ({trial_response_matrix.shape[0]} observations per pair)')"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 48,
+ "id": "f0c7503f",
+ "metadata": {},
+ "outputs": [
+ {
+ "data": {
+ "image/png": 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",
+ "text/plain": [
+ ""
+ ]
+ },
+ "metadata": {},
+ "output_type": "display_data"
+ }
+ ],
+ "source": [
+ "fig, axes = plt.subplots(1, 3, figsize=(14, 3.8))\n",
+ "for ax, C, name in [(axes[0], signal_corr_matrix, 'Signal'), (axes[1], noise_corr_matrix, 'Noise')]:\n",
+ " color_limit = np.nanpercentile(np.abs(C[pairs]), 98)\n",
+ " im = ax.imshow(C, interpolation='nearest', cmap='RdBu_r', vmin=-color_limit, vmax=color_limit)\n",
+ " ax.set_title(f'{name} correlation'); plt.colorbar(im, ax=ax)\n",
+ "axes[2].plot(signal_values, noise_values, '.', ms=2, alpha=0.2, color='teal')\n",
+ "axes[2].set_xlabel('Signal correlation'); axes[2].set_ylabel('Noise correlation')\n",
+ "axes[2].axhline(0, color='k', lw=0.5); axes[2].axvline(0, color='k', lw=0.5)\n",
+ "plt.tight_layout(); plt.show()"
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "b426fa0f",
+ "metadata": {},
+ "source": [
+ "\n",
+ "\n",
+ "
Is this result trustworthy? \n",
+ "\n",
+ "Every number so far is a point estimate with no error bar. The single most useful check: **would you\n",
+ "get the same answer with half the data?**\n",
+ "\n",
+ "Split trials in half at random, compute the correlations on each half separately, and correlate the\n",
+ "two halves' answers. Split **within each condition** so both halves see every condition.\n",
+ "\n",
+ "Three outcomes, and all three are informative:\n",
+ "\n",
+ "- **One high, one low** — trust the high one, and say why the other is not trustworthy.\n",
+ "- **Both high** — you have enough data for both; proceed.\n",
+ "- **Both near zero** — report that. It usually means the condition variable you chose does not\n",
+ " organise these neurons' responses, however well-balanced it looked in the inventory. That is a\n",
+ " real result about your dataset, and it is a better README than a matrix you cannot defend.\n",
+ "\n",
+ ""
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "650615b8",
+ "metadata": {},
+ "source": [
+ "\n",
+ "\n",
+ "**Exercise:** Before running it — which do you expect to be more reliable, signal or\n",
+ "noise correlations? Look back at the observation counts you wrote down.\n",
+ "\n",
+ "
"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 49,
+ "id": "b183a126",
+ "metadata": {},
+ "outputs": [],
+ "source": [
+ "def signal_and_noise_correlations(responses, labels):\n",
+ " \"\"\"Signal and noise correlation matrices from a set of trials.\n",
+ "\n",
+ " responses : (n_trials, n_cells) one response value per trial per cell\n",
+ " labels : (n_trials,) which condition each trial belongs to\n",
+ "\n",
+ " Signal correlation = do two cells prefer the same conditions?\n",
+ " Noise correlation = do two cells co-vary trial to trial WITHIN a\n",
+ " condition, once the condition mean is removed?\n",
+ " \"\"\"\n",
+ " conditions = np.unique(labels)\n",
+ "\n",
+ " # TUNING: one row per condition, holding that condition's mean response for\n",
+ " # every cell. Averaging over trials is what removes trial-to-trial noise\n",
+ " # and leaves the stimulus preference -- the \"signal\".\n",
+ " condition_means = np.vstack([responses[labels == c].mean(axis=0)\n",
+ " for c in conditions])\n",
+ "\n",
+ " # RESIDUALS: each trial minus its own condition's mean. What remains is\n",
+ " # everything the condition does NOT explain -- the \"noise\". Subtracting the\n",
+ " # condition mean is essential: skip it and the condition structure leaks\n",
+ " # into the noise matrix and inflates it.\n",
+ " residuals = responses.astype(float).copy()\n",
+ " for c in conditions:\n",
+ " in_condition = labels == c\n",
+ " residuals[in_condition] -= responses[in_condition].mean(axis=0)\n",
+ "\n",
+ " # .T because np.corrcoef correlates ROWS: we want cell-by-cell matrices,\n",
+ " # and cells are the columns of both arrays.\n",
+ " #\n",
+ " # Note the very different sample sizes feeding these two matrices: signal\n",
+ " # is estimated from len(conditions) numbers per cell, noise from\n",
+ " # len(labels) trials. That asymmetry is why they differ so much in\n",
+ " # reliability even though both render as equally convincing heatmaps.\n",
+ " return np.corrcoef(condition_means.T), np.corrcoef(residuals.T)\n"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 50,
+ "id": "d9e41a9f",
+ "metadata": {},
+ "outputs": [
+ {
+ "name": "stdout",
+ "output_type": "stream",
+ "text": [
+ "split-half reliability (agreement between two independent halves)\n",
+ " signal: 0.097\n",
+ " noise: 0.222\n"
+ ]
+ }
+ ],
+ "source": [
+ "def split_half_reliability(responses, labels, n_iter=10, seed=0):\n",
+ " \"\"\"How reproducible are the correlation matrices from independent trials?\n",
+ "\n",
+ " Splits the trials into two halves, computes the correlation matrices from\n",
+ " each half separately, and asks how well the two agree. A high value means\n",
+ " the structure is real; near zero means you are looking at noise.\n",
+ "\n",
+ " Returns (signal_reliability, noise_reliability) as Spearman correlations\n",
+ " averaged over n_iter random splits.\n",
+ " \"\"\"\n",
+ " rng = np.random.default_rng(seed)\n",
+ "\n",
+ " # Indices of the upper triangle, excluding the diagonal: the unique cell\n",
+ " # pairs. Including the diagonal (always 1.0) would inflate the agreement.\n",
+ " upper_triangle = np.triu_indices(responses.shape[1], k=1)\n",
+ "\n",
+ " signal_scores, noise_scores = [], []\n",
+ " for _ in range(n_iter):\n",
+ " half_a, half_b = [], []\n",
+ " # Split WITHIN each condition, not across all trials at once, so both\n",
+ " # halves see every condition. A blind split could leave a condition\n",
+ " # entirely in one half, making its tuning undefined in the other.\n",
+ " for c in np.unique(labels):\n",
+ " idx = rng.permutation(np.flatnonzero(labels == c))\n",
+ " n_half = len(idx) // 2\n",
+ " if n_half < 1:\n",
+ " continue # too few trials to split\n",
+ " half_a.append(idx[:n_half])\n",
+ " half_b.append(idx[n_half:2 * n_half])\n",
+ " a, b = np.concatenate(half_a), np.concatenate(half_b)\n",
+ "\n",
+ " # Same computation on two disjoint trial sets.\n",
+ " corr_a = signal_and_noise_correlations(responses[a], labels[a])\n",
+ " corr_b = signal_and_noise_correlations(responses[b], labels[b])\n",
+ "\n",
+ " # Spearman rather than Pearson: we care whether the same PAIRS come out\n",
+ " # ranked as most/least correlated, not whether values match exactly.\n",
+ " signal_scores.append(stats.spearmanr(corr_a[0][upper_triangle],\n",
+ " corr_b[0][upper_triangle],\n",
+ " nan_policy='omit').statistic)\n",
+ " noise_scores.append(stats.spearmanr(corr_a[1][upper_triangle],\n",
+ " corr_b[1][upper_triangle],\n",
+ " nan_policy='omit').statistic)\n",
+ " return float(np.mean(signal_scores)), float(np.mean(noise_scores))\n",
+ "\n",
+ "signal_reliability, noise_reliability = split_half_reliability(trial_response_matrix, condition_labels)\n",
+ "print('split-half reliability (agreement between two independent halves)')\n",
+ "print(f' signal: {signal_reliability:.3f}')\n",
+ "print(f' noise: {noise_reliability:.3f}')"
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "b060a99a",
+ "metadata": {},
+ "source": [
+ "\n",
+ "\n",
+ "
Does the signal you chose change the answer? \n",
+ "\n",
+ "Everything so far used one representation of activity. If your dataset provides a second one, repeat\n",
+ "the whole chain on it and compare the numbers that matter. If it provides only one, note that and\n",
+ "move on.\n",
+ "\n",
+ "To repeat the chain you need the response-matrix construction as a reusable function rather than a\n",
+ "one-off block — so wrap it, the same way you wrapped the correlations.\n",
+ "\n",
+ ""
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 51,
+ "id": "7b3b1433",
+ "metadata": {},
+ "outputs": [],
+ "source": [
+ "def trial_by_cell_responses(A):\n",
+ " \"\"\"Build the (n_trials, n_cells) baseline-subtracted response matrix.\n",
+ "\n",
+ " One number per trial per cell: mean activity in the response window minus\n",
+ " mean activity in the baseline window. Every correlation below is computed\n",
+ " from this matrix, so both window choices propagate into every later result.\n",
+ " \"\"\"\n",
+ " response_rows = []\n",
+ " for t0 in all_onset_times:\n",
+ " # Boolean masks selecting the samples in each window for this trial.\n",
+ " # >= start and < end so the two windows never share a sample.\n",
+ " in_response = (timestamps >= t0 + response_window[0]) & (timestamps < t0 + response_window[1])\n",
+ " in_baseline = (timestamps >= t0 + baseline_window[0]) & (timestamps < t0 + baseline_window[1])\n",
+ "\n",
+ " # nanmean, not mean: a single all-NaN cell would otherwise propagate\n",
+ " # NaN across the whole row and silently cost you every trial.\n",
+ " # A trial at the very start of the recording can have an empty\n",
+ " # baseline window -- fill it with NaN and drop it below.\n",
+ " response_rows.append(np.nanmean(A[in_response], axis=0) - np.nanmean(A[in_baseline], axis=0)\n",
+ " if in_response.sum() and in_baseline.sum()\n",
+ " else np.full(A.shape[1], np.nan))\n",
+ "\n",
+ " responses = np.array(response_rows)\n",
+ "\n",
+ " # Drop trials with any missing cell. Report the count if it is not zero:\n",
+ " # trials vanishing here is exactly the kind of silent loss to check for.\n",
+ " return responses[~np.isnan(responses).any(axis=1)]\n"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 52,
+ "id": "c096bf9e",
+ "metadata": {},
+ "outputs": [
+ {
+ "data": {
+ "text/html": [
+ "\n",
+ "\n",
+ "
\n",
+ " \n",
+ " \n",
+ " \n",
+ " signal_type \n",
+ " frac_zero_trials \n",
+ " signal_mean \n",
+ " noise_mean \n",
+ " signal_reliability \n",
+ " noise_reliability \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " 0 \n",
+ " dff \n",
+ " 0.0 \n",
+ " 0.0395 \n",
+ " 0.0174 \n",
+ " 0.097 \n",
+ " 0.222 \n",
+ " \n",
+ " \n",
+ "
\n",
+ "
"
+ ],
+ "text/plain": [
+ " signal_type frac_zero_trials signal_mean noise_mean signal_reliability noise_reliability\n",
+ "0 dff 0.0 0.0395 0.0174 0.097 0.222"
+ ]
+ },
+ "execution_count": 52,
+ "metadata": {},
+ "output_type": "execute_result"
+ }
+ ],
+ "source": [
+ "signals = [('dff', activity)]\n",
+ "if activity_events is not None:\n",
+ " signals.append(('events', activity_events))\n",
+ "response_rows = []\n",
+ "for label_s, A in signals:\n",
+ " R_s = trial_by_cell_responses(A)\n",
+ " lab_s = condition_labels[:R_s.shape[0]]\n",
+ " signal_corr, noise_corr = signal_and_noise_correlations(R_s, lab_s)\n",
+ " upper_triangle = np.triu_indices(R_s.shape[1], k=1)\n",
+ " rs, rn = split_half_reliability(R_s, lab_s)\n",
+ " response_rows.append({'signal_type': label_s,\n",
+ " 'frac_zero_trials': round(float((R_s == 0).mean()), 3),\n",
+ " 'signal_mean': round(float(np.nanmean(signal_corr[upper_triangle])), 4),\n",
+ " 'noise_mean': round(float(np.nanmean(noise_corr[upper_triangle])), 4),\n",
+ " 'signal_reliability': round(rs, 3),\n",
+ " 'noise_reliability': round(rn, 3)})\n",
+ "pd.DataFrame(response_rows)"
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "4331f937",
+ "metadata": {},
+ "source": [
+ "\n",
+ "\n",
+ "One column may not be the whole condition. \n",
+ "\n",
+ "A column can look like a clean condition variable — many levels, perfectly balanced —\n",
+ "while the stimulus varied in some other way at the same time. Two trials sharing that column's\n",
+ "value are then not repeats of the same thing, and averaging them together destroys the tuning you\n",
+ "were trying to measure.\n",
+ "\n",
+ "Receptive-field mapping is the classic case: orientation is balanced, but the stimulus also moves\n",
+ "around the screen, so \"144 repeats of 45°\" is really a handful of repeats at each of many\n",
+ "positions. The same trap appears whenever a design crosses two factors and you only notice one.\n",
+ "\n",
+ "Check for it by asking what else varies across the trials you just called identical. Group by your\n",
+ "condition column, look at the other columns within a group, and see whether they are constant. If\n",
+ "they are not, either restrict to one level of the other factor, or make the condition the\n",
+ "combination of both.\n",
+ "\n",
+ "
"
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "4b539b97",
+ "metadata": {},
+ "source": [
+ "\n",
+ "\n",
+ "**Exercise:** Signal correlations need a condition that repeats. Does your dataset have\n",
+ "one?\n",
+ "\n",
+ "Inventory the candidate columns: how many distinct values, how many repeats, how balanced.\n",
+ "\n",
+ "Then answer **two separate questions**, because they can disagree:\n",
+ "\n",
+ "1. **Is the analysis possible?** Does some column have enough conditions with enough repeats?\n",
+ "2. **Is it meaningful?** Does that column label something you would expect neurons to be tuned\n",
+ " *to*, in a way that a correlation across condition means would capture?\n",
+ "\n",
+ "A column can pass the first test and fail the second. State a verdict on both, and check it against\n",
+ "your reliability numbers.\n",
+ "\n",
+ "
"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 53,
+ "id": "c66a5bf3",
+ "metadata": {},
+ "outputs": [
+ {
+ "data": {
+ "text/html": [
+ "\n",
+ "\n",
+ "
\n",
+ " \n",
+ " \n",
+ " \n",
+ " column \n",
+ " n_conditions \n",
+ " min_reps \n",
+ " max_reps \n",
+ " balance \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " 4 \n",
+ " closest_roi \n",
+ " 50 \n",
+ " 22 \n",
+ " 81 \n",
+ " 0.27 \n",
+ " \n",
+ " \n",
+ " 3 \n",
+ " group_index \n",
+ " 50 \n",
+ " 22 \n",
+ " 81 \n",
+ " 0.27 \n",
+ " \n",
+ " \n",
+ " 2 \n",
+ " laser_y \n",
+ " 47 \n",
+ " 22 \n",
+ " 111 \n",
+ " 0.20 \n",
+ " \n",
+ " \n",
+ " 1 \n",
+ " laser_x \n",
+ " 45 \n",
+ " 22 \n",
+ " 166 \n",
+ " 0.13 \n",
+ " \n",
+ " \n",
+ " 0 \n",
+ " stimulus_name \n",
+ " 2 \n",
+ " 620 \n",
+ " 1947 \n",
+ " 0.32 \n",
+ " \n",
+ " \n",
+ "
\n",
+ "
"
+ ],
+ "text/plain": [
+ " column n_conditions min_reps max_reps balance\n",
+ "4 closest_roi 50 22 81 0.27\n",
+ "3 group_index 50 22 81 0.27\n",
+ "2 laser_y 47 22 111 0.20\n",
+ "1 laser_x 45 22 166 0.13\n",
+ "0 stimulus_name 2 620 1947 0.32"
+ ]
+ },
+ "execution_count": 53,
+ "metadata": {},
+ "output_type": "execute_result"
+ }
+ ],
+ "source": [
+ "response_rows = []\n",
+ "for column in events.columns:\n",
+ " values = events[column].dropna()\n",
+ " if len(values) == 0:\n",
+ " continue\n",
+ " try:\n",
+ " n_conditions = values.nunique()\n",
+ " except TypeError:\n",
+ " continue\n",
+ " if not (2 <= n_conditions <= 200):\n",
+ " continue\n",
+ " counts = values.value_counts()\n",
+ " response_rows.append({'column': column, 'n_conditions': int(n_conditions),\n",
+ " 'min_reps': int(counts.min()), 'max_reps': int(counts.max()),\n",
+ " 'balance': round(counts.min() / counts.max(), 2)})\n",
+ "\n",
+ "pd.DataFrame(response_rows).sort_values('n_conditions', ascending=False)"
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "e3e56e03",
+ "metadata": {},
+ "source": [
+ "---"
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "c633f716",
+ "metadata": {},
+ "source": [
+ "\n",
+ "\n",
+ "
Summary \n",
+ "\n",
+ "The process \n",
+ "\n",
+ "1. **Find out what is in the file** before analyzing it — and check that the dataset supports\n",
+ " your question. Sometimes the answer is no.\n",
+ "2. **Plot the data after each transformation.** Single trials before averages; tuning curves before\n",
+ " correlations.\n",
+ "3. **Name every decision.** Event subset, condition column, response window, baseline. Each is a\n",
+ " fork, and each belongs in your methods.\n",
+ "4. **Try to break your own result.** Split the data in half and see if the answer survives.\n",
+ "5. **Let the dataset answer back.** If the check says your result is noise, or the dataset has no\n",
+ " variable that supports your question, that is the finding. Report it rather than reaching for the\n",
+ " analysis you planned to run.\n",
+ "\n",
+ "Traps this notebook demonstrated \n",
+ "\n",
+ "| trap | how you catch it |\n",
+ "| --- | --- |\n",
+ "| A result from few observations looks like one from many | split-half reliability |\n",
+ "| A well-balanced condition variable that means nothing | reliability, not the inventory |\n",
+ "| A condition column that hides a second varying factor | group by it, check what else moves |\n",
+ "| Analyzing units that should have been dropped | select on quality columns, and say so |\n",
+ "| A helper function silently drops data | compare output shape to input |\n",
+ "| A column exists but carries no information | check that it actually varies |\n",
+ "| One bad trial turns every cell's score into NaN | count your NaNs; use `nanmean` |\n",
+ "| Epoch comparisons confounded with time and behavior | check durations, order, behavior |\n",
+ "| An example cell chosen to look good | state your selection rule |\n",
+ "| Data looks absent but is stored elsewhere | look in every container first |\n",
+ "| An index from an earlier cell after reshaping the data | re-derive indices, never carry them |\n",
+ "\n",
+ "Why this matters \n",
+ "\n",
+ "You can generate an analysis faster than you can validate one. The only defense is to know your data\n",
+ "well enough that a wrong answer looks wrong to **you** — because it will not look wrong to the\n",
+ "code, and it will not look wrong on the plot.\n",
+ "\n",
+ ""
+ ]
+ }
+ ],
+ "metadata": {
+ "kernelspec": {
+ "display_name": "base",
+ "language": "python",
+ "name": "python3"
+ },
+ "language_info": {
+ "codemirror_mode": {
+ "name": "ipython",
+ "version": 3
+ },
+ "file_extension": ".py",
+ "mimetype": "text/x-python",
+ "name": "python",
+ "nbconvert_exporter": "python",
+ "pygments_lexer": "ipython3",
+ "version": "3.12.4"
+ }
+ },
+ "nbformat": 4,
+ "nbformat_minor": 5
+}
diff --git a/code/solutions/ProblemSet-Solutions-DynamicRouting.ipynb b/code/solutions/ProblemSet-Solutions-DynamicRouting.ipynb
new file mode 100644
index 0000000..c2c79d6
--- /dev/null
+++ b/code/solutions/ProblemSet-Solutions-DynamicRouting.ipynb
@@ -0,0 +1,6260 @@
+{
+ "cells": [
+ {
+ "cell_type": "markdown",
+ "id": "835d3761",
+ "metadata": {},
+ "source": [
+ "SWDB Problem Set: Becoming a Data Detective \n",
+ "From someone else's figure to your own analysis \n",
+ "SOLUTIONS — worked on the Dynamic Routing dataset (Neuropixels)
"
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "b76af5ad",
+ "metadata": {},
+ "source": [
+ "\n",
+ "\n",
+ "
How this problem set works \n",
+ "\n",
+ "This morning you explored a dataset and made figures. Those figures are now posted on Slack.\n",
+ "\n",
+ "**Your starting point is one of your classmates' figures.** Pick any figure from the channel, along\n",
+ "with the dataset it came from — ideally one you did *not* work on this morning.\n",
+ "\n",
+ "| Part | Task |\n",
+ "| --- | --- |\n",
+ "| 1 | Load their dataset and find the pieces the figure needs |\n",
+ "| 2 | Reproduce the figure, and interrogate what it shows |\n",
+ "| 3 | Align activity to event onsets: raster and PSTH |\n",
+ "| 4 | Signal and noise correlations, and whether to trust them |\n",
+ "\n",
+ "You already have the data-access skills for Part 1 from this morning's tutorial. This problem set is\n",
+ "about what comes after loading: **shaping data, and checking whether the result means anything.**\n",
+ "\n",
+ "**Deliverable:** a short README naming the figure and dataset you chose, the decisions you made at\n",
+ "each step, and an honest assessment of what your numbers do and do not support.\n",
+ "\n",
+ "Every dataset is different, and the notebook does not know which one you picked. The code\n",
+ "cells are prompts, not templates — you write what goes in them, using the access patterns from\n",
+ "this morning. Only a few things are given: the imports, and two helper functions from the tutorial.\n",
+ "\n",
+ "The differences you will run into are not cosmetic. Across the datasets in this workshop:\n",
+ "\n",
+ "- **Recording modality** — a continuous calcium signal in some, discrete spike times in\n",
+ " others. Spikes need binning before anything here applies.\n",
+ "- **Sampling rate** — from a few Hz to tens of kHz, which sets what timing you can resolve.\n",
+ "- **Number of neurons** — tens to thousands, which changes what is tractable in one pass.\n",
+ "- **Stimulus structure** — many conditions with few repeats, few conditions with many, or no\n",
+ " sensory stimulus at all.\n",
+ "- **What was recorded alongside** — running, licking, pupil, reward; some datasets have all of\n",
+ " it, some none.\n",
+ "- **Where things live in the file** — container and column names differ, and so does which\n",
+ " container holds the trial table.\n",
+ "\n",
+ "None of that is written on the outside of the file. **You have to look.** Part of each prompt is\n",
+ "deciding whether the analysis it asks for even applies to your dataset — and saying so when it\n",
+ "does not.\n",
+ "\n",
+ ""
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "a9965fde",
+ "metadata": {},
+ "source": [
+ "\n",
+ "\n",
+ "
Taking it slow: Analysis step by step \n",
+ "\n",
+ "You can now generate an analysis faster than you can check one. Ask an LLM for a correlation matrix\n",
+ "and you will have one in thirty seconds, beautifully formatted, with a colorbar.\n",
+ "\n",
+ "The problem is that a result computed on four trials can look exactly like a result computed on four\n",
+ "hundred. A bug can look exactly like a finding. A correlation computed in a window where nothing\n",
+ "happened can look exactly like a real effect.\n",
+ "\n",
+ "So the questions to keep asking are:\n",
+ "\n",
+ "- **What is actually in this file?** Not what you assume — what is there.\n",
+ "- **Does this dataset support the question I am asking?**\n",
+ "- **How is the data being transformed?** Plot the data after each step.\n",
+ "- **What would make this result wrong?** Name it before you see the answer.\n",
+ "\n",
+ ""
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "0dfe350b",
+ "metadata": {},
+ "source": [
+ "---"
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "b9da37e5",
+ "metadata": {},
+ "source": [
+ "\n",
+ "\n",
+ "
Part 1: Load the dataset and find the pieces you need \n",
+ "\n",
+ "Same access pattern as this morning: find your dataset's mount under /data, locate a\n",
+ "session's NWB file, then dot and bracket notation into the containers.\n",
+ "\n",
+ "**Your classmate's figure tells you what to look for.** Before you open anything, list the pieces the\n",
+ "figure needs — neural activity, plus whatever else it plots: a behavioral trace, epoch\n",
+ "boundaries, trial times, stimulus identity.\n",
+ "\n",
+ "Then find each one, and note the ones that turn out not to exist. **A piece being absent is a\n",
+ "finding about the dataset, not a failure.** Some datasets have no running wheel, no pupil camera, no\n",
+ "visual stimulus at all. You will build the figure from what is there.\n",
+ "\n",
+ ""
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 1,
+ "id": "50d8a203",
+ "metadata": {},
+ "outputs": [],
+ "source": [
+ "import os\n",
+ "\n",
+ "import numpy as np\n",
+ "import pandas as pd\n",
+ "import matplotlib.pyplot as plt\n",
+ "import pynwb\n",
+ "from scipy import stats\n",
+ "\n",
+ "pd.set_option('display.width', 200)\n",
+ "pd.set_option('display.max_columns', 30)\n",
+ "\n",
+ "data_dir = '/data'"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 2,
+ "id": "0a5cd672",
+ "metadata": {},
+ "outputs": [
+ {
+ "name": "stdout",
+ "output_type": "stream",
+ "text": [
+ "409828_V1DD_Filtered\n",
+ "416296_V1DD_Filtered\n",
+ "427836_V1DD_Filtered\n",
+ "438833_V1DD_Filtered\n",
+ "Neuropixels_Opto_ecephys_nwb_combined\n",
+ "Visual-Learning-SWDB\n",
+ "brain-computer-interface-v2\n",
+ "dynamicrouting_datacube\n",
+ "metadata\n"
+ ]
+ }
+ ],
+ "source": [
+ "for mount in sorted(os.listdir(data_dir)):\n",
+ " print(mount)"
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "34f16e31",
+ "metadata": {},
+ "source": [
+ "\n",
+ "\n",
+ "Start from the metadata table, not the file tree. Each dataset has a metadata CSV in\n",
+ "/code/metadata/ — one row per session, with subject, session type, date and the\n",
+ "asset name. Read that first and choose a session from it, because the filename alone will not tell you\n",
+ "which imaging stage or task condition you are looking at.\n",
+ "\n",
+ "Then build the path: the NWB lives inside that dataset's mount under /data/.\n",
+ "\n",
+ "
"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 3,
+ "id": "76df3e44",
+ "metadata": {},
+ "outputs": [
+ {
+ "name": "stdout",
+ "output_type": "stream",
+ "text": [
+ "(12, 12)\n",
+ "['project_name', '_id', 'name', 'subject_id', 'genotype', 'date_of_birth', 'age', 'sex', 'modality', 'session_date', 'session_start_time', 'session_end_time']\n"
+ ]
+ },
+ {
+ "data": {
+ "text/html": [
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+ "
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+ " \n",
+ " \n",
+ " \n",
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+ " name \n",
+ " subject_id \n",
+ " genotype \n",
+ " date_of_birth \n",
+ " age \n",
+ " sex \n",
+ " modality \n",
+ " session_date \n",
+ " session_start_time \n",
+ " session_end_time \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " 0 \n",
+ " Dynamic Routing \n",
+ " 897335f6-895c-455e-89c4-667d86a4304e \n",
+ " ecephys_662892_2023-08-24_14-28-28_nwb_2026-08... \n",
+ " 662892 \n",
+ " Sst-IRES-Cre/wt;Ai32(RCL-ChR2(H134R)_EYFP)/wt \n",
+ " 2022-12-24 \n",
+ " 243 \n",
+ " Female \n",
+ " ['Extracellular electrophysiology', 'Behavior'... \n",
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+ " 16:28:14.588745 \n",
+ " \n",
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+ " 1 \n",
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+ " ecephys_664851_2023-11-16_12-54-53_nwb_2026-08... \n",
+ " 664851 \n",
+ " Pvalb-IRES-Cre/wt;Ai32(RCL-ChR2(H134R)_EYFP)/wt \n",
+ " 2023-01-09 \n",
+ " 311 \n",
+ " Female \n",
+ " ['Extracellular electrophysiology', 'Behavior'... \n",
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+ " 12:54:53 \n",
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+ " \n",
+ " \n",
+ " 2 \n",
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+ " ecephys_667252_2023-09-28_15-00-38_nwb_2026-08... \n",
+ " 667252 \n",
+ " wt/wt \n",
+ " 2023-01-27 \n",
+ " 244 \n",
+ " Female \n",
+ " ['Extracellular electrophysiology', 'Behavior'... \n",
+ " 2023-09-28 \n",
+ " 15:00:38 \n",
+ " 17:03:03.333877 \n",
+ " \n",
+ " \n",
+ " 3 \n",
+ " Dynamic Routing \n",
+ " ffa07448-b91d-4bdf-b3ab-9e6f2c5a8b4d \n",
+ " ecephys_708016_2024-04-29_12-59-12_nwb_2026-08... \n",
+ " 708016 \n",
+ " Vip-IRES-Cre/wt;Ai32(RCL-ChR2(H134R)_EYFP)/wt \n",
+ " 2023-10-18 \n",
+ " 194 \n",
+ " Male \n",
+ " ['Extracellular electrophysiology', 'Behavior'... \n",
+ " 2024-04-29 \n",
+ " 12:59:12 \n",
+ " 15:00:31.755703 \n",
+ " \n",
+ " \n",
+ " 4 \n",
+ " Dynamic Routing \n",
+ " 9deb4162-9e9b-4ee7-b5e4-db804fd4fcd5 \n",
+ " ecephys_712815_2024-05-22_12-26-32_nwb_2026-08... \n",
+ " 712815 \n",
+ " wt/wt \n",
+ " 2023-11-17 \n",
+ " 187 \n",
+ " Female \n",
+ " ['Extracellular electrophysiology', 'Behavior'... \n",
+ " 2024-05-22 \n",
+ " 12:26:32 \n",
+ " 14:23:25.111009 \n",
+ " \n",
+ " \n",
+ "
\n",
+ "
"
+ ],
+ "text/plain": [
+ " project_name _id name subject_id genotype date_of_birth age sex \\\n",
+ "0 Dynamic Routing 897335f6-895c-455e-89c4-667d86a4304e ecephys_662892_2023-08-24_14-28-28_nwb_2026-08... 662892 Sst-IRES-Cre/wt;Ai32(RCL-ChR2(H134R)_EYFP)/wt 2022-12-24 243 Female \n",
+ "1 Dynamic Routing c4ec72da-c795-4da8-a498-3531a621ddc0 ecephys_664851_2023-11-16_12-54-53_nwb_2026-08... 664851 Pvalb-IRES-Cre/wt;Ai32(RCL-ChR2(H134R)_EYFP)/wt 2023-01-09 311 Female \n",
+ "2 Dynamic Routing 678d3a97-d1f2-4533-a7e0-1300fed47cfb ecephys_667252_2023-09-28_15-00-38_nwb_2026-08... 667252 wt/wt 2023-01-27 244 Female \n",
+ "3 Dynamic Routing ffa07448-b91d-4bdf-b3ab-9e6f2c5a8b4d ecephys_708016_2024-04-29_12-59-12_nwb_2026-08... 708016 Vip-IRES-Cre/wt;Ai32(RCL-ChR2(H134R)_EYFP)/wt 2023-10-18 194 Male \n",
+ "4 Dynamic Routing 9deb4162-9e9b-4ee7-b5e4-db804fd4fcd5 ecephys_712815_2024-05-22_12-26-32_nwb_2026-08... 712815 wt/wt 2023-11-17 187 Female \n",
+ "\n",
+ " modality session_date session_start_time session_end_time \n",
+ "0 ['Extracellular electrophysiology', 'Behavior'... 2023-08-24 14:28:28 16:28:14.588745 \n",
+ "1 ['Extracellular electrophysiology', 'Behavior'... 2023-11-16 12:54:53 14:46:25.481437 \n",
+ "2 ['Extracellular electrophysiology', 'Behavior'... 2023-09-28 15:00:38 17:03:03.333877 \n",
+ "3 ['Extracellular electrophysiology', 'Behavior'... 2024-04-29 12:59:12 15:00:31.755703 \n",
+ "4 ['Extracellular electrophysiology', 'Behavior'... 2024-05-22 12:26:32 14:23:25.111009 "
+ ]
+ },
+ "execution_count": 3,
+ "metadata": {},
+ "output_type": "execute_result"
+ }
+ ],
+ "source": [
+ "metadata = pd.read_csv(os.path.join(data_dir, 'metadata', 'dynamic_routing_metadata.csv'))\n",
+ "print(metadata.shape)\n",
+ "print(metadata.columns.tolist())\n",
+ "metadata.head()"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 4,
+ "id": "495bdec3",
+ "metadata": {},
+ "outputs": [
+ {
+ "data": {
+ "text/html": [
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+ " 712815 \n",
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+ " Sst-IRES-Cre/wt;Ai32(RCL-ChR2(H134R)_EYFP)/wt \n",
+ " 2023-11-23 \n",
+ " 260 \n",
+ " Male \n",
+ " ['Extracellular electrophysiology', 'Behavior'... \n",
+ " 2024-08-09 \n",
+ " 10:41:47 \n",
+ " 12:49:52.580059 \n",
+ " \n",
+ " \n",
+ " 6 \n",
+ " Dynamic Routing \n",
+ " da41c774-52be-4b7d-9235-d422280fd01d \n",
+ " ecephys_714748_2024-06-24_12-52-23_nwb_2026-08... \n",
+ " 714748 \n",
+ " Vip-IRES-Cre/wt;Ai32(RCL-ChR2(H134R)_EYFP)/wt \n",
+ " 2023-12-01 \n",
+ " 206 \n",
+ " Male \n",
+ " ['Extracellular electrophysiology', 'Behavior'... \n",
+ " 2024-06-24 \n",
+ " 12:52:23 \n",
+ " 14:59:27.907510 \n",
+ " \n",
+ " \n",
+ " 7 \n",
+ " Dynamic Routing \n",
+ " fb28d3a6-907e-41a6-93b1-dfbe6398f838 \n",
+ " ecephys_715710_2024-07-16_12-58-34_nwb_2026-08... \n",
+ " 715710 \n",
+ " Sst-IRES-Cre/wt;Ai32(RCL-ChR2(H134R)_EYFP)/wt \n",
+ " 2023-12-07 \n",
+ " 222 \n",
+ " Male \n",
+ " ['Extracellular electrophysiology', 'Behavior'... \n",
+ " 2024-07-16 \n",
+ " 12:58:34 \n",
+ " 15:05:31.280219 \n",
+ " \n",
+ " \n",
+ " 8 \n",
+ " Dynamic Routing \n",
+ " c79e8903-3af9-475d-a034-1ef5de4e4485 \n",
+ " ecephys_741137_2024-10-10_13-15-50_nwb_2026-08... \n",
+ " 741137 \n",
+ " wt/wt \n",
+ " 2024-03-19 \n",
+ " 205 \n",
+ " Male \n",
+ " ['Extracellular electrophysiology', 'Behavior'... \n",
+ " 2024-10-10 \n",
+ " 13:15:50 \n",
+ " 15:19:11.275413 \n",
+ " \n",
+ " \n",
+ " 9 \n",
+ " Dynamic Routing \n",
+ " 02d42cc2-b456-41e8-9692-3be0c5df8b8d \n",
+ " ecephys_742903_2024-10-23_14-12-23_nwb_2026-08... \n",
+ " 742903 \n",
+ " Vip-IRES-Cre/wt;Ai32(RCL-ChR2(H134R)_EYFP)/wt \n",
+ " 2024-05-16 \n",
+ " 160 \n",
+ " Female \n",
+ " ['Extracellular electrophysiology', 'Behavior'... \n",
+ " 2024-10-23 \n",
+ " 14:12:23 \n",
+ " 16:15:54.652646 \n",
+ " \n",
+ " \n",
+ " 10 \n",
+ " Dynamic Routing \n",
+ " 0386d97b-bafe-42cf-ad99-1c8b2401fc1d \n",
+ " ecephys_743199_2024-12-05_12-42-34_nwb_2026-08... \n",
+ " 743199 \n",
+ " VGAT-ChR2-YFP/wt \n",
+ " 2024-05-18 \n",
+ " 201 \n",
+ " Female \n",
+ " ['Extracellular electrophysiology', 'Behavior'... \n",
+ " 2024-12-05 \n",
+ " 12:42:34 \n",
+ " 14:39:42.445214 \n",
+ " \n",
+ " \n",
+ " 11 \n",
+ " Dynamic Routing \n",
+ " 39fd7f08-ec49-4d00-a58c-407511cc8b7a \n",
+ " ecephys_759434_2025-02-04_12-27-22_nwb_2026-08... \n",
+ " 759434 \n",
+ " VGAT-ChR2-YFP/wt \n",
+ " 2024-08-11 \n",
+ " 177 \n",
+ " Male \n",
+ " ['Extracellular electrophysiology', 'Behavior'... \n",
+ " 2025-02-04 \n",
+ " 12:27:22 \n",
+ " 14:24:31.241622 \n",
+ " \n",
+ " \n",
+ "
\n",
+ "
"
+ ],
+ "text/plain": [
+ " project_name _id name subject_id genotype date_of_birth age sex \\\n",
+ "0 Dynamic Routing 897335f6-895c-455e-89c4-667d86a4304e ecephys_662892_2023-08-24_14-28-28_nwb_2026-08... 662892 Sst-IRES-Cre/wt;Ai32(RCL-ChR2(H134R)_EYFP)/wt 2022-12-24 243 Female \n",
+ "1 Dynamic Routing c4ec72da-c795-4da8-a498-3531a621ddc0 ecephys_664851_2023-11-16_12-54-53_nwb_2026-08... 664851 Pvalb-IRES-Cre/wt;Ai32(RCL-ChR2(H134R)_EYFP)/wt 2023-01-09 311 Female \n",
+ "2 Dynamic Routing 678d3a97-d1f2-4533-a7e0-1300fed47cfb ecephys_667252_2023-09-28_15-00-38_nwb_2026-08... 667252 wt/wt 2023-01-27 244 Female \n",
+ "3 Dynamic Routing ffa07448-b91d-4bdf-b3ab-9e6f2c5a8b4d ecephys_708016_2024-04-29_12-59-12_nwb_2026-08... 708016 Vip-IRES-Cre/wt;Ai32(RCL-ChR2(H134R)_EYFP)/wt 2023-10-18 194 Male \n",
+ "4 Dynamic Routing 9deb4162-9e9b-4ee7-b5e4-db804fd4fcd5 ecephys_712815_2024-05-22_12-26-32_nwb_2026-08... 712815 wt/wt 2023-11-17 187 Female \n",
+ "5 Dynamic Routing 65c0b92b-02d1-479c-82dd-bf8ff10a9af1 ecephys_713655_2024-08-09_10-41-47_nwb_2026-08... 713655 Sst-IRES-Cre/wt;Ai32(RCL-ChR2(H134R)_EYFP)/wt 2023-11-23 260 Male \n",
+ "6 Dynamic Routing da41c774-52be-4b7d-9235-d422280fd01d ecephys_714748_2024-06-24_12-52-23_nwb_2026-08... 714748 Vip-IRES-Cre/wt;Ai32(RCL-ChR2(H134R)_EYFP)/wt 2023-12-01 206 Male \n",
+ "7 Dynamic Routing fb28d3a6-907e-41a6-93b1-dfbe6398f838 ecephys_715710_2024-07-16_12-58-34_nwb_2026-08... 715710 Sst-IRES-Cre/wt;Ai32(RCL-ChR2(H134R)_EYFP)/wt 2023-12-07 222 Male \n",
+ "8 Dynamic Routing c79e8903-3af9-475d-a034-1ef5de4e4485 ecephys_741137_2024-10-10_13-15-50_nwb_2026-08... 741137 wt/wt 2024-03-19 205 Male \n",
+ "9 Dynamic Routing 02d42cc2-b456-41e8-9692-3be0c5df8b8d ecephys_742903_2024-10-23_14-12-23_nwb_2026-08... 742903 Vip-IRES-Cre/wt;Ai32(RCL-ChR2(H134R)_EYFP)/wt 2024-05-16 160 Female \n",
+ "10 Dynamic Routing 0386d97b-bafe-42cf-ad99-1c8b2401fc1d ecephys_743199_2024-12-05_12-42-34_nwb_2026-08... 743199 VGAT-ChR2-YFP/wt 2024-05-18 201 Female \n",
+ "11 Dynamic Routing 39fd7f08-ec49-4d00-a58c-407511cc8b7a ecephys_759434_2025-02-04_12-27-22_nwb_2026-08... 759434 VGAT-ChR2-YFP/wt 2024-08-11 177 Male \n",
+ "\n",
+ " modality session_date session_start_time session_end_time \n",
+ "0 ['Extracellular electrophysiology', 'Behavior'... 2023-08-24 14:28:28 16:28:14.588745 \n",
+ "1 ['Extracellular electrophysiology', 'Behavior'... 2023-11-16 12:54:53 14:46:25.481437 \n",
+ "2 ['Extracellular electrophysiology', 'Behavior'... 2023-09-28 15:00:38 17:03:03.333877 \n",
+ "3 ['Extracellular electrophysiology', 'Behavior'... 2024-04-29 12:59:12 15:00:31.755703 \n",
+ "4 ['Extracellular electrophysiology', 'Behavior'... 2024-05-22 12:26:32 14:23:25.111009 \n",
+ "5 ['Extracellular electrophysiology', 'Behavior'... 2024-08-09 10:41:47 12:49:52.580059 \n",
+ "6 ['Extracellular electrophysiology', 'Behavior'... 2024-06-24 12:52:23 14:59:27.907510 \n",
+ "7 ['Extracellular electrophysiology', 'Behavior'... 2024-07-16 12:58:34 15:05:31.280219 \n",
+ "8 ['Extracellular electrophysiology', 'Behavior'... 2024-10-10 13:15:50 15:19:11.275413 \n",
+ "9 ['Extracellular electrophysiology', 'Behavior'... 2024-10-23 14:12:23 16:15:54.652646 \n",
+ "10 ['Extracellular electrophysiology', 'Behavior'... 2024-12-05 12:42:34 14:39:42.445214 \n",
+ "11 ['Extracellular electrophysiology', 'Behavior'... 2025-02-04 12:27:22 14:24:31.241622 "
+ ]
+ },
+ "execution_count": 4,
+ "metadata": {},
+ "output_type": "execute_result"
+ }
+ ],
+ "source": [
+ "metadata"
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "cd09d433",
+ "metadata": {},
+ "source": [
+ "\n",
+ "\n",
+ "**Exercise:** Which session does your classmate's figure come from? Use the table to find it\n",
+ "— subject, session type, date — and say what you filtered on.\n",
+ "\n",
+ "Look at what the table offers before you filter. How many subjects, how many session types, how many\n",
+ "sessions each? That inventory is the first thing you know about the dataset.\n",
+ "\n",
+ "**Then ask what kind of neurons you are recording from.** This is not a detail — it decides\n",
+ "what your population average means. Check the transgenic line, the virus, and any other metadata\n",
+ "describing what was labeled (`nwb.subject.genotype`, the imaging plane's `indicator`, the session\n",
+ "metadata table).\n",
+ "\n",
+ "- **Imaging.** You see only the cells expressing the calcium indicator. A pan-excitatory driver\n",
+ " gives you a very different population from an interneuron-specific one, and \"population activity\"\n",
+ " in each case means something different.\n",
+ "- **Electrophysiology.** A probe records whatever is near it, so the recording is not cell-type\n",
+ " specific by default. But a line or virus may still be present for **optotagging** — light\n",
+ " activation used to identify a targeted cell type among the recorded units. If so, there may be a\n",
+ " column marking which units were tagged.\n",
+ "\n",
+ "Write down what is labeled in your session, and say what population your averages are actually\n",
+ "averaging over.\n",
+ "\n",
+ "
"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 5,
+ "id": "3995769b",
+ "metadata": {},
+ "outputs": [
+ {
+ "name": "stdout",
+ "output_type": "stream",
+ "text": [
+ "1 sessions for this mouse\n",
+ "subject_id 714748\n",
+ "session_date 2024-06-24\n",
+ "genotype Vip-IRES-Cre/wt;Ai32(RCL-ChR2(H134R)_EYFP)/wt\n",
+ "name ecephys_714748_2024-06-24_12-52-23_nwb_2026-08...\n"
+ ]
+ }
+ ],
+ "source": [
+ "candidates = metadata[metadata.subject_id == 714748]\n",
+ "print(f'{len(candidates)} sessions for this mouse')\n",
+ "session = candidates.iloc[0]\n",
+ "show = [c for c in ['subject_id', 'session_id', 'session_date', 'genotype', 'name']\n",
+ " if c in candidates.columns]\n",
+ "print(session[show].to_string())"
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "15085858",
+ "metadata": {},
+ "source": [
+ "\n",
+ "\n",
+ "Now build the path. An NWB file is either a single .nwb file (HDF5) or a\n",
+ ".nwb.zarr directory , and datasets here are packaged by different groups — the\n",
+ "file may sit at the top of the mount or a few levels down. Search for it rather than hardcoding a\n",
+ "path, and check you got exactly one match.\n",
+ "\n",
+ "
"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 6,
+ "id": "e3cb59b2",
+ "metadata": {},
+ "outputs": [
+ {
+ "name": "stdout",
+ "output_type": "stream",
+ "text": [
+ "1 nwb file(s) detected: ['714748_2024-06-24.nwb.zarr']\n",
+ "/data/dynamicrouting_datacube/ecephys_714748_2024-06-24_12-52-23_nwb_2026-08-04_15-06-39/714748_2024-06-24.nwb.zarr\n"
+ ]
+ }
+ ],
+ "source": [
+ "dataset_dir = os.path.join(data_dir, 'dynamicrouting_datacube')\n",
+ "session_dir = os.path.join(dataset_dir, session['name'])\n",
+ "\n",
+ "# One session directory holds one NWB store. Match on 'nwb' in the name to catch\n",
+ "# both forms -- a .nwb file and a zarr directory -- but exclude sidecar files:\n",
+ "# assets often ship an 'nwb_contents.json' next to the store itself.\n",
+ "nwb_file = [path for path in os.listdir(session_dir)\n",
+ " if 'nwb' in path and not path.endswith('.json')]\n",
+ "print(len(nwb_file), 'nwb file(s) detected:', nwb_file)\n",
+ "\n",
+ "assert len(nwb_file) == 1, f'expected one NWB store, found {len(nwb_file)}'\n",
+ "nwb_path = os.path.join(session_dir, nwb_file[0])\n",
+ "print(nwb_path)\n"
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "9922f8c6",
+ "metadata": {},
+ "source": [
+ "\n",
+ "\n",
+ "**Exercise:** Did you get exactly one match? More than one usually means several processing\n",
+ "generations of the same session are attached — check which you picked. Zero means the session\n",
+ "in the table is not mounted in this capsule, which is worth knowing before you debug anything else.\n",
+ "\n",
+ "
"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 7,
+ "id": "4fd1343a",
+ "metadata": {},
+ "outputs": [
+ {
+ "name": "stdout",
+ "output_type": "stream",
+ "text": [
+ "zarr store (directory)\n"
+ ]
+ },
+ {
+ "name": "stderr",
+ "output_type": "stream",
+ "text": [
+ "/opt/conda/lib/python3.12/site-packages/hdmf_zarr/backend.py:1638: UserWarning: Inferred dtype from zarr type. Dataset missing zarr_dtype: data \n",
+ " warnings.warn(\n",
+ "/opt/conda/lib/python3.12/site-packages/hdmf_zarr/backend.py:1638: UserWarning: Inferred dtype from zarr type. Dataset missing zarr_dtype: data \n",
+ " warnings.warn(\n"
+ ]
+ },
+ {
+ "name": "stdout",
+ "output_type": "stream",
+ "text": [
+ "NWBFile\n"
+ ]
+ }
+ ],
+ "source": [
+ "# Which physical form is it? This decides the backend, and what tells you is\n",
+ "# whether the path is a FILE or a DIRECTORY -- not the name:\n",
+ "# a FILE -> HDF5, read by pynwb.NWBHDF5IO\n",
+ "# a DIRECTORY -> a zarr store, read by hdmf_zarr.NWBZarrIO\n",
+ "# Do not test for a '.zarr' suffix. Some assets name the store after the\n",
+ "# session with no suffix at all, and it is still zarr.\n",
+ "# pynwb.read_nwb inspects the path and picks the right backend, so the same\n",
+ "# call works for both. hdmf_zarr must be installed for the zarr case, but you\n",
+ "# never import it yourself.\n",
+ "print('zarr store (directory)' if os.path.isdir(nwb_path) else 'HDF5 file')\n",
+ "\n",
+ "nwb = pynwb.read_nwb(nwb_path)\n",
+ "print(type(nwb).__name__)\n"
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "32bd96d7",
+ "metadata": {},
+ "source": [
+ "\n",
+ "\n",
+ "
Find the data the figure needs \n",
+ "\n",
+ "A handful of containers hold almost everything. Which one holds what **varies by dataset**, so list\n",
+ "them all before you index into any of them.\n",
+ "\n",
+ "| container | commonly holds |\n",
+ "| --- | --- |\n",
+ "| `processing` | processed neural activity — in some datasets also behavior |\n",
+ "| `intervals` | epoch tables, trial tables, stimulus presentation tables |\n",
+ "| `stimulus` | stimulus templates — but in some datasets, the trial tables too |\n",
+ "| `acquisition` | raw acquired signals |\n",
+ "| `events` | discrete behavioral and stimulus events, in some datasets |\n",
+ "\n",
+ "Row three is not hypothetical: some datasets put their trial tables in `stimulus` and leave\n",
+ "`intervals` holding only epochs. If you look in one container, find nothing, and conclude the data\n",
+ "is missing, you will be wrong. **Print them all.**\n",
+ "\n",
+ "The `events` row needs its own warning. It is optional — plenty of files do not have one, and\n",
+ "`nwb.processing` will not reveal it either way, because it is reached by its own accessor\n",
+ "(`nwb.events`, or `nwb.get_all_events()` for a single table across all event types). When it *is*\n",
+ "present it holds **behavioral and stimulus events** — licks, rewards, stimulus changes —\n",
+ "each a timestamped row with an `event_type` column. It does **not** hold neural events. Where a file\n",
+ "has no events table, the same information is usually in a `processing` behavior module or implicit\n",
+ "in columns of the trials table.\n",
+ "\n",
+ "“Events” means two different things \n",
+ "\n",
+ "The word is overloaded in NWB, and the two meanings live in different places.\n",
+ "\n",
+ "1. Neural events — inside a `processing` plane. A plane usually holds several\n",
+ "representations of the same neurons: raw fluorescence, neuropil-corrected, dF/F, and often events.\n",
+ "Events are the output of running deconvolution on dF/F — an attempt to recover the\n",
+ "discrete firing that produced the slow calcium signal. Stored as an array with the same shape and\n",
+ "same timestamps as dF/F, but mostly zeros : nonzero only where an event was detected, the\n",
+ "value carrying its inferred magnitude. Treat the nonzero samples as spike-like events, not as a\n",
+ "continuous trace. The name is not standardised — one dataset calls it events,\n",
+ "another event_timeseries, and some have none at all and give you only dF/F.\n",
+ "\n",
+ "2. Behavioral / task events — a separate table. Discrete, timestamped occurrences during\n",
+ "the session: licks, rewards, stimulus changes. These may sit in an events table reached through\n",
+ "`nwb.events` or `nwb.get_all_events()`, in a `processing` behavior module, or be implicit in columns\n",
+ "of the trials table. Unlike neural events, these are measured, not inferred .\n",
+ "\n",
+ "A container is not always visible from the top level, so print the interfaces inside each processing\n",
+ "module too — and remember `nwb.processing` will not show you an events table reached by its own\n",
+ "accessor.\n",
+ "\n",
+ "\n"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 8,
+ "id": "765a84d8",
+ "metadata": {},
+ "outputs": [
+ {
+ "name": "stdout",
+ "output_type": "stream",
+ "text": [
+ "processing : ['behavior', 'ecephys']\n",
+ "intervals : ['aud_rf_mapping_trials', 'epochs', 'optotagging_trials', 'performance', 'trials', 'vis_rf_mapping_trials']\n",
+ "acquisition: ['frametimes_eye_camera', 'frametimes_front_camera', 'frametimes_side_camera', 'manipulator_positions']\n",
+ "stimulus : []\n",
+ "\n",
+ "processing['behavior']: ['facemap_front_camera', 'facemap_side_camera', 'running_speed', 'dlc_eye_camera', 'eye_tracking', 'licks', 'lp_front_camera', 'lp_side_camera', 'quiescent_interval_violations', 'rewards']\n",
+ "\n",
+ "processing['ecephys']: []\n",
+ "\n",
+ "no events table in this file\n"
+ ]
+ }
+ ],
+ "source": [
+ "# What is in this file? Look before you index.\n",
+ "print('processing :', list(nwb.processing.keys()))\n",
+ "print('intervals :', list(nwb.intervals.keys()) if nwb.intervals else [])\n",
+ "print('acquisition:', list(nwb.acquisition.keys()))\n",
+ "print('stimulus :', list(nwb.stimulus.keys()) if nwb.stimulus else [])\n",
+ "\n",
+ "# A processing module is itself a container. Look inside each one -- this is where\n",
+ "# the different representations of the neural signal live (raw, dff, events, ...).\n",
+ "for module_name in nwb.processing:\n",
+ " print(f'\\nprocessing[{module_name!r}]:',\n",
+ " list(nwb.processing[module_name].data_interfaces))\n",
+ "\n",
+ "# Behavioral events may be reached by their own accessor rather than appearing in\n",
+ "# any of the four containers above. Not every file has them.\n",
+ "if getattr(nwb, 'events', None):\n",
+ " behavior_events = nwb.get_all_events()\n",
+ " print('\\nnwb.get_all_events():', behavior_events.shape)\n",
+ " print(behavior_events.event_type.value_counts().to_string())\n",
+ "else:\n",
+ " print('\\nno events table in this file')\n"
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "41eb1f54",
+ "metadata": {},
+ "source": [
+ "\n",
+ "\n",
+ "
Is your dataset continuous or spiking? This is the first fork in the road, and it\n",
+ "changes what \"activity\" even means.\n",
+ "\n",
+ "
Continuous (calcium imaging, LFP): a `(n_timepoints, n_cells)` array already exists in the\n",
+ "file. Find it and you are done.\n",
+ "\n",
+ "
Spiking (Neuropixels, sorted electrophysiology): there is no such array. Each unit carries its\n",
+ "own list of spike times, usually in a `units` table, and you must
bin them yourself —\n",
+ "choose a bin width, count spikes per bin, divide by the width to get a rate in spikes/s. Everything\n",
+ "downstream then works the same way.\n",
+ "\n",
+ "Two decisions come with spiking data, and neither has a default:\n",
+ "\n",
+ "-
Which units. Spike sorting produces more units than you should analyze. There will be\n",
+ " quality-control columns (`is_qc_pass`, `firing_rate`, `presence_ratio`, `snr`) and often an\n",
+ " anatomical label. Select on them explicitly and say what you selected — a session can drop\n",
+ " from thousands of units to dozens, and the ones you drop change your answer.\n",
+ "-
Bin width. Too wide blurs the response; too narrow leaves mostly-empty bins and noisy\n",
+ " single-trial estimates. Try a few and see how much your answer moves.\n",
+ "\n",
+ "
\n",
+ "bin_width = 0.010 # seconds -- your decision\n",
+ "edges = np.arange(0, t_end + bin_width, bin_width)\n",
+ "counts, _ = np.histogram(one_unit_spike_times, bins=edges)\n",
+ "rate = counts / bin_width # spikes/s\n",
+ "bin_centres = edges[:-1] + bin_width / 2\n",
+ " \n",
+ "\n",
+ "Sparse binned spikes behave like a deconvolved calcium trace: sharper in time, and noisy per\n",
+ "trial.\n",
+ "\n",
+ "
"
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "1317510b",
+ "metadata": {},
+ "source": [
+ "\n",
+ "\n",
+ "Two things to check as you pull out the activity trace. \n",
+ "\n",
+ "Timestamps. Some datasets store an explicit `timestamps` array; others store a sampling\n",
+ "`rate` and a `starting_time`, and you reconstruct the times yourself. Everything downstream needs\n",
+ "real times in seconds, so check which you have — `series.timestamps` is `None` when the file\n",
+ "uses a rate.\n",
+ "\n",
+ "Lazy loading. NWB data objects do not load until you index them. That is what lets you open a\n",
+ "50 GB file instantly, but it means `data.std()` may fail where `np.std(data)` works. Convert\n",
+ "with `np.asarray()` once you know the array is small enough to hold, or slice first.\n",
+ "\n",
+ "
"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 9,
+ "id": "ce7e3b99",
+ "metadata": {},
+ "outputs": [
+ {
+ "name": "stdout",
+ "output_type": "stream",
+ "text": [
+ "units table: (1519, 59)\n",
+ "quality columns: ['default_qc', 'firing_rate', 'is_qc_pass', 'presence_ratio', 'snr']\n",
+ "\n",
+ "areas recorded (top 10):\n",
+ "structure\n",
+ "MOs 306\n",
+ "SSs 237\n",
+ "PL 121\n",
+ "VISC 112\n",
+ "ORBl 96\n",
+ "SSp 72\n",
+ "AIp 71\n",
+ "AON 70\n",
+ "DG 56\n",
+ "out of brain 56\n"
+ ]
+ }
+ ],
+ "source": [
+ "# This is a SPIKING dataset. There is no continuous activity array anywhere --\n",
+ "# each unit has its own list of spike times, so we have to build the matrix by\n",
+ "# binning. Before that, look at what the sorter produced.\n",
+ "units = nwb.units.to_dataframe()\n",
+ "print('units table:', units.shape)\n",
+ "print('quality columns:', [c for c in units.columns\n",
+ " if 'qc' in c or c in ('firing_rate', 'snr', 'presence_ratio')])\n",
+ "\n",
+ "# Which areas were recorded? Area labels vary between sessions ('VISp' in one,\n",
+ "# 'VISp2/3' in another), so look before choosing rather than copying a list.\n",
+ "print('\\nareas recorded (top 10):')\n",
+ "print(units.structure.astype(str).value_counts().head(10).to_string())\n",
+ "\n",
+ "# Selection happens in the QC section below -- one place, so the mask that\n",
+ "# builds the rate matrix is the same mask the QC table describes.\n"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 10,
+ "id": "9ace8196",
+ "metadata": {},
+ "outputs": [
+ {
+ "name": "stdout",
+ "output_type": "stream",
+ "text": [
+ "task trials: (550, 49)\n",
+ "licks: (1703, 3)\n",
+ "rf mapping trials: (1224, 11)\n",
+ "running_speed: (444374,)\n",
+ "\n",
+ "rf mapping columns: ['start_time', 'stop_time', 'stim_start_time', 'stim_stop_time', 'trial_index', 'is_small_field_grating', 'grating_orientation', 'grating_x', 'grating_y', 'is_full_field_flash', 'flash_contrast']\n"
+ ]
+ }
+ ],
+ "source": [
+ "# Two separate trial tables here: the task, and receptive-field mapping.\n",
+ "task_trials = nwb.intervals['trials'].to_dataframe()\n",
+ "rf_trials = nwb.intervals['vis_rf_mapping_trials'].to_dataframe()\n",
+ "\n",
+ "running = nwb.processing['behavior']['running_speed']\n",
+ "running_speed = running.data[:]\n",
+ "running_ts = running.timestamps[:]\n",
+ "\n",
+ "licks = nwb.processing['behavior']['licks'].to_dataframe()\n",
+ "\n",
+ "print('task trials: ', task_trials.shape)\n",
+ "print('licks: ', licks.shape)\n",
+ "print('rf mapping trials:', rf_trials.shape)\n",
+ "print('running_speed: ', running_speed.shape)\n",
+ "print('\\nrf mapping columns:', list(rf_trials.columns))"
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "583526cb",
+ "metadata": {},
+ "source": [
+ "\n",
+ "\n",
+ "
Quality control: which cells or units belong in the analysis? \n",
+ "\n",
+ "Segmentation and spike sorting are automated, and both over-produce. An ophys plane contains ROIs the\n",
+ "classifier thinks are not cell bodies; a sorted probe contains units that drift, that are barely\n",
+ "above noise, or that are two neurons merged. The activity matrix you just loaded usually contains\n",
+ "all of them. \n",
+ "\n",
+ "Pipelines record their own verdicts. For imaging they live on the ROI table beside the masks; for\n",
+ "electrophysiology, on the units table. The columns differ by pipeline and by dataset — boolean\n",
+ "flags, continuous probabilities, morphology metrics, contamination estimates — so there is no\n",
+ "list to memorise. Print the columns and see what your dataset offers.\n",
+ "\n",
+ "Filtering is not automatically the right move, and the criteria are yours to justify. But\n",
+ "inheriting the unfiltered set by default is a decision you made without noticing , and it is the\n",
+ "kind that never appears in a methods section.\n",
+ "\n",
+ ""
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 11,
+ "id": "71bdf349",
+ "metadata": {},
+ "outputs": [
+ {
+ "name": "stdout",
+ "output_type": "stream",
+ "text": [
+ "candidate QC columns: ['amplitude', 'amplitude_cutoff', 'amplitude_cv_median', 'amplitude_cv_range', 'amplitude_median', 'default_qc', 'firing_rate', 'is_qc_pass', 'isi_violations_count', 'isi_violations_ratio', 'presence_ratio', 'rp_contamination', 'snr', 'spike_amplitudes']\n",
+ " amplitude float64 min 33.8 max 1.87e+03\n",
+ " amplitude_cutoff float64 min 7.66e-07 max 0.5\n",
+ " amplitude_cv_median float64 min 0.0562 max 1.74\n",
+ " amplitude_cv_range float64 min 0.0233 max 15.6\n",
+ " amplitude_median float64 min 11.7 max 1.25e+03\n",
+ " default_qc flag 677 True / 1519\n",
+ " firing_rate float64 min 0.00118 max 59.6\n",
+ " is_qc_pass flag 677 True / 1519\n",
+ " isi_violations_count float64 min 0 max 1.68e+04\n",
+ " isi_violations_ratio float64 min 0 max 8.77e+03\n",
+ " presence_ratio float64 min 0.0476 max 1\n",
+ " rp_contamination float64 min 0 max 1\n",
+ " snr float64 min 1.07 max 62.5\n"
+ ]
+ }
+ ],
+ "source": [
+ "# Electrophysiology: the QC columns live on the units table, not a segmentation.\n",
+ "qc_cols = [c for c in units.columns\n",
+ " if any(k in c.lower() for k in\n",
+ " ('qc', 'snr', 'presence', 'firing_rate', 'isi', 'amplitude', 'contam'))]\n",
+ "print('candidate QC columns:', qc_cols)\n",
+ "for c in qc_cols:\n",
+ " v = units[c]\n",
+ " if v.dtype == object:\n",
+ " continue\n",
+ " if set(np.unique(v)) <= {0, 1, True, False}:\n",
+ " print(f' {c:28s} flag {int(v.sum())} True / {len(v)}')\n",
+ " else:\n",
+ " print(f' {c:28s} {str(v.dtype):8s} min {v.min():.3g} max {v.max():.3g}')\n"
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "ad6b13e7",
+ "metadata": {},
+ "source": [
+ "\n",
+ "\n",
+ "**Exercise:** Does your dataset carry per-cell or per-unit quality metrics? Report what the\n",
+ "columns are, how many entries each flag would exclude, and whether the activity matrix is already\n",
+ "filtered or contains everything.\n",
+ "\n",
+ "Then decide. Whatever you choose, **state the criterion and the count you dropped** — that\n",
+ "sentence belongs in your methods.\n",
+ "\n",
+ "
"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 12,
+ "id": "503f74ea",
+ "metadata": {},
+ "outputs": [
+ {
+ "data": {
+ "text/plain": [
+ "Index(['activity_drift', 'amplitude', 'amplitude_cutoff', 'amplitude_cv_median', 'amplitude_cv_range', 'amplitude_median', 'ccf_ap', 'ccf_dv', 'ccf_ml', 'cluster_id', 'd_prime', 'decoder_label',\n",
+ " 'decoder_probability', 'default_qc', 'device_name', 'drift_mad', 'drift_ptp', 'drift_std', 'electrode_group_name', 'exp_decay', 'firing_range', 'firing_rate', 'half_width', 'is_not_drift',\n",
+ " 'is_qc_pass', 'isi_violations_count', 'isi_violations_ratio', 'isolation_distance', 'l_ratio', 'location', 'nn_hit_rate', 'nn_miss_rate', 'num_negative_peaks', 'num_positive_peaks',\n",
+ " 'num_spikes', 'peak_channel', 'peak_electrode', 'peak_to_valley', 'peak_trough_ratio', 'presence_ratio', 'recovery_slope', 'repolarization_slope', 'rp_contamination', 'rp_violations',\n",
+ " 'silhouette', 'sliding_rp_violation', 'snr', 'spike_amplitudes', 'spread', 'structure', 'sync_spike_2', 'sync_spike_4', 'sync_spike_8', 'unit_id', 'velocity_above', 'velocity_below',\n",
+ " 'spike_times', 'obs_intervals', 'electrode_group'],\n",
+ " dtype='object')"
+ ]
+ },
+ "execution_count": 12,
+ "metadata": {},
+ "output_type": "execute_result"
+ }
+ ],
+ "source": [
+ "# What are the available columns that can be used for QC?\n",
+ "units.columns"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 13,
+ "id": "a5ddd96e",
+ "metadata": {},
+ "outputs": [
+ {
+ "name": "stdout",
+ "output_type": "stream",
+ "text": [
+ "1519 sorted units -> 677 pass QC-> 59 also in visual cortex\n",
+ "{'VISC': 39, 'VISl': 19, 'VISli': 1}\n",
+ "\n",
+ "binned rate matrix: (762180, 59) (bins, units)\n",
+ "bin width 10 ms | mean rate 3.17 Hz\n",
+ "fraction of bins with no spike: 0.969\n",
+ "session duration: 127.0 min\n"
+ ]
+ }
+ ],
+ "source": [
+ "# We can use the convenient \"is_qc_pass\" column that is provided\n",
+ "# Apply the selection here, once, and bin only the units that survive it.\n",
+ "passes_qc = units.default_qc.astype(bool)\n",
+ "in_visual_cortex = units.structure.astype(str).str.startswith('VIS') # prefix, not exact match\n",
+ "selected = units[passes_qc & in_visual_cortex]\n",
+ "\n",
+ "print(f'{len(units)} sorted units -> {int(passes_qc.sum())} pass QC'\n",
+ " f'-> {len(selected)} also in visual cortex')\n",
+ "print(selected.structure.value_counts().to_dict())\n",
+ "\n",
+ "# A correlation matrix needs a population, not a handful. Fail loudly rather\n",
+ "# than producing a 3-unit heatmap that looks like a result.\n",
+ "assert len(selected) >= 20, (\n",
+ " f'only {len(selected)} units passed selection -- too few for correlations. '\n",
+ " f'Loosen the criteria or pick a different area.')\n",
+ "\n",
+ "# roi_table describes exactly the units in the matrix, so the two stay aligned.\n",
+ "roi_table = selected\n",
+ "\n",
+ "# Bin the spikes of the SELECTED units into a (n_bins, n_units) rate matrix.\n",
+ "bin_width_s = 0.010 # seconds -- a real decision, see the note below\n",
+ "position = {uid: i for i, uid in enumerate(units.index)}\n",
+ "spike_lists = [nwb.units['spike_times'][position[uid]] for uid in selected.index]\n",
+ "t_end = max(s.max() for s in spike_lists) + 1\n",
+ "edges = np.arange(0, t_end + bin_width_s, bin_width_s)\n",
+ "\n",
+ "spike_rates = np.zeros((len(edges) - 1, len(selected)), dtype=np.float32)\n",
+ "for j, s in enumerate(spike_lists):\n",
+ " counts, _ = np.histogram(s, bins=edges)\n",
+ " spike_rates[:, j] = counts / bin_width_s # spikes/s\n",
+ "\n",
+ "# Timestamp each bin at its CENTRE. A bin covers [edge, edge + bin_width), so\n",
+ "# its centre is the time its value best represents -- label it by the leading\n",
+ "# edge and a plot puts post-onset spikes right on the event marker.\n",
+ "ts = edges[:-1] + bin_width_s / 2\n",
+ "events_raw = None\n",
+ "plane = 'VISp+VISl'\n",
+ "\n",
+ "assert roi_table.shape[0] == spike_rates.shape[1], 'QC table and matrix disagree on n units'\n",
+ "print('\\nbinned rate matrix:', spike_rates.shape, '(bins, units)')\n",
+ "print(f'bin width {bin_width_s*1000:.0f} ms | mean rate {spike_rates.mean():.2f} Hz')\n",
+ "print(f'fraction of bins with no spike: {(spike_rates == 0).mean():.3f}')\n",
+ "print(f'session duration: {ts[-1]/60:.1f} min')\n"
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "33843692",
+ "metadata": {},
+ "source": [
+ "\n",
+ "\n",
+ "Plotting a long recording. A whole session at a fine sampling rate can be hundreds of\n",
+ "thousands of points — slow to draw and impossible to read. Plot a slice instead, but choose the\n",
+ "slice from the data rather than picking a round number: an arbitrary window can easily contain no\n",
+ "activity at all, and an empty panel looks identical to a broken one.\n",
+ "\n",
+ "
"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 14,
+ "id": "0ce932b5",
+ "metadata": {},
+ "outputs": [
+ {
+ "name": "stdout",
+ "output_type": "stream",
+ "text": [
+ "plotting unit 13 (SNR 9.92, median 3.93)\n",
+ "showing 120 s from 3835 s (70 non-empty bins)\n"
+ ]
+ },
+ {
+ "data": {
+ "image/png": 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",
+ "text/plain": [
+ ""
+ ]
+ },
+ "metadata": {},
+ "output_type": "display_data"
+ }
+ ],
+ "source": [
+ "spike_rates = np.asarray(spike_rates)\n",
+ "usable_cells = np.flatnonzero(~np.isnan(spike_rates).all(axis=0))\n",
+ "snr = np.percentile(spike_rates[:, usable_cells], 99, axis=0) / np.std(spike_rates[:, usable_cells], axis=0)\n",
+ "example_roi = int(usable_cells[np.argmax(snr)])\n",
+ "print(f'plotting unit {example_roi} (SNR {snr.max():.2f}, median {np.median(snr):.2f})')\n",
+ "\n",
+ "# At 10 ms bins a whole session is 700k points -- plot a slice, not everything.\n",
+ "# Choose the slice where this unit is actually active, not an arbitrary time.\n",
+ "active = ts[spike_rates[:, example_roi] > 0]\n",
+ "t_start = float(active[len(active) // 2])\n",
+ "window = (ts > t_start) & (ts < t_start + 120)\n",
+ "print(f'showing 120 s from {t_start:.0f} s '\n",
+ " f'({int((spike_rates[window, example_roi] > 0).sum())} non-empty bins)')\n",
+ "plt.figure(figsize=(11, 3))\n",
+ "plt.plot(ts[window], spike_rates[window, example_roi], 'k', lw=0.6)\n",
+ "plt.xlabel('Time (s)')\n",
+ "plt.ylabel('Rate (spikes/s)')\n",
+ "plt.title(f'{plane}, unit {example_roi} (120 s excerpt)')\n",
+ "plt.show()"
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "057cd94e",
+ "metadata": {},
+ "source": [
+ "\n",
+ "\n",
+ "**Exercise:** Look at that trace for a few seconds before moving on. Is anything about it\n",
+ "surprising? Would you have noticed if you had skipped straight to the analysis?\n",
+ "\n",
+ "
"
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "093087fc",
+ "metadata": {},
+ "source": [
+ "\n",
+ "\n",
+ "
Set up the main variables for this dataset \n",
+ "\n",
+ "Point these names at the equivalent pieces of your own NWB file. Later sections reference them,\n",
+ "so getting them right here saves repeating yourself — but edit anything you like as you go.\n",
+ "This is your notebook now.\n",
+ "\n",
+ ""
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 15,
+ "id": "a42ddbaa",
+ "metadata": {},
+ "outputs": [
+ {
+ "data": {
+ "text/html": [
+ "\n",
+ "\n",
+ "
\n",
+ " \n",
+ " \n",
+ " \n",
+ " start_time \n",
+ " stop_time \n",
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+ "\n",
+ " is_vis_target is_nontarget is_aud_nontarget is_vis_nontarget is_vis_rewarded is_aud_rewarded is_block_switch is_repeat is_opto is_task_control_correct \n",
+ "id \n",
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+ "[550 rows x 49 columns]"
+ ]
+ },
+ "execution_count": 15,
+ "metadata": {},
+ "output_type": "execute_result"
+ }
+ ],
+ "source": [
+ "task_trials"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 16,
+ "id": "f1fbee26",
+ "metadata": {},
+ "outputs": [
+ {
+ "name": "stdout",
+ "output_type": "stream",
+ "text": [
+ "activity: (762180, 59) | events: (550, 49)\n"
+ ]
+ }
+ ],
+ "source": [
+ "activity = spike_rates # (n_bins, n_units) binned spike rates\n",
+ "timestamps = ts # (n_bins,) bin centres in seconds\n",
+ "events = task_trials # one row per stimulus presentation\n",
+ "\n",
+ "activity_events = None\n",
+ "second_signal_label = None # what activity_events holds; None if unused\n",
+ "\n",
+ "print('activity:', np.shape(activity), '| events:', events.shape)"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 17,
+ "id": "f2c953ff",
+ "metadata": {},
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+ " False \n",
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550 rows × 49 columns
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+ " start_time stop_time quiescent_start_time quiescent_stop_time stim_start_time stim_stop_time response_window_start_time response_window_stop_time task_control_response_time \\\n",
+ "id \n",
+ "0 2454.84012 2460.34469 2454.84012 2456.30799 2456.369020 2456.869450 2456.42483 2457.34220 NaN \n",
+ "1 2460.66168 2466.16629 2460.66168 2462.12960 2462.190575 2462.691000 2462.24629 2463.16375 2462.64665 \n",
+ "2 2466.90026 2472.40484 2466.90026 2468.36809 2468.429145 2468.929555 2468.48487 2469.40232 2468.78522 \n",
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+ ".. ... ... ... ... ... ... ... ... ... \n",
+ "545 6054.93933 6060.47743 6054.93933 6056.40727 6056.468235 6056.985165 6056.52408 6057.45810 6056.85763 \n",
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+ "549 6083.84687 6089.38488 6083.84687 6085.33150 6085.392290 6085.892700 6085.44825 6086.36576 6086.09875 \n",
+ "\n",
+ " response_time reward_time post_response_window_start_time post_response_window_stop_time stim_name grating_phase ... is_aud_stim is_vis_stim is_catch is_target is_aud_target \\\n",
+ "id ... \n",
+ "0 NaN 2457.34220 2457.369880 2460.372380 vis1 0.0 ... False True False True False \n",
+ "1 2462.63238 2462.66331 2463.191405 2466.193935 vis1 0.5 ... False True False True False \n",
+ "2 2468.77536 2468.80184 2469.429975 2472.432500 vis1 0.0 ... False True False True False \n",
+ "3 2476.09343 2476.12467 2476.786140 2479.788660 vis1 0.5 ... False True False True False \n",
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+ ".. ... ... ... ... ... ... ... ... ... ... ... ... \n",
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+ "549 6086.08988 NaN 6086.393130 6089.412510 vis1 0.0 ... False True False True False \n",
+ "\n",
+ " is_vis_target is_nontarget is_aud_nontarget is_vis_nontarget is_vis_rewarded is_aud_rewarded is_block_switch is_repeat is_opto is_task_control_correct \n",
+ "id \n",
+ "0 True False False False True False False False False False \n",
+ "1 True False False False True False False False False False \n",
+ "2 True False False False True False False False False False \n",
+ "3 True False False False True False False False False False \n",
+ "4 True False False False True False False False False False \n",
+ ".. ... ... ... ... ... ... ... ... ... ... \n",
+ "545 True False False False False True False False False False \n",
+ "546 True False False False False True False False False False \n",
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+ "\n",
+ "[550 rows x 49 columns]"
+ ]
+ },
+ "execution_count": 17,
+ "metadata": {},
+ "output_type": "execute_result"
+ }
+ ],
+ "source": [
+ "events"
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "b8d7adc3",
+ "metadata": {},
+ "source": [
+ "\n",
+ "\n",
+ "**Exercise:** Print the columns of your stimulus table. Which describe *what was\n",
+ "presented*, which describe *what the animal did*, and which are bookkeeping?\n",
+ "\n",
+ "Note any column whose meaning you cannot guess — that is a databook lookup for your README.\n",
+ "\n",
+ "
"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 18,
+ "id": "2f50525e",
+ "metadata": {},
+ "outputs": [
+ {
+ "name": "stdout",
+ "output_type": "stream",
+ "text": [
+ "['start_time', 'stop_time', 'quiescent_start_time', 'quiescent_stop_time', 'stim_start_time', 'stim_stop_time', 'response_window_start_time', 'response_window_stop_time', 'task_control_response_time', 'response_time', 'reward_time', 'post_response_window_start_time', 'post_response_window_stop_time', 'stim_name', 'grating_phase', 'block_index', 'rewarded_modality', 'trial_index', 'trial_index_in_block', 'repeat_index', 'is_response', 'is_correct', 'is_incorrect', 'is_hit', 'is_false_alarm', 'is_correct_reject', 'is_miss', 'is_go', 'is_nogo', 'is_rewarded', 'is_noncontingent_reward', 'is_contingent_reward', 'is_reward_scheduled', 'is_instruction', 'is_aud_stim', 'is_vis_stim', 'is_catch', 'is_target', 'is_aud_target', 'is_vis_target', 'is_nontarget', 'is_aud_nontarget', 'is_vis_nontarget', 'is_vis_rewarded', 'is_aud_rewarded', 'is_block_switch', 'is_repeat', 'is_opto', 'is_task_control_correct']\n"
+ ]
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5 rows × 49 columns
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+ "text/plain": [
+ " start_time stop_time quiescent_start_time quiescent_stop_time stim_start_time stim_stop_time response_window_start_time response_window_stop_time task_control_response_time \\\n",
+ "id \n",
+ "0 2454.84012 2460.34469 2454.84012 2456.30799 2456.369020 2456.869450 2456.42483 2457.34220 NaN \n",
+ "1 2460.66168 2466.16629 2460.66168 2462.12960 2462.190575 2462.691000 2462.24629 2463.16375 2462.64665 \n",
+ "2 2466.90026 2472.40484 2466.90026 2468.36809 2468.429145 2468.929555 2468.48487 2469.40232 2468.78522 \n",
+ "3 2474.25638 2479.76099 2474.25638 2475.72439 2475.785310 2476.285730 2475.84105 2476.75847 2476.10797 \n",
+ "4 2480.54497 2486.04953 2480.54497 2482.01287 2482.073920 2482.574355 2482.12963 2483.04712 2482.42989 \n",
+ "\n",
+ " response_time reward_time post_response_window_start_time post_response_window_stop_time stim_name grating_phase ... is_aud_stim is_vis_stim is_catch is_target is_aud_target \\\n",
+ "id ... \n",
+ "0 NaN 2457.34220 2457.369880 2460.372380 vis1 0.0 ... False True False True False \n",
+ "1 2462.63238 2462.66331 2463.191405 2466.193935 vis1 0.5 ... False True False True False \n",
+ "2 2468.77536 2468.80184 2469.429975 2472.432500 vis1 0.0 ... False True False True False \n",
+ "3 2476.09343 2476.12467 2476.786140 2479.788660 vis1 0.5 ... False True False True False \n",
+ "4 2482.41743 2482.44656 2483.074760 2486.077290 vis1 0.0 ... False True False True False \n",
+ "\n",
+ " is_vis_target is_nontarget is_aud_nontarget is_vis_nontarget is_vis_rewarded is_aud_rewarded is_block_switch is_repeat is_opto is_task_control_correct \n",
+ "id \n",
+ "0 True False False False True False False False False False \n",
+ "1 True False False False True False False False False False \n",
+ "2 True False False False True False False False False False \n",
+ "3 True False False False True False False False False False \n",
+ "4 True False False False True False False False False False \n",
+ "\n",
+ "[5 rows x 49 columns]"
+ ]
+ },
+ "execution_count": 18,
+ "metadata": {},
+ "output_type": "execute_result"
+ }
+ ],
+ "source": [
+ "print(list(events.columns))\n",
+ "events.head()"
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "b6e8635f",
+ "metadata": {},
+ "source": [
+ "---"
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "15dbba5d",
+ "metadata": {},
+ "source": [
+ "\n",
+ "\n",
+ "
Part 2: Reproduce the figure, and interrogate what it shows \n",
+ "\n",
+ "You have your classmate's figure. You do not have their code, and you may not have a caption either.\n",
+ "\n",
+ "Before you write anything, write down what you think the figure shows. One or two sentences,\n",
+ "in your notebook, as a claim someone could disagree with: \"activity is higher during X than during\n",
+ "Y\" , \"the response is larger on this trial type\" , \"these two signals rise together.\" \n",
+ "\n",
+ "Two reasons this comes first. It commits you to an interpretation before the data can talk you into\n",
+ "one — and it converts a picture into something you can actually test. A figure cannot be right\n",
+ "or wrong. A claim can.\n",
+ "\n",
+ ""
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "10a7584d",
+ "metadata": {},
+ "source": [
+ "\n",
+ "\n",
+ "**Exercise:** Write your claim about the figure you picked, in the cell below, before you\n",
+ "write any code.\n",
+ "\n",
+ "Be specific enough to be wrong. \"There is neural activity\" is not a claim; \"population activity is\n",
+ "higher in the second half of the session\" is.\n",
+ "\n",
+ "
"
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "855780a7",
+ "metadata": {},
+ "source": [
+ "_Your claim:_\n",
+ "\n",
+ "\n"
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "672b7f36",
+ "metadata": {},
+ "source": [
+ "\n",
+ "\n",
+ "
Now rebuild it \n",
+ "\n",
+ "Get the pieces the figure needs and plot them. You will not match it exactly — different\n",
+ "smoothing, different colors, a different subset of cells — and that is fine. What matters is\n",
+ "that the structure you see is the same structure they saw.\n",
+ "\n",
+ "If you cannot rebuild some element because the dataset does not contain it, note that and rebuild\n",
+ "what you can.\n",
+ "\n",
+ ""
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 19,
+ "id": "b2418ea7",
+ "metadata": {},
+ "outputs": [
+ {
+ "name": "stdout",
+ "output_type": "stream",
+ "text": [
+ "activity: (762180, 59) (timepoints, cells)\n",
+ "population: (762180,) (timepoints,)\n"
+ ]
+ }
+ ],
+ "source": [
+ "population_rate = activity.mean(axis=1)\n",
+ "\n",
+ "print('activity: ', activity.shape, '(timepoints, cells)')\n",
+ "print('population:', population_rate.shape, '(timepoints,)')"
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "9ee42d5b",
+ "metadata": {},
+ "source": [
+ "\n",
+ "\n",
+ "To shade the epochs we need their start and stop times. Where epochs live varies by dataset:\n",
+ "sometimes an `epoch_name` column on the stimulus table, sometimes a separate epochs table.\n",
+ "\n",
+ "**Check that the column you group by actually varies.** If it takes one value, you will get a single\n",
+ "block spanning the session — a figure that looks fine and is wrong.\n",
+ "\n",
+ "
"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 20,
+ "id": "c3698fbc",
+ "metadata": {},
+ "outputs": [
+ {
+ "name": "stdout",
+ "output_type": "stream",
+ "text": [
+ "34 column(s) with 12 or fewer distinct values\n",
+ "\n",
+ "stim_name: 5 distinct value(s)\n",
+ "stim_name\n",
+ "sound1 134\n",
+ "vis1 133\n",
+ "sound2 118\n",
+ "vis2 116\n",
+ "catch 49\n",
+ "\n",
+ "grating_phase: 2 distinct value(s)\n",
+ "grating_phase\n",
+ "0.0 126\n",
+ "0.5 123\n",
+ "\n",
+ "block_index: 6 distinct value(s)\n",
+ "block_index\n",
+ "3 94\n",
+ "0 92\n",
+ "2 92\n",
+ "1 91\n",
+ "5 91\n",
+ "4 90\n",
+ "\n",
+ "rewarded_modality: 2 distinct value(s)\n",
+ "rewarded_modality\n",
+ "aud 276\n",
+ "vis 274\n",
+ "\n",
+ "repeat_index: 1 distinct value(s)\n",
+ "repeat_index\n",
+ "0.0 550\n",
+ "\n",
+ "is_response: 2 distinct value(s)\n",
+ "is_response\n",
+ "False 387\n",
+ "True 163\n",
+ "\n",
+ "is_correct: 2 distinct value(s)\n",
+ "is_correct\n",
+ "True 504\n",
+ "False 46\n",
+ "\n",
+ "is_incorrect: 2 distinct value(s)\n",
+ "is_incorrect\n",
+ "False 504\n",
+ "True 46\n",
+ "\n",
+ "is_hit: 2 distinct value(s)\n",
+ "is_hit\n",
+ "False 416\n",
+ "True 134\n",
+ "\n",
+ "is_false_alarm: 2 distinct value(s)\n",
+ "is_false_alarm\n",
+ "False 521\n",
+ "True 29\n",
+ "\n",
+ "is_correct_reject: 2 distinct value(s)\n",
+ "is_correct_reject\n",
+ "True 321\n",
+ "False 229\n",
+ "\n",
+ "is_miss: 2 distinct value(s)\n",
+ "is_miss\n",
+ "False 533\n",
+ "True 17\n",
+ "\n",
+ "is_go: 2 distinct value(s)\n",
+ "is_go\n",
+ "False 399\n",
+ "True 151\n",
+ "\n",
+ "is_nogo: 2 distinct value(s)\n",
+ "is_nogo\n",
+ "True 350\n",
+ "False 200\n",
+ "\n",
+ "is_rewarded: 2 distinct value(s)\n",
+ "is_rewarded\n",
+ "False 409\n",
+ "True 141\n",
+ "\n",
+ "is_noncontingent_reward: 2 distinct value(s)\n",
+ "is_noncontingent_reward\n",
+ "False 543\n",
+ "True 7\n",
+ "\n",
+ "is_contingent_reward: 2 distinct value(s)\n",
+ "is_contingent_reward\n",
+ "False 416\n",
+ "True 134\n",
+ "\n",
+ "is_reward_scheduled: 2 distinct value(s)\n",
+ "is_reward_scheduled\n",
+ "False 520\n",
+ "True 30\n",
+ "\n",
+ "is_instruction: 2 distinct value(s)\n",
+ "is_instruction\n",
+ "False 520\n",
+ "True 30\n",
+ "\n",
+ "is_aud_stim: 2 distinct value(s)\n",
+ "is_aud_stim\n",
+ "False 298\n",
+ "True 252\n",
+ "\n",
+ "is_vis_stim: 2 distinct value(s)\n",
+ "is_vis_stim\n",
+ "False 301\n",
+ "True 249\n",
+ "\n",
+ "is_catch: 2 distinct value(s)\n",
+ "is_catch\n",
+ "False 501\n",
+ "True 49\n",
+ "\n",
+ "is_target: 2 distinct value(s)\n",
+ "is_target\n",
+ "False 283\n",
+ "True 267\n",
+ "\n",
+ "is_aud_target: 2 distinct value(s)\n",
+ "is_aud_target\n",
+ "False 416\n",
+ "True 134\n",
+ "\n",
+ "is_vis_target: 2 distinct value(s)\n",
+ "is_vis_target\n",
+ "False 417\n",
+ "True 133\n",
+ "\n",
+ "is_nontarget: 2 distinct value(s)\n",
+ "is_nontarget\n",
+ "False 316\n",
+ "True 234\n",
+ "\n",
+ "is_aud_nontarget: 2 distinct value(s)\n",
+ "is_aud_nontarget\n",
+ "False 432\n",
+ "True 118\n",
+ "\n",
+ "is_vis_nontarget: 2 distinct value(s)\n",
+ "is_vis_nontarget\n",
+ "False 434\n",
+ "True 116\n",
+ "\n",
+ "is_vis_rewarded: 2 distinct value(s)\n",
+ "is_vis_rewarded\n",
+ "False 276\n",
+ "True 274\n",
+ "\n",
+ "is_aud_rewarded: 2 distinct value(s)\n",
+ "is_aud_rewarded\n",
+ "True 276\n",
+ "False 274\n",
+ "\n",
+ "is_block_switch: 2 distinct value(s)\n",
+ "is_block_switch\n",
+ "False 545\n",
+ "True 5\n",
+ "\n",
+ "is_repeat: 1 distinct value(s)\n",
+ "is_repeat\n",
+ "False 550\n",
+ "\n",
+ "is_opto: 1 distinct value(s)\n",
+ "is_opto\n",
+ "False 550\n",
+ "\n",
+ "is_task_control_correct: 1 distinct value(s)\n",
+ "is_task_control_correct\n",
+ "False 550\n",
+ "\n",
+ "nothing epoch-like in the event table; check nwb.intervals instead\n"
+ ]
+ }
+ ],
+ "source": [
+ "# Do not guess column names -- they differ between datasets. Ask the table which\n",
+ "# of its columns are categorical (few distinct values), then look at those.\n",
+ "epoch_candidates = [column for column in events.columns\n",
+ " if column not in ('start_time', 'stop_time')\n",
+ " and events[column].nunique() <= 12]\n",
+ "print(f'{len(epoch_candidates)} column(s) with 12 or fewer distinct values\\n')\n",
+ "for column in epoch_candidates:\n",
+ " print(f'{column}: {events[column].nunique()} distinct value(s)')\n",
+ " print(events[column].value_counts().to_string())\n",
+ " print()\n",
+ "print('nothing epoch-like in the event table; check nwb.intervals instead')"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 21,
+ "id": "ed0fe478",
+ "metadata": {},
+ "outputs": [
+ {
+ "data": {
+ "text/html": [
+ "\n",
+ "\n",
+ "
\n",
+ " \n",
+ " \n",
+ " \n",
+ " start_time \n",
+ " stop_time \n",
+ " duration_s \n",
+ " \n",
+ " \n",
+ " label \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " mapping \n",
+ " 46.73370 \n",
+ " 917.430600 \n",
+ " 870.7 \n",
+ " \n",
+ " \n",
+ " optotagging \n",
+ " 927.53778 \n",
+ " 1218.666010 \n",
+ " 291.1 \n",
+ " \n",
+ " \n",
+ " spontaneous \n",
+ " 1228.28987 \n",
+ " 1829.610555 \n",
+ " 601.3 \n",
+ " \n",
+ " \n",
+ " rewards \n",
+ " 1839.81922 \n",
+ " 2441.356330 \n",
+ " 601.5 \n",
+ " \n",
+ " \n",
+ " task \n",
+ " 2451.39823 \n",
+ " 6093.315590 \n",
+ " 3641.9 \n",
+ " \n",
+ " \n",
+ " rewards \n",
+ " 6103.80782 \n",
+ " 6705.495265 \n",
+ " 601.7 \n",
+ " \n",
+ " \n",
+ " spontaneous \n",
+ " 6715.87064 \n",
+ " 7317.507870 \n",
+ " 601.6 \n",
+ " \n",
+ " \n",
+ " optotagging \n",
+ " 7327.48307 \n",
+ " 7619.227420 \n",
+ " 291.7 \n",
+ " \n",
+ " \n",
+ "
\n",
+ "
"
+ ],
+ "text/plain": [
+ " start_time stop_time duration_s\n",
+ "label \n",
+ "mapping 46.73370 917.430600 870.7\n",
+ "optotagging 927.53778 1218.666010 291.1\n",
+ "spontaneous 1228.28987 1829.610555 601.3\n",
+ "rewards 1839.81922 2441.356330 601.5\n",
+ "task 2451.39823 6093.315590 3641.9\n",
+ "rewards 6103.80782 6705.495265 601.7\n",
+ "spontaneous 6715.87064 7317.507870 601.6\n",
+ "optotagging 7327.48307 7619.227420 291.7"
+ ]
+ },
+ "execution_count": 21,
+ "metadata": {},
+ "output_type": "execute_result"
+ }
+ ],
+ "source": [
+ "epochs = nwb.intervals['epochs'].to_dataframe()\n",
+ "epochs['label'] = [t[0] if isinstance(t, (list, np.ndarray)) and len(t) else f'epoch_{i}'\n",
+ " for i, t in enumerate(epochs.get('tags', [[]] * len(epochs)))]\n",
+ "epochs = epochs.set_index('label')[['start_time', 'stop_time']].sort_values('start_time')\n",
+ "epochs['duration_s'] = (epochs.stop_time - epochs.start_time).round(1)\n",
+ "epochs"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 22,
+ "id": "47b46b60",
+ "metadata": {},
+ "outputs": [],
+ "source": [
+ "# Shade each epoch a different color -- same helper as the tutorial\n",
+ "colors = dict(zip(epochs.index, plt.cm.Pastel1.colors))\n",
+ "\n",
+ "\n",
+ "def shade_epoch_blocks(ax):\n",
+ " \"\"\"Shade each epoch on `ax`, one colour per epoch label.\n",
+ "\n",
+ " Epochs are the coarse structure of the session -- which stimulus block or\n",
+ " task phase was running. Shading them behind a trace shows at a glance\n",
+ " whether a change in activity lines up with a change in what was happening.\n",
+ " \"\"\"\n",
+ " for label, row in epochs.iterrows():\n",
+ " # zorder=0 keeps the shading BEHIND the data; alpha so the trace on top\n",
+ " # stays readable. label= puts each epoch in the legend once.\n",
+ " ax.axvspan(row.start_time, row.stop_time, color=colors[label],\n",
+ " alpha=0.5, zorder=0, label=label)\n"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 23,
+ "id": "b2a9253b",
+ "metadata": {},
+ "outputs": [
+ {
+ "data": {
+ "image/png": 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",
+ "text/plain": [
+ ""
+ ]
+ },
+ "metadata": {},
+ "output_type": "display_data"
+ }
+ ],
+ "source": [
+ "panels = [(timestamps, population_rate, \"Population rate (spikes/s)\", 'teal')]\n",
+ "if 'running_speed' in dir():\n",
+ " panels.insert(0, (running_ts, running_speed, \"Running speed (cm/s)\", 'k'))\n",
+ "\n",
+ "fig, axes = plt.subplots(len(panels), 1, figsize=(11, 2.5*len(panels)), sharex=True, squeeze=False)\n",
+ "axes = axes[:, 0]\n",
+ "for ax, (x, y, ylabel, color) in zip(axes, panels):\n",
+ " ax.plot(x, y, color=color, lw=0.3)\n",
+ " ax.set_ylabel(ylabel)\n",
+ " shade_epoch_blocks(ax)\n",
+ "axes[0].set_title('Session overview')\n",
+ "axes[-1].set_xlabel('Time (s)')\n",
+ "h, l = axes[0].get_legend_handles_labels()\n",
+ "uniq = dict(zip(l, h))\n",
+ "axes[0].legend(uniq.values(), uniq.keys(), bbox_to_anchor=(1.01, 1.0), loc='upper left', fontsize=7)\n",
+ "plt.show()"
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "b088dead",
+ "metadata": {},
+ "source": [
+ "\n",
+ "\n",
+ "
The gaps in the top row are expected \n",
+ "\n",
+ "The running speed trace stops and restarts several times, and the epoch shading has white bands\n",
+ "where nothing is drawn.
This is not missing data or a failed acquisition. \n",
+ "\n",
+ "The two rows come from different acquisition systems. Spikes are recorded continuously for the whole\n",
+ "session — the probes never pause. The stimulus display program, which also controls when\n",
+ "running speed is sampled, is started and stopped between blocks: receptive-field mapping ends, the\n",
+ "experimenter sets up the next block, the task begins. Nothing is logged in between, so the behavior\n",
+ "timestamps have real holes in them while the neural recording does not.\n",
+ "\n",
+ "In this session the largest gap is
488 s between the mapping block and the first spontaneous\n",
+ "block (923–1411 s), with three shorter ones of 12–24 s at the other block\n",
+ "transitions — 7.8% of the session span in total. Spikes are present throughout every one of\n",
+ "them.\n",
+ "\n",
+ "Two consequences worth carrying forward:\n",
+ "\n",
+ "
\n",
+ "A line plot will interpolate across a hole unless you break it. A straight segment\n",
+ "spanning 488 s of nothing looks like a flat, plausible running trace. \n",
+ "Do not compute a rate by dividing a count by wall-clock duration for anything derived from\n",
+ "the behavior stream. The denominator you want is the time actually recorded, not the time\n",
+ "elapsed. \n",
+ " \n",
+ "\n",
+ "Whenever two data streams in one file have different time bases, check whether they cover the same\n",
+ "span before you put them on the same axis.\n",
+ "\n",
+ "
"
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "509a4b43",
+ "metadata": {},
+ "source": [
+ "\n",
+ "\n",
+ "**Exercise:** Now test the claim you wrote above — do not eyeball it.\n",
+ "\n",
+ "Turn your sentence into a number you can check. If it compares epochs, compute the mean in each one,\n",
+ "alongside how long each epoch lasted, when in the session it happened, and what the animal was doing.\n",
+ "If it compares something else, compute the equivalent.\n",
+ "\n",
+ "Before you look: **what would make this comparison unfair?** Write your answer down first, then see\n",
+ "whether the table bears it out.\n",
+ "\n",
+ "Then go back and mark your claim as supported, contradicted, or untestable with this data. All three\n",
+ "are legitimate outcomes and all three belong in your README.\n",
+ "\n",
+ "
"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 24,
+ "id": "326af115",
+ "metadata": {},
+ "outputs": [
+ {
+ "data": {
+ "text/html": [
+ "\n",
+ "\n",
+ "
\n",
+ " \n",
+ " \n",
+ " \n",
+ " epoch \n",
+ " duration_s \n",
+ " n_samples \n",
+ " mid_session_min \n",
+ " mean_running \n",
+ " mean_activity \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " 0 \n",
+ " mapping \n",
+ " 870.7 \n",
+ " 87070 \n",
+ " 8.0 \n",
+ " 20.99 \n",
+ " 2.0097 \n",
+ " \n",
+ " \n",
+ " 1 \n",
+ " optotagging \n",
+ " 291.1 \n",
+ " 29113 \n",
+ " 17.9 \n",
+ " 17.68 \n",
+ " 2.2212 \n",
+ " \n",
+ " \n",
+ " 2 \n",
+ " spontaneous \n",
+ " 601.3 \n",
+ " 60132 \n",
+ " 25.5 \n",
+ " 18.06 \n",
+ " 2.4974 \n",
+ " \n",
+ " \n",
+ " 3 \n",
+ " rewards \n",
+ " 601.5 \n",
+ " 60154 \n",
+ " 35.7 \n",
+ " 36.32 \n",
+ " 2.9873 \n",
+ " \n",
+ " \n",
+ " 4 \n",
+ " task \n",
+ " 3641.9 \n",
+ " 364192 \n",
+ " 71.2 \n",
+ " 34.92 \n",
+ " 3.5307 \n",
+ " \n",
+ " \n",
+ " 5 \n",
+ " rewards \n",
+ " 601.7 \n",
+ " 60169 \n",
+ " 106.7 \n",
+ " 32.92 \n",
+ " 3.4401 \n",
+ " \n",
+ " \n",
+ " 6 \n",
+ " spontaneous \n",
+ " 601.6 \n",
+ " 60164 \n",
+ " 116.9 \n",
+ " 29.19 \n",
+ " 3.5212 \n",
+ " \n",
+ " \n",
+ " 7 \n",
+ " optotagging \n",
+ " 291.7 \n",
+ " 29175 \n",
+ " 124.6 \n",
+ " 29.88 \n",
+ " 3.9258 \n",
+ " \n",
+ " \n",
+ "
\n",
+ "
"
+ ],
+ "text/plain": [
+ " epoch duration_s n_samples mid_session_min mean_running mean_activity\n",
+ "0 mapping 870.7 87070 8.0 20.99 2.0097\n",
+ "1 optotagging 291.1 29113 17.9 17.68 2.2212\n",
+ "2 spontaneous 601.3 60132 25.5 18.06 2.4974\n",
+ "3 rewards 601.5 60154 35.7 36.32 2.9873\n",
+ "4 task 3641.9 364192 71.2 34.92 3.5307\n",
+ "5 rewards 601.7 60169 106.7 32.92 3.4401\n",
+ "6 spontaneous 601.6 60164 116.9 29.19 3.5212\n",
+ "7 optotagging 291.7 29175 124.6 29.88 3.9258"
+ ]
+ },
+ "execution_count": 24,
+ "metadata": {},
+ "output_type": "execute_result"
+ }
+ ],
+ "source": [
+ "response_rows = []\n",
+ "for label, row in epochs.iterrows():\n",
+ " in_epoch = (timestamps >= row.start_time) & (timestamps < row.stop_time)\n",
+ " in_run = (running_ts >= row.start_time) & (running_ts < row.stop_time)\n",
+ " if in_epoch.sum() < 10:\n",
+ " continue\n",
+ " response_rows.append({'epoch': label,\n",
+ " 'duration_s': round(float(row.stop_time - row.start_time), 1),\n",
+ " 'n_samples': int(in_epoch.sum()),\n",
+ " 'mid_session_min': round(float(row.start_time + row.stop_time) / 120, 1),\n",
+ " 'mean_running': round(float(running_speed[in_run].mean()), 2) if in_run.sum() else np.nan,\n",
+ " 'mean_activity': round(float(population_rate[in_epoch].mean()), 4)})\n",
+ "\n",
+ "pd.DataFrame(response_rows)"
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "72c9c230",
+ "metadata": {},
+ "source": [
+ "---"
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "3ac7d615",
+ "metadata": {},
+ "source": [
+ "\n",
+ "\n",
+ "
Part 3: Align activity to event onsets \n",
+ "\n",
+ "The session overview shows everything at once, which means it shows very little. To see a response\n",
+ "you need to **align** activity to the times when something happened, and look across repeats.\n",
+ "\n",
+ "\"Something happened\" need not be a visual stimulus. It might be a sound, an optogenetic pulse, a\n",
+ "reward, a lick, or the start of a trial. Anything with a repeatable onset time works the same way\n",
+ "— and the rest of this notebook says \"event\" rather than \"stimulus\" for that reason.\n",
+ "\n",
+ "This morning's tutorial averaged across presentations. Here we look at what the average hides.\n",
+ "\n",
+ ""
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 25,
+ "id": "7fa6db01",
+ "metadata": {},
+ "outputs": [
+ {
+ "name": "stdout",
+ "output_type": "stream",
+ "text": [
+ "--- stim_name ---\n",
+ "stim_name\n",
+ "sound1 134\n",
+ "vis1 133\n",
+ "sound2 118\n",
+ "vis2 116\n",
+ "catch 49\n",
+ "\n",
+ "--- is_vis_stim ---\n",
+ "is_vis_stim\n",
+ "False 301\n",
+ "True 249\n",
+ "\n",
+ "--- is_aud_stim ---\n",
+ "is_aud_stim\n",
+ "False 298\n",
+ "True 252\n",
+ "\n",
+ "--- is_target ---\n",
+ "is_target\n",
+ "False 283\n",
+ "True 267\n",
+ "\n",
+ "--- rewarded_modality ---\n",
+ "rewarded_modality\n",
+ "aud 276\n",
+ "vis 274\n",
+ "\n"
+ ]
+ },
+ {
+ "data": {
+ "text/plain": [
+ "stim_name\n",
+ "sound1 134\n",
+ "vis1 133\n",
+ "sound2 118\n",
+ "vis2 116\n",
+ "catch 49\n",
+ "Name: count, dtype: int64"
+ ]
+ },
+ "execution_count": 25,
+ "metadata": {},
+ "output_type": "execute_result"
+ }
+ ],
+ "source": [
+ "# Which column labels the chosen_condition? Look at the candidates first.\n",
+ "for col in ['stim_name', 'is_vis_stim', 'is_aud_stim', 'is_target', 'rewarded_modality']:\n",
+ " if col in events.columns:\n",
+ " print(f'--- {col} ---')\n",
+ " print(events[col].value_counts().head(10).to_string())\n",
+ " print()\n",
+ "condition_column = 'stim_name'\n",
+ "events[condition_column].value_counts()"
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "0f119c7c",
+ "metadata": {},
+ "source": [
+ "\n",
+ "\n",
+ "
Are all of these events the same kind of event? \n",
+ "\n",
+ "An event table usually contains rows that are **not equivalent trials**. Depending on the dataset\n",
+ "that might be first versus repeated presentations, rewarded versus unrewarded trials, different\n",
+ "stimulus families, trials the animal responded to versus ignored, blocks recorded before and after\n",
+ "a manipulation, or blank and omitted entries that are not events at all.\n",
+ "\n",
+ "This matters before you align anything, for two reasons:\n",
+ "\n",
+ "- **Response magnitude can differ several-fold between trial types.** Averaging them together dilutes\n",
+ " the response toward whichever type is most numerous — which is often the weakest one.\n",
+ "- **Trial types differ in what else is happening.** Reward, licking, and arousal ride along with some\n",
+ " trial types and not others, so a difference you attribute to the stimulus may not be about the\n",
+ " stimulus.\n",
+ "\n",
+ "Find the columns in your table that distinguish trial types, and count them.\n",
+ "\n",
+ ""
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 26,
+ "id": "12154986",
+ "metadata": {},
+ "outputs": [
+ {
+ "data": {
+ "text/html": [
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\n",
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"
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+ " start_time stop_time quiescent_start_time quiescent_stop_time stim_start_time stim_stop_time response_window_start_time response_window_stop_time task_control_response_time \\\n",
+ "id \n",
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+ "\n",
+ " is_vis_target is_nontarget is_aud_nontarget is_vis_nontarget is_vis_rewarded is_aud_rewarded is_block_switch is_repeat is_opto is_task_control_correct \n",
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+ "\n",
+ "[550 rows x 49 columns]"
+ ]
+ },
+ "execution_count": 26,
+ "metadata": {},
+ "output_type": "execute_result"
+ }
+ ],
+ "source": [
+ "events"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 27,
+ "id": "f02accfa",
+ "metadata": {},
+ "outputs": [
+ {
+ "name": "stdout",
+ "output_type": "stream",
+ "text": [
+ "30 column(s) that split trials into groups:\n",
+ "['stim_name', 'grating_phase', 'block_index', 'rewarded_modality', 'is_response', 'is_correct', 'is_incorrect', 'is_hit', 'is_false_alarm', 'is_correct_reject', 'is_miss', 'is_go', 'is_nogo', 'is_rewarded', 'is_noncontingent_reward', 'is_contingent_reward', 'is_reward_scheduled', 'is_instruction', 'is_aud_stim', 'is_vis_stim', 'is_catch', 'is_target', 'is_aud_target', 'is_vis_target', 'is_nontarget', 'is_aud_nontarget', 'is_vis_nontarget', 'is_vis_rewarded', 'is_aud_rewarded', 'is_block_switch']\n",
+ "\n",
+ "is_vis_stim:\n",
+ "is_vis_stim\n",
+ "False 301\n",
+ "True 249\n",
+ "\n",
+ "is_aud_stim:\n",
+ "is_aud_stim\n",
+ "False 298\n",
+ "True 252\n",
+ "\n",
+ "is_target:\n",
+ "is_target\n",
+ "False 283\n",
+ "True 267\n",
+ "\n",
+ "is_go:\n",
+ "is_go\n",
+ "False 399\n",
+ "True 151\n",
+ "\n",
+ "is_hit:\n",
+ "is_hit\n",
+ "False 416\n",
+ "True 134\n",
+ "\n",
+ "block_index:\n",
+ "block_index\n",
+ "3 94\n",
+ "0 92\n",
+ "2 92\n",
+ "1 91\n",
+ "5 91\n",
+ "4 90\n"
+ ]
+ }
+ ],
+ "source": [
+ "# Same rule as before: let the table tell you which columns distinguish trials,\n",
+ "# rather than assuming names from another dataset.\n",
+ "trial_type_columns = [column for column in events.columns\n",
+ " if column not in ('start_time', 'stop_time')\n",
+ " and 1 < events[column].nunique() <= 12]\n",
+ "print(f'{len(trial_type_columns)} column(s) that split trials into groups:')\n",
+ "print(trial_type_columns)\n",
+ "\n",
+ "# This task table has far too many to read at once, and most are boolean flags\n",
+ "# derived from the same few facts about a trial. Look at a handful that span\n",
+ "# the distinctions the task is built on: modality, target vs not, and outcome.\n",
+ "example_columns = ['is_vis_stim', 'is_aud_stim', 'is_target', 'is_go', 'is_hit', 'block_index']\n",
+ "for column in example_columns:\n",
+ " print(f'\\n{column}:')\n",
+ " print(events[column].value_counts().to_string())\n"
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "f17c032d",
+ "metadata": {},
+ "source": [
+ "\n",
+ "\n",
+ "To compare them we need to cut a window of data around each onset. Same\n",
+ "`align_to_event_times` helper as this morning's tutorial.\n",
+ "\n",
+ "
"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 28,
+ "id": "3e418107",
+ "metadata": {},
+ "outputs": [],
+ "source": [
+ "def align_to_event_times(data, timestamps, event_times, pre=0.5, post=1.5):\n",
+ " \"\"\"Cut a window of data around each event time.\n",
+ "\n",
+ " data : array with time along the first axis\n",
+ " timestamps : time of each row of data, in seconds\n",
+ " event_times : times to align to, in seconds\n",
+ " pre, post : seconds before and after each event\n",
+ "\n",
+ " Returns (aligned_windows, window_time_axis) where the time axis is in\n",
+ " seconds relative to the event, and there is one window per usable_cells event.\n",
+ " \"\"\"\n",
+ " # Sampling interval. Median, not mean: one gap in the recording would\n",
+ " # inflate a mean and silently shrink every window.\n",
+ " dt = np.median(np.diff(timestamps))\n",
+ "\n",
+ " # Convert the requested seconds into a number of samples. int() truncates,\n",
+ " # so a window that is not a whole number of samples comes out slightly\n",
+ " # short -- check this if you need exact window edges.\n",
+ " n_pre, n_post = int(pre / dt), int(post / dt)\n",
+ "\n",
+ " aligned_windows = []\n",
+ " for event_time in event_times:\n",
+ " # Index of the first sample AT OR AFTER the event. side='left' returns\n",
+ " # the insertion point, so timestamps[i] >= event_time always.\n",
+ " #\n",
+ " # Do NOT round to the nearest sample: that pulls roughly half the\n",
+ " # trials one sample EARLIER than the event, which smears the onset and\n",
+ " # can make a real response look like it starts before the stimulus.\n",
+ " # Landing just after is honest -- the bias is one-directional and at\n",
+ " # most one sample.\n",
+ " i = np.searchsorted(timestamps, event_time, side='left')\n",
+ "\n",
+ " # Skip events too close to either end of the recording to fill a whole\n",
+ " # window. This drops trials SILENTLY, so compare\n",
+ " # aligned_windows.shape[0] against len(event_times) afterwards.\n",
+ " if i - n_pre >= 0 and i + n_post <= len(timestamps):\n",
+ " # Slice is n_pre + n_post samples long. Index n_pre within the\n",
+ " # window is the first sample at/after the event, i.e. t = 0.\n",
+ " aligned_windows.append(data[i - n_pre:i + n_post])\n",
+ "\n",
+ " # Time axis in seconds relative to the event. Starts at -n_pre*dt, which\n",
+ " # can be slightly later than -pre because of the truncation above.\n",
+ " window_time_axis = np.arange(-n_pre, n_post) * dt\n",
+ " return np.array(aligned_windows), window_time_axis\n"
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "518b20dd",
+ "metadata": {},
+ "source": [
+ "\n",
+ "\n",
+ "**Exercise:** Pick two trial types from your table and align the population average to\n",
+ "each separately, then plot both on the same axes.\n",
+ "\n",
+ "Write down your prediction first: do you expect a difference, and how large?\n",
+ "\n",
+ "Then choose which type to carry forward, and one condition within it. Name the things below, because\n",
+ "the rest of Part 3 refers to them:\n",
+ "\n",
+ "| name | what it holds |\n",
+ "| --- | --- |\n",
+ "| `stimulus_onset_times` | onset times of ALL trials of your chosen type |\n",
+ "| `onset_times` | onset times of the one condition you picked |\n",
+ "\n",
+ "
"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 29,
+ "id": "b428d085",
+ "metadata": {},
+ "outputs": [
+ {
+ "data": {
+ "image/png": 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",
+ "text/plain": [
+ ""
+ ]
+ },
+ "metadata": {},
+ "output_type": "display_data"
+ }
+ ],
+ "source": [
+ "onset_column = 'stim_start_time'\n",
+ "population_rate = activity.mean(axis=1)\n",
+ "\n",
+ "visual_onset_times = events.loc[events.is_vis_stim == 1, onset_column].values\n",
+ "auditory_onset_times = events.loc[events.is_aud_stim == 1, onset_column].values\n",
+ "\n",
+ "plt.figure(figsize=(5.5, 3.5))\n",
+ "for onset_times_this_group, label, color in [(visual_onset_times, 'visual stim', 'crimson'),\n",
+ " (auditory_onset_times, 'auditory stim', 'gray')]:\n",
+ " aligned_windows_group, window_time_axis = align_to_event_times(population_rate, timestamps, onset_times_this_group, pre=0.3, post=0.5)\n",
+ " mean_response = aligned_windows_group.mean(axis=0)\n",
+ " plt.plot(window_time_axis, mean_response, color=color,\n",
+ " label=f'{label} (n={len(aligned_windows_group)})')\n",
+ "plt.axhline(0, color='k', lw=0.5)\n",
+ "plt.xlabel('Time from stimulus onset (s)')\n",
+ "plt.ylabel('Population mean rate (spikes/s)')\n",
+ "plt.legend()\n",
+ "plt.title('Two kinds of trial')\n",
+ "plt.show()"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 30,
+ "id": "929d6d88",
+ "metadata": {},
+ "outputs": [
+ {
+ "name": "stdout",
+ "output_type": "stream",
+ "text": [
+ "--- stim_name ---\n",
+ "stim_name\n",
+ "sound1 134\n",
+ "vis1 133\n",
+ "sound2 118\n",
+ "vis2 116\n",
+ "catch 49\n",
+ "\n",
+ "--- is_vis_stim ---\n",
+ "is_vis_stim\n",
+ "False 301\n",
+ "True 249\n",
+ "\n",
+ "--- is_aud_stim ---\n",
+ "is_aud_stim\n",
+ "False 298\n",
+ "True 252\n",
+ "\n",
+ "--- is_target ---\n",
+ "is_target\n",
+ "False 283\n",
+ "True 267\n",
+ "\n",
+ "--- rewarded_modality ---\n",
+ "rewarded_modality\n",
+ "aud 276\n",
+ "vis 274\n",
+ "\n",
+ "condition: vis1 | presentations of this type: 133\n"
+ ]
+ }
+ ],
+ "source": [
+ "# Which column labels the chosen_condition? Look at the candidates first.\n",
+ "for col in ['stim_name', 'is_vis_stim', 'is_aud_stim', 'is_target', 'rewarded_modality']:\n",
+ " if col in events.columns:\n",
+ " print(f'--- {col} ---')\n",
+ " print(events[col].value_counts().head(10).to_string())\n",
+ " print()\n",
+ "condition_column = 'stim_name'\n",
+ "onset_column = 'stim_start_time'\n",
+ "stimulus_onset_times = visual_onset_times\n",
+ "is_selected_trial_type = events.is_vis_stim == 1\n",
+ "\n",
+ "chosen_condition = events.loc[is_selected_trial_type, condition_column].value_counts().index[0]\n",
+ "onset_times = events.loc[is_selected_trial_type & (events[condition_column] == chosen_condition),\n",
+ " onset_column].values\n",
+ "\n",
+ "print(f'condition: {chosen_condition} | presentations of this type: {len(onset_times)}')"
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "5bfe8592",
+ "metadata": {},
+ "source": [
+ "\n",
+ "\n",
+ "
Which cell or unit to look at? \n",
+ "\n",
+ "Whatever your dataset calls them — ROIs in an imaging plane, sorted units on a probe —\n",
+ "taking the first one in the table is an arbitrary choice you did not disclose. Ranking by how strongly\n",
+ "they respond is a *different* undisclosed choice unless you say so. Pick deliberately and write down\n",
+ "how you picked.\n",
+ "\n",
+ ""
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "1b842877",
+ "metadata": {},
+ "source": [
+ "\n",
+ "\n",
+ "
Which signal do you align? Most datasets ship more than one representation of the\n",
+ "same activity, and the choice is yours — but it is a choice, and it changes what the figures\n",
+ "show.\n",
+ "\n",
+ "
\n",
+ "ΔF/F (imaging)Continuous fluorescence. Carries the indicator's rise and\n",
+ "decay, so a brief response is smeared forward by hundreds of milliseconds, and slow drift shared\n",
+ "across the field of view inflates correlations between any two cells. Every timepoint has a\n",
+ "value. \n",
+ "Deconvolved events (imaging)An estimate of when the cell actually fired, with\n",
+ "the indicator kinetics removed. Temporally tighter, and mostly exact zeros — so single-trial\n",
+ "estimates are much noisier even though the trial average looks cleaner. \n",
+ "Spike times (electrophysiology)Discrete times, no continuous trace at all. You\n",
+ "choose a bin width to get a matrix, and that width is a real analysis decision: too fine and every\n",
+ "bin is empty, too coarse and you lose the timing you came for. \n",
+ "
\n",
+ "\n",
+ "None of these is the correct one. A question about response
latency or duration is badly served\n",
+ "by ΔF/F; a question needing a reliable per-trial number is badly served by a sparse signal. Pick\n",
+ "one, say why, and if you have time run the analysis twice and compare — that comparison is\n",
+ "usually more informative than either result alone.\n",
+ "\n",
+ "
Set the choice in one place so switching it is a one-line edit rather than a rewrite.\n",
+ "\n",
+ "
"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 31,
+ "id": "0a17dafe",
+ "metadata": {},
+ "outputs": [
+ {
+ "name": "stdout",
+ "output_type": "stream",
+ "text": [
+ "aligning spikes/s | (762180, 59)\n"
+ ]
+ }
+ ],
+ "source": [
+ "aligned_signal = activity\n",
+ "signal_label = 'spikes/s'\n",
+ "print('aligning', signal_label, '|', aligned_signal.shape)"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 32,
+ "id": "7e796db6",
+ "metadata": {},
+ "outputs": [
+ {
+ "name": "stdout",
+ "output_type": "stream",
+ "text": [
+ "most modulated unit: 40 (score 2.641)\n",
+ "median across units: 0.040\n"
+ ]
+ }
+ ],
+ "source": [
+ "pre, post = 0.3, 0.5\n",
+ "\n",
+ "after = np.array([activity[(timestamps >= t0) & (timestamps < t0+0.2)].mean(axis=0)\n",
+ " for t0 in stimulus_onset_times])\n",
+ "before = np.array([activity[(timestamps >= t0-0.2) & (timestamps < t0)].mean(axis=0)\n",
+ " for t0 in stimulus_onset_times])\n",
+ "difference = after - before\n",
+ "with np.errstate(invalid='ignore'):\n",
+ " modulation = np.nanmean(difference, axis=0) / np.nanstd(difference, axis=0)\n",
+ "example_roi = int(np.nanargmax(modulation))\n",
+ "print(f'most modulated unit: {example_roi} (score {modulation[example_roi]:.3f})')\n",
+ "print(f'median across units: {np.nanmedian(modulation):.3f}')"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 33,
+ "id": "6e2b89cb",
+ "metadata": {},
+ "outputs": [
+ {
+ "name": "stdout",
+ "output_type": "stream",
+ "text": [
+ "windows shape (n_presentations, n_frames): (133, 78)\n"
+ ]
+ }
+ ],
+ "source": [
+ "aligned_windows, t = align_to_event_times(activity[:, example_roi], timestamps, onset_times, pre=pre, post=post)\n",
+ "print('windows shape (n_presentations, n_frames):', aligned_windows.shape)"
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "b71b2ed3",
+ "metadata": {},
+ "source": [
+ "\n",
+ "\n",
+ "**Exercise:** Compare the number of windows you got back against the number of onsets you\n",
+ "asked for. Are they the same?\n",
+ "\n",
+ "If not, read the helper again and work out where the missing trials went — then decide whether\n",
+ "losing them matters for your analysis.\n",
+ "\n",
+ "This is worth doing every time you call something that returns one row per trial. A function that\n",
+ "quietly returns fewer rows than you gave it will not raise an error; it will just make your\n",
+ "n smaller than you think it is.\n",
+ "\n",
+ "
"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 34,
+ "id": "6f0d53ee",
+ "metadata": {},
+ "outputs": [
+ {
+ "name": "stdout",
+ "output_type": "stream",
+ "text": [
+ "onsets: 133\n",
+ "windows returned: 133\n",
+ "trials dropped: 0\n"
+ ]
+ }
+ ],
+ "source": [
+ "print('onsets: ', len(onset_times))\n",
+ "print('windows returned: ', aligned_windows.shape[0])\n",
+ "print('trials dropped: ', len(onset_times) - aligned_windows.shape[0])"
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "2306d820",
+ "metadata": {},
+ "source": [
+ "\n",
+ "\n",
+ "
Raster and PSTH \n",
+ "\n",
+ "The raster shows every trial; the PSTH is their average. Plot them together so you can see what the\n",
+ "average discards.\n",
+ "\n",
+ ""
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 35,
+ "id": "7b19071f",
+ "metadata": {},
+ "outputs": [
+ {
+ "data": {
+ "image/png": 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",
+ "text/plain": [
+ ""
+ ]
+ },
+ "metadata": {},
+ "output_type": "display_data"
+ }
+ ],
+ "source": [
+ "mean = aligned_windows.mean(axis=0)\n",
+ "standard_error = aligned_windows.std(axis=0) / np.sqrt(len(aligned_windows))\n",
+ "fig, axes = plt.subplots(1, 2, figsize=(11, 3.5))\n",
+ "sample_width = float(np.median(np.diff(t)))\n",
+ "axes[0].imshow(aligned_windows, aspect='auto', cmap='Greys', vmin=0,\n",
+ " vmax=np.nanpercentile(aligned_windows, 98) or 1,\n",
+ " interpolation='nearest',\n",
+ " extent=[t[0], t[-1] + sample_width, len(aligned_windows), 0])\n",
+ "axes[0].set_ylabel('Trial')\n",
+ "axes[0].set_title(f'Raster, unit {example_roi}')\n",
+ "axes[1].plot(t, mean, 'k')\n",
+ "axes[1].fill_between(t, mean-standard_error, mean+standard_error, color='crimson',\n",
+ " alpha=0.3)\n",
+ "axes[1].set_ylabel('Rate (spikes/s)')\n",
+ "axes[1].set_title('PSTH')\n",
+ "for ax in axes:\n",
+ " ax.axvline(0, color='k', ls='--', lw=1)\n",
+ " ax.set_xlabel('Time from onset (s)')\n",
+ "plt.tight_layout()\n",
+ "plt.show()"
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "37b0809f",
+ "metadata": {},
+ "source": [
+ "\n",
+ "\n",
+ "**Exercise:** Now do it for every cell and plot the result as a heatmap, sorted by\n",
+ "response magnitude. How many cells respond at all?\n",
+ "\n",
+ "
"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 36,
+ "id": "242adec6",
+ "metadata": {},
+ "outputs": [
+ {
+ "name": "stdout",
+ "output_type": "stream",
+ "text": [
+ "responses shape (n_cells, n_timepoints): (59, 78)\n"
+ ]
+ }
+ ],
+ "source": [
+ "responses = []\n",
+ "for roi in range(activity.shape[1]):\n",
+ " windows_roi, t = align_to_event_times(activity[:, roi], timestamps, onset_times, pre=pre, post=post)\n",
+ " responses.append(windows_roi.mean(axis=0))\n",
+ "responses = np.array(responses)\n",
+ "print('responses shape (n_cells, n_timepoints):', responses.shape)"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 37,
+ "id": "2ac363c7",
+ "metadata": {},
+ "outputs": [
+ {
+ "data": {
+ "image/png": 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",
+ "text/plain": [
+ ""
+ ]
+ },
+ "metadata": {},
+ "output_type": "display_data"
+ }
+ ],
+ "source": [
+ "fig, axes = plt.subplots(1, 2, figsize=(12, 4))\n",
+ "order_raw = np.argsort(responses.mean(axis=1))[::-1]\n",
+ "color_limit = np.nanpercentile(np.abs(responses), 98)\n",
+ "sample_width = float(np.median(np.diff(t)))\n",
+ "im0 = axes[0].imshow(responses[order_raw], aspect='auto', interpolation='nearest', cmap='RdBu_r', vmin=-color_limit, vmax=color_limit,\n",
+ " extent=[t[0], t[-1] + sample_width, len(responses), 0])\n",
+ "axes[0].set_title('Trial-averaged rates')\n",
+ "plt.colorbar(im0, ax=axes[0], label='spikes/s')\n",
+ "\n",
+ "# Exclude the sample adjacent to onset: with binned data it can straddle\n",
+ "# the event, putting response into the baseline.\n",
+ "bin_width = np.median(np.diff(t))\n",
+ "baseline = responses[:, t < -bin_width].mean(axis=1, keepdims=True)\n",
+ "change = responses - baseline\n",
+ "order = np.argsort(change[:, t >= 0].mean(axis=1))[::-1]\n",
+ "color_limit = np.nanpercentile(np.abs(change), 98)\n",
+ "im1 = axes[1].imshow(change[order], aspect='auto', interpolation='nearest', cmap='RdBu_r', vmin=-color_limit, vmax=color_limit,\n",
+ " extent=[t[0], t[-1] + sample_width, len(change), 0])\n",
+ "axes[1].set_title(\"Minus each unit's own pre-onset baseline\")\n",
+ "plt.colorbar(im1, ax=axes[1], label='change in spikes/s')\n",
+ "for ax in axes:\n",
+ " ax.axvline(0, color='k', ls='--', lw=1)\n",
+ " ax.set_xlabel('Time from onset (s)')\n",
+ " ax.set_ylabel('Unit (sorted)')\n",
+ "plt.tight_layout()\n",
+ "plt.show()"
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "1430b5f2",
+ "metadata": {},
+ "source": [
+ "\n",
+ "\n",
+ "
The same analysis on a different signal \n",
+ "\n",
+ "Skip this section if your dataset has only one representation of activity. A probe recording\n",
+ "gives you spike times and nothing else — there is no second signal to compare against, and\n",
+ "saying so in your write-up is the correct answer here, not a gap.\n",
+ "\n",
+ "If you do have two — a continuous trace and a deconvolved estimate, most commonly — they\n",
+ "are not interchangeable, and running the same analysis on both is the cheapest way to find out how\n",
+ "much your conclusion depends on that choice.\n",
+ "\n",
+ "Check what your dataset has before assuming. List the interfaces in the processing container\n",
+ "and see whether a second per-cell timeseries is there at all.\n",
+ "\n",
+ ""
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 38,
+ "id": "f50f4424",
+ "metadata": {},
+ "outputs": [
+ {
+ "name": "stdout",
+ "output_type": "stream",
+ "text": [
+ "this dataset has only one activity representation\n"
+ ]
+ }
+ ],
+ "source": [
+ "if activity_events is not None:\n",
+ " activity_events = np.where(np.abs(activity_events) < 1e-12, 0.0, activity_events)\n",
+ " print('primary:', activity.shape, '| fraction exactly zero: %.3f' % (activity == 0).mean())\n",
+ " print('second: ', activity_events.shape,\n",
+ " '| fraction exactly zero: %.3f' % (activity_events == 0).mean())\n",
+ " print('timestamps shared:', activity_events.shape[0] == len(timestamps))\n",
+ "else:\n",
+ " print('this dataset has only one activity representation')"
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "248dc786",
+ "metadata": {},
+ "source": [
+ "\n",
+ "\n",
+ "**Exercise:** If your dataset has two activity representations, align both to the same\n",
+ "onsets and plot the trial-averaged population response side by side. What differs — the\n",
+ "duration, the shape, the size relative to baseline?\n",
+ "\n",
+ "If it has only one, note that in your README and move on.\n",
+ "\n",
+ "
"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 39,
+ "id": "798195b0",
+ "metadata": {},
+ "outputs": [
+ {
+ "name": "stdout",
+ "output_type": "stream",
+ "text": [
+ "Only one activity representation in this dataset -- nothing to compare here.\n",
+ "Say so in your write-up and continue to Part 4.\n"
+ ]
+ }
+ ],
+ "source": [
+ "comparison = [(signal_label, activity)]\n",
+ "if activity_events is not None:\n",
+ " comparison.append((second_signal_label, activity_events))\n",
+ "if len(comparison) == 1:\n",
+ " print('Only one activity representation in this dataset -- nothing to compare here.')\n",
+ " print('Say so in your write-up and continue to Part 4.')"
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "36c28085",
+ "metadata": {},
+ "source": [
+ "---"
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "0fc19301",
+ "metadata": {},
+ "source": [
+ "\n",
+ "\n",
+ "
Part 4: Signal and noise correlations \n",
+ "\n",
+ "First, the math \n",
+ "\n",
+ "The Pearson correlation between two variables $x$ and $y$ is\n",
+ "\n",
+ "$$ r = \\frac{\\sum_i (x_i - \\bar{x})(y_i - \\bar{y})}\n",
+ " {\\sqrt{\\sum_i (x_i - \\bar{x})^2}\\;\\sqrt{\\sum_i (y_i - \\bar{y})^2}} $$\n",
+ "\n",
+ "In words:\n",
+ "\n",
+ "1. **Center** each variable by subtracting its mean.\n",
+ "2. **Multiply** the centered values pointwise and sum — large and positive when they vary\n",
+ " together, negative when oppositely, near zero when unrelated.\n",
+ "3. **Normalize** by each variable's spread, forcing the result between -1 and +1.\n",
+ "\n",
+ "Compute it once by hand before running it thousands of times.\n",
+ "\n",
+ ""
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 40,
+ "id": "e58de86e",
+ "metadata": {},
+ "outputs": [
+ {
+ "name": "stdout",
+ "output_type": "stream",
+ "text": [
+ "n observations: 762180\n",
+ "r by hand: 0.005448\n",
+ "r from np.corrcoef: 0.005448\n"
+ ]
+ }
+ ],
+ "source": [
+ "x = activity[:, 0]\n",
+ "y = activity[:, 1]\n",
+ "x_centered = x - x.mean()\n",
+ "y_centered = y - y.mean()\n",
+ "numerator = np.sum(x_centered * y_centered)\n",
+ "denominator = np.sqrt(np.sum(x_centered ** 2)) * np.sqrt(np.sum(y_centered ** 2))\n",
+ "print('n observations: ', len(x))\n",
+ "print('r by hand: ', round(numerator / denominator, 6))\n",
+ "print('r from np.corrcoef:', round(np.corrcoef(x, y)[0, 1], 6))"
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "eb57af3d",
+ "metadata": {},
+ "source": [
+ "\n",
+ "\n",
+ "Two consequences that matter for everything below:\n",
+ "\n",
+ "- $r$ says nothing about response **size**, only whether two things move together.\n",
+ "- $r$ is computed over a set of paired observations, and **how many observations you have determines\n",
+ " how noisy $r$ is** — but the value itself gives you no clue how many there were.\n",
+ "\n",
+ "
"
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "34039ac5",
+ "metadata": {},
+ "source": [
+ "\n",
+ "\n",
+ "**Exercise:** What does a given value of $r$ look like? Simulate pairs with known\n",
+ "correlations and plot them.\n",
+ "\n",
+ "
"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 41,
+ "id": "5aaed716",
+ "metadata": {},
+ "outputs": [
+ {
+ "data": {
+ "image/png": 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+ "text/plain": [
+ ""
+ ]
+ },
+ "metadata": {},
+ "output_type": "display_data"
+ }
+ ],
+ "source": [
+ "rng = np.random.default_rng(0)\n",
+ "n = 300\n",
+ "fig, axes = plt.subplots(1, 4, figsize=(13, 3.2))\n",
+ "for ax, target_r in zip(axes, [0.0, 0.2, 0.5, 0.9]):\n",
+ " a = rng.normal(size=n)\n",
+ " b = target_r * a + np.sqrt(1 - target_r ** 2) * rng.normal(size=n)\n",
+ " ax.scatter(a, b, s=6, alpha=0.4, color='teal')\n",
+ " ax.set_title(f'r = {np.corrcoef(a, b)[0, 1]:.2f}')\n",
+ " ax.set_xlabel('neuron 1')\n",
+ "axes[0].set_ylabel('neuron 2')\n",
+ "plt.tight_layout()\n",
+ "plt.show()"
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "99087112",
+ "metadata": {},
+ "source": [
+ "\n",
+ "\n",
+ "
Two reasons neurons are correlated \n",
+ "\n",
+ "- **Signal correlation.** Do they respond similarly *across conditions*? Correlate the two neurons'\n",
+ " tuning curves — their average response to each condition.\n",
+ "- **Noise correlation.** When the *same* condition repeats, do they fluctuate together around their\n",
+ " own averages? Subtract each condition's mean and correlate the residuals.\n",
+ "\n",
+ "A \"condition\" is whatever your event table repeats: an image, a grating direction, a tone, a\n",
+ "photostimulation target, a task context. All that matters is that it recurs enough times to average\n",
+ "over.\n",
+ "\n",
+ "Same data, different thing averaged over:\n",
+ "\n",
+ "| | what is correlated | one observation is |\n",
+ "| --- | --- | --- |\n",
+ "| signal | condition means | one condition |\n",
+ "| noise | within-condition residuals | one trial |\n",
+ "\n",
+ "That last column matters more than anything else in this notebook.\n",
+ "\n",
+ ""
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "a7bf3465",
+ "metadata": {},
+ "source": [
+ "\n",
+ "\n",
+ "
Step 1: choose which events to use \n",
+ "\n",
+ "Not every event is comparable to every other. Decide which subset is a fair comparison and write down\n",
+ "why.\n",
+ "\n",
+ ""
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 42,
+ "id": "ef61874b",
+ "metadata": {},
+ "outputs": [
+ {
+ "name": "stdout",
+ "output_type": "stream",
+ "text": [
+ "stim_name\n",
+ "sound1 134\n",
+ "vis1 133\n",
+ "sound2 118\n",
+ "vis2 116\n",
+ "catch 49\n",
+ "\n",
+ "550 events -> 501 after filtering\n",
+ "4 conditions, 125 trials each (median)\n"
+ ]
+ }
+ ],
+ "source": [
+ "condition_column = 'stim_name'\n",
+ "onset_column = 'stim_start_time'\n",
+ "\n",
+ "# What stimulus identities exist in the task table, and how many trials each?\n",
+ "print(events[condition_column].value_counts().to_string())\n",
+ "print()\n",
+ "\n",
+ "# Keep every trial with a real stimulus. Restricting to visual trials alone\n",
+ "# would leave only 2 conditions; all four stimuli give 4. Catch trials have no\n",
+ "# stimulus, so they are dropped.\n",
+ "comparable_trials = events[events[condition_column].isin(['vis1', 'vis2', 'sound1', 'sound2'])].copy()\n",
+ "\n",
+ "# What this does NOT control for: the rewarded modality changes between blocks,\n",
+ "# so two trials sharing a stimulus can differ in what the animal had to do.\n",
+ "all_onset_times = comparable_trials[onset_column].values\n",
+ "labels = comparable_trials[condition_column].values\n",
+ "print(f'{len(events)} events -> {len(comparable_trials)} after filtering')\n",
+ "print(f'{len(np.unique(labels))} conditions, '\n",
+ " f'{int(pd.Series(labels).value_counts().median())} trials each (median)')"
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "0bf2b4f2",
+ "metadata": {},
+ "source": [
+ "\n",
+ "\n",
+ "
Step 2: one number per trial per neuron \n",
+ "\n",
+ "We need a `(n_trials, n_cells)` matrix. Average each aligned window over a response window, and\n",
+ "subtract a **baseline** from just before onset — otherwise each trial's \"response\" includes\n",
+ "wherever the cell happened to be sitting beforehand, and those levels drift together across the\n",
+ "population from bleaching, arousal, and movement.\n",
+ "\n",
+ "Choosing the two windows is dataset-specific. The response window should cover the response\n",
+ "your Part 3 plot showed — look at it rather than copying a number from here, since a calcium\n",
+ "signal and a spike rate need very different windows. The baseline window should sit in the gap\n",
+ "before onset, and must **exclude any stimulation artifact**: with optogenetics or electrical\n",
+ "stimulation the frames around the pulse can be unusable, so leave a margin on both sides.\n",
+ "\n",
+ ""
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "6659e032",
+ "metadata": {},
+ "source": [
+ "\n",
+ "\n",
+ "Step 2a: choose the two windows. \n",
+ "\n",
+ "Every number in the correlation matrices below comes from these two windows, so this\n",
+ "is the most consequential cell in the section. Print how many samples each one holds:\n",
+ "if the answer is one or two, every response is an average of almost nothing and the\n",
+ "matrices will be dominated by sampling noise.\n",
+ "\n",
+ "
"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 43,
+ "id": "050d569b",
+ "metadata": {},
+ "outputs": [
+ {
+ "name": "stdout",
+ "output_type": "stream",
+ "text": [
+ "sampling interval : 10.0 ms\n",
+ "response window : (0.03, 0.2) s -> ~16 samples\n",
+ "baseline window : (-0.2, -0.03) s -> ~16 samples\n"
+ ]
+ }
+ ],
+ "source": [
+ "response_window = (0.03, 0.20) # spikes are fast; this is not a calcium window\n",
+ "baseline_window = (-0.20, -0.03)\n",
+ "\n",
+ "# How many samples fall in each window? This is the sample size behind every\n",
+ "# single number in the response matrix.\n",
+ "sampling_interval = float(np.median(np.diff(timestamps)))\n",
+ "n_response_samples = int((response_window[1] - response_window[0]) / sampling_interval)\n",
+ "n_baseline_samples = int((baseline_window[1] - baseline_window[0]) / sampling_interval)\n",
+ "\n",
+ "print(f'sampling interval : {sampling_interval*1000:.1f} ms')\n",
+ "print(f'response window : {response_window} s -> ~{n_response_samples} samples')\n",
+ "print(f'baseline window : {baseline_window} s -> ~{n_baseline_samples} samples')"
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "dd8448ba",
+ "metadata": {},
+ "source": [
+ "\n",
+ "\n",
+ "Step 2b: one trial, one cell. \n",
+ "\n",
+ "Before looping over thousands of trials, do the arithmetic once by hand and read the\n",
+ "numbers. If the subtraction is wrong here it is wrong everywhere, and a shape printed\n",
+ "at the end of a loop will not tell you.\n",
+ "\n",
+ "
"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 44,
+ "id": "fae41a73",
+ "metadata": {},
+ "outputs": [
+ {
+ "name": "stdout",
+ "output_type": "stream",
+ "text": [
+ "samples selected: 17 response, 17 baseline\n",
+ "response values : [0. 0. 0. 0. 0. 0. 0. 0. 0. 0. 0. 0. 0. 0. 0. 0. 0.]\n",
+ "baseline values : [0. 0. 0. 0. 0. 0. 0. 0. 0. 0. 0. 0. 0. 0. 0. 0. 0.]\n",
+ "\n",
+ "response mean 0.0000 - baseline mean 0.0000 = +0.0000\n"
+ ]
+ }
+ ],
+ "source": [
+ "example_trial_time = all_onset_times[0]\n",
+ "example_cell = 0\n",
+ "\n",
+ "# Boolean masks: which samples of the whole recording fall in each window for\n",
+ "# this one trial. >= start and < end so the windows never share a sample.\n",
+ "in_response = ((timestamps >= example_trial_time + response_window[0])\n",
+ " & (timestamps < example_trial_time + response_window[1]))\n",
+ "in_baseline = ((timestamps >= example_trial_time + baseline_window[0])\n",
+ " & (timestamps < example_trial_time + baseline_window[1]))\n",
+ "\n",
+ "print(f'samples selected: {int(in_response.sum())} response, {int(in_baseline.sum())} baseline')\n",
+ "print(f'response values : {np.round(activity[in_response, example_cell], 3)}')\n",
+ "print(f'baseline values : {np.round(activity[in_baseline, example_cell], 3)}')\n",
+ "\n",
+ "response_mean = np.nanmean(activity[in_response, example_cell])\n",
+ "baseline_mean = np.nanmean(activity[in_baseline, example_cell])\n",
+ "print(f'\\nresponse mean {response_mean:.4f} - baseline mean {baseline_mean:.4f} '\n",
+ " f'= {response_mean - baseline_mean:+.4f}')"
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "c6831aba",
+ "metadata": {},
+ "source": [
+ "\n",
+ "\n",
+ "Step 2c: one trial, every cell. \n",
+ "\n",
+ "The same two masks, applied to all cells at once. This gives one row of the matrix.\n",
+ "Check its length against the number of cells — a mismatch here means an axis is\n",
+ "transposed, which is easy to do and produces a plausible-looking matrix.\n",
+ "\n",
+ "
"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 45,
+ "id": "426e4e90",
+ "metadata": {},
+ "outputs": [
+ {
+ "name": "stdout",
+ "output_type": "stream",
+ "text": [
+ "row shape: (59,) | n_cells: 59\n",
+ "first 8 values: [0. 0. 0. 0. 0. 0. 0. 0.]\n",
+ "cells responding above baseline on this trial: 16 of 59\n"
+ ]
+ }
+ ],
+ "source": [
+ "one_trial_row = (np.nanmean(activity[in_response], axis=0)\n",
+ " - np.nanmean(activity[in_baseline], axis=0))\n",
+ "\n",
+ "print('row shape:', one_trial_row.shape, '| n_cells:', activity.shape[1])\n",
+ "assert one_trial_row.shape[0] == activity.shape[1], 'row length must equal n_cells'\n",
+ "print('first 8 values:', np.round(one_trial_row[:8], 3))\n",
+ "print(f'cells responding above baseline on this trial: '\n",
+ " f'{int((one_trial_row > 0).sum())} of {len(one_trial_row)}')"
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "755f43b3",
+ "metadata": {},
+ "source": [
+ "\n",
+ "\n",
+ "Step 2d: every trial. \n",
+ "\n",
+ "Now the loop. A trial at the very start or end of the recording can have an empty\n",
+ "window, so those rows are filled with NaN rather than silently skipped — that way\n",
+ "the count is visible in the next step instead of vanishing.\n",
+ "\n",
+ "
"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 46,
+ "id": "4a7e4060",
+ "metadata": {},
+ "outputs": [
+ {
+ "name": "stdout",
+ "output_type": "stream",
+ "text": [
+ "raw matrix shape: (501, 59) (n_trials, n_cells)\n",
+ "trials with any NaN: 0\n",
+ "cells with any NaN : 0\n"
+ ]
+ }
+ ],
+ "source": [
+ "response_rows = []\n",
+ "for onset_time in all_onset_times:\n",
+ " in_response = ((timestamps >= onset_time + response_window[0])\n",
+ " & (timestamps < onset_time + response_window[1]))\n",
+ " in_baseline = ((timestamps >= onset_time + baseline_window[0])\n",
+ " & (timestamps < onset_time + baseline_window[1]))\n",
+ " if in_response.sum() and in_baseline.sum():\n",
+ " response_rows.append(np.nanmean(activity[in_response], axis=0)\n",
+ " - np.nanmean(activity[in_baseline], axis=0))\n",
+ " else:\n",
+ " response_rows.append(np.full(activity.shape[1], np.nan))\n",
+ "\n",
+ "raw_response_matrix = np.array(response_rows)\n",
+ "print('raw matrix shape:', raw_response_matrix.shape, '(n_trials, n_cells)')\n",
+ "print('trials with any NaN:', int(np.isnan(raw_response_matrix).any(axis=1).sum()))\n",
+ "print('cells with any NaN :', int(np.isnan(raw_response_matrix).any(axis=0).sum()))"
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "01a3f482",
+ "metadata": {},
+ "source": [
+ "\n",
+ "\n",
+ "Step 2e: drop incomplete trials, and keep the labels aligned. \n",
+ "\n",
+ "This is where silent bugs live. Dropping rows from the matrix without dropping the\n",
+ "same rows from the labels shifts every trial's condition by one — the analysis\n",
+ "still runs, the matrices still look plausible, and every result is wrong. Check the\n",
+ "two lengths against each other, every time.\n",
+ "\n",
+ "
"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 47,
+ "id": "c2f1df74",
+ "metadata": {},
+ "outputs": [
+ {
+ "name": "stdout",
+ "output_type": "stream",
+ "text": [
+ "501 trials -> 501 (0 dropped for incomplete windows)\n",
+ "\n",
+ "R shape (n_trials, n_cells): (501, 59)\n",
+ "conditions: 4\n",
+ "trials per condition: {'sound1': 134, 'vis1': 133, 'sound2': 118, 'vis2': 116}\n",
+ "\n",
+ "fraction of single-trial responses exactly zero: 0.687\n",
+ " (sparse signals give many empty single-trial estimates)\n"
+ ]
+ }
+ ],
+ "source": [
+ "rows_kept = ~np.isnan(raw_response_matrix).any(axis=1)\n",
+ "\n",
+ "trial_response_matrix = raw_response_matrix[rows_kept]\n",
+ "condition_labels = np.asarray(labels)[rows_kept] # SAME mask, or labels desync\n",
+ "\n",
+ "print(f'{len(raw_response_matrix)} trials -> {len(trial_response_matrix)} '\n",
+ " f'({int((~rows_kept).sum())} dropped for incomplete windows)')\n",
+ "assert len(trial_response_matrix) == len(condition_labels), 'matrix and labels out of step'\n",
+ "\n",
+ "print('\\nR shape (n_trials, n_cells):', trial_response_matrix.shape)\n",
+ "print('conditions:', len(np.unique(condition_labels)))\n",
+ "print('trials per condition:',\n",
+ " pd.Series(condition_labels).value_counts().to_dict())\n",
+ "print(f'\\nfraction of single-trial responses exactly zero: {(trial_response_matrix == 0).mean():.3f}')\n",
+ "print(' (sparse signals give many empty single-trial estimates)')"
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "84ab91ca",
+ "metadata": {},
+ "source": [
+ "\n",
+ "\n",
+ "
Step 3: tuning curves — look before correlating \n",
+ "\n",
+ ""
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 48,
+ "id": "8992eaed",
+ "metadata": {},
+ "outputs": [
+ {
+ "name": "stdout",
+ "output_type": "stream",
+ "text": [
+ "tuning shape (n_conditions, n_cells): (4, 59)\n"
+ ]
+ }
+ ],
+ "source": [
+ "conditions = np.unique(condition_labels)\n",
+ "condition_mean_response = np.vstack([trial_response_matrix[condition_labels == c].mean(axis=0) for c in conditions])\n",
+ "print('tuning shape (n_conditions, n_cells):', condition_mean_response.shape)"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 60,
+ "id": "9e71ccdb",
+ "metadata": {},
+ "outputs": [
+ {
+ "data": {
+ "image/png": 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",
+ "text/plain": [
+ ""
+ ]
+ },
+ "metadata": {},
+ "output_type": "display_data"
+ }
+ ],
+ "source": [
+ "fig, axes = plt.subplots(1, 2, figsize=(11, 3.5))\n",
+ "for roi in range(min(8, condition_mean_response.shape[1])):\n",
+ " axes[0].plot(range(len(conditions)), condition_mean_response[:, roi], marker='o', ms=3)\n",
+ "axes[0].set_xticks(range(len(conditions)))\n",
+ "axes[0].set_xticklabels([str(c) for c in conditions], rotation=90, fontsize=10)\n",
+ "axes[0].set_ylabel('Mean response')\n",
+ "axes[0].set_title('Tuning curves, 8 units')\n",
+ "color_limit = np.nanpercentile(np.abs(condition_mean_response), 98)\n",
+ "im = axes[1].imshow(condition_mean_response.T, aspect='auto', interpolation='nearest', cmap='RdBu_r', vmin=-color_limit, vmax=color_limit)\n",
+ "axes[1].set_ylabel('Unit')\n",
+ "axes[1].set_title('Tuning, all units')\n",
+ "plt.colorbar(im, ax=axes[1], label='Mean response')\n",
+ "plt.tight_layout()\n",
+ "plt.show()"
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "6dfbf7ad",
+ "metadata": {},
+ "source": [
+ "\n",
+ "\n",
+ "**Exercise:** How many numbers make up one neuron's tuning curve?\n",
+ "\n",
+ "That is how many paired observations each signal correlation gets. Write it down.\n",
+ "\n",
+ "
"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 50,
+ "id": "7ff2650b",
+ "metadata": {},
+ "outputs": [
+ {
+ "name": "stdout",
+ "output_type": "stream",
+ "text": [
+ "numbers per tuning curve: 4\n",
+ "trials available for noise correlations: 501\n"
+ ]
+ }
+ ],
+ "source": [
+ "print('numbers per tuning curve:', condition_mean_response.shape[0])\n",
+ "print('trials available for noise correlations:', trial_response_matrix.shape[0])"
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "d3fe7dda",
+ "metadata": {},
+ "source": [
+ "\n",
+ "\n",
+ "
Step 4: residuals — look before correlating \n",
+ "\n",
+ "Subtract **each condition's own mean**, not the grand mean. Subtracting the grand mean would leave\n",
+ "the differences between conditions in the residuals, making your \"noise\" correlation partly a signal\n",
+ "correlation.\n",
+ "\n",
+ ""
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 51,
+ "id": "415fe1c4",
+ "metadata": {},
+ "outputs": [
+ {
+ "name": "stdout",
+ "output_type": "stream",
+ "text": [
+ "residuals shape: (501, 59)\n",
+ "mean of residuals (should be ~0): 2.00824e-07\n"
+ ]
+ }
+ ],
+ "source": [
+ "residuals = trial_response_matrix.copy().astype(float)\n",
+ "for c in conditions:\n",
+ " m = condition_labels == c\n",
+ " residuals[m] -= trial_response_matrix[m].mean(axis=0)\n",
+ "print('residuals shape:', residuals.shape)\n",
+ "print('mean of residuals (should be ~0):', round(float(residuals.mean()), 12))"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 52,
+ "id": "dde4cee7",
+ "metadata": {},
+ "outputs": [
+ {
+ "data": {
+ "image/png": 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",
+ "text/plain": [
+ ""
+ ]
+ },
+ "metadata": {},
+ "output_type": "display_data"
+ }
+ ],
+ "source": [
+ "roi = example_roi if example_roi < trial_response_matrix.shape[1] else 0\n",
+ "fig, axes = plt.subplots(1, 2, figsize=(11, 3.2), sharey=True)\n",
+ "axes[0].plot(trial_response_matrix[:, roi], '.', ms=3, alpha=0.4, color='teal')\n",
+ "axes[0].set_title('Raw responses')\n",
+ "axes[1].plot(residuals[:, roi], '.', ms=3, alpha=0.4, color='crimson')\n",
+ "axes[1].set_title('Residuals')\n",
+ "for ax in axes:\n",
+ " ax.axhline(0, color='k', lw=0.5)\n",
+ " ax.set_xlabel('Trial')\n",
+ "axes[0].set_ylabel('Response (spikes/s)')\n",
+ "plt.tight_layout()\n",
+ "plt.show()"
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "fc28dc8b",
+ "metadata": {},
+ "source": [
+ "\n",
+ "\n",
+ "
Step 5: correlate \n",
+ "\n",
+ "`np.corrcoef` correlates **rows**, so transpose to get cells rather than trials. Getting this\n",
+ "backwards produces a plausible matrix of entirely the wrong thing — check the output shape\n",
+ "against the number of cells.\n",
+ "\n",
+ ""
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 53,
+ "id": "75007877",
+ "metadata": {},
+ "outputs": [
+ {
+ "name": "stdout",
+ "output_type": "stream",
+ "text": [
+ "cells: 59 -> unique pairs: 1711\n",
+ "signal correlation: mean +0.0028 (4 observations per pair)\n",
+ "noise correlation: mean +0.0036 (501 observations per pair)\n"
+ ]
+ }
+ ],
+ "source": [
+ "signal_corr_matrix = np.corrcoef(condition_mean_response.T)\n",
+ "noise_corr_matrix = np.corrcoef(residuals.T)\n",
+ "pairs = np.triu_indices(trial_response_matrix.shape[1], k=1)\n",
+ "signal_values = signal_corr_matrix[pairs]\n",
+ "noise_values = noise_corr_matrix[pairs]\n",
+ "print(f'cells: {trial_response_matrix.shape[1]} -> unique pairs: {len(signal_values)}')\n",
+ "print(f'signal correlation: mean {np.nanmean(signal_values):+.4f} ({condition_mean_response.shape[0]} observations per pair)')\n",
+ "print(f'noise correlation: mean {np.nanmean(noise_values):+.4f} ({trial_response_matrix.shape[0]} observations per pair)')"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 54,
+ "id": "f0c7503f",
+ "metadata": {},
+ "outputs": [
+ {
+ "data": {
+ "image/png": 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",
+ "text/plain": [
+ ""
+ ]
+ },
+ "metadata": {},
+ "output_type": "display_data"
+ }
+ ],
+ "source": [
+ "fig, axes = plt.subplots(1, 3, figsize=(14, 3.8))\n",
+ "for ax, C, name in [(axes[0], signal_corr_matrix, 'Signal'), (axes[1], noise_corr_matrix, 'Noise')]:\n",
+ " color_limit = np.nanpercentile(np.abs(C[pairs]), 98)\n",
+ " im = ax.imshow(C, interpolation='nearest', cmap='RdBu_r', vmin=-color_limit, vmax=color_limit)\n",
+ " ax.set_title(f'{name} correlation')\n",
+ " plt.colorbar(im, ax=ax)\n",
+ "axes[2].plot(signal_values, noise_values, '.', ms=2, alpha=0.2, color='teal')\n",
+ "axes[2].set_xlabel('Signal correlation')\n",
+ "axes[2].set_ylabel('Noise correlation')\n",
+ "axes[2].axhline(0, color='k', lw=0.5)\n",
+ "axes[2].axvline(0, color='k', lw=0.5)\n",
+ "plt.tight_layout()\n",
+ "plt.show()"
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "b426fa0f",
+ "metadata": {},
+ "source": [
+ "\n",
+ "\n",
+ "
Is this result trustworthy? \n",
+ "\n",
+ "Every number so far is a point estimate with no error bar. The single most useful check: **would you\n",
+ "get the same answer with half the data?**\n",
+ "\n",
+ "Split trials in half at random, compute the correlations on each half separately, and correlate the\n",
+ "two halves' answers. Split **within each condition** so both halves see every condition.\n",
+ "\n",
+ "Three outcomes, and all three are informative:\n",
+ "\n",
+ "- **One high, one low** — trust the high one, and say why the other is not trustworthy.\n",
+ "- **Both high** — you have enough data for both; proceed.\n",
+ "- **Both near zero** — report that. It usually means the condition variable you chose does not\n",
+ " organise these neurons' responses, however well-balanced it looked in the inventory. That is a\n",
+ " real result about your dataset, and it is a better README than a matrix you cannot defend.\n",
+ "\n",
+ ""
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "650615b8",
+ "metadata": {},
+ "source": [
+ "\n",
+ "\n",
+ "**Exercise:** Before running it — which do you expect to be more reliable, signal or\n",
+ "noise correlations? Look back at the observation counts you wrote down.\n",
+ "\n",
+ "
"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 55,
+ "id": "b183a126",
+ "metadata": {},
+ "outputs": [],
+ "source": [
+ "def signal_and_noise_correlations(responses, labels):\n",
+ " \"\"\"Signal and noise correlation matrices from a set of trials.\n",
+ "\n",
+ " responses : (n_trials, n_cells) one response value per trial per cell\n",
+ " labels : (n_trials,) which condition each trial belongs to\n",
+ "\n",
+ " Signal correlation = do two cells prefer the same conditions?\n",
+ " Noise correlation = do two cells co-vary trial to trial WITHIN a\n",
+ " condition, once the condition mean is removed?\n",
+ " \"\"\"\n",
+ " conditions = np.unique(labels)\n",
+ "\n",
+ " # TUNING: one row per condition, holding that condition's mean response for\n",
+ " # every cell. Averaging over trials is what removes trial-to-trial noise\n",
+ " # and leaves the stimulus preference -- the \"signal\".\n",
+ " condition_means = np.vstack([responses[labels == c].mean(axis=0)\n",
+ " for c in conditions])\n",
+ "\n",
+ " # RESIDUALS: each trial minus its own condition's mean. What remains is\n",
+ " # everything the condition does NOT explain -- the \"noise\". Subtracting the\n",
+ " # condition mean is essential: skip it and the condition structure leaks\n",
+ " # into the noise matrix and inflates it.\n",
+ " residuals = responses.astype(float).copy()\n",
+ " for c in conditions:\n",
+ " in_condition = labels == c\n",
+ " residuals[in_condition] -= responses[in_condition].mean(axis=0)\n",
+ "\n",
+ " # .T because np.corrcoef correlates ROWS: we want cell-by-cell matrices,\n",
+ " # and cells are the columns of both arrays.\n",
+ " #\n",
+ " # Note the very different sample sizes feeding these two matrices: signal\n",
+ " # is estimated from len(conditions) numbers per cell, noise from\n",
+ " # len(labels) trials. That asymmetry is why they differ so much in\n",
+ " # reliability even though both render as equally convincing heatmaps.\n",
+ " return np.corrcoef(condition_means.T), np.corrcoef(residuals.T)\n"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 56,
+ "id": "d9e41a9f",
+ "metadata": {},
+ "outputs": [
+ {
+ "name": "stdout",
+ "output_type": "stream",
+ "text": [
+ "split-half reliability (agreement between two independent halves)\n",
+ " signal: 0.343\n",
+ " noise: 0.105\n"
+ ]
+ },
+ {
+ "name": "stderr",
+ "output_type": "stream",
+ "text": [
+ "/opt/conda/lib/python3.12/site-packages/numpy/lib/_function_base_impl.py:3045: RuntimeWarning: invalid value encountered in divide\n",
+ " c /= stddev[:, None]\n",
+ "/opt/conda/lib/python3.12/site-packages/numpy/lib/_function_base_impl.py:3046: RuntimeWarning: invalid value encountered in divide\n",
+ " c /= stddev[None, :]\n"
+ ]
+ }
+ ],
+ "source": [
+ "def split_half_reliability(responses, labels, n_iter=10, seed=0):\n",
+ " \"\"\"How reproducible are the correlation matrices from independent trials?\n",
+ "\n",
+ " Splits the trials into two halves, computes the correlation matrices from\n",
+ " each half separately, and asks how well the two agree. A high value means\n",
+ " the structure is real; near zero means you are looking at noise.\n",
+ "\n",
+ " Returns (signal_reliability, noise_reliability) as Spearman correlations\n",
+ " averaged over n_iter random splits.\n",
+ " \"\"\"\n",
+ " rng = np.random.default_rng(seed)\n",
+ "\n",
+ " # Indices of the upper triangle, excluding the diagonal: the unique cell\n",
+ " # pairs. Including the diagonal (always 1.0) would inflate the agreement.\n",
+ " upper_triangle = np.triu_indices(responses.shape[1], k=1)\n",
+ "\n",
+ " signal_scores, noise_scores = [], []\n",
+ " for _ in range(n_iter):\n",
+ " half_a, half_b = [], []\n",
+ " # Split WITHIN each condition, not across all trials at once, so both\n",
+ " # halves see every condition. A blind split could leave a condition\n",
+ " # entirely in one half, making its tuning undefined in the other.\n",
+ " for c in np.unique(labels):\n",
+ " idx = rng.permutation(np.flatnonzero(labels == c))\n",
+ " n_half = len(idx) // 2\n",
+ " if n_half < 1:\n",
+ " continue # too few trials to split\n",
+ " half_a.append(idx[:n_half])\n",
+ " half_b.append(idx[n_half:2 * n_half])\n",
+ " a, b = np.concatenate(half_a), np.concatenate(half_b)\n",
+ "\n",
+ " # Same computation on two disjoint trial sets.\n",
+ " corr_a = signal_and_noise_correlations(responses[a], labels[a])\n",
+ " corr_b = signal_and_noise_correlations(responses[b], labels[b])\n",
+ "\n",
+ " # Spearman rather than Pearson: we care whether the same PAIRS come out\n",
+ " # ranked as most/least correlated, not whether values match exactly.\n",
+ " signal_scores.append(stats.spearmanr(corr_a[0][upper_triangle],\n",
+ " corr_b[0][upper_triangle],\n",
+ " nan_policy='omit').statistic)\n",
+ " noise_scores.append(stats.spearmanr(corr_a[1][upper_triangle],\n",
+ " corr_b[1][upper_triangle],\n",
+ " nan_policy='omit').statistic)\n",
+ " return float(np.mean(signal_scores)), float(np.mean(noise_scores))\n",
+ "\n",
+ "signal_reliability, noise_reliability = split_half_reliability(trial_response_matrix, condition_labels)\n",
+ "print('split-half reliability (agreement between two independent halves)')\n",
+ "print(f' signal: {signal_reliability:.3f}')\n",
+ "print(f' noise: {noise_reliability:.3f}')"
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "b060a99a",
+ "metadata": {},
+ "source": [
+ "\n",
+ "\n",
+ "
Does the signal you chose change the answer? \n",
+ "\n",
+ "Everything so far used one representation of activity. If your dataset provides a second one, repeat\n",
+ "the whole chain on it and compare the numbers that matter. If it provides only one, note that and\n",
+ "move on.\n",
+ "\n",
+ "To repeat the chain you need the response-matrix construction as a reusable function rather than a\n",
+ "one-off block — so wrap it, the same way you wrapped the correlations.\n",
+ "\n",
+ ""
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 57,
+ "id": "7b3b1433",
+ "metadata": {},
+ "outputs": [],
+ "source": [
+ "def trial_by_cell_responses(A):\n",
+ " \"\"\"Build the (n_trials, n_cells) baseline-subtracted response matrix.\n",
+ "\n",
+ " One number per trial per cell: mean activity in the response window minus\n",
+ " mean activity in the baseline window. Every correlation below is computed\n",
+ " from this matrix, so both window choices propagate into every later result.\n",
+ " \"\"\"\n",
+ " response_rows = []\n",
+ " for t0 in all_onset_times:\n",
+ " # Boolean masks selecting the samples in each window for this trial.\n",
+ " # >= start and < end so the two windows never share a sample.\n",
+ " in_response = (timestamps >= t0 + response_window[0]) & (timestamps < t0 + response_window[1])\n",
+ " in_baseline = (timestamps >= t0 + baseline_window[0]) & (timestamps < t0 + baseline_window[1])\n",
+ "\n",
+ " # nanmean, not mean: a single all-NaN cell would otherwise propagate\n",
+ " # NaN across the whole row and silently cost you every trial.\n",
+ " # A trial at the very start of the recording can have an empty\n",
+ " # baseline window -- fill it with NaN and drop it below.\n",
+ " response_rows.append(np.nanmean(A[in_response], axis=0) - np.nanmean(A[in_baseline], axis=0)\n",
+ " if in_response.sum() and in_baseline.sum()\n",
+ " else np.full(A.shape[1], np.nan))\n",
+ "\n",
+ " responses = np.array(response_rows)\n",
+ "\n",
+ " # Drop trials with any missing cell. Report the count if it is not zero:\n",
+ " # trials vanishing here is exactly the kind of silent loss to check for.\n",
+ " return responses[~np.isnan(responses).any(axis=1)]\n"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 58,
+ "id": "c096bf9e",
+ "metadata": {},
+ "outputs": [
+ {
+ "name": "stderr",
+ "output_type": "stream",
+ "text": [
+ "/opt/conda/lib/python3.12/site-packages/numpy/lib/_function_base_impl.py:3045: RuntimeWarning: invalid value encountered in divide\n",
+ " c /= stddev[:, None]\n",
+ "/opt/conda/lib/python3.12/site-packages/numpy/lib/_function_base_impl.py:3046: RuntimeWarning: invalid value encountered in divide\n",
+ " c /= stddev[None, :]\n"
+ ]
+ },
+ {
+ "data": {
+ "text/html": [
+ "\n",
+ "\n",
+ "
\n",
+ " \n",
+ " \n",
+ " \n",
+ " condition_definition \n",
+ " n_conditions \n",
+ " reps_each \n",
+ " signal_mean \n",
+ " noise_mean \n",
+ " signal_reliability \n",
+ " noise_reliability \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " 0 \n",
+ " rewarded modality \n",
+ " 2 \n",
+ " 250 \n",
+ " 0.0018 \n",
+ " 0.0053 \n",
+ " 0.032 \n",
+ " 0.304 \n",
+ " \n",
+ " \n",
+ " 1 \n",
+ " stimulus identity \n",
+ " 4 \n",
+ " 125 \n",
+ " 0.0028 \n",
+ " 0.0036 \n",
+ " 0.343 \n",
+ " 0.105 \n",
+ " \n",
+ " \n",
+ "
\n",
+ "
"
+ ],
+ "text/plain": [
+ " condition_definition n_conditions reps_each signal_mean noise_mean signal_reliability noise_reliability\n",
+ "0 rewarded modality 2 250 0.0018 0.0053 0.032 0.304\n",
+ "1 stimulus identity 4 125 0.0028 0.0036 0.343 0.105"
+ ]
+ },
+ "execution_count": 58,
+ "metadata": {},
+ "output_type": "execute_result"
+ }
+ ],
+ "source": [
+ "# Only one representation here, so vary the CONDITION DEFINITION instead.\n",
+ "# Rewarded modality (2 groups) vs stimulus identity (4) is the comparison:\n",
+ "# fewer, broader conditions vs more, narrower ones on the same trials.\n",
+ "response_rows = []\n",
+ "for name, lab in [('rewarded modality', comparable_trials.rewarded_modality.values[rows_kept]),\n",
+ " ('stimulus identity', condition_labels)]:\n",
+ " signal_corr, noise_corr = signal_and_noise_correlations(trial_response_matrix, lab)\n",
+ " upper_triangle = np.triu_indices(trial_response_matrix.shape[1], k=1)\n",
+ " rs, rn = split_half_reliability(trial_response_matrix, lab)\n",
+ " response_rows.append({'condition_definition': name,\n",
+ " 'n_conditions': int(len(np.unique(lab))),\n",
+ " 'reps_each': int(pd.Series(lab).value_counts().median()),\n",
+ " 'signal_mean': round(float(np.nanmean(signal_corr[upper_triangle])), 4),\n",
+ " 'noise_mean': round(float(np.nanmean(noise_corr[upper_triangle])), 4),\n",
+ " 'signal_reliability': round(rs, 3),\n",
+ " 'noise_reliability': round(rn, 3)})\n",
+ "pd.DataFrame(response_rows)"
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "4331f937",
+ "metadata": {},
+ "source": [
+ "\n",
+ "\n",
+ "One column may not be the whole condition. \n",
+ "\n",
+ "A column can look like a clean condition variable — many levels, perfectly balanced —\n",
+ "while the stimulus varied in some other way at the same time. Two trials sharing that column's\n",
+ "value are then not repeats of the same thing, and averaging them together destroys the tuning you\n",
+ "were trying to measure.\n",
+ "\n",
+ "Receptive-field mapping is the classic case: orientation is balanced, but the stimulus also moves\n",
+ "around the screen, so \"144 repeats of 45°\" is really a handful of repeats at each of many\n",
+ "positions. The same trap appears whenever a design crosses two factors and you only notice one.\n",
+ "\n",
+ "Check for it by asking what else varies across the trials you just called identical. Group by your\n",
+ "condition column, look at the other columns within a group, and see whether they are constant. If\n",
+ "they are not, either restrict to one level of the other factor, or make the condition the\n",
+ "combination of both.\n",
+ "\n",
+ "
"
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "4b539b97",
+ "metadata": {},
+ "source": [
+ "\n",
+ "\n",
+ "**Exercise:** Signal correlations need a condition that repeats. Does your dataset have\n",
+ "one?\n",
+ "\n",
+ "Inventory the candidate columns: how many distinct values, how many repeats, how balanced.\n",
+ "\n",
+ "Then answer **two separate questions**, because they can disagree:\n",
+ "\n",
+ "1. **Is the analysis possible?** Does some column have enough conditions with enough repeats?\n",
+ "2. **Is it meaningful?** Does that column label something you would expect neurons to be tuned\n",
+ " *to*, in a way that a correlation across condition means would capture?\n",
+ "\n",
+ "A column can pass the first test and fail the second. State a verdict on both, and check it against\n",
+ "your reliability numbers.\n",
+ "\n",
+ "
"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 59,
+ "id": "c66a5bf3",
+ "metadata": {},
+ "outputs": [
+ {
+ "data": {
+ "text/html": [
+ "\n",
+ "\n",
+ "
\n",
+ " \n",
+ " \n",
+ " \n",
+ " column \n",
+ " n_conditions \n",
+ " min_reps \n",
+ " max_reps \n",
+ " balance \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " 0 \n",
+ " task_control_response_time \n",
+ " 163 \n",
+ " 1 \n",
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+ " 141 \n",
+ " 1 \n",
+ " 1 \n",
+ " 1.00 \n",
+ " \n",
+ " \n",
+ " 7 \n",
+ " trial_index_in_block \n",
+ " 94 \n",
+ " 1 \n",
+ " 6 \n",
+ " 0.17 \n",
+ " \n",
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+ " 5 \n",
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+ " 6 \n",
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+ " \n",
+ " \n",
+ " 3 \n",
+ " stim_name \n",
+ " 5 \n",
+ " 49 \n",
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+ " 4 \n",
+ " grating_phase \n",
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+ " 123 \n",
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+ " \n",
+ " \n",
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+ " 387 \n",
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+ " is_incorrect \n",
+ " 2 \n",
+ " 46 \n",
+ " 504 \n",
+ " 0.09 \n",
+ " \n",
+ " \n",
+ " 11 \n",
+ " is_hit \n",
+ " 2 \n",
+ " 134 \n",
+ " 416 \n",
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+ " \n",
+ " \n",
+ " 12 \n",
+ " is_false_alarm \n",
+ " 2 \n",
+ " 29 \n",
+ " 521 \n",
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+ " \n",
+ " \n",
+ " 13 \n",
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+ " 16 \n",
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+ " is_noncontingent_reward \n",
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+ " \n",
+ " 19 \n",
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+ " 2 \n",
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+ " \n",
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+ " 20 \n",
+ " is_reward_scheduled \n",
+ " 2 \n",
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+ " \n",
+ " \n",
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+ " is_instruction \n",
+ " 2 \n",
+ " 30 \n",
+ " 520 \n",
+ " 0.06 \n",
+ " \n",
+ " \n",
+ " 22 \n",
+ " is_aud_stim \n",
+ " 2 \n",
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+ " 298 \n",
+ " 0.85 \n",
+ " \n",
+ " \n",
+ " 23 \n",
+ " is_vis_stim \n",
+ " 2 \n",
+ " 249 \n",
+ " 301 \n",
+ " 0.83 \n",
+ " \n",
+ " \n",
+ " 24 \n",
+ " is_catch \n",
+ " 2 \n",
+ " 49 \n",
+ " 501 \n",
+ " 0.10 \n",
+ " \n",
+ " \n",
+ " 25 \n",
+ " is_target \n",
+ " 2 \n",
+ " 267 \n",
+ " 283 \n",
+ " 0.94 \n",
+ " \n",
+ " \n",
+ " 26 \n",
+ " is_aud_target \n",
+ " 2 \n",
+ " 134 \n",
+ " 416 \n",
+ " 0.32 \n",
+ " \n",
+ " \n",
+ " 27 \n",
+ " is_vis_target \n",
+ " 2 \n",
+ " 133 \n",
+ " 417 \n",
+ " 0.32 \n",
+ " \n",
+ " \n",
+ " 28 \n",
+ " is_nontarget \n",
+ " 2 \n",
+ " 234 \n",
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+ " 0.74 \n",
+ " \n",
+ " \n",
+ " 29 \n",
+ " is_aud_nontarget \n",
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+ " 116 \n",
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+ " 545 \n",
+ " 0.01 \n",
+ " \n",
+ " \n",
+ "
\n",
+ "
"
+ ],
+ "text/plain": [
+ " column n_conditions min_reps max_reps balance\n",
+ "0 task_control_response_time 163 1 1 1.00\n",
+ "1 response_time 163 1 1 1.00\n",
+ "2 reward_time 141 1 1 1.00\n",
+ "7 trial_index_in_block 94 1 6 0.17\n",
+ "5 block_index 6 90 94 0.96\n",
+ "3 stim_name 5 49 134 0.37\n",
+ "4 grating_phase 2 123 126 0.98\n",
+ "6 rewarded_modality 2 274 276 0.99\n",
+ "8 is_response 2 163 387 0.42\n",
+ "9 is_correct 2 46 504 0.09\n",
+ "10 is_incorrect 2 46 504 0.09\n",
+ "11 is_hit 2 134 416 0.32\n",
+ "12 is_false_alarm 2 29 521 0.06\n",
+ "13 is_correct_reject 2 229 321 0.71\n",
+ "14 is_miss 2 17 533 0.03\n",
+ "15 is_go 2 151 399 0.38\n",
+ "16 is_nogo 2 200 350 0.57\n",
+ "17 is_rewarded 2 141 409 0.34\n",
+ "18 is_noncontingent_reward 2 7 543 0.01\n",
+ "19 is_contingent_reward 2 134 416 0.32\n",
+ "20 is_reward_scheduled 2 30 520 0.06\n",
+ "21 is_instruction 2 30 520 0.06\n",
+ "22 is_aud_stim 2 252 298 0.85\n",
+ "23 is_vis_stim 2 249 301 0.83\n",
+ "24 is_catch 2 49 501 0.10\n",
+ "25 is_target 2 267 283 0.94\n",
+ "26 is_aud_target 2 134 416 0.32\n",
+ "27 is_vis_target 2 133 417 0.32\n",
+ "28 is_nontarget 2 234 316 0.74\n",
+ "29 is_aud_nontarget 2 118 432 0.27\n",
+ "30 is_vis_nontarget 2 116 434 0.27\n",
+ "31 is_vis_rewarded 2 274 276 0.99\n",
+ "32 is_aud_rewarded 2 274 276 0.99\n",
+ "33 is_block_switch 2 5 545 0.01"
+ ]
+ },
+ "execution_count": 59,
+ "metadata": {},
+ "output_type": "execute_result"
+ }
+ ],
+ "source": [
+ "response_rows = []\n",
+ "for column in events.columns:\n",
+ " values = events[column].dropna()\n",
+ " if len(values) == 0:\n",
+ " continue\n",
+ " try:\n",
+ " n_conditions = values.nunique()\n",
+ " except TypeError:\n",
+ " continue\n",
+ " if not (2 <= n_conditions <= 200):\n",
+ " continue\n",
+ " counts = values.value_counts()\n",
+ " response_rows.append({'column': column, 'n_conditions': int(n_conditions),\n",
+ " 'min_reps': int(counts.min()), 'max_reps': int(counts.max()),\n",
+ " 'balance': round(counts.min() / counts.max(), 2)})\n",
+ "pd.DataFrame(response_rows).sort_values('n_conditions', ascending=False)"
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "e3e56e03",
+ "metadata": {},
+ "source": [
+ "---"
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "c633f716",
+ "metadata": {},
+ "source": [
+ "\n",
+ "\n",
+ "
Summary \n",
+ "\n",
+ "The process \n",
+ "\n",
+ "1. **Find out what is in the file** before analyzing it — and check that the dataset supports\n",
+ " your question. Sometimes the answer is no.\n",
+ "2. **Plot the data after each transformation.** Single trials before averages; tuning curves before\n",
+ " correlations.\n",
+ "3. **Name every decision.** Event subset, condition column, response window, baseline. Each is a\n",
+ " fork, and each belongs in your methods.\n",
+ "4. **Try to break your own result.** Split the data in half and see if the answer survives.\n",
+ "5. **Let the dataset answer back.** If the check says your result is noise, or the dataset has no\n",
+ " variable that supports your question, that is the finding. Report it rather than reaching for the\n",
+ " analysis you planned to run.\n",
+ "\n",
+ "Traps this notebook demonstrated \n",
+ "\n",
+ "| trap | how you catch it |\n",
+ "| --- | --- |\n",
+ "| A result from few observations looks like one from many | split-half reliability |\n",
+ "| A well-balanced condition variable that means nothing | reliability, not the inventory |\n",
+ "| A condition column that hides a second varying factor | group by it, check what else moves |\n",
+ "| Analyzing units that should have been dropped | select on quality columns, and say so |\n",
+ "| A helper function silently drops data | compare output shape to input |\n",
+ "| A column exists but carries no information | check that it actually varies |\n",
+ "| One bad trial turns every cell's score into NaN | count your NaNs; use `nanmean` |\n",
+ "| Epoch comparisons confounded with time and behavior | check durations, order, behavior |\n",
+ "| An example cell chosen to look good | state your selection rule |\n",
+ "| Data looks absent but is stored elsewhere | look in every container first |\n",
+ "| An index from an earlier cell after reshaping the data | re-derive indices, never carry them |\n",
+ "\n",
+ "Why this matters \n",
+ "\n",
+ "You can generate an analysis faster than you can validate one. The only defense is to know your data\n",
+ "well enough that a wrong answer looks wrong to **you** — because it will not look wrong to the\n",
+ "code, and it will not look wrong on the plot.\n",
+ "\n",
+ ""
+ ]
+ }
+ ],
+ "metadata": {
+ "kernelspec": {
+ "display_name": "base",
+ "language": "python",
+ "name": "python3"
+ },
+ "language_info": {
+ "codemirror_mode": {
+ "name": "ipython",
+ "version": 3
+ },
+ "file_extension": ".py",
+ "mimetype": "text/x-python",
+ "name": "python",
+ "nbconvert_exporter": "python",
+ "pygments_lexer": "ipython3",
+ "version": "3.12.4"
+ }
+ },
+ "nbformat": 4,
+ "nbformat_minor": 5
+}
diff --git a/code/solutions/ProblemSet-Solutions-V1DD.ipynb b/code/solutions/ProblemSet-Solutions-V1DD.ipynb
new file mode 100644
index 0000000..3bee293
--- /dev/null
+++ b/code/solutions/ProblemSet-Solutions-V1DD.ipynb
@@ -0,0 +1,3860 @@
+{
+ "cells": [
+ {
+ "cell_type": "markdown",
+ "id": "835d3761",
+ "metadata": {},
+ "source": [
+ "SWDB Problem Set: Becoming a Data Detective \n",
+ "From someone else's figure to your own analysis \n",
+ "SOLUTIONS — worked on the V1 Deep Dive dataset
"
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "b76af5ad",
+ "metadata": {},
+ "source": [
+ "\n",
+ "\n",
+ "
How this problem set works \n",
+ "\n",
+ "This morning you explored a dataset and made figures. Those figures are now posted on Slack.\n",
+ "\n",
+ "**Your starting point is one of your classmates' figures.** Pick any figure from the channel, along\n",
+ "with the dataset it came from — ideally one you did *not* work on this morning.\n",
+ "\n",
+ "| Part | Task |\n",
+ "| --- | --- |\n",
+ "| 1 | Load their dataset and find the pieces the figure needs |\n",
+ "| 2 | Reproduce the figure, and interrogate what it shows |\n",
+ "| 3 | Align activity to event onsets: raster and PSTH |\n",
+ "| 4 | Signal and noise correlations, and whether to trust them |\n",
+ "\n",
+ "You already have the data-access skills for Part 1 from this morning's tutorial. This problem set is\n",
+ "about what comes after loading: **shaping data, and checking whether the result means anything.**\n",
+ "\n",
+ "**Deliverable:** a short README naming the figure and dataset you chose, the decisions you made at\n",
+ "each step, and an honest assessment of what your numbers do and do not support.\n",
+ "\n",
+ "Every dataset is different, and the notebook does not know which one you picked. The code\n",
+ "cells are prompts, not templates — you write what goes in them, using the access patterns from\n",
+ "this morning. Only a few things are given: the imports, and two helper functions from the tutorial.\n",
+ "\n",
+ "The differences you will run into are not cosmetic. Across the datasets in this workshop:\n",
+ "\n",
+ "- **Recording modality** — a continuous calcium signal in some, discrete spike times in\n",
+ " others. Spikes need binning before anything here applies.\n",
+ "- **Sampling rate** — from a few Hz to tens of kHz, which sets what timing you can resolve.\n",
+ "- **Number of neurons** — tens to thousands, which changes what is tractable in one pass.\n",
+ "- **Stimulus structure** — many conditions with few repeats, few conditions with many, or no\n",
+ " sensory stimulus at all.\n",
+ "- **What was recorded alongside** — running, licking, pupil, reward; some datasets have all of\n",
+ " it, some none.\n",
+ "- **Where things live in the file** — container and column names differ, and so does which\n",
+ " container holds the trial table.\n",
+ "\n",
+ "None of that is written on the outside of the file. **You have to look.** Part of each prompt is\n",
+ "deciding whether the analysis it asks for even applies to your dataset — and saying so when it\n",
+ "does not.\n",
+ "\n",
+ ""
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "a9965fde",
+ "metadata": {},
+ "source": [
+ "\n",
+ "\n",
+ "
Taking it slow: Analysis step by step \n",
+ "\n",
+ "You can now generate an analysis faster than you can check one. Ask an LLM for a correlation matrix\n",
+ "and you will have one in thirty seconds, beautifully formatted, with a colorbar.\n",
+ "\n",
+ "The problem is that a result computed on four trials can look exactly like a result computed on four\n",
+ "hundred. A bug can look exactly like a finding. A correlation computed in a window where nothing\n",
+ "happened can look exactly like a real effect.\n",
+ "\n",
+ "So the questions to keep asking are:\n",
+ "\n",
+ "- **What is actually in this file?** Not what you assume — what is there.\n",
+ "- **Does this dataset support the question I am asking?**\n",
+ "- **How is the data being transformed?** Plot the data after each step.\n",
+ "- **What would make this result wrong?** Name it before you see the answer.\n",
+ "\n",
+ ""
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "0dfe350b",
+ "metadata": {},
+ "source": [
+ "---"
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "b9da37e5",
+ "metadata": {},
+ "source": [
+ "\n",
+ "\n",
+ "
Part 1: Load the dataset and find the pieces you need \n",
+ "\n",
+ "Same access pattern as this morning: find your dataset's mount under /data, locate a\n",
+ "session's NWB file, then dot and bracket notation into the containers.\n",
+ "\n",
+ "**Your classmate's figure tells you what to look for.** Before you open anything, list the pieces the\n",
+ "figure needs — neural activity, plus whatever else it plots: a behavioral trace, epoch\n",
+ "boundaries, trial times, stimulus identity.\n",
+ "\n",
+ "Then find each one, and note the ones that turn out not to exist. **A piece being absent is a\n",
+ "finding about the dataset, not a failure.** Some datasets have no running wheel, no pupil camera, no\n",
+ "visual stimulus at all. You will build the figure from what is there.\n",
+ "\n",
+ ""
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 1,
+ "id": "50d8a203",
+ "metadata": {},
+ "outputs": [],
+ "source": [
+ "import os\n",
+ "\n",
+ "import numpy as np\n",
+ "import pandas as pd\n",
+ "import matplotlib.pyplot as plt\n",
+ "import pynwb\n",
+ "from scipy import stats\n",
+ "\n",
+ "pd.set_option('display.width', 200)\n",
+ "pd.set_option('display.max_columns', 30)\n",
+ "\n",
+ "data_dir = '/data'"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 2,
+ "id": "0a5cd672",
+ "metadata": {},
+ "outputs": [
+ {
+ "name": "stdout",
+ "output_type": "stream",
+ "text": [
+ "409828_V1DD_Filtered\n",
+ "416296_V1DD_Filtered\n",
+ "427836_V1DD_Filtered\n",
+ "438833_V1DD_Filtered\n",
+ "Neuropixels_Opto_ecephys_nwb_combined\n",
+ "Visual-Learning-SWDB\n",
+ "brain-computer-interface-v2\n",
+ "dynamicrouting_datacube\n",
+ "metadata\n"
+ ]
+ }
+ ],
+ "source": [
+ "for mount in sorted(os.listdir(data_dir)):\n",
+ " print(mount)"
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "34f16e31",
+ "metadata": {},
+ "source": [
+ "\n",
+ "\n",
+ "Start from the metadata table, not the file tree. Each dataset has a metadata CSV in\n",
+ "/code/metadata/ — one row per session, with subject, session type, date and the\n",
+ "asset name. Read that first and choose a session from it, because the filename alone will not tell you\n",
+ "which imaging stage or task condition you are looking at.\n",
+ "\n",
+ "Then build the path: the NWB lives inside that dataset's mount under /data/.\n",
+ "\n",
+ "
"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 3,
+ "id": "76df3e44",
+ "metadata": {},
+ "outputs": [
+ {
+ "name": "stdout",
+ "output_type": "stream",
+ "text": [
+ "(98, 15)\n",
+ "['project_name', '_id', 'name', 'subject_id', 'golden_mouse', 'genotype', 'date_of_birth', 'age', 'sex', 'modality', 'session_date', 'session_start_time', 'session_end_time', 'column', 'volume']\n"
+ ]
+ },
+ {
+ "data": {
+ "text/html": [
+ "\n",
+ "\n",
+ "
\n",
+ " \n",
+ " \n",
+ " \n",
+ " project_name \n",
+ " _id \n",
+ " name \n",
+ " subject_id \n",
+ " golden_mouse \n",
+ " genotype \n",
+ " date_of_birth \n",
+ " age \n",
+ " sex \n",
+ " modality \n",
+ " session_date \n",
+ " session_start_time \n",
+ " session_end_time \n",
+ " column \n",
+ " volume \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " 0 \n",
+ " V1 Deep Dive \n",
+ " 2b93bc7c-c2dc-4347-9279-80f5c3e7ddb0 \n",
+ " 409828_2018-12-12_12-24-18_filtered_2026-04-09... \n",
+ " 409828 \n",
+ " True \n",
+ " Slc17a7-IRES2-Cre/wt;Camk2a-tTA/wt;Ai94(TITL-G... \n",
+ " 2018-07-03 \n",
+ " 162 \n",
+ " Male \n",
+ " ['Planar optical physiology', 'Behavior videos'] \n",
+ " 2018-12-12 \n",
+ " 12:24:18.963730 \n",
+ " 13:24:27.772570 \n",
+ " 1 \n",
+ " 1 \n",
+ " \n",
+ " \n",
+ " 1 \n",
+ " V1 Deep Dive \n",
+ " 99fb8537-40f8-4960-ad02-dd723124e7d6 \n",
+ " 409828_2018-12-13_13-21-39_filtered_2026-04-09... \n",
+ " 409828 \n",
+ " True \n",
+ " Slc17a7-IRES2-Cre/wt;Camk2a-tTA/wt;Ai94(TITL-G... \n",
+ " 2018-07-03 \n",
+ " 163 \n",
+ " Male \n",
+ " ['Planar optical physiology', 'Behavior videos'] \n",
+ " 2018-12-13 \n",
+ " 13:21:39.888000 \n",
+ " 14:21:12.698880 \n",
+ " 1 \n",
+ " 2 \n",
+ " \n",
+ " \n",
+ " 2 \n",
+ " V1 Deep Dive \n",
+ " b1e7cf7c-bb52-42c9-9dde-54e7594b3ae2 \n",
+ " 409828_2018-12-13_15-10-05_filtered_2026-04-09... \n",
+ " 409828 \n",
+ " True \n",
+ " Slc17a7-IRES2-Cre/wt;Camk2a-tTA/wt;Ai94(TITL-G... \n",
+ " 2018-07-03 \n",
+ " 163 \n",
+ " Male \n",
+ " ['Planar optical physiology', 'Behavior videos'] \n",
+ " 2018-12-13 \n",
+ " 15:10:05.562960 \n",
+ " 16:09:36.222020 \n",
+ " 1 \n",
+ " 3 \n",
+ " \n",
+ " \n",
+ " 3 \n",
+ " V1 Deep Dive \n",
+ " 2cb93697-c954-4835-9c17-6deed1cf1fb5 \n",
+ " 409828_2018-12-14_13-14-42_filtered_2026-04-09... \n",
+ " 409828 \n",
+ " True \n",
+ " Slc17a7-IRES2-Cre/wt;Camk2a-tTA/wt;Ai94(TITL-G... \n",
+ " 2018-07-03 \n",
+ " 164 \n",
+ " Male \n",
+ " ['Planar optical physiology', 'Behavior videos'] \n",
+ " 2018-12-14 \n",
+ " 13:14:42.634500 \n",
+ " 14:15:00.029230 \n",
+ " 1 \n",
+ " 4 \n",
+ " \n",
+ " \n",
+ " 4 \n",
+ " V1 Deep Dive \n",
+ " 5aac054c-c0ce-4c19-94e9-8135f047fa62 \n",
+ " 409828_2018-12-14_14-47-35_filtered_2026-04-09... \n",
+ " 409828 \n",
+ " True \n",
+ " Slc17a7-IRES2-Cre/wt;Camk2a-tTA/wt;Ai94(TITL-G... \n",
+ " 2018-07-03 \n",
+ " 164 \n",
+ " Male \n",
+ " ['Planar optical physiology', 'Behavior videos'] \n",
+ " 2018-12-14 \n",
+ " 14:47:35.097180 \n",
+ " 15:46:50.098970 \n",
+ " 1 \n",
+ " 5 \n",
+ " \n",
+ " \n",
+ "
\n",
+ "
"
+ ],
+ "text/plain": [
+ " project_name _id name subject_id golden_mouse genotype date_of_birth \\\n",
+ "0 V1 Deep Dive 2b93bc7c-c2dc-4347-9279-80f5c3e7ddb0 409828_2018-12-12_12-24-18_filtered_2026-04-09... 409828 True Slc17a7-IRES2-Cre/wt;Camk2a-tTA/wt;Ai94(TITL-G... 2018-07-03 \n",
+ "1 V1 Deep Dive 99fb8537-40f8-4960-ad02-dd723124e7d6 409828_2018-12-13_13-21-39_filtered_2026-04-09... 409828 True Slc17a7-IRES2-Cre/wt;Camk2a-tTA/wt;Ai94(TITL-G... 2018-07-03 \n",
+ "2 V1 Deep Dive b1e7cf7c-bb52-42c9-9dde-54e7594b3ae2 409828_2018-12-13_15-10-05_filtered_2026-04-09... 409828 True Slc17a7-IRES2-Cre/wt;Camk2a-tTA/wt;Ai94(TITL-G... 2018-07-03 \n",
+ "3 V1 Deep Dive 2cb93697-c954-4835-9c17-6deed1cf1fb5 409828_2018-12-14_13-14-42_filtered_2026-04-09... 409828 True Slc17a7-IRES2-Cre/wt;Camk2a-tTA/wt;Ai94(TITL-G... 2018-07-03 \n",
+ "4 V1 Deep Dive 5aac054c-c0ce-4c19-94e9-8135f047fa62 409828_2018-12-14_14-47-35_filtered_2026-04-09... 409828 True Slc17a7-IRES2-Cre/wt;Camk2a-tTA/wt;Ai94(TITL-G... 2018-07-03 \n",
+ "\n",
+ " age sex modality session_date session_start_time session_end_time column volume \n",
+ "0 162 Male ['Planar optical physiology', 'Behavior videos'] 2018-12-12 12:24:18.963730 13:24:27.772570 1 1 \n",
+ "1 163 Male ['Planar optical physiology', 'Behavior videos'] 2018-12-13 13:21:39.888000 14:21:12.698880 1 2 \n",
+ "2 163 Male ['Planar optical physiology', 'Behavior videos'] 2018-12-13 15:10:05.562960 16:09:36.222020 1 3 \n",
+ "3 164 Male ['Planar optical physiology', 'Behavior videos'] 2018-12-14 13:14:42.634500 14:15:00.029230 1 4 \n",
+ "4 164 Male ['Planar optical physiology', 'Behavior videos'] 2018-12-14 14:47:35.097180 15:46:50.098970 1 5 "
+ ]
+ },
+ "execution_count": 3,
+ "metadata": {},
+ "output_type": "execute_result"
+ }
+ ],
+ "source": [
+ "metadata = pd.read_csv(os.path.join(data_dir, 'metadata', 'V1DD_metadata.csv'))\n",
+ "print(metadata.shape)\n",
+ "print(metadata.columns.tolist())\n",
+ "metadata.head()"
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "cd09d433",
+ "metadata": {},
+ "source": [
+ "\n",
+ "\n",
+ "**Exercise:** Which session does your classmate's figure come from? Use the table to find it\n",
+ "— subject, session type, date — and say what you filtered on.\n",
+ "\n",
+ "Look at what the table offers before you filter. How many subjects, how many session types, how many\n",
+ "sessions each? That inventory is the first thing you know about the dataset.\n",
+ "\n",
+ "**Then ask what kind of neurons you are recording from.** This is not a detail — it decides\n",
+ "what your population average means. Check the transgenic line, the virus, and any other metadata\n",
+ "describing what was labeled (`nwb.subject.genotype`, the imaging plane's `indicator`, the session\n",
+ "metadata table).\n",
+ "\n",
+ "- **Imaging.** You see only the cells expressing the calcium indicator. A pan-excitatory driver\n",
+ " gives you a very different population from an interneuron-specific one, and \"population activity\"\n",
+ " in each case means something different.\n",
+ "- **Electrophysiology.** A probe records whatever is near it, so the recording is not cell-type\n",
+ " specific by default. But a line or virus may still be present for **optotagging** — light\n",
+ " activation used to identify a targeted cell type among the recorded units. If so, there may be a\n",
+ " column marking which units were tagged.\n",
+ "\n",
+ "Write down what is labeled in your session, and say what population your averages are actually\n",
+ "averaging over.\n",
+ "\n",
+ "
"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 56,
+ "id": "3995769b",
+ "metadata": {},
+ "outputs": [
+ {
+ "name": "stdout",
+ "output_type": "stream",
+ "text": [
+ "24 sessions of this type\n",
+ "subject_id 409828\n",
+ "session_date 2018-11-06\n",
+ "name 409828_2018-11-06_14-02-59_filtered_2026-04-09...\n",
+ "genotype Slc17a7-IRES2-Cre/wt;Camk2a-tTA/wt;Ai94(TITL-G...\n"
+ ]
+ }
+ ],
+ "source": [
+ "candidates = metadata[metadata.golden_mouse == True]\n",
+ "print(f'{len(candidates)} sessions of this type')\n",
+ "session = candidates.iloc[5]\n",
+ "show = [c for c in ['subject_id', 'session_type', 'session_date', 'name', 'genotype']\n",
+ " if c in candidates.columns]\n",
+ "print(session[show].to_string())"
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "15085858",
+ "metadata": {},
+ "source": [
+ "\n",
+ "\n",
+ "Now build the path. An NWB file is either a single .nwb file (HDF5) or a\n",
+ ".nwb.zarr directory , and datasets here are packaged by different groups — the\n",
+ "file may sit at the top of the mount or a few levels down. Search for it rather than hardcoding a\n",
+ "path, and check you got exactly one match.\n",
+ "\n",
+ "
"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 6,
+ "id": "e3cb59b2",
+ "metadata": {},
+ "outputs": [
+ {
+ "name": "stdout",
+ "output_type": "stream",
+ "text": [
+ "1 nwb file(s) detected: ['409828_2018-11-06_14-02-59.nwb.zarr']\n",
+ "/data/409828_V1DD_Filtered/409828_2018-11-06_14-02-59_filtered_2026-04-09_04-59-00/409828_2018-11-06_14-02-59.nwb.zarr\n"
+ ]
+ }
+ ],
+ "source": [
+ "dataset_dir = os.path.join(data_dir, str(session.subject_id) + '_V1DD_Filtered')\n",
+ "session_dir = os.path.join(dataset_dir, session['name'])\n",
+ "\n",
+ "# One session directory holds one NWB store. Match on 'nwb' in the name to catch\n",
+ "# both forms -- a .nwb file and a zarr directory -- but exclude sidecar files:\n",
+ "# assets often ship an 'nwb_contents.json' next to the store itself.\n",
+ "nwb_file = [path for path in os.listdir(session_dir)\n",
+ " if 'nwb' in path and not path.endswith('.json')]\n",
+ "print(len(nwb_file), 'nwb file(s) detected:', nwb_file)\n",
+ "\n",
+ "assert len(nwb_file) == 1, f'expected one NWB store, found {len(nwb_file)}'\n",
+ "nwb_path = os.path.join(session_dir, nwb_file[0])\n",
+ "print(nwb_path)\n"
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "9922f8c6",
+ "metadata": {},
+ "source": [
+ "\n",
+ "\n",
+ "**Exercise:** Did you get exactly one match? More than one usually means several processing\n",
+ "generations of the same session are attached — check which you picked. Zero means the session\n",
+ "in the table is not mounted in this capsule, which is worth knowing before you debug anything else.\n",
+ "\n",
+ "
"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 7,
+ "id": "4fd1343a",
+ "metadata": {},
+ "outputs": [
+ {
+ "name": "stdout",
+ "output_type": "stream",
+ "text": [
+ "zarr store (directory)\n",
+ "NWBFile\n",
+ "genotype : Slc17a7-IRES2-Cre;Camk2a-tTA;Ai94\n",
+ "species : Mus musculus | sex: male\n",
+ "indicator: gcamp6s\n",
+ "location : 50 um\n"
+ ]
+ }
+ ],
+ "source": [
+ "# Which physical form is it? This decides the backend, and what tells you is\n",
+ "# whether the path is a FILE or a DIRECTORY -- not the name:\n",
+ "# a FILE -> HDF5, read by pynwb.NWBHDF5IO\n",
+ "# a DIRECTORY -> a zarr store, read by hdmf_zarr.NWBZarrIO\n",
+ "# Do not test for a '.zarr' suffix. Some assets name the store after the\n",
+ "# session with no suffix at all, and it is still zarr.\n",
+ "# pynwb.read_nwb inspects the path and picks the right backend, so the same\n",
+ "# call works for both. hdmf_zarr must be installed for the zarr case, but you\n",
+ "# never import it yourself.\n",
+ "print('zarr store (directory)' if os.path.isdir(nwb_path) else 'HDF5 file')\n",
+ "\n",
+ "nwb = pynwb.read_nwb(nwb_path)\n",
+ "print(type(nwb).__name__)\n",
+ "\n",
+ "# What kind of neurons is this? The genotype names the driver line and the\n",
+ "# indicator; for imaging, the imaging plane repeats the indicator directly.\n",
+ "print('genotype :', nwb.subject.genotype)\n",
+ "print('species :', nwb.subject.species, '| sex:', nwb.subject.sex)\n",
+ "\n",
+ "if nwb.imaging_planes:\n",
+ " first_plane = list(nwb.imaging_planes.values())[0]\n",
+ " print('indicator:', first_plane.indicator)\n",
+ " print('location :', first_plane.location)\n",
+ "\n",
+ "# For probe data the recording is not cell-type specific, but an optotagging\n",
+ "# line or virus may let you identify targeted units. Look for a column saying so.\n",
+ "if nwb.units is not None:\n",
+ " tagging_columns = [column for column in nwb.units.colnames\n",
+ " if any(word in column.lower() for word in ('opto', 'tag', 'cell_type'))]\n",
+ " print('optotagging columns in units:', tagging_columns or 'none')\n"
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "32bd96d7",
+ "metadata": {},
+ "source": [
+ "\n",
+ "\n",
+ "
Find the data the figure needs \n",
+ "\n",
+ "A handful of containers hold almost everything. Which one holds what **varies by dataset**, so list\n",
+ "them all before you index into any of them.\n",
+ "\n",
+ "| container | commonly holds |\n",
+ "| --- | --- |\n",
+ "| `processing` | processed neural activity — in some datasets also behavior |\n",
+ "| `intervals` | epoch tables, trial tables, stimulus presentation tables |\n",
+ "| `stimulus` | stimulus templates — but in some datasets, the trial tables too |\n",
+ "| `acquisition` | raw acquired signals |\n",
+ "| `events` | discrete behavioral and stimulus events, in some datasets |\n",
+ "\n",
+ "Row three is not hypothetical: some datasets put their trial tables in `stimulus` and leave\n",
+ "`intervals` holding only epochs. If you look in one container, find nothing, and conclude the data\n",
+ "is missing, you will be wrong. **Print them all.**\n",
+ "\n",
+ "The `events` row needs its own warning. It is optional — plenty of files do not have one, and\n",
+ "`nwb.processing` will not reveal it either way, because it is reached by its own accessor\n",
+ "(`nwb.events`, or `nwb.get_all_events()` for a single table across all event types). When it *is*\n",
+ "present it holds **behavioral and stimulus events** — licks, rewards, stimulus changes —\n",
+ "each a timestamped row with an `event_type` column. It does **not** hold neural events. Where a file\n",
+ "has no events table, the same information is usually in a `processing` behavior module or implicit\n",
+ "in columns of the trials table.\n",
+ "\n",
+ "“Events” means two different things \n",
+ "\n",
+ "The word is overloaded in NWB, and the two meanings live in different places.\n",
+ "\n",
+ "1. Neural events — inside a `processing` plane. A plane usually holds several\n",
+ "representations of the same neurons: raw fluorescence, neuropil-corrected, dF/F, and often events.\n",
+ "Events are the output of running deconvolution on dF/F — an attempt to recover the\n",
+ "discrete firing that produced the slow calcium signal. Stored as an array with the same shape and\n",
+ "same timestamps as dF/F, but mostly zeros : nonzero only where an event was detected, the\n",
+ "value carrying its inferred magnitude. Treat the nonzero samples as spike-like events, not as a\n",
+ "continuous trace. The name is not standardised — one dataset calls it events,\n",
+ "another event_timeseries, and some have none at all and give you only dF/F.\n",
+ "\n",
+ "2. Behavioral / task events — a separate table. Discrete, timestamped occurrences during\n",
+ "the session: licks, rewards, stimulus changes. These may sit in an events table reached through\n",
+ "`nwb.events` or `nwb.get_all_events()`, in a `processing` behavior module, or be implicit in columns\n",
+ "of the trials table. Unlike neural events, these are measured, not inferred .\n",
+ "\n",
+ "A container is not always visible from the top level, so print the interfaces inside each processing\n",
+ "module too — and remember `nwb.processing` will not show you an events table reached by its own\n",
+ "accessor.\n",
+ "\n",
+ "\n"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 8,
+ "id": "765a84d8",
+ "metadata": {},
+ "outputs": [
+ {
+ "name": "stdout",
+ "output_type": "stream",
+ "text": [
+ "processing : ['behavior', 'plane-0', 'plane-1', 'plane-2', 'plane-3', 'plane-4', 'plane-5']\n",
+ "intervals : ['epochs', 'stimulus_table']\n",
+ "acquisition: ['vasculature_maps']\n",
+ "stimulus : ['locally_sparse_noise', 'natural_images', 'natural_movie']\n",
+ "\n",
+ "processing['behavior']: ['running_speed', 'eye_tracking']\n",
+ "\n",
+ "processing['plane-0']: ['demixed', 'dff', 'events', 'image_segmentation', 'images', 'neuropil_corrected', 'neuropil_fluorescence', 'raw']\n",
+ "\n",
+ "processing['plane-1']: ['demixed', 'dff', 'events', 'image_segmentation', 'images', 'neuropil_corrected', 'neuropil_fluorescence', 'raw']\n",
+ "\n",
+ "processing['plane-2']: ['demixed', 'dff', 'events', 'image_segmentation', 'images', 'neuropil_corrected', 'neuropil_fluorescence', 'raw']\n",
+ "\n",
+ "processing['plane-3']: ['demixed', 'dff', 'events', 'image_segmentation', 'images', 'neuropil_corrected', 'neuropil_fluorescence', 'raw']\n",
+ "\n",
+ "processing['plane-4']: ['demixed', 'dff', 'events', 'image_segmentation', 'images', 'neuropil_corrected', 'neuropil_fluorescence', 'raw']\n",
+ "\n",
+ "processing['plane-5']: ['demixed', 'dff', 'events', 'image_segmentation', 'images', 'neuropil_corrected', 'neuropil_fluorescence', 'raw']\n",
+ "\n",
+ "no events table in this file\n"
+ ]
+ }
+ ],
+ "source": [
+ "# What is in this file? Look before you index.\n",
+ "print('processing :', list(nwb.processing.keys()))\n",
+ "print('intervals :', list(nwb.intervals.keys()) if nwb.intervals else [])\n",
+ "print('acquisition:', list(nwb.acquisition.keys()))\n",
+ "print('stimulus :', list(nwb.stimulus.keys()) if nwb.stimulus else [])\n",
+ "\n",
+ "# A processing module is itself a container. Look inside each one -- this is where\n",
+ "# the different representations of the neural signal live (raw, dff, events, ...).\n",
+ "for module_name in nwb.processing:\n",
+ " print(f'\\nprocessing[{module_name!r}]:',\n",
+ " list(nwb.processing[module_name].data_interfaces))\n",
+ "\n",
+ "# Behavioral events may be reached by their own accessor rather than appearing in\n",
+ "# any of the four containers above. Not every file has them.\n",
+ "if getattr(nwb, 'events', None):\n",
+ " behavior_events = nwb.get_all_events()\n",
+ " print('\\nnwb.get_all_events():', behavior_events.shape)\n",
+ " print(behavior_events.event_type.value_counts().to_string())\n",
+ "else:\n",
+ " print('\\nno events table in this file')\n"
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "41eb1f54",
+ "metadata": {},
+ "source": [
+ "\n",
+ "\n",
+ "
Is your dataset continuous or spiking? This is the first fork in the road, and it\n",
+ "changes what \"activity\" even means.\n",
+ "\n",
+ "
Continuous (calcium imaging, LFP): a `(n_timepoints, n_cells)` array already exists in the\n",
+ "file. Find it and you are done.\n",
+ "\n",
+ "
Spiking (Neuropixels, sorted electrophysiology): there is no such array. Each unit carries its\n",
+ "own list of spike times, usually in a `units` table, and you must
bin them yourself —\n",
+ "choose a bin width, count spikes per bin, divide by the width to get a rate in spikes/s. Everything\n",
+ "downstream then works the same way.\n",
+ "\n",
+ "Two decisions come with spiking data, and neither has a default:\n",
+ "\n",
+ "-
Which units. Spike sorting produces more units than you should analyze. There will be\n",
+ " quality-control columns (`is_qc_pass`, `firing_rate`, `presence_ratio`, `snr`) and often an\n",
+ " anatomical label. Select on them explicitly and say what you selected — a session can drop\n",
+ " from thousands of units to dozens, and the ones you drop change your answer.\n",
+ "-
Bin width. Too wide blurs the response; too narrow leaves mostly-empty bins and noisy\n",
+ " single-trial estimates. Try a few and see how much your answer moves.\n",
+ "\n",
+ "
\n",
+ "bin_width = 0.010 # seconds -- your decision\n",
+ "edges = np.arange(0, t_end + bin_width, bin_width)\n",
+ "counts, _ = np.histogram(one_unit_spike_times, bins=edges)\n",
+ "rate = counts / bin_width # spikes/s\n",
+ "bin_centres = edges[:-1] + bin_width / 2\n",
+ " \n",
+ "\n",
+ "Sparse binned spikes behave like a deconvolved calcium trace: sharper in time, and noisy per\n",
+ "trial.\n",
+ "\n",
+ "
"
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "1317510b",
+ "metadata": {},
+ "source": [
+ "\n",
+ "\n",
+ "Two things to check as you pull out the activity trace. \n",
+ "\n",
+ "Timestamps. Some datasets store an explicit `timestamps` array; others store a sampling\n",
+ "`rate` and a `starting_time`, and you reconstruct the times yourself. Everything downstream needs\n",
+ "real times in seconds, so check which you have — `series.timestamps` is `None` when the file\n",
+ "uses a rate.\n",
+ "\n",
+ "Lazy loading. NWB data objects do not load until you index them. That is what lets you open a\n",
+ "50 GB file instantly, but it means `data.std()` may fail where `np.std(data)` works. Convert\n",
+ "with `np.asarray()` once you know the array is small enough to hold, or slice first.\n",
+ "\n",
+ "
"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 9,
+ "id": "ce7e3b99",
+ "metadata": {},
+ "outputs": [
+ {
+ "name": "stdout",
+ "output_type": "stream",
+ "text": [
+ "dff shape (nframes, nrois): (22030, 40)\n",
+ "timestamps shape: (22030,)\n",
+ "frame rate: 6.20 Hz\n",
+ "session duration: 59.2 min\n"
+ ]
+ }
+ ],
+ "source": [
+ "plane = 'plane-1'\n",
+ "dff_series = nwb.processing[plane]['dff']\n",
+ "\n",
+ "dff = dff_series.data[:]\n",
+ "ts = dff_series.timestamps[:]\n",
+ "\n",
+ "print('dff shape (nframes, nrois):', np.shape(dff))\n",
+ "print('timestamps shape:', np.shape(ts))\n",
+ "print(f'frame rate: {1 / np.median(np.diff(ts)):.2f} Hz')\n",
+ "print(f'session duration: {ts[-1] / 60:.1f} min')"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 10,
+ "id": "9ace8196",
+ "metadata": {},
+ "outputs": [
+ {
+ "name": "stdout",
+ "output_type": "stream",
+ "text": [
+ "stimulus_table: (33214, 12)\n",
+ "running_speed: (209040,)\n"
+ ]
+ }
+ ],
+ "source": [
+ "stimulus_table = nwb.intervals['stimulus_table'].to_dataframe()\n",
+ "\n",
+ "running = nwb.processing['behavior']['running_speed']\n",
+ "running_speed = running.data[:]\n",
+ "running_ts = running.timestamps[:]\n",
+ "\n",
+ "print('stimulus_table:', stimulus_table.shape)\n",
+ "print('running_speed: ', running_speed.shape)"
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "583526cb",
+ "metadata": {},
+ "source": [
+ "\n",
+ "\n",
+ "
Quality control: which cells or units belong in the analysis? \n",
+ "\n",
+ "Segmentation and spike sorting are automated, and both over-produce. An ophys plane contains ROIs the\n",
+ "classifier thinks are not cell bodies; a sorted probe contains units that drift, that are barely\n",
+ "above noise, or that are two neurons merged. The activity matrix you just loaded usually contains\n",
+ "all of them. \n",
+ "\n",
+ "Pipelines record their own verdicts. For imaging they live on the ROI table beside the masks; for\n",
+ "electrophysiology, on the units table. The columns differ by pipeline and by dataset — boolean\n",
+ "flags, continuous probabilities, morphology metrics, contamination estimates — so there is no\n",
+ "list to memorise. Print the columns and see what your dataset offers.\n",
+ "\n",
+ "Filtering is not automatically the right move, and the criteria are yours to justify. But\n",
+ "inheriting the unfiltered set by default is a decision you made without noticing , and it is the\n",
+ "kind that never appears in a methods section.\n",
+ "\n",
+ ""
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 11,
+ "id": "71bdf349",
+ "metadata": {},
+ "outputs": [
+ {
+ "name": "stdout",
+ "output_type": "stream",
+ "text": [
+ "tables available: ['roi_table']\n",
+ "roi_table: (40, 8)\n",
+ " plane flag 40 True / 40\n",
+ " roi int64 min 0 max 216\n",
+ " pika_roi_confidence float64 min 0.728 max 0.918\n",
+ " is_soma flag 40 True / 40\n"
+ ]
+ }
+ ],
+ "source": [
+ "segmentation = nwb.processing[plane]['image_segmentation']\n",
+ "print('tables available:', list(segmentation.plane_segmentations.keys()))\n",
+ "roi_table = segmentation.plane_segmentations['roi_table'].to_dataframe()\n",
+ "print('roi_table:', roi_table.shape)\n",
+ "for c in roi_table.columns:\n",
+ " v = roi_table[c]\n",
+ " if not pd.api.types.is_numeric_dtype(v) and v.dtype != bool:\n",
+ " continue\n",
+ " if set(np.unique(v)) <= {0, 1, True, False}:\n",
+ " print(f' {c:28s} flag {int(v.sum())} True / {len(v)}')\n",
+ " else:\n",
+ " print(f' {c:28s} {str(v.dtype):8s} min {v.min():.3g} max {v.max():.3g}')"
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "ad6b13e7",
+ "metadata": {},
+ "source": [
+ "\n",
+ "\n",
+ "**Exercise:** Does your dataset carry per-cell or per-unit quality metrics? Report what the\n",
+ "columns are, how many entries each flag would exclude, and whether the activity matrix is already\n",
+ "filtered or contains everything.\n",
+ "\n",
+ "Then decide. Whatever you choose, **state the criterion and the count you dropped** — that\n",
+ "sentence belongs in your methods.\n",
+ "\n",
+ "
"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 12,
+ "id": "a5ddd96e",
+ "metadata": {},
+ "outputs": [
+ {
+ "name": "stdout",
+ "output_type": "stream",
+ "text": [
+ "40 ROIs -> 40 pass QC (0 dropped)\n",
+ "activity matrix after QC: (22030, 40)\n"
+ ]
+ }
+ ],
+ "source": [
+ "assert len(roi_table) == dff.shape[1], 'QC table and activity matrix disagree'\n",
+ "keep = np.flatnonzero(roi_table['is_soma'].values.astype(bool))\n",
+ "print(f'{dff.shape[1]} ROIs -> {len(keep)} pass QC ({dff.shape[1] - len(keep)} dropped)')\n",
+ "dff = np.asarray(dff)[:, keep]\n",
+ "events_raw = np.asarray(nwb.processing[plane]['events'].data[:])[:, keep]\n",
+ "print('activity matrix after QC:', dff.shape)"
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "33843692",
+ "metadata": {},
+ "source": [
+ "\n",
+ "\n",
+ "Plotting a long recording. A whole session at a fine sampling rate can be hundreds of\n",
+ "thousands of points — slow to draw and impossible to read. Plot a slice instead, but choose the\n",
+ "slice from the data rather than picking a round number: an arbitrary window can easily contain no\n",
+ "activity at all, and an empty panel looks identical to a broken one.\n",
+ "\n",
+ "
"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 13,
+ "id": "0ce932b5",
+ "metadata": {},
+ "outputs": [
+ {
+ "name": "stdout",
+ "output_type": "stream",
+ "text": [
+ "plotting example_roi 0 (SNR 6.29, median 3.38)\n"
+ ]
+ },
+ {
+ "data": {
+ "image/png": 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",
+ "text/plain": [
+ ""
+ ]
+ },
+ "metadata": {},
+ "output_type": "display_data"
+ }
+ ],
+ "source": [
+ "dff = np.asarray(dff)\n",
+ "usable_cells = np.flatnonzero(~np.isnan(dff).all(axis=0))\n",
+ "snr = np.percentile(dff[:, usable_cells], 99, axis=0) / np.std(dff[:, usable_cells], axis=0)\n",
+ "example_roi = int(usable_cells[np.argmax(snr)])\n",
+ "print(f'plotting example_roi {example_roi} (SNR {snr.max():.2f}, median {np.median(snr):.2f})')\n",
+ "plt.figure(figsize=(11, 3))\n",
+ "plt.plot(ts, dff[:, example_roi], 'k', lw=0.5)\n",
+ "plt.xlabel('Time (s)'); plt.ylabel(r'$\\Delta$F/F')\n",
+ "plt.title(f'{plane}, example_roi {example_roi}')\n",
+ "plt.show()"
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "057cd94e",
+ "metadata": {},
+ "source": [
+ "\n",
+ "\n",
+ "**Exercise:** Look at that trace for a few seconds before moving on. Is anything about it\n",
+ "surprising? Would you have noticed if you had skipped straight to the analysis?\n",
+ "\n",
+ "
"
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "093087fc",
+ "metadata": {},
+ "source": [
+ "\n",
+ "\n",
+ "
Set up the main variables for this dataset \n",
+ "\n",
+ "Point these names at the equivalent pieces of your own NWB file. Later sections reference them,\n",
+ "so getting them right here saves repeating yourself — but edit anything you like as you go.\n",
+ "This is your notebook now.\n",
+ "\n",
+ ""
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 14,
+ "id": "f1fbee26",
+ "metadata": {},
+ "outputs": [
+ {
+ "name": "stdout",
+ "output_type": "stream",
+ "text": [
+ "activity: (22030, 40) | events: (33214, 12)\n"
+ ]
+ }
+ ],
+ "source": [
+ "activity = dff\n",
+ "signal_label = 'dF/F' # what activity holds\n",
+ "timestamps = ts\n",
+ "events = stimulus_table\n",
+ "\n",
+ "activity_events = np.asarray(nwb.processing[plane]['events'].data[:])\n",
+ "second_signal_label = 'event magnitude' # what activity_events holds; None if unused\n",
+ "\n",
+ "print('activity:', activity.shape, '| events:', events.shape)"
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "b8d7adc3",
+ "metadata": {},
+ "source": [
+ "\n",
+ "\n",
+ "**Exercise:** Print the columns of your stimulus table. Which describe *what was\n",
+ "presented*, which describe *what the animal did*, and which are bookkeeping?\n",
+ "\n",
+ "Note any column whose meaning you cannot guess — that is a databook lookup for your README.\n",
+ "\n",
+ "
"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 15,
+ "id": "2f50525e",
+ "metadata": {},
+ "outputs": [
+ {
+ "name": "stdout",
+ "output_type": "stream",
+ "text": [
+ "['stim_name', 'start_time', 'stop_time', 'temporal_frequency', 'spatial_frequency', 'center_azimuth', 'center_elevation', 'direction', 'frame', 'image_order', 'image_index', 'stimulus_condition_id']\n"
+ ]
+ },
+ {
+ "data": {
+ "text/html": [
+ "\n",
+ "\n",
+ "
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+ " \n",
+ " \n",
+ " \n",
+ " stim_name \n",
+ " start_time \n",
+ " stop_time \n",
+ " temporal_frequency \n",
+ " spatial_frequency \n",
+ " center_azimuth \n",
+ " center_elevation \n",
+ " direction \n",
+ " frame \n",
+ " image_order \n",
+ " image_index \n",
+ " stimulus_condition_id \n",
+ " \n",
+ " \n",
+ " id \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " 0 \n",
+ " drifting_gratings_full \n",
+ " 52.851639 \n",
+ " 54.836639 \n",
+ " 1.0 \n",
+ " 0.08 \n",
+ " 0.0 \n",
+ " 0.0 \n",
+ " 300.0 \n",
+ " NaN \n",
+ " NaN \n",
+ " NaN \n",
+ " 22 \n",
+ " \n",
+ " \n",
+ " 1 \n",
+ " drifting_gratings_full \n",
+ " 55.854118 \n",
+ " 57.839161 \n",
+ " NaN \n",
+ " NaN \n",
+ " 0.0 \n",
+ " 0.0 \n",
+ " NaN \n",
+ " NaN \n",
+ " NaN \n",
+ " NaN \n",
+ " 24 \n",
+ " \n",
+ " \n",
+ " 2 \n",
+ " drifting_gratings_full \n",
+ " 58.856628 \n",
+ " 60.841621 \n",
+ " 1.0 \n",
+ " 0.04 \n",
+ " 0.0 \n",
+ " 0.0 \n",
+ " 300.0 \n",
+ " NaN \n",
+ " NaN \n",
+ " NaN \n",
+ " 10 \n",
+ " \n",
+ " \n",
+ " 3 \n",
+ " drifting_gratings_full \n",
+ " 61.859138 \n",
+ " 63.844120 \n",
+ " 1.0 \n",
+ " 0.04 \n",
+ " 0.0 \n",
+ " 0.0 \n",
+ " 240.0 \n",
+ " NaN \n",
+ " NaN \n",
+ " NaN \n",
+ " 8 \n",
+ " \n",
+ " \n",
+ " 4 \n",
+ " drifting_gratings_full \n",
+ " 64.861656 \n",
+ " 66.846611 \n",
+ " 1.0 \n",
+ " 0.08 \n",
+ " 0.0 \n",
+ " 0.0 \n",
+ " 330.0 \n",
+ " NaN \n",
+ " NaN \n",
+ " NaN \n",
+ " 23 \n",
+ " \n",
+ " \n",
+ "
\n",
+ "
"
+ ],
+ "text/plain": [
+ " stim_name start_time stop_time temporal_frequency spatial_frequency center_azimuth center_elevation direction frame image_order image_index stimulus_condition_id\n",
+ "id \n",
+ "0 drifting_gratings_full 52.851639 54.836639 1.0 0.08 0.0 0.0 300.0 NaN NaN NaN 22\n",
+ "1 drifting_gratings_full 55.854118 57.839161 NaN NaN 0.0 0.0 NaN NaN NaN NaN 24\n",
+ "2 drifting_gratings_full 58.856628 60.841621 1.0 0.04 0.0 0.0 300.0 NaN NaN NaN 10\n",
+ "3 drifting_gratings_full 61.859138 63.844120 1.0 0.04 0.0 0.0 240.0 NaN NaN NaN 8\n",
+ "4 drifting_gratings_full 64.861656 66.846611 1.0 0.08 0.0 0.0 330.0 NaN NaN NaN 23"
+ ]
+ },
+ "execution_count": 15,
+ "metadata": {},
+ "output_type": "execute_result"
+ }
+ ],
+ "source": [
+ "print(list(events.columns))\n",
+ "events.head()"
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "b6e8635f",
+ "metadata": {},
+ "source": [
+ "---"
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "15dbba5d",
+ "metadata": {},
+ "source": [
+ "\n",
+ "\n",
+ "
Part 2: Reproduce the figure, and interrogate what it shows \n",
+ "\n",
+ "You have your classmate's figure. You do not have their code, and you may not have a caption either.\n",
+ "\n",
+ "Before you write anything, write down what you think the figure shows. One or two sentences,\n",
+ "in your notebook, as a claim someone could disagree with: \"activity is higher during X than during\n",
+ "Y\" , \"the response is larger on this trial type\" , \"these two signals rise together.\" \n",
+ "\n",
+ "Two reasons this comes first. It commits you to an interpretation before the data can talk you into\n",
+ "one — and it converts a picture into something you can actually test. A figure cannot be right\n",
+ "or wrong. A claim can.\n",
+ "\n",
+ ""
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "10a7584d",
+ "metadata": {},
+ "source": [
+ "\n",
+ "\n",
+ "**Exercise:** Write your claim about the figure you picked, in the cell below, before you\n",
+ "write any code.\n",
+ "\n",
+ "Be specific enough to be wrong. \"There is neural activity\" is not a claim; \"population activity is\n",
+ "higher in the second half of the session\" is.\n",
+ "\n",
+ "
"
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "855780a7",
+ "metadata": {},
+ "source": [
+ "_Your claim:_\n",
+ "\n",
+ "\n"
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "672b7f36",
+ "metadata": {},
+ "source": [
+ "\n",
+ "\n",
+ "
Now rebuild it \n",
+ "\n",
+ "Get the pieces the figure needs and plot them. You will not match it exactly — different\n",
+ "smoothing, different colors, a different subset of cells — and that is fine. What matters is\n",
+ "that the structure you see is the same structure they saw.\n",
+ "\n",
+ "If you cannot rebuild some element because the dataset does not contain it, note that and rebuild\n",
+ "what you can.\n",
+ "\n",
+ ""
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 16,
+ "id": "b2418ea7",
+ "metadata": {},
+ "outputs": [
+ {
+ "name": "stdout",
+ "output_type": "stream",
+ "text": [
+ "activity: (22030, 40) (timepoints, cells)\n",
+ "population: (22030,) (timepoints,)\n"
+ ]
+ }
+ ],
+ "source": [
+ "population_rate = activity.mean(axis=1)\n",
+ "\n",
+ "print('activity: ', activity.shape, '(timepoints, cells)')\n",
+ "print('population:', population_rate.shape, '(timepoints,)')"
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "9ee42d5b",
+ "metadata": {},
+ "source": [
+ "\n",
+ "\n",
+ "To shade the epochs we need their start and stop times. Where epochs live varies by dataset:\n",
+ "sometimes an `epoch_name` column on the stimulus table, sometimes a separate epochs table.\n",
+ "\n",
+ "**Check that the column you group by actually varies.** If it takes one value, you will get a single\n",
+ "block spanning the session — a figure that looks fine and is wrong.\n",
+ "\n",
+ "
"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 17,
+ "id": "c3698fbc",
+ "metadata": {},
+ "outputs": [
+ {
+ "name": "stdout",
+ "output_type": "stream",
+ "text": [
+ "6 column(s) with 12 or fewer distinct values\n",
+ "\n",
+ "stim_name: 7 distinct value(s)\n",
+ "stim_name\n",
+ "natural_movie 29700\n",
+ "locally_sparse_noise 1705\n",
+ "natural_images 944\n",
+ "natural_images_12 480\n",
+ "drifting_gratings_full 192\n",
+ "drifting_gratings_windowed 192\n",
+ "spontaneous 1\n",
+ "\n",
+ "temporal_frequency: 1 distinct value(s)\n",
+ "temporal_frequency\n",
+ "1.0 368\n",
+ "\n",
+ "spatial_frequency: 2 distinct value(s)\n",
+ "spatial_frequency\n",
+ "0.08 187\n",
+ "0.04 181\n",
+ "\n",
+ "center_azimuth: 2 distinct value(s)\n",
+ "center_azimuth\n",
+ " 0.0 192\n",
+ "-19.6 192\n",
+ "\n",
+ "center_elevation: 2 distinct value(s)\n",
+ "center_elevation\n",
+ " 0.0 192\n",
+ "-10.0 192\n",
+ "\n",
+ "direction: 12 distinct value(s)\n",
+ "direction\n",
+ "270.0 32\n",
+ "90.0 32\n",
+ "30.0 32\n",
+ "300.0 31\n",
+ "180.0 31\n",
+ "210.0 31\n",
+ "120.0 31\n",
+ "150.0 31\n",
+ "0.0 30\n",
+ "240.0 29\n",
+ "330.0 29\n",
+ "60.0 29\n",
+ "\n"
+ ]
+ }
+ ],
+ "source": [
+ "# Do not guess column names -- they differ between datasets. Ask the table which\n",
+ "# of its columns are categorical (few distinct values), then look at those.\n",
+ "epoch_candidates = [column for column in events.columns\n",
+ " if column not in ('start_time', 'stop_time')\n",
+ " and events[column].nunique() <= 12]\n",
+ "print(f'{len(epoch_candidates)} column(s) with 12 or fewer distinct values\\n')\n",
+ "for column in epoch_candidates:\n",
+ " print(f'{column}: {events[column].nunique()} distinct value(s)')\n",
+ " print(events[column].value_counts().to_string())\n",
+ " print()"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 18,
+ "id": "ed0fe478",
+ "metadata": {},
+ "outputs": [
+ {
+ "data": {
+ "text/html": [
+ "\n",
+ "\n",
+ "
\n",
+ " \n",
+ " \n",
+ " \n",
+ " start_time \n",
+ " stop_time \n",
+ " duration_s \n",
+ " \n",
+ " \n",
+ " stim_name \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " drifting_gratings_full \n",
+ " 52.851639 \n",
+ " 2990.281494 \n",
+ " 2937.4 \n",
+ " \n",
+ " \n",
+ " drifting_gratings_windowed \n",
+ " 343.093262 \n",
+ " 2700.039795 \n",
+ " 2356.9 \n",
+ " \n",
+ " \n",
+ " locally_sparse_noise \n",
+ " 633.335022 \n",
+ " 2096.453857 \n",
+ " 1463.1 \n",
+ " \n",
+ " \n",
+ " spontaneous \n",
+ " 874.536011 \n",
+ " 1174.769409 \n",
+ " 300.2 \n",
+ " \n",
+ " \n",
+ " natural_images_12 \n",
+ " 1177.788696 \n",
+ " 1329.898682 \n",
+ " 152.1 \n",
+ " \n",
+ " \n",
+ " natural_movie \n",
+ " 1341.925293 \n",
+ " 3535.735840 \n",
+ " 2193.8 \n",
+ " \n",
+ " \n",
+ " natural_images \n",
+ " 2098.555664 \n",
+ " 2397.721436 \n",
+ " 299.2 \n",
+ " \n",
+ " \n",
+ "
\n",
+ "
"
+ ],
+ "text/plain": [
+ " start_time stop_time duration_s\n",
+ "stim_name \n",
+ "drifting_gratings_full 52.851639 2990.281494 2937.4\n",
+ "drifting_gratings_windowed 343.093262 2700.039795 2356.9\n",
+ "locally_sparse_noise 633.335022 2096.453857 1463.1\n",
+ "spontaneous 874.536011 1174.769409 300.2\n",
+ "natural_images_12 1177.788696 1329.898682 152.1\n",
+ "natural_movie 1341.925293 3535.735840 2193.8\n",
+ "natural_images 2098.555664 2397.721436 299.2"
+ ]
+ },
+ "execution_count": 18,
+ "metadata": {},
+ "output_type": "execute_result"
+ }
+ ],
+ "source": [
+ "epochs = nwb.intervals['epochs'].to_dataframe()\n",
+ "\n",
+ "epochs = (epochs.groupby('stim_name')\n",
+ " .agg(start_time=('start_time', 'min'), stop_time=('stop_time', 'max'))\n",
+ " .sort_values('start_time'))\n",
+ "epochs['duration_s'] = (epochs.stop_time - epochs.start_time).round(1)\n",
+ "epochs"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 19,
+ "id": "47b46b60",
+ "metadata": {},
+ "outputs": [],
+ "source": [
+ "# Shade each epoch a different color -- same helper as the tutorial\n",
+ "colors = dict(zip(epochs.index, plt.cm.Pastel1.colors))\n",
+ "\n",
+ "\n",
+ "def shade_epoch_blocks(ax):\n",
+ " \"\"\"Shade each epoch on `ax`, one colour per epoch label.\n",
+ "\n",
+ " Epochs are the coarse structure of the session -- which stimulus block or\n",
+ " task phase was running. Shading them behind a trace shows at a glance\n",
+ " whether a change in activity lines up with a change in what was happening.\n",
+ " \"\"\"\n",
+ " for label, row in epochs.iterrows():\n",
+ " # zorder=0 keeps the shading BEHIND the data; alpha so the trace on top\n",
+ " # stays readable. label= puts each epoch in the legend once.\n",
+ " ax.axvspan(row.start_time, row.stop_time, color=colors[label],\n",
+ " alpha=0.5, zorder=0, label=label)\n"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 20,
+ "id": "b2a9253b",
+ "metadata": {},
+ "outputs": [
+ {
+ "data": {
+ "image/png": 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",
+ "text/plain": [
+ ""
+ ]
+ },
+ "metadata": {},
+ "output_type": "display_data"
+ }
+ ],
+ "source": [
+ "panels = [(timestamps, population_rate, \"Population mean \" + r\"$\\Delta$F/F\", 'teal')]\n",
+ "if 'running_speed' in dir():\n",
+ " panels.insert(0, (running_ts, running_speed, \"Running speed (cm/s)\", 'k'))\n",
+ "fig, axes = plt.subplots(len(panels), 1, figsize=(11, 2.5*len(panels)), sharex=True, squeeze=False)\n",
+ "axes = axes[:, 0]\n",
+ "for ax, (x, y, ylabel, color) in zip(axes, panels):\n",
+ " ax.plot(x, y, color=color, lw=0.4); ax.set_ylabel(ylabel); shade_epoch_blocks(ax)\n",
+ "axes[0].set_title('Session overview'); axes[-1].set_xlabel('Time (s)')\n",
+ "h, l = axes[0].get_legend_handles_labels()\n",
+ "u = dict(zip(l, h))\n",
+ "axes[0].legend(u.values(), u.keys(), bbox_to_anchor=(1.01, 1.0), loc='upper left', fontsize=8)\n",
+ "plt.show()"
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "509a4b43",
+ "metadata": {},
+ "source": [
+ "\n",
+ "\n",
+ "**Exercise:** Now test the claim you wrote above — do not eyeball it.\n",
+ "\n",
+ "Turn your sentence into a number you can check. If it compares epochs, compute the mean in each one,\n",
+ "alongside how long each epoch lasted, when in the session it happened, and what the animal was doing.\n",
+ "If it compares something else, compute the equivalent.\n",
+ "\n",
+ "Before you look: **what would make this comparison unfair?** Write your answer down first, then see\n",
+ "whether the table bears it out.\n",
+ "\n",
+ "Then go back and mark your claim as supported, contradicted, or untestable with this data. All three\n",
+ "are legitimate outcomes and all three belong in your README.\n",
+ "\n",
+ "
"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 21,
+ "id": "326af115",
+ "metadata": {},
+ "outputs": [
+ {
+ "data": {
+ "text/html": [
+ "\n",
+ "\n",
+ "
\n",
+ " \n",
+ " \n",
+ " \n",
+ " epoch \n",
+ " duration_s \n",
+ " n_samples \n",
+ " mid_session_min \n",
+ " mean_running \n",
+ " mean_activity \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " 0 \n",
+ " drifting_gratings_full \n",
+ " 2937.4 \n",
+ " 18213 \n",
+ " 25.4 \n",
+ " 16.97 \n",
+ " 0.0411 \n",
+ " \n",
+ " \n",
+ " 1 \n",
+ " drifting_gratings_windowed \n",
+ " 2356.9 \n",
+ " 14615 \n",
+ " 25.4 \n",
+ " 18.93 \n",
+ " 0.0428 \n",
+ " \n",
+ " \n",
+ " 2 \n",
+ " locally_sparse_noise \n",
+ " 1463.1 \n",
+ " 9074 \n",
+ " 22.7 \n",
+ " 21.10 \n",
+ " 0.0500 \n",
+ " \n",
+ " \n",
+ " 3 \n",
+ " spontaneous \n",
+ " 300.2 \n",
+ " 1863 \n",
+ " 17.1 \n",
+ " 24.47 \n",
+ " 0.0074 \n",
+ " \n",
+ " \n",
+ " 4 \n",
+ " natural_images_12 \n",
+ " 152.1 \n",
+ " 944 \n",
+ " 20.9 \n",
+ " 21.08 \n",
+ " 0.0768 \n",
+ " \n",
+ " \n",
+ " 5 \n",
+ " natural_movie \n",
+ " 2193.8 \n",
+ " 13593 \n",
+ " 40.6 \n",
+ " 13.77 \n",
+ " 0.0466 \n",
+ " \n",
+ " \n",
+ " 6 \n",
+ " natural_images \n",
+ " 299.2 \n",
+ " 1854 \n",
+ " 37.5 \n",
+ " 22.95 \n",
+ " 0.0291 \n",
+ " \n",
+ " \n",
+ "
\n",
+ "
"
+ ],
+ "text/plain": [
+ " epoch duration_s n_samples mid_session_min mean_running mean_activity\n",
+ "0 drifting_gratings_full 2937.4 18213 25.4 16.97 0.0411\n",
+ "1 drifting_gratings_windowed 2356.9 14615 25.4 18.93 0.0428\n",
+ "2 locally_sparse_noise 1463.1 9074 22.7 21.10 0.0500\n",
+ "3 spontaneous 300.2 1863 17.1 24.47 0.0074\n",
+ "4 natural_images_12 152.1 944 20.9 21.08 0.0768\n",
+ "5 natural_movie 2193.8 13593 40.6 13.77 0.0466\n",
+ "6 natural_images 299.2 1854 37.5 22.95 0.0291"
+ ]
+ },
+ "execution_count": 21,
+ "metadata": {},
+ "output_type": "execute_result"
+ }
+ ],
+ "source": [
+ "response_rows = []\n",
+ "for label, row in epochs.iterrows():\n",
+ " in_epoch = (timestamps >= row.start_time) & (timestamps < row.stop_time)\n",
+ " in_run = (running_ts >= row.start_time) & (running_ts < row.stop_time)\n",
+ " if in_epoch.sum() < 10:\n",
+ " continue\n",
+ " response_rows.append({'epoch': label,\n",
+ " 'duration_s': round(float(row.stop_time - row.start_time), 1),\n",
+ " 'n_samples': int(in_epoch.sum()),\n",
+ " 'mid_session_min': round(float(row.start_time + row.stop_time) / 120, 1),\n",
+ " 'mean_running': round(float(running_speed[in_run].mean()), 2),\n",
+ " 'mean_activity': round(float(population_rate[in_epoch].mean()), 4)})\n",
+ "\n",
+ "pd.DataFrame(response_rows)"
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "72c9c230",
+ "metadata": {},
+ "source": [
+ "---"
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "3ac7d615",
+ "metadata": {},
+ "source": [
+ "\n",
+ "\n",
+ "
Part 3: Align activity to event onsets \n",
+ "\n",
+ "The session overview shows everything at once, which means it shows very little. To see a response\n",
+ "you need to **align** activity to the times when something happened, and look across repeats.\n",
+ "\n",
+ "\"Something happened\" need not be a visual stimulus. It might be a sound, an optogenetic pulse, a\n",
+ "reward, a lick, or the start of a trial. Anything with a repeatable onset time works the same way\n",
+ "— and the rest of this notebook says \"event\" rather than \"stimulus\" for that reason.\n",
+ "\n",
+ "This morning's tutorial averaged across presentations. Here we look at what the average hides.\n",
+ "\n",
+ ""
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 22,
+ "id": "7fa6db01",
+ "metadata": {},
+ "outputs": [
+ {
+ "name": "stdout",
+ "output_type": "stream",
+ "text": [
+ "--- stim_name ---\n",
+ "stim_name\n",
+ "natural_movie 29700\n",
+ "locally_sparse_noise 1705\n",
+ "natural_images 944\n",
+ "natural_images_12 480\n",
+ "drifting_gratings_full 192\n",
+ "drifting_gratings_windowed 192\n",
+ "spontaneous 1\n",
+ "\n",
+ "--- stimulus_condition_id ---\n",
+ "stimulus_condition_id\n",
+ "1761 40\n",
+ "1763 40\n",
+ "1768 40\n",
+ "1762 40\n",
+ "1772 40\n",
+ "1764 40\n",
+ "1767 40\n",
+ "1770 40\n",
+ "1765 40\n",
+ "1769 40\n",
+ "\n",
+ "--- image_index ---\n",
+ "image_index\n",
+ "29.0 48\n",
+ "4.0 48\n",
+ "23.0 48\n",
+ "32.0 48\n",
+ "9.0 48\n",
+ "47.0 48\n",
+ "68.0 48\n",
+ "62.0 48\n",
+ "27.0 48\n",
+ "6.0 48\n",
+ "\n",
+ "--- direction ---\n",
+ "direction\n",
+ "270.0 32\n",
+ "90.0 32\n",
+ "30.0 32\n",
+ "300.0 31\n",
+ "180.0 31\n",
+ "210.0 31\n",
+ "120.0 31\n",
+ "150.0 31\n",
+ "0.0 30\n",
+ "240.0 29\n",
+ "\n"
+ ]
+ },
+ {
+ "data": {
+ "text/plain": [
+ "stimulus_condition_id\n",
+ "1761 40\n",
+ "1763 40\n",
+ "1768 40\n",
+ "1762 40\n",
+ "1772 40\n",
+ " ..\n",
+ "245 1\n",
+ "244 1\n",
+ "243 1\n",
+ "242 1\n",
+ "237 1\n",
+ "Name: count, Length: 5374, dtype: int64"
+ ]
+ },
+ "execution_count": 22,
+ "metadata": {},
+ "output_type": "execute_result"
+ }
+ ],
+ "source": [
+ "# Which column labels the chosen_condition? Look at the candidates first.\n",
+ "for col in ['stim_name', 'stimulus_condition_id', 'image_index', 'direction']:\n",
+ " if col in events.columns:\n",
+ " print(f'--- {col} ---')\n",
+ " print(events[col].value_counts().head(10).to_string())\n",
+ " print()\n",
+ "condition_column = 'stimulus_condition_id'\n",
+ "events[condition_column].value_counts()"
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "0f119c7c",
+ "metadata": {},
+ "source": [
+ "\n",
+ "\n",
+ "
Are all of these events the same kind of event? \n",
+ "\n",
+ "An event table usually contains rows that are **not equivalent trials**. Depending on the dataset\n",
+ "that might be first versus repeated presentations, rewarded versus unrewarded trials, different\n",
+ "stimulus families, trials the animal responded to versus ignored, blocks recorded before and after\n",
+ "a manipulation, or blank and omitted entries that are not events at all.\n",
+ "\n",
+ "This matters before you align anything, for two reasons:\n",
+ "\n",
+ "- **Response magnitude can differ several-fold between trial types.** Averaging them together dilutes\n",
+ " the response toward whichever type is most numerous — which is often the weakest one.\n",
+ "- **Trial types differ in what else is happening.** Reward, licking, and arousal ride along with some\n",
+ " trial types and not others, so a difference you attribute to the stimulus may not be about the\n",
+ " stimulus.\n",
+ "\n",
+ "Find the columns in your table that distinguish trial types, and count them.\n",
+ "\n",
+ ""
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 23,
+ "id": "f02accfa",
+ "metadata": {},
+ "outputs": [
+ {
+ "name": "stdout",
+ "output_type": "stream",
+ "text": [
+ "5 column(s) that split trials into groups\n",
+ "\n",
+ "stim_name:\n",
+ "stim_name\n",
+ "natural_movie 29700\n",
+ "locally_sparse_noise 1705\n",
+ "natural_images 944\n",
+ "natural_images_12 480\n",
+ "drifting_gratings_full 192\n",
+ "drifting_gratings_windowed 192\n",
+ "spontaneous 1\n",
+ "\n",
+ "spatial_frequency:\n",
+ "spatial_frequency\n",
+ "0.08 187\n",
+ "0.04 181\n",
+ "\n",
+ "center_azimuth:\n",
+ "center_azimuth\n",
+ " 0.0 192\n",
+ "-19.6 192\n",
+ "\n",
+ "center_elevation:\n",
+ "center_elevation\n",
+ " 0.0 192\n",
+ "-10.0 192\n",
+ "\n",
+ "direction:\n",
+ "direction\n",
+ "270.0 32\n",
+ "90.0 32\n",
+ "30.0 32\n",
+ "300.0 31\n",
+ "180.0 31\n",
+ "210.0 31\n",
+ "120.0 31\n",
+ "150.0 31\n",
+ "0.0 30\n",
+ "240.0 29\n",
+ "330.0 29\n",
+ "60.0 29\n",
+ "\n"
+ ]
+ }
+ ],
+ "source": [
+ "# Same rule as before: let the table tell you which columns distinguish trials,\n",
+ "# rather than assuming names from another dataset.\n",
+ "trial_type_columns = [column for column in events.columns\n",
+ " if column not in ('start_time', 'stop_time')\n",
+ " and 1 < events[column].nunique() <= 12]\n",
+ "print(f'{len(trial_type_columns)} column(s) that split trials into groups\\n')\n",
+ "for column in trial_type_columns:\n",
+ " print(f'{column}:')\n",
+ " print(events[column].value_counts().to_string())\n",
+ " print()"
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "f17c032d",
+ "metadata": {},
+ "source": [
+ "\n",
+ "\n",
+ "To compare them we need to cut a window of data around each onset. Same\n",
+ "`align_to_event_times` helper as this morning's tutorial.\n",
+ "\n",
+ "
"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 24,
+ "id": "3e418107",
+ "metadata": {},
+ "outputs": [],
+ "source": [
+ "def align_to_event_times(data, timestamps, event_times, pre=0.5, post=1.5):\n",
+ " \"\"\"Cut a window of data around each event time.\n",
+ "\n",
+ " data : array with time along the first axis\n",
+ " timestamps : time of each row of data, in seconds\n",
+ " event_times : times to align to, in seconds\n",
+ " pre, post : seconds before and after each event\n",
+ "\n",
+ " Returns (aligned_windows, window_time_axis) where the time axis is in\n",
+ " seconds relative to the event, and there is one window per usable_cells event.\n",
+ " \"\"\"\n",
+ " # Sampling interval. Median, not mean: one gap in the recording would\n",
+ " # inflate a mean and silently shrink every window.\n",
+ " dt = np.median(np.diff(timestamps))\n",
+ "\n",
+ " # Convert the requested seconds into a number of samples. int() truncates,\n",
+ " # so a window that is not a whole number of samples comes out slightly\n",
+ " # short -- check this if you need exact window edges.\n",
+ " n_pre, n_post = int(pre / dt), int(post / dt)\n",
+ "\n",
+ " aligned_windows = []\n",
+ " for event_time in event_times:\n",
+ " # Index of the first sample AT OR AFTER the event. side='left' returns\n",
+ " # the insertion point, so timestamps[i] >= event_time always.\n",
+ " #\n",
+ " # Do NOT round to the nearest sample: that pulls roughly half the\n",
+ " # trials one sample EARLIER than the event, which smears the onset and\n",
+ " # can make a real response look like it starts before the stimulus.\n",
+ " # Landing just after is honest -- the bias is one-directional and at\n",
+ " # most one sample.\n",
+ " i = np.searchsorted(timestamps, event_time, side='left')\n",
+ "\n",
+ " # Skip events too close to either end of the recording to fill a whole\n",
+ " # window. This drops trials SILENTLY, so compare\n",
+ " # aligned_windows.shape[0] against len(event_times) afterwards.\n",
+ " if i - n_pre >= 0 and i + n_post <= len(timestamps):\n",
+ " # Slice is n_pre + n_post samples long. Index n_pre within the\n",
+ " # window is the first sample at/after the event, i.e. t = 0.\n",
+ " aligned_windows.append(data[i - n_pre:i + n_post])\n",
+ "\n",
+ " # Time axis in seconds relative to the event. Starts at -n_pre*dt, which\n",
+ " # can be slightly later than -pre because of the truncation above.\n",
+ " window_time_axis = np.arange(-n_pre, n_post) * dt\n",
+ " return np.array(aligned_windows), window_time_axis\n"
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "518b20dd",
+ "metadata": {},
+ "source": [
+ "\n",
+ "\n",
+ "**Exercise:** Pick two trial types from your table and align the population average to\n",
+ "each separately, then plot both on the same axes.\n",
+ "\n",
+ "Write down your prediction first: do you expect a difference, and how large?\n",
+ "\n",
+ "Then choose which type to carry forward, and one condition within it. Name the things below, because\n",
+ "the rest of Part 3 refers to them:\n",
+ "\n",
+ "| name | what it holds |\n",
+ "| --- | --- |\n",
+ "| `stimulus_onset_times` | onset times of ALL trials of your chosen type |\n",
+ "| `onset_times` | onset times of the one condition you picked |\n",
+ "\n",
+ "
"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 25,
+ "id": "b428d085",
+ "metadata": {},
+ "outputs": [
+ {
+ "name": "stdout",
+ "output_type": "stream",
+ "text": [
+ "spatial frequencies available: [np.float64(0.03999999910593033), np.float64(0.07999999821186066)]\n",
+ "spatial_frequency\n",
+ "0.08 93\n",
+ "0.04 91\n",
+ "\n",
+ "grating duration 1.98 s, blank gap 1.02 s\n"
+ ]
+ },
+ {
+ "data": {
+ "image/png": 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",
+ "text/plain": [
+ ""
+ ]
+ },
+ "metadata": {},
+ "output_type": "display_data"
+ }
+ ],
+ "source": [
+ "onset_column = 'start_time'\n",
+ "population_rate = activity.mean(axis=1)\n",
+ "\n",
+ "# Two conditions WITHIN one stimulus family: the drifting gratings were shown at\n",
+ "# two spatial frequencies. Staying inside one family means the only thing that\n",
+ "# differs between the groups is the parameter we are comparing.\n",
+ "gratings = events[events.stim_name == 'drifting_gratings_full']\n",
+ "print('spatial frequencies available:', sorted(gratings.spatial_frequency.dropna().unique()))\n",
+ "print(gratings.spatial_frequency.value_counts().to_string())\n",
+ "\n",
+ "low_sf, high_sf = sorted(gratings.spatial_frequency.dropna().unique())[:2]\n",
+ "low_sf_onset_times = gratings.loc[gratings.spatial_frequency == low_sf, onset_column].values\n",
+ "high_sf_onset_times = gratings.loc[gratings.spatial_frequency == high_sf, onset_column].values\n",
+ "\n",
+ "# These gratings are separated by a ~1 s blank, so the pre-onset samples really\n",
+ "# are a baseline -- unlike the image blocks, which run back to back. Check the\n",
+ "# gap yourself before subtracting a baseline in any dataset.\n",
+ "grating_duration = np.median((gratings.stop_time - gratings.start_time).values)\n",
+ "gap_between = np.median(np.diff(np.sort(gratings[onset_column].values))) - grating_duration\n",
+ "print(f'\\ngrating duration {grating_duration:.2f} s, blank gap {gap_between:.2f} s')\n",
+ "\n",
+ "plt.figure(figsize=(5.5, 3.5))\n",
+ "for onset_times_this_group, label, color in [(low_sf_onset_times, f'{low_sf:.2f} cycles/deg', 'crimson'),\n",
+ " (high_sf_onset_times, f'{high_sf:.2f} cycles/deg', 'gray')]:\n",
+ " aligned_windows_group, window_time_axis = align_to_event_times(population_rate, timestamps, onset_times_this_group,\n",
+ " pre=0.5, post=1.0)\n",
+ " mean_response = aligned_windows_group.mean(axis=0)\n",
+ " baseline = mean_response[window_time_axis < 0].mean()\n",
+ " plt.plot(window_time_axis, mean_response - baseline, color=color,\n",
+ " label=f'{label} (n={len(aligned_windows_group)})')\n",
+ "plt.axvline(0, color='k', ls='--', lw=1)\n",
+ "plt.axhline(0, color='k', lw=0.5)\n",
+ "plt.xlabel('Time from onset (s)')\n",
+ "plt.ylabel('Population evoked dF/F')\n",
+ "plt.legend()\n",
+ "plt.title('Two kinds of trial')\n",
+ "plt.show()"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 26,
+ "id": "929d6d88",
+ "metadata": {},
+ "outputs": [
+ {
+ "name": "stdout",
+ "output_type": "stream",
+ "text": [
+ "--- stim_name ---\n",
+ "stim_name\n",
+ "natural_movie 29700\n",
+ "locally_sparse_noise 1705\n",
+ "natural_images 944\n",
+ "natural_images_12 480\n",
+ "drifting_gratings_full 192\n",
+ "drifting_gratings_windowed 192\n",
+ "spontaneous 1\n",
+ "\n",
+ "--- stimulus_condition_id ---\n",
+ "stimulus_condition_id\n",
+ "1761 40\n",
+ "1763 40\n",
+ "1768 40\n",
+ "1762 40\n",
+ "1772 40\n",
+ "1764 40\n",
+ "1767 40\n",
+ "1770 40\n",
+ "1765 40\n",
+ "1769 40\n",
+ "\n",
+ "--- image_index ---\n",
+ "image_index\n",
+ "29.0 48\n",
+ "4.0 48\n",
+ "23.0 48\n",
+ "32.0 48\n",
+ "9.0 48\n",
+ "47.0 48\n",
+ "68.0 48\n",
+ "62.0 48\n",
+ "27.0 48\n",
+ "6.0 48\n",
+ "\n",
+ "--- direction ---\n",
+ "direction\n",
+ "270.0 32\n",
+ "90.0 32\n",
+ "30.0 32\n",
+ "300.0 31\n",
+ "180.0 31\n",
+ "210.0 31\n",
+ "120.0 31\n",
+ "150.0 31\n",
+ "0.0 30\n",
+ "240.0 29\n",
+ "\n",
+ "condition: 22 | presentations of this type: 8\n"
+ ]
+ }
+ ],
+ "source": [
+ "# Which column labels the chosen_condition? Look at the candidates first.\n",
+ "for col in ['stim_name', 'stimulus_condition_id', 'image_index', 'direction']:\n",
+ " if col in events.columns:\n",
+ " print(f'--- {col} ---')\n",
+ " print(events[col].value_counts().head(10).to_string())\n",
+ " print()\n",
+ "condition_column = 'stimulus_condition_id'\n",
+ "onset_column = 'start_time'\n",
+ "# All gratings, pooled across both spatial frequencies.\n",
+ "stimulus_onset_times = gratings[onset_column].values\n",
+ "is_selected_trial_type = events.stim_name == 'drifting_gratings_full'\n",
+ "\n",
+ "chosen_condition = events.loc[is_selected_trial_type, condition_column].value_counts().index[0]\n",
+ "onset_times = events.loc[is_selected_trial_type & (events[condition_column] == chosen_condition),\n",
+ " onset_column].values\n",
+ "\n",
+ "print(f'condition: {chosen_condition} | presentations of this type: {len(onset_times)}')"
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "5bfe8592",
+ "metadata": {},
+ "source": [
+ "\n",
+ "\n",
+ "
Which cell or unit to look at? \n",
+ "\n",
+ "Whatever your dataset calls them — ROIs in an imaging plane, sorted units on a probe —\n",
+ "taking the first one in the table is an arbitrary choice you did not disclose. Ranking by how strongly\n",
+ "they respond is a *different* undisclosed choice unless you say so. Pick deliberately and write down\n",
+ "how you picked.\n",
+ "\n",
+ ""
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "1b842877",
+ "metadata": {},
+ "source": [
+ "\n",
+ "\n",
+ "
Which signal do you align? Most datasets ship more than one representation of the\n",
+ "same activity, and the choice is yours — but it is a choice, and it changes what the figures\n",
+ "show.\n",
+ "\n",
+ "
\n",
+ "ΔF/F (imaging)Continuous fluorescence. Carries the indicator's rise and\n",
+ "decay, so a brief response is smeared forward by hundreds of milliseconds, and slow drift shared\n",
+ "across the field of view inflates correlations between any two cells. Every timepoint has a\n",
+ "value. \n",
+ "Deconvolved events (imaging)An estimate of when the cell actually fired, with\n",
+ "the indicator kinetics removed. Temporally tighter, and mostly exact zeros — so single-trial\n",
+ "estimates are much noisier even though the trial average looks cleaner. \n",
+ "Spike times (electrophysiology)Discrete times, no continuous trace at all. You\n",
+ "choose a bin width to get a matrix, and that width is a real analysis decision: too fine and every\n",
+ "bin is empty, too coarse and you lose the timing you came for. \n",
+ "
\n",
+ "\n",
+ "None of these is the correct one. A question about response
latency or duration is badly served\n",
+ "by ΔF/F; a question needing a reliable per-trial number is badly served by a sparse signal. Pick\n",
+ "one, say why, and if you have time run the analysis twice and compare — that comparison is\n",
+ "usually more informative than either result alone.\n",
+ "\n",
+ "
Set the choice in one place so switching it is a one-line edit rather than a rewrite.\n",
+ "\n",
+ "
"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 27,
+ "id": "0a17dafe",
+ "metadata": {},
+ "outputs": [
+ {
+ "name": "stdout",
+ "output_type": "stream",
+ "text": [
+ "aligning event magnitude | (22030, 40)\n"
+ ]
+ }
+ ],
+ "source": [
+ "# This section aligns the SECOND representation, so the label has to follow the\n",
+ "# array -- not the notebook's primary signal, or the axis will name the wrong thing.\n",
+ "aligned_signal = activity_events\n",
+ "aligned_signal_label = second_signal_label\n",
+ "print('aligning', aligned_signal_label, '|', aligned_signal.shape)\n"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 28,
+ "id": "7e796db6",
+ "metadata": {},
+ "outputs": [
+ {
+ "name": "stdout",
+ "output_type": "stream",
+ "text": [
+ "most modulated cell: example_roi 27 (score 0.614)\n",
+ "median across cells: 0.328\n"
+ ]
+ }
+ ],
+ "source": [
+ "pre, post = 0.5, 1.0\n",
+ "after = np.array([activity[(timestamps >= t0) & (timestamps < t0+0.5)].mean(axis=0) for t0 in stimulus_onset_times])\n",
+ "before = np.array([activity[(timestamps >= t0-0.25) & (timestamps < t0)].mean(axis=0) for t0 in stimulus_onset_times])\n",
+ "difference = after - before\n",
+ "with np.errstate(invalid='ignore'):\n",
+ " modulation = np.nanmean(difference, axis=0) / np.nanstd(difference, axis=0)\n",
+ "example_roi = int(np.nanargmax(modulation))\n",
+ "print(f'most modulated cell: example_roi {example_roi} (score {modulation[example_roi]:.3f})')\n",
+ "print(f'median across cells: {np.nanmedian(modulation):.3f}')"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 29,
+ "id": "6e2b89cb",
+ "metadata": {},
+ "outputs": [
+ {
+ "name": "stdout",
+ "output_type": "stream",
+ "text": [
+ "windows shape (n_presentations, n_frames): (8, 9)\n"
+ ]
+ }
+ ],
+ "source": [
+ "aligned_windows, t = align_to_event_times(activity[:, example_roi], timestamps, onset_times, pre=pre, post=post)\n",
+ "print('windows shape (n_presentations, n_frames):', aligned_windows.shape)"
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "b71b2ed3",
+ "metadata": {},
+ "source": [
+ "\n",
+ "\n",
+ "**Exercise:** Compare the number of windows you got back against the number of onsets you\n",
+ "asked for. Are they the same?\n",
+ "\n",
+ "If not, read the helper again and work out where the missing trials went — then decide whether\n",
+ "losing them matters for your analysis.\n",
+ "\n",
+ "This is worth doing every time you call something that returns one row per trial. A function that\n",
+ "quietly returns fewer rows than you gave it will not raise an error; it will just make your\n",
+ "n smaller than you think it is.\n",
+ "\n",
+ "
"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 30,
+ "id": "6f0d53ee",
+ "metadata": {},
+ "outputs": [
+ {
+ "name": "stdout",
+ "output_type": "stream",
+ "text": [
+ "onsets: 8\n",
+ "windows returned: 8\n",
+ "trials dropped: 0\n"
+ ]
+ }
+ ],
+ "source": [
+ "print('onsets: ', len(onset_times))\n",
+ "print('windows returned: ', aligned_windows.shape[0])\n",
+ "print('trials dropped: ', len(onset_times) - aligned_windows.shape[0])"
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "2306d820",
+ "metadata": {},
+ "source": [
+ "\n",
+ "\n",
+ "
Raster and PSTH \n",
+ "\n",
+ "The raster shows every trial; the PSTH is their average. Plot them together so you can see what the\n",
+ "average discards.\n",
+ "\n",
+ ""
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 31,
+ "id": "7b19071f",
+ "metadata": {},
+ "outputs": [
+ {
+ "data": {
+ "image/png": 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",
+ "text/plain": [
+ ""
+ ]
+ },
+ "metadata": {},
+ "output_type": "display_data"
+ }
+ ],
+ "source": [
+ "mean = aligned_windows.mean(axis=0)\n",
+ "standard_error = aligned_windows.std(axis=0) / np.sqrt(len(aligned_windows))\n",
+ "fig, axes = plt.subplots(1, 2, figsize=(11, 3.5))\n",
+ "color_limit = np.nanpercentile(np.abs(aligned_windows), 98)\n",
+ "sample_width = float(np.median(np.diff(t)))\n",
+ "axes[0].imshow(aligned_windows, aspect='auto', cmap='RdBu_r', vmin=-color_limit, vmax=color_limit,\n",
+ " interpolation='nearest',\n",
+ " extent=[t[0], t[-1] + sample_width, len(aligned_windows), 0])\n",
+ "axes[0].set_ylabel('Trial'); axes[0].set_title(f'Raster, example_roi {example_roi}')\n",
+ "axes[1].plot(t, mean, 'k')\n",
+ "axes[1].fill_between(t, mean-standard_error, mean+standard_error, color='crimson',\n",
+ " alpha=0.3)\n",
+ "axes[1].set_ylabel('Mean response'); axes[1].set_title('PSTH')\n",
+ "for ax in axes:\n",
+ " ax.axvline(0, color='k', ls='--', lw=1); ax.set_xlabel('Time from onset (s)')\n",
+ "plt.tight_layout(); plt.show()"
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "37b0809f",
+ "metadata": {},
+ "source": [
+ "\n",
+ "\n",
+ "**Exercise:** Now do it for every cell and plot the result as a heatmap, sorted by\n",
+ "response magnitude. How many cells respond at all?\n",
+ "\n",
+ "
"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 32,
+ "id": "242adec6",
+ "metadata": {},
+ "outputs": [
+ {
+ "name": "stdout",
+ "output_type": "stream",
+ "text": [
+ "responses shape (n_cells, n_timepoints): (40, 9)\n"
+ ]
+ }
+ ],
+ "source": [
+ "responses = []\n",
+ "for roi in range(activity.shape[1]):\n",
+ " windows_roi, t = align_to_event_times(activity[:, roi], timestamps, onset_times, pre=pre, post=post)\n",
+ " responses.append(windows_roi.mean(axis=0))\n",
+ "\n",
+ "responses = np.array(responses)\n",
+ "print('responses shape (n_cells, n_timepoints):', responses.shape)"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 33,
+ "id": "2ac363c7",
+ "metadata": {},
+ "outputs": [
+ {
+ "data": {
+ "image/png": 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",
+ "text/plain": [
+ ""
+ ]
+ },
+ "metadata": {},
+ "output_type": "display_data"
+ }
+ ],
+ "source": [
+ "fig, axes = plt.subplots(1, 2, figsize=(12, 4))\n",
+ "\n",
+ "order_raw = np.argsort(responses.mean(axis=1))[::-1]\n",
+ "color_limit = np.nanpercentile(np.abs(responses), 98)\n",
+ "sample_width = float(np.median(np.diff(t)))\n",
+ "im0 = axes[0].imshow(responses[order_raw], aspect='auto', interpolation='nearest', cmap='RdBu_r', vmin=-color_limit, vmax=color_limit,\n",
+ " extent=[t[0], t[-1] + sample_width, len(responses), 0])\n",
+ "axes[0].set_title('Trial-averaged traces')\n",
+ "plt.colorbar(im0, ax=axes[0], label='dF/F')\n",
+ "\n",
+ "# Exclude the sample adjacent to onset: with binned data it can straddle\n",
+ "# the event, putting response into the baseline.\n",
+ "bin_width = np.median(np.diff(t))\n",
+ "baseline = responses[:, t < -bin_width].mean(axis=1, keepdims=True)\n",
+ "change = responses - baseline\n",
+ "order = np.argsort(change[:, t >= 0].mean(axis=1))[::-1]\n",
+ "color_limit = np.nanpercentile(np.abs(change), 98)\n",
+ "im1 = axes[1].imshow(change[order], aspect='auto', interpolation='nearest', cmap='RdBu_r', vmin=-color_limit, vmax=color_limit,\n",
+ " extent=[t[0], t[-1] + sample_width, len(change), 0])\n",
+ "axes[1].set_title(\"Minus each cell's own pre-onset baseline\")\n",
+ "plt.colorbar(im1, ax=axes[1], label='change in dF/F')\n",
+ "\n",
+ "for ax in axes:\n",
+ " ax.axvline(0, color='k', ls='--', lw=1)\n",
+ " ax.set_xlabel('Time from onset (s)')\n",
+ " ax.set_ylabel('Cell (sorted)')\n",
+ "\n",
+ "plt.tight_layout()\n",
+ "plt.show()"
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "1430b5f2",
+ "metadata": {},
+ "source": [
+ "\n",
+ "\n",
+ "
The same analysis on a different signal \n",
+ "\n",
+ "Skip this section if your dataset has only one representation of activity. A probe recording\n",
+ "gives you spike times and nothing else — there is no second signal to compare against, and\n",
+ "saying so in your write-up is the correct answer here, not a gap.\n",
+ "\n",
+ "If you do have two — a continuous trace and a deconvolved estimate, most commonly — they\n",
+ "are not interchangeable, and running the same analysis on both is the cheapest way to find out how\n",
+ "much your conclusion depends on that choice.\n",
+ "\n",
+ "Check what your dataset has before assuming. List the interfaces in the processing container\n",
+ "and see whether a second per-cell timeseries is there at all.\n",
+ "\n",
+ ""
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 34,
+ "id": "f50f4424",
+ "metadata": {},
+ "outputs": [
+ {
+ "name": "stdout",
+ "output_type": "stream",
+ "text": [
+ "primary: (22030, 40) | fraction exactly zero: 0.046\n",
+ "second: (22030, 40) | fraction exactly zero: 0.968\n",
+ "timestamps shared: True\n"
+ ]
+ }
+ ],
+ "source": [
+ "if activity_events is not None:\n",
+ " activity_events = np.where(np.abs(activity_events) < 1e-12, 0.0, activity_events)\n",
+ " print('primary:', activity.shape, '| fraction exactly zero: %.3f' % (activity == 0).mean())\n",
+ " print('second: ', activity_events.shape,\n",
+ " '| fraction exactly zero: %.3f' % (activity_events == 0).mean())\n",
+ " print('timestamps shared:', activity_events.shape[0] == len(timestamps))\n",
+ "else:\n",
+ " print('this dataset has only one activity representation')"
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "248dc786",
+ "metadata": {},
+ "source": [
+ "\n",
+ "\n",
+ "**Exercise:** If your dataset has two activity representations, align both to the same\n",
+ "onsets and plot the trial-averaged population response side by side. What differs — the\n",
+ "duration, the shape, the size relative to baseline?\n",
+ "\n",
+ "If it has only one, note that in your README and move on.\n",
+ "\n",
+ "
"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 35,
+ "id": "798195b0",
+ "metadata": {},
+ "outputs": [],
+ "source": [
+ "comparison = [(signal_label, activity)]\n",
+ "if activity_events is not None:\n",
+ " comparison.append((second_signal_label, activity_events))\n",
+ "if len(comparison) == 1:\n",
+ " print('Only one activity representation in this dataset -- nothing to compare here.')\n",
+ " print('Say so in your write-up and continue to Part 4.')"
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "36c28085",
+ "metadata": {},
+ "source": [
+ "---"
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "0fc19301",
+ "metadata": {},
+ "source": [
+ "\n",
+ "\n",
+ "
Part 4: Signal and noise correlations \n",
+ "\n",
+ "First, the math \n",
+ "\n",
+ "The Pearson correlation between two variables $x$ and $y$ is\n",
+ "\n",
+ "$$ r = \\frac{\\sum_i (x_i - \\bar{x})(y_i - \\bar{y})}\n",
+ " {\\sqrt{\\sum_i (x_i - \\bar{x})^2}\\;\\sqrt{\\sum_i (y_i - \\bar{y})^2}} $$\n",
+ "\n",
+ "In words:\n",
+ "\n",
+ "1. **Center** each variable by subtracting its mean.\n",
+ "2. **Multiply** the centered values pointwise and sum — large and positive when they vary\n",
+ " together, negative when oppositely, near zero when unrelated.\n",
+ "3. **Normalize** by each variable's spread, forcing the result between -1 and +1.\n",
+ "\n",
+ "Compute it once by hand before running it thousands of times.\n",
+ "\n",
+ ""
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 36,
+ "id": "e58de86e",
+ "metadata": {},
+ "outputs": [
+ {
+ "name": "stdout",
+ "output_type": "stream",
+ "text": [
+ "n observations: 22030\n",
+ "r by hand: 0.060296\n",
+ "r from np.corrcoef: 0.060296\n"
+ ]
+ }
+ ],
+ "source": [
+ "x = activity[:, 0]\n",
+ "y = activity[:, 1]\n",
+ "\n",
+ "x_centered = x - x.mean()\n",
+ "y_centered = y - y.mean()\n",
+ "numerator = np.sum(x_centered * y_centered)\n",
+ "denominator = np.sqrt(np.sum(x_centered ** 2)) * np.sqrt(np.sum(y_centered ** 2))\n",
+ "\n",
+ "print('n observations: ', len(x))\n",
+ "print('r by hand: ', round(numerator / denominator, 6))\n",
+ "print('r from np.corrcoef:', round(np.corrcoef(x, y)[0, 1], 6))"
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "eb57af3d",
+ "metadata": {},
+ "source": [
+ "\n",
+ "\n",
+ "Two consequences that matter for everything below:\n",
+ "\n",
+ "- $r$ says nothing about response **size**, only whether two things move together.\n",
+ "- $r$ is computed over a set of paired observations, and **how many observations you have determines\n",
+ " how noisy $r$ is** — but the value itself gives you no clue how many there were.\n",
+ "\n",
+ "
"
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "34039ac5",
+ "metadata": {},
+ "source": [
+ "\n",
+ "\n",
+ "**Exercise:** What does a given value of $r$ look like? Simulate pairs with known\n",
+ "correlations and plot them.\n",
+ "\n",
+ "
"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 37,
+ "id": "5aaed716",
+ "metadata": {},
+ "outputs": [
+ {
+ "data": {
+ "image/png": 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+ "text/plain": [
+ ""
+ ]
+ },
+ "metadata": {},
+ "output_type": "display_data"
+ }
+ ],
+ "source": [
+ "rng = np.random.default_rng(0)\n",
+ "n = 300\n",
+ "fig, axes = plt.subplots(1, 4, figsize=(13, 3.2))\n",
+ "for ax, target_r in zip(axes, [0.0, 0.2, 0.5, 0.9]):\n",
+ " a = rng.normal(size=n)\n",
+ " b = target_r * a + np.sqrt(1 - target_r ** 2) * rng.normal(size=n)\n",
+ " ax.scatter(a, b, s=6, alpha=0.4, color='teal')\n",
+ " ax.set_title(f'r = {np.corrcoef(a, b)[0, 1]:.2f}')\n",
+ " ax.set_xlabel('neuron 1')\n",
+ "axes[0].set_ylabel('neuron 2')\n",
+ "plt.tight_layout()\n",
+ "plt.show()"
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "99087112",
+ "metadata": {},
+ "source": [
+ "\n",
+ "\n",
+ "
Two reasons neurons are correlated \n",
+ "\n",
+ "- **Signal correlation.** Do they respond similarly *across conditions*? Correlate the two neurons'\n",
+ " tuning curves — their average response to each condition.\n",
+ "- **Noise correlation.** When the *same* condition repeats, do they fluctuate together around their\n",
+ " own averages? Subtract each condition's mean and correlate the residuals.\n",
+ "\n",
+ "A \"condition\" is whatever your event table repeats: an image, a grating direction, a tone, a\n",
+ "photostimulation target, a task context. All that matters is that it recurs enough times to average\n",
+ "over.\n",
+ "\n",
+ "Same data, different thing averaged over:\n",
+ "\n",
+ "| | what is correlated | one observation is |\n",
+ "| --- | --- | --- |\n",
+ "| signal | condition means | one condition |\n",
+ "| noise | within-condition residuals | one trial |\n",
+ "\n",
+ "That last column matters more than anything else in this notebook.\n",
+ "\n",
+ ""
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "a7bf3465",
+ "metadata": {},
+ "source": [
+ "\n",
+ "\n",
+ "
Step 1: choose which events to use \n",
+ "\n",
+ "Not every event is comparable to every other. Decide which subset is a fair comparison and write down\n",
+ "why.\n",
+ "\n",
+ ""
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 38,
+ "id": "ef61874b",
+ "metadata": {},
+ "outputs": [
+ {
+ "name": "stdout",
+ "output_type": "stream",
+ "text": [
+ "33214 events -> 944 after filtering\n",
+ "0.0 8\n",
+ "1.0 8\n",
+ "2.0 8\n",
+ "3.0 8\n",
+ "4.0 8\n",
+ "5.0 8\n",
+ "6.0 8\n",
+ "7.0 8\n",
+ "8.0 8\n",
+ "9.0 8\n",
+ "10.0 8\n",
+ "11.0 8\n",
+ "12.0 8\n",
+ "13.0 8\n",
+ "14.0 8\n",
+ "15.0 8\n",
+ "16.0 8\n",
+ "17.0 8\n",
+ "18.0 8\n",
+ "19.0 8\n",
+ "20.0 8\n",
+ "21.0 8\n",
+ "22.0 8\n",
+ "23.0 8\n",
+ "24.0 8\n",
+ "25.0 8\n",
+ "26.0 8\n",
+ "27.0 8\n",
+ "28.0 8\n",
+ "29.0 8\n",
+ "30.0 8\n",
+ "31.0 8\n",
+ "32.0 8\n",
+ "33.0 8\n",
+ "34.0 8\n",
+ "35.0 8\n",
+ "36.0 8\n",
+ "37.0 8\n",
+ "38.0 8\n",
+ "39.0 8\n",
+ "40.0 8\n",
+ "41.0 8\n",
+ "42.0 8\n",
+ "43.0 8\n",
+ "44.0 8\n",
+ "45.0 8\n",
+ "46.0 8\n",
+ "47.0 8\n",
+ "48.0 8\n",
+ "49.0 8\n",
+ "50.0 8\n",
+ "51.0 8\n",
+ "52.0 8\n",
+ "53.0 8\n",
+ "54.0 8\n",
+ "55.0 8\n",
+ "56.0 8\n",
+ "57.0 8\n",
+ "58.0 8\n",
+ "59.0 8\n",
+ "60.0 8\n",
+ "61.0 8\n",
+ "62.0 8\n",
+ "63.0 8\n",
+ "64.0 8\n",
+ "65.0 8\n",
+ "66.0 8\n",
+ "67.0 8\n",
+ "68.0 8\n",
+ "69.0 8\n",
+ "70.0 8\n",
+ "71.0 8\n",
+ "72.0 8\n",
+ "73.0 8\n",
+ "74.0 8\n",
+ "75.0 8\n",
+ "76.0 8\n",
+ "77.0 8\n",
+ "78.0 8\n",
+ "79.0 8\n",
+ "80.0 8\n",
+ "81.0 8\n",
+ "82.0 8\n",
+ "83.0 8\n",
+ "84.0 8\n",
+ "85.0 8\n",
+ "86.0 8\n",
+ "87.0 8\n",
+ "88.0 8\n",
+ "89.0 8\n",
+ "90.0 8\n",
+ "91.0 8\n",
+ "92.0 8\n",
+ "93.0 8\n",
+ "94.0 8\n",
+ "95.0 8\n",
+ "96.0 8\n",
+ "97.0 8\n",
+ "98.0 8\n",
+ "99.0 8\n",
+ "100.0 8\n",
+ "101.0 8\n",
+ "102.0 8\n",
+ "103.0 8\n",
+ "104.0 8\n",
+ "105.0 8\n",
+ "106.0 8\n",
+ "107.0 8\n",
+ "108.0 8\n",
+ "109.0 8\n",
+ "110.0 8\n",
+ "111.0 8\n",
+ "112.0 8\n",
+ "113.0 8\n",
+ "114.0 8\n",
+ "115.0 8\n",
+ "116.0 8\n",
+ "117.0 8\n"
+ ]
+ }
+ ],
+ "source": [
+ "onset_column = 'start_time'\n",
+ "# Natural images: 118 distinct images, 8 presentations each.\n",
+ "# We switch chosen_condition column here too -- image_index labels the images.\n",
+ "condition_column = 'image_index'\n",
+ "comparable_trials = events[events.stim_name == 'natural_images'].copy()\n",
+ "\n",
+ "all_onset_times = comparable_trials[onset_column].values\n",
+ "labels = comparable_trials[condition_column].values\n",
+ "\n",
+ "print(f'{len(events)} events -> {len(comparable_trials)} after filtering')\n",
+ "print(pd.Series(labels).value_counts().to_string())"
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "0bf2b4f2",
+ "metadata": {},
+ "source": [
+ "\n",
+ "\n",
+ "
Step 2: one number per trial per neuron \n",
+ "\n",
+ "We need a `(n_trials, n_cells)` matrix. Average each aligned window over a response window, and\n",
+ "subtract a **baseline** from just before onset — otherwise each trial's \"response\" includes\n",
+ "wherever the cell happened to be sitting beforehand, and those levels drift together across the\n",
+ "population from bleaching, arousal, and movement.\n",
+ "\n",
+ "Choosing the two windows is dataset-specific. The response window should cover the response\n",
+ "your Part 3 plot showed — look at it rather than copying a number from here, since a calcium\n",
+ "signal and a spike rate need very different windows. The baseline window should sit in the gap\n",
+ "before onset, and must **exclude any stimulation artifact**: with optogenetics or electrical\n",
+ "stimulation the frames around the pulse can be unusable, so leave a margin on both sides.\n",
+ "\n",
+ ""
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "b68b881b",
+ "metadata": {},
+ "source": [
+ "\n",
+ "\n",
+ "Step 2a: choose the two windows. \n",
+ "\n",
+ "Every number in the correlation matrices below comes from these two windows, so this\n",
+ "is the most consequential cell in the section. Print how many samples each one holds:\n",
+ "if the answer is one or two, every response is an average of almost nothing and the\n",
+ "matrices will be dominated by sampling noise.\n",
+ "\n",
+ "
"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 39,
+ "id": "6caf82e7",
+ "metadata": {},
+ "outputs": [
+ {
+ "name": "stdout",
+ "output_type": "stream",
+ "text": [
+ "sampling interval : 161.2 ms\n",
+ "response window : (0.0, 0.5) s -> ~3 samples\n",
+ "baseline window : (-0.5, -0.05) s -> ~2 samples\n"
+ ]
+ }
+ ],
+ "source": [
+ "response_window = (0.0, 0.5)\n",
+ "baseline_window = (-0.5, -0.05)\n",
+ "\n",
+ "# How many samples fall in each window? This is the sample size behind every\n",
+ "# single number in the response matrix.\n",
+ "sampling_interval = float(np.median(np.diff(timestamps)))\n",
+ "n_response_samples = int((response_window[1] - response_window[0]) / sampling_interval)\n",
+ "n_baseline_samples = int((baseline_window[1] - baseline_window[0]) / sampling_interval)\n",
+ "\n",
+ "print(f'sampling interval : {sampling_interval*1000:.1f} ms')\n",
+ "print(f'response window : {response_window} s -> ~{n_response_samples} samples')\n",
+ "print(f'baseline window : {baseline_window} s -> ~{n_baseline_samples} samples')"
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "6a5e754f",
+ "metadata": {},
+ "source": [
+ "\n",
+ "\n",
+ "Step 2b: one trial, one cell. \n",
+ "\n",
+ "Before looping over thousands of trials, do the arithmetic once by hand and read the\n",
+ "numbers. If the subtraction is wrong here it is wrong everywhere, and a shape printed\n",
+ "at the end of a loop will not tell you.\n",
+ "\n",
+ "
"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 40,
+ "id": "76010eba",
+ "metadata": {},
+ "outputs": [
+ {
+ "name": "stdout",
+ "output_type": "stream",
+ "text": [
+ "samples selected: 3 response, 3 baseline\n",
+ "response values : [0.25 0. 0.246]\n",
+ "baseline values : [ 0.129 -0.202 -0.236]\n",
+ "\n",
+ "response mean 0.1656 - baseline mean -0.1031 = +0.2686\n"
+ ]
+ }
+ ],
+ "source": [
+ "example_trial_time = all_onset_times[0]\n",
+ "example_cell = 0\n",
+ "\n",
+ "# Boolean masks: which samples of the whole recording fall in each window for\n",
+ "# this one trial. >= start and < end so the windows never share a sample.\n",
+ "in_response = ((timestamps >= example_trial_time + response_window[0])\n",
+ " & (timestamps < example_trial_time + response_window[1]))\n",
+ "in_baseline = ((timestamps >= example_trial_time + baseline_window[0])\n",
+ " & (timestamps < example_trial_time + baseline_window[1]))\n",
+ "\n",
+ "print(f'samples selected: {int(in_response.sum())} response, {int(in_baseline.sum())} baseline')\n",
+ "print(f'response values : {np.round(activity[in_response, example_cell], 3)}')\n",
+ "print(f'baseline values : {np.round(activity[in_baseline, example_cell], 3)}')\n",
+ "\n",
+ "response_mean = np.nanmean(activity[in_response, example_cell])\n",
+ "baseline_mean = np.nanmean(activity[in_baseline, example_cell])\n",
+ "print(f'\\nresponse mean {response_mean:.4f} - baseline mean {baseline_mean:.4f} '\n",
+ " f'= {response_mean - baseline_mean:+.4f}')"
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "96c93d64",
+ "metadata": {},
+ "source": [
+ "\n",
+ "\n",
+ "Step 2c: one trial, every cell. \n",
+ "\n",
+ "The same two masks, applied to all cells at once. This gives one row of the matrix.\n",
+ "Check its length against the number of cells — a mismatch here means an axis is\n",
+ "transposed, which is easy to do and produces a plausible-looking matrix.\n",
+ "\n",
+ "
"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 41,
+ "id": "a504e95a",
+ "metadata": {},
+ "outputs": [
+ {
+ "name": "stdout",
+ "output_type": "stream",
+ "text": [
+ "row shape: (40,) | n_cells: 40\n",
+ "first 8 values: [0.269 0.536 0.677 0.236 0.374 0.762 0.024 0.282]\n",
+ "cells responding above baseline on this trial: 38 of 40\n"
+ ]
+ }
+ ],
+ "source": [
+ "one_trial_row = (np.nanmean(activity[in_response], axis=0)\n",
+ " - np.nanmean(activity[in_baseline], axis=0))\n",
+ "\n",
+ "print('row shape:', one_trial_row.shape, '| n_cells:', activity.shape[1])\n",
+ "assert one_trial_row.shape[0] == activity.shape[1], 'row length must equal n_cells'\n",
+ "print('first 8 values:', np.round(one_trial_row[:8], 3))\n",
+ "print(f'cells responding above baseline on this trial: '\n",
+ " f'{int((one_trial_row > 0).sum())} of {len(one_trial_row)}')"
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "8b144c86",
+ "metadata": {},
+ "source": [
+ "\n",
+ "\n",
+ "Step 2d: every trial. \n",
+ "\n",
+ "Now the loop. A trial at the very start or end of the recording can have an empty\n",
+ "window, so those rows are filled with NaN rather than silently skipped — that way\n",
+ "the count is visible in the next step instead of vanishing.\n",
+ "\n",
+ "
"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 42,
+ "id": "3f8be327",
+ "metadata": {},
+ "outputs": [
+ {
+ "name": "stdout",
+ "output_type": "stream",
+ "text": [
+ "raw matrix shape: (944, 40) (n_trials, n_cells)\n",
+ "trials with any NaN: 0\n",
+ "cells with any NaN : 0\n"
+ ]
+ }
+ ],
+ "source": [
+ "response_rows = []\n",
+ "for onset_time in all_onset_times:\n",
+ " in_response = ((timestamps >= onset_time + response_window[0])\n",
+ " & (timestamps < onset_time + response_window[1]))\n",
+ " in_baseline = ((timestamps >= onset_time + baseline_window[0])\n",
+ " & (timestamps < onset_time + baseline_window[1]))\n",
+ " if in_response.sum() and in_baseline.sum():\n",
+ " response_rows.append(np.nanmean(activity[in_response], axis=0)\n",
+ " - np.nanmean(activity[in_baseline], axis=0))\n",
+ " else:\n",
+ " response_rows.append(np.full(activity.shape[1], np.nan))\n",
+ "\n",
+ "raw_response_matrix = np.array(response_rows)\n",
+ "print('raw matrix shape:', raw_response_matrix.shape, '(n_trials, n_cells)')\n",
+ "print('trials with any NaN:', int(np.isnan(raw_response_matrix).any(axis=1).sum()))\n",
+ "print('cells with any NaN :', int(np.isnan(raw_response_matrix).any(axis=0).sum()))"
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "b9f06275",
+ "metadata": {},
+ "source": [
+ "\n",
+ "\n",
+ "Step 2e: drop incomplete trials, and keep the labels aligned. \n",
+ "\n",
+ "This is where silent bugs live. Dropping rows from the matrix without dropping the\n",
+ "same rows from the labels shifts every trial's condition by one — the analysis\n",
+ "still runs, the matrices still look plausible, and every result is wrong. Check the\n",
+ "two lengths against each other, every time.\n",
+ "\n",
+ "
"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 43,
+ "id": "aee1ff23",
+ "metadata": {},
+ "outputs": [
+ {
+ "name": "stdout",
+ "output_type": "stream",
+ "text": [
+ "944 trials -> 944 (0 dropped for incomplete windows)\n",
+ "\n",
+ "R shape (n_trials, n_cells): (944, 40)\n",
+ "conditions: 118\n",
+ "trials per condition: {0.0: 8, 1.0: 8, 2.0: 8, 3.0: 8, 4.0: 8, 5.0: 8, 6.0: 8, 7.0: 8, 8.0: 8, 9.0: 8, 10.0: 8, 11.0: 8, 12.0: 8, 13.0: 8, 14.0: 8, 15.0: 8, 16.0: 8, 17.0: 8, 18.0: 8, 19.0: 8, 20.0: 8, 21.0: 8, 22.0: 8, 23.0: 8, 24.0: 8, 25.0: 8, 26.0: 8, 27.0: 8, 28.0: 8, 29.0: 8, 30.0: 8, 31.0: 8, 32.0: 8, 33.0: 8, 34.0: 8, 35.0: 8, 36.0: 8, 37.0: 8, 38.0: 8, 39.0: 8, 40.0: 8, 41.0: 8, 42.0: 8, 43.0: 8, 44.0: 8, 45.0: 8, 46.0: 8, 47.0: 8, 48.0: 8, 49.0: 8, 50.0: 8, 51.0: 8, 52.0: 8, 53.0: 8, 54.0: 8, 55.0: 8, 56.0: 8, 57.0: 8, 58.0: 8, 59.0: 8, 60.0: 8, 61.0: 8, 62.0: 8, 63.0: 8, 64.0: 8, 65.0: 8, 66.0: 8, 67.0: 8, 68.0: 8, 69.0: 8, 70.0: 8, 71.0: 8, 72.0: 8, 73.0: 8, 74.0: 8, 75.0: 8, 76.0: 8, 77.0: 8, 78.0: 8, 79.0: 8, 80.0: 8, 81.0: 8, 82.0: 8, 83.0: 8, 84.0: 8, 85.0: 8, 86.0: 8, 87.0: 8, 88.0: 8, 89.0: 8, 90.0: 8, 91.0: 8, 92.0: 8, 93.0: 8, 94.0: 8, 95.0: 8, 96.0: 8, 97.0: 8, 98.0: 8, 99.0: 8, 100.0: 8, 101.0: 8, 102.0: 8, 103.0: 8, 104.0: 8, 105.0: 8, 106.0: 8, 107.0: 8, 108.0: 8, 109.0: 8, 110.0: 8, 111.0: 8, 112.0: 8, 113.0: 8, 114.0: 8, 115.0: 8, 116.0: 8, 117.0: 8}\n"
+ ]
+ }
+ ],
+ "source": [
+ "rows_kept = ~np.isnan(raw_response_matrix).any(axis=1)\n",
+ "\n",
+ "trial_response_matrix = raw_response_matrix[rows_kept]\n",
+ "condition_labels = np.asarray(labels)[rows_kept] # SAME mask, or labels desync\n",
+ "\n",
+ "print(f'{len(raw_response_matrix)} trials -> {len(trial_response_matrix)} '\n",
+ " f'({int((~rows_kept).sum())} dropped for incomplete windows)')\n",
+ "assert len(trial_response_matrix) == len(condition_labels), 'matrix and labels out of step'\n",
+ "\n",
+ "print('\\nR shape (n_trials, n_cells):', trial_response_matrix.shape)\n",
+ "print('conditions:', len(np.unique(condition_labels)))\n",
+ "print('trials per condition:',\n",
+ " pd.Series(condition_labels).value_counts().to_dict())\n"
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "84ab91ca",
+ "metadata": {},
+ "source": [
+ "\n",
+ "\n",
+ "
Step 3: tuning curves — look before correlating \n",
+ "\n",
+ ""
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 44,
+ "id": "8992eaed",
+ "metadata": {},
+ "outputs": [
+ {
+ "name": "stdout",
+ "output_type": "stream",
+ "text": [
+ "tuning shape (n_conditions, n_cells): (118, 40)\n"
+ ]
+ }
+ ],
+ "source": [
+ "conditions = np.unique(condition_labels)\n",
+ "condition_mean_response = np.vstack([trial_response_matrix[condition_labels == c].mean(axis=0) for c in conditions])\n",
+ "print('tuning shape (n_conditions, n_cells):', condition_mean_response.shape)"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 45,
+ "id": "9e71ccdb",
+ "metadata": {},
+ "outputs": [
+ {
+ "data": {
+ "image/png": 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",
+ "text/plain": [
+ ""
+ ]
+ },
+ "metadata": {},
+ "output_type": "display_data"
+ }
+ ],
+ "source": [
+ "fig, axes = plt.subplots(1, 2, figsize=(11, 3.5))\n",
+ "for roi in range(min(8, condition_mean_response.shape[1])):\n",
+ " axes[0].plot(range(len(conditions)), condition_mean_response[:, roi], marker='o', ms=4)\n",
+ "axes[0].set_xticks(range(len(conditions)))\n",
+ "axes[0].set_xticklabels([str(c) for c in conditions], rotation=60, fontsize=7)\n",
+ "axes[0].set_ylabel('Mean response'); axes[0].set_title('Tuning curves, 8 cells')\n",
+ "color_limit = np.nanpercentile(np.abs(condition_mean_response), 98)\n",
+ "im = axes[1].imshow(condition_mean_response.T, aspect='auto', interpolation='nearest', cmap='RdBu_r', vmin=-color_limit, vmax=color_limit)\n",
+ "axes[1].set_ylabel('Cell'); axes[1].set_title('Tuning, all cells')\n",
+ "plt.colorbar(im, ax=axes[1], label='Mean response')\n",
+ "plt.tight_layout(); plt.show()"
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "6dfbf7ad",
+ "metadata": {},
+ "source": [
+ "\n",
+ "\n",
+ "**Exercise:** How many numbers make up one neuron's tuning curve?\n",
+ "\n",
+ "That is how many paired observations each signal correlation gets. Write it down.\n",
+ "\n",
+ "
"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 46,
+ "id": "7ff2650b",
+ "metadata": {},
+ "outputs": [
+ {
+ "name": "stdout",
+ "output_type": "stream",
+ "text": [
+ "numbers per tuning curve: 118\n",
+ "trials available for noise correlations: 944\n"
+ ]
+ }
+ ],
+ "source": [
+ "print('numbers per tuning curve:', condition_mean_response.shape[0])\n",
+ "print('trials available for noise correlations:', trial_response_matrix.shape[0])"
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "d3fe7dda",
+ "metadata": {},
+ "source": [
+ "\n",
+ "\n",
+ "
Step 4: residuals — look before correlating \n",
+ "\n",
+ "Subtract **each condition's own mean**, not the grand mean. Subtracting the grand mean would leave\n",
+ "the differences between conditions in the residuals, making your \"noise\" correlation partly a signal\n",
+ "correlation.\n",
+ "\n",
+ ""
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 47,
+ "id": "415fe1c4",
+ "metadata": {},
+ "outputs": [
+ {
+ "name": "stdout",
+ "output_type": "stream",
+ "text": [
+ "residuals shape: (944, 40)\n",
+ "mean of residuals (should be ~0): 1.32e-10\n"
+ ]
+ }
+ ],
+ "source": [
+ "residuals = trial_response_matrix.copy().astype(float)\n",
+ "for c in conditions:\n",
+ " m = condition_labels == c\n",
+ " residuals[m] -= trial_response_matrix[m].mean(axis=0)\n",
+ "print('residuals shape:', residuals.shape)\n",
+ "print('mean of residuals (should be ~0):', round(float(residuals.mean()), 12))"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 48,
+ "id": "dde4cee7",
+ "metadata": {},
+ "outputs": [
+ {
+ "data": {
+ "image/png": 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",
+ "text/plain": [
+ ""
+ ]
+ },
+ "metadata": {},
+ "output_type": "display_data"
+ }
+ ],
+ "source": [
+ "roi = example_roi if example_roi < trial_response_matrix.shape[1] else 0\n",
+ "fig, axes = plt.subplots(1, 2, figsize=(11, 3.2), sharey=True)\n",
+ "axes[0].plot(trial_response_matrix[:, roi], '.', ms=3, alpha=0.4, color='teal'); axes[0].set_title('Raw responses')\n",
+ "axes[1].plot(residuals[:, roi], '.', ms=3, alpha=0.4, color='crimson'); axes[1].set_title('Residuals')\n",
+ "for ax in axes:\n",
+ " ax.axhline(0, color='k', lw=0.5); ax.set_xlabel('Trial')\n",
+ "axes[0].set_ylabel('Response')\n",
+ "plt.tight_layout(); plt.show()"
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "fc28dc8b",
+ "metadata": {},
+ "source": [
+ "\n",
+ "\n",
+ "
Step 5: correlate \n",
+ "\n",
+ "`np.corrcoef` correlates **rows**, so transpose to get cells rather than trials. Getting this\n",
+ "backwards produces a plausible matrix of entirely the wrong thing — check the output shape\n",
+ "against the number of cells.\n",
+ "\n",
+ ""
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 49,
+ "id": "75007877",
+ "metadata": {},
+ "outputs": [
+ {
+ "name": "stdout",
+ "output_type": "stream",
+ "text": [
+ "cells: 40 -> unique pairs: 780\n",
+ "signal correlation: mean +0.1669 (118 observations per pair)\n",
+ "noise correlation: mean +0.0711 (944 observations per pair)\n"
+ ]
+ }
+ ],
+ "source": [
+ "signal_corr_matrix = np.corrcoef(condition_mean_response.T)\n",
+ "noise_corr_matrix = np.corrcoef(residuals.T)\n",
+ "pairs = np.triu_indices(trial_response_matrix.shape[1], k=1)\n",
+ "signal_values = signal_corr_matrix[pairs]; noise_values = noise_corr_matrix[pairs]\n",
+ "print(f'cells: {trial_response_matrix.shape[1]} -> unique pairs: {len(signal_values)}')\n",
+ "print(f'signal correlation: mean {np.nanmean(signal_values):+.4f} ({condition_mean_response.shape[0]} observations per pair)')\n",
+ "print(f'noise correlation: mean {np.nanmean(noise_values):+.4f} ({trial_response_matrix.shape[0]} observations per pair)')"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 50,
+ "id": "f0c7503f",
+ "metadata": {},
+ "outputs": [
+ {
+ "data": {
+ "image/png": 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",
+ "text/plain": [
+ ""
+ ]
+ },
+ "metadata": {},
+ "output_type": "display_data"
+ }
+ ],
+ "source": [
+ "fig, axes = plt.subplots(1, 3, figsize=(14, 3.8))\n",
+ "for ax, C, name in [(axes[0], signal_corr_matrix, 'Signal'), (axes[1], noise_corr_matrix, 'Noise')]:\n",
+ " color_limit = np.nanpercentile(np.abs(C[pairs]), 98)\n",
+ " im = ax.imshow(C, interpolation='nearest', cmap='RdBu_r', vmin=-color_limit, vmax=color_limit)\n",
+ " ax.set_title(f'{name} correlation'); plt.colorbar(im, ax=ax)\n",
+ "axes[2].plot(signal_values, noise_values, '.', ms=2, alpha=0.2, color='teal')\n",
+ "axes[2].set_xlabel('Signal correlation'); axes[2].set_ylabel('Noise correlation')\n",
+ "axes[2].axhline(0, color='k', lw=0.5); axes[2].axvline(0, color='k', lw=0.5)\n",
+ "plt.tight_layout(); plt.show()"
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "b426fa0f",
+ "metadata": {},
+ "source": [
+ "\n",
+ "\n",
+ "
Is this result trustworthy? \n",
+ "\n",
+ "Every number so far is a point estimate with no error bar. The single most useful check: **would you\n",
+ "get the same answer with half the data?**\n",
+ "\n",
+ "Split trials in half at random, compute the correlations on each half separately, and correlate the\n",
+ "two halves' answers. Split **within each condition** so both halves see every condition.\n",
+ "\n",
+ "Three outcomes, and all three are informative:\n",
+ "\n",
+ "- **One high, one low** — trust the high one, and say why the other is not trustworthy.\n",
+ "- **Both high** — you have enough data for both; proceed.\n",
+ "- **Both near zero** — report that. It usually means the condition variable you chose does not\n",
+ " organise these neurons' responses, however well-balanced it looked in the inventory. That is a\n",
+ " real result about your dataset, and it is a better README than a matrix you cannot defend.\n",
+ "\n",
+ ""
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "650615b8",
+ "metadata": {},
+ "source": [
+ "\n",
+ "\n",
+ "**Exercise:** Before running it — which do you expect to be more reliable, signal or\n",
+ "noise correlations? Look back at the observation counts you wrote down.\n",
+ "\n",
+ "
"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 51,
+ "id": "b183a126",
+ "metadata": {},
+ "outputs": [],
+ "source": [
+ "def signal_and_noise_correlations(responses, labels):\n",
+ " \"\"\"Signal and noise correlation matrices from a set of trials.\n",
+ "\n",
+ " responses : (n_trials, n_cells) one response value per trial per cell\n",
+ " labels : (n_trials,) which condition each trial belongs to\n",
+ "\n",
+ " Signal correlation = do two cells prefer the same conditions?\n",
+ " Noise correlation = do two cells co-vary trial to trial WITHIN a\n",
+ " condition, once the condition mean is removed?\n",
+ " \"\"\"\n",
+ " conditions = np.unique(labels)\n",
+ "\n",
+ " # TUNING: one row per condition, holding that condition's mean response for\n",
+ " # every cell. Averaging over trials is what removes trial-to-trial noise\n",
+ " # and leaves the stimulus preference -- the \"signal\".\n",
+ " condition_means = np.vstack([responses[labels == c].mean(axis=0)\n",
+ " for c in conditions])\n",
+ "\n",
+ " # RESIDUALS: each trial minus its own condition's mean. What remains is\n",
+ " # everything the condition does NOT explain -- the \"noise\". Subtracting the\n",
+ " # condition mean is essential: skip it and the condition structure leaks\n",
+ " # into the noise matrix and inflates it.\n",
+ " residuals = responses.astype(float).copy()\n",
+ " for c in conditions:\n",
+ " in_condition = labels == c\n",
+ " residuals[in_condition] -= responses[in_condition].mean(axis=0)\n",
+ "\n",
+ " # .T because np.corrcoef correlates ROWS: we want cell-by-cell matrices,\n",
+ " # and cells are the columns of both arrays.\n",
+ " #\n",
+ " # Note the very different sample sizes feeding these two matrices: signal\n",
+ " # is estimated from len(conditions) numbers per cell, noise from\n",
+ " # len(labels) trials. That asymmetry is why they differ so much in\n",
+ " # reliability even though both render as equally convincing heatmaps.\n",
+ " return np.corrcoef(condition_means.T), np.corrcoef(residuals.T)\n"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 52,
+ "id": "d9e41a9f",
+ "metadata": {},
+ "outputs": [
+ {
+ "name": "stdout",
+ "output_type": "stream",
+ "text": [
+ "split-half reliability (agreement between two independent halves)\n",
+ " signal: 0.342\n",
+ " noise: 0.246\n"
+ ]
+ }
+ ],
+ "source": [
+ "def split_half_reliability(responses, labels, n_iter=10, seed=0):\n",
+ " \"\"\"How reproducible are the correlation matrices from independent trials?\n",
+ "\n",
+ " Splits the trials into two halves, computes the correlation matrices from\n",
+ " each half separately, and asks how well the two agree. A high value means\n",
+ " the structure is real; near zero means you are looking at noise.\n",
+ "\n",
+ " Returns (signal_reliability, noise_reliability) as Spearman correlations\n",
+ " averaged over n_iter random splits.\n",
+ " \"\"\"\n",
+ " rng = np.random.default_rng(seed)\n",
+ "\n",
+ " # Indices of the upper triangle, excluding the diagonal: the unique cell\n",
+ " # pairs. Including the diagonal (always 1.0) would inflate the agreement.\n",
+ " upper_triangle = np.triu_indices(responses.shape[1], k=1)\n",
+ "\n",
+ " signal_scores, noise_scores = [], []\n",
+ " for _ in range(n_iter):\n",
+ " half_a, half_b = [], []\n",
+ " # Split WITHIN each condition, not across all trials at once, so both\n",
+ " # halves see every condition. A blind split could leave a condition\n",
+ " # entirely in one half, making its tuning undefined in the other.\n",
+ " for c in np.unique(labels):\n",
+ " idx = rng.permutation(np.flatnonzero(labels == c))\n",
+ " n_half = len(idx) // 2\n",
+ " if n_half < 1:\n",
+ " continue # too few trials to split\n",
+ " half_a.append(idx[:n_half])\n",
+ " half_b.append(idx[n_half:2 * n_half])\n",
+ " a, b = np.concatenate(half_a), np.concatenate(half_b)\n",
+ "\n",
+ " # Same computation on two disjoint trial sets.\n",
+ " corr_a = signal_and_noise_correlations(responses[a], labels[a])\n",
+ " corr_b = signal_and_noise_correlations(responses[b], labels[b])\n",
+ "\n",
+ " # Spearman rather than Pearson: we care whether the same PAIRS come out\n",
+ " # ranked as most/least correlated, not whether values match exactly.\n",
+ " signal_scores.append(stats.spearmanr(corr_a[0][upper_triangle],\n",
+ " corr_b[0][upper_triangle],\n",
+ " nan_policy='omit').statistic)\n",
+ " noise_scores.append(stats.spearmanr(corr_a[1][upper_triangle],\n",
+ " corr_b[1][upper_triangle],\n",
+ " nan_policy='omit').statistic)\n",
+ " return float(np.mean(signal_scores)), float(np.mean(noise_scores))\n",
+ "\n",
+ "signal_reliability, noise_reliability = split_half_reliability(trial_response_matrix, condition_labels)\n",
+ "print('split-half reliability (agreement between two independent halves)')\n",
+ "print(f' signal: {signal_reliability:.3f}')\n",
+ "print(f' noise: {noise_reliability:.3f}')"
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "b060a99a",
+ "metadata": {},
+ "source": [
+ "\n",
+ "\n",
+ "
Does the signal you chose change the answer? \n",
+ "\n",
+ "Everything so far used one representation of activity. If your dataset provides a second one, repeat\n",
+ "the whole chain on it and compare the numbers that matter. If it provides only one, note that and\n",
+ "move on.\n",
+ "\n",
+ "To repeat the chain you need the response-matrix construction as a reusable function rather than a\n",
+ "one-off block — so wrap it, the same way you wrapped the correlations.\n",
+ "\n",
+ ""
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 53,
+ "id": "7b3b1433",
+ "metadata": {},
+ "outputs": [],
+ "source": [
+ "def trial_by_cell_responses(A):\n",
+ " \"\"\"Build the (n_trials, n_cells) baseline-subtracted response matrix.\n",
+ "\n",
+ " One number per trial per cell: mean activity in the response window minus\n",
+ " mean activity in the baseline window. Every correlation below is computed\n",
+ " from this matrix, so both window choices propagate into every later result.\n",
+ " \"\"\"\n",
+ " response_rows = []\n",
+ " for t0 in all_onset_times:\n",
+ " # Boolean masks selecting the samples in each window for this trial.\n",
+ " # >= start and < end so the two windows never share a sample.\n",
+ " in_response = (timestamps >= t0 + response_window[0]) & (timestamps < t0 + response_window[1])\n",
+ " in_baseline = (timestamps >= t0 + baseline_window[0]) & (timestamps < t0 + baseline_window[1])\n",
+ "\n",
+ " # nanmean, not mean: a single all-NaN cell would otherwise propagate\n",
+ " # NaN across the whole row and silently cost you every trial.\n",
+ " # A trial at the very start of the recording can have an empty\n",
+ " # baseline window -- fill it with NaN and drop it below.\n",
+ " response_rows.append(np.nanmean(A[in_response], axis=0) - np.nanmean(A[in_baseline], axis=0)\n",
+ " if in_response.sum() and in_baseline.sum()\n",
+ " else np.full(A.shape[1], np.nan))\n",
+ "\n",
+ " responses = np.array(response_rows)\n",
+ "\n",
+ " # Drop trials with any missing cell. Report the count if it is not zero:\n",
+ " # trials vanishing here is exactly the kind of silent loss to check for.\n",
+ " return responses[~np.isnan(responses).any(axis=1)]\n"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 54,
+ "id": "c096bf9e",
+ "metadata": {},
+ "outputs": [
+ {
+ "data": {
+ "text/html": [
+ "\n",
+ "\n",
+ "
\n",
+ " \n",
+ " \n",
+ " \n",
+ " signal_type \n",
+ " frac_zero_trials \n",
+ " signal_mean \n",
+ " noise_mean \n",
+ " signal_reliability \n",
+ " noise_reliability \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " 0 \n",
+ " dff \n",
+ " 0.000 \n",
+ " 0.1669 \n",
+ " 0.0711 \n",
+ " 0.342 \n",
+ " 0.246 \n",
+ " \n",
+ " \n",
+ " 1 \n",
+ " events \n",
+ " 0.831 \n",
+ " 0.0662 \n",
+ " 0.0276 \n",
+ " 0.155 \n",
+ " 0.127 \n",
+ " \n",
+ " \n",
+ "
\n",
+ "
"
+ ],
+ "text/plain": [
+ " signal_type frac_zero_trials signal_mean noise_mean signal_reliability noise_reliability\n",
+ "0 dff 0.000 0.1669 0.0711 0.342 0.246\n",
+ "1 events 0.831 0.0662 0.0276 0.155 0.127"
+ ]
+ },
+ "execution_count": 54,
+ "metadata": {},
+ "output_type": "execute_result"
+ }
+ ],
+ "source": [
+ "signals = [('dff', activity)]\n",
+ "if activity_events is not None:\n",
+ " signals.append(('events', activity_events))\n",
+ "response_rows = []\n",
+ "for label_s, A in signals:\n",
+ " R_s = trial_by_cell_responses(A)\n",
+ " lab_s = condition_labels[:R_s.shape[0]]\n",
+ " signal_corr, noise_corr = signal_and_noise_correlations(R_s, lab_s)\n",
+ " upper_triangle = np.triu_indices(R_s.shape[1], k=1)\n",
+ " rs, rn = split_half_reliability(R_s, lab_s)\n",
+ " response_rows.append({'signal_type': label_s,\n",
+ " 'frac_zero_trials': round(float((R_s == 0).mean()), 3),\n",
+ " 'signal_mean': round(float(np.nanmean(signal_corr[upper_triangle])), 4),\n",
+ " 'noise_mean': round(float(np.nanmean(noise_corr[upper_triangle])), 4),\n",
+ " 'signal_reliability': round(rs, 3),\n",
+ " 'noise_reliability': round(rn, 3)})\n",
+ "pd.DataFrame(response_rows)"
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "4331f937",
+ "metadata": {},
+ "source": [
+ "\n",
+ "\n",
+ "One column may not be the whole condition. \n",
+ "\n",
+ "A column can look like a clean condition variable — many levels, perfectly balanced —\n",
+ "while the stimulus varied in some other way at the same time. Two trials sharing that column's\n",
+ "value are then not repeats of the same thing, and averaging them together destroys the tuning you\n",
+ "were trying to measure.\n",
+ "\n",
+ "Receptive-field mapping is the classic case: orientation is balanced, but the stimulus also moves\n",
+ "around the screen, so \"144 repeats of 45°\" is really a handful of repeats at each of many\n",
+ "positions. The same trap appears whenever a design crosses two factors and you only notice one.\n",
+ "\n",
+ "Check for it by asking what else varies across the trials you just called identical. Group by your\n",
+ "condition column, look at the other columns within a group, and see whether they are constant. If\n",
+ "they are not, either restrict to one level of the other factor, or make the condition the\n",
+ "combination of both.\n",
+ "\n",
+ "
"
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "4b539b97",
+ "metadata": {},
+ "source": [
+ "\n",
+ "\n",
+ "**Exercise:** Signal correlations need a condition that repeats. Does your dataset have\n",
+ "one?\n",
+ "\n",
+ "Inventory the candidate columns: how many distinct values, how many repeats, how balanced.\n",
+ "\n",
+ "Then answer **two separate questions**, because they can disagree:\n",
+ "\n",
+ "1. **Is the analysis possible?** Does some column have enough conditions with enough repeats?\n",
+ "2. **Is it meaningful?** Does that column label something you would expect neurons to be tuned\n",
+ " *to*, in a way that a correlation across condition means would capture?\n",
+ "\n",
+ "A column can pass the first test and fail the second. State a verdict on both, and check it against\n",
+ "your reliability numbers.\n",
+ "\n",
+ "
"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 55,
+ "id": "c66a5bf3",
+ "metadata": {},
+ "outputs": [
+ {
+ "data": {
+ "text/html": [
+ "\n",
+ "\n",
+ "
\n",
+ " \n",
+ " \n",
+ " \n",
+ " column \n",
+ " n_conditions \n",
+ " min_reps \n",
+ " max_reps \n",
+ " balance \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " 4 \n",
+ " direction \n",
+ " 12 \n",
+ " 29 \n",
+ " 32 \n",
+ " 0.91 \n",
+ " \n",
+ " \n",
+ " 0 \n",
+ " stim_name \n",
+ " 7 \n",
+ " 1 \n",
+ " 29700 \n",
+ " 0.00 \n",
+ " \n",
+ " \n",
+ " 1 \n",
+ " spatial_frequency \n",
+ " 2 \n",
+ " 181 \n",
+ " 187 \n",
+ " 0.97 \n",
+ " \n",
+ " \n",
+ " 2 \n",
+ " center_azimuth \n",
+ " 2 \n",
+ " 192 \n",
+ " 192 \n",
+ " 1.00 \n",
+ " \n",
+ " \n",
+ " 3 \n",
+ " center_elevation \n",
+ " 2 \n",
+ " 192 \n",
+ " 192 \n",
+ " 1.00 \n",
+ " \n",
+ " \n",
+ "
\n",
+ "
"
+ ],
+ "text/plain": [
+ " column n_conditions min_reps max_reps balance\n",
+ "4 direction 12 29 32 0.91\n",
+ "0 stim_name 7 1 29700 0.00\n",
+ "1 spatial_frequency 2 181 187 0.97\n",
+ "2 center_azimuth 2 192 192 1.00\n",
+ "3 center_elevation 2 192 192 1.00"
+ ]
+ },
+ "execution_count": 55,
+ "metadata": {},
+ "output_type": "execute_result"
+ }
+ ],
+ "source": [
+ "response_rows = []\n",
+ "for column in events.columns:\n",
+ " values = events[column].dropna()\n",
+ " if len(values) == 0:\n",
+ " continue\n",
+ " try:\n",
+ " n_conditions = values.nunique()\n",
+ " except TypeError:\n",
+ " continue\n",
+ " if not (2 <= n_conditions <= 60):\n",
+ " continue\n",
+ " counts = values.value_counts()\n",
+ " response_rows.append({'column': column, 'n_conditions': int(n_conditions),\n",
+ " 'min_reps': int(counts.min()), 'max_reps': int(counts.max()),\n",
+ " 'balance': round(counts.min() / counts.max(), 2)})\n",
+ "\n",
+ "pd.DataFrame(response_rows).sort_values('n_conditions', ascending=False)"
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "e3e56e03",
+ "metadata": {},
+ "source": [
+ "---"
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "c633f716",
+ "metadata": {},
+ "source": [
+ "\n",
+ "\n",
+ "
Summary \n",
+ "\n",
+ "The process \n",
+ "\n",
+ "1. **Find out what is in the file** before analyzing it — and check that the dataset supports\n",
+ " your question. Sometimes the answer is no.\n",
+ "2. **Plot the data after each transformation.** Single trials before averages; tuning curves before\n",
+ " correlations.\n",
+ "3. **Name every decision.** Event subset, condition column, response window, baseline. Each is a\n",
+ " fork, and each belongs in your methods.\n",
+ "4. **Try to break your own result.** Split the data in half and see if the answer survives.\n",
+ "5. **Let the dataset answer back.** If the check says your result is noise, or the dataset has no\n",
+ " variable that supports your question, that is the finding. Report it rather than reaching for the\n",
+ " analysis you planned to run.\n",
+ "\n",
+ "Traps this notebook demonstrated \n",
+ "\n",
+ "| trap | how you catch it |\n",
+ "| --- | --- |\n",
+ "| A result from few observations looks like one from many | split-half reliability |\n",
+ "| A well-balanced condition variable that means nothing | reliability, not the inventory |\n",
+ "| A condition column that hides a second varying factor | group by it, check what else moves |\n",
+ "| Analyzing units that should have been dropped | select on quality columns, and say so |\n",
+ "| A helper function silently drops data | compare output shape to input |\n",
+ "| A column exists but carries no information | check that it actually varies |\n",
+ "| One bad trial turns every cell's score into NaN | count your NaNs; use `nanmean` |\n",
+ "| Epoch comparisons confounded with time and behavior | check durations, order, behavior |\n",
+ "| An example cell chosen to look good | state your selection rule |\n",
+ "| Data looks absent but is stored elsewhere | look in every container first |\n",
+ "| An index from an earlier cell after reshaping the data | re-derive indices, never carry them |\n",
+ "\n",
+ "Why this matters \n",
+ "\n",
+ "You can generate an analysis faster than you can validate one. The only defense is to know your data\n",
+ "well enough that a wrong answer looks wrong to **you** — because it will not look wrong to the\n",
+ "code, and it will not look wrong on the plot.\n",
+ "\n",
+ ""
+ ]
+ }
+ ],
+ "metadata": {
+ "kernelspec": {
+ "display_name": "base",
+ "language": "python",
+ "name": "python3"
+ },
+ "language_info": {
+ "codemirror_mode": {
+ "name": "ipython",
+ "version": 3
+ },
+ "file_extension": ".py",
+ "mimetype": "text/x-python",
+ "name": "python",
+ "nbconvert_exporter": "python",
+ "pygments_lexer": "ipython3",
+ "version": "3.12.4"
+ }
+ },
+ "nbformat": 4,
+ "nbformat_minor": 5
+}
diff --git a/code/solutions/ProblemSet-Solutions-VisualLearning.ipynb b/code/solutions/ProblemSet-Solutions-VisualLearning.ipynb
new file mode 100644
index 0000000..f233fca
--- /dev/null
+++ b/code/solutions/ProblemSet-Solutions-VisualLearning.ipynb
@@ -0,0 +1,4592 @@
+{
+ "cells": [
+ {
+ "cell_type": "markdown",
+ "id": "65f62e9e",
+ "metadata": {},
+ "source": [
+ "SWDB Problem Set: Becoming a Data Detective \n",
+ "From someone else's figure to your own analysis \n",
+ "SOLUTIONS — worked on the Visual Learning dataset
"
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "4277afa8",
+ "metadata": {},
+ "source": [
+ "\n",
+ "\n",
+ "
How this problem set works \n",
+ "\n",
+ "This morning you explored a dataset and made figures. Those figures are now posted on Slack.\n",
+ "\n",
+ "**Your starting point is one of your classmates' figures.** Pick any figure from the channel, along\n",
+ "with the dataset it came from — ideally one you did *not* work on this morning.\n",
+ "\n",
+ "| Part | Task |\n",
+ "| --- | --- |\n",
+ "| 1 | Load their dataset and find the pieces the figure needs |\n",
+ "| 2 | Reproduce the figure, and interrogate what it shows |\n",
+ "| 3 | Align activity to event onsets: raster and PSTH |\n",
+ "| 4 | Signal and noise correlations, and whether to trust them |\n",
+ "\n",
+ "You already have the data-access skills for Part 1 from this morning's tutorial. This problem set is\n",
+ "about what comes after loading: **shaping data, and checking whether the result means anything.**\n",
+ "\n",
+ "**Deliverable:** a short README naming the figure and dataset you chose, the decisions you made at\n",
+ "each step, and an honest assessment of what your numbers do and do not support.\n",
+ "\n",
+ "Every dataset is different, and the notebook does not know which one you picked. The code\n",
+ "cells are prompts, not templates — you write what goes in them, using the access patterns from\n",
+ "this morning. Only a few things are given: the imports, and two helper functions from the tutorial.\n",
+ "\n",
+ "The differences you will run into are not cosmetic. Across the datasets in this workshop:\n",
+ "\n",
+ "- **Recording modality** — a continuous calcium signal in some, discrete spike times in\n",
+ " others. Spikes need binning before anything here applies.\n",
+ "- **Sampling rate** — from a few Hz to tens of kHz, which sets what timing you can resolve.\n",
+ "- **Number of neurons** — tens to thousands, which changes what is tractable in one pass.\n",
+ "- **Stimulus structure** — many conditions with few repeats, few conditions with many, or no\n",
+ " sensory stimulus at all.\n",
+ "- **What was recorded alongside** — running, licking, pupil, reward; some datasets have all of\n",
+ " it, some none.\n",
+ "- **Where things live in the file** — container and column names differ, and so does which\n",
+ " container holds the trial table.\n",
+ "\n",
+ "None of that is written on the outside of the file. **You have to look.** Part of each prompt is\n",
+ "deciding whether the analysis it asks for even applies to your dataset — and saying so when it\n",
+ "does not.\n",
+ "\n",
+ ""
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "03f7b533",
+ "metadata": {},
+ "source": [
+ "\n",
+ "\n",
+ "
Taking it slow: Analysis step by step \n",
+ "\n",
+ "You can now generate an analysis faster than you can check one. Ask an LLM for a correlation matrix\n",
+ "and you will have one in thirty seconds, beautifully formatted, with a colorbar.\n",
+ "\n",
+ "The problem is that a result computed on four trials can look exactly like a result computed on four\n",
+ "hundred. A bug can look exactly like a finding. A correlation computed in a window where nothing\n",
+ "happened can look exactly like a real effect.\n",
+ "\n",
+ "So the questions to keep asking are:\n",
+ "\n",
+ "- **What is actually in this file?** Not what you assume — what is there.\n",
+ "- **Does this dataset support the question I am asking?**\n",
+ "- **How is the data being transformed?** Plot the data after each step.\n",
+ "- **What would make this result wrong?** Name it before you see the answer.\n",
+ "\n",
+ ""
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "2ec82c9b",
+ "metadata": {},
+ "source": [
+ "---"
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "67bac819",
+ "metadata": {},
+ "source": [
+ "\n",
+ "\n",
+ "
Part 1: Load the dataset and find the pieces you need \n",
+ "\n",
+ "Same access pattern as this morning: find your dataset's mount under /data, locate a\n",
+ "session's NWB file, then dot and bracket notation into the containers.\n",
+ "\n",
+ "**Your classmate's figure tells you what to look for.** Before you open anything, list the pieces the\n",
+ "figure needs — neural activity, plus whatever else it plots: a behavioral trace, epoch\n",
+ "boundaries, trial times, stimulus identity.\n",
+ "\n",
+ "Then find each one, and note the ones that turn out not to exist. **A piece being absent is a\n",
+ "finding about the dataset, not a failure.** Some datasets have no running wheel, no pupil camera, no\n",
+ "visual stimulus at all. You will build the figure from what is there.\n",
+ "\n",
+ ""
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 1,
+ "id": "5baf4396",
+ "metadata": {},
+ "outputs": [],
+ "source": [
+ "import os\n",
+ "\n",
+ "import numpy as np\n",
+ "import pandas as pd\n",
+ "import matplotlib.pyplot as plt\n",
+ "import pynwb\n",
+ "from scipy import stats\n",
+ "\n",
+ "pd.set_option('display.width', 200)\n",
+ "pd.set_option('display.max_columns', 30)\n",
+ "\n",
+ "data_dir = '/data'"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 2,
+ "id": "180728c9",
+ "metadata": {},
+ "outputs": [
+ {
+ "name": "stdout",
+ "output_type": "stream",
+ "text": [
+ "409828_V1DD_Filtered\n",
+ "416296_V1DD_Filtered\n",
+ "427836_V1DD_Filtered\n",
+ "438833_V1DD_Filtered\n",
+ "Neuropixels_Opto_ecephys_nwb_combined\n",
+ "Visual-Learning-SWDB\n",
+ "brain-computer-interface-v2\n",
+ "dynamicrouting_datacube\n",
+ "metadata\n"
+ ]
+ }
+ ],
+ "source": [
+ "# Each dataset attached to this capsule appears as its own directory under /data.\n",
+ "for mount in sorted(os.listdir(data_dir)):\n",
+ " print(mount)"
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "98131269",
+ "metadata": {},
+ "source": [
+ "\n",
+ "\n",
+ "Start from the metadata table, not the file tree. Each dataset has a metadata CSV in\n",
+ "/code/metadata/ — one row per session, with subject, session type, date and the\n",
+ "asset name. Read that first and choose a session from it, because the filename alone will not tell you\n",
+ "which imaging stage or task condition you are looking at.\n",
+ "\n",
+ "Then build the path: the NWB lives inside that dataset's mount under /data/.\n",
+ "\n",
+ "
"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 3,
+ "id": "773fc6a3",
+ "metadata": {},
+ "outputs": [
+ {
+ "name": "stdout",
+ "output_type": "stream",
+ "text": [
+ "(147, 25)\n",
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+ " subject_id session_id name session_type acquisition_type \\\n",
+ "0 782149 multiplane-ophys_782149_2025-03-25_09-46-08 multiplane-ophys_782149_2025-03-25_09-46-08_pr... TRAINING_0_gratings_autorewards_15min TRAINING_0_gratings_autorewards_15min \n",
+ "1 782149 multiplane-ophys_782149_2025-03-28_10-55-25 multiplane-ophys_782149_2025-03-28_10-55-25_pr... TRAINING_1_gratings TRAINING_1_gratings \n",
+ "2 782149 multiplane-ophys_782149_2025-03-29_10-10-29 multiplane-ophys_782149_2025-03-29_10-10-29_pr... TRAINING_1_gratings TRAINING_1_gratings \n",
+ "3 782149 multiplane-ophys_782149_2025-03-31_12-23-33 multiplane-ophys_782149_2025-03-31_12-23-33_pr... TRAINING_1_gratings TRAINING_1_gratings \n",
+ "4 782149 multiplane-ophys_782149_2025-04-01_09-42-11 multiplane-ophys_782149_2025-04-01_09-42-11_pr... TRAINING_2_gratings_flashed TRAINING_2_gratings_flashed \n",
+ "\n",
+ " stage image_set session_number acquisition_date session_date session_time age_days genotype sex date_of_birth rig \\\n",
+ "0 TRAINING_0 NaN 1 2025-03-25 2025-03-25 09:46:08.591468 108 Slc32a1-IRES-Cre/wt;Oi1(TIT2L-jGCaMP8s-WPRE-IC... Male 2024-12-07 422_MESO2_20241017 \n",
+ "1 TRAINING_1 NaN 2 2025-03-28 2025-03-28 10:55:25.569080 111 Slc32a1-IRES-Cre/wt;Oi1(TIT2L-jGCaMP8s-WPRE-IC... Male 2024-12-07 429_MESO1_20241016 \n",
+ "2 TRAINING_1 NaN 3 2025-03-29 2025-03-29 10:10:29.493070 112 Slc32a1-IRES-Cre/wt;Oi1(TIT2L-jGCaMP8s-WPRE-IC... Male 2024-12-07 429_MESO1_20241016 \n",
+ "3 TRAINING_1 NaN 4 2025-03-31 2025-03-31 12:23:33.753970 114 Slc32a1-IRES-Cre/wt;Oi1(TIT2L-jGCaMP8s-WPRE-IC... Male 2024-12-07 429_MESO1_20241016 \n",
+ "4 TRAINING_2 NaN 5 2025-04-01 2025-04-01 09:42:11.814685 115 Slc32a1-IRES-Cre/wt;Oi1(TIT2L-jGCaMP8s-WPRE-IC... Male 2024-12-07 429_MESO1_20241016 \n",
+ "\n",
+ " project_name n_planes plane_names imaging_depths targeted_structures processed_stamp \\\n",
+ "0 LearningmFISHTask1A 8 ['VISp_0', 'VISp_1', 'VISp_2', 'VISp_3', 'VISp... [40, 320, 80, 280, 120, 240, 160, 200] ['VISp'] 2026-08-19_00-32-51 \n",
+ "1 LearningmFISHTask1A 8 ['VISp_0', 'VISp_1', 'VISp_2', 'VISp_3', 'VISp... [160, 200, 114, 244, 80, 280, 40, 310] ['VISp'] 2026-08-19_00-34-09 \n",
+ "2 Learning mFISH-V1omFISH 8 ['VISp_0', 'VISp_1', 'VISp_2', 'VISp_3', 'VISp... [158, 198, 114, 246, 80, 276, 43, 306] ['VISp'] 2026-08-19_00-33-54 \n",
+ "3 LearningmFISHTask1A 8 ['VISp_0', 'VISp_1', 'VISp_2', 'VISp_3', 'VISp... [160, 200, 115, 245, 80, 280, 40, 310] ['VISp'] 2026-08-19_00-34-28 \n",
+ "4 LearningmFISHTask1A 8 ['VISp_0', 'VISp_1', 'VISp_2', 'VISp_3', 'VISp... [160, 200, 115, 240, 85, 280, 40, 300] ['VISp'] 2026-08-19_00-33-58 \n",
+ "\n",
+ " _id in_capsule planes_failing_zdrift \n",
+ "0 aca6e6d2-9f33-4ed6-8a66-86d69a282c30 True 0.0 \n",
+ "1 2a3f8254-9f86-42fd-b4d7-fe1877ebf959 True 0.0 \n",
+ "2 7591b588-f6a1-474d-b00a-3dd10ffb4a60 True 3.0 \n",
+ "3 d00bf70e-41c7-4ec5-ac76-8aecb010fbe1 True 0.0 \n",
+ "4 ac0f8e4d-cd12-453a-8d83-6b7951a6a957 True 2.0 "
+ ]
+ },
+ "execution_count": 3,
+ "metadata": {},
+ "output_type": "execute_result"
+ }
+ ],
+ "source": [
+ "# EDIT: the metadata table for your dataset\n",
+ "metadata = pd.read_csv(os.path.join(data_dir, 'metadata', 'visual_learning_session_metadata.csv'))\n",
+ "\n",
+ "print(metadata.shape)\n",
+ "print(metadata.columns.tolist())\n",
+ "metadata.head()"
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "f4a0a5ce",
+ "metadata": {},
+ "source": [
+ "\n",
+ "\n",
+ "**Exercise:** Which session does your classmate's figure come from? Use the table to find it\n",
+ "— subject, session type, date — and say what you filtered on.\n",
+ "\n",
+ "Look at what the table offers before you filter. How many subjects, how many session types, how many\n",
+ "sessions each? That inventory is the first thing you know about the dataset.\n",
+ "\n",
+ "**Then ask what kind of neurons you are recording from.** This is not a detail — it decides\n",
+ "what your population average means. Check the transgenic line, the virus, and any other metadata\n",
+ "describing what was labeled (`nwb.subject.genotype`, the imaging plane's `indicator`, the session\n",
+ "metadata table).\n",
+ "\n",
+ "- **Imaging.** You see only the cells expressing the calcium indicator. A pan-excitatory driver\n",
+ " gives you a very different population from an interneuron-specific one, and \"population activity\"\n",
+ " in each case means something different.\n",
+ "- **Electrophysiology.** A probe records whatever is near it, so the recording is not cell-type\n",
+ " specific by default. But a line or virus may still be present for **optotagging** — light\n",
+ " activation used to identify a targeted cell type among the recorded units. If so, there may be a\n",
+ " column marking which units were tagged.\n",
+ "\n",
+ "Write down what is labeled in your session, and say what population your averages are actually\n",
+ "averaging over.\n",
+ "\n",
+ "
"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 55,
+ "id": "62f2d9a6",
+ "metadata": {},
+ "outputs": [
+ {
+ "name": "stdout",
+ "output_type": "stream",
+ "text": [
+ "session_type\n",
+ "TRAINING_1_gratings 26\n",
+ "TRAINING_3_images_A_10uL_reward 19\n",
+ "STAGE_1 19\n",
+ "OPHYS_6_images_B 15\n",
+ "OPHYS_1_images_A 12\n",
+ "OPHYS_4_images_B 12\n",
+ "TRAINING_2_gratings_flashed 9\n",
+ "TRAINING_4_images_A_training 7\n",
+ "TRAINING_0_gratings_autorewards_15min 7\n",
+ "TRAINING_5_images_A_epilogue 7\n",
+ "STAGE_0 7\n",
+ "TRAINING_5_images_A_handoff_ready 6\n",
+ "TRAINING_5_images_A_handoff_lapsed 1\n",
+ "\n",
+ "12 sessions of this type\n",
+ "8 of those are in this capsule with all planes passing z-drift QC\n",
+ "\n",
+ "subject_id 782149\n",
+ "session_id multiplane-ophys_782149_2025-04-28_10-02-28\n",
+ "session_type OPHYS_4_images_B\n",
+ "acquisition_date 2025-04-28\n",
+ "genotype Slc32a1-IRES-Cre/wt;Oi1(TIT2L-jGCaMP8s-WPRE-IC...\n",
+ "n_planes 8\n",
+ "targeted_structures ['VISp']\n",
+ "planes_failing_zdrift 0.0\n"
+ ]
+ }
+ ],
+ "source": [
+ "# EDIT: choose a session from the metadata table.\n",
+ "# Filter on whatever identifies your figure's session, then take one row.\n",
+ "print(metadata.session_type.value_counts().to_string())\n",
+ "\n",
+ "candidates = metadata[metadata.session_type == 'OPHYS_4_images_B']\n",
+ "print(f'\\n{len(candidates)} sessions of this type')\n",
+ "\n",
+ "# The metadata table carries QC and availability flags -- use them before\n",
+ "# picking a session. `in_capsule` says the NWB file is actually mounted here,\n",
+ "# and `planes_failing_zdrift` counts planes that failed the z-drift check\n",
+ "# (NaN means the session has no QC record at all, which is not the same as passing).\n",
+ "available = candidates[candidates.in_capsule\n",
+ " & (candidates.planes_failing_zdrift == 0)]\n",
+ "print(f'{len(available)} of those are in this capsule with all planes passing z-drift QC')\n",
+ "if len(available):\n",
+ " candidates = available\n",
+ "\n",
+ "session = candidates.iloc[0]\n",
+ "\n",
+ "# Print whichever identifying columns this table actually has.\n",
+ "show = [c for c in ['subject_id', 'session_id', 'session_type', 'acquisition_date', 'genotype',\n",
+ " 'n_planes', 'targeted_structures', 'planes_failing_zdrift']\n",
+ " if c in candidates.columns]\n",
+ "print()\n",
+ "print(session[show].to_string())\n"
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "17184a03",
+ "metadata": {},
+ "source": [
+ "\n",
+ "\n",
+ "Now build the path. An NWB file is either a single .nwb file (HDF5) or a\n",
+ ".nwb.zarr directory , and datasets here are packaged by different groups — the\n",
+ "file may sit at the top of the mount or a few levels down. Search for it rather than hardcoding a\n",
+ "path, and check you got exactly one match.\n",
+ "\n",
+ "
"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 5,
+ "id": "471195f9",
+ "metadata": {},
+ "outputs": [
+ {
+ "name": "stdout",
+ "output_type": "stream",
+ "text": [
+ "1 nwb file(s) detected: ['multiplane-ophys_782149_2025-04-28_10-02-28.nwb.zarr']\n",
+ "/data/Visual-Learning-SWDB/multiplane-ophys_782149_2025-04-28_10-02-28_processed_2026-08-19_00-34-43/multiplane-ophys_782149_2025-04-28_10-02-28.nwb.zarr\n"
+ ]
+ }
+ ],
+ "source": [
+ "# EDIT: the mount holding your dataset -- one of the names listed above.\n",
+ "dataset_dir = os.path.join(data_dir, 'Visual-Learning-SWDB')\n",
+ "session_dir = os.path.join(dataset_dir, session['name'])\n",
+ "\n",
+ "# One session directory holds one NWB store. Match on 'nwb' in the name to catch\n",
+ "# both forms -- a .nwb file and a zarr directory -- but exclude sidecar files:\n",
+ "# assets often ship an 'nwb_contents.json' next to the store itself.\n",
+ "nwb_file = [path for path in os.listdir(session_dir)\n",
+ " if 'nwb' in path and not path.endswith('.json')]\n",
+ "print(len(nwb_file), 'nwb file(s) detected:', nwb_file)\n",
+ "\n",
+ "assert len(nwb_file) == 1, f'expected one NWB store, found {len(nwb_file)}'\n",
+ "nwb_path = os.path.join(session_dir, nwb_file[0])\n",
+ "print(nwb_path)\n"
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "5032efec",
+ "metadata": {},
+ "source": [
+ "\n",
+ "\n",
+ "**Exercise:** Did you get exactly one match? More than one usually means several processing\n",
+ "generations of the same session are attached — check which you picked. Zero means the session\n",
+ "in the table is not mounted in this capsule, which is worth knowing before you debug anything else.\n",
+ "\n",
+ "
"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 6,
+ "id": "37803f94",
+ "metadata": {},
+ "outputs": [
+ {
+ "name": "stdout",
+ "output_type": "stream",
+ "text": [
+ "zarr store (directory)\n"
+ ]
+ },
+ {
+ "name": "stderr",
+ "output_type": "stream",
+ "text": [
+ "/opt/conda/lib/python3.12/site-packages/hdmf/spec/catalog.py:101: UserWarning: ndx-events defines a different specification for TimestampVectorData than the existing definition from nwb.event.yaml. Defaulting to the existing specification from nwb.event.yaml, but compatibility issues may be present. Please update the extension version if possible.\n",
+ " self.register_spec(spec, source_file)\n",
+ "/opt/conda/lib/python3.12/site-packages/hdmf/spec/catalog.py:101: UserWarning: ndx-events defines a different specification for DurationVectorData than the existing definition from nwb.event.yaml. Defaulting to the existing specification from nwb.event.yaml, but compatibility issues may be present. Please update the extension version if possible.\n",
+ " self.register_spec(spec, source_file)\n",
+ "/opt/conda/lib/python3.12/site-packages/hdmf/spec/catalog.py:101: UserWarning: ndx-events defines a different specification for MeaningsTable than the existing definition from table.yaml. Defaulting to the existing specification from table.yaml, but compatibility issues may be present. Please update the extension version if possible.\n",
+ " self.register_spec(spec, source_file)\n",
+ "/opt/conda/lib/python3.12/site-packages/hdmf/spec/catalog.py:101: UserWarning: ndx-events defines a different specification for EventsTable than the existing definition from nwb.event.yaml. Defaulting to the existing specification from nwb.event.yaml, but compatibility issues may be present. Please update the extension version if possible.\n",
+ " self.register_spec(spec, source_file)\n"
+ ]
+ },
+ {
+ "name": "stdout",
+ "output_type": "stream",
+ "text": [
+ "NdxEventsNWBFile\n",
+ "genotype : Slc32a1-IRES-Cre/wt;Oi1(TIT2L-jGCaMP8s-WPRE-ICL-IRES-tTA2)/wt\n",
+ "species : Mus musculus | sex: M\n",
+ "indicator: Slc32a1-IRES-Cre/wt;Oi1(TIT2L-jGCaMP8s-WPRE-ICL-IRES-tTA2)/wt\n",
+ "location : Structure: VISp Depth: 160\n"
+ ]
+ }
+ ],
+ "source": [
+ "# Which physical form is it? This decides the backend, and what tells you is\n",
+ "# whether the path is a FILE or a DIRECTORY -- not the name:\n",
+ "# a FILE -> HDF5, read by pynwb.NWBHDF5IO\n",
+ "# a DIRECTORY -> a zarr store, read by hdmf_zarr.NWBZarrIO\n",
+ "# Do not test for a '.zarr' suffix. Some assets name the store after the\n",
+ "# session with no suffix at all, and it is still zarr.\n",
+ "# pynwb.read_nwb inspects the path and picks the right backend, so the same\n",
+ "# call works for both. hdmf_zarr must be installed for the zarr case, but you\n",
+ "# never import it yourself.\n",
+ "print('zarr store (directory)' if os.path.isdir(nwb_path) else 'HDF5 file')\n",
+ "\n",
+ "nwb = pynwb.read_nwb(nwb_path)\n",
+ "print(type(nwb).__name__)\n",
+ "\n",
+ "# What kind of neurons is this? The genotype names the driver line and the\n",
+ "# indicator; for imaging, the imaging plane repeats the indicator directly.\n",
+ "print('genotype :', nwb.subject.genotype)\n",
+ "print('species :', nwb.subject.species, '| sex:', nwb.subject.sex)\n",
+ "\n",
+ "if nwb.imaging_planes:\n",
+ " first_plane = list(nwb.imaging_planes.values())[0]\n",
+ " print('indicator:', first_plane.indicator)\n",
+ " print('location :', first_plane.location)\n",
+ "\n",
+ "# For probe data the recording is not cell-type specific, but an optotagging\n",
+ "# line or virus may let you identify targeted units. Look for a column saying so.\n",
+ "if nwb.units is not None:\n",
+ " tagging_columns = [column for column in nwb.units.colnames\n",
+ " if any(word in column.lower() for word in ('opto', 'tag', 'cell_type'))]\n",
+ " print('optotagging columns in units:', tagging_columns or 'none')\n"
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "8c5d954f",
+ "metadata": {},
+ "source": [
+ "\n",
+ "\n",
+ "
Find the data the figure needs \n",
+ "\n",
+ "A handful of containers hold almost everything. Which one holds what **varies by dataset**, so list\n",
+ "them all before you index into any of them.\n",
+ "\n",
+ "| container | commonly holds |\n",
+ "| --- | --- |\n",
+ "| `processing` | processed neural activity — in some datasets also behavior |\n",
+ "| `intervals` | epoch tables, trial tables, stimulus presentation tables |\n",
+ "| `stimulus` | stimulus templates — but in some datasets, the trial tables too |\n",
+ "| `acquisition` | raw acquired signals |\n",
+ "| `events` | discrete behavioral and stimulus events, in some datasets |\n",
+ "\n",
+ "Row three is not hypothetical: some datasets put their trial tables in `stimulus` and leave\n",
+ "`intervals` holding only epochs. If you look in one container, find nothing, and conclude the data\n",
+ "is missing, you will be wrong. **Print them all.**\n",
+ "\n",
+ "The `events` row needs its own warning. It is optional — plenty of files do not have one, and\n",
+ "`nwb.processing` will not reveal it either way, because it is reached by its own accessor\n",
+ "(`nwb.events`, or `nwb.get_all_events()` for a single table across all event types). When it *is*\n",
+ "present it holds **behavioral and stimulus events** — licks, rewards, stimulus changes —\n",
+ "each a timestamped row with an `event_type` column. It does **not** hold neural events. Where a file\n",
+ "has no events table, the same information is usually in a `processing` behavior module or implicit\n",
+ "in columns of the trials table.\n",
+ "\n",
+ "“Events” means two different things \n",
+ "\n",
+ "The word is overloaded in NWB, and the two meanings live in different places.\n",
+ "\n",
+ "1. Neural events — inside a `processing` plane. A plane usually holds several\n",
+ "representations of the same neurons: raw fluorescence, neuropil-corrected, dF/F, and often events.\n",
+ "Events are the output of running deconvolution on dF/F — an attempt to recover the\n",
+ "discrete firing that produced the slow calcium signal. Stored as an array with the same shape and\n",
+ "same timestamps as dF/F, but mostly zeros : nonzero only where an event was detected, the\n",
+ "value carrying its inferred magnitude. Treat the nonzero samples as spike-like events, not as a\n",
+ "continuous trace. The name is not standardised — one dataset calls it events,\n",
+ "another event_timeseries, and some have none at all and give you only dF/F.\n",
+ "\n",
+ "2. Behavioral / task events — a separate table. Discrete, timestamped occurrences during\n",
+ "the session: licks, rewards, stimulus changes. These may sit in an events table reached through\n",
+ "`nwb.events` or `nwb.get_all_events()`, in a `processing` behavior module, or be implicit in columns\n",
+ "of the trials table. Unlike neural events, these are measured, not inferred .\n",
+ "\n",
+ "A container is not always visible from the top level, so print the interfaces inside each processing\n",
+ "module too — and remember `nwb.processing` will not show you an events table reached by its own\n",
+ "accessor.\n",
+ "\n",
+ "\n"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 7,
+ "id": "c15985f7",
+ "metadata": {},
+ "outputs": [
+ {
+ "name": "stdout",
+ "output_type": "stream",
+ "text": [
+ "processing : ['VISp_0', 'VISp_1', 'VISp_2', 'VISp_3', 'VISp_4', 'VISp_5', 'VISp_6', 'VISp_7', 'running']\n",
+ "intervals : ['intervals', 'natural_movie_one_presentations', 'stimulus_presentations', 'trials']\n",
+ "acquisition: ['v_in', 'v_sig']\n",
+ "stimulus : []\n",
+ "\n",
+ "processing['VISp_0']: ['dff_timeseries', 'event_timeseries', 'image_segmentation', 'images', 'neuropil_corrected_timeseries', 'neuropil_fluorescence_timeseries', 'raw_timeseries']\n",
+ "\n",
+ "processing['VISp_1']: ['dff_timeseries', 'event_timeseries', 'image_segmentation', 'images', 'neuropil_corrected_timeseries', 'neuropil_fluorescence_timeseries', 'raw_timeseries']\n",
+ "\n",
+ "processing['VISp_2']: ['dff_timeseries', 'event_timeseries', 'image_segmentation', 'images', 'neuropil_corrected_timeseries', 'neuropil_fluorescence_timeseries', 'raw_timeseries']\n",
+ "\n",
+ "processing['VISp_3']: ['dff_timeseries', 'event_timeseries', 'image_segmentation', 'images', 'neuropil_corrected_timeseries', 'neuropil_fluorescence_timeseries', 'raw_timeseries']\n",
+ "\n",
+ "processing['VISp_4']: ['dff_timeseries', 'event_timeseries', 'image_segmentation', 'images', 'neuropil_corrected_timeseries', 'neuropil_fluorescence_timeseries', 'raw_timeseries']\n",
+ "\n",
+ "processing['VISp_5']: ['dff_timeseries', 'event_timeseries', 'image_segmentation', 'images', 'neuropil_corrected_timeseries', 'neuropil_fluorescence_timeseries', 'raw_timeseries']\n",
+ "\n",
+ "processing['VISp_6']: ['dff_timeseries', 'event_timeseries', 'image_segmentation', 'images', 'neuropil_corrected_timeseries', 'neuropil_fluorescence_timeseries', 'raw_timeseries']\n",
+ "\n",
+ "processing['VISp_7']: ['dff_timeseries', 'event_timeseries', 'image_segmentation', 'images', 'neuropil_corrected_timeseries', 'neuropil_fluorescence_timeseries', 'raw_timeseries']\n",
+ "\n",
+ "processing['running']: ['dx', 'speed']\n",
+ "\n",
+ "nwb.get_all_events(): (3330, 11)\n",
+ "event_type\n",
+ "lick 2885\n",
+ "image_change 191\n",
+ "image_omission 161\n",
+ "reward 93\n"
+ ]
+ }
+ ],
+ "source": [
+ "# What is in this file? Look before you index.\n",
+ "print('processing :', list(nwb.processing.keys()))\n",
+ "print('intervals :', list(nwb.intervals.keys()) if nwb.intervals else [])\n",
+ "print('acquisition:', list(nwb.acquisition.keys()))\n",
+ "print('stimulus :', list(nwb.stimulus.keys()) if nwb.stimulus else [])\n",
+ "\n",
+ "# A processing module is itself a container. Look inside each one -- this is where\n",
+ "# the different representations of the neural signal live (raw, dff, events, ...).\n",
+ "for module_name in nwb.processing:\n",
+ " print(f'\\nprocessing[{module_name!r}]:',\n",
+ " list(nwb.processing[module_name].data_interfaces))\n",
+ "\n",
+ "# Behavioral events may be reached by their own accessor rather than appearing in\n",
+ "# any of the four containers above. Not every file has them.\n",
+ "if getattr(nwb, 'events', None):\n",
+ " behavior_events = nwb.get_all_events()\n",
+ " print('\\nnwb.get_all_events():', behavior_events.shape)\n",
+ " print(behavior_events.event_type.value_counts().to_string())\n",
+ "else:\n",
+ " print('\\nno events table in this file')\n"
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "a96fa208",
+ "metadata": {},
+ "source": [
+ "\n",
+ "\n",
+ "SOLUTION. Worked here on one example dataset. Your dataset will give different numbers — the reasoning is what transfers. \n",
+ "\n",
+ "Our example session puts 8 imaging planes plus a running-speed interface in `processing`,\n",
+ "and three tables in `intervals`: `stimulus_presentations`, `trials`, and a general-purpose\n",
+ "`intervals` table. `acquisition` and `stimulus` are effectively empty here.\n",
+ "\n",
+ "**Where a piece lives is not fixed** — some datasets put trial tables in `stimulus` rather than\n",
+ "`intervals`, and a name you expect in one container may sit in another. And **an empty container\n",
+ "means \"not here\", not \"does not exist\"**: had we seen `intervals: []` and concluded the session had\n",
+ "no stimulus information, we would have been wrong even though the printout was accurate.\n",
+ "\n",
+ "Both senses of \"events\" appear in this file, which is why it is worth separating them.\n",
+ "\n",
+ "**Neural events.** Each plane offers `raw_timeseries`, `neuropil_corrected_timeseries`,\n",
+ "`dff_timeseries` and `event_timeseries` — four representations of the same neurons. The event\n",
+ "array has the same shape and timestamps as dF/F but is **89.7% zeros**, against 0% for dF/F. That\n",
+ "sparsity is the deconvolution: it is claiming activity happened at particular samples and nowhere\n",
+ "else.\n",
+ "\n",
+ "**Behavioral events.** Reached by `nwb.get_all_events()`, not visible in any of the four containers:\n",
+ "2800 rows, timestamped, with an `event_type` column — 2266 licks, 224 image changes, 190 image\n",
+ "omissions, 120 rewards. Had we printed only the four containers and stopped, we would have concluded\n",
+ "this session recorded no licking.\n",
+ "\n",
+ "
\n"
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "70f08345",
+ "metadata": {},
+ "source": [
+ "\n",
+ "\n",
+ "
Is your dataset continuous or spiking? This is the first fork in the road, and it\n",
+ "changes what \"activity\" even means.\n",
+ "\n",
+ "
Continuous (calcium imaging, LFP): a `(n_timepoints, n_cells)` array already exists in the\n",
+ "file. Find it and you are done.\n",
+ "\n",
+ "
Spiking (Neuropixels, sorted electrophysiology): there is no such array. Each unit carries its\n",
+ "own list of spike times, usually in a `units` table, and you must
bin them yourself —\n",
+ "choose a bin width, count spikes per bin, divide by the width to get a rate in spikes/s. Everything\n",
+ "downstream then works the same way.\n",
+ "\n",
+ "Two decisions come with spiking data, and neither has a default:\n",
+ "\n",
+ "-
Which units. Spike sorting produces more units than you should analyze. There will be\n",
+ " quality-control columns (`is_qc_pass`, `firing_rate`, `presence_ratio`, `snr`) and often an\n",
+ " anatomical label. Select on them explicitly and say what you selected — a session can drop\n",
+ " from thousands of units to dozens, and the ones you drop change your answer.\n",
+ "-
Bin width. Too wide blurs the response; too narrow leaves mostly-empty bins and noisy\n",
+ " single-trial estimates. Try a few and see how much your answer moves.\n",
+ "\n",
+ "
\n",
+ "bin_width = 0.010 # seconds -- your decision\n",
+ "edges = np.arange(0, t_end + bin_width, bin_width)\n",
+ "counts, _ = np.histogram(one_unit_spike_times, bins=edges)\n",
+ "rate = counts / bin_width # spikes/s\n",
+ "bin_centres = edges[:-1] + bin_width / 2\n",
+ " \n",
+ "\n",
+ "Sparse binned spikes behave like a deconvolved calcium trace: sharper in time, and noisy per\n",
+ "trial.\n",
+ "\n",
+ "
"
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "665c314c",
+ "metadata": {},
+ "source": [
+ "\n",
+ "\n",
+ "Two things to check as you pull out the activity trace. \n",
+ "\n",
+ "Timestamps. Some datasets store an explicit `timestamps` array; others store a sampling\n",
+ "`rate` and a `starting_time`, and you reconstruct the times yourself. Everything downstream needs\n",
+ "real times in seconds, so check which you have — `series.timestamps` is `None` when the file\n",
+ "uses a rate.\n",
+ "\n",
+ "Lazy loading. NWB data objects do not load until you index them. That is what lets you open a\n",
+ "50 GB file instantly, but it means `data.std()` may fail where `np.std(data)` works. Convert\n",
+ "with `np.asarray()` once you know the array is small enough to hold, or slice first.\n",
+ "\n",
+ "
"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 8,
+ "id": "f532c96f",
+ "metadata": {},
+ "outputs": [
+ {
+ "name": "stdout",
+ "output_type": "stream",
+ "text": [
+ "dff shape (nframes, nrois): (42721, 80)\n",
+ "timestamps shape: (42721,)\n",
+ "frame rate: 9.48 Hz\n",
+ "session duration: 75.4 min\n"
+ ]
+ }
+ ],
+ "source": [
+ "# Neural activity: dF/F for one plane\n",
+ "plane = 'VISp_0'\n",
+ "dff_series = nwb.processing[plane]['dff_timeseries']['dff_timeseries']\n",
+ "\n",
+ "dff = dff_series.data[:]\n",
+ "\n",
+ "# EDIT: some datasets store a rate instead of a timestamps array\n",
+ "if dff_series.timestamps is not None:\n",
+ " ts = dff_series.timestamps[:]\n",
+ "else:\n",
+ " ts = np.arange(dff.shape[0]) / dff_series.rate + dff_series.starting_time\n",
+ " print(f'no timestamps array; reconstructed from rate = {dff_series.rate:.2f} Hz')\n",
+ "\n",
+ "print('dff shape (nframes, nrois):', np.shape(dff))\n",
+ "print('timestamps shape:', np.shape(ts))\n",
+ "print(f'frame rate: {1 / np.median(np.diff(ts)):.2f} Hz')\n",
+ "print(f'session duration: {ts[-1] / 60:.1f} min')"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 9,
+ "id": "e260232a",
+ "metadata": {},
+ "outputs": [
+ {
+ "name": "stdout",
+ "output_type": "stream",
+ "text": [
+ "stimulus_table: (4805, 13)\n",
+ "trials: (767, 27)\n",
+ "running_speed: (270200,)\n"
+ ]
+ }
+ ],
+ "source": [
+ "# Behavior and stimulus tables -- same file, same clock.\n",
+ "# Tables become DataFrames with .to_dataframe(); timeseries have .data and .timestamps.\n",
+ "stimulus_table = nwb.intervals['stimulus_presentations'].to_dataframe()\n",
+ "trials = nwb.intervals['trials'].to_dataframe()\n",
+ "\n",
+ "speed_series = nwb.processing['running']['speed']\n",
+ "running_speed = speed_series.data[:]\n",
+ "running_ts = speed_series.timestamps[:]\n",
+ "\n",
+ "print('stimulus_table:', stimulus_table.shape)\n",
+ "print('trials: ', trials.shape)\n",
+ "print('running_speed:', running_speed.shape)"
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "9ff8aa77",
+ "metadata": {},
+ "source": [
+ "\n",
+ "\n",
+ "
Quality control: which cells or units belong in the analysis? \n",
+ "\n",
+ "Segmentation and spike sorting are automated, and both over-produce. An ophys plane contains ROIs the\n",
+ "classifier thinks are not cell bodies; a sorted probe contains units that drift, that are barely\n",
+ "above noise, or that are two neurons merged. The activity matrix you just loaded usually contains\n",
+ "all of them. \n",
+ "\n",
+ "Pipelines record their own verdicts. For imaging they live on the ROI table beside the masks; for\n",
+ "electrophysiology, on the units table. The columns differ by pipeline and by dataset — boolean\n",
+ "flags, continuous probabilities, morphology metrics, contamination estimates — so there is no\n",
+ "list to memorise. Print the columns and see what your dataset offers.\n",
+ "\n",
+ "Filtering is not automatically the right move, and the criteria are yours to justify. But\n",
+ "inheriting the unfiltered set by default is a decision you made without noticing , and it is the\n",
+ "kind that never appears in a methods section.\n",
+ "\n",
+ ""
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 10,
+ "id": "df06692d",
+ "metadata": {},
+ "outputs": [
+ {
+ "name": "stdout",
+ "output_type": "stream",
+ "text": [
+ "tables available: ['neuropil_table', 'roi_table']\n",
+ "roi_table: (80, 11)\n",
+ "\n",
+ "scalar columns:\n",
+ " is_soma flag 77 True / 80\n",
+ " soma_probability float32 min 0.0322 median 1 max 1\n",
+ " is_dendrite flag 2 True / 80\n",
+ " dendrite_probability float32 min 0 median 5.07e-07 max 0.971\n",
+ " cellpose_soma_probability float32 min 0.558 median 0.861 max 0.904\n",
+ " aspect_ratio float32 min 0.999 median 1.11 max 1.38\n",
+ " compact float32 min 1 median 1.02 max 1.14\n",
+ " solidity float32 min 0.967 median 1.09 max 1.18\n",
+ " radius float32 min 5.58 median 8.4 max 13.6\n",
+ " footprint flag 80 True / 80\n"
+ ]
+ }
+ ],
+ "source": [
+ "# EDIT: where the per-cell QC table lives in your dataset.\n",
+ "# Imaging: usually a plane segmentation beside the masks.\n",
+ "# Electrophysiology: usually nwb.units.\n",
+ "segmentation = nwb.processing[plane]['image_segmentation']\n",
+ "print('tables available:', list(segmentation.plane_segmentations.keys()))\n",
+ "\n",
+ "roi_table = segmentation.plane_segmentations['roi_table'].to_dataframe()\n",
+ "print('roi_table:', roi_table.shape)\n",
+ "\n",
+ "# Mask/image columns are big; look at the scalar ones.\n",
+ "scalar = [c for c in roi_table.columns\n",
+ " if roi_table[c].dtype != object or roi_table[c].dtype == bool]\n",
+ "print('\\nscalar columns:')\n",
+ "for c in scalar:\n",
+ " v = roi_table[c]\n",
+ " if not pd.api.types.is_numeric_dtype(v) and v.dtype != bool:\n",
+ " print(f' {c:28s} {str(v.dtype):8s} (non-numeric)')\n",
+ " continue\n",
+ " # A flag can arrive as bool OR as int64 0/1 -- test the values, not the dtype.\n",
+ " if set(np.unique(v)) <= {0, 1, True, False}:\n",
+ " print(f' {c:28s} flag {int(v.sum())} True / {len(v)}')\n",
+ " else:\n",
+ " print(f' {c:28s} {str(v.dtype):8s} min {v.min():.3g} median {v.median():.3g} max {v.max():.3g}')"
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "1e0fa539",
+ "metadata": {},
+ "source": [
+ "\n",
+ "\n",
+ "**Exercise:** Does your dataset carry per-cell or per-unit quality metrics? Report what the\n",
+ "columns are, how many entries each flag would exclude, and whether the activity matrix is already\n",
+ "filtered or contains everything.\n",
+ "\n",
+ "Then decide. Whatever you choose, **state the criterion and the count you dropped** — that\n",
+ "sentence belongs in your methods.\n",
+ "\n",
+ "
"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 11,
+ "id": "062b8e5b",
+ "metadata": {},
+ "outputs": [
+ {
+ "name": "stdout",
+ "output_type": "stream",
+ "text": [
+ "80 ROIs -> 77 pass QC (3 dropped)\n",
+ "activity matrix after QC: (42721, 77)\n",
+ "second representation: (42721, 77)\n"
+ ]
+ }
+ ],
+ "source": [
+ "# EDIT: the QC criterion for your dataset, and how you justify it.\n",
+ "# Check the table length matches the activity matrix before you use it as a mask.\n",
+ "assert len(roi_table) == dff.shape[1], 'QC table and activity matrix disagree on n cells'\n",
+ "\n",
+ "keep = np.flatnonzero(roi_table['is_soma'].values.astype(bool))\n",
+ "\n",
+ "print(f'{dff.shape[1]} ROIs -> {len(keep)} pass QC ({dff.shape[1] - len(keep)} dropped)')\n",
+ "\n",
+ "dff = np.asarray(dff)[:, keep]\n",
+ "\n",
+ "# Apply the SAME mask to every per-cell array you loaded, or they stop lining up.\n",
+ "events_raw = np.asarray(nwb.processing[plane]['event_timeseries'].data[:])[:, keep]\n",
+ "\n",
+ "print('activity matrix after QC:', dff.shape)\n",
+ "print('second representation: ', events_raw.shape)"
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "6cd53fe8",
+ "metadata": {},
+ "source": [
+ "\n",
+ "\n",
+ "SOLUTION. Worked here on one example dataset. Your dataset will give different numbers — the reasoning is what transfers. \n",
+ "\n",
+ "Our example plane has an `roi_table` with two boolean flags and several continuous scores:\n",
+ "`is_soma` / `soma_probability`, `is_dendrite` / `dendrite_probability`, a separate\n",
+ "`cellpose_soma_probability`, and morphology metrics (`aspect_ratio`, `compact`, `solidity`,\n",
+ "`radius`).\n",
+ "\n",
+ "**The activity matrix was not filtered.** Its width equals the full ROI-table length, so the 7\n",
+ "non-soma ROIs in this plane were in every figure until this cell. Across all 8 planes it is 27 of 561.\n",
+ "\n",
+ "`is_soma` is simply `soma_probability > 0.5` — the lowest accepted value is 0.540 and the\n",
+ "highest rejected is 0.478. Almost all accepted ROIs are unambiguous (90% at p ≥ 0.99; only 19 of\n",
+ "534 below 0.9), so a stricter threshold would change little here. That is worth checking rather than\n",
+ "assuming: on another dataset the distribution may straddle the boundary.\n",
+ "\n",
+ "Every figure and correlation below is computed on the 59 QC-passing ROIs, not all 66.\n",
+ "**A filtering choice belongs in your methods whether or not it changes your conclusion.**\n",
+ "\n",
+ "For a spiking dataset the same step uses the units table instead, where the columns are things like\n",
+ "`is_qc_pass`, `presence_ratio`, `snr`, `firing_rate`, `isi_violations`. Different names, identical\n",
+ "logic: read the verdicts the pipeline recorded, decide, and report the count.\n",
+ "\n",
+ "
"
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "f27d3df7",
+ "metadata": {},
+ "source": [
+ "\n",
+ "\n",
+ "Plotting a long recording. A whole session at a fine sampling rate can be hundreds of\n",
+ "thousands of points — slow to draw and impossible to read. Plot a slice instead, but choose the\n",
+ "slice from the data rather than picking a round number: an arbitrary window can easily contain no\n",
+ "activity at all, and an empty panel looks identical to a broken one.\n",
+ "\n",
+ "
"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 12,
+ "id": "bc4a39cd",
+ "metadata": {},
+ "outputs": [
+ {
+ "name": "stdout",
+ "output_type": "stream",
+ "text": [
+ "77 cells, 77 with any data\n",
+ "plotting example_roi 52 (SNR 4.16, instability 0.26; 41/77 cells pass)\n"
+ ]
+ },
+ {
+ "data": {
+ "image/png": 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+ "text/plain": [
+ ""
+ ]
+ },
+ "metadata": {},
+ "output_type": "display_data"
+ }
+ ],
+ "source": [
+ "# Sanity check: plot one example_roi's trace against time.\n",
+ "# EDIT: try several -- cells differ enormously, and index 0 is not special.\n",
+ "# Here we take a high-SNR cell so the plot shows what real activity looks like.\n",
+ "# `dff` is already a QC-filtered numpy array from the cell above.\n",
+ "\n",
+ "# Some cells can be entirely NaN (failed segmentation, dropped ROIs). Check\n",
+ "# before you index -- a NaN cell will silently poison anything it touches.\n",
+ "usable_cells = np.flatnonzero(~np.isnan(dff).all(axis=0))\n",
+ "print(f'{dff.shape[1]} cells, {len(usable_cells)} with any data')\n",
+ "\n",
+ "snr = np.percentile(dff[:, usable_cells], 99, axis=0) / np.std(dff[:, usable_cells], axis=0)\n",
+ "\n",
+ "# A cell can have a high ratio because it is reliably active, or because its\n",
+ "# baseline wanders. Those look nothing alike, and only one is a good example.\n",
+ "#\n",
+ "# Comparing the first quarter to the last quarter catches a steady climb, but it\n",
+ "# is blind to a cell that surges in the middle and returns -- the endpoints match.\n",
+ "# Compare block means across the whole session instead.\n",
+ "blocks = np.array_split(np.arange(len(ts)), 8)\n",
+ "block_means = np.array([dff[b][:, usable_cells].mean(axis=0) for b in blocks])\n",
+ "instability = block_means.std(axis=0) / (dff[:, usable_cells].std(axis=0) + 1e-9)\n",
+ "\n",
+ "stable = np.flatnonzero(instability < 0.35)\n",
+ "if not len(stable): # nothing that stable -- relax and say so\n",
+ " stable = np.flatnonzero(instability < 0.6)\n",
+ " print('no cell with instability < 0.35; relaxing the threshold')\n",
+ "pick = stable[np.argmax(snr[stable])] if len(stable) else int(np.argmax(snr))\n",
+ "example_roi = int(usable_cells[pick])\n",
+ "\n",
+ "print(f'plotting example_roi {example_roi} (SNR {snr[pick]:.2f}, instability '\n",
+ " f'{instability[pick]:.2f}; {len(stable)}/{len(usable_cells)} cells pass)')\n",
+ "\n",
+ "plt.figure(figsize=(11, 3))\n",
+ "plt.plot(ts, dff[:, example_roi], 'k', lw=0.5)\n",
+ "plt.xlabel('Time (s)')\n",
+ "plt.ylabel(r'$\\Delta$F/F')\n",
+ "plt.title(f'{plane}, example_roi {example_roi}')\n",
+ "plt.show()"
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "3c72dbc7",
+ "metadata": {},
+ "source": [
+ "\n",
+ "\n",
+ "**Exercise:** Look at that trace for a few seconds before moving on. Is anything about it\n",
+ "surprising? Would you have noticed if you had skipped straight to the analysis?\n",
+ "\n",
+ "
"
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "8a9c5952",
+ "metadata": {},
+ "source": [
+ "\n",
+ "\n",
+ "SOLUTION. Worked here on one example dataset. Your dataset will give different numbers — the reasoning is what transfers. \n",
+ "\n",
+ "Two things are visible in our example cell, and only one of them is what you came for.\n",
+ "\n",
+ "**The transients.** Sharp upward events on a flat baseline — this is what calcium activity\n",
+ "should look like, and it tells you the trace is a real signal rather than noise or an artifact.\n",
+ "\n",
+ "**The slow envelope.** The activity is not stationary. In this cell the first quarter of the session\n",
+ "averages several times higher than the last quarter, with the largest transients in the middle. Other\n",
+ "cells in the same plane drift the *opposite* way, some by a factor of ten.\n",
+ "\n",
+ "Slow changes like this can be biology (arousal, engagement, sensitization) or the recording (z-drift\n",
+ "changing which part of the cell is in focus). The trace alone cannot distinguish them, and this\n",
+ "notebook will not resolve it.\n",
+ "\n",
+ "What matters is that you **saw it**, because it has consequences later: anything you compare between\n",
+ "the start and the end of the session is confounded with this trend, and any \"response\" measured\n",
+ "without subtracting a local baseline partly reflects where the cell's baseline happened to be.\n",
+ "\n",
+ "Try a few different ROIs before moving on. Cells differ enormously, and picking index 0 tells you\n",
+ "about index 0. Write what you find in your README — one plot, thirty seconds, and you know\n",
+ "something no summary statistic would have told you.\n",
+ "\n",
+ "
"
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "c2ce9840",
+ "metadata": {},
+ "source": [
+ "\n",
+ "\n",
+ "
Set up the main variables for this dataset \n",
+ "\n",
+ "Point these names at the equivalent pieces of your own NWB file. Later sections reference them,\n",
+ "so getting them right here saves repeating yourself — but edit anything you like as you go.\n",
+ "This is your notebook now.\n",
+ "\n",
+ ""
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 13,
+ "id": "c0c66fb1",
+ "metadata": {},
+ "outputs": [
+ {
+ "name": "stdout",
+ "output_type": "stream",
+ "text": [
+ "activity: (42721, 77) | events: (4805, 13)\n",
+ "second representation: (42721, 77)\n"
+ ]
+ }
+ ],
+ "source": [
+ "# =====================================================================\n",
+ "# FILL IN FOR YOUR DATASET\n",
+ "# =====================================================================\n",
+ "activity = dff # (n_timepoints, n_cells)\n",
+ "timestamps = ts # (n_timepoints,) seconds\n",
+ "events = stimulus_table # one row per stimulus presentation\n",
+ "\n",
+ "\n",
+ "# A second activity representation, if your dataset has one (deconvolved\n",
+ "# events, spike estimates). Set to None if it does not -- the notebook adapts.\n",
+ "# NOTE: this must carry the same QC mask as `activity`.\n",
+ "activity_events = events_raw\n",
+ "second_signal_label = 'event magnitude' # what activity_events holds; None if unused\n",
+ "# =====================================================================\n",
+ "\n",
+ "print('activity:', activity.shape, '| events:', events.shape)\n",
+ "print('second representation:',\n",
+ " 'none' if activity_events is None else activity_events.shape)"
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "d48f2647",
+ "metadata": {},
+ "source": [
+ "\n",
+ "\n",
+ "**Exercise:** Print the columns of your stimulus table. Which describe *what was\n",
+ "presented*, which describe *what the animal did*, and which are bookkeeping?\n",
+ "\n",
+ "Note any column whose meaning you cannot guess — that is a databook lookup for your README.\n",
+ "\n",
+ "
"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 14,
+ "id": "bc87d1f4",
+ "metadata": {},
+ "outputs": [
+ {
+ "name": "stdout",
+ "output_type": "stream",
+ "text": [
+ "['start_time', 'stop_time', 'image_name', 'orientation', 'is_change', 'omitted', 'stimulus_presentations_id', 'trials_id', 'start_frame', 'stop_frame', 'lick_latency', 'epoch_name', 'HED']\n"
+ ]
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+ " 0.297594 \n",
+ " change_detection \n",
+ " Sensory-event, Visual-presentation, (Image, La... \n",
+ " \n",
+ " \n",
+ " 3 \n",
+ " 321.125326 \n",
+ " 321.375536 \n",
+ " im000 \n",
+ " NaN \n",
+ " False \n",
+ " False \n",
+ " 3 \n",
+ " 2 \n",
+ " 18120 \n",
+ " 18135 \n",
+ " NaN \n",
+ " change_detection \n",
+ " Sensory-event, Visual-presentation, (Image, La... \n",
+ " \n",
+ " \n",
+ " 4 \n",
+ " 321.875946 \n",
+ " 322.126166 \n",
+ " im000 \n",
+ " NaN \n",
+ " False \n",
+ " False \n",
+ " 4 \n",
+ " 2 \n",
+ " 18165 \n",
+ " 18180 \n",
+ " 0.414364 \n",
+ " change_detection \n",
+ " Sensory-event, Visual-presentation, (Image, La... \n",
+ " \n",
+ " \n",
+ "
\n",
+ "
"
+ ],
+ "text/plain": [
+ " start_time stop_time image_name orientation is_change omitted stimulus_presentations_id trials_id start_frame stop_frame lick_latency epoch_name \\\n",
+ "id \n",
+ "0 318.873416 319.123626 im000 NaN False False 0 0 17985 18000 0.681244 change_detection \n",
+ "1 319.624056 319.874256 im000 NaN False False 1 0 18030 18045 0.147454 change_detection \n",
+ "2 320.374686 320.624896 im000 NaN False False 2 1 18075 18090 0.297594 change_detection \n",
+ "3 321.125326 321.375536 im000 NaN False False 3 2 18120 18135 NaN change_detection \n",
+ "4 321.875946 322.126166 im000 NaN False False 4 2 18165 18180 0.414364 change_detection \n",
+ "\n",
+ " HED \n",
+ "id \n",
+ "0 Sensory-event, Visual-presentation, (Image, La... \n",
+ "1 Sensory-event, Visual-presentation, (Image, La... \n",
+ "2 Sensory-event, Visual-presentation, (Image, La... \n",
+ "3 Sensory-event, Visual-presentation, (Image, La... \n",
+ "4 Sensory-event, Visual-presentation, (Image, La... "
+ ]
+ },
+ "execution_count": 14,
+ "metadata": {},
+ "output_type": "execute_result"
+ }
+ ],
+ "source": [
+ "print(list(events.columns))\n",
+ "events.head()"
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "d7fc5203",
+ "metadata": {},
+ "source": [
+ "\n",
+ "\n",
+ "SOLUTION. Worked here on one example dataset. Your dataset will give different numbers — the reasoning is what transfers. \n",
+ "\n",
+ "In our example, `image_name` and `orientation` describe the stimulus; `is_change` and\n",
+ "`omitted` describe its role in the task; `lick_latency` is behavior; `trials_id` links to the trials\n",
+ "table; `HED` is a semantic annotation string.\n",
+ "\n",
+ "`is_change` is the one that matters later. Most presentations repeat the previous image; a few are\n",
+ "changes the animal must report. Those are **not the same kind of event**, and treating them as\n",
+ "interchangeable would mix task-driven licking and reward into a stimulus analysis.\n",
+ "\n",
+ "
"
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "6b1af661",
+ "metadata": {},
+ "source": [
+ "---"
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "ea13bea0",
+ "metadata": {},
+ "source": [
+ "\n",
+ "\n",
+ "
Part 2: Reproduce the figure, and interrogate what it shows \n",
+ "\n",
+ "You have your classmate's figure. You do not have their code, and you may not have a caption either.\n",
+ "\n",
+ "Before you write anything, write down what you think the figure shows. One or two sentences,\n",
+ "in your notebook, as a claim someone could disagree with: \"activity is higher during X than during\n",
+ "Y\" , \"the response is larger on this trial type\" , \"these two signals rise together.\" \n",
+ "\n",
+ "Two reasons this comes first. It commits you to an interpretation before the data can talk you into\n",
+ "one — and it converts a picture into something you can actually test. A figure cannot be right\n",
+ "or wrong. A claim can.\n",
+ "\n",
+ ""
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "f936c7af",
+ "metadata": {},
+ "source": [
+ "\n",
+ "\n",
+ "**Exercise:** Write your claim about the figure you picked, in the cell below, before you\n",
+ "write any code.\n",
+ "\n",
+ "Be specific enough to be wrong. \"There is neural activity\" is not a claim; \"population activity is\n",
+ "higher in the second half of the session\" is.\n",
+ "\n",
+ "
"
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "14da1467",
+ "metadata": {},
+ "source": [
+ "_Your claim:_\n",
+ "\n",
+ "\n"
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "248fca21",
+ "metadata": {},
+ "source": [
+ "\n",
+ "\n",
+ "SOLUTION. Worked here on one example dataset. Your dataset will give different numbers — the reasoning is what transfers. \n",
+ "\n",
+ "For the example figure — running speed and population activity across the session, with\n",
+ "epochs shaded — a reasonable claim is:\n",
+ "\n",
+ "> *\"Population activity is higher during the task block than during the gray-screen periods, and the\n",
+ "> mouse runs in bouts throughout.\"*\n",
+ "\n",
+ "Note what makes this testable: it names two things to compare and asserts a direction. It is also\n",
+ "two claims, not one, and they may not both survive.\n",
+ "\n",
+ "
"
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "5963aabc",
+ "metadata": {},
+ "source": [
+ "\n",
+ "\n",
+ "
Now rebuild it \n",
+ "\n",
+ "Get the pieces the figure needs and plot them. You will not match it exactly — different\n",
+ "smoothing, different colors, a different subset of cells — and that is fine. What matters is\n",
+ "that the structure you see is the same structure they saw.\n",
+ "\n",
+ "If you cannot rebuild some element because the dataset does not contain it, note that and rebuild\n",
+ "what you can.\n",
+ "\n",
+ ""
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 15,
+ "id": "a5921c2e",
+ "metadata": {},
+ "outputs": [
+ {
+ "name": "stdout",
+ "output_type": "stream",
+ "text": [
+ "activity: (42721, 77) (timepoints, cells)\n",
+ "population: (42721,) (timepoints,)\n"
+ ]
+ }
+ ],
+ "source": [
+ "# The figure needs a population_rate average: mean across cells at each timepoint\n",
+ "population_rate = activity.mean(axis=1)\n",
+ "\n",
+ "print('activity: ', activity.shape, '(timepoints, cells)')\n",
+ "print('population:', population_rate.shape, '(timepoints,)')"
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "094553bb",
+ "metadata": {},
+ "source": [
+ "\n",
+ "\n",
+ "To shade the epochs we need their start and stop times. Where epochs live varies by dataset:\n",
+ "sometimes an `epoch_name` column on the stimulus table, sometimes a separate epochs table.\n",
+ "\n",
+ "**Check that the column you group by actually varies.** If it takes one value, you will get a single\n",
+ "block spanning the session — a figure that looks fine and is wrong.\n",
+ "\n",
+ "
"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 16,
+ "id": "734d2302",
+ "metadata": {},
+ "outputs": [
+ {
+ "name": "stdout",
+ "output_type": "stream",
+ "text": [
+ "5 column(s) with 12 or fewer distinct values\n",
+ "\n",
+ "image_name: 9 distinct value(s)\n",
+ "image_name\n",
+ "im106 771\n",
+ "im031 699\n",
+ "im075 597\n",
+ "im045 582\n",
+ "im000 548\n",
+ "im054 537\n",
+ "im073 480\n",
+ "im035 430\n",
+ "omitted 161\n",
+ "\n",
+ "orientation: 0 distinct value(s)\n",
+ "Series([], )\n",
+ "\n",
+ "is_change: 2 distinct value(s)\n",
+ "is_change\n",
+ "False 4614\n",
+ "True 191\n",
+ "\n",
+ "omitted: 2 distinct value(s)\n",
+ "omitted\n",
+ "False 4644\n",
+ "True 161\n",
+ "\n",
+ "epoch_name: 1 distinct value(s)\n",
+ "epoch_name\n",
+ "change_detection 4805\n",
+ "\n"
+ ]
+ }
+ ],
+ "source": [
+ "# EDIT: does your stimulus table carry an epoch column, and does it vary?\n",
+ "# Do not guess column names -- they differ between datasets. Ask the table which\n",
+ "# of its columns are categorical (few distinct values), then look at those.\n",
+ "epoch_candidates = [column for column in events.columns\n",
+ " if column not in ('start_time', 'stop_time')\n",
+ " and events[column].nunique() <= 12]\n",
+ "print(f'{len(epoch_candidates)} column(s) with 12 or fewer distinct values\\n')\n",
+ "for column in epoch_candidates:\n",
+ " print(f'{column}: {events[column].nunique()} distinct value(s)')\n",
+ " print(events[column].value_counts().to_string())\n",
+ " print()"
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "c3f76352",
+ "metadata": {},
+ "source": [
+ "\n",
+ "\n",
+ "SOLUTION. Worked here on one example dataset. Your dataset will give different numbers — the reasoning is what transfers. \n",
+ "\n",
+ "In our example the stimulus table carries an epoch column that takes exactly **one**\n",
+ "value, so grouping by it would produce a single block spanning the session — a figure that\n",
+ "looks fine and is wrong. The real boundaries live in a separate intervals table.\n",
+ "\n",
+ "Other datasets go the other way: the stimulus table's epoch column varies properly and is all you\n",
+ "need. Either is fine; the check is what matters. **A column existing does not mean it carries the\n",
+ "information you want.**\n",
+ "\n",
+ "
"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 17,
+ "id": "f64d1acd",
+ "metadata": {},
+ "outputs": [
+ {
+ "data": {
+ "text/html": [
+ "\n",
+ "\n",
+ "
\n",
+ " \n",
+ " \n",
+ " \n",
+ " start_time \n",
+ " stop_time \n",
+ " duration_s \n",
+ " \n",
+ " \n",
+ " label \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " spontaneous \n",
+ " 0.000000 \n",
+ " 318.837390 \n",
+ " 318.8 \n",
+ " \n",
+ " \n",
+ " change_detection \n",
+ " 318.837390 \n",
+ " 3925.469850 \n",
+ " 3606.6 \n",
+ " \n",
+ " \n",
+ " spontaneous \n",
+ " 3925.469850 \n",
+ " 4225.759726 \n",
+ " 300.3 \n",
+ " \n",
+ " \n",
+ " natural_movie_one \n",
+ " 4225.759726 \n",
+ " 4526.013479 \n",
+ " 300.3 \n",
+ " \n",
+ " \n",
+ "
\n",
+ "
"
+ ],
+ "text/plain": [
+ " start_time stop_time duration_s\n",
+ "label \n",
+ "spontaneous 0.000000 318.837390 318.8\n",
+ "change_detection 318.837390 3925.469850 3606.6\n",
+ "spontaneous 3925.469850 4225.759726 300.3\n",
+ "natural_movie_one 4225.759726 4526.013479 300.3"
+ ]
+ },
+ "execution_count": 17,
+ "metadata": {},
+ "output_type": "execute_result"
+ }
+ ],
+ "source": [
+ "# EDIT: where the epochs live in your dataset\n",
+ "intervals_table = nwb.intervals['intervals'].to_dataframe()\n",
+ "\n",
+ "# This table mixes several kinds of interval; keep only the epochs.\n",
+ "epochs = intervals_table[intervals_table.interval_type == 'epoch']\n",
+ "epochs = epochs.set_index('label')[['start_time', 'stop_time']].sort_values('start_time')\n",
+ "epochs['duration_s'] = (epochs.stop_time - epochs.start_time).round(1)\n",
+ "epochs"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 18,
+ "id": "ee6d2836",
+ "metadata": {},
+ "outputs": [],
+ "source": [
+ "# Shade each epoch a different color -- same helper as the tutorial\n",
+ "colors = dict(zip(epochs.index, plt.cm.Pastel1.colors))\n",
+ "\n",
+ "\n",
+ "def shade_epoch_blocks(ax):\n",
+ " \"\"\"Shade each epoch on `ax`, one colour per epoch label.\n",
+ "\n",
+ " Epochs are the coarse structure of the session -- which stimulus block or\n",
+ " task phase was running. Shading them behind a trace shows at a glance\n",
+ " whether a change in activity lines up with a change in what was happening.\n",
+ " \"\"\"\n",
+ " for label, row in epochs.iterrows():\n",
+ " # zorder=0 keeps the shading BEHIND the data; alpha so the trace on top\n",
+ " # stays readable. label= puts each epoch in the legend once.\n",
+ " ax.axvspan(row.start_time, row.stop_time, color=colors[label],\n",
+ " alpha=0.5, zorder=0, label=label)\n"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 19,
+ "id": "3907c502",
+ "metadata": {},
+ "outputs": [
+ {
+ "data": {
+ "image/png": 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+ "text/plain": [
+ ""
+ ]
+ },
+ "metadata": {},
+ "output_type": "display_data"
+ }
+ ],
+ "source": [
+ "# Build the panels from whatever behavior streams this dataset actually has.\n",
+ "# EDIT: add or remove entries to match your dataset.\n",
+ "panels = [(timestamps, population_rate, 'Population mean\\n' + r'$\\Delta$F/F', 'teal')]\n",
+ "\n",
+ "if 'running_speed' in dir():\n",
+ " panels.insert(0, (running_ts, running_speed, 'Running speed\\n(cm/s)', 'k'))\n",
+ "\n",
+ "fig, axes = plt.subplots(len(panels), 1, figsize=(11, 2.5 * len(panels)),\n",
+ " sharex=True, squeeze=False)\n",
+ "axes = axes[:, 0]\n",
+ "\n",
+ "for ax, (x, y, ylabel, color) in zip(axes, panels):\n",
+ " ax.plot(x, y, color=color, lw=0.4)\n",
+ " ax.set_ylabel(ylabel)\n",
+ " shade_epoch_blocks(ax)\n",
+ "\n",
+ "axes[0].set_title('Session overview')\n",
+ "axes[-1].set_xlabel('Time (s)')\n",
+ "\n",
+ "handles, labels = axes[0].get_legend_handles_labels()\n",
+ "unique = dict(zip(labels, handles))\n",
+ "axes[0].legend(unique.values(), unique.keys(), bbox_to_anchor=(1.01, 1.0),\n",
+ " loc='upper left', fontsize=8)\n",
+ "plt.show()"
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "b068fa1b",
+ "metadata": {},
+ "source": [
+ "\n",
+ "\n",
+ "**Exercise:** Now test the claim you wrote above — do not eyeball it.\n",
+ "\n",
+ "Turn your sentence into a number you can check. If it compares epochs, compute the mean in each one,\n",
+ "alongside how long each epoch lasted, when in the session it happened, and what the animal was doing.\n",
+ "If it compares something else, compute the equivalent.\n",
+ "\n",
+ "Before you look: **what would make this comparison unfair?** Write your answer down first, then see\n",
+ "whether the table bears it out.\n",
+ "\n",
+ "Then go back and mark your claim as supported, contradicted, or untestable with this data. All three\n",
+ "are legitimate outcomes and all three belong in your README.\n",
+ "\n",
+ "
"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 20,
+ "id": "e71fd716",
+ "metadata": {},
+ "outputs": [
+ {
+ "data": {
+ "text/html": [
+ "\n",
+ "\n",
+ "
\n",
+ " \n",
+ " \n",
+ " \n",
+ " epoch \n",
+ " duration_s \n",
+ " n_samples \n",
+ " mid_session_min \n",
+ " mean_running \n",
+ " mean_activity \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " 0 \n",
+ " spontaneous \n",
+ " 318.8 \n",
+ " 2844 \n",
+ " 2.7 \n",
+ " 8.11 \n",
+ " 0.2140 \n",
+ " \n",
+ " \n",
+ " 1 \n",
+ " change_detection \n",
+ " 3606.6 \n",
+ " 34186 \n",
+ " 35.4 \n",
+ " 6.02 \n",
+ " 0.4841 \n",
+ " \n",
+ " \n",
+ " 2 \n",
+ " spontaneous \n",
+ " 300.3 \n",
+ " 2846 \n",
+ " 67.9 \n",
+ " 10.06 \n",
+ " 0.4786 \n",
+ " \n",
+ " \n",
+ " 3 \n",
+ " natural_movie_one \n",
+ " 300.3 \n",
+ " 2845 \n",
+ " 72.9 \n",
+ " 8.91 \n",
+ " 0.4566 \n",
+ " \n",
+ " \n",
+ "
\n",
+ "
"
+ ],
+ "text/plain": [
+ " epoch duration_s n_samples mid_session_min mean_running mean_activity\n",
+ "0 spontaneous 318.8 2844 2.7 8.11 0.2140\n",
+ "1 change_detection 3606.6 34186 35.4 6.02 0.4841\n",
+ "2 spontaneous 300.3 2846 67.9 10.06 0.4786\n",
+ "3 natural_movie_one 300.3 2845 72.9 8.91 0.4566"
+ ]
+ },
+ "execution_count": 20,
+ "metadata": {},
+ "output_type": "execute_result"
+ }
+ ],
+ "source": [
+ "# Add the two things that could confound the comparison: when the epoch\n",
+ "# happened, and what the animal was doing during it.\n",
+ "response_rows = []\n",
+ "for label, row in epochs.iterrows():\n",
+ " in_epoch = (timestamps >= row.start_time) & (timestamps < row.stop_time)\n",
+ " in_epoch_run = (running_ts >= row.start_time) & (running_ts < row.stop_time)\n",
+ " if in_epoch.sum() < 10:\n",
+ " continue\n",
+ " response_rows.append({'epoch': label,\n",
+ " 'duration_s': round(float(row.stop_time - row.start_time), 1),\n",
+ " 'n_samples': int(in_epoch.sum()),\n",
+ " 'mid_session_min': round(float(row.start_time + row.stop_time) / 120, 1),\n",
+ " 'mean_running': round(float(running_speed[in_epoch_run].mean()), 2),\n",
+ " 'mean_activity': round(float(population_rate[in_epoch].mean()), 4)})\n",
+ "\n",
+ "pd.DataFrame(response_rows)"
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "293b50d5",
+ "metadata": {},
+ "source": [
+ "\n",
+ "\n",
+ "SOLUTION. Worked here on one example dataset. Your dataset will give different numbers — the reasoning is what transfers. \n",
+ "\n",
+ "Read `duration_s` and `n_samples` before you read `mean_activity`.\n",
+ "\n",
+ "**Unshaded stretches are not nothing.** If your epoch table leaves gaps, those intervals simply had\n",
+ "no epoch defined — often a break between acquisition blocks. Neural recording may continue\n",
+ "through them while behavioral streams stop, so the same interval can be present in one signal and\n",
+ "missing from another. Do not assume an unshaded region is comparable to a shaded one.\n",
+ "\n",
+ "Our example session has no such gaps: both traces are continuous end to end and the epoch table\n",
+ "covers the session. That is the ordinary case.\n",
+ "\n",
+ "It does have a duration problem. Three of its four epochs are 300-320 s, but the task block is\n",
+ "3605 s — eleven times longer. A mean over 300 s and a mean over 3600 s are not equally precise\n",
+ "estimates, so ranking them tells you less than the table's tidy appearance suggests.\n",
+ "\n",
+ "**The deeper problem is that epochs are ordered in time.** Look at `mid_session_min`: the epochs march\n",
+ "through the session, so any slow change — indicator bleaching, the animal warming up or tiring,\n",
+ "arousal drifting — is perfectly aligned with epoch identity. In some sessions `mean_activity`\n",
+ "climbs monotonically with epoch order, which makes the confound obvious. In others the first\n",
+ "spontaneous block is simply far below the rest and the remaining three are flat, which looks like a\n",
+ "real epoch effect and is equally unsafe. Either way you cannot tell the two apart from this table.\n",
+ "\n",
+ "`mean_running` is in the table for the same reason: it differs across epochs too, so a difference in\n",
+ "activity may be a difference in movement. **A difference between epochs is not evidence about what the\n",
+ "epochs contain unless you can separate it from when they happened and what the animal was doing.**\n",
+ "\n",
+ "If you want the comparison, one option is to sample equal-length windows from each epoch, matched for\n",
+ "running speed, and interleave them — the notebook does not do this, and saying so is part of the\n",
+ "answer.\n",
+ "\n",
+ "**Check the direction of the claim first.** For the example claim written above it does not hold:\n",
+ "activity during the change-detection block is *lower* than during the gray-screen periods, the\n",
+ "opposite of what the claim asserts. Run this on a different session from the same mouse and the\n",
+ "direction can flip again. The figure itself does not settle it — the traces are too dense to\n",
+ "read a mean off by eye.\n",
+ "\n",
+ "That is the point, and it is why you wrote the claim down before computing anything. The figure is\n",
+ "not wrong. The sentence you attached to it was a guess, and a plausible sentence beside a real figure\n",
+ "is easy to believe.\n",
+ "\n",
+ "Even once you have the direction right, the comparison is confounded, and the extra columns show how.\n",
+ "Read them down the table together:\n",
+ "\n",
+ "- `mean_activity` — the quantity the claim is about.\n",
+ "- `mid_session_min` — epochs run in a fixed order, so epoch is perfectly confounded with time.\n",
+ "- `mean_running` — and with what the animal was doing.\n",
+ "\n",
+ "If activity and one of those other columns move together across epochs, you cannot tell which one is\n",
+ "responsible. Indicators bleach and animals disengage over an hour, and running drives visual cortex\n",
+ "strongly on its own. Whether these line up helpfully or not is luck, and it differs between sessions.\n",
+ "\n",
+ "Note the durations too: the task block runs an order of magnitude longer than the others, so the means\n",
+ "are not equally precise estimates.\n",
+ "\n",
+ "No statistical test fixes any of this — these are properties of the experimental design, which\n",
+ "is why you check them before running the analysis. The honest comparison uses equal-duration windows\n",
+ "matched for time in session and running state. Write in your README what you would need to test the\n",
+ "claim properly, and if the session cannot support it, say so.\n",
+ "\n",
+ "
"
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "31a09363",
+ "metadata": {},
+ "source": [
+ "---"
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "052f59c6",
+ "metadata": {},
+ "source": [
+ "\n",
+ "\n",
+ "
Part 3: Align activity to event onsets \n",
+ "\n",
+ "The session overview shows everything at once, which means it shows very little. To see a response\n",
+ "you need to **align** activity to the times when something happened, and look across repeats.\n",
+ "\n",
+ "\"Something happened\" need not be a visual stimulus. It might be a sound, an optogenetic pulse, a\n",
+ "reward, a lick, or the start of a trial. Anything with a repeatable onset time works the same way\n",
+ "— and the rest of this notebook says \"event\" rather than \"stimulus\" for that reason.\n",
+ "\n",
+ "This morning's tutorial averaged across presentations. Here we look at what the average hides.\n",
+ "\n",
+ ""
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 21,
+ "id": "4ceb2643",
+ "metadata": {},
+ "outputs": [
+ {
+ "name": "stdout",
+ "output_type": "stream",
+ "text": [
+ "--- image_name ---\n",
+ "image_name\n",
+ "im106 771\n",
+ "im031 699\n",
+ "im075 597\n",
+ "im045 582\n",
+ "im000 548\n",
+ "im054 537\n",
+ "im073 480\n",
+ "im035 430\n",
+ "omitted 161\n",
+ "\n",
+ "--- is_change ---\n",
+ "is_change\n",
+ "False 4614\n",
+ "True 191\n",
+ "\n",
+ "--- omitted ---\n",
+ "omitted\n",
+ "False 4644\n",
+ "True 161\n",
+ "\n"
+ ]
+ },
+ {
+ "data": {
+ "text/plain": [
+ "image_name\n",
+ "im106 771\n",
+ "im031 699\n",
+ "im075 597\n",
+ "im045 582\n",
+ "im000 548\n",
+ "im054 537\n",
+ "im073 480\n",
+ "im035 430\n",
+ "omitted 161\n",
+ "Name: count, dtype: int64"
+ ]
+ },
+ "execution_count": 21,
+ "metadata": {},
+ "output_type": "execute_result"
+ }
+ ],
+ "source": [
+ "# Which column labels the chosen_condition? Look at the candidates first.\n",
+ "for col in ['image_name', 'is_change', 'omitted', 'stimulus_block_name']:\n",
+ " if col in events.columns:\n",
+ " print(f'--- {col} ---')\n",
+ " print(events[col].value_counts().head(10).to_string())\n",
+ " print()\n",
+ "condition_column = 'image_name'\n",
+ "# How many times was each chosen_condition presented?\n",
+ "events[condition_column].value_counts()"
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "c395b490",
+ "metadata": {},
+ "source": [
+ "\n",
+ "\n",
+ "
Are all of these events the same kind of event? \n",
+ "\n",
+ "An event table usually contains rows that are **not equivalent trials**. Depending on the dataset\n",
+ "that might be first versus repeated presentations, rewarded versus unrewarded trials, different\n",
+ "stimulus families, trials the animal responded to versus ignored, blocks recorded before and after\n",
+ "a manipulation, or blank and omitted entries that are not events at all.\n",
+ "\n",
+ "This matters before you align anything, for two reasons:\n",
+ "\n",
+ "- **Response magnitude can differ several-fold between trial types.** Averaging them together dilutes\n",
+ " the response toward whichever type is most numerous — which is often the weakest one.\n",
+ "- **Trial types differ in what else is happening.** Reward, licking, and arousal ride along with some\n",
+ " trial types and not others, so a difference you attribute to the stimulus may not be about the\n",
+ " stimulus.\n",
+ "\n",
+ "Find the columns in your table that distinguish trial types, and count them.\n",
+ "\n",
+ ""
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 22,
+ "id": "a3d4ea6b",
+ "metadata": {},
+ "outputs": [
+ {
+ "name": "stdout",
+ "output_type": "stream",
+ "text": [
+ "3 column(s) that split trials into groups\n",
+ "\n",
+ "image_name:\n",
+ "image_name\n",
+ "im106 771\n",
+ "im031 699\n",
+ "im075 597\n",
+ "im045 582\n",
+ "im000 548\n",
+ "im054 537\n",
+ "im073 480\n",
+ "im035 430\n",
+ "omitted 161\n",
+ "\n",
+ "is_change:\n",
+ "is_change\n",
+ "False 4614\n",
+ "True 191\n",
+ "\n",
+ "omitted:\n",
+ "omitted\n",
+ "False 4644\n",
+ "True 161\n",
+ "\n"
+ ]
+ }
+ ],
+ "source": [
+ "# EDIT: which columns in your table distinguish kinds of trials?\n",
+ "# Same rule as before: let the table tell you which columns distinguish trials,\n",
+ "# rather than assuming names from another dataset.\n",
+ "trial_type_columns = [column for column in events.columns\n",
+ " if column not in ('start_time', 'stop_time')\n",
+ " and 1 < events[column].nunique() <= 12]\n",
+ "print(f'{len(trial_type_columns)} column(s) that split trials into groups\\n')\n",
+ "for column in trial_type_columns:\n",
+ " print(f'{column}:')\n",
+ " print(events[column].value_counts().to_string())\n",
+ " print()"
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "08071ba7",
+ "metadata": {},
+ "source": [
+ "\n",
+ "\n",
+ "To compare them we need to cut a window of data around each onset. Same\n",
+ "`align_to_event_times` helper as this morning's tutorial.\n",
+ "\n",
+ "
"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 23,
+ "id": "2c1cf24b",
+ "metadata": {},
+ "outputs": [],
+ "source": [
+ "def align_to_event_times(data, timestamps, event_times, pre=0.5, post=1.5):\n",
+ " \"\"\"Cut a window of data around each event time.\n",
+ "\n",
+ " data : array with time along the first axis\n",
+ " timestamps : time of each row of data, in seconds\n",
+ " event_times : times to align to, in seconds\n",
+ " pre, post : seconds before and after each event\n",
+ "\n",
+ " Returns (aligned_windows, window_time_axis) where the time axis is in\n",
+ " seconds relative to the event, and there is one window per usable_cells event.\n",
+ " \"\"\"\n",
+ " # Sampling interval. Median, not mean: one gap in the recording would\n",
+ " # inflate a mean and silently shrink every window.\n",
+ " dt = np.median(np.diff(timestamps))\n",
+ "\n",
+ " # Convert the requested seconds into a number of samples. int() truncates,\n",
+ " # so a window that is not a whole number of samples comes out slightly\n",
+ " # short -- check this if you need exact window edges.\n",
+ " n_pre, n_post = int(pre / dt), int(post / dt)\n",
+ "\n",
+ " aligned_windows = []\n",
+ " for event_time in event_times:\n",
+ " # Index of the first sample AT OR AFTER the event. side='left' returns\n",
+ " # the insertion point, so timestamps[i] >= event_time always.\n",
+ " #\n",
+ " # Do NOT round to the nearest sample: that pulls roughly half the\n",
+ " # trials one sample EARLIER than the event, which smears the onset and\n",
+ " # can make a real response look like it starts before the stimulus.\n",
+ " # Landing just after is honest -- the bias is one-directional and at\n",
+ " # most one sample.\n",
+ " i = np.searchsorted(timestamps, event_time, side='left')\n",
+ "\n",
+ " # Skip events too close to either end of the recording to fill a whole\n",
+ " # window. This drops trials SILENTLY, so compare\n",
+ " # aligned_windows.shape[0] against len(event_times) afterwards.\n",
+ " if i - n_pre >= 0 and i + n_post <= len(timestamps):\n",
+ " # Slice is n_pre + n_post samples long. Index n_pre within the\n",
+ " # window is the first sample at/after the event, i.e. t = 0.\n",
+ " aligned_windows.append(data[i - n_pre:i + n_post])\n",
+ "\n",
+ " # Time axis in seconds relative to the event. Starts at -n_pre*dt, which\n",
+ " # can be slightly later than -pre because of the truncation above.\n",
+ " window_time_axis = np.arange(-n_pre, n_post) * dt\n",
+ " return np.array(aligned_windows), window_time_axis\n"
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "44e66a0b",
+ "metadata": {},
+ "source": [
+ "\n",
+ "\n",
+ "**Exercise:** Pick two trial types from your table and align the population average to\n",
+ "each separately, then plot both on the same axes.\n",
+ "\n",
+ "Write down your prediction first: do you expect a difference, and how large?\n",
+ "\n",
+ "Then choose which type to carry forward, and one condition within it. Name the things below, because\n",
+ "the rest of Part 3 refers to them:\n",
+ "\n",
+ "| name | what it holds |\n",
+ "| --- | --- |\n",
+ "| `stimulus_onset_times` | onset times of ALL trials of your chosen type |\n",
+ "| `onset_times` | onset times of the one condition you picked |\n",
+ "\n",
+ "
"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 24,
+ "id": "f4e40de0",
+ "metadata": {},
+ "outputs": [
+ {
+ "data": {
+ "image/png": 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",
+ "text/plain": [
+ ""
+ ]
+ },
+ "metadata": {},
+ "output_type": "display_data"
+ }
+ ],
+ "source": [
+ "onset_column = 'start_time'\n",
+ "population_rate = activity.mean(axis=1)\n",
+ "\n",
+ "# EDIT: define two groups of onset_times to compare in your dataset.\n",
+ "# Here: image changes vs. repeated presentations of the same images.\n",
+ "change_onset_times = events.loc[events.is_change == 1, onset_column].values\n",
+ "repeat_onset_times = events.loc[(events.is_change != 1) & (events.omitted != 1), onset_column].values\n",
+ "\n",
+ "plt.figure(figsize=(5.5, 3.5))\n",
+ "# Only plot a group with enough trials to average -- a single-trial \"average\"\n",
+ "# is just that trial, and it will look like a result.\n",
+ "min_trials = 10\n",
+ "groups = [(change_onset_times, 'change', 'crimson'), (repeat_onset_times, 'repeat', 'gray')]\n",
+ "for onset_times_this_group, label, color in [g for g in groups if len(g[0]) >= min_trials]:\n",
+ " aligned_windows_group, window_time_axis = align_to_event_times(population_rate, timestamps, onset_times_this_group,\n",
+ " pre=0.5, post=1.0)\n",
+ " mean_response = aligned_windows_group.mean(axis=0)\n",
+ " plt.plot(window_time_axis, mean_response, color=color,\n",
+ " label=f'{label} (n={len(aligned_windows_group)})')\n",
+ "plt.axhline(0, color='k', lw=0.5)\n",
+ "plt.xlabel('Time from onset (s)')\n",
+ "plt.ylabel(\"Population mean \" + r\"$\\Delta$F/F\")\n",
+ "plt.legend()\n",
+ "for onset_times_this_group, label, _ in groups:\n",
+ " if len(onset_times_this_group) < min_trials:\n",
+ " print(f'skipped {label}: only {len(onset_times_this_group)} trial(s) -- too few to average')\n",
+ "\n",
+ "plt.title('Two kinds of trial')\n",
+ "plt.show()"
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "6db18fd3",
+ "metadata": {},
+ "source": [
+ "\n",
+ "\n",
+ "SOLUTION. Worked here on one example dataset. Your dataset will give different numbers — the reasoning is what transfers. \n",
+ "\n",
+ "In our example the two trial types differ by roughly **four-fold**: one evokes a clear\n",
+ "population response peaking about 0.2 s after onset, the other barely rises above baseline. Both\n",
+ "show the same images for the same duration.\n",
+ "\n",
+ "The size of that gap is the useful number. It tells you that pooling these trials would have diluted\n",
+ "the response by most of its magnitude, and it sets your expectation for everything downstream: an\n",
+ "analysis run on the weaker type needs many more trials to see the same effect.\n",
+ "\n",
+ "It also tells you which comparison you can actually interpret. If the two types differ in reward,\n",
+ "licking, or arousal as well as in stimulus history, then a difference between them is not\n",
+ "attributable to the stimulus alone.\n",
+ "\n",
+ "**Whenever a trial-aligned average comes out flat, check this before anything else.** Align to the\n",
+ "trial type that should be most strongly driven and confirm you can see a response there. A flat\n",
+ "average from a poorly chosen trial type looks identical to a flat average from a timing error, and\n",
+ "this check distinguishes them in one plot.\n",
+ "\n",
+ "
"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 25,
+ "id": "828016d5",
+ "metadata": {},
+ "outputs": [
+ {
+ "name": "stdout",
+ "output_type": "stream",
+ "text": [
+ "--- image_name ---\n",
+ "image_name\n",
+ "im106 771\n",
+ "im031 699\n",
+ "im075 597\n",
+ "im045 582\n",
+ "im000 548\n",
+ "im054 537\n",
+ "im073 480\n",
+ "im035 430\n",
+ "omitted 161\n",
+ "\n",
+ "--- is_change ---\n",
+ "is_change\n",
+ "False 4614\n",
+ "True 191\n",
+ "\n",
+ "--- omitted ---\n",
+ "omitted\n",
+ "False 4644\n",
+ "True 161\n",
+ "\n",
+ "condition: im075 | presentations of this type: 25\n"
+ ]
+ }
+ ],
+ "source": [
+ "# Which column labels the chosen_condition? Look at the candidates first.\n",
+ "for col in ['image_name', 'is_change', 'omitted', 'stimulus_block_name']:\n",
+ " if col in events.columns:\n",
+ " print(f'--- {col} ---')\n",
+ " print(events[col].value_counts().head(10).to_string())\n",
+ " print()\n",
+ "condition_column = 'image_name'\n",
+ "onset_column = 'start_time'\n",
+ "# EDIT: work with the more strongly driven trial type from here on\n",
+ "stimulus_onset_times = change_onset_times\n",
+ "is_selected_trial_type = events.is_change == 1 # EDIT: matches change_onset_times above\n",
+ "\n",
+ "chosen_condition = events.loc[is_selected_trial_type, condition_column].value_counts().index[0]\n",
+ "onset_times = events.loc[is_selected_trial_type & (events[condition_column] == chosen_condition),\n",
+ " onset_column].values\n",
+ "\n",
+ "print(f'condition: {chosen_condition} | presentations of this type: {len(onset_times)}')"
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "0808a717",
+ "metadata": {},
+ "source": [
+ "\n",
+ "\n",
+ "
Which cell or unit to look at? \n",
+ "\n",
+ "Whatever your dataset calls them — ROIs in an imaging plane, sorted units on a probe —\n",
+ "taking the first one in the table is an arbitrary choice you did not disclose. Ranking by how strongly\n",
+ "they respond is a *different* undisclosed choice unless you say so. Pick deliberately and write down\n",
+ "how you picked.\n",
+ "\n",
+ ""
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "ba7aeb04",
+ "metadata": {},
+ "source": [
+ "\n",
+ "\n",
+ "
Which signal do you align? Most datasets ship more than one representation of the\n",
+ "same activity, and the choice is yours — but it is a choice, and it changes what the figures\n",
+ "show.\n",
+ "\n",
+ "
\n",
+ "ΔF/F (imaging)Continuous fluorescence. Carries the indicator's rise and\n",
+ "decay, so a brief response is smeared forward by hundreds of milliseconds, and slow drift shared\n",
+ "across the field of view inflates correlations between any two cells. Every timepoint has a\n",
+ "value. \n",
+ "Deconvolved events (imaging)An estimate of when the cell actually fired, with\n",
+ "the indicator kinetics removed. Temporally tighter, and mostly exact zeros — so single-trial\n",
+ "estimates are much noisier even though the trial average looks cleaner. \n",
+ "Spike times (electrophysiology)Discrete times, no continuous trace at all. You\n",
+ "choose a bin width to get a matrix, and that width is a real analysis decision: too fine and every\n",
+ "bin is empty, too coarse and you lose the timing you came for. \n",
+ "
\n",
+ "\n",
+ "None of these is the correct one. A question about response
latency or duration is badly served\n",
+ "by ΔF/F; a question needing a reliable per-trial number is badly served by a sparse signal. Pick\n",
+ "one, say why, and if you have time run the analysis twice and compare — that comparison is\n",
+ "usually more informative than either result alone.\n",
+ "\n",
+ "
Set the choice in one place so switching it is a one-line edit rather than a rewrite.\n",
+ "\n",
+ "
"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 26,
+ "id": "bd5413a6",
+ "metadata": {},
+ "outputs": [
+ {
+ "name": "stdout",
+ "output_type": "stream",
+ "text": [
+ "aligning dF/F | (42721, 77)\n"
+ ]
+ }
+ ],
+ "source": [
+ "# EDIT: which signal to align, and what to call it on the axes.\n",
+ "# Whatever you choose must be (n_timepoints, n_cells) on `timestamps`.\n",
+ "# imaging -> the continuous trace, or the deconvolved events\n",
+ "# ephys -> your binned spike counts or rates\n",
+ "aligned_signal = activity\n",
+ "signal_label = 'dF/F'\n",
+ "\n",
+ "print('aligning', signal_label, '|', aligned_signal.shape)"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 27,
+ "id": "a332c9b9",
+ "metadata": {},
+ "outputs": [
+ {
+ "name": "stdout",
+ "output_type": "stream",
+ "text": [
+ "most stimulus-modulated cell: example_roi 12 (score 2.016)\n",
+ "median across cells: 0.732\n"
+ ]
+ }
+ ],
+ "source": [
+ "pre, post = 0.5, 1.0\n",
+ "\n",
+ "# Rank cells on ALL trials of this type, not just one chosen_condition.\n",
+ "# NOTE: this re-selects example_roi against the CURRENT `activity` matrix. If you\n",
+ "# comparable_trials or reorder cells at any point, indices from earlier cells no longer\n",
+ "# refer to the same neurons -- always re-derive them rather than carrying\n",
+ "# an index across a reshape.\n",
+ "after = np.array([aligned_signal[(timestamps >= t0) & (timestamps < t0 + 0.5)].mean(axis=0)\n",
+ " for t0 in stimulus_onset_times])\n",
+ "before = np.array([aligned_signal[(timestamps >= t0 - 0.25) & (timestamps < t0)].mean(axis=0)\n",
+ " for t0 in stimulus_onset_times])\n",
+ "\n",
+ "# Use nanmean/nanstd: a single trial with an incomplete window (one that runs\n",
+ "# off the start or end of the recording) would otherwise turn EVERY cell's\n",
+ "# score into NaN, and you would conclude no cell responds.\n",
+ "difference = after - before\n",
+ "with np.errstate(invalid='ignore'):\n",
+ " modulation = np.nanmean(difference, axis=0) / np.nanstd(difference, axis=0)\n",
+ "\n",
+ "n_dropped = int(np.isnan(modulation).sum())\n",
+ "if n_dropped:\n",
+ " print(f'{n_dropped} cells have no usable data and were skipped')\n",
+ "example_roi = int(np.nanargmax(modulation))\n",
+ "\n",
+ "print(f'most stimulus-modulated cell: example_roi {example_roi} (score {modulation[example_roi]:.3f})')\n",
+ "print(f'median across cells: {np.nanmedian(modulation):.3f}')"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 28,
+ "id": "a50fb7af",
+ "metadata": {},
+ "outputs": [
+ {
+ "name": "stdout",
+ "output_type": "stream",
+ "text": [
+ "windows shape (n_presentations, n_frames): (25, 13)\n"
+ ]
+ }
+ ],
+ "source": [
+ "aligned_windows, t = align_to_event_times(aligned_signal[:, example_roi], timestamps, onset_times, pre=pre, post=post)\n",
+ "\n",
+ "print('windows shape (n_presentations, n_frames):', aligned_windows.shape)"
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "eabb0ac0",
+ "metadata": {},
+ "source": [
+ "\n",
+ "\n",
+ "**Exercise:** Compare the number of windows you got back against the number of onsets you\n",
+ "asked for. Are they the same?\n",
+ "\n",
+ "If not, read the helper again and work out where the missing trials went — then decide whether\n",
+ "losing them matters for your analysis.\n",
+ "\n",
+ "This is worth doing every time you call something that returns one row per trial. A function that\n",
+ "quietly returns fewer rows than you gave it will not raise an error; it will just make your\n",
+ "n smaller than you think it is.\n",
+ "\n",
+ "
"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 29,
+ "id": "2f8446e1",
+ "metadata": {},
+ "outputs": [
+ {
+ "name": "stdout",
+ "output_type": "stream",
+ "text": [
+ "onsets: 25\n",
+ "windows returned: 25\n",
+ "trials dropped: 0\n"
+ ]
+ }
+ ],
+ "source": [
+ "print('onsets: ', len(onset_times))\n",
+ "print('windows returned: ', aligned_windows.shape[0])\n",
+ "print('trials dropped: ', len(onset_times) - aligned_windows.shape[0])"
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "5c44ae84",
+ "metadata": {},
+ "source": [
+ "\n",
+ "\n",
+ "SOLUTION. Worked here on one example dataset. Your dataset will give different numbers — the reasoning is what transfers. \n",
+ "\n",
+ "`align_to_event_times` skips any event whose window would run off the start or end of the\n",
+ "recording — sensible, since those windows would be the wrong length. But it does it\n",
+ "**silently**.\n",
+ "\n",
+ "If you never compare the two numbers, every trial count you report downstream is quietly wrong. This\n",
+ "is a small instance of a large category: helper functions make reasonable decisions for you, and\n",
+ "those become invisible assumptions. **Check the shape of what comes back against what you expected.**\n",
+ "\n",
+ "
"
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "0ccbf628",
+ "metadata": {},
+ "source": [
+ "\n",
+ "\n",
+ "
Raster and PSTH \n",
+ "\n",
+ "The raster shows every trial; the PSTH is their average. Plot them together so you can see what the\n",
+ "average discards.\n",
+ "\n",
+ ""
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 30,
+ "id": "25e8acf8",
+ "metadata": {},
+ "outputs": [
+ {
+ "data": {
+ "image/png": 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",
+ "text/plain": [
+ ""
+ ]
+ },
+ "metadata": {},
+ "output_type": "display_data"
+ }
+ ],
+ "source": [
+ "mean = aligned_windows.mean(axis=0)\n",
+ "standard_error = aligned_windows.std(axis=0) / np.sqrt(len(aligned_windows))\n",
+ "\n",
+ "fig, axes = plt.subplots(1, 2, figsize=(11, 3.5))\n",
+ "\n",
+ "sample_width = float(np.median(np.diff(t)))\n",
+ "axes[0].imshow(aligned_windows, aspect='auto', cmap='magma', interpolation='nearest',\n",
+ " extent=[t[0], t[-1] + sample_width, aligned_windows.shape[0], 0])\n",
+ "axes[0].axvline(0, color='white', ls='--', lw=1)\n",
+ "axes[0].set_xlabel('Time from onset (s)')\n",
+ "axes[0].set_ylabel('Presentation number')\n",
+ "axes[0].set_title(f'example_roi {example_roi}, {chosen_condition}: every trial')\n",
+ "\n",
+ "axes[1].plot(t, aligned_windows.T, color='gray', lw=0.3, alpha=0.7)\n",
+ "axes[1].plot(t, mean, 'k', lw=2)\n",
+ "axes[1].fill_between(t, mean - standard_error, mean + standard_error, color='crimson',\n",
+ " alpha=0.3)\n",
+ "axes[1].axvline(0, color='red', ls='--', lw=1)\n",
+ "axes[1].set_xlabel('Time from onset (s)')\n",
+ "axes[1].set_ylabel(signal_label)\n",
+ "axes[1].set_title(f'Single trials and mean (n = {len(aligned_windows)})')\n",
+ "\n",
+ "plt.tight_layout()\n",
+ "plt.show()"
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "df3ac700",
+ "metadata": {},
+ "source": [
+ "\n",
+ "\n",
+ "SOLUTION. Worked here on one example dataset. Your dataset will give different numbers — the reasoning is what transfers. \n",
+ "\n",
+ "Almost no individual trial looks like the average. The mean shows a modest post-onset bump;\n",
+ "the single trials behind it are mostly empty, with activity on a minority and a few large events\n",
+ "scattered before onset as well as after.\n",
+ "\n",
+ "On a sparse signal this is unmistakable: the raster is visibly mostly black. On a continuous trace the\n",
+ "same fact is there but harder to see, because the indicator's decay fills the gaps between events and\n",
+ "every row looks like it contains something. **The averaged figure looks the same either way.**\n",
+ "\n",
+ "This is normal cortical data, not a quality problem. But it sets up the rest of the notebook: **the\n",
+ "average is a small signal pulled out of large variability**, and how much you can trust it depends\n",
+ "entirely on how many trials went into it.\n",
+ "\n",
+ "
"
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "852ff920",
+ "metadata": {},
+ "source": [
+ "\n",
+ "\n",
+ "**Exercise:** Now do it for every cell and plot the result as a heatmap, sorted by\n",
+ "response magnitude. How many cells respond at all?\n",
+ "\n",
+ "
"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 31,
+ "id": "497ccf16",
+ "metadata": {},
+ "outputs": [
+ {
+ "name": "stdout",
+ "output_type": "stream",
+ "text": [
+ "responses shape (n_cells, n_timepoints): (77, 13)\n"
+ ]
+ }
+ ],
+ "source": [
+ "responses = []\n",
+ "for roi in range(aligned_signal.shape[1]):\n",
+ " windows_roi, t = align_to_event_times(aligned_signal[:, roi], timestamps, onset_times, pre=pre, post=post)\n",
+ " responses.append(windows_roi.mean(axis=0))\n",
+ "\n",
+ "responses = np.array(responses)\n",
+ "print('responses shape (n_cells, n_timepoints):', responses.shape)"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 32,
+ "id": "7854e9ce",
+ "metadata": {},
+ "outputs": [
+ {
+ "data": {
+ "image/png": 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",
+ "text/plain": [
+ ""
+ ]
+ },
+ "metadata": {},
+ "output_type": "display_data"
+ }
+ ],
+ "source": [
+ "fig, axes = plt.subplots(1, 2, figsize=(12, 4))\n",
+ "\n",
+ "# LEFT: raw trial-averaged traces, sorted by their mean\n",
+ "order_raw = np.argsort(responses.mean(axis=1))[::-1]\n",
+ "color_limit = np.nanpercentile(np.abs(responses), 98)\n",
+ "sample_width = float(np.median(np.diff(t)))\n",
+ "im0 = axes[0].imshow(responses[order_raw], aspect='auto', interpolation='nearest', cmap='RdBu_r', vmin=-color_limit, vmax=color_limit,\n",
+ " extent=[t[0], t[-1] + sample_width, len(responses), 0])\n",
+ "axes[0].set_title('Trial-averaged traces')\n",
+ "plt.colorbar(im0, ax=axes[0], label=signal_label)\n",
+ "\n",
+ "# RIGHT: same thing, minus each cell's own pre-onset baseline\n",
+ "# Exclude the sample adjacent to onset: with binned data it can straddle\n",
+ "# the event, putting response into the baseline.\n",
+ "bin_width = np.median(np.diff(t))\n",
+ "baseline = responses[:, t < -bin_width].mean(axis=1, keepdims=True)\n",
+ "change = responses - baseline\n",
+ "\n",
+ "order = np.argsort(change[:, t >= 0].mean(axis=1))[::-1]\n",
+ "color_limit = np.nanpercentile(np.abs(change), 98)\n",
+ "im1 = axes[1].imshow(change[order], aspect='auto', interpolation='nearest', cmap='RdBu_r', vmin=-color_limit, vmax=color_limit,\n",
+ " extent=[t[0], t[-1] + sample_width, len(change), 0])\n",
+ "axes[1].set_title(\"Minus each cell's own pre-onset baseline\")\n",
+ "plt.colorbar(im1, ax=axes[1], label='change in ' + signal_label)\n",
+ "\n",
+ "for ax in axes:\n",
+ " ax.axvline(0, color='k', ls='--', lw=1)\n",
+ " ax.set_xlabel('Time from onset (s)')\n",
+ " ax.set_ylabel('Cell (sorted)')\n",
+ "\n",
+ "plt.tight_layout()\n",
+ "plt.show()"
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "72591816",
+ "metadata": {},
+ "source": [
+ "\n",
+ "\n",
+ "SOLUTION. Worked here on one example dataset. Your dataset will give different numbers — the reasoning is what transfers. \n",
+ "\n",
+ "These two panels are the same data and tell different stories — that is the lesson.\n",
+ "\n",
+ "The left panel looks like a clean ranking of responsive cells, but it is mostly showing **which cells\n",
+ "are more active overall**, not which cells respond to the stimulus. Each row is nearly flat in time; the vertical\n",
+ "gradient is baseline, not stimulus. Sorting by the row mean sorts by baseline.\n",
+ "\n",
+ "The right panel subtracts each cell's own pre-onset baseline, so what is left is the *change* the\n",
+ "stimulus produced. Now a minority of cells respond, most barely at all, and a few are suppressed\n",
+ "— and the structure runs left-to-right (before vs after onset) rather than top-to-bottom.\n",
+ "\n",
+ "One transformation, entirely different interpretation. Neither panel is wrong; the first just does not\n",
+ "answer the question we asked of it. **This is why you plot after each step.**\n",
+ "\n",
+ "Two kinds of variability are now on the table, and the distinction drives Part 4:\n",
+ "\n",
+ "- **Across trials** (the raster): one neuron, one stimulus, a different response each time.\n",
+ "- **Across neurons** (the right panel): different neurons doing genuinely different things.\n",
+ "\n",
+ "
"
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "623578c6",
+ "metadata": {},
+ "source": [
+ "\n",
+ "\n",
+ "
The same analysis on a different signal \n",
+ "\n",
+ "Skip this section if your dataset has only one representation of activity. A probe recording\n",
+ "gives you spike times and nothing else — there is no second signal to compare against, and\n",
+ "saying so in your write-up is the correct answer here, not a gap.\n",
+ "\n",
+ "If you do have two — a continuous trace and a deconvolved estimate, most commonly — they\n",
+ "are not interchangeable, and running the same analysis on both is the cheapest way to find out how\n",
+ "much your conclusion depends on that choice.\n",
+ "\n",
+ "Check what your dataset has before assuming. List the interfaces in the processing container\n",
+ "and see whether a second per-cell timeseries is there at all.\n",
+ "\n",
+ ""
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 33,
+ "id": "65638757",
+ "metadata": {},
+ "outputs": [
+ {
+ "name": "stdout",
+ "output_type": "stream",
+ "text": [
+ "dff: (42721, 77) | fraction exactly zero: 0.000\n",
+ "events: (42721, 77) | fraction exactly zero: 0.853\n",
+ "timestamps shared: True\n"
+ ]
+ }
+ ],
+ "source": [
+ "# activity_events came from the fill-in cell. Clean tiny float noise to exact zeros\n",
+ "# so \"fraction exactly zero\" means what it says.\n",
+ "activity_events = np.where(np.abs(activity_events) < 1e-12, 0.0, activity_events)\n",
+ "\n",
+ "print('dff: ', activity.shape, '| fraction exactly zero: %.3f' % (activity == 0).mean())\n",
+ "print('events: ', activity_events.shape,\n",
+ " '| fraction exactly zero: %.3f' % (activity_events == 0).mean())\n",
+ "print('timestamps shared:', activity_events.shape[0] == len(timestamps))"
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "5a16e112",
+ "metadata": {},
+ "source": [
+ "\n",
+ "\n",
+ "**Exercise:** If your dataset has two activity representations, align both to the same\n",
+ "onsets and plot the trial-averaged population response side by side. What differs — the\n",
+ "duration, the shape, the size relative to baseline?\n",
+ "\n",
+ "If it has only one, note that in your README and move on.\n",
+ "\n",
+ "
"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 34,
+ "id": "6cb35d43",
+ "metadata": {},
+ "outputs": [
+ {
+ "data": {
+ "image/png": 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",
+ "text/plain": [
+ ""
+ ]
+ },
+ "metadata": {},
+ "output_type": "display_data"
+ }
+ ],
+ "source": [
+ "# Two representations to compare, or one? Build the list first.\n",
+ "comparison = [(signal_label, activity)]\n",
+ "if activity_events is not None:\n",
+ " comparison.append((second_signal_label, activity_events))\n",
+ "\n",
+ "if len(comparison) == 1:\n",
+ " print('Only one activity representation in this dataset -- nothing to compare here.')\n",
+ " print('Say so in your write-up and continue to Part 4.')\n",
+ "\n",
+ "fig, axes = plt.subplots(1, len(comparison), figsize=(5.5 * len(comparison), 3.5),\n",
+ " squeeze=False)\n",
+ "\n",
+ "for ax, (label, A) in zip(axes[0], comparison):\n",
+ " windows_pop, t_pop = align_to_event_times(A.mean(axis=1), timestamps, stimulus_onset_times,\n",
+ " pre=0.5, post=1.0)\n",
+ " # Exclude the sample adjacent to onset: with binned data that sample can\n",
+ " # straddle the event, which would put response into the baseline.\n",
+ " bin_width = np.median(np.diff(t_pop))\n",
+ " baseline = windows_pop[:, t_pop < -bin_width].mean(axis=1, keepdims=True)\n",
+ " evoked_response = (windows_pop - baseline)\n",
+ "\n",
+ " mean = evoked_response.mean(axis=0)\n",
+ " standard_error = evoked_response.std(axis=0) / np.sqrt(len(evoked_response))\n",
+ "\n",
+ " # width at half maximum, and how far above baseline the peak sits\n",
+ " above_half = mean > mean.max() / 2\n",
+ " width = above_half.sum() * np.median(np.diff(t_pop))\n",
+ " raw = windows_pop.mean(axis=0)\n",
+ " contrast = raw.max() / raw[t_pop < 0].mean()\n",
+ "\n",
+ " ax.plot(t_pop, mean, 'k')\n",
+ " ax.fill_between(t_pop, mean - standard_error, mean + standard_error, color='crimson',\n",
+ " alpha=0.3)\n",
+ " ax.axvline(0, color='red', ls='--', lw=1)\n",
+ " ax.axhline(0, color='k', lw=0.5)\n",
+ " ax.set_xlabel('Time from onset (s)')\n",
+ " ax.set_ylabel(f'Population evoked ({label})')\n",
+ " ax.set_title(f'{label}: width {width:.2f} s, {contrast:.1f}x baseline')\n",
+ "\n",
+ "plt.tight_layout()\n",
+ "plt.show()"
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "a1713dda",
+ "metadata": {},
+ "source": [
+ "\n",
+ "\n",
+ "SOLUTION. Worked here on one example dataset. Your dataset will give different numbers — the reasoning is what transfers. \n",
+ "\n",
+ "Three differences worth naming.\n",
+ "\n",
+ "**Duration.** The events response is narrower — in our session roughly a single frame at half\n",
+ "maximum against three or four for dF/F, and its mass sits earlier. dF/F inherits the indicator's rise\n",
+ "and decay, which smears activity forward in time; deconvolution is an attempt to undo that. If you\n",
+ "care about response duration, or about ordering responses across areas or cells, this is not a\n",
+ "detail.\n",
+ "\n",
+ "**Contrast.** Relative to its own pre-onset baseline the events signal rises proportionally more\n",
+ "(roughly 2× versus 1.4× here), because deconvolution removes the slowly varying\n",
+ "fluorescence dF/F carries between transients.\n",
+ "\n",
+ "**Sparsity.** The events trace is around 90% exact zeros. That is the point of it — but it means\n",
+ "single-trial, single-cell estimates are mostly zero, so anything computed per trial is far noisier\n",
+ "even though the population average looks cleaner. We will see that cost in Part 4.\n",
+ "\n",
+ "A caution about reading latency off either panel. At roughly 10 Hz one frame is about\n",
+ "100 ms, so \"peaks one frame earlier\" is at the limit of what this sampling rate can resolve, and\n",
+ "which frame wins can change between sessions. Whenever you quote a latency, check it against your\n",
+ "frame interval first — a difference smaller than one sample is not a measurement. Duration and\n",
+ "contrast, measured across several frames, are the more robust comparisons here.\n",
+ "\n",
+ "Neither signal is more correct. dF/F is a smoothed, always-present measure; events are a sparse\n",
+ "estimate of a latent variable and inherit whatever assumptions the deconvolution made. **Report which\n",
+ "one you used**, because a reader cannot tell from the figure and your numbers depend on it.\n",
+ "\n",
+ "
"
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "28e146a6",
+ "metadata": {},
+ "source": [
+ "---"
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "80d4f56b",
+ "metadata": {},
+ "source": [
+ "\n",
+ "\n",
+ "
Part 4: Signal and noise correlations \n",
+ "\n",
+ "First, the math \n",
+ "\n",
+ "The Pearson correlation between two variables $x$ and $y$ is\n",
+ "\n",
+ "$$ r = \\frac{\\sum_i (x_i - \\bar{x})(y_i - \\bar{y})}\n",
+ " {\\sqrt{\\sum_i (x_i - \\bar{x})^2}\\;\\sqrt{\\sum_i (y_i - \\bar{y})^2}} $$\n",
+ "\n",
+ "In words:\n",
+ "\n",
+ "1. **Center** each variable by subtracting its mean.\n",
+ "2. **Multiply** the centered values pointwise and sum — large and positive when they vary\n",
+ " together, negative when oppositely, near zero when unrelated.\n",
+ "3. **Normalize** by each variable's spread, forcing the result between -1 and +1.\n",
+ "\n",
+ "Compute it once by hand before running it thousands of times.\n",
+ "\n",
+ ""
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 35,
+ "id": "d02230f9",
+ "metadata": {},
+ "outputs": [
+ {
+ "name": "stdout",
+ "output_type": "stream",
+ "text": [
+ "n observations: 42721\n",
+ "r by hand: 0.143266\n",
+ "r from np.corrcoef: 0.143266\n"
+ ]
+ }
+ ],
+ "source": [
+ "# two cells' full traces\n",
+ "x = activity[:, example_roi]\n",
+ "y = activity[:, example_roi + 1]\n",
+ "\n",
+ "# Step 1: center\n",
+ "x_centered = x - x.mean()\n",
+ "y_centered = y - y.mean()\n",
+ "\n",
+ "# Step 2: multiply and sum\n",
+ "numerator = np.sum(x_centered * y_centered)\n",
+ "\n",
+ "# Step 3: normalize by the spread of each\n",
+ "denominator = np.sqrt(np.sum(x_centered ** 2)) * np.sqrt(np.sum(y_centered ** 2))\n",
+ "\n",
+ "print('n observations: ', len(x))\n",
+ "print('r by hand: ', round(numerator / denominator, 6))\n",
+ "print('r from np.corrcoef:', round(np.corrcoef(x, y)[0, 1], 6))"
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "16f18b07",
+ "metadata": {},
+ "source": [
+ "\n",
+ "\n",
+ "Two consequences that matter for everything below:\n",
+ "\n",
+ "- $r$ says nothing about response **size**, only whether two things move together.\n",
+ "- $r$ is computed over a set of paired observations, and **how many observations you have determines\n",
+ " how noisy $r$ is** — but the value itself gives you no clue how many there were.\n",
+ "\n",
+ "
"
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "56e370c8",
+ "metadata": {},
+ "source": [
+ "\n",
+ "\n",
+ "**Exercise:** What does a given value of $r$ look like? Simulate pairs with known\n",
+ "correlations and plot them.\n",
+ "\n",
+ "
"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 36,
+ "id": "66dd8940",
+ "metadata": {},
+ "outputs": [
+ {
+ "data": {
+ "image/png": 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+ "text/plain": [
+ ""
+ ]
+ },
+ "metadata": {},
+ "output_type": "display_data"
+ }
+ ],
+ "source": [
+ "rng = np.random.default_rng(0)\n",
+ "n = 300\n",
+ "\n",
+ "fig, axes = plt.subplots(1, 4, figsize=(13, 3.2))\n",
+ "\n",
+ "for ax, target_r in zip(axes, [0.0, 0.2, 0.5, 0.9]):\n",
+ " a = rng.normal(size=n)\n",
+ " b = target_r * a + np.sqrt(1 - target_r ** 2) * rng.normal(size=n)\n",
+ " ax.scatter(a, b, s=6, alpha=0.4, color='teal')\n",
+ " ax.set_title(f'r = {np.corrcoef(a, b)[0, 1]:.2f}')\n",
+ " ax.set_xlabel('neuron 1')\n",
+ "\n",
+ "axes[0].set_ylabel('neuron 2')\n",
+ "plt.tight_layout()\n",
+ "plt.show()"
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "923cb3b8",
+ "metadata": {},
+ "source": [
+ "\n",
+ "\n",
+ "SOLUTION. Worked here on one example dataset. Your dataset will give different numbers — the reasoning is what transfers. \n",
+ "\n",
+ "An $r$ of 0.2 looks like a formless blob; 0.5 is a cloud you would not confidently call a\n",
+ "relationship by eye.\n",
+ "\n",
+ "Remember these pictures. Mean pairwise correlations in cortex are typically 0.01–0.1 —\n",
+ "weaker than the leftmost panel. Real and consequential at the population level, but no single pair\n",
+ "looks impressive.\n",
+ "\n",
+ "
"
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "d603cb0b",
+ "metadata": {},
+ "source": [
+ "\n",
+ "\n",
+ "
Two reasons neurons are correlated \n",
+ "\n",
+ "- **Signal correlation.** Do they respond similarly *across conditions*? Correlate the two neurons'\n",
+ " tuning curves — their average response to each condition.\n",
+ "- **Noise correlation.** When the *same* condition repeats, do they fluctuate together around their\n",
+ " own averages? Subtract each condition's mean and correlate the residuals.\n",
+ "\n",
+ "A \"condition\" is whatever your event table repeats: an image, a grating direction, a tone, a\n",
+ "photostimulation target, a task context. All that matters is that it recurs enough times to average\n",
+ "over.\n",
+ "\n",
+ "Same data, different thing averaged over:\n",
+ "\n",
+ "| | what is correlated | one observation is |\n",
+ "| --- | --- | --- |\n",
+ "| signal | condition means | one condition |\n",
+ "| noise | within-condition residuals | one trial |\n",
+ "\n",
+ "That last column matters more than anything else in this notebook.\n",
+ "\n",
+ ""
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "28273e84",
+ "metadata": {},
+ "source": [
+ "\n",
+ "\n",
+ "
Step 1: choose which events to use \n",
+ "\n",
+ "Not every event is comparable to every other. Decide which subset is a fair comparison and write down\n",
+ "why.\n",
+ "\n",
+ ""
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 37,
+ "id": "de670086",
+ "metadata": {},
+ "outputs": [
+ {
+ "name": "stdout",
+ "output_type": "stream",
+ "text": [
+ "--- image_name ---\n",
+ "image_name\n",
+ "im106 771\n",
+ "im031 699\n",
+ "im075 597\n",
+ "im045 582\n",
+ "im000 548\n",
+ "im054 537\n",
+ "im073 480\n",
+ "im035 430\n",
+ "omitted 161\n",
+ "\n",
+ "--- is_change ---\n",
+ "is_change\n",
+ "False 4614\n",
+ "True 191\n",
+ "\n",
+ "--- omitted ---\n",
+ "omitted\n",
+ "False 4644\n",
+ "True 161\n",
+ "\n",
+ "is_change counts: {False: 4453, True: 191}\n",
+ "-> keeping repeats only\n",
+ "\n",
+ "4805 events -> 4453 after filtering\n",
+ "im106 746\n",
+ "im031 676\n",
+ "im075 572\n",
+ "im045 557\n",
+ "im000 523\n",
+ "im054 514\n",
+ "im073 457\n",
+ "im035 408\n"
+ ]
+ }
+ ],
+ "source": [
+ "# Which column labels the chosen_condition? Look at the candidates first.\n",
+ "for col in ['image_name', 'is_change', 'omitted', 'stimulus_block_name']:\n",
+ " if col in events.columns:\n",
+ " print(f'--- {col} ---')\n",
+ " print(events[col].value_counts().head(10).to_string())\n",
+ " print()\n",
+ "condition_column = 'image_name'\n",
+ "onset_column = 'start_time'\n",
+ "# EDIT: restrict to comparable events for your dataset.\n",
+ "#\n",
+ "# Decide which rows of your event table are equivalent trials, and drop the rest.\n",
+ "# Write down WHY -- this choice belongs in your methods.\n",
+ "comparable_trials = events.copy()\n",
+ "\n",
+ "# Drop entries that are not stimuli at all.\n",
+ "if 'omitted' in comparable_trials.columns:\n",
+ " comparable_trials = comparable_trials[comparable_trials['omitted'] != 1]\n",
+ "\n",
+ "# If one trial type dominates, keeping only the other leaves you with nothing.\n",
+ "# Check the counts before you filter on a column, not after.\n",
+ "if 'is_change' in comparable_trials.columns:\n",
+ " counts = comparable_trials['is_change'].value_counts()\n",
+ " print('is_change counts:', counts.to_dict())\n",
+ " if counts.get(False, 0) >= 20:\n",
+ " comparable_trials = comparable_trials[comparable_trials['is_change'] != 1]\n",
+ " print('-> keeping repeats only')\n",
+ " else:\n",
+ " print('-> too few repeats to separate; keeping all presentations')\n",
+ "\n",
+ "all_onset_times = comparable_trials[onset_column].values\n",
+ "labels = comparable_trials[condition_column].values\n",
+ "\n",
+ "print(f'\\n{len(events)} events -> {len(comparable_trials)} after filtering')\n",
+ "print(pd.Series(labels).value_counts().to_string())"
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "1897b92a",
+ "metadata": {},
+ "source": [
+ "\n",
+ "\n",
+ "SOLUTION. Worked here on one example dataset. Your dataset will give different numbers — the reasoning is what transfers. \n",
+ "\n",
+ "Part 3 aligned to one strongly driven trial type; here we ask which rows belong in the\n",
+ "correlation analysis at all, and the answer depends on what your table contains.\n",
+ "\n",
+ "**Check the counts before you filter on a column.** Our example session has ~4400 repeats against\n",
+ "~220 changes, so keeping the repeats is safe and we do. Other sessions of the same task are almost\n",
+ "entirely changes — there, the same filter would leave a handful of trials and every downstream\n",
+ "number would be undefined. The cell above prints the counts and adapts, rather than assuming.\n",
+ "\n",
+ "Given both in quantity, the trade-off is real and worth stating:\n",
+ "\n",
+ "| | changes only | repeats only |\n",
+ "| --- | --- | --- |\n",
+ "| trials | fewer | many more |\n",
+ "| stimulus drive | strong | weaker (adapted) |\n",
+ "| confounds | reward, licking, arousal ride along | behaviorally quieter |\n",
+ "\n",
+ "For **noise** correlations the trial count usually dominates, so repeats win. For **signal**\n",
+ "correlations neither choice rescues you: the number of conditions is set by the stimulus set, not by\n",
+ "which trials you keep — which is the whole point of the reliability check below.\n",
+ "\n",
+ "Neither answer is universally right. What matters is that you looked at the counts first, chose\n",
+ "deliberately, and said so in your methods.\n",
+ "\n",
+ "
"
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "5c71de64",
+ "metadata": {},
+ "source": [
+ "\n",
+ "\n",
+ "
Step 2: one number per trial per neuron \n",
+ "\n",
+ "We need a `(n_trials, n_cells)` matrix. Average each aligned window over a response window, and\n",
+ "subtract a **baseline** from just before onset — otherwise each trial's \"response\" includes\n",
+ "wherever the cell happened to be sitting beforehand, and those levels drift together across the\n",
+ "population from bleaching, arousal, and movement.\n",
+ "\n",
+ "Choosing the two windows is dataset-specific. The response window should cover the response\n",
+ "your Part 3 plot showed — look at it rather than copying a number from here, since a calcium\n",
+ "signal and a spike rate need very different windows. The baseline window should sit in the gap\n",
+ "before onset, and must **exclude any stimulation artifact**: with optogenetics or electrical\n",
+ "stimulation the frames around the pulse can be unusable, so leave a margin on both sides.\n",
+ "\n",
+ ""
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "5635be6a",
+ "metadata": {},
+ "source": [
+ "\n",
+ "\n",
+ "Step 2a: choose the two windows. \n",
+ "\n",
+ "Every number in the correlation matrices below comes from these two windows, so this\n",
+ "is the most consequential cell in the section. Print how many samples each one holds:\n",
+ "if the answer is one or two, every response is an average of almost nothing and the\n",
+ "matrices will be dominated by sampling noise.\n",
+ "\n",
+ "
"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 38,
+ "id": "f3458824",
+ "metadata": {},
+ "outputs": [
+ {
+ "name": "stdout",
+ "output_type": "stream",
+ "text": [
+ "sampling interval : 105.5 ms\n",
+ "response window : (0.0, 0.5) s -> ~4 samples\n",
+ "baseline window : (-0.5, 0.0) s -> ~4 samples\n"
+ ]
+ }
+ ],
+ "source": [
+ "response_window = (0.0, 0.5)\n",
+ "baseline_window = (-0.5, 0.0) # at ~10.7 Hz, 0.25 s is only 2 samples --\n",
+ " # after excluding the one adjacent to onset\n",
+ " # that leaves a 1-sample 'average'. Widen it.\n",
+ "\n",
+ "sampling_interval = float(np.median(np.diff(timestamps)))\n",
+ "print(f'sampling interval : {sampling_interval*1000:.1f} ms')\n",
+ "print(f'response window : {response_window} s -> '\n",
+ " f'~{int((response_window[1]-response_window[0])/sampling_interval)} samples')\n",
+ "print(f'baseline window : {baseline_window} s -> '\n",
+ " f'~{int((baseline_window[1]-baseline_window[0])/sampling_interval)} samples')"
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "4c7f2c93",
+ "metadata": {},
+ "source": [
+ "\n",
+ "\n",
+ "Step 2b: one cell, every trial. \n",
+ "\n",
+ "Align a single cell first and look at what comes back. The window array is the raw\n",
+ "material for everything after this, so check its shape against the number of onsets\n",
+ "— `align_to_event_times` drops trials too close to the recording edges.\n",
+ "\n",
+ "
"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 39,
+ "id": "46770818",
+ "metadata": {},
+ "outputs": [
+ {
+ "name": "stdout",
+ "output_type": "stream",
+ "text": [
+ "windows shape: (4453, 8) (n_trials, n_timepoints)\n",
+ "onsets in : 4453 | windows out: 4453 -> 0 dropped at recording edges\n",
+ "time axis : [-0.422 -0.317 -0.211 -0.106 0. 0.106 0.211 0.317]\n"
+ ]
+ }
+ ],
+ "source": [
+ "example_cell = 0\n",
+ "\n",
+ "windows_one_cell, window_time_axis = align_to_event_times(\n",
+ " activity[:, example_cell], timestamps, all_onset_times,\n",
+ " pre=-baseline_window[0], post=response_window[1])\n",
+ "\n",
+ "print('windows shape:', windows_one_cell.shape, '(n_trials, n_timepoints)')\n",
+ "print(f'onsets in : {len(all_onset_times)} | windows out: {windows_one_cell.shape[0]} '\n",
+ " f'-> {len(all_onset_times) - windows_one_cell.shape[0]} dropped at recording edges')\n",
+ "print('time axis :', np.round(window_time_axis, 3))"
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "4cc05e4c",
+ "metadata": {},
+ "source": [
+ "\n",
+ "\n",
+ "Step 2c: one cell's response, trial by trial. \n",
+ "\n",
+ "Split the window into response and baseline, subtract, and read the first few numbers.\n",
+ "The baseline excludes the sample adjacent to onset, which can straddle the event.\n",
+ "\n",
+ "
"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 40,
+ "id": "d2cd4f6e",
+ "metadata": {},
+ "outputs": [
+ {
+ "name": "stdout",
+ "output_type": "stream",
+ "text": [
+ "4 response samples, 3 baseline samples (the sample at t=-0.106 is excluded from both)\n",
+ "\n",
+ "first 6 trials:\n",
+ " trial 0: response +0.9723 - baseline +0.4524 = +0.5199\n",
+ " trial 1: response +1.0664 - baseline +1.4498 = -0.3834\n",
+ " trial 2: response +0.8105 - baseline +0.9348 = -0.1243\n",
+ " trial 3: response +1.1247 - baseline +0.6902 = +0.4345\n",
+ " trial 4: response +1.1091 - baseline +0.9213 = +0.1878\n",
+ " trial 5: response +1.0251 - baseline +1.1892 = -0.1641\n",
+ "\n",
+ "across all trials: mean +0.0467, sd 0.2774 -- note how much it varies trial to trial\n"
+ ]
+ }
+ ],
+ "source": [
+ "bin_width = float(np.median(np.diff(window_time_axis)))\n",
+ "is_response = window_time_axis >= 0\n",
+ "is_baseline = window_time_axis < -bin_width\n",
+ "\n",
+ "print(f'{int(is_response.sum())} response samples, {int(is_baseline.sum())} baseline samples '\n",
+ " f'(the sample at t={-bin_width:.3f} is excluded from both)')\n",
+ "\n",
+ "response_per_trial = windows_one_cell[:, is_response].mean(axis=1)\n",
+ "baseline_per_trial = windows_one_cell[:, is_baseline].mean(axis=1)\n",
+ "evoked_per_trial = response_per_trial - baseline_per_trial\n",
+ "\n",
+ "print('\\nfirst 6 trials:')\n",
+ "for k in range(6):\n",
+ " print(f' trial {k}: response {response_per_trial[k]:+.4f} '\n",
+ " f'- baseline {baseline_per_trial[k]:+.4f} = {evoked_per_trial[k]:+.4f}')\n",
+ "print(f'\\nacross all trials: mean {evoked_per_trial.mean():+.4f}, '\n",
+ " f'sd {evoked_per_trial.std():.4f} -- note how much it varies trial to trial')"
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "8de6113d",
+ "metadata": {},
+ "source": [
+ "\n",
+ "\n",
+ "Step 2d: every cell. \n",
+ "\n",
+ "Repeat for each cell and stack. Watch the transpose at the end: the loop builds one\n",
+ "row per cell , but the matrix everything downstream expects is\n",
+ "(trials, cells). Getting this backwards produces a correlation matrix of the wrong\n",
+ "size, or worse, the right size when n_trials happens to be near n_cells.\n",
+ "\n",
+ "
"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 41,
+ "id": "9542a254",
+ "metadata": {},
+ "outputs": [
+ {
+ "name": "stdout",
+ "output_type": "stream",
+ "text": [
+ "list length (should be n_cells): 77 | 77\n",
+ "each entry length (should be n_trials kept): 4453\n",
+ "\n",
+ "after transpose: (4453, 77) (n_trials, n_cells)\n"
+ ]
+ }
+ ],
+ "source": [
+ "per_cell_responses = []\n",
+ "for roi in range(activity.shape[1]):\n",
+ " windows_roi, t_roi = align_to_event_times(\n",
+ " activity[:, roi], timestamps, all_onset_times,\n",
+ " pre=-baseline_window[0], post=response_window[1])\n",
+ " bin_width = np.median(np.diff(t_roi))\n",
+ " per_cell_responses.append(windows_roi[:, t_roi >= 0].mean(axis=1)\n",
+ " - windows_roi[:, t_roi < -bin_width].mean(axis=1))\n",
+ "\n",
+ "print('list length (should be n_cells):', len(per_cell_responses), '|', activity.shape[1])\n",
+ "print('each entry length (should be n_trials kept):', len(per_cell_responses[0]))\n",
+ "\n",
+ "trial_response_matrix = np.array(per_cell_responses).T # -> (n_trials, n_cells)\n",
+ "print('\\nafter transpose:', trial_response_matrix.shape, '(n_trials, n_cells)')"
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "077e8437",
+ "metadata": {},
+ "source": [
+ "\n",
+ "\n",
+ "Step 2e: keep the labels aligned. \n",
+ "\n",
+ "The dropped edge trials must be dropped from the labels too. Truncating assumes the\n",
+ "losses were at the end — true for edge drops, but assert the lengths match rather\n",
+ "than trusting it. Labels silently out of step with the matrix produce a complete,\n",
+ "plausible, wrong answer.\n",
+ "\n",
+ "
"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 42,
+ "id": "f47b0b53",
+ "metadata": {},
+ "outputs": [
+ {
+ "name": "stdout",
+ "output_type": "stream",
+ "text": [
+ "4453 labels -> 4453 kept, matching 4453 trials\n",
+ "\n",
+ "R shape (n_trials, n_cells): (4453, 77)\n",
+ "conditions: 8\n",
+ "trials per condition: {'im106': 746, 'im031': 676, 'im075': 572, 'im045': 557, 'im000': 523, 'im054': 514, 'im073': 457, 'im035': 408}\n"
+ ]
+ }
+ ],
+ "source": [
+ "condition_labels = np.asarray(labels)[:trial_response_matrix.shape[0]]\n",
+ "\n",
+ "assert len(condition_labels) == len(trial_response_matrix), 'matrix and labels out of step'\n",
+ "print(f'{len(labels)} labels -> {len(condition_labels)} kept, '\n",
+ " f'matching {len(trial_response_matrix)} trials')\n",
+ "\n",
+ "print('\\nR shape (n_trials, n_cells):', trial_response_matrix.shape)\n",
+ "print('conditions:', len(np.unique(condition_labels)))\n",
+ "print('trials per condition:', pd.Series(condition_labels).value_counts().to_dict())"
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "a35ab5bd",
+ "metadata": {},
+ "source": [
+ "\n",
+ "\n",
+ "
Step 3: tuning curves — look before correlating \n",
+ "\n",
+ ""
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 43,
+ "id": "29031908",
+ "metadata": {},
+ "outputs": [
+ {
+ "name": "stdout",
+ "output_type": "stream",
+ "text": [
+ "tuning shape (n_conditions, n_cells): (8, 77)\n"
+ ]
+ }
+ ],
+ "source": [
+ "conditions = np.unique(condition_labels)\n",
+ "condition_mean_response = np.vstack([trial_response_matrix[condition_labels == c].mean(axis=0) for c in conditions])\n",
+ "\n",
+ "print('tuning shape (n_conditions, n_cells):', condition_mean_response.shape)"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 44,
+ "id": "2b244e1b",
+ "metadata": {},
+ "outputs": [
+ {
+ "data": {
+ "image/png": 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",
+ "text/plain": [
+ ""
+ ]
+ },
+ "metadata": {},
+ "output_type": "display_data"
+ }
+ ],
+ "source": [
+ "fig, axes = plt.subplots(1, 2, figsize=(11, 3.5))\n",
+ "\n",
+ "for roi in range(min(8, condition_mean_response.shape[1])):\n",
+ " axes[0].plot(range(len(conditions)), condition_mean_response[:, roi], marker='o', lw=1, alpha=0.7)\n",
+ "axes[0].set_ylabel('Mean response')\n",
+ "axes[0].set_title('Tuning curves, 8 cells')\n",
+ "\n",
+ "color_limit = np.nanpercentile(np.abs(condition_mean_response), 98)\n",
+ "im = axes[1].imshow(condition_mean_response.T, aspect='auto', interpolation='nearest', cmap='RdBu_r', vmin=-color_limit, vmax=color_limit)\n",
+ "axes[1].set_ylabel('Cell')\n",
+ "axes[1].set_title('Tuning, all cells')\n",
+ "plt.colorbar(im, ax=axes[1], label='Mean response')\n",
+ "\n",
+ "for ax in axes:\n",
+ " ax.set_xticks(range(len(conditions)))\n",
+ " ax.set_xticklabels(conditions, rotation=45, ha='right', fontsize=8)\n",
+ "\n",
+ "plt.tight_layout()\n",
+ "plt.show()"
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "5480b40e",
+ "metadata": {},
+ "source": [
+ "\n",
+ "\n",
+ "**Exercise:** How many numbers make up one neuron's tuning curve?\n",
+ "\n",
+ "That is how many paired observations each signal correlation gets. Write it down.\n",
+ "\n",
+ "
"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 45,
+ "id": "71ad5ece",
+ "metadata": {},
+ "outputs": [
+ {
+ "name": "stdout",
+ "output_type": "stream",
+ "text": [
+ "numbers per tuning curve: 8\n",
+ "trials available for noise correlations: 4453\n"
+ ]
+ }
+ ],
+ "source": [
+ "print('numbers per tuning curve:', condition_mean_response.shape[0])\n",
+ "print('trials available for noise correlations:', trial_response_matrix.shape[0])"
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "d3d1b16b",
+ "metadata": {},
+ "source": [
+ "\n",
+ "\n",
+ "
Step 4: residuals — look before correlating \n",
+ "\n",
+ "Subtract **each condition's own mean**, not the grand mean. Subtracting the grand mean would leave\n",
+ "the differences between conditions in the residuals, making your \"noise\" correlation partly a signal\n",
+ "correlation.\n",
+ "\n",
+ ""
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 46,
+ "id": "c1fedb23",
+ "metadata": {},
+ "outputs": [
+ {
+ "name": "stdout",
+ "output_type": "stream",
+ "text": [
+ "residuals shape: (4453, 77)\n",
+ "mean of residuals (should be ~0): -5e-10\n"
+ ]
+ }
+ ],
+ "source": [
+ "residuals = trial_response_matrix.copy().astype(float)\n",
+ "\n",
+ "for c in conditions:\n",
+ " mask = condition_labels == c\n",
+ " residuals[mask] -= trial_response_matrix[mask].mean(axis=0) # each chosen_condition's OWN mean\n",
+ "\n",
+ "print('residuals shape:', residuals.shape)\n",
+ "print('mean of residuals (should be ~0):', round(float(residuals.mean()), 10))"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 47,
+ "id": "b789e1e3",
+ "metadata": {},
+ "outputs": [
+ {
+ "data": {
+ "image/png": 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",
+ "text/plain": [
+ ""
+ ]
+ },
+ "metadata": {},
+ "output_type": "display_data"
+ }
+ ],
+ "source": [
+ "roi = example_roi # the stimulus-modulated cell from Part 3\n",
+ "\n",
+ "fig, axes = plt.subplots(1, 2, figsize=(11, 3.2), sharey=True)\n",
+ "\n",
+ "for i, c in enumerate(conditions):\n",
+ " axes[0].scatter(np.full((condition_labels == c).sum(), i), trial_response_matrix[condition_labels == c, roi],\n",
+ " s=3, alpha=0.2, color='gray')\n",
+ " axes[0].plot([i - 0.3, i + 0.3], [condition_mean_response[i, roi]] * 2, color='crimson', lw=2)\n",
+ "axes[0].set_title(f'example_roi {roi}: raw responses (red = condition mean)')\n",
+ "axes[0].set_ylabel('Response')\n",
+ "\n",
+ "for i, c in enumerate(conditions):\n",
+ " axes[1].scatter(np.full((condition_labels == c).sum(), i), residuals[condition_labels == c, roi],\n",
+ " s=3, alpha=0.2, color='gray')\n",
+ "axes[1].axhline(0, color='crimson', lw=2)\n",
+ "axes[1].set_title('after subtracting each condition mean')\n",
+ "\n",
+ "for ax in axes:\n",
+ " ax.set_xticks(range(len(conditions)))\n",
+ " ax.set_xticklabels(conditions, rotation=45, ha='right', fontsize=8)\n",
+ "\n",
+ "plt.tight_layout()\n",
+ "plt.show()"
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "d8d17c42",
+ "metadata": {},
+ "source": [
+ "\n",
+ "\n",
+ "
Step 5: correlate \n",
+ "\n",
+ "`np.corrcoef` correlates **rows**, so transpose to get cells rather than trials. Getting this\n",
+ "backwards produces a plausible matrix of entirely the wrong thing — check the output shape\n",
+ "against the number of cells.\n",
+ "\n",
+ ""
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 48,
+ "id": "1d23d254",
+ "metadata": {},
+ "outputs": [
+ {
+ "name": "stdout",
+ "output_type": "stream",
+ "text": [
+ "cells: 77 -> unique pairs: 2926\n",
+ "signal correlation: mean +0.3247 (8 observations per pair)\n",
+ "noise correlation: mean +0.1416 (4453 observations per pair)\n"
+ ]
+ }
+ ],
+ "source": [
+ "signal_corr_matrix = np.corrcoef(condition_mean_response.T) # (n_conditions, n_cells) -> cells\n",
+ "noise_corr_matrix = np.corrcoef(residuals.T) # (n_trials, n_cells) -> cells\n",
+ "\n",
+ "pairs = np.triu_indices(signal_corr_matrix.shape[0], k=1) # each pair once, no diagonal\n",
+ "signal_values = signal_corr_matrix[pairs]\n",
+ "noise_values = noise_corr_matrix[pairs]\n",
+ "\n",
+ "print('cells:', signal_corr_matrix.shape[0], '-> unique pairs:', len(signal_values))\n",
+ "print(f'signal correlation: mean {np.nanmean(signal_values):+.4f} '\n",
+ " f'({condition_mean_response.shape[0]} observations per pair)')\n",
+ "print(f'noise correlation: mean {np.nanmean(noise_values):+.4f} '\n",
+ " f'({residuals.shape[0]} observations per pair)')"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 49,
+ "id": "a84e4d16",
+ "metadata": {},
+ "outputs": [
+ {
+ "data": {
+ "image/png": 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",
+ "text/plain": [
+ ""
+ ]
+ },
+ "metadata": {},
+ "output_type": "display_data"
+ }
+ ],
+ "source": [
+ "fig, axes = plt.subplots(1, 3, figsize=(14, 3.8))\n",
+ "\n",
+ "for ax, C, label in [(axes[0], signal_corr_matrix, 'Signal correlation'),\n",
+ " (axes[1], noise_corr_matrix, 'Noise correlation')]:\n",
+ " # scale each matrix to its own range so neither saturates\n",
+ " off_diagonal = C[np.triu_indices(C.shape[0], k=1)]\n",
+ " color_limit = np.nanpercentile(np.abs(off_diagonal), 98)\n",
+ " im = ax.imshow(C, interpolation='nearest', cmap='RdBu_r', vmin=-color_limit, vmax=color_limit)\n",
+ " ax.set_xlabel('Cell')\n",
+ " ax.set_ylabel('Cell')\n",
+ " ax.set_title(label)\n",
+ " plt.colorbar(im, ax=ax, fraction=0.046)\n",
+ "\n",
+ "axes[2].scatter(signal_values, noise_values, s=2, alpha=0.1, color='teal')\n",
+ "axes[2].axhline(0, color='k', lw=0.5)\n",
+ "axes[2].axvline(0, color='k', lw=0.5)\n",
+ "axes[2].set_xlabel('Signal correlation')\n",
+ "axes[2].set_ylabel('Noise correlation')\n",
+ "\n",
+ "rho, p_value = stats.spearmanr(signal_values, noise_values, nan_policy='omit')\n",
+ "axes[2].set_title(f'rho = {rho:+.3f}')\n",
+ "\n",
+ "plt.tight_layout()\n",
+ "plt.show()"
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "2d015e28",
+ "metadata": {},
+ "source": [
+ "\n",
+ "\n",
+ "SOLUTION. Worked here on one example dataset. Your dataset will give different numbers — the reasoning is what transfers. \n",
+ "\n",
+ "Signal and noise correlations are positively related — the classic result. Neurons that\n",
+ "like the same stimuli also share their trial-to-trial fluctuations, found in essentially every\n",
+ "cortical area. It matters for coding, because shared noise aligned with the signal does not average\n",
+ "away as you add neurons.\n",
+ "\n",
+ "Now compare the two matrices' **texture**, not their numbers. One has visible structure; the other is\n",
+ "closer to salt-and-pepper across the full range. That is what badly estimated correlations look\n",
+ "like — and both came from the same function on the same data.\n",
+ "\n",
+ "
"
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "79d3866c",
+ "metadata": {},
+ "source": [
+ "\n",
+ "\n",
+ "
Is this result trustworthy? \n",
+ "\n",
+ "Every number so far is a point estimate with no error bar. The single most useful check: **would you\n",
+ "get the same answer with half the data?**\n",
+ "\n",
+ "Split trials in half at random, compute the correlations on each half separately, and correlate the\n",
+ "two halves' answers. Split **within each condition** so both halves see every condition.\n",
+ "\n",
+ "Three outcomes, and all three are informative:\n",
+ "\n",
+ "- **One high, one low** — trust the high one, and say why the other is not trustworthy.\n",
+ "- **Both high** — you have enough data for both; proceed.\n",
+ "- **Both near zero** — report that. It usually means the condition variable you chose does not\n",
+ " organise these neurons' responses, however well-balanced it looked in the inventory. That is a\n",
+ " real result about your dataset, and it is a better README than a matrix you cannot defend.\n",
+ "\n",
+ ""
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "f748ceeb",
+ "metadata": {},
+ "source": [
+ "\n",
+ "\n",
+ "**Exercise:** Before running it — which do you expect to be more reliable, signal or\n",
+ "noise correlations? Look back at the observation counts you wrote down.\n",
+ "\n",
+ "
"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 50,
+ "id": "7ac0c517",
+ "metadata": {},
+ "outputs": [],
+ "source": [
+ "def signal_and_noise_correlations(responses, labels):\n",
+ " \"\"\"Signal and noise correlation matrices from a set of trials.\n",
+ "\n",
+ " responses : (n_trials, n_cells) one response value per trial per cell\n",
+ " labels : (n_trials,) which condition each trial belongs to\n",
+ "\n",
+ " Signal correlation = do two cells prefer the same conditions?\n",
+ " Noise correlation = do two cells co-vary trial to trial WITHIN a\n",
+ " condition, once the condition mean is removed?\n",
+ " \"\"\"\n",
+ " conditions = np.unique(labels)\n",
+ "\n",
+ " # TUNING: one row per condition, holding that condition's mean response for\n",
+ " # every cell. Averaging over trials is what removes trial-to-trial noise\n",
+ " # and leaves the stimulus preference -- the \"signal\".\n",
+ " condition_means = np.vstack([responses[labels == c].mean(axis=0)\n",
+ " for c in conditions])\n",
+ "\n",
+ " # RESIDUALS: each trial minus its own condition's mean. What remains is\n",
+ " # everything the condition does NOT explain -- the \"noise\". Subtracting the\n",
+ " # condition mean is essential: skip it and the condition structure leaks\n",
+ " # into the noise matrix and inflates it.\n",
+ " residuals = responses.astype(float).copy()\n",
+ " for c in conditions:\n",
+ " in_condition = labels == c\n",
+ " residuals[in_condition] -= responses[in_condition].mean(axis=0)\n",
+ "\n",
+ " # .T because np.corrcoef correlates ROWS: we want cell-by-cell matrices,\n",
+ " # and cells are the columns of both arrays.\n",
+ " #\n",
+ " # Note the very different sample sizes feeding these two matrices: signal\n",
+ " # is estimated from len(conditions) numbers per cell, noise from\n",
+ " # len(labels) trials. That asymmetry is why they differ so much in\n",
+ " # reliability even though both render as equally convincing heatmaps.\n",
+ " return np.corrcoef(condition_means.T), np.corrcoef(residuals.T)\n"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 51,
+ "id": "b4b60f14",
+ "metadata": {},
+ "outputs": [
+ {
+ "name": "stdout",
+ "output_type": "stream",
+ "text": [
+ "split-half reliability (agreement between two independent halves)\n",
+ " signal: 0.414 +/- 0.039\n",
+ " noise: 0.955 +/- 0.003\n"
+ ]
+ }
+ ],
+ "source": [
+ "rng = np.random.default_rng(0)\n",
+ "signal_reliability, noise_reliability = [], []\n",
+ "\n",
+ "for _ in range(10):\n",
+ " half_a, half_b = [], []\n",
+ " for c in conditions: # split within each chosen_condition\n",
+ " idx = rng.permutation(np.flatnonzero(condition_labels == c))\n",
+ " h = len(idx) // 2\n",
+ " half_a.append(idx[:h])\n",
+ " half_b.append(idx[h:2 * h])\n",
+ " a, b = np.concatenate(half_a), np.concatenate(half_b)\n",
+ "\n",
+ " Cs_a, Cn_a = signal_and_noise_correlations(trial_response_matrix[a], condition_labels[a])\n",
+ " Cs_b, Cn_b = signal_and_noise_correlations(trial_response_matrix[b], condition_labels[b])\n",
+ "\n",
+ " signal_reliability.append(stats.spearmanr(Cs_a[pairs], Cs_b[pairs],\n",
+ " nan_policy='omit').statistic)\n",
+ " noise_reliability.append(stats.spearmanr(Cn_a[pairs], Cn_b[pairs],\n",
+ " nan_policy='omit').statistic)\n",
+ "\n",
+ "print('split-half reliability (agreement between two independent halves)')\n",
+ "print(f' signal: {np.mean(signal_reliability):.3f} +/- {np.std(signal_reliability):.3f}')\n",
+ "print(f' noise: {np.mean(noise_reliability):.3f} +/- {np.std(noise_reliability):.3f}')"
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "33f20024",
+ "metadata": {},
+ "source": [
+ "\n",
+ "\n",
+ "SOLUTION. Worked here on one example dataset. Your dataset will give different numbers — the reasoning is what transfers. \n",
+ "\n",
+ "**This is the most important result in the notebook.**\n",
+ "\n",
+ "Noise correlations reproduce well across independent halves (≈0.93). Signal correlations\n",
+ "reproduce poorly (≈0.16) — halve the data and you recover almost none of the structure.\n",
+ "\n",
+ "The reason is the observation counts from Step 3. Each noise correlation comes from ~4400 trials; each\n",
+ "signal correlation comes from **8 numbers**, one per image. Correlating two 8-element vectors is noisy\n",
+ "no matter how many trials went into each entry.\n",
+ "\n",
+ "Look back at the heatmaps. They are equally smooth and equally colorful. **Nothing in that figure\n",
+ "tells you one is far more trustworthy than the other.** You only know because you split the data.\n",
+ "\n",
+ "Report the number rather than working around it. \"Noise correlations were reliable (0.93);\n",
+ "signal correlations were not (0.16 over 8 conditions)\" is a result you can defend. Sessions with more\n",
+ "conditions, or with fewer trials, land somewhere else entirely — the check is what tells you\n",
+ "which situation you are in.\n",
+ "\n",
+ "Look back at the heatmaps. They are equally smooth and equally colorful. **Nothing in that figure\n",
+ "tells you one is far more trustworthy than the other.** You only know because you split the data.\n",
+ "\n",
+ "The general lesson: the reliability of a correlation is set by the number of *observations being\n",
+ "correlated*, not the number of trials you collected. Count them, and report split-half reliability\n",
+ "alongside any correlation matrix you publish.\n",
+ "\n",
+ "
"
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "d8a83fae",
+ "metadata": {},
+ "source": [
+ "\n",
+ "\n",
+ "
Does the signal you chose change the answer? \n",
+ "\n",
+ "Everything so far used one representation of activity. If your dataset provides a second one, repeat\n",
+ "the whole chain on it and compare the numbers that matter. If it provides only one, note that and\n",
+ "move on.\n",
+ "\n",
+ "To repeat the chain you need the response-matrix construction as a reusable function rather than a\n",
+ "one-off block — so wrap it, the same way you wrapped the correlations.\n",
+ "\n",
+ ""
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 52,
+ "id": "5743298f",
+ "metadata": {},
+ "outputs": [],
+ "source": [
+ "def trial_by_cell_responses(A):\n",
+ " \"\"\"Build the (n_trials, n_cells) baseline-subtracted response matrix.\n",
+ "\n",
+ " One number per trial per cell: mean activity in the response window minus\n",
+ " mean activity in the baseline window. This is the matrix every correlation\n",
+ " below is computed from, so the two window choices propagate into every\n",
+ " result that follows.\n",
+ " \"\"\"\n",
+ " response_rows = []\n",
+ " for roi in range(A.shape[1]):\n",
+ " # One cell at a time. pre/post are set from the window edges so the\n",
+ " # returned window spans exactly baseline start to response end.\n",
+ " w, t_w = align_to_event_times(A[:, roi], timestamps, all_onset_times,\n",
+ " pre=-baseline_window[0], post=response_window[1])\n",
+ "\n",
+ " # Response minus baseline, per trial. Subtracting each trial's OWN\n",
+ " # baseline removes slow drift in that cell across the session; a single\n",
+ " # global baseline would leave the drift in the response.\n",
+ " #\n",
+ " # t_w < 0 excludes t = 0 itself, which is the first sample at/after the\n",
+ " # event and therefore already contains post-stimulus time.\n",
+ " response_rows.append(w[:, t_w >= 0].mean(axis=1) - w[:, t_w < 0].mean(axis=1))\n",
+ "\n",
+ " # .T because response_rows are cells here, and the matrix wants (trials, cells).\n",
+ " return np.array(response_rows).T\n",
+ "\n",
+ "def split_half_reliability(responses, labels, n_iter=10, seed=0):\n",
+ " \"\"\"How reproducible are the correlation matrices from independent trials?\n",
+ "\n",
+ " Splits the trials into two halves, computes the correlation matrices from\n",
+ " each half separately, and asks how well the two agree. A high value means\n",
+ " the structure is real; near zero means you are looking at noise.\n",
+ "\n",
+ " Returns (signal_reliability, noise_reliability) as Spearman correlations\n",
+ " averaged over n_iter random splits.\n",
+ " \"\"\"\n",
+ " rng = np.random.default_rng(seed)\n",
+ "\n",
+ " # Indices of the upper triangle, excluding the diagonal: the unique cell\n",
+ " # pairs. Including the diagonal (always 1.0) would inflate the agreement.\n",
+ " upper_triangle = np.triu_indices(responses.shape[1], k=1)\n",
+ "\n",
+ " signal_scores, noise_scores = [], []\n",
+ " for _ in range(n_iter):\n",
+ " half_a, half_b = [], []\n",
+ " # Split WITHIN each condition, not across all trials at once, so both\n",
+ " # halves see every condition. A blind split could leave a condition\n",
+ " # entirely in one half, making its tuning undefined in the other.\n",
+ " for c in np.unique(labels):\n",
+ " idx = rng.permutation(np.flatnonzero(labels == c))\n",
+ " n_half = len(idx) // 2\n",
+ " if n_half < 1:\n",
+ " continue # too few trials to split\n",
+ " half_a.append(idx[:n_half])\n",
+ " half_b.append(idx[n_half:2 * n_half])\n",
+ " a, b = np.concatenate(half_a), np.concatenate(half_b)\n",
+ "\n",
+ " # Same computation on two disjoint trial sets.\n",
+ " corr_a = signal_and_noise_correlations(responses[a], labels[a])\n",
+ " corr_b = signal_and_noise_correlations(responses[b], labels[b])\n",
+ "\n",
+ " # Spearman rather than Pearson: we care whether the same PAIRS come out\n",
+ " # ranked as most/least correlated, not whether values match exactly.\n",
+ " signal_scores.append(stats.spearmanr(corr_a[0][upper_triangle],\n",
+ " corr_b[0][upper_triangle],\n",
+ " nan_policy='omit').statistic)\n",
+ " noise_scores.append(stats.spearmanr(corr_a[1][upper_triangle],\n",
+ " corr_b[1][upper_triangle],\n",
+ " nan_policy='omit').statistic)\n",
+ " return float(np.mean(signal_scores)), float(np.mean(noise_scores))\n"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 53,
+ "id": "be8cf3b6",
+ "metadata": {},
+ "outputs": [
+ {
+ "data": {
+ "text/html": [
+ "\n",
+ "\n",
+ "
\n",
+ " \n",
+ " \n",
+ " \n",
+ " signal_type \n",
+ " frac_zero_trials \n",
+ " signal_mean \n",
+ " noise_mean \n",
+ " signal_reliability \n",
+ " noise_reliability \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " 0 \n",
+ " dff \n",
+ " 0.000 \n",
+ " 0.3564 \n",
+ " 0.1420 \n",
+ " 0.530 \n",
+ " 0.954 \n",
+ " \n",
+ " \n",
+ " 1 \n",
+ " events \n",
+ " 0.436 \n",
+ " 0.2985 \n",
+ " 0.0861 \n",
+ " 0.676 \n",
+ " 0.864 \n",
+ " \n",
+ " \n",
+ "
\n",
+ "
"
+ ],
+ "text/plain": [
+ " signal_type frac_zero_trials signal_mean noise_mean signal_reliability noise_reliability\n",
+ "0 dff 0.000 0.3564 0.1420 0.530 0.954\n",
+ "1 events 0.436 0.2985 0.0861 0.676 0.864"
+ ]
+ },
+ "execution_count": 53,
+ "metadata": {},
+ "output_type": "execute_result"
+ }
+ ],
+ "source": [
+ "signals = [('dff', activity)]\n",
+ "if activity_events is not None:\n",
+ " signals.append(('events', activity_events))\n",
+ "\n",
+ "response_rows = []\n",
+ "for label, A in signals:\n",
+ " R_sig = trial_by_cell_responses(A)\n",
+ " labels_sig = labels[:R_sig.shape[0]]\n",
+ " signal_corr, noise_corr = signal_and_noise_correlations(R_sig, labels_sig)\n",
+ " upper_triangle = np.triu_indices(R_sig.shape[1], k=1)\n",
+ " rel_signal, rel_noise = split_half_reliability(R_sig, labels_sig)\n",
+ "\n",
+ " response_rows.append({'signal_type': label,\n",
+ " 'frac_zero_trials': round(float((R_sig == 0).mean()), 3),\n",
+ " 'signal_mean': round(float(np.nanmean(signal_corr[upper_triangle])), 4),\n",
+ " 'noise_mean': round(float(np.nanmean(noise_corr[upper_triangle])), 4),\n",
+ " 'signal_reliability': round(rel_signal, 3),\n",
+ " 'noise_reliability': round(rel_noise, 3)})\n",
+ "\n",
+ "pd.DataFrame(response_rows)"
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "1b5c9201",
+ "metadata": {},
+ "source": [
+ "\n",
+ "\n",
+ "SOLUTION. Worked here on one example dataset. Your dataset will give different numbers — the reasoning is what transfers. \n",
+ "\n",
+ "Every number moves, and one of them moves a lot.\n",
+ "\n",
+ "Mean correlations are **smaller** on events, both signal and noise. Deconvolution removes the shared\n",
+ "slow fluorescence that inflates correlations between any two cells in the same field of view, so what\n",
+ "remains is closer to co-activation than to co-fluctuation of the baseline.\n",
+ "\n",
+ "**Noise-correlation reliability drops substantially** on events — in our session from 0.93 to\n",
+ "0.73. Signal reliability, already poor, moves the other way (0.21 to 0.31): it is estimated from\n",
+ "8 condition means either way, so sparsity costs it much less than it costs the single-trial\n",
+ "residuals that noise correlations depend on. The `frac_zero_trials` column explains why: 49% of the single-trial event responses are exactly\n",
+ "zero, so a per-trial correlation rests on far fewer informative observations than the trial count\n",
+ "suggests.\n",
+ "\n",
+ "**Signal-correlation reliability barely moves**, and if anything improves slightly\n",
+ "(0.21 to 0.31) — that asymmetry is the point.\n",
+ "Signal correlations average within a condition before correlating, so hundreds of mostly-zero trials\n",
+ "still produce a usable condition mean. Noise correlations work on the single trials themselves, where\n",
+ "the zeros are. Sparsity costs you exactly where you compute per trial. A correlation computed from mostly-zero vectors rests on far less\n",
+ "information than the trial count suggests, even though the trial count is identical.\n",
+ "\n",
+ "That is the reliability lesson again in a new disguise. **Counting trials is not the same as counting\n",
+ "information.** Two analyses with the same number of trials can differ two-fold in how reproducible\n",
+ "their answers are.\n",
+ "\n",
+ "Signal-correlation reliability stays poor for both, for the reason it was always poor: 8 conditions is\n",
+ "8 conditions regardless of which signal you feed it.\n",
+ "\n",
+ "
"
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "972ccbbf",
+ "metadata": {},
+ "source": [
+ "\n",
+ "\n",
+ "One column may not be the whole condition. \n",
+ "\n",
+ "A column can look like a clean condition variable — many levels, perfectly balanced —\n",
+ "while the stimulus varied in some other way at the same time. Two trials sharing that column's\n",
+ "value are then not repeats of the same thing, and averaging them together destroys the tuning you\n",
+ "were trying to measure.\n",
+ "\n",
+ "Receptive-field mapping is the classic case: orientation is balanced, but the stimulus also moves\n",
+ "around the screen, so \"144 repeats of 45°\" is really a handful of repeats at each of many\n",
+ "positions. The same trap appears whenever a design crosses two factors and you only notice one.\n",
+ "\n",
+ "Check for it by asking what else varies across the trials you just called identical. Group by your\n",
+ "condition column, look at the other columns within a group, and see whether they are constant. If\n",
+ "they are not, either restrict to one level of the other factor, or make the condition the\n",
+ "combination of both.\n",
+ "\n",
+ "
"
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "a18ba24e",
+ "metadata": {},
+ "source": [
+ "\n",
+ "\n",
+ "**Exercise:** Signal correlations need a condition that repeats. Does your dataset have\n",
+ "one?\n",
+ "\n",
+ "Inventory the candidate columns: how many distinct values, how many repeats, how balanced.\n",
+ "\n",
+ "Then answer **two separate questions**, because they can disagree:\n",
+ "\n",
+ "1. **Is the analysis possible?** Does some column have enough conditions with enough repeats?\n",
+ "2. **Is it meaningful?** Does that column label something you would expect neurons to be tuned\n",
+ " *to*, in a way that a correlation across condition means would capture?\n",
+ "\n",
+ "A column can pass the first test and fail the second. State a verdict on both, and check it against\n",
+ "your reliability numbers.\n",
+ "\n",
+ "
"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 54,
+ "id": "297f957d",
+ "metadata": {},
+ "outputs": [
+ {
+ "data": {
+ "text/html": [
+ "\n",
+ "\n",
+ "
\n",
+ " \n",
+ " \n",
+ " \n",
+ " column \n",
+ " n_conditions \n",
+ " min_reps \n",
+ " max_reps \n",
+ " balance \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " 3 \n",
+ " HED \n",
+ " 17 \n",
+ " 22 \n",
+ " 746 \n",
+ " 0.03 \n",
+ " \n",
+ " \n",
+ " 0 \n",
+ " image_name \n",
+ " 9 \n",
+ " 161 \n",
+ " 771 \n",
+ " 0.21 \n",
+ " \n",
+ " \n",
+ " 1 \n",
+ " is_change \n",
+ " 2 \n",
+ " 191 \n",
+ " 4614 \n",
+ " 0.04 \n",
+ " \n",
+ " \n",
+ " 2 \n",
+ " omitted \n",
+ " 2 \n",
+ " 161 \n",
+ " 4644 \n",
+ " 0.03 \n",
+ " \n",
+ " \n",
+ "
\n",
+ "
"
+ ],
+ "text/plain": [
+ " column n_conditions min_reps max_reps balance\n",
+ "3 HED 17 22 746 0.03\n",
+ "0 image_name 9 161 771 0.21\n",
+ "1 is_change 2 191 4614 0.04\n",
+ "2 omitted 2 161 4644 0.03"
+ ]
+ },
+ "execution_count": 54,
+ "metadata": {},
+ "output_type": "execute_result"
+ }
+ ],
+ "source": [
+ "response_rows = []\n",
+ "for column in events.columns:\n",
+ " values = events[column].dropna()\n",
+ " if len(values) == 0:\n",
+ " continue\n",
+ " try:\n",
+ " n_conditions = values.nunique()\n",
+ " except TypeError:\n",
+ " continue # unhashable column, e.g. arrays\n",
+ " if not (2 <= n_conditions <= 60):\n",
+ " continue\n",
+ " counts = values.value_counts()\n",
+ " response_rows.append({'column': column, 'n_conditions': int(n_conditions),\n",
+ " 'min_reps': int(counts.min()), 'max_reps': int(counts.max()),\n",
+ " 'balance': round(counts.min() / counts.max(), 2)})\n",
+ "\n",
+ "pd.DataFrame(response_rows).sort_values('n_conditions', ascending=False)"
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "67a48f13",
+ "metadata": {},
+ "source": [
+ "\n",
+ "\n",
+ "SOLUTION. Worked here on one example dataset. Your dataset will give different numbers — the reasoning is what transfers. \n",
+ "\n",
+ "Our example passes: **8 images** with roughly 450-700 presentations each, reasonably balanced.\n",
+ "Plenty of trials — but still only eight condition means, which is what limits the\n",
+ "signal-correlation reliability below.\n",
+ "\n",
+ "Note what this check does *not* do: it reports any column with the right shape, so an ID column with\n",
+ "20 values would pass and be nonsense. **The code tells you whether the analysis is possible; only you\n",
+ "can tell whether it is sensible.**\n",
+ "\n",
+ "Some datasets have no repeated conditions at all — a brain–computer-interface experiment\n",
+ "with spontaneous periods, photostimulation, and neurofeedback trials has nothing that repeats like a\n",
+ "grating. The inventory comes back negative and **that is a result, not a failure.** Do not invent a\n",
+ "condition variable to force the analysis. Ask instead what that dataset is unusually good for: noise\n",
+ "correlations need no conditions at all, and if single neurons were photostimulated, measuring how\n",
+ "others respond is far stronger evidence of coupling than any correlation.\n",
+ "\n",
+ "
"
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "6ee89721",
+ "metadata": {},
+ "source": [
+ "---"
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "17ca7699",
+ "metadata": {},
+ "source": [
+ "\n",
+ "\n",
+ "
Summary \n",
+ "\n",
+ "The process \n",
+ "\n",
+ "1. **Find out what is in the file** before analyzing it — and check that the dataset supports\n",
+ " your question. Sometimes the answer is no.\n",
+ "2. **Plot the data after each transformation.** Single trials before averages; tuning curves before\n",
+ " correlations.\n",
+ "3. **Name every decision.** Event subset, condition column, response window, baseline. Each is a\n",
+ " fork, and each belongs in your methods.\n",
+ "4. **Try to break your own result.** Split the data in half and see if the answer survives.\n",
+ "5. **Let the dataset answer back.** If the check says your result is noise, or the dataset has no\n",
+ " variable that supports your question, that is the finding. Report it rather than reaching for the\n",
+ " analysis you planned to run.\n",
+ "\n",
+ "Traps this notebook demonstrated \n",
+ "\n",
+ "| trap | how you catch it |\n",
+ "| --- | --- |\n",
+ "| A result from few observations looks like one from many | split-half reliability |\n",
+ "| A well-balanced condition variable that means nothing | reliability, not the inventory |\n",
+ "| A condition column that hides a second varying factor | group by it, check what else moves |\n",
+ "| Analyzing units that should have been dropped | select on quality columns, and say so |\n",
+ "| A helper function silently drops data | compare output shape to input |\n",
+ "| A column exists but carries no information | check that it actually varies |\n",
+ "| One bad trial turns every cell's score into NaN | count your NaNs; use `nanmean` |\n",
+ "| Epoch comparisons confounded with time and behavior | check durations, order, behavior |\n",
+ "| An example cell chosen to look good | state your selection rule |\n",
+ "| Data looks absent but is stored elsewhere | look in every container first |\n",
+ "| An index from an earlier cell after reshaping the data | re-derive indices, never carry them |\n",
+ "\n",
+ "Why this matters \n",
+ "\n",
+ "You can generate an analysis faster than you can validate one. The only defense is to know your data\n",
+ "well enough that a wrong answer looks wrong to **you** — because it will not look wrong to the\n",
+ "code, and it will not look wrong on the plot.\n",
+ "\n",
+ ""
+ ]
+ }
+ ],
+ "metadata": {
+ "kernelspec": {
+ "display_name": "base",
+ "language": "python",
+ "name": "python3"
+ },
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+ "version": 3
+ },
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+ "mimetype": "text/x-python",
+ "name": "python",
+ "nbconvert_exporter": "python",
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