From c82d04f31230a4f09f4bd342f8fa2fce913fc192 Mon Sep 17 00:00:00 2001
From: malteos
Date: Wed, 27 May 2026 23:27:10 +0200
Subject: [PATCH 1/2] feat: Add notebook for per-segment classifier score drift
MIME-Version: 1.0
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Adds `notebooks/compare_classifier_scores_segment_drift.ipynb`, a sibling
to the existing baseline-vs-focus comparison notebook. Loads the
per-segment `classify-warc` output CSVs for `CC-SUPPLEMENTAL-2026-22`,
parses the `YYYYMMDDHHMMSS` token from each filename, and plots how the
classifier score evolves over the lifetime of the focus crawl:
- mean ± SEM (sized so real mean shifts are distinguishable from
sampling noise; raw stdev is uninformative for the bimodal score
distribution),
- median with IQR (p25-p75) and outer (p10-p90) percentile bands,
- high-confidence rate (P(score >= 0.5) and P(score >= 0.9)),
- mean and median on shared axes as a consolidated view.
Auto-discovers segment files and drops under-sized segments
(n < 1000) from the plots while keeping them in the per-segment table
for auditability.
---
...pare_classifier_scores_segment_drift.ipynb | 941 ++++++++++++++++++
1 file changed, 941 insertions(+)
create mode 100644 notebooks/compare_classifier_scores_segment_drift.ipynb
diff --git a/notebooks/compare_classifier_scores_segment_drift.ipynb b/notebooks/compare_classifier_scores_segment_drift.ipynb
new file mode 100644
index 0000000..0b377fd
--- /dev/null
+++ b/notebooks/compare_classifier_scores_segment_drift.ipynb
@@ -0,0 +1,941 @@
+{
+ "cells": [
+ {
+ "cell_type": "markdown",
+ "id": "cell-00-title",
+ "metadata": {},
+ "source": [
+ "# Classifier Score Drift Across Focus-Crawl Segments\n",
+ "\n",
+ "Sibling to `compare_classifier_scores.ipynb`. That notebook answers \"is the focus crawl scoring higher than the baseline overall?\". This one zooms into the **focus crawl only** and asks:\n",
+ "\n",
+ "> **Do classifier scores drift over the lifetime of the focus crawl?**\n",
+ "\n",
+ "Each segment of `CC-SUPPLEMENTAL-2026-22` was fetched at a different wall-clock time, encoded in the WARC path as a 14-digit `YYYYMMDDHHMMSS` token (e.g. `20260524073839`). `ccoa classify-warc` was run per segment and produced one CSV per segment in `data/gneissweb-science-top-10k/`, named `CC-SUPPLEMENTAL-2026-22_segment__scores.csv` (with a `.summary.csv` sidecar we ignore).\n",
+ "\n",
+ "We load each per-segment CSV, summarise `prediction_score`, and plot the result against the segment datetime, oldest on the left. Under-sized segments (`n < MIN_RECORDS`) are dropped from the plots — they give noisy point estimates that masquerade as drift — but they remain in the per-segment table so the exclusion is auditable.\n",
+ "\n",
+ "Plots produced:\n",
+ "\n",
+ "1. **Mean ± SEM** — segment mean with standard-error bars (`std / √n`), so \"is this mean shift real?\" is visible at a glance. We deliberately do *not* plot the raw within-segment stdev: classifier scores are bimodal so the stdev is saturated near its max regardless of stability, and would just fill the axis.\n",
+ "2. **Median + percentile bands** — median with IQR (p25–p75) and outer (p10–p90) shaded bands. Shows where the body and tails of each segment actually sit; the heavy shading is itself informative because it makes the bimodality visible.\n",
+ "3. **High-confidence rate** — fraction of records with `score ≥ 0.5` and `score ≥ 0.9` per segment. Collapses the bimodal distribution into the action-relevant numbers (\"what fraction will survive a downstream filter?\").\n",
+ "4. **Mean + median side by side** — both as plain lines on the same axes. A quick consolidated view; divergence between the two lines flags tail-weight changes that aren't visible from either summary alone.\n",
+ "\n",
+ "## Setup\n",
+ "\n",
+ "```bash\n",
+ "uv sync --extra notebooks\n",
+ "```"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 1,
+ "id": "cell-01-imports",
+ "metadata": {
+ "execution": {
+ "iopub.execute_input": "2026-05-27T21:25:58.451925Z",
+ "iopub.status.busy": "2026-05-27T21:25:58.451611Z",
+ "iopub.status.idle": "2026-05-27T21:25:58.890213Z",
+ "shell.execute_reply": "2026-05-27T21:25:58.889744Z"
+ }
+ },
+ "outputs": [
+ {
+ "name": "stdout",
+ "output_type": "stream",
+ "text": [
+ "SCORES_DIR: ../data/gneissweb-science-top-10k (exists=True)\n"
+ ]
+ }
+ ],
+ "source": [
+ "from __future__ import annotations\n",
+ "\n",
+ "import re\n",
+ "from datetime import datetime\n",
+ "from pathlib import Path\n",
+ "\n",
+ "import matplotlib.dates as mdates\n",
+ "import matplotlib.pyplot as plt\n",
+ "import numpy as np\n",
+ "import pandas as pd\n",
+ "\n",
+ "# Resolve a data/ path that works whether Jupyter was launched from the repo\n",
+ "# root or from inside notebooks/ (same pattern as compare_classifier_scores.ipynb).\n",
+ "DATA_DIR = Path(\"data\") if Path(\"data\").exists() else Path(\"..\") / \"data\"\n",
+ "SCORES_DIR = DATA_DIR / \"gneissweb-science-top-10k\"\n",
+ "\n",
+ "FOCUS_NAME = \"CC-SUPPLEMENTAL-2026-22\"\n",
+ "\n",
+ "print(f\"SCORES_DIR: {SCORES_DIR} (exists={SCORES_DIR.exists()})\")"
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "cell-02-discover-md",
+ "metadata": {},
+ "source": [
+ "## 1. Discover per-segment score files\n",
+ "\n",
+ "Files are named `CC-SUPPLEMENTAL-2026-22_segment__scores.csv`. We:\n",
+ "\n",
+ "- glob the directory,\n",
+ "- skip the `.summary.csv` sidecars,\n",
+ "- extract the 14-digit datetime token with a regex anchored at start/end so we don't accidentally pick up resume parts (`_1m_scores__resume-2.csv`) or other unrelated files,\n",
+ "- parse the token with `strptime(\"%Y%m%d%H%M%S\")`,\n",
+ "- sort chronologically.\n",
+ "\n",
+ "If zero files match, we raise — \"drift across no segments\" isn't a meaningful question."
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 2,
+ "id": "cell-03-discover",
+ "metadata": {
+ "execution": {
+ "iopub.execute_input": "2026-05-27T21:25:58.891217Z",
+ "iopub.status.busy": "2026-05-27T21:25:58.891117Z",
+ "iopub.status.idle": "2026-05-27T21:25:58.894389Z",
+ "shell.execute_reply": "2026-05-27T21:25:58.893942Z"
+ }
+ },
+ "outputs": [
+ {
+ "name": "stdout",
+ "output_type": "stream",
+ "text": [
+ "Discovered 20 segment file(s) for CC-SUPPLEMENTAL-2026-22:\n",
+ " 2026-05-21 07:40:42 CC-SUPPLEMENTAL-2026-22_segment_20260521074042_scores.csv\n",
+ " 2026-05-22 07:20:19 CC-SUPPLEMENTAL-2026-22_segment_20260522072019_scores.csv\n",
+ " 2026-05-22 20:48:39 CC-SUPPLEMENTAL-2026-22_segment_20260522204839_scores.csv\n",
+ " 2026-05-23 07:11:17 CC-SUPPLEMENTAL-2026-22_segment_20260523071117_scores.csv\n",
+ " 2026-05-23 15:38:27 CC-SUPPLEMENTAL-2026-22_segment_20260523153827_scores.csv\n",
+ " 2026-05-23 23:53:50 CC-SUPPLEMENTAL-2026-22_segment_20260523235350_scores.csv\n",
+ " 2026-05-24 07:38:39 CC-SUPPLEMENTAL-2026-22_segment_20260524073839_scores.csv\n",
+ " 2026-05-24 15:05:44 CC-SUPPLEMENTAL-2026-22_segment_20260524150544_scores.csv\n",
+ " 2026-05-24 21:53:35 CC-SUPPLEMENTAL-2026-22_segment_20260524215335_scores.csv\n",
+ " 2026-05-25 04:13:49 CC-SUPPLEMENTAL-2026-22_segment_20260525041349_scores.csv\n",
+ " 2026-05-25 09:56:52 CC-SUPPLEMENTAL-2026-22_segment_20260525095652_scores.csv\n",
+ " 2026-05-25 15:32:27 CC-SUPPLEMENTAL-2026-22_segment_20260525153227_scores.csv\n",
+ " 2026-05-25 21:15:36 CC-SUPPLEMENTAL-2026-22_segment_20260525211536_scores.csv\n",
+ " 2026-05-26 02:47:21 CC-SUPPLEMENTAL-2026-22_segment_20260526024721_scores.csv\n",
+ " 2026-05-26 08:18:25 CC-SUPPLEMENTAL-2026-22_segment_20260526081825_scores.csv\n",
+ " 2026-05-26 13:42:33 CC-SUPPLEMENTAL-2026-22_segment_20260526134233_scores.csv\n",
+ " 2026-05-26 19:04:52 CC-SUPPLEMENTAL-2026-22_segment_20260526190452_scores.csv\n",
+ " 2026-05-27 00:17:43 CC-SUPPLEMENTAL-2026-22_segment_20260527001743_scores.csv\n",
+ " 2026-05-27 05:40:02 CC-SUPPLEMENTAL-2026-22_segment_20260527054002_scores.csv\n",
+ " 2026-05-27 11:00:13 CC-SUPPLEMENTAL-2026-22_segment_20260527110013_scores.csv\n"
+ ]
+ }
+ ],
+ "source": [
+ "SEGMENT_RE = re.compile(rf\"^{re.escape(FOCUS_NAME)}_segment_(\\d{{14}})_scores\\.csv$\")\n",
+ "\n",
+ "segments: list[tuple[datetime, Path]] = []\n",
+ "for path in SCORES_DIR.glob(f\"{FOCUS_NAME}_segment_*_scores.csv\"):\n",
+ " if path.name.endswith(\".summary.csv\"):\n",
+ " continue\n",
+ " match = SEGMENT_RE.match(path.name)\n",
+ " if not match:\n",
+ " continue\n",
+ " dt = datetime.strptime(match.group(1), \"%Y%m%d%H%M%S\")\n",
+ " segments.append((dt, path))\n",
+ "\n",
+ "segments.sort(key=lambda item: item[0])\n",
+ "\n",
+ "if not segments:\n",
+ " raise RuntimeError(\n",
+ " f\"No segment score files found in {SCORES_DIR} matching \"\n",
+ " f\"{FOCUS_NAME}_segment__scores.csv\"\n",
+ " )\n",
+ "\n",
+ "print(f\"Discovered {len(segments)} segment file(s) for {FOCUS_NAME}:\")\n",
+ "for dt, path in segments:\n",
+ " print(f\" {dt:%Y-%m-%d %H:%M:%S} {path.name}\")"
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "cell-04-summary-md",
+ "metadata": {},
+ "source": [
+ "## 2. Per-segment summary statistics\n",
+ "\n",
+ "Load only the `prediction_score` column from each CSV (matches the existing notebook's `load_scores`) and compute, per segment:\n",
+ "\n",
+ "- `n`, `mean`, `std` — record count and central tendency / spread of the raw scores.\n",
+ "- `sem` = `std / √n` — standard error of the segment mean. Tells you how confidently you know the mean of that segment; the right thing to compare across segments for \"is this drift real?\".\n",
+ "- `p10`, `p25`, `median`, `p75`, `p90` — robust location plus inner (IQR) and outer (p10–p90) percentile bands. With a bimodal score distribution these say where the body and the tails of each segment actually sit, which a single number can't.\n",
+ "- `rate_ge_0p5`, `rate_ge_0p9` — fraction of records crossing two confidence thresholds. These collapse the bimodal score distribution into one interpretable number per threshold (\"share of records the classifier is confident / very-confident are science\").\n",
+ "\n",
+ "One row per segment, indexed by segment datetime, sorted oldest-first."
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 3,
+ "id": "cell-05-summary",
+ "metadata": {
+ "execution": {
+ "iopub.execute_input": "2026-05-27T21:25:58.895371Z",
+ "iopub.status.busy": "2026-05-27T21:25:58.895311Z",
+ "iopub.status.idle": "2026-05-27T21:25:59.924284Z",
+ "shell.execute_reply": "2026-05-27T21:25:59.923963Z"
+ }
+ },
+ "outputs": [
+ {
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0.023050
\n",
+ "
0.536980
\n",
+ "
0.974977
\n",
+ "
0.999880
\n",
+ "
0.512470
\n",
+ "
0.325260
\n",
+ "
\n",
+ "
\n",
+ "
2026-05-27 05:40:02
\n",
+ "
100000
\n",
+ "
0.503248
\n",
+ "
0.427293
\n",
+ "
0.001351
\n",
+ "
0.000634
\n",
+ "
0.018747
\n",
+ "
0.540559
\n",
+ "
0.982462
\n",
+ "
0.999902
\n",
+ "
0.511510
\n",
+ "
0.338890
\n",
+ "
\n",
+ "
\n",
+ "
2026-05-27 11:00:13
\n",
+ "
100000
\n",
+ "
0.477082
\n",
+ "
0.432473
\n",
+ "
0.001368
\n",
+ "
0.000359
\n",
+ "
0.014749
\n",
+ "
0.442371
\n",
+ "
0.977144
\n",
+ "
0.999888
\n",
+ "
0.487090
\n",
+ "
0.322470
\n",
+ "
\n",
+ " \n",
+ "
\n",
+ "
"
+ ],
+ "text/plain": [
+ " n mean std sem p10 p25 \\\n",
+ "datetime \n",
+ "2026-05-21 07:40:42 774 0.645442 0.424406 0.015255 0.001525 0.125491 \n",
+ "2026-05-22 07:20:19 100000 0.503106 0.446097 0.001411 0.000012 0.005312 \n",
+ "2026-05-22 20:48:39 100000 0.547554 0.443562 0.001403 0.000018 0.009292 \n",
+ "2026-05-23 07:11:17 100000 0.572431 0.422842 0.001337 0.001469 0.058675 \n",
+ "2026-05-23 15:38:27 100000 0.551677 0.426648 0.001349 0.000584 0.043649 \n",
+ "2026-05-23 23:53:50 100000 0.527371 0.429250 0.001357 0.000451 0.023967 \n",
+ "2026-05-24 07:38:39 100000 0.521990 0.428478 0.001355 0.000253 0.020752 \n",
+ "2026-05-24 15:05:44 100000 0.527064 0.428396 0.001355 0.000505 0.026120 \n",
+ "2026-05-24 21:53:35 100000 0.524074 0.431201 0.001364 0.000261 0.016711 \n",
+ "2026-05-25 04:13:49 100000 0.500088 0.432739 0.001368 0.000231 0.011864 \n",
+ "2026-05-25 09:56:52 100000 0.514328 0.430329 0.001361 0.000256 0.016793 \n",
+ "2026-05-25 15:32:27 100000 0.510402 0.425817 0.001347 0.000492 0.020859 \n",
+ "2026-05-25 21:15:36 100000 0.501966 0.423545 0.001339 0.000559 0.020194 \n",
+ "2026-05-26 02:47:21 100000 0.520640 0.425089 0.001344 0.000721 0.022775 \n",
+ "2026-05-26 08:18:25 100000 0.522666 0.427826 0.001353 0.000650 0.025110 \n",
+ "2026-05-26 13:42:33 100000 0.510152 0.423495 0.001339 0.000397 0.020617 \n",
+ "2026-05-26 19:04:52 100000 0.520554 0.424518 0.001342 0.000710 0.025460 \n",
+ "2026-05-27 00:17:43 100000 0.505981 0.419801 0.001328 0.000584 0.023050 \n",
+ "2026-05-27 05:40:02 100000 0.503248 0.427293 0.001351 0.000634 0.018747 \n",
+ "2026-05-27 11:00:13 100000 0.477082 0.432473 0.001368 0.000359 0.014749 \n",
+ "\n",
+ " median p75 p90 rate_ge_0p5 rate_ge_0p9 \n",
+ "datetime \n",
+ "2026-05-21 07:40:42 0.961538 1.000008 1.000010 0.634367 0.547804 \n",
+ "2026-05-22 07:20:19 0.494216 0.996504 1.000008 0.498790 0.393040 \n",
+ "2026-05-22 20:48:39 0.715477 0.998142 1.000009 0.551660 0.428440 \n",
+ "2026-05-23 07:11:17 0.734265 0.997574 1.000006 0.575540 0.419660 \n",
+ "2026-05-23 15:38:27 0.675666 0.996329 1.000005 0.551630 0.402800 \n",
+ "2026-05-23 23:53:50 0.604578 0.993502 0.999990 0.531660 0.376320 \n",
+ "2026-05-24 07:38:39 0.589461 0.991732 0.999981 0.528160 0.365830 \n",
+ "2026-05-24 15:05:44 0.608480 0.993531 0.999983 0.532300 0.366630 \n",
+ "2026-05-24 21:53:35 0.611486 0.992160 0.999975 0.531870 0.370950 \n",
+ "2026-05-25 04:13:49 0.511972 0.987228 0.999910 0.503420 0.350300 \n",
+ "2026-05-25 09:56:52 0.566378 0.986562 0.999936 0.517450 0.360930 \n",
+ "2026-05-25 15:32:27 0.553354 0.981595 0.999876 0.515420 0.346200 \n",
+ "2026-05-25 21:15:36 0.515259 0.979070 0.999861 0.504500 0.335550 \n",
+ "2026-05-26 02:47:21 0.586174 0.985040 0.999876 0.525570 0.355060 \n",
+ "2026-05-26 08:18:25 0.600538 0.988698 0.999935 0.528660 0.363900 \n",
+ "2026-05-26 13:42:33 0.551778 0.981272 0.999917 0.516220 0.338440 \n",
+ "2026-05-26 19:04:52 0.582100 0.984343 0.999910 0.526940 0.352970 \n",
+ "2026-05-27 00:17:43 0.536980 0.974977 0.999880 0.512470 0.325260 \n",
+ "2026-05-27 05:40:02 0.540559 0.982462 0.999902 0.511510 0.338890 \n",
+ "2026-05-27 11:00:13 0.442371 0.977144 0.999888 0.487090 0.322470 "
+ ]
+ },
+ "execution_count": 3,
+ "metadata": {},
+ "output_type": "execute_result"
+ }
+ ],
+ "source": [
+ "def summarise_segment(csv_path: Path) -> dict[str, float]:\n",
+ " \"\"\"Return per-segment summary stats for the `prediction_score` column.\"\"\"\n",
+ " scores = pd.read_csv(csv_path, usecols=[\"prediction_score\"])[\"prediction_score\"].astype(float)\n",
+ " n = len(scores)\n",
+ " std = scores.std()\n",
+ " return {\n",
+ " \"n\": n,\n",
+ " \"mean\": scores.mean(),\n",
+ " \"std\": std,\n",
+ " \"sem\": std / np.sqrt(n) if n > 0 else float(\"nan\"),\n",
+ " \"p10\": scores.quantile(0.10),\n",
+ " \"p25\": scores.quantile(0.25),\n",
+ " \"median\": scores.median(),\n",
+ " \"p75\": scores.quantile(0.75),\n",
+ " \"p90\": scores.quantile(0.90),\n",
+ " \"rate_ge_0p5\": float((scores >= 0.5).mean()),\n",
+ " \"rate_ge_0p9\": float((scores >= 0.9).mean()),\n",
+ " }\n",
+ "\n",
+ "\n",
+ "rows = []\n",
+ "for dt, path in segments:\n",
+ " stats = summarise_segment(path)\n",
+ " stats[\"datetime\"] = dt\n",
+ " rows.append(stats)\n",
+ "\n",
+ "segment_df = (\n",
+ " pd.DataFrame(rows)\n",
+ " .set_index(\"datetime\")\n",
+ " .sort_index()\n",
+ " [[\"n\", \"mean\", \"std\", \"sem\", \"p10\", \"p25\", \"median\", \"p75\", \"p90\", \"rate_ge_0p5\", \"rate_ge_0p9\"]]\n",
+ ")\n",
+ "segment_df.round(6)"
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "a28f76bd",
+ "metadata": {},
+ "source": [
+ "### Drop under-sized segments\n",
+ "\n",
+ "The table above shows one segment with `n` well below the per-segment target (~100 000). With ~1 000 records or fewer, the mean/median estimates have wide sampling uncertainty and will visually dominate the drift plots as a fake \"outlier\". We filter to segments with `n >= 1000` before plotting; the full table above is left intact so the dropped segment(s) are still visible in the record."
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 4,
+ "id": "bc2825bd",
+ "metadata": {
+ "execution": {
+ "iopub.execute_input": "2026-05-27T21:25:59.925349Z",
+ "iopub.status.busy": "2026-05-27T21:25:59.925295Z",
+ "iopub.status.idle": "2026-05-27T21:25:59.928120Z",
+ "shell.execute_reply": "2026-05-27T21:25:59.927839Z"
+ }
+ },
+ "outputs": [
+ {
+ "name": "stdout",
+ "output_type": "stream",
+ "text": [
+ "Dropping 1 segment(s) with n < 1000:\n",
+ " 2026-05-21 07:40:42 n=774\n",
+ "Plotting 19 segment(s).\n"
+ ]
+ }
+ ],
+ "source": [
+ "MIN_RECORDS = 1000\n",
+ "\n",
+ "dropped = segment_df[segment_df[\"n\"] < MIN_RECORDS]\n",
+ "filtered_df = segment_df[segment_df[\"n\"] >= MIN_RECORDS]\n",
+ "\n",
+ "if len(dropped):\n",
+ " print(f\"Dropping {len(dropped)} segment(s) with n < {MIN_RECORDS}:\")\n",
+ " for ts, row in dropped.iterrows():\n",
+ " print(f\" {ts:%Y-%m-%d %H:%M:%S} n={int(row['n'])}\")\n",
+ "else:\n",
+ " print(f\"No segments below n={MIN_RECORDS}; nothing dropped.\")\n",
+ "\n",
+ "print(f\"Plotting {len(filtered_df)} segment(s).\")\n",
+ "\n",
+ "datetimes = (\n",
+ " filtered_df.index.to_pydatetime()\n",
+ " if hasattr(filtered_df.index, \"to_pydatetime\")\n",
+ " else list(filtered_df.index)\n",
+ ")\n",
+ "means = filtered_df[\"mean\"].to_numpy()\n",
+ "sems = filtered_df[\"sem\"].to_numpy()\n",
+ "medians = filtered_df[\"median\"].to_numpy()\n",
+ "p10 = filtered_df[\"p10\"].to_numpy()\n",
+ "p25 = filtered_df[\"p25\"].to_numpy()\n",
+ "p75 = filtered_df[\"p75\"].to_numpy()\n",
+ "p90 = filtered_df[\"p90\"].to_numpy()\n",
+ "rate_05 = filtered_df[\"rate_ge_0p5\"].to_numpy()\n",
+ "rate_09 = filtered_df[\"rate_ge_0p9\"].to_numpy()"
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "cell-06-mean-md",
+ "metadata": {},
+ "source": [
+ "## 3. Mean ± SEM over time\n",
+ "\n",
+ "Error bars are the **standard error of the mean** (`std / √n`), *not* the within-segment stdev. Why: classifier scores are bimodal (most pages near 0, a real-science tail near 1), so the raw stdev is essentially saturated near its theoretical max regardless of how stable the segment is — it would fill the entire `[0, 1]` axis and tell us nothing. SEM, in contrast, answers the question we actually care about: \"is the apparent zig-zag between segment means real, or just sampling noise?\". With ~100 k records per segment the SEM is small, so non-overlapping bars between two segments mean their mean difference is well outside what re-sampling alone would produce.\n",
+ "\n",
+ "Within-segment spread (the large stdev) is still recorded in the `std` column of the table above for reference; we just don't plot it because it doesn't carry drift information."
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 5,
+ "id": "cell-07-mean-plot",
+ "metadata": {
+ "execution": {
+ "iopub.execute_input": "2026-05-27T21:25:59.929032Z",
+ "iopub.status.busy": "2026-05-27T21:25:59.928987Z",
+ "iopub.status.idle": "2026-05-27T21:25:59.978775Z",
+ "shell.execute_reply": "2026-05-27T21:25:59.978409Z"
+ }
+ },
+ "outputs": [
+ {
+ "data": {
+ "image/png": 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lvo7UHQ4j32F9f09lWKH5eit/++sOH61L1v8zzau8t/n2aJqnusNhTNupLNO23A819rPJOiVDnur7bk3Lt7Hfq2m969y5c63tS15HPkfd7VqeI69x/vnnn/GzENHpcTgMETWJKU1T0r7b4vkNuemmm1SRSEm1litKcuVEUtBl2INc7WwpSa2VK0UyyVUpueorqd/mV32FXEUyPU+G/UiRVymaJ5kTzSFXpuSKd91JUmjrkkwNuaoqKdemK9iRkZFqOZyOXBmr+/pyRak+pmwQSYGWq4ItJfMoy9H0/cv3JVe2WntITN3vUrIZ5HuRq/Qmpo5Fkr5cl1xVNn9OXZKZIFcC5QqpDCkwMQ19kSudUuBUruTJdyTZCHIFVDJDmqqh96qPXHmWYWly5VSWrTm5EiznTo3JAhFyFdU8W0KuNErWgilDRrIk5OqkfD7TFXOZ5LNLhkNiYuIphWBvueUWtU6djgw1kSufknVRdwiGiayzcuVVMolM7yuTvLbMo2Qbma7SSuaKXC03zxKQq9mShVAfufIt6eYm8npCis9KxpT5/ZIxYvqMjZ0nc3KF3Jxsu3IFvqXkyr95poK8v3z3cr+JzJdkAZi/n2RJyGeXDAPzz2AaomX+GcyL7pq+f5l/udot25w5+V1Zfiby/cr61JjPKtkx5vsqU6evzz77rNb9Z9o2hOznJKtFtiXZR8v2Kfv3sWPH1lu0uD32x+Zk25LlIplD5stOMgxkGIhkYDSV7O9lXTAvLmpyumE0sl+UbANT1pJs1zIv0oHKfBiLZBhJRqYUA2+IPEeyJ2R7bG1ttR9qzGeTYUbyd1G60tWXUWNavk39XuXvlPn2tWPHDvU55O+AfC7TZ5TjD1l3pSB83aKyRNQ0HA5DRE0i44SFHHy09vPlBKPu0A0JNpgOXuQARyY56N62bZtqSbpo0SJV40EOwpsyxrvuwaCcKJpaG8oJsZxQ1vd68pgMBxKmscAtGZ4jJ2YNtVqsjxwUybALCVLICbDU8TjT+HBJp27MsAoT6aIgQSapDSInxs0lqc+SUi8npDKcwEQCWTK2XQJkpvXjTOSgvG5atJyY1B1SI0NDJOgiJ3aSdmx+4Gs6yDRvZ2xi6uRQX3cVOfCUdUzWYQnAmZ9cm54v6e+SQm0iJxMyJENORGRIhwxJMA1bMZF5rPt+p3uvuiQlWk5yZZt4/vnn0VJ1gyjCvFaKfIdyYv3kk0+qqaEAjnkgRbaPM23fsh3JUBIJ5MiwGxk7L8tA1htT5w05IRCSCl4f03qUkpKi/pcAZV1yn/nJnIl5fRhhCojICW1995sCNY2dJxNTbQZzUnOgocBPUzTlM5i/n3wGGW7S0L5Tvk/zIQgSIJUTUFNwu+6QFRPZJ9bdL8lnlaEFZyIBGHOmQJQMf2hsQM98O5SAqExyMinDe+RvhgzTlH2nbEPtvT82J+urKehmTgI1psfNu1s1hgzPkaEr9QVuGlNH5O2331ZDosxrvZgP9ZRhTTKUS07yZZuSIUGyHMxrr8iQMjmxl/VPvs+JEyeq7VmG0bZUS/dDp3OmzyZ/g2TdP9N30tTvte78mfYt5kH8umSbk22KiJqHQRAiahI5sJcDrPoKJtZHxssKuTor7W1PRzI6pJCeufrqGcjYbrnaJpOc3Ms4eDmolQOGM13RlwCKMD3PRMYUN+bgV06qm3KQ3NrkwErGn0vROVk2LW0NfLpsEClcJ8UQm0uu3AoZ5y1TfVcspQ5BY0ihyroHinKV2rxQqBwUyhhquTovJzemMewmpiK+UjC0LrlPThrqZonIibvUNZCTtxUrVpxy8GsqyidXEOteaTSdWMpJp5yk1i0iLFepZRk39r3MyUmXjC+X50iwxzxjoa2YrjzK1fSGCj/WDT6YB3lOt33L+ixXV+Uqq3x2ObmReh5ywj1gwICa95a6AXVbkoqWfP6GrhA3dL+psGhT56kxV6Lb4zOYF0aVzyDraUOZWaagjWxTkk0j+38Jjso+SNZ7CSrJiWPdq9JnWnaWICfyss3IJPsNKZYpJ6Om2iHWuj9uL1I3RrY7ybqUILjs2ySIJJ/N/PuVE3lpM/zLL7+o7EzZj0vgRLJoTO2dJUtD/j5L9s3KlStVzRgJdH733XdnrAnT1vuh02nMZ2sLdefP9BlluTV03HS6ADkRnRmDIETUZHKVVgrvbdiwQQ05OB054JEDYjkhPlNx1Li4OJV6bK6+kwtzppRU04mtHLRLkEQOZOoj98vjTcmMsDaSfi/DLOSA7UyBpeaSVHZ5Dznwk5OGppKTHbkyKie9UpSuLjnIlhOvxgZBZD2ou27I+mKeySEn0QkJCepKngxFqUuuDMr6UV+HhM2bN5+yLOVAVK5eSuFTyYaQk8C65CRBfk/SpyWIYZ6ZYkoFN51I1p1/86KtjXkv8yu9UnRSTl4l7bq1DoZNVx/NyfI0BSFNV3El66U5gcAzbd9yMinZIDLJvMhylaERsu8wFZ6Uz3y69zad0JpnHpnUd19LNHaemqIpWQSt9Rlke5Er3ac7UZShSpJJISexkllmIif+tkj+bkgQRP5utCQI0tL9sbx3fX+rTMOLmjNv8p1KIFGyrpqSDSLBVNlfy/A6cxIAq/v3Ui4aSKabTKbgrWSjSTFm0wUGCfrKvl8mycyQgqjynJYGQVq6HzqT03022ZdLIPBMF4Fa+r2a9i3yXpa86EJkz1gThIiaTMZiy4GCVJ2XKuj1naRJWq2QdFgZjytXg6TORl1y8icnOjIOV1I75Q+++WQ6oJKTw/qY6hXIuGUhARdJYZUhKzIMwZz8LPfL4215VbatyXKXYRay3NqKKRtExibXbTvYGJJ2LmOfJcghw0TqTnKAKZkcjR0zLutB3XXDlAosadvyehKUkxoHpwvMSRcSuconmSUmsm7Jyb7UhqjbcUOGXMmVwNN1ypH3lnkwdcAxBWUkyCPBGFNGSt35N88Maex7yZAaWX8l+CInOnWHVzSnRa6JZGGYj6WXwJCM6zedtMjJvlxBl44R9WXTnK6VtGho+5bsLNNwJPOTAKkjYxq6JFd85YRArlbX93lM7y3LWrJjpNONeatiOeGVbLTW1Nh5agpTBxM58WwPcsVe1l0JStYlHUVM82HaX5pncsgJoqyvbU3WuabUtjHfVuqrqSHzLdu8bEP1DZtqz/2xDBOR7Uz2XeZD4uQig3ze+oK5ZyL7OFle9WUunC4TR77juo/L/rRufQ0JhpmTwK/Mp/yubAeyPtUdHiX7Dtk26xuK2FQt3Q+dzpk+m6wzMkRUjiPqC6abll9Lv1cZQiT7QKmHU1/L9ZZ8RiKqxkwQImoy+eMsV/nl5E+ufskVbDnxkINLSXmXAyfzNH85OJTAiLSKkyuJkkkiJ0QSlJDnyomajKU+ncsuu0wNh5Cr/fL+ckAhVzDlYGTIkCHqfhM5KZG6AnLlSQqRyUGHnJDLAYhcaZXH28OCBQtOacsoB1FSTNVEhm3UPQE0tcVsqDWmXEV66qmnmnSFr75sASmGaGp9erraIBIIaSoJAMhBtdTnqI9kl0gL2a+++kq13DSR9OO6RRaFaXx5fSRzQAI1sg7I1U/TMBwT8wKNsuxlnZMrntICUQ4wJeVYagGYZ6W89tpr6gRPAiryHdZ9TWlxKIFAU4tRKYoqdQckmCJDX2SIhKTam+rHnE5T3ksyQKS4pAQipWaITCbyXcp32twWuXJCKIX8pEWrnKzIfMkQAvMClFLLRZ4jy0uCm3JVVgKhcrAvgUwZptNUssyk2J+ckMvJgQwjkTR6eV3TfkGCDdI+VrLJZLuW+yUAJPsQKUIrmQxSAFPI9i37C7lPvlMZjiSPyT6qvhOK5mrKPDWWZGPIMpCAmNRjkSv5Mt9NrQvRWJJxJOuvDD2S7VwCbHKFXTJxZDuRYLYELaXdp+yzZTuU/bjsR2Udb4vhLZItVF9wvS75O3C6gKesj1LbQWq2yPolWUeSkSCFTGU9lWEedTMc2mN/bE7au8r8SKBRlqt836ZtVvaFpkKlTSH7NlknpVaJfI+yz5CLDfLZ5LGG2nbL32UZ6iTbjHzfEjSU/XjdOh6yjsiylPVb9jlS+0nWc1MBbAmcSU0YWW8k+0v+9sjfasmWa63AfVvshxrz2Uz7F7moI9uOHF/IMZAEY2R7kf2xDI1s6fcqj8vfFPl9yRiU70QyGSUgJRcPZN/TmL8tRHQaZ+geQ0TUIGnJKW0gpeWbtI709vY2jho1yvjGG2+c0mpU2tN98MEHxrPPPlu1z9PpdKod3o033tio9rlffvml8eqrrzZ26dJFtfJ0c3MzxsbGGh9//PGa9qvmpA3i1KlTjSEhIUZnZ2f1v/x+fe0RpSXjmdrimbfIPZPTtaaVVqaNaclo3iKzvraBdTW1Ra5MMg9naitset2mtMitqKhQLWPluz4dafUnLUIbszzMWw02taVmXbt37zZecMEFqrWntDidNm2aamtqztTStKGpbtvZ9PR09TsBAQGqpeSwYcNUm9HGaMp7ne55ddsUN7VFrnz/r7zyijEyMlJ9Bvn+4uPjT3n+oUOHVJtIaQ8q23F4eLjx4osvNn777bc1z2lsi1CRlZWl2mlKm2rZvmT/IMvv66+/PuW5sp5I20h5juwDZH9www03GLdu3VrreV999ZV6Pfkcffr0Mf7000+qPavcV9/nbky75oY+U2PmqaF9h2kbNbd+/XrVNlf2qWdql9vQPDXU1rqh+XjvvffUe8q+Vfbj0n704YcfNh4/frzmOevWrTMOHz5cPScsLEw9vmLFilr7ktPtT+tridqWLXLl78LChQvVdyOtgWVdlc8m7YPff//9Wq1H22N/3BDZnq688kq1L5L1Z+jQocZffvnllOc1tkWu6e+trNeyvst6JG2gJ0yYYNy2bdtpW+Q+8MADxo4dO6rvWP6Wb9iwQX0f5vuWd9991zh69Gi1j5ftS9Z3aTGen59f0w5ZfpYW07K8ZX2T22+//Xartchti/1QYz6bSUpKinpvWa7yPGlxK9+NfPamfK9nag0vx0ZXXHFFzfzI8pkyZYpx1apVjfo8RNQwJ/nndEESIiIisl+SJSVZVpIRI8UG7ZXUa5BMjbp1SYiIiMixsCYIERER2Q0Zuy/1LOoW9pQUefNuQkREROSYWBOEiIiI7IaMm5eiq1ILRooxSo2ZRYsWqbH+t99+u6Vnj4iIiCyMQRAiIiKyG1LAU7orSGFB6aIgRWWlsOGLL76oCr0SERGRY2NNECIiIiIiIiJyCKwJQkREREREREQOgcNh6iH91I8fP656gjs5ObX/t0JEREREREREjSaNbwsLC1VNMI2m4XwPBkHqIQGQyMjIxi9tIiIiIiIiIrK4o0ePIiIiosHHGQSph2SAmBaej49P2307RC3MWJKif8HBwaeNdBJZM67HZA+4HpM94HpM9oDrsWMrKChQyQym8/mGMAhSD9MQGAmAMAhC1ryTLysrU+sogyBkq7gekz3gekz2gOsx2QOuxyTOVNKCl4+JiIiIiIiIyCEwCEJEREREREREDoFBECIiIiIiIiJyCKwJQkRERERERFZBr9ejsrKy2TVB5Helbh5r5tkfnU4HrVbb4tdhEISIiIiIiIgsymg04sSJE8jLy2vRa0ggpLCw8IzFMck2+fn5ITQ0tEXfL4MgREREREREZFGmAEhISAg8PDyadZIrQZCqqio4OzszCGJnjEYjSkpKkJGRoX7u2LFjs1+LQRAiIiIiIiKy6BAYUwAkMDCw2a/DIIh9c3d3V/9LIETWleYOjWFhVCIiIiIiIrIYUw0QyQAhOh3TOtLcujGCmSBERERERERkcU0dApNdVI7s4opamSD6Kj20ztp6XyvQ0wWBXq6tMq9kGa1R64VBECIiIiIiIrI5P8cfx6cbUmp+NhiNSM0tBZyAcD93aOqcME8fEY0bRsVYYE7JmjAIQkRERERERDbnkrgwjOwaVPNzWaUed/xvm6QL4I1rBsBVpz0lE4SIQRAiIiIiIiKyOTK0xXx4S1FZZfWQGKMRpZV6xIb5Qqthq1yqjYVRicgiZAxnQnphzbQvrQA/xafi0w2H1f/ys/nj8nwiIiIiovqsTcjEdR9uxonCcmQWluP2z7Zjyrvr1f3UOuLj43HppZeqzixubm7o1KkTpk6dWtO29vDhw6pmR33Txo0b1XM+/vhj9XOvXr1Oef1vvvlGPSav25aYCUJEFh/DWVJRhdySSpRXGdTPErDXaTXw99DBw6V6N8UxnERERERUHwl0PPRtPEor9NVX+Z0AV2cNEjOK1P3zrozD6O7BXHh1ODk5ITk5uVFBh8zMTIwdOxYXX3wxVqxYAT8/PxX0+Omnn1BcXFzruX/88Qd69+5d6z7z1seenp4qcLJhwwaMGDGi5v4PP/wQUVFRbf49MROEiCw2hnPRdYMwY3QMKvVGOGucoHWCmmS8pgRB5H55XJ4nzyciIiIi+ydDWqS+R2Om4vIqvPp7ggqA+LnrVD0QiYK4OGvg765T97/2R4J6XmNeT967scaMGYO7774b9913H/z9/dGhQwe8//77Kihw4403wtvbG127dsVvv/1W6/d2796NCRMmwMvLS/3Oddddh6ysrJrHly9fjrPOOksFGiR4IIGHQ4cO1Txuyrj47rvvcO6556q2sXFxcSqo0FbWrVuH/Px8fPDBBxgwYABiYmLUe7/66qvqtjmZ59DQ0FqTTqeredzZ2RnXXnstFi9eXHPfsWPH8Ndff6n72xozQYjIImT8pp+HC2Z9txOVBgOCvFxwPL9MPebp6gwZ3pldUoGl21IxdXAUx3MSEREROQjJDp648O9GPVcCFycKylQmcUmFHlWG6iCGdImReIgENXYczcP5C9bArU6h1Pr8eu/ZjXqeySeffIKHH34YmzdvxpIlS3DHHXfg+++/x+WXX47HHntMBQkkyHHkyBEVrMjLy8N5552HGTNmqMdKS0vxyCOPYMqUKfjzzz/Va0oQZebMmejXrx+Kioowe/Zs9Xo7duyARvP/eQyPP/445s+fj27duqnb11xzDQ4ePKiCDK0tNDQUVVVV6rNdeeWVLW5Ve9NNN6kg0sKFC9VykWEyF154oQoKtTVmghCRxexKzUdyVgm8XZ3VjlRvMKpJAvDys9yfnFWsnkdEREREVJcUQW3N5zWVZGA88cQTKhAxa9YsVSsjKCgIt9xyi7pPAhjZ2dnYuXOnev6bb76pMinmzp2Lnj17qtuSEbF69WokJCSo50yePBlXXHGFyiLp37+/enzXrl3Yu3dvrfd+8MEHcdFFF6F79+54+umnkZKSooIgDTFln3idnIQMWzH9XHcIi7nhw4eroI5kasjnk9eaN28e0tPTT3nuyJEja72P6b3Myefu3Lkzvv32WxWokiCIBEbaAzNBiMhipNipBD2ctRrklVTiZOAeWcXlCPZyVUNiisr1LIpKRERE5ECknodkZDTGzmN5qgiq/I6LVoPUvFJ1f7i/u5QGUVklMknL3H4Rfo1676aQbA0TrVarhoL07du35j5TZoOpeKgUF5WAR32BARnyIgGNxMREFTzZtGmTGiZjMFTXzZNskj59+tT73h07dqx5Hwmu1EeGspSWVi8fIUGaX3/9FeHh4epn8yEr9Xn++edVhopkrMi8LVq0SAVz1q5dW+szS0ZMfYVP65Kgx0cffaTqgEj2y8SJE1WQqK0xCEJEFh0SI23Lcoor1HhNk/JKA7KLK+Dt5qweN299RkRERET2TTKCGzskZVB0AGKCPFQRVBd3nQp8yD/VlUGA4ooqdAvxVs9ri3a5dQMHMu/m95mGjZgCGTK85ZJLLsFLL710ymuZAhnyeHR0tKovEhYWpn5Xgh8VFRUNvnfd96mPKdhhTt6nKd1YJMhz1VVXqUkCIJLRIUNyZFiQSWRkpMpiOZNp06apoURPPfWUGjLUFsN46sMgCBFZTJ8wH3jotDheUqH+SGlVC63q7jClFVUqGNI3wgd9w335LRERERHRKSSwce/Y7qoLjHQbNBU2lewPCYC467S4d2w3q6kvN3DgQCxdulQFHuo76ZehMwcOHFABkLPPrs6G+eeff2CNXFxc0KVLl1O6wzRWQECAarn79ddfq6yS9sKaIERkMV9sPoIqg0FFrqWCt5OT/NEywsddp4bGyNjNjr7VqYxERERERPWR9rfSBrdLsBckD0KOIyUIIhkg1tYe984770ROTo4qYrplyxY1BEZazko3Gb1er7rMSLbFe++9p+p7yNATGYLSGuR9T5w4UTOlpaWpGiamn6UNbkN++eUX/Oc//1H/S+0SCdRIBogMp7nssstOCeSYv49MZWXVDRDqklogMuSnoSE8bYGZIERkEe+vTcInGw6reiCT+odhz/ECJKQXQsIglXoDIgM8VIVvqeb91M97cM95XRHk7cZvi4iIiIhOIYGOgVF+uGDBGsgga6kB0lZDYFpChrdIu1npCHPBBRegvLxcDUmRzijS+UUuDn711Ve455571BCYHj164PXXX1edVFpKiq2uWbOmwcdlPqT9bn1iY2NVF5cHHngAR48ehaurq6opInVGZCiLuXHjxp3y+19++SWuvvrqU+53d3dXU3tyMjalEbKDKCgogK+vr+qD7OPjY+nZIaqXjPeTwkchISG1WmXZgm+3HcMLv+5DQVklfN10KvNDdkUSsZfsDxkWI0WpJAiSU1I99vG8HiF4d/pgS886tTJbXo+JTLgekz3gekyWJFkCycnJiImJUZkJTSmyL3Xkal6nUo87/rdNCmRg0X8GwrVOXZFATxfWmrPjdaWx5/HMBCGidvXjjlS8vfogvFydMWVIJC4fcGqBJnN/HcjApxtSsP9EIb7YdATXDotqt3klIiIiIuv1c/xxdZxoIlf3ZYi1BEHu/WrHKc+fPiIaN4yKaee5JGvDIAgRtZvfdqVh4R+J6rYEM24d3bmmknVDunfwhp+7CxatOYQP/k6Ch4sWk84QOCEiIiIi+3dJXBhGdg2q+Vkyi/VVemidtfUeY0omCBGDIETULv7Ym455Kw+o21cMDG9UAMREMkakuvf/NqTg9VWJqmXahX1C23iOiYiIiMiaBXq51hreIkGQqqoq1XWlsceZ5Hg4AJuI2pwMaXnht30qR1Ei9nee27XJf5huGNkJkwdFqNvzVuzHmoSGq1cTERERERHVh0EQImpT6w5m4bll+yAlmCV7Q/q0NycyL7/z3zFdMLFvR/Vaz/2yF5uSsttknomIiIjIMgV6idp6HeFwGCJqMxKkeOqnPTAYjBjbKwQPXNADmha0KZNAyP3nd0dppR6r92dgzk978OLkfugf6deq801ERERE7cfFxUV1iTt+/DiCg4PVz825aMbhMPbLaDSioqICmZmZal2RdaS5GAQhojaxLSUXs3/cA73BqPq2PzqhV6v0aZfXmDWhp2qBtuFQNh7/fhdemRKHnqFsZ01ERERki+SkVlqepqWlqUBIS06UJVNAXo81QeyTh4cHoqKi1HfcXAyCEFGriz+ap4ITlXoDRnQJxBMXtU4AxMRZq8HsS2Ix67td2HEkDw9/uxOvTe2PzsFerfYeRERERNR+5Mq+nNxKYVO9Xt+s15AASHZ2NgIDA1t0kkzWSavVtkrRWwZBiKhV7Tmer4ITFVUGDOkUgDmX9FZBi9bm6qzF85P64qFv47H3eAEe+nYnFl7dHxH+Hq3+XkRERETU9uTkVqfTqam5QRD5XTc3NwZBqEEMjxFRq0lIL8SjS3epoSr9o/zw9GW94eLcdrsZdxctXriiL7qEeCG3uAIPfhOP9IKyNns/IiIiIiKybQyCEFGrOJhRpIIQxeVV6BPui7mX94WbTtvmS9fbTYeXJ/dDRIAHMgrK1TzkFFe0+fsSEREREZHtYRCEiFrscFaxGpZSVFaFXh19VHZGewRATPw9XTD/qn7o4OOG1NxSPPRNPArKKtvt/YmIiIiIyDYwCEJELXI0pwQPfBOP/JJKdOvghRcn94Wna/uXGwrxdsP8KXEI8HRBclYxHl26EyUVVe0+H0REREREZL0YBCGiZjueV4oHvo5X9Thigjzx8pVxaniKpYT7uWP+VXHwdtdhf1ohHv9+t6pPQkREREREJBgEIaJmkQKkM7/egayickQFeqjgg6+75QIgJp2CPDHvyn7wcNWqVr1P/bRHteolIiIiIiJiEISImkwCH5IBIoVIw/3d8cpVcaouh7Xo3sEbL1zeT3Wm2Zycg+eX7YPeYLT0bBERERERkYUxCEJETSKdVyQAIkNhpBCpBEACvVytbin2jfDFc5P6wFnrhLUJmZi/8gAMDIQQERERETk0BkGIqNGk+Km0oJViqMHerlgwNQ4hPm5WuwQHdwrA7It7Q6NxwordJ/DW6oMwGpkRQkRERETkqBgEIaJGKSyrVG1wpR2udGB5ZUocOvq6W/3SO6tbEB65sCfgBHz/byo+/CfZ0rNEREREREQWwiAIEZ1RcXkVHlm6EwcziuDroVMBkAh/D5tZcufHdsB947qr219sOqImIiIiIiJyPAyCENFplVbo8eh3u1TLWW83Z9UFJjrQ0+aW2qVxYbjtnM7q9gd/J+GHf1MtPUtERERERNTOGAQhogaVVerx2Pe7sCc1H56uzph3VRy6BHvZ7BKbOiQK/xkerW6/vioRy3efsPQsERERERFRO2IQhIjqVV6lx+wfdyP+aB7cdFq8NLmfaj1r624c1QmTB0Wo2/NW7MeahExLzxIREREREbUTBkGI6BSVegOe/nkvth7OhevJAEhsmI9dLCknJyf8d0wXTOgbCmkU89wve7E5OcfSs0VERERERO2AQRAiqkVvMKrAwMZD2XBx1uD5y/ugb4SvXS0lCYTMPL8HxvQIUZ/XlPFCRERERET2jUEQIqohAYG5v+7D34lZcNY64dlJfTAwyt8ul5BW44THJvbE8C6BqKgyqNon+08UWHq2iIiIiIioDTEIQkSKwWDEvBUHsHp/BjQaJzx1SW8M6RRg10vHWavBnEti0T/KT3XBeeTbnUjOKrb0bBERERERURthEISIYDQa8dofCVi554QKgDx5cSxGdg1yiCXj6qzF85P6oleYDwrLqvDgN/E4llti6dkiIiIiIqI2wCAIkYOTAMibfx7ELzvTACfg0Qt74pzuwXAk7i5avHhFX3QO9kJucYUKhKQXlFl6toiIiIiIqJUxCELk4AGQd9cm4ft/U9XPD4/vgXGxHeCIvN10mHdlP0QEeCCjoFwFQnKKKyw9W0REREREZG9BkLfeegudOnWCm5sbhg0bhs2bNzf43I8//lh1djCf5Pfq2rdvHy699FL4+vrC09MTQ4YMwZEjR9r4kxDZlo/WHcbXW46q2/ed3x0X9ukIR+bv6YL5V/VDiI8rUnNL8dA38Sgoq7T0bBERERERkb0EQZYsWYKZM2dizpw52L59O+Li4jB+/HhkZGQ0+Ds+Pj5IS0urmVJSUmo9fujQIZx11lno2bMn/vrrL+zcuRNPPvlkvcESIkf1v40p+Gxj9bZz57ldcWlcmKVnySqEeLvhlSn9EeDpooqkPrp0J0oqqiw9W0REREREZA9BkAULFuCWW27BjTfeiNjYWCxatAgeHh5YvHhxg78j2R+hoaE1U4cOtdP3H3/8cUycOBEvv/wyBgwYgC5duqiskJCQkHb4RETWb8mWI/jon2R1+9bRnTF5UISlZ8mqhPu5Y95VcfB212F/WiEe/343yir1lp4tIiIiIiJqIWdYUEVFBbZt24ZZs2bV3KfRaDBu3Dhs2LChwd8rKipCdHQ0DAYDBg4ciLlz56J3797qMblv2bJlePjhh1VGyb///ouYmBj1HpMmTar39crLy9VkUlBQUPNaMhFZI1k3paZHU9dRqf+xaE2Sun3DyGhMGRzB9bwe0QHueOmKPnjwm53YcTQPT/20B09fGgud1uKxY7vS3PWYyJpwPSZ7wPWY7AHXY8dmaOTxpEWDIFlZWdDr9adkcsjP+/fvr/d3evToobJE+vXrh/z8fMyfPx8jR47Enj17EBERoYbRSJDkxRdfxHPPPYeXXnoJy5cvxxVXXIHVq1fjnHPOOeU1X3jhBTz99NOn3J+ZmYmyMnaIIOvdyGUbkBNICR42xu8HcvD+xuPq9uV9g3FBjNtph545Oj8n4MFzwvDc7ylYfzADTy4tx72jI6DVOFl61hx6PSayNlyPyR5wPSZ7wPXYsRUWFlp/EKQ5RowYoSYTCYD06tUL7777Lp599tma6M9ll12G+++/X93u378/1q9fr4ba1BcEkSwRqUtingkSGRmJ4OBgVX+EyBrJui5Dw2Q9bczJ44o9J/DRlgxotc64alA4bhvdWf0+nZ6Monve2xdP/rAHW44V43/xeXjw/O7QMBBikfWYyBpxPSZ7wPWY7AHXY8fm1sgaoBYNggQFBUGr1SI9Pb3W/fKz1PpoDJ1Op+p+HDx4sOY1nZ2dVX0RcxIo+eeff+p9DVdXVzXVJQfkPCgnayYnj41ZT//cn475KxPU7csHhOOOMV0ZAGmCYZ2D8OQlsXj6571YuScdni7OuOs8LsP2Xo+JrBnXY7IHXI/JHnA9dlyaRh5LWvSI08XFBYMGDcKqVatqRe/kZ/Nsj9OR4TS7du1Cx44da15T2uEeOHCg1vMSEhJUHREiR7M2IRNzf90PoxG4qF9H3HUuT96b4+xuwXjkwp6AU3VdlcXrDrf6d0VERERERG3L4sNhZBjK9ddfj8GDB2Po0KF47bXXUFxcrLrFiOnTpyM8PFzV7RDPPPMMhg8fjq5duyIvLw/z5s1TLXJnzJhR85oPPfQQpk6ditGjR+Pcc89VNUF+/vln1S6XyJGsP5SFZ3/ZC4PBiPNjO+D+cRzG0RKyDKVd7sI/EvH5xhR4uGhxzdCoVvu+iIiIiIjIzoMgEqyQAqSzZ8/GiRMnVP0OCVqYiqUeOXKkVlpLbm6uaqkrz/X391eZJFLvw3z4y+WXX67qf0jg5J577lHFVJcuXYqzzjrLIp+RyBK2HM5RHU30BiPG9AjBwxf2ZB2LVnBZ/3CUVujx3tokvL82SQVC5D4iIiIiIrJ+TkYpyU+1SGFUX19f1bGAhVHJWsnQMensEhIScsr4N2np+ujSnaioMuCsbkGYfXEsnNnatVUt/icZn21MUbcfmdAT43s3ro4RNX49JrIVXI/JHnA9JnvA9dixFTTyPJ5HnER2ZndqPmZ9t0sFQIZ1DsSTDIC0iRtHdcIVA6szQF5evh9rEjLb5o2IiIiIiKjVMAhCZEf2pRXgkaU7UV6px6Bofzx1aSx0zABps8rjd57bFRP6hqqis8/9shebk3Pa5s2IiIiIiKhVMAhCZCcS0wtVAETqVcRF+uHZSX3g6qy19GzZfSBk5vk9VM0Vqb0y+8fdiD+aZ+nZIiIiIiKiBjAIQmQHkjKL8OC3O1FUVoXYMB/Mvbwv3HQMgLQHrcYJj03sieFdAtUQpMe+34X9Jwra5b2JiIiIiKhpGAQhsnFHckrw4DfxKCytRI9Qb7w4uR/cXRgAaU9SdFaKz/aP9FOZOI98uxPJWcXtOg9ERERERHRmDIIQ2bC0gnI88M1O5JVUokuIF16+sh+8XC3e+dohSebN85f3Ra8wHxSWVanA1LHcEkvPFhERERERmWEQhMhGncgvwzMrDiOnuAKdgjwx/8o4eLvpLD1bDk0ycF68oi86B3sht7hCBUIyCsosPVtERERERHQSgyBENiijsExlgGSXVCLS3x3zr4qDrwcDINZAAlHzruyHiAAPZKhMnXgVqCIiIiIiIstjEITIxmQXleOBr+NxoqAMIV4u6oQ7wNPF0rNFZvw9XTD/yn4I8XFFam4pHvomHgVllVxGREREREQWxiAIkQ3JK6keYiEn1h28XTFnfCcEe7taeraoHiE+bnhlSn8VoJIiqY8u3YmSiiouKyIiIiIiC2IQhMhGSCaBBEBSsksQ5OWKeVf1Q7AXM0CsWbifO+ZdJbVanLE/rRCPf78bZZV6S88WEREREZHDYhCEyAYUllWqIRVJmcVqqMUrU+LUCTZZv5ggT7x8ZZwqmhp/NA9P/7wHlXqDpWeLiIiIiMghMQhCZOVkCMWj3+1CYnoRfNx1qghqZICHpWeLmqBHqDdeuKIvXJw12JSUg+eX7YPeYOQyJCIiIiJqZwyCEFkxGTox67td2He8AF5uzioAIpkFZHv6Rfjh2Ul94Kx1wtqETLyy8gAMDIQQEREREbUr5/Z9OyJqSgBEakjsOpYPD1ctXr6yH7qGeHEB2rAhnQLw5MWxmP3jHvwUfxwlFXpcMzQSEgtJzChEXkkl/Dx06BbiDa3Gqeb3Aj1dEOjFArhERERERC3FIAiRFaqoMuCpn/bg3yO5cNVp8eIV/dAz1MfSs0Wt4OxuwRgWE4Cl24/h800pWLrtGCr0BpRXVdcJkdiHTquBv4cOHi7Vu+jpI6Jxw6gYLn8iIiIiohZiEITIylTpDXjmlz3YnJyjakhILYk+4b6Wni1qRQ+N76GGNb3/dxJyiivgrNVAezLxQ1rqllYaUKk3YsboGAyODlCZIERERERE1HKsCUJkRaRY5nPL9mH9wWyVDfD85X3QP9LP0rNFrUyGtsw4uzM8T2Z66FW3GCdoNE7wdHVWrY8rDQYs3ZaKLsFeHApDRERERNRKGAQhsqIAyIu/7VNFM6UexNOX9cag6ABLzxa1kV2p+Sgsr4K3qzOcnJygNxphONk5V36W+5OzitXziIiIiIiodTAIQmQFpEuIdAtZtS9DZQPMuaQ3hncOtPRsURvKLipXgS8/Txd4u53MCDEaVT0YIZlA8rg8j4iIiIiIWgeDIEQWZjQasXBVIpbvPgEnJ+Dxi3rhrG5Blp4taochMZLxIzVgfN11qiCqyC6uUMGPSr1BPc6uMERERERErYdBECILB0De/usQfo4/LiUh8OiEXji3Rwi/EwfQN9wXMUEeakiMrAcaJydZBVQAJLOoDIVlVap4qjyPiIiIiIhaB4MgRBYiJ74f/J2sWqSKB87vgfNjO/D7cBCS5XHv2O5w12mRW1Ipa0RNNkhZpQEGI3Dv2G7qeURERERE1DoYBCGykE83pODLzUfU7XvGdsNF/Tryu3AQUucjIb0Qob5uuHdcN4T5uaugh1QDcXXWwFmjgZtOowqjyvNYF4SIiIiIqHVUV+Mjonb1xaYj+GT9YXX7jjFdMGlAOL8BByLDnyQIZp4VFOrjpgqjap2cUFapR35pJZ5fthch3m6YcXYMbhgVY9F5JiIiIiKyBwyCELWzb7YexQd/J6nbN58dg6sGR/I7cDCXxIVhZNeGi99KXZDXVyWq9riBXi4YwzoxREREREStgkEQonb0445UvPPXIXX7uhHRmDYsmsvfAUnHlzN1fXn5yn64/bNtSMsrw9t/HcQLV/RjfRAiIiIiohZiEISoFUjNBmltejp/J2bio3XVQ2AmD4zADSM7cdlTg7zddHjmsj648/Pt2Ho4Fx+tS8aMsztziRERERERtQCDIERtUONBbzDgWF6puh3i5aqGN+SWSgcQwMvVGX7uznByYtcPOr0uwV548IIemPvrPlVHpkeoN87uFszFRkRERETUTAyCELVyjYetKTn4dH0KjEZpegrkl1WhymCEr7sOF/YJxXXDoxF0hqEQRCbjYjvgQHqhaqX84m/7ER3giahADy4gIiIiIqJmYItcolYg9R26d/DGifwyLPwjEcfzSqFxAiTXo6JKjyq9AaUVepzfqwN6hPqcsR4EkbnbRndGXKSfWoee/HE3SiqquICIiIiIiJqBQRCiViJDXhauSkBppR7+HjoY4QSDpILASQ2B0Wqc8PqfB9XziJrCWavBkxfHqgyiozkleOm3/aqtLhERERERNQ2DIEStRNqZJmeVwNvVGXpjdVBEuLtoVeaHt5szkrOK1fOImirA0wVPXdobzlon/J2YhS83H+VCJCIiIiJqIgZBiFqxQ4wEPuSqfc7JTjFS+zTQ00UNi9FpNepxeR5Rc8SG+eDu87qp2x/+k4Qth3O4IImIiIiImoBBEKJWItkeMuQlr7gCFVUGdZ/WrANMpd6gHmc9EGqJi/t1xIS+oarw7nO/7FV1aIiIiIiIqHEYBCFqJX3DfdHB2xWF5VWqXoMEPEwxEPlZ7o8J8lTPI2ouaa18z9huql1uYVkVZv+4G2WVei5QIiIiIqJGYBCEqBXIEJfdx/NRoa/OANFI9MNohMFgRHF5FTKLKqDTaDB5UDgOZRZxSAy1iKuzFk9f2hu+HjoczCjCq78nsFAqEREREVEjMAhC1Ap+jj+O6z/cjCM5JSoDRKNxgpRFlSm7uEINhdFpnfDB2mTc/r9t6vlELRHi44bZF8eqbKPf96bjxx1cp4iIiIiIzsT5jM8gojOS1qVebs5qevjCHugW4o3EjELklVTCz0OnfpbgiIkUSyVqqQFR/rhtdBcsWnMIb64+iK4hXujD4VZERERERA1iEISohbKKyvH+30lw0WpwzdAoXBoXru7v1dGHy5ba3FWDI7D/RCH+OpCBOT/twbvXDVJBOSIiIiIiOhWHwxC1gNT8eOm3/apApVyFv2FUJy5PavdCqZJ91CnIE7nFFXjqpz1q+BUREREREZ2KQRCiFvj+31RsS8mFi7MGj1/UCzotNylqf246LZ65rDc8XZ2x93gB3l59iF8DEREREVE9eMZG1EzJWcV4b22Sun3HmC6IDvTksiSLifD3wKyJPdXtH3ekYvnuE/w2iIiIiIjqYBCEqBkqqgx4ftleNexgWOcAXBoXxuVIFjeySxCuH1k9JOu1PxKQkF5o6VkiIiIiIrIqDIIQNcOH/yQjKbMYvh46PDS+p6rLQGQNrhsejeFdAlWgbvaPu5FfUmnpWSIiIiIishoMghA1kdQA+WbrUXX7oQt6IIDtbsmKaDROmDWhJ8L83JFRUI5nl+2F3mC09GwREREREVkFBkGImqCgrFJ1gxEXx4VhZNcgLj+yOt5uOjw7qQ9cdVpsT8nF4n+SLT1LRERERERWgUEQokYyGo1YsDIBWUXlCPd3x3/HdOGyI6sVE+SJh8f3ULe/3HwEaxIyLT1LREREREQWxyAIUSOt3JuOtQmZarjBExfFqrakRNbs3J4huGpwpLotGUyHs4otPUtERERERBbFIAhRI6Tll+L1VYnqtnTf6BHqzeVGNuHW0Z0RF+mHsko9nvxxN4rKqyw9S0REREREFsMgCNEZSFHJub/uR2mFHr3DfXHt0CguM7IZWo0TZl8ciyBvV6TmluLF3/bBwEKpREREROSgGAQhOoMvNqVgT2o+3F20eGxiT3VSSWRL/D1d8MxlveGsdcL6g9n4fPMRS88SEREREZFFMAhCdBr70grwyYYUdfvesd3Q0dedy4tsUs9QH9w3rru6/dG6ZGxOzrH0LBERERER2U4QpKqqCn/88QfeffddFBYWqvuOHz+OoqKiJr/WW2+9hU6dOsHNzQ3Dhg3D5s2bG3zuxx9/DCcnp1qT/F5Dbr/9dvWc1157rcnzRY5Nhr/M/bV66MA5PYJxfmwHS88SUYtM7NsRF/frCBiB55btxfG8Ui5RIiIiInIozQqCpKSkoG/fvrjssstw5513IjOzuvXiSy+9hAcffLBJr7VkyRLMnDkTc+bMwfbt2xEXF4fx48cjIyOjwd/x8fFBWlpazSTzU5/vv/8eGzduRFhYWBM/IRHwzl8HVQ0FqaUw8/zuKphGZOvuOq8benX0QVFZFWb/uEcVTCUiIiIichTNCoLce++9GDx4MHJzc+Hu/v/DAy6//HKsWrWqSa+1YMEC3HLLLbjxxhsRGxuLRYsWwcPDA4sXL27wd+RkNDQ0tGbq0OHUK/Spqam4++678fnnn0On0zXxE5KjW3cwC7/sTAOcgEcn9IS3G9chsg8uzhrMuTQWfh46JGUW4ZWVB2A0Gi09W0RERERE7cK5Ob/0999/Y/369XBxcal1vwxpkeBDY1VUVGDbtm2YNWtWzX0ajQbjxo3Dhg0bGvw9GXITHR0Ng8GAgQMHYu7cuejdu3fN43L/ddddh4ceeqjW/Q0pLy9Xk0lBQUHN68hEjiWnuALzVuyXEQOYMigC/SN8rXI9kHmSk1drnDeybkGeLnjyol546Nud+GNfBnp08MYVA8MtMi9cj8kecD0me8D1mOwB12PHZmjkeZFzc19crz81hfrYsWPw9vZu9OtkZWWp16mbySE/79+/v97f6dGjh8oS6devH/Lz8zF//nyMHDkSe/bsQURERM2wHGdnZ9xzzz2Nmo8XXngBTz/99Cn3yzCfsrKyRn8esn0SVJj7RwpyisoQ7e+Gi7t5nHZoliXJdijbgMyzBA+JmqKjK3DNgGB8siUNb/6ZgADnCsSGerb7QuR6TPaA6zHZA67HZA+4Hju2wpO1StskCHLBBReoQqPvvfdezfAUyc6Quh4TJ05EWxoxYoSaTCQA0qtXL1Wg9dlnn1WZJQsXLlT1RRpbw0EyUaQuiXkmSGRkJIKDg1X9EXIcP+xIxe70Mri56PDUpDiEB7X/SWFTdvKyjst6yiAINccNwcFIK3HCqv0ZeGv9Cbw9bSCCvV3bdWFyPSZ7wPWY7AHXY7IHXI8dm9tpGqa0OAgi2RcXXnihquEhmRLXXnstEhMTERQUhC+//LLRryPP12q1SE9Pr3W//Cy1PhpD6n0MGDAABw8erBmqI1fuo6Kiap4j2SYPPPCACtwcPnz4lNdwdXVVU11yYsmTS8eRkl2M99YmSxkQ3Da6C7qEND6ryVIkCML1lFriwfE9cDi7GEmZxXhm2T68OqW/qhvSnrgekz3gekz2gOsx2QOux45L08js+GYd6UqWRHx8PB5//HHcf//9Kgjx4osv4t9//0VISEijX0dqigwaNKhWMVWJ3snP5tkepyMBjl27dqFjx47qZ6kFsnPnTuzYsaNmku4wUh9kxYoVzfi05Agq9QY8v2wfKqoMGNzJH5cPsEx9BKL25qbT4unL+sDLzRn7jhfgrdXVAWUiIiIiInvU5EyQyspK9OzZE7/88gumTZumppaQYSjXX3+96jYzdOhQla1RXFysusWI6dOnIzw8XNXtEM888wyGDx+Orl27Ii8vD/PmzVMtcmfMmKEeDwwMVFPdbBHJLJF6IkT1+WhdMg5mFMHbXYeHL+wJjYbtcMlxhPu54/GJvTDr+134Of44eoZ6Y0Lf6sAyEREREZFDB0EkoNCaxUKnTp2qCpDOnj0bJ06cQP/+/bF8+fKaYqlHjhypldYibXmlpa4819/fX2WSSKcaGZpD1Bw7jubhqy1H1e0HL+iOIK/2rYlAZA2GdQ7EjSM74aN1h/HaH4noHOyFHqHWPySMiIiIiKgpnIzSWqKJpCVtQkICPvjgA9WFxd5IYVRfX1/VeYOFUe1bYVklZnyyFZmF5ZjQNxQPje8JWyFDx6T+jQxBY+0aap11yognf9yNDYeyVYHUd68bBD+P2q3QWxvXY7IHXI/JHnA9JnvA9dixFTTyPL5ZEYwtW7aouh0rV65E37594elZu4PGd99915yXJWp3C/9IVAGQMD933HVuN34D5NBkGNisib1wx2fbkJpbimd+2Yt5V8ZBy+FhRERERGQnmhUE8fPzw+TJk1t/boja0R970/Hn/oyTJ3494e6i5fInh+fl6oxnLuuD/36+HTuO5OGDv5Nw2zldHH65EBEREZEDB0E++uij1p8TonaUXlCG11YlqNvXDY9G7zBfLn+ik2KCPPHIhT3wzM97sWTLUVUbZEyPxnf+IiIiIiKyVs1qkWsiBU3/+ecfNcltIlugNxjxwq/7UFKuR68wH/xneLSlZ4nI6kjQY+qQSHX7peUHkJxVbOlZIiIiIiKyTBBEWtjedNNN6NixI0aPHq2msLAw3HzzzSgpKWn5XBG1IbmyvfNYPtx0Wjw2sRfrHRA1YMbZnTEgyh/llXrM/nG3KiRMRERERORwQZCZM2dizZo1+Pnnn5GXl6emH3/8Ud33wAMPtP5cErWShPRCLF6XrG7ffV5XhPu5c9kSNUAKoj55cS+E+LiqQqkv/rZfdZAhIiIiInKoIMjSpUvx4YcfYsKECar1jEwTJ07E+++/j2+//bb155KoFZRV6vHcsn3qJO7sbkG4sE8olyvRGUiLXCmUqtNqVOvczzelcJkRERERkWMFQWTIS4cOHU65PyQkhMNhyGotWnMIx3JKEODpgpkX9ICTk5OlZ4nIJnTv4I37z69uIf3R+sPYmJRt6VkiIiIiImq/IMiIESMwZ84clJWV1dxXWlqKp59+Wj1GZG3kCvZPO46r249O6Alfd52lZ4nIplzYpyMuiQsDjMDcX/fhWC7rPxERERGRg7TIXbhwIcaPH4+IiAjExcWp++Lj4+Hm5oYVK1a09jwStUhucQXmrdivbk8eFIHBnQK4RIma4a7zuuJgZhH2HS/AnB/34K1pA1WBYSIiIiIiu84E6dOnDxITE/HCCy+gf//+anrxxRfVfb179279uSRqJqPRiPkrDyCvpBKdgjwx4+wYLkuiZpK6IE9f2hv+ni6qZe78FQfUNkZEREREZNeZIMLDwwO33HJL684NUSv7eWeaGgrjrHXC4xf1gqszr1oTtUSQlyvmXBKLmV/H48/9GegR6o2rBkdyoRIRERGR/WaCSAbI4sWLT7lf7nvppZdaY76IWuxoTgneXn1Q3Z5xdmd0CfbiUiVqBf0i/PDfMV3U7XfXJmHH0TwuVyIiIiKy3yDIu+++i549e55yvwyFWbRoUWvMF1GLVOkNeH7ZPlRUGTAgyh9XDozgEiVqRZcPCMe42A6q5fTTP+9BRuH/F8omIiIiIrKrIMiJEyfQsWPHU+4PDg5GWlpaa8wXUYt8siEFCemF8HJzxiMTekCjYTtcotYkLaZnnt8dXUK8kF9Siad+2qOCjkREREREdhcEiYyMxLp16065X+4LCwtrjfkiarZdx/LxxaYUdVtO0kK83bg0idqAdIZ55rLeKti4P60Qb/yZyOVMRERERPYXBJGCqPfddx8++ugjpKSkqEnqgdx///0slkoWVVRehed/3QtpWHFB71CM6RHCb4SoDXX0dceTF8cCTsCynWn4ZedxLm8iIiIisq/uMA899BCys7Px3//+FxUVFeo+Nzc3PPLII5g1a1ZrzyNRo72xKhEZBeUI9XXD3ed15ZIjagdDOgXgplExWPxPMl5flaiKEPfq6MNlT0RERET2kQkiY8GlC0xmZiY2btyI+Ph45OTkYPbs2a0/h0SNtHp/Bn7fmw4nJ+Cxib3g6drsDtBE1ETXDo3CqK5BqNIbMeenPcgtrg6QExERERHZfBDExMvLC0OGDEFUVBR+++037Nu3r/XmjKgJMgrK8OofCer2tGHR6BPuy+VH1I6k+PCjE3oiIsADWYXleOaXvdAbjPwOiIiIiMj2gyBTpkzBm2++qW6XlpZi8ODB6r5+/fph6dKlrT2PRKclLTpf/G0/isqq0CPUG9NHRHOJEVmAZF89e1lvVTA1/mge3l17iN8DEREREdl+EGTt2rU4++yz1e3vv/8eRqMReXl5eP311/Hcc8+19jwSndY3245ix9E8uOq0ahiMs7ZFCU5E1ALRgZ4qI0R8u/UY/tyfzuVJRERERFajWWeL+fn5CAgIULeXL1+OyZMnw8PDAxdddBESE9kikdrPwYwifPB3srp957ldEBngwcVPZGGjuwfjmqFR6va8FQlIyiyy9CwRERERETU/CBIZGYkNGzaguLhYBUEuuOACdX9ubq7qEkPUHsoq9Xh+WXXdgZFdA3FR345c8ERW4qazYjAo2h/llXrM/nEPCssqLT1LRERERETNC4Lcd999mDZtGiIiIhAWFoYxY8bUDJPp27cvFyu1iw/+TkJKdgn8PV3w4AU9VNciIrIOWo0Tnrg4FiE+rjieV4q5v+5T9XuIiIiIiGwuCPLf//5XtcZdvHgx/vnnH2g01S/TuXNn1gShdrHlcA6+256qbj88vgf8PFy45ImsjK+7Ds9c1gcuzhpsSsrBpxsOW3qWiIiIiMjBNbuC5KBBg3D55ZerNrkmUhNk1KhRNT/7+PggKSmp5XNJZCa/pFJ1gxGTBoRjWOdALh8iK9W9gzfuP7+7uv3phhSsP5Rl6VkiIiIiIgfWpm00pGsMUWuvU/NXHkBucQWiAj1w6+jOXMBEVm5871AVsBQv/Lofx3JLLD1LREREROSgnC09A0RN8dvuE1h3MEvVG3h8Yi+46bRcgEQ2YMrgCGw/kqs6Oj3wdbxqo3s0twS5RRVwqirFIL0bdM7/vz0Herog0MvVovNMRERERPaHQRCyGXL1+I0/D6rbN58Vg24dvC09S0TUSMt3n0ByZjEyC8uRll+Kye+sh6lOqsYJ0GlT4O+hg4dL9Z+l6SOiccOoGC5fK5JdVI7s4oqan6UzV2JGIfJKKuHnoUO3EG8VoDZhIIuIiIisEYMgZBOq9AaVRi/tNuMi/XDV4EhLzxIRNcElcWEY2TUIP+1IxTt/HYKMlpTTZTln9nN3RrneiEq9ETNGx2BwdIA6gSbr8nP8cVXXRZRUVCG3pBLlVQazQJaGgSwiIiJy7CAIW5ZSa/lsYwr2pRXA09VZpdGbX20kIusnQ1uki9OGpGzVLaaiygC9ZII4OcHDRQtvrRY5JRVYui0VUwdHcRu34kDW1pQcvLIiAc4aJ1Sd3BUHeLqgtNLAQBYRERFZPRZGJau3OzUf/9tYffXx/vO7oYOPm6VniYiaYVdqPpKzSuDv6QIvN13NkIq80iqUVRrg6eKM5Kxi9TyyzkBWl2AvLN12DJUGA4K8XKDROKlJAtTBXi7qfglkyfNY04WIiIgcLgjy22+/ITy8uiMAUXNIyvULv+1TqfNje4XgvJ4duCCJbLimhAQ9XLQaVUPClM8lGQTZxeXILCxDYVklftl5HCfyyyw8t1QfFcjKLFFDXyR4VaU3qimrqAL5ZVUqO+RQRhHij+ZxARIREZH9DIfR6/X4+OOPsWrVKmRkZMBgqB4TbPLnn3+q/88666zWmUtyWG/+eRBpeWUI8XHFPWO7WXp2iKgFJDNAhrJV6g3qJFpOmOWvh6eLRtUEkZNpCZL8ujMNf+7LQKcgT4zoHIgRXQLRq6MPh8hYuDD1pqQcfLf9GPJKK1QNEKnqcrK2Lcoq9Siv0qs25lLw9p6v/lX1m7oGe6FLiBe6hXghJsiTHb2IiIjINoMg9957rwqCXHTRRejTpw9rf1CbWJOQqTpKyOXiWRN6wftk+jwR2aa+4b6ICfJAYkYR/N11atuWdEQfN2dotRpkFVWqgqj9I32xJ60Qh7OK1fTl5iPwcddhWOcAFRQZ0ilADb+gtiOBqp3H8rExKVtNqbmlNcEOIUNgpJNPYVmVyuiRIU7yO2UVelUXxGAwYt/xAjWZODkBUQEe6BripYbLdOvgha7B3vD14L6diIiI2k+zjiK/+uorfP3115g4cWLrzxERoNpoLlh5QC2La4ZEqSuKRGT77VUnD4pQRTVl+IScKIuSCj3K9VVwddbitjGdVXcYGTJzMKNInYBvPpyDgtJK/L4nXU2STdIvwg8juwRieJdAhPu5W/rj2YWc4gpsOhn02JqSi9KK6oCHKejRL9wXQ2MCVKHqI7kl8HVzRnF5lXrc00ULJ2iRbTSid7gXXrmqP5KyitR3KJMEvvJLKpGSXaKmVfsyal47yNtVBUYka0T9H+KFjr5uvMBCRERE1hMEcXFxQdeuXVt/bogAdWL08vL96gqjXCm8YVQnLhciO2qvqtM6oajcWDOUIre0Sg2P8XJ1wgdrk/EBkjF9RDRuGBWDcbEdVIvs3ccLsOFQtuoucyynBP8eyVXTW6sPIirQo2bYTO8wXw6bacK+9kB6YU22R2J6Ua3HpW7LsM6BGN45EIOi/VWLcglkGWA8JZAlwRCp7eLqrFGBrgq9AXERfjV1nGSYjARZJBhiCowcyixSGSZZheVq2ngou+a9PVy1tYIiMkUHeqr1hIiIiKglnIxyZNJEr7zyCpKSkvDmm2/a5ZWagoIC+Pr6Ij8/Hz4+PpaeHYfz7bZjeHv1QdVG873rBqsTHDqV1OKRmjwhISHQaHhiQLaRCWIitT8SMwqRW1QBp6pSDOoaBp2ztuZxGRbTUHcRqU+hAiKHsrEzNb/mRFx4uzmrbAUJiMiwGQ6jq62ovApbD+dgY1IONidnI6+kstbj3Tt4Y3jnAJVh0z3EW2WAmHy8LrkmkCVFq3NLKtUQGBMJUPh76NQwGWEKZJ2OvM6hjGIczCxUQRgJjEiHIKkPU5dkAEmdmG5mw2nk/6YOjaq7Lp7J6dZFE+6PyR5wPSZ7wPXYsRU08jy+WUGQyy+/HKtXr0ZAQAB69+4Nna72eN7vvvsOtoxBEMtJyizCHZ9tVwfW947rhsv6s7tQQ7iTJ3vQ0vVYuslsPZyrMkRkKIdkkJnICbzUITFliUQGOF5AVf7EH8kpOZntkaO6u5gHjdxdtCpYNCwmQGV9BHi6NDmQJYEUyRrpFuJdKwunMcGD+kjmT0pOSU3GiClrpMjsuzXX0c9NvXeXYE90DfFWWSPSvrehizTmwZzqz2HAsbzqmichXq6qeKv57zYmmMP9MdkDrsdkD7geO7aCRgZBmjUcxs/PTwVCiFqTdBZ4ftk+FQCRg/FL48K4gInotCTT49yeIWqSk/K9xwuw/lCWOumX2hPSqlWmRWsOIdzfXQVDJCgiwRFnOx1aIfvSHUfyVNBjU3L2Ke2GJRgkQ1wk46NPuG+jh5hIQKNuUEO69rQ2+V4kw0Om8b3/P5iTXlB+sr5IYU1wROpHSQcxmdYmZNa8hhRbrTucJsLfQwVpLokLw8iuQep5W1Ny8On6FNWGXUJDJZV6+Hu64j8jolRtGvW5TxMYIiIiItvTrEwQe8dMEMt4+6+D+HbrMXXw+uH1Q057RZIY6Sb70JZXbI7nlaohMxIQ2XE0TwVJTGQIhWRASHHVITEB8JVuNTYso6CsOhsmOQfbU3JRUfX/w1SctU7oH+l3MvARiDA7KiSbX1qpskQOphfhoPyfUaQyX8yzXUxkiKUKrpwMihSUVOL1PxNVxxsZliOCvd1QXFEFd50W866Mw+juwY2aD155JHvA9ZjsAddjx1bQlpkgJpmZmThwoLqDR48ePRAc3LiDBaK6tqXkqACIeGh8DwZAiKjF5GRfinTKJIU7peOJKSgi3Wb+OpChJhn50Mds2Iy0cbX2elemrBdTUVOpo2EuyMu1urZH50AMjPZXQzzskQSvBkb5q8lEghqSBWSeMXIos1gVdt2XVqAmuf5zPL9MZR5KJyKJmcg3LoVd3ZxdkF1SgYWrEjGqaxAL7RIREdmZZgVBiouLcffdd+PTTz9V0Tah1Woxffp0vPHGG/DwcLxx19R8BWWVePG3/eq2SlPuUp2mTETUWiTz45zuwWqSAIKcCJsCCEmZxdh1LF9N761NUjUmTAERacVrLR1JJOthS3JOTdtg8xoZErORoSmmbA+pj2HtgZy2IgGfHqHeajKR71wyg0xBEVmGR3NLISVMqgxGFQQRUuxVhr94uzqrwJLUUJEsGiKyD+1V24iI7DAIMnPmTKxZswY///wzRo0ape77559/cM899+CBBx7AO++809rzSXZKrsYtWJmA7KIKNV7/jjFdLD1LRGTn5ABXMj9kmnF2Z6QXlKmT4vUHs/Hv0VxVX+K77alqMhUONdXQ8PNwadf9o2QwmII11RkM//+4l3TCOTlv9jCkp62/c6mFIpPUj+kc7Kkyg3zcnFFpMKrhRBIIkYwhL1dnFfgqKterEyYiss927aYuV+Unhw9K7KM5Xa6IyEGCIEuXLsW3336LMWPG1Nw3ceJEuLu7Y8qUKQyCUKOt2JOuitlJF4cnLoq125RtIrJeHXzcVCcqmUor9Ngmw2aSpLhqDnKLK9Q+ShXddAJiO/rUFFeNCTo126KlVxllKIfU9FCBj+QcZBXWPgmX9zRle8SG+XCoRjPJMpfvwWA0ws1ZU70cT6aD5JZUqO9K7uMVYCL7YiqMLEWRX1mRAGeNE6pO7pKlFl1ppQGVeiNmjI5RxZFZGJnIPjUrCFJSUoIOHTqccr8UtpPHiBpDUpNfX5Wobt8wslOt1GUiIkuQzI+zugWpSYprJmQUqgwRCUrIMAqpwyHTh38nI8THFSM6B2Fk10DERfipwpvNucp4Qe/QmmyP+KP5qk6Fibym1PSQFrYS+JCADbWcdAeKCfJAYkYR/E9m0GicnFRAvqJKj9xiI2LDfNXziMh+SGBTMvpmfbcTlQaDaqct9YFMwyYlJi01gZZuS8XUwVEMNBPZqWYFQUaMGIE5c+aomiBubtUHZKWlpXj66afVY0RnIldH5/66T131lJT0a4ZGcaERkVWRE+KeoT5quumsGGQUyrCZHFVc9d8jucgoKMePO1LV5KqTYTP+6BPmg5eu7KeyP053lXF87w6o0Buxcm96TdDERAIdpuE3cZF+zJBrZaZsHSmYK99RVlFFTTcZN2ctCssMMMKIC2JDVOcZ1gQgsg8yxDCzqByr9qZj/4lClcmXVVyBKn11ZWQZbij7fdYEIrJ/zQqCLFy4EOPHj0dERATi4uLUffHx8SogsmLFitaeR7JDX2xKUVdTPVy1eGxiL0baicjqhXi74dK4MDWZD1uR1rRS1+ifxCw1yYF2bmklyir0KvAh7WrlFFsOuJ1gVMMtFq87jDBfN3WfHHRLxoEp2yM60Pq709gy82wdndYJReUS8qhWVF6liswCRry1+hCWbDnGmgBENkay6VJzS1W77JScEhyV/7OLcTSnVO27pQ22DH2sHpkoe2W1ySOrqBzB3q6sCUTkAJoVBOnTpw8SExPx+eefY//+6q4e11xzDaZNm6bqghCdjhT3++TkAei9Y7sj1Jfp3URkW6R+kYwrl0mCHjKswlRcdeexPNWCVw6wMwrLVeabHGTnFFeoE2y5X+7rH+WHS/uHY3C0P7zdWNS0vWsCNFS3xUOnxTO/7FP1Qm4f0wVje4a027wR2bK6NZHOpKVZVoVllSrQIUEOFfDIrv4/Lb+sJrurLgk6h/m6q+1dtcTWadU8y35Ahi5KpoiPG2sCEdm7ZgVBhLTBveWWW1p3bsjuSeRdhsHIH6cxPUIwrhcPLonItknWRvcO3mqaPqITvv/3GB7/bjc0GqgskCqz+h7uOq36v6RCj4v7heHcHtwHtjc56ap74iXthc1JV54lW47i++2pKvOHiJqWZSX0BgOO5ZWq2yFerirgYJ7l1pjOK2oIS2F5rSCHyuzIKVGFq09X3ykqwANRgR7q/+gAT/V/mF91Bt6Ud9er4LW7TqMC004aJ1UXqLxSj8xKA/pGsCZQfdhimBwuCPLTTz9hwoQJ0Ol06vbpXHrppa0xb2SH3v7roEpRDPJ2xf3nd2PKNxHZnZggL7i5aNXBtbNWo/Z5IsTbtfogu0rPziNWToJZf+7PUO2TP9uYolopE1Hjs6yk+8qn61NUnQ3JySip1MPf0xX/GRGluq4I884rpiEsEtyQQMeR7OLq/3NKVWCiIUFerqr1tQwjlCCH6ba8dn3DCk9XE8jTzRn5pVKY2qgyQ3Yfz0eEnzu7RJlhi2FyuCDIpEmTcOLECdUBRm43RHY4en3DOytyXOsOZmHZzjRVfGrWhJ5M/yYih+g8Yn4cLlc1C8urVKtcdh6xXnIV+Z6x3fDkD7tVRsi4Xh3QKcjT0rNFZBNZVtJSfOEfiWZ1N6A6Yh3LK8Frvyfi7vO6qtobq/efDHg0YghLuJ97TaDDlOER6e+hOrq0Vk2g/NJKOGs0aj8tQ7evfW+j2g/cdk6Xli0YO8IWw2QvGr3nMBgM9d5uDW+99RbmzZungixSaPWNN97A0KFD633uxx9/jBtvvLHWfa6urigrq25vVVlZiSeeeAK//vorkpKS4Ovri3HjxuHFF19EWBhTWi1FxsLPW3FA3Z4yOBIDovwtNi9ERG1Jq3FS9Y4e+jZetciVA2oh482lIJ8Mibl3bDcWhLZyo7oGYUSXQNUNaOGqRCyYEsfsRaIzkAyKhasSUCqZHx46FFfo1T6woKwSlVUGFJVV4bll+2oKQ5uTYvnVQY7qoStqGEugBzr6uqmsuvaoCSQBahluM3/lATVscVtKLorLq5ocbHGkFsOpeWwxTLanWVu0tMadOnWqCj6Yq6iowFdffYXp06c3+rWWLFmCmTNnYtGiRRg2bBhee+011XnmwIEDKuukPj4+PupxE/OdaElJCbZv344nn3xSBVRyc3Nx7733qiE6W7dubc7HpRaSP34v/bZfFQrsHOyFm84w/pOIyFaZUq2l4PO947qpdPCE9MLqdPCKKnXlctrwKPW43M/2q9bt7vO6qZOg+KN5qp3x+N6hlp4lIqu2KzUfyVklqs2stAGXIIMorzTUKgwdE+yF/pF+KsgReTLg0dAQlvauCSQ/S+bXg9/E42BGER5ZuhMvTe7HQEg937G0fa8yGCXJG/JVS1t4thgmuw2CSCbGhRdeeEqQorCwUD3WlCDIggULVIFVU3aHBEOWLVuGxYsX49FHH633d2QHGRpa/4GIZH78/vvvte578803VWbJkSNHEBUV1eh5o9bxw45UbDmco4oBPn5RL/U/EZEjFAaUIHCojxv0RiO0Tk4oKa/CB2uT8QGSG10YkCxHglXXj+yE99cmYdGaQyozRDpHEFHDgWAJcsgQlqyCcnWfBD6kXbgc/8nt/NIqTBsWhbG9OljtYpRC1/OvilOBkL3HC/DwyUCIFzNC1HdcpTegRIZ3llWX/pZQl7QYDvFhi2Gy4yCIHNTVF6k9duyYCkI0lmSObNu2DbNmzaq5T6PRqOErGzZsaPD3ioqKEB0drYblDBw4EHPnzkXv3r0bfH5+fr6aXz8/v3ofLy8vV5NJQUGB+l9ev7WH/jiaw9nFWLQmSe0cbzk7BtEB7lymrUTWTdkWuY6SLbO39fiivqEY3rm66F9jyJVPe/ns9uqKAWFYseeE6kzx/ppDuP/87na/HpNjao31OMCjur1sTlF121k5W5CC0B4u1Z1hTIWh5XnWvr10DfbEy5P74qFvd1UHQr6Jx4uT+zp8IMRDp1HDO6X7jxT6k8CWZIFIN7Tc4kp4umot+h1zf+zYDI1c55oUBBkwYIDagck0duxYODv//69LMdTk5GSVIdJYWVlZ6vc6dKgdCZaf9+/fX+/v9OjRQ2WJ9OvXTwU35s+fj5EjR2LPnj2IiIg45flSK+SRRx7BNddco4bR1OeFF17A008/fcr9mZmZNbVGqOmk0vdTy5JQWl6BuDAvjAxzRkZGBhdlK27ksg3IAYsED4lskT2ux35NyObWl5Qio6Qt54Zaw/QBgXhqRQF+3HEMQzq6oHuIh92vx+R4WmM9DtEZ4eOiQUpxhTo5Nr1MddMEIwpL9YgJcEOIrtwmjgllf/7YeeF4duVh7E7Nxf1fbMVj50fD00ULR5RZVIE3/pCuP0YV+PB31yK/TA+nk+Vli8oqUVZZhR7BHhb7jrk/dmyFhYWtHwQxdYXZsWOHqtvh5eVV85iLiws6deqEyZMnoy2NGDFCTSYSAOnVqxfeffddPPvss7WeK0VSp0yZojbUd955p8HXlEwUqUtingkSGRmJ4ODgBgMndGbvrU3C0YIq+Hu6YfZlcWwx1gY7eQlIynrKg26yVVyPyRbI6N+JaRVYsScdn/6bjXemRdcqbMv1mOxBS9djGSZxOLMIFQYZui5FojUqW0D6r5RVGVWxVFdnLaYO64RCJw8EerjYxLGhbP+vBQbiwW93Iim3AvPXnsCLV/RxuC6Hu1Pz8fhvicgprlRDBaWbjnyvpuLf0lVLCt9W6o0YFBNkse+Y+2PH5ubm1vpBkDlz5qj/Jdhx9dVXn1IYtamCgoKg1WqRnp5e6375uaGaH3XpdDqVoXLw4MF6AyApKSn4888/TxvMkM9R32eRPwA8uWyeHUfz8PW2YyoN8qHxPRHs497MV6LTkYMVrqdk67geky24/ZwuWH8oG0mZxfhhx3FcNTiy1uNcj8ketGQ9/mVnGhb8noiyKj10J7u5mNrPSsFouc/L1Qkf/nNYTbZUE6l7qI/qEPXA1/E4cKIQj363Gy9f2c9hAiHLd5/Agt8PILuoQgWzpCuMdDrLrays+Y6li47UgpFv/fNNR/H73gzMODvGIt8x98eOS9PIfVezaoLExsaqbBDp5mJu06ZNKqgxePDgRr2OZI8MGjQIq1atqskykeid/HzXXXc16jUkvW7Xrl2YOHHiKQGQxMRErF69GoGBgU36fNQyhWWVeOHXfeov38S+HXFWt/9vRUZERGSLpC3kraM7Y8HKBHy07jDO6RGMEO/GXXEicgQuzlr4eugQpHXFnEti0cHH7ZT2s+YZVFITyZZ0DfHGK1P644FvqgMhD3+70+4DIVLX5YO/k7Bky1H187jYDvjP8CiV0WN63Pw77hzkhddXJWJvWoEqhstzALJWzRrwd+edd+Lo0eqNwVxqaqp6rClkGMr777+PTz75BPv27cMdd9yB4uLimm4x0mnGvHDqM888g5UrVyIpKUm1wv3Pf/6jsj1mzJhREwC58sorVTvczz//XAVJTpw4oSYpxEptb+EficgsLEe4vzvuPLcrFzkREdmFiX06IjbMB2WVery9+pClZ4fIahzLLcFnm47ARavBXed2xZgeIarV7KVx4Zg+opP6X36WriumyRaGwtTVNcQLr1wVB293nQqEPPTNTnXxzx5JW/fZP+6uCYD8Z3g0Xri8L/qG+9V8h3W/4z7hvnhlShxigjzV0JhX/0hUxXCJ7CIIsnfvXtWVpS4ZliKPNcXUqVNVcdPZs2ejf//+KsNk+fLlNcVSpa1tWlpazfNzc3NVS12pAyLZH1K/Y/369So7xRSI+emnn1SnGnm9jh071kzyPGpbf+xNx5/7M1Q63KwJvdT4QCIiInsgf9ukO4z8vzYhE5uSsi09S0QWJ9kAL/62H+WVevSP8sPlA8JhzyQQIkNjfNx1SEgvVG107S0QciK/DHd98S82HMpWrY2fuLgXbjor5uRwl9OTzJi5l/eFl5sz9h0vwCsrE2rqhhBZCydjM9ZKGV7yyy+/1CpQKiTIcNFFF6lAhS2TwIq0+pUK2SyM2njpBWW4+ZMtKCnX44ZRnVRUmNqODB2TqtshISGsXUM2i+sx2aK3/zqIb7ceQ0c/N3x4/RC4aJ24PyaH3R9/vikFH/6dDA9XrdoeZBiMI0jKLMLMr+NRUFqJbh28MF8yROxgaMyuY/mY/dNu5JdUqiEtz07qozI+mmpbSg4eWboLBoMRM87ujGuHRaE98LjCsRU08jy+WZkgF1xwgRqiIi9ukpeXh8ceewznn39+8+aYbP4qwNxf96kAiKQKTxsWbelZIiIiahM3jOyEIC9XpOWV4YtNR7iUyWEdzCjEx+sOq9t3n9fNYQIgonPw/2eEJKYXqYyQAhvPCFm+Ow0zv96hAiAS2Hn7PwObFQARg6IDcPd51cPiP/gnCesOZrXy3BI1X7OCIDJ8RWqCREdH49xzz1VTTEyMqrvxyiuvtGB2yFbJeEGJHLvptHhsYq9aha+IiIjsiYeLM+46eXD/5eYjOJJTYulZImp3FVUGzP11v7oQJgUwL4itHsruSCQQ8urU/qogrAqEfG2bgRD5DhetOYSXlx9Qt0d3D8bCqwe0uPjzZf3DcWn/MNUs4bll+3Awo6jV5pmo3YMg4eHh2LlzJ15++WVVi0M6vCxcuFB1aYmMrN0yjuyfjIdcvC5Z3b5nbFeE+bEdLhER2bezuwVhWOcAdcKwcFUix7yTw/loXTIOZxWrriAzz++u2pI6IikCumBKdSBETvKljW5+qe0EQqS17ZM/7sbXJwugXjciGrMvjlUXNluDFModEOWvasY88cMu5BSzUQXZaBBEeHp64tZbb8Vbb72lMkOki4tOZ/vj4KhppEK+RHYNJ6PG43uHchESEZHdkxM+Sf+XooE7jubjn+T/HyJMZO92HsvDkq3VJ80PXtBDtZB2ZKZAiASEDmVUD42xhUBIWn4p7v7yX2w8WQD1yYtjceOoxhVAbSxnrQZPXRqrukZmFJSrjjOSRURkSc6NfaJ0XJkwYYIKdMjt07n00ktbY97IBrzz1yEcyylBoJeLqpjvqFcBiIjI8Ujmo7SN/PCfZHy65QQu6B8DXw/ba/tJ1NTWqdINRoY4XNgnFCO7BnEBmgVCHvgmXgVCJCNE2ulKhoi1BrJm/7hHFXaVAqjPXd4HPUObV/+jsR1j7vxiO/ZKx5jfD+DRC3vyvIGsPwgyadIkVfNDKkbL7YbISbBez37QjkDaZv0cf1zdfuTCnvB1t86dPBERUVuZOiQSv+89geTMQnz4z2HMvKAHFzaA7KJyZDch7T3Q0wWBXgwg2coFMGmhKkVQ7zy3ujYOVeukAiFxqmuMdI954JsdeOWq6qEy1uS3XWlY8HuCGs4nBVCfm9QXwd5tu/1FBnioYTaPfrcLv+9JR0ygJ64e2j4dY4iaHQSRdkP13SbHlFtcgXkr9qvbkwdFYHCnAEvPEhERUbvTaTW4d2w33PfVdvyyMw0T+nZsdjcFeyIXST7dkFLzs95gwLG8UnU7xMtV1Rswzx6dPiIaN4yKsci8UuOtP5SFZTvTACfgkQk94ena6FMJhxEdaB4IKbaqQIgEPd5bm4RvTg5lkqHsj07o2Wr1P85EzhfuPLcL3lh1EO/9nYSoAA9mEpFt1QQhx2U0GjFv5QHklVSqiPeMs3nQQkREjqt/pB/O7uwnowPw6smrq47ukrgwLLpukJpmjI6Bu4szjEZAFk1JpV79LPebniPPJ+smbVNfWZmgbl81KFKt99RwIOTVKf3h7+miAiHSdjavpMLiBVCf+GF3TQBkeisXQG2sSf3Dq7f3kx1jJGOGqL01Onz7+uuvN/pF77nnnubOD9mAn+KPqwJKzlonPH5RL7g6t+/Ok4iIyNpMHxyKnScOq+4QP/ybqrIkHZkMbZFpbUImFv6RiNIKPUy1FqXF8LG8EnX/vCvj1NVosv4LYK/+kaAygaMDPXDTWZ0sPUtWLyrQQwVC7v96B5KziqtrhEyJs0gR2eN5pSoAIt18pACqZPGc2yMElisq3RVHc0uw40geHvt+F96ZNkgFjIjai5NR9mqNEBNT+2p/ZmYmSkpK4OdXHQXOy8uDh4eHqhmSlJQEW1ZQUABfX1/k5+fDx4cpreaO5pTglk+3qqrOd4zpgqsGsyWypciwtIyMDLXNaTRM6iLbxPWY7Gk93phWhddXHYS7ixaf3DQUQQ5e40IyYqa8ux6JGUXwd9chNa9M3R/h7y6jKZBdUoFuId74+rYR0LZiNwpq/f3x73vT8cKv+1TXkHemDUS3Dt5czE04dr5/yQ7VGlYyqKVYanue8McfzcPsn/agsLRSNTKQ+h89Qi3//RWUVeLOz7cjNbcUvcN91XKRAE1L8bjCsRU08jy+0WtacnJyzfT888+jf//+2LdvH3JyctQktwcOHIhnn322tT4DWZlKvQHPLdurAiADo/0xeaBjX+UiIiIyd/HJeiCS9fD26kMOv3B2peYjOasE3q7OKKsyoMpgVFNafhlySypVPZXkzGL1PLJeGQVleH1Vorp9/chODIA0oyDoq1P7qw4skokh3WMko6Y9/LorTbXrlQBI9w7eeHvaIKsIgAgfNx2en9RX1ZXZk5qvMo0aeW2eqMWaFW578skn8cYbb6BHj/+vgC63X331VTzxxBMtnyuySp+sP4zE9CJ4uTmrbjCt2UOciIjI1snfxfvGdYPU+/zrQAa2HM6Bo3eIkWwQmeQquIn8XFxRhfySCuSVVuCVlQfw445UZBRWZ4qQ9TAYjHhp+QFVT0ICfNeym0eLAiGSidEegRDZxt7+6yDmrzigbp/TIxivXd2/zTvANGfI0OxLYtU+c8XuE/j6ZL0SIqsMgqSlpaGqquqU+6U1bnp6emvMF1lhL/EvNh9Rtx+4oIfV7USJiIisgQwTuHxAuLotV8/Lq/RwVKaWt1lFFaooqlw70Wmc1DGEl6tzzcWUQxlFqj7I1e9uxK2fbsVH65Jx4EShOgEny/oxPhX/HslVwxSkiwiHLbVeIESKpZoHB1u3AOoufLv1WE32jiUKoDbWkE4B+O+Y6lbL765NUh2IiKwyCDJ27Fjcdttt2L59e81927Ztwx133IFx48a15vyRFSgqr8LcX/epKs7j+4TiHBYwIyIiatCNo2LUiY6Mdf9yU/UFBEfk4aJVQ2kNRiNcnTXQyuVeJ6jbfu46dVIW29EHd5zbBbFhPuoxKSz7vw0puOOzbZj63gYsWHlAnRSVVTpuMMmStSzeXVNd50/qwMlJPLVMhH91IETqBaVkl+CBVg6ESAHUu77Yjk1JOSpwJVkWEgQxb0dtja4YGI6L+3Ws7hjzyz5VSJbI6oIgixcvRmhoKAYPHgxXV1c1DR06FB06dMAHH3zQ+nNJFvXGqkRkFJQj1NcNd51bHaklIiKi+skY9ztP/r2ULEo5mXQ0u4/l4b6vdqhAiLO2+nBTgiGS3SFXqjOLKqDTaHDt8CgMiwnE05f2xtLbR+LhC3vgrG5BcNVpkV1UgV92puGJ73dj0lvr8Pj3u7BsZ1qbXD2n2mQIhVwAkzpwg6L9cSlbGLdqIGTB1LiaQEhrZYTsOJqHOz7frl5TgrCvXzMAYyzUAaapJEhzz9huiIv0UwHPx77bZfGWwmTfGt0dpj4JCQnYv3+/ut2zZ090794d9oDdYf7f6v0ZePaXvWqs3sKrB6BPuK8Fvxkyx+rXZA+4HpO9rsdyePXI0p3YejhXFROfd2U/q78a21oyC8tx1aL1SM0rVcVPpTBqXmmlygoxkfv9PXSqXa6YPiIaN4z6/06EMowo/mi+ygJZfygbWYXltd6jZ0dvjOgciBFdgtAl2NNhlm17rcefbzqCj9YdVnXgPrh+MEK83Sw9e3bnWK4EQOLVum1ePLW5BVAX/J6ggoxS+PTZSX1ssjtVfml1xxjJaOkb4Yv5V8WpfUVT8LjCsRU0sjtMi4IgFRUVqltMly5d4Oxc/UfMHjAI8v/VwGd8uhVFZVX4z/Bo3HRW7TbJZFncyZM94HpM9rwey0nOzR9vVSf/T1zcC+f17AB7l19SiXuX/Ku6vsjV6FkTe8HXXacyCxIzCpFXUgk/D51qjWteXyLQ06Wmhkhdcqh6KLMIGw5lq4CI1AsxF+LjihGdgzCyayDiIvxapc2mI6/HeUZ33PXlDnVC/djEXhgXa//rraVIoFDa55oCIQumxDW4HdRHtqtFaw5h6bbq+h+S+SHZVNZa/6MxUrKLcecX21FSrseFfULx0PgeTQpy8rjCsRW0ZRCkpKQEd999Nz755JOajJDOnTur+8LDw/Hoo4/CljEIUl0NXFpqSWqdXG15/eoBNemsZB24kyd7wPWY7H09/t+Gw+qKur+nCz65aagqCGqvZJjLA1/HIyG9EEHernjjmgHo4OPWJl1nNiRlq6DItpRcNWTDRE7+hnTyVxkiwzsHwM+jeVfWHXU9Pnr8BGavPKaGcElHESmoySybtg+EzFyyQ2VQRUhGSCMDIVKz77lf9mJzcnUXqhtHdVIXLe3h+5LPNOu7naqg8u1jumDK4MhG/y6PKxxbQSODIM36Szxr1izEx8fjr7/+woUXXlhzvxRFfeqpp2w+CELAN9uOqgCIjMmVqwAMgBARETXd1CFRWLk3XRVJXfxPshr3bo9kHP8TP+xWARAfdx3mXxnXJgEQISeIF/cLU5O87/aU3JqgiNRW+DsxS01SaFUKr47qGqSGzkQHetQ6QZRgSnad1r3NzVaxF19tT8eRnBI1LOO+cd3t4oTa2oX7uauhMJIRciynBPd/HX/GQIgETqRGzpHsEpX5JBlX9tS4YGhMAO4Y0xVvrz6Id9ccQlSAB4Z3DrT0bJEdaVYQ5IcffsCSJUswfPjwWjvH3r1749ChQ605f2QBBzMK8cHfyeq2FEKVAk5ERETUdHKCIieTD30Tjx93pKr07u4dvO1qUVbpDap+WPzRPLi7aPHylf0QFdg+xw6S+TGyqwyFCVJZrIkZRVh3MEsFRaT17t7jBWp6f20SOvq5qWCIPLdfuC9+jj+OTzekqNcpqahCbkklyk9mlah2vmeoW2Jv5OLXsn3Z0Gqd8fD4HmoYE7WPsJOBkLu//BdJmUW49X/b1LAWHzfdKYE5+fmtPw+huKIKwV6ueOnKfna3TxGTB4arVsJS70T2L29eOxAxQZ6Wni1y5CBIZmamSvmsq7i4mBFjGydXVJ5ftk9dDZGxtRP7hlp6loiIiGyadNcY2ysEq/ZlYMHKBLw1bWCtDANbJoGHl1ccUFkYEvCZe3lfi52QaTROqiikTFLHTGqbSTBk/cFs/Hs0F2l5Zfhue6qapINP33Af1T5UPsObqw/CWeOEqpNfi2RClFYaUKk3YsboGAyODlCZIPZKhla8vPyAui2tSofxqrtFAiGjuwXhnTWHkF5Qhus+2KzurzhZUFh2GRonJxhhVP+7aDW4ZkikXQZAhFxov3dcN5X1IgFWyXx5Z9og+HowOEct16wiD9Iad9myZTU/m7JBpD3uiBEjWmG2yFLkSom01pKxyw9d0JNBLSIiolYgqd1y4i3DRSQDwR5IWbk3/jyIP/amqwDEnEt6qxaX1iLExw2X9Q9XV8p/vPMsPH1Zb5WJIydRUr9kY1IOPl6XjJeW70dBWSXcdBp13COfRb6rYC8XVBoMWLotFV2Cvex6KMxbqw8ivbAcIV4uuH10Z0vPjsOSmh4fXj8Ekf7uqDIY1CTBD60T4K7TqouUUidDhossuW0Erh4aBXsm2VhPXdJbZXGdyC/DnJ921+oyRdSumSBz587FhAkTsHfvXlRVVWHhwoXq9vr167FmzZpmzwxZvgjR9/+mqtuPXNiTkVYiIqJWIpkFN58Vg9dXJeKDf5Iwuntws9thWgsp+CpDfKT2xqwJPTGii/WO2ZdhOmd3C1aTnEjuSyvAxqRsLN99Aik5JepEM7+0ClUGo3wclFbq1TAYae+bnFWMXan56G9FAZ7W9E9iFlbsPqGWwV1nR6hlRZYhgbbhnV3g6aqrvhBpNMJgBIxO0jbaAOlR4KzRqMztXh197Caj7HQkaPncpL6464vt2HksHwv/SMQDF7BeDVkgE+Sss85ShVElANK3b1+sXLlSDY/ZsGEDBg0a1MJZIkvIK6lQV0LE5QPCVYSZiIiIWs8lcWEqdV1aP77z10GbXrRfbzmKzzZW19O4d2w3jO1lO21U5cSxT7gvZpzdGXeM6aKyPvzcXWraikrbxOyiCmQVlasTUQmaSBFVe5RbXIFXfq8eBjN1cCR6hrAOnKVJwE2GgEi9D52zRq2Pkv0h8Y4gLzfVejo5q0Q9z1FILZAnVaciqBohS7dXX7QlarcgSGVlJW666Sb1R+H999/H5s2bVRbIZ599pgIiZJvprK+sTFB/CKVy+i1MgyQiImqTk++Z6gomVH2QbSnVrS1tjZyELFpTXQj/5rNj1JATW77yLin3rjoNgrxcVF0QOdmU70iutksKvgxJ8LfDVrvq+O/3A8gvqUTnYE9V+JUsTwJuEniT4VkSCJFcD5mCvV3h4aJV66s9B+YaIt1hbj+ni7otQeRNSdmWniVypCCITqfD0qVL22ZuyCJ+3XVCVVKXg7PHL+pVcyWEiIiIWpdkgpiCBq/9kYiKk91IbMWahEy8svJk5sCQSFxr4zUJ+ob7IibIA4XlVSooIMEPOR6S9r46rRMMRiOq9EbVplO659mTFXtOqKKx8nmlxaoUtiXrCMzJdyK1L+R/55OTBD+E6X57rlHTkCsHRWBC31CVGfPssr2qewxRczRrbzdp0iTVJpds37HcElURXchY5a4h9llhmoiIyFpI5xIpQJ6aW4olW47AVmw5nIPnftmrTkAu6tcRt47ubPMF1OVk8t6x3VXRSWmRK4EQmeRKu9Re8HbToaOvm2q9e/tn21UwRDJEbJ1kuEhRW9P6KIVfyToDczWpICezd+R+GR4iz3M0sr+RluP9InzVsMLHf9ilMpmI2qUwardu3fDMM89g3bp1qgaIp2ftns333HNPc16W2lmV3oC5v+5DeaVeVXO/anAkvwMiIqI25uXqjDvP7YLnftmHzzYewbk9QxDhb921GHan5mP2j3tUcOCcHsHqRMTWAyAynCC7uAKhvm6qFeen61NU9x6pwVBSUYXIAA9MGx6FrsFe+HzTEew4koclW45ibWIm7h/XHYM72Wb9NGkJLHXgSiv06B3uiyk8/rO6dXLyoAi8siIBWUUV6vsS0tFI2ja7OmsweVA4DmUWqbbNjpYRIhkxT1/aB3d8vk21vX7q5z14+cp+NZkyRI3hZFQhxqaJiYlp+AWdnJCUlARbVlBQAF9fX+Tn58PHxwf26qN1yfjfhhRVEOzD6werVnJkOwwGAzIyMlRRYo2GO36yTVyPyVHXYzn8eujbndiekovBnfzx0uR+VhtUOJhRhPuX7FAnYVI4/dlJfezihEPa4366obq4q+k7kQ4ceqMRWicndbJp/p2c1S0I+08UIquwuhbD+bEd8N8xXW2um943W4/inb8OwVWnxQfXD0a4n7u6n/tj61onJRAn2UnmLWFlu/P30KnORULquNwwquHzMnsmXZukY4wE8yQzbeb51YFZrseOraCR5/HNygRJTk6uuW2KoVjrH25q+IqOqar7/ed3YwCEiIioHclxk3RVufmTLdh6OFfV2hjTI8Qqh80+/G28CoBIR5WnLu1tFwEQU7eekV2DGv18ueou7WMX/5OM7/5Nxe9707ExOQd3jumiAiK2cCwsNRQ++Lv6OP6/Y7rUBEDIOtdJybxKzChEXkkl/Dx06BbiXastrqyTjkqGBD1xUawaErNsZxo6BXqqDBqixmhWEER8+OGHePXVV5GYmFgzROa+++7DjBkzmvuS1E4ksvzCb/vUmN5xsR1wXk/baWtHRERkL2S4hRQWlSu/b/55EEM6BajsTGuRUViGB7+JVydgXUK88PzlfeyqeLoMI2jOUIK7zuumjp2kQKxcjX7xt/0qIHL/+d0RZsVBBckokOM/+X9Y5wBc3K+jpWeJGrFO9upov1npLTWiSyBuH91Fdat6+6+Dap86ONrP0rNFNqBZofzZs2fj3nvvxSWXXIJvvvlGTXL7/vvvV4+RdZMDLRlDF+LjinvGdrP07BARETmsa4ZFIdzfHTnFFWqYqrXIK6nAQ9/sREZBuZq/lyf3U0VCqVpsmA/evW6QahEsmTHbUnJx08db8NXmI6rmmjWSIdCJ6UXwdnPGgxf0sInMFaIzuWpwBC7sU90x5plf9iAlmx1jqI1qggQHB+P111/HNddcU+v+L7/8EnfffTeysrJgy+y5Joik2z790x5VZfq1qf3RL4LRUlvFMY9kD7gekz1o6XosXVce+Xanas+66D+D0K2DZTu1ydCXmV/vUCfMwd6ueP2aAaplLDU8ZGjB7wmqcKroHOyFB8d3R89Q6zmG3Hu8APd89a8qsjn7kth6h15xf0y2SlqN3/3lduw5XoBgL1f8d2QHhIUE4VBW8WmHEjlaUVlHUNCWNUEqKysxePDgU+6XTjFVVVXNeUlqB5mF5Viw8oC6Lem3DIAQERFZngyDkZPSvw5k4NU/EvDGNQNrHay3J2n/+vj3u1QARAp+zr8qjgGQM5DOPq9cFYcVe06ogqNJmUW48/PtuGJgBG4aFaPqiFiSfKcyDEYCIGN7hVhl7RmilnBx1iAuwk9d7E0vKMNdS/NhRKIKjgjZnbKoLLV4OMx1112Hd95555T733vvPUybNq05L0nt1A6tsKwK3Tp44fqRnbjMiYiIrMR/z+2iTpb3pxXil53HLTIPMozj6Z/3YuexfHi4atUQGBljT2cmQ0su7NMRH984VAUaJM966bZjuPHjzdiYlG3RRfje2iSk5pYiyIvDoMl+TR0SiXemDUKQlwsq9UbVvEPrBDVJ1ocEQeT+GaNjsOi6QaoILTmuFhVGXblyJYYPH65+3rRpE44cOYLp06dj5syZNc9bsGBB68wptYhUMZc2fBIpfXxirN1UdiciIrIHcoIqWQNvrT6ID/9JxtndghHQjp0fTBdLNiVlq2OFuZf3tfiwHFvk7+mCxy+KxfmxoXj19wR1Vfqx73ap7Iu7zuvart+p2Ho4Bz/8m6puP3xhD9Z1IbslQ1tGdw+Gl6sO6cZytU8TGo2TKjgtI1+ySyqwdFsqpg6Osli2HVmHZp0J7969GwMHDlS1QQ4dOqSmoKAgdZ889u+//6ppx44drT/H1GSSlvn+2iR1+44xXRAVyKs6RERE1mbSgHCVrVlUVoV31xxqt/eVK6YLVyVi1b4MdcIgbXA5ZLZlhsYE4KMbh+CqwZGq1osMdbrho834dVeaWt7tobCsEi8vrx4GfVn/cAzuFNAu70tkKbtS85FdXAEvN63KztIbq9sMl1UaIDERb1dn1dFJnkeOrVmZIKtXr279OaE2UV6lx/PLqtuhDe8SiEuZ+kVERGSV5MqktFn97+fbVctV6XgwIMq/zd9XMk9+jj+uiqY/PrEXhncObPP3dATSTlguPsnwGGmnK3VW5q84oL7bmed3b/OhRq+vSkRWUXV3n9vO6dym70VkDbKLytWwPh/X6iBIfmmVCn7IdiDBSEn+MBqd8POO43DRatA1xEtlvpHj4bdu5z74O1lFPKUq8kNsh0ZERGTVpKPIJf2qx6q/9keiuojRlqSl6xebjqjb94/rjnN7smhma+vewRtvTxuE28/pAledFvFH8zDjk63434bDbfb9SuaJZPbIid+sCb1UQIbIEYbEOGs1qDIY4e/hAq2TU01RVCFZIVUGA37bnYa7vtiOi9/4G3d+sV0NQ1y9P0MNX2uvTC2y0ZogZP22peSoolziwfE91DhVIiIism4zzo7B34mZOJpTgiVbjuI/w6Pb5H2kAKsUzRS3jO7MQoFtnOUzZUgkzu4epGqFbD2ci4/WHcbqA5kqK6RPuG+rXg1/9Y9EdXvasGjEhllPq16ittQ33BedAj2QmF4IV50R1R3LndDBx1UFN7KKKlSgZGTXQFWEuqC0EvuOF6hp6cnXkPOl2I4+arvp1dEHPUO9GUS0QwyC2Kn80kq8+Nt+dVuqH4/sEmTpWSIiIqJG8HbT4b9jumLur/vw2cYUnNczBGF+7q267FYfyMCC3xPU7auHRuKaoVH8btpBR193vDS5n8rSeOuvgzicVYx7vvpXDVeecXZneLm27NBcTvTmrzyAwtJKlep/3Yi2CaARWWuw8d6xXfHg1/HIKamsyeoorzKguKIKXm7OeG5SH1VAVR47nl+mAiB70wqw93gBDmYWIbe4AusOZqlJSJ2kmCBPFRiRoEjvMB+E+7mr+8l2MQhioyTKL4V/6iMb9dt/HUJafhlCfdwwLjZEPV8in0RERGT9pI7Er7vTsONIHt74M1F1a5Ex7q1hc3IO5i7bBxiBi+PCcMvZrBfRnuR7HBfbAUNiArBozSGs2H0CP+04rk667h3bHWd1a/6Fq2W70rApKUel/8+a2IvdAMnhzo06+Ljh5uEd8cOeXCSkF8puDiUVVYj098C04VEI9XVT90vbXAlmyCTboyir1ONgRpEKiKjASFoBsgrLcSijSE2qdhKggim9QquzRWSSbBEJXp9p3kxkWE5iRiHySipVyYJuId61utXIvPG8rW05GTnw6RQFBQXw9fVFfn4+fHysM4Xw43XJ+HRDSs3PeoMBx/JK1W2pfFxUXqX+yHbwdlMFf6aPiMYNo2IsOMfU2gwGAzIyMhASEgJNdb4fkc3hekz2oK3W4yPZJbj5ky3qgFk6tsjVy5badSwfD30bj4oqg2rb+vhFvdgq0sK2H8lVQ2RSc6uP4yQIcvd53RDs3bSLV8fzSnHzJ1tRXqnH7WO6YMrgyCb9PvfHZMtM50YS9NDrq6DRaNV+Tm80qtogrs6aWoHkxp4bZRSWYV9aIfadzBaRAIq8bl1S6Ng0hEayRiR7xBTYMD9vk4BMbkmlyk4Rppol/h46eLhU5yfwvK3tz+MZBGnBwrMk84ji1pQcfLo+pTraaZQrDICzRoMJfUNx57ld1XMYUbQ/PFghe8D1mOxBW67Hi/9JVkNigrxc8fFNQ2oOkpvjYEYh7l8Sj+LyKtXC9dlJfZgpYCXkCrR8z19tOQqDwQgPV63K0JEiuY1Ju5dA2f1LdmB3aj7iIv3wylVxTU7X5/6YbJnp3EjW45ycHAQEBJx2f9zccyPpPpOUVVyTLSLBEVMA05wUQZYMEQmIRPi7I8jbVWV/vLIiQW3vMokATxeUVhpUkOaB8d0xODqA520twCBIOyw8a7A2IVNd0Smt0KOkvApVRkDrVJ1qGejlgnlXxrXKlSOyPjxYIXvA9ZjsQVuux3KgLNkgaXlluHJwhKoV0hxSZFVqT+SXVKJvhK+qS8GOIdbnUGaRaqcrRRuFXFl+4IIe6qrymbr8SJFbdxctPrx+iEr5byruj8keWGI9lv2qKSBi+l/OzczJ4IvMogqVReLtplXteyVMKS2s5f/skgo1LObr20YwO68dzuNZE8SGSdR/4aoElFbqVQqVDIERWo1GVUHOL6vEwlWJGNU1iBsTERGRDZJAxT3ndcOs73bhu+2puCA2VBW8bIqMgjI8+E28OlCX333+8r4MgFipLsFeeOOagfhxRyo++DtZXW2+9dOtuLR/GM7tEaKGONetKSDDX/63MQUGIzBtYBQKyiqh08rFMNaCI2oPvh46jOgSqCbT9nkkp6RmCI0ERvafKFBDYSRBK79UWvX+f9FWd51WlTNIzirGrtR89I/04xfXxhgEsWGykSRnlaiNRm+E+uMnpMCOjC3jxkRERGT7hnUOVFmdkv352h8JeP3qAY0e6iCdDh78dicyC8sREeCBl6/s1+IOJNS2pI7AFQMjcFbXIHUxa8OhbHy87jDeXn1IXfQyGI21agoIWRvcdBp8tiEFn288wpoCRBbehiV7S6aJfTuq+5btPI6Hv90JV50GlXojisqqVP0SCWS6+WrVuVtRuV4N66G2x2qKNkw2Eok0ykbjrHFSRX/kmMjDRasel/vlcW5MREREtk1qfElWiFxVlK4xjSEZoo8s3YljOSUI8XHF/Cv7wc/Dpc3nlVpHiI+bauc559LeqqaADHOu0BuQX1p58rivOvhRPQwaaijMLed0xqLrBuGSuDB+DURWJNzfQ9UJkawPqUdiKppaqTeorH75X+5jBlf7YBDEhslGIhuLbDRChr2Zt1fixkRERGQfpFPIjaM6qdtS+yGv5P/bLTZUS+Tx73epdo+SISo1wuSkmmyL1Hg7p3swPpsxDJP6h6GwrEplgMgxnlxFNp58jqwfkl6/dFuqGlLDEyki69I33BcxQR4oLK9S9UEkcGk6bSsoqVD3S+aIPI/aHoMgdrQxmZOfuTERERHZDxki0TnYS6VRv7s2qcHnyQnyUz/tUe1wPV2d1RAYad9ItsvbTYdxsaFqyItk+hrMhkHLd+zp4lxrGDQRWQ/Jypeix5MHRUCn0SCrSLrYGGvO2aQ7jMRDJg8KV89jFn/bYxDEzjYmmaT1nVQflvu5MREREdkHyfa8//xuagzEit0nEH8075TnyDDYF37dj83JOaqI5gtX9EXXEG+LzC+1ruoTIyfV+cXHXafukxMn35O3OQyayDr9HH8ct/9vGz5Ym6yKFkvWlunytSmYKRle8rg8T55PbYuVsWyUbByfbkhRt2VjKir//41JemTLH0IvV63amD5AMgtkERER2cFJsPx9H9E5EGsSMvHcsr24dmiUyvyUIS9dg73w+aYj6jGpE/bgBd3Rh6nVdjcMukpvgI+bMwpKK9X9ppR6DoMmsk5So2dk16Can827OzmdHOIo53EPXdijejibJ2s3tTUGQexwY5IDIekzbV4fhBsTERGRfVwAkazP9PwyHMstxZbDueox+ZOvcXKCXBKR/+XvvjxO9jcMOjGjCP7uOlVToO4waDn+Y00BIusLYNat09Oro0/N7eP5ZSq7b93BLEzoU91NhhxgOMxbb72FTp06wc3NDcOGDcPmzZsbfO7HH3+sCkCZT/J75uQPwezZs9GxY0e4u7tj3LhxSExMhD2RDal7B++aSTakS+PCMX1EJ/W//Gz+OAtkERER2f4FEOn8ceuYznBz0aoriKK6M5yzuiAiJcKuHBiBT28exg4hdoTDoIns1zVDotTYtvUHs1VdH3KAIMiSJUswc+ZMzJkzB9u3b0dcXBzGjx+PjIyMBn/Hx8cHaWlpNVNKSvWwEJOXX34Zr7/+OhYtWoRNmzbB09NTvWZZWVk7fCIiIiKi1icXNCRVeum2YydbolYfxkngQ7rBaDWAq7MGCRlF7BDiIDUFjCeHQctQGLmfNQWIbE9UoAdGdwtWt7/cfMTSs+MQLD4cZsGCBbjllltw4403qp8lcLFs2TIsXrwYjz76aL2/I9kfoaGh9T4mWSCvvfYannjiCVx22WXqvk8//RQdOnTADz/8gKuvvvqU3ykvL1eTSUFBgfrfYDCoicgaybop6zvXUbJlXI/JHrTnerzzaB6Ss0rg5eoMJzihpKK0piaYj7uL6h4iVxJ3Hs1FXKRfm88PtY+L+oZieOeAmp8l60faH5uGQXcN8TplGHRT10fuj8ke2Op6fPWQCFXP6c996bh+RBQ6+rpbepZsUmO/d4sGQSoqKrBt2zbMmjWr5j6NRqOGr2zYsKHB3ysqKkJ0dLT6kAMHDsTcuXPRu3dv9VhycjJOnDihXsPE19dXDbOR16wvCPLCCy/g6aefPuX+zMxMZo+Q1ZL1Pz8/X+3oZbshskVcj8ketOd6fCg1D5VVenjoJHvaSQ2Fke4CHi4aeOmcYIBBPX4oNQMdXSvadF6offmZ1QCBFgjs6Gx2KF8721lfUoqMkqa9PvfHZA9sdT2W7btPBzfEHy/C4r8O4JYRYZaeJZtUWFho/UGQrKws6PV6laVhTn7ev39/vb/To0cPlSXSr18/tYLPnz8fI0eOxJ49exAREaECIKbXqPuapsfqkiCMDMkxzwSJjIxEcHCwGnpDZK07ecmKkvXUlnbyROa4HpM9aM/1uEu5C3TOR2GABi5ajbr6rzECAZ6uah6qqvTQOQNdwkMQEsJMEGo87o/JHtjyenzTaBfM/GYn/j5ciDvG+SGAXWKarG6tUKsdDtNUI0aMUJOJBEB69eqFd999F88++2yzXtPV1VVNdcmGY2sbDzkW2clzPSVbx/WY7EF7rcf9Iv1rdQipfu+TDxqNKDrZIUSepzEbHkHUGNwfkz2w1fW4f5Q/eof5YO/xAizdnorbzuli6VmyOY39zi26ZgQFBUGr1SI9Pb3W/fJzQzU/6tLpdBgwYAAOHjyofjb9Xktek4iIiMgaSebHvWO7w12nRW5JpUr5lqm8yoDskgp1/71ju9WqD0FERLYRvLl2aJS6/VP8cRSWVVp6luyWRYMgLi4uGDRoEFatWlUrhUl+Ns/2OB0ZTrNr1y7VDlfExMSoYIf5a8rwFukS09jXJCIiIrLGNqkJ6YUI9XXDveO6IczPXdUD0RuBkooqRPp7qPvlcXmePJ+IiGzH8M6B6BTkidIKPX7YcdzSs2O3LD4cRmpxXH/99Rg8eDCGDh2qOrsUFxfXdIuZPn06wsPDVfFS8cwzz2D48OHo2rUr8vLyMG/ePNUid8aMGTURtPvuuw/PPfccunXrpoIiTz75JMLCwjBp0iSLflYiIiKilrRJ/XRDSs3PkgES6uMGvdEIrZMTSsqrVIvUD5CsHp8+Iho3jIrhAicishEyjFGyQeb+uk+1Q79qUATcdFpLz5bdsXgQZOrUqaoLy+zZs1Xh0v79+2P58uU1hU2PHDlSa2xPbm6uaqkrz/X391eZJOvXr0dsbGzNcx5++GEVSLn11ltVoOSss85Sr9nYQilERERE1uaSuDCM7BrU6OdLm1QiIrIt5/YMwUfrk5GWV4ZlO9MweVCEpWfJ7jgZ5TIC1SLDZ6StrnSfYXcYslYydCwjIwMhISE2V/iJyITrMdkDrsdkD7gekz2wl/VYaoK89nsCgrxd8fmMYdBpbfezWON5PJcmERERERERkZUY37sD/D1dkFVYjj/21m74QS3HIAgRERERERGRlXB11mLK4OphMF9sPgK9VMGmVsMgCBEREREREZGV1YHycnNGam4p/jmYZenZsSsMghARERERERFZEQ8XZ0zqH65uf7EpRXUEo9bBIAgRERERERGRlZk8MAKuOi0S04uwNSXX0rNjNxgEISIiIiIiIrIyvh46XNyvo7r9xaYjlp4du8EgCBEREREREZEVumpwBLQaJ8QfzcPu1HxLz45dYBCEiIiIiIiIyAqFeLvhgt4dajrFUMsxCEJERERERERkpa4ZGgUnJ2DjoWwcyiyy9OzYPAZBiIiIiIiIiKxUhL8HRncPVre/ZG2QFmMQhIiIiIiIiMiKTRsWpf5ffSADqXmllp4dm8YgCBEREREREZEV6xrijaExATAagSWsDdIiDIIQERERERERWblrT2aDLN9zAllF5ZaeHZvFIAgRERERERGRlesX4Yc+4b6o0hvxzdZjlp4dm8UgCBEREREREZENZYP8FH8cBWWVlp4dm8QgCBEREREREZENGBYTgM7BXiiv1OOHf1MtPTs2iUEQIiIiIiIiIhvg5ORU0ylm6bZjKK3QW3qWbA6DIEREREREREQ2YnT3YIT7u6OwrAq/7Dxu6dmxOQyCEBEREREREdkIrcYJVw+pzgb5eutRVFQZLD1LNoVBECIiIiIiIiIbcn5sBwR6uSC7qAK/70239OzYFAZBiIiIiIiIiGyIi7MGUwZHqttfbTkCvcFo6VmyGQyCEBEREREREdmYi/uFwdvNGam5pVibkGnp2bEZDIIQERERERER2Rh3Fy0mD4pQtz/fdARGI7NBGoNBECIiIiIiIiIbNGlAONx0WiRlFmFTco6lZ8cmMAhCREREREREZIN83HS4tH+Yuv3FpiOWnh2bwCAIERERERERkY26clAEnLVO2J2aj53H8iw9O1aPQRAiIiIiIiIiGxXk5YoLe4eq28wGOTMGQYiIiIiIiIhs2NShUXByAjYn5yAxvdDSs2PVGAQhIiIiIiIismHhfu44t0eIuv3FZtYGOR0GQYiIiIiIiIhs3DXDotT/axIycTSnxNKzY7UYBCEiIiIiIiKycV2CvTC8SyBgBL7awmyQhjAIQkRERERERGQHrh1anQ2yck86MgrLLD07VolBECIiIiIiIiI70CfcF3GRftAbjPhm6zFLz45VYhCEiIiIiIiIyE5ce7I2yC8705BfUmnp2bE6DIIQERERERER2YnB0f7o1sEL5ZV6fPcvs0HqYhCEiIiIiIiIyE44OTnh2mHR6vb3/6aipKLK0rNkVRgEISIiIiIiIrIjZ3UNQkSAB4rKqvBz/HFLz45VYRCEiIiIiIiIyI5oNU64Zkikuv311mMor9JbepasBoMgRERERERERHZmXGwHBHu7Ire4Aiv2pFt6dqwGgyBEREREREREdkan1WDK4OpskK82H1Ftc4lBECIiIiIiIiK7dFG/jvBx1+FEfhlW78+w9OxYBWaCEBEREREREdkhN50WkwdFqNtfbD4CA7NBGAQhIiIiIiIisleT+ofB3UWLw1nF2JiUDUfHTBAiIiIiIiIiO+XtpsNl/cPU7c83H4HR6Ni1QRgEISIiIiIiIrJjVw6KVIVS9x0vQPyxfDgyBkGIiIiIiIiI7FiApwsm9A1Vt7/YlAJHxiAIERERERERkZ27ekgUNBonbD2ci4T0QjgqBkGIiIiIiIiI7FyorxvG9gxRt7/YdASOikEQIiIiIiIiIgdw9dAo9f/axEwcyS6BI2IQhIiIiIiIiMgBxAR5YmTXQMAIfLnFMbNBGAQhIiIiIiIichDXDo1W//++Nx3pBWVwNAyCEBERERERETmI2DAf9I/yg8FgxNdbjsLRMAhCRERERERE5ECmDavOBlm2Kw25xRVwJFYRBHnrrbfQqVMnuLm5YdiwYdi8eXOjfu+rr76Ck5MTJk2aVOv+oqIi3HXXXYiIiIC7uztiY2OxaNGiNpp7IiIiIiIiItsxMMoPPUK9UVFlwNLtx+BILB4EWbJkCWbOnIk5c+Zg+/btiIuLw/jx45GRkXHa3zt8+DAefPBBnH322ac8Jq+3fPlyfPbZZ9i3bx/uu+8+FRT56aef2vCTEBEREREREVk/JyenmmyQH3ccR3F5FRyFs6VnYMGCBbjllltw4403qp8lY2PZsmVYvHgxHn300Xp/R6/XY9q0aXj66afx999/Iy8vr9bj69evx/XXX48xY8aon2+99Va8++67KsPk0ksvPeX1ysvL1WRSUFCg/jcYDGoiskaybhqNRq6jZNO4HpM94HpM9oDrMdkDrsdNMzzGH1GBHkjJLsGPO1Jx9ZBI2LLGnrtbNAhSUVGBbdu2YdasWTX3aTQajBs3Dhs2bGjw95555hmEhITg5ptvVkGQukaOHKmyPm666SaEhYXhr7/+QkJCAl599dV6X++FF15QAZW6MjMzUVbmeNVyyXY28vz8fBUIke2GyBZxPSZ7wPWY7AHXY7IHXI+bbkI3H7yVUYAvNyZjVLgOrs62e15RWFho/UGQrKwsldXRoUOHWvfLz/v376/3d/755x98+OGH2LFjR4Ov+8Ybb6jsD6kJ4uzsrE4Q33//fYwePbre50sQRobQmGeCREZGIjg4GD4+Ps3+fERtvZOXNDZZTxkEIVvF9ZjsAddjsgdcj8kecD1uussDg/D9nlykF5Zje4YBl/UPha2SGqM2MRymqZGd6667TgU0goKCThsE2bhxo8oGiY6Oxtq1a3HnnXeqrBDJMqnL1dVVTXXJiSVPLsmaSRCE6ynZOq7HZA+4HpM94HpM9oDrcdO4aDS4emgUXl+ViCVbj+KSuDA4a20zG6Sx5+4WDYJIIEOr1SI9Pb3W/fJzaOipEahDhw6pgqiXXHLJKeN+JOPjwIEDKtDx2GOP4fvvv8dFF12kHuvXr5/KHJk/f369QRAiIiIiIiIiR3Rhn1B8uuEwMgrK8ef+DFzQ23azQaw+COLi4oJBgwZh1apVNW1uJaghP0s3l7p69uyJXbt21brviSeeUBkiCxcuVENYpIZHZWXlKVEgCbawyCkRERERERFRteyicmQXV+DsbsGqVe4H/ySrYqkaJyfUJ9DTBYFep46isCUWHw4jtTikk8vgwYMxdOhQvPbaayguLq7pFjN9+nSEh4er4qUyxqdPnz61ft/Pz0/9b7pfAivnnHMOHnroIbi7u6vhMGvWrMGnn36qOtEQEREREREREfBz/HF8uiEFBoMRGYXlSMsrxcSFf0NiICFernDTadUQI5PpI6Jxw6gYm150Fg+CTJ06VXVhmT17Nk6cOIH+/ftj+fLlNcVSjxw50uS6HF999ZUqdiptdHNyclQg5Pnnn8ftt9/eRp+CiIiIiIiIyLZcEheGkV2r622+9kcC/tibjgq9EU5GoKRSD39PV/xnRBQGRwfUZILYOiej9NekWqQ7jK+vr2o/yu4wZK1keFdGRoZqF80CvmSruB6TPeB6TPaA6zHZA67Hzbc2IRMPfBOvhscYjIDGCejg44biiiq467SYd2UcRncPhj2cx9tm2VciIiIiIiIiajG9wYiFqxJQXqWHt1v1YBHJlHB11iDQwwWllXosXJWonmcPGAQhIiIiIiIiclC7UvORnFUCb1dn+Ljp1H0yXqRCb1D1QOT+5Kxi9Tx7wCAIERERERERkYPKLipXWR46rQZajZMaCiOT88nanHK/PC7PswcMghARERERERE5qEAvVxX8qNQb1M9y2xQMEXK//GzrrXFNGAQhIiIiIiIiclB9w30RE+SBwvIq1O2bIj/L/TFBnup59oBBECIiIiIiIiIHlF1UjkOZRZg8KAI6jQZZRRUwGIxqKi6vQmZRhbp/8qBw9Tx7GBJTXfqViIiIiIiIiBzKz/HH8emGFHVbp3VCUblRdYYR2cUVqh6Il6sWH6xNxgdIxvQR0bhhVAxsGYMgRERERERERA7okrgwjOwaVPOzFEBNzChEXkkl/Dx06BbireqBmAR6usDWMQhCRERERERE5IACvVxPKXjaq6MP7BlrghARERERERGRQ2AQhIiIiIiIiIgcAoMgREREREREROQQGAQhIiIiIiIiIofAIAgREREREREROQQGQYiIiIiIiIjIITAIQkREREREREQOgUEQIiIiIiIiInIIDIIQERERERERkUNgEISIiIiIiIiIHAKDIERERERERETkEBgEISIiIiIiIiKH4GzpGbBGRqNR/V9QUGDpWSFqkMFgQGFhIdzc3KDRMJ5JtonrMdkDrsdkD7gekz3geuzYTOfvpvP5hjAIUg85sRSRkZFt8d0QERERERERURudz/v6+jb4uJPxTGESB40gHj9+HN7e3nBycrL07BA1GOmUQN3Ro0fh4+PDpUQ2iesx2QOux2QPuB6TPeB67NiMRqMKgISFhZ02U56ZIPWQBRYREdGW3w9Rq5EACIMgZOu4HpM94HpM9oDrMdkDrseOy/c0GSAmLCRARERERERERA6BQRAiIiIiIiIicggMghDZKFdXV8yZM0f9T2SruB6TPeB6TPaA6zHZA67H1BgsjEpEREREREREDoGZIERERERERETkEBgEISIiIiIiIiKHwCAIERERERERETkEBkGIiIiIiIiIyCEwCEJEREREREREDoFBECIrVFlZaelZIGoxrsdkD7gekz0oLS219CwQtQruk6k1OLfKqxBRqygqKsIDDzyg/g/7v/buAzqKsusD+KWGFloApfcOAaSFotIkgPSihw4iRZoggorSFAVBusAbfBVFYkF6CSAd6VUh0kIH6V1KSCDPe/7Xb/bbDQkEgezu5P87B5OdnW2zN+PMnfvcJ1s26du3r/4k8iaMY7IDxjHZJY579eolFy5ckCxZskiPHj2kXLly7n5bRI+N+2R6mlgJQuQh9u/fLyVLlpSwsDDJnz+/zJgxQ1q2bCm//PKLu98aUZwxjskOGMdkBydOnJAKFSroz3r16sm2bdukc+fOMmXKFL0/KirK3W+RKE64T6anjUkQIg+xZMkSyZkzp4SEhMjHH3+sByu5c+eWwYMHy6VLl9z99ojihHFMdsA4JjtYu3at+Pj4yKxZs7QCZN26dRIYGCj9+/eXkydPSuLEicUY4+63SfRI3CfT08YkCJGbWVdiTp06pT9TpEihP5EA6d69u6RMmVIPWIg8GeOY7IBxTHZgJTbOnDmjQwgyZcqkt/ETyRB/f3/p1q2bm98l0aNxn0zPCpMgRPHs3r17MnPmTFmxYoVcuXJFr8RYUqdOLcePH3fcfuGFF6Rjx4667t69e/ldkcdgHJMdMI7JLnH8n//8Rys+jhw5IokSJdLlqVKlkgwZMsiOHTsc66LidODAgXpcsWXLFl2X1SDkKbhPpvjCJAhRPPr555/1Ssz48ePl9ddflyZNmsjs2bP1vjp16ugByZ49exzrJ0+eXCpXriy5cuWSpUuX8rsij8A4JjtgHJMdzJ8/XzJnzixff/21NlZH74+goCC9LyAgQG7cuCEbN26U+/fvu1xgqV69uvYeAytpQuRO3CdTfGIShCie3L59W5uR9enTR6/KLFq0SIoWLaqVHmhaVrduXSlRooQmSJyrQcqWLSt///03G5iRR2Ackx0wjskupk2bJm+88YZs375dfv31V2nTpo307NlTVq9eLRUrVtTGqLjYsnXrVsdjsmfPrlWoSZIkcet7J7Jwn0zxjUkQoniye/durfRo166d3q5SpYoMHz5cihcvLp06ddJlKGfdtWuXfPPNN3Lr1i3H/xiSJUsmadKk4XdFbsc4JjtgHJMd/Pnnn7JhwwZp3ry53saFlUGDBmllKapC0A8EjdavX7+uyRIMwbWEh4eLn5+fG9890f/jPpniG5MgRPEkS5YsmshA1YfV7AlDY8aMGSNr1qzR4S5IiKAJKrpg165dW3766SetFMEBDG4TuRvjmOyAcUx2kCNHDq3oOH36tN6OiIhwXFAJDQ3V4S558uTRhMjBgwd1eMyECRN0OO7hw4elQYMGbv4ERP/gPpniWyLDbkhEz4T1p2WNtcUBCEpUS5YsKWPHjnVZr1mzZnLhwgW9ooOmUJged+TIkToMBo3Npk6dqn1BiOIb45jsgHFMdoELKFZD9YsXL0rv3r3lzp072hsEIiMjtXoUs8DgAsu+ffv0MZgSF1Uhly5d0scjGYJZ6IjcgftkcjdWghA9Jc75RPyO5Af+WZUfhQsX1lLVnTt3ysqVK3UZDkywDq7GoNoD0+QmTZpUm6HigAb/UBXCBAjFF8Yx2QHjmOwACY3okMAICwvT39EQtXz58loJEhwc7HLh5bXXXpPLly/L/v379TGoCMFQWzSfxLEFEyAUn7hPJk/DJAjRE8IY227dumnD03HjxjkSG4Dmp9WqVdMDD+jatat2aMcUudeuXXNczfnrr7/0YAdT2Tn+OBMnlnTp0vH7oXjBOCY7YByTXeIYzU7RL+yDDz6Q8+fPO+7bvHmzDmsZMWKE3m7atKnkz59fe36gohQXUgDDXVBJmj59epfnTpkyZTx/GkrIuE8mT8UkCNET+O2336RIkSJy9OhRbWD63nvv6VhbHKQArrwgCYLmY8iCo+dHhw4ddBpclKoeO3ZMr+Cgq3utWrXY/JTcgnFMdsA4Jrs0iMSw2TNnzmgVKJIbrVq10osqkC1bNnnzzTe1HwiOK3Ccgd5hGBLTsmVLbcCOoS/Lly/X2WFQLULkDtwnkydjTxCiJ9CrVy+98oLyUkAvDyRCfH19dRmuuKA7u/PMLmhchqnrcJUHlR/nzp2TYsWKyY8//qgHNUTxjXFMdsA4JjsYOnSoXkgJCQnRKWzRT2zIkCE6EwwSHKlTp9aLLqjysCAZgkaorVu31mMMXH0vUKCAHldw2Au5C/fJ5MlYCUL0L2DIy927d7UCxHnISoUKFTS5gd4e48eP12U4YLFgyEvy5Ml1+jpc7cGwGFzdQbacCRCKb4xjsgPGMdkljgF9xJD8wD+rn1j37t010YGhMdGHtOC4AkNwUT2C5uroI4YEyqZNm5gAIbfgPpm8AZMgRHFgdV7fsWOHzt6Cfh0+Pj56xQUHJrgqY6lfv75UrVpVD0TQ6wMHJ+gDgisyn3zyiWO95557TsqUKaNNUIniA+OY7IBxTHaA4wZMYbtq1Sq5evWqo0cYZnbBxRIcPzhfYGnXrp0ehxw5csRxXPHLL79orzELqlDRH6RcuXJu+UyUMHGfTN6ISRCiRwgKCtL5yzG13IsvvqhjcTdu3Kj3NW7cWGbNmqWVHxYMcXn55Zd1ettdu3b984eWOLEOgUEi5NChQ9zmFO8Yx2QHjGOyg+nTp+uFkMmTJ2tj0+bNm2v1BtSsWVMrOjD8xZIiRQq9uPL888/LsmXLdBkqRVCNOmfOHPn99991mdWUnSi+cJ9MXssQUaxOnjxpypQpY6ZMmWJu375tZs2aZerVq2eKFCniWCdPnjymS5cuJjw83OWxvr6+Zs6cOY7bBw4cMMeOHePWpnjHOCY7YByTHVy7ds1UrFjRjB49Wm+vWbPGtG/f3mTMmNFcuHBBl5UuXdrUr1/fnDp1yuWx+fPnN5MnT3bc/uuvv/TvgsgduE8mb8YkCNFDBAcHmzRp0pi///7bsWzr1q0mV65cpkePHnobiZFEiRKZmTNnmqioKF2GZEfevHnNokWLuH3J7RjHZAeMY7KDZcuWmRQpUpgzZ844lp09e9aULFnSNG7cWG9v3rzZpEuXzgwfPtxERETosqtXr5pixYqZ6dOnu+29EznjPpm8GYfDED1E+vTpdSjM2bNnHcvKli0rAwcOlKlTp+oUty1atNCxuqNGjdJp7FasWKEdsTNmzKjT0xG5G+OY7IBxTHaAIS1obGr1/EATSSz74osvZMGCBToUJiAgQHr27KlDXV555RX56aefpH379rpu9erV3f0RiBT3yeTNmAQheggcqKRNm1bWrl3rWIZxuK+++qo2HrManWJcb79+/eT06dM6RS7G5WJ8b+bMmbl9ye0Yx+RNUKUaE8Yx2QF6hJUqVUrmzp3ruA01atSQWrVqyaeffqq3P/roIxk3bpykSZNGpkyZosceOBbhlLfkKbhPJm+WCOUg7n4TRO7saO081VxMAgMDJVWqVDJy5Eidqg7wZ9O/f3/t0o7u7ujIDpg298aNG0x+ULw6fPiwTrGM5nm4UmgdVDOOyZusW7dO/P39tbl0bLg/Jk+3fft2uXz5sjZIj+34olu3bhIWFibDhg3ThqfWfhsXVL7++mtZunSpNk4F3IdG6+nSpYvnT0IJ3bZt2zQBN2TIEMmbN2+M63CfTN6KlSCUIGF4S4cOHfRf9+7dXbqwWzD9HLz//vvaeR1lqZGRkboMlR7nz5/XAx0rAQKYNpfVHxSfBg0aJIUKFdLhWRA9AcI4Jk935swZra5Dmf/69etjXIdxTJ7u4sWL0qBBA63o2Llzp96ODgkNwCxz1hS54eHhjv32iRMnHMMMLLiPCRCK730yhmFhWNb333+vsRod98nk7ZgEoQQHpaZFihSRmzdvSoUKFWTx4sV6NcYan2tB6SngwBx9P2bPnq3T5F69elV7gWBa3EaNGrnpUxD9U8m0Zs0avZK4atUqvbLofKANjGPyZAMGDJA8efJI8uTJdThhbPtUxjF5MhxPdOrUSeP0jz/+kA8//FBy5cql9zkXXFvJDgynbd26tWzZskV7fxw/flwTIHv27NEhMbigQuQOb7/9tsZupkyZZPfu3Tocy+qLx2MLshV3d2Ylii+YuWXhwoWmdu3aZu7cuY7lmN3Fz8/PnD9//oHH3L9/39GV/csvvzQpU6Y0ZcuWNWnTpjWBgYHm0qVL/ALJLazYbNiwoRkyZIh5+eWXzXvvvffQdRnH5En7Y8yohZm1goKCHMuPHj1q7t69G+NjGMfkqVavXm38/f11lhfYsGGDLnOeAcaaPc6K49u3b5sFCxaYTJkymRIlSpj06dObWrVqxXgsQvSsIR4Rf2XKlNH4hXPnzplSpUqZYcOGxfgY7pPJm7EnCCUohw4d0iEsmOEFVx7hm2++ka1btz5w5QZDXmJ6/MmTJ3Wcb5UqVeL9/RM5w5XDJk2aaC8FVClhVoEvv/xS4zu23iDAOCZPgMqlvn376r54zJgx8tZbb8m5c+e09LpZs2bSuXNnyZcvH/fH5LGsY4VJkybJzJkzZfPmzTqMAMMJIiIi9Co6KkR69+4d6z4ZV9lRiYr7UZ1K5C4HDx509L6zlCxZUurXry8jRox46HEF8NiCvAmTIGRbaFCKk8KsWbNK0aJFtWlk9PLVli1bypIlS7Q09ejRozrVLXqAYFrcR+3sieI7josXL+5I3gFitkuXLjoTEUqwMVsRDrpx8I1pmtGYj8hT98c4gZw/f760adNG4xpJD5wE4kAcyenKlSvLhAkTdLrx2BLTRJ6wP0a8/vDDD1KgQAFtYjp69GhNhGDfjAT13r17Ne55XEHecoyMnh8Y3oUmvhgWg4uFRHbCMzyypc8++0ynkRs+fLhUrFhRrzbiwNp5fC56euCABFdu0In9iy++0P8hTJw4Ue9nAoQ8LY4xVteKY0BVEqpBcCBevnx57RGCaRdxsIKrOZz8izx1f7x//35NauD24MGDtRIEM3ChAgRVeegVEhoaKitXrtTnYAKEPHF/jDgGzOSCvh7oHda0aVPJli2bXlxB43Uko4cOHarr8biCPP0Y2er7YfVhQixD9L55RN6OSRCylevXr0uPHj1k1qxZEhwcrMmNoKAgbTaGgxPrYBonh8h8owoE/wPw8/PTmWIwFS4an967d8/dH4USsLjEMeCKI2YjwDJMkYvhBaVLl9aDb1zVQaw7NzIj8pQ4xmxb1gE2KkFatWqlJ4hW4g77YzSgtmYgIPLkOMbsRtj3XrlyxXH8gH0vmksWLFhQf0eSmsjTjy2sRJ21L0Z1ExIknKGI7IZJELIVlJ/eunVLr7rUq1dPd9odO3bUIQKXLl3Sdayy6uhXyTEuF+WBJUqUkKRJk7rpExDFLY4BB9Xjx4/XITH4h+ExuDqJ6pBx48bpOrzySJ4Yx+jNZMmePbujFNuK1127dmnvJU45Tt4Sx6hgyps3rw6NuXv3riOWUXWK4wrEM5E3HCM7V9+VKVNGq0J+++03l/uJvB3P9MhWMNUixi9ibnPnMY3PP/+84+qMtWO3EiH4hyvo/fv3F19fX72iQ+TpcQw1a9aUKVOmSI0aNaRQoUK6DJUh69ev12ZmRN4Qxxbr4Br7Y5Rp43HoC0LkDXGMk0UcR6BJ6gsvvCDt27fXE8fDhw/LsGHD3PgJiB7/GNmC2+jLhCrpmO4n8lasBCFbwZUWa+eO8lPs3PETJ4XomWAth8jISD1YwRV03IehMAsWLHDMEEPkyXGME0YM48IBjZUAwTq4ooMZYpo3b84vkLxqfzx27FgdBoMTSFyh/O6773S/TOTpcYz4BTT3nTdvnq6/ceNGyZAhg/YdwxBFIm/aJ1vQXwxV0qwAIbthJQh5HTQiwxjb6ENWrKoOqwTV+nngwAE9QKlatarL8mTJkunJI6ZkxBSjuIpD5C1x7Hw1xppxwFrXamhG5E37YzzP6dOndX+MaZ6JvCWOEb/WvhfHFV9//bUOifHx8eGXSF65T3auFNm3b59edCGyE1aCkNdAvwOURrdt21a7sDtDGR9OCrHzvn37ti6zGuphB58zZ07Jly+f3sbMGeijAHXq1NEu2UyAkDfGMaYPBfb9IDvsjxs2bKi9bJgAIW/eH1uYACFvj2XrggoTIGRHTIKQV+jVq5eW5GFHvWzZMu1W7QwZb2S4Mc0XplhE4ydr540hLlWqVNHxjBgiUKlSJZ1VA1jeR94cxyhRJYpv3B+THXB/THbBWCb6FwyRB7t165apXbu28fHxMb/++qtj+fXr113WmzdvnsmUKZMJCAgwGzZscCy/fPmyyZcvnylTpoxJlSqVqVmzpjl16lS8fgYixjHZAeOY7IBxTHbBWCb699gThDwWroijKV61atV0KlBcJd+9e7cOX0E5X6ZMmaRdu3Y6Q0bq1Kll1KhRetu5HwKmr7t586Y22Vu8eLFUr17drZ+JEh7GMdkB45jsgHFMdsFYJnoyiZAJecLnIHpqrly5IidOnJAcOXJI5syZdRmGrjRt2lSnTQwPD5eWLVtqE7Jdu3bJpk2bZPXq1Y5u19GhMRnGN7700kv8lijeMI7JDhjHZAeMY7ILxjLRU/QEVSRET9WgQYOMr6+vKVGihA5tmTFjhrlw4YLe9/PPP5v69eub1atXuzymatWqJjAw0Ny/f99ERUXxGyG3YxyTHTCOyQ4Yx2QXjGWip4tJEPIIv/zyiylWrJhZunSp2bdvn+nbt68pWLCgef/99x3rbN261UREROjvSHrAkiVLtNfHxYsX3fbeiSyMY7IDxjHZAeOY7IKxTPT0sScIeYSQkBAd/oIpa2Hs2LGSJk0anRGjQoUK0qRJEylfvrxO8QXWzw0bNkju3Ll1bGRUVBSnCiW3YhyTHTCOyQ4Yx2QXjGWip49T5JLbRUZGagKjUKFCjnnLoU2bNjqd6NSpU3W5lfhAwgO///7777Jx40ZdDwkUzH9O5C6MY7IDxjHZAeOY7IKxTPRs8KyR3AoJDTQ5zZYtm6xdu1bOnz/vuA9JkcDAQLl27ZosWbJEl124cEHGjRsnHTt2lMqVK0uxYsWkX79+bvwERIxjsgfuj8kOGMdkF4xlomeHSRCKF87JDWdW5ce7774rp06dktmzZ7vcX69ePZ3mFh2xIUWKFHL9+nW5ceOGzvqCKhEfH594+AREjGOyB+6PyQ4Yx2QXjGUiN3gGfUaIHPbv329q165t3nzzTXPw4EGXLRMZGelye+jQocbPz8/s2bPHZXmuXLnMsGHDHLdv377NLUzxinFMdsA4JjtgHJNdMJaJ3IeVIPQsEmv6MygoSAICArRfR9euXSV9+vQu9ydNmlQiIiJ0OMucOXNk8ODBuu6HH34oq1atcjQ+9fX1lbp16zqeP2XKlPzW6JljHJMdMI7JDhjHZBeMZSIP4cYEDNlYeHi4qVGjhgkKCnIsu3Pnjss6kydPNunSpTMVKlQwoaGhumznzp2mYcOGJkWKFCYwMFB/oork7t278f4ZiBjHZAeMY7IDxjHZBWOZyP0S4T/uTsSQ97NmbLEsXLhQ3n//fdm3b59WdaCZKfp/FCxYUN544w0pXbq0VnwUKFBAOnTooI+1ngM9PzZt2iRhYWFSqVIlnRqXiHFMxP0xJRw8riC7YCwTeR4mQeiJ3blzRxuWOidBkPho1aqVTJs2TYYOHSoNGzbUJMjq1avl+PHjEhoaKhkzZuTWJ4/BOCY7YByTHTCOyS4Yy0SeiUkQeiIDBgyQXbt2SapUqaRRo0bSunVrTYhgutuPP/5YZ3GpUqWKTJgwQdfHLC+o7EBSxKoOSZIkCb8FcivGMdkB45jsgHFMdsFYJvJcbIxK/8qaNWukaNGisn79emnXrp2W+k2ePFnGjBmj9/v7+2sDUyRIkAQBJDxQ/dGrVy9ZtGiRNkVlAoTciXFMdsA4JjtgHJNdMJaJPB+TIPTYUM3x448/Ss2aNWXdunWaBJk9e7ZUrlxZDhw4IDdv3tRkR8eOHSVt2rS6LlgJjyNHjkjhwoX1d7akIXdhHJMdMI7JDhjHZBeMZSLvkNTdb4C8z927d6VEiRLy0ksviY+Pj1Z44CemvD1x4oSkSZNG12vevLns3r1bpk6dKiNGjJAWLVpIeHi4Voc0a9ZMkidP7u6PQgkY45jsgHFMdsA4JrtgLBN5B/YEoUdC7w7M2FKqVClp0qTJA/dHRUVJ4sSJddYXX19f7f9x7949TYpcvHhRK0GGDBkiOXLk0KaoqByZOHEih8JQvGIckx0wjskOGMdkF4xlIu/EJAjFau/evVrNgYqNrFmzyo4dO7T6Y9KkSZIzZ05H8sOa+qtixYrSs2dPadu27QPTgZ05c0arRLJnzy65cuXiVqd4wzgmO2Ackx0wjskuGMtE3o09QShW8+fPl2zZsumOHo1M0QR106ZNMnr0aDl79qwmQJAIQbLj6NGjEhYWpjO/AJadOnVKf8dwGTxPpUqVmACheMc4JjtgHJMdMI7JLhjLRN6NSRB6AKo4MK85Eh5FihTRZcmSJdM+IMOHD9fpbxcsWPBPACX+J4RCQkKkQIECuj6aowYGBmrjVDwPZ4Ahd2Ackx0wjskOGMdkF4xlIntgEoRUaGio3Lhxw1HFgeltUeVx+fJlXYYeH9ClSxfJkyePLF++XI4dO+bYeocOHdKeIQMHDpSSJUtK+vTpZfv27fo8RPGFcUx2wDgmO2Ack10wlolsyFCCtnjxYuPv72+KFy9u8ufPbwYOHGju3Lmj9wUHB5vkyZObM2fO6O3w8HD9GRISYvz8/MyWLVv0NtbPmTOnSZQokSlXrpzZtm2bGz8RJUSMY7IDxjHZAeOY7IKxTGRfTIIkUEhcDB482OTIkcOMHj1aExrjx4/XRAZ2+hAWFmbKlCljmjdvrrfv3bvneHy2bNnMxIkT9ffz58+bfv36mQULFrjp01BCxTgmO2Ackx0wjskuGMtE9sckSAJ15MgRExAQYObOnau3o6Ki9GedOnVMmzZt9PeIiAgzc+ZMkzRpUpcEx/Hjx7Vq5IcffnDTuyf6B+OY7IBxTHbAOCa7YCwT2V9Sdw/HIffIly+fdOvWTerUqeOyPFWqVJI5c2ZHM9RGjRpJ9+7dpX379tKnTx9p2LChBAcH632Y7YXInRjHZAeMY7IDxjHZBWOZyP4SIRPi7jdB7hcZGamJDX9/f21+2rNnT5f7BwwYIGvWrJHr16/ret98841UrFjRbe+XKCaMY7IDxjHZAeOY7IKxTGQ/TIKQA2Z7qVKlimzbtk1y5Mihy5Ajw2wx9+/f1xlijhw5IsWKFeNWI4/FOCY7YByTHTCOyS4Yy0T2wilyyWHTpk2SNWtWRwLk0qVLugwJkCRJkoiPjw8TIOTxGMdkB4xjsgPGMdkFY5nIXpgEIU1ywKpVq6R8+fL6+4gRIyRLliyycOFCiYqK4lYij8c4JjtgHJMdMI7JLhjLRPbExqikVR4Y7xgaGip58uSRIkWKSHh4uCxatEheffVVbiHyCoxjsgPGMdkB45jsgrFMZE/sCULqwIEDOtTFz89Pm6D279+fW4a8DuOY7IBxTHbAOCa7YCwT2Q+TIOQwefJk6dSpk6RIkYJbhbwW45jsgHFMdsA4JrtgLBPZC5MgRERERERERJQgsDEqERERERERESUITIIQERERERERUYLAJAgRERERERERJQhMghARERERERFRgsAkCBERERERERElCEyCEBEREREREVGCwCQIERERERERESUITIIQERFRrDp06CCNGzdOsK/ftm1b+eyzz8SbJUqUSObPnx/r/cePH9d1fv/993h9X9WqVZM+ffo81mPwOQoUKCBJkiSJ9bGXLl2SLFmyyOnTp5/SOyUiIjthEoSIiMjmhg4dKqVLl46X1/q3J9SxPW7ChAny7bffijv88ccfEhISIr1793Ysy5Mnj4wfP/6h2xif42H/sC7s3r1bWrRoIc8995ykSJFCChYsKJ07d5ZDhw6JN3uWiauuXbtK8+bN5dSpU/LJJ5/E+FqZMmWSdu3ayZAhQ57JeyAiIu/GJAgRERF5rHTp0kn69Ond8tqTJk3SJEWaNGke63Fnz551/EPCJG3atC7L3n33XVm8eLEEBATI3bt3JTg4WPbv3y8zZ87Uzzto0KBn9pm82c2bN+XChQsSGBgo2bJlE19f31jX7dixo27XK1euxOt7JCIiz8ckCBERkYjMnj1bSpYsKSlTphQ/Pz+pVauW3Lp1y7Ft/vvf/0rRokX1in2RIkVkypQpLttt06ZNWgmA+8uVK6dl+86VDWvXrtXby5cvlzJlyujr1KhRQ0/qli5dqs+Nk+VWrVrJ7du3Hc8bFRUlI0aMkLx58+pjSpUqpe/VYj3vqlWr9HVTpUollStXloMHD+r9qKIYNmyYVjVYlQixVVbcv39f3nnnHU06YBsMGDBAjDEu6yxbtkyqVq3qWKd+/fpy5MgRx/14n4DPiNfCkIe4bMPYHhf9Sj+W9+rVS4dCZMiQQasovvrqK/2ucOKLE2MMl8A2dRYaGip169bVhAYeg2EuGDYRG2wLbOcGDRo89t/H888/7/iHpAY+j/OyxIkT63utV6+eLFy4UGMNn79ixYryxRdfSFBQ0GO93tSpUyV//vySPHlyKVy4sHz//fcPXX/btm26na1YRUVKdI/aXrH9vaDK5bvvvpMFCxY44g0xGhdICCFBlD17dkmdOrVuD+ux+GklPfB3Y8VIbK9VvHhxTZTMmzfvsbYlERElAIaIiCiBO3PmjEmaNKkZO3asOXbsmNmzZ4+ZPHmy+fvvv/X+mTNnmqxZs5o5c+aYo0eP6s+MGTOab7/9Vu+/fv263m7Tpo35888/TUhIiClUqBCyB2b37t26zpo1a/R2QECA2bBhg9m1a5cpUKCAefnll03t2rX19vr1642fn58ZOXKk470NHz7cFClSxCxbtswcOXLETJ8+3fj4+Ji1a9e6PG/FihV1GV7/xRdfNJUrV9b7b9++bfr162eKFy9uzp49q/+wLCaff/65yZAhg36+ffv2mU6dOhlfX1/TqFEjxzqzZ8/W+8PCwvSzNWjQwJQsWdLcv39f79+2bZu+n5UrV+prXb58OU7bMLbHtW/f3uX1sb3wnj755BNz6NAh/ZkkSRJTt25dM23aNF321ltv6Xa8deuWPubq1asmc+bM5oMPPjD79+/Xbf3KK6+Y6tWrxxoTWAfv59y5cy7Lc+fObcaNG/fA+kOGDDGlSpV6YDm+r3Tp0rksmzt3rj73pk2bzJPCcyVLlkzj9eDBg2bMmDG6PVavXu1YB681b948/R0xjW3RqlUrExoaahYtWmTy5cvnEquP2l4P+3vBv9dee83UqVPHEW93796N8b3ju3z77bcdt998802NW/wdHD582IwePVpjHd8pngOfD+8TsYPnxd/dw17r9ddf1/ghIiJyxiQIEREleDt37tSTq+PHj8e4LfLnz29++OEHl2U4+a5UqZL+PnXqVD3pvnPnjuP+r776KsYkCE7yLSNGjNBlSG5YunbtagIDA/X38PBwkypVqgdOlpGcaNmyZazPu2TJEl1mvZ/YTtCjQ5Ji1KhRjtuRkZEmR44cLkmI6C5evKivtXfvXr2Nk2Lnzx3XbRjb42JKglStWtVx+969eyZ16tSmbdu2jmU4GcZzbd682fE6SDQ5O3XqlK6DE+uYIGmAZEJUVNRTT4Ig2YTXvnLlinlSSBp07tzZZVmLFi1MvXr1YkyCBAUFPRCriF/nbf+o7fWov5fo31lsnJMgJ06c0O39119/uaxTs2ZNTcZYyRm8LmI+Lq/Vt29fU61atUe+DyIiSliSursShYiIyN0wxKRmzZpa3o9+A7Vr19bmixhugRJ/DPfo1KmTNq203Lt3T4c6AIae+Pv76/ACS4UKFWJ8LaxnwTADDF/Jly+fyzIMV4DDhw/r0JhXXnnF5TkiIiJ0OENsz5s1a1b9iaE2uXLlitM2uH79uvarwBAES9KkSXW4hPOQmLCwMBk8eLBs3bpVh0dguA6cPHlSSpQoEeNzx2UbPg7nz4pZQjAcA9+d8za0Pj9gKNCaNWti7O2B91WoUKEHlt+5c0d8fHx0iMXTFn2I0ZNAL5EuXbq4LKtSpYo2lI1t/eixWqlSJZd1HrW98PcR29/Lv7V3714dghT9u8AQGXy//waG6jgPLSMiIgImQYiIKMHDifSKFSu0r8evv/6qDTE//PBDPdFHkgLQd8I5QWA97nElS5bM8TtOsJ1vW8usxAIaQcKSJUu0T4IznKA/7HnBep6nCT0ycufOrdsDPRfwGkh+IDETG+tzPIttGNN2jP758fp4359//vkDz2UljKLDDCM4gcbnQq8NC/q2IGEU3bVr1+Kc0LFO9A8cOPBAAsITPGp7Pezvxert8m9eE8+7c+fOB2LicRvTWtAUNXPmzP/qsUREZF9sjEpERPR/J864go4momgUiRNfNFVEVQFO9o8ePaoNN53/WSd8aEaJK9m4am3Zvn37E2/XYsWKabIDVRbRXztnzpxxfh58FlxlfxicwOMEFyeyzpUaOCm1XL58WatePvroI60EQJPTq1evPvBa4Px6cdmGMT3uaXnhhRfkzz//1Olto78+GnDGxJrudt++fS7L8V07bxPLrl27YqwoiQkqJ5BkGTVqVIz3I6ESV/gONm7c6LIMtxE7sa2/Z88eCQ8PdyzbsmXLY2+v2P5e4hpv0aGyCY9B9U7010Qz2dg87LXQ3DV6xRQRERGTIERElODhxP+zzz6THTt2aMJh7ty5cvHiRT1hBJzoYYaWiRMnyqFDhzThMX36dBk7dqzejxldUHWAYQkYboAZYDDLBzzJcArMhoHZMvr27auzYGAoAk62ceUdt+MKJ7PHjh3TmWowhMU5WePs7bfflpEjR+rMNqhS6N69u8sJOYY7YGjCtGnTdKjO6tWrdTYZZ1myZNFhCJhF5vz5846qiUdtw9ge9zT06NFDqwJatmypySlsR3xHmKElthNoVBAgGbBhwwaX5fguUJnz6aef6neNE21UQWzevFm3X1wgkYCZcvA8DRs2lJUrV8rx48c1/jAjT7du3eL82fr376+z/WCGGAxVwvZE/CJuYoJYRUxiWBISPCEhIY5Yjev2etTfC+INiRYkzBBvkZGRj/wcSCC1bt1a2rVrp8+HeMWwMMQMtlNsYnstVPEgWYWEExERkQt3NyUhIiJyN8yEgmakmBEDs1FgZpdJkya5rBMcHGxKly5tkidPrjOovPTSSzozh2Xjxo3G399f7y9btqw2AcX/Zg8cOODSwBTNHR/WNDN6g0005hw/frwpXLiwzgKC94j3um7dulifFw0usQzNRq0Gq82aNTPp06fX5XjdmKARKhpVpk2bVtd95513TLt27VwaT65YscIULVpUtxM+L2akcW68aTWFzZkzp0mcOLE2v4zrNozpcTE1RnWeUSS2ZqXR3xNmGGnSpIl+rpQpU+qMO3369Hmg8amzKVOm6Gw+0S1fvtxUqVJFPwOajKL5pvV9RBfTd2zZvn27adq0qSPuMFtQly5ddOYd58+GmHgYvE/M8IL4QOzOmDHjodsCDWMRY/ge8H1gtpXoTWkftr0e9fdy4cIFnU0mTZo0DzQydRb9u4yIiDCDBw82efLk0c+CRr14D5h9JrbGqLG9Fv7+8DdDREQUXSL8xzUtQkRERE8qODhYr5yjogEVDuR90BwVw19+/vlnt/TuQDUDKm+WLl0q1apVi/fX92YBAQHSu3dvrXwhIiJyxsaoRERET8GMGTN0lhc0MMXsGu+995689tprTIB4MSSv8L1imIU7YIaWGjVqMAHymPB9NW3aVIfzEBERRcdKECIioqcATS6nTJki586d0wajjRs31r4R1uwyREREROR+TIIQERERERERUYLA2WGIiIiIiIiIKEFgEoSIiIiIiIiIEgQmQYiIiIiIiIgoQWAShIiIiIiIiIgSBCZBiIiIiIiIiChBYBKEiIiIiIiIiBIEJkGIiIiIiIiIKEFgEoSIiIiIiIiIJCH4H9JqiA3elhX0AAAAAElFTkSuQmCC",
+ "text/plain": [
+ "
"
+ ]
+ },
+ "metadata": {},
+ "output_type": "display_data"
+ }
+ ],
+ "source": [
+ "fig, ax = plt.subplots(figsize=(11, 5))\n",
+ "ax.errorbar(\n",
+ " datetimes,\n",
+ " means,\n",
+ " yerr=sems,\n",
+ " fmt=\"o-\",\n",
+ " capsize=4,\n",
+ " color=\"C0\",\n",
+ " ecolor=\"C0\",\n",
+ " alpha=0.85,\n",
+ " label=\"mean ± SEM\",\n",
+ ")\n",
+ "ax.set_xlabel(\"segment datetime (UTC, oldest left)\")\n",
+ "ax.set_ylabel(\"prediction_score\")\n",
+ "ax.set_title(f\"{FOCUS_NAME}: per-segment mean ± SEM of classifier score\")\n",
+ "ax.xaxis.set_major_formatter(mdates.DateFormatter(\"%Y-%m-%d %H:%M\"))\n",
+ "ax.xaxis.set_major_locator(mdates.AutoDateLocator())\n",
+ "fig.autofmt_xdate(rotation=30)\n",
+ "ax.grid(True, alpha=0.3)\n",
+ "ax.legend(loc=\"best\")\n",
+ "plt.tight_layout()\n",
+ "plt.show()"
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "cell-08-median-md",
+ "metadata": {},
+ "source": [
+ "## 4. Median with percentile bands over time\n",
+ "\n",
+ "Median (p50) is the cleanest single-number tracker of \"where the bulk of the segment sits\". We add two shaded bands so the distribution *shape* is visible, not just its centre:\n",
+ "\n",
+ "- **Inner band — IQR (p25–p75)**: the middle 50 % of the segment. Where the body actually lives.\n",
+ "- **Outer band — p10–p90**: where 80 % of records lie. Captures the tails without being thrown around by individual outliers.\n",
+ "\n",
+ "Reading the fan:\n",
+ "- If both bands are **wide and roughly symmetric around the median**, the segment is a genuine mixture.\n",
+ "- If the bands are **clamped to 0 (bottom) or 1 (top)**, the corresponding mode is the dominant one — characteristic of this bimodal classifier.\n",
+ "- A **shrinking IQR over time** with a stable median means the segment is becoming more cleanly bimodal (records pile up at the extremes); a **growing IQR** means more mid-confidence content is appearing."
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 6,
+ "id": "cell-09-median-plot",
+ "metadata": {
+ "execution": {
+ "iopub.execute_input": "2026-05-27T21:25:59.979783Z",
+ "iopub.status.busy": "2026-05-27T21:25:59.979719Z",
+ "iopub.status.idle": "2026-05-27T21:26:00.019213Z",
+ "shell.execute_reply": "2026-05-27T21:26:00.018804Z"
+ }
+ },
+ "outputs": [
+ {
+ "data": {
+ "image/png": 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+ "text/plain": [
+ "
"
+ ]
+ },
+ "metadata": {},
+ "output_type": "display_data"
+ }
+ ],
+ "source": [
+ "fig, ax = plt.subplots(figsize=(11, 5))\n",
+ "ax.fill_between(datetimes, p10, p90, alpha=0.15, color=\"C1\", label=\"p10–p90 (inner 80%)\")\n",
+ "ax.fill_between(datetimes, p25, p75, alpha=0.30, color=\"C1\", label=\"IQR (p25–p75)\")\n",
+ "ax.plot(datetimes, medians, marker=\"o\", linestyle=\"-\", color=\"C1\", label=\"median (p50)\")\n",
+ "ax.set_ylim(0.0, 1.0)\n",
+ "ax.set_xlabel(\"segment datetime (UTC, oldest left)\")\n",
+ "ax.set_ylabel(\"prediction_score\")\n",
+ "ax.set_title(f\"{FOCUS_NAME}: per-segment median + percentile bands\")\n",
+ "ax.xaxis.set_major_formatter(mdates.DateFormatter(\"%Y-%m-%d %H:%M\"))\n",
+ "ax.xaxis.set_major_locator(mdates.AutoDateLocator())\n",
+ "fig.autofmt_xdate(rotation=30)\n",
+ "ax.grid(True, alpha=0.3)\n",
+ "ax.legend(loc=\"best\")\n",
+ "plt.tight_layout()\n",
+ "plt.show()"
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "0c393033",
+ "metadata": {},
+ "source": [
+ "## 5. High-confidence rate over time\n",
+ "\n",
+ "Mean and median are scalar summaries of a bimodal distribution — useful, but they don't directly answer the downstream question: *how much of each segment will survive a confidence filter?* The **rate** of records crossing a threshold collapses the bimodal scores into one interpretable number per threshold:\n",
+ "\n",
+ "- `P(score ≥ 0.5)` — fraction of records the classifier puts on the \"science\" side of the natural decision boundary.\n",
+ "- `P(score ≥ 0.9)` — fraction high enough that you'd typically trust it without manual review.\n",
+ "\n",
+ "Track both: if the `0.9` rate drifts but the `0.5` rate is steady, the segment is staying half-science but losing high-confidence content (or vice versa). The gap between the two lines reflects how much of the segment sits in the mid-confidence band."
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 7,
+ "id": "e57696d9",
+ "metadata": {
+ "execution": {
+ "iopub.execute_input": "2026-05-27T21:26:00.020408Z",
+ "iopub.status.busy": "2026-05-27T21:26:00.020338Z",
+ "iopub.status.idle": "2026-05-27T21:26:00.060578Z",
+ "shell.execute_reply": "2026-05-27T21:26:00.060134Z"
+ }
+ },
+ "outputs": [
+ {
+ "data": {
+ "image/png": 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",
+ "text/plain": [
+ "
"
+ ]
+ },
+ "metadata": {},
+ "output_type": "display_data"
+ }
+ ],
+ "source": [
+ "fig, ax = plt.subplots(figsize=(11, 5))\n",
+ "ax.plot(datetimes, rate_05, marker=\"o\", linestyle=\"-\", color=\"C2\", label=\"P(score ≥ 0.5)\")\n",
+ "ax.plot(datetimes, rate_09, marker=\"s\", linestyle=\"-\", color=\"C3\", label=\"P(score ≥ 0.9)\")\n",
+ "ax.set_ylim(0.0, 1.0)\n",
+ "ax.set_xlabel(\"segment datetime (UTC, oldest left)\")\n",
+ "ax.set_ylabel(\"fraction of records\")\n",
+ "ax.set_title(f\"{FOCUS_NAME}: per-segment high-confidence rate\")\n",
+ "ax.xaxis.set_major_formatter(mdates.DateFormatter(\"%Y-%m-%d %H:%M\"))\n",
+ "ax.xaxis.set_major_locator(mdates.AutoDateLocator())\n",
+ "fig.autofmt_xdate(rotation=30)\n",
+ "ax.grid(True, alpha=0.3)\n",
+ "ax.legend(loc=\"best\")\n",
+ "plt.tight_layout()\n",
+ "plt.show()"
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "c5609ff4",
+ "metadata": {},
+ "source": [
+ "## 6. Mean and median side by side\n",
+ "\n",
+ "A consolidated view: mean and median plotted as two lines on the same axes, no error bars or bands. Useful as a quick overall read — if the two lines move together, the bulk of the distribution is shifting with the centre of mass (the typical drift case). If they diverge, the tails are changing weight independently of the bulk: mean drifting above median means the high-confidence tail is gaining mass; mean drifting below median means the low-confidence tail is."
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 8,
+ "id": "cfd17f78",
+ "metadata": {
+ "execution": {
+ "iopub.execute_input": "2026-05-27T21:26:00.061984Z",
+ "iopub.status.busy": "2026-05-27T21:26:00.061911Z",
+ "iopub.status.idle": "2026-05-27T21:26:00.101760Z",
+ "shell.execute_reply": "2026-05-27T21:26:00.101339Z"
+ }
+ },
+ "outputs": [
+ {
+ "data": {
+ "image/png": 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",
+ "text/plain": [
+ "
"
+ ]
+ },
+ "metadata": {},
+ "output_type": "display_data"
+ }
+ ],
+ "source": [
+ "fig, ax = plt.subplots(figsize=(11, 5))\n",
+ "ax.plot(datetimes, means, marker=\"o\", linestyle=\"-\", color=\"C0\", label=\"mean\")\n",
+ "ax.plot(datetimes, medians, marker=\"s\", linestyle=\"-\", color=\"C1\", label=\"median (p50)\")\n",
+ "ax.set_ylim(0.0, 1.0)\n",
+ "ax.set_xlabel(\"segment datetime (UTC, oldest left)\")\n",
+ "ax.set_ylabel(\"prediction_score\")\n",
+ "ax.set_title(f\"{FOCUS_NAME}: per-segment mean and median\")\n",
+ "ax.xaxis.set_major_formatter(mdates.DateFormatter(\"%Y-%m-%d %H:%M\"))\n",
+ "ax.xaxis.set_major_locator(mdates.AutoDateLocator())\n",
+ "fig.autofmt_xdate(rotation=30)\n",
+ "ax.grid(True, alpha=0.3)\n",
+ "ax.legend(loc=\"best\")\n",
+ "plt.tight_layout()\n",
+ "plt.show()"
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "cell-10-conclusion-md",
+ "metadata": {},
+ "source": [
+ "## 7. How to read the plots\n",
+ "\n",
+ "- **Monotonic trend** (mean, median, or rate moving steadily up or down with time) — systematic drift; worth investigating whether the URL frontier shifted, the seed set changed, or the relative weight of high-/low-quality domains evolved over the crawl.\n",
+ "- **Non-overlapping SEM bars** on the mean plot — the mean difference between those segments is real, not just sampling noise. Overlapping bars say \"indistinguishable at this sample size\".\n",
+ "- **Mean and median moving together** (Section 6) — the whole distribution is shifting. **Mean and median diverging** — the tails are gaining or losing weight independently of the bulk.\n",
+ "- **Narrowing IQR band** (p25–p75) on the median plot — the segment is becoming more cleanly bimodal (fewer mid-confidence records); a widening band means more mid-confidence content.\n",
+ "- **Widening gap between the `≥ 0.5` and `≥ 0.9` rate lines** — more of the segment is mid-confidence; a narrowing gap means scores are concentrating at the high end.\n",
+ "- **One score-outlier segment** (among the plotted, full-sized segments) — look up the 14-digit token in the WARC fetch logs (`data/gneissweb-science-top-10k/logs/`) for that segment; it may have hit an atypical slice of URLs. Note that *size* outliers (segments with `n < MIN_RECORDS`) are already auto-dropped — see the per-segment table above for which segments were excluded."
+ ]
+ }
+ ],
+ "metadata": {
+ "kernelspec": {
+ "display_name": "Python 3 (ipykernel)",
+ "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": "3.12.13"
+ }
+ },
+ "nbformat": 4,
+ "nbformat_minor": 5
+}
From 3c8fc0c754df54dcaf5ed044db578689f664af40 Mon Sep 17 00:00:00 2001
From: malteos
Date: Thu, 28 May 2026 15:17:50 +0200
Subject: [PATCH 2/2] feat: Add notebook for per-segment MIME-type drift
Adds notebooks/compare_mime_type_drift.ipynb, a sibling to the classifier
score drift notebook. Parses CDX index files (*.cdx.gz) for the focus
crawl segments, caches (warc_filename, offset, mime_detected) per CDX
file under data/cache/ (mirroring the source layout, gitignored), and
visualises composition drift with four bar plots: absolute counts,
absolute counts excluding text/html, total records per segment, and
normalized share. MIME values come from CDX mime-detected (content
sniffed), with the long tail bucketed into "other" via a global top-N
ranking so the legend stays stable across segments.
---
notebooks/compare_mime_type_drift.ipynb | 1118 +++++++++++++++++++++++
1 file changed, 1118 insertions(+)
create mode 100644 notebooks/compare_mime_type_drift.ipynb
diff --git a/notebooks/compare_mime_type_drift.ipynb b/notebooks/compare_mime_type_drift.ipynb
new file mode 100644
index 0000000..36eb4f1
--- /dev/null
+++ b/notebooks/compare_mime_type_drift.ipynb
@@ -0,0 +1,1118 @@
+{
+ "cells": [
+ {
+ "cell_type": "markdown",
+ "id": "cell-00-title",
+ "metadata": {},
+ "source": [
+ "# MIME-Type Drift Across Focus-Crawl Segments\n",
+ "\n",
+ "**Research question:** Does the MIME-type composition of fetched records drift across the lifetime of the focus crawl `CC-SUPPLEMENTAL-2026-22`?\n",
+ "\n",
+ "This notebook is a sibling of [`compare_classifier_scores_segment_drift.ipynb`](compare_classifier_scores_segment_drift.ipynb), which tracks the classifier *score* per segment. Here we track the *MIME mix* (a fair sample of what kinds of resources were actually fetched).\n",
+ "\n",
+ "Source: CDX index files (`*.cdx.gz`) under `cc-focus-tools/data/CC-SUPPLEMENTAL-2026-22/segments/*/cdx/warc/`. We **never open the WARC payloads** — the MIME columns we need live in the CDX JSON blob already.\n",
+ "\n",
+ "Outputs:\n",
+ "\n",
+ "1. **Plot 1** — stacked bar of **absolute record counts** per segment (composition + segment size).\n",
+ "2. **Plot 2** — stacked bar of **normalized shares** per segment (composition only — the headline drift plot).\n",
+ "\n",
+ "To keep re-runs fast we cache `(warc_filename, offset, mime_detected)` triples per CDX file under `data/cache/CC-SUPPLEMENTAL-2026-22/segments/…` (mirrors the source layout). The cache is rebuilt only when the target file is missing or `FORCE_REBUILD = True`.\n"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 1,
+ "id": "cell-01-imports",
+ "metadata": {
+ "execution": {
+ "iopub.execute_input": "2026-05-28T13:12:00.760851Z",
+ "iopub.status.busy": "2026-05-28T13:12:00.760720Z",
+ "iopub.status.idle": "2026-05-28T13:12:01.109648Z",
+ "shell.execute_reply": "2026-05-28T13:12:01.109242Z"
+ }
+ },
+ "outputs": [
+ {
+ "name": "stdout",
+ "output_type": "stream",
+ "text": [
+ "FOCUS_NAME : CC-SUPPLEMENTAL-2026-22\n",
+ "CDX_ROOT : /Users/moc-malteos/repos/commoncrawl/cc-focus/cc-focus-tools/data/CC-SUPPLEMENTAL-2026-22/segments (exists=True)\n",
+ "CACHE_ROOT : ../data/cache/CC-SUPPLEMENTAL-2026-22/segments (exists=True)\n"
+ ]
+ }
+ ],
+ "source": [
+ "from __future__ import annotations\n",
+ "\n",
+ "import gzip\n",
+ "import json\n",
+ "import re\n",
+ "import time\n",
+ "from datetime import datetime\n",
+ "from pathlib import Path\n",
+ "\n",
+ "import matplotlib.dates as mdates # noqa: F401 (kept for parity with sibling notebook; not used directly)\n",
+ "import matplotlib.pyplot as plt\n",
+ "import pandas as pd\n",
+ "\n",
+ "FOCUS_NAME = \"CC-SUPPLEMENTAL-2026-22\"\n",
+ "\n",
+ "# Repo-root-aware data path (works both from repo root and from notebooks/).\n",
+ "DATA_DIR = Path(\"data\") if Path(\"data\").exists() else Path(\"..\") / \"data\"\n",
+ "\n",
+ "# CDX files live outside this repo — override here if your checkout differs.\n",
+ "CDX_ROOT = (\n",
+ " Path(\"/Users/moc-malteos/repos/commoncrawl/cc-focus/cc-focus-tools/data\")\n",
+ " / FOCUS_NAME\n",
+ " / \"segments\"\n",
+ ")\n",
+ "CACHE_ROOT = DATA_DIR / \"cache\" / FOCUS_NAME / \"segments\"\n",
+ "\n",
+ "FORCE_REBUILD = False # flip to True to rebuild the per-CDX cache\n",
+ "MIN_RECORDS = 100_000 # drop tiny / probe / aborted segments (real segments hold 1–3 M records)\n",
+ "TOP_N = 8 # number of MIME types kept individually; rest → \"other\"\n",
+ "\n",
+ "print(f\"FOCUS_NAME : {FOCUS_NAME}\")\n",
+ "print(f\"CDX_ROOT : {CDX_ROOT} (exists={CDX_ROOT.exists()})\")\n",
+ "print(f\"CACHE_ROOT : {CACHE_ROOT} (exists={CACHE_ROOT.exists()})\")\n"
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "cell-02-discover-md",
+ "metadata": {},
+ "source": [
+ "## 1. Discover crawl segments\n",
+ "\n",
+ "Each segment directory under `CDX_ROOT` is named `` — the fetch start time. We pick those up by regex, parse them to `datetime`, and sort oldest-first.\n"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 2,
+ "id": "cell-03-discover",
+ "metadata": {
+ "execution": {
+ "iopub.execute_input": "2026-05-28T13:12:01.110606Z",
+ "iopub.status.busy": "2026-05-28T13:12:01.110524Z",
+ "iopub.status.idle": "2026-05-28T13:12:01.117305Z",
+ "shell.execute_reply": "2026-05-28T13:12:01.116995Z"
+ }
+ },
+ "outputs": [
+ {
+ "name": "stdout",
+ "output_type": "stream",
+ "text": [
+ "Found 23 segments:\n",
+ " 2026-05-21T07:40:42 20260521074042 (1 .cdx.gz)\n",
+ " 2026-05-22T07:20:19 20260522072019 (233 .cdx.gz)\n",
+ " 2026-05-22T20:48:39 20260522204839 (258 .cdx.gz)\n",
+ " 2026-05-23T07:11:17 20260523071117 (238 .cdx.gz)\n",
+ " 2026-05-23T15:38:27 20260523153827 (247 .cdx.gz)\n",
+ " 2026-05-23T23:53:50 20260523235350 (235 .cdx.gz)\n",
+ " 2026-05-24T07:38:39 20260524073839 (222 .cdx.gz)\n",
+ " 2026-05-24T15:05:44 20260524150544 (211 .cdx.gz)\n",
+ " 2026-05-24T21:53:35 20260524215335 (203 .cdx.gz)\n",
+ " 2026-05-25T04:13:49 20260525041349 (191 .cdx.gz)\n",
+ " 2026-05-25T09:56:52 20260525095652 (185 .cdx.gz)\n",
+ " 2026-05-25T15:32:27 20260525153227 (179 .cdx.gz)\n",
+ " 2026-05-25T21:15:36 20260525211536 (175 .cdx.gz)\n",
+ " 2026-05-26T02:47:21 20260526024721 (173 .cdx.gz)\n",
+ " 2026-05-26T08:18:25 20260526081825 (167 .cdx.gz)\n",
+ " 2026-05-26T13:42:33 20260526134233 (162 .cdx.gz)\n",
+ " 2026-05-26T19:04:52 20260526190452 (159 .cdx.gz)\n",
+ " 2026-05-27T00:17:43 20260527001743 (156 .cdx.gz)\n",
+ " 2026-05-27T05:40:02 20260527054002 (156 .cdx.gz)\n",
+ " 2026-05-27T11:00:13 20260527110013 (152 .cdx.gz)\n",
+ " 2026-05-27T16:22:06 20260527162206 (150 .cdx.gz)\n",
+ " 2026-05-27T21:50:03 20260527215003 (147 .cdx.gz)\n",
+ " 2026-05-28T03:12:42 20260528031242 (145 .cdx.gz)\n"
+ ]
+ }
+ ],
+ "source": [
+ "SEGMENT_DIR_RE = re.compile(r\"^\\d{14}$\")\n",
+ "\n",
+ "segments: list[tuple[datetime, Path]] = []\n",
+ "for d in sorted(CDX_ROOT.iterdir()):\n",
+ " if d.is_dir() and SEGMENT_DIR_RE.match(d.name):\n",
+ " dt = datetime.strptime(d.name, \"%Y%m%d%H%M%S\")\n",
+ " segments.append((dt, d))\n",
+ "\n",
+ "if not segments:\n",
+ " raise RuntimeError(f\"No segment directories matching ^\\\\d{{14}}$ under {CDX_ROOT}\")\n",
+ "\n",
+ "print(f\"Found {len(segments)} segments:\")\n",
+ "for dt, d in segments:\n",
+ " n_cdx = sum(1 for _ in (d / \"cdx\" / \"warc\").glob(\"*.cdx.gz\"))\n",
+ " print(f\" {dt.isoformat()} {d.name} ({n_cdx} .cdx.gz)\")\n"
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "cell-04-cache-md",
+ "metadata": {},
+ "source": [
+ "## 2. Build the per-CDX MIME cache\n",
+ "\n",
+ "For each `*.cdx.gz` source file we materialise a sibling `*.csv.gz` under `data/cache/` containing three columns: `warc_filename, offset, mime_detected`. The MIME value is taken from the CDX `mime-detected` field (content-sniffed, more comparable across origins than the raw `Content-Type` header), lower-cased and stripped of any `; charset=…` parameters; missing / empty values become `\"unknown\"`.\n",
+ "\n",
+ "The cache mirrors the source layout 1:1, so the cache for `CDX_ROOT/
/cdx/warc/foo.cdx.gz` lives at `CACHE_ROOT/
/cdx/warc/foo.csv.gz`. Build is skipped when the target already exists — set `FORCE_REBUILD = True` above to invalidate.\n"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 3,
+ "id": "cell-05-cache",
+ "metadata": {
+ "execution": {
+ "iopub.execute_input": "2026-05-28T13:12:01.118234Z",
+ "iopub.status.busy": "2026-05-28T13:12:01.118187Z",
+ "iopub.status.idle": "2026-05-28T13:12:01.235198Z",
+ "shell.execute_reply": "2026-05-28T13:12:01.234824Z"
+ }
+ },
+ "outputs": [
+ {
+ "name": "stdout",
+ "output_type": "stream",
+ "text": [
+ "4145 CDX files to consider.\n",
+ "Built 0 new cache files (0 rows) in 0.0s; 4145 were already cached.\n"
+ ]
+ }
+ ],
+ "source": [
+ "def build_cdx_cache(cdx_path: Path, cache_path: Path) -> int:\n",
+ " \"\"\"Parse one .cdx.gz into a 3-column .csv.gz cache. Returns the row count.\"\"\"\n",
+ " if cache_path.exists() and not FORCE_REBUILD:\n",
+ " return 0 # cache hit; row count unknown without reading, but we don't need it here\n",
+ " cache_path.parent.mkdir(parents=True, exist_ok=True)\n",
+ " rows: list[tuple[str, int, str]] = []\n",
+ " with gzip.open(cdx_path, \"rt\", encoding=\"utf-8\", errors=\"replace\") as fh:\n",
+ " for line in fh:\n",
+ " # Each line is: \"\"\n",
+ " parts = line.split(\" \", 2)\n",
+ " if len(parts) != 3:\n",
+ " continue\n",
+ " try:\n",
+ " rec = json.loads(parts[2])\n",
+ " except json.JSONDecodeError:\n",
+ " continue\n",
+ " mime = (rec.get(\"mime-detected\") or \"\").split(\";\", 1)[0].strip().lower() or \"unknown\"\n",
+ " rows.append((rec[\"filename\"], int(rec[\"offset\"]), mime))\n",
+ " pd.DataFrame(rows, columns=[\"warc_filename\", \"offset\", \"mime_detected\"]).to_csv(\n",
+ " cache_path, index=False, compression=\"gzip\"\n",
+ " )\n",
+ " return len(rows)\n",
+ "\n",
+ "\n",
+ "# Collect every (cdx_path, cache_path) pair across all segments.\n",
+ "todo: list[tuple[Path, Path]] = []\n",
+ "for _, seg_dir in segments:\n",
+ " for cdx_path in sorted((seg_dir / \"cdx\" / \"warc\").glob(\"*.cdx.gz\")):\n",
+ " rel = cdx_path.relative_to(CDX_ROOT) # e.g. 20260521074042/cdx/warc/foo.cdx.gz\n",
+ " cache_path = (CACHE_ROOT / rel).with_suffix(\"\").with_suffix(\".csv.gz\")\n",
+ " todo.append((cdx_path, cache_path))\n",
+ "\n",
+ "print(f\"{len(todo)} CDX files to consider.\")\n",
+ "\n",
+ "t0 = time.time()\n",
+ "built = 0\n",
+ "built_rows = 0\n",
+ "for i, (cdx_path, cache_path) in enumerate(todo, start=1):\n",
+ " if cache_path.exists() and not FORCE_REBUILD:\n",
+ " continue\n",
+ " n = build_cdx_cache(cdx_path, cache_path)\n",
+ " built += 1\n",
+ " built_rows += n\n",
+ " if built % 50 == 0 or built == 1:\n",
+ " print(f\" [{i:>5}/{len(todo)}] built {built} caches — latest: {cache_path.relative_to(CACHE_ROOT)} ({n:,} rows)\")\n",
+ "\n",
+ "elapsed = time.time() - t0\n",
+ "print(\n",
+ " f\"Built {built} new cache files ({built_rows:,} rows) in {elapsed:.1f}s; \"\n",
+ " f\"{len(todo) - built} were already cached.\"\n",
+ ")\n"
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "cell-06-aggregate-md",
+ "metadata": {},
+ "source": [
+ "## 3. Aggregate MIME counts per segment\n",
+ "\n",
+ "For each segment we concatenate all its cache files (just the `mime_detected` column) and count occurrences. The result is one `pd.Series` per segment, indexed by MIME string.\n"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 4,
+ "id": "cell-07-aggregate",
+ "metadata": {
+ "execution": {
+ "iopub.execute_input": "2026-05-28T13:12:01.236203Z",
+ "iopub.status.busy": "2026-05-28T13:12:01.236137Z",
+ "iopub.status.idle": "2026-05-28T13:12:14.940926Z",
+ "shell.execute_reply": "2026-05-28T13:12:14.940568Z"
+ }
+ },
+ "outputs": [
+ {
+ "name": "stdout",
+ "output_type": "stream",
+ "text": [
+ "2026-05-21 07:40:42 6975\n",
+ "2026-05-22 07:20:19 3407671\n",
+ "2026-05-22 20:48:39 3403506\n",
+ "2026-05-23 07:11:17 3014988\n",
+ "2026-05-23 15:38:27 2986003\n",
+ "2026-05-23 23:53:50 2687931\n",
+ "2026-05-24 07:38:39 2446855\n",
+ "2026-05-24 15:05:44 2240532\n",
+ "2026-05-24 21:53:35 2109066\n",
+ "2026-05-25 04:13:49 1887040\n",
+ "2026-05-25 09:56:52 1819881\n",
+ "2026-05-25 15:32:27 1791073\n",
+ "2026-05-25 21:15:36 1724453\n",
+ "2026-05-26 02:47:21 1675723\n",
+ "2026-05-26 08:18:25 1581544\n",
+ "2026-05-26 13:42:33 1484653\n",
+ "2026-05-26 19:04:52 1508879\n",
+ "2026-05-27 00:17:43 1450413\n",
+ "2026-05-27 05:40:02 1477566\n",
+ "2026-05-27 11:00:13 1443381\n",
+ "2026-05-27 16:22:06 1406055\n",
+ "2026-05-27 21:50:03 1353335\n",
+ "2026-05-28 03:12:42 1313857\n"
+ ]
+ }
+ ],
+ "source": [
+ "segment_mime_counts: dict[datetime, pd.Series] = {}\n",
+ "total_per_segment: dict[datetime, int] = {}\n",
+ "\n",
+ "for dt, seg_dir in segments:\n",
+ " rel_seg = seg_dir.relative_to(CDX_ROOT)\n",
+ " cache_files = sorted((CACHE_ROOT / rel_seg / \"cdx\" / \"warc\").glob(\"*.csv.gz\"))\n",
+ " if not cache_files:\n",
+ " print(f\" {dt.isoformat()}: no cache files (skipping)\")\n",
+ " continue\n",
+ " series_list = [\n",
+ " pd.read_csv(p, usecols=[\"mime_detected\"], compression=\"gzip\")[\"mime_detected\"]\n",
+ " for p in cache_files\n",
+ " ]\n",
+ " mimes = pd.concat(series_list, ignore_index=True)\n",
+ " counts = mimes.value_counts()\n",
+ " segment_mime_counts[dt] = counts\n",
+ " total_per_segment[dt] = int(counts.sum())\n",
+ "\n",
+ "totals = pd.Series(total_per_segment, name=\"n_records\").sort_index()\n",
+ "print(totals.to_string())\n"
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "cell-08-filter-md",
+ "metadata": {},
+ "source": [
+ "## 4. Drop under-sized segments\n",
+ "\n",
+ "Segments with very few records are likely probe / aborted runs; their MIME shares are too noisy to be informative and they swamp the absolute-counts plot with a hairline bar. Real focus-crawl segments hold 1–3 million records, so we drop anything below `MIN_RECORDS = 100_000` (compare with the score notebook, which sets `MIN_RECORDS = 1000` because it counts already-scored text/html records, ~10 k per segment).\n"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 5,
+ "id": "cell-09-filter",
+ "metadata": {
+ "execution": {
+ "iopub.execute_input": "2026-05-28T13:12:14.942101Z",
+ "iopub.status.busy": "2026-05-28T13:12:14.942043Z",
+ "iopub.status.idle": "2026-05-28T13:12:14.944145Z",
+ "shell.execute_reply": "2026-05-28T13:12:14.943793Z"
+ }
+ },
+ "outputs": [
+ {
+ "name": "stdout",
+ "output_type": "stream",
+ "text": [
+ "Dropping 1 segment(s) below MIN_RECORDS=100000:\n",
+ " 2026-05-21T07:40:42 n=6975\n",
+ "\n",
+ "22 segments kept for plotting.\n"
+ ]
+ }
+ ],
+ "source": [
+ "dropped = [(dt, n) for dt, n in total_per_segment.items() if n < MIN_RECORDS]\n",
+ "kept_dts = [dt for dt, n in sorted(total_per_segment.items()) if n >= MIN_RECORDS]\n",
+ "\n",
+ "if dropped:\n",
+ " print(f\"Dropping {len(dropped)} segment(s) below MIN_RECORDS={MIN_RECORDS}:\")\n",
+ " for dt, n in dropped:\n",
+ " print(f\" {dt.isoformat()} n={n}\")\n",
+ "else:\n",
+ " print(f\"All {len(total_per_segment)} segments are ≥ MIN_RECORDS={MIN_RECORDS}.\")\n",
+ "\n",
+ "print(f\"\\n{len(kept_dts)} segments kept for plotting.\")\n"
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "cell-10-topn-md",
+ "metadata": {},
+ "source": [
+ "## 5. Pick the top-N MIME types, bucket the rest as `other`\n",
+ "\n",
+ "We pool global counts across all kept segments and rank MIME types by total record share. The top `TOP_N = 8` keep their identity; everything else (including the `unknown` bucket and the long tail) goes into a single `other` series.\n",
+ "\n",
+ "Selecting the top-N **globally** — rather than per-segment — keeps the legend stable across the x-axis so the same colour always means the same MIME type in both plots.\n"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 6,
+ "id": "cell-11-topn",
+ "metadata": {
+ "execution": {
+ "iopub.execute_input": "2026-05-28T13:12:14.945096Z",
+ "iopub.status.busy": "2026-05-28T13:12:14.945050Z",
+ "iopub.status.idle": "2026-05-28T13:12:14.954566Z",
+ "shell.execute_reply": "2026-05-28T13:12:14.954294Z"
+ }
+ },
+ "outputs": [
+ {
+ "name": "stdout",
+ "output_type": "stream",
+ "text": [
+ "Global record total (kept segments): 44,214,405\n",
+ "\n",
+ "Top 8 MIME types by global share:\n",
+ " text/html 37,163,761 (84.05%)\n",
+ " application/pdf 2,992,829 ( 6.77%)\n",
+ " application/xhtml+xml 2,235,845 ( 5.06%)\n",
+ " text/plain 788,862 ( 1.78%)\n",
+ " application/x-bibtex-text-file 140,197 ( 0.32%)\n",
+ " application/xml 99,664 ( 0.23%)\n",
+ " application/atom+xml 85,376 ( 0.19%)\n",
+ " text/calendar 82,332 ( 0.19%)\n",
+ " other 625,539 ( 1.41%) ← covers 363 long-tail MIME types\n"
+ ]
+ },
+ {
+ "data": {
+ "text/html": [
+ "