{
 "cells": [
  {
   "cell_type": "markdown",
   "id": "d1d9d120",
   "metadata": {},
   "source": [
    "# Generalization and Implicit Bias\n",
    "\n",
    "*The Mathematics of Large Language Models · Chapter 4*\n",
    "\n",
    "Separate repeated-fit uncertainty, bounds, interpolation, and solution choice.\n",
    "\n",
    "These pages illustrate the mathematics. Read the saved figures and calculations in order, or open [the interactive browser edition](reader.html) to change the examples. No code editing is needed.\n",
    "\n",
    "Ask for sample selection, target population, loss definition, candidate class, fitting procedure, and untouched evaluation data. Return an evaluation design and supported uncertainty calculations. Distinguish repeated-sample expectation, one observed test score, and a theorem under stated assumptions."
   ]
  },
  {
   "cell_type": "markdown",
   "id": "f7cf394d",
   "metadata": {},
   "source": [
    "<details><summary>Reproducing these calculations</summary>\n",
    "\n",
    "The optional calculation cells use Python with NumPy, SciPy, and Matplotlib. All inputs are included in this file. The figures below are saved, so running these cells is optional.\n",
    "\n",
    "</details>"
   ]
  },
  {
   "cell_type": "code",
   "execution_count": 1,
   "id": "f752b889",
   "metadata": {
    "collapsed": true,
    "execution": {
     "iopub.execute_input": "2026-10-03T01:40:11.279490Z",
     "iopub.status.busy": "2026-10-03T01:40:11.279423Z",
     "iopub.status.idle": "2026-10-03T01:40:11.353765Z",
     "shell.execute_reply": "2026-10-03T01:40:11.353686Z"
    },
    "jupyter": {
     "source_hidden": true
    },
    "tags": [
     "hide-input"
    ]
   },
   "outputs": [],
   "source": [
    "import io\n",
    "import math\n",
    "import re\n",
    "import matplotlib\n",
    "matplotlib.use('Agg')\n",
    "import matplotlib.pyplot as plt\n",
    "from IPython.display import display, Image, Markdown\n",
    "from cycler import cycler\n",
    "plt.rcParams.update({'font.family': 'DejaVu Sans', 'font.size': 11, 'axes.titlesize': 13, 'axes.labelsize': 11, 'xtick.labelsize': 10, 'ytick.labelsize': 10, 'axes.spines.top': False, 'axes.spines.right': False, 'axes.edgecolor': '#7d8588', 'axes.labelcolor': '#172a3b', 'text.color': '#172a3b', 'xtick.color': '#52606b', 'ytick.color': '#52606b', 'figure.facecolor': 'white', 'axes.facecolor': 'white', 'savefig.facecolor': 'white', 'grid.alpha': 0.2, 'lines.linewidth': 2, 'svg.fonttype': 'path'})\n",
    "plt.rcParams['axes.prop_cycle'] = cycler(color=['#136f75', '#b77518', '#334c72', '#aa4e37', '#677341'])\n",
    "\n",
    "def clean_display_text(text):\n",
    "    \"\"\"Remove signed zero only after an explicitly formatted value rounds to zero.\"\"\"\n",
    "    return re.sub(r\"(?<![\\w.])-(?:0+(?:\\.0*)?|\\.0+)(?:[eE][+-]?\\d+)?(?![\\w.])\", \"0\", text)\n",
    "\n",
    "\n",
    "def display_value(value):\n",
    "    \"\"\"One display policy for readers, saved notebooks and skill references.\"\"\"\n",
    "    if hasattr(value, \"item\") and getattr(value, \"size\", 1) == 1:\n",
    "        value = value.item()\n",
    "    if isinstance(value, float):\n",
    "        if not math.isfinite(value):\n",
    "            raise ValueError(\"Return undefined or infinity as a labeled string, not a nonfinite JSON value\")\n",
    "        return \"0\" if value == 0 else f\"{value:.6g}\"\n",
    "    if isinstance(value, str):\n",
    "        return clean_display_text(value)\n",
    "    if isinstance(value, (list, tuple)):\n",
    "        opening, closing = (\"(\", \")\") if isinstance(value, tuple) else (\"[\", \"]\")\n",
    "        return opening + \", \".join(str(display_value(v)) for v in value) + closing\n",
    "    if isinstance(value, dict):\n",
    "        return \"{\" + \", \".join(str(k) + \": \" + str(display_value(v)) for k, v in value.items()) + \"}\"\n",
    "    return value\n",
    "\n",
    "\n",
    "\"\"\"Chapter 4: bias and variance, finite-class bounds, double descent, implicit bias, Rademacher complexity,\n",
    "Marchenko-Pastur spectra, algorithmic stability and domain shift.\"\"\"\n",
    "import math\n",
    "import numpy as np\n",
    "import matplotlib.pyplot as plt\n",
    "from scipy.special import ndtr\n",
    "NAVY = '#334c72'\n",
    "TEAL = '#136f75'\n",
    "GOLD = '#b77518'\n",
    "TERRA = '#aa4e37'\n",
    "GREY = '#8a8a8a'\n",
    "\n",
    "def panels():\n",
    "    fig, axes = plt.subplots(1, 2, figsize=(8, 4.2), layout='constrained')\n",
    "    for ax in axes:\n",
    "        ax.tick_params(labelsize=10)\n",
    "        ax.grid(alpha=0.15)\n",
    "    return (fig, axes)\n",
    "\n",
    "def _no_e(text):\n",
    "    \"\"\"No e-notation shown to readers: plain decimals, thousands separators for large values.\"\"\"\n",
    "    if 'e' not in text and 'E' not in text:\n",
    "        return text\n",
    "    from decimal import Decimal\n",
    "    if abs(float(text)) >= 1000:\n",
    "        return f'{float(text):,.0f}'\n",
    "    return format(Decimal(text), 'f')\n",
    "\n",
    "def sig(value, digits=3):\n",
    "    \"\"\"Three significant figures; values below rounding noise show as 0.\"\"\"\n",
    "    value = float(value)\n",
    "    if abs(value) < 1e-12:\n",
    "        return '0'\n",
    "    if abs(value) >= 1000:\n",
    "        return f'{value:,.0f}'\n",
    "    from decimal import Decimal, ROUND_HALF_UP\n",
    "    exact = Decimal(repr(value))\n",
    "    exponent = exact.adjusted() - digits + 1\n",
    "    rounded = exact.quantize(Decimal(1).scaleb(exponent), rounding=ROUND_HALF_UP)\n",
    "    return _no_e(f'{float(rounded):.{digits}g}')\n",
    "\n",
    "def bias_variance_values(noise=0.3, degree=2):\n",
    "    train = np.linspace(-1, 1, 9)\n",
    "    test = np.linspace(-1, 1, 201)\n",
    "    rng = np.random.default_rng(404)\n",
    "    target = train ** 2\n",
    "    draws = target + noise * rng.normal(size=(200, len(train)))\n",
    "    design = np.vander(train, int(degree) + 1, increasing=True)\n",
    "    evaluation = np.vander(test, int(degree) + 1, increasing=True)\n",
    "    fits = draws @ np.linalg.pinv(design).T @ evaluation.T\n",
    "    mean = fits.mean(axis=0)\n",
    "    bias2 = (mean - test ** 2) ** 2\n",
    "    variance = ((fits - mean) ** 2).mean(axis=0)\n",
    "    risk = ((fits - test ** 2) ** 2).mean(axis=0) + noise ** 2\n",
    "    return (test, fits, mean, bias2, variance, risk)\n",
    "DEGREES = [1, 2, 3, 4, 5, 6, 7]\n",
    "\n",
    "def bias_picture(noise=0.3, degree=1):\n",
    "    x, fits, mean, bias, var, risk = bias_variance_values(noise, degree)\n",
    "    fig, ax = panels()\n",
    "    for y in fits[:15]:\n",
    "        ax[0].plot(x, y, color=GOLD, alpha=0.3, linewidth=1)\n",
    "    ax[0].plot([], [], color=GOLD, alpha=0.6, label='15 of 200 fits')\n",
    "    ax[0].plot(x, x * x, color=NAVY, lw=2.2, label='true curve (x squared)')\n",
    "    ax[0].plot(x, mean, linestyle='dashed', color=TEAL, lw=2.2, label='average of the 200 fits')\n",
    "    i = len(x) // 2\n",
    "    if bias[i] > 1e-06:\n",
    "        ax[0].annotate('', xy=(0, mean[i]), xytext=(0, 0), arrowprops=dict(arrowstyle='<->', color=TERRA, lw=2))\n",
    "        ax[0].text(0.06, mean[i] / 2, 'systematic\\nmiss (bias)', fontsize=10, color=TERRA, va='center')\n",
    "    ax[0].set(xlabel='test input (x)', ylabel='prediction', title=f'Degree {degree}, noise {noise:g}')\n",
    "    ax[0].legend(fontsize=8, loc='upper center')\n",
    "    parts = {}\n",
    "    for d in DEGREES:\n",
    "        _, _, _, b, v, _ = bias_variance_values(noise, d)\n",
    "        parts[d] = (float(b.mean()), float(v.mean()))\n",
    "    xs = np.arange(len(DEGREES))\n",
    "    bias_all = np.array([parts[d][0] for d in DEGREES])\n",
    "    var_all = np.array([parts[d][1] for d in DEGREES])\n",
    "    edge = [NAVY if d == degree else 'none' for d in DEGREES]\n",
    "    width = [2.5 if d == degree else 0 for d in DEGREES]\n",
    "    ax[1].bar(xs, bias_all, color=TEAL, edgecolor=edge, linewidth=width, label='bias squared')\n",
    "    ax[1].bar(xs, var_all, bottom=bias_all, color=TERRA, edgecolor=edge, linewidth=width, label='variance')\n",
    "    ax[1].bar(xs, noise ** 2, bottom=bias_all + var_all, color=GOLD, edgecolor=edge, linewidth=width, label='fresh-data noise')\n",
    "    ax[1].set_xticks(xs, [str(d) for d in DEGREES])\n",
    "    ax[1].set(xlabel='polynomial degree (outlined = selected)', ylabel='average squared error')\n",
    "    ax[1].set_ylim(0, 1.3 * float((bias_all + var_all).max() + noise ** 2))\n",
    "    ax[1].legend(fontsize=8, loc='upper left', ncol=3, columnspacing=0.8, handlelength=1.2)\n",
    "    b_sel, v_sel = parts[degree]\n",
    "    total = b_sel + v_sel + noise ** 2\n",
    "    metrics = {'Systematic miss (bias squared)': sig(b_sel), 'Sensitivity to the sample (variance)': sig(v_sel), 'Noise in fresh data': sig(noise ** 2), 'Total expected squared error': sig(total)}\n",
    "    if b_sel < 1e-09:\n",
    "        miss = f'At degree {degree} the average fit matches the true curve exactly'\n",
    "    elif b_sel < 0.001 and noise > 0:\n",
    "        miss = f'At degree {degree} the average fit matches the true curve, up to a leftover of {sig(b_sel)} that is only sampling error from using 200 fits'\n",
    "    else:\n",
    "        miss = f'At degree {degree} the average fit misses the true curve by {sig(b_sel)} (squared) even before noise'\n",
    "    if noise == 0:\n",
    "        spread = 'with no noise every training sample gives the same fit, so the variance is 0'\n",
    "    else:\n",
    "        spread = f'different training samples scatter it by {sig(v_sel)}'\n",
    "    summary = f'{miss}, and {spread}. Error splits exactly into bias, variance and the noise in new data.'\n",
    "    calc = f'Averaged over 201 test inputs from -1 to 1: bias squared {sig(b_sel)} + variance {sig(v_sel)} + noise {sig(noise ** 2)} (the noise level {noise:g} squared) = {sig(total)}. The 200 seeded fits are treated as the whole population of fits, so the split is exact for them.'\n",
    "    return (fig, metrics, {'summary': summary, 'calculation': calc})\n",
    "\n",
    "def finite_bound(n=100, size=100, delta=0.05, empirical=0.1):\n",
    "    penalty = math.sqrt((math.log(size) + math.log(1 / delta)) / (2 * n))\n",
    "    return (empirical + penalty, penalty)\n",
    "\n",
    "def samples_needed(size, target=0.05, delta=0.05):\n",
    "    return (math.log(size) + math.log(1 / delta)) / (2 * target ** 2)\n",
    "BOUND_SIZES = [10, 1000, 1000000]\n",
    "SIZE_STYLE = {10: ('solid', TEAL), 1000: ('dashed', GOLD), 1000000: ('dotted', TERRA)}\n",
    "SIZE_NAME = {10: '10 candidates', 1000: '1,000 candidates', 1000000: '1 million candidates'}\n",
    "\n",
    "def bound_picture(n=100, size=1000, delta=0.05):\n",
    "    upper, penalty = finite_bound(n, size, delta)\n",
    "    fig, ax = panels()\n",
    "    grid = np.geomspace(25, 4000, 200)\n",
    "    for s in BOUND_SIZES:\n",
    "        style, colour = SIZE_STYLE[s]\n",
    "        ax[0].plot(grid, [finite_bound(g, s, delta)[0] for g in grid], linestyle=style, color=colour, lw=2.2, label=SIZE_NAME[s])\n",
    "    ax[0].axhline(0.1, color=GREY, lw=1.2)\n",
    "    ax[0].text(4000, 0.094, 'loss on the training sample (0.1)', ha='right', va='top', fontsize=9, color=GREY)\n",
    "    ax[0].plot([n], [upper], 'o', ms=11, mfc='none', mec=NAVY, mew=2.2)\n",
    "    ax[0].annotate('', xy=(n, upper), xytext=(n, 0.1), arrowprops=dict(arrowstyle='<->', color=NAVY, lw=1.8))\n",
    "    ax[0].text(n / 1.08, (upper + 0.1) / 2, 'penalty', fontsize=10, color=NAVY, va='center', ha='right')\n",
    "    ax[0].set(xscale='log', xlabel='number of examples (n)', ylabel='guaranteed true loss, at most', ylim=(0, 0.8))\n",
    "    ax[0].set_xticks([25, 50, 100, 200, 400, 800, 1600, 3200], ['25', '50', '100', '200', '400', '800', '1600', '3200'])\n",
    "    ax[0].tick_params(axis='x', labelsize=9)\n",
    "    ax[0].legend(fontsize=8, loc='upper right')\n",
    "    sizes = np.logspace(1, 12, 100)\n",
    "    ax[1].plot(sizes, [samples_needed(s, 0.05, delta) for s in sizes], color=NAVY, lw=2.2)\n",
    "    for s in BOUND_SIZES:\n",
    "        ax[1].plot([s], [samples_needed(s, 0.05, delta)], 'o', ms=7, color=SIZE_STYLE[s][1])\n",
    "    ax[1].plot([size], [samples_needed(size, 0.05, delta)], 'o', ms=13, mfc='none', mec=NAVY, mew=2.2)\n",
    "    ax[1].set(xscale='log', xlabel='number of candidates (|F|)', ylabel='examples for a penalty of 0.05')\n",
    "    ax[1].set_xticks([10, 1000, 1000000.0, 1000000000.0, 1000000000000.0], ['10', '1,000', '1 million', '1 billion', '1 trillion'])\n",
    "    ax[1].tick_params(axis='x', labelsize=8)\n",
    "    need = samples_needed(size, 0.05, delta)\n",
    "    metrics = {'Penalty added to training loss': sig(penalty), 'Guaranteed true loss, at most': sig(upper), 'Examples for a penalty of 0.05': sig(need), 'Confidence': f'{1 - delta:.0%}'}\n",
    "    summary = f'With {size:,} candidates and n={n} the guarantee is training loss plus {sig(penalty)}. Quadrupling n halves the penalty, while multiplying the number of candidates a thousand times adds only a little: the price of a big class is its logarithm.'\n",
    "    calc = f'penalty = sqrt((ln {size:,} + ln 20) / (2 x {n})) = sqrt(({sig(math.log(size))} + {sig(math.log(1 / delta))}) / {2 * n}) = {sig(penalty)}. Add the training loss 0.1 to get {sig(upper)}.'\n",
    "    return (fig, metrics, {'summary': summary, 'calculation': calc})\n",
    "\n",
    "def excess_risk(d, n=100, noise=1, signal=1):\n",
    "    d = np.asarray(d, dtype=float)\n",
    "    out = np.full(d.shape, np.nan)\n",
    "    left = d < n - 1\n",
    "    right = d > n + 1\n",
    "    out[left] = noise * d[left] / (n - d[left] - 1)\n",
    "    out[right] = noise * n / (d[right] - n - 1) + signal * (d[right] - n) / d[right]\n",
    "    return out\n",
    "\n",
    "def risk_terms(d, n=100, noise=1, signal=1):\n",
    "    d = np.asarray(d, dtype=float)\n",
    "    var = np.full(d.shape, np.nan)\n",
    "    bias = np.full(d.shape, np.nan)\n",
    "    left = d < n - 1\n",
    "    right = d > n + 1\n",
    "    var[left] = noise * d[left] / (n - d[left] - 1)\n",
    "    bias[left] = 0\n",
    "    var[right] = noise * n / (d[right] - n - 1)\n",
    "    bias[right] = signal * (d[right] - n) / d[right]\n",
    "    return (var, bias)\n",
    "\n",
    "def descent_picture(noise=1, signal=1):\n",
    "    d = np.arange(2, 300)\n",
    "    ratio = d / 100\n",
    "    risk = excess_risk(d, noise=noise, signal=signal)\n",
    "    var, bias = risk_terms(d, noise=noise, signal=signal)\n",
    "    top = 1.6 * signal + 3 * noise\n",
    "    fig, ax = panels()\n",
    "    ax[0].plot(ratio, risk, color=NAVY, lw=2.2)\n",
    "    for a in ax:\n",
    "        a.axvspan(0.99, 1.01, color=TERRA, alpha=0.25)\n",
    "        a.set(xlabel='features per example (d/n, with n=100)', ylim=(0, top), xlim=(0, 3))\n",
    "    ax[0].set(ylabel='excess test risk')\n",
    "    ax[0].axhline(signal, color=TEAL, linestyle='dashed', lw=1.6)\n",
    "    ax[0].text(2.95, signal - 0.03 * top, 'floor = signal', ha='right', va='top', fontsize=9, color=TEAL)\n",
    "    ax[0].text(1.03, 0.93 * top, 'formula\\nundefined', fontsize=9, color=TERRA, va='top')\n",
    "    if noise > 0:\n",
    "        ax[0].annotate('noise spike', xy=(0.93, min(top * 0.85, float(excess_risk([93], noise=noise, signal=signal)[0]))), xytext=(0.25, 0.8 * top), fontsize=10, color=NAVY, arrowprops=dict(arrowstyle='->', color=NAVY))\n",
    "    ax[1].plot(ratio, var, color=TERRA, lw=2.2, label='noise term (variance)')\n",
    "    ax[1].plot(ratio, bias, color=TEAL, linestyle='dashed', lw=2.2, label='signal term (bias)')\n",
    "    ax[1].legend(fontsize=9, loc='upper right')\n",
    "    ax[1].set(ylabel='contribution to excess risk')\n",
    "    at50 = float(excess_risk([50], noise=noise, signal=signal)[0])\n",
    "    at200 = float(excess_risk([200], noise=noise, signal=signal)[0])\n",
    "    metrics = {'Excess risk at d=50': sig(at50), 'Excess risk at d=200': sig(at200), 'Excess risk at d=99, 100, 101': 'undefined (formula needs |d - n| > 1)', 'Floor for very large d': sig(signal)}\n",
    "    if noise > 0:\n",
    "        tail = f'The spike comes from the noise term, which blows up as d approaches n. Beyond it the noise term fades but a signal term climbs to {sig(signal)}.'\n",
    "    else:\n",
    "        tail = f'With no noise there is no spike at all; the only risk is the signal term, which climbs to {sig(signal)}.'\n",
    "    summary = f'At d=50 the excess risk is {sig(at50)}, at d=200 it is {sig(at200)}. ' + tail\n",
    "    calc = f'd=50: {noise:g} x 50/(100-50-1) = {sig(at50)}. d=200: {noise:g} x 100/(200-100-1) + {signal:g} x (200-100)/200 = {sig(noise * 100 / 99)} + {sig(signal / 2)} = {sig(at200)}. Large d: the first term goes to 0 and the second to {signal:g}. Within 1 of d=n the formulas do not apply, so nothing is drawn.'\n",
    "    return (fig, metrics, {'summary': summary, 'calculation': calc})\n",
    "DESIGN = np.array([[1.0, -1.0, 1.0], [1.0, 1.0, 1.0]])\n",
    "OBSERVED = np.array([1.0, 1.0])\n",
    "NULL = np.array([1.0, 0.0, -1.0])\n",
    "\n",
    "def interpolant_values(weight=0):\n",
    "    minimum = np.linalg.pinv(DESIGN) @ OBSERVED\n",
    "    theta = minimum + weight * NULL\n",
    "    x = np.linspace(-1.5, 1.5, 301)\n",
    "    features = np.column_stack([np.ones_like(x), x, x * x])\n",
    "    return (x, minimum, theta, features @ minimum, features @ theta)\n",
    "WEIGHTS = [-2, -1, -0.5, 0, 0.5, 1, 2]\n",
    "\n",
    "def interpolants_picture(weight=1, focus=0):\n",
    "    x, minimum, theta, base, other = interpolant_values(weight)\n",
    "    fig, ax = panels()\n",
    "    ax[0].plot(x, base, color=TEAL, lw=2.2, label='minimum-norm fit')\n",
    "    ax[0].plot(x, other, linestyle='dashed', color=TERRA, lw=2.2, label='another perfect fit')\n",
    "    ax[0].plot([-1, 1], [1, 1], 'o', color=NAVY, ms=9, label='the two observations')\n",
    "    f_min = 0.5 + 0.5 * focus ** 2\n",
    "    f_alt = float(np.array([1, focus, focus ** 2]) @ theta)\n",
    "    ax[0].axvline(focus, color=GREY, linestyle='dotted')\n",
    "    if abs(f_alt - f_min) > 1e-09:\n",
    "        ax[0].annotate('', xy=(focus, f_alt), xytext=(focus, f_min), arrowprops=dict(arrowstyle='<->', color=GOLD, lw=2))\n",
    "        ax[0].text(focus + 0.08, (f_alt + f_min) / 2, 'they\\ndisagree', fontsize=10, color=GOLD, va='center')\n",
    "    ax[0].plot([focus, focus], [f_min, f_alt], 'o', ms=5, color=GOLD)\n",
    "    ax[0].set(xlabel='input (x)', ylabel='prediction', ylim=(-1.1, 2.6))\n",
    "    ax[0].legend(fontsize=8, loc='upper center')\n",
    "    w = np.linspace(-2, 2, 81)\n",
    "    ax[1].plot(w, np.ones_like(w), color=NAVY, lw=2.2, label='at the observed inputs (x = -1, 1)')\n",
    "    ax[1].plot(w, 0.5 + 0.5 * focus ** 2 + w * (1 - focus ** 2), color=GOLD, linestyle='dashed', lw=2.2, label=f'at the unseen input x={focus:g}')\n",
    "    ax[1].plot([weight], [f_alt], 'o', ms=12, mfc='none', mec=NAVY, mew=2.2)\n",
    "    ax[1].set(xlabel='weight added along the free direction (w)', ylabel='prediction', ylim=(-1.1, 2.6))\n",
    "    ax[1].legend(fontsize=8, loc='upper center')\n",
    "    resid = float(np.linalg.norm(DESIGN @ theta - OBSERVED))\n",
    "    norm = float(np.linalg.norm(theta))\n",
    "    metrics = {'Misfit on the observations': sig(resid), 'Prediction at x, minimum-norm fit': sig(f_min), 'Prediction at x, other fit': sig(f_alt), 'Size of the other fit (coefficient norm)': sig(norm)}\n",
    "    if abs(f_alt - f_min) < 1e-09:\n",
    "        summary = f'With w={weight:g} and x={focus:g} the two fits agree and both predict {sig(f_min)}. They differ only away from the observed inputs when w is not 0 and x is not -1 or 1, which is where the data cannot choose.'\n",
    "    else:\n",
    "        summary = f'Both curves pass through the two observations exactly, yet at x={focus:g} they predict {sig(f_min)} and {sig(f_alt)}. The data cannot choose between them; gradient descent from zero happens to pick the smaller, minimum-norm one.'\n",
    "    calc = f'Minimum-norm coefficients (0.5, 0, 0.5). Other fit: add {weight:g} x (1, 0, -1). At x={focus:g}: ({sig(0.5 + weight)}) + ({sig(0.5 - weight)}) x {focus:g}^2 = {sig(f_alt)}. At x=-1 or 1 the extra part cancels: {weight:g} x (1 - 1) = 0. Coefficient norm = sqrt(0.5 + 2 x ({weight:g})^2) = {sig(norm)}.'\n",
    "    return (fig, metrics, {'summary': summary, 'calculation': calc})\n",
    "RAD_N = [10, 20, 40, 80, 160, 320, 640, 1280]\n",
    "RAD_D = [1, 2, 20]\n",
    "RAD_DRAWS = 600\n",
    "\n",
    "def rad_inputs(n, d):\n",
    "    \"\"\"n inputs of unit length in d dimensions (d=1 means every input is 1).\"\"\"\n",
    "    if d == 1:\n",
    "        return np.ones((n, 1))\n",
    "    rng = np.random.default_rng(2002 + n + 1000 * d)\n",
    "    x = rng.normal(size=(n, d))\n",
    "    return x / np.linalg.norm(x, axis=1, keepdims=True)\n",
    "\n",
    "def rad_values(n, d, draws=RAD_DRAWS):\n",
    "    \"\"\"Per-draw value of sup over |w|<=1 of (1/n) sum sigma_i w.x_i = |sum sigma_i x_i| / n.\"\"\"\n",
    "    x = rad_inputs(n, d)\n",
    "    rng = np.random.default_rng(7 + n + 31 * d)\n",
    "    signs = rng.choice([-1.0, 1.0], size=(draws, n))\n",
    "    return np.linalg.norm(signs @ x, axis=1) / n\n",
    "\n",
    "def rad_estimate(n, d, draws=RAD_DRAWS):\n",
    "    return float(rad_values(n, d, draws).mean())\n",
    "\n",
    "def rademacher_picture(n=40, d=1):\n",
    "    fig, ax = panels()\n",
    "    est = [rad_estimate(m, d) for m in RAD_N]\n",
    "    ax[0].plot(RAD_N, 1 / np.sqrt(RAD_N), linestyle='dashed', color=GREY, lw=2.2, label='bound 1/sqrt(n)')\n",
    "    ax[0].plot(RAD_N, est, 'o-', color=TEAL, lw=2.2, label=f'simulated, d={d}')\n",
    "    ax[0].plot([n], [rad_estimate(n, d)], 'o', ms=14, mfc='none', mec=NAVY, mew=2.2)\n",
    "    ax[0].set(xscale='log', yscale='log', xlabel='number of examples (n)', ylabel='noise-fitting score (R)')\n",
    "    ax[0].set_xticks(RAD_N, [str(m) for m in RAD_N])\n",
    "    ax[0].set_yticks([0.03, 0.05, 0.1, 0.2, 0.3], ['0.03', '0.05', '0.1', '0.2', '0.3'])\n",
    "    ax[0].minorticks_off()\n",
    "    ax[0].tick_params(axis='x', labelsize=8)\n",
    "    ax[0].legend(fontsize=9, loc='lower left')\n",
    "    styles = {1: ('solid', TEAL), 2: ('dashed', GOLD), 20: ('dotted', TERRA)}\n",
    "    for dim in RAD_D:\n",
    "        ratio = [rad_estimate(m, dim) * math.sqrt(m) for m in RAD_N]\n",
    "        ax[1].plot(RAD_N, ratio, linestyle=styles[dim][0], color=styles[dim][1], lw=2.2, label=f'd={dim}')\n",
    "    ax[1].axhline(1, color=GREY, linestyle='dashed', lw=1.5)\n",
    "    ax[1].text(1280, 1.012, 'bound reached', ha='right', va='bottom', fontsize=9, color=GREY)\n",
    "    ax[1].plot([n], [rad_estimate(n, d) * math.sqrt(n)], 'o', ms=14, mfc='none', mec=NAVY, mew=2.2)\n",
    "    ax[1].set(xscale='log', xlabel='number of examples (n)', ylabel='score as a fraction of the bound', ylim=(0.7, 1.08))\n",
    "    ax[1].set_xticks(RAD_N, [str(m) for m in RAD_N])\n",
    "    ax[1].minorticks_off()\n",
    "    ax[1].tick_params(axis='x', labelsize=8)\n",
    "    ax[1].legend(fontsize=9, loc='lower right')\n",
    "    r = rad_estimate(n, d)\n",
    "    bound = 1 / math.sqrt(n)\n",
    "    metrics = {'Simulated noise-fitting score (R)': sig(r), 'Bound 1/sqrt(n)': sig(bound), 'Score as a fraction of the bound': sig(r / bound), 'Random sign patterns averaged': str(RAD_DRAWS)}\n",
    "    close = 'The two lines almost coincide. ' if r / bound > 0.97 else ''\n",
    "    summary = f'With n={n} examples the class of unit-length linear rules fits random signs to {sig(r)}, under the bound {sig(bound)}. {close}Both fall with slope -1/2; the dimension changes only how close the bound is, never the 1/sqrt(n) rate.'\n",
    "    calc = f'R = (1/n) x average over sign patterns of the length of (sigma_1 x_1 + ... + sigma_n x_n). Here n={n}: 1/sqrt({n}) = {sig(bound)}. Simulated average = {sig(r)}, which is {sig(r / bound)} of the bound. Four times more examples halves the bound.'\n",
    "    return (fig, metrics, {'summary': summary, 'calculation': calc})\n",
    "MP_GAMMA = [0.1, 0.25, 0.4, 0.5, 0.6, 0.75, 0.9, 0.95]\n",
    "MP_SIZE = [60, 240]\n",
    "\n",
    "def mp_edges(gamma):\n",
    "    return ((1 - math.sqrt(gamma)) ** 2, (1 + math.sqrt(gamma)) ** 2)\n",
    "\n",
    "def mp_density(lam, gamma):\n",
    "    lo, hi = mp_edges(gamma)\n",
    "    lam = np.asarray(lam, dtype=float)\n",
    "    inside = (lam > lo) & (lam < hi)\n",
    "    out = np.zeros(lam.shape)\n",
    "    out[inside] = np.sqrt((hi - lam[inside]) * (lam[inside] - lo)) / (2 * np.pi * gamma * lam[inside])\n",
    "    return out\n",
    "\n",
    "def mp_sample(gamma, n, seed=11):\n",
    "    \"\"\"Eigenvalues of X X^T for X of shape n x d with N(0, 1/d) entries and d = round(n / gamma).\"\"\"\n",
    "    d = int(round(n / gamma))\n",
    "    rng = np.random.default_rng(seed + n + d)\n",
    "    x = rng.normal(size=(n, d)) / math.sqrt(d)\n",
    "    return (np.linalg.eigvalsh(x @ x.T), d)\n",
    "\n",
    "def mp_picture(gamma=0.5, size=240):\n",
    "    eig, d = mp_sample(gamma, size)\n",
    "    g = size / d\n",
    "    lo, hi = mp_edges(g)\n",
    "    lam = np.linspace(0, hi * 1.08, 800)\n",
    "    fig, ax = panels()\n",
    "    heights = ax[0].hist(eig, bins=24, density=True, color=NAVY, alpha=0.35, label='simulated eigenvalues')[0]\n",
    "    top = 1.35 * float(heights.max())\n",
    "    ax[0].plot(lam, mp_density(lam, g), color=TERRA, lw=2.2, label='Marchenko-Pastur curve')\n",
    "    ax[0].axvline(0, color=GREY, lw=1)\n",
    "    ax[0].axvline(lo, color=TEAL, linestyle='dashed', lw=2)\n",
    "    ax[0].annotate(f'lower edge {sig(lo)}', xy=(lo, top * 0.6), xytext=(0.2 * hi, top * 0.6), color=TEAL, fontsize=10, va='center', arrowprops=dict(arrowstyle='->', color=TEAL, lw=1.5))\n",
    "    ax[0].set(xlabel='eigenvalue (lambda)', ylabel='density', xlim=(-0.04 * hi, hi * 1.08), ylim=(0, top), title=f'n/d = {g:.2f}')\n",
    "    ax[0].legend(fontsize=8, loc='upper right')\n",
    "    grid = np.linspace(0.02, 0.97, 200)\n",
    "    ax[1].plot(grid, 1 / (1 - grid), color=NAVY, lw=2.2, label='theory  1/(1 - gamma)')\n",
    "    for gm in MP_GAMMA:\n",
    "        e, dd = mp_sample(gm, size)\n",
    "        ax[1].plot([size / dd], [np.mean(1 / e)], 'o', ms=6, mfc='white', mec=TEAL, mew=1.5)\n",
    "    ax[1].plot([], [], 'o', mfc='white', mec=TEAL, label='simulated')\n",
    "    ax[1].plot([g], [np.mean(1 / eig)], 'o', ms=14, mfc='none', mec=NAVY, mew=2.2)\n",
    "    ax[1].set(yscale='log', xlabel='examples per feature (gamma = n/d)', ylabel='average of 1/eigenvalue')\n",
    "    ax[1].set_yticks([1, 2, 5, 10, 20], ['1', '2', '5', '10', '20'])\n",
    "    ax[1].minorticks_off()\n",
    "    ax[1].legend(fontsize=9, loc='upper left')\n",
    "    amp = 1 / (1 - g)\n",
    "    metrics = {'Lowest eigenvalue allowed': sig(lo), 'Highest eigenvalue allowed': sig(hi), 'Lowest simulated eigenvalue': sig(eig.min()), 'Average noise amplification 1/(1 - gamma)': sig(amp)}\n",
    "    summary = f'With {size} examples and {d} features the eigenvalues fill a band from {sig(lo)} to {sig(hi)}. As gamma nears 1 the lower edge falls to 0. Inverting them multiplies noise by {sig(amp)} on average and by {sig(1 / lo)} at the lower edge.'\n",
    "    calc = f'gamma = {size}/{d} = {sig(g)}; sqrt(gamma) = {sig(math.sqrt(g))}. Lower edge (1 - {sig(math.sqrt(g))})^2 = {sig(lo)}; upper edge (1 + {sig(math.sqrt(g))})^2 = {sig(hi)}. Average of 1/lambda = 1/(1 - {sig(g)}) = {sig(amp)}; at the lower edge 1/{sig(lo)} = {sig(1 / lo)}.'\n",
    "    return (fig, metrics, {'summary': summary, 'calculation': calc})\n",
    "RIDGE_LAMBDA = [0.01, 0.02, 0.05, 0.1, 0.2, 0.5, 1, 2]\n",
    "RIDGE_N = [100, 1000]\n",
    "RIDGE_DELTA = 0.05\n",
    "RIDGE_DIM = 5\n",
    "RIDGE_W0 = np.array([1.0, -0.5, 0.5, 0.0, 0.25]) / 1.5\n",
    "\n",
    "def ridge_data(n, seed):\n",
    "    rng = np.random.default_rng(seed)\n",
    "    x = rng.normal(size=(n, RIDGE_DIM))\n",
    "    x = x / np.linalg.norm(x, axis=1, keepdims=True) * rng.uniform(0.5, 1, size=(n, 1))\n",
    "    y = np.clip(x @ RIDGE_W0 + 0.3 * rng.normal(size=n), -1, 1)\n",
    "    return (x, y)\n",
    "\n",
    "def ridge_fit(x, y, lam):\n",
    "    \"\"\"Minimizer of (1/n) sum (w.x - y)^2 + lam |w|^2.\"\"\"\n",
    "    n = len(y)\n",
    "    return np.linalg.solve(x.T @ x / n + lam * np.eye(x.shape[1]), x.T @ y / n)\n",
    "\n",
    "def loss_range(lam):\n",
    "    return (1 / math.sqrt(lam) + 1) ** 2\n",
    "\n",
    "def stability_bound(lam, n):\n",
    "    \"\"\"Replace-one stability constant 4c/(lambda n) for ridge with |x|<=1, |y|<=1.\n",
    "\n",
    "    The loss is (w.x - y)^2 with |w.x - y| <= B = 1/sqrt(lambda) + 1, so it is sigma-Lipschitz in the prediction with\n",
    "    sigma = 2B, and c = B^2. Strong convexity (modulus 2 lambda) of the two objectives, which differ in one term of weight 1/n,\n",
    "    gives 2 lambda |dw|^2 <= 2 sigma |dw| / n, so |dw| <= sigma / (lambda n) and the loss at any test point moves by at most\n",
    "    sigma |dw| <= sigma^2 / (lambda n) = 4c / (lambda n). Bousquet and Elisseeff (2002) Theorem 22 proves half of this,\n",
    "    2c / (lambda n), for REMOVING one example; replacing one is removing then adding, so the constant doubles.\"\"\"\n",
    "    return 4 * loss_range(lam) / (lam * n)\n",
    "\n",
    "def stability_measured(lam, n, swaps=6):\n",
    "    x, y = ridge_data(n, 5000 + n)\n",
    "    xt, yt = ridge_data(300, 9000)\n",
    "    w = ridge_fit(x, y, lam)\n",
    "    fresh_x, fresh_y = ridge_data(swaps, 777 + n)\n",
    "    worst = 0.0\n",
    "    rng = np.random.default_rng(31 + n)\n",
    "    for k in range(swaps):\n",
    "        i = int(rng.integers(n))\n",
    "        x2, y2 = (x.copy(), y.copy())\n",
    "        x2[i], y2[i] = (fresh_x[k], fresh_y[k])\n",
    "        w2 = ridge_fit(x2, y2, lam)\n",
    "        diff = np.abs((xt @ w - yt) ** 2 - (xt @ w2 - yt) ** 2)\n",
    "        worst = max(worst, float(diff.max()))\n",
    "    return worst\n",
    "\n",
    "def gap_ratio(lam, n, delta=RIDGE_DELTA):\n",
    "    \"\"\"Bousquet-Elisseeff gap bound divided by the loss range c.\"\"\"\n",
    "    return 4 / (lam * n) + (8 / lam + 1) * math.sqrt(math.log(2 / delta) / (2 * n))\n",
    "\n",
    "def stability_picture(lam=0.5, n=100):\n",
    "    fig, ax = panels()\n",
    "    lams = np.array(RIDGE_LAMBDA)\n",
    "    meas = np.array([stability_measured(l, n) for l in lams])\n",
    "    bnd = np.array([stability_bound(l, n) for l in lams])\n",
    "    ax[0].plot(lams, bnd, linestyle='dashed', color=TERRA, lw=2.2, label='proven bound on beta (replace one)')\n",
    "    ax[0].plot(lams, meas, 'o-', color=TEAL, lw=2.2, label='measured by swapping one example')\n",
    "    ax[0].plot([lam], [stability_measured(lam, n)], 'o', ms=14, mfc='none', mec=NAVY, mew=2.2)\n",
    "    ax[0].set(xscale='log', yscale='log', xlabel='penalty strength (lambda)', ylabel='change in loss from one swap (beta)')\n",
    "    ax[0].set_xticks(RIDGE_LAMBDA, ['0.01', '0.02', '0.05', '0.1', '0.2', '0.5', '1', '2'])\n",
    "    ax[0].tick_params(axis='x', labelsize=8)\n",
    "    ax[0].minorticks_off()\n",
    "    ax[0].legend(fontsize=8, loc='upper right')\n",
    "    grid = np.geomspace(0.01, 2, 100)\n",
    "    for m, style, colour in [(100, 'dashed', GOLD), (1000, 'solid', TEAL)]:\n",
    "        ax[1].plot(grid, [gap_ratio(g, m) for g in grid], linestyle=style, color=colour, lw=2.2, label=f'n={m}')\n",
    "    ax[1].axhline(1, color=GREY, lw=1.5)\n",
    "    ax[1].text(0.0105, 1.15, 'vacuous above', fontsize=8, color=GREY, va='bottom')\n",
    "    ax[1].text(0.0105, 0.87, 'informative below', fontsize=8, color=GREY, va='top')\n",
    "    ax[1].plot([lam], [gap_ratio(lam, n)], 'o', ms=14, mfc='none', mec=NAVY, mew=2.2)\n",
    "    ax[1].set(xscale='log', yscale='log', xlabel='penalty strength (lambda)', ylabel='gap bound / largest possible loss')\n",
    "    ax[1].set_xticks(RIDGE_LAMBDA, ['0.01', '0.02', '0.05', '0.1', '0.2', '0.5', '1', '2'])\n",
    "    ax[1].set_yticks([0.1, 1, 10, 100], ['0.1', '1', '10', '100'])\n",
    "    ax[1].tick_params(axis='x', labelsize=8)\n",
    "    ax[1].minorticks_off()\n",
    "    ax[1].legend(fontsize=9, loc='upper right')\n",
    "    beta = stability_measured(lam, n)\n",
    "    bound = stability_bound(lam, n)\n",
    "    ratio = gap_ratio(lam, n)\n",
    "    c = loss_range(lam)\n",
    "    metrics = {'Measured change from one swap (beta)': sig(beta), 'Proven bound on beta': sig(bound), 'Largest possible loss (c)': sig(c), 'Gap bound as a fraction of c': sig(ratio)}\n",
    "    verdict = 'says nothing (above 1)' if ratio >= 1 else 'is informative (below 1)'\n",
    "    summary = f'At lambda={lam:g} and n={n}, the worst of 6 one-example swaps moved a test loss by {sig(beta)}, far under the proven {sig(bound)}. The resulting guarantee is {sig(ratio)} of the loss range, so it {verdict}.'\n",
    "    calc = f'c = (1/sqrt({lam:g}) + 1)^2 = {sig(c)}. beta bound = 4c/(lambda n) = 4 x {sig(c)} / ({lam:g} x {n}) = {sig(bound)}. Gap bound / c = 4/(lambda n) + (8/lambda + 1) x sqrt(ln 40 / (2n)) = {sig(4 / (lam * n))} + {sig(8 / lam + 1)} x {sig(math.sqrt(math.log(40) / (2 * n)))} = {sig(ratio)}.'\n",
    "    return (fig, metrics, {'summary': summary, 'calculation': calc})\n",
    "SHIFTS = [0, 0.5, 1, 1.5, 2, 2.5, 3, 4]\n",
    "BD_BOUNDARY = 1.5\n",
    "\n",
    "def bd_terms(shift, noise, boundary=BD_BOUNDARY):\n",
    "    \"\"\"Train domain N(0,1), test domain N(shift,1); true rule is x>0 with labels flipped w.p. noise;\n",
    "    classifier is the threshold x>boundary; H is all thresholds.\"\"\"\n",
    "    train_miss = float(ndtr(boundary) - ndtr(0))\n",
    "    test_miss = float(ndtr(boundary - shift) - ndtr(-shift))\n",
    "    train = noise + (1 - 2 * noise) * train_miss\n",
    "    test = noise + (1 - 2 * noise) * test_miss\n",
    "    half_div = float(2 * ndtr(shift / 2) - 1)\n",
    "    best_joint = 2 * noise\n",
    "    return {'train': train, 'half_div': half_div, 'joint': best_joint, 'bound': train + half_div + best_joint, 'test': test}\n",
    "\n",
    "def shift_picture(shift=1, noise=0.05):\n",
    "    t = bd_terms(shift, noise)\n",
    "    fig, ax = panels()\n",
    "    x = np.linspace(-4, 8, 600)\n",
    "    p = np.exp(-x ** 2 / 2) / math.sqrt(2 * math.pi)\n",
    "    q = np.exp(-(x - shift) ** 2 / 2) / math.sqrt(2 * math.pi)\n",
    "    ax[0].plot(x, p, color=TEAL, lw=2.2, label='training inputs')\n",
    "    ax[0].plot(x, q, linestyle='dashed', color=TERRA, lw=2.2, label='deployment inputs')\n",
    "    if shift > 0:\n",
    "        ax[0].fill_between(x, np.minimum(p, q), p, where=p > q, color=NAVY, alpha=0.3, label='mass that moved')\n",
    "    ax[0].axvline(0, color=GREY, linestyle='dotted')\n",
    "    ax[0].axvline(BD_BOUNDARY, color=GOLD, lw=2)\n",
    "    ax[0].text(-0.2, 0.52, 'true rule', ha='right', fontsize=9, color=GREY, va='top')\n",
    "    ax[0].text(BD_BOUNDARY + 0.1, 0.52, 'our rule', ha='left', fontsize=9, color=GOLD, va='top')\n",
    "    ax[0].set(xlabel='input (x)', ylabel='density', ylim=(0, 0.8))\n",
    "    ax[0].legend(fontsize=8, loc='upper right')\n",
    "    allt = [bd_terms(s, noise) for s in SHIFTS]\n",
    "    xs = np.arange(len(SHIFTS))\n",
    "    tr = np.array([a['train'] for a in allt])\n",
    "    hd = np.array([a['half_div'] for a in allt])\n",
    "    jt = np.array([a['joint'] for a in allt])\n",
    "    te = np.array([a['test'] for a in allt])\n",
    "    edge = [NAVY if s == shift else 'none' for s in SHIFTS]\n",
    "    lw = [2.5 if s == shift else 0 for s in SHIFTS]\n",
    "    ax[1].bar(xs, tr, color=TEAL, edgecolor=edge, linewidth=lw, label='error on training domain')\n",
    "    ax[1].bar(xs, hd, bottom=tr, color=TERRA, edgecolor=edge, linewidth=lw, label='half the divergence')\n",
    "    ax[1].bar(xs, jt, bottom=tr + hd, color=GOLD, edgecolor=edge, linewidth=lw, label='best joint error (lambda*)')\n",
    "    ax[1].plot(xs, te, 'D', color=NAVY, ms=7, mfc='white', mew=1.8, label='actual deployment error')\n",
    "    ax[1].axhline(1, color=GREY, linestyle='dashed', lw=1.3)\n",
    "    ax[1].text(-0.45, 1.02, 'largest error: 1', ha='left', va='bottom', fontsize=8, color=GREY)\n",
    "    ax[1].set_xticks(xs, [f'{s:g}' for s in SHIFTS])\n",
    "    ax[1].set(xlabel='how far deployment moved (outlined = selected)', ylabel='error', ylim=(0, 2.1))\n",
    "    ax[1].legend(fontsize=8, loc='upper left', ncol=2)\n",
    "    metrics = {'Error on training domain': sig(t['train']), 'Half the divergence': sig(t['half_div']), 'Best joint error (lambda*)': sig(t['joint']), 'Bound on deployment error': sig(t['bound'])}\n",
    "    if t['bound'] >= 1:\n",
    "        tail = 'The bound is above 1, so it promises nothing here, though it still holds.'\n",
    "    elif t['test'] < t['train'] - 1e-09:\n",
    "        tail = 'The bound is a worst-case promise, so it can rise even when the real error falls.'\n",
    "    else:\n",
    "        tail = 'The bound stays above it, as it must.'\n",
    "    if shift == 0:\n",
    "        move = f\"With no shift the divergence term is 0, for a bound of {sig(t['bound'])}.\"\n",
    "    else:\n",
    "        unit = 'unit' if shift == 1 else 'units'\n",
    "        move = f\"Moving the deployment inputs {shift:g} {unit} adds {sig(t['half_div'])} to the guarantee, for a bound of {sig(t['bound'])}.\"\n",
    "    summary = f\"{move} The actual deployment error is {sig(t['test'])} (training: {sig(t['train'])}). {tail}\"\n",
    "    calc = f\"Training error = {noise:g} + {sig(1 - 2 * noise)} x P(0 < x < {BD_BOUNDARY:g}) = {sig(t['train'])}. Half divergence = 2 x Phi({shift:g}/2) - 1 = {sig(t['half_div'])}. Best joint error = 2 x {noise:g} = {sig(t['joint'])}. Sum = {sig(t['bound'])}. Actual deployment error = {sig(t['test'])}.\"\n",
    "    return (fig, metrics, {'summary': summary, 'calculation': calc})"
   ]
  },
  {
   "cell_type": "markdown",
   "id": "a5270256",
   "metadata": {},
   "source": [
    "## C04-D01: Bias, variance, and noise\n",
    "\n",
    "If we could retrain a model many times on fresh noisy samples, what would the repeats reveal about its mistakes?\n",
    "\n",
    "Retraining on new noisy samples gives a cloud of fits. The cloud's average shows the systematic miss; its spread shows variance. Fresh test data adds noise on top that no fit can predict.\n",
    "\n",
    "$$\n",
    "\\mathbb E(\\widehat f(x)-y)^2=(\\mathbb E\\widehat f(x)-f_*(x))^2+\\operatorname{Var}(\\widehat f(x))+\\sigma^2\n",
    "$$\n",
    "\n",
    "**Symbols:** f_hat: the fitted curve (changes with each training sample); f_*: the true curve; here x squared; sigma: noise level in the data; degree: highest power of x the fit may use (its flexibility)\n",
    "\n",
    "**Predict before looking:** With no noise at all, will a straight-line fit (degree 1) still make mistakes?"
   ]
  },
  {
   "cell_type": "code",
   "execution_count": 2,
   "id": "cebb11c9",
   "metadata": {
    "collapsed": true,
    "execution": {
     "iopub.execute_input": "2026-10-03T01:40:11.354390Z",
     "iopub.status.busy": "2026-10-03T01:40:11.354332Z",
     "iopub.status.idle": "2026-10-03T01:40:11.448025Z",
     "shell.execute_reply": "2026-10-03T01:40:11.447978Z"
    },
    "jupyter": {
     "source_hidden": true
    },
    "tags": [
     "hide-input"
    ]
   },
   "outputs": [
    {
     "data": {
      "image/png": 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X1eu34NX3PlP/P3vyOHSMCKvT7f70+0IV/LNm49adahS8MSDZEs+TBLBuv/4K9f8Fi5ZVCVju3ncIc979VP3/3DMnWJ1O9utf/6nn6PUPvqhymWRSbdmxW2UaVfcc3/vEC+r/IUGBOGPcqDpvOxERERFRe8dyMKImNu/LH9QodlFcUqIyDo4cO4Gdew+ofj3Gg8+3XnwSo4YOrHJ9aVIr5Tnvf/4dXnzjQ3z89c8YPWwgQkOCkJ9fgMTkVNUv5dCR4xg+qB+mmmVKSOnO30tWqtHXN9z7JEYNG4h+PbsjJy9PZQBJH5aoyHDEnUyosXl0baO7v3j7JVx68wPYunMvRp99JUYM7q+ymFycndV9JCSnYsfuferx/vPjJwgNDmr0devixKlEfPnDr6afk80COd/8/IfKsjG6+uJzq5TbSZbWu59+q/5/8blnIjio+ilfTU3u69VnH8HdT7yAzdt3Y9TUyzH59NEI9PNTz+eKdZtUYENKtGY/9WCdb/eRma+q16FMHevYIQJhIUGqZ5T0B1q3ebu6zb49u2Hi2JGm6zT383TTVZdg0bI1WL95O+576kX8+Nvf6NOjK04lpWDxirUqECYZSs89dq/V6/+zbDV+X7hEjal/8I7rNZdt3LoLT730BiLCQlR2nGQdye9jTk4udu47iJ17DlQ8Rle898rT1fYkIiIiIiKyRQwCETVDv5/qSKnXZedPxXWXXwh/P0OgyJpnHr4T/Xp1wyvvfKImGP22cInV2zL2cDHSebhj/qdv4Z4nXsDytRuxbtN2dRJy8H7/rdciwN8Pz7zytso6aSjpN/TvT59g5qvv4u/FK7F20zZ1Mie3LxkrEnRoquvW5lRCkimIY+nXvxdXKb+yDAKZjy1vzP5pqIumTVHT22a8/BZOxCdg/h+LNJdLc+dXZz5ar+DU5RdMxT9LV6vAopzMSSBQyhFffvqhKmPSm/N5kvv6+r1XMGP2W6ovkeVtjxwyQGXJGUvV6mNAnx4YPWwQNm7bqXosWZLHfPqY4Xj6oTvRq1tMvW+fiIiIiKg9cyivLmeeiOrsyPET+Ovf5Ra/XQ7wcHeDl6enykbo26s7ggP967VX5ddz9/5D6pSVlQNvL0+EBAeqiUky6rome/YfUlkckqkRGhKI00YOVZkTT89+Cx9/8zPOmTwen771ouY6MjlKSoQiwkNx8bQpddrG1PSMirKiVJSXl6kARXhIsGroKyVvzXVda+Sg/5cF2sBJdS4454wqJVV3P/485i9YhLMmnoYv3pldr/uW7JWPvvxR/f/yC85Wz5M1X/30m3ouJ40bhd49rPejkUwdyQY6EHsUen2B6vU0fHB/REdWP4VLMsdKS0px3tRJVdaT15FMo5OAYmJyivo5PDREZZJVt53N+TyZk3I0CQClpmXA29sTg/r2UtO7arJo6WocjD0KDw933HzNpdU20ZbsO7n9tIxMeLi7qyyqgX171fv3kIiIiIjIVjAIRGRHJFAxeuoVavLTjAfvwN03Xd3am9SmDJp4oSq3Wzz/s2qnqxEREREREbVXbAxNZGNWrd+sGk9bkmVSJiYBIGdnJ1x0zhmtsn1tlfRYkqyRaVNOZwCIiIiIiIhsEnsCEdmYtz/+Gpt37MHQAX3UhCcpIZMyqVXrNiMzO0et88hdN6nGuVRJSqSeuv821SOHiIiIiIjIFrEcjMjGyFj5N+d9aTUbSJpCP3THDbjp6otbZduIiIiIiIio9TAIRGSDCgoLVVNoyQCShrs6nTu6dIrCkAF91PhvIiIiIiIisj8MAhERERERERER2QE2hiYiIiIiIiIisgMMAhERERERERER2QEGgYiIiIiIiIiI7ACDQEREREREREREdoBBoFby+98L1YmIiIiovePnGiIiovbBubU3wF4lpaQ2y+3q9Xp1rtPpmuX2qWnweWo/+Fy1H3yu2gc+T7apuT7XtAR7fU3a6+MWfOx83u2Nvb7m7fVx14aZQEREREREREREdoBBICIiIiIiIiIiO8AgEBERERERERGRHWAQiIiIiIiIiIjIDjAIRERERERERERkBxgEIiIiIiIiIiKyAxwRT9REioqKkJCQgMLCQpSVldW4rvFyR0fGYds6Ple291zJ5W5ubggPD4erq2sLbR0R1ed9siXZ6995e33cgo+dz7u9sdfXfEMft6ONf1a0r1cBUTN+sI2Li4Ner0dpaWmt6zs4OKgTtX18rmzvuZLfUfldld9Z+d0lorb3PtmS7PXvvL0+bsHHzufd3tjra76hj7vUxj8rMhOIqAnIN5vFxcXw9PREhw4d4OTkVOP6xg/Ata1HrY/Ple09V7JefHw88vLy1O9udHR0C20hkf2q7/tkS7LXv/P2+rgFHzufd3tjr6/5hj7uUhv/rMhMIKImIKntoq19sCWiquR3VH5XzX93iah58X2SiIjaCycb/6zIIBBRE9WbSqohA0BE7YP8rsrvbFvqS0Jky/g+SURE7YmTDX9WZBCIiIiIiIiIiMgOsCcQEREREbW4829+ETl5+c1y296eHvj9k6ea5bap7eBrqP3jc0jU8hgEIiKrtuzYjfkL/sWq9ZsRFhKM+Z+9VWWd9z//Dl/9+HuV5WeMH43nn7ivyfbsp9/+gj/+WYKUtHScPmYEXnrqAavrJaek4Zv5C7Bh6w6kpmWgU8cOuPqSczHxtJFV1o1PSMJrH3yObbv2QefhjqmTxuH26y6Hs7P2z2J8YjLe+OALbN+zv8b1rPnsu1/w29+LkZKWgQljR+Cem6/BhdfdjTnPPoxxo4Y1Yo8QEbV/EgDKzm2eIFB9bNq+G/c/9RK+eu8VdO/Sqdr19h06ghvueQLzXpuFAX16tug22oMb7n0C0R07YOYjd7e711BLGjvtKtx5w1W46uJpsAVt6TnctG0X3vnkGxw7EY+iomKs/+fHFrnfq25/GL26xeDph+5sstuUxsZjzrkKD991Iy4590zYmtsefhaB/n7VHhOQHQeBsrJzsHXnHiQkpcDH2wvTpkxo0O3k5umxefsudVDp5eWJwf37ICQooMm3l6iteOfjr/H3kpW4+Nwzse9gLE6eSrS6XnpGFrJz8/DXtx9qlnt56ppsW5asWoenXnpDfeju16s7vHS6at/shky+GD27xeD+265DdGQElq1ej+vufhx333Q1Hrv3Fk2w6JyrbkP/3j3w5gtPIDk1HY/MnIPd+w7iw7mzNOudd80d6n5rWs+aZas34MkXtdtdUFSkPljk6Ss/7Nz8wAyEBAXyTYyIqJXkFxSYDvpqUlho+BteUGB7TULbAvnSRefh0dqb0eYdjYtHZnZ2a2+GzSksKsL0Ox/FuWdOwIwH74BLHb7sayryxWRQgH+T3mZ5ebn6e5WVnduggGxkeFiTfqHb1BISk1FSYpj8RfVnk0GgI8dP4NNvf8bBw0dRVl6ulkWEhTYoCLRt1168Oe8LFQgycnZywnVXXIizJ5/epNtN1Fbcet3luOeW6er/y9dsBJJTq13XydERnaMjm21bduw+AD8fb5x/1qRa3+zOnzoJrz/3OFxdXdSyvr26ITU9E29/8g1unn6p+sZAvDHvSxQVl6hAjmT3iBeffAA33f8UbrzqYgwf3N9svWJ8MOdZFQCubj1rtu/eV2W7S0pKsO7vHxASHGhadioxGRV/poiIqA3r1T1G/Q0PDwtu7U0hO7bmz+/g7+fT2pthc46fOIXM7Bz1ua2mjEB7Cci6urqiLZv32nPqGIQaxiaDQKcSk7D/0BH4eHlhYL9eWLluU4NuR0pP5r73CQoKi9CnR1f06t5VHbCt27xNlXlERoSrTAIiW+PWQn/4/1uxFl/++BviTp5CgJ8vzp48HjdedZGp1Or86XfiwOGjKtto5FmXq2VzZz2GsSMGV7ktuc7bLz0FR4s3BAkESZbQ0eMnTUGgP/9djsnjRpkCQOLMCWPg4eGOBYuWmYI7st6k00ap5TWtZ8nadpszloNJ+u+e/Yex/9BR03rnnDFepQNLMPvdT79Vlzs7O2FQv16qnCw0OKhB+5qIqD0obeBneqcmGt7y+ff/w4+/LURZeRnOPeN03HHDlab3pCPHT2rKwVS26HRD+YZMkAkM8FMlHZJ9KmVN5n749W/8+vd/KqO0Q3goLpg6CRdPm6KuV53arpOSmo45736iytkkQ/2+W69VB7JSqr36z+/UOv8sXYWZc97FPz9+DD/fysDBVz/9hk++mY9lv36pfq7rY5FymXueeEGVzsn/ZRvd3V3x86dvmTIa3v/8e2zatlN92TK4f288cPv16BgRpnlsazdtU2U3kq0/sG9PPPXAHWgq7qg5o6s6BTB8gdQQl950H3p164LnHr9Xs/xg7DFce9djKqNCSuXl80FSSpq6zMfbE52iInHz1ZdoPk/o8wsw8cLr8Ng9NyM4MEB9FjhxKgF/fTdPPYfX3PmIphysvrcp2cdvffyVel2NGNwfTz1wu6qYMPf34hXq90AySSJCg3HZ+VNx4TlnaNaRz0g//Pa3+gzn7+uDC86ejOuvuLDG13RdeTg2LNsuv8ytQdd7c96X+PonQ3uDu594Hu5ubqbPY/I3QU6L53+O1z74TGV6jx4+2FS2KG0FPvrqR+w/fBQuLs6YMGY47r15OjzNsuIPH43Du59+g70HY+Hq4oLB/Xqrz3TBFpUlx0/E48U356nPkF07ReGpB29HTHTHOj2G73/9C9//8qd6rieNG4n7b7u+yjozZr+JZas3qv+7ubmiY4dwXHzOGeq5Mz5vV9zyIA4cOorYo3Gmz6bnnTURT95/m8pwX7pqfY3Xr63k7drLzq/1Mf67bDW++vkP0/GBPBfy5av5FOaZr76rKQerbh8H+PuarlOX58pe2GQQSF5I8m199y6dVXZAQ4NACxYtVQGgiaeNwl03Xm1aLm+oH3/9I37+YyGDQGT3snNyMfWKW5Cbl4+OHcJw0Tln1Kn2WN5sH31uLu695Ro8fOeN2HcoFs+8/DY2bd+Fj19/Xq3zzstP4/3PvlN9db6f95paFhpSfRDEMgAkNm/frc6N2TfyQVcCvJbf8siH/JioSPXmoVkvJrrG9ayxtt0iITkFF11/j6kc7NVnH1HlavIh4KUnDW9iknEkpawXXHs3Rg8biJeeul/d55Yde/DgM6/g2w9erXXfEhG11wDQic6VH/Lro+PR0kYHgj77/hd1wPHy0w+p96SnZ7+lvhGXn62Vg0mgxPg3vhzl6qD602/n48zLbsbKP74xve/IF4cvvvEhZs94EP1690BiUgp+/XsxHB0ccNG0Kda3pZbrSOnaRTfco9735GBUvtT48Msf4KnTqXIhI8lkl20utRhxnJWVowJGRnV9LMbSOTmQkoDEi0/dr/aZOHTkuApIyBekzzx0Fzw83PD+5z/gnCtvw3/zPzV9iSHBo8tuvh+Xn382HrnrJhU4un/GSygrLWuSANB9joaD3Pp6q2x4gwNBEuySoNrj992q+YJp/oJFal+OHjrQ9PmgtKKEJSsnFwuXrMAF192Nnz99E2OGG77gKi8rU/t42ZqNqkTpwTuuV8EgY6DGshysPre5esNW6PPz8eAdN6jPbw8/O0d95jAvcX/h9Q8w78sfVWm9BBZlvZ//+Ed9PpFAlnj5rY/U6+3hu27Co3ffhCPHTmDGy28h9lgcXnjifjQ2APRUj18adN0XD1zcoEDQ9MvOR+/uXXDt3Y+rwI8EEIwZ4JlZ2ep3RVoT9O3VHe/Mftr0mpdg2W0PPav6T86d+Yj6fPfc3PexduN2/PrlO+rzW0ZmNi647i6MHzUML894EI6OTuoz3UPPvqKCqUayn2fMfksFO6StwjOvvI2rb38Eq//8VhP8sOaTb+fj2VfeweP33oJxo4aq37GZc96pst69t0zHrdMvN/0uSwBZPovL3zkJ+Iq5sx7FNXc+isiIMDz/mCGo6e1t2Bf333otbrnm0hqvXx35PZfgTG2PUQJuEmyS198jd92ovgx9+uW3sHXnXnzw6kyr5WA17ePP336pzs+VPbHJRyulX3ISkgHQUHIwKq644GzN8imnj8H//lyE/QdjkZObC28vbfS8NaWkZ2PLrlhMGTcYXp6sq25NB/5+AWXFBVYvM5Ypyoe55ubo4o4eZ89oltv2cHfH7ddfrpo1S+3034tX4r6nXsLGbbsw55mHq72e+sP72vvqm6Un7rtNLZNvAqXUUr5hlGbUp40ciqgO4aqkyrGBJWfSxPP7//2F00YOUbcl0jIy1bl8a2VJPtAaLzee+9WynjXVbbeTs/ZNXL7ZldI16YFgvt6KtZuQnJqmPojIOkK+dZZvT4jas+S0LGzYth+D+3SGrpr+XkStJT+/ADOee9z0niRBCTnAuWX6pejSKarK+nLQYv63W76EHD6oHwZPugg//r5QfQst/l22BpPGjVLveUK+DZdhAVIiXJ3arvPd//5UmUnrFv5gen8b1K83Rpx1WYMee10fi5FkG0hmrmWWgXzr/vX7c9S37GLe3JkYO+1qvPXR16Zv7CULYFDf3njtucdMARRfHy9cfsuD6NG1M9qjS849Sz3Gf5asNAX25IvoX/78F2dPHmfKNDA+V0byOjtw+Bg++eZnU8DGSPqRSkaXtS+4zNXnNuXz2dL/fa5uU57zB26/Th2Uv5iRqbIq9uw/pDKPJLB4+/VXmK53+pjhptfe/sNH8NbHX6vsJsk4EhL4k88zN90/Qx3g1zV7pa2Qx248dgwLCarymVOCcfLavO7yC0zLCgoL8cisV1UPIWOgWHz+zmyMnnoFfv9nqcrc27prj+or+8zDd5oCofIcXXe59jPdirUbsW7hj+r+xSvPPIwpl96kPhNaG3BilJenx+vvf46br7nE9Hsqnxklu8mSZIGZB5R69+iK7OwcfPTVT6YgjgR/5Ln01Gk/m6rrm7UzqO76NantMUrQWoKQV100TWWtGR+Lg6MDHpgxWwXrRg8bVOV2a9vHdX2u7IlNBoGa6oOAZALIizTQolGX/OGUF70cqMadTECfnt3QmiQK+tonv2PTjkM4djJZLZM34dNH9m3V7bJ3EgAqLbGeziofDNR5CwSBmtP9t12reTMZOrAvXF2c8eZHX+Hqi6dVOz1FJo/l5ObhwrMna5ZLHbYEkSRVVYJAjSHf3Nz64NNwd3fDq88+alpeWvFNo7yhWHJycjQFjo3rOdayXnMwvjnKG7h8E2IMBNnbtxRke1Zu3IOX3zd8w9u1UzhGD+mJe6+3jQk31P7JAYI5KYGQb5LXbNxqNQgkduzZryZYSgaEDEuQ93f5Vvpo3EnTOtJDaNGyNSqTfOLYkaa+dTX9Ta/tOqvWbcaAPj00AQBZR76olCmZDVGXx2Ik5dvm5OBt1fot6j3LGAAybu+40cPUZ2YhGUwbt+6sMgFMSqTly5P2qltMtPrM8/OCRaYgkJS8SfaDeXa0/CwHzDv2HkBKapr6rJGemYXw0Kp9ps6ceFqtAaD63ubUSdrb7N+7u/o8I8czEgiR15ywNnnM+NpbtHS1em1cfI72oNkYqFi9YUu7CwLVxTlnaHvBbt62G2npmbj4XO1+kNJHCRitXLdZBRbCQwzPw+sffKEyqyLCQqz+/svgIePnPyGtSOS5OhJ3EhNr2K5d+w+p5/s8i79fKuDx9sdVfk+/+ul39RydSkxBcXGx+mJWMt8lmFRbWZRcXzJ1Gnr92h6j/G2Q27M8Prhg6mQ8+PTLqk+ptSBQTftYXt+bt++p03NlT3hEUY2MLEOaZVCA9Slgxg7ucqBZkydemGt1uZNDqeq6rtdXNpxujLVb9iE+Md3087ot+zC8f0yT3DbVrqysTNXCmgcGJNvHGOypomKxpFw3N9mOxgQsjI+hutuwXC7NmSUIJCnHfasJkBpr16WHgfn1JbgiH0KSUlJNy9V+rGdWn0T8pczqRHwCvv1gripTM17fmCGXk5NX5TZzcvXw9vJUy03r5enVPjBf13y96ljb7jLjYyorMy2X3Wt5+107R+GFJ+7D3Pc/x9c//6F+lg9Xt117uebNk+r3WrW2vpya6u8w1W79lv2m/x8+lgCdu2uT7n9mF1FjWP59lb/zkql58lRStV9oSOnulRdPU5mb8tlQGpVee/djqnTM6Il7b0VicipuvO8p1Udj5OD+avpmTT2BaruOlF+Eh1Z9P2joe0RdH4tRhEVzbHnflvc26TX0vz//1Vwmn5WNjzMhKVmtZ5lRIKwta08uPf8sVZIjvZqkzFuygEKDA1V5jkhNz8DZV96qppjed8t09QWPZFG/8s7H2L678m+jkfTiqU19b9Py9eHj7a05nklMSVVlZ5Y9gsxJf1R5PqUVgNVtSqs+U7q9kkCFPJfmTiUZvnh/dOarcHFxqfL7YGxfIIkDzz9+L157/3PVB7NbTCdMHj8Kd1x3heY1bxm0ky9ZpWTK+NxIZpeUHBqNHDoAb77wJE4lGP4+hVj0jAyz+Fl+766/RybdpqmJud06R6veR3/+t1yVnsoE25qCOHL96Xc9qpIkGnL9ujzGlLQMw7ZbrOfh7qYy+GXbralpH0upq/zdqctzZU8YBKqGRDaF+bcZ5owd0wsr1mttQ/t10QSBNu+qvl8JtQwn5xpqko2xH4dW3o5mYKyFt/ah0cg45l3q0M3JAbnURDdmxLwEAO567Dls2blH9RaSN0lz8u2AZAdJszlLx0/Gq29ctesl1Lhec7nhyosw/dLzsH3PfvXtqvRQ+uOfpVj+21fqwISovZEPkNv2HtUsG9KXX1ZQ25GZpX1PkqwV6XthHCpgSTJuunSOqlL+LN84m5MDPem3Iwc4klW0cMlK3P348yrDRnriWFPbdWQ6lEwyqvIYLJYZ35Mtx9qnWpQ01/WxGLm6aAdISC8iIY2BLTNEhKOTIfskoGJfWr7/V7esPZHG3dKHRXo3XXv5+apxsvQfMWbe/LNklXo+V//5guZ9PLeiT6Clukxnqu9tVtdbxvglirenTmV7yGvfmH1mSZ5r6e3y7YevwtGhaqaStTL69k4Ca5ZZWcbX/ItPPYAeXaqWMep0lb2hbpl+mfpcJ42JV6zbhK9+/B2/L1yCVX98YwqcVJf1ZXxuLp52phpWYnn7/hX9iaTPl3kDdsu/BdKIed3m7fjpkzdU5p1RTWWpVa6/qeHXr8tjNH7+zzLreWX8/CAVBDUdH1S3j5f/9mW9nit7wSBQNYx/eIuLrb+wpTZUuFlEEy3NnmG9L8pHX37dpN9ajhrSC7//V9kA+3h8CvLyixEcWNkRnZqP8Y+a+Ztrz2nPVLu+MVOhtkZvbYHx27u6buuGrTtNKZ7VXWdQ/95qn63fsgOjzNI6pZGd/G5JWZnxutI3yaEe9//orLkqnfndl5/G1EnjqlwutzNu5FCsXL9Fc5s79x5Q6e+TThuplhvXkxR22QfGdS3Xq4617XY0PqaKWnwh3/DKm5u125JlIwYPUKdhA/vh8lseUH2ORlU0mKTG/V7J8yonZo+0jP2xJ5GVo836GTO0N/c/tRnynmTee2PD1h3q4ESmTFojARJjZrj5MAIpzbAmONBfBQrkJAdsS1aurzYIVNt1+vXqji9++FWVTkjvDtNj2LxDc31jnxNpCmwsLUZF2UVjHou1DJOY6EjsPXBYDXuojgQqoiLD1f2b91eRiZjGLOH2SvbfhDEjMH/BPwgNCVRfal1qVgomvQQlc8I8WCPrbNiyo9pAY22a+jblM9l7n32H5Ws3qtJC6+sMVBPopOG1PX8eGTawrwoOyVSqsyaeVuv6Upo0bFA/dZKJr9IQWYaMyM91IYFfOVnq1b2LmiIrn7/N/1bJ3zNzaRmG32VpMm7u3+WGEkBzbi6upqbLlgHhuly/oaSPj3wuW7txG4YMqGxrIo+tuKQEQ/r3acA+PoKhA/vU67myBw0cxGn7JIotL0KpcbTGuNyvIvra2ob261olpXjjjkOttj1k++Rboseffw1x8ZWZMvJt5fOvfaA+nEoaZk0fFi87/yw1fUICP8Z0TJkGIB8iLfsy1JVMq/j2lwVqmkpNtb333TpdfeCUDzFCvl145pV3VProtCkTLNY7iQ+/+KHG9RojOjICh44cU/vT/A1V0n7lg5wxuLF201a4u7mia2fttDKi9mLzzsOanz3cXdGnu/U+K2SfZLqXTPlqyKkpRsRv371PfVMupBRLSnskAG/ZXNdIRnDLe5h88yxOnEpUZTidLMbDPzvnHRVQMQaqpZzm8LE49KsmuFSX68iEHjkokmbM8v4hXybIe5VlHztZv3NUpBrbblxPGv/KAVFDHktNpIxs4ZJVePvjr03vaVKevWDRMtVryOi+W65Vma0yrUfIe530LpH3w8aS6V4y5ashp8aMiDcvCdu596DqTSJfhkmZivk+lslc3/z8h/pZeqhIzynpJ9RQTX2b8gXXyCED1OcxmcZk/EJcppxJYElMHjcKY0cMUT1ajK8XY28imbZk/rmwIWS6l0z5asipoSPiG0Ky9aR59hsffqGyvozZLJLR9vHXP2HJqnXqZ+nrJa9/8890klEjJU6SfddYhs/UU/H2x19hX8XkWvmMaxmc6d2jiwoYy9Q/2QbJ4JHXqbNT1ZyQ6I4ROBh7TJMM0btn1zpfv6EkUC19ez744gdVoioSklLw1ItvqNYIZ5+h7UVmVOM+7tRRNcSuy3NlT5gJVA150Ujtp3wIkICPedRTxmzuO3BYfdPfFG9YTcHPxxM9u3TAvsMnNUGgcyY2rrku2Sf59uD+pwwjFZNS01BSXIKRZxlGSkrTxysuPFuVSkrPH4myJ6emqt428oH03CkT8Owjd9WajSETAWS6mIyJ9fDwUH+Ix44YjM/efkl9q1VfUhcvvYjk2xD5IGwM3BjNefZhU/qqfLvw0WvPqQ/P8o2XTDkZ1LeXSm02LwGV9T58dSaefvltvP/F99Wu1xh33HAFrr59C/qcNk19a3fOGeNx+3VXYM2GrRhx5mWqdlk+4Mkb4xfvvKy+FSZqjyy/mBjUO6bJfo/aKwkAr1y3SZVzyDf5Mo1p2KD+db6+fJA9cPiIOhBLSE5Rf6ull4I0zrQWMN62ay/+/HeZ1duSv51P3Hc7WltTBHMaSsZmSwBDJhxJjwp5Pt6f82y16986/TJ10DXt6tvV3285QHpn9gw8+dIbmvVkbLFMvJHggEzBktuWLxIsmyPX5zrSc+bLd2bjgadfRveRZ6qMuumXnqu+RJHrGMl78evPP447H52FnqPPVmPb77rxKjXqe8eeA/V+LDWR7Nsv330Zs9/6CHPe/URlxsiXJzLlTMacG0nT4bj4U2qb5HOATueBt158Cs+99h6aQlMEcxpKsmekn46UzshnIXOSNfPk/bepzx6z3/5IfXk744E7VEPuZas3NOj+mvo25foy3U1Gd198wz3q81hJaanKnniuYly4rCPP80tvzlOf4STwKP+8vb1ww5UXVumd0xAtGcxpDNn3cowoI8zveeJ5eHl6quDIpeedhQvOPkOtI+Pm5TPd8CmXquxvyd6TCVyyD42j5htLRrlLAGTSxTeobKGI0BD1OVfKoYzkvuR3WiYe/rFomTqOlR5g0y87zzQR20j+Rlx9xyPqs6lcT5rky2N975Vn8PDMObVevzHmznxUfeF6yY33qb8Ncnxw2oghahqhWzUlknXZx3V5ruyJQ3m1nWttg0QCL7v5PpUO+87sp+t13S9++B8WLFqK8aOH456bp5sybeQD1Off/4K+PbtjVsUfxPoyloPdet10NJW3v/gTX/1S+eEuJNAXf33+dLVNB6np7N9vaL7Xs6f1aVjtrRxMgh1JyalWL5MGa5YNA+VDnpyk0XN9J1jJt4XS6M3Xx9tqrxuZTJKdm1trwNU43aKmb2zMU+aFfCMq6cySYVNdDbvcrqwnabQ1rVeX7ZY3mxPxiVa3RQLO0rNBasPNAz3SgE/eBBvTJ8le1Pf3qr6/t9Rw8m3ixKueRn5BZa+w+26YhukXNU1GXXv0x6Il+OrH36oMEDh9zAjcfdM1dXrvvvfJ59W379acd+ZEXHfFRZpli1esxQdfGDIgLUlmyA8fv4mGqu1zjbXft4lXzkB2rvXeJY3l4+WBpd+/UKd1pQdKYnIKojpEqD4oUgIlf/cty6OkXPlUQrKa3GX+ZUV+QSGyc3LUt83yvEnWjuxPCdRYXl/eG+RvfF3/TtV2HXn9yDfl8t4k/X8kw/XFN+Yhfqchy8ZIHo+8z8j0WNl2ObCSUiJ5jzK/3doei1yemJSivpiormeMkKCVrCtZCtW9luXyjMwsFTSQbahuv9WkrbyGzMnzIe/nlq8T888CEviV51Q+M8nzIFOJ5aDV+Jwei4tHUKC/1c9Fcpkc6MvnpobcprFPlOxz+dt88lSiaoxrXG7++Uy+CJfXQnUBe3nflTI+2c6G9itsyeewps8J8njl76kE0iUZwPy1LL8v0bVkxUlDcJk8a/l3w5x8ppPPf5YNlOV+pRWJ5Rd9x0+ego+Xl9UyMGskECSvPWPD6aPHT5o+txsfu7QkkOdMXj/yOCV7TD4LS/aPec8eec3IenJ7Xl460+MyLq/t+pbq+xjlb5/sU/nbZu0zsPyeSfN6y4bylvvY2nOeUofnytY/K9rkV3DSkPaXPxdppi/l5Obiu18MIzPlgEpGzRkdPnIcG7ftVDWVg/r1Ni0/98yJ6gPTirUbVVfxnt26ICExWUU75Q1NUu/akuEDummCQMlpWTh+MhmdOlbWgBPVhXwQ6BwdWeed1Zg3f/kQafyQUp8aaEvyx70+2yzkzaouk1Tqul5t2y0fzKrbxupuv71PSyESew7GaQJAYtiA6kthbJ2M4JYAkHyWkOyO3t27qkkzvyxYhOVrNqgykolmDUCrI/3JenXrgoF9e5m+fZem+NLL7I9FS1UpirXMImkwKp95zFmWEdkTOZCRkinjQUJ1387Lt9DW/obL9c0PGo3jia1dv77vJbVdR15D1d2f5fuY+XpyAGftwKq2x6L2VR3ea+XArbYkB3VfZrdfl8fRHlgbzW75WcB8HdW7x1/7nNa0jztFdWjUbZpP0JTgTnX3JZ/PzPtIWSO/M7byvMnjtbYvDK/l2j+H1iV4Wd1nuur2c30rTiwnu1l7PPJaMP+bIsGSzlb+FliuV9/rN/Yxyt++mo4Pqvs9q8vn5uB6BJptlW0GgYoqg0BGkqVgXCaTCcyDQLHH49Rl8q2ZeRBI/oA+es8teOODz1VdpJyEfEtx41WXoE81469by8BeneHi7IRis0ZeG3ceYhCIiIhalbwXmfP11qF757ZRTt0aJKNYvk296qJpuGhaZeNY6b/y/GvvqQBOXYJAUkITaPFN5mmjhqkDFslklp4y1oJAEvAw/7zTWrw9PdrlbVPbwddQ+8fnkKjl2WQQSGoBr7xwWrWXe1ikO3br3Emt371r1ZFx/Xv3wPtzZmLrzj1ISc+At6en6jZuHHHZlri7u6Jvjyhs21M5gnfj9kO47JyxrbpdRERk3zbt0DaFHtS7c41p47ZO+nU4OTniLIsJhpLRI998nohPQFp6RpUAj6XqLpcJixIEKi3TTndpa37/5KnW3gSbc/XF5+LsSdabp9qihr6G2npZvj3h3wGilmebQSBXV1xy3ll1Xj+mU0d1qiloNGbEELQHQ/rGaIJAm3cdRmmpjJ+23w/bRETUevT5hdh14Lhm2ZB+MbBX0rNB+ktEdQiHzqNqtkr3Lp1Vjw6ZzlRbEKg60vtD9O3Vw+rlMp57zaatqk9MeEiwGgvNyYO2Qcq8zHvFEBER2UUQyJ4N7dcFn/xY2Qk+N68A+2JPoi/H8BIRUSvYtucISszKlMWQftp+NPZEytNFdT0m/CuWG9erL2m0//MfCxET3VFNVLFm5fpNmp9/W7hY9Sa64cqLa739J16Ya3W5k0MpIsPDoNfrrV4uASfpJWHej6StMDbnbovb1pzs9XELPnY+7/bGXl/zjX3c5eXl6lTde1tzk8mPzYFBIBvTPSYCXjp35OoLTMs27TjEIBAREbWKDdsrx1WLsGA/dAi136aMtZWhOFcsLy4pqfdtZ2Rl44XX34eriwseuftmq/fRpVNHjBw6SI0QztXrsXvfQazdtFX1KeoQFoopE1hCTkREZMsYBLIx8uFxYO9OWL3ZMM5ObNx+EDdcOqlVt4uIiOzTxh3aptBD+nap0/hzWyV9C0VBYaHVy/MLDF/ieFgZLV0TGdH73Nx31ITUWY/dq8Y6Wxo1bCAmjx+tWTZ53GgM7Ncb73z8Ff5dvrrWINDsGQ/XOCK+um8tZXpRW+3D0la3q7nZ6+MWfOx83u2Nvb7mG/O4SyuuK+9fzZWR01rYKMYGWabZ79h3DAWFxa22PUREZJ9SM7Jx+FiCZtlQO+4HZBw/Lk2xE5JSrF5uXB4UWPd+QNJI+qmXXkdRUTFmPXYfIsKsj+L1rOZD7LiRQ+Hu5oqEpGQ0F7eKoFZ8fLzdlSMQEVH7Ulpaqt6vzN+/bAkzgWyQNIc2V1Rcgh37jmLEwO6ttk1ERGR/pBzZkj33AxIuLi6IjozA0biTOHL8hOrdYyTZQXsOHFblXFEdIup0ewdjj+HFN96Hu7sbZj16L8JCguu9TXn6fBQWFcPbyxPNJTw8HHFxccjLy8PBgwfbVDaYsWdEW9qmlmCvj1vwsfN5tzf2+ppv6OMur7ievGfL+5etYSaQDYruEIzgAJ9aP4gTERE1p43bD1XpW+fn03yBhvZi9PDB6vzTb3+GPj/f1Dj58+9/UT8PHdjPVDZWk517D2DWq2+rKWPPP35/rQEgaRidkZmlWZaWkYk3PvxcfeDt3aMrmourqyuioqJUSn1bK0cwNv60N/b6uAUfO593e2Ovr/mGPm4nJyf1fiXvW/L+ZWuYCWSDJNI5bEA3/L1si/aD+HWtullEZGHLjt1wdHTCoH69uG/qQcZnb96+G2dNOg3ubm5ITc/Amo1bMXXiaW3u4NKeyYeujTu0TaFHDGBGqpg6aTz+W7EG+w8dwR2PPIvojh2QlJyqXsuS0XPFhedo9tuWHXvw9+LlGDV0kKmnT1FxMV564wPVQDosxB3zvvyhynMgt3vtZReYfv5lwSL89PtCVWoWHOCPXH0+4k8loqS0VN3v5Rdo77epyQfp6OhotDXGqS+21vOhNvb6uAUfO593e2Ovr3l7fdy1YSaQjRpuUfolY+KzclpntB21PyvXbcLGrTtbezNsWkpqOq649SHk5jVsDLQ9kwDQ7Y/MRHZ2rvrZ19sbL77xIb7731+tvWlk5nh8CpJStVknwwd24z6Sps/ubnj24bvRo2sMcvP02LP/kAoAhQYH4akH7kCHcG1Pn9T0dGzfvQ/xCYmmZaWlZaYJYsdOxKvLLU+HjxzT3I4ElyQAlJySpsrOjp+IVwGgPj264oUnHkBUB9tLeSciIiItZgLZqOEDulX5RnbLrsOYOLp/q20TtR8vv/0xwkNDMHwwXy/NZe77n6Fn1xicNnJos92HvXBxccY9N12DV975BJeceya8PPltT1scDe/i7IRBvWNQVlb/0ee2SEq3XnrqQSQmpyAlLUP145FeQdb6Fgzp3xczHgzUTPxydXXBjAfvrPE+LH8XLjj7DJw/dbIKOEkgyMnJUTWR9vH2asJHRkRERG0Zg0A2KiTQF50iQ3DsZLKmJIxBIKrN0lXrkZGZrf7/29+L1XlUZDgG9++DZas3wMfbE0MG9MXR4yex92AsBvfvjfDQYPyzdJX6Ftm8p4QEH39fuAT9+/TQND8Vx0+ewv6DR+Ds4oRhA/vV6yBEyoHkvj11HhjYt5c6N6rrdlT3WKRZa3FxCcaPHlblfv9bsRZ+Pt4YNqhfox5HVnYOfvrjH7z45P2Vt3MiHtt27cOIIQPU/jRKTE7F+s3bVcmYlHZU51RiMg4cPgpnZyf12AP9/TSXl5SUYOO2XaoB7NABfeHv56Oe3369u6NLp6h67TvJxJHnQEjfko4R4ejVPaZKKVZNrxfj5IUdew6oaUihwYHqMVor50rPzMLmbbvg7e2FEdUEJi84ezKefuVt/PHPElx18bm1PAPUEjZaBIEG9O4Md3dX6PUMAlkGg2rr5SPZO5bTwpwcHTGoX+96Py8SZAoODFAnIiIisj8MAtkwSbvXBIF2sjl0S5EgQmJKZrWXl5YZxuM6ObZM/5KwYD+VLVEXqzZsUUGKwqIiLFy6Si0bNXSgCgK98PoH6NktBv8sXY2V6zajU1QHVbYgB/WPzHwVl18wVRNAkIN8Kdt58ckHTAGEvDw97n96NhavXIch/fsgv6BABS/mznxUHcjXRMomHnzmZfy7bDX69+6h+kucOJWAl2c8hAljR6h16rod1T0WCXC89v7n2LH8N/j5+miCLNfd/Tief/w+FQRqzOP4a/EKFBQUYurEcaZlQQH+KpMlwN8Xv3/1HpydndV23/LA0+pb+8XzP6v29p5/7X189v3/MHRAH3W9g4ePYvpl5+P+2wyNwOITklTpWXpmptpvz819H6/OfETtk+ceu9cUBKrrvpMyk03bd6v/5+cXqOa0vj7e+OSNF9AtprLfR02vlx179uP2h2eqaUh9enbDvoOxKhPiq/de0ZSk/P7PEtw/Y7bKkAgJCkBJSSkutLJ/5bpjhg/G/AX/MgjUBkiJ0eZdsTVmqBIRERFRy2MQyIYN798NP/25xvRzXHwKElMyEBas/TaRmp4EgC68bXab2bW/znsCHSOC6rTusw/fhQ1bdqhysHlzZ1W5XLJJbr76Eiz66ZMGbctDz76C9Zt3YMkvn5uCCp9++wvuffJFTVaKNffPeAnrt+zAwh8+Rq/uhjHTEiDZe+Bwg7bF2mMJCvDD7Lc+woJFy1QgxeiXP/9V37xfcPakRj+OtRu3ISY6UmXjGHl66vDBqzNx7tW3Y+57n+Hx+27Fq+9+qgIuC779UF1ujQRP3vvsO8z/9C2MHTlELSsqKsbfS1aa1nn8+dcgFSarFnyLAD9flQ306KxX0VA3X3OpOpkHPa+/9wk8MutV/Pblu7XuY5lGdNXtD6usnvfnPKuaO0swaPqdj+L2h5/F399/pNaTEpkHZryMay4+F88/cZ9aJgGnux573up2STDurY++Urclt0mtZ++hE8jTF9TYq46IiIiIWh4bQ9uwIf26wtFR21uAo+KpsYqLi3HzNZc06LpSQvT7P0txz83XaMrDbrjyQlXq8H0NjX2l7OrPf5fj7huvNgWAjBk040ZVLd1q6GOJjAhTmU/zFyzSLJcgkGQbSZlVYx6HOHTkuNUGrAP79lTBn7c/+QZvfPiFOn/s3lvU8uokpaSpc19fb02vkAumTjLtNylju/umq1UASEj5nGT8NIYEWrbu3Iu/F6/AX/8tVxk+W7bvVmVnte3jH3/7G2npmZg940FTsEbOH7rzRnWbu/cZsha//9+fKCsrxSN332S6rmQyDRvU1+o2RXUIUxlsx0+catRjo6YfDe/t6YFeXSK5a4mIiIhaGTOBbJi3lwd6de2IPQfjTMs27jiEcycPb9XtovatV7eqvV/qSrI4pMdMVk6Oqd+QkadOh4Ox2kk25nbtNfQXGTrQegCgKR/LpeefhQefflkFUCLDQ7F730E1yvmhO25o9OMQGVlZqjTKmjtvuFJNZ5PSsHGjhuKuG6+q8baGDeyrejZdfMO9OP+siRg/eri6nrE30eGjx9V5357aUpy+vRqelSGBn0efmwsfL090i+mkRktLyZlMKpJ+UsFBATXu4+2796veSus2bdcsz841TPs6GHsUfXt1U8Gyjh0iqvRZsnwsRlKSJjKyDD2tqO30Axrav6tqQkxERERErYtBIBsnPRgsg0By8Gpt+ghRXfhXZJNYkqwzeW2ZKyrWZoUUFhapc2mAfPho5etS9O7RRQUMqiMZJaK2Mp+6bEdtj+XcKRPw5Auv439//ot7b5mOX/76D74+XpgyYUyjH4cxUKTX51u9THrw5OQaxsZ7uLvX+rsqZWL//fwZvpm/QDVi/vmP51BWVo4Hbr8OD9x+PfLzC00NnM1Z24912XfSL+rux1/A9VdciGcerpxM9OWPv6l+SpbXt7aPZf+Vo9zUc8rc+VMnISTYULoofZbcLbZbbbu79deAPt9QfmTeKJxanj6/EDsPGIKPRiNYCkZERETUJjAIZOPkg/fnPy8x/ZyWkYPYuER0ja5aikJN24hZ+vC0pcbQ9VFT4KG6y6QsyzIDQzJpzEV3jFDnEkCYcrohoFJXxslYh4/FqSyR6tRlO2p7LDJW+cwJY1VJmGTiyHQsCQy5ubo2+nEIKZ1KSjWUcVma8+6nqhzqiftuVb2JPv/+f7jhyotqvD3JgJHtlJMEQl5840OVSXT25PGmbY07maDpU2Rtn9Rl3+07dAT6/HxceI62OXN12U/W9rE0eV6zcSs+mPMsHB2rzw6R9aR/UllZmWa9uGrKvZIr9qnsX2o9W/ccUQ28LQcVEBEREVHrY262jevfqxPcXF00y9Zv06bpU9OTSVzSiLnaU3jFKaJlTnWdDGaevZFTUZpTVzJRSsp7zDNBfvp9oWYdGefevUsnfPDF9yrjxZw0M06u6G9jjfTFkclT8778Qa1rzvx6ddmOupCSsNhjJ/D2x1+rvjuXnndWkzwOMWJQPzVWXvrqmJPAyLuffounHrgd9916LW66+hI8N/c97D98pNrbkvsy3x86D3dMnXia+r8EhHp374IunTri218WaK5nbZ/UZd8ZS66MI+JFSmq6aqRdV5ecd6bati9++LXKZTIu3rhPp02ZoMbD/724ssm1XO/P/5ZbvV0pM+vRpbOp9xG1jVIwGUYgf++IiIiIqPUxE8jGubo4Y0jfLli7db9p2YZtB3DNBeNbdbuobRs7fDBefvsjvP/5d4gIDVE9Z2REfE1uv+5yTF24BDfe9yQmnTYK67fuwKC+vTXrSDbHvNeew1W3PYSzLr9FZZP4enur7J6Fi1eqCVBnjB9t9fbluh/MmYnLb30A51x1Gy6adgZcXFywZMVajBs9DHdcf2Wdt6MuTh89HMGBAXhj3leqifPwwf2b5HGIsyaNw4tvzlMBF+Noe+mlc88TL2D8qKG49drL1DIpt1q7aRvueGQWFv7wkdUSrp37DmLGS29i6uRx6NY5WpWSSXBl7Igh6N+7u+rH89zj96rx9jc/MAPjRw3Dlp17rE4vq8u+k1I36TkkE8cku0iy2qQv0vTLzsNr739ep30rzZ2ff/w+PPPK29iyYw9GDOmvSsR27D2ATdt2YcXvX6vtHtSvF6686Bzc8+QL2LP/kOo1JM3Bp51xOt786CvNbUq20JqN2xrd8JoaT8qOzY0Y2I0lyERERERtBINAdmDEoO6aINDW3UdQWFRcJUOIyEimOUlfFQkW7NxzACOHDlRBIAlYRISFWN1RfXp2w4JvP8CPvy1UvXIumDoZE8eOwMZtO1UminkQQUaVy7QtuW2pFuraORq/fvkuwkODa3wSpAxs9YLvVHbK3oOxqrnwHTdcqZkOVtftqOmxCAlCPHzXjSo75/Qxw6scxDbmcUhGkwRSfv7jH1MQ6L8VazByyADMevQe031J+dmHr87E6x9+gVXrt1gNLE0eNwr9enXDr38txuYdu1Um0GP33IxpU043NWSWgM7CHz7GT7JPdu9T93n+WZNU2Zi5uu67r9+fg69//kMFZqSE7OPXn1fj3KU/knm/npr28U1XX6z2wW8LF2PTtt0qe2fCmBF4fdbjarqZ0evPPY7TRgzByvWb1Wh7mSgmga6jJ+I197V6wxakpKXj6kvOrXHfU/NKzcjG4WMJmmUcDU9ERETUdjiUW3bxpBbx0Zdfq/Nbr5vepLer1+vVuU6nMy07fDwBV9w9V7Pe+y/chuEDGj4diLT27zcE2Xr2rH6UtzljuUtDp2xRy2mu52rLjt246Pp7serPb62Oi28JYX3G4rnH7jVlHrVnl9/yADp17ICXnnqgzs9VfX9vqXYLl2/B0699p1n279czEeBnKCOs7n2K2r/m+lzTEuz1NWmvj1vwsfN5tzf2+pq318ddG/YEsgNdosIQFOCjWca+QESta8iAvmqC15btu/lUNFJicqrKJJLMLWpdG7drS8G6d47QBICIiIiIqHUxCGQHpLRkpMV43vXbDrTa9hCRwf23XYcLzzmj1XaHjGPv0rmyzKu9CgsJwgevSrYJG0K3Jkks3rhD2xSao+GJiIiI2hYGgeyoL5C5g0dOIT0zp9W2h4ha37y5s1S/IKKmcPxkMpJSszTLOBqeiIiIqG1hEMhOWOv/Y5m2T0RE1FCWZcYuzk4Y2LszdygRERFRG8IgkJ0I9PdG95gIzTKWhBERUVOxfE+RAJCH2QQ3IiIiImp9DALZEcveDBu2H1Q9HIiIiBqjqLgEm3fFat9zBvXgTiUiIiJqYxgEsiMjLT6Qp6Rn40hcUqttDxER2Yad+46hoLBIs2zUYAaBiIiIiNoaBoHsiKTmu7k6a5axJIyIiBrL8r0kwM8L3TqFc8cSERERtTEMAtkRN1cXDOoTo1m2waKRJxERUWObQkv5saMjP2IQERERtTX8hGbnJWFbdseqXg5EREQNkZ6Zg/2xJ2t8ryEiIiKitkFbG0Q2z/DBfIHp58KiYuzYexTDBnRr1e0iskXfzl+A3/9ZgpS0DIwbORSzHrunXte/6f4ZiImOxFMP3N5s25iemYXv//cXNmzZgdT0DHTq2AFXXXwuxo4YXGXdpJRUvDnvK2zbtQ86D3ecPXkcbrjyIjg5OTVoPWu+++VP/Pr3f2qfjR81DHfccCUuv+UBvPjE/Rg7ckiTPnZqGhu3H6qybMQg7SACIiIiImobGASyM12iw9S4+LSMHE0vBwaBiJrW8jUb8dCzr+Dtl55Cv17d4ePtVe26dz46C8GBAVWCRMfiTsLdzbXZnprS0lIMnnghojt2wH23TEd0xwgsXb1BBV0evvMGPHD79aZ1JShz9hW3onuXTnjusXuQnJqOx194DTv3HlSPsb7rWbNy3SY8+MzLmn1WVFyMA4ePIicvr9b9RW2jH1D3zhEI8vfh00FERETUBjEIZGccHBxUr4a/l20xLduw/RB4KEXUtLbt2gtfHy9cdv7UWtc9diJeZeW1tPLyckyZMFYFXdzd3NSyIQP6IjMrB69/8AWuv+Ii+PsZDubf+uhL6PML8MkbL8DTU6eWlZWX4dYHn8F1l5+vrlef9azZurPqPisuLsGy375Cx4iwVt9fZP01tH67RT8gZgERERERtVkMAtlpSZh5EEh6OWRk5cLft/pMBbIvs+a+h6Wr1qv/u7m5omNEOC48ezKmTTndtM7st+apcp+fPnmzSnbJBdfejUnjRuL+265Ty/YdjMXH3/yMvQdi4eLsjPFjhuGO66+Ep86jSunT9MvOx2vvf469Bw7j2YfvUiVAddkeo1//+g/f//oX8vT5mDB2BO6/9VpMuvgG3HPzNbjk3DNN69Vlm6qzav1mfPHDbzgRfwr+fr44e/J4TL/0PFMj3Etvug97D8YiNy8f48+frpa9/PRDGDV0YJXbuuHeJ9S2HDpy3LTu1Imn4fH7bjWtcyoxGa+88wn2HYpFl+iOeOyeW9ApqoPmdhryeJydnfHBnGerlGkN7NsTn35bgthjcRg60BC0+eOfZZg0fpQpsGPYznHwcHdTlxmDO3Vdz5K1fWbOWA5W0/6KO5mAeV/9qC6XxzSoXy/ceeNVCPT3q3YfUOPEHk9Eanq2ZhlHwxMRERG1XQwC2aHhA6v2/9mw/SDOGl+1Bwg13pGU1CrLyspK1bmjY809UlydnRDp72/1stzCQiRnV5b1WRMTHISGuOWaS03ZGPn5Bdi6cw/un/ESjp88hbtuvEotl4P5tz76WmVvDO7f23Tdles2Y9P2XXjifkMQQ4I3N9z7JC44ezJmPHgH8gsK8NKb87B6/RbM/+wtFYgwlj4VFxfj4WdfwfVXXIjbr7/ClP1Rl+0RX//0Ox57/jU8eMf1qp+MbNusV99T5UTpGVmm9eq6TdZIgOnBp1/GrddehlunX4p9h46o+9i0bRfefflptc7sGQ9h3pc/4I9FS/Hh3FlqmXkmi7lnHroLx0+cQnBQAGY+asjJ8/PxNl0uwaxHn5uLqy+ehkvPOwvPv/Y+rrztIaz+81tT8KYxj8danx4J7gnZJpGSmo7k1DT06NJZs56LizM6R0Viz4HD9VrPGmv7TCQlp+KKWx80lYNVt79ycvNw4fX3YFC/nnj0nptVIGzLzj24+/Hn8f2816q9X2qcdVv3V5lCOaCX9vknIiIioraDQSA7JL0aunUKx6FjCaZlDAI1n+EvzmnwdXuGhWL14w9ZvWzpvgO48Ytvarx+6psNu++IsBB1MpIgT0FhET744ntT0GXi2BEIDPDD/AWLNEEg+blDeKjKepFSHunxIllBb734ZOXj6haD0VOvwG8Ll2iyc5auXo81f32P6MiIem9PfkEhXnn3ExVAevjOG9WyYYP64b3PvtPcVn23yZyUOc2c8w4unjYFsyoCECOGDFDZSQ/MmI0rLzoHY4YPRtfOUSr7xMnRCb26xdS4rztHR8Ld3Q1enp5W1122egNW//WdKYg0d9ajOOOSG7FszUZMHjeqUY/HGsmwkYbWI4cOND0PqRmZ6jzAz7fK+pIJJQ2l67OeNdXtM8tMpur2l/QTSkxOwazH3kdUh3C1bPjg/rjpqkvq/Nip8aPhh/TrogJBRERERNQ2cUS8nbIc37th20HV24HIGFD55Nv5uPauxzDl0htV2c1n3/2C1LQMZOfkqnUku+SCqZNVkEECESIvT4+FS1bhknOnqP5TkomRmJxapS+OBDR69eiC5Ws3apb3792jSgCortuz98Ah9fN5Z03UXHfaGeM1P9d3m8xt3bEHWdm5uOicMzTL5WcpBTOWrDUlKc0yzyLq27MbnJ2dcOTYiUY/HkuSTXPLg0+rzJ3XZj1qWl5aYshcc3B0qHIdJydHVQJYn/WaQ3BQoDr/8IvvVUaSkSsDEs2moLAY2/Yc0SzjaHgiIiKito2ZQHZKmkN//ety08/JaVk4eiIJMVHWS1bIfkgw8MZ7n8DhYyfwyF03oltMJ5V58d/yNarEqKCg0DTpSsqTPv12PpatXq8aDP+1eAX0+fm49DxDQOJUQpI6nznnXcx+6yPN/Zw8lYgAX23GSHhoSIO352TFfYVZlMCFhmh/ru82mUtKTVPnEeHa7XRzdVVZLMbLm1J4aLDmZwmu+Xh5ISMzq9GPx1xRUbEqKZPg0jcfzEGXTlGmy7y9PdW5Xp9f5Xq5eXp4e3nWa73mIFlBTz90J9748At8/v2v6NOjq8qOumX6ZQgKsF5SSY2zbU8siioCwEYj2RSaiIiIqE1jEMhODewTA1cXZ80H+HVbDzAIRDh8NE6VGn3zwauq3Mho8Yq1VV9HfXuiW0w05v/5rwoC/fLnvxjYt5cq7RG6ilKex++9BT2slDpZlvpYG4de1+3x9zVMscrONWQGGeXkVI4Wb8g2aa7r4W64j2ztfaj7yc2Fp0ftTaXry1rPHmHM3GvM4zEqKyvD3U88j3Wbt2Pe3FkYN2qY5vLI8FD13EgvHktx8Qk4fczweq3XXG6/7nLccOWF2LpzH1at34Rv5i/A/D8WYcUf38DLrFE1NU8pWGiQLzp3DOXuJSIiImrDGASyU+5uLhjUJ0b1AjJav+0Arr5AWzpDjbfxqcqymoY0hq7OxF49rN52Y6WkpVvNqFlSTamT9JuR7IuDscewav0WPPf4vabLhvTvoxr0njiVqJoWN+f29OjaWQVMNm/frcrKjDbv2K1ZrzHbNKBPT5WJs37LDtVvxkgaVUuPokH9Knsj1Yerq6vpNVFfTbGPn3rpTSxYtAyvPfeY1Ylrsl/HjBiCVRsqpwqKPfsNJXgTxoyo13qNVdP+kqyssSMGq9PIIQNVE+1d+w5ancxGjSPvGeZGDOqhfj+IiIiIqO1iTyA7NmpIT83PW3fHqh4P1LRkQpflqXOQ4WTtMvNTdZPBhJebW63Xb4he3bqo7JGvfv5dZYhIxsm8L39UZVfWSJPkwqJi3PHITDg5OqrR7UYywUmmaL0570v8u2y1psfPNz//gSWr1jXZ9oQGB+Gy88/Cu59+q7KHhPTKkRI1c43ZJmlOLf1/PvzyR+zYY5iKlJaRiSdffBNRkeFV+hHVlfTvkW0uKdGW1tRFY/fx6x9I+dT/MPORu3HVRdOqXe/em69Rgb5Pv/3F1CT72TnvIiY6EudOmVDv9RrD2v6Sx/nN/D/U9DghrxOZDufq4oIu0R2b5H4JmhJiGQ9vbpRFrzkiIiIianuYCWTHRg/ugTc/rfy5sKhEBYJGWwSHyL74+/ng7Zdm4KFnXsZf/y2HVB2dd+YE3DL9Utz12HNV1o+MCFNZFms3bcOU08eo3jjmZGS5TIZ64JmXVQNp6d+TmZWtgkWTx49u0u157rF71Ujwceddo3rpyH19+OpMVRIkzZSbYpvmznoMT730Bs69+g4EBfqrJsRDBvTBjx+9YSoXq687rr8CV9z6EPqffgGCA/0xdeJpePy+W+t8/YY+HpnWNefdT9S++e5/f6qTuRefuB9jRw4xTUF77+Wn8fQrb+O9z75VTaS7d+mEbz+Yq2m+XNf1GsPa/rr+youwaOlqvPD6h/Dz9UGePh++3l745M0XEBJsaBpNTWeDRRaQZAANG9CNu5iIiIiojXMo50ioVvHRl1+r81uvm96kt6vX69W5Tld7/wt56qfd+DySUg0NZsWV543DQ7ec36TbZA/27zdkhfTsWbcAmnFKUnX9XtoC2UZptiy9diSoIFO44hOT0a1zlJoMZk4CITIeXA7Iq2vCK683uT0pFpER8pZlI8fi4lWQwHwUfEO3R4IbkoEiGSP7DsZi4kXX46v3XlFBqvpsk/F+rT1XEmSQkeQScLAMfKl9kpahAjHSM6ku1OM7lYj8wkL4enurIFZ1+0TGuMv9yv6u7+MxJ5k0hyqypqyR/WfZS0euE5+QBA939xqDK3Vdr7Z9JkGtw8fiqmyLtf0lyyRbLCE5VQXkamsIXd/fW6r01KvfYNHKbaaf+3SPwpev3dfk71PUfjTX55qWYK+vSXt93IKPnc+7vbHX17y9Pu7aMBPIjskB4qjBPfHbvxtMy9ZtlYMiBoHIEPQwH9cugRfjVDBrJUlyqu31Zj7q3FKnqA6N3p6NW3ciJy8PE8eORFCAA5JT0jBj9lsIDQ7EaSOH1nubaiIlauYTtCxJgMYySFPr4+vYoU77pLrAUn0fjwTPZKpWfch1LLezMevVts9kXL21bbS2v4SjoyOiOoTX636pfiTQZt5PTnAqGBEREVH7wJ5Adk6CQOaOnUzGqSRDI16i9qZTxw748off0HP0VAw94xIMmnSRytj57sO58HB3a+3NI7IJB47EIzNbO3VvJPsBEREREbULzASyc8MHdFPNfEvLyjSj4i+eWjmKm6i9kLIjKfsqKCzEqcRkVTIV4Ofb2ptFZNOj4T093NCvR93KHomIiIiodTETyM55e3mgX0/th3dDSRhR++Uuk9OiOzIARNQM1m3RvkcM7d9V03idiIiIiNouBoGoSknYph2HVDNWIiIic7l5+dix71iN7yFERERE1HYxCEQYPaSHZi/k5Rdi5/7j3DNERKSxYfshTfmwGD2EQSAiIiKi9oJBIEKPmA7w99VOWWJJWD1/kRwd1Xhu4zhxImrb5HdVfmfld5fqzvK9oVNkCCJCa54MSERERERtBz/9kjoIspzsspZ9gerFzc0weSo+Pp6BIKJ2EACS31Xz312qnQTN1lr0A2IWEBEREVH7wulgZCoJW7h8i2lvHDxyCqkZ2Qjy9+EeqoPw8HDExcUhLy8PBw8ehIODQ60HU6K29aj18bmyvefKuJ6Li4v63aW6iT2eiOS0LM2y0ewHRERERNSuMBOIFMkEsjxwshwDTNVzdXVFVFQUdDodnJxqn5IjB6HGA1Fq2/hc2d5zJb+j8rsqv7Pyu0t1s2bLPs3P7m6uGNQ3hruPiIiIqB1hJhAp0hOoV5dI7D18QjMGeNrEodxDdSQHk9HR0XVaV6/Xq3M5EKW2jc9V+8Hnqnmt23pA8/PQfl3g5urSzPdKRERERE2JmUBkMnKwti/Q+m0HUFqqnQJDRET2J09fgO17j2qWjeJUMCIiIqJ2h0EgMhltEQTKytFjX+xJ7iEiIju3acchlJRopx+OYRCIiIiIqN1hEIhM+vaMhpenu2aPSEkYERHZt7UWpWBREUGIDA9qte0hIiIiooZhEIhMnJ2cMHxAd80eWcdR8UREds3aaPhRnApGRERE1C4xCEQ1loTtPhinysKIiMg+HT2RhMSUDM2y0SwFIyIiImqXGASiGptDl5WVY+N2joonIrJXlllAbq7OGNKva6ttDxERERE1HINApBEW7I+YqDDNsrUsCSMisluW7wFD+naFuxtHwxMRERG1RwwCUa0lYeu2HlA9IYiIyL7o8wuxbfcRzbJRQ7TvEURERETUfjAIRFWMsuj1kJqejQNH4rmniIjszOZdh1FsMRp+9JBerbY9RERERNQ4DAJRFYP6xEDn4aZZtmYzR8UTEdmbtRZ/+zuEBarx8ERERETUPjEIRFW4ujhj+IBummVrNu/lniIisvPR8FIu7ODg0GrbRERERESNwyAQWTVmqDbdf9eBOGRm5XJvERHZiePxKTiVnK5ZxlIwIiIiovbNGTastKwM+w8dQWpaOry9PNGnRze4ubnW+3b0+fk4diIeaWkZ8PHxRlRkBPx9fWBPQSD5Rnj9toM46/TBrbZNRETUciyzgFycnTC0fxc+BURERETtmM0GgY4cO4HXPvgUicmppmWeOg/cdeM1GDFkQJ1v56//luOn3/9Gbp7etMzZyQlTJpyGay+/AC7OtrkLQwJ90b1zBA4ePWVatnrzXgaBiIjsxDqL0fCD+sbAw13bL46IiIiI2hebLAfLyc3F86+/pwJAYSHBGDdqGLrFRCNPn4/XP/gMscfi6nQ7K9dtwmffzVcBoC6dOmLcyGHo16s7ysrK8Pfi5fjm599hT9lAMiq+tLSs1baHiIhaRkFBEbbsitUsYykYERERUftnk2ksCxYtQ3ZOLoYO7ItH7roFzs5Oavn3//sT8xf8gx9/+wtP3n9HrbezfM0GdT79sgtwwdTJpuW79h3ErFffUZffcOXFsOUg0Oc/LzH9nJWjx55Dcejfs1OrbhcRETWvTTsPo6i4RLNszJCe3O1ERERE7ZxNZgJt2LpDnV93+YWmAJC45Lyz4OPlhR2796s+P7UxrjN+1DDNcskGCvT3Q35BgcoKslV9e0TBx8tDs2z1pn2ttj1ERNQyVm3SToSMCAlAp8gQ7n4iIiKids7mgkCFRUU4lZCEoEB/RISFai6T/j19enZDSWkp4k4m1HpbMdFR6vxg7DHN8uTUdGRmZaNzVEc4OtrcLtT0Pho5uIdm2ZrNDAIREdkyGQSwZrM2CDR2eC+OhiciIiKyATZXDpaRmY2y8nKEBgVavTwk2LA8PTOz1tu6+NwzsX33Prz98ZeYsG+kCipJ8Gfp6nVwcXGpUynYEy/MtbrcyaEUkeFh0OsrG043hfw6ZDjVx/D+XfDvyu2mnw8ciUfcyUQEBdj2dLTm1tTPEzUfPlftB5+rphF7PBFJqVmaZcP6dWmy96vmfJ50Ol2z3TYRERGRLbC5IFBhYaE6d3W1PgrevWJ5QWFRrbclJV/PPXYfXn3vEyxcstK0PMDPF08/dCd6dI2BrRs+oJv69le+GTZav/0Qpk0c0qrbRUREzUOGAJhzd3PBwN7sBUdERERkC2wuCOTiYnhIUvJlTXGJodGla8V6NTl05BhefmsesnJy0at7FwQHBiAnNw979h/Cs6+8jbtuvBqnWfQLsjR7xsNWl3/05dfN+q1lU92u3E7f7lHYdeC4admmnbG4bNppTXL79o7fWrcffK7aDz5XjbNhx2HNz8MGdIO/ny+aGp8nIiIiopZnc0EgXx9vdZ6Wbr3cKz3DsNzX27BeTd7++Cvk6vPxwhP3o2e3LqblaRmZePLF1/D+F9+hb6/uzfLhuK1NCTMPAm3cfhDFxSWmgBsREdmGzOw8zd97MXZo71bbHiIiIiJqWjbX1dhTp1NlXIlJycjKzqly+b5DR9R5xw7hNd6O9P45lZiMTh07aAJAQm5/2MB+KCoqxuGj2g/LtmjMUO1Y4Lz8Qmzfe7TVtoeIiJrHuq37UVZWWf4rxg7rxd1NREREZCNsLggkBvfvo5pD//b3f5rlqzdsRlJKKrp2joafb82NjY1ZLhIIysjUNsgsLi7G/opgkrOz7WfD9IjpgEB/beYUp4QREdme1Zu0EyC7d45AaJBfq20PERERETUtm4xgnHvmRCxbvR5/LFqqSrekn8+pxBT8u3y1uvyic6Zo1j+ZkIj9B48gumMEusV0MmUU9e7RFXsPHMbDM1/B+NHDERzoj5ycPKzZtBUnTyXCx8tL3batc3R0xOghPbFg8SbTstWb9+H+m85r1e0iIqKmI730JBPIshyYiIiIiGyHTQaBOoSH4q6brsH7n32LNRu3qpPRRdOmYMSQAZr1pdHzR1/9iPPOnGgKAom7brwGL77xAU4lJuH3hYs11/H28sQDd9wAdzc32AM5EDAPAh07mYyTiWmIDAts1e0iIqKmsXv/cWTnase3sxSMWtP5N7+InDzta7I5eOsMk2Nz9LVPjm2S+/P0wO+fPNUi90VERGQXQSAxbtQw9OjaGWs3bkNqejq8vDwxfFB/dOkUVWXdyPAwTDptFLp10Y7ADQsJwuvPP4GtO/fg8JHjyM3Lg5ubG6IiIzBi8AB46jxgL0YO7A4nJ0eUlpaZlq3dsg+XnTO2VbeLiIiahmR4mvP1lumQ0dy91GokAGQZmGwW5YbPNtl5hc1/X0RERK3MZoNAIjQ4CBeec0at6/Xp2U2drHFxdlYBHznZMy9PDwzs3RlbdsVqekcwCEREZBtWbdqr+Xn0kF4q+E9EREREtoOf7qjOLHtDbNl1GAUFLZM6TUREzScxOQOxxxM1y1gKRkRERGR7bDoTiJrW2KG98Pbnf5p+Liwqwaadh3Ha8N7c1URENlQK5uToiFGDe7Ta9hBVx8Ox6Uu23B0d1HlxM9y2yC+zj/6RRETUPjAIRHXWuWMoIkICcCo5XVM+wCAQEVH7ttqiFKx/r07w8dK12vbYi+KSEjWcIjUtQw2c6Nure737DZaWliL22AkkJqeguLgEYaHB6Nm1M5ycnJr1flsrAPRUj1+a/HbLXf3VuUNRBprDiwcuZiCIiIjaDAaBqM4cHBwwdngv/PTnGs2BQ3l5ubqMiIjaHynr3bTzkGYZS8Ga38HYY3jt/U+Rml4ZeHB3d8Md11+JsSOG1uk2Pv/+F6xcuwnZubma5YH+frjzxqsxsG+vZrlfIiIiar/YE4jqZdywPpqfk9OycCA2nnuRiKid2rzrsCrvNTd2KMt8m1NWdg5efON9FYiJjAjD5HGj0btHVxQUFOLtj79SgZq6WLxiDfT5+egW0wljRwxRJz9fH6RlZGL2W/MQF5/QLPdLRERE7RczgaheBvfrAp2HG/T5lXXzKzftQc+ukdyTRETtkEx6NBce4o+YqNBW2x57sGDRUuTm6TFiyAA8dOdNqgeTmP/HP/j+1z/x429/4emH7qr1dm646hIMH9QfPt5epmWFhUWY/daH2LXvIJauWofrr7ioye+XiIiI2i9mAlG9uLo4Y+QgbbPQVRu1vSSIiKh9kHJey6bQMgSAJb7Na8PWnep8+qUXmAIx4oKzz4Cvjzd27TuAPH1+rbcjmTzmASDh5uaK86dOVv/PyspplvslIiKi9otBIKq3cRbTwPYdPomUtCzuSSKidiY2LhGJKdpmuGOGsRSsOUmmTkJSMoIDAxAeGqy5zNnZSZVnlZaW4UT8qQbfhz6/QJ1Hdghr0fslIiKito/lYFRvYyq+JZZvkM2nhF101ijuTSKidmS1RSanm6sLhvbr2mrbYw/SM7PU+2dIcKDVy0ODDMvTMhr25YpM/vr1r3/h5anDGePHNPn9PvHCXKvLnRxKERkeBr1ej6birXMFyss0o9yNk7yaUrmrL5qTt6c7XMpcK3/WuTbpfmqo/Hz7zfriY7dPfN7tT3t/znW65pnUykwgqjd/Xy/06xmtWcaSMCKi9melxWj44QO6wd3NpdW2xx4UFRWpc1cX6/vZzc1NnRdWrFcfZWVleO/Tb3D85Cnce8u1mlKx5rxfIiIiaj+YCUQNMm5Yb+zcVzlFZOOOg2rMsLt75TddRETUdqVn5mDX/uOaZeNGaCdA2pvMrGwcjYuHn483Okc3z8ADFxfDR6+SEu1ENqPi4mJTD776KC0txbuffIM1G7finpunY8iAvs1yv7NnPGx1+Udfft3k31rm6IuQnVc5iKLYsRAORdryxabUXLedk1eA/LLK7Gk4ODbbt7sN0Za2paXxsdsnPu/2x56fc2sYBKIGOW14H7z71d+mn2W88MadhzBuuH0fQBARtRfSENq8rFecZuf9gJav3YTbH34W50+dhHlzZzXLffj6+KhzGeNujYxvN1+vLiR757X3P8O2XXtx783TcdqoYS1yv0RERI3xz6PhzboDjSXEzfkFgjhrTgLaE5aDUYPI+OAOoQGaZSwJIyJqP1Zu2KP5uXe3jggKsO8AgGQAiYKCyuyTpuap80BQgD8SklJU5pE5CcrtP3RE9d2L6lC3D8Yyzev5197D9t17cf9t11sNADXH/RIREVH7xCAQNYh8UJRsIHPSHFr6ERARUdtWUFiM9dsOapbZeymY6N+nh5qUdTC2sty5OQwe0EcFXn75c5Fm+Yp1m5CcmoZuMdFqZHttsrJz8Owrb+FQ7DE8ePuNGDN8cIvcLxEREbVfLAejBhs7rBd+WLDK9HNqejb2x8arb5OJiKjt2rzzEAoKtQ2Ax7OcFwF+vrj5mkvx4Rc/4Nv5C3D1Jec2y/4/78xJWLZqPf5evAIpaRno3b0LTiUmY+nqderyi6adqVk/Lj4Bu/cdREx0JHp266KWlZSUYsbsN9T1Bvfvo6Z/ye2ZC/T3w4ghAxp8v0RERGR7GASiBhvStws8PdyQl1+ZNr9q4x4GgYiI2riVFqPhw0P80bUTy4Bkqlb3Lp3U6aFnX8HilWsxbFA/BPj5VdmHUZHhGD1sUIP2f3hoMO679Tq888nX2LRtpzoZs2yvuPAcDBvYT7P+voOH8em3P+O8MyeagkAyCl4COGLrzj3qZKlPj66aIFB975eIiIhsD4NA1GAyaWTk4B5YssbwIdJ4YHHb1WdxrxIRtVFStisBe3PS1F8CAfZu2869ePDpl00/L1yySp2skebRDQ0CiVHDBqF7185Yt2mbasrs7eWJoQP6IrpjhyrrRnWIwFkTx6Fnd0MASEjZmiyriQR9GnO/REREZHsYBKJGkb5A5kGgA0fikZSaidCgqt+aEhFR65Oy3ZR0bWNg9gMy6NG1M+6/9do67cdePSoDMg0l5VrTpkyo/b66d1Ency7Ozrhl+mXNer9ERERkexgEokYZO6QnHB0dUFZWrmkQfcnU0dyzRETtYCqYp84dg/vEtNr2tCXWgi1EREREtoTTwahR/Hy90K9HtGbZaoteE0RE1HastCgFGz24hyrvJSIiIiLbxyCQDZGxr3JqaZaj4jfJ1JkC7dQZIiJqfQnJ6Th49JRmGUvBqicTtDZu3YnVG7Yi9lhcsz8/RERERM2NX/3ZkMKcZGQc2w5Xz0A4BkXC1SsQjk4uzX6/44b3xrtf/lW5HUUl2LDjIMaP6Nvs901ERHUn5brmnBwdMXpIL+5CCzv27Mezr7yD9Vt2aJZ3CA/Fw3fdiCsvPIf7jIiIiNolBoFsSElBNspLi1CYnYDswnQZ+goXnS9cPYPg6hUEZ3fvZpn+0rljKDqEBSI+MU3Tc4JBICKitt0PaGCfzvD11rXa9rRFm7fvxsU33IvCoiK4urigS+coeOo8cOjIMcQnJOGBGbNxKiEZD915Q2tvKhEREVG9MQhkQ7xCuqHcLRDFeWlwKs1DUV4aivWZ6pSXchiOzq4qS0gCQipbyNm1Se5XAkuSDfT9H6s03zaXlpbByYkVh0REbUGuvgCbd8VWGQ1PWg/PnKMCQGNHDMHbLz2FiLAQtbyoqBhvfPgF3pj3JV7/8AtceM5kxER35O4jIiKidoVH6DbGycUd7n4d4NtxIIK6T4Bf9BDoAqPh5OaFspIiFGQlIDt+F1IPrkDG0Q3IS4lFcX5Wo3sJWWb9pGfmYteB4418NERE1FTWbz2AkpJSzTIGgbQOHD6K/YeOwMfbC/Nem2UKAAlXVxc8du8tmDRuFEpLS/Hnv8v54iQiIqJ2h5lANszB0dGQ+eMZCK9QoLQ4H0W5aSjKTTVkCeVnqZMEghycXOAmGUINzBKSkgIfLw9k5+ablq3YsBsDe3duhkdGRET1tcKiFExKeTtGBHFHmjkWF6/O+/XqjkB/P6v7ZsKY4Viych2Oxp3kviMiIqJ2h5lAdsTJxQMe/pFmWUJDoQvsBGc3L5SXFptlCS1H+tH1yE0+rErJ6pIl5OzkVGVK2Ir1u1tlWhkREWmVlJZizWZtU2gp4yXrmqN/HhEREVFbwEwgu84SClAnhHZHaXGBIUOoIkuoJD9bnfSpR1SWkGQHGTOFqssSGj+iD/5autn0c9ypVBw7may+bSYiotazc98xTaam4Gj4qjpHRxr2194DSM/MQoCfb5V1VqzdpM5jogzrEhEREbUnzAQiUy+hmrKECrMTkX1qd41ZQqMG94CbqzauuHz9bu5hIqI2NhXM39cLfbtHt9r2tFXdu3RCr+5dkJ2TizsemYnE5FTTZdIYeu77n+G/FWvh5OSEc6ac3qrbSkRERNQQzASiumUJ5aVVkyXkrEbQS5aQm1cghg/sjlUb92qCQDdcOol7mYiolUiw3rIf0NihvTi9sRpznnkYl9x4n8r4GXHmZejSqSM8dTo1Ij4zO0et8+Dt13MyGBEREbVLDAJR3bKE/DqokxxMFOdnmkrHSgpyVJaQnMTQGA+s2lh53T0H45CSloXgwKop9URE1PyOxCXhREJlRotgKVj1hg3qhz++eR8zX30X6zfvwN6DsabLOnYIx0N33IArLjy7GZ8xIiIioubDIBDVu1mmq85fnRDSDWUlhSg06yU0rJs3pJ+meT/oxcvX4PLzJ8HR2Y17m4iohS1bv0vzs5TtjhzUnc9DDQb06Ylfv3gXaRmZOHr8pGqsHRYchE5RHbjfiIiIqF1jEIgaRQI75llCvvmZ6NNlP3YfNmQGieVrt2NSL2c4u3sbRtB7BcHFw4/TV4iIWsDyddrebCMH9YCHO4Py1mzcuhPzvvxRZQPdfv0Vakx8daPiiYiIiNojBoGoybOEJp02FLsP/2laviM2A/ricuiQo8rH9KlHDb2EdAGmoJCUnBERUdNKTM7A/tiTmmUTRvXjbq5GanoG/lq8As4u/HhEREREtonTwajJjR/ZV/NzSWkZDmSFwL/TcOiCYuDs4YPy0hIU5iQjJ2Ev0g6tRHrsWuQmHURRXjrKy8r4rBARNQHLCY1Ojo4YO6w39201OoSHqvMks6lgRERERLaEX3VRk4uKCEZMx1AcOZFkWrZiw26cOW4QXHSSVt8VZSVFqo9QoXHiWGGuOunTjsHB0QmunoHMEiIiauJ+QIP6xsDPx5P7tRr9e/dAp44dsGvfQSSnpCEkOJD7ioiIiGwKM4GoRbKB1mzej+LiksoXnrMr3P0i4BvZH0HdTzdlCbl4+KK8rJRZQkREjZSZnYdte45olp0+Qvu3maqWNb8/51m4ubnh5gdm4PDROO4iIiIisinMBKJmcfrIvvj85yWmn/P0BdiyKxYjB/ew+qFbMoQ0WUJ5aaZMoeqzhALh5OLBZ5CIyIpVG/egrKy8yt9mqt7ileswc847cHR0wMZtuzB22lUI8PNFgL9vlXUnjRuFWY/ew91JRERE7QqDQNQsenWNRHCAD1LSszW9KawFgSypLCHfcHWSiWMlBdmGEfS5qSjOz1ZZQnISTm5ecPMyBIVcPPzh4MjkNiIi499cy7/LYSH+3Dk1yM3Nq5L9k56ZpU6W+vTsxn1JRERE7Q6DQDaktLgAuYn74BEQDeh0rbotjo6OGD+iL+YvXGtatnLjHjx6+4XqsrpSWUIevurkGdxFkyUk56WSIaSyhI6bZQkZgkLMEiIie5VfUIj12w7UWKZLVU2bcjpix/9bp13DCWJERETUHjEIZEMkEFKYdQqFWQkoD4k2TOJya70GoFJ2YB4ESk7Lwr7DJ9Gne1SDb7NqllBORUAoFcX6rCpZQhIUkkwhF10As4SIyG6s23oAhUWVfdjEhJEcDV8XUkDn5OQED3e3Znp2iIiIiFoPa2dsiC4wGu7+HVX2TEFWAtJj1yDr5A6UFOS2yvYM6dcFnjr3GssTGsOQJeQDz+AY1Vg6qMfp8OnQXzWclmCRZAnlpx9HZtxWpB5Yhsy4bdCnn0Bpkb7JtoGIqC2y/FsbFRGEmCjD+HOq3p//rUDX4VNw/4yXuJuIiIjIJjETyIY4ubjDM6S7oRwsPwX56SdQmJ2kTm7eIRXTt3xabHtcXJwxZmhP/Ltyu2nZivW7cde1ZzfL/Tk6ucDdN0ydrGUJFeWmqJOExJxcPVXJGLOEiMjWlJSUYtXGvVVKwSRwTjXz8jSUUpeYTbMkIiIisiUMAtkgR2c36EK7QxfYCfr048hPjzOVSbl6BcMzqHPFJK6WKQkzDwIdOZGE4/EpiO4Q3Kz3a8wSMmYKlZUWoyg3zdRPqLQoD/npcjoOBwcnuHgGmIJCTq6t20+JiKgxtu6JRU5evmbZhFEsBauL3t27qPePo3En+SIkIiIim8QgkA2TkiivkG4qGCSBIAkIGbNhpFeOLjgGrrrmnRQzekgvuDg7obik1LRs2dqduP7SSWhJ5llCQrKECo0Tx/SZFllCOhUsY5YQEbVHy9ZpS8EC/b3RtxG92OxJRFgIzjtrIn5fuAQr1m7C+NHDWnuTiIiIiJoUg0B2QAIgMllLysTyM05An3bMkBGTlwYXnb/KlJGgUHPw0rljxMDuWL15n2nZ0rW7WjwIZMnZ3VudJCtKZQnlpZvG0EvPIMkQqswS8ldZQnJyZpYQEbVhZWVlquzWnExqrM9URnsmo+CvueRc7DsYi+vveRw3X3Mphg3qh0B/3yrrBvj5oXN0ZKtsJxEREVFDMQhkRxydnFXQQxcQhfyMkyoYVKzPQObxLao8THoGuXkFNfn9ThjdTxME2nv4BBKS0xEeEoC2QGUJ+YSqk/UsIcP/YcoSMgSEJItKxtITEbUVMoFRJjGamzCKo+HrauXaTbj9kZmmn9/55Jtq1z1/6iTMmzurgc8UERERUetgEMgOSeBCJol5+HdEfmY89GlHVbAjK24rnKWHjgSDvEOa7P7kW+iXHOejtKxMkw109QXj0RZps4RKUKxPR2FOilmWUJw6wcERrtJLyDMQrt7BzBIiojY3FUwmNA7t17XVtqc9loOdc8bpdVp3SP8+zb49RERERE2NQSAbUlZShILMeLh5120MsIOjI3QBHeHh1wEFWaegTz2KkvxsZJ3YDmc3L0NmkE9ooyfK+Pl4qnHxG3ccMi1btq7tBoEss6ckIGYMipUU5KppY4WWWUJJB+Dk4lGZJeQZwCwhImpx8rfV3NihvdSkRqqb4YP7qxMRERGRreInQxsiWT15SfuhTzmMstAYeAR0rFN2igSDPPwj4e4bgYLsBEMwqDAX2fE74ZTqpTJi3HzCGhUMksk05kGgHfuOITUjG0H+LTeyvik4u3upkzTbNmYJSRBIgkKlxfmq55KcVJaQzqyXkJtna286Edm4YyeT1clyQiMRERERkRGDQDbExcMXLp6BKM5LMzU2lgCElH3JeW1BHBUM8uuggkGF2YnISz2KUhUM2gWnlFjogjrD3SdcrdeQINCceb+ivLxc/Szny9ftxiVnj0Z7ZZ4l5G0tS6ii+ba1LCEioqa2dO1Ozc8ymXH0kJ7c0Y1w/OQppKVnwt/Xh02giYiIyCYwCGRDJLjgEzlQ9a1BQRoKsuJN5UoShJDMIHe/DqoRck0kWOTuG66yfwpzkqFPiVWZQTmn9kCfcgS6oE5w9+1Qr2BQUIAP+veMVhlARkvX7WzXQaDas4QyKieOWWQJlTl6qICdq1NHZgkRUZNYskYbBBo5uIfqCUT199d/KzBr7ruIO5mgaQJ96Mhx3PfUi+jepRPefOFJ7loiIiJqdxgEskEywUrnFwSvkK4oyEpQTYwliJObdBC5yYdVgEeyg1w8fGoPBlVMzZLGyHmpsapnUE7CPuSpYFBnlTlU1wlZE0b31wSBtuyMRWZ2nuoZZGsMWULB6iRKCvNMAaEifYYqI5NTaXYcHF3c1VQ2yRJy0QWo6xIR1cfJxDQcOBKvWTZpNHvbNMQfi5bitoeehauLiwr2HIytfN/q2jkKqekZ2LZrHx656yZ0CK9bDz4iIiKitqL+dT3UbkhwRnr9BHQZDb9Ow1STZ5SXq+bRGUfXI+PYRhUkKjeb2lUdCWYEdB4Jv6jBapx8WUkhchP3I+3wKujTjqO8rLTW25g4qp/mZ5kWtnLjHtgD6QkkE9n8oocguMcEeHcYAHe/SJWhVVZcgPyMk6ohd+rB5cg4vhn6tGOqvIyIqCGlYE5Ojhg3gtOr6qukpATPvvKOKln+5M0X8ODt11f5cuSM8WPU5YuWreaLk4iIiNodphzYkJKCHGQe26Kmeul0UZrLVJNinT9KKwIOBZknVd8aOTk6H1ABCQkYObnUXDpg7GsjvW6kZ1BxXjpykw4gL/WIKoOSDKPqMlkiQgPQq2sk9h0+aVq2bO0unDd5eBPtgfYTnDPuR51Oh5IiPYoqRtCrLKG8dHUCDjJLiIgaVAo2YkB3+HjVPhiAtHbtO4SEpBSVAXTG+NH4beGSKruoY0SYOj9w+Ch3HxEREbU7DALZEAnulBbmICd+B8ryTsEruKsKNJiTII+UiXkGxaAwJ0n1qJFAkD71iJoK5uYTAo+AKBUwqomr9LPxDFRBC+kTpIJCyYegTzsKXUC0ug1rvYcmju6vCQKt33YAufoCeNlx3wqZ4OYcGK0yhSSjqsi8l1CRXj2vcgIcVBaWPKdSPubsLu2oicjeJSZnYM/BOM2yiaO1mZetSbJmystKUFZSpLJIC3OzUV5SBFfnyDpNsGxJpxIN09ViojtWu46fr6GUOk+f32LbRURERNRUGASyIV5hPVEMF+SnHVW9ezLjtqqggWdwFxWwMSdNnaU3kJwkg0ifHofCrEQUZiepk7OblwrkyOU19fxRGUbRQ1Ccn6X6BBXlpiAvJVaVM8n1JSDk6OyqmRL23ld/m34uLinF6k17cdb4wc20V9oX2dcS4JGTUFlCxl5CkiGk+gllqICbo7Ob2cSxQPYSIrJTS9ft0vzs5OjY7KPhpfl9eakEdYpQZjxX/y9WgZ7yinPDZcUSCjJdt7CwUJ3rvLzbXBDI1dVFs43WhmompaSqcx9vr5bdOCIiIqImwCCQDTFM9YqAm3cYHIszVYmWZPlkHt8CF50/PEO6Ws3wkYwSn4g+KAvtrvoF5aefMEwDS9iL3OSDahKYTBar6cO6jKf3ixqkAkoSBFJTxVKPIj8tDh4BkapUTIIWnSJDEBMVhiNxiabrLlu3i0GgmrKEVDAtymqWkDxfcmKWEJH9WrJmh+bnIf26wM+3fgEK6Q1nCuaUFqlMHfOfzc/LS4pRXl57HzgTB0f191+yQ+UcbmVwcHJRQwzamh5dO6vz/YePqgwmeV+1tGzNRnXet2e3Ft8+IiIiosZiEMgGSZaP9PeRgFB+Zrwq9ZLskcxjm1TGiGQGSYaQJfmArvr6BESrIIOUiqnz9OPqJBknqlTMM9DqB2NjQMm340DV1FiCUJJVJI2j89NPwt1fgkHRmDS6nyYItGbzfhQUFMHdvTJjiOqaJZSmnqPiGrOEAqyW5hFR+5eSlqWZuigmjulvKMGqyMIpKy2sOC8yy9LRBnfKS0vqca8OKsPT0ckVDhXnlUEe16qXWfSJ0+v16tzFo+0FgaI6hGPIgD7YsmMP5i9YBDc37fvSt/MXYP3m7fDwcMfUSeNabTuJiIiIGopBIBsPBukCOsLDL0L1lJF+PdK7R06uXsGGYJCVMfES4DGON5dAg2QGFWTFmzJQ5NtbaQDt7hdRbXDB2d0LvpH91fUlCFWQKaPqj6vA0vBuXvjYbN2CwiKs23ZAlYpRfbOEdOo5lm/xZeR8YUVQqLQozyJLyBeunhVj6K0850TU9qlSK4tyq0X/bdGsI/H5fkFZSNn3X71u28HJGY5ObnB0djEFdSRbRxvcMfxfllf3RYAtmD3jQZw//U488PRsdO0crZbt2L0f51x1mwoOiacfvAP+fvxbSkRERO0Pg0B2kkEiGTiSHSRBGJnqJb175OTmHaKCQdU1GZZAg3dYD9VMuiDrlKlUTE0ESz4MN98wVapU0/V9IvqqRtRyvzKSPsIzD+GBOiSkGb4NNo43ZhCoMc+xoynzB+ihSsUKNVlChklweSmH1cGcIUNI1pdeQswSImoNUuKp7adTUW5lZZkEf1BeVuU2lq7brfm5Tyd/+Hs6wcHByZSV46CCOpKRUxHUMfu/CvRI1o6jYws+8ratf+8e+OXzd/DQs69g38FYtezYiXh1kj5ATz1wO667/ILW3kwiIiKiBmEQyO6CQZ3UOPj89Djo04+p3j1ycvMJhWeQBIO8qr2uZP/ISRoUSzCpMDvZlG0i5WUe/lEqqGTtYEKyh6TvkGdwDPSpxzCmXyjmL68cr7ty4x4UF5fAxYUvyaYg+1tXY5bQKXWyzBKSYJ4tf8NP1JyMfXUqmyJblF1ZBHga1FfHVH7lisy8Uuw+mqlZ7cyJoxHcc3yNDf2pdoP798bS/32B3fsPYf+hIygsLEJ4WDBGDhkIT50HdyERERG1WzzitkPSn0GCMdLs2dCv57hpKpibT5hqIF1TE2jpMSOn0uICVWZWkHnSlGkiBymqH5FfBzWO3pKTiwe8w3th6lnOmL/8Q9PyPH0hli35FxNPP42jz5s7S6g4v6K0T4JCaVWzhDwDTeszS4jsmaGvTmUJlimoY2X6lfTdqV9fHVRbbmX8v+ZyKxl7i/9Zh7LyyqlbYtJpQxgAaiISEO/Xq7s6EREREdkKBoHsmBxUSJmXlIrJSHeZ5FWYbRgT7+4Xrkq4apreIkEeub6sV5iTpLKDDMGEWDUuXrKLJNBkbSJZv15dEBrki6TULNOyZRv2Y2CUs8om0gXFsHdNM5FAnDGrS2UJ5RsmjkmmUGlhrirZk5PKEvLwMQWEnN19mCVE7Z6MNq8y/cpstLn2Mu1o89pI9o1ltk6VQE9F3x0p0Wps1t2SNTs1P/fvGY2QQN9G3SYRERER2TYGgagiGNQNugAJBh1Vk7wM5UIJ8PDvAF1QZxU4qCnTxN03XJ2K87NVMEiCCIaAUiKc3bzUVDG53Fii4OjoiImj++P7P1aZbmf93lSUlDsCFSVqqnl1UGerk8yoCbOEJPPHMxBeodBmCeWloTg/S50ksCcHszKZzNBPKFAd0BK1NvPR5kW5mSpDB/lO1ZZjWeurU58SLFNfHc1kLNcW76uTmZ2HzTsPa5ZNHDOgxe6fiIiIiNonBoHIRA5kvEJ7qL5B0sRZSr3UKfMUPPyMwaCqJV7mJHPExaOPCiqZN5LOSdiL3OSD6nYkA0UyjCaPHaAJAuXoC3EkLwyDOutUvyJj82oJOOiCY6xmFFFLZAkZegmVaLKE5Ln2ZZYQNbmqo80rs3SqjDaXZWWVfXUKCwvVebGbW62jza1PvzLP4Kk62rwtkT5qpWXagNak0ZywSEREREQ1a7ufcJtIcmo60tIz4O3liciIsEbdVmJyCjKzshEcGIDAANsNSMhBkXdYTxUM0kswKDNeZffIuQQHPIM6qXVqvg1XdX2PgGgVQJBG1JJZIj2I5CRZPt07RCIkyBfJZiVhS9buxtjhV6jMIblPKVMzjrV30fmrXkYSFKKWzRJCaHfVA8qQJZRqNUtI1jNmCjFLiKobba5pjmy2zDzQ09DR5uUuZYa+ZJ7eVaZg2dpoc8tSsN7dOiI8JKDVtoeIiIiI2gebDQIlp6bh3U++xp4DlenyEWEhuOvGa9CzW0y9bmvj1p346qdfkZCUYlrWLaYTbrzqYnTv0hm2SrJ+pImzLqiT6vEjJWLSRLog46Tq9SNBntoO9uWAy807WJ1KivQqM0gaSRuzfMb2CcL/Vpj1BVq/C08WX6KmhEkpmIyfl2wkCQYV6zOQeXyLykDRBXdRAQdq2deDNP2WkyFLKNMUFJIsIWP5n3CWXkKeQeo5cvbwtZkDbzIbbV7r9KuKy6sZbV5jXx3zbByLDJ2aRpvr9Xp1rtNV38vMFuTk5mPD9oOaZVJeS0RERERkl0GggsJCzHr1HSQmp0Ln4Y7oyA5ISknFqcRkvPD6+5jz7KMqIFQX/y5fjY+++lGVKPj6eCMiNATZubk4dOQY1m3aZtNBIPMSIRnvLuVg+lQJBiUYGklnnFAZOyoYZGVyjSWZOOYd1gOewV1QmJ0AffqJiiBQrGmd3LwCdXAzdlhvs7H20SoDSTKRpGeRZJ9kxW1VgQZpSi2NpKk1soQMU+KqZAnp01GSn61O8nrRZgkF1ppFRm1otLnZ/5tytLkmwGMR6OFo87qVgpWUaJ+DSQwCEREREZG9BoH+WbJSBYB6dOmMpx68E546D9U74cMvvsfSVevww29/4cHbb6j1diTz57Nv50NyGK6/8mKcPXm8amgsjhw7gaTUVNgTCeL4RPSFLrCzKgGSrA9VLpYeV1H6FVWnYJD02TD2nRkRmoaQH3YjOT3PdPlf/yzB0O4BKrhj/JZfznUBHVVPIek1JPcrQYasE9tV42mZJibTyJhx0kayhAqyDAGhnJSqWULu3qZeQi4efnzOWmK0uabcyliK1QSjzS3Kreo62pwaZ8labSlY95gIdIxgZiQRERER2WkQaPWGLer85msuUwEg4eToiBuvugTrN2/Dpm07UVhUBDfXmkuZ/l68HMUlJZg6aRymTZmguSymU0d1akukXCszfp86+Cr29IGTixykuRsOxtT/3eAkB2gVE7oaytnNE76R/VFSEIO8lMNqkpcEhfTpx6ELMAaD6vbScvMKxBnjhuLb31aYlq3deRJpx7fDzd3DFFgwZo9IMEh+dvfrgMKsBOSlHlFBhuz4nXBK8VQ9g9x8whhYaO0sIZ2/oZF3SDdDlpD0daroJVRSkKNOEsiTfi6q75CXoXSMWUKtNNpc9dWxbIxcOQVL+u005Whzalwp2Lot+zXLWApGRERERHYbBJKgTVz8Kfj5eFcJ0ni4u6FPj27YtH0XTpxMQNeY6Bpva+vOPep86qTxKC0txbET8epcGkzrPKofmd5aZLx3aZFenRxLDb0xamyk6mIIChm+va9/sMjZ3Qu+HQeqA3qVGaSCQYdVMEj6+UimT10CTmeMHaAJAuUVlGDn8XwM6eKoblcmlUlWkPQHMo6Ll4NQd78IuPmGqwwTWadUBYN2wSklVpWuufuEt+jIZqohS0imwvl1UBkqml5CBTkozE5Spxw7yxIylGAVVmTjVEy6qqEcq/Gjza1Mv2qF0ebUOMvX70KxRSnYlNMGcrc2wOKV6zBzzjsN3neTxo3CrEfv4b4nIiKidsXmgkDpGZkoLS1DeKj1PjHhocHqPCU9vcYgUFFxsSopkz5AhYVFuOeJ51VfIeHs5IRJ40bj+isvgqtLzaUOT7ww1+pyJ4dSRIaHmRqZNgmPULiHu6sDSxdnR0NWgCoFqTgZDzQLpfSqsvyqOg6OzqbyDuPJcOBo/Lmi9MPRCS6B3eGgC4M+7QiK89JQELcLDvEH4BHYCe6+HWo8yOwcGYTQIF8kmU0JW70vB2NGj1JNpAtzklBYcBzZKcfh5OYNd79IQ+mXMcDk4gv3sAGq0XR+2lEU5mRAn5MBRwk+BHSCWxsMBuXn58N+ucHRqwPcvTqo12NxXrph2lheGgoLU5GXlWp6/bl4BsBFMoV0gSpA2Zafq8rR5hW9deT/pcWm7Bzz8eaynvlo89oZRpubmiEbS6/UxKuKyVfGAI9aVv2fdgklqXCSJAoVlwHFBbAV9vB79c+KrZqfu3UKR5CfZ9O+l7Tj56k+TcFzc/Nw+Ghcg++rT89uDb4uERERUWuxuSCQBGyEu7v1A0YPd3d1XlBQWOPt6PWGD6nubm544Y33UVhYiG4x0cgvKER8QhIWLVuFPL0eD9Sht1BLkUCHBD7k5FZDppKxCax5gEgTMDLLSigtKlGZRfUJFjnrAlCUnYRSfaaa6KVPOghdcFe4q8ygqsEYyfaYMKovfliwxrRs9eb9ePjW8+EV3ltdtzDrFAoy41FamIO8pH3QpxyCm2+ECgg5uXpUTCELUSc1kj7tKEoKspGXtF/93z0gGu6+EWw628bI60WyueQkQRR5ziQYJCf5f1FOsjpJyNLJzUuVjklQyNndt0UCexLEkde//C4UluSYAjkq2GMR8Kn3aPOK3xsVWDVNvKoI4hh77UjAR9ZxdLbprCiqm6wcPTbvqmykLyaO7svd10DTppyO2PH/Vlken5iMm+6fgcysbDx+7y0YNWygKi3feyAWc9//DPsOHsEbLzyOsyaexn1PRERE7Y7NBYGcnAzZIVK2ZU1JxXLJ5qn5dgwHmJL9IyPlH7vnVvh4e6ll+w/F4rm576neQ5ecexY6dgiv9nZmz3jY6vKPvvy6WUcZN8XtmspVigtRap5RJKdiw7ksNxz8lgJSglaqh+xZD08vlDiVoyA7EflZx5GfsldNGZN+QR6+ESpwY55hNHlkD00QKC+/EDsPnMD4EXKAo4OXjx/KI3sZsn3ST6jMkXJ9EvL1SXD1ClZNoyU4IAfKOl0U/EKiVDBIegYV6zNRKtuQl2BoYF3HMrWWYOujrOvN0xMINPw+yeurKDcNhaqXUKoh2JKXiMK8RBRJLyFdgKl0TErOGjTa3Or0K+1ocwkACwc3bWBZQjJOxv84O8LBVWc26crYHLnqaHMV+HF0aXPZabbEVn+vFq3aqTJdzZ09YVi7fbytvd3Ozs7qZOn+GS/haNwJLPzhY/Tr1d20PDQ4SAWEzrjkJjww42UM+r03omp4/yciIiJqi2wuCOTt5anO5Rs8a4zLvSrWq470/JFAkHzgnn7p+aYAkOjZrQsmjx+Nv/5bjgOxR2sMArVncpDq5OihgjcuDQwWSdClMDcZ+tTjamJUbtIB5EuPH99wuOj8TdkN4U7lCPX3QFJGZZnA34uWYlBkuSZYJCVB3uG9VJPcgorsIAkMycnJVacCPNIrSA64jQGCorx0QzAoLx25SQdV/yBdQHS9GlhTy5PnW55LOaksofwsU0BIJsNJD6qCrESUl5Wo16j0E5JJcY6uHmaTsSRjRzLdihs82twJhiCOu6e3tpeO+UQsjjanFvDfqu2an/t0j0KHsEDu+ya098BhbN25F4P69dIEgIwkO/iSc6dg9lsf4ZcFi/DA7ddz/xMRUaP882jzH0uWu/qrc4eijGa9n7PmJDTr7VPTsLkjYAnWyCk+MQn6/PwqDZwPHjmmzjtGhNeaURQRFooT8QmaAJD5/YiiovqVgNhzsKggJxm5iftQlJtuKDUrzIObb5g6eJdytHGDOuLnpQc1U8KyU0/C1cV61o70PZED8tLibBXokSwPfdox1eTaIyASnoFd4OoVAFdPw6lIStNSjxoyhFQD62NmwSCOsW5To83NJ2BZjDZ3cHBUWTaGPkLpqrl0WVnliHO5XF5TLu6+6lyCNBWXWDREtph+Vc1oc2OvldbOWiD7lpaRg827DmuWncGG0E3u+MlT6jzA3zCEwJrAisuOnTCsS0RERNSetEoQSPrqLF21HoeOHEOePl8d+Fnq06MrLjznjAbd/sA+vbBy/SYsWrpacxs79x5QQR2Z7hUUaIiG1mRQv95q/U3bduH8qaGm5WVlZdiyY7f6f1hIUIO20R65e4eok5oilnxYjXaXiV7CM7gLpp0TrAkC5ReWYl+aN8YMjNKUoRmyjQpQXlqiTnKw7u4Tapg0lZuC4sxTyEuNRSpWqMwQyTpy9w5VJUNy8C/ZQTKNSoJCUiom2Um6oBh4BsWYBQyoqUebV06/MgZ3Ks8bMtrcxd1HBfektKq8TIKKMhkvDyXFBXB0dFaZPHKfji4e6vUhAUcpIWMZFrVHS9fuRFmZ9ndj8pj+rbY9tsrL0xDs3XcwFiUlJVbLxXbs2a9Zl4iIiKg9afEgkARUpOFicmpajeudP3VSg4NA55xxOlZt2Izvf12AXL0evbt3wanEZMxf8I+6/NwpEzXrp2Vk4uSpRAQHBiAirHKqmIyG/2fJSnz3ywKkpmeib89uyC+UANY6HIw9pgJJ1tLFqWbSvFn6+BhGyscaRruf3IEwV09EBPviVErllLAVW4/hjIljqy9DKymoCApVNraWUiF9xglDI+mifOQlH0J+6rGK8rBAQ+NdRyc4ObujIDsBxflZyIrfBUdHF7j7R6jsIFVWpMrP3A2ZIi5ucFIlae52H0SocbS5WeZOQ0abOzg4wUFl5Uimjuxvl3qPNpf7lCwhyfiS8jHZNlU6mHVKPe/SXFpeB4ZeQtU3UCdqy6VgA3p1Qlhw7V9mUP0MGdBXlZXLZ4bnX/8Azzx0p6nXoFiyah2+//Uv9f/Txwzn7iUiIqJ2p0WDQFI6detDz6gAUKeOHXDVxdPUyHZrU286RoQ1+H5k9PvVF5+Hb3/5A7/9/Z86GY0bOQyTxo3SrL95+y589NWPOO/MibjuiotMy0OCAnD3Tdfg7U++xt+Ll6uTkXxIfPjOm+BSy4h4sk6ec5WdIZlB2YmGYFBRHsb0CcDPyyuDQCs37kVBYTHc3Vysl6G56tTJkl/0EBWsULedfgzFuWkVk57y4eDuAjcJBvm5wcM/EkX6TFVGJoEDfdpx6NPi4OYVpLbNWmaQlKFJMMgQFKroDaOyjAw/t7dgkfloc1N2jtn/TQEeY1lWvUebG3vnWJRbWfTVMUzGavyfJNW/R7K/zCaOSUBITsUVvYTkhIqJY24VASEXD/9285yRfUlJy8K2vUc1y1gK1jx0Hu6Y9eg9ePCZlzHvyx/x3/I1GDaoPzzc3bD/8FGs32wIxp05YSzOGD+6mbaCiIiIyEaCQFt37UVCUgp8fbzw1/fzTHX1zUGyiHp174IV6zYiNS1DBW2GDeqHUUMHVVlXtqNf7x4IN8sCMhozYgiiozpgycp1ajS8TBXr2jkKk8aNhq+Pd7Ntv10Fg2REuE8YCrMSMH5wIX5eXnmwo88vxLqt+zFhVL/637ajo6mxsGT75KfHoSA7SWWmSMBH+sVIPyDfjgNVhkhxQS5yZaR8+gkV+CguyIarzh+u3sFwgIOmDK20tLKUrdr7ryFYVFxUqs7L3ZsnWFTZFLkyqFNdoKfeo80rRpdXmXhlaphslrXTyqPN5b5dPHzVSUoOZb/IxDFpLi1BIXkO9XJKO66ykAwZQswSorZl8ZodmrJpeV1PGt0+S8HkcZQWF6CsSI8yV+c2WYIrX1BJ0GfW3Pdw5PhJdTJyd3PFdZdfiCfuv7VVt5GIiIioXQSB0tIz1fng/n2aNQBkJKPd5VSboQP7qVN1IsPD1Ic+auZgkF8Eho8LRYdvtiE+uTIb6K9/lmJM/w6q/0tDqUBAh37wCu2B/Mx45GecUD2Eck7tURPDPPw6qKwg/+ih8AnvrTKD8jNPqYBRcV6G2jav8F5wdtVZL0OTg5qKn+sSLDKOHc93c6tTZpGx7421citNOZaxBKuOfXXUvnd0spKtU81ocynBasWgTmOp/lG+YepkyBLKMWQJ5aWiWJ+lzRJy9VQZQqVOOpUlRNRWSsEG9YlBcKAv2ir53SorzkdpkR4lRYZz+bmkSPp26VFYYJgC6eY6TP0utkXyRdK5Z05Qk8Jij59AaUkpQkOCMGxgX/j5+rT25hERERG1jyCQlH6J4uLKST5E5hydnDBl/FB8/vMS07J1u+KReGg9fPxDVTaHi67hAUQJZHgGdVaj62WsvD49Tk2YkqCPZIO4eQerYJB3eG/ogjpDnyrBoHjVX6gg85Q6YJEm0s5unlbL0MzVFCwqzck0HBjJ8vxsNd1KRp1LEEfOy0tLUVZWDKimyiUoR5nKVDFOrZJAjSEjx/izc+VyR/m/lTHm1sqx7Hi0uSFLyEedPINjLLKE0lR5Yn56ngrYycSx4oAIFRSS8rHannuippKYnIGd+49rlk1pA1PB5O9bqfx9qwjsSKmt4TxPZfpU3wvMQTVrl9+hpij/bE7SFHr44P7qRERERGQrWvQT2KB+vRATHYld+w4gOyfX6uh1ajhDD5wkuHpXLWtrTyaPHaAJAhUWl2LjgQyM6+esyrjkQFwFgzx8GxUAkJ4/ciopyFWZQdI42JgJIlkgHgEd4RnSzRAMSjuOgoyTKMhKUCc3n1A1TUxKyqofbV5NGVZpEUry89T1HCUTSII2kuVTWgxHFfQpRpljMRxKnVDuUCz1V1LgpQ6eJIgDKbFydFKBCUhWTkVijsr9KS+Ho6NhhLomEGQ6tb+eRa2RJSTUtLmcFJSmnVTNxiVoKCfJ65IDWGluLgEhF04co2b032ptFpCjowMmjq5/eWyDAz0VGT2ak1qWX33GoYP0azMEyo0nZ9eKwI+LB/LzDZlArjpduxgZL1nM/r4+6Bwd2dqbQ0RERNS+gkBy4P3+nJm48tYHcd9TL+LNF55kX50mlJ8Rh9yE3XDO9IVbp8Fwdm+fQbbunSPQKTIEx04aynLEmgP5OHtyd+SlHjU1+ZUAjgSDjIGYhpL95B3eSwV8JMAjvYPk22wpFcuO31WR/RFSEQw6pvaznKcdXqOmiMnlEkCoXwmWswrUuOh8rE690k7DclG/O9KQWWURqYwiKf0qqncZmmYbzMvQXMwDRcZJaK52HSyS15WcHDzDVGDOubzA9NqTA+H89OPqJBlaLp7+FdPnglTJIFFT+W/VDs3PQ/t3RYCfd9MGelRgxzzQUxH4kYyeWgI98np3qgjwGE/q70Y7LhsVf/23ArPmvou4kwmmiaXz5s7CoSPH1eeX7l06qc8wRERERO1NiwaBlq/ZiJfemgd3dzcsXLIKi1ecq75Zk58tTRgzHE/cd1tLbl67p8aau7ijJD8L6UfWQRcYrYIk7a3cRw4ezho/GB9++49p2bptB1HsehUCu0aqII0+/Zgpa8cQDOpaa9BLBVFM2TjF1Y42l3KsksJcddsyTcp4EOTs5g03bznQD0FhbgpKC7JRUpijxsy7ePhBFxClggHa0eZWyrGcXJFfIAdXgK4e34SrsfbVTEOr8jjNg0Ul5qeGBIsMJWTVBotkmZObTQeLVJaQzldNtDNlCRknjukzTcEhmLKEDAEhaSze3n7/qO04mZCKvYdPaJZNGVv/UjD5m2Doz2OZzSO9egx/i6yRAKdlgKcy0OPW7gM91flj0VLc9tCzcHVxUcGeg7HHTJfJYIjU9Axs27UPj9x1EzqEG/4mEBEREbUXLRoEyszKxs49B0w/F5eUaD5cmescxbTr+pKDTr9OI5Gfdgxl+iSVrVKQnQjvsF6q1017cua4QZogUElJKZat3YkLzhyp+rdIqZaUaOWlHDacJx+Gi2eAmjQmGS6a0ebGKVj1GG0uAR9Xz0CUo1w1hi7WZ6jlpcWFqhzLJ7wP3P3CVTNhKSMz9r9wdHRRwbfGNLFurKYIFlX2MZJgUTFK5cRgUZUsIekvJT2bpExRmyUUp06SLSGvBWYJUUP8t1qbBeTk5IgJ1UwFk9dh1ZItw//ld7oufy+05VuGQI+9KSkpwbOvvKNKfD958wXk5elx+yMzTZdL4OuM8WPw6bfzsWjZatx41cWtur1EREREbToIdNak07Bz+e91WtdadhDVTj7Q64K7wNUpBjkJe1XwIuvENpUt4xXWE04u7m12N6q+OtIcuaQIob6O6BkThv1HEk2X//nvSozv4aQdbS7Tu/QZKjOnPDVWjXJ30fmrkfNOLtrXkLZPjlnZldVSLBfttpWVqYwfNVUsPxvF+nQU52eqzBDfjoNQWpijgm4qGJCXprZBAgRy8N9WNVmwSJWmFdYrWGQoN7ONzCJpbiuvg8osoVzVXFoyhZglRE05FWzEgG7QORerslVVsmVWwmWYCmidBMbV77pLZYCnMqOn7Y1ob0279h1CQlKKygA6Y/xo/Lawsj+dUccIQ9+wA4ePtsIWEhEREbWjIJC7mxvcgxncaQkyvcq/0zA12UpGoEtpkwQnpGzKIyCqxdL41WQrixIsq+VYVkabn9bbVxME2nEoCYmJCQj0cdcEMSRjx9uhjwoESSaGNEyWgyNXrwB4hXRX058aO9pcAhJqjLxfBxTnZ6ksj4LsJFOjaGc1YaqLerxymQSmMuMyVPNqCcq5teFgUGsEi0okgGejwSIpS5STTKCT14MEDOV1WWgtS0hn1kvIzbO1N53aAFWyWaRH7LGTOHj0lOaykV1dkHF0Q7W/L+bBHU3plkVQm6p3KtHQiy4mumO16xhHxOfpDQ2uiYiIiNqTtj2flRpNghZuXsHITT6kxpznJh1Q5zICvSGj1tXY8xqmXpWVyJQrQ6CnvKQY5eV1L8GSg+LKHjpuOGOsLz7564AMvDLcdzmw+aQ7rjr/tGoP/iXgkCdj3TNOoLQwD1knd6h9IE2dmyoLSgI7Lh36wSu0O/Iz4k3ZQTn52epAzN03Qj2WwuwEFTDKittqKB2SDC2vYJvto1GfYJGh3Kw5g0XulZPQWjFYJFlCxil03tayhCoyx5B0AE4uHpW9hDwD2EvIhslrXfrzlBXlV/bpqcjqkV5d4s9FhzTXcXZywOj+kXDR+WqyegwnDwZ6moirqyFgVlhoKKGz9uc6KcXQ/4sTTomIiKg9arUg0J79h/DX4pU4ciwOxcUlCAsNxriRQ3HG6aPViGtqOnIw7BMhPWwikJOwTzU9zji2ER7+kdAFd1UTxg1BnMKKIE71QR7jAUrdOJhKrBysTL2qcpmT9uUoIarBfbdgy65Y07L/1u7F9Eum1PBY3eAd1kP15dGnHlWZUBKkkXN5vFKi1VR9LuR2pD+RBJgk00rupzgvXU2MkscuGUqOugCVFSSNhLNObFfNu3VBMSh39rbZYFBdgkVqglYbCRZJ2aB6/bVAsKjGLKHifMNrNeMEs4RsgEzWsjpeXQI9NfQnM7w+PbBiZ4pm+WnD+qDTgDNaYMvtW4+undX5/sNHVYmytb/Ty9ZsVOd9e3Zr8e0jIiIiandBoLKyMjz+wuv46sffqlwmjRYH9u2FL96ZjbCQ9ls+09qktEp9y6yZfmUI7sg3xpJ5IP1rZPy5BCskOFTXRsZqrLhm+pWxn47ZFCyL0eaNIVPCzINAew+dwIlTqegYUfPrQ7J+ZOy7LqiTIRgkGTtSwpURD4+ASOgCOzdZLwx5jMaeMJLpIQfxBZmnVMaHcHTVwUUXYJjOU5iL7PidKCl3gkdAJ3h4xNhtMKh5g0UFlZPQGhksKiouN5Sglfo1abCoSpZQYZ6puXSRPsNKllCgyhKS15JlwJRangQIVEDSSpBH+vXUlAUpUxwte/MYMns81Ot+1/7jSEjN0Vxn6oQhLfCoKKpDOIYM6IMtO/Zg/oJFcHPTvk98O38B1m/eDg8Pd0ydNI47jIiIiNqdFj+SmPv+56YA0LlnTlDZP546D+w5cBhf/PArtu/eh+vufhwLf/iIGUH1JIGdtBN7VLNkN7fqs13kANczsLOhjKkgF4XSZLSkAF7B3VWpgbEcy9po85YuqZk4uj9e+fB/ajqY0aJV23Dz5XX7RlwOnqX0TTIv8lKPoCAzQU0Ty08/CY/AKLW8KftlSJaHBJ88Q7qqXkESeFJNW4v0El1Q3/BLMK40X4/cxL0oy0tQ2yAlZG2tt429BItk4pvKdqsmWGQsCynJqtpo3FBuZig9a2xmkfQEkpNkscm2FuWlV04cU1lCJ9VJSg2llFP6TLl6BqnXHDVnoKdAlZZWZvVUlnAZpwJW5aD+9ljrzyPLa3tN/LNiq+ZnL093jBnaqwkfGdVk9owHcf70O/HA07PRtXO0WrZj936cc9VtKjgknn7wDvj7GXoDNVZpaSmyc/PUZyEZS99QxcXFyMjKhpOTEwL9rZd75xcUIie3ukC4A0KCWm+yJREREdlgEEifX4APvvhe/X/uzEdxzaXnmS67aNoUXHPJeTjj0huxY89+/Ld8Lc6cOLYlN6/9c3BSjXPkYFTKjgwHpeaTryqCO2b/l0yDnMT9KFOlC3q4OYfAMyimzQQkfL11GDWoB1Zt2mtatmjFNtx02eR6ZdDIwZdPRF9ViiXj5AuzEw0ZQulx8AiIVgfeTRkMktvSBUTBw78jivPS1MG7lIyVFUuGgAyeB8pLS1X2h0xxkwCVlKq5+3ZoM/ve1jQ0WJSXk6n+7+rsUBksKimof2aRChZV/P7VEiySbXXzDlYnWMkSkrJDOQEH1e2qgBCzhBpEfh8lwCOB2hKZuGUxZr3GQE81jZidnN0b/HtcUlqK/1ZvrxIMd6voVUPNr3/vHvjl83fw0LOvYN9BQybqsRPx6iR9gJ564HZcd/kFjb6fPL0eX/7wK1Zv2ILCoiL1xdeAPj1x8zWXIiwkuI63kY8NW3dg87Zd2LFnHwoKixARFop3Zj9tdf01G7bggy++s3qZi7Mzfvj4zUY9JiIiImr7WjQIJFk++fkFiImO1ASAjDpHR2L6Zefjg8+/x9rN2xgEqifpeRPoHqj+r9PVfKBrJKUoUl6iT42FPi0O+tQjKkDiHdazzYw3P3PcIE0Q6OiJJBw6loDunSPqfVsSBPCN7I+SghjkpcaiMDtJPeb8jDjopDwrIKpJS20kUGVs9qsmQ0k2R+ZJOBQVwcHJMO4e5aWqP4z0a8pLOaJ6DEkzawkEUOsHi8pcfKz+TpmCRcWG0jOrmUVNGCxy8wlRQUWZoKfKxYxZQsbXFbOEamxoL9mO1ZVumU8ltHgxwMnVUxPgcZYmzI0M9NRk045DSM/UvlbOGj+oye+Haja4f28s/d8X2L3/EPYfOoLCwiKEhwVj5JCBKmOnKbJ/nn/tfRw6cky9T8jEsdzcPGzbtRdPz34Tc2Y+Bv+KKWQ12bZrD9779Bv1f2fnur93STDLzVVb6ubiwjJTIiIie9Ci7/jpGVnqvEunqGrX6VaRep2Wkdli22UrGtpbRoIeXqE9VEmSZKXIRKvMuK1w8wlTTZabqpFyQ40b0Qfubq7qG06jRSu2NigIZCQlNL6RA1TD5ryUWJWlk5dyGPr046o8S7J4mjoIIweQMlFMpoRlJB1FQcZJOMHwmKQsr6SwSGWESDBBAlOqTMwvkv1fbCWzqBmCRS46fzh7+KpyJek3JRlDcj8SHHKomLZXOXEs0KZfSyrQU1G2hfxyi4yegloDPYb+PBUlXBWlXFK+2dI9uxYu15aCBQX4YEjfri26DfZMMn9+W7gYvbp1wQVnT0a/Xt3VqaktWbVOBYAiwkLwxH23qeydnNw8vDnvC/WF2U+//43brr2i1tvx1OkwYewIDB3QD/16d8e1dz1ap/u/dfrlGDWMwUUiIiJ71KJHBD7enur8VGJytevEJyYZ1vVin4uWJmPM/ToNR0HmSTVSXjKCpLmxZ3A3lWXUWg2MdR5uGDeiN/5dWVkisWjldtx17dmN7hslj9m340AU52erYFBRbgrykg+pCV/SPFo97iYOBsntScBNTi4ogj49DnBIVmUnEpTKz0pQB/ly4JqXehS6gOgmz1Cith4sKqwIGNUvWCSvGxUMyslWwRC5TSlNVD29HF1Uc2kJ7rr7hqv/t0afr8ZQ+0hKtirGqatm6xXnst+M/Zsse6I5ODhVBnjMxqqrQI9k9LSR5uwFBUVYvn63ZtmU0wbCyan9PEft3eGjcXjro69x/tRJKgjUXFau3WQKxkgASHh7eeLeW67F7Q8/g9Xrt+Cmqy6Fs3PN7z+D+vVWJ2N2EREREVFtWvSoUmrd5QONNIFesXYTxo8eprk8KzsH3/3yp/r/0AF9WnLTqIIcDEnJiZSJ5SYdVM2NcxP3oSArHt5hveHi0TSNMBtSEmYeBEpMycDO/ccxsLdhnG9jyePyixqEYn2mIRiUl4bcpAOq2bb0ETKUZzX9gZg0+PXV+amDfjXBLOOECkzJgXx++gl1AC/ZDfr0Y/Dwj2ry3kXU/oJFUjpoCApZDxbJ66fM098UVCrJz0ZJQTYK8zJQkJMIJBga20pQyNnDR2UISaaQNKWuUoZmnJLWgsEi9fiKK5svm5/k8da0/5zcvFVwR+cToG3M7OKO9mDlpj3Q52sf49TTB7fa9tij0GBDSXVGpiFzuTmUlpXh8NHj8PLUoa9FlpGvjzd6de+ieiOePJWATlGRzbYdknkkE1ulNKytBEKJiIjIxoJA8uHmigvOxjfzF+CGe5/EnTdeibEjhhimg+0/jLc++goJSSno2CEc50w5vSU3jSzIgZ9Ph35qfHxOwn51IJlxdIPKSJFyppbOShk9uCd8vDyQnSv9OwwWrdzWZEEg86CMX/QQ1XNFGkgX6zNUEEyfdrRZGzfL/vYMjlElYIW5KaphtTT3LinKQ0FmvCpkKc7LUBlK8hxIdlBTjbin9kV+99TvXz2DRZJBI5luBdnJqvyxtDBXvb7VGPrkQ3B208HZzQcuHr4qkFLlflVDeVeznkWGU0OCRWWlxYaMHlO5lnmgp7Ls05KDk7NmnHplnx7J6HGDXq+vV0+0tuafFds0P0d1CEbPLs0XBKCqJKsmwN8Pu/cdQl6eHp6eTf9aSs/IRHFJCWKiO1oNvkRGhKkgUFJKWrMFgT76+kdk5xiyCeUzmPQ6uvqS89TntNo88cJcq8udHEoRGR5m+j1sCt46V01zdndHB5S7+qOplbv6ojl5e7rDpcxV87iacj81VH5+5Wcqe8PHbp/a6vPeHH/XWvrvnFF9/7Y192Nvq4+7rprrM22L15fMeuxeHD95CqvWb8Hc9z5TJ3PhocH48p3ZVRoWUuuQLIGAmFEqCCKlSRKEkDIxr7CecPcxpLC3BGlYKRNyfvt3g2nZ4tU78NAt58PZqekbKLvq/OHaaZg6QJbMIMkQksbN+tRj0AXHGEa6N8M3p3IALftVTtInSBpWF7j5qMygguxE1fy3ICsR+pSj0AXJVLNOrd6zidpPsEgCjUYScCnMTVPN0eWksopKi1BSmKNeb05uht44EvRBWWlFxlFRrT2LjMEiOMrbS7k6gJOsJMNJAlMlarn0LLJGStdUUMfFQ2UnaXr02HDgMytHj7Vb9muWTR0/mBkaLUzea15/7jHc+uAzajrYqzMfVWVaTUnGtAtdNQ2mjY2n9c14sCIBIMkAkqmtMmFMehTt2LsfL894GP5+LfOBmYiIiFpHiweB5MPNjx+/gb/+W4G/F69A7LE4lJSUIjQkCKeNHIKrLz63Tt9EUcuRwIRk/7j9n73zAG+rPr//a+3pPePY2ZuEDBJImAmEhL13WyilLXTv3T90l5ZfJ120FCil7A0h7BESSEJCQkJ27MRx4j1k7en/c947pCvLju1Ysux8Pzz3sXMtS1fSlfD36Lzn5FWQp2EnCyNd9Vsp4CjmFjEszjI1EpYoAnW4PLRhy15asmB62m6TR2XsRRy062nZx44o95GPuV6eH5Pc8rQt0hBe7ayYSfbSKRToPEKmjkMU8rRRoKuJx/TQMuZu2kuO0sksBo2UkRdBdoDXra0QWxWHKod97SwKSY1jXvVy3ZEwGW15ZLTmk8GSyyJNNxxGkRBnWCFIHuNm4QDGzjzs6oGgBNGnN3Q6A+nNDj7HJfdRLo+m8W2oY2nSdryMqby+div/vzCRlWeKUbBMs37TVnrk6VVUWVFGz7z0Or3x7nqaPnkCu4OSOXnBHLrtpusGfBs6+ZzGKFYqYjEpxFyfhg848vOcdNtN19PihWg5s1F3dzft3Luf/vmfR6nucAM98syL/PO++NWPvpVy/z0PPDjkn1q6fSHq8sZHJMO6IOWEOihdpOu63d4A+eXnVbohXVY5FrPpWDKNuO/HJ9n2vKfzfS3TtzXQxzZT9z3b7vdwMyxJswjzvWjFUt4EIwd8Oo9RKThRPE27eLHYtn8d2YulMaZ0Z4bMP2ESN+W0tnep+1a9+UFaRSAFZKYUOoop6G7hFjEsfrsObyN9S40sBpWlbbGKDCBkAWEMLOxtI1/7IRaA4MhCm1ugvY5MzlJyVszgkbVMiXKC0QNeu0qLGNE0dglB7JVER8mB5mnZL2XyxGLqSBjq0nN0Bs7jYfecTcoigtsHrwflZ1jwsPMHrxFssYhGJML1htwtvCUjZRSZex9BGyVi0eqkVrBZU6upagyeD0EmwUj66jfWaBwzGz7clvKyZvPgnGnKiJkyjpVMlyc+pjXUnDR3tubfeN3MnDqZvvfVz9MXvnMHbf5ox5DfpkAgEAgEguxC1A0JBowlr5ybhTAmhewaiCJwpkCEMNkL0/aIoiFn5Rnz6L/PvK3ue/O97eT1Bchuy4wLxuws4Q2ZKp7mfZyr0nX4IzK0OsheOpkDtdMF/lhXFurO8mkcIu1tqeHMIG9rDf/b5Cih3MpZ5CibJoUMCwRHAU4AKTOoZxAzcnvkC3G2EJxw0Qjq1iUw9sWNY84yqXHMWUpGeYTraK16PQOupY0DrpV/8/fyGBq5+7w+iEWhiPQ14sgbUWIRgu43f1yj2bfyzNFX343GupC3nTxtR3jE1jDpJBYOs4mzTl1Eqx/9V78uW5A3ONdyQV4u2awWOtzQROFwmIxGbdh/7cFD/FVpDcsEZSXFZLVYOAdJIBAIBALB6EaIQKMIuFS6GvbxQqfbKS2C8Ik9aqOV1p+hdKdgFAwLP7hR4IzpPPgBB0k7SqemLbvj/GUnaUSgYChMb763jS48W9s0l24g9kBwQZYKxDBkqLgObeFmJnsJxKCStN4+FtkQenBb3ODWso98EIRcRyjoOkKdBzaRc8wsyhs7h8drBMc3ktAT6CHwoIErFvJTd3fvo1sGk53MjhI1iBmuHg51RrC0v1N19MCZhpEypW0MX/t6HxhswHUPoShBLIoGgxQNEgUivecWxZ1FFvX74RaLEHKvOUZdDi0/fS6NdNjh5W3nDSHkOO9AMCiN90BUzDYRKD8vl+bmpb8Fc9b0qbTxw4/onfc+oLPPWKzuP1BXzzX1JUWFnJE41KBGPtWY2bYdu8kfCGRUeBIIBAKBQDDKRKBX315HP/7VH2n5mUvoZ9//qmZff0j8PUH/4HwOb6v0j4D8NZEcnSQIqQse1EDLTT9GsywWWQY01oUmoYIJp0iulOa9nF0DlwyEIAtq1Yd4ITV1whiaPL6C9h1oUPetenNTxkUggPsGVxRGwYKuBnbj4DlwHfqQHxeMiUnjNWk8Bp2erAVjeQuNPZG8zfup68g2CrlbqW3fO+Sq20SOihlUUH0S57oIRrnQE5YatyKJzVvcvuXXNOxoydGEL2s2o7XP9wPOEvJ38Ggo8oQgDEGUxIbrRdaP4l7jPKFBvB8MRCzyujtZeDAbdX2KRf11FqUWi+L/Hiqx6OWkVrCFc6ZQcUH6hYihBo8rmhXDsvCTmC0F8HgZbQVk0Nn4qy1fqmM/Hlmx9DQWge57+El+7aIW/khTM/37f0/wv1csPV1zeb8/QG6vl2xWK1fLKyBXqLW9Q5MxBKGnubWNv9frdFRUGBfavvz9n9FZp55MUyeNp+KiAnb+fLRjNz23+g3++eknL8jI/RcIBIJUrP5ORVofGKWJKt35MCt/E1+nCATHlQiEPywOHDpMzW3tPfb1h8TfE/QPa0El5ZKJFzsmeRGk1kPLCyAsBnlB2AcIfpXEongVtLL4UUQjXEZZ/OCrrbCa3TGept3sjuGsGtcRcpbP5PDXoeT8pQvoT/e9oP5740f7qKm1k8qKewZ3ZkwMyh/DwdkYzUJoNMJyO+s2c+U83DrpHJPTNpqdRLmVJ5Cv7QDfPo4HDq2uQ1tYmMufcApZctPrUhKkD4guGMdKOboVDhxd6Em1DVD47ZElJIenO8rkcR85XBqZQngdYINbDu8ZuBxcckdzCQ0GCEXKfbL0Ec7HzqJEYeiYxKIc0hmMxyQW7T/YSHtqj2j2nXfWyAiEjkXDPNbFTh9vGzsiE5Ge80LejLZC1ZWYDdXY2VBFf+5Zp9Irb62lv93/P83PIAhdeO5Zmn3vvL+R7vnPo3TximV047WXq/s9Xh/d9u3bNZdtamlV9yHQ+p+/+7n6M5fbTY8+82LKYzpx1nS69ILlQ3L/BAKBQCAQHIci0CXnnc1/xCAEOnlff0j8PUH/4E9ZZbEhVUI5Pl1Eq098wRPghaOy6GGhKBKg7miYItFw31XQOTpe4KhOIhaIzCwEYREGESLkaaf2mvc41BiumKNlhPQXNOb8+f4X+f4o92v125vpxiuW0XCCRR4cOaiPD7gOc14PFkgQYfC8sDMoA6MPeE4wqgfRx+86TJ0HPiBv637qatxB7sadZC0cR4UTFpGteELaj0UwSKFHdvQku3mkjJ6Ehplkp59JrlSXNwQ3c7U6HD0ZGG+Cc0hxpkkuoU5JEPK0skCAkTFsAG1gJnsxmeESsuZlbPxKdRYdZUwyLhYFZEEoPWLRCwmNh8BsMtBZi7XhvdkCRv8w1sUjXr52ivjdmvMxR28gkw2CTwELP2iAy8YMpv5wsP4I3f/I07Rpy3Zq73T1aG4bCsfy52+8jqZNmURvr13Pbh6n3U4L583hv5OSc4KQ14MRMUdSXT3+VsL+3ijI1zrK/nrnHfTGmvfp49172S0Ep1BlRTmdctKJdOqiBSP2+RIIBAKBQJAFIhD+kDAYDEfdJ8gc3NYjfyp9tD/0JedQcgaH7Cri/XJGB9wHKa8jxos9uAHgCjKYHWQvm8rjU5JwZFEXQTl604D+8CwtyqOFJ07mevjEkbBPXb40K/6AhTvCWlBFlrxKbvFiZ5C3nTq9Ul4KAqSJjBk5DltBFW9YtEEM6mrYTr72A7xBsMsft5AFI14UCzIGv8YwshXWZvSojp5ehJ6cHD3pTFYO/VYyepSNRzmz4PzXuoQkFwiVTeX7pQhCeF9AHgw2X2tN3CXEo2NFR32PGi1iUTTWTS8ljYItmlFKocYPqTOls0jKdstUZpEq5HGmTzuF/V0atxnOR6O9IO70sTiz6hw8lpr462/9Fnl9/rQ7ls9asoi3o3HG4oW8JYPRsL/f9dN+315erpMuu2A5bwKBQCAQCI5PMrryW7thM/3hHw/QqYvm09c+f+OgLyNIL3DscLNUHxkciquIw1hZFIKrKHHRE+CcIThgkBcU9LZSsKaVs3Ks+WOTRkFyEjKJ4mNoan4Rskqw6ElwEp2/9CSNCKSMVEybWEnZAoswhdVkza/kim1fW61Uu13bRjGDk2zFE2HZysixYJFWOutcKpxyOrkObebcImQ3NW1/kdr3raG8qnmUixBp0Sg2xEIP8nmS3DxBr1S13gtYWCcLPHGhJzvbrfoDxF+NSyjgkgQhd0vWuIQyLRZt+KiGWl1aIX3ZvDLOFju6s8gkbxZVTD9WsUh5XsLeDnb6wMmoGTHM0fF7Otw+eE/hnKdR5trF/9u+efudLADdetO1NKF6LH33p3fRRSuW0ve+8ln6wz/+Q6tee5v+cuf/o7NPjwc6CwQCgUAgEIwUMioCtbS205r3N/GM+rFcRpBdriJ8+tvXogKLHm/bQfI07GDnAwJkLXllPDLQDRFJcR314ipSbxOLLSx4DGZaOF5PFpOBAuiElnnxtfU09bOXZd2CEeIVRuKw+PW117EYhABvl7eVur1VPCbW12M4lGA8qGjSqVQw/mTqOryNc4NC3lZq3fs2dR7cSI7yGZQ39kQO8s22xzEbwcK+58iWl109fQo9On1KkQciXDa4YDLiEsLIEMYjS6dILiEIpCldQgZVEMoWl9BQiUVvfLhOc5mCPAetuPAq0lEkhbMo/m/JWSRtAxWL4gKRhYUjXAdEuIi/k8UfTVMcRB9bPrt82O1jzR91ok8yu/bVcjtXUWE+/ejrt9ILr7yljl1NGl9Nf/rlD+njXXvpy9//Oa15/iEqL01v+L9AIBAIBALBUJN1MyChcJi/GsXY2KgACwYsbnMrZpCjZBJ5uEFMDgePRSm3cjYvMtTFTmKYtZpXFOD9yCqKRj3cQAR5YvGsEnrzw3j6/ktvbaTrFtvJaLbIziJ8tZCOPyGX9qmfkg/D+BMW/vbiCTwq1nFkN/nb69iNgw0NYwiQzlSdO+5/fvU8Fnw8zfuos+4DbnbrrNvE43vIC8odcwK7mIY6wHekgfBb1KgHwi55ZMurZvZI4z2pgXghNWzFBZ64o+f4fkxTuoTyK3mDE0OTJRRwa11CFqfaOMaixAgVK33+IL2xbptm38oz55HJDJHLfAxjaMoYb6iHWCQ1yAUoEnRLwk/Qw461HPynN1COzsgtgmZHiRTg7ShRHWh8zo7Qx3ogHJTLK06YPkUaX5fvs9K8hfPt0vPPoV/+4R/09KpX6babrhvW4xUIBAKBQCAY8SLQB1u289eS4vS3KQkyCxYRuWNmcZOWu2EnL0A6Dmxgh4y9dAov7gx0dFeR0nR2wTILvfnhs+rPO9wh2rK/nRZMLZI+3aauPgUZFoSSxtBYLNKb1JG0dCwwIcBYiyaQOX8skb+F/O0HuVEt2NXMmUk2OIMyNJYFkc5ZPpUcpZN5bA/OIHyFEORrqeGQa1TMY6wNdd+jFR5rlN08yvgW6tbxfcAnBaSbeXGuBVk2ieKOZnRLn/7cp9EIXnOJLiG8loOJWUIBN2/I2pJcQkUsCMEpNJJ4Y91HFAhqRcQLlp005GNoIV+n/P7SyI9jDOd2NMzCDwvlaHo0WMhgtpHebCedTvqzgMOfve39dBbFt8HkvGUTSm4hgpj5q/y6RwuXQlmJdK7tq6kblmMUCAQCgUAgyGoR6LV33qM7fvNnzR9Rr7/zHp124fU9Ltvh6qK29k7+/uzTTkn3oQmGCSzuCiecQv6OOvI27+e8HLhhHGXTyJJXcVRXETZw2uklVHzfm9TaHhd71u2P0YqLlsqfgCe0n6X4lFwa2/FSuPdblBY7iqtIFYsU4Uh2Fw1ysY/fs5VOZoEFbWr+9kMUcDVQwNXIQhlcQ8p9zUh+EUbWCqsp6GogV/1H/PxgdC3gOsJOJbiDcKxmZ9mIHAlhYVDTuBUPZu6OxscKk+GsFZOVLLmFqqtH2qxC6MkAeM317RKCwNHEQ1ERQsB0MRlKxma9S+jFNz7Q/HvSuPIhyTTD+awIOGjyShxLNFqcpM+rkIOcJaFNcaWx440dRRjNDVJMbZLs3VlE/Xjv1OmVYOv4FgnH+Ofd3ZlprRsI1ZXS/4Pqj0jOs8qKMv5aV39EvUxzSyt/NZmE0CsQCAQCgWDkkXYRyOPx8ny9Zp/X12OfwviqSrrlk1fRaacsSPehjToQ4ulp2Mv5DWZjJbtashVJdBjP4oK7YReFPC2cUePvPEzO8hn9Gosy6PW08ox59N9n3lb3Ybzie7ddQXabA70pfbuKopKjiJ1FythZgmiUuODp01WExqaERY40epYUbq039yqcYDHkKJvKIgzEIB/EoM7DPJ5lLahk8QXV25kACzIIUOa8Cmlh3biLx9ZwPHASeFv2kyW3gqyFVezgyrZzDM+fNp8nLvpg7KU3+LlKlc9jtKpuDVuGQrwFA3MJhTxtklPI20pRn4f8QQ/FvA1qXbkyOpZN52pjcwd9sG2/Zt+Fy04alCCCcx7tgwhyhvCTnK2Gc1mpbMfWW6YSRGkWtI86hqYVi6T3z1AfYlFPgkFpv378XB6PzSYmja/inJ99tQfJ1eWmGVMnckbh/gOH6PHnVtPCubPpoSdf4MvOnDppuA9XIBAIBAKBIPtEoAvPPYv2n/kKf//Cq2/TV3/4C7pg+Vn0p1/8QHtBLD7NJtLr4w1QgoEBFwncJFishzv28x//SnWv9Md/9uWQQNxANg2cQBAcsJhpr3mPBSJ78cSjOk7OX3aSRgQKhsL05nvb6MKze1bp9nAV6ax8+8ajLXgUV1GSMBRVPjFPGCXqC6WtBw6iUKRbGjdz5kmikewqghvKWiiJQXBI8cZi0Fh+TDK1kGUxKK+cRToIdMhywrGgyQniEM41FoTyynkRxzXgGYAzTfBcJFaqJzh7NKG2SfC4X1I2j+TssWqa53rSe+6PYHjBawiiJTacG13tjRT2tpEuiqDjLjVzCxjMDm2W0DC62Va9tYmPV70fuhxaeeb8fv0uC1/eDq5sh+iT/L6D85wFH1sh17cPtYA8FGJR1OPi7yGyZhv4G+TKi1bQ3fc+RA8/9SI3hH3jtpvoR7/8A4dBK1SPraCrLlk5rMcqEAgEAoFAkJUiEObrlRn7k+bOop9+9ys0aUIV2e3iU/WhBp98R4JdFPMEKKKH0GFQBQZ8ZUEI+RnyKMBwhCP3htlZymKVr3U/+drquBUIYpazfDov2npj6oQxNHl8Be07EA+IXvXmpqOKQANe8PTlKmJhIkEckpvO4kHXieGtEBTc6ifhMY+5V1cRFqohTzNnesDtAJHMXjSehSIIF5kSg/DcYAu6W/h5wbha0NNC7sZmFogCnQ2cFwR3EDKE+hZUjo4UXutPcvNI+Ty84E2srNYeLS94U+XzYP9IHGETDOxcNVrzeINrC681jIxJLqE2NQgZAivOUSVLKNMuIZzfyaNgJ8+dSiVFeb2KKRjrUka8EIyfLC6r7V2obc/QCOmxiEVGnyRcmbPUXfejb9zGm8ItN1xJTrudHn1mFXW6umj2zGn07S/eTJYUOWECgUAgEAgE2U5GVQDUq2ITpAcsZCz5lSxAIMQWYgQyMzAmEQlg4dAtuSF4RMnG7S/8KToyImyFw75Ihigl5QIhOHoHhf0uDio255aTs3xar2MM5y9dQH+6T7Lng40f7aOm1k4qK87P2OITj/3RFpKJbT7erk7+3mTUye1nqV1FEPKQ4xHoaqJw+0HyNO2m5p2v8riWraCKw7TVETQl3FrN3hha5xfOF2xYWHtba+Sg3nbytuzjRqGQ38WOIUteJQtCfS1GsRCGwIOQ2kiyoyfs71vo6SWIGblNw30OC7IHnP+JLqFIoEvNEsJ7y3C5hD7eU0cHD7f0GgiN9wmIPorTB+/hiShjboqgn6lGweOday49jzeBQCAQCASCkU7GrSBNLa2cB4SZ+2RBqKOzi3bs2UeF+Xk0Q8zaDxiM5RSYizjk1mQg/sQYn3xjYR0OuHnUKhzooijCVP0IID5MrvotvLA2GK1kgiiUV8FCEoQXLC6GI7QTwkb++EUU6KxnUQGOIDhO7KVTeSwq+ZgwRvHn+19UxyvwdfXbm+nGK5ZRNpHY5hPJsabMmenpKpJEI+QChX0u8rbV8uPBGT2uBqnKObeUxaIe5OjimUTyGJoa0KqKRQMXTpTFMgtALAZJjU2Bjnq+boiPaDxjd0JuKbtwVGdPwugWRMmU4LhN9qR8Hsnhg/GRbAuSFYwsl5C9ZJLkEvK2qU6h1C4hySk01ONUyS4gu9VMS06o4Pc6fo/2d2leGzgexemDTW92jOjXAPLYuOEt6CazMftyxQQCgUAgEAhGOxkXgb59x2/plbfW0gN//nUPEchg0NOnv/IDXghvfv0pcjrEJ5yDAZ8UG622HpXeCMblCuygh0UhbtXBaI+7mVuyfO0HeePryNGRwZIrCUO55WRylLAjBZ+YYzGebscFFjkQtTCG5Gnawxk0nsadLFw5y2dq7ltpUR4tPHEybdiyV933wusf0KcuXzriFktHcxUVTT6VIkEveZv3kq/jEHVHQjwmhecHFdndnMMRH0PjcSo4a/q6Tb1RFoviDWiSWGTps/KZx0+s+RToaiR34w4WqyJ+N7na6ygWi/B1kk5HOr2Jjw2LalWskoUeKZ9HO8LFwtQIe94EI9AlBME7ryKFS0ibJQTRxSwLQkZrwTG994XCEXplDYT3OKeeUEKBpm2akVCjLZ9Hu9jpY8kdsa8HFnwgsAW6eMOHEHClBgPSe5LNZue2smyisbmVPtqxu1+XrSgrodkzpqb9mAQCgUAgEAhGrAgEF9Crb69jF9C5S0/t8XOIPpeefw7959Fn6NmXXqdPXHVxJg9v1INPlOGywYbFj7NsquaTWb/rCAVdR1hwgbsDIxOoY4bgoNMZJAGIhaBcMtkL2CmkN9tlYQhf7cecB5MMRIjcytk80oEWMYS9dtSu5ypzfKKv5BpdsPQkjQhUe6iJxy5OmDaORht4nPOq5pK9ZDKPYmGx2h0JUtDdRLaiCSye4XHB4rZbrXmWw605qwjtPXLQdSTAwlEkGiZKyhrRNqmFZXdCN3V3x6g71k3UHeGfIfcjh+ugbXwdOQYj6br1FA0FJFHJbGJRKOx385iYo3QKL6hH6sJWcPy4hPAVjkofu4QODsolxCKT38XOuTfWfUQutzbI+ewFlZLgYyvgr0ZL3ogca5QEH7ck9vgl0QeCdY/RTgjAZun/QxCes433P9hCt377jn5d9pLzzqZ/3PWTtB+TQCAQCAQCwYgVgfbsP8B/EE+bPKHXBeD0yRPUywoyAxYcyHTBRhUzeB8W/Vi0BCAKdR5hUQiCARZGgY7D7DaC+MOiktmh5s9wMC/2JwlExxpCjYVX4cTFPK6BESSMG2EsylE+nSy5ZXT2kjn0m78/RV5/vJL4udc2jkoRSMFgcbAYhAUXmrowMscOobYD3KyG0TnF2dMXcIiFg16K+Dsp7OukSMAVX8Tx2IY3QQTSAscYu4Xk28HzZHaW88I5GvGzy6g7GmURkXR6zjpBzhNERMnpVTYiF7yC48kl5JYFoVYeydS4hEx2FoPgFMLIFs5l5XeUTB+c83iNgZfXaR0mFSV5dNaKy0hv6KujMPvg9wzl/QFf/bLgk/weAUepNZeMllx2NPFmdpA/INXYm7IwGHp89Vj61NWX9Ngfi8Wotu4wvffBFrJazHTZ+efQ/DmzhuUYBQKBQCAQCEaMCOTx9l2hnUhnlzYMU5BZ4O6AuIKNquaxgyTeUNPGn2xLrpIABbqkZi6dziiN9EAUShJ98IlvomNIEYik5q3+gQWWvWQimfPKydOwk4+jq34rBRzF3CK2/PS59Mwr69XLv7LmQ/rGLZeQxTyyFlgDBaNx+dXz2LkliUGtHCDta6slG8Sg/LH82EHI0dSqh+MZPVJrWRw8L+x4sBex4IcqdXb84HnN0ckiLsQbOcNIdhbBVQQMZhufHxDqICyF4CCKRmWnWA7p4BbC9ZpsZCmoIlthNS8UOb/IaOURsmxqrxMczy6hXN7w3sPiuKeNBSG8zjBG62/3kqdxF7+e+DWRQzzmGBdfc1gI8UWttHF3q+b6Lzx7UdYLQAiqVgVhHulyUzSF4IMxNoPVKYs9Tn494/1+pIm8c0+YzltvrN2wma797DcoGArT9VdcmNFjEwgEAoFAIBgKMrrKqigr5a97aw7yp2q6FH8c7t5Xy18xMibIHjinRv50HEA4UCqL8Ym3IiLwqBFEBQ5BlhfyOTksEoTC+PRXuwhiF4ksCLE4xCJR3FmUCiyw8sct4KpyT9MuXoy17V9Hy0+qpGdeiV/O4w3QW+9to5VnzafjAYyzYHQOzi13404eX0GeEnV3kwGjJlZki6RekMGxY0hRqy5l9PS/ZYxHxzB2JmcSQSAK+TrkavkGzjCKRiNSADYWl3Iwb9ehLXz8yKDC88/HpNPLYdaW1OHW8ibGygQZFcfzylnUgdjh76hnVyKEIbwndsvCCJrqTM4yshdVsxCLbLNXXlxL0ah2NOr8pfFWsGwAIpci+ChuQKWpMPVocZ6UFQfBZ5iKBDLNqYvm09WXnEcPPfk8XXXxCjpj8cLhPiSBQCAQCASC7BWBTpg+mQoL8ulIYzM98vSqHp+i1R9ppMeeW83fn3FKdv1xLNACccCKrWAs/xthnyFfO7fb4CsaylS6Ea5qT1i062QHildtwcLv9RAlWBhyyCKRJBAlBiZjMYZsDrhf/O11ND7XQ2NLHVTfHM+2ee71DaNOBEqskY8kuXqUx52Dvc1OCuDT+5CXQv5OFnnYGcT17Q5NIPNAHFl9gU/9letUsBWNo/yquXx8GFXzdx7h+9Adi1CO0UwUjVHY28rnQbCrmUK6Ng7GxfFLYebevm6RRSqIRFh4x4OtFeFI3idcRYJjgEVv1LbLwjfOVQW45awF1SyEQPAmzr9y8WUQitx1+CN2yTy3+n3NdZ44YzxVjRm+DzvwGlScPYrwk1LwweivBSNdissHDh/bcSH49MaJJ0xjEejVt9YJEUggEAgEAsGII6MikMFgoC995nr66V1/pe/97P+ovqGJzj3rVLJYTLRl2y76v7/dR35/gBbNm02nnbIgk4cmGIJ8GmxUWB1v24FLiJ1CnTw+II0QSDkRCEG1Fo6TXB86PcVCXs6UwGWwcGJhCIsuX4fmdpQsIsUxBHEIIgMcSu6GHbR8QQXd91I8IHrj1n3U0NxOFaWFI+o55gWkplI9vin5IqlgASTByVM4aQlfl7/zMOf0AOR3mO3FZM4tz+hCDsfkrJjJQhSLQR31Umis3kCOipks3OB8UdvMcvRkdkp19FhEx8OtlaDruNuIHy9CtXZqFFeRJBbJLiK5DS2xGe14XtgK4iSOv2rOSRm8tpT2LqOtIGWbH0QVuNzgVNy9r4721GmF7mULxvLP8V441IH6yfD7KcQe2d2DPB+4M1M2S1ryZJdPruR4ShB0BRLBoOR8FWPrAoFAIBAIRiIZD9247abraF9tHf3vyRfod3+7j7dEZkydRPf87meZPixBmtp2qHgCjwihZUwZHUO4KrfveNuky+sNZLJJiynk10BM4vwaWRCKygIRi0O8OJMCjHss8k02Wja/kh5YvZdQXgUgSD3/+kb63HUrsuo55uYubiEKpBB6/NTd3YfQg9G8hHEtdknJ3/e2mIRQhgUngqOxOO06sp30rbVSxlKmxSCjhTOc7MUTJDGovZ7C3jZCmpDJWUqWgrGy46KNgl1NvEEIQiMctuRjxbkiiUGJY2iKWITcqqDsnvLyJqUWpYZdRewksqquomAkJoVe62KSu2iIXFOC7EFqBJNCnPE12X0mhZ4XqsJPf1rBlCZGnOdrXq7T/Mxk0NGSySZy1W2WKuHtBXyOYztW0QUClprfI4s+ic6l+H0yxfN7rJLw05/7dbwTDIXo8edf5u+rx2ZXvb1AIBAIBAJBVopAWMD97qffo0vPO5sef+5lbgELh8NUWVFGy89aQtdcej6ZTf3PIBFkPxgRwsIJG0AWDEQhLPyx4OJPzBMad7A4QdOO8jt6eeRM+V1ezMuiELuHeHHvo2jATUW5Zpo/pZA+2BP/1P2ZF9+kyxfmkjWvjAUmBFdjsZNu4YNzbyBGJAk8cPj43R1ctW42p2ruylFFnfhm5XBmfB2sa8DMLUbF/Dh7m/fJoyrbZDFoEueWZFIMwsLaUTaNa+197Qd5pC/kbuYNx4J8IyxiA531UjuTp1UaQyyoIkv+GFWMwVfpeylLqPeae0kgYqFIDrPGV0k4CsjiUUgek4kH0weD0gI6JD9XWLTHM4ogGMljZxDn2FUEocg84gJxjycgHEqCD0a82vi1kIj0HlQgCz9FxyTMhMIRWv32Fs2+ZYtPoNJxM/mc5uB0+fwGOMcVQehoLiE4lKT8Hpcq/CSHvEv3x5wg+MgjXVlYz54NbNu5hx575qWUP+vyeDkYGqPrFrOJrrwwuz5cEAgEAoFAIOgPw1a/gzBFEah4fIJ8FkWQUD+FT8jbgKiDVilsfHmjRRaEUMNcEHcZJSBlx/h4MXfh2TH6YM+r6s+aXWFa+/brNHfGWLLA9YLFeY5OddEkjpdJbhrdwISesNS4FUls3uKcHr807tTL76EFy+Qo1Lh6lO/TKSBAYDE5SthhgzwljImhZQ333146hczOEsokWHA7SqeQrWg8h1n7O+pUURALYWflHOqOBMjXfoiPFc1nELHQEodWMSxs+5VVpIOQZqW+fDypXEU5HinfxWAgVShSnuOj3a+UYdaqWGQRrqIM0VN49mjarVQ3It5nbIXSaOsQ8fb728nl1p4rl553KjuEsPGxoU5eDknHeQVBFJsyOssOIbOdYrEoNzOy8BPoUtv4EsF5pVaycz27M6GpTHA09tfW0T//+3ifl8GHVv/3k+/ShHHxDygEAoFgqFj9nfS6DLtNBfw1J6SNXBhqVv5Gag8WCATZh+hgFgw7WCyrdfRKHoccMM0hrOEAN15hAxBsWBRySKIQV5erbTVOOnd5Cf3+v2s1C693a/U0b2YO19mbnWV8mxAUsAWpKeFocuIjVopAZLQRoWIdrpHk0S3kavQi9EhCk13r5pG/D4ZiLEzYbMOTtwHHD4K1zbllLLZBDIKA5jr0IS8c7SWTVZEuU+B5dJRO5tE1f/shdgcpDgkszjFCBrA4DrpbKNB5mDeESCOYl51MxyiepXIV5dil80h5riSHVzyLCOeA1lWkjKFJriKiuKso5Tki5xFpXEWyo0jKL7IIV9EAgSisjqBi83dpRR+dXnUb4j0E7xvpcsE999oGzb8ry4to/qyJWlHcWcob5Exk9yitY0HXEW74Q/A77hMaFxUnD4LTWcSW83uU/QNp8xP0ZNH8OfTPXkbSTUYjC0Azp01K2W4qEAgEAoFAMBIQIpAgO+vo88fwyA/A+JSSEaM4hfzYOg7xz7EIUsY2+FNzo4FWnjmfHn3hXfU639vloq/ecCaZuj3xRp/CaqLuKLsC8Kk6fxrv7aCgu0kNHcaiHp+2o/pZWZDz4hyZMfzVJi3C0LClZPTIYg/+3dvCMhTp20WSWTGognOBAq4j5Gup4fBYZJVAXMGYGB6rTAIRBllFeH4wCobcIDz/nd526ZiKJ5KjfDo//xCBlIwoCCdoq8OWTucDHjM+R48yTgOHhxJmnTyGFpX39ddVhLa8xABrVThSXEW8Hb+Lf84dC7jI13qEX8ee7qBGnOXcHVu+OuJlsOZlZPSxsbmD3v9wj2bfxecsUgUECIo82qpp6epiwQcNfxCs9UbJ9YNzJUdn4OcZP6McaXTMmOAUEhw7Y8pLeRMIBAKBQCAYraRNBHr17XX041/9kZafuYR+9v2vavb1h8TfExzfQGAxaOro3Qkhrm1yFoabqO0gOyvwifg5Cyro0Rfi1xEIhmnjQaLl8yZQV8N2CjY0kat+C49FQcTploNT4fzphksIC3V9gHIiRsnN0d3NIyPqSA8cIzppsAhV58j3wZoSC0ss1LBoH0lNUzhWa34lWXIrWAzyttawsNJ5cBMvMu2lk1lgyyRwSGBEDBlAaDfztdZKxwSByprHLWP24kks2sEdhFwUOJq8rbXsqrAWVmX8mJOPn6vp+1ic93QVJYRZq8JRgIXICEZ/krJreriKlEyi5DE0tQltdLiKUjUQIkxdyW/SW6wJmT6F3Hg1HPcbofQ4VgVdTg6ds3AsuRt3SYKP350yBB4OQtXxIzt9cC5BsGYxHA45+f2PA/abdrMwrWYJ2QvT3jgmEAgEAoFAIBiZpE0E8np9dODQYWpua++xrz8k/p5AkIgy9kVF4+KLQU+bKgoFOhuohII0ocxKtU3xaucnn3uFllQt5oUyLs/tU+5mXjxBbMD4kzaMWcnokRwfyPiRAqkTW8ukxrIQNjnYVRPGinEyHivDeJmDDCZ7Vjs2sFCG2GbJGyMLLxCDOqjzwEZ2BMEZBEdFZo9Jz9k/aI4LuA6zyAPBh0fXLE4Wg/LHL2IhEHlCAZeUJ4UNjz8cRXA7ZeOiuL+uIs68Sgyzlr8mj6HxOZpUZ97jNvUGFoN0vYyh4fscvSmrREzJMQMBRBoRhdsHj0kcqZFQZ5ecMblFw/t8w5kU8rvpuVfe0+yfP7WIrIE68qvt7Dl8jhoSBR+zUxIPU4CsImwYmZSyhDrUkUk873DHsUNSzRIqIpO9eEgzjkY7DU0ttGX7zkH9bkVZKc09QRpbFQgEAoFAIDjuRKBLzjubLjz3LM3cvLKvP4h5+4GDsSkWInJyyNAd4EWQNDag48W9+n2Oni+TTYu8gSA1hCXm8iRWq8d4cYiw5jNnaEWgXYfctHf3DpowrpKDiHWmudJiMhpmZw+PGmF/LxXgHN4sf9qeCLuG5Br7eGuZhxfnITiM8El9AhCBwjE9L/4or0gNp86m8FbOKyqsImv+GM4n8bXVqq4D3H9kBsGpkOlj4mawvEppdK3tgFR3X7+VBTaMiTkrZpGjdCoLWFgM43lwN+wgT/Medjrh9yHsjTQ48wrH3cexQyjpjoZkN5Ecbh1OHEFTXEURikQ9R3UV4TxVR8343O8Zbp1OoYVdLxwY38b5YDjuRBLHQI3WfBZOfD5prC6TAhAEn0hQW8mO94Ite1uooRVZRHFWLplMlvxKKcNHFrMHe6xSllCJGuSO21QEIY1LiPbw8wWRG69dZCH1JjIJiNZv2kq3fvuOQT0U+BvnH3f9RDyMAoFAIBAIspq0/SUIgcGAOp2j7BMMHajWdh/eJn2fsno8CRaEcmSRKEEw4pEmCEWScNRTSNKn/j2N0CT9O34deg5X5utWr0O+TC8tTT1DmKX2rVQVyNpq53zO6rn00vn03zX/oUg0ng2yttZIU6fnq+M3WAzF8Km9t4P/DWcQRAQlj6g/KE6O5OwcrhpXHUOyeyjo5duJBIMU8XdSt78l/nToDZqmMsU9NJxVzuzCKRrH7iCIKnDhKAtNjFzBGdSfdq60uJXyKynoauBj4oazwx+RvsXOjUtwdmELeVo4ZBqLYTSPYcMIIAQuiAcjVQhNBb+2ZJFmIK6iXsfQ5MDrPm+TRyQtvYyhWQbkKopnf0lOn+TXOV4LUkugFObcm1ibTvDYSc1cEH1cnJ+F13Zi6DSTo6NXNzdrduXn2umCiy4jozE9/w+UxGQ7v15xnOya0riE6nnjkVlbviQKCZdQDyaOr6JPX3c5vbt+E+2tOUgVZSU0f/ZMstmstGtvDVfI26xWuvKic0mv1wp4c2ZNS8tzKxAIBAKBQDCUCEVmFMGtWc4yDkQ1mc1S1gScMeyOianf89dYVHIO8EhFNGXVcLpRg3MRvBwNSfXc+D4Sko5LEY1IEpMQhEokORR4rMpkZXdEfHTLTnqjSRWeLHl6Om3BFHprw271Nt/c2kK3fvJ86g52UcTXSZGwny+LxZO/s55iIT95mvexyFAwfhEvOAcLjtNkKCRKug7cR3dHCwtaRl1UM1amhBz3cIGoY2WKSGTvM3g6PWLQeLLkj+X8HV/7AbXGHQ1jyObJ9MgJh1rnjyFzXgXX3WN0DY9j15HtpG+tkY43bwyLVVioK0HSEIaw4ZxhZ1H+mOOqqr0/riIgtZvFBSF1BC3BWYT3jWhUatnr4xYlV1FCmDULVRjxCvsoEoTI6+3xHoTnRxJ8IPwUZNwph/cndvjI7h4IP9EUgg8EbmlMSxrnwliaN5RDaz96VXO585cuSJsAlOo51riE4BJ1t6guIc5R8rarLiEI2LiscAkRzZk5jT7ctpPue/gp+sSVF9HPf/A1siR8qPLMqtfoC9/9KY+N/ecvd44qIVkgEAgEAsHxQdr+Iq05eIjefFdbjTsQJo2vorNOXTSkxzTawR/xTr0UQtvf6nEOLYUYlCgYYR+LRLJopAhGSQJS/HtFYMK+qEZ0wkJRcvJ4eVyLHQc8vuWnWCws33Z3j4UVBy+TnnT6uMNAGk0xcfCyevyxiNqok4qzZtrprYTTsLXDQ++8s45Onim3v6BKOuji0RM4IEJY7LXWkqvuQ2ra9iILDBgzUsJl4WyQRukU91OCKwruJo37qTeHFO6XkXS2ArLZ7aqbCo4kPDaKY0gaL/Pwp/jIwMGWCG5Pb7bFhSGLQ3YOpU8cgnNKau6qYlcN11h3NfGGhjEESLPAMEx19xB3uO4+4OYxMARc24om8CgYKuYxxhZwNbAghMfW07SbvM37yJJfwYJQpl1N2Qxeayy4cnF5avA657Ez2UGkHUPTtqLxmCQcNHx+e3h/IpKbThpZgksFOTlwE+H1AwEK7xN4H0jHuQ1hVgqYV0a63PyelQwLPlaMceXJ41y5LM4mH9Mrr6+lUFg7vnbx8kXDG65fNC7uEkrMEgr5WBzFxtlKtvz4c3Acvh48Xh/d8du7qbS4iH7xw6+T2aTNcLv0/HPozbUb6NFnVtHLb75LK5edPmzHKhAIBAKBQJBVItBHH++mH/7y94P+fczWCxEo/UgChuy2GSRSJk58ZCsG8UL+Xglv1elNpLOayGiN/x4LO7KLB64WAxwCRguPjyATKrXQpHU1xYWpWIKQJTucumO05KQSKnp6J7W54tlAqz9ooCVzJ/DP+RjMNjI7Svi6cF/C/k7ytx1gsQBCR6DzCAeswn2kR/27GYs/hDw7Bt04pLQY+XuM7WEUL0kwMlolpxQW1NHExXZQfu4kEUqqJ9ORjsUhjJLZ+ZixkONQariHMOYni04sTMkiVmJeVH/uE0QsR+lkXlQim8ffVieHMTexoALhLNPZO7gfcP1gC3paydeyn4UzT+NOdglJTWNjeRQMG0bEMCoWdLeoozIYM0KQNM6H0dCilW7wGCmv4VROIsV1gvMCwi8EXH69641kyoFDyCqJvBgbk6x+TDzPpsctSuKUUWo6i2cUSSJxNCwJRUcVfCCqqpXsEHx8Ke4bHD5SYLPS1IVj748I9eyr2g9AZk2tpsnjKigbYJeQLPIkZsnxJrcuYvM27+XHMrFx7HhwzG3+6GPy+wO0+KS5PQQghQUnzmQRaM37m4QIJBAIBAKBYMSRNhFo5rTJ9MOvfT7lzx577mXaW3OATpg+hU456USy26y0Y/d+eu2d98hqsdDnPnkVzZs9M12HJhggUo21IvT4464eNYy5Z8WxAgfIyhXv8bYtfLVmLLz1spVN9K9H46MZG3c2USR/FpUV92y5ShSQQnIdeaCznp1CyD/BYoidSN0xXkDqLQ4yYqFozZMWiHwdSUKVfH2qqNUdpWiOFGKtNxl7CFzqiF7SsXFmEAJdTZLbC5dXm6LkTRnZ6e7x2ywvxUN9lcpwo7QIZxGoP3lRSQHjymWMjkIKuhop0NXMY3V43OAMshWOkx6XxN9Ldk+xGKXkRSVkUR2DCKMscrGw5TYxXwe7fhBwrYy1YQQGW2JeirIAxmMDwQiboH9AXMEoo1Tb3saOn0Tg7Iln+hSyKNnDVRRVzucU4dYat1GQItTVq7jqs9rYRYTzCmNmCJXmcVO8NmJRFjNysMmCDl5bcPopdew41sE66nbXHKZd++s1+y4+J3tdrewSKqzmBj48Njj/g2hP9LQcly4hr0/6wKDL3fuIo8vlVl1DAoFAIBAIBCONtIlAUyeN5y2Zu/76bxaAvv75G+k7X75F80f2ex9soWtu+TqtWb+JvvmFm9N1aILehB45eDkiCzz4Nz4l5k/JIVSkBBXX1l6q1a1Z4aa45NxFdO9jr8ljZ0SxWDc99+oG+ux15/a4LAsRcnOOJbeUymat4AUQ2qViEWkRCeEgx2BiNwGPvMmPEQQMaZFUREZnodT808siUmkx6m1sT3I2KeKQPH4nu5207qeeDqlYLMLjZFLWkI9HbyIhjOD4VLcUh9kG3dLvKON3coivnseALOzewvPX37woKYekWBoPgyDkaqCuQ1v48TA7y9jBMWB6E57kfXHRSBtmnvh7WLRC+AqgPtvVRgFXE+mMH5K1oJqsBZXsKMHxmR1lFPK2kL/ziDRO1rSHvC011G3KI0tBFZ6sgR//KEYRDDiA2NdOET8WxnHxkUVTG9q7CrmuHG60vkQVdhXppAa+vmAxRx43i4+hwcHnJr+/gV+XEfdh6T0sxbmrk91IuB2DLY+M1gIy2fKlUTOdgV8jMbznxWKSS2mA7he8tyRiNhlpxRlzaSSA15Di/CGaxo+hJAi1SjlCPVxCUgU9vo4Wl9DEcVWqm3nP/gM9/o4JhyP07Oo31LF1gUAgEAgEgpFGRoOh2ztd9Md//IcqK8ro21/6TI8FAezX119xId3/yNP0/Mtv0OUX9lykCwYPhASlYSvu6omPcfUp9KQSebDJmR3ZTEVpIS2eN43Wbd6l7nvmlfV089XnkF7f97HjHIUbBHlLnqY9LGxAXDHo9ZQ/7iTOQJKcD+2cJZI4xhJfBGOh1NP50OftQsA4hhG9Pp9/palMDqSOBrwp3VxKBguP6vHzDdcQFul4zvU986LUHClJUORROlcDX3fQ00IWCC155ZJYI/9O8u9psqgUoSsaSeFrGjg8imSw8NhaONDFzydEJCVANzFrCmIfL3yx6A1LQkKbI58sueW86MVz26NFj78/9ryovlr7hhM8F2E/RB8IAdL5nviewSKovSDu9OlDBD0WIDYgC6w7DAHWL2f5uHj8DOOO7DYySpfB86GOjKHJTG9il5zknAtKomo0xAHnvYH7FW8+M6vNZ1LAtRx4rYeApKNgKEwvvbVJ8/tnnzqHHPa+ha1sBe/xtkJsVdLz72tXRSG8f2BUFpvkEspTM50wPjdSmTZ5Ap1y0lx6/4MtdMNt36YffeNWWnLSPLJaLdwO9pu7/0Xbd+2VG8JWDPfhCgQCgUAgEGS3CLR1+y4KRyI0Y+okznxJxewZU/nrhg+3CRFoEPBIRdhPwWg8lydR9OlRZayQg2wPu0bgMSD/Rs7rGe4F6LFy6YqTNSJQU2snvf/hbjr1pBn9+n0s/nIrZ3OTlLthFzcGdR7YyPkxqEnXlU7hNiHFGaGMwygNWsp1IHMGi9Sozpbx6nc8hzz6YbKprUGJ435SELVSZQ/3kDc+euPXNpbhvkiNZcgasslfHRo3gKNsKp9/cNNIC8VuCns7yFo4lsOa++sMio/RpRitG0ReFI4LwoG/o46fK9xnX8jPLibUx7NYZLRKz1MkSJ62eh6NwePiadlHOa218khMUWYbqxLFoSTBSCNG9RCY9P38vRxNXlQ35VA06JZCydGklxy+jjFAdvlII14Yo0qHIIz3LjW/x4+Wrq6U7jRuuTIiqNlJzoJSKQvrKK8xtaEQ75NJ42ZROdga4pLyHtoXOJ/f3tpEXZ54/hg4/7TpfL6xaDSC3TJ4bvt2CUnNht6WfVIzolxBPxJdQn/7ze109S1f44r4z3/z9h4/hwD097vuoDHlcsGAQCAQCAQCwQgioyJQMBTiry2tqKZNTXOr5KIIyNkOgv6D7JP2Qx/zYtvcI3A4LvQoro5EwYdbeEa40NMXZyyaRUX5TmrrlLIcwNMvv99vEUgBo2CFExdzGDKap6R2rEZylE8nS26ZppaZg3F5cdQuiQ1YNHF4ciNnl2BRGCkco+akZLoCWwHPO4/0YQxHDovVhH6zICSPlckiETtlEEydFN7LzggIQhAUZYGIA6SLJ3A4c6BTCttG/g4ENOTzHG2BKAkYevjRUCE1hPf8FF6c43nECBuA64izjIrGqQKC04cxum7SR9zka6/jRS8LStTNrydLfiVnyORgTypxqpexvd7yoiR3VJKQdZS8qCFzimEclN1hbhYB+fYTMqVYHLbKzVjWXCkzJhzgc5p6yYtKdjNp3VNxFxS+svgCh1rAIx+L5FJLDD/Hf3DVKfk9Umizk18/ypiluZ+je5I7yEDUh0tPEkkTxCG1+Uw7jobX+/Nr9mp+t6LIShPsLdRe0yo/iDqp5VB2E6muooRwa6URbbS6hEZCllBFWQm9/Ni99J9Hn6GXXn+H9h88RNFIlMpKi+m0k+fTZz95NY0bO2a4D1MgEAgEAoEg+0WgGVMm8ldYqdHAMX/OrB6BjI89u1q+7KRMHtqogMNOMf5gspPZWdBjdCtd9cojAYNBzxXN9z3+urpvzYYd1NreRcWFAxtdwAINNekYbfI07OTxr676rRRwFHMNudKUBEEE1eXYAFwx6uhYewMvIuOhq8SiSTw4tyArPj2HEMLV3Un7seDlym81e0hyD2F/LCLdxx6h1vL9Q3NXxNvBzjR/e53U2lVYPSz3FwvSvLEn8v1gkcrVyMIeKuRRK28rHq+poceGy+LneN5w373Ne/g5x32w5FWk/X7ERaWjjNGp30dTilOxWEx2+kgODjh+OESZs7OQh4Pn3saCi+ISxNuHel0Y04tGBncfZGElcRwVXxNFJwW9EmCuBsxbpRZCbh9r1whP+KAB/w5abX2M3PUxftfr2J5eys2Cm8+a9Hsy+w8cpu21L2uO/aKzZrM4rAa4w1WE+4rx2z5AaLUkFsUb0HjsDM+JMt42mIytTLmE8F7HjWPSeGyySyimt/OYrMVclRXvc6mwWS10603X8iYQCAQCgUAwmsioCDSuqpLrVFe/sYZuuPXb9NXPfYoWL5zLjWC79tXQH/7+ANXW1VNhfh5ddcnKTB7aqACOhEJzYZ+Bw8czlySJQNFYjJ57bQNnAw0GLEjzxy1g4cDTtIsXPW3713E9OoSN5E/zsZCFsIDNUDCJF72GbiyW2rhKGyKKH1t7HX96brA61VEbiEKZalPrDzzuYZCOrUf9NgtCXnm8TB4rCwd4EQjYDWIwkr/zMI/4uBt2sADmKJlMtrIpZLLkZnwEEUIHxv1sJZPI11rLDgYIPThGMheStXCcGgyNy0Lss5dM5swjPF8QgzyNu8jbtJdHBq0FVWSwONJyrPG8qIG/feM5UcYVcc4pY1VGuHuseSzUKRlWCDnvbYGeOKJ3NIcTRq5wHoQDLnb4IL8HDqyYfBkgCRsmztbRq/lTEDwkV0yPMT9F5Ipqe/CisoM03J0pJ6mcAaXLoUee26n5iUGvo3MWjJHayGRBB5eXcoii1B0L82ODr2p7Gf87xPdXEqC40y8haypH47DSGyCOKW1/irNI3mTBaDjeN/i9rqCKNzVLytPKTiGcC0Gvm91jZqOeXXcCgUAgEAgEglEqAoE//uIHdOOXvkfvb9pKd/z27h4/LykqpPv+9EsWggQD43h1+fSXsRXFtGjuFNqwJT6y8ewr6+mmK5f1mlHVH+AOQe6Ft2U/CwL4tBvigLNiRg+RJBF2j9iKpYUSRnGCHqlpSR4hQ/4JNoyecf6KFSMVUtsS6qyzcWQEogGaoAhbAiwEJDiG0FoGgQv3NdDVoGYndRzYQGZnKZmd5WSwSjlD0liZNF422NrugQh7uWNmkR3ja20HuCks6DpMQdcR6i4bT7biiXwZ6b4aeBQGG9wO/vZDFHS3SOJRxyF+nvDc4v4M12sTQmP8nOpgR0oiivuMs6rgPuunu0QzopcAFvz8PIeQ4SPl+CDPJzFAWho9RI6UXR4rk6vZzU5pNGsAJOdF+bxe/rfFYu5DpErtjOKAc1W80opaPRxV6tgeRgCjFAxE6dWNEG/jLJlVSg493H99u34U2GnEoptVynaDOARnXRSiEJoJIRQFWbjjLCMW8CQJTBqXSxSK8N4g7dMZcL0JI2eyu08Jt5a+N8kuqP7lRUnfJ4SgKw6q3lxCLCwWkaNMckS6Wg5T2NsqO4eyj47OLjrc0EQF+blcZKG0gv3u7/fTug2bqWpsBf3o67dReWl2Hr9AMBpY/Z2KtF5/t0n6OyUn1JHW21n5m4a0Xr9AIBCMCBEoL9dJT93/Z3r+lTfppdfeoZqDhyiiztovoBuuuJDy80Zus4ggu7ns3FM0ItDhpnbasHUvnTJv2jFdLxZvcIdgHAjOFiyAOw9+wK4QR+nUoy6uObSZM06c/Mk4FoFYQCv129I4hVTPTC37M9bENFRw9orsNkkEC2u4UwJdjeRp3MniGQQViCnm3FJeJEoLWpkcnTQSlCAMGRRxaAhFMQh0zoqZLPq01+O4pHwTZBqZc8vY7ZXo9FEWuVjgIu8IG4/9edt58S25IirTnvuEkaOwfM7g3IEDK/l+qaLPMeZQ8TkalAObA24ObIbTp2fLIDJ8HLLYkysJPzhfh8ChkpwXpTdJt220ZtYJ+eLrG8nj147GXXP5SiqYME4TSp4oPPlDQQqFIxSNRdkVBWdiLIrvYxTBPgg9uhjv58faGOGf8RhfLEqT8m2k645wJhFnE2GLhikUDtGWZjdFoxGKxCIUhesIQixuHpOD/H239G9lP57PHD1vRVYTnVZZwCOcijCVA5eWzki7O7z03uF2/n2+Lvl6pK9wZeXI10/q93y3ETJOROdNqaJFVeUUhmMLGVBR5AT2vzUxU/zgF7+jp1e9Rn//7R2qCPTTu/5C//zv4/z9+s0f0c7d++m1J+/L6vddgUAgEAgEgqwQgQBcF5esPJs3gSCTnHXKCVSQ56AOl0cTEH2sIpACRI6CCaewE8TbvJeFAzhcIARhXK+/CwYIGhjHwWanibxwRHaLpo6eMzdaj7mOfjiBEIBgX2zOsqlybsh+FoGkzJgAu6wguCBDSAku5uY17TWxsyQuEMkikcl+TOIQXBL2smlkLRpP5G8mf3u9Gu4Nhw+a4RKDbiFGOUqnkL14El/G11HHbi64wxBAjXwYCEJ4XnuDHSnd3bLTouf5AlGg0+fnRXcEuVLeDgr5Oino7aBIyE+IrI7FunkBTnoT6S1ozMolHY5TbyKH3kyT8+LtcIkcau+gvU3N6qKeN1l0gHsrhEp2tHVh3C8UkG6LxYVuinZ300kVRTS1vFQaLZODm+HwwXPw2Aeb6UjHXr4cixmKcIDfxfHyv+X96r/j+3926UVkM/UUUzt9PvrmY0/x5cLhMF8/bo+vW76eaNL1Srcp7ZtbPZZ+c+VlKR+PxzZuot+sfjXpWLTHj83jC1B0QqJYmUMXP/QQ3XnFpXTTqaekvO5r/vx3Wre/hgbLnl/cToV27escYlGru4tuvf2Xg77eBSU2Oq0yX25Ng4jYLbuhumlDrZt+u0UOuR4E1TY9zS3QU0ge24uFqyjbgAvohVfeosKCfLpoxVLe5w8E6aEnX6Cbrr2Mrrp4Bd3y9R/Tx7v30Zr3P6AzFi8c7kMWCAQCgUAgyH4RSCAYLoxGA1247CR68Om31H1vvb+d2jrcVFQwNK01WLjbCqtZJPA07ebmKbiD4CZxls8cVFYMxBLFbQLwiT8EE3YKIWsj4KZgZyN1dzRIIcZmqeKcK7zthVLzFxG5AwHeUi60kxa2qX42obiYSpypj/+9/bXU6fdpr/doi315P77etOQUFkeQs4T7BTEIzqdOTxf9d8NuMljzOfQ8ivvO7ocQRRC0y1s4fhuqy0H6Oq2kgG45+URZJFLcQxCH9LRq28f0v/Ub48cSSxAM5McoglG2mCTKsEsjEqBIOMSX+/KCSXTe7FncfpbocoII8dknXqWt9fXsxIArA24P1TXBS2v0iUn/jj8ucsMYER2482fkSGr5w/Ne11BHC+/6Bw2WZdOn0mO33pLyZy9+tJ1+9Mzzg77u3119OZ0yMbXo8cDa92l97YFBX/ePLzwvpQgUikbp2S0fDfp67amaFGXcgSAdaOu9zVKDTivYSSJTrPeLJ11+oOCcSQbnneEYA6MNtkIqnXmuHGQtO4zkJjRLay0RDV4EMjiKyFExk4zBiCx0a8dGs4Gag3UUjkRo6sRxpNdLbrVNW7aTz++nb37hZiopKqBrL7uAfv/3++m9D7YKEUggEAgEAsGIY1hEIK/XRw8+/hytWb+J2to76cwlJ9H3v/p5ampppTXvb6LykmI67ZQFQ3JbaItxdbnJYbeRzSothI8FVNiHwmGy22xUMELH1lIt9nnkoLubLEYjmQypT4uGThcFkEvBzULxxbv0yX58Ya9d7Mf3nz5lcsrrhSjx1u69cddBwoL8aJ/iszBRUkTnnaBtmlN4d+9+emv3Hs197TT6qK0IYyTKpbrpxn/cR5PGVyTcpnTcnzltCS2aIDVEJfPdJ56hmpbWHvczWVyBSBGGQ4OPeTVScCmWo6dXv/KFlNdb19ZOK35/t+a5SRRLEu87tmSWTSinu5efwKNV2BLHgO7ZtI9+9dq7NFj+esM1dPXC1K/NHz/zPG05VD/o677+5IVkkBddSksaRsNa9n1Ed2/cM+jrPcMXpE/OrCBya/dDGNu5r55Wb98x6OvuDEXVPCOMrkEM4kwkLJU9HjrS6Rr0dSuhyhDC1JwoVNp7g0MmHnCQN2f3oCXMRf42LPIHTwpdYshEj1TnOl/vMY7j9CXUHOuoT2/HPDTHnZ7Hg3QGshaMTfmj3Db8P3TXoK860NVCnoYdFAwGWYS1mOaSPj+7qtabWyXRr7AgLupu27WHJlSPZQEIKPXw+JtFIBAIBAKBYKSRcRGosbmVrvj0l2n/gUPqvnFV0h9UaAn71u13ksVspo/efo5MpsFXx7o9Hvr3Q0/Sug8+pEgkwn/Mz5o2hT73qWvUGf+BcuDQYfrOT+6kaDRGZ5++mL5w8w2UbfztnXfpL2+tUUc0+iMaJHLvTZ+gS+bOSfmza/5xL+1oaBz0sbX8/s6Ui6pGVxd9+r4HB329F8w5oVcRaOOBg/SH197s+YN87YjQ+431vCWzfOaMXkWgDQcO0Lb6I4M9bAp4WinX2dN9hGeoxRMfVxsoBlsBFU05XR0dw1eMUfkREuwe/PM3HItaOJ8Kxs0jopcGfb16awHlVc+XA6nlxjIEVIf91B3yHtMx20qmkL2kjHztB9XxPLivkBl0rI9HW+1G8ndL4zgKWDibHZIbbLCEQz5y1W9l4QfnRSI5Makt7HgSPfo6Zv2xCld9qGLpEq96E9v0Oh3fprrp8FW7D/c3z9b7hyUYP5tWXkZ6+fI5fB3S9fA++d84AvjcpHjqGOlk31t1SRmPCYYi3dQdDfEYa7ahlFI0tbSp+zZ/tINmTot/iOH1SWHf5hTONIFAIBAIBIJsJ+N/gX3z9jtZALr8guV0wowp9NO7/qr+LNfpoHPOXMLz+G++u55WLDttULcBKzdCHBE6jfyh0uIi6nR10fZde+j//foP9Ns7vsvz/gMBLo6/3/8/ctrt1NmVZCnIIkKRKHUFBu8UwP1M16IFYpTi9EhenGTtQiuNj0fX4Y/IHHGRo3yaOq41VIvaxDr6xGpw0+62Y77u3jjW41bGoIbajdGdk0NmtBAlNRFh3MV2+G2kqwz6umPdUbKXTOQwb+RAoVEMwlsnC2+DF/IAMn7sdruUDSU7o5Cxk4MGLHpm0NeLbB+MKAIswuNhzXnkaMFo1G5+zDWCQQrRQK8s+GURAN/b+1gUTywppq5AQPpd5XoSrqOHSME/j+8z9hIkbTYY6YaTF0rjetEoXxYfICi3wcen6+U2c3KoqrD3kaSTJ4znXB/ldxTBQ7n/H35cy5liOXzqSufvlz55Pk0cV86XmV5e3ut1/+Kyi9kFmXw/44+v1MqVvE859t7GMjFCePiuX2p+b6jCiy88cTZvx4rF5+P8IpMtswHe/WHShGoyGgy0Zfsu2vrxLv5b4Y0179OPvxl3btbLH4ZUj01ve5FAIBAIBALBiBeBjjQ20+vvvEd5uQ666yffpVfeWtvjMtOnTGQRaOOWbYMWgV5/Zx0LQGPHlNMPv34bi0CY5//jPQ/QB1u206PPrqLbbrp+QNf50uvvUF19A93yiavoL/9+iLKVY/3kGmNQvYFPfbPxk3yMiw3HOAcWlcdCd46Bx4hCnjayl04ma2G1uug7putNIYohAwebrQCi0IdpeTwg8Bn1enWBnCgOpBINlH8fbZFqNhhofnWVuoDn/7oj1B0JUE43XAZEer2BjBY7GVB3nbRonjmmotfQ59njJ9FNS7waAYL7k2IRyuEtzAHIFA2TUa9cr3Re4fsJsSZq2f2m/Pg6yFo4jiJ+FwU9LfTpEyrp4kklZDBZyZpbRmZrLjskcNyxkJe37pCPcnK6KQcuvaCHYsEu0ukMZDRZyKqLkjmvnGyF4zQ5UvlWK732za/EjxdV4iGfen2oaKdoMOFxkF5jaHnCMVjteZSbV8zCD8YEE7n59FL6zBlnpKXx6PfXXEnpwG420R+vu4q/9/kkZ5NtiMSF6RXlvPXGqkffJYcn/pqYWFVGXzh/Wb8ePzhq0gFuG6+ZbAeZQEPZ6DdUFBcW0MUrl9GTL7xCK66+hXOBch123qew5r0P+OtZSxYN45EKBAKBQCAQDI6M/qWINg1w4qzpZLNaUl5mTHlpDyv2QHln3Ub++rlPXcsCEEAe0Jc+8wn63Dd/TOs2bKZbPnE1f9rXH9raO+jhp16gay+/gEpLjm0UI92MxAwLLMDhIFA/9U741D4+biDv03yKL/27Mr93V9fYgnw6ZeIEWXDQChIH6pvpcKOU/4BP8nH3Tl84k6xm1CFLl68uKuz1ui+bfyItnDBO8wl9oqjRc/wi/u9IJExFE+eRwd9Agc7DHCCNr6glL7Db6C/XX6O57325A5L34/d74+qTFtBZ06ayA0JxSOC+x0IeigZcFPW7KBZ0S6McioCAESRbIVkcheTMK1Gbq5J54Su3UTrACMor3/hyj/04DjRweVtqJOEDb2gWJ9lLp0jOn36AnKresqoUFGHBYjZKY2RoxkoYK0NwLkK6scWPLUanlhgo7PNQLOohCjcSxYz8OBqcBXwuSNXYDjLa8tTKdqO1gLN/UDGPhjScE9jgBELYuN7spGjQTZPNATnLp4tvXwUTtEY96Qz5UjMXXD5WfHVq3Ga9IR2XoD/sqT1C23fXafZdvnKxqAwfBfz6x98kq8VMazd8yH+T/OBrn1PHxPbsP0D7ag/SnJlTacbUScN9qAKBQCAQCATZLQKhvhfY5cyBVJqCT561R4vTYEATz/6Dh8jpsNPMpD/QnA4HzZw6mbZs30n1Rxo56LE//PPBxzhH6ILlS2nnHknIylaWT59GVQUFnK+kFSS0owyJYxGJ+xCy3Bv3f/pTFIpGeuY/9GOUg8c5UoyCAYxjHPzNz9PyeFw+fy5vqag70kKXf/7Xmn1nOMfQ565b0a/rvu2sMwZ9XKpjoWAWWfLHkKdhJwsKHQc2cCjrVQvmsHNjqCly2HnrSbwynOvo5TDiEMKI/W6iiIuo00Xuzlry6I0cfozqdlTSo5Z9OOAWtLwKMueWU9DVwG1iEEZcdZu5qQv17QhrHirwfHDoc1KjEcKbWRAKScJQ0N1KQVcjP4ZhP4QaFwtECGHGWx6EGUf5VHKUTiNLfgUZrfncXAaRBvcJx4wNDjF38x7ytdTwfWvd8xbl5Oj5cTfZi0kn56noDGZtJTsLPqlFdsHQ8dRL72n+bTYZ6PxlQ1NoIBhe8PcD3MqpmDppPB3Y/EbGj0kgEAgEAoFgRIpAZbLAcKSxpdfL4FM2UDWmdwt+X7R1uDgIekxZVcpPZDEiBhGoqbm1XyLQex98SB9u20F33v6dQWXXfP/nd6Xcr8+J0tiKclUMGCqqcp28WY+hCa23YyqyIC+k9zplDXD9RKP8bUzeIpRdFOfbaeGcybTxo7iw9+RL79G1FywhgyG1YDVU+P2S2ClhJnPZHOruPET+1hoKNu4nV8shspdMJnPeMGVO6Gykc9rI4hwrNUix0wUNVR0U9Xko4PMQtR6KixC2Ag6kNtmKSGfs5zkylJjyyVIxj51BaLgKdjaTp7OZa+VtxROPqYpa+1z1BOHKLPjIj093NEykM5HeXkE55kIy89iLiTOCgu4mioV85OtsooCnk0zOMj5GhORGw3D0cKI7Zsa4pUlvsPBz0a1HTb2PrzvmcVE4FCZLQTXZy6aSyREX8PCKi4ZjROGhfV8ZKRztuRoqfIEgrXprk2bf0sWzyaDr/f1TkJnnaahGAQUCgUAgEAhGKxkVgebMnE75uU7atnMPHTrS2EOkaW5p4zl8cNapJw/qNgJBaTTC1kvDiV0WR/wBtO70DRpA/v3QE3TJeefQ+CopYFcwurj03EUaEaitw03vfrCTzjrlhIweB7IxkCcDUcDXvIdCnhbyNO6gYFcD2UunsVNkuGAHjLOENyCNP3WowkcsHGDxhUezcHmjlYy2QhZesOkMpow9hnBVsTOoq4HFoIi/k7oObebjsBZBDBpYIDzCaxvfe4OFrerTzub3rGjIT2F/B0Xkx0AzjgWB12Tj+w9RDC6fxPuPoPFAWy11Hd7Kx+ht3kuxSEByAekxEplwf/Rm0puspDPZyGQrJGvJJHYCwVnEY2khH7kPf8TuH0v+WD53sjFjZTTy+tpt5PNrn/eLzzlp2I5HIBAIBAKBQCDIShEII15fuuUT9PPf/Y0+/eXv0+mLpT+au9weFn/u/PM/WXhZetrJNG/2jEHdhpJb01urExqqAMIej8Z/n3iWLBYLXXXxShosv/rRt1Luv+eBB9P6qaX4NLR/nHPaPPrzAy9RY0uHuu+51zfR+csyE/jZ83mykTPvFA6MdjfuoljYR/7GrWQrGs+149mxyLcR5cadNRAjeHQMlfQQhSIhokArhbG1I5TawWNjnHkDUSgDtdB2xxTqLp9E/s568rXWUCzio2Dzdup2FPOYGDxHygMAANKGSURBVMan+sPr37qZ2vfu4O+b1rxIs2/8BFfLKxj1RHpLvL0L908ZxUJmEecHBTopzPk9Lh5Xw7idPa+E66UDXY18fXD8QMyxFo3jMGhdjp7FJWnMzAc1iigqOUxMBh0ZcqzS4x3ooohbT6HOWjKanex6cpRN4cf8eCad7394Xp99TcqdU5gyvoIWnjhN5AENEPH/KYFAIBAIBILMk/EKkS/efD0dPHSYHnz8Odq+ay/vQx08NjB7xlT6869+NOjrt8uhuBCWUtHllurd7UdZJOzeV0OvvrWWPn/jtdTUGg+pbm2TxAKfP8A1sQ6bjfLzcgd9vILhRa/X0eUrT6G/PviSuu+Dj/ZRTV0jTawe3EjiUGB2lrKbxNe6n3xtdSxkwGnjLJ8+pDk3QwGcL1ZsBWM1dfRhb5uUKSQHKPvbD8LfwkHFqmhiLUibsIXrRZiyNb+S69u9rbUU8rTyhhEqR+lkzs9JBiIWjr9970eqAARatm0lX+tyshaVSMcu3we4eOAYQjg1rlsJbI4EPNTdHU0+KtJDFEN+T/l0MlhzeQws0H6Qwn4Xt5KF3S0s+uH4cnR6SUwK++Ug6nggNYSjmLNUbSND7bunZR+17HyVXVu2oglkzR/DLjKIQnqTPSMC3Ghn684DtKfmiGafCIQWCAQCgUAgEIwUMr4iwDjFb+/4Dl12wXJ6/LnVtGtvDQWDIaooL6UVS0+lay+9gEymwQfiFuTlcvA0gp+DoRB/2p7I/gNSjgmCnvti09aPefH19/sf7jUrCNvKZWfQZz959aCPVzD8XHruyXTPw69QJBJfsD/x0jr6zucvH9bjwoLdUTaNLHljyN2wg0WCzrrNPO7kKJuateG/Sh09FVbxawiiCBxCCDrmFi2/izdfay2UGh7RwrgTBBWDNW/I3RQQUiCqYGQKYpCvDWJQC7V7Wlhsg/sGWTuScCWJVmDPM4/2uK7mLfto/ucvl4StQBffB3bjBDySW0d7yyy+QOjhli45tBnHk4w1r5xC3jZuOsOIGdricJwYEbQWVHH4NjZzgmaFxzYW9rNTSAqkbubjkZrFmnnrMlikoGl7Id+uzmghg8nOQhSeI0UgSkcI+WjlsRff1fzbbjXT+UtFILRAIBAIBAKBYGSQUREIeT2uLjcLM0sWzuMtHZwwfSqt37yV3l67gc5depq6f/+BOt5Q815e2rebItfpoDHlPYWiUChEre0dXDkPBxBEJ8HIpjDfSeecOodWv/2huu/F1z+gL37yfLLbhl9ogXCQP36RVCXfvIcdQRAx7KVT2X0z1KLJUIJjY+ePNZeFGDhmwmjLUsbHIAjJ4ou3RRJs4IAyKS4bs2PI7h9ENXvxBDLnVpC7YTt5GnbwyF10h59bvyCuQVjL0Rso2Omnlm0f97iO2lefp9J5U8mcmzRulaNT27mkSvZcMpidA3I5mXhkrohCvg5uBGNRqHkvi0G2wvFkLazSiDXcymey8UaOYn58C8Yv4iBvX+sBPlc4syjsJ1/bATmrqIAznMjbpn1sDGZVEGJxyCSLQxnKcxoptLZ30etrP9Lsu/DshVnxPiEQjEbcXm1+oz9mpl/svmLIb8dpt6S8vaECx51If29n9XfSWw7RbZJGu3NC8ZH4dLHyNw1pvw2BQCAQZKEItPqNd+nWb91Ol5x3Nv3jrp+k7XZWnn0Gi0D3P/IURaJRroo/0tRMDzzyNP/8vGXaam+vz0cdri5y2u2Ulyt91H7huUt5S2b7rj10+51/osUnzaUv3HxD2u6DILNcdcGpGhHI6w/SS29vpivPW5IVTwUW/BB8zM4S8jTtoYCrgTyNOyngOkzO8pksPIwEIIpwvbytgLN5etbRd7HAhY0vj1BqZXRskHX0fBv+TtXpE/Z3cQsXHDIQpbqjEUmc8rt4tMucO4Z2PnJ36uuKRqnurXdoxjXXktGSUMsOsWqIxtr48Rm3gF1T0ghbC3lb9pGv/QBZC6rJVjSuT+cOfoZcIHvpZB7J87UfUh9PrqnXG3gMD8IPRtiwIX+IA7+97ZrrwuOvCkMJAlG2utDSzVMvv0fRaKzHe4dAIEgPcDweTVAZCowxSfD2x3reXqbul0AgEAgEo1IEynVIDUfhcDittzNn5jQ6/5yzaNVrb9G9Dz2u+dls+WeJvLt+E93zn0fp4hXL6MZrh3cESDA8zJk+nqZOGEN7auNZH0+sWkdXrFycVU4bLNxzK2dzC5a7YReLJh2168laWM2iykjLfIHzh8eV5JwjiBSqKORtl8acupp4AxhnYlEI7WOcx9NTjEjlNkoc1ULDFo9l6Y1kza+iaDRE3uZ95O+oo4DrCAW2vEVNmz/o9ZgbN26i+Z/9AVmLSimdYEwuv3oei1acCcXjXjWcrYQRMRaDDL0vhnDeKo8twrsxJoagbIheEIXwWOJ6rPkn8uUjISVvSBovw8hbYhOc5rr1BjVniL/KI4AQ0UYr4XCEnnzpPc2+U+ZNpfFj03seCAQCgUAgEAgEQ0lGV4yzpk8mnU6n5vKkk8/ccCXNmDqR3lq7gce34PJZOG82nXf2GT2awRDujNEvxQXUFxhlw2UL8vvXLiQYGWDBjE/0f3F3XDTcd6CBtuyopXmzJlK2gbGhwomLeczHKwsDGBNzlE8nS27feVfZDFwsyOnBBiBCqM1jEIXCfgp0HuENQISQauiNUoAy5w91agKZu7tjlKMz8nVz0LLsDErEZEedfR4HLx96/ck+jzEWCdOuJ/9D8z6XuvlvqIHLK69qLmcr4bmGIIbn3d9+iCwFY1kMOpozB6NgyJGCUIhGMn97nXR9zXvJ27KfLHnlkiBUUKX5PYhy3HDGlfT4CqHIy88D5zv5tI8jHt/EIGrFRaQzWrNKTB0Mb76/jdo6pGIBhasvjI8bC0YX0WiUXnj1LXr3/U3U1tHJfz/cdtN11N7pop179lNhQT7NmJJ9/28QCAQCgUAgyCoRqKykmK68aAU99uxL9Mqb72ryetLBkoXzeTsap568gLf+MGXiePrzr348BEcnyDZWnjmP/njf8+RJmNV/fNXarBSBAMaP7CUTuVLc07CTM2S66rdSwFHMLWKcFTPCgdPFklfBG4CjJehp43wkX3sdhVtqKBJ0s9DDl9eb2OHDIczWXEn4ydFjjotiCcHf7GThsGZ5nMuaxy6Wrroaat/926MeV83Lz9L0Kz6VdjdQInAv5Y09kYUYOIICLog5BznsGg1otuLxR3XiQKTBZbFBwMFjCIeRIqwZrXksBCEfCecXHj+dLZ9dSYlASEtsKsPzIn31szsNW9IN8yifNFLmIINFEolwjo4UcejR57WB0GNKC+nUBTOG7XgE6QPZhZ+47Tu0ccs2dZ/RKI1gYhzwms9+nQry8mjLm0/3+FBJMLTg/aHn6FQ6RqmU60zXmJb2fW6kvO8JBAKBYHSSURGopbWdLjz3LNqyfSd95ms/ok9efQktmjebCgt6umpKiovEp2yCjGK1mOmisxfSw8+tUfe9sW4btXZ0UXFB9mbuYHGdP24BiwJolUJNedv+dWQvnshhwemqYM8kaN9CZhCPePnaeaQJDhPUuUcjAYoFkWsToCjpeMwJrpWcrkY1DBnjcxCSjNZ8dtb0JpDtePTfvR4DHkeMmg2HGygR3G+MBNpKJnEbGMQbCEH+zsN8HxF+3R8BEMJOni2f3VY8KtZRrza35TTt5gwqbKmEJQ7wlgO/k8UhRRCKi0TehH0eCmqviI9VapRLGC+DOJRF5+2u/fVcDZ/IlRcsIb0+e45RMHR8/+e/YwHojMUn0dwTZtCf/vmg+rOSogI669ST6bW319G76zfTmUsWioc+jSCwucvjV/9toTB9Vbdh6G9IJ7+X6ZIE7CHij7FFFCBjjyBqgUAgEAhGvQi0dsNmuvXbd6j//vf/nuQtFekOjxYIUnHFeUs0IhBq4595ZT3dcs3yrH/AMNJjchTxeA/GfRAmjABpZ8UMztEZSaD2HKHGIS/yaNpZBIKQgDEkfMVntXqDmR0lGHPS6Qz8aXF3LIL5L4rhayzKTiI0XKECHiIHjzKFfPw4wQGU+GlsoLON6te+rj0Q/Fz+FFpvNlPEH1+M1LzyHJ346a+STnYIDIf4lztmFrvB0AYGEQgOKYhClvwKshVP7FeQNh4jjInZiiawKwiCEjKAIDDhehFGjmYyjCAeDYhDUli2drQW4hkLQWrukEcaM5Pr7Tn7iZoSr0kVh+KtZYo4lHnnxeMvrtX822wy0CXLT874cYx0+DwI+ynkaePzwWyozjrHYktbBz3z0uvcAPrP3/2M3lzbU3CYPWMqi0Dvf7BFiEACgUAgEAhGHBkVgarHVtDVl5zXr8vOnzMz7ccjECSDkNdFc6fQhi171X1PrlpHN12xjAyG7Lf9Y3wHo2BwhLgbdnDuS+fBD9gJ4yidmrWV37wwlHN/4GiCCJEo+rC4wAHETg465jElFoFQx+7kMSZ8TczGkRq/5FYwuIh8Lh6Z4+r1ln1SKLW9iJ1CEMlCbu0nwGNOPoOObHw3QQSykr28gly1NaobqKNuGxWMn91nW1e6gVMHQp+teAL52qTxMGm8q4HMuWXsCINYdjTgvIGQiA3njXQ9DSwMYcMoF0bFcG4NNIAc141jkI4jnlnFOU54jiEMsdAn5w8hnFpuLiNtDA+LBpJjKC4Q4d/pCkV3uX20+u3Nmn0rz5xPec7sEi+yBfU5xeu3xwYRtZuCQckPZnf07sobLrbt2E2xWIzmzZ7Ra07g2ArpHD7c2JzhoxMIBAKBQCAYYSLQ/DmzeBMIspmrzj9VIwK1tHfRa2u38sJvpABRpGDCKbyQR/gvRAEs5CEEWfIrhz2PQAl8ltwrR/j7mCz6wMWj15tID3HHVsDCA/J9OOdHzvpBlk9fzVhqHb1cL8+3GY2wKCQ5jOAucqsCB4BAVnXGmXRozTvkrKym+Z//liQCKdeXo6PF3/oVvXPHV8jf1kLVS8+gaLCV2vatIVvheG5oG852NghgzvJpZC8eLwdH13NYODYEbcPtk+zQ6Q1czlkxk+ylU9RxMwg1nsad5G3ew+cQPy9mqfFxsOA8hFsJmxIGrggJsbBfHiWThCHFPaQICkrtvQLGACPdBsktlFestpYdq0D33KvrKRiKaPYd77XwyvMjubsSBR+Ehgc0bXyJIJ9Lb7JSt1ESfyAsZhv+gCRQ5eVKx5bqrTIkN5zqdCLXRSAQCAQCwchjZPVJCwQZ4IxFszj09Uhzu7rvkefXjCgRSFlg2wqreXGNrCC0SsEdhBp0Z/nMfrlDhopoOEh+1K/LLhWuf8dYl9zipdMZeUFozqvg8SMcc2Jw81A4mCDQmB3FvCnNV4r7SDoeL00872wad84ZpDcaydu+S3UBKTjHjqML/vUsRYMB6u4O8+gdRCQ4i3ztB3ikCo/5cIwsKUAcc5RN42PxIThaDn/GZnKU8PgYRMJ+XZfeyO1jELjgoEIjGcQXXCc2OKl4VMxRMqTCIq5LcvzAJVKi+RlEBiVrKN5a5qFYOEDhYJBFvm5f3KHBjrHEGns5d6g/5xRCgJ9YtU6z78QZ42n6pLF0XAg9kaDsyIo7eViYC/t7FXo45wnje/z8WdXnkd1aBjM/tz6fjy9qtGaXCwgUF0oh6M2t8ff/ZGrkhtOKsswFwwsEAoFAIBCMeBFo/4E6eun1NVRz8BCFwxGqKCuh009ZQKefctJwHZJAwCDs9eqLTqM/3Puc+ohs311H23YdpNnTx424RwkOEbRKBT2t3CKGVqj2mvd4cQ93yFALFlg8wnGDDJ5Ax2EWnSAgKA1eidkxEHzgKkGtvZQlIzV6ZQLcDm4XmyIuYAxNGhlrZ1EhkVg0RO6GnWSU3UV6vYWr28P+LhaDII7AdYXGLggwCFUeXjHIRI7SKRwODsEGghCOERvEG1vJRDLZCvp1XVi4KwIaxAAliFoZr4MLhyvm8yvTPnKI8xkbxgITgWDh7mjh3CGTLqYKROw6iwSJvG3a+6Q3xrOGZIFIEofiDrO1m3bS4ab2UV0Lz6JaL6NbikjbE0WkkxreOL8Jgg+cVwbLsDsNj4U5s6ZzHtDW7buotb2jx33xeH30xPMv8/f4m0UgEAgEAoFgpJFxESgajdLtv/kz3fvQkz1qP9HAcdLcE+ie//spjSkXn7AJho9LzllE/3hoNfkDIXXf/557h341/ZMj9mnBAt40aQl5W2s4OwYjQ4GuRnKWz2AxZjBIgb9eCvk6KdCJhqnDFHQ3sVsgsWoXYojFKVW9I58IFeRwowzn+FRKcSGpjl6q9ZXvR3e3JH50SC4AiFYQg4z2Im7rgjuFxSBvGzuv8Pgip8eaDzFo+FqkIHZB7LMWjuNjx3Ep4g0ELbSJ9Sf0WQELfjiN7CWTOXgcAhMEFwhguP/IFLIWVPdoDks3EG9wf7DZbHGHCRrk4oHU+Co7hyJBFv2wJZKjN6g5Qw8//ZrmZ8WFubRs8WwaaaiPQaLIIzt60OiWmrgbq8dmtI5ooedoLZGfueEK+vO//ku3fusOOnOx9MFUJByhdRs/pDt+82fqcHXRghNn0ZKF84b7cAUCgUAgEAgGTMZXYD/9v7/Sv/77BP8BiQawxSfNJbvNSjv27KcHH3uWPtiyna793DfotSfuI5Np+MJWBcc3ToeVLjpnIT32QrwV6I21H1FjSweVl/TPPZGNQIyBO8SSN4ZHw7AAdh36kMevHOXTUtaBJwo+nM0S6GI3ERw+CHGOBLsoEvSpYkkOSTkvCCXm7Jj8sSz8ZJPg0x94FClBA2JnTdk01S2ETCFs1HaQ77XRlkdGG0SIAgq5W9kN5WncxS1bGMGy5FUOsxhkYMEH42pwafnaankUrtPbznXxCJBOdtcc7VxSauRDvg4eFcPIoRRKfYRFPoyRmZ1lw3u/DSYywZ2U5HrCOGBUM1KWMFbm66T9tfW0cXud5nfOO3ks+Vt2UVits7eTLksEEeX+SDk9stATlr52R7WZRonAxWVIcPRIWT120sPRM4zP23DynS/dQrv21tCrXAO/ife9+NrbvIGqygr6629uH+ajFAgEAoFAIBgcGV2VwVoNAQj88Rc/6NEUdtO1l9HyK2+mPfsP0FMvvkrXXnZ+Jg9PINBw7UWna0SgaCzGVdFfvunCEf9IYfFaMH4hL9bdyAtyN3Nts710Mi/c4XqJBCFydPG4E5q1gp5mivi71JBeqCMQfLCIROW6JbecBR+IAgh0Hn0LyBweoaOicexixGOjZgqxo6STN75kjp5ydAYKQySCA+NIgOvWMYIFAW44RQOIN5zzUzCWR7ogUuG4O+s2c+i2vXjSgJ1hGCvDhtEi1NRDZAr7XRQ+vI10ht1qkHRie9twww1ztnwWwBJBgDhEob+vfkazX6/LoRXzS/k10yPs2Kw0lkkNaMjESYdbRjo2pTkt7uqBy6dPocdglkbeNG4e6evoe50eO0ajgR64+9f09KrX6PFnV9OufTUUDIZ4bH3F0tPo8zdeQ/l5mXW6CQQCgUAgEIxIEWjL9l08DjZl4riUVfHjxo6hT119Cd1970O0aet2IQIJhpXqMSV0+sKZtGbjDnXf0y+/T7dcu5xHBkYDcOhgfKbz0Ifka6khb1sNO1+MjmJuxeHabjhe5PEuBL3C+WCzV6tOH4yZGa35x9ViEot7OF04YLl4Qso6eghpyEkJB7rI27qf28V87XXsusodM4tDsIddDCqsZuEu4IIYdIBFPjjDIGbYSiAGlQ7oGCHyYPQMmUgQFv0ddSwwQWjC9UNcgsioNLZlI3BMuUJ6enlt/HUPzj1jHk2ee5amqUxqL/OprjCpV0omRyeJLkqNPYclS46bvl4rEHrizWhxNw82jHX1KfQkjW0pos9wZlONVHQ6HV1x4bm8CQQCgUAgEIwmMioCxWJSMOyE6t6bVSaOq5Ivq80LEgiGg+suOV0jAnV5/LTqzc10xXmLR+QTggUmO3zg6IHLJ+DmxawU2pzDLgeIGbFwUG1+wniTJX8smXNLeB/n4LDTRyws+1tHj3p7OGM4Q6eznroOf8SNWsgScpRNPeaq9WM9drh0MK4W6GpgwQYiR1f9VhYuMEKGDKeBiEG4TmQDYYM4AvEr6GpUW8pwvbbCKjLnVmTlmOCTL73Xoxb+hkvOlMPLnSlysXyapjIWiOR92ILUlPAbOSzY8P1mMSiHH1updj3AWUW9IYVZ2zVOHmXLxsdRIBAIBAKBoC/cu9NcumOXnbte4eBNJKN/Nc6YOon/2D1Yr7XTJ3Kw/jB/nTltcgaPTCBIzcI5U2jSuHLaf7BR3ffwc+/QZStO5k+KsxlkhEDowSIcI134Xgo7lsDoDjt9MErSHSWd3kT20il8GQgXeixUjTZyjjmBnOXTM9baNRroUUcfCUkjY952Dk9GODcEF2xt+9aQHdXyaOuSBbbhGJtiMQhNbXljKNjVSN6WGg5T7jq8jfQt+znk2pJbMWDHF0QTOJ9iZVNZZESQNK4XTWue5r0sPkFshGslGwiFIzz2mciC2ZNo+uTUH17g8cAIGLZEYtEohXztUiObu5W/55FBiKwphZ4c0htMLJDBWSeJikU8aonHUBJ6xGsw3TQ0tdCW7Tv7vAz+jrFaLFReWszO5mz/f4FAIBAIBALBsIlAVWPK6bLzz+G8n+dffpMuWrG0xx9fDz72HFWWl9KVFwkLtmD4wR/71110Ov387sfVfQfqm2n9lj20eP50yqr2H9nZowg/iYKPdJkguxOoO8buBamm3cGLTNxPLD7jIoSVfK01knPD1cC/ixax4XSsjGQQTqzU0TsrZlAk5Cdv0x7qOrKNgu4W6mrcQd62Wm4mw4iZ8lwoz0cmF/84F3AccP/g+fe17Gc3i/vIxzwyyGIQco0GuPDFfeAsosJqDtaGGBTytJK//SBvkvOsmsOph3NM7uW3N1Nbp1uz74ZLz0x5WXYBRQJqILNmCwc0DXkQubBx+xxXr+M+SsnjEGGl16RBdfR0xyLctIeNw5u5zh4uIGW8zC5EoTSwftNWuvXbd/T78kWF+fTZT1xFX/rMDWQwCDeWQCAQCASC7Cejf7G0tLbTpeedTdt27uU/st5cu54rVm1WC+3cU0P3PvQEBYIh+s6Xb6GtH+/S/G5JcRHNmDIxk4crEDArz1pAf37gRXK546LKw8+uGTYRiKutA4kjXV08RpIMxkukrxGKRcIcYMvZPfICG84CRWTAV4yoJJJXNZdFAHfjLnawtNe8R7ai8dwidTzl/6QDZAXlVZ1IuWPnsMjW1bBDCuf2tlPQ08rZOXDLQCiJ19FndhSPxaDcMs4FgpsF7iWcc2iVw/fI/YFzaKDnAq5XcUlBlESrGDKJlNp6CJBwBiFvKtPOF7xmHnr2Hc2+6jHFtHjOOBas1NYtdfNrhJ4egdEmq9S0lZTTk/xaU0Blu5I1lDhehtd3CJunVXN5XI+aN4Rwajl3CKKjYHBMHF9Fn77ucm4F21tzkD+Umjt7Jv+dsnt/LX308W6yWa10/vIzqObAIdr80Q769Z/+SfsPHKI//+pH4mEXCAQCgUCQ9WRUBFq7YbPmE7b/PfkCb8l872f/12Mf6uT/cddP0n6MAkEyFrORrjhvCf37sdfUfes276IDh5pofFVZWh8waWQr3tKFr6lGSZAVggVnN7K0YhGKRkOUE4vKi1Ej6UxGqcUL7hK5xryvOngFCACoPfe17idfW53kDupq5PGwgdSJC/oQWvLHcEh0wHWEnTYQGrDox3NvsOSya0QJHva1HeDAYaM1l0UhhHobLXlpFeVYtHGW8gaBCucAxpo8jTv5ewiDaBobjDAFQcRZPo0cpZOlvKT2OhY9PE17yNO8j10zyCvC/U0nnMcTCdD7H2ynfQcaND+7cFEpddSsS/2LOTrJmZMUyCxl9gx8pA+vSWzJry2cC0qNvVJrz+JQJEghvB942zSXhwgUdwxJAhG+7018EsSZM3Mabd2+i+57+CkWg37ynS+TyRQXI1e99jbd8vUfk8vlphf/9w9a/cYauvmrP6THn1tNN19/Bc2bPUM8nAKBQCAQCLKajIpA1WMrUraC9Yf5c2YO+fEIBP3lqvOX0ANPvkHRqBRuDh55/l363heuGLIHES4AKb/HpQo/qdqA+NN/S64k+mC0i8OePezS0F7OxAKOMlaEhelgwHiKo2wajwDBBYLjQ504xoUQapxNtd8jFc4YQR5PLsSgw+RtrWUhqDsaYueP2VHCz7WaK6PU0begdUzPNecQhCAMwTWUrnEqxcEDxw4yg8K+DvI07ZadQRCDqgYVUAwBCUISNmQnQQwKdjVz3Tw23D9ct9lZdkyClySmKC4ejHD5VXcPxiT/+9QmzeUdVgOdc1KlLKjA0WPVhjEbLBkZXcNrDBue3x5joKpjKB5KDXEIP8Pzk0iO3iAJQ0qdPe4T19mL17CC1+ujO357N+f9/PS7X+G6+ETOP+dMuubS8+jhp16kl998l847+wy68NyzeMT9tXfWCRFIIBAIBAJB1pNREWj+nFm8CQQjjZKiPFp+2om0+u0P1X0vvPEB3fbJ8yjPOXBxhRefQTfF3MjycfNIV3c03ONycO+gWQoLe4Q0IzsEizzUkGNEJ9kNZLIVkFEeGxrq/B4cQ/74Rbwo9zTvYUcQjsFeOlVyggxjjstoIbGpCy1iaOrCQh4bBABHyWQWAMP+DqmOHpu/Sx2l8tJeXuhLbi9ZFEpDjpM0mlbEgg3cS3zbzXvJ11ZLtkIp92ewo1w4h7FBsPF31FOgs14VvXSG3dxUh/OtN+GC3TG+YIqcHj+/flKTQ4c7IrRxl3bc6vKVi6lqzoqsPbch9JoMhURyK11iKHzcMeTVjJWpAmICnA8m5wzF6+xtpDNas/a+p4vN23aQ1+enU06a20MAUpg/eyaLQGve30Qrl51OC+bMYhGo/khiC5xAIBAIBAJBdiJSDAWCfnLtxWdoRCDkVz2xah195ppz+hwzYYcPu3viwc0Bn5d/bjbHxzMwBiJVUOfy+As+rcfiDQttZIFgsZ+YP4KFm8bpY3akfcHGjpWCsZxZg5EdjPBgLAjuFWf5zLSP7RxPYpCtsJrdQRBCIK4oQg+q5e0lk8hROiVeR+9TRKE2qZJcrmIfSkdYr4LNuAUsKsC9xNlBLRgdPMBCEAShwebTQOTBmBgyqBCO7O84xLeDETRP014yWp0seMJ5pAg9PncHdceimtdVnBxp3AounqScHuz/51+e0N6+XkfXXrJ0RIogEOB0cIfZ8jX7ca5oauxlgQiPHRx+2HrkGsmjZOweskgCER6vkfi49AePV8p+6+ry9HqZzi635rK5TqkZzmoR43YCgUAgEAiyHyECCQT95ISp1XTijPG0decBdd+jL6zh5iDkBrHgg4WVpqWrixelyehkwcdRUKYKP1hwoT4ai3mM17Do0x0fP9OO/RTKvzM8CzGMpOVWzuY8G3fDLh5F66hdz4G+9pLJgxoJEvQEQh83ahWMJV97HYsrXDnuaeGMHohBOH8gymFT6+ghCMEt5m3nBT5cW9gAFvDKOZQqEHww4LzMr57H56zSKgcXE8a64GzCfRjo7bCbRRZ3IFZg9Ip0Bm4SQ6OaIojqDRYyOUvY/YTXGi6niF3JQk9vo2SdLg+tevMDzb5zT59HpUV5NJrA61JnzeMGukTwuEmPsydJIPKpeVQacnRSDlLCSBkLRX08xiOFCePG8tePduymfbV1NHlCtebnkUiEnn/5Df5+onzZmoOH+Ou4qjEZP16BQCAQCASCgSJWagLBAPjk5Utp6y/uU//d3umhJ595gc4/uZIifnfKcRPpE3QnL7wkwcdJgWCYK6GNuogs+mDsp1Mj+nAAcEKQc7oDgAcDRoIKJy5mcQLClZTl0kSO8uncLCUYOjHIXjyBBRU8xr72A6rbx5xbRvZiiEGOeB19XjlvAE60sLdDdhK1Sw1UctYOGMo6ejjB0CoH0QDnA84FnBtoALMUjGUxKHGMS3KmJI5sycJDyJdyPBLAHQWXFGfgyM4Vnc7Arz1zfiVZC6rJmT+w0PInVr9HwVBEs++GS86g4wUeB5PfmxLBe5RGHFLCqRP2aWPqc6QGNFUYksfLTPase+/qjemTJ9LCubNp45ZtdP2t36Qff+MLdMqCE8lqtdCe/bX027vvpY927GHXz5UXreDfefPd9fz1rFNPHvDtrd+8ld5eu4Fa29vJYbfTovlzaPlZp5F+AI+Xq8tNH2zZTh9s3UYNTS1UVlJE3//qrWm/XYFAIBAIBCMTIQIJBEcBCyFe8AS6aF6VjqpKnXSoOf7J+KOrN9OyWTb+4xkLHyyE4dLhRZXZqbpi4BTC4hiL7662IxTxd5JJkzmRIzl95Mp2oxVV4Nn/BzmO0V4ykcx55eRp2MliQ1f9Vgo4irlFbCjHj453cC7hsYbjytd2UHLFdDXxhqBue+lkdmgkwiNQ+VZ2bQEILGFZEGJRCFX0ah19DhmsThYej6WOHud+3tgTWTCQsoLq+JzoOLCRxVCTPZ/dJ6mCz7UNV3DxxEe3lBYu5ZjwmsKoJEbF8DXYeZi3aFElj6NBpDyaWy4UjtDjL6zV7Jt/wiSaPllyeRzP4LUNcVERGDXiEMREiEIBxT3kkUO2pREzkscR5WviUG0ldygcld4ruy3mQZ1f6eZvv72drvrM16i2rp4++40f9/g5BKC//uZ2qqwoY9FlycJ5dOXFK2jGlIkDup0HHnmKnpNdRQpbP95FGz/cRj/42q2k1x/9sYFY9Zs/3UOx7viocGKBQbpuVyAQCAQCwchFiEACQQ/BR1vJjoVsokPn8tOr6Y9Pfqz++0irj7a35NI5Zy7qsaDBAingkgJ80eyEJi8QDgblBXeuuuA2WPNH9BgVFuj54xZQwNXIjVFYlLftX8eZLmiOGgmC1kgBbh3k5cAR42s/SP62Onnkq4ks+RX8mPcmvuF5wgZXkTTC6FEFIYyQYbQPW7yOHqKNFDTdmxtNcYxEw9LoVqK7B0HNpMvh8HPcBvKjcO7jOjHmhlyhZLGHm7f68VqQ6uulUTgIEB1H9lDQ1cDnHjYIYBCDIID15nBa/fZmauvUjjvdcOnx4wIatDjELh87jyUmZ6ApodRq/lAgfk6QmyjI73/4A2Qu2QqrKNsYO6acXnvyPrr/kafp5TfWUE1dPUUjUSotKaLTTl5An/3EVTS+upIvW1FWQj/7/lcHfBvbd+1hIQb189dffhHNnDaZjjQ2038ee4a2bN/JVfQXrVh21OvBY+l0OjicGsUbd/313ozcrkAgEAgEgpHLyF1xCgTHCJwIUjMXRB+XtPiF4JMQvqzmX1hz1Zauyy9fQP99o47aOuILx/++sIHOOeuUHi6L5JEWfBLO7V06KxmseeRwjq7MEYAxJJOjiAOC4S7xtuzjAGlnxQxe+AuGDrhlEBDNYlDbAfK1H6JA5xEKdDaQtaCSbMUTWAjpS0RRxoAwqsUiqCzWxOvopXay7ua91B2Nks4k1ZXn6Iz8+1j0o3Wq19vQG8hszeWQ6By9nkIevD46SG/A7+tZ8LEVTzzmFjMIW2iqsxVPIl24kx8LCFxcYd+8j51qeJwSR55isRj958k3NddTVVFMpy+ceUzHcrzC55MsMioZVYo4FIsEJIEQ77GuVv6a7DDKJuw2K33x5ut5Swcvvf4Of73xmsu5YQxMGl/N1fTf+9ld/PP+iDEL586hJQvnk06no2g0mrHbFQgEAoFAMHIRIpDguADZI+zwkd09EH6ivQg+ktgjCT5wQaTKs7juotPp7v+sUv/98Z46emv10zRrnHZRg99VXBRwPChNST6f1CozWoHrAqNglrwKcjfsYLGt8+AH7MhwlE4ddGOUoJfH22AmR9k0shaOkzJ4OuqlrfOIlKHDYlDqSnUNOTmUYzCx6AlXG36Hs4e6mtlZA5EzuaGOhU1rAZlzS9VAZkOCqyfVc436dx5n6zjEAiHcY1K20cRjFgZwTHA5YYOYhdvA8WMMExtGLpEbBAfLO+s/pgP1zUkuoDN5QS0YWnGIxxIhSDqKiaySQGSyHb+jott27CajwUBLT9PmCE2ZOJ4mja+i/QcOUWNzK4szfWE2m4bldgUCgUAgEIxchAgkGHWgVUhqtFFGutxSRkUScCEg/0QVfCx5nFfRV4YIFq9wRZw7r4DufdRA/mA8TPaxN/bQzz93qtq8hDyVfi28RzEQ0QomnMILcWTDwKUCUQFCkCW/ctTWTA8XON8gvmH8Di1dEIHw2Ps7D7MoYi8eTzl6E8U4zwUBzH5NIHM05O8pjHIAeCGZHSUsEHGWTzTE7p/uWIQFKIh+cL3BOZSTo6NuiD9Gc69in3Sc0/h4pGyjQ2qDGcQZOIOQrXWsKIHXeN1CFAt01svupk5+HO59WAr0VSjMd9CFZy885tsVCPqi09VFXp+fxldVktnU8zUycVw1izGHG5qGVIwZrtsVCAQCgUCQXQgRSDCiYcHH70qoZIfg4+ul/UZy+CjBzRwwexQRQlu33aGKSXjhnLdoLD21Jl4Xv3FXC3WaptCkMVIrk0B+7HNyeAwHi3uM5iC3Bu6ggOsIOctn9GgkEhw7EGbg/sF57m7aQ/62gyzCteyISDlUjpLUmTs5OqnNjl08Vm1OTwpBE3k/eF0k1tFLzp4G/jl+TxJEIcYU9KiJlxxMUyXRCtlGaJeTW89wjAjBTq4zHww4dmQowWkUdDfx7WzaXks7a7UuoOsuPoMs5sG3owlGDwfrj3Am0KYt26m900WRSM9Rq+VnLhlUHpBHdoLm5aZ+71P2e4fYMTpUt/v9n9+Vcr8+J0pjK8qH1OnqtJk0mXxm0hHpjl0g7oEtvaOJzpiZTGTU3K/+PE7dpoK0Hle3KXMj6QM9L0bLfR/M60Hc9+PveU/3c57N953saXhPz+D7u0K6pjxsaXJNCxFIMGKAIINwWWWkiwWfMJwLPTNIWOxRxrqsuTyG0B/XCUQlOH1Y+PG2c6hpInA2KAvaGz8xm55d9ztNE8t/n36Lbv/atUN0j0cXWIijMSroaeUWMbgx2mve5ywae8mkrGwJynbgcNFWrEv16iyEJiycTM5iDkzmMciwn18/CEzG4y6NPCqjW5YBubMg4iTX0SuvHUUU8mPrqNdmYrEwhCB0ozbbqGg8CzQQhEKeFt7Q8GUrmcjjlMcKxjoxoojt6Xs3aX5mNevp7Ol6Plb8XJyPxy/rN22l62/9Frtm+qK5rX1Q1x+T/5/R29ihUtPen4yfkXC7AoFAIBAIsgshAgmydnGrjHRxeLPfJbUMJZGjN0pij+zuMVqcA6okR1ZQ2N+phjnjtrTXb+D2LinTp1CTV1JZQLTyzPn04hsfqPteensz3fqJlVRWnD/o+z7aMTuKyTRpCXlba3gUCBk2ga5GdgUlhskKJHDeK8IOb2r7lp+6u3tbrOUkNG1Jbh7DxMWEFmmMhoXcTXwpOG4gkKJevrf2rIHAbVz5lbwBBAFLolAbB01DVMWGanscI1x56vgkt+MZWZhCthHG2HBuhPi12cbjlXAGQRQ6Vnbtr6f1W/dr9l24ZCJZ9CF2qXma9/B9sBRUsStKcPyAEOtv3n4nC0C33nQtTageS9/96V100Yql9L2vfJb+8I//cIPWX+78f3T26YsHdRsWi+Sq8/lTB6p7/ZL4ZJUvN1QM1e3+6kffSrn/ngceHPJPLd2+EHV54//vt1CYSNdFacObnut2x4IUoJjGddmfxykn1JGW4xmO2xnoeTFa7vtgXg/ivh9/z3umnvOsPOfT9L6b6duxjbCcQyECCYYdyZkAoUcSfNDUBddPMnALGCx5cmCzlOPTV/NRKpBnAtFHcSvgNpODbiWnj5Tpg9voyxnxycvO0ohAGBl45Lk19NWbLxrQcR1v4HGG88OSN4YX3XBfuQ59yCNjjvJpA35eRzo435OdPEpOD87Z1Mhhuwm16si04q9w9PTyab/ZWUyRgIdb2yACocUNzhtb4Xh2B/Wnmr2/KDXiVCjV0fPrXB4dC2OMDKOcfhf5WmsT6uiLyGgv4DYxjBHCmeNrq+VzpPPgJnYQITMIYuJgeSCpEcxo0NPNN15HuaYQO5EgOkkC5UEeS7MWVvFxiQyr0c+ufbW0r7aOigrz6Udfv5VeeOUt1T2DFq0//fKH9PGuvfTl7/+c1jz/0KCyc4oK8sig19ORxiZ+XSSfV8jkAaikH0qG63YFAoFAIBBkF0IEEmQULGrV/B4/Wrq6etSoK2MmWBBK9dWK4DPwT0VReR0OuNTxFCw4E8dkEA6NRaXS3oXa9oEs9CaPr6BTT5pBaz/Yqe57avV79JlrziGH/fgSMgYDBIKC8Qs5MNqNvCA3WqjayF46iRucehMyRiIYNdSMbcHRE5a+747GA8aT0RktcuOWLSmjxzroxweOtryquSyCQgTC2BVEIYhB9uIJHCI91ONQeF2x8wd18UXjU742lTp6alEE2QIWX/LGzpPEIhaDOslVt5ndf8j4gXA4EA4daaXX127V7EMYdEmRNCsPNxqEOIRVI0haGUvDY47HBQ13Q+GaEmQnBw8d5q8nTJ9CBoOBG/NALBZTz+NLzz+HfvmHf9DTq16l2266bsC3odfraeL4Ktqz/wDt2ltDM6ZOUn/m9nhpx+597MapGuJ8ueG6XYFAIBAIBNmFEIEEaQGfMrLDh9098eDmVItdLGZVsQeLRIuzR4DsQG4XQdEhLCY50LlTOzIDtwEvLKURLzSCHavQ8MnLz9KIQF5/kJ5YtY5uuursY7re4wksrE3OEvI07eEab+nrEXJWzGSRbqSA8UJNRk84LvikEjsVcL4nOnogjumNUjhzOrNpIMjkV0sCiyQGtfJjjzEsuG2s+WPTJsTheiG8YsMIGLv05DwuHh3zu/l4sKmjn9Y8ikWt/J6C9xbXoS2cM2QrmdRvMejBp9+iWCzB/ZeTw6/hRCC4cXtZySQKdjWQr/0QRYMeDjb3Nu8jS34FC0Ii1Hz0wcJPwkiU1Sz9v8jjjQc+lpVI7p99NXWDvp3TT1nIYsw9/3mEfvj1L1BxUQH5A0H6630PUTAU4lEzo3Hoxcbhut3B4vZqR9cCZKQ/xhalJbiZby/Wc+x8KMBx93W/BAKBQCDIJEIEEgyN4IOFrlrJLm2pxlh4gSsLPkb5a2810v29bWnERA5z9rUn3S7cB3ma3JGhXlQvOGESzZxSRTv2HlL3/e+5d+jai04ni2Xw9+14A+6K3DGzWBBCcDSyYzoObCBrwViyl07JGvcFzi/t2FZ8dCvVGKMCzvO4i0ca3ZLcPbZhDyHGayS/ej6LpxCDIKB6GnfxmJYkBlWm3ZWFx8CEvCh5zCse0o6tjUUYRRDq7o7J2UheCuqN/NrHa1xnLyeTs6zX22ht76LnX9ug2Xf2kjlUPSZ1FhVG4yD2YMNtSO1lLTyihg2CMn4GAWo0udaOZ6orK/hr/ZFG/lpZIZ1PdfVH1Ms0t0jnock0+PckNIu9seY9qq2rpy9893YqKSqiTpeLAsEQ5ToddM2l52suv3bDZnr8uZdo2Wmn0MUr4x8woMnrh7/8veayza1t9LUf/YK/z8/LpTu+/eVB3+5wg//HH01QGQqU5i5Nbk+G75dAIBAIBJlCiECCgQs+QS+PcajBzX53yoBarppW83ukka6hWMgjzwROAR4jgeiT5C7C7UhOnyI5bDa9pzmcBDdesYy+++sH1H3tnR56+pX3uXJaMDDgDCmYcAr5O+rI27yfF9uBriZylk1jgSgTYFRJatiK74tFQ9S65+2UAeUKcKsowk5yMHO6z8OhgJ05405iwQPjYXDSeRp38hgWRq+Q4ZQpsQPvFRBXFIePVEev5Am1Uw7q7M0OFoogXFHLPormmFlEypm4kPONko/14efeoXBS1feNVy7t1/HgPQUbHI58TnYeVsfX4OSCWIltsC5GQXYwaXwV5/zsqz1Iri43zZg6kQoL8mn/gUP0+HOraeHc2fTQky/wZWcmjFMNFLhtfvzNL9K//vs4rd+8hRqbW3j/jCmT6PM3XktFhdo2PI/XS4cON1BHp0uzH+2U2J9IJBJR9yU3nA30dgUCgUAgEIw+sn9VIhg2pIWwl0dF4k1dnhSCTw4vxhRnDzd1mSH4DM3pBceF1N6FBVd7D7eFVDsdD3MeDsfI0sUn0ISqMqo9JAVrgv88+SZdcd4SMhnFy2ygYPGO3Bhzbhl5GqWsoK4j28nvOsItYhw2PBTnd9ifomLdS7GwYtVPUIG6u1mIQGOc6uZRRreUivUscSsdK5LgsYidN+wM8rs4wBtjYpzDgwr1AWRnDQVSHb1U7w7wXMG5hAwptJuF3M3kbqsjX3Mb1XfU8Kino2IGOcunc66QLxCmJ156T3OdJ8+dSjMmVw3oODC+ilBze/EkCrqb2B2kjNN5W2tZtOIg6SGotBdkHuTmXHnRCrr73ofo4ade5Iawb9x2E/3ol3/gMGiF6rEVdNUlK4/ptvJynfTNL9zM41gQd5wOGzkd8QbKRE5dtICFGqdT+3O73Ua//9kP+rw/x3K7AoFAIBAIRh9idSpQF8SRYEIluyz4JIYoS+Sw6CJVsufJwo9zSMdZsDBXPu3H12TnBRbbkuCDhWpBVnzyjuaYm68+m378f/9T97Xw6MlGuuK8wdUIC6QFNwKMIQK5G3fxOdFe8x4LRAgwPtp5p2RTRVNVrLPQk9qSj+vFeaZ5jvVGKp561jGNL440lPGsIMSg5r383gAxTt9ay3XtEF+GqzGLg5qxJdTRW1sPk691P4U6a9mt2FH7PrnqNpHZWU4vbA2S16fN4bjpymXHJFQqohREIFTaB1yNFOySNrwvcpA0BLNhHvcTDIwffeM23hRuueFKctrt9Ogzq6jT1UWzZ06jb3/xZrLIeUHHitViJmt535lWDruNt2T0Oh1Vjx2TttsdbvD+kjw6lY5BKuU60zWklfwuKZoGBQKBQDCcCBHoOASZJpLQo4xzuXgB1ePPnxxdPL9HGekyO4d8HASLcTXTx9vOi/ZkIUBp78LXwbSEZYLlp8+le/73Ch1qkPIiwANPvEGXLF9EBoNYBB4LcFdA9MMC3we3R2sNL7Th8sDYX0wWeiKhRMEH7VuBFEJmvBkOwcvJFesY51KFRQgcygIkR3dcCUCJoI4dG1fKN+/jvKauw9tkMUgKZR7uRQ0cWZaCsbxZrSvJ13qAuo58xAHjrpZ6euI1aexFYdq4QppRoeORt4G2AibDuWPWPHKUTiV/52EWhPAeC/eUp3kPC1UQhJKFRcHI4ZpLz+NNkFmcdgt1eeJ/E0R1RIcmDP3/TwvN0t817cH0/L+6qjZK+pj2fgkEAoFAMFwIEWiUg7YiyeHjVoObo70IPkZLPLtHEnwcacn/wDiX0t4F4QeL9USwAFdGu/B1pCycDHo93XTVMvrZnx5T9x1pbqeX3tpEF50z9G0mxxP4JLg7FmFXCkKBuw5vJ29rDXUe3MTnB9wWKQUaOTdGyumxJlWsiz/CBwrEHpOjRBKDWvZzWHNX/VZ+r7CXTh5wXXu6gKBjL5nAG0Kl73/kRXL546Oa4IrTKiVRsXW/XEcvjZTyew7e+wYhCuEchEMNTjXUyqNmHrfvazvIGx47W2EVC5fDLZoJUrNzz3565qXXePQKVfACgUAgEAgEow0hAo0ywQeOGnb5tIf4a7LAojggDFZZ6EFwsyWXF8fpCnyVWn46ZadPG7sINMejN6qLLyyOsGAfqZx/1gL658OvUmNLh7rvvsdfp/OXnkR6vWgPOhpw7iRn9EibX5NFhXMXgeD+wGGK+jr499AghsU3HCEGCD5mO+kMFrHYHmIgXlhyy1jwgRsLYhBe01zXbs0le8lkdg1lCzFDLj35Vo1mX3WpnU6eCvePnnKMZoohX8jTwttQvCfhMVJCreGy5FGxzsPqbfAoG0bF8seMmhyp0cK+2jr64z0P0iXnnS1EIIFAIBAIBKMSIQKNItDg03V4F39vlrMK8Am3JPbEK9mxOE7np9AYN1PGu9DehfawROcRgnVNtkJ1xGuwn7pnI0ajgW68Yind+fen1H11R1rp1Xe30Moz5w/rsWULcIIhfLlHTk/Yz+dOanKSGrdsvDDH+e1rP8RiBIgEOsmaP4bHFwUZEIPyKjgXKOA6Qr6WGor4u8hVt5lHo+AMQiDzcPP0y+9RWyfeg+J88oJ5ZLTYJWExEmRBBgIWhHN2JwY9FOxq4g3ojBZJFJLftwbiIoMoibFFiGMBVwMHSUOc9zTt5tE6S34FWQuqyWARwbzZQFmJdM4mt3AJBAKBQCAQjBaECDSKQB06Rqj0Zic5C0o55wJ5OukWWBAqHfbLmT5cmezSij48aiGNdmHkgoOkR4nok4qLly+iex97jVrbu9R9/37sdTr39LkcIH08APeXEsCMdjcpiFn6CgdPb+B8TRZ7IFrq4ejp5bHLsxVQyFtJ7oZdLEJ01K7ndiYsukdCLftIB69lZN5YcitYDMKYHoKSMaqH1z0yg/DaHw6CoTA98OSbmn3jx5bSxZdcQrGQR8qWcjezUyenU0/WwrFUMG4BXy6xjh4CJbKFsAE4JyWXkCRk9ycrCuciRsGwYUQMo2JBdwvXzWPDY4Vae7OjJG2uTMHRmTd7JlfCb9+5l7xeH7dvCQQCgUAgEIwmxAppFGF2llBulVSdbbHZ0iv6BFwU9naw0wejXprwXeQLQfSRMzbgPjqeFjVmk5E+edlZ9Pt7n1P31dQ10tvrP6ali2fTqBJ6UoxuweXTl9ADV4Xi5ImLPXZJsBzkeQLHSeHExVxhDhECbgu4OBxl08iSV34M91LQX/DcWRHMnDeGw5EhsEAU7jz4AT8/EIOMtvyMPqBPv/y+RowFt1yznEcz9dZcbp5DCyLOGbjJkNvjb6/ncGlb0ThtHb0iCvmkHDM/to5D/HNkImFszOQoYjH+aOIjHg9sEJcUEUgS0Ds4Ew3OJGtBZVY0Hx5vwM35u59+lz73jf9H37z9TvrtHd8hp0P6/6pAIBAIBALBaECIQIJ+hfIiVFr5VByiT2I+iyT6wIUkZ2hY848r0ScVl688hbOAOrvimUz/euRVOuuUE0aUCwo5U2jeQq5JopsH/+6Ohnv9PSxeNaNbcPMYpXDmdNVl45zj2vK8cvI07GS3Rdfhj9idgnGckRIwPtLB8wC3C9xBEEkwpornAhuCvVkMsuZlxgX0xBuafdWVJdzilwjGsPLGzqFIcBILV6h597cf5GPHfbAVj4/X0ReM5d+BcMQCuDLyGvTwht/D6KLRlie7H4v6fD+E8OkonUL24kmSCNVRx242b8s+FqaQKWQrrM64eHY8s37TVnrk6VVUWVFGz7z0Or3x7nqaPnkCu4OSOXnBHLrtpuuG5TgFAoFAIBAIBosQgQQpRR9kYqiffPs7kpwdOVIlsjriVZC2hf1IxWox0ycuPZPu/s8qdd/umsO0dtMuOu2kGZRNIIdHM7aVsMUiwV5/DyMw8aatuNijM1qHdQwLDqP8cQt4MY/clZCnldr2ryN78UQOjj7eBcqMikFF41g4gaDiba3l5wIbxA2IQRgNTRfPvbqBWpJcQJ+5+pxeA9px7uZWzubjwrFyfk/HIXY1wRFkK56gBkRDOOIMn8LqlCK5svlaa1kkx8iY8n6Zqo4ejxVCorFhlA5OtgBnEjXyhscJo2KW3HLxXptmGppaaPUba9R/d7k9tOHDbSkvazYffQxQIBAIBAKBINsQIpCAgbNDae9CfXuyy4NbxBSnDzIwRNbKUbnyglM5j8Tt9av77n3kVTp1wfSMn3UY4cPoCcZY4mNbUiBzX0IPQrwNibXqyuiWyZr1rUYYA8N4DtqrkL8CdwUW9s6KGcOWUXM8AoEY4pslfyyLG772A5zDg00SgyYPeShyKByh+594XbOvqqKYVpw576i/i3M8d8wsdpX5Wg+wCIRmL+QB4ZyyFU9kwUi9fzmyKA53U/EEOSNNbkOEW8jfpTqhvC3Uo44+WQjj66qczaOMPCrWWc+B1e4jH7Ooac0fy8KacLalh7NOXUSrH/1Xvy5bkJc+EVMgEAgEAoEgXQgR6DglOeMCjU2JoLFLrUhm0Se7F/zZiMNmoWsvPp3++fAr6r5tuw/Suk27aN7McekReiIBNZBZs4UDmrDuZKFH4+ZJCGQe6c87jh+jYHByuBt28GIaGTVwXDhKp/Yr0FcwVM+FgYUVhHazGNSWIAbllkvOoARx5Vh47rUN1NSqbXe6+eqzyaDvv2MRo1oQDOEAQlZQoKOeRURs5twyHuFKJV7B1aO8d2rbEiEEtUsNZP2oo8e5iccLt4/L+trr2GmExw0bBDSIQfidkTRimu3k5+XS3DzRLigQCAQCgWD0IkSg4wSIAEp+BRYiMRYF4mDRrwg++CoCSYeG6y4+nf73zNvk9cfdNn9/aDX9/eefG9TCDaMnyOhJPb7l713oydGT3pzUusWCj/24EELgriiYcIo0ltS8l10dEB8gBFnyK8UiOsPCHAQfjDdBzPC31cljT01cl85Om2PIbwpHInT/49osoMryIjpvqdT6NVBQB+8sn0b24vFycPQhtT6eM3uKJ5LR2rtoAOcPspCwKYHqLAp5JFEI7ryj1dHjdrAhiwjnMHKuFAENzjwIawjkFg5NgUAgEAgEAsHRECLQKAUjPkplu7TQ8Gl+rl1oFPCn3oKhJ9dho+svPVPjBtq5r57e/WAnnb5wZu9Cj+zoiYT8SY4ev7aJLVnoMaWoWGeXj+W4f3ohuiFkF4tpjNVg0Q13kBQcPSOt+TSC1GIQQpFtheM4PBqtXFINewM7teCCGcz70uq3t1BjS8cxuYBSAWHcUTaVR9t8CI5GA50sxJgcJWQvntCvAGfcb0XUUQV6+X0abiEI9L3W0dsL2Z1kL53C5y0EKYhInsZdLG5CCEKz2FCP1x2PRKNReuHVt+jd9zdRW0cnLZw3m0Og2ztdtHPPfg6KnjFl4nAfpkAgEAgEAsGAESLQKAJZPt6mA7ygMORoK7rh9kjMoRB5EpnjhkvOoEefX0Ndnng20L8efZ0Wz5lIoe6ALPBghMuvunt6E3oQMotRPWlkK1HwgaPHLBwt/QCCWN7YEzmg2N2wkwN822ve5xBjOFREyHlmwXsT8m8grniRwQOnCzJ4XA1yO9eEfouYkUiUHnz6bc2+MaWFdMHSk4b2eCFeFY2XM44OquNdaAOzlUzkIOj+gvumz6vofx29xamOjhVMOJkiAQRJH6Kgu0UKsu44xIIRxCAITWJUbOC4utz0idu+Qxu3xAOhjUZpNDYajdE1n/06FeTl0ZY3nyb9MYqLAoFAIBAIBJlGiECjCCxmA531/L3R5pAaaexFUvjoEGVtCAbuyDLlBOja8+bTPY+vVffXHmqmF55/is45qTrFb+UkBDArY1uS4IPmLbGoGxownlM4aQlXcWPMB6NJga5GdgWZnSVDdCuC/gIRE2NXEOPQqoVAZqWdC4IGxrGONqa66q3N1NjSqdn3abiADPo0jrWN4+PE+aMEQGOsFk4miEIDpc86em8bZwpho7bEOvpCcvK4mJsdQtxS5m3nxwuPnbWgUoz4DoDv//x3LACdsfgkmnvCDPrTPx9Uf1ZSVEBnnXoyvfb2Onp3/WY6c8nCAT/HAoFAIBAIBMOJEIFGEZxPUTKFFyDOAvEJcKZAqLaU0dMzkBmhsGDFbAs9uspELm88gPuRN+toxelzyWR1JI1uCaEnU8D1A1cHxmgwGgYXnevQh/xacpRPy9hxCJIyeDiQeTx5W2p4LMrfLgUzWwvHkq1ogppjFQ0FKRLws+gdjnXTA0+9pXkoy0sK6MJlQ+cC6jXwungCjxqizQtiEM6jzoObeDwMmUFmOQ9oMPS3jl4ZCTVYc/l9JxL08KgZWvEgdFpyyziHiVvMBL3S0tZBz7z0OtmsVvrn735Gb67d0OMys2dMZRHo/Q+2CBFIIBAIBALBiEOIQKMIuH3wRz4QbpGhBWGuarW60r4VloWeqHb0Ljl7CeHL1gIbffLiEN398Br1Z0davfReTTddeHbmK+MFPV87BeMXsuDgRl6Qu5mDe6k7ddD2SCAaDFAkGGCBRGcYeW/1EENR1W5xjqGuhl0UCbrkYOZ6shZV8zjW/tVP09Z7/0Bn/ORP9PrBALW0dWmu45Zrl5PRaMiYoAgXE5w3cC8h5wjijKtuMwszdohBcg7QoG/jaHX0PhcLUAqxaIi6I0GKQqgOennEDseCY7TkVnCTmUDLth27KRaL0bzZMygvN3VO2NiKMv56uLFZPHwCgUAgEAhGHCNvZSAQpIlYNJKQzxN38yCnpzsa7vX3MHKBOnW1Wj2hbj1xkXXtFZPp0Ze3Ukt7fKGKwOgVZ8zL2EJV0DcIJDY5SzhkF66Okcze5x+jbQ/+lc78+V+odPbgmrGygZqXn+f7cdodvyNzgYObxHhcrL2OhSGTM49CMaL7Hn9d83vVY4rpwrPT6wJKBV7ztsIqzjPCaBaONeLvItehLWQwOyRnUG7ZkAj1yXX0eA+DKBSW6+gJJZAGM+miYR4lQ36RzmBhhxV+B8IUmsVEMUAcf0BqcszLlcK1Uz1NobD0/wOd7tifQ4FAIBAIBIJMI1aeguMKjEmo9epw9MhuHmwY6+oNjJ/0zOlRhJ7+5Y1YzEb6zDXL6dd/e1Ldd7ipnZ57bSNdcd7iIbl/gqHJenFWzCSzHNSr0B0LsyMMPxdkHr3BTHlj51AkMJG8rfu53a141gQqmfNdenLdAepweTSX/9z1K465EexYBRrk+mDUMNDVIIlBQQ91Hf6I9K0OHiEz55YPqWsTo2kYPVPGz/CehsIAjI4Zrfl8+xG/i4KeVs4x8jTsJL0llx1MGMGDcHW8U1woNbw1t7b3epmaA1JId0XZsTm7BAKBQCAQCIYDIQIJRqnQ42eBRx3dUoUe6VPeVOTojTwWlOjkUTYsroaCS5YvogeefIMamuMjG/c++io7FswmIS5kE9zwhAW6PBKG0Zu2fe+Ss2waO4YGM56lM5p6jOCEfV6KRcJksjspJ4VoEQ2HKOL3kcGCcHBzv68To2DK98EuKTMG57HR3rM+HLk6uG29Ucra6fHzYIBvC7+rvBbwOzimZJBbE8XPrLajPiZ4TPl6rLaUYkhv98NWMIldLF1HdlHr4QP02KqNmt+bPL6Czj19rvoY5egNwzYSx2JQfiWLQXAxeVtrKcpi0DbSt+zn9rN0jWZBvEYWEDa1jh4B07528ncc5iIBOIY6va3UWbeJhSJH2VTOwzI7So5LwXPOrOmcB7R1+y5qbe/ocV56vD564vmX+fvTTxm5DjuBQCAQCATHL0IEEoxIsHiMhv0JAo9XrVePhaVFYyqwGJRcPHFHT1zoSf+CB2NfyCn52Z8eU/c1t7no6dXv07UXn5722xcMnpwcHY8Fdh3ZTn7XEW4RO1rrnr+tmT7+3z/p8Pq3KeTuIp3BSI7Kapp83uU0YfklLEwcfHMVfXjP/9FJX/4RTTjnwh7XgZ/VvvIsLf/9fyh/4tR+Xed7v/khNX34Pv/+ul9+R72uohlzaNmv7+HvIah8/PC/qH7t6xR0SaJk7rhJNOPKG6n6jHM1x7Dr8ftp5+P309l3/ZuatmygPc89QqGuTjLnF9LsT36Bjzvk6aIP//k7ql/7BsXCIXJWjqMFX/gulZwwX3NdELQOvLGKDrz+ArkO1VIsFCS9xUqls+fzdeWNm6Re9mj3o3X7fs4EKojNoi6SHBzgxuXTaeu/fk/1771FgfYWyjEYKK96Ik279AaqPnMFDQcQE1ADD/cPMqd8LfvZmeM+8jH5Wmo4CNuSV5nWnB6uo88fwyJm7pgT+D0TjipP0x7yNO/lUbKOAxuo8+AHPC4GgcqaP1aqpLcV9Nv1OJKxWsz0mRuuoD//679067fuoDMXSyOFkXCE1m38kO74zZ+pw9VFC06cRUsWzhvuwxUIBAKBQCAYMEIEEmS30BMJSCJPkqMHn2gTpQ7txUIlcXQrMatHaRUaTi5YdhL9+7HX6HBjfNwAeSaXnLuIFyCC7AROsbyqueRu3MVuivaa9zicGGM9vS2O1/z0G+Q6sI+/18HFE4tR18H9tPnvv6WiabNZ1Bm/7ALa9t+/0/6XnuwhAoW9Hqp75xUqOWEeX7a/12m02UlvtrALxmCzq+4duI1AoLOd3vjOLeRtOqJeDwLOcT3r/+//sSg05aJretyfHY/+mxo2vsuuIYhPwc52+uDuX5CloJC2//fv1FmzRzqmnBxyHz5Ia3/1Pbrgn0/z8Sg0bn6fPrznLvkxRZuVjd1ADRvXUuuOj+jcPz1EtmJpzOZo98Pn7+nsm11upPCTd9O+TrkxS6enHMrhY1v/u9upcvFZPRxVGReDZHdO0N3Co23IDHI37OSsHkl4qcyI4IL3RkPxBD6HS2Ysp0DHIW7JQwA3HEIYG3Obd/F4mcFWQCa5jt7kKCKjJW/UBkt/50u30K69NfQq18Bv4n0vvvY2b6CqsoL++pvbh/koBQKBQCAQCAaHEIEEwwpGR2KyoyeCES5NMLO/d6EnB0KPlQOZE908WNQgqDmbQU7JzVcto5/9+Ql1X1unmx55/l369FVnD+uxCfoG7U5YBPta95OvrY58rTU84uMsn06mpBrwQGcbizV5E6bQku/+ihwVY6k7GiX3kTra9+ITLKIAiCATzr6I9j7/CLXv3UGFU2aq13HgjRd5tGryhVcP6DoXf+cXtOuJ/3Cg8qk/+E2PYOit9/2JBaDx51xEM6/+NNnLxvD1tHz8Ia3//U9YlBq39DwyOXI1v4efL/7OL2nMyWewmLFv1RO05V+/p/fu/AE5yivpnP+7n/InTWO3z8Y//ZwOv/cmHXzzJZp8wZXqdeD+Tr30Bpqw/CKyl5TzuJsidkFIqn31WZp13Wf7dT82bNlDBUnP0aX5nRTc00nOqrE06YKVlDcBo2MTKOQK0O5n/pc66XeYMDtLeAt5WrnGHW1insZdfF7ZiiZwplCm3Dc6BFoXjeMN77++9nryNu3mTCHOEHIdkUOoi0nXauD3YKMtn4xyMLXBkjtqWinh2Hzg7l/T06teo8efXU279tVQMBiiirISWrH0NPr8jddQfp72tSEQCAQCgUAwUhAikCAzQo/i6OGK9URHjx+Wn9S/mKNjN4+mdUtt37KM6Gdu2ZLZ9N+n36Ha+njF8P1PvEGXrTiF8nP7HjESDC9woziQC5Q3htyNO3nh3lm3mRufsF85N81OLJCd5CgfS/byStX5kls1gebf+m3NdUIk2fviYyyqLPrq/1P371/9FNlKy6ly0RkDvs7egOhSv+5Nco4dTyd++iu8D6NcyD7KnzCFpl/+CRZ2WrZ/SJWnnKn53VnXfobGnrpM/TfcQruffohH1BZ94w7KHz9FdfDMuv6zLAJBoEqkfP4p5G1uoPfv+jF1HazhDK9E3PUH+3U/6hvbaMvOWlqasG/B9CqK1DxJ5rwCOu3Hd1HY38zPj7d5DzdgnfiZz6tCWTYBAREbGryQGQSnmadpNwtDcJuh0n2ocsn6A95jneVTyVE6iQJdjdzEhvp5CPQQrDA6qzNaqbs7Kh2zPGprshVKopANolDP7KmRBESxKy48lzeBQCAQCASC0YQQgQRDBka0NCNbSgtXyHd0oYcdPQi+TRzdsoyaT5aT0et0dMu1Z9MP73pY3ef1BXhM7Bu3XDKsxyboHwaLk/LHLaRA52HyNO/hbBUskO2lU3jRDnHmlG/9lDb++Ze06nOXUcms+ZQ3fhJ/LZwyQ3NdcPRULFhCh959nebe/FWuPW/aupEFkTk3fVkNjB7IdfaGr7mRc3jc9Qfo2RuW93o5f1tLj32FU2f12GctLKaQ26UKQIn7gZI3pPDxI/+iHQ//S/pHTo5mzAvXA5GqP/ztwZcoFu0mSphI+tSKE+nInx+houlzyFE2nojGs4vF27JPGrlC/k5rLdlLJg15M9dQYLIX8Qb3DXKCWGBp3ku+tlqyFY4ja2F1RsOa4ULCaBo2iGm+9jrOM8L7eSwWpe7uGL9/43HE+zx+xj+XQ6l5dEx2CuE9fSSw+aMdVFtXTxcsP5Ms5ux2lQoEAoFAIBAMBiECCQYE2rUUYUeb1ePnT4VTk5Mg7ig5PZLgg0+Ts20hlilOO2kGzZkxnj7aeUDd9/iLa+nai06nMWWFw3psgv6BcxcjOxjpQbhuwNXA4zwBDo6eSeXzF9OF/3qG2vZ8TB37dnIuza4nH+Txq9N+dBdZ8uPP85QLr+a8ndrXXqBpl93AGUEITMbYVCIDuc6+QKtYqnYv9b6laCpLmamVk0M6YyphQn5dy+1q/G00Snufe4RMzlxa9LU7qHTOAjWfBzlFz994fr+Ofde+enr5nQ9JiuyVWLp4Nk2dUElH5Gp0BaUynfN3mvfKNe3bSA8xqHgiO7iy7T0IzXSmcQso7HdxTlDI00LeFowgHmAhCIJQpvPNMPqVZ8vn/wegWQwV8/ge47zIy0KAtM5spxjcQt52SRTqauQNwImljI7FcixZO7ZbV3+Evvjdn9IPf+Gkyy88l2644kKaNV0rcAoEAoFAIBCMZIQIJOgBFlDJTh4lpyd5dCNODv+Rz0JPUk4P9mfbIisbwGPylZsupFu+e7e6LxyJ0t/+u5p+9s3rh/XYBAMDC9rcytlkya/kgF+4Ttpr3idbUTXZSyZT8Yw5vAFk8az63OW045F7NSNcZXMXUW71RB4BqzrtHDqyYQ1NWH6xJpcHo5U4byDQHO06ldBeBD4nYi+tIIPFRvaKSlr+uwdShvsqtzPUhP0+zv+pXLyUKk5aovnZ4fel0N1kUt2PPz3wguYyOl0OffFT55M118LCWeuOrfyYQBhTgFCHkSs4VSCoSDXtH5Gh1UH20smc95RtGK15lF89jyIBNx8zt4q11pK/rY6shWN5VCzTYgpuz14ykW876GmRR8U6yN9Zz/8fwOPsrJjBgr9SRx/ytEltjp2opT9MwWCQf66rmqXW12cL8+bM5BGwVa+9Tf/+35O8nThrOt1w5YV02fnLyekQ47oCgUAgEAhGNkIEOk6JRcPasS04esLS98mLxkR0qBhWG7fsWqFnlDbFpJO5MyfQmSfPorfXf6zuW/32ZvrEZWfStIlS5otg5ACXQ+HExezYaNyyhj78y9+p4uSTqWzOEsqrnk4hr5sOvPY8X9bf3trj9ydfcBVt/tud9P7//ZhdM3AHJdK5fzdt+tudLA4VTJpG1sKSXq/TlCtVpnP+T+U4btnC2JXR7qDx51xI+154jN6546s05YKrKLd6AumMZvK1NFDb7u1U8/KztPx393OI85A+Pg4nGR251PThejr41ks8xhb2eVjwQgV9yt9Juh8f7q6nLVt2av73tWTBDBo/tpR8Ph+NPeNcOvjKs/T2j79EM6/9DI+w4b2pY99u2vPMQ7T01//g5wgOFbhs4AxyHdrC430Q7CBiZBs4NjTTRQIezgnC6CEavHzth9iJBkEm0zlpeEyVljMcl7+jjgKdDepIGP7/ANeSo2w66cYY+AOFsLeNXUKh9gb+YCEnJ/v+nzFu7Bj6y53/j1xdbnrqxVfp4adeoK0f7+Lt9t/cTRevWMbuoEXzJQFWIBAIBAKBYKQhRKBRTCwaScrokdw8+GO8Oxru85NetW1LcfUYpX8LoWfogYNhzcYdFIt1qy6Mux94kf78k8+l4dYE6QavETgl8qq6yH34b+R+6mna89TTSZfR08Rze2Y/oZFr24N/o7adH1HZ3JM58Fn7i8QjYNh63q72OjFqlWMwUM3Lz/AGimbMoWW/vofmfOoL1FVXQ81bN/LW88py0taiNfWia+jjh/9JG37/E81+NKBBmEom1f24KsdJD3XHF+EXLI23hk2/7nPkrt3LTWsb//izngcAJxVq2vMqOBco6GpgYQVuG9ehD9l9g8yg5La3bABhy3lj5/B7OBrEILrAiePvqOfcHlsxxCDrsByXs2Im52EFOo/wqBj+f+Np3Mmh3HDIISdL2QwFk9mJBdE0W8nLddKnr7uct20799D/nnyBnn7xVXr0mVW8TZk4nr71xU/TJStFo6NAIBAIBIKRhRCBRhEIpfU0H+Q/vn26mCYXIxnkSSRm9MTdPbaMVRILJCZWl9PF5yyiZ15Zrz4k723eTRu27qFFJ04VD9MIpXj6XK5M37fqUWrbs52CLhcZ7TYqmDiNpl12o6YKXsFgtlD16cs5DwjNW8kUTJrO11n72vMsBPnbW9gpg+ucfP6VVDB5umbsCzXye579H7mP1FMsHCKT3ck/gyvojDv+yG6cQ+++Rl1o5OruJltJORVNn00Tz71YkxeEESuEVesMPf+XgbYy/CyVGIb9CH5OZMbVn+b9B99cxcdvLS6jCedcSOPOOo/q3n6ZjFbt5RPvR2ttDXk9XgrI/+sKk45iJisVFMZvH8d91q/+TjWrn2b3kLfpMBltDsqfOJWmXno96Y3xLB0Wg/LHsBiEHCeuafe7uO0NGThwBmWjUIH36twxJ3CmEdrEkEUF4QViEO6PrXgCXybTILQaFfNwAMH1A6cS8oxYqGqv49Bra2EVkc7O7qaR8v+a2TOm0q9+9A26/dtfpFWvvk0PPPoMrd/8Ea167R0hAgkEAoFAIBhxCBFoFIGRrqDriLzIM3NYZ7xeXZvTk8m6YcHR+dz1K+iltzZTMBR3aP3h38/Tg7/7Oun12TcyIegfEGUWfuV2duWhocrffgheL+rO6eCxmGSBoTsWo9YdW7j+vXzB4l6vM1Hs6Ysxi07nLRXIFRp/9oW8HY0ZV97IWyrOuOMPKfejJv6S/77c83Z1Opp8wZW8JZPq8gD3ofDEU+jK2+6kRne8bexg7iS64J/3ksOmHYWC0AMRLZWQlgocE8aqLHljKOA6zGNiaMPqPPgBhxmzM8hWQNkG3stzx8xi55mv9QD55cwduHEseeVkK57Ibs5MA3FNqb2H+5QFqs7D3HaGLRyF+FZJFtPkjAdcHwu1B+tp87YdtGd/PMxfIBAIBAKBYKQhlIBRBP7gdlTM4tEtR35RRquEBcdGaVEeXX/JGXTf46+r+/bUHKEX3/yAXUKCkQ1EV2f5dB5Bcjfs4NEjCAxwbThKp1I0FKaI30t7n3+UXAf306wbPifC1JN4+Ll3qLFFWzd/yzXLewhAx4IkBlWRJa+Sg44xcoVw404W7Io4QBrjYtkGRsAQxgwHELKCAh317A7ChvYzOIbgvBmWYzPZyFE2jV1V7FhCzXxXG/la95PFaiV7cdLIY5bh8fp4DOyhJ1+gLdulMUyr1UJXX3Ie3fKJnkKmQCAQCAQCQbZzXIhAsViMdMcYWoycFpDNLVf4xBdjDUAIQCOPG69YyiNhHS6Puu8v/1lF55x6Itms2VmnLBgYEBAKJpzCzgjUlcOxgRDd7fc/TK07tkmXceTSpJVXiIc2gdaOLo1ACqoqiumK81K7pYZCDLIVVnPODj9XrbWSi6W2jUyOEnYGGa3x1rZsAeHQzvJpZC8ez2IQjh0h0tjQfgZn0HAdN0a/4LbCpm89QkHXYX58s5UNmz9i4ef5l98kn9/P++bMnErXX3ERt4eJljCBQCAQCAQjlVErAoXCYXriudX09roN1NbRSXablRbNm0OfuOoSDnzsD7V19fTOextpy7Yd1NjSSpFwhMpKi+nURQvo0vOXk9UiFuaCocNht9Lnb1hBv/7rk+q+tg43/efJN+nWT6wUD/UoAUIyBAYsyj1Nu3mBTjlRbs5yjh1PJ978VTLnZp/bZDj5x0Mvk88f1Oz76qcvJKPRkHbhAs1blvyxLKj42mo54wYbnj+IQcPlsOkLhPs7yqbysfs4OLpObe1iEat4AmceDRe4bWzZOAqGFrAvfe9ntLfmIP871+mgG6+5lD5x1cWcDSQQCAQCgUAw0jGMVufPnX+6R7Vu63Jy2NL9xrvv0659NfTrH3+L7Lajh2b+6Je/o0BQG67c0NRCTzy/mjZt3U6/+ME3yGzOvj9iBSOXS889mR57YS3V1DWq+x58+i26dMXJVF6SfZkkgmNzbeSNPZED3ed82krRMNwGOWTON1J3LDpiQnPTzd7aI/Tsq/HQdLBg9iQ685QTMjrOB+EEo2L+dlSzH1RFFR63Kpk8LNk7RwMii6N0Moc1I4/K135AFbEw3mYrmZiVWUfDnfsDAejk+XPY9XPxymXiAx+BQCAQCASjilEpAr27fhMLQIUF+fT1W2+iGVMmsXjzp3/+h/bWHKAnnn+ZbrzmsqNez4RxVewemnvCDCorKUacK23+6GP6xwOPsEvolbfepYtWLMvIfRIcHxj0evr6Zy6iL9/+T3UfwqIxFvazb94wrMcmSF+WV+GkJTxy5Gs7IGW6dDVxhhDcJsczGMP9/b3PUSwmjeMqTqqvf+biYRnNZTGoZBK3X+G5kvJtMG7VLAUxwxk0DK1cRwPjwQiPxnFLjqYDakiz0VbAP4MoJCA6cdZ0WvP8QzRl4jjxcAgEAoFAIBiVjMraITh+wOc+dQ3NnDqZFwtjykvpm1+4mRfZb727nqKx2FGv5+ff/zpdvPJsqh47hh0/FrOZliyczyNloOYgmn4EgqFl8fzptGSBtv0JzWHb99SJh3qUAtcPHBuFExfzojwWDpDr0BbeJIfQ8cm7G3fShq17NfsuPPskmj5pLA23qOIonUJFk0/nkaucHB2HHrfvW0tdRz7mRqxsRHE0FU85g8OaMTYW9nVQ58FN1FG7noKeVjremTBurBCABAKBQCAQjGp0o3EUbPe+GrJZLTR/zizNz0qKCmnalInU5fHQ4YamQd9GRVkJf3XYs+8TX8Ho4Gs3X0T6pDDz3/3rWTWgXDA6wUhRwfiFlDvmBMrRG3ncqH3fOnZuoD7+eCIcjtAf/v2cZp/VYqIvfOI8yqpxq7KpVDTlNLIWjoNNiSva2/at5Ra4bBXwpKyjcSxiOcpnkM5oobDfRa66zdRe+z6fdwKBQCAQCASC0cmoGwfr6HRRKBSmcRPH9FhEg3Fjx9DHu/ZSY1MLVVdWDOo21q7fxF8REC0QpIOJ1eV0+cpT6PFV69R9H+08wI6g85eK8260g+p4k7OEG8T8HfXkadrDTWLOipnDGuibSR55fg0dPNyi2XfjFcuopCj7QrPhqEErF4QVHhPrqJe2ziPchgW3EDKgsg2pBa2KW7oCriPka62liL+LHWgGs4PbxJB5lM2tmOniYP0Ruv+Rp2nTlu3U3umiSCTa4zLLz1xCP/v+V4fl+AQCgUAgEAgGy6gTgXz+AH/tLfhZce/4AtLlBsr6TVvp1bfX0blnnUrTp0w86uW///O7Uu7X50RpbEU5+XxDOzbgl6tsBdlNf56nT152Bos+Hl/8XIUzYuHsCWS3Zd+CclSSYLyCC2uoX69HQ583nszGfPI276Yj771LjRv+QFOuuJ7K5i/lkaRME/Z5afMff0JVZ66kMUukPLS6N1fR4TWv0uxbvk6OMdVHvY6G9W/TgZefoZmfuI3yJqZuW2pt76J7Hn5Fs6+kKJcuX7Gwz+cg+XVV9/oL1LR5Hc3/2h2kN2YmxF+fW01Wayn52w5Q0HWEgg17qbNxP1nyK9ktBMEoKzEXkmVMAYW6GrkFLdjVRt6uNtKbbGQtmkAm59CJQen8/5StH6UP/fn//PW3fou8vr6Ps7mt/ZhvSyAQCAQC9+4M5NDZc6WvXvmr4Lhm1I2DHY3YMYzTIBT6D/+4n+bNnkk333DVkB6XQJBMfq6dbr5aGzze3umhB556SzxYxxFw/uRVLySKmcl9sI78LXXUWfseBV0NGT+W/c/+jzr37qTiOSep+/zNDdS+cytF+rmwD7S18OXDXnevl/n7/14hf0DbzPjFT64kywDbGEvmLqLWjzbRgZeeokwC14+jfDrlT1hM5rwxUBAp0HGIOmvWka9lH8Ui2vuWLUDkMedV8HE7KmaR3mTnfCNPw8d8zsEtNNrHEiH2fvP2O1kAuvWma+nO//ct3n/RiqW09sX/0VUXryS7zUr3//lXdPevfjzchysQCAQCgUAwYEadE8hms/JXt8eb8ucej/Qpst06MCfF2g2b6U/3PEAnnjCdvv3FW8ho6N9D96sfSX9AJnPPAw/Kx5ueXKF0Xa8gs8/T9ZeeRS++uZn2H4xXxj++6j268rxTaXxVmXg60g2MD93xBfJwvq6mnn8dlc9eRAZbjGJRL4U79hOFOshZPiMj9eSBzjaqXf0UTbnwasovLVf3G42SI8lisfTr8Zlw1koqmTaL8idMIVOKy2/ZUUuvrNmq2XfSnMl0wbJF/XaiKMdhs42ncUvPo/3P/Y+mX3wNGW0ZrnG32ciZX0SRkI98Lfs5PDrmbSS/v4VdQRgfGw5HV3+w2ydSftkEzgfCsUeCHop01FC3p4FsxePJklfJ42Sj7f9Tu/bV0r7aOioqzKcfff1WeuEVSXTX6XQ0aXw1/emXP+SR8i9//+fcIlZeWjzchywQCAQCgUBwfDuBCvPz+NPiww2NFI32nOE/eOgwf60o73/18itvvkt/+Pt97AD69pc+qy56BIJ0gza773z+cs2+aDRGv73nGRESfZxhKy6l8nmLqXjaqZRXNVcK8/W2U3vNe+Rp3kvdsZ7vd0NJ7avPUywUpPFnX3DM96N09gIyOXrakXFu/+YfWtcOst2+/bnLBj2KNG7p+RT2eqju7dU0XKA2PrdyNhVOOpUzdvBc+VprqG3fGvK27KdYNELZCB5zS24ZFU5aQnlV88hgzeWwa3fDTj52X3td2s+7TKP8jXDC9ClkwIc98nmH0gnlMbn0/HP4g6anV706rMcqEAgEAoFAMBhGnRMIf6BNnzLp/7d3H+BNlV0cwP/de1M66IC27L2ngAgIDkQUcQAuHIgD9xY3igsXn4CKiKKgKOJAhsree88uuvfe43vOW1KaNi0dadMm/59PnuJNcmdy75tzz3teHDp2ErsPHFZDumvExifi9PkwuLo4w9erdkGgn3//Gz/88gcG9u2JJx68B5aWFo249kRV9e0ejDFX9MKGrYfKp+0+dAabdh3DlYO7c5c1Y2Eb1iBi01r0nfkciosKcH7tL8hJiIWDtx86TrwdDl6+6nXRu7cgattG5GdmwD2kEzpMvAPWjk5a84ra/i/O/fUTet79GNxCOsHK3h3ZiecQvfNfnDmxGgWZWbB18YRLu44IGjMBdh6ttbq4xB/chehdm5GTlAArO3s4+bet8roat2Xj73Bp1x7Ofm2rfU1a2Fm1jdkJsbBzb6UCRp5de9e4HRq5yQn444uF6BC2G73MipANK0SUuqL7NTciOPBS5lFN2+MzbAxs3ctGb9Ro1aWn2sbQDWsQPP4mGJJkbLn49URRXqYK/kiWjfzNSYmAvUc72Ln5q2HcmyMbJ0/1KMhKQnZSKApz0pAVd0oFs6Twtay7jDrW0qnAjxqJrixb2M6mrIZTVvalWlRenmXZP+dCIw2yjkREREQN0Txbmw00esQQFQRavGwlrK2s0LlDCGLjErDgm+Xqbt7o4UNUardGcUmJyhqSO84WFpcasUtX/Io1f/+D/r174JEZ01FSWoKCwhKtgFNtu4URNXTI+K17TiAvv0BryPjBvTvC1rZpCt5S3WXHxyDx2EFE796M4z98iZLCS8cvavs/GP3BEpz9fQXO/PZD+XQJbsQf2oNR732llf2Sk5yg5lWQlaH+X4IFp1f9irD1v1VY4ilE79qKUz8txdhPvodTm7JCzfsXvFPpdRdfXel11cmKjUJ2XHSNQZT4Q7tx4sevUFJUWD4t/J8/0PPe2egw4dZqt6PsvXuw9fXHJRUIXSsk/HQzS4Tb+b9RXHidVmHnmrbninlfwj64Y/k02Ycenbojase/yE9PhY2LGwzN0tZJZXMV5maoIFBBVqIaCU5GFnNoFaRGFGuuARVrx1bqUZCdUhYMyk5Ro9dlJ4XB3j0Qdu4BzTaQVRuaUUOjYsq64LbxKet2GxkVU/6ahMQk9dfamlnBRERE1PK03JZaDQb3660yd2SEj7kfL9R6LtC/DSZeM0Zr2sbN27Ho2xWYcPUo3HlrWdeb3Lx8FQASew8ewdSZT1ZZTteOIXj9udmNui1EwquVK+655SosWLa2fIfEJqTiq5UbMWv6NdxJzdzx5YvRZtAItBk8Uv1APr9utQr27Jj7HDIuhKHTTdNVoKIgMx0nVnyNlLMnELNnK9oMHF7tPAuyMlV2jqW9AzrdfCfs3F1U95zsmFjE7t2PrMRwOPr6q65Qmtd1vvlOuAQGo6SwEOmRoQhd/xuK8y8/UmLSibIstIqZO1W28ccv4d1rIAKGj4WFtQ3iDu1W8z+y5FM13TmgXbXvlXXMt3bCrmxnpMAO+bCAIwpxXTsrpJ4+goj/1iJo7A1Vtrvy9sh+Lc7PrzJ/9w5dVNAt8cQh+A2+Es2FlZ0zXAN6q6waFQzKTkZW/Gk1OpcMz27nKsGg5tlr29rBXT0KclLV0PIqQyjxHHJSwisEg1pekCS4rb+q83MuLALpGZno3CEI7m6uOB9+AT+t+Rv9e3XH96v+UK/t0iHY0KtLREREVGdGGQQST868B7+v/w+bt+9GUkoqHB0dMKB3D9xywzWws9UeotfC3EJl9FTMApIb8JfL8tGkjRM1hak3jsTvG/fiQmzZXWix7NdNGD+yD4ICtLvLUPMSOHIc+j3yYvn/e/UeiN/vvg6p509h4JNvIGD4pcC0dF3aMudRpJw+VmMQyFzOP6WlCBxxNTrfNF1Nk1GnshLOwH/EMJSWZiI1bBfs3ILKXyfBJg0JSHWaNK1WNV1yEuPVX1s3j2pf49NnMIa++J7W/O08PHH8+0UIk4ygux+p9r3xtq3xVXYwuiIRnc2SYIMiONnZwN3OC8kShDp5uDwIVHG7K29PwPibdI5eZetatt45CZcKrDe3EeBcA/uqgIoEg1R2jepqFQYHzyC9FGFuLNb2brAOcENhbrpa3/IubsnhKhAkASFzy5aTrSjtgJuvvxqfffU9fvjlTzVC2BMz78JLb89XxaA1Avx8MPmGcQZdVyIiIqL6MNoohjTkJo4frR616T4mj4psbWzw4+L5jbiGRHVjbWWJZx68EY/MWVw+raioGO8sWIWFcx+qd+Fcanz+V2ifhyxt7eDo44f08HPwGzxS6zkZNUvTbaomMo/2109B6LrVMLeyVsWWXdqGwNm3G2xdfFXxXqk9kxl7BIGjxiL837+0XufQ2gfmqsj95bM18jPT1V9rB+06RRW1veq6KtPaXXW9CgLJdlansLAISz7/BveaHYS1WYUATh6QfKpsHxRmZ192u9X2WOreFmunsiLU+RlpaM5UQCWwX1lXq8RzKkNIjmNOUjjsW7VTx7W5BoOs7FxUF7eK9Y4kKJSbHAk7dz9VN8jcUvsGTHP10hMz1UNjxh03w8nBAStW/4W09Ax079IRT8+6R7UTiIiIiFoaow0CERmjwX06VSkSfeB4KP74Zy+uHz3AoOtG1bNyqDoSlnQLk4BGWSDmErOL9VRKiy4/YlSve2ejzaCRiN61Cad//R5p4WdVQengcZPQ4YbbkZsaqeq2tB09FO4d2iE9NKbK6zreOPWygQXp3iWKCwpq2EbHaoMvxQVVu2hpfL96M7ol7VMBoCOlrRFe6opBg3tj8vXDVdeubW88IXujVtsdcNX1CLpuSpVlaJZvaVNW7Le5K+tqNeBiF6vzKssmM/ZEec0gGxefZhv01dQ7KsrLUp+9/Ix45CRHICflgqp1JMGglmjKxPHqQURERNTSMQhE1MI8OeMG7Nh/Ctk5l2q5zP/6d1zRvwtcXar+ECfj5tm1l3oI6QoVuWUd9nz0muo2JYEgGxdv1bXIOQBwDvCFteM4OLbuoApIV3xdTWxdy4opS82i6qSFnlZZORWlnjup/kq3MF2i45Kx9Ie1eMgsD+dK3bC2tD083Z1x5+yZcLS3ReKxA3XebgmidZt8p9ZrCzLLilDbXNyOlkJThDk/M1FlBkmWTUbMMViobmLBarj55hsMcoSLXw8UFeSoEcTy0mKRmxKJ3NQowMYddioYZG/o1SQiIiIyOc0zr5yIqtXK3RmzpmvfkU7PzMEnS//kXjMhWbEXcGrVt2rEKw3J6LH3LKsPJSNwibzkZMTtPQYbJ6nNYqOyS1LCdsHcqkTrdTVxaVvWRS0jOrza15z8aSlSzhwv//+cxDgcWPSB+rdXr4FVXl+KUrz7xS/IKixBUakZ3JELWxTiqftvVAEgKZi9/3/v1nm7U04ervKezKiy9XZtd2nUsJZEhmZ3DxqsMmwsbRxRXJCNjOgjSAndibyMsnpNzZWltb3qougRMlRlAon89Gikhe5Q2UFERERE1LSYCUTUAt00bgj+2LgPJ85d+hG1ZsMeXDeqH/p044g1pqAgKwtHv12Ao999AXuP1rBz90RBdgYyoyLU8+4dulZ9nbsnrJ2dUJCZhpyLw1y7tA267LJk5DIzS0uknL4U5KnM3tML/zx7Hxy9/WBhY4PMC+FquHgZvStgxNgqrz94PExltAFmCIUbOpil4GGLAyj9dT7+/j5bDUvvGtShztvtGtK5ynuSzxxXo4m56ZhfS2Lj1BrWjp6qi5V0EyvOz0JG1GHk2DrBwTNEBYuaKwtrezj5dFG1jVKiTiEvPUbVESIiIiKipsVMIKIWyMLCHC/Muhnm5tpdQd78dCXy8gsNtl7UdJx8/dXoWLYubirrJvn0URUIsXZyQedb7kbHSVOrvi4pHmmh51QAyMrBAQFXjoBnj7aqi5GMLFYdqaXj03eIyhoqqmZI+Z73PIY2A0eoTJ30sLMqAOTZvS+umDMfFlZVR4da+ce28n+vLw3GBTNXWJQUIfXsCWRGR6B1j34Y/OzbddrukBunIuj6W7Ven5+RjpSzJ+A3aCTMKowA2VJJ9y9bF2+4Bw+Bc5vuKrgi3cTSLxxUGV6S6dWcWVjZwcGrI9yCh8HKrmqtLCIiIiJqXMwEImqhOoX4Ycp1w/DDmq3l0yJjkrD4h3V45K6qIzVR02s3ZgJa9+wPpzYBVZ7r8+DTKNYRULG0s8OINz+HrYu71nS/IaPUyGGa0cOkEHP36Q+h27SZyE1KQG5KImycXWDvKaNkXTq1V/c6u1beyM+MQ3bCGeSlxajRnKRWkK1rG511ZoLH3YiY3VsQs2szAkZcXWUb3YI7Ychzc5GbnKCGlLd1b6VG7KpMtmP1vgs4czCqfFo2rOF+x9O4dmQ3tX72rVrDzqO1qvUj+8LG2fWy2yPbnaejcPWFrRtUke2gcTfCmJQFg3xg4+ytsmpyEkNRlJuBtMgDash5qRlk7eCB5src4vKj0hERERGR/jEIRNSCzZw6Hv/tPIa4xEv1Ub77dTNGD+uJziH+Bl03Ahy8fNVDFwma6CKjhlUusCwkMCIPXcEA6Yolj5roep29u7/qQpQVf1p1MZIRqCSg4OTdWY3yVJFX70FwDe6Ic3/9rBUEqryNEryRR3UOR6Zg5cE4rctPh3a+mHrjSFhaWmitn9T60bUvqt3uSkGg0tJSnF/3q8pI8ujYDcZI9oOdaxvYOvsgLz0a2Ulhamj5tIj9sLJ3g0PrEDX0PBERERGRYHcwohbM3s4GLz08WWtacUkJ3vhkJYqKig22XtRyWFjZwsWvJ1wD+qiuRRJASAndpQJDpSXFWsGGnnc/iuRTRxF3cHe9liUj2r312c/ayzc3xyuPTlEBIH2L2rZRFZjuec+jMHYSMLNz84dH8DA4endWRcALc1KRFr5XBYTkuBIRERERMQhE1MIN6tMR11/VX2vambAYLF31n8HWiVoeGYpcRqCybxUkER/kJEcg+fx21U1MQ7JyRr27GA5eVbt51cbny/7SyloT0yaNVF0bG4NLYAiumvcl3IJa5qhg9aFGSnP3h0fIMDh6dYS5pTUKspORGr5HdRUrzM0w9CoSERERkQExCERkBGbfOwEertrdd778cT3CLjTv4aOpeTEzt4Bj6xAVDLJycEdJYR7SLxxSj+LC3PKRwpx8q9Y4upxDx0Px0587tKYFtPHEjFurjhymL84B7eDevgtM9VjaewTCI+QKOLRuDzMLK1U0OjVslzqeUkyaiIiIiEwPg0BERsDFyR7PPDhJa1phUTFenf8jiorZLYzqxtLGAW6B/eDs200FDyQbKOXcDuQkh6tizXWVl1eA1z9ZoWr0VPTyI7fA1oYFghs7GOTQql1ZMMgzBGYWlmXHM3Qn0qMOoygvq1GXT0RERETNC4NAREbiqqE9MGpID61px89EYunP7BZG9WPr6qu6Fdm5+aG0tBhZ8WdUJkld68t8svQPNXJdRZOvHYreXYN4aJqIFBx38AxSwSDp8ifBISkGnhK6A+lRR1BUkMNjQURERGQCGAQiMiLPPHijygqqaPGP63E6NNpg60Qtmwzl7eTTBW5tB8DSxhFF+VmqvoyMJFZSXHjZ9+85fAYr/9iuNc2ntRsenn5NI6411XQ8pcufR/vhsG/VDmZmEgyKQ8q57ciIOYZiBoOIiIiIjBqDQERGpJWbM56beZPWNBkl7JUPl6OgsMhg60Utn5W9K9zaDYKjVwcVOMhNjULyuW3IS4up9j1Z2bl4bf6KKtPnzL4VDva2jbzGdPlgUHt4tB+magdJMXA5lskqGHS8vAYUERERERkXBoGIjMyYK3ph7PBeWtPOR8Rh4fd/G2ydyIhGnvJoC/eQIbBxao3S4kKVPZIasQ9F+dlVXv/+otWIT9LuOnbbhOHo1z2kCdeaaiJDycsoYqrbn3vAxWBQtAoGZcaeRHFhHncgERERkRFhEIjICD374E1o5e6sNW3Zr5tw+GSYwdaJjIeFlR1c/Huph7mVLQqzU1Sh4ayEsygtKStEvmnXMfzx7z6t97X1a41Z7AbWLFlY2cLJu9PFGlD+alpu6gWV7ZUZdxolRfmGXkUiIiIi0gMGgYiMkNQFeumRW7SmlZSU4pUPf0B2Du/sk35INpBH8NCy7kSlpchJClPBoNiocLz12U9ar7UwN8drj9/G0cBaQjDIpzM8gofA1rWNOq65KRFIPrsNWfESDCow9CoSERERUQMwCERkpIb164wbrx6kNS06LhnzFv5qsHUi4yOjTEl3IvegQapuUGFeNuZ8uByp6dpDj989+Sp07RBgsPWkurGwtoezb1e4hwyFrYsPSktLkJMcgeRzW1XGV22KghMRERFR88MgEJERm33P9Wjj5a417c9/9+HvTQcMtk5knCxtneAa2B9rj+ThwNlkrec6BrXBvVNGG2zdqP4sJRjUpjvcg4fAxtlbdfeTjK/ks1uQnXiewSAiIiKiFoZBICIjJiMwvfHUHaorTkVzF/yMqDjtH+pEDXX6fDQW/qQ9HLyNlQWevrUrUJTDHdyCWdo4wMWvB9yDLhYFLylWQSDJDMpODEVJMUcfJCIiImoJGAQiMnI9OrXFfbeP1ZqWnZuPl97/Tg0fT6QPObn5eEHHZ2rmpB7wdTFDathuZMadYuZIC2dp66gKgrsHDb44QlwRshPPqWBQTnJ4eWFwIiIiImqeLA29AkTU+O6++SrsOXQWB46dL5927HQkFv2wHg9NG89DQA32weLViIxO1Jp21dAeuP2221Rh4eykUOSmRCI/I17VELJ18eZeb+Hd/yQYVJibrjKCCrKSkBV/RgWC7D3aqRHGzCplIBIREdUk83Rg4+4gh4sj52Zrj6BLZGrYQiMyARYW5nj9idvg7GinNX3JT/9g18HTBlsvMg5/bz6A3zbs0Zrm7emGFx+eDHMLCzh4BqnRpqwdW6mhxjOijyAt8gCKCthFrKWzsnOBa0AfuLbtDysHdzV6mIwipjKDUi6gtKTE0KtIRERERBUwCERkIuRH+cuPTtGaVlpaipfe/x7xSWkGWy9q2UIj46oMB29uboY3n7wdzo72WqNNSbDAuU0PmFvaqMyRlPM7VD0ZBgpaPmt7N7gF9oNrYD81SpwE+7LiTiL5/DbkpkbxGBMRERE1EwwCEZmQKwd3x6Rxg7WmpWVk4/l5y1gfiOpVB+jZd75Fbl6B1vR7p4xBr65BOt8j3cDcg4fCzj1AopCqnkxK6E4UZKfwCBgBawd3uLUdoAJ+kiVUUpiHzNgTSDm/Hblp0SrwTERERESGwyAQkYl58r4b1JDdFR05GY5Pl/5psHWilkd+zL/9+U8IuxCvNX1Az/aYMWVMje81t7CEk3cnuLUbCEs7ZxQXZCMtYh8yoo+q7kTU8knXPzm+LgF9yo5xYS4yY46rYFB+RhyDQUREREQGwiAQkYmxsbbCu89Nh6ODrdb071dvxr87jhhsvahlWfX3Tvy9+aDWNE93Z7z51B2qBlVtWNk5w63tQDh6d4aZuQXy0mMvdR9ixohRsHFsBfd2g1QRaUsbRxQX5CAr9jjSw3erLoFERERE1LQ4OhiRCfLzaYVXH7sVT739jdb01z5egZC2Pgjw9TTYulHzd/xMJD5YtFprmoW5OeY+Mw3urk51mpeZmRns3f1h4+SpCgrL6GHSfSgvPQZO3p3VKFTU8slw8taOnsjPTEDKheMq+6uEw8kjIzMLew8eRVJKCpwcHdCnRzd4t27VaPM5FxqBnfsP6ZyHpYUFbpt0Xb2OLxEREbUcDAIRmaiRg7tj6sQR+G715vJp2Tl5ePLNJVjy/qNwtNfOFCISSakZeGbuNygsKtbaIQ/feU21dYBqw8LKFi5+PVV2SGbcKRTmpCEldBfsPQLg4BmiMoWoZZOAn62zF1zaOqIwK0kFhkzZ/sPHMH/hUuTk5pZP++bHXzBt8kRcf/WoRplP+IVorP5rg875WFlaMghERERkAhgEIjJhD995LY6ejsDhk+Hl06TGyysfLsf7L9wFc3P2GKVLCgqL8MzcpYhPStfaLSMHdcPUG0fqrZaMe9BgZCeFISc5HDnJEcjLiFc1hEw9aGBMwSBrJ0/111QlJKXggwVfI7+gAN27dESX9sGIiU/A9t37VQDHv40PenXr3GjzGT6oP/z9fKpk8xEREZHxYxCIyIRZWlpg7rPTMe3xj5Ccmlk+fcvu41i0fD0enDrOoOtHzYfU6Jn3xS+qiHhFAb6tMOexW/X6g16yfhxbh8DWxQeZcSdRmJ2C9AuHVBDI0bsjLKzs9LYsIkP4fd0/KnAzesQQzLzr9vLpXTqGYOHSH/Hzmr9rFQSq73wG9OmBwf1763GLiIiIqKXgbR8iE9fawwXvvXAXrCy1u9t8uWID/tnOQtFU5ue/dmD1+t1au8PBzgYfvHQPnBwbJyhjaeMAt8B+cPbtBjMLq7J6Mud2qAyh0pISHhpqsfYdOqYCp7fccI3W9NHDh6CVuxtOnQtFZlZWk82HiIiITAeDQESEHp3a4rmHbqqyJ16d/wPOhsVwD5m4/UfP4/3F2oWg5YfnG0/dgXb+Xo2+fFtXX3iEDIOdmx9KS4uRFX8GqWG7VN0gopYmNzcPCUnJ8PJsBQ83V63npAtu5w7BKvMuIiqm0eYTFhmFVX+sw09r1mLrrn3IzsnR09YRERFRc8fuYESk3DBmIM6ExmDFH9vK90huXgFmv/4Vvnn/UXh6uHBPmaCI6ERVCLq4WDvzZubUcRg+oGuTrYe5hRWcfLrA1sVXjR5WlJ+F1PA9KjDk0Lq9ep6oJUhNz1B/JVNHF8309PTMRpuPBIAqsrW1wb2334xRVwy+7Po//+b7OqdbmBXDz8cbOXoMKDnZWwOll849JeZAto3+71+6WlujMbk4lMC8RHu7arOfSq11H1t9KbVuuut6XT8XxrLt9fk+mPK2w8EZjcreEc1y2xt7u01525vrdteSvb09GgMzgYio3OP3TkC/HiFaeyQ+KQ2Pv/E1cnLzuadMTGp6Fh57bTHSM7UvbKOH9sTdk68yyDpZ2bvCrd0gOHp1gJmZBXJTo5B8bhvy0pixRi1DYWGh+mtlpfs+nPXFgET+xdfpez4O9nYYOqAPbp4wDuOvGq6KR+fl5WPBkuU4cOR4PbaIiIiIWhJmAhHRpROCpQXeeWYa7nzyY0THp5RPP3U+Ci/MW4b3X7oblhYcqtsU5OUX4sk3v0ZUbLLW9A5Bvpgze4pBR3YyMzeHvUdb2Dh7ISvutKoVlBFzDMXmdnD06iS3TQy2bkSXownOFBYW6XxeCj0Lm8tkp9RnPt06t8fC99+AnZ1t+TTpMrb8l9/xyx/r8etfG9CnR80ZfnNfekrn9EVLl+n9rmVmTgEysi/dgCg2B1LyG+8alJJfts/0zSG7GBYVkynNzGu1n8wKUhtlfQyxnLp+Loxl2+vzfTDlbUd2WYZjo2vk5dR525tqu01525vbdhsYM4GISIuriyM+njMDTg7axX637TuJDxatVj8YyLiVlJRgzkfLceRURJUi4vNfmQE7Wxs0BzJKmIt/L/Uwt7JFUW4a0iL2ICvhLEpLig29ekQ6ubo4qyBqQrJ2gFUjMbksAO/m6qz3+Xi39tQKAAlVWHrCeFhZWiI8MopHjYiIyMgxCEREVbT198L7L96tMoMq+umvHfh+9WbuMSP36Td/VhkZTkYCk+CgBIKaGxk63iN4KGzdAiStATlJYUg5vwMFWUmGXjWiKiSIKsWcExKTkZB0KeNSFJeU4MTps6qwc0Ab3yaZj5DQvgT4DZnhR0RERE2DQSAi0qlv92C88uiUKtPnf/07/vh3H/eakVr2y39Y9usmrWkW5uZ457npaN/u8j8mDcXM3EIViHYJ7K/qBhUX5iIt8gDSow6juDDP0KtHpGVA7+7q7/JVa7SyK/9c/x9S0zLQtWMIHB3s9T6fvQePqABRRcXFxfh2xa8oKi5GUKA/jxQREZGRY00gIqrWNVf2RUx8Cr74/m+t6W98vAJODrYYMbAb954RWb1+Nz5e8keV6c/OnITBfTqhJbC0dYKTW3/kpUUjK+EM8jPiVUaQBIjs3PyZ6UDNwvVXj8LGLTvU8OwxcQlqOHf5K4WZzaV71sRrtF5/5nw4dh84jC4dQtC3Z9d6z+eDBV/DxdkJwW0D0MrDDdnZOTh2+iySklPV62+8dmyT7QMiIiIyDGYCEVGN7p0yGteP7q81Te4kP//uMuw7eo57z0j8u+MI3v78pyrT77p5FCaNu/yw0c2JdGmRoeM9gofB1tVX1QfKijuF1LBdKMxtwuKLRNVwd3PFs4/erwIy58Mj8cf6/1TgxtrKCg/cdZsK9lQUFnkBq//agGMnTzdoPoP69UJaRqYKKP25YRM27dijAkDy/sdn3o2eXVtGsJeIiIjqj5lARHTZH9QvPjwZGZk52Lz70vDBBYVFePKNr/HF2zPROYRdCFqy3YfO4MX3vkNJiXbR74ljB2LWdO1MgpbE3NIazr7dYOvii8zYkyjKy0Rq2G7YufvDwTMY5hZWhl5FMmHdOnXAgnmv4uDREyoQ4+TogF7dOquCz5V1CG6HO26egPZBbRs0n9kP3IW7b8vEmfNhiE9MhoWFOdr4eKsMIikMTURERMaPV3wiuvyJwsICbz8zDY+99iX2HbmU/ZOdm49H5ixWgaCQQB/uyRbo0IkwPPXWEhQWaY+mNXpoTzz/0M1G0X3K2sEd7kGDkZMcjuykUOSmRKpuYo5eHWHr4m3o1SMTZmtjg8H9el/2de0C/NSjofMRkvXTv3ePOq0nERERGQ92ByOiWrGxtsIHL96NLu21s37SMrIx88UvcC4ilnuyBQaAHn11MXLzCrSmD+rdAa8/ebvKEjAWZubmcPAMgkfwEFg7tkJJUT4yoo+o4tFFBTmGXj0iIiIioibBTCAiqjUHe1t8MmcG7nt+AcIuxJdPT03PUoGg/731IDOCWlgAKCc3X2t6j06BeO+Fu2BtZZyXBwtre7gG9EFeehyy4k+rotEynLxDqyDYe7RVwSIiIiJDyTwd2LgLcLjYVTS7apdRIjINbO0SUZ24ujji8zcegJ+Ph9Z0TSCIGUEtNwDUMagNPnplBuxsbWDspBuYe/BQ2LkHAKWlyE48h5TQnSjITjH0qhERERERNRoGgYiozlp7uGDh2w9VGwg6GxbDvdpMHTweWm0AaMGbD8LFyR6mwtzCEk7eneDWbiAs7ZxRXJCNtIh9yIg+qrqLEREREREZGwaBiKhevFq5VhsIuu/5z3HoeCj3bDOzdc8JPPzKQgaAKrGyc4Zb24Fw9O4MM3ML5KXHIvn8duSmRqG0VHvENCIiIiKiloxBICLSeyAoKzsPs15ZhG37TnLvNhN//rtPjQKWX1AEU88A0kVGQbN391ddxGycvVFaXITM2BNIC9+jhpYnIiIiIjIGDAIRkV4CQQG+rbSm5xcU4sk3v8baTfu5hw3shzVbMOejH1BcUqI1vXOIHwNAlVhY2cLFr4cqHi1FpAtz05ESuksVkS4tKW7Kw0ZEREREpHcMAhGRXgJBi995WGWVVFRcXIKXP1iO71ZvZrcaAygpKcHn3/6FDxb/VuW5vt2D8b+3Zpp8BlB1ZBh596DBsG8VJGlCyEmOUF3E8jMTGvmoERERERE1HgaBiEgvPNycsPDtmejTNajKc/O/WoO3P/8ZRUXMpGgqeXkFeH7eMiz56Z8qz40c1A2fvHofHO1tm2x9WiKpD+TYOkQFg6wc3FFSmIf0C4fUo7gw19CrR0RERERUZwwCEZHeODrY4ZPX7sfwgV2rPPfrul149LXFyMzij+fGlpSSgftfWIB/th+p8tz1o/vjneemw8baqtHXw1hY2jjALbAfnH27wczCSmUDpZzbgZzkcJRW6mJHRERERNScMQhERHpla2OFec/fqYINle05dBZ3P/0JomKTuNcbyZmwGNz55Mc4cfZCleemTRqJVx6dAksLC+7/erB19YVHyDDYufmhtLQYWfFnkBq2CwU5qdyfRERERNQiMAhERHonQQYJNsyafk2V58KjEjD9ifnYtvdEs9zztRkSvLkOG/7Xf/txz9OfIj4pTWu6hYU5Xnx4Mh67+3o1ChbVn7mFFZx8usCt7QBY2jiiKD8LaeF7kRFzHCXFhdy1RERERNSsMQhERI1Cgg13T77qYtcjS63nMrJyMfv1r1TRYike3Vwc+34hfr11FP57/kHkZ2gHUkROYhw2PD4dq28fjTNrfkRzUVBYhLkLfsYrHy5HXn6B1nOODrb49LX7cOPVgwy2fsbIyt4VbkGD4ejVAWZmFshLi0byuW3IS4sx9KoREREREVWLQSAialSjh/bEormzVOHoyqRo8cOvLERKWqbBj0JmTCROrlyC4rxcJJ04hIOLPqjymj0fv4G00DMoysnGkW8+RX5GOgwtJj4FM575DKvW7qzynJ+PB75571EM6NnBIOtmCoFOe4+2cA8ZAhun1igtLkRGzDGkhu9FUX62oVePiIiIiKgKBoGIqNF17RCApR88pv5WtvfIOdz+2IfYeeCUQY+Epa291v9f2LZR+n2V/39JYSESj+7Xfo+dHQxp/daDmDr7Q5w4V7X+z8BeHVQAqK2/l0HWzZRYWNnBxb+Xephb2aIwJxUpoTuRlXAWpSUcEY+IiIiImg8GgYioSXh7umHxO7Mw+dqhOkezemTOYrz7xS9qaHNDsHNvBZ/+FdZNAkAVgkBFeTlar2975TWwsLKGIWRk5eCl97/DC/O+U13rKmen3HfrGDUEvKuLo0HWz1RJNpBH8FCVHSSfnZykMKSc34GCLBZCJyIiIqLmgUEgImoy1laWePbBSXjzqTtgZ1s1gPLTn9tx++wPcexMpEGOSpcpM6p9rqToUtFfMwsLdJp8Fwxh96EzuPXh9/H35oNVnnNxssfHc2bggTvGqWLQ1PTMzC1UnSD3oEGqblBxYS7SIg8gPeowigvzeEiIiIiIyKC0q7USETWBcSP6oEM7Xzz37jKERsZpPRcZnYh7n/4UU64fhgduvxoO9rZNdkzc23dW2UCxe7fX+DrJAnL0boOmlJaRjU+/+QO/bdij8/nuHQPx9jNT4dPavUnXi3SztHWCa2B/VTA6K+EM8jPiVUaQQ+v2sHPz5yhtREQ1yDwd2Lj7x8G57G/2xb9ERCaEt4qJyCCCAryx7KPZmDpxRJUfxMUlJVj+2xZMfmge/tl+pEmHZK8pG8gQWUAlJSVYs3EPbnrwHZ0BIMn4eXDqOCx+dxYDQM2MfK7t3PzgETwMtq6+qj5QVtwppIbtQmFuhqFXj4iIiIhMEINARGQwNtZWmH3vBPzvrQdVzaDKEpLT8ew7S9Vw8hHRiU2aDdQcsoBOh0bj/ucX4PWPVyA9U7smkWjn74Vv3n8UM6aMgaWFRZOsE9WduaU1nH27wTWwHyysHVCUl4nUsN3IjDuFkuJL3QyJiIiIiBobg0BEZHD9uofgx0+fxPWj++t8fvu+k7jloXmYu+BnVUTaUNlATZUFFB2XjJc/+B53PPYhDp0Iq/K8ubkZbr9hOJZ99Dg6h/g3+vqQflg7uMM9aDAcPEMkTQi5KZGqcHReunaXSCIiIiKixsKaQETULDg62GHOY7fiulH98c7/ViHsQnyVLmKr1u7En//uVwGQaTeOhJOjXZPWBmrsLKCUtEx8vfIf/Lx2B4qKdA8t3qW9P1546GZ0CvFrtPWgxmNmbg4HzyDYunirTCCpE5QRfUTVDnL06QxLa3vufiIiIiJqNAwCEVGz0rd7MJZ//AS+X70Zi3/cgPwC7e4yefkF+HrlRqz4fSsmjR+M2yYMR2sPl0bJBqocBGqsLKCo2CS1vVL7J7+gSOdrHB1sMWvaNZg0bjBH/jICFtb2cA3og7yMeFUnqCA7WWUFObQKUkPMS7CIiIiIiEjfGAQiombHysoSd02+CmOH98Zn3/6J9VsOVXlNdm4+lv2yCT+s2YrxI/vgjhtGIKStj16zgZz92yHjQll3LM9uffSaBSTFro+fvYDvf92Ef3YcQUmJ7uLX0vXrhjED8cAdV6OVG0cxMTa2zl6wdvBAduI55KZcUH/z0mPh5NNZdR8jIiIiItInow0CyYg6GzZvx+bte5CYkgonRwf0790dk64ZCxsb6yafDxHVna+XO95+eprq+vXp0j+x59DZKq+RblO/b9yrHl07BGDC6AG4engv1b2soUbP/xbHf1oKCxsbdLlxql4OYVp6Fv7adEBl/ZwLj63xtVcO7o5Z08ajrb+XXpZNzZO5hSWcvDvB1sUXmXEnUJSbgbSIfbB18YGjVweYW9oYehWJiIiIyEgYbRDos6++w+Ydl4ZTTklNQ8SFaBw+dhKvPfsYbKytm3Q+RFR/Uvx4wRsPYtfB01iwbC1OnL2g83XHz0Sqx4df/oZRQ7pjxKBuGNy7Ixzsbeu1XAtLK4TccLv6d+Vh7OsiIytHFbf+b+cxbNlzvNp6PxW7xM2afg16dGpb72VSy2Nl5wy3tgORmxqF7IQzKiMoPysRjq07wNa1TYM+g0RERERERhsE2nvoqArcONjb4b5pU9ClYwhi4hKw6NsVOBsagTV//4PJE8Y32XyISD8G9e6Igb06YP+x8/h21X/Ysf+UztdJHaG1mw6oh5WlBfr3bI/hA7qid9cgtPNvDfNGrrdSXFyCcxGx2H/0PLbuOY4Dx0JVYeuayA98CVxNm3QlunUIaNT1o+ZLPgf27v6wcfJEVvwZ5GfEITP2hCoc7eTTBZa2ToZeRSIiIiJqwYwyCLRh0zb1d8bUW3DFoH7q3x5urnjm4Rl44uW3sX7Tdtx8/bjL3lXV13yISH/k+yZDysvjbFgMlv26CRu3HUZBoe6CyoVFxSpYpAkYOTvaoXuntirLJjjQG239WsPP2wOWlhb1Wh9Z7oWYJEREJ6jAz+ET4Th2OkLVLKoNO1trjB/ZF1NvHIEAX896rQMZHwsrW7j49UBBlnQRO4XC3HSkhO6CvUcA7FsFqy5kRERERER1ZZStyBOnz6tuWoP799aa7t/GB+2D2uL0+TDExifA19urSeZDRI2jfTtfvP7E7Xjq/olYt/kgftuwB6fOR9X4noysXNU1Sx4aFhbmaOPtAU93Z7g6O6iHi5MDbKytUFhYoF5jZWWtRiZLy8hWj/SMbCSkpCMmPqXaos416dWlHSaMGYDRQ3vC3o41X0g3a8dWcA8ajOykMOQkhyMnOUKNKCY1hGycWnO3EREREZFpB4GkZk9uXh6CAv1hZVl189oG+KngjXTrqil4o6/5EFHjc3a0x+Rrh6rH6dBorNtyEJt3HUNEdGKtu29FRieqR2Pq0M5XdUsbN7KPykAiqg0zcws4tg5RhaIz406iMDsF6RcOqSCQo3dHWFg1vAg6EREREZkGowsCZefkqr8yipcuTk4OWq9r7Pk8/+b7OqdbmBXDz8cbOTk50Kfc3JrXh5oHHqfG4+/thhm3jFKPyJhEbN93Gtv3n8Kp89HVdhlrLLY2Vqq+z5C+HTG0byf4tHYrf07f330yhe+VGWw8uwDWschOPIv8pAvITI6GXasg2Lr6w6yRa121hONkb2/faPMmIiIiMgZGFwTSdMqorvCr+cX6PaWlpU0yHyIyHKmxEzDBE7dNGKYCQKdDY3DsdCSOno7A+ch4xCWm6e07LOcEHy83dGjrg24dA9G9YwBCAr3rXWuIqDo2Lj6wcmyFnMTzyE+PRk7iOVVA2qF1R1jZu3LHEREREZHpBIHsbMtqa2Rl677LnpVddgfSzs62SeYz96WndE5ftHRZo9615N3QloHHqQn3NYCBvZ0xsHen8ml5+YWIik1CeFSC+lte7yczR/0tKi5GycVRvSQgbGVlCRcn+/K6QfKQQFNgG0/4+bSCtZXRnVJbJFP5Xjk69UFhTpAaPawoPwv5Ccdg5toGjl4dYG5hhebOVI4TUX1lng5s3J3n4Fz2N/viXyIiMglG94tFRu+ytrJCTFy8+vFWOZPnQkys+uvt2apJ5kNEzZd01wpp66Me1dF02+IPVmqOJPPHLWgwclMikZ1wTg0ln5+ZACevjrB19TX06hERERFRM9MyCgjUgQRr2gcFqlo9h4+XDQmtkZqWjpNnzsPRwR5+vt5NMh8iIqLGZGZmBnuPQLiHDFHFokuLC5ERcwyp4XtRlJ/NnU9ERERExhsEEiOHDlR/F327AmGRUeWjfX30xRIUFRVh+OABsLCwaLL5EBERNTYZJczFv5d6mFvZojAnFSmhO5GVcBalJcU8AERERERkfN3BxIihA7Fp+24cP30OT815B7a2NsjPL1AFYD093DF5wjit1/+3bReWrvgV40YNx603Xlvv+RARERmaZANZO3ggO/E8cpIjkJMUhvz0ODj5dIa1I7swExEREZkyo8wEsjA3x/OzZ+Ka0SPhYG+HvLx8WFpYYHC/3njz+cfh7OSo9fqCwkJkZmUjPz+/QfMhIiJqDszMLVSBaPegQapuUHFhLtIiDyA96jCKC/MMvXpEREREZCBGmQmkGd3r3jtuVo/c3DzY2FhXO9z7lcMGqcCOjbV1g+ZDRETUnFjaOsE1sL8qGJ2VcAb5GfEoyEqCQ+v2sHPzV/WEiIiIiMh0GG0QqKLLDeMuo4DJo6HzISIiam4k0GPn5qe6iUkgKC8tBllxp1RgyMmnC6zsXAy9ikRERETURJjSQkREZALMLa3h7NsNroH9YGHtgKK8TKSG7UZm3CmUFBcaevWIiIiIqAkwCERERGRCrB3c4R40GA6eIVI8CLkpkUg5vwN56XGGXjUiIiIiamQMAhEREZkYM3NzOHgGwSN4iBoxrKQoHxnRR5AWsR9FBTmGXj0iIiIiaiQMAhEREZkoC2t7uAb0gbNfT5hb2qAgO1llBWUnhqK0pMTQq0dEREREesYgEBERkYmzdfaCe/BQ2LkHAqWlyE48h5TQnSooRERERETGg0EgIiIigrmFJZy8O8Kt3UBY2jmjuCBbdQ/LiD6quosRERERUcvHIBARERGVs7JzhlvbgXD07gwzcwvkpcci+fx25KZGobS0lHuKiIiIqAVjEIiIiIi0mJmZwd7dX3URs3H2RmlxETJjTyAtfI8aWp6IiIiIWiYGgYiIiEgnCytbuPj1UMWjpYh0YW46UkJ3ISv+NEqKi7jXiIiIiFoYBoGIiIioRjKMvHvQYNi3CpI0IeQkRyAldAfyMxO454iIiIhaEAaBiIiI6LKkPpBj6xAVDLJycEdJYR7SLxxSj+LCXO5BIiIiohaAQSAiIiKqNUsbB7gF9oNzm+4wt7RW2UAp53YgJzkcpSUl3JNEREREzRiDQERERFRnti4+qnC0nZsfSkuLkRV/Bqlhu1CQk8q9SURERNRMMQhERERE9WtEWFjByacL3NoOgKWNI4rys5AWvhcZMcdRUlzIvUpERETUzDAIRERERA1iZe8Kt6DBcPTqCDMzC+SlRSP53DbkpcVwzxIRERE1IwwCERERUYOZmZnB3iMQ7iFDYOPUGqXFhciIOYbU8L0oys/mHiYiIiJqBhgEIiIiIr2xsLKDi38vuPj3hrmVLQpzUpESuhNZCWdRWlLMPU1ERERkQJaGXDgREREZJxsnT1g7uCM78TxykiOQkxSG/PQ4WLgEwtqxlaFXj4iIiMgkMROIiIiIGoWZuQUcvTrAPWiQqhtUXJiLzOjDyIw5iuLCPO51IiIioibGIBARERE1KktbJ7gG9lcjiZmZW6IgMwF56bHc60RERERNjN3BiIiIqEkKR9u5+cHVwhF5qZGwdw/kXiciIiJqYswEIiIioqZreFhaw94zBGbmbIIQERERNTW2wIiIiIiIiIiITACDQEREREREREREJoBBICIiIiIiIiIiE8AgEBERERERERGRCWAQiIiIiIiIiIjIBDAIRERERERERERkAhgEIiIiIiIiIiIyAQwCERERERERERGZAAaBiIiIiIiIiIhMAINAREREREREREQmgEEgIiIiIiIiIiITwCAQEREREREREZEJsDT0ChARERGZqrT0DCSlpMLJ0QFenq2abD76Wi4RERG1LAwCERERETWx5JRULFiyHIePn0JpaamaFuDni1n33IGQdoGNNh99LZeIiIhaJnYHIyIiImpC+QUFePW9z3Do2ElYW1khuG0AnB0dERkVg9ff/wxxCUmNMh99LZeIiIhaLmYCERERETWhdf9uRUxcvArCvPzkQ3BydERRUTE+/+o7bNm1FytW/4nH7r9T7/PR13KJiIio5WImEBEREVET2rZ7n/p737RbVCBGWFpa4L7pt8DW1ga79x9GQWGh3uejr+USERFRy8VMICIiIqImUlhUhPAL0XBxdkL7oLZaz9nb2aFrx/bYf/iY6qJVU42eus5HX8s1JIsSwD+sWO/zdXEoUX8dsvU/b816ExERNRcMAhlIamoaCgsLsWjpMr3Ot6S4rKVhbsEkr+aMx6nl4LFqOXisWobGPE4yytUN14xHc5aalo7i4hL4eHnqfN7XuzX2HwYSk1NqDMbUdT76Wu7zb76vc7qlWTGsra3wxddLoS+92zuguNgOjc3i4mexuNih0ZelWV5t9lNq91GNuyLmF7+DJY0fparr58JYtr0+3wduu+kd90Y/5qa87c10u2vLx7t1o7RrGAQyEDtb20aZb1RsXPlIH9R88Ti1HDxWLQePVctg6scpLy+/xnaA/cXpmtfpaz76Wm5NpNi0PoN7HYP90BQk+0kE+DXN8mrLo33nJtru5vdd5LY3Hh735veZb+zPe3M+7qb8XTckBoEM5NEH72uU+Wru0N1/57RGmT/pB49Ty8Fj1XLwWLUMpn6cNEGSkmruShZfnG5pYaHX+ehruXNfegrGxlQ/k6a63YLbzuNuakz1M2+q23057DNERERE1EScHMq6HKWmZ+h8Pu3idEdHB73OR1/LJSIiopaNQSAiIiKiJiKFmZ0cHRATG49cHV2vzoZFqL9tfLz1Oh99LZeIiIhaNgaBiIiIiJpQj66dUFRcjA2bt2lNP376HCIuRMPX2wutW7nrfT76Wi4RERG1XKwJRERERNSErh09Att378f3P61Bbm4eOncIQUxcAlb8+qd6/rqxI7VeL1244uIT4eHuitatPOo9n7q+noiIiIwPg0BERERETahjSBCmTLwWK1b/iZW/rdV6bnC/3hgzYqjWtD0HDmPRtysw4epRuPPWSfWeT11fT0RERMbHrLS0tNTQK0FERERkao6ePIPNO3YjKTlVFWQe0LsHrhjUD2ZmZlqv23PgCH77eyOGDeyL8VeNqPd86vt6IiIiMh4MAhERERERERERmQAWhiYiIiIiIiIiMgEMAhERERERERERmQAGgYiIiIiIiIiITACDQEREREREREREJoBBICIiIiIiIiIiE2Bp6BUg/UhOSUVCUgrsbG3QNsCv3vNJSU1DSmo6nJ2d0LqVOw+PnpWWliI2PgG5eflo3coDTo4OdXp/ZHQssrNzdD7n4uwIX28vPa2p8SsoLERMXIL6t693a1hbWRl0PlS9zKwsxCcmw97ODj5ennUaxjo7JweRUbHVPt8huC0sLCy4+/UkLiERqWkZcHJygJ+Pd73nI9ezjIxMeLi7ws3VhceHGk16Rqa6Lst5oH1QW5PZ07m5eYhLTIKcTX28WsPGxhqmQtpg8QmJ6t+mtu0V2/tyXRWdOwTDmD/n4Reiq30+uF2AybTbEpNTkJGZBS/PVnB0sIexyi8oQGj4hRpfY29ni0D/NjBlDAK1YEnJqfhn6w7sO3QMoRFlH/bgtv6YN+fZOs8rPjEJC75ejmOnzpRPk3k9dM9UtDXxL4m+HDhyHIuXrURCUtlF19zcHEP698b902+Fg71dreax9MdfcOjYSZ3PDR/UH489cKde19lYA3Grfl+H1Ws3Ijcvr/xicOO1YzHp2rFNPh+qXmZWNhZ9uwK79h9CSUmJmiaNlwfunIKeXTvXatedOR+ONz9cUO3zSz55B85OjjwMDRAVG4d/t+7CvkNHER0br6YN6tcLT8+aUed5ybVswdffIywyqnxa9y4dMeueO+DpwRsTpL/A8obNZe2ns+fDUFJaCldnJ3z18Vyj3sWFhYVY++8WbN25r7zdKCwtLDCkfx/cddskuDg7wVht3LxDtZvlulBx24cO7Iu7b5sEJ0fTuBYUl5Tg7flflJ9nVy35DMbqQkwsXpr7UbXPf/bOHHVzyZjt2ncI36/6HTFxZddn0bNrJ9x1200IaOMDYwx21XTMRe/uXfDSEw/BlDEI1IJJMGDlb2vVv6XxkpaRWa/55OTm4tX3PkVCYjJsbW3QxttLBYXOh1/Aa+99ivdfew4ebq56XnvTcursebz7ySIUFRfD3dUFbq7OiIiKxbbd+9VdyFefebRO8+vUPqjKNF+f1npcY+P18+9/48df/1T/9vMty1SIionD9z+vUYG5ieNHN+l8SDcJ+sh35uTZ87C0tES7gDZISUtX56a58xfizecfR0hQYK13X2tPD/Xdq4xZQA23Zcde/LZ2Y4OvRZL9I9ecrOwcdZdSAn7RcfE4euJ0+bXI1sZGD2tMpu5cWKQ6VwtnR0dkZWfDFEgWwNIff1X/trO1VefF/Px8xCUkYcuuvQi7EIX35jwDKyPNjFjyw8/Iyy9QWaXerVup9q9s++Yde3AhOhbvvPyUSVwTfl/3L2ITEtV5Vs63pqCVuxtaebhVmW5tbZyfdY0/N2zC18t/Vv+W3gdyXU1Lz8Dh46ewZ/9howwC2Vhb6/ydJOS3rrQlB/btCVPHIFALJiezW24Yj369uqsv9Z0PP1Ov+fyx7j/1pZB00OcfewAO9vaqi8v8hd9g9/7D6sfuA9Nv1fv6m5KlK35VAaCJ14zBHTddr4IE8oNnzryPcfTkGew5cAQD+vSo9fzeeuGJRl1fYyUXvl/+WK/u/D332APqToDYf/g43v10IX767S9cdcWgy94N1Nd8qHo79x5UASBpqEuQVLJAJDC07KffsObvf/DtT6vx+rOP1XoXXjt6JK4beyV3eSOQIOi0yTeoa1FhURGemvNOveaz8rc/1Q+Swf1647H7p6sfotKd762PvsDpc6FYu3ELbrx2jN7Xn0yP/BiS63H/Xt3QIbgdpj30FEyBfKcmXD0Kw4cMQLsKpQPOnA/DWx/9TwVCdu0/jCsG9YMxGnfVCAwf1E+rG0h4ZJTadsmMOnLidPn13FjJjZSVq//C1MkTVIDAVIJAo64YhCkTr4UpibgQjaUrflG/Oe65/SaMvfIKWJiXlQOWmyvSLdIYSXuxut9J0j7JzsnF0AF9YOpYGLoF69WtszqhBbcNQB1KZFSxdfd+9VcCPRIAEtI/Vv7fytISO/YcUKmjVD/S/UtSj6UGkCYAJKTmkvxwEnIHjhrf7gOHVYBz5LCBWg29vj27YsSQgeoO4Z4DR5tsPnT589K0yRPLuwHJd2fq5BtUAPzE6XNITk3jLmwGhg/ur35QazLi6qOoqBi79h0uu/bceWt5JoJckx6YPkX9m+dJ0peQdoHq+tupfXD5NdkUSNfXO2+dpBUAEhIIu/7qUeV1vYyVHPPKdUCkjuaoKwarf2u66xsz6WId6O+LcaOGG3pVqJH9vv5fFBeXYMK4qzD+qhHlASBNN+u63Hw2BufDI1UXSOmubm9XuzIcxsx0rnykk6TCSh9RySTyr5QSKP3CO4S0U3cJpGgi1c/Z0Aj1t0+PLlUam316dFXTzl18TW1JFPtcWIS6a1dcXMxDU0ua/SwZC5X1vzjtXFh4k82HatjHYeGwsDBH7x7ad2WlESPfG6nJJN+B2pLXS3c9aQRIlwhqfnWFpLZWx5B2VQrmy482CaJHRcciP7/AYOtIZMykC4Wm24ypkRoiwtfLuLvVb925F8dOncXMu+8wqeCnhvzekXaDZHObAslOl4E0rh09Qv1WiIyKUUWypTaYKdq4ZUd5VhixO5jJk+LSorqiaHJBPH7qLBKTUho00ospS7rYuJARKCqT+hbubi5ISklVP1JrO+rRPY89j6KiorJ52Npg7IihuHXSdeWNONItMaX6z7uM7KVec/E70RTzoeqzQmSEKckA0vWZ1jTU5bxUW9/9vAbf/PhL+f9Lf/G7b7tJZQRQczpP6r4WyXS5Sy/nyjY+HAWRSJ/kR+GGzdvVzb9BfXsZ/c49dTZUtbkysrJw4PBxVRNICuVKdoQxD7Sw5MdfMOnaMUZZB+ZyfvlzQ3kdVSG9KKQQepcOITBGUm9Ubnh5t/ZUWdMvzv1Ilf4QtjbWuG7sKNwy8Rqt7CBjJjeQtu3ap5IeunZsb+jVaRZYE6gZDOteW1IbQ99D5ebll/UHtbOz1fm8ZrrmdaZK+tXm5JaNAFUbFYecLN/Htrr3sb2tLZJKS9WQhrUteurkaA83l7LgkZzk16z7V0X3X3nq4ToNn21q8i72f5Z9Xu1nvRZ9pPU1H9Itv0D/5yVzczM10qF01UtMTlY/Al5+Z76qK2RKw0I3V5euRbpTtDWp26Z+LSLSNwmG/O+bHxAbl4DnHnuw2vOuMXl13ieqfpmQNpPUSbr95gkwZt+u+FVlWU667mqYImkZB/j5qhuo8ttLsoJfm/epGiHKGIN/mlpPVlaWaoRUKWEgbSDpSSCZb1LvVX7X3HvHzTAF2/fsV9srXeP4O6kMg0AGtHnn3vLRKWrj3jsm45rRI/S6Dpp00JJi3TV/NMMySwFcU/bV9z/h+OlztX59xSEnLczL9l1xie5uW5p6S7UZkUKq2c+YeovW3XJJ9/x40TeqoKEU8pa+rqSbdC+quM+1jkNx7Y+DvuZDuplf/M5ozj+Vac5XtTkvyZ3tJ2beg0F9e5YfE7kr9uV3K1VBdinaLiONkWGVnyer6d6qOX/ye0WkP3KO/eKbH7Bl517MvOt2VdfOFEgmaEFhETKzstToYL+v/w/5BYWYMXWyUXaTkoz+TTv24I3nZqtan6ZE6so9MmMahg7sW77tkiUjmcHyuf/6h1X46I0XYGw07VQpG9G9cwfVDpKaYGLvwSN47/Mv8fe/W3DjNaPhbgIjQG/cshPmZma4cii7gmmY1pmgmZF+19UNYaeLruGNG0pTe6G6/rGpF6c7OmjXaDA1cvegLsWxKw456Vi+j3UPmyz7XlIza3NhHjtyWJVp0mi7/aYJWLxshRppjEGg6jld/BzLPtcUG654HMqOV1lx9KaYD+mm+T5Ud15Kq8N5KSjQXz0q8nBzxRMP3o27H30ep8+Gqq4Qxjokcktx6TxZ8zF3cuD3ikgfJBPm40VLsXvfITx09+3lxZFNgYw4WbGd+/lX32Hdf1tVweSrr7wCxnacv1j6A7p1aq+yvk6eOV/+nATChEyT7Ii6/CZpKaT7cOUuxHJz6OEZ03Ds5BlVJ0cy6jUBEmNRsbbeXbfdpLV9/Xv3wNABfVUQTAauMfbfDRIIkxFGpcunDCxCZRgEMvCIKvIwJE3NjYioaHWhqByI0BTA9fM17RoMkn1TX5p9p6uIbUxcgkrNlL7JDSEjjQl2lahZG19v7D10VB2Lyl2ANIWca1P7Sl/zId2kMSqNNuniKCPVSJ/2is6GNfy8JEEfN1dn9R2UNGkGgQxLM7KYpOhXJkG6iAsxqkutKdyxJGps0laY9+liNUz0rBnTMHLIAJPd6W4uzrjj5gk4ePQEDh49aXRBoNS0dHWdk4dkjOvy0tyPVPv/x8XzYSqkFo6HuytS0tLV98HYgkCSASXJA7J98hmvTFNeJK/A+AdbYEFo3Ywv55HqRNJeu3XuoOpk/Ldtl9Zz+w8fQ3xiEoLb+sPJ0bhOjk2pY3A7Vbz58LGTiI3XHnr1r42b1N9e3Tpfdj65efnVZiNt2r5b/ZWCZ1Q9uQsgNmzeoYoPa0gAdP2m7bU+FvqaD1Wvx8V9vPafLVrTo2Pjcfj4STjY2yGk3eVr+WTnlPWLr0xqAsn30dHBnkOFNgPSSJVipXJMDh07WaUBJzXTenbrxL78RHooEPzqvE9V5vCj999pMgEgGQ1XMmF0kWGjK3ahMSZyg0MyfHQ9NLUrNf9vjKprA4RHRiEsMlpl7usKkhiDXt3LRlfdf+S41nRpt2qus95G/rtBbiJJ4Xdp6w3s09PQq9OsMBOohX+wz4VFamWA5OYVlKd6SoZPUNtL3SCkDoZUhpdUuIpdWK4dM1IFfJYsX6VSIjsEt0NUTCx+/PXPi89f2cRbZnwXYBm9S4o3v/7+Z7jlhvHqbrbs87//3aouwpW7eUl6qmQISRE3TZHG46fO4Kvvf8bIoQNUlol0n5DR3Tbt2I0Tp8/B0tISwwf3M9BWtgySDi1d+6TQ99vz/4fxUmOrtBR/bdys0kUlI6tyQ0i+T9IwlO9FQ+ZDdSN3Y//asAl/bigLlMqw8HIOW7n6L1V3adyo4bC0tNAqgij7Xu7mVUz9fuGtDxEU4I/OHYPVMONSsPvUuVA1Eo78ILhy2CAGFhpIzlVyzhKxCYnlPzQ11yIHB3ut0WikBofcnZaR9CQtX0OuNf/7Zjk++mIJpky8Bn6+PjhzPgw/r/n74vMjG7qqROUqdospKS1FUXFx+TQpJN8xxPjO4XKefOXdj9X39ZrRI1VZgor7QUiGZOXsS2Ow9+BRVQx3xJAB6twj3bozsrJVvZx/tu5UrxnQuweMjQQ43nrhCZ3PzXr2VXU+ru55Y/DGBwvU7x6piyNtAMn8PXs+HOs3bVNFoqUbpLFmAss1c9O2Xfhy2Up1U79TSJAKiq37b5tqv8r3oH2wcQ+MsfvAYdUeGTfqCqM9zvVlVlpdWJyaPRkud+bTc6p93tfbC5/Ofbn8/39buxHfrlytghBTJl6r9VqZLs9XJneIpN8sK6k3fGjC1977FKfPh1XJxJp1zx0YOXSg1vRX3/tUpWnPfenJ8uCDFKZ+7b1PygsPVyR3MmQ+wwYyCHQ5cuGbM+8TdVGoSIIHbzw/W6sblxSpvWXGYypTZNmC9+o9H6qfjZt3YOHSH9QPtIq6dAzBy0/OKr+LKfYdOoq5Hy/E0AF9VAFEjWdff09nV0xNYOmpWffqHIaeau/YqTOY8+4n1T4vWXFyvDQWL1upClLOuncqRg27VKRRmiMfLfwG23fvrzKPmyeMw203XsfDQnqhObfXVJfs+y8+NLq9LedCOSfWZOzIoXjgzttgbKQL97xPFlW5nmjIj0Tp+m9K7V1NEGjVks9grOTm6+Hjp3Q+17VjCJ438hHx1v6zGV9//3OVz720VWVE4XYBfjD2kQAl63HenGcaXHrD2DATyAhSPKtTuWCt9H2V17dy154upt8yUUXJt+7ah5TUNHVykEJhQ/r3aZR1NzU2NtZ4/bnZqluDdGWRrl0+rVthzIhhWtlaGoF+virTq+Kw8nKx+uK917F5x16EX4hShabLusQEqDtbHu4sdlYbgf5t8NGbL2Ltxs2q/og0+ILbBeCaq0ZoZSUoFwslVjwO9ZoP1cvoEUPQNqCNCgbFJSbB3tZWBRSuGj64yihRUiRajlXlApBvv/gE9h06phqBcidMAg1yl7t/7+7ofTFVmhpGgqQ1XYsqZgEJ79at1OtdK31P5DskBbsH9u6h7t5JZqoU8R4+pD96dmX3StKjyxTBNdbAsFzLLpelaoxZQKJ/r+7433uvY8uuveomjhSEtrO1gb+vj2rr6mqLGTv5UexqpF2hNGQIeKn1dPDocRXwkhHxvDw91E2gvj27GeVocBWNv2oE2rdri3+27VTdra2tLNEhqB3GjBxq9G1VyXyUDE/5fjMAVBUzgYiIiIiIiIiITIBxhz+JiIiIiIiIiEhhEIiIiIiIiIiIyAQwCEREREREREREZAIYBCIiIiIiIiIiMgEMAhERERERERERmQAGgYiIiIiIiIiITACDQEREREREREREJoBBICIiIiIiIiIiE8AgEBERERERERGRCWAQiIiIiIiIiIjIBDAIRERERERERERkAhgEIiKjtH7Tdrz54f9w+lwYTM3iZSuxcOmKBs1j+ao/8NEX36C0tFRv60VE1BKcPBuqrh8bt+yEKdLn9jfGvlzywy9qnplZ2Xqbp7HKzcvH3I8X4q+Nm9EcffX9KnUsc3LzajW9OYi4EK3WbfXaf2BKmvMxaYpjXFJSgvc+/worf1sLY8AgEBEZpa079+Gzr75HaMQFmJIdew/i5Xc+aXDwxs7WBu9++iVW/7VRb+tGRNQSnAuNUNePbbv3wxTpc/sbY1/+tOZvNU8GgS5v4dIf8fGiZfBu3QrN0Yrf/lLHMjcvr1bTm4Oo2Hi1bhs2bYcpac7HpCmOsbm5OZJT0vDUnHkIj4xGS8cgEBFVa+0/W1Qk/GxoRItb/tgrh+LF2Q+gY0g7mMr+lsDPq+99Bk8Pd9x5640NWpcbxl+F9kFt8fbHi5BfUNCgeRERUcvRuUOwun6OHj7E0KtCDZCYnKp+yI66YhD69OhqkH256NuVql2Tl59fp/fde/vN6jNob2fXaOtGLUd9P0f69uh909Tft+Z/gZaOQSAiqtZ/23arBkRYZFSLW/4Vg/rhkfumISjQH6ayv7fu2ocjx09jysTxKpOnIeSOx9Sbr8eF6Fj8vu6/Bs2LiIhajpB2Aer6OWxgH0OvCjXANz/+gqzsHNzVwJtCDfH9qt9VuyY/v243k6QdI5/BhrZlyDjU93Okb77erTFmxBD8sX6T6jLWkjEIRERkJL5d+Zv6e9P1V+tlfjdeMxoWFhZYdnG+RERE1PwVFxfjh1/+hLubK64cOtDQq0NkNG66fqzKvP/u59/RklkaegWIqHmSQoIHjpxQ/5YiaHsOHCl/7r5pk+Hl2Uqr8ODWnXtVEebc/AL4enlixNAB8Pf11jnv9IxM/LNlJ6LjElShtYA2Phjcv7dWn/W6LL+6wtDynskTxml1CZMib8dOnsG0yRPg38YHW3buw+Hjp9R69OjaEaOGDYKZmZnWvCq+x9fbC/9t24UTZ86rbJl+vbphSP/eVZa/dMVqlUXz8L13wNXFWeu5oqIivPPJYri7ueChu2/Xy/bK3b51/25DW/826Nw+SOu5YyfPYvXajVrLq2jnvkPqePj5emvdMWzt6YG+Pbpg94EjiIyOVceJiMhQDhw5jr82bsHIoQNVlsq+Q8fU+SkvLx+d2gdh9IjBsLG21vleKWa6aftunDkfjqLiYvj7+mDUsIHwbOVeq2Wv/28b9hw8inGjrlDnfV3WrPtXZWNKd9runTtUWV85F2/dvU+dryVLdfxVw2FvZ9vg9a28HPn/nfsOo6CgAD27dsKVwwaWX9fk+rv2n624EBMLd1dXXDd2RJXrixRzXvX7Ogzq1wujhw+usjy51h86dgpRMXGwsrJEx+B2GDlsQLX7vr4Sk1Kw7r9tiIlPhKeHm7oDL9epmsiPM7l+Hjx6EumZWXB3dcbAvj3Ro0vHat8Tn5iE9f9tR2xCktZypAB1dGw8Hrt/OpwcHXTu6yMnTmPn3kNITk3DTdeN1WpvJKWkYvOOvYi4EKPWKyjQD1cNHwxnJ8dq16U+79Fl+54DiIlLwC03jFfHqDrS/VzqNSUkpcDRwR69unVSbZrK7SAh3XFkPTRdYioKi4hS2RrSjppw9Si132T/SZc08cGCJbC2tlL/tra2xjMP33vZIsSx8Ql4YubdWt+RT7/8Tn2GX5j9APLyC9T38lx4JOxsbdXxkM+7Pvet1FmU84y0Ebt0CMaVwwahOYuIilHHPi4+Se23QH9fDB/cHw72do36eavvvFLS0lU7PDwySn3m5Lwo5zkHB3v1fF0/R01xjK8aPhjWVlZY9cd6vPj4g2ipGAQiIp0++2q5upMkJO2xoonjR5c3GmXEiWdf/wCJySlar5EMkgemT8HLT87UakzIyfyND2R0gVyt11tZWuKhe27D8489UKfl11QYevF3P6Fvz65ajTIp8iYn7l7dOuOR599UjfqKBvfvheVffKCVgqx5T9eOIbh39ks4duqs1nuuHDoAiz58o7yRKKQBLfOePmVi1SBQcbFKa5WAjSYo09Dt3XvwKAqLitT2Vta5QxBeefeEutCJioGgCzFxuOfRF5Cdk4vfli2o8t7ePbqo7dix5yACbmQQiIgM5+jJs+rcaWNjjW9Xrsaav//Vel4a/N9+Pk91Z6pow+YdePzluUi6+ENCw9bGGk8/PAOz7qkaHK/M2dlJLVuCHz9//XGV56V22vNvfqiCNxL8r7i+8gP1t7UbseynNVrvaePjhZ+/+hjtAv0atL6a5dja2mD5qt/xy58btJ4fPWIIlnz8Njbv3IuHnnkNGZlZ5c+9Pf8L/LjoQ/Tv3b1KMWe5VlUMAskPsnsee1HdOKlMbuIs/vANrfk0hFxzn371Pa22wivvfIK3X3y82vdI8GrWM6+pmzSVSWDns3dehouzk9Z0ueny7BsfILfCiEea5UgBark5c8/tN5Vf3yvu6x9++UOtp4YEIKS9IT8+P/piKT5Z/K0KVFQk83n35Scx6bqxWtPr856aSGBK6GoTaG7ePf3qPPz8+7oqz3Xr1F4dy8qfS9luHy9PnUEgCSrK8xJ0kiBQXEKi+n+NRctWlv9b6vxcLggkRYgloDrz7tu0gkByg02Cj9eOGYkZs19UNxMrknbna88+0uB9K0XH73v8ZWzasafKvqnN+aKpSQBDvi8//Pqn+ndFrs5OmPfq0+q4NMbnrT7zknWU93z21Xfqs1h5fT+Z+xLGjhxa689RUx5jG2trdO0UogLNEvys/D1pKRgEIiKdnn/sfhXgkQaQXNTbV2hUe13M2JGGqgRFJCNmxJD+6NIxRF2sJQIvd8oWLFkOF2dHdRdNc4fixbfnq5O/3GmSxomVlRUio2Kwc+9BrYBMbZbfENJYl8CHZApJRpCsg2TLSMNpwdfL8eRDd1d5z0vvfIzs7Bx1t0+yYs5HXFDr+N/2PXjsxbfw9cdv1399Gri9ew8dU3913e2UgNzC91/DmMn34K2PFqoAmOx/+dFy7+wXkZqegXdfeQq9u3eu8t6eF+cnQaZbb7ym3ttHRKQv3/z4qxqlRQredu/cXt0lXrtxC0IjonD7g0/iv1+Wlt9Jloa6BLolSC5BIsngsLWxwa79h9T59o0PFqgMiDunTKxxmYP69lTZPZI1Idk5HYLbaj0vtdNkne7UEfiX9ZU71PKjRu40S4aKjLwoQZXn3vwAKxZ/VP7ahqyvLCc1LUP9QJb1k0yQX/5Yj42bd2DOvE9V0EKud1NuGK8CaX//uxXnwiLx4tsfYd3Kr3Rmf1Qk+1kCQHLtlu2Qa1N6eia27TmAk2fO486Hn8Ouv1fUK4ugIrkr/+gLb6kbI5LhNXxQP7VuEsR67s0P4VzhhouGZKtOuvNhdT2TGzZyjZPjkJCUrLZT2iszn3kNy794v/w9u/cfxuyX5pZnAEgtQSHHuLrlVLyhJcdbsgK6dQqBo719+Q2ndz5ZpEbkkh+pE8aNQruANmr6sVPnVO2/h59/E609W2nVXKrPe+rbJhCPv/S2ynKW9tvVVw5V2VySCSUDVMiNrskzZuPfX76p97Fs4+OtCjsvWvaTukkobSrbi5li0u5rqOmznlUZTnKjzcPVRX1v5Mf8wm9XqIDfsEF9G7RvpU0n85MblNeMGYGgAD/1GZObdNIWrCtNdnpdyPdMsgVrQ84nkoml1nf0cLRvF6iCuHJO3LxjD06cOqcVBNLn560+83rjw//hf0t+UP+Wtmfv7l3U902yuuQ9p8+GqvNlbT9HTX2Me3TpqD5z8rulpQaBJHJGRKTT06/OK/XqMrR03X/bqjxXXFxc2n/szaWBva8s3XvwaJXnwy9El3Yeem1pyICxpfn5BWra+k3b1fwefGpOldcXFhZWmU9Ny7+cl96er97718bNWtMfeuY1Nb3nyBtKo2LitJ5bvXajem7kxOk63xPUb3TpiTPntZ6TdfbrMUI9f+jYyfLp19/xoJoWERVTZd1y8/LUcwOvvkVv2/vYi2+p9676fV21r9lz4Iha125XXF8aG59Y+sTL76j3zHru9Wrfs2XnXvWaW+97vM7rRESkT9/8+Ks6H8njpzV/az0n5zS5Jslzi5etLJ9+6/1PqGl3PvycOvdqlJSUlL710RfqOblWaa5TYs3f/6rpc+Z9qrWMH3/9S01//s0Pq6zbNbfdX+rddVjp2dCIKuvr2324OpdWFB4Zpa6f8p70jMwGra9mOW16DC/dte+Q1nJ+/n1d+T6Ta5lcazWyc3JL+4y6UT13+lzYZbc/ISmlyjVQ46k576r3fLtitdb06uZVkykzHi+7Nj37utb6yr9lmmZ7omPjq1ynv/zu5yrzk+2U41P5Oj353sfUtIefe0NrOUVFReXX1MrLqfgZXPvPFp1tHzkOg8dPUZ/JyjZu2aHeK8tuyHsuR+Yl77kQHVvluWMnz6jnfLpdUeVzKe2iPldNUs/PX7hU6zmZ1uvKiTqXt3nHHvX8I8+/qTV9+ISpanpaeobO942ZfI96PikltVbT+46+SU2/+Z5H1XGt6IW3PlLPPfPaew3at0dOnFbT/HuOLN1/+LjW6+XzL21Bzfeprm3SujykTVhbb374P/Wer5evqvKcnF+OnzrboH1S3TGpz7zOh0eqc6I8Kp/HRWpaeunJs+dr/TkyxDF+7/Ov1PMf/m9JaUvFTCAiqpcjJ84gMipW3VWUu4zyKEXpxeByWWqmq7OjugtxNjQcXTu1R4egQHXXKTY+UaVhVuw+ZWlpWW2dhcYg6fqSil/RdWNGqjsCkhWky4ypN1eptyPrLKNYSIG4f7fuqrE/emNKSU1Xfyvfga5I0vTnPD0LL839GNfe/oC6Cy13P9+b80y173FzcVF/pd4BEVFzILVqbq5UAF+6Iz310D0qg0RqnM2YOlllO27ffUA9L917JKNGQzJLpCuBdOeRc+GhYycxoE+PyxbLl7oo0k1I7k5rso2OnjyD/YePq25XlbuiCbkzr8ky0Qj0b6OyMnftP6zqx8k1sqHrKxlAUv+mIqlhpPHKUw+pa62GZO5K/b7lq/5Qd8ArZzdVJvVy5CFZP3sPHUV8YjIKCgrV9V6ym0Tl7tJ1JftAui5LBuvrzz2qtb7yb5kmWbtFRWXdpzV19iTbx9LSAglJSXjn40VV2iOafSnHSa7TMtS0ZP6q5TyrvRyZ9tozj2DV7+tVRpYuI4cM0Nq3GlKbT9atdSsPfPPDL2XrIP+Vrc7FdbFW69GQ99S2TeCmo03wz9Zd6u+ka8dU+VxKu+jZR2ao75G0aTSZ3M3Ny08+VKWe1sTxV+Gr739Wn+WG7FvJHBGS/dynRxetZUgb8N47bsYni5fVaX3HXjkUrWtZf0yjW+cOtX6tZMyJ8+GR6vtQ8fMs2VySqd8Yn7f6zEu+q5LlJ1n1lc/jmnZsTW1ZfazDfw08xsbQNmYQiIjqJSzigvorjdf5i76t8bWaxqE0et98/jGVzt59+PXo06OrSq/v07OLGr2ioSnkdaGrsSsNP7nwpKaXNZ4qqy7AIw15CQJFxcTDUDRp/JqGb3Xkh5E0AOUCKHWPvpr/Vo1DsJaUXuxbfpluAkRETaVn147VnotFVGzZuViK3RYUFqoAkQztW5n8UJJ5SVBF6oxcLggkBUmnT7lBFSf96fd15YX0pWuQeGD6LTrfV11wxcPdrTzwoY/11RWAkoKwUsNCun/pqi3n7lr2Y0aK7V6O/OB58Kk52Lprf7WvqVhvqD5UYKmwUNXM06xb5fUN9PPF+fALWu+R7t1CuoTURLN+sq8lwCPLcXOt+oNTagcF+PloLaciqQmiS+jFtpEE9+RRE/khLO2O+ryn9m2CqjTfj146uoBXrCMkn7HmStd3qpXm+1ShJkx99q1mu6tv89X9Zp8E2yoH3PRJAtTSjVEKakvwUm76SWB5YJ8eGDqgj1ZxcH1+3uozLykZoeliqw+GOMalF9vGZmi5bWMGgYioXkouhtil773cfalJxVGlpMDixGtGY9O23dh/5IS6myl1DMwtzPHS4zNx7x03NckRqemiprl7UFlJie4nii8W4asYJ6mptkJhoe47iw3h4e6q/qalZ172Yin1FoQU45P6DjX1Z05Lzyibv1vZ/ImIDK30MudiaZprTS/WLpSq67nL1cPRuGvKjfh08XfquiVBIAme/PrXRnSuUFOmMsvL/GiXO9X6WN+allPXddDlmdfeVwEgud7IiGN+3l6ws7OFuZmZyr6QwteatkF9abbr0rGsqvL+0SxTbiQ9crEod01ZZPVdTkVSl0kXzbpIlpCMrlkTyYyu73suR46R1EeSR7XrWs32lW93HW7+FDRCu6YmNX2eK94Mq9e+Lf9sXMo2q+3nwlA1gWTdP3rjecy+f7qqUyltOxk5bf7CpfDy9MDn776igkH6/rw1ZF4NPVcY8hinatrGF9veLRGDQERUPU0DQMeJul1AWeAgKycHs+69o9YNE82dPKnSr6nUL43om+95DC/Nna+KtpWP5lXD8g1BinJeN3akzulC7k5qyF1XIaO7VB5aXVLpdWrA9vr5lA2bG5eQVO1rZNQaGdlFuuJJuvfnXy/HE6+8q368VBxBrSK5wyr8LzMsLxFRUzlwtOycW9lBzbnYv+xc7NXKQ3UDkIKiMjBBxXO0kK5MMsS3kKyP2pAh2mUIeOkStnPfIRw9cUaNLHV/NVlAddEY66svUjxZRsqUwqtb1nxX5cbAdz+tqTL6WUP2gWQ7JSQmo7WnR5Vh42VUy4q8PVup9ZIsH2lXVO7qXd1yJENKliMFr6WbW+Wsp6jYumfCSHFZTQbWIzpG0dLXe2rTJpCi3/EJSVWu35o2yb7Dx3A/qn5uNTeKKn/G5LhINzP5LFRu81XXrinPSDJQO64++1azf6Tw7/RbJtb6/FObEWvrYvotN9Q6CKQhGfeaDEVxNjQC42+9D/c/+QqObfm9bBh2PX7e6jOv4LZlGYuSuXS5gvy1+RwZ4hgnXGwb+7XgtnHtf7URkcmR0S5ETHyizlRJSaOWtM7nZHjVSkM8ChmlRPr+ahw/dVbn0LJy966Vu6s6uZ86F1qr5RvCkh9WlQd8NLbs3Fs+xKrUg6gcJFux+q8q+0RGadGlIds7sG9ZtwBd+1fjmdfew6mzoSob6/EH71J3jWT43RmPv6RGPdNFhkMum79+0naJiBpKfqTKUNEVSdDk/QVfq39rhjWX7lvDB/cvP/9lVTjPSbcA6ZosNerkTnmPLrXv4nHftMnq79fLV2Hpil/RysNN1VdpqMZaX32QH/4y2pCFhXmVLCQZJvmD/y3Ry3JkH0hGlSzv+bc+UrV7NOTfMmqX7IuKpKuL1F0SDz71qgoUVSZd7mQENwmkaZYjI0jJcmR0NE2XPCGveent+Vp1h2pLRhmS2oK//LlBBcZ0/WiNuBCtAogNeU9t2wSHdLQJZPQsIftDRiWtnC387qeLtV6n0S7QX+0nGYmqIhktT0ZV1UWThSSfW0Ooz74dPaLs/CGB3m0Xa3RpSBtQU3emrjWBpI5YXR51CQBt3bWvSnBU+Hh5wtbWRo1kp7mpp8/PW33mNX70cPUeGYVLzqGVh7SXm5maYHdtPkeGOMaHjKBtzEwgIqqWps/7vE+/xLGTZ8oLtUkDWGoLvPfq07j9gafw7crf8OfGzWpIVrkjJzWALsTEYv+h42gfFFhePHHf4eN49vX3EdzWH51CglTNA2lQyFCmchdJTuI9KzRsL7f8pibLnzBtpqpfFODni9DwSGzasVddcKTAnWTUaMidYvmRIo8Tp8+jR9eOSElNw6bte2Bvb6dz/g3ZXkkblto+1RXyk5oVEqyS10nBS3H91VfigelT1JCqj7/yDhZ98HqV9x04clw1+AdfTKEnIjI0+WEj15Kf16xDNzVEfIqqcyZ1YeSaM2XiNeWvlaxHCdZv3rEXV1x/B4YO7AM7Gxs1tO/pc2HqNS/MflCrZsblyPDAUmtDfkSLp2bdo7JK9KEx1lcfpB6RBBakmPLIG6bjquGD1J13uRH03/bdKrNGX55++F51rfxzwyYcO3VGtS3kOisFo2PjElUXDPlRW9ELsx9QP4SlYHW/MTdj+OB+6i69FMmVGjiSJZaWkYnze9arAJB4cubdajlr/v4XR46fxuD+Zde5XfsOq5ohmuXUJdNZMgzk8zD340V46tV5+N83P6jhryUDWoarD42MUsu6+7ZJ5dfV+rzncjRdfw5Im+COm7Wek8xf+Y7ITSrJDpbXyjTJGvp3+26V2RYU6Ic7K2VISNd/aavJcNtr1v0HP18vXIiOUwWkJWNL00WmIilILEFbudk0cuhA1U6xtrZWRc6bQn32rbRPpU0nRdhvmTEbI4b0R1Cgvxo0RD7rnh7uyM1LbFY1gX789S8VBJEaN3LsJGNRygPI8PCSkS6DuGgKU+vz81afeUlm2uwH7sR7n3+FF976SLVPe3brBCcHBxWElHPM07PuUefZ2nyOmvoY5+Tm4eTZ82qftuQseQaBiKha144ZgcXLOqu6PVL4WGPi+NEqKCEXtJVfzVeNcbkTpGkQa8gJeNxVl0bP6NYpRF2gJFulcrFFCQhJcKJtQJtaL7+pvfHcY/hi6Y/YsHmH1vQJ40bh/dee1ZomjVbJtpH+2NIolYemcKcEW0ZNuqvK/BuyvTLyyXVjr1R3NWT/Vix2J3c15rz7qWrQLv7wDa0fDy8/OVMtTxrB/Xp20+rSUDYCzSnVRU9XkVIiIkOYevMERMfFq1GtNOdW0a1Teyz5dK5WsXspjvrd/97H7JfeVj/sJXCkISNUvvTETDXCY13dN+0W7D5wRAV/7pxyqftFQzXW+urD+68+g7sffUFd73/45c/y6VcM6ov7pk7G9Ief08ty5Mfflx+9qfaBBJk0hWSlO9L8t15QI0BVDgLJNeqP5Qvx9Jx52LRjT5XrtLxXunPLD0cNGRVo4fuv4YlX3kH4hWj1EFLn6JO3X1TZTbIcCXbVhYyoJe2fdz/7UrV1Krd3JFNY2ggNfU9NpDCwZGv/s3WnutlWOUj53pyn1T6Rtsb2PQfUQ0MCnFJDRjP6ncaDd92qgpEy+l7FLO9RVwzCtMkT1GejsgfvnKKyjSpuk3Tda6ogUH33rbTppEC5tGslwKwZTUpGhH3wzltVMKI5kQxCOTbSnpNHRT26dMD8N1/QCmbq8/NWn3k9+dDd6nwmgSDpsiaPit/lHpUKNl/uc9SUx3j9pu0qS/CWG8ahJTOTceINvRJE1HxJ2rXcfTt9PlzdHZJ6NbdOuk6r/7ycRiR189jJs6rejAQbJDIvo3/pulsZHhmthpGNiUuAk5ODeq2MEqCrWHNtlq+L3BE8dPQkrh07UkX3K568T58NxY3XjtHZl1dGVsjNy1NDyGvMevZ1dbdg1ZJP1F0ESSk9dTYM5uZm6N+ru7oTXR0ZrnPHnoMqjT2orT+GD+qv3iep0y4uTlX6Itd3e4UUHZww7SHcP+0WNYyuxi8XhxSWO8pyTCqLT0zCytVrYWVlpYbF1ByzT7/8Dm999AUWfvAabhhXc/FvIqLGJpmVctNBsmUkyH7ybCj2HjyiRgOSIZKlkV9d0X8pyL9r/yGcOR+hzrP+bbwxbGBf9UOkMqmlsnbjZvTu0VUFwXWRYPvVt8zAbZOuVV1rdZFr4n/bdqlixPKjvLK1/2zBudAITL5hvBoRrL7re7nlLFiyHNZWVmp0yMrkerP/0DGMuXKoujt+ue2XdZHi0PIjy8rKQnVLk+7hcj1f9fs6dAhuh6tHDavTvqyO1Pj5d9tuxMUnqi53I4cOUCNAyc0OmXb37TfpLHosXT8kw1gCOPK81AiSgE91I5BKXUIppivzlAwKKXothYe7DrtOvf/kjr9qva8rUpnOB47iXHik6mLm1doDwYEBNbYZ6vOe6miu4RJQ01XPUMhxk8+AZNNJl3TJyKiYgaHL3oNHcfjEaVUQXEar69uzm+qKtPrPDejUIbhKNzLp1iiZbRLULCgoUG0NCSiJFavXIiExCTOm3aIVvK1uuhRkz8zMwsMzplbplijH8dsVq9Xx1tScbOi+leMtgWYZGKRT+3aqDSj77Nc/N6Bj+yCMHTkUzYW0xY+ePKPOKUkpaaotLqOoySi81anLPqnumNRnXhpSimD73oMqA0cy9IIC/FUXK12/HWr6HDXlMZ720DPqvLRn3cpa1R9rrhgEIiK6jIpBIE2KdXM1cfosdZd2z/qfqh0RpDYkhX7YdXeo+g+bf1umugIQETWnIJChSA0L6QotGSd/r/iyXkNGU/MgARDJfKkYPJQah0+8PFeN+iZduyVbqCWSoMigcVNUVxppvxBRw0RExWDotbfhxmvG4NO5zSsbrK7YqiciMiKvPDUL197+gEqXl/TY+vrp93UqNX7JJ28zAEREBKg7w0dOnlF1VqQrmGSDMADUsr3z8SL1w65fr+7w9fJUGTGS7StFdKVO4SP3TkVL5eLspGqvyGAUsk2s7UfUMPMXLlVZgs89el+L35UMAhERGRFJeZeuCZLJ0xC21tZ464XH6zw8KRGRsfr7v234be0/6t+uzk6Y+9IThl4laiDpQijDQUsR6opat/LAB68/W69uWM2JFMOVUd1kJFAialgGaIfgtlgwb06L7gamwe5gRESXcbk6QkRE1PjqUo+lMaz7dxvOhIarAIEMMezh5trk60D6J0PKywAKMoqYkBFMB/XrqQZcICIyRgwCERERERERERGZgEtjxRERERERERERkdFiEIiIiIiIiIiIyAQwCEREREREREREZAIYBCIiIiIiIiIiMgEMAhERERERERERmQAGgYiIiIiIiIiITACDQEREREREREREJoBBICIiIiIiIiIiE8AgEBERERERERGRCWAQiIiIiIiIiIjIBDAIRERERERERERkAhgEIiIiIiIiIiIyAQwCERERERERERGZAAaBiIiIiIiIiIhMAINAREREREREREQmgEEgIiIiIiIiIiITwCAQEREREREREZEJYBCIiIiIiIiIiMgEMAhERERERERERGQCGAQiIiIiIiIiIjIBDAIREREREREREZkABoGIiIiIiIiIiGD8/g+UIEhbWth7AQAAAABJRU5ErkJggg==",
      "text/plain": [
       "<IPython.core.display.Image object>"
      ]
     },
     "metadata": {
      "image/png": {
       "alt": "Bias, variance, and noise"
      }
     },
     "output_type": "display_data"
    },
    {
     "data": {
      "text/markdown": [
       "- **Systematic miss (bias squared):** 0.0968\n",
       "- **Sensitivity to the sample (variance):** 0.019\n",
       "- **Noise in fresh data:** 0.09\n",
       "- **Total expected squared error:** 0.206"
      ],
      "text/plain": [
       "<IPython.core.display.Markdown object>"
      ]
     },
     "metadata": {},
     "output_type": "display_data"
    },
    {
     "data": {
      "text/markdown": [
       "At degree 1 the average fit misses the true curve by 0.0968 (squared) even before noise, and different training samples scatter it by 0.019. Error splits exactly into bias, variance and the noise in new data."
      ],
      "text/plain": [
       "<IPython.core.display.Markdown object>"
      ]
     },
     "metadata": {},
     "output_type": "display_data"
    },
    {
     "data": {
      "text/markdown": [
       "Averaged over 201 test inputs from -1 to 1: bias squared 0.0968 + variance 0.019 + noise 0.09 (the noise level 0.3 squared) = 0.206. The 200 seeded fits are treated as the whole population of fits, so the split is exact for them."
      ],
      "text/plain": [
       "<IPython.core.display.Markdown object>"
      ]
     },
     "metadata": {},
     "output_type": "display_data"
    }
   ],
   "source": [
    "figure, values, explanation = bias_picture(**{'noise': 0.3, 'degree': 1})\n",
    "buffer = io.BytesIO()\n",
    "figure.savefig(buffer, format='png', dpi=140, bbox_inches='tight', pad_inches=0.16)\n",
    "display(Image(data=buffer.getvalue(), alt='Bias, variance, and noise'))\n",
    "plt.close(figure)\n",
    "display(Markdown('\\n'.join('- **' + str(k) + ':** ' + str(display_value(v)) for k, v in values.items())))\n",
    "display(Markdown(clean_display_text(explanation['summary'] if isinstance(explanation, dict) else explanation)))\n",
    "if isinstance(explanation, dict) and explanation.get('calculation'):\n",
    "    display(Markdown(clean_display_text(explanation['calculation'])))"
   ]
  },
  {
   "cell_type": "markdown",
   "id": "31a2bd5b",
   "metadata": {},
   "source": [
    "**What happens:** At Noise level (sigma) = 0, Polynomial degree = 1: Yes. With zero noise every fit is the same flat line at height 5/12 (about 0.417), so variance is 0, yet the squared miss stays at 0.097. A straight line cannot bend into x squared, and more data cannot fix that.\n",
    "\n",
    "**Takeaway:** Error has three separate parts: a systematic miss (bias), sensitivity to the particular sample (variance), and noise nobody can remove.\n",
    "\n",
    "**Use the idea:** This is why a model that is too small underfits no matter how much data it sees, while one that is too flexible chases the noise in its training set; choosing model size in language models trades these two off.\n",
    "\n",
    "**Where it applies:** Seed 404, 200 iid Gaussian training-noise draws conditional on nine fixed inputs in [-1, 1]. Fresh test noise has variance sigma squared. The 200 fits are treated as an equally weighted finite population, so the split is exact for them and only approximates the full expectation over all possible samples.\n",
    "\n",
    "**Check your understanding:** Two retrained fits predict 1 and 3 where the true value is 1 and there is no test noise. What are bias squared, variance and total error?\n",
    "\n",
    "<details><summary>Show the answer</summary>\n",
    "\n",
    "The average prediction is 2, so bias squared is (2-1)^2 = 1. Variance is ((1-2)^2 + (3-2)^2)/2 = 1. Total error is (0 + 4)/2 = 2 = 1 + 1.\n",
    "\n",
    "</details>\n",
    "\n",
    "*Source: Chapter 4, What Complexity Actually Is. Book principle; the nine training inputs, target and noise levels are companion illustrations.*"
   ]
  },
  {
   "cell_type": "markdown",
   "id": "faaff43d",
   "metadata": {},
   "source": [
    "## C04-D02: A guarantee has a price\n",
    "\n",
    "How many examples do we need before a guarantee about a finite set of candidate models says anything useful?\n",
    "\n",
    "To promise that every candidate's training loss is close to its true loss, you must cover the chance that some candidate got lucky. More candidates need a larger penalty, more examples a smaller one.\n",
    "\n",
    "$$\n",
    "\\forall f\\in\\mathcal F:\\ L(f)\\leq\\widehat L(f)+\\sqrt{\\frac{\\log|\\mathcal F|+\\log(1/\\delta)}{2n}}\n",
    "$$\n",
    "\n",
    "**Symbols:** n: number of independent training examples; |F|: number of candidate models, fixed before seeing the data; delta: chance the guarantee fails (0.05 here); L, L_hat: true loss and training loss (training loss 0.1 here)\n",
    "\n",
    "**Predict before looking:** What happens to the penalty if the number of examples is multiplied by four?"
   ]
  },
  {
   "cell_type": "code",
   "execution_count": 3,
   "id": "a662782f",
   "metadata": {
    "collapsed": true,
    "execution": {
     "iopub.execute_input": "2026-10-03T01:40:11.449143Z",
     "iopub.status.busy": "2026-10-03T01:40:11.449074Z",
     "iopub.status.idle": "2026-10-03T01:40:11.547860Z",
     "shell.execute_reply": "2026-10-03T01:40:11.547813Z"
    },
    "jupyter": {
     "source_hidden": true
    },
    "tags": [
     "hide-input"
    ]
   },
   "outputs": [
    {
     "data": {
      "image/png": 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",
      "text/plain": [
       "<IPython.core.display.Image object>"
      ]
     },
     "metadata": {
      "image/png": {
       "alt": "A guarantee has a price"
      }
     },
     "output_type": "display_data"
    },
    {
     "data": {
      "text/markdown": [
       "- **Penalty added to training loss:** 0.223\n",
       "- **Guaranteed true loss, at most:** 0.323\n",
       "- **Examples for a penalty of 0.05:** 1,981\n",
       "- **Confidence:** 95%"
      ],
      "text/plain": [
       "<IPython.core.display.Markdown object>"
      ]
     },
     "metadata": {},
     "output_type": "display_data"
    },
    {
     "data": {
      "text/markdown": [
       "With 1,000 candidates and n=100 the guarantee is training loss plus 0.223. Quadrupling n halves the penalty, while multiplying the number of candidates a thousand times adds only a little: the price of a big class is its logarithm."
      ],
      "text/plain": [
       "<IPython.core.display.Markdown object>"
      ]
     },
     "metadata": {},
     "output_type": "display_data"
    },
    {
     "data": {
      "text/markdown": [
       "penalty = sqrt((ln 1,000 + ln 20) / (2 x 100)) = sqrt((6.91 + 3) / 200) = 0.223. Add the training loss 0.1 to get 0.323."
      ],
      "text/plain": [
       "<IPython.core.display.Markdown object>"
      ]
     },
     "metadata": {},
     "output_type": "display_data"
    }
   ],
   "source": [
    "figure, values, explanation = bound_picture(**{'n': 100, 'size': 1000})\n",
    "buffer = io.BytesIO()\n",
    "figure.savefig(buffer, format='png', dpi=140, bbox_inches='tight', pad_inches=0.16)\n",
    "display(Image(data=buffer.getvalue(), alt='A guarantee has a price'))\n",
    "plt.close(figure)\n",
    "display(Markdown('\\n'.join('- **' + str(k) + ':** ' + str(display_value(v)) for k, v in values.items())))\n",
    "display(Markdown(clean_display_text(explanation['summary'] if isinstance(explanation, dict) else explanation)))\n",
    "if isinstance(explanation, dict) and explanation.get('calculation'):\n",
    "    display(Markdown(clean_display_text(explanation['calculation'])))"
   ]
  },
  {
   "cell_type": "markdown",
   "id": "23b8a06a",
   "metadata": {},
   "source": [
    "**What happens:** At Number of examples (n) = 400, Number of candidate models = 1000: It halves, from 0.223 to 0.111. The penalty shrinks like one over the square root of n, so four times the data buys half the penalty.\n",
    "\n",
    "**Takeaway:** The penalty shrinks with the square root of the examples and grows only with the square root of the logarithm of the number of candidates, so the examples needed grow only with the logarithm.\n",
    "\n",
    "**Use the idea:** It explains why validation sets must be large enough for the number of models or settings you compared: picking the best of many candidates on one test set needs a bigger penalty.\n",
    "\n",
    "**Where it applies:** A finite class chosen before seeing the data, losses in [0, 1], iid samples from the evaluation population, 0 < delta < 1. This is a uniform Hoeffding and union bound; log is the natural logarithm.\n",
    "\n",
    "**Check your understanding:** Why can a network with 100 real-valued weights not use \"100\" as the number of candidates here?\n",
    "\n",
    "<details><summary>Show the answer</summary>\n",
    "\n",
    "The count of weights is not the count of candidate models. Real weights allow infinitely many different models, so a different capacity argument is needed.\n",
    "\n",
    "</details>\n",
    "\n",
    "*Source: Chapter 4, What Complexity Actually Is. Book principle; the training loss 0.1, delta 0.05 and class sizes are companion illustrations.*"
   ]
  },
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   "id": "5ebfc585",
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   "source": [
    "## C04-D03: The interpolation peak\n",
    "\n",
    "In a simple linear model, what exactly blows up when the number of features reaches the number of examples?\n",
    "\n",
    "Near d = n the data matrix is almost impossible to invert, so noise in the labels is magnified into the fitted weights. Beyond d = n the fit interpolates, noise is spread thinly across many directions, and the unlearned part of the signal remains.\n",
    "\n",
    "$$\n",
    "R-\\sigma^2=\\sigma^2\\frac{d}{n-d-1}\\quad(d<n-1)\n",
    "$$\n",
    "\n",
    "$$\n",
    "R-\\sigma^2=\\sigma^2\\frac{n}{d-n-1}+\\|\\theta_*\\|^2\\frac{d-n}{d}\\quad(d>n+1)\n",
    "$$\n",
    "\n",
    "**Symbols:** n: number of training examples (100 here); d: number of features; sigma^2: noise variance; |theta*|^2: squared size of the true coefficients (the signal); R: expected test risk; excess risk is R minus sigma^2\n",
    "\n",
    "**Predict before looking:** If the data have no noise at all, does the curve still have a spike at d = n?"
   ]
  },
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",
      "text/plain": [
       "<IPython.core.display.Image object>"
      ]
     },
     "metadata": {
      "image/png": {
       "alt": "The interpolation peak"
      }
     },
     "output_type": "display_data"
    },
    {
     "data": {
      "text/markdown": [
       "- **Excess risk at d=50:** 1.02\n",
       "- **Excess risk at d=200:** 1.51\n",
       "- **Excess risk at d=99, 100, 101:** undefined (formula needs |d - n| > 1)\n",
       "- **Floor for very large d:** 1"
      ],
      "text/plain": [
       "<IPython.core.display.Markdown object>"
      ]
     },
     "metadata": {},
     "output_type": "display_data"
    },
    {
     "data": {
      "text/markdown": [
       "At d=50 the excess risk is 1.02, at d=200 it is 1.51. The spike comes from the noise term, which blows up as d approaches n. Beyond it the noise term fades but a signal term climbs to 1."
      ],
      "text/plain": [
       "<IPython.core.display.Markdown object>"
      ]
     },
     "metadata": {},
     "output_type": "display_data"
    },
    {
     "data": {
      "text/markdown": [
       "d=50: 1 x 50/(100-50-1) = 1.02. d=200: 1 x 100/(200-100-1) + 1 x (200-100)/200 = 1.01 + 0.5 = 1.51. Large d: the first term goes to 0 and the second to 1. Within 1 of d=n the formulas do not apply, so nothing is drawn."
      ],
      "text/plain": [
       "<IPython.core.display.Markdown object>"
      ]
     },
     "metadata": {},
     "output_type": "display_data"
    }
   ],
   "source": [
    "figure, values, explanation = descent_picture(**{'noise': 1, 'signal': 1})\n",
    "buffer = io.BytesIO()\n",
    "figure.savefig(buffer, format='png', dpi=140, bbox_inches='tight', pad_inches=0.16)\n",
    "display(Image(data=buffer.getvalue(), alt='The interpolation peak'))\n",
    "plt.close(figure)\n",
    "display(Markdown('\\n'.join('- **' + str(k) + ':** ' + str(display_value(v)) for k, v in values.items())))\n",
    "display(Markdown(clean_display_text(explanation['summary'] if isinstance(explanation, dict) else explanation)))\n",
    "if isinstance(explanation, dict) and explanation.get('calculation'):\n",
    "    display(Markdown(clean_display_text(explanation['calculation'])))"
   ]
  },
  {
   "cell_type": "markdown",
   "id": "414ddd87",
   "metadata": {},
   "source": [
    "**What happens:** At Noise variance (sigma^2) = 0, Squared signal size = 1: No. Without noise the under-parameterized side is exactly 0 and the whole spike disappears. What remains is the signal term, which climbs from 0 toward 1 as d grows past n.\n",
    "\n",
    "**Takeaway:** The spike at d = n is made of noise amplified by near-singular data; past it, noise fades but unlearned signal sets a floor.\n",
    "\n",
    "**Use the idea:** It explains why test loss can rise and then fall again as a model gets larger, the double descent seen when scaling neural networks, and why training noise matters most near the interpolation point.\n",
    "\n",
    "**Where it applies:** Isotropic iid Gaussian design, correctly specified linear responses, independent homoscedastic noise, minimum-norm least squares. The signal norm is held fixed as d grows. Within 1 of d = n the formulas do not apply, and nothing is drawn there.\n",
    "\n",
    "**Check your understanding:** What does the excess risk approach for very large d when the squared signal is 4?\n",
    "\n",
    "<details><summary>Show the answer</summary>\n",
    "\n",
    "Four. The noise term goes to 0, while 4 x (d - n)/d goes to 4: the second descent need not reach zero.\n",
    "\n",
    "</details>\n",
    "\n",
    "*Source: Chapter 4, The Heresy of Double Descent. Book formulas, plotted with n = 100; noise and signal levels are companion choices.*"
   ]
  },
  {
   "cell_type": "markdown",
   "id": "71f51d7a",
   "metadata": {},
   "source": [
    "## C04-D04: Many perfect fits, different preferences\n",
    "\n",
    "If two models both fit every training point exactly, can they still disagree on new inputs?\n",
    "\n",
    "The two observations constrain only one combination of the three coefficients each. Any amount of the free direction can be added without changing a training prediction, but it changes every prediction away from the training inputs.\n",
    "\n",
    "$$\n",
    "\\widehat\\theta=X^+y,\\quad\\theta=\\widehat\\theta+wv,\\quad Xv=0\n",
    "$$\n",
    "\n",
    "**Symbols:** X: training inputs as rows (1, x, x squared) at x = -1 and x = 1; y: the two observed values, both 1; theta: coefficients of constant, linear and quadratic terms; v: the free direction (1, 0, -1): it changes no training prediction; w: how far we slide along the free direction\n",
    "\n",
    "**Predict before looking:** If we slide along the free direction, will the fit at the two observed inputs change?"
   ]
  },
  {
   "cell_type": "code",
   "execution_count": 5,
   "id": "f2d0fe35",
   "metadata": {
    "collapsed": true,
    "execution": {
     "iopub.execute_input": "2026-10-03T01:40:11.628700Z",
     "iopub.status.busy": "2026-10-03T01:40:11.628649Z",
     "iopub.status.idle": "2026-10-03T01:40:11.709201Z",
     "shell.execute_reply": "2026-10-03T01:40:11.709147Z"
    },
    "jupyter": {
     "source_hidden": true
    },
    "tags": [
     "hide-input"
    ]
   },
   "outputs": [
    {
     "data": {
      "image/png": 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",
      "text/plain": [
       "<IPython.core.display.Image object>"
      ]
     },
     "metadata": {
      "image/png": {
       "alt": "Many perfect fits, different preferences"
      }
     },
     "output_type": "display_data"
    },
    {
     "data": {
      "text/markdown": [
       "- **Misfit on the observations:** 0\n",
       "- **Prediction at x, minimum-norm fit:** 0.5\n",
       "- **Prediction at x, other fit:** 1.5\n",
       "- **Size of the other fit (coefficient norm):** 1.58"
      ],
      "text/plain": [
       "<IPython.core.display.Markdown object>"
      ]
     },
     "metadata": {},
     "output_type": "display_data"
    },
    {
     "data": {
      "text/markdown": [
       "Both curves pass through the two observations exactly, yet at x=0 they predict 0.5 and 1.5. The data cannot choose between them; gradient descent from zero happens to pick the smaller, minimum-norm one."
      ],
      "text/plain": [
       "<IPython.core.display.Markdown object>"
      ]
     },
     "metadata": {},
     "output_type": "display_data"
    },
    {
     "data": {
      "text/markdown": [
       "Minimum-norm coefficients (0.5, 0, 0.5). Other fit: add 1 x (1, 0, -1). At x=0: (1.5) + (-0.5) x 0^2 = 1.5. At x=-1 or 1 the extra part cancels: 1 x (1 - 1) = 0. Coefficient norm = sqrt(0.5 + 2 x (1)^2) = 1.58."
      ],
      "text/plain": [
       "<IPython.core.display.Markdown object>"
      ]
     },
     "metadata": {},
     "output_type": "display_data"
    }
   ],
   "source": [
    "figure, values, explanation = interpolants_picture(**{'weight': 1, 'focus': 0})\n",
    "buffer = io.BytesIO()\n",
    "figure.savefig(buffer, format='png', dpi=140, bbox_inches='tight', pad_inches=0.16)\n",
    "display(Image(data=buffer.getvalue(), alt='Many perfect fits, different preferences'))\n",
    "plt.close(figure)\n",
    "display(Markdown('\\n'.join('- **' + str(k) + ':** ' + str(display_value(v)) for k, v in values.items())))\n",
    "display(Markdown(clean_display_text(explanation['summary'] if isinstance(explanation, dict) else explanation)))\n",
    "if isinstance(explanation, dict) and explanation.get('calculation'):\n",
    "    display(Markdown(clean_display_text(explanation['calculation'])))"
   ]
  },
  {
   "cell_type": "markdown",
   "id": "54bfe7e2",
   "metadata": {},
   "source": [
    "**What happens:** At Slide along free direction (w) = -1, Unseen input (x) = 0: No. At both observed inputs the prediction stays at exactly 1, yet at the unseen input x = 0 it swings from 1.5 (w = 1) to -0.5 (w = -1). The data cannot choose among these fits.\n",
    "\n",
    "**Takeaway:** Fitting the training data perfectly does not decide the predictions on unseen inputs; the learning method makes that choice.\n",
    "\n",
    "**Use the idea:** Large networks have far more weights than training examples, so many exact fits exist; which one gradient descent finds is an implicit bias that shapes how the model behaves on new text.\n",
    "\n",
    "**Where it applies:** A consistent underdetermined linear system. Gradient descent from zero on this problem reaches the minimum-norm solution; other starting points or feature scalings can select a different one.\n",
    "\n",
    "**Check your understanding:** At x = 0, what do the fits with w = -0.5 and w = 0.5 predict?\n",
    "\n",
    "<details><summary>Show the answer</summary>\n",
    "\n",
    "Zero and one, since the prediction at x = 0 is 0.5 + w. Both still predict one at x = -1 and x = 1.\n",
    "\n",
    "</details>\n",
    "\n",
    "*Source: Chapter 4, The Question Gradient Descent Doesn't Know It's Answering. Book principle; the two data points and the three features are companion illustrations.*"
   ]
  },
  {
   "cell_type": "markdown",
   "id": "3ac951db",
   "metadata": {},
   "source": [
    "## C04-D05: How well can a model class fit pure noise?\n",
    "\n",
    "If we give the training points random plus-or-minus labels, how closely can the best model in the class match them?\n",
    "\n",
    "Random signs are a pattern with no meaning. The best model in the class lines its weights up with the sum of the signed inputs. Random signs largely cancel, so that sum grows only like the square root of n while the average divides by n.\n",
    "\n",
    "$$\n",
    "\\widehat{\\mathfrak R}_n(\\mathcal F)=\\mathbb E_\\sigma\\sup_{f\\in\\mathcal F}\\frac1n\\sum_{i=1}^n\\sigma_i f(x_i)\n",
    "$$\n",
    "\n",
    "$$\n",
    "\\widehat{\\mathfrak R}_n\\leq \\frac{B_w}{n}\\sqrt{\\sum_i\\|x_i\\|^2}\\leq\\frac{B_wB_x}{\\sqrt n}\n",
    "$$\n",
    "\n",
    "**Symbols:** sigma_i: a random sign, plus or minus one with equal chance; f: a model from the class: here w dot x with |w| at most 1; n: number of training points; B_w, B_x: size limits on weights and inputs (both 1 here); d: number of input dimensions\n",
    "\n",
    "**Predict before looking:** If the number of training points grows four times, what happens to the noise-fitting score?"
   ]
  },
  {
   "cell_type": "code",
   "execution_count": 6,
   "id": "68b9f823",
   "metadata": {
    "collapsed": true,
    "execution": {
     "iopub.execute_input": "2026-10-03T01:40:11.710333Z",
     "iopub.status.busy": "2026-10-03T01:40:11.710279Z",
     "iopub.status.idle": "2026-10-03T01:40:11.843379Z",
     "shell.execute_reply": "2026-10-03T01:40:11.843331Z"
    },
    "jupyter": {
     "source_hidden": true
    },
    "tags": [
     "hide-input"
    ]
   },
   "outputs": [
    {
     "data": {
      "image/png": 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",
      "text/plain": [
       "<IPython.core.display.Image object>"
      ]
     },
     "metadata": {
      "image/png": {
       "alt": "How well can a model class fit pure noise?"
      }
     },
     "output_type": "display_data"
    },
    {
     "data": {
      "text/markdown": [
       "- **Simulated noise-fitting score (R):** 0.128\n",
       "- **Bound 1/sqrt(n):** 0.158\n",
       "- **Score as a fraction of the bound:** 0.809\n",
       "- **Random sign patterns averaged:** 600"
      ],
      "text/plain": [
       "<IPython.core.display.Markdown object>"
      ]
     },
     "metadata": {},
     "output_type": "display_data"
    },
    {
     "data": {
      "text/markdown": [
       "With n=40 examples the class of unit-length linear rules fits random signs to 0.128, under the bound 0.158. Both fall with slope -1/2; the dimension changes only how close the bound is, never the 1/sqrt(n) rate."
      ],
      "text/plain": [
       "<IPython.core.display.Markdown object>"
      ]
     },
     "metadata": {},
     "output_type": "display_data"
    },
    {
     "data": {
      "text/markdown": [
       "R = (1/n) x average over sign patterns of the length of (sigma_1 x_1 + ... + sigma_n x_n). Here n=40: 1/sqrt(40) = 0.158. Simulated average = 0.128, which is 0.809 of the bound. Four times more examples halves the bound."
      ],
      "text/plain": [
       "<IPython.core.display.Markdown object>"
      ]
     },
     "metadata": {},
     "output_type": "display_data"
    }
   ],
   "source": [
    "figure, values, explanation = rademacher_picture(**{'n': 40, 'd': 1})\n",
    "buffer = io.BytesIO()\n",
    "figure.savefig(buffer, format='png', dpi=140, bbox_inches='tight', pad_inches=0.16)\n",
    "display(Image(data=buffer.getvalue(), alt='How well can a model class fit pure noise?'))\n",
    "plt.close(figure)\n",
    "display(Markdown('\\n'.join('- **' + str(k) + ':** ' + str(display_value(v)) for k, v in values.items())))\n",
    "display(Markdown(clean_display_text(explanation['summary'] if isinstance(explanation, dict) else explanation)))\n",
    "if isinstance(explanation, dict) and explanation.get('calculation'):\n",
    "    display(Markdown(clean_display_text(explanation['calculation'])))"
   ]
  },
  {
   "cell_type": "markdown",
   "id": "49e354ce",
   "metadata": {},
   "source": [
    "**What happens:** At Training points (n) = 160, Input dimensions (d) = 1: It halves, from 0.128 to 0.0654. The score follows 1/sqrt(n), parallel to the bound on the left, at about 0.8 of the bound for d = 1.\n",
    "\n",
    "**Takeaway:** A bounded linear class fits less and less random noise as data grows, at the rate 1/sqrt(n), whatever the number of dimensions.\n",
    "\n",
    "**Use the idea:** It shows why a model limited by weight size, not by parameter count, can generalize: the same idea underlies norm-based explanations of why heavily overparameterized networks still generalize.\n",
    "\n",
    "**Where it applies:** Class {x -> w dot x : |w| at most 1} with every input of length 1. For this class the supremum equals the length of the sum of sigma_i x_i divided by n. Averages use 600 seeded sign patterns, so values carry a simulation error of a few percent. For d = 1 every input equals 1.\n",
    "\n",
    "**Check your understanding:** A class has complexity 0.2 at n = 100 and follows 1/sqrt(n). What is it at n = 2,500?\n",
    "\n",
    "<details><summary>Show the answer</summary>\n",
    "\n",
    "0.04. The number of points is 25 times larger, the square root is 5, so the score falls to 0.2/5.\n",
    "\n",
    "</details>\n",
    "\n",
    "*Source: Chapter 4, The Complexity of Noise. Book worked example for linear functions; the inputs are random unit vectors and the sign draws are a seeded simulation.*"
   ]
  },
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   "cell_type": "markdown",
   "id": "d62ca6a6",
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   "source": [
    "## C04-D06: The spectrum behind the spike\n",
    "\n",
    "What happens to the eigenvalues of a random data matrix as the number of examples approaches the number of features?\n",
    "\n",
    "Random data directions are not perfectly spread out; their strengths form an arch between two edges set by gamma. As gamma nears 1 the lower edge reaches zero, so some directions carry almost no information and fitting them requires huge weights.\n",
    "\n",
    "$$\n",
    "\\rho_\\gamma(\\lambda)=\\frac{\\sqrt{((1+\\sqrt\\gamma)^2-\\lambda)(\\lambda-(1-\\sqrt\\gamma)^2)}}{2\\pi\\gamma\\lambda}\n",
    "$$\n",
    "\n",
    "$$\n",
    "\\lambda\\in\\left[(1-\\sqrt\\gamma)^2,(1+\\sqrt\\gamma)^2\\right]\n",
    "$$\n",
    "\n",
    "**Symbols:** gamma: examples per feature, n divided by d; lambda: an eigenvalue of the data matrix X X-transpose; rho: density: the share of eigenvalues near lambda; X: n by d matrix of independent normal entries, variance 1/d\n",
    "\n",
    "**Predict before looking:** As examples per feature approaches 1, where does the lowest eigenvalue go?"
   ]
  },
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",
      "text/plain": [
       "<IPython.core.display.Image object>"
      ]
     },
     "metadata": {
      "image/png": {
       "alt": "The spectrum behind the spike"
      }
     },
     "output_type": "display_data"
    },
    {
     "data": {
      "text/markdown": [
       "- **Lowest eigenvalue allowed:** 0.0858\n",
       "- **Highest eigenvalue allowed:** 2.91\n",
       "- **Lowest simulated eigenvalue:** 0.0875\n",
       "- **Average noise amplification 1/(1 - gamma):** 2"
      ],
      "text/plain": [
       "<IPython.core.display.Markdown object>"
      ]
     },
     "metadata": {},
     "output_type": "display_data"
    },
    {
     "data": {
      "text/markdown": [
       "With 240 examples and 480 features the eigenvalues fill a band from 0.0858 to 2.91. As gamma nears 1 the lower edge falls to 0. Inverting them multiplies noise by 2 on average and by 11.7 at the lower edge."
      ],
      "text/plain": [
       "<IPython.core.display.Markdown object>"
      ]
     },
     "metadata": {},
     "output_type": "display_data"
    },
    {
     "data": {
      "text/markdown": [
       "gamma = 240/480 = 0.5; sqrt(gamma) = 0.707. Lower edge (1 - 0.707)^2 = 0.0858; upper edge (1 + 0.707)^2 = 2.91. Average of 1/lambda = 1/(1 - 0.5) = 2; at the lower edge 1/0.0858 = 11.7."
      ],
      "text/plain": [
       "<IPython.core.display.Markdown object>"
      ]
     },
     "metadata": {},
     "output_type": "display_data"
    }
   ],
   "source": [
    "figure, values, explanation = mp_picture(**{'gamma': 0.5, 'size': 240})\n",
    "buffer = io.BytesIO()\n",
    "figure.savefig(buffer, format='png', dpi=140, bbox_inches='tight', pad_inches=0.16)\n",
    "display(Image(data=buffer.getvalue(), alt='The spectrum behind the spike'))\n",
    "plt.close(figure)\n",
    "display(Markdown('\\n'.join('- **' + str(k) + ':** ' + str(display_value(v)) for k, v in values.items())))\n",
    "display(Markdown(clean_display_text(explanation['summary'] if isinstance(explanation, dict) else explanation)))\n",
    "if isinstance(explanation, dict) and explanation.get('calculation'):\n",
    "    display(Markdown(clean_display_text(explanation['calculation'])))"
   ]
  },
  {
   "cell_type": "markdown",
   "id": "eff5a10e",
   "metadata": {},
   "source": [
    "**What happens:** At Examples per feature (gamma) = 0.95, Number of examples (n) = 240: Toward zero: the allowed band starts at 0.000678 (simulated lowest 0.00106). On average inverting the eigenvalues multiplies noise by 19.5, but inverting the smallest ones multiplies it by about 1,476: the spike mechanism of the double-descent curve.\n",
    "\n",
    "**Takeaway:** The lowest eigenvalue is (1 - sqrt(gamma)) squared, which vanishes as gamma reaches 1, so inverting the data matrix amplifies noise without limit.\n",
    "\n",
    "**Use the idea:** It is the reason fitting a model with about as many parameters as examples is fragile: tiny eigenvalues of the data turn small label errors into large weight errors.\n",
    "\n",
    "**Where it applies:** Large-matrix limit with iid N(0, 1/d) entries. The histogram uses one seeded n by d matrix, where d is n divided by gamma rounded to a whole number, and the theory uses the actual n/d. Finite sizes blur the edges slightly. The average of 1/lambda equals 1/(1 - gamma) in the limit, and d/(d - n - 1) exactly in expectation.\n",
    "\n",
    "**Check your understanding:** For gamma = 0.25, what are the two edges of the band?\n",
    "\n",
    "<details><summary>Show the answer</summary>\n",
    "\n",
    "sqrt(0.25) = 0.5, so the lower edge is (1 - 0.5)^2 = 0.25 and the upper edge is (1 + 0.5)^2 = 2.25.\n",
    "\n",
    "</details>\n",
    "\n",
    "*Source: Chapter 4, The Heresy of Double Descent (Marchenko-Pastur law). Book density formula; the histogram is a seeded random-matrix simulation.*"
   ]
  },
  {
   "cell_type": "markdown",
   "id": "607948bf",
   "metadata": {},
   "source": [
    "## C04-D07: Stability from a ridge penalty\n",
    "\n",
    "How strongly must a model be penalized so that swapping one training example barely changes it, and does that give a useful guarantee?\n",
    "\n",
    "The penalty keeps weights small, so one example can move the fit only a little. That small move, summed over n examples, is what the bound turns into a promise about unseen data.\n",
    "\n",
    "$$\n",
    "|\\ell(A(S),z)-\\ell(A(S'),z)|\\leq\\beta\n",
    "$$\n",
    "\n",
    "$$\n",
    "|\\mathcal L(A(S))-\\widehat{\\mathcal L}_S(A(S))|\\leq\\beta+(2n\\beta+c)\\sqrt{\\frac{\\ln(2/\\delta)}{2n}}\n",
    "$$\n",
    "\n",
    "**Symbols:** beta: most any loss can change when one training example is swapped; lambda: ridge penalty strength on the squared weights; c: largest possible loss; n: number of training examples; delta: chance the guarantee fails (0.05 here)\n",
    "\n",
    "**Predict before looking:** With 100 examples and a moderate penalty (lambda = 0.5) the guarantee says nothing. Would ten times more examples make it informative?"
   ]
  },
  {
   "cell_type": "code",
   "execution_count": 8,
   "id": "c4299fac",
   "metadata": {
    "collapsed": true,
    "execution": {
     "iopub.execute_input": "2026-10-03T01:40:11.961983Z",
     "iopub.status.busy": "2026-10-03T01:40:11.961914Z",
     "iopub.status.idle": "2026-10-03T01:40:12.057743Z",
     "shell.execute_reply": "2026-10-03T01:40:12.057696Z"
    },
    "jupyter": {
     "source_hidden": true
    },
    "tags": [
     "hide-input"
    ]
   },
   "outputs": [
    {
     "data": {
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",
      "text/plain": [
       "<IPython.core.display.Image object>"
      ]
     },
     "metadata": {
      "image/png": {
       "alt": "Stability from a ridge penalty"
      }
     },
     "output_type": "display_data"
    },
    {
     "data": {
      "text/markdown": [
       "- **Measured change from one swap (beta):** 0.00887\n",
       "- **Proven bound on beta:** 0.466\n",
       "- **Largest possible loss (c):** 5.83\n",
       "- **Gap bound as a fraction of c:** 2.39"
      ],
      "text/plain": [
       "<IPython.core.display.Markdown object>"
      ]
     },
     "metadata": {},
     "output_type": "display_data"
    },
    {
     "data": {
      "text/markdown": [
       "At lambda=0.5 and n=100, the worst of 6 one-example swaps moved a test loss by 0.00887, far under the proven 0.466. The resulting guarantee is 2.39 of the loss range, so it says nothing (above 1)."
      ],
      "text/plain": [
       "<IPython.core.display.Markdown object>"
      ]
     },
     "metadata": {},
     "output_type": "display_data"
    },
    {
     "data": {
      "text/markdown": [
       "c = (1/sqrt(0.5) + 1)^2 = 5.83. beta bound = 4c/(lambda n) = 4 x 5.83 / (0.5 x 100) = 0.466. Gap bound / c = 4/(lambda n) + (8/lambda + 1) x sqrt(ln 40 / (2n)) = 0.08 + 17 x 0.136 = 2.39."
      ],
      "text/plain": [
       "<IPython.core.display.Markdown object>"
      ]
     },
     "metadata": {},
     "output_type": "display_data"
    }
   ],
   "source": [
    "figure, values, explanation = stability_picture(**{'lam': 0.5, 'n': 100})\n",
    "buffer = io.BytesIO()\n",
    "figure.savefig(buffer, format='png', dpi=140, bbox_inches='tight', pad_inches=0.16)\n",
    "display(Image(data=buffer.getvalue(), alt='Stability from a ridge penalty'))\n",
    "plt.close(figure)\n",
    "display(Markdown('\\n'.join('- **' + str(k) + ':** ' + str(display_value(v)) for k, v in values.items())))\n",
    "display(Markdown(clean_display_text(explanation['summary'] if isinstance(explanation, dict) else explanation)))\n",
    "if isinstance(explanation, dict) and explanation.get('calculation'):\n",
    "    display(Markdown(clean_display_text(explanation['calculation'])))"
   ]
  },
  {
   "cell_type": "markdown",
   "id": "d0c84ff6",
   "metadata": {},
   "source": [
    "**What happens:** At Penalty strength (lambda) = 0.5, Number of examples (n) = 1000: Yes. With 1,000 examples the guarantee drops from 2.39 times the largest possible loss to 0.738 times it, so it says something. A guarantee needs lambda times the square root of n to be large.\n",
    "\n",
    "**Takeaway:** A stronger penalty makes the model stable, but a useful guarantee also needs enough examples; with little data or a weak penalty it is empty.\n",
    "\n",
    "**Use the idea:** It is the mathematical form of why weight decay and early stopping help training generalize: both limit how much any one example can move the model.\n",
    "\n",
    "**Where it applies:** Ridge regression minimizing the average squared error plus lambda times the squared weight length. Inputs have length at most 1 and labels lie in [-1, 1], so weights have length at most 1/sqrt(lambda) and the squared loss is bounded by c = (1/sqrt(lambda) + 1)^2. The measured beta is the worst of six one-example swaps over 300 test points, so it is a lower estimate of the true worst case. Five input dimensions.\n",
    "\n",
    "**Check your understanding:** If lambda is halved, how does the proven bound on beta change when n stays fixed?\n",
    "\n",
    "<details><summary>Show the answer</summary>\n",
    "\n",
    "It more than doubles. The factor 1/lambda doubles, and the loss range c grows too because weights may be larger.\n",
    "\n",
    "</details>\n",
    "\n",
    "*Source: Chapter 4, Stability as a Route to Guarantees. Book bound (Bousquet and Elisseeff). Their Theorem 22 gives 2c/(lambda n) for removing one example; the book defines stability by replacing one, which doubles it to beta = 4c/(lambda n), derived for this toy; the data are a seeded simulation.*"
   ]
  },
  {
   "cell_type": "markdown",
   "id": "346dacd0",
   "metadata": {},
   "source": [
    "## C04-D08: When the data shift: the Ben-David bound\n",
    "\n",
    "If the inputs seen after deployment differ from the training inputs, how much can the error rise, in terms we can name?\n",
    "\n",
    "Error after deployment is at most the training error, plus how easily a model can distinguish the two domains, plus the unavoidable error of the best single model on both. The shaded region on the left is the probability mass that moved.\n",
    "\n",
    "$$\n",
    "\\mathcal L_{\\text{test}}(h)\\leq\\mathcal L_{\\text{train}}(h)+\\tfrac12 d_{\\mathcal H\\Delta\\mathcal H}(p_{\\text{train}},p_{\\text{test}})+\\lambda^*\n",
    "$$\n",
    "\n",
    "**Symbols:** L_train, L_test: error on the training domain and on the deployment domain; d: divergence: how well the model class can tell the two domains apart; lambda*: the smallest total error any single model can reach on both domains; shift: how far the deployment inputs move to the right\n",
    "\n",
    "**Predict before looking:** As the deployment inputs move further from the training inputs, which part of the bound grows?"
   ]
  },
  {
   "cell_type": "code",
   "execution_count": 9,
   "id": "4dc17500",
   "metadata": {
    "collapsed": true,
    "execution": {
     "iopub.execute_input": "2026-10-03T01:40:12.058773Z",
     "iopub.status.busy": "2026-10-03T01:40:12.058712Z",
     "iopub.status.idle": "2026-10-03T01:40:12.156388Z",
     "shell.execute_reply": "2026-10-03T01:40:12.156341Z"
    },
    "jupyter": {
     "source_hidden": true
    },
    "tags": [
     "hide-input"
    ]
   },
   "outputs": [
    {
     "data": {
      "image/png": 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",
      "text/plain": [
       "<IPython.core.display.Image object>"
      ]
     },
     "metadata": {
      "image/png": {
       "alt": "When the data shift: the Ben-David bound"
      }
     },
     "output_type": "display_data"
    },
    {
     "data": {
      "text/markdown": [
       "- **Error on training domain:** 0.44\n",
       "- **Half the divergence:** 0.383\n",
       "- **Best joint error (lambda*):** 0.1\n",
       "- **Bound on deployment error:** 0.923"
      ],
      "text/plain": [
       "<IPython.core.display.Markdown object>"
      ]
     },
     "metadata": {},
     "output_type": "display_data"
    },
    {
     "data": {
      "text/markdown": [
       "Moving the deployment inputs 1 unit adds 0.383 to the guarantee, for a bound of 0.923. The actual deployment error is 0.53 (training: 0.44). The bound stays above it, as it must."
      ],
      "text/plain": [
       "<IPython.core.display.Markdown object>"
      ]
     },
     "metadata": {},
     "output_type": "display_data"
    },
    {
     "data": {
      "text/markdown": [
       "Training error = 0.05 + 0.9 x P(0 < x < 1.5) = 0.44. Half divergence = 2 x Phi(1/2) - 1 = 0.383. Best joint error = 2 x 0.05 = 0.1. Sum = 0.923. Actual deployment error = 0.53."
      ],
      "text/plain": [
       "<IPython.core.display.Markdown object>"
      ]
     },
     "metadata": {},
     "output_type": "display_data"
    }
   ],
   "source": [
    "figure, values, explanation = shift_picture(**{'shift': 1, 'noise': 0.05})\n",
    "buffer = io.BytesIO()\n",
    "figure.savefig(buffer, format='png', dpi=140, bbox_inches='tight', pad_inches=0.16)\n",
    "display(Image(data=buffer.getvalue(), alt='When the data shift: the Ben-David bound'))\n",
    "plt.close(figure)\n",
    "display(Markdown('\\n'.join('- **' + str(k) + ':** ' + str(display_value(v)) for k, v in values.items())))\n",
    "display(Markdown(clean_display_text(explanation['summary'] if isinstance(explanation, dict) else explanation)))\n",
    "if isinstance(explanation, dict) and explanation.get('calculation'):\n",
    "    display(Markdown(clean_display_text(explanation['calculation'])))"
   ]
  },
  {
   "cell_type": "markdown",
   "id": "9c19a850",
   "metadata": {},
   "source": [
    "**What happens:** At Deployment shift = 3, Label noise = 0.05: The divergence term grows, from 0.383 at a shift of 1 to 0.866. The bound reaches 1.41, above 1 and so empty, while the real deployment error is only 0.109: the bound covers the worst case, not this particular classifier.\n",
    "\n",
    "**Takeaway:** The bound splits the risk of shift into three named parts; only the divergence term grows with how far the inputs move.\n",
    "\n",
    "**Use the idea:** It is the reasoning behind domain adaptation and monitoring for data drift: a language model deployed on text unlike its training text can only be trusted to the degree the two are hard to tell apart.\n",
    "\n",
    "**Where it applies:** Training inputs N(0, 1), deployment inputs N(shift, 1). The true rule is x > 0 with labels flipped with chance noise on both domains, so the labelling rule is shared. The model class is all thresholds, and our classifier is the threshold at x = 1.5. Half the divergence is then the total variation distance, 2 Phi(shift/2) - 1, and the best joint error is 2 x noise.\n",
    "\n",
    "**Check your understanding:** If the deployment inputs are identical to the training inputs, which term vanishes, and what is left?\n",
    "\n",
    "<details><summary>Show the answer</summary>\n",
    "\n",
    "The divergence is 0. What is left is the training error plus the best joint error, which still includes the label noise twice.\n",
    "\n",
    "</details>\n",
    "\n",
    "*Source: Chapter 4, When the Distribution Shifts. Book bound (Ben-David et al., 2010). The Gaussian domains, true rule and classifier position are companion illustrations; every term is computed exactly.*"
   ]
  },
  {
   "cell_type": "markdown",
   "id": "6c6df91e",
   "metadata": {},
   "source": [
    "## Bring it to your own question\n",
    "\n",
    "Ask for sample selection, target population, loss definition, candidate class, fitting procedure, and untouched evaluation data. Return an evaluation design and supported uncertainty calculations. Distinguish repeated-sample expectation, one observed test score, and a theorem under stated assumptions.\n",
    "\n",
    "Use the `mathllms-ch04-generalization` skill to choose a relevant equation, work with your inputs, and interpret the result. The skill should explain the assumptions and distinguish an illustration from evidence about your particular situation."
   ]
  }
 ],
 "metadata": {
  "kernelspec": {
   "display_name": "Python 3",
   "language": "python",
   "name": "python3"
  },
  "language_info": {
   "codemirror_mode": {
    "name": "ipython",
    "version": 3
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   "file_extension": ".py",
   "mimetype": "text/x-python",
   "name": "python",
   "nbconvert_exporter": "python",
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   "calculation_sha256": "42462ee4c9dda9bc3613832cec9b8ae603ce5c4421d0cf2e9415ef811be1a8e4",
   "chapter": 4,
   "display_policy_sha256": "554dd741b3359bdaf592ce8be7688ac5e1feafe9b28482114cf312e014c264f4",
   "execution": "All cells executed with an in-process Python kernel; rich outputs captured explicitly.",
   "reader": "reader.html",
   "source": "review-sweep/epub-fixed/EPUB/text/ch005.xhtml",
   "version": "0.3.0"
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