{
 "cells": [
  {
   "cell_type": "markdown",
   "id": "a9b144ba",
   "metadata": {},
   "source": [
    "# Scaling Laws, In-Context Learning, and Abstract Foundations\n",
    "\n",
    "*The Mathematics of Large Language Models · Chapter 16*\n",
    "\n",
    "Distinguish resources, examples and the objective being rewarded.\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",
    "Choose an experiment that changes one relevant factor and measures task quality. Use numerical allocation only when the reader supplies a defensible quantitative law; use the toy models to understand mechanisms otherwise."
   ]
  },
  {
   "cell_type": "markdown",
   "id": "96c77f07",
   "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": "5dda5ca4",
   "metadata": {
    "collapsed": true,
    "execution": {
     "iopub.execute_input": "2026-10-03T01:41:55.250342Z",
     "iopub.status.busy": "2026-10-03T01:41:55.250277Z",
     "iopub.status.idle": "2026-10-03T01:41:55.286926Z",
     "shell.execute_reply": "2026-10-03T01:41:55.286854Z"
    },
    "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",
    "\"\"\"Toy scaling laws, compute allocation, example-conditioned rules, reward tilting, emergence, superposition, PPO and DPO.\"\"\"\n",
    "import itertools\n",
    "import math\n",
    "import numpy as np\n",
    "import matplotlib.pyplot as plt\n",
    "from matplotlib.ticker import FuncFormatter, NullFormatter\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.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",
    "    return _no_e(f'{value:.{digits}g}')\n",
    "\n",
    "def plain_log(ax, xticks=None, yticks=None):\n",
    "    \"\"\"Plain decimal tick labels on log axes (2, 1, 0.5), never 2x10^0.\"\"\"\n",
    "    fmt = FuncFormatter(lambda v, _: f'{v:g}')\n",
    "    for axis, ticks in ((ax.xaxis, xticks), (ax.yaxis, yticks)):\n",
    "        if ticks is not None:\n",
    "            axis.set_ticks(ticks)\n",
    "        axis.set_major_formatter(fmt)\n",
    "        axis.set_minor_formatter(NullFormatter())\n",
    "ALPHA_VALUES = [0.2, 0.3, 0.4, 0.5, 0.6, 0.8, 1]\n",
    "FLOORS = [0, 0.2, 1]\n",
    "\n",
    "def power_loss(n, d, alpha=0.5, beta=0.5, floor=0.2):\n",
    "    return floor + 2 / np.asarray(n) ** alpha + 1 / np.asarray(d) ** beta\n",
    "\n",
    "def power_values(alpha=0.5, floor=0.2):\n",
    "    n = np.geomspace(10, 1000, 200)\n",
    "    apparent = float(np.polyfit(np.log(n), np.log(floor + 2 / n ** alpha), 1)[0])\n",
    "    return {'apparent': apparent, 'excess100': 2 / 100 ** alpha, 'total100': floor + 2 / 100 ** alpha, 'ratio': 2 ** (-alpha)}\n",
    "\n",
    "def power_picture(alpha=0.5, floor=0.2):\n",
    "    v = power_values(alpha, floor)\n",
    "    n = np.geomspace(1, 10000, 300)\n",
    "    fig, ax = panels()\n",
    "    styles = {0: (NAVY, 'solid'), 0.2: (GOLD, 'dashed'), 1: (TERRA, 'dotted')}\n",
    "    for f in FLOORS:\n",
    "        colour, ls = styles[f]\n",
    "        chosen = f == floor\n",
    "        ax[0].loglog(n, f + 2 / n ** alpha, linestyle=ls, color=colour, lw=3 if chosen else 1.4, alpha=1 if chosen else 0.6, label=f'floor E = {f:g}')\n",
    "    ax[0].axvspan(10, 1000, color=GREY, alpha=0.12)\n",
    "    ax[0].text(100, ax[0].get_ylim()[0] * 1.15, 'fitted range', ha='center', fontsize=10, color=GREY)\n",
    "    ax[0].legend(fontsize=9, loc='upper right')\n",
    "    ax[0].set(xlabel='toy resource (N)', ylabel='total loss', title='Total loss bends above a floor')\n",
    "    plain_log(ax[0], [1, 10, 100, 1000, 10000], [0.1, 0.2, 0.5, 1, 2, 5])\n",
    "    excess = 2 / n ** alpha\n",
    "    ax[1].loglog(n, excess, '-', color=TEAL, lw=3, label='excess above floor')\n",
    "    ax[1].loglog(n, floor + excess, linestyle='dashed', color=GREY, lw=1.6, label='total loss (same line: no floor)' if floor == 0 else f'total loss (floor {floor:g})')\n",
    "    ax[1].axvspan(10, 1000, color=GREY, alpha=0.12)\n",
    "    x0, x1 = (100.0, 1000.0)\n",
    "    y0, y1 = (2 / x0 ** alpha, 2 / x1 ** alpha)\n",
    "    ax[1].plot([x0, x1, x1], [y0, y0, y1], color=TERRA, lw=1.6)\n",
    "    ax[1].text(x1 * 1.15, math.sqrt(y0 * y1), f'slope -{alpha:g}\\nsame for\\nany floor', fontsize=10, color=TERRA, va='center')\n",
    "    ax[1].legend(fontsize=9, loc='lower left')\n",
    "    ax[1].set(xlabel='toy resource (N)', ylabel='loss minus floor', title='Excess keeps its slope')\n",
    "    ax[1].set_xlim(1, 30000)\n",
    "    lo = max(0.0001, float(excess.min()) * 0.6)\n",
    "    ax[1].set_ylim(lo, 8)\n",
    "    ticks = [t for t in [0.0001, 0.001, 0.01, 0.1, 1] if lo <= t <= 8]\n",
    "    plain_log(ax[1], [1, 10, 100, 1000, 10000], ticks)\n",
    "    metrics = {'Slope of excess loss': f'-{alpha:g}', 'Apparent slope of total loss (N from 10 to 1000)': sig(v['apparent']), 'Total loss at N=100': sig(v['total100']), 'Excess factor when N doubles': sig(v['ratio'])}\n",
    "    if floor == 0:\n",
    "        summary = f'With no floor the total loss is the excess itself, so both panels show the same line with slope -{alpha:g}. Raise the floor to see the raw-loss slope flatten while the excess keeps its slope.'\n",
    "    else:\n",
    "        summary = f\"The excess above the floor falls with slope -{alpha:g} whatever the floor. The total loss, which is what a plot of raw loss shows, reads a flatter slope of {sig(v['apparent'])} over the fitted range because the floor never shrinks.\"\n",
    "    calc = f\"Excess at N=100 is 2/100^{alpha:g} = {sig(v['excess100'])}; adding the floor {floor:g} gives total {sig(v['total100'])}. Doubling N multiplies the excess by 2^(-{alpha:g}) = {sig(v['ratio'])}. A straight-line fit of log total against log N over 10 to 1000 has slope {sig(v['apparent'])}\" + (f', the same as the excess slope -{alpha:g}.' if floor == 0 else f', not -{alpha:g}.')\n",
    "    return (fig, metrics, {'summary': summary, 'calculation': calc})\n",
    "\n",
    "def optimal_allocation(compute=6000, alpha=0.5, beta=0.5):\n",
    "    k = compute / 6\n",
    "    n = (alpha * 2 / (beta * 1) * k ** beta) ** (1 / (alpha + beta))\n",
    "    return (n, k / n)\n",
    "BETA_VALUES = [0.2, 0.3, 0.4, 0.5, 0.6, 0.8, 1]\n",
    "ALPHA_TOGGLE = [0.25, 0.5, 0.75]\n",
    "\n",
    "def allocation_values(compute=6000, beta=0.5, alpha=0.5):\n",
    "    k = compute / 6\n",
    "    nstar, dstar = optimal_allocation(compute, alpha, beta)\n",
    "    equal = math.sqrt(k)\n",
    "    best = float(power_loss(nstar, dstar, alpha, beta))\n",
    "    even = float(power_loss(equal, k / equal, alpha, beta))\n",
    "    return {'k': k, 'nstar': nstar, 'dstar': dstar, 'equal': equal, 'best': best, 'even': even, 'model_gain': alpha * 2 / nstar ** alpha, 'data_gain': beta / dstar ** beta}\n",
    "\n",
    "def allocation_picture(compute=6000, beta=0.5, alpha=0.5):\n",
    "    v = allocation_values(compute, beta, alpha)\n",
    "    k = v['k']\n",
    "    n = np.geomspace(v['nstar'] / 20, v['nstar'] * 20, 300)\n",
    "    loss = power_loss(n, k / n, alpha, beta)\n",
    "    fig, ax = panels()\n",
    "    ax[0].semilogx(n, loss, '-', color=TEAL, lw=2.4)\n",
    "    ax[0].plot([v['nstar']], [v['best']], 'o', color=TERRA, ms=10, label=f\"best N = {v['nstar']:.0f}\")\n",
    "    ax[0].plot([v['equal']], [v['even']], 's', color=GOLD, ms=9, label=f\"equal split N = D = {v['equal']:.0f}\")\n",
    "    ax[0].vlines([v['nstar'], v['equal']], v['best'] * 0.98, [v['best'], v['even']], color=GREY, lw=1, linestyle='dotted')\n",
    "    ax[0].legend(fontsize=9, loc='upper center')\n",
    "    ax[0].set(xlabel='model size (N)', ylabel='loss at fixed compute', title='One best size on the budget')\n",
    "    top = float(loss.max())\n",
    "    ax[0].set_ylim(v['best'] * 0.95, min(top, v['best'] * 2.2))\n",
    "    plain_log(ax[0], [t for t in [1, 3, 10, 30, 100, 300, 1000, 3000] if n.min() <= t <= n.max()])\n",
    "    ax[0].yaxis.set_major_formatter(FuncFormatter(lambda y, _: f'{y:.2f}'))\n",
    "    line = np.geomspace(5, 1000, 100)\n",
    "    ax[1].loglog(line, k / line, '-', color=GREY, lw=1.8, label='budget: N x D fixed')\n",
    "    for b in BETA_VALUES:\n",
    "        nb, db = optimal_allocation(compute, alpha, b)\n",
    "        ax[1].plot([nb], [db], 'o', color=NAVY, ms=5)\n",
    "    for b, off, ha in ((BETA_VALUES[0], (-26, 20), 'right'), (BETA_VALUES[-1], (26, -22), 'left')):\n",
    "        nb, db = optimal_allocation(compute, alpha, b)\n",
    "        ax[1].annotate(f'beta={b:g}', xy=(nb, db), xytext=off, textcoords='offset points', ha=ha, fontsize=9, color=NAVY, arrowprops=dict(arrowstyle='-', color=NAVY, lw=0.8))\n",
    "    ax[1].plot([v['nstar']], [v['dstar']], 'o', ms=15, mfc='none', mec=TERRA, mew=2.2, label='best for this beta')\n",
    "    ax[1].plot([v['equal']], [v['equal']], 's', color=GOLD, ms=9, label='equal split')\n",
    "    ax[1].legend(fontsize=9, loc='lower left')\n",
    "    ax[1].set(xlabel='model size (N)', ylabel='data (D)', title='Best split for each beta (dots)')\n",
    "    plain_log(ax[1], [10, 30, 100, 300, 1000], [1, 3, 10, 30, 100, 300])\n",
    "    ax[1].set_xlim(8, 1200)\n",
    "    ax[1].set_ylim(0.8, 400)\n",
    "    metrics = {'Best model size N': sig(v['nstar']), 'Best data D': sig(v['dstar']), 'Loss at the best split': sig(v['best']), 'Loss at equal split': sig(v['even'])}\n",
    "    summary = f\"With data exponent {beta:g} and model exponent {alpha:g}, the best split of the budget is N = {sig(v['nstar'])}, D = {sig(v['dstar'])}, which beats the equal split by {sig(v['even'] - v['best'])} in loss. The best split moves along the budget line as beta changes.\"\n",
    "    calc = f\"K = C/6 = {k:g}. N* = [(alpha A)/(beta B) K^beta]^(1/(alpha+beta)) = [({alpha:g} x 2)/({beta:g} x 1) x {k:g}^{beta:g}]^(1/{alpha + beta:g}) = {sig(v['nstar'])}. D* = K/N* = {sig(v['dstar'])}. At the best split the two gains match: alpha A/N^alpha = {sig(v['model_gain'])} and beta B/D^beta = {sig(v['data_gain'])}. Illustrative constants A=2, B=1, floor 0.2; real fits differ.\"\n",
    "    return (fig, metrics, {'summary': summary, 'calculation': calc})\n",
    "NOISE_VALUES = [0.25, 0.5, 0.75, 1, 1.5, 2]\n",
    "\n",
    "def example_predictions(count=2, noise=0.5):\n",
    "    slopes = np.array([0.5, 1.0, 2.0])\n",
    "    x = np.array([1.0, 2.0, 3.0])[:count]\n",
    "    y = x.copy()\n",
    "    logweights = -0.5 * np.sum(((slopes[:, None] * x - y) / noise) ** 2, axis=1)\n",
    "    logweights -= logweights.max()\n",
    "    weights = np.exp(logweights)\n",
    "    weights /= weights.sum()\n",
    "    step = float(np.mean(y * x))\n",
    "    return (slopes, weights, step, x, y)\n",
    "\n",
    "def examples_picture(count=2, noise=1):\n",
    "    slopes, weights, step, x, y = example_predictions(count, noise)\n",
    "    query = 1.5\n",
    "    xx = np.linspace(0, 3.6, 100)\n",
    "    fig, ax = panels()\n",
    "    styles = {0.5: 'dotted', 1.0: 'solid', 2.0: 'dashed'}\n",
    "    for m, w in zip(slopes, weights):\n",
    "        ax[0].plot(xx, m * xx, linestyle=styles[float(m)], color=TEAL, lw=1 + 2.5 * w, alpha=0.35 + 0.65 * w)\n",
    "        ax[0].text(3.62, m * 3.6, f'slope {m:g}: {w:.0%}', fontsize=9.5, va='center', color=TEAL)\n",
    "    ax[0].scatter(x, y, color=TERRA, s=60, zorder=5, label='examples')\n",
    "    ax[0].axvline(query, color=GREY, lw=1, linestyle='dotted')\n",
    "    ax[0].text(query + 0.05, 6.6, 'question', fontsize=10, color=GREY)\n",
    "    ax[0].set(xlabel='input (x)', ylabel='answer (y)', xlim=(0, 5.3), ylim=(0, 7.4), title='Examples reweight three rules')\n",
    "    ax[0].legend(fontsize=9, loc='upper left')\n",
    "    bayes = float(weights @ slopes * query)\n",
    "    onestep = step * query\n",
    "    labels = ['Bayesian\\nrules', 'one gradient\\nstep', 'least\\nsquares']\n",
    "    values = [bayes, onestep, query]\n",
    "    bars = ax[1].bar(labels, values, color=[TEAL, TERRA, NAVY], hatch=None)\n",
    "    for bar, value in zip(bars, values):\n",
    "        ax[1].text(bar.get_x() + bar.get_width() / 2, value + 0.08, sig(value), ha='center', fontsize=10.5)\n",
    "    ax[1].set(ylabel='predicted answer at x = 1.5', ylim=(0, max(values) * 1.18), title='Three constructions disagree')\n",
    "    metrics = {'Weights on slopes 0.5, 1, 2': ', '.join((f'{w:.0%}' for w in weights)), 'Bayesian prediction': sig(bayes), 'One-step weight': sig(step), 'One-step prediction': sig(onestep)}\n",
    "    summary = f\"With {count} example{('s' if count > 1 else '')} and noise {noise:g}, the Bayesian answer is {sig(bayes)}; the one gradient step predicts {sig(onestep)} and least squares {sig(query)}. Assumed noise reweights the Bayesian rules; the single step ignores noise.\"\n",
    "    calc = f\"One step from zero: w = (1/K) sum y x = {sig(step)}, so the query gives {query} x {sig(step)} = {sig(onestep)}. Least squares: w = sum xy / sum x^2 = 1, giving {query}. Bayes: weights are proportional to exp(-sum (m x - y)^2 / (2 x {noise:g}^2)) for m = 0.5, 1, 2, then normalized: {', '.join((f'{w:.3f}' for w in weights))}.\"\n",
    "    return (fig, metrics, {'summary': summary, 'calculation': calc})\n",
    "REFERENCE = np.array([0.5, 0.3, 0.2])\n",
    "TRUE_QUALITY = np.array([1.0, 0.3, 0.0])\n",
    "PROXY_REWARD = np.array([0.1, 0.6, 1.0])\n",
    "KL_BETAS = [0.1, 0.2, 0.3, 0.5, 0.75, 1, 2, 4]\n",
    "\n",
    "def reward_values(beta=0.5, objective='quality'):\n",
    "    reward = TRUE_QUALITY.copy() if objective == 'quality' else PROXY_REWARD.copy()\n",
    "    logits = np.log(REFERENCE) + reward / beta\n",
    "    logits -= logits.max()\n",
    "    p = np.exp(logits)\n",
    "    p /= p.sum()\n",
    "    kl = float(np.sum(p * np.log(p / REFERENCE)))\n",
    "    return (reward, p, kl, float(p @ TRUE_QUALITY))\n",
    "\n",
    "def reward_picture(beta=1, objective='proxy'):\n",
    "    reward, p, kl, quality = reward_values(beta, objective)\n",
    "    base = float(REFERENCE @ TRUE_QUALITY)\n",
    "    fig, ax = panels()\n",
    "    idx = np.arange(3)\n",
    "    ax[0].bar(idx - 0.2, REFERENCE, 0.4, color=GREY, hatch='//', edgecolor='white', label='reference')\n",
    "    ax[0].bar(idx + 0.2, p, 0.4, color=TEAL if objective == 'quality' else TERRA, label='after tilting')\n",
    "    for i in idx:\n",
    "        ax[0].text(i + 0.2, p[i] + 0.02, f'{p[i]:.0%}', ha='center', fontsize=10)\n",
    "    ax[0].set(xticks=idx, xticklabels=['A\\ntrue quality 1', 'B\\n0.3', 'C\\n0'], ylim=(0, 1.08), ylabel='probability', title='Rewarding true quality' if objective == 'quality' else 'Rewarding the proxy')\n",
    "    ax[0].legend(fontsize=9, loc='upper center')\n",
    "    grid = np.geomspace(0.1, 4, 80)\n",
    "    for name, colour, ls, label in (('quality', TEAL, 'solid', 'reward = true quality'), ('proxy', TERRA, 'dashed', 'reward = proxy')):\n",
    "        ax[1].semilogx(grid, [reward_values(b, name)[3] for b in grid], linestyle=ls, color=colour, lw=2.4, label=label)\n",
    "    ax[1].axhline(base, color=GREY, linestyle='dotted', lw=1.6)\n",
    "    ax[1].text(3.9, base + 0.025, 'before tilting', ha='right', fontsize=10, color=GREY)\n",
    "    ax[1].plot([beta], [quality], 'o', ms=15, mfc='none', mec=NAVY, mew=2.2)\n",
    "    ax[1].annotate('proxy ends below\\nwhere it started', xy=(0.13, reward_values(0.13, 'proxy')[3]), xytext=(0.1, 0.6), fontsize=10, color=TERRA, arrowprops=dict(arrowstyle='->', color=TERRA))\n",
    "    ax[1].legend(fontsize=9, loc='lower right')\n",
    "    ax[1].set(xlabel='penalty on moving away (beta)', ylabel='expected true quality', ylim=(0, 1.05), title='Smaller beta pushes harder')\n",
    "    plain_log(ax[1], [0.1, 0.2, 0.5, 1, 2, 4])\n",
    "    metrics = {'Probabilities of A, B, C': ', '.join((f'{v:.0%}' for v in p)), 'Distance moved from reference (KL, nats)': sig(kl), 'Expected true quality': sig(quality), 'True quality before tilting': sig(base)}\n",
    "    if objective == 'quality':\n",
    "        lesson = 'The reward matches the goal, so tilting raises true quality.'\n",
    "    else:\n",
    "        lesson = 'The proxy favors C, which has the lowest true quality, so tilting lowers it.'\n",
    "    summary = f'With penalty beta = {beta:g} the distribution moves {sig(kl)} nats from the reference and expected true quality becomes {sig(quality)} (was {sig(base)}). {lesson}'\n",
    "    calc = f'Each option gets reference x exp(reward/beta). For A: 0.5 x exp({reward[0]:g}/{beta:g}) = {sig(0.5 * math.exp(reward[0] / beta))}; the three values are divided by their sum. Expected true quality = {p[0]:.3f} x 1 + {p[1]:.3f} x 0.3 + {p[2]:.3f} x 0 = {sig(quality)}.'\n",
    "    return (fig, metrics, {'summary': summary, 'calculation': calc})\n",
    "L_VALUES = [1, 2, 5, 10, 20, 50, 100, 200]\n",
    "N_MARKS = [10, 100, 1000]\n",
    "\n",
    "def token_error(n):\n",
    "    \"\"\"Toy law: per-token error 0.5 N^(-1/2). Smooth, with no jump anywhere.\"\"\"\n",
    "    return 0.5 * np.asarray(n, float) ** (-0.5)\n",
    "\n",
    "def emergence_values(length=20, n=100):\n",
    "    p = float(1 - token_error(n))\n",
    "    return {'p': p, 'exact': p ** length, 'half': 0.5 ** (1 / length), 'tokens': p}\n",
    "\n",
    "def emergence_picture(length=20, n=100):\n",
    "    v = emergence_values(length, n)\n",
    "    fig, ax = panels()\n",
    "    pp = np.linspace(0.5, 1, 200)\n",
    "    for L in L_VALUES:\n",
    "        chosen = L == length\n",
    "        ax[0].plot(pp, pp ** L, '-', color=TEAL if chosen else GREY, lw=3 if chosen else 1.1, alpha=1 if chosen else 0.55)\n",
    "        if not chosen and L in (1, 200):\n",
    "            ax[0].text(1.003, 1 if L == 1 else 0.02, f'L={L}', fontsize=9, color=GREY, va='center')\n",
    "    ax[0].plot([v['p']], [v['exact']], 'o', color=TERRA, ms=10)\n",
    "    ax[0].plot([v['p'], v['p']], [0, v['exact']], color=TERRA, linestyle='dotted', lw=1.2)\n",
    "    ax[0].annotate(f\"{v['p']:.1%} per token\\n= {v['exact']:.1%} exact\", xy=(v['p'], v['exact']), xytext=(0.52, 0.72), fontsize=10, color=TERRA, arrowprops=dict(arrowstyle='->', color=TERRA))\n",
    "    ax[0].text(0.52, 0.92, f'selected L = {length}', fontsize=10, color=TEAL)\n",
    "    ax[0].set(xlabel='accuracy on each token (p)', ylabel='whole answer exactly right (p^L)', xlim=(0.5, 1.06), ylim=(0, 1.03), title='Same p, different answer length')\n",
    "    ns = np.geomspace(1, 10000, 300)\n",
    "    pt = 1 - token_error(ns)\n",
    "    ax[1].semilogx(ns, pt, linestyle='dashed', color=NAVY, lw=2.2, label='tokens right (smooth)')\n",
    "    ax[1].semilogx(ns, pt ** length, '-', color=TERRA, lw=2.8, label=f'exact match, L = {length}')\n",
    "    ax[1].plot([n], [v['exact']], 'o', ms=14, mfc='none', mec=TERRA, mew=2.2)\n",
    "    ax[1].plot([n], [v['p']], 'o', ms=14, mfc='none', mec=NAVY, mew=2.2)\n",
    "    ax[1].legend(fontsize=9, loc='center left')\n",
    "    ax[1].set(xlabel='toy scale (N)', ylabel='score', ylim=(0, 1.03), title='Smooth loss, sudden-looking score')\n",
    "    plain_log(ax[1], [1, 10, 100, 1000, 10000])\n",
    "    metrics = {'Accuracy on each token': f\"{v['p']:.1%}\", 'Whole answer exactly right': f\"{v['exact']:.1%}\", 'Answer length (tokens)': length, 'Token accuracy needed for 50% exact': f\"{v['half']:.2%}\"}\n",
    "    summary = f\"At N = {n} each token is right {v['p']:.1%} of the time, yet a {length}-token answer is exactly right only {v['exact']:.1%} of the time. Token accuracy improves smoothly; the all-or-nothing score only seems to switch on at large scale.\"\n",
    "    exact_text = sig(v['exact']) if v['exact'] >= 0.0001 else f\"about 1 in 10^{round(-math.log10(v['exact']))}, effectively zero\"\n",
    "    calc = f\"Per-token error = 0.5 x N^(-1/2) = 0.5 x {n}^(-0.5) = {sig(token_error(n))}, so p = {sig(v['p'])}. Exact match needs all {length} tokens right: p^L = {sig(v['p'])}^{length} = {exact_text}. For 50% exact match p must reach 0.5^(1/{length}) = {sig(v['half'])}.\"\n",
    "    return (fig, metrics, {'summary': summary, 'calculation': calc})\n",
    "LAYOUTS = ['orthogonal', 'triangle', 'pentagon']\n",
    "SPARSITY_P = [0.02, 0.05, 0.1, 0.2, 0.3, 0.4, 0.6, 0.8]\n",
    "LAYOUT_NAMES = {'orthogonal': 'two clean axes', 'triangle': 'axes plus triangle', 'pentagon': 'pentagon'}\n",
    "\n",
    "def layout_matrix(layout):\n",
    "    \"\"\"2 x 5 matrix W whose columns are the feature directions.\"\"\"\n",
    "    if layout == 'orthogonal':\n",
    "        cols = [(1, 0), (0, 1), (0, 0), (0, 0), (0, 0)]\n",
    "    elif layout == 'triangle':\n",
    "        cols = [(1, 0), (0, 1)] + [(math.cos(math.radians(t)), math.sin(math.radians(t))) for t in (30, 150, 270)]\n",
    "    else:\n",
    "        cols = [(math.cos(math.radians(90 + 72 * k)), math.sin(math.radians(90 + 72 * k))) for k in range(5)]\n",
    "    return np.array(cols).T\n",
    "\n",
    "def superposition_loss(layout, p):\n",
    "    \"\"\"Exact expected loss over all 32 binary inputs: x_hat = ReLU(W^T W x), features active independently with probability p.\"\"\"\n",
    "    w = layout_matrix(layout)\n",
    "    total = 0.0\n",
    "    for bits in itertools.product([0, 1], repeat=5):\n",
    "        x = np.array(bits, float)\n",
    "        prob = float(np.prod(np.where(x == 1, p, 1 - p)))\n",
    "        xhat = np.maximum(w.T @ (w @ x), 0)\n",
    "        total += prob * float(np.sum((x - xhat) ** 2))\n",
    "    return total\n",
    "\n",
    "def single_feature_error(layout):\n",
    "    \"\"\"Error when exactly one feature is active, summed over the five features (the small-p slope).\"\"\"\n",
    "    w = layout_matrix(layout)\n",
    "    total = 0.0\n",
    "    for k in range(5):\n",
    "        x = np.zeros(5)\n",
    "        x[k] = 1\n",
    "        total += float(np.sum((x - np.maximum(w.T @ (w @ x), 0)) ** 2))\n",
    "    return total\n",
    "\n",
    "def break_even(layout='pentagon'):\n",
    "    \"\"\"Smallest p in (0.5, 1) where the layout stops beating the two clean axes.\"\"\"\n",
    "    lo, hi = (0.5, 1.0)\n",
    "    if superposition_loss(layout, hi) <= superposition_loss('orthogonal', hi):\n",
    "        return None\n",
    "    for _ in range(60):\n",
    "        mid = (lo + hi) / 2\n",
    "        if superposition_loss(layout, mid) < superposition_loss('orthogonal', mid):\n",
    "            lo = mid\n",
    "        else:\n",
    "            hi = mid\n",
    "    return (lo + hi) / 2\n",
    "\n",
    "def superposition_picture(p=0.1, layout='pentagon'):\n",
    "    w = layout_matrix(layout)\n",
    "    loss = superposition_loss(layout, p)\n",
    "    clean = superposition_loss('orthogonal', p)\n",
    "    star = break_even('pentagon')\n",
    "    fig, ax = panels()\n",
    "    angles = np.linspace(0, 2 * np.pi, 200)\n",
    "    ax[0].plot(np.cos(angles), np.sin(angles), color=GREY, lw=0.9, linestyle='dotted')\n",
    "    colours = [NAVY, TEAL, GOLD, TERRA, '#6b4c8a']\n",
    "    for k in range(5):\n",
    "        if np.allclose(w[:, k], 0):\n",
    "            continue\n",
    "        ax[0].annotate('', xy=w[:, k], xytext=(0, 0), arrowprops=dict(arrowstyle='-|>', color=colours[k], lw=2.2))\n",
    "        ax[0].text(*1.2 * w[:, k], f'F{k + 1}', ha='center', va='center', fontsize=11, color=colours[k])\n",
    "    if layout == 'orthogonal':\n",
    "        ax[0].text(0, -0.15, 'F3, F4, F5 get\\nno direction', ha='center', va='top', fontsize=10, color=TERRA)\n",
    "    elif layout == 'pentagon':\n",
    "        ax[0].text(0, -1.62, '72 degrees apart: neighbours\\noverlap a little (cos = 0.31)', ha='center', fontsize=10, color=GREY)\n",
    "    else:\n",
    "        ax[0].text(0, -1.62, 'F3, F4, F5 at 120 degrees\\n(cos = -0.5, ReLU clips it)', ha='center', fontsize=10, color=GREY)\n",
    "    ax[0].set(xlim=(-1.5, 1.5), ylim=(-1.95, 1.5), aspect='equal', xticks=[], yticks=[], title=f'Five features in 2D: {LAYOUT_NAMES[layout]}')\n",
    "    ps = np.geomspace(0.01, 1, 60)\n",
    "    styles = {'orthogonal': (NAVY, 'solid'), 'triangle': (GOLD, 'dashed'), 'pentagon': (TERRA, 'dotted')}\n",
    "    base = np.array([superposition_loss('orthogonal', q) for q in ps])\n",
    "    for name in LAYOUTS:\n",
    "        colour, ls = styles[name]\n",
    "        ax[1].semilogx(ps, np.array([superposition_loss(name, q) for q in ps]) / base, linestyle=ls, color=colour, lw=3 if name == layout else 1.5, alpha=1 if name == layout else 0.7, label=LAYOUT_NAMES[name])\n",
    "    if star is not None:\n",
    "        ax[1].axvline(star, color=GREY, linestyle='dotted', lw=1.2)\n",
    "        ax[1].text(star * 0.93, 1.62, f'pentagon stops\\nwinning at {star:.2f}', ha='right', va='center', fontsize=10, color=GREY)\n",
    "    ax[1].text(0.0105, 1.04, 'above 1 = worse than clean axes', fontsize=9.5, color=GREY)\n",
    "    ax[1].plot([p], [loss / clean], 'o', ms=14, mfc='none', mec=NAVY, mew=2.2)\n",
    "    ax[1].legend(fontsize=9, loc='lower right')\n",
    "    ax[1].set(xlabel='chance a feature is active (p)', ylabel='loss relative to two clean axes', ylim=(0, 1.85), title='Pentagon wins only for rare features')\n",
    "    plain_log(ax[1], [0.01, 0.02, 0.05, 0.1, 0.2, 0.5, 1])\n",
    "    slope = single_feature_error(layout)\n",
    "    winner = 'tie' if abs(loss - clean) < 1e-09 else 'pentagon layout' if loss < clean else 'two clean axes'\n",
    "    metrics = {'Expected loss, this layout': sig(loss), 'Expected loss, two clean axes': sig(clean), 'Loss added per active feature (small p)': sig(slope / 5), 'Pentagon stops winning above p': sig(star) if star is not None else 'undefined (pentagon always wins)'}\n",
    "    if layout == 'orthogonal':\n",
    "        summary = f'Two clean axes lose exactly 3p = {sig(clean)}: the three dropped features are simply never reconstructed. The other layouts can beat this when features are rare.'\n",
    "    else:\n",
    "        better = loss < clean - 1e-12\n",
    "        summary = f\"At p = {p:g} the {LAYOUT_NAMES[layout]} layout loses {sig(loss)} against {sig(clean)} for two clean axes, so it {('wins' if better else 'loses')}. Sharing directions costs interference only when several features are active together.\"\n",
    "    calc = f'Two clean axes: features 3, 4, 5 are never reconstructed, so loss = 3p = 3 x {p:g} = {sig(3 * p)}. This layout, one feature active: total error {sig(slope)} over five features, about {sig(slope)} x p = {sig(slope * p)} at small p; exact average over all 32 on/off inputs = {sig(loss)}. Pentagon: 10 x cos^2(72 degrees) = {sig(10 * math.cos(math.radians(72)) ** 2)}.'\n",
    "    return (fig, metrics, {'summary': summary, 'calculation': calc})\n",
    "EPS_VALUES = [0.05, 0.1, 0.15, 0.2, 0.3, 0.4]\n",
    "ADVANTAGES = ['good action (A = +1)', 'bad action (A = -1)']\n",
    "RATIO_MARK = 1.5\n",
    "\n",
    "def ppo_objective(rho, advantage, eps):\n",
    "    rho = np.asarray(rho, float)\n",
    "    return np.minimum(rho * advantage, np.clip(rho, 1 - eps, 1 + eps) * advantage)\n",
    "\n",
    "def ppo_gradient(rho, advantage, eps):\n",
    "    \"\"\"Derivative with respect to the ratio: A where the unclipped term is the active minimum, otherwise 0.\"\"\"\n",
    "    rho = np.asarray(rho, float)\n",
    "    return np.where(rho * advantage <= np.clip(rho, 1 - eps, 1 + eps) * advantage, advantage, 0.0)\n",
    "\n",
    "def ppo_picture(eps=0.2, advantage='good action (A = +1)'):\n",
    "    a = 1.0 if advantage.startswith('good') else -1.0\n",
    "    rho = np.linspace(0, 2.2, 441)\n",
    "    fig, ax = panels()\n",
    "    ax[0].axvspan(1 - eps, 1 + eps, color=GOLD, alpha=0.15)\n",
    "    ax[0].plot(rho, rho * a, linestyle='dashed', color=GREY, lw=1.6, label='plain: ratio x A')\n",
    "    ax[0].plot(rho, ppo_objective(rho, a, eps), '-', color=TEAL, lw=3, label='clipped objective')\n",
    "    mark = float(ppo_objective(RATIO_MARK, a, eps))\n",
    "    ax[0].plot([RATIO_MARK], [mark], 'o', color=TERRA, ms=10)\n",
    "    if a > 0:\n",
    "        ax[0].annotate('flat: no extra\\nreward for pushing', xy=(1.85, 1 + eps), xytext=(1.3, 0.25), fontsize=10, color=TERRA, arrowprops=dict(arrowstyle='->', color=TERRA))\n",
    "    else:\n",
    "        ax[0].annotate('still falling: bad\\nactions stay penalized', xy=(1.8, -1.8), xytext=(1.05, -0.45), fontsize=10, color=TERRA, arrowprops=dict(arrowstyle='->', color=TERRA))\n",
    "    ax[0].text(1, -2.25, 'clip band', ha='center', fontsize=10, color=GOLD)\n",
    "    ax[0].legend(fontsize=9, loc='upper left' if a > 0 else 'upper right')\n",
    "    ax[0].set(xlabel='new policy / old policy (ratio)', ylabel='objective', ylim=(-2.4, 2.4), title='Selected action')\n",
    "    for sign, colour, ls, name in ((1.0, TEAL, 'solid', 'good action'), (-1.0, TERRA, 'dashed', 'bad action')):\n",
    "        chosen = sign == a\n",
    "        ax[1].plot(rho, ppo_gradient(rho, sign, eps), linestyle=ls, color=colour, lw=3 if chosen else 1.5, alpha=1 if chosen else 0.6, label=name)\n",
    "    ax[1].axvspan(1 - eps, 1 + eps, color=GOLD, alpha=0.15)\n",
    "    ax[1].plot([RATIO_MARK], [float(ppo_gradient(RATIO_MARK, a, eps))], 'o', ms=14, mfc='none', mec=NAVY, mew=2.2)\n",
    "    ax[1].axhline(0, color=GREY, lw=0.8)\n",
    "    ax[1].legend(fontsize=9, loc='upper right')\n",
    "    ax[1].set(xlabel='new policy / old policy (ratio)', ylabel='push on the policy (slope)', ylim=(-1.4, 1.4), title='Both cases, clipping is one-sided')\n",
    "    grad = float(ppo_gradient(RATIO_MARK, a, eps))\n",
    "    metrics = {'Clip band for the ratio': f'{1 - eps:.2f} to {1 + eps:.2f}', 'Plain objective at ratio 1.5': sig(RATIO_MARK * a), 'Clipped objective at ratio 1.5': sig(mark), 'Push at ratio 1.5': 'none (clipped)' if grad == 0 else sig(grad)}\n",
    "    if a > 0:\n",
    "        summary = f'For a good action the objective stops rising once the ratio passes {1 + eps:.2f}, so at 1.5 there is no further push. The update is not allowed to profit from moving far in one step.'\n",
    "    else:\n",
    "        summary = f'For a bad action the clip only helps below {1 - eps:.2f}. At ratio 1.5 the push is still {sig(grad)}, because taking the minimum keeps the larger penalty. Clipping is pessimistic, not symmetric.'\n",
    "    cl = float(np.clip(RATIO_MARK, 1 - eps, 1 + eps))\n",
    "    calc = f'Ratio 1.5, A = {a:+g}, eps = {eps:g}. Plain term: 1.5 x {a:+g} = {sig(RATIO_MARK * a)}. Clipped term: clip(1.5, {1 - eps:.2f}, {1 + eps:.2f}) x {a:+g} = {cl:.2f} x {a:+g} = {sig(cl * a)}. Objective = min of the two = {sig(mark)}.'\n",
    "    return (fig, metrics, {'summary': summary, 'calculation': calc})\n",
    "BETA_DPO = [0.05, 0.1, 0.2, 0.5, 1, 2]\n",
    "MARGINS = [-3, 0, 3]\n",
    "\n",
    "def dpo_loss(margin, beta):\n",
    "    \"\"\"-log sigmoid(beta x margin), written stably.\"\"\"\n",
    "    return np.logaddexp(0, -beta * np.asarray(margin, float))\n",
    "\n",
    "def dpo_weight(margin, beta):\n",
    "    \"\"\"sigmoid(-beta x margin): the factor multiplying the gradient of the margin (times beta).\"\"\"\n",
    "    return 1 / (1 + np.exp(beta * np.asarray(margin, float)))\n",
    "\n",
    "def dpo_picture(beta=0.1, margin=3):\n",
    "    ms = np.linspace(-6, 6, 241)\n",
    "    fig, ax = panels()\n",
    "    for b in BETA_DPO:\n",
    "        chosen = b == beta\n",
    "        ax[0].plot(ms, dpo_loss(ms, b), '-', color=TEAL if chosen else GREY, lw=3 if chosen else 1.2, alpha=1 if chosen else 0.6, label=f'beta = {b:g}' if chosen else None)\n",
    "        ax[1].plot(ms, dpo_weight(ms, b), '-', color=TEAL if chosen else GREY, lw=3 if chosen else 1.2, alpha=1 if chosen else 0.6)\n",
    "    ax[0].plot([margin], [float(dpo_loss(margin, beta))], 'o', ms=11, color=TERRA)\n",
    "    ax[0].axvline(0, color=GREY, lw=0.8, linestyle='dotted')\n",
    "    ax[0].text(0.3, 6.4, 'ranks the\\npair correctly', fontsize=10, color=GREY, va='top', ha='left')\n",
    "    ax[0].text(-0.3, 6.4, 'ranks the\\npair wrongly', fontsize=10, color=GREY, va='top', ha='right')\n",
    "    ax[0].legend(fontsize=9, loc='center right')\n",
    "    ax[0].set(xlabel='winner minus loser log-ratio (margin)', ylabel='loss', ylim=(-0.2, 6.5), title='Loss of one preference pair')\n",
    "    ax[1].plot([margin], [float(dpo_weight(margin, beta))], 'o', ms=14, mfc='none', mec=NAVY, mew=2.2)\n",
    "    ax[1].axvline(0, color=GREY, lw=0.8, linestyle='dotted')\n",
    "    ax[1].axhline(0.5, color=GREY, lw=0.8, linestyle='dotted')\n",
    "    ax[1].text(5.8, 0.53, 'half weight at margin 0', fontsize=10, color=GREY, ha='right', bbox=dict(facecolor='white', edgecolor='none', alpha=0.85, pad=1))\n",
    "    ax[1].set(xlabel='winner minus loser log-ratio (margin)', ylabel='weight on this pair', ylim=(-0.02, 1.05), title='Grey lines: other beta values')\n",
    "    z = beta * margin\n",
    "    metrics = {'Reward gap (beta x margin)': sig(z), 'Chance model prefers the winner': f'{float(1 / (1 + math.exp(-z))):.1%}', 'Loss': sig(float(dpo_loss(margin, beta))), 'Weight on this pair': sig(float(dpo_weight(margin, beta)))}\n",
    "    where = 'already ranks the pair correctly' if margin > 0 else 'is undecided' if margin == 0 else 'ranks the pair the wrong way'\n",
    "    summary = f'With beta = {beta:g} the model {where} (margin {margin:g}), the loss is {sig(float(dpo_loss(margin, beta)))} and the pair gets weight {sig(float(dpo_weight(margin, beta)))}. A larger beta saturates sooner: correct pairs stop contributing, wrong pairs keep full weight.'\n",
    "    calc = f'Reward gap = beta x margin = {beta:g} x {margin:g} = {sig(z)}. Loss = -log sigma({sig(z)}) = {sig(float(dpo_loss(margin, beta)))}. The gradient weight is sigma(-beta m) = sigma({sig(-z)}) = {sig(float(dpo_weight(margin, beta)))}.'\n",
    "    return (fig, metrics, {'summary': summary, 'calculation': calc})\n",
    "PROV = 'Book formulas with explicitly illustrative constants and stipulated toy models, not measured product performance.'\n",
    "SKILL_GUIDANCE = 'Start by separating a training-resource question from an inference or prompt question. For C16-D01 report constants, units, fitted range and floor, distinguishing total from excess loss; without real fits provide an illustrative curve only. For a supplied fixed-compute law use C16-D02 with positive A, B, alpha, beta and derive the continuous optimum; discrete or data-limited choices require checking their actual feasible candidates. For examples use C16-D03 to explain a stated finite rule model or the restricted one-step linear-attention identity, not a claim about all deployed LLMs. Suggest matched prompts with informative examples and held-out tasks, rather than assuming more tokens help. For objectives use C16-D04 to compare a declared reward proxy with the actual success criterion. For a benchmark that seems to switch on suddenly use C16-D05: ask for the per-token or partial-credit score and the answer length before calling it emergence. For feature counts versus width use C16-D06 and state the feature probabilities and decoder, since no threshold holds without them. For policy-update stability use C16-D07 to read the clipped objective, and for preference training use C16-D08 to see how beta sets when a pair stops contributing. Return a controlled comparison sheet with inputs held constant, factor changed, evaluation cases and observable result; route answer verification to Chapter 17 and context cost to Chapter 8. Do not turn a qualitative productivity question into fabricated scaling constants.'"
   ]
  },
  {
   "cell_type": "markdown",
   "id": "5924f3c2",
   "metadata": {},
   "source": [
    "## C16-D01: Read a power law honestly\n",
    "\n",
    "Why does total loss stop looking like a straight line, and does the slope we care about change?\n",
    "\n",
    "A power law describes the part of the loss that more resources can remove. On log axes that part is a straight line, but adding a constant floor bends the total away from it. Subtracting the floor brings the straight line back.\n",
    "\n",
    "$$\n",
    "L(N,D)=E+AN^{-\\alpha}+BD^{-\\beta}\n",
    "$$\n",
    "\n",
    "**Symbols:** E: loss floor that more resources cannot remove; A: size constant, set to 2 here; N: toy resource amount (model size or data); alpha: how fast the excess shrinks\n",
    "\n",
    "**Predict before looking:** Raise the floor from 0 to 1. Will the slope of the excess loss change?"
   ]
  },
  {
   "cell_type": "code",
   "execution_count": 2,
   "id": "78e570b5",
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     "iopub.status.idle": "2026-10-03T01:41:55.476577Z",
     "shell.execute_reply": "2026-10-03T01:41:55.476523Z"
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     "hide-input"
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    {
     "data": {
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d8rHoKVE8Yaa4avLTlx9ozRdTXdtTV5/Tiu6LqnweRc+f4YMKrlKt2VzwHMWppj/Qs4vaNtHVZ6Cu/N/rYnvr8jtz7ufvwtHeTsfvjoj0zZpNO+VwGm03kWNEk5FD+sketsJrH32F8Mh7MheLGL4ivvt//eYjmJio93w4dOy0HKoiiN5D3TUMtxU9GEUuk6Lrit6JIt+KIL7DNOXVe2XWDDmkWOT9E8OeVVQ9jvp07wxLC/MS64neGcV7K1VmncpYsmojnnj5PWRmKfD67Cfw5fuvquVquXUnHBt3/Csff/b2y7LHVHHTp4yVx0+RP+bvVRt0sm5RotfV/C/eK5GrT+w7MTReWLF+KzIys9SGJAsid4/oiV2ceI/idWs632Z1tEvXzyny/4hebcKnb79U4jxFHJfFea143sTkFK3nVpXZb7r6zFD9weFgVCtOnrsok/IJD40fqXEZkeB0zNCBWLh0DQ4dP1Ol1xPdLo+ePIsbt+8iNTUdOfd/+Cnu5yHJzMxCZHRslRPRVuf79m3kKe9vhN7BnoNHS/wI1KQy61SEi5Oj7E6qyaAHesoDWkJSsnwfqmF6IpmyKofPtPEjtD730AF98NOfy3D+8jV5ICt+shbYpoXsCquJ6iQyNr7gAK5y6vylwu0/afQwjeuKpJUicbDqpLQmt2dVPqeV2RdV/T8UQ7zESYoqN1DR/SHey677uR0mFxsKpqvPQF35v1epyvbW1XemOOmsqaGvRKTfJeKti11EKeqTt16SF1JEPpvJT75cmJz3i/dekcmai9tzqGBor3g91QWC8gg6UJDfTBw/tB3DxI/iwf164VJwiByupSKGYwtiiOuMaePK9V1emXUq6tuf/8S3P/0pgwPffvQGHrkfUCu+vcSPbZGHZdzwQaUeB/cfOYmjRd53VdYtqmfXDiUuHKlMHjMUX8//Qw4NOnvxihzaJ/jc336iIEfwjVC9OZ5UR7t0/ZyHT5wtvOA4Uks1NHGBsWuHtvKinTiOz5w2Xif7TVefGao/GASiWnH7bqS8F1eUNJ1MqLRuUfBjVeTyEF9eFckLIoir/F/8uED+KCqeeLa4tLR06PP7FlcixIFBnJQ9POt1+WNOJKQTuTy6dw7UGBCpzDoV0aKZn9Z9Ik7amjf1k2OMRQ4Tles3bxXO37A9CBu370E+Ckpu36+8Ld+zOICpcseIsdLFK4qIoIc2ttbWhT1OilKdxIp1XZz+qyZRXKuAJhqDQNW1PXXxOa3Mvqjq/2Gf7p1kvh2Rx2Hd1l14buZDheuIih7iCqjoqfXggD5qz6erz0Bd+b/XxfbW1XdmTQW8iKhul4gXPxZ//fZjDJvyJELvhBdWX508RvMFlJu37sr79m1aVOhcTeQeEkQBgC9/XCAfazoeXLl+Uz4WeXtUHpsyFguXrZXHtR7DpsqeEKK6l6hCJi7maKpGWZl1KmLeH//I5xb5XsT2Ez+qS3vf1lZWmPPLIq3vW3XMFlWcdLFuUaJapDYiyCCO3+Jiisg3pwomTBw1BHN//1vmpOk/djo6t2+DXl07yJ4lothCWZVZq0t1tEvXz6naHy2a+pWaQ6h1i2YyCHQ3vOC4r4v9pqvPDNUfDAJRrcjIKKheZGVZ+sHWxqrgKpUY3iB6AmhKPluadz7/obCCT1O/xujSoS3cXZxhbm4mk/mKctTf/VzwZZiXd/9bUE/ftzipWjz/K3w652es27JLXp0TN1F5SRAnL2+88GThF75QmXUqoqxS1qr5qh/zgqoikXhvPy5YUq7XSb+/3dRUMCAoZN5vR5nt1rJ/qmt76uJzWpl9UdX/QxHEET8KRG+dtZvVg0CrN++Q96Me7F+iuozOPgN15P9eF9tbV9+ZpvcTkhIRlUX06hEJcVWBF01Dd1VUVSnFj8yKUB0PxI/PHxb8XebyRY9hoqrh+r/m48Ov58mE06qbIIIwIhHz2y89rdZrojLrVOz9pMp70QvI3q7kECKVlPvLiR7LFX3fVVm3oucNIphQ9PgrAh/rF8/Hh1/Nk0VaRC9VcRNUSb3feXmW1iHz1aU62qXr51Tth7ICjTb35xev9FqV/aarzwzVHwwCUa1QfQGmppd+FV58iakOphUdCiKGp4gx2cL7rz4nK/kUFx0bV/hjsC68bzEmec4nb+HTN1/EsTPncerc5YJyrmcu4PiZC5j0xMv4a94XheU1K7tOeaWmlf7DPDU1rcQBS/VY3L9UpExqaVxdqtZjqaLbP6WU3iG63p66+pxWZl/o4v9w0pihMgh0+doNXL1+U16hEvkjVF32J456sMTzVednQB//73WxvWviO5OIqChRRr1ozxtRwr3z2r805kdRVSIS+csqQnU8EPn0tA2RKcqyWCC8TctmWLtoruyRKob/nr5wRfbkFcejtVt24cDRUwha+yfcihxDKrNOeYkLQaK62K59h2U10SU/f6XxwpDqfYsLFVO09K7SpirrajpelDW/eNBC5N1b8vPXiEtIxNGT5+RQ++OnL8jqqNv3HJRDxLev+L3GA0HV0S5dPqfqAmNZ2111Dmpjbamz/aarzwzVHwwCUa0QX6qqnByiVKG2L0/xJavKxVK0e3F5uhqfvxQsuzaKL75Z06doXCY4pGBYSl153yrii13ko1HlpBFDZR6Z/YYsi/39r39pDEBUZp2yiO7ZosdB0WSHKmIIj+glIxQdvtLMr+A9i6FC06eOK1HCsjr5NS5oR1x8YokcNkVdDg4p87l0tT119TmtzL7QxedRjJFv27I5Ll69LhMXf/DaczJPkHhP4kqqSPBcXHV+BvTx/14X21tX3x1EROUhEjCLobrimCKS1X709TwZEHr1wy/x54+fl1hefCcVlKi+ovVYpElTPx8ZMDEzNcEL5bwooIkYmjx+5BB5UyWcnvbMq7Lnw+KVG/HG80/oZJ2yiKIVC3/4Pzz96vsySPDIc2/g7/lfykTUxd+3IErVV/R9V2Xdoi5d1X6ucycsorAniur4U5wozy56+4qbqvz55Cdelttvwd8r8c1Hb0AXKnosq4526eI5VedfwSGhMl2BqamJxuUuXLkm733vn7PqYr/p6jND9Qerg1Gt6BzYBhb3r1L/s2aT1i61Iq+I0LdHF7V5ZiYFX5yKYjlfihJVJFT5QcSPQk0Wr6xY1aHaft/auLo4YerY4fJxWOS9alunOJHcd+f95L/FbQ3aj6T73U9F3hyVLh3byu7lIjCxuIJVn6pKDAtSbf/lRSqMFCXGTRevKlad21NXn9PK7AtdfR5FgmhB5AUSJ//iSqqcPupBjSdv1fkZ0Mf/e11s7+r67iAiKu7m7bt47/Mf5WPRm3LssIGY/8X7MrCzLegAFt8fbluU6sKHyJ+ybmtBFc7yGDqgt7w/ee6SvJigy+O96iJEWERUta2jiah+9vucT2WVNRG4f2z2mzLZblFD+veS21MMg/v3YEFS7fKqyrpFibwzt+/nSixOVYVNXKQRhTjKo2Uz/8LPQVhE5c4rNVENYy6e57G8qqNdlXnOvj0Kzr9EkGbjjj0alxG90U6fvywfP6DlOF6Z/aarzwzVHwwCUa0QV+lVFW5E8tZNOwvKFhYdizr7rU9lNSMx7vbxhyaozfe4X+3ieuht5ORoLvGsKr0oEsMuWLJKbZ74oTrnl7/kyUxded/iCtWpc5dk24sTB0ZxBU5VErwq61TUW59+J3smFCWqKKhOIMVBr2jJV1HK+uWnH5OPv5r/B/5ZvUlj+wTRe0VU4dLl9ldVqpr7+xIcOKp+UhYbn4hnX/9Ia/CgOranLj+nFd0XVf0/VBF5IoyNjWTvKpEUU9WGiaNLDgWr7s+APv7f62J762pfERGVRhzLZr32ETIyM9GhbUu88fyTcnrv7p0Kh9eKXkGq3qVFAyi9u3UqPBaJ3j3FieD89j0H1H7Mi4IL/Xt1lcfdGc+/JctoayLWFdWSivbU3bp7v9Yfw+JijKhEKfjcr+xZ2XUqQyT+/fWbjzBm2MCCXq/Pv6n241v00lANl37+rU9LBImKHrfEeUfR7VKVdYsSF2Jmvf6RPG4UFXTgKH79a6V8/PDEUTJpd9F5xfe9ihgypcqv1LiK268oTzcXeS+qw2lTHe3S9XO2axUgE5ELH3w5t7Dnroo4h3rmtQ/l/4IoYKItB1dl9puuPjNUf3A4GNWad156Wn6Bim6RT7/yAf7stFYOK0nLyMCeA8cQExdfmNej+NAH0ZtB9DAQw3oGTZwpr9yoxruKRLWiBLb4sftAzy7yi+6Tb3+WB34x5lycSIgxvLfuhstSoUWrJenz+9535ITMY+Ls5IC2LZrBzdUZdjY2iE9MkuPXxXpim7zw5CNVWqeiSSPvxcZj8MSZGNi3J7w93BAWGSXfhyhnbW9rg6/ef63Eek89Oun+8KEdeO2jr/H9b4vlPhTtFNWaxHOGhN6WlQ1EkkZdlmIXCR/3Hj6Ou+FRmPLUKzIwIoY0iW0iTlpFPoNGXh4arwJWx/bU1ee0svuiKv+HKqLS2gM9u2LPgaP45qeFcpqontHEt7HW9lbXZ0Bf/+91sb11sa+IqOFYtGK9HJJUGnEMLNpz8LM5v8jvZnFOJYIYoleLypsvPCm/g85cuCJ/hG5fsUDth+b8L9/HqEeelcdP0ftFfD91aNdKBqbFtLMXr8rhMzdP7FIbCjP/qw8w9rHn5Xf+iIdmoV3rALRvFQBLSwt5fBXDrS9euY7E5BR89/GbsnqS8NOfS2VbxPed+JErhniL9oZHRmP/kRMy+CJ6nT4y8b8S7ZVZpyqBoJ+/+gBGhoayd9TMF9/BHz98hsEP9JTzv3jvFdnrSvT8mPLU/+RFDFFtVPTiSExKQXRMnMy3J7aZ2PZFK71VZV0Vca5z7tJV9Bw2FYP79YKDnS2uhtyUwTYRiGjm74vXnp2pto64aCMueIkgWXN/X7n9LMzNERkdI0upi14ulhYWeOqRSdAV8fn8e9VGmbdp7PTn5fmXmVlB76BZM6bKoVrV0a7qeM7vP30bIx6eJXtvj3joGfTv1U1+DsXxe/f+I/I5xZDCeV+8pzWvX2X2m64+M1R/MAhEtUbkVNmweD7e+b/vsX5bkOzeKG4qrs5OeP/VZwuHmhQfVyt+zH8174/CCk0qbVo0k0EgQYxjFz+WxEmL+NJTdbEUxEH4w9efR++RJRPH6uP77tqhHboEtsXpC5ex9/CJEs/r5eGGz95+Sa0caWXWqYjAtq0wemh/vPXJd9i6e5/aPHEQ+uXrDzWWsxaBEnGAEwefHxf8jYioaJlHprgWzfwxsG936JKo1rFu0TzMfvMTmchZBAtUV0REZZD3XnkWmVlZGhMHV9f21MXntLL7oir/h0WJ+SIIJMabq/4uTXV+BvTx/14X21tX+4qIGoY1m0p+pxYnfkyrgkCi16Wq2uVXH7wGn0ZeJYIa4lgyaOLjctjKx9/8JH9YqogfySIwJKopie8oEUwqOsRLBIOGD+pbokqhk4O9XO+LHxdg2drNMreeuBUl1hU9jVQBIEFcIEhKTpG9T4v3ghVErwuRq6Vo/r/KrFMVIkm/CI6Je3HR44mX3pVDxR4c0FtWb1z31zxZsnvh0rUlzmcFMYSna4e2ckhwUVVZV+Wh8SPkMuJ8R7StKLGtf/rq/RJJocUxVFxEERcjxEWa4tq1ao6vP3xDpxciRgx+ABNGDpFDzY+dOidvKlPGDpdBoOpoV3U8pzgP27L0F7z24dcyqCUCP8XP177+8DWN+RSrst909Zmh+sMgX9u4ByIdEFdwlq3ZLB+PGNJPa3I50QVSVGiIiUuQJyRNfRvLLsLakqYVXU8cDMR9zv1cIA8O6KM25EU4dylYJisUXZCdHO3RJbCNPLkRPSQWLC7oOjl1/EjZo0Hl+OnzsuKT+GGvShpYXuVdtzLvW2xTcUVMXIkQOUBsra3RopkfOrRtpTURY2XWKY2ofHHp6nU09ffBsIF95ZUz8YNbdZAUzy1OpMRJT1lEt1bRJVYk6xW9cGxtreHm4oTmTfzQSEOJ1uKvrcmVazdkQMLOzgaPTR6r9bXFVUnx2uKz4+Hmij7dO8mSoKr9J662jB0+qNq3Z1U+p7rcF5X9PxSyFAr8vmQ1cP+Q8ujkMaWWx63KZ6A6t2dZxP5WlZ/XltRajPW/GxaJDu1ao3e3klVhdLG9K7puef5viKjuE9UZ11cgJ4/43uh2f4jK8vVbEReXACcnh8Lhp5qIHgdnL1wW0XzMnDZeY8lqMbxanJ+JaowmJibyfEjkKBE/2EuTnp4hL9DcjYiCQpEte4e6OTvJ3kHaigiE3glDyM078pgsvu/Fd7o4Hmu68FGVdUrz14r1sgrnwL49Ci9EFh9mI3qziGXE9pgxbZxaLypx7D597hJC74YhIyNLHrNEYF9UMhNBstJUdN3h056WvaFEb4//zZohe4EcOn4a92JiZYBODAMUQ5dKI4bOiUCgWEe8pqODndxHomd1ZYheu6G37yKwbcsSSbRVbtwq6MWSkJSE3PupIB6ZNEatWp2u21WZ5yzPexFEEFK8HxGUFP9DIsAp/ke0JcLWxX7TxeeN6gcGgYiIiIiIiBqA4sEEqhu430iXmBiaiIiIiIiIiKgBYBCIiIiIiIiIiKgBYBCIiIiIiIiIiKgBYE6gUoiM8GdE4jsNRLnHMcNKJowlIiIiIiLSR6Ki1L3oWHTvHIguHdrWdnOonLjfSJcYBCpF0P4j+OWvZRrniVKVK37/Qac7g4iIiIiIiIiouhhX2zPXI6J8pqe7m9o043KUWyYiIiIiIiIi0hcMApVD3+5d0KNLh+rfG0RERERERERE1YSJoYmIiIiIiIiIGgD2BCqHqOgY7Pj3APLy8uDu6oLWLZrBzNS0+vcOEREREREREZGOMAhUDkvXblb729bGGk8/NgU9Opc9ROztz77VON3IIE9m5B8zfFh59xURERGRXshSKKBQZMvHu/7dCyMjI4wfNaK2m0VERERlYBCoDKYmJmgV0BSe7q5IS8/Ales3EBefiDm/LMKHr1uhTYvmqJx8RN2LQUZGBnQpMzNT3ltYWOj0eUn34uPjkZ6eDlP2KtN72dkFP3S4r+rGvrKysoKTk1NtN4Vq6XhlaWnJbV8DNm4PwqqN2+VjP29XODrYcbvrsZiYGKSlpcHMzKy2m0JaKBQKec99pN/7yNraGq6urrXdFCqF6vc1zwe0YxCoFC2a+ePXbz+Bna1N4TSlUolFy9di+54DWLN5Z5lBoC/ee03j9AWLl1Trh5Mfev0nTsZycnL4Y7UOyMrKkvfm5ua13RQqR3BVnEDzO7Du4L6qm8YMG4ShA/rKx8tWr0U+8mu7SVQO4gcs6Sdj44KfZTzX0P9AHVFdx8TQpfD2dFcLAAmiu/NjU8bJEvGht+9W9/4hIiIi0jvmZmbyHEncjIyNYGjAU0oiIqK6gEfsSjAQNwMD5POiFxERERERERHVEQwCleJycEiJafn5+Vi9aQdycnPh08izOvcNEREREREREZHOMCdQKT797ie4uTqjub8vnJ0ckJaeiYtXryEsIqpwPDwRERERERERUV3AIFAp2rUOwJkLVxAeeU9tuoW5OWZMHY8ugW2re/8QEREREREREekEg0CleOflZxEdG4er128iJjYehkaG8PJwQ2DrlrCwYJUgIiIiIiIiIqo7GAQqg5uLs7wREdUnubm5SEhIQE5ODvLy8lCf3ld6erp8b6TfVJ87Q8PS0xOK+aJ0so2NDZycnMpcnoiIiIi0YxCIiKiBEYGSmJgY+SNcVDo0MjJCfSECBOI9kf4r735SKpXyplAokJSUhMaNG8PMzKza20ely1IooFBkF+yjXCXywZKpREREdQGDQEREDYzoJSMCQFZWVvDw8KhXQSARLBCBIBMTk9puCpVjXwllff7EZ1UEgKKjo5GZmYm4uDh4eXlx+9ayjduDsGrjdvnYz9sVjg52td0kIiIiKgcGgYiIGhgxBEz0wqhvASCqn0RQz8LCAt7e3ggJCUFaWlptN4nuV0gdOqCv3BbLVq9lTyAiIqI6gkEgIqIGRvSsEMEfBoCoLhF5gUTwMj+fw470gbmZmbwJRsZGyFPWn9xiRERE9RmzKxIRERERERERNQAMAhERERERERERNQAcDkZERPVeckoq0jMy1aaJRLaq4SxERERERA0Bg0BERFRvrd+6Gx99Mx/RsfEl5i2a+zmGDSxIbKvvAauizMxM4eRgj9qUnZ2D1PR0ONjZysTNRERERFQ3MAhERET10r2YOPzv/S+QpciGo4M9zEwLysYrFNlISEqGvvpy7u9YtHyd1vn9e3XF8gVzUBsi78Xg3c+/x+79R5Cbq4StjTUemjASb7/0NMxMTWulTURERERUfgwC1aAshUL++BCUuUoYGhrU5MsTETUo5y8FywDQx2+8gGemTymcvn3PAcx88R3oO2cnB5gYlzxMOzk61Ep70tIzMH7GC7gdFgFjYyMZWEtITMKvf61ATGw8fv76w1ppFxERERGVH4NANWjj9iCs2rhdPvbzdoWTY+125yciqs+9gG7euSsfe7i7yB4sRkaGcHNxLnPd9PQMKHJy5FAnUZK8KsuKHkc5OTmFr6vIzkZCYjLcXZ3LfO5/fv4GgW1aQF/8vmSVDAD17dEZv3zzkRySdjUkFI88+zrWbd2Nxx+agM6BbWq7mURERERUCgaBatCYYYMwdEBB/ollq9eyJxARUTXpO/oRpKSmycdPv/KBvHdxcsTFA5u0rrMtaD++mvcHrt24Jf8WPV0enjASr89+Aqb3h5JVdNkX3/k/nDl/Gfs2/I3XPvoaQQeOIi8vDzdO7IK1lSWqiwhOJd9//2URvY1cnB3LXG7Tzr0wMjLCj//3bmFOopbN/PHR68/jqVfex4btQQwCEREREek5BoFqkKhCo6pEY2RsVJMvTUTUoIieNoYGBkhKSS3MB+RcyjAqkUD62Tc+lo/FUCeR30YMdZr3xz8IvROOhT98VqllBWWeEo/MfgMXLl+Dna01LC0syvUe4hISZQ+m4uxsrGFVRgBp6dot+OCrueV6nYCmfti/cUmpy4geTNdv3kbrFk3h4eaiNm9g3x4yOfTFK9fL9XpUP4e45yO/tptERERE5cAgEBER1TsHNv2DpWs249UPv8Lvcz5Br64dtS6bm5uLj7/9ST4WvVrEsCYTE2McO30es177EFt378ORk2fRs0uHCi2rkpyShtycXOzb+DdaNPUv93sQw6w0+eC15/DczIdKXVf0MioerNHGtRy9gGLjEqBUKuHj7VlinqWFuQywaarARg1niLujg11tN4mIiIjKgUEgIiIqtGzjAaSkaS9PXhtsrS3w0JjqK+V++doNmUNo9NABmDVjauH0Hp0DZVLpWa9/hKD9R2VgpyLLFjXn07crFAAqLTF0eYaRiYpd4qYr2Tk5heXpNRHTRW8harhD3NkTiIiIqG5gEIiIiAqJAFBSSvlyydQXEVHR8r57p/Yl5qmCORH3oiu8rIoYLtauVfMKt6sqiaF1nRNINYRNPK/G18vIhIOdTSVaSvVliHueMq+2m0RERETlwCAQERGp9bppaG0yMizI0aapJ0vW/WlGhoYVXlbFytJC5sypSbrOCeTi5CCDWSGhd0rMi09MkjmR2rZsVun2EhEREVHNYBCIiIgKVeewK33l79tI3u/89xCenTFNbd623fvlfRPfxhVetjbpOieQqArWvnUATpy9iAtXrqFdqwC1RNlCp/YsD09ERESk7xgEIiKiBq2Zvw9aBzSVyZ2fe+NjmezZ2toS/x48hm/mL5S9eEQOoIouW1XaqoMZGxnB1cWpRnMCCVPGDpdBoKdf+QCfv/s/+Ps0kkmwP/9hgaySNnHUEJ2+HhERERHpHoNARETU4H3z0RuY9MRLWLd1t7wV9cbzT8rgT2WWrQpt1cG8Pd1xaveaGt9nU8cNx4btQTh47DQemvVaifctgkJEREREpN8YBCIionpJlC4XQ6JELpuiRDJbMV2V1Fbo2K4Vdq1eiPkLl+L0+cvIzs6RQ78enTQawwaqD5GryLKO9nZwc3WuULvtbW1KHcrlVkYvoOoihoT988s3+G3xSmwLOoDE5GQ09vLAI5NGY8zQgbXSJiIiIiKqGIP8/Pz8Cq5DOrBgcUESzqenP6rT7ZmRUVC5xdKy7BLCVLtiYmKQlpYGJ6fa+UFH5ZeVlSXvzc3N68VmCwsLkz/omzWrf4l8lUqlHJJlYmJS202hcuwrQXwWyys4OFjet2hRuappVH3nNKI62KzHp3MT6ymec+i/+nauUR/Fx8fD2toarq6utd0UKgV/D5etZsuVEBERERERERFRrWAQiIiIiIiIiIioAWAQiIiIiIiIiIioAWBiaCIiIiKqkCyFAgpFtnyszFUiH0wxSUREVBcwCEREREREFbJxexBWbdwuH/t5u8LRwY5bkIiIqA5gEIiIiIiIKmTMsEEYOqCvfLxs9Vr2BCIiIqojGAQiIiIiogoxNzOTN8HI2EiWiCciIiL9x8TQREREREREREQNAINAREREREREREQNAINAREREREREREQNAINA9VBuZkZtN4GIiIiIiIiI9AwTQ9egLIUCCkW2fKzMVcLQ0EDnr5EZH4ubG5fBo0NXeHbuBSMzc52/BhFRXZKfn4+o6FikZ2SqTfd0c4GVlWWttYuIiIiIqKYxCFSDNm4PwqqN2+VjP29XODna6/yHTuTRf5Gfp0TM+ZOwcHCCc6tAnb4GEVFdsmztFnz0zXykpKaVmLdo7ucYNrCgxLU+iY1LQFJKqtb5VpYW8HR3RW0S21O00dXZsbBCVGUCc+K9ONjbVUsbiYiIiKgkBoFq0JhhgzB0QMEPjmWr1+q+J1B+Puz8mkOREAcLRyc4tWin2+cnIqpDIqKi8eYn3yJXqUQjLw+YmZrI6aJHkAhA6Ks5v/6FRcvXaZ3fv1dXLF8wB7Xh9t0IvPHJNzh47LQM5JibmWLymGH46I0XYGlRds/THf8exPJ1W3Hg6ElkZinkNDcXJzz16GQ8/ehkmN7fR0RERERUPRgEqkHiaqnqiqmRsZHOn9/A0BDOrTvA3j8AJgYFfxeVEHIFNl4+MLG00vlrExHpm4tXryMnNxdfvv8qZkwdVzh9+54DmPniO9B33p7uMshSnKe7W620JzklFRMef1EG1yzMzeDs5IjIezH4e9VGxCUk4s8fPy/zOV585/9kLyIDAwO4u7ogIzMT0bHx+GzOL7gcHIJfvvmoRt4LERERUUPFIFA9ZGxhCQtLyxK5gm4FbYahsQm8e/aHS+sOtdY+IqLqFnonDFev35SPRQ+VkNA7MDYygp+Pd5nrxsTGQ5GTA3cXZ5iYGFdpWREkEbngVK+blJyCuIQkNPFtJAMhpfnj+88Q2KYF9MVvf6+SAaDBD/SUwRprK0vcCYvA1KdfxbagAzh66hx6dC59CPLQAX0wcvAD6NOjC0zvb68tu/fhhbc+w/ptQXj/1edqfagbERERUX3GIFADEXX6sBwulpeTjXxlXm03h4ioWg2d8lRhHiDR+0RwcXLExQObtK6zetMOfD1/IcIiouTfIl/NlLHDZWBC9HypzLJvfPItzpy/jF2rF+Kldz/H4RNn5PQbJ3bJIEp1EcGm2PjEci0rhmD5eHuWudzmnXthbGyEOZ+8Vdh2n0Ze+PD12ZjxwtvYtOPfMoNAcz9/t/CxUqmU92OGDsTufUewZvNOxMQlMAhEREREVI0YBGogfPoNg6m1LVIj7sKlDXsBEZF2+z9rr/PN49l5CpoNLX0IVnZ6Ao5+319t2gPvna/U6/n7NJK9cGLi4uHl7goLC3M4OWhPxr98/Vb8770v5GNLCwsZ1ImNT8Cfy9biTngklv7yTaWWFUROokdnvyl7JnmIimSWFihPRrjwyHty2eKcHR3gYG9b6rqrNu7AB1/NLcerAAFN/bB/45Iyq1vevH0X7VsHwMXZUW1ev15dYWhoiEtXQ1BZ6RkZ8r028/ep9HMQERERUdkYBGogjEzN4N1zAPLz8krkCgo/uhfIy4d7554wZkl5ogYvJyNB59tAqUgve6H8fJ299o6Vv2Ppms149cOvMPeL99Cra0ety+bk5OLz73+Tw7O+/uA1PDJptHx84co1mTtoz4GjMpFx3x5dKrSsiuiRJIJSJ3atRmMvj3K/hyf/957G6R+89hyem/lQqeva29mgqV/jcr1OeXoBxcUnIi8vTybYLk7kunNxcpCBsMoQvaN27TuC916ZpTHoRURERES6wyBQA1M8AJSVFI/ocyfkj6+k2yFoPe2pEssQEdX3BNIigDFh5BA8OnlM4fR2rQLwyZsv4omX38W/h47LwE5Fli3qu4/fqFAAqLTE0OUpqS4qdombrmTn5Mh7bdW7zMxMocjOrvDznrlwRQbPxg0fhFnTp1a5nURERERUOgaBGrisxAQYmZhCma2AS5uODAARUYNzL6agXHyXDm1LzOvasZ28F0PLKrqsigjktApoWuF2VSUxtK5zAolhb0JaWobG+WK6o0PZwamigg4cxazXPsL4EYPxzUevl5kom/SLGCIokp4Lylwl8pFf200iIiKicmAQqIGz92uGNg8/g5iLp0vkClIqspCdlgILJ1ZqIaL6S1QNE9IzMkvMy8goCHqYGBtXeNmiAZSaDnDoOieQq7OjDGZdv3mrxLzYuAQkJCXLfEHltWTVRrz12RzMmDIWn73zMgNAddDG7UFYtXG7fOzn7VrhICARERHVDgaBSJaU9+zap8SWiDpzFNFnT8C5VTt4dXtALkdE9Z+JpXriX10wMrMqeyEDg2p57bI0vZ+MeOvufXhu5jS1gISoeCWoEhZXZNnapOucQCLxc4d2rXD05DmcPn8Jndq3KZy3evMOed85sGTvKE2+mvs7vv9tMZ5/4mG8/dLTDADVUWOGDcLQAX3l42Wr17InEBERUR3BIBBppEhJRsz5UyJTKxJCrsKza8GJHhHVf5WtyFVVplaOtfLaImlz+9YtCvPTzJw2HjbWlthz8Bjm/f4PjIyMZBnzii5bVdqqg4meRr6NvWo0J5AwbdwIGQR6+pUP8NEbL8DfxxtHTp7F1/P+gKmJCSaOfrBw2eSUVFnuXSSMtrcrqGSWn5+Pl979XPYemTJ2OCaNfhA3bt2BoWFB7yrBU1RPu19+nvSbSAguboKRsRHylHm13SQiIiIqBwaBSCNTaxs06jMYkScOwK19V5hYluMqPhFRHTXnkzcxYeaL2PHvQXkr6sPXZ8PPx7tSy1aFtupgImH0qd1rUNMmjnoQm3buRdD+I3jqlfdLvO+iPYrWbN6Fdz//XibLfvqxyXKaSBytGj60csM2eStu0dzPMWwgLzoQERERVRcGgUgjUSHMpXUgHJu1hEGRq7SCSCIdsmUV3Np1gX2TAHblJyK9ZGtjLYdEWZibq023trKU08W9SusWzbB77SL8tngFTp+/jOzsHPj7NsKjk0aXqPRVkWU93V2RmJRcoXaL/DulDeVyd3VBbRBDwv6a+zn+WrkB24MOyPfV2NsTj0wajUF9e2gcjibuC9c3MFR7X/n38wgXTZdUdJ8QERERke4Z5Iv+2VTjFiwuSML59PRHdfq8qsSklpbVdyIdeeIgok4dlo89u/WFR6ee1fZa9VlMTAzS0tLg5ORU202hMmRlZcl782LBhLoqLCxMDltq1qwZ6hulUimDFSYmmkuZk37tK0F8FssrODhY3rdoUbmqaVR95zRiONisx6dzE+spnnPov/p2rlEfxcfHw9raGq6uLJqjz2ri93BdZ1jbDaC6R5GSJO8NjY3h3KKgJDIRERERERER6TcOB6MK8xs0Ci6tOyArKQEmVtZq81Ij7sLUxhZmtvbcskRERERERER6hEEgqhRrD295KyovJwe3gjYhJyNdBolEYumi5ZOJiIiIiIiIqPYwCEQ6E3vlHHLS0+TjvNwcBoCIiIiIiIiI9AiDQKQzovePKPcSff4EPDr3VpuXn5cHZU42jM2Y7I6IiIiIiIioNjAIRDojEkW7BXaFa7vOssR8UQkhVxB2cDfcArvBtV0nGJmaccsTERERERER1SBWByOdKx4AylcqZVl5ZbYCkScOQJGcyK1OREREREREVMMYBKJql5enhIN/AAyMjGHvHwBLF3dudSIiIiIiIqIaxuFg9VRa9HVYuzWHPjAyMYV3rwFwbd9F5gYqKj8/Hze2rIKNV2O4tOnIYWJERERERERE1YQ9geqh+OAgHJrTD9e2/R/y85TQF6bWNjCztVOblnznBlLCbiHi2H7c3rO11tpGREREREREVN8xCFTPZMTeQPC6V2WVrlv75uP0oseQk5kMfaVISoSBoZF87Nq+c203h4iIiIiIiKje4nCwekQEey4vfwbK7LTCaXHX/sXRecPRcfoivRkeVpSoJubQtCUSbwbDxrOx2ry0qDAk370Ft3adYWxhWWttJKK6TZGdjbvhUUjPyFSb7tfYC3a2NrXWLiIiIiKimsYgUCmUeXm4cDkY5y5dRVR0LHJzc+Hu6oJeXTuidYtm0Cdi2Nf5Zc8iM+F2iXkZcaE4On8E2k/7Ca6thkDfiGFibu27lJgeeeIQUiPuIPrcCbSaMhPm9k610j4iqrv+WLoG/zfnF2RmKUrMWzT3cwwb2Bf6JjzyHuISkrTOt7Wxgr9PI9SmyHsxiIlLgKuzIzzdXWu1LURERERUfgwClWL2Gx8hNj5Bbdr5y8HYufcghvTrhWemT4O+UGZnlpr/R6lIw5nFM9BsyBvwH/ASDAwMoM+y01KQHh0pH5s7OMLMzrG2m0REdczdiCh89PU8MToWLZr5w9TURE5PSUnD7bAI6Kuf/lyGRcvXaZ3fv1dXLF8wBzUtNi4By9dvxdbd++WxUJg1Yyo+ev35Gm8LEREREVUOg0ClyMjMRIe2rRDYpiXcXAp6oZw+fxl7DhzBrn2H0a5VC/To0gH6wNjcGp0eX4rLmz5CxNGFmhfKz0fIzq+QEnkZbSf/AGMzK+grU2tbtH30WcRcPC1LyhcPWkWdOgIbbx9Yu3vVWhuJSL9dunodublKzPnkLTw0YWTh9O17DmDmi+9A3zXz94WFhVmJ6f6+6kNna8r+oyfx+Q+/ycd2ttZITvlv6DE1PFkKBRSKbPlYmatEPvJru0lERERUDgwCleKnrz6EjbW12rQuHdrB2soS67ftxpmLV/QmCCQYGhmjyYPvwNq9JUI2v4u83JLDH4Toi1vkELEO0xfB0rF2fkyUh8gD5Nm1T4npGXExiDxxADgBOLdsD5/+w2qlfUSkvy5dDcHFK9fl41xlLs5dCoaJsVGZQ3nz8vJwJywSipxsNPL0gJWlRZWWvXUnXF5QUL1uRFQ04hIS0bZlcxgall6bYd4X7yGwTQvoCzH068WnHpVD6ERgfuiUJ2u7SVSLNm4PwqqN2+VjP29XODqoV/8kIiIi/cQgUCmKB4BUAtu2lEEgOcZAz+Tn58Ot/Tg4erfGmb8fhyI5SuNyqVFXcHTuUAQ+8jucmvZCXRJ/7WLhY2vP2s2LQUT6afzMF5CSWtBT5Y2Pv5X3Lk6OuHhgk9Z1Fq/cgG9+Woi4+ET5t6mJCcaNGIzP33kZVlaWlVr2/a/m4sz5y9i67DfMev2jwmFUN07skhcUqktsfKIMOJWHubkpWjT1L3O5vj26yJsggmrUsI0ZNghDBxTk1Fq2ei17AhEREdURDAJVwo1bd+V9u9b6c4VWSEpJx/KN+zC4TyCa+gai54s7cPbvJ5F056TG5XMyEnHqjyloMepjNO75uN7nCVLx7jkA1h7eSLh2GY5NW6rNy4yPRdLtELi07gBjc+1X8ImofmvTopnMCSSSLDfxbSQDM0722nsqiBw8b39WkGfHydEeNlZWcv2VG7bJYMrqhT8UfkdWZFkhJzcXj85+Q+YhaurXGJaWFuX6vg0JLZnoX/Byd4WLc+l50tZv3Y0PvpqL8gho6of9G5eUa1kiFXMzM3kTjIyNkKfM48YhIiKqAxgEqqDIe9FYu3kHApr4ySphZXn7s4Ir0MUZGSjh7eGOjIwM6EJmVjaWbTqI2PgkLNuwH+OH9oB/Yze0eXQxbmz7GPfOrNS4nkgmfXXje0i4cw7NRn4CQ+OS+Sf0kZl7I3i4N0KmQn3IW/jJw0i8fglhx/bDf/gkWLp5Ql8pFApkZ2cjKyurtptC5dhX9YnoMVj0vj4RQ7REgEUEYpat3YLXP/4GX77/KnreH7qrVCrlMqplxd/ZOTn4ev5CGBkZ4cfP3pY9elRBmBkvvINDx09jz4Gj6N+7W4WWVW3j1LR0tGzmL9vk6vxflUPx2pqo9ssLb3+mcf77rzwrEzKXxsnBDu1aBZRrm/k29tLaFm3y7hciyM/Lr/C6xd9nRdYX64hbacdOS8vq62FFREREVNcxCFQBolLYZ3N+gZWlJV6d/USZ+Rxqksh14WhnLYNAuUol1u86jgf7BqJN88ZoNur/YO3RGje3f4L8vFyN60efW4OM2BtoNeVnmNm6oS5S5mQj+VZBDhAjU3OYO9fN90FU22IvnkbspTPyse/g0bAs8r+UFnkXd/fvlI/dOnSHU4u2hfNyFVm4vq6gR4mdTxN49Ryg9rw3Nq9AdloqTK1t0HSUehAj4sheJN+5IR83H/dIjfbkE7mDEpOSMXnM0MKgjiox84evz5ZJpEVSZBHYqciyRYlAVNEAUHk08/eBhbl5iell9QISxg4fJG9EREREREUxCFSBHkAffzsfBjDAJ2+9BCcH+3Kt98V7r2mcvmDxEp1fsZw25gFs2n0M56/egaGhEXYfuohcJdCjYwCaPvAUHBu1wbklTyE7PV7j+qkR53Du93HoMP1P2Dcuu5eT/rFE4PTZ8sersbklrG1s1ObeO3MUJlY2cGjaQibRrm1paWnIycmBuYYfeaSf6su+Ug1F0jYkSanIQnZK0v0/lGrL5YueM/fn5eVkq80Tj1TzcjMzSjx/Tlpqwfz8/BLzxPKqdcWcyg5PFcF5sa7oqaMK1It78XfRZYpOF/lzhE7t26gtJ3TpUBDkio6Nr/Cy8r0YGMDC3Awtmzcp93tSLTfvi/crnRi6OnICFSWOMYKBYcG2rgxVD6CKrC+2jbixtw8RERFR5dT+L+E6IPROGD6b87Mc+/7xmy/K5KL6SPygGdy7PawtLXD8fMEV9b1HLyItIxODewfC0b8Heog8QYtnIiXyksbnUKRG4/gv49B6/Ffw7lL6cAN9ZGJppbGiWE5GOiJPHJLD32IunELLSTNqpX1EdYHohWNmWxDoNjBWP0yIv1XzjEyLDR81MCicJ6r7FWdibat2rzbP0rJwXfE8NcnEpOA9imFbxaWmFkwzNTWp8LIqojdPTedcY04gIiIiItKEQaAyXA4OwZdzf4OtjQ0+efNFODk6QJ+JHxo9OwXAydEO2/edkbkTTp6/gfQMBUYN6gILB290e24jLq5+FffOb9D4HPnKbNwI+g7u7UfD2LR+5FZIvnNTBoAEe7/mtd0cIr3m0raTvGli49kYrR56WuM8YzNzrfOEZqO1B5bF0LHiw8dqSkATX3m/cfsePDdzmtpQ37VbdxUs4+9b4WVrk4uTA9q1Ll9OIL/G3tXeHiIiIiLSDwwCleLUuYv47uc/4ezkiI/feAGO5RwCpg86tPaHpYUZNuw6jtxcJa6EhCE9U4GJw3rC3MwS7R/6GbZebXB9+/+VKHVvaGKOjtMX1ZsAkODcsh0sXdwRe+k0nFu1L9FLKGTLSri0CoRjQBsYmZjWWjuJqOb5NPJCl8C2OHnuIqY+/QpmTB0HG2sr7Dl4DL8vWQ0TY2OMuZ9fpyLLVpW26mBmpiZyeFlpRL6iojmLdCEnJxeXr91Qa1tcfGJhufjyVC0jIiIiotrFIJAWiuxsfD3/dyiVotIM8N0vf2q8evrkI5OhrwL8vfDQ6L5YtfUwshTZuBMeg3/W78PUUb1hbWUB/36zYePeAueXPYfcrJTC9dpO+gG2nm1Q31g6u8Kn37AS0+OunENmXAzuHtgFZXY23Dt2r5X2EVHt+e6TNzF+5gs4cPSUvBXtXfn5+6+isZdHpZatCm3Vwbw93XFq9xrURnGEoVOeVJu2ZvNOeRM+eO05PDfzoRpvFxERERGVH4NAWuTJsrcFZYS1Jdc00qPqYNo08nTGY+P7YcXmg0hJy0R0XBIWr92LqaP6wMnBBi4tBqLHC9twZvEMpMfcgH//F+AROAYNSXaqCIAZwMDQUK3SkSpBroGRMQyL5UUhIv3n5Ggvh0RZW6n3arSztZHTxb1K8ya++HftX1i4bA1On7+C7Oxs+Ps2wiMTR6NzoHpQvCLL+jf2hkKhqFC7RZCntKFc7i7OqA0mJialtqui1c+IiIiIqOYZ5IukMVRCXl4ert24VeqWsbQwl0MDKkNVHezp6Y/qdOtnZGRorDqWkpaB5ZsOIi6hoMePGCo2eUQveLkXnLTnZqXizpE/4d/veRjcr/rSkChSkpAeHQnHZq3Upkcc24/Yy2fhFNAG7h17yMTTuhITEyMrhDk58YeTvsvKyqpX1cHCwsJkRaZmzZqhvhEVp0SeHhGwIP1WmepgwcEFQ89atKhc1TSqHuKcJk+Zh1mPT+cm1lM859B/9e1coz6Kj4+HtbU1XF1da7spVInfw/Qfdm/QQvyIKCvnQl1ia20pewSt3nYEYZFxyMhUYOnG/Rg/tAea+njA2NwGTQa8VO7nE7HDmq52U51EVaLCykRFSmHHB1+QvYFiL5+DZ5fetdY+IiIiIiIioqrS//FMpDMW5mYyR1BzP0/5d06OEqu3HsaFYM3JR7XJzkjEiV/HIenO6Xq9d5S5ObD3D4ChiSkcm7WEkZn6lZmk0OvIiIuptfYRERERERERVQSDQA2MsbERJgzrIauHqXIfbQ46iSOng2XvnrKIMusXls9G4q3jOP7rOIQdKxjWVh+JcteN+w5BuxnPw6t7P7V5ecpc3N67DVdX/Ynrm1bUWhuJiIiIiIiIyotBoAY61G1Yv47o27V14bS9Ry9i96FzZQaCQnZ9g7hre+XjfGUOLq97A5fWvIq83IolPq1LRMn44rmAkkJD5DAxwdzOocQ6TLVFRERERERE+oZBoAZK5PPp07UVhvfvVJjb5+T5G9iw6zhy7yfrLC760naE/vtjienhJ5bh+C/jkJUUiYbC3q8ZfAeOhI2XT8mKYjnZuPTPrwg7FITMeA4XIyIiIiIiIv3AIFADJ4aFieFhYpiYcCUkDCs2H0KWIkdtOdHT5+rG97Q+T3LYWRyZ+yASbh5BQyBKxouKYc3HTIOVW0GOpaK5grJTkxFz4RTir12qtTYSERERERERFcUgECHA30smjDY3M5Vb4054DP5Zvw9p6Zn/fVCMzdDl6VWwdmuudYtlp8Xh5O+TcfvQHw16OFRuVqZMJi04Baj3EsrJSEfc1fPIvT+UjIiIiIiIiKimMAhEUiNPZ1lC3tbaQv4dHZeExWv3Ij4xtXALWbk0QffZW+HWdmSpiaODN72PiytfgDI7o0FuXbf2XdB+5otoOnwiLJxc1OYl3gjGnb3bcWHRPKTeuVlrbaSGTeQFE4FapZahn0T6KDc3V35uVUOYiYiIiKjiGASiQi5Odpg+cQCcHW3l30kp6fh73V5E3IsvXMbY3BqBjyxA82HvAgbaPz6RZ9bi2M9jkJEQ1iC3sBguZufbtMT0hBtXCoNl5sUCRHk52XI6UXUzMTGRP6ajoqIYCCK9l5eXh8zMTISHh8u/ra2ta7tJRERERHWWcW03gPSLrbWl7BG0etsRhEXGISNTgaUb92P80B5o6uMhlxFXYf37Pw9brzY4v+w55GQkanyu1MhLODr3QbR/6Bc4N3+ght+JfvIdMBwJ169AkZIME2tbKNLSCufFXzmHhEtnYePbBC6B3WFixR86VD0cHR0RExOD9PR03Lx5s171rFD1FKlP76m+Ug0bLmtfFR1ebGxsDGdn52pvG1VcQx4GTkREVJewJxCVYGFuJnMENfcrSHick6PE6q2HcSH4ttpyzs37oceLO2Dj2UbrVhQBolMLH0Lo3nk8QRTl5O2d4Nm1D/wGjSxx8px88xqU2VlICrkiexIRVRfxQ9rV1RWmpgW5q8SwsPpyy87OlsOGSP+J773yBA6MjIxgZmYmgz9NmjSRj0n/xMXF4sKFCzzWExER6Tn+0iTNHwxjI1k1bMf+szh7ORR5efnYHHQSaelZ6NExoPDKraVjY3R/biMurX0dUWfXaX6y/Dxc3/45ku6eRtvJc2FiUTDcjIpsIqUSlm6eUGZmwNzFDUZm5mqbJ+bMUVlxzNanKawb+cHQqKCaG1FVA0H1TXx8vBwuVB/fW32TkVGQN87S0rK2m0I6oMzLw86dO3Hnzh0MGTKEwToiIiI9xZ5ApP3DYWiIYf06om/X1oXT9h69iN2Hzqld6TMytUS7qfPRYvQnMDDUHpyIubwTR+cORWpUQV4cKrKtjY3h2Wsgmk97Cl59BqttGrGtRe+glNBriDy4S0zgpiMiIr0UHByMxYsXy5xjREREpH8YBKJSiR4/fbq2wvD+nQp7/5w8fwMbdh1HbpHKQmKeb++n0OWpVTC1ctL6fBnxt3B0/ghEnF7FLa9pexsawtjCSm1abobIG1QQ+LH29i0xVCz2/EnEXzqD7JQkblMiIqoVZveHlwrJyclYtmwZjh8/zuFhREREeoZBICqXDq395fAwMUxMuBIShhWbDyFLkaO2nGOTnuj50i7YNeqg9bnycrJwcdXLSL13jVu/HEysbNBs8hPwHTEZzu06q80T1cTiL51G9MmDuL19DU+2iYioVtjbO6Bv376FF4xEVbcDBw5gzZo1Mgk9ERER6QcGgajcAvy9ZMJoc7OCq313wmPwz/p9SEvPVFvO3N4T3Z5dj0bdH9P6XE0GvgIb9wBu/XISJ9WWrh4wd1LPc5IZH4u8bIV8bNPIv0SVnfjLZ5Fy+waU95chIiKqDiExsfBr1QrTpk2Dre1/uf9u376Nv/76C7du3eKGJyIi0gMMAlGFNPJ0liXkba0t5N/RcUlYvHYv4hNT1T9YxmZoPf4rtJ3yIwyN1ZMcOwf0R9NBr3DL64ClizuaTX4c7j0GwL5ZK7V5eTnZiDl1GOF7t+LOjrXc3kREVG3SshUY9N1cxOblY/r06QgICFBLAi56BJ07d457gIiIqJYxCEQV5uJkh+kTB8DZseBKX1JKOv5etxcR9+JLLOvVaTK6P78Flk6+8m9zB2+ZRFrkviHdDRdzbNEWFi7uatPTIu7K4WKCladPifViTh9Bcuh15CqyuCuIiKhCshQKJKekypsyt+BYE5mUjJFzf8aWy1cxatQoWSVMVCIUTE1N4etbcC5AREREtYcl4qlSbK0tZY+g1duOICwyDhmZCizduB/jh/ZAUx8P9WU9W6PHiztwee3r8Os3G6ZWjtzqNcCmsT98h09CWsQd+bionIx0xF04KR9bunvDd9gE7hMiIiq3jduDsGrjdvnYz9sVMC64uJOVk4tZS5bjckQU3hs5FF5eXti8eTO6d+8Oe3t7bmEiIqJaxiAQVZqFuZnMEbR+5zFcvxWJnBwlVm89jBEDOqNdC/WrfSYWdgh8ZAG3dg0Sva0s3Tzlrbj0yLuFj629fEqUpI/Yv0PmHxLzzB2da6S9RERUd4wZNghDB/SVj5etXouz4eFq8+f9uw9Xo6Lw26MP4bHHHoORUUFhiaLi4+Nl/iATE5MaazcREVFDxzE5VCWiWpioGiaqhwl5efnYHHQSR04HV6lS1bWtnyL85HLunWpi5x8Av5FT4BLYDTY+TdTmZScnIOXWdcScOoS48ye4D4iIqARzMzPY2drIm9H9yqHFBV29hiHfz0NoXMnh4pmZmVi9ejWWLFmC2NhYbmEiIqIawiAQVf1DZGiIYf06om/X1oXT9h69iN2HzlUqEBR5dj1u7f8Zl1a/gktrXoUyhzlrqqOXkMgh5NKhO8zsHNTmZcbFFD628mykNi9PqcSNNYsRvm87Um6H6LxdRERUv9yMjcOQ7+dj1+WrhdPEucGOHTuQmpoqewP9888/Mml0VS4eERERUfkwCEQ6IUqT9+naCsP7dyosU37y/A1s2HUcucqChJHlkXrvGi6vebXw7/ATy3D859HIiL/DPVVD7Ju2RLPJT8CzzxBYe/upzcuKj0F2apLsKZQepd71X1AkxSM/L4/7ioiogbE1V68EWlRqVhYe/uMv/Bi0VwZ6xM3Z+b+hxrm5udi9ezc2bdqErCxe+CEiIqpODAKRTolhYWJ4mBgmJlwJCcOKzYeQpcgpc93crFSc/fsJKHMy1aanRFzEkR+HIPryDu6tGmJiZS2DQeJebR9lpMPI3EI+tnTzUpunzFbg5vp/cG3Zb4g+eYj7ioioAWni4ozZ/QtyBGkiAj+fbtmOp/5ehqzcXPTp0weTJk2ClZVV4TLXr1/H4sWLEV4svxARERHpDoNApHMB/l4yYbS5man8+054DP5Zvw9p6erBneJCdn2DjLibGuflZqXg7OKZCN78EfKUZQeUqHrY+jZF86lPocm4R2HtrZ78OyMmSt7n5WTL4WYaS9LfDEZ2agp3DxFRPWMAA3w8ZiR+fmQqzO6Xhddkw9nzGDH3Z4QnJsqS8dOnT4ef33+9TlNSUrBixQocOnQIeexZSkREpHMMAlG1aOTpLEvI21oX9BqJjkvC4rV7EZ+YqnWdZkNeh1ub4aU+7+2Dv+HEr+ORmRSh8zZT+Yjhfmb2jjAyLQjyqRibW8K+eWuY2trD0l29l1BOeqosSR9xYCeiTx4o8Zwi1xAREdV9kzt3xOYXn4WHnZ3WZS6GR2LQd3Nx5Gao7Ak0YcIE9OvXT+YYVPUaOnr0KJYtW4akpKQabD0REVH9xyAQVRsXJztMnzgAzo628u+klHT8vW4vIu6VrBIiGJvbIPDRPxAw4gMYGGquNCKf584pHPlhMGKD91Rb26niLJxd4dlrEJpOmA4rz8Zq8zJj7hVZzl1tnjjZD1nxB0I3LkMsq5EREdV5HRs3QtCrL6KLr4/WZeLS0jH+pwVYdPiovLjQpUsXPPzww3Bw+K9YQVRUlMwTxITRREREusMgEFUrW2tL2SNI9AwSMjIVWLpxP27cKRg6VJw4EfR74Fl0eXo1zGzctD5vTkYiTv/5CK7v+AJ5ytxqaz9Vjio5uIp1Y3/4jpgMt659YdPYr0RJemV2FrISYpGdklziuURgKPHaRZmUmoiI6gY3WxtseP4ZPNy9i9ZlcvPy8Prq9Xh11Vpk5+bC3d0djz32GNq1ayfni55BgwcPLnFMISIiospjEIiqnYW5mcwR1NzPU/6dk6PE6q2HcSH4ttZ1HP17oOfLu+HUtE+pzx3671yc/H0yslKidd5u0h1DIyNYunrAqXUHmNk7qc3Ly8mBhasnDIyMYOHkoj5PqUTs2eOIOvIvoo7uLfG8ipQkmYOIiIj0j8gN9MOUifhywhgYacgVp7L4yHGM/3kBYlPTYGpqigcffBCjR4+WQ8Q8PDxqtM1ERET1HYNAVCNEtTBRNUxUDxPy8vKxOegkjpwO1trN28zGBZ2fXI4mg14VXUu0Pndi6FEc+WEQ4m+wIlVdZOHiDr8Rk9Dikedg37yN2jxFYhyQX1By3ty5ZM+wsF0bEfzPL7i1ZWWNtZeIiMpP9OJ5sk8vrHn2SThaWWpd7ljobZkn6EJ4Qc6/gIAAdOrUqcRycXFxMl8Qk0YTERFVDoNAVGNEt+5h/Tqib9fWhdP2Hr2I3YfOaQ0EidxAzYa8hs5PLIeplXoPkqKy0+Jkj6Abu+cgP49JhusiUVHMsFhFGXNHF/iPeQievQfBzj9AbZ7oAZSdWpAw1NDYpMTzhe/fgVtbVyPq2D7ks8IMEVGt6tOsKXa/8iJae2rv2RORlIQRP/6MdWfOaZyfm5uLLVu2yMphooJYcnLJIcRERERUOgaBqMavCPbp2grD+3cqHON/8vwNbNh1HLmlVIhybv4Aer4cBAe/btqfPD8fN3Z/g1MLH4IiLa46mk+1EBgSgSD7Zq3lcLLiQ8UcW3eAlUcjWLoVDDUsKuNeBDJjIpF2N7REyfqEq+dlcCgh+AKHkxER1RAfJ0dsfek5jGrfVusymTk5ePrvZfh083YoiwXwT548idjYWPk4IiICixcvRnBwcLW3m4iIqD5hEIhqhRgWJoaHiWFiwpWQMKzYfAhZihyt65jbuaPL02vg1//5Up87PuSArB6WcOuYzttN+sPY3ALuXfvCZ+h4uHTorjYvLzcXRqZmchihmWNBUvKiUu/cROLV87gn8gwZqH8NpkeFIeHKOaRF3GWAiIhIx6zNzPDnjEfw1rAhpS734569ePiPv5CSmVk4TQwPa9Pmv2HDCoUCmzdvxvbt25GdzfxwRERE5cEgENWaAH8vmTDa3MxU/n0nPAb/rN+HtPT/TviKMzQyRsCwd9Fx5hKYWNhrXU6Rcg8RJ5knpqESw8qajHtE5hny7DWwxHxFcoK8N7WxLzEELeVWCO4d34+7u9YjJyNdbV5WYjwSr19G+r0IKPmDg4ioUkRP4NceHIS/n5gOq/vnAJoEXQnGkO/nIyS6oDqkSBo9bNgwjBo1CmZmZoXLXbp0SfYKEiXliYiIqHQMAlGtEqXjRQl5W2sL+Xd0XBIWr92L+MTUUtdzbTkIPV/eBbvGHTXOt3YLQMux/1ctbaa6QwR4jC2sSkxvOmEG/EdPg4emAFFSfOFjE2tbtXlp4bcRdTgId7avQca9cLV5uZnpSLpxFRnREchVZOn0fRAR1UfD27bGzpefh5+z9px/N2Ji8eD382VASKVFixaYPn06vLy8CqclJSVh2bJlOHbsGJNGExERlYJBIKp1Lk52mD5xAJwdC35wJ6Wk4+91exFx778f45pYODRCt1nr4dP7KbXpRqaWCHxkAYxNtVchoYZNBIfMnVxh5eFdYp5Hz4HwemAY3Lr2laXti8pOKUhELZjaOajNy4i5h8iDu3B72xok31TPUZGXm4O4C6dkLyNR1p6IiAq08HDHrv+9gH4BzbRukpSsLEz7fRHm7tlXWEjCzs4OU6dORa9evQpzDIqKYQcPHsSqVauQmlr6xSQiIqKGikEg0gu21payR5DoGSRkZCqwdON+3LhTetduQ2NTtBz9CQIf/R3G5jZyWusJ38DarXmNtJvqHzN7R9j5N4dT6w4l5jm2CoRnnyFwbtelRC8htQBR8XmpKYg5fRjh+7Yh4fLZEs8bc+Yo4i+dkXmIiIgaGgcrS6x4+nE826+P1mVE8OeTzdvwzJLlyLg/HFdUHe3ZsyemTZsmg0JFy8irAkNERESkTj0ZBlEtsjA3kzmC1u88huu3IpGTo8TqrYcxYkBntGvhW+q67m1HwtazDe5d3ArPDuNrrM3UsJg7OMmbJjaN/GBkZo6c1GSYF0tGLaapmNrYlkhiHXf+hHxs7eULa6/GavOjju6FUpEFU1t7uHbsocN3Q0SkP4yNjPDp2FFo4+mJV1athSI3V+Nyony8GCL29xOPwduhoEemGBYmhoft3r0bV69exZAhQ2BtbV3D74CIiKhuYE8g0iuiWpioGiaqhwl5efnYHHQSR04HF3YB18bSyRf+/WaX+7XSY0Or3F6ioj2IHJq3hmunniV6CVm4eaLR4DFw794PVp7qQZ6ctJTCx8ZWJX+0pN4NRcqt60gOvVZiXtSRfxGyehFubV0lA0Vqz5uehqyEWORmZpT5v0NEpC+mdO2EzS/Mgrud+vdoURfCIzD4u3k4FnqrcJpIFD1y5Eg8/PDDaN68ZG/grCzmaiMiIhIYBCK9I7p3D+vXEX27ti6ctvfoRew+dE5nP2bjbxzGwW/74OqmD5CXq9DJcxJpY2xmDhtvXzi2bA9zRxe1eSY2djJJdaOBo+AQ8F/pYyE/Lw9KRUG1PBMNASIxBE0EkTJjomBool5hJynkMkI3LsP1Fb8j416E2jyRlyj27DEkXrsIRXIidxwR6ZWOPo0R9MqL6OyjHjQvKjYtDeN+WoDFR46pTff09CyxbFpaGhYuXIi9e/ciV0sPIyIiooaCw8FIL4mx/H26toK1lTm27zsjgz8nz99AeoYCowZ1kd3GK0uRFocLy2eLX9i4c+h3JN46jvYP/worZz+dvgei8hDJp0WSanErzsDQEC0enQ1lVoYcNlackbkFTKxtCpctKrdIeXtjS/UKaVlxMYg9d1w+9ug5AGZFklznZKTj1uYVMDa3gK1/AJzbdlJbNz3yLgxMTGFiaQUTq4LXJiLSNdETaOMLs/D6qnVYduKUxmVylEq8umodLkVE4fPxo2Gi4dxAnD/s2LEDGRkZOHXqFG7fvi17DLm4qAfkiYiIGgoGgUiviWFhlhZm2LDrOHJzlbgSEob0TAUmDusJczOTCj+f6FlxceWLUKRGF05LibiAIz8OQevxX8OzwzgdvwOiqgdENZW5F7z7DZP3mnrIWXn5wMDYGLnpaSXWF+XsVYwt1KvoiYBTbkaavFl6NCrxvGF7tshqZ+bObvAfNVVt3r0TB5Cdkgxjc3N49BqklphVJMfOy86SeZOMLa1LBK2IiIozMzbGj9Mmoa23F97bsBnKvDyNG2nR4aMIvncPi2Y+CudiuYAyMzPVKoWJpNFLlixBnz590LlzZyaQJiKiBodn4aT3Avy9ZMJoc7OC4S53wmPwz/p9SEsvGCZTEbcP/Iq4a3tLTFcq0nBh+XO4tPpVKLMzdNJuopqiqQqOrU8TuHftC+/+w2Fkqj5UzM4/AD5DJ8DrgWEwd3JTm5evVMok1IamZrI3UFGiN5IIAAnF5wli2FlaWChSbt8o0aaEK2cRumm5zGFUfAia6F10d9dGhO/bjozoSPXXzMlGavhtOT0nnSWfiRoa8V3yVN9eWD3rSThYqgetizp68xYGfTcXF8PVv0MsLS3x6KOPyoCPilKpxL59+2Qp+ZSU//KyERERNQQMApUhOycHp89fxm9/r8BH38zDTwv/qZk9Q2pE6XhRQt7WuuCHZ3RcEhav3Yv4xNQK9QKKv3m41GXCTy7D0XnDkHovmHuA6i3R+8fKwxt2/s1L5BqycHFH0wnT0eLhWXAqNhRMcOvaF87tusDWt2mJeaoAkejtU1zRxNXF5ytSkpEWcVsmwC7aS0nVgyhs90bc3rYa8ZfOlHjem+v/wc0NS2WS7OLir11C9LnjiLtyrsQ8kTA7Oy0VymwFE2cT1QF9mzfF7ldeQEsPd63LhCcmYfiPP2HD2fNq042NjdG/f39MnjwZNjb/DWO9e/cu/vrrL1lRjIiIqKHgcLBSnL98FV/P+x1ZiuzCaZ7u6lfNqea4ONlh+sQBWL7pIOISUpCUko6/1+3F5BG94OWuuWx3UWL4SaeZfyN033zc2PUN8vOUGpdLi76Oo3OHocXID9Gox3R2FacGq3hvHkNjYzi17qB1+SbjHkW+Mlf23inOppG/DD6JYFDxIFB+7n/LG5qYqc3Ly/kvcbuRqVmJwK4iKV7jsDYh9uIZpMdEyqTZzq0C1eZFnT6CmAsFeUZaTX0SFo7OhfNS7t5C1KnDMDQxgVuHbrD19i2cl5uVibgr52FobAJLF1dYFxsylxkfAwMjIxiZmsu8SUSkO77OTtj+8mzMXroSWy9c0rhMZk4Only8FJcjo/D2sCGy2ISKj48PZsyYIUvJBwcXXOxRKBTYsmULbt68iUGDBsHcvGQQm4iIqD5hEKgUqWnpskR5h7at0LFdayxcurrm9gxpZGttKXsErd52BGGRccjIVGDpxv0YP7QHmvp4lLnVDAyN0GTAS3D0647zy55DVrJ6t3GVvNwsXNnwNmKv7UXbyXNgalV2kImooRNBIwNjExkgKc7Wr5m8aeLUphMcWgbK4FHxKmcm1rZw69IHypxsWLp7lxieJqqr5WUrZJLs4pT3A0jFh8PJedn/BZ6MTNTbm52egrR74QVta9FObV5Oehoiju2Tj13bdS4RBApeu0T2iLJy80SLCY+pzbu5Yz3SoyNle0TgqWiQLeH6ZSTfuQkDI2N4dukFUxu7wnlZSQlIuRsqg0s2no1h7vDf91GeMhcZsdEwNDKWgTDT+4nCVUS+KE3DBYnqKmszMyya8Qi+27UHX+3YrXW573f/KwNBvz4yFbYW/30/iCDPqFGj0KRJEwQFBckgkCB6A4nHEyZMqJH3QUREVFsYBCpF+9YtsWjelzA3M5PjxxkE0g8W5mYyR9D6ncdw/VYkcnKUWL31MEYM6Ix2Lf67Yl8aB79u6Pnyblxa/QpiruzUulzs1V04PGcg2k6dC+dmfXX4LoioeJU0Q6OSgRxRgcypTUeNG0sEU5pNnKF1Q/oOHCl77kBD4mxrDxFQypfBoBI9k/LyZDBG9GoqHiBSDXmTbS4WsBIBF1UVN02BsJyMNJnXSKkwKRGYSY+9h4SQK/KxW/suavNEkCfsUJB87NNvqFoQSFSBu7ZuSWHAynfAcLV1Ly6eL7eBpYt7iaDU3QO7kBYVLntJBox/RAaSVBJDryHxxlUZOPfo1FPtNUVOJzHUTgSlRC8pEfAq3AZKJRJDr8PAyBCm1rawclUPzmfGx8rta2hiDJiW3N9E5SF697w+dDBae3rg2aUrkF6kx3ZRuy5fxYPf/4QlT05HU1f1amCtWrWCt7c3tm3bhrCwMBgZGaFvXx7niYio/mMQqBQ21uzKr6+MjY0wYVgP7Nh/Fmcvh8oeW5uDTiItPQs9OgaU68q3qZUjOkxfhDuH/8C1rZ8iX/nfj7uiRCWxU79PgW/fZ9F86FswNC7Zq4CI9E/xAERRzi3byZsmLq07yJsIVhQngiHNRk+VwSAzWwf1mfn5cOvQFXk5uTC3dyj5nWNti1y7TDmsrjgRPFERwRW1eUWGrorgVFGiJ5CKpufNy1XK96HpvShSkuTwNfm8BoYlgjWJNwqGy4htUVRWcqIcLidf08hYLQikzM3Brd0b5WOHpi3gP2Ss2ro3d6yTQSTR06nJhOkl2kRUEcPbtcEOl+fx6B9/4XZ8gsZlQmJiMGTOPPw+/WEMbBmgNs/W1hZTpkzByZMnZd4glo0nIqKGgEEgqtNXAof16wgbKwscOHFZTtt79CLSMjIxuHdguQJBYhnf3k/Bwbcrzi99Fhnxt7Que/vAL0i4eQjtpv0Ma9eSSXGJqH7RVMZe5CUqmiOo+PLePfprfT7/IWO0zvPuOQAenXvJgI+JhfoFCBsvHzQdPlEGfCxd1ANbIveQ6Kkj5lkXGy4nWHt6y+TX5vZOGt+LsYWVfM3i77XUoFR55xmqz5Pz7wejNG1bosoQiaJ3v/KizAO0/3qIxmVSsrIwbcGfeH/UMDzf/wG18wPxuGvXrhrXi4yMxK1bt9C9e3fZU4iIiKg+YBComr392bcapxsZKOHt4Y6MDN2WI8/MrHjZ9LquUxtfGBsBuw9dkMMxjp4ORmJSKob16wDjcp60mTg2Q4enN+LG9k8QfW6N1uVSIi7iyI9D0GTo+3DvOLlKuTZE7oHs7GxkZf1XNYn0kypnBOk/8T8l9peuv1trhoHozoPc4p83QyOYuBb0thEhFvX3ZgD7tv+Vvi7+vj37Ddc6z733YLhrmWfXuiNsA9oWBG3MzNTmG9k7wWfYROTlKWFmY682TwyHc+sxQAaWTG3V5wm2TVvJ4WliCF51Ha9ESXBqWBysLLHymcfx4aat+G3/IY3L5OXn4+NN23ApIhI/TJkEC9OSQzaLysnJkUPFEhMTZdLo4cOHw9n5vwTyREREdRUvxVG90L6lL8YM7iKHiQnBNyOwdvsxKLI1D/HSxMjMCgFjv0LLiXNhZKaeXLWovJxMhGx+B1dXPY+cjCSdtJ+ISN9yNIlAjUg2XbxHj5hu6eYpk2KbFEtELXIhOQa0gVPL9rIHU3Eu7bvAo1tfuAZq7nlBVFnios//jRuNedMmw7SUC0BrT5/DyHk/IyKx9OP3iRMnZABIiI6Oxt9//y2n5WkYWklERFSXsCdQNfvivdc0Tl+weEm1XrFsiFdC27dqAkd7O6zaehhZimxExiRh7Y4TmDqqN6ytyp+A1KfrJLg2644Ly59H4u0TWpeLu7oD5rbOaDPhm0q1Ny0tTV5pZDnauoP7Sv+ZmprCzMysQX4H1lXcV6RL07p1RnM3Vzz252JEp6RqXOZ8WAQGz5mLRTMfQzd/zcM7u3TpInuynTt3Tv4tCoTs379f9goaNmwY7O3tueOIiKhOYk8gqlcaeTrLEvK21gVBn+i4JCxeuxfxiZpPBLWxcGiErrPWodmDb2jMayGY2bqj+dC3ddJuIiIi0o1Ovo0R9OqL6OTTWOsyMalpGPvTb1hy9LjWgPLgwYMxceJEWFtbF04PDw/HX3/9JYNDYgg6ERFRXcMgENU7Lk52mD5xAJwdbeXfSSnp+HvdXkTci6/Q84jgT5OB/0PXZzfIoJD6TAO0mzpPVhgjIiIi/eJhZ4eNzz+DqV06aV0mR6nE/1auxZtrNsjHmvj5+WHmzJmypHzhejk52L17N9auXYvU1IpdZCIiIqptDAJRvWRrbSl7BImeQUJGpgJLN+7HjTtRFX4uB5/O6PlyEDw6jC+c5tdvNpya9tZpm4mIiEh3zE1MMO+hyfhs7CgYllLIYeGhI5j4y++IS0vT/Dzm5hgxYgTGjBkDC4v/hpeLymGLFi2SvYOIiIjqCuYEKkVGZia+nv9HwR/3u/zGJyTio2/myce2NtZ4ZdbMGthNVBkW5mZ4aHRfrN95DNdvRSInR4nVWw9jxIDOaNdCcw4AbUwsbNF+2k9wCeiP8FMr0Wzw69wpREREek5U8ZzVr48sJf/E4n+QlKG5Kt3hG6EY/N08LHlyOtp4FVTjK6558+bw8vLCrl27cOPGDTnNxMSEVcOIiKhOYU+gUuTmKnHxyrWC29XrcpoiO7tw2tXrN2tqP1EliWphE4b1QIfW/vLvvLx8bA46iSOngys1lt+z40R0eWoVDI1Ny7V8etytCr8GERER6dYDAc2w+5UX0cLdTesyYYmJGP7jT9h47oLWZaysrDB27FiZHFokoR86dCiLBhARUZ3CnkClsLSwwAevPa91vqmJSXXsE9IxQ0NDDOvXETZWFjhw4rKctvfoRaRlZGJw70B5lbAiyrt8cvgFHPtpJDw7jEfL0Z/C2Fx72XkiIiKqXn7OTtj+8mzMXroS2y4WnA8Ul5Gdgyf++gdXhgzEm0MHy3MITecBbdq0QdOmTTUGgO7cuQNXV1e1oWNERET6gkGg0jaOsRHat26hs42dpVBAociWj5W5ShgaViz4QJUnTtj6dG0FaytzbN93RvYCOnn+BtIzFBg1qAuMjTRXAKssZU4mLqx4HvnKHEScWon4m4dlImlHv+46fR0iIiIqPxtzc/w181F8szNI3rT5btceXIqIxK+PTpPraKIpAJScnIz169fL6mJDhgyRgSIiIiJ9wuFgNWjj9iA8/tLb8nbz9l0kJCXX5MsTIIeFieFhIsAnXAkJw4rNh5ClyNHp9rm+/XOkx4QU/p2VGI4Tv47HtW3/h7xcBfcFERFRLRG9e94cNkQGg6xMtQ/v3nn5Kh78fj5uxsaW63nFBaYdO3bI6mHp6ekyGLRlyxZkZmrOQ0RERFQbGASqQWOGDcKfP34hb018G8PR3q4mX57uC/D3kgmjzc0KTvzuhMfgn/X7kJaum5O0uJADuHPofkLxovLzcWvffBydNwKp94K5P4iIiGrRyPZt5fAwHydHrctcj47BkDnz8e/Va+V6ziZNmsDY+L+O9levXsWff/6JkJD/LgwRERHVJgaBapC5mRnsbG3kzcjYCAYaxplTzRCl40UJeVvrgvH60XFJWLx2L+ITU6v83PcubC51fmrUZRydOxTRp5YgPz+vyq9HREREldPK0wO7X3kBfZppH7aVnJmJqQv+xE9795daVEIMPe/cuTNmzJghq4ipZGRkYMOGDewVREREeoFRCGqwXJzsMH3iADg72sq/k1LS8fe6vYi4F1+l5209/mt5MzLRnhBSDAmL2Pctwje/iKyk8Cq9HhEREVWeo5UVVs96As/07a11mbz8fHy4cSueW7oSmdmlDyF3cHDAtGnTMGDAAI29gq5fL6g4S0REVBsYBKIGzdbaUvYIEj2DhIxMBZZu3I8bd6Iq/ZziSmCj7o+i5//2wK5xx1KXzYw8i/MLRuPe6RWVKllPRERUHolJyQjafwRf/PgrZrzwJh597nWER97jxrtPFIj4v/GjMXfaJJiWUixi9akzGD3/V0SVkddRnAt06tRJ9gry9vZW6xW0ceNGbN68GdnZBcVCiIiIahKDQNTgWZibyRxBzf085bbIyVFi9dbDuBB8u0rbxsrZD92e3YimQ16HgaH2E8q8nAzc2vERri5/AoqUygefiIiINFHm5eGpV97DL38tw6lzl5Calo6MzEzk5XFIcnEPdeuCTS/MgqutjdYP09m7YRg4Zy5O3rpT5gdO9AqaOnUqBg4cCBMTk8LpaWlpan8TERHVFAaBiMQVQGMjWTVMVA8T8vLysTnoJI6cDq5SDx1DI2M0HfQKus/eAkvnJqUum3zrCM4vGIWYc2vZK4iIiHQnPx/2djYY1Lcn3nzhaQS2acmtW4rOvj7Y88qL6Ni4kdZlYlJSMWb+r1h67GSZ21L0CurYsSOmT58uewWJIWJDhw6V04mIiGoag0BEqn8GQ0MM69cRfbu2Ltwme49exO5D56oclLFrFIheL+9C4x4zSl1OqUjDza3vInjlLGSnRnPfEBFRlRkZGeH3Of+HZ2c+hK4d27EHSjl42NvJHkGTO2sf1p2tVOKlFavx9tqNyFEqy90r6OGHH5aPi4uMjORFICIiqnYMAhEVIa7K9enaCsP7dyq8Qnfy/A1s2HUcueU4wSuNkaklWo37Ap2fXAFz+4KhZ9ok3dyPcwtGIfbiJp4QEhFRlbHXScWZm5jgp4en4NOxI2FYSq+d3w8exqRf/0B8Wnq59oOrq2uJ6bdv38bSpUuxfv16pKZWvVIpERGRNgwC1aAshQLJKanypsxVIp9j8fWWGBYmhoeJYWLClZAwrNh8CFmK0iuClIdz8wfQ63974dRmbKnLKbNScGPTG7i25gUos8s+sSQiIiLdEkGbZ/v1xapZT8DeUnvVz0MhNzF4zlxcjqx4bj+RIHrXrl3y8c2bN2UFsbNnz/IiEBERVYv/6lZStdu4PQirNm6Xj/28XeHkaM+trscC/L1kwuhVWw8jS5GNO+Ex+Gf9Pkwd1RvWVtpPBMvDxMIWPkM/hlmjXog9+A1y0mJKTRxtaGJZpdcjIiKqqrc/+1bjdCMDJTzdXGXlq/qqayNvbHr2STyxZAVCYmI1LnM3IRFDv5+P7yeNw/A2rcr93GK72dnZITk5uTAoFBQUhMuXL6N///4ah45VlEKhkM+blZVV5eei6iH2Eek38T8k9lN9/q6rDzIzM1FfWFpWz29A9gSqQWOGDcKfP34hb018G8PR3q4mX54qQZSOFyXkba0Lgj7RcUlYvHYv4hN101Xb2qcnAp/eDOe2YzTONzK1QpMRn7IbPxERUS3zdXLCxmefxJCWAVqXyczJwaxlq/Dd7n/LXX1NnOSPHDkSgwYNgrm5eeH0qKgorFy5EqdOnYKyikPSiYiIVNgTqAaZm5nJm2B0f5gR6T8XJztMnzgAyzcdRFxCCpJS0vH3ur2YPKIXvNydqvz8xhZ2aDb6KzgFDEHo9g+Qkx5fOM9n0Fsws/Oq8msQERFV1RfvvaZx+oLFS5CnzKu2K5b6RLzHf56aia927MZ3u/ZoXe7HvQdwLTYOvzwyFTZFAjul6dChAwICAvDvv//i6tWrcpoI/hw/fhyhoaGyopi7u3ul2i1K0ufk5KgFmUg/cR/pL1NTU5iZmTWI77r6gPtJO/YEIioHW2tL2SNI9AwSMjIVWLpxP27cqfjYf20cAwai/dNb4NRquPzb3r8PXAMncv8QERHpWTXRt4c/iD9nPAJLUxOty+24dAVDf/gJobFx5X5uVa+g8ePHw8bGpnB6bGws/vnnH+zfv5+5goiIqEoYBCIqJwtzM5kjqLlfQWWvnBwlVm89jAvBt3W2DU0sHdB83Bw0H/8D/Ms5DCw/P48nhERERDVsdGA7bH/5eTR21J6z59q9aAyeMw97g69X6LmbNGmCmTNnIjAwsHBafn4+cnNzOUSciIiqhEEgogoQ1cJE1TBRPUzIy8vH5qCTOHI6WKeBGKeWQ2FmW74u3/dOLcOVpTOQlXhXZ69PRETaiSE63YZORo9hU7mZGrjWnh7Y/cqL6N2sidZlkjMzMeW3hfhl34EKnSuIYSeDBw/GtGnTZHJoW1tb9OnTR0ctJyKihoo5gYgq0Q18WL+OsLGywIETl+W0vUcvIi0jE4N7B9boFbqspHDc3TtHVhA7v2A0GvV7GR5dHoWBIXNOERFVFyMjI0Tdi0WuUil/1Nfk935lff7DL7h6PVQ+VmQXVCF65//mFLb9w9efR1M/n1ptY13lZG2F1bOexAcbtuD3g4c1LpOXn4/3N2zBpYgofDd5PMxNtA8jK87b2xszZsyQ1cNEThK1583Lw+3bt+Hn51cnPodERFT72BOIqBLEiVafrq1kMEh10nXy/A1s2HVc/iioCeKHR+j2D2UASMjLzcKdoC9x6e+HkBF7o0baQETUUPn5eMsf4JH3YlAXZGUpkJGZKW9KZUHVqsysrMJp5a1kRZqZGBnhiwlj8MPUifKxNitPnsboeb8iKqmgHHx5GRsbw8mpZDGK06dPY+3atVi3bl1hiXkiIqLSsCcQURV0bNMEVpbmBcGfXCWuhIQhPVOBicN6wtys/Ff5KiP2wnokh5a84pgWcR4XFo6Dd+/n4NnjSRgaVW87iIgaoocnjMIHX83Fms078dLTj0Hfvf3ys8jLU+qsIlGWQgGFIls+VuYqkQ/dDYmuyx7p3hXN3Vwx48+/EZOapnGZM3fDMGjOXCx+/DF09q187ysR9Dl8uOA8QFQPW7RoEXr27IlOnTrJ3mpERESasCcQURUF+HvJhNHmZgVdtO+Ex+Cf9fuQlp5Zbds2V5GG20FfaZ2fr8xB2P4fcfHPiUiNOF9t7SAiaqgemTQaU8YOx3c/L8LX8xfi+s3byMjMksGRojdFdkGgRB+KG1hZWmq9GRlW7JRw4/YgPP7S2/J28/ZdJCWnVFvb65qufr4IevVFBDby1rpMdEqq7BG07PjJSr+O6Ins5eVV+LcoAS+qhy1ZsgSRkZGVfl4iIqrfDPJ1mc2Wyn3VbNnqtTA0NMAzM6frdKtlZGQUlhilmhUbn4wVmw8iJa0g+GNva4Wpo/rAyeG/Eq9FxcTEIC0tTWP37vJICj2E0G0fQJFc1omeAdw6TUPj/q/A2My6Uq/V0GVlZVXqSjnVvPj4eFhbW8PV1ZWbX8/V5eOVqNDk3b5fuZYVPTIiLuxHfT+nET2BnntiZm03S69kZufglVVrsfrUmVKXe6Zvb3w8ZgSMK9F7R5zGX7t2DXv27Cn8n1IRlcX69u0rE0xX9ZyDqh/PNfQfzzHqhrp8flFTOBysBomrZqs2bpeP/bxd4eRoX5MvT9XMxckO0ycOwPJNBxGXkIKklHT8vW4vJo/oBS933Z902fv3RvunN+Pu3u9x79RScSqoZcl8RJ9ehoRrQfB78H04tRis87YQETUkogeGb6P/emCUVVWyPjI3M5M3wcjYCHn38wzRfyxMTfDzw1PQxssDH2/aJpNDa/LbgUO4EnUPC2c8DEcrqwp/Flu0aAFfX18cOHAA58//1/v33LlzCAkJwcCBA2Fvz3NOIiIqwJ5ANYg9gRqGzCwFVm87grDIOPm3iYkRxg/tgaY+HmrL6fKqXErYadzc+h6y4m+VuaxD84Hwe/A9mNmqt4e049W5uoNX6eoOXqmrPxYsXiKDQLMe123v5vrk36vX8NTfy2S5eG18nByx5InpaOVZ+eNzREQEdu3ahbi4gnMQFX9/f3To0IE9gfQYzzX0H88x6gaeX5SNOYFqkLhiZmdrI2/iqplBBcffU90g8i6IHEHN/Tzl3zk5SqzeehgXgm9X22vaNuqE9k9ugGfPpwCD0q86J17fg3O/jUDUib+RX0qSUCIiItKNAS0DsOuV52XSaG3uxCdg2A8/Ycv5i5V+HZEj6LHHHpPDwERFMRUPD174ISKiAoxCEFUD0f1/wrAe6NDaX/6dl5ePzUEnceR0sBy/Xx0Mjc3g0/9VtHt8Naw82pS6bF52Bm7v/hwX/5qC9HtXqqU9RERE9J8mLi7Y+b/n8WDrllo3S3p2NmYsWoKvtu9CXl7lhtiJPFTdunXDzJkz5TCxRo0aoUmTJtwVREQkMQhEVE0MDQ0xrF9H9O3aunDa3qMXsfvQuWoLBAlW7q3QdsZK+A5+B4ampSdES4+6hAt/TpKVxpTZ6gkliYiobIeOncYzr32IHsOmolXvkeg5fCqee+NjHD/NyoxUko25uRzy9eqQgaVunm92BslgUOr9wgSVIfIATZw4EePGjZO5g4oPlzh48GCJZNJERFT/MQhEVI3ESVefrq1kMEh1Anby/A1s2HUcympMomlgaASPro8h8JmtcGg2oPSF85WIOr5I9gri8DAiovL79LufMfGJl7Bx+x7cuhuOhMQkhN4Jx7qtuzHmsdmyfHx9znOYnJIqb8pcJfLymRi6IheJ3h7+IBbOeASWpiZal9t28bIcHnYrLr7S+0mce4jqYMUdP34cV69exapVq3D58uVK9zoiIqK6h0EgohrQsU0TOTxMVSXmSkgYNgadQnZ2brW+rkj+HDDpJzSfMA8m1qWXzHZtN04Gj4iIqGxbd+/HT38ukz+yH5owEtuW/4Zzezdg67JfMXnMMLnMNz8txL8Hj9XbiqePv/S2vN28fRdJySm13aQ6Z0xgO2x7aTYaOThoXSb4XjSGzJmHA9dDdPa6ojCFqBomZGdn4/Dhw1i/fj2io6N19hpERKS/GAQiqiEB/l4yYbS5man8OyI6AZv2nkVaRuW7epeH+IEiysIHztoG984PiykllrFwaQb3Lo9WazuIiOqThUvXyPtnpk/BnE/eQsd2reHu6oxO7dtg7ufvYua08QXLLVuL+mjMsEH488cv5K2Jb2PY29nWdpPqpDZentj96gvo1bQgh6AmiRkZmPTrQvy2/5BOhpM7Ozujd+/eaj2ERNWjjRs3yjLzqipVRERUPzEIRFSDGnk647Hx/WBrbSH/TkhKw4rNh5GQnFbtr21sZg2/B99HmxkrYOkaoDZPTDc00t4lnYiI1J2/HCzvVcGe4mZMHSfvz1262iAqnhoa8JSyspytrbHm2afwRO+eWpdR5uXh3fWb8OLy1cjKyUFVh6O1atUKkydPRkCA+vlAcHAwVq5cKYeKVWf+QiIiqj08YhPVMBcnO0yfOAAOdtby75S0TKzccgRRMYk18vo2Xu3R9vE1aDzgNRgam8O5zWjY+XStkdcmIqovMrMU8t7NxUnjfNErSMjIyKzRdlHdZGJkhK8mjsWcKRPkY22WnziFMfN/Q1RycpVf08LCAg888ABGjx4NJ6f/PscKhUImjd6wYQNiY2Or/DpERKRfGAQiqgW21paYOLQr3J3t5N+ZWdlYs/0YboXF1Mjri14/Xj2eRPunN8Nn4BvlWkeRcg8RR/9AnjK72ttHRKTvnB0L8rgEh9zSOD84JFTeuzg71mi7qG57rEc3bJj9DFysCy4UaXL6zl0M+m4uTt++q5PXdHd3lxXEevbsCROT/3oFiwCQyBfEHkFERPULg0BEtUTkBhrerz2aNHaTf+fkKrEx6CQuh4TVXBscGsHUuuBqdVlu7/4Cd//9Fud/H4PkW0ervW1ERPqsb4/O8v7jb+fLSllFZWRm4dM5vxQs171gOaLy6ubvi6BXX0T7Rl5al4lOScWoeb9gxYlTOtmwYohYmzZtMGXKFDRt2rRweq9evUqUlyciorqNQaBaLKeaz3KcDZ6xkRFGDeyMtgGN5bbIy8vHzgPnceL8Db268pYUeggJwTvl46z4W7iybCaur/sfFMmRtd00IqJa8cKTj8DCwhxHT55Dn1GP4Isff8NfK9bj8x9+Q5+RD+HUuUuwsbaSyxFVlJeDPba88BwmdArUuky2Uonnl62SuYJylUqdbGRLS0sMGDAAo0aNQteuXeHi4lJimaSkJJ28FhER1Q7jWnrdBkmUU121cbt87OftCidH+9puEukBQ0MDDOrVFtZW5jh65rqcduhUMNIzFejXrVWtX4HLy83GrZ2flpgef3U7EkL+lcPKPHs8CSOTgmTXREQNQUBTP/w9/0vMfvNThEVE4ccFS9Tme7q74tdvPoJPKb05iEpjYWqCXx+ZJiuIfbJ5u9aLQ6Jq2NWoe/hj+sNwtLLSyUb18PCQt+JEGXlRRczf3x/dunWDjY0NdyIRUR3DIFANl1MdOqCvfLxs9Vr5459IEIGeHh2aw8rCDHuOXJInemcv30JGpgJD+wbCyKj2Ou1FHvsTWQl3NM7Lz1Ug/OBPiDm/Dj4DX4dTy2G1HrQiIqopfbp3xoldq7Br32GcvxSM1PQM2NlYo33rFhjcryfMTE25M6hKxDH1hQH90MrDA08tXooULeXbD1y/gSFz5mHJkzPQ0sO9Wra6ODc5cuSIfBwaGoo7d+6gffv2CAwMhLExf1IQEdUV/Mau4XKq4iaIcqpExbVr4QNLCzNs23cWublKXAuNlIGg0YM6w8y0dkq45yuzYWBojPy8XK3LZKdEIWT9K7h3ahn8hrwDK/dWNdpGIqLaIo7rox8cIG8NbYi7QlFQKEAOcYf+DGGujwa2DMCuV17Ao38sRkiM5iISt+MTMPT7+fj5kakY0a6NztsgqoaJ3EEqSqUSZ86cwbVr19C9e3fZO4gXgoiI9B9zAhHpmaY+7pjwYDeYmxUEfcKi4rFq61GkZWi++lfdGj3wIto9uR62jbuUuWxq2ClcWDgBN7e+j5z0hBppHxER1c4Q98dfelvebt6+i6TkFO6GatbU1QU7/zcbg1u10LpMenY2pv/5N77ZsRt5Os49aW5uLsvJ9+/fX+YOKnzN9HTs2bMHW7ZsQVxcnE5fk4iIdM8gX5+yzzYgCxYX5A54evqjOn3ejIwMeV/04Ez6KSYmBmlpaXByctI4Py4xFet3HkdqekHwx9baAuOHdoOjnfaysdVJfFXEXd4iK4Rlp0aXubyRmQ28+8yGe+eHZUn6uizrfvd7cQJM+i0+Ph7W1tZwdXWt7aZQAzleHTp2GkvWbMKFy9eQnJoGe1trBLZpielTxqJbp/ZoCD2BxBB30RPouSdm1nazGgRlXh6+3L4L3+/+t9TlRrZrg/kPT4G1mVmZ5xwVlZOTg7Nnz+LixYuyR5CK6AnUokULdOnShcfMCuK5hv7jOUbdUF/OL6oTewIR6SlnBxtMHdULTvYFQZ+UtEys3HIEUTGJtdIecWLn0mYUAmdth1evZ2FgVHquC6UiFXeCvsSF38cg8ebBGmsnEVFN+fS7nzHxiZewcfse3LobjoTEJITeCce6rbsx5rHZ+O7nRfV6GJydrY28iSHuhgY8pawpRoaGeHfEUPz+2EOwMNF+kWXLhUsY/sNPuB0Xr/M2mJiYyOphkyZNgq+vr9oFo6tXr2LlypVy+BgREekfHrGJ9JiNlQUmj+gJLzdH+XdmVjbWbD+GW2Ga8wHUBCNTSzTu9xICZ22DY4sHy1w+Mz4UwSuewpXlTyI95lqNtJGIqLpt3b0fP/25TAbIH5owEtuW/4Zzezdg67JfMXnMMLnMNz8txL8Hj3FnULUY1zEQ216aDW8H7dVmr0Tdw+A583Ds9t1qaYOtrS2GDBmC4cOHw8HBoXC6CAyZ3c+DSURE+oVBICI9Z2FuiglDu6FJYzf5d06uEhuDTuJySFittsvc3hsBE35Eq0cWw9I1oMzlk0MP4cIf43Bzy3vITq29IBYRkS4sXLpG3j8zfQrmfPIWOrZrDXdXZ3Rq3wZzP38XM6eNL1hu2VpucKo2bb09sfuVF9Hd30/rMokZGXhq+WqsPH9Ra5n5qvL29saECRPQs2dPWFlZoXPnziWWyc3VXmCCiIhqTr2uDiYSFR44ehJxCYmwsbJClw7t0Kl963Kvf+7SVWwL2qdxnrGRMd544SkdtpZIO2NjI4wa2Bl7jlzExWt3kZeXj50HziM9Q4Eu7ZrUajUOO59uaPfEWkSfXYOw/T8gNzNJ+8L5eYg5vwbWnm3g1nFqTTaTiEinzl8OlveqYE9xM6aOw6Ll6+S5BFF1crGxxrrnnsK76zdj0eGjGpdR5ufju/2HcTclDR+PHAqzaijpLiqHtWnTBq1atVKrIiaI4NOmTZtgZ2cnh5HZ2Njo/PWJiKiBB4G27NqLxSvWIa/IFY/d+w9jYJ8eeO7xh8v1HHHxiTh9/rLGeSbVcPAkKo2hoQEG9WoLaytzHD1zXU47dCoY6ZkK9OvWqlYDQaKEvHunqXBuNQxhB+fLUvHI/y9RZFEWzk3gGjixxttIRKRLmVkF+U7cXDQn2hW9goSMjExueKp2psbG+GbSOLT29MBbazcgV0tlsNVnz+NGbBx+njoBrtUUiCkeABJCQkJk5TBxu337Ntq2bYvAwECYmpaeX5CIiHSvXkYyQu+E4a8V6yB+Eg8f1A+tApog6l4M1m/bjT0Hj6Jl8ybo37t7uZ9v3PDBaNHMv8wDHFF1E4GeHh2aw8rCDHuOXJJX1s5evoWMTAWG9g2EkVHtfi6NLezgN+RduHWYgtu7P0fyrSMllvEZ8LoMGhER1WXOjg6IiYtHcMgtBLYpWbI7OCRU3rs4F+R0I6oJM3p1R4C7G2Yu+htxaekalzkbHoGxv/2JX6ZORHtvrxpplwj8qIhqYufOnUNwcLAcNiaqifG8moio5tTLSMbWXXvlj+MpY0fgiYcnokfnDhg/8kG88uzjcv6mnaWX1CyuiW9jdA5sq3YTY/+Jaku7Fj4YNbCTHCYmXAuNxLqdx6HIztGLnWLp0hQtpy1Eiym/wcK5aeF0O98esG/6QK22jYhIF/r2KMh58vG382W59KIyMrPw6ZxfCpbrXjI3ClF16tHED0Gvvoh2pQR4olPTMHXREqw7d6FGdsbgwYPRv39/mS+oaEn0Q4cOYe3atTJIVF35ioiIqAEEgc5euiqvKAwbpP5js0PbVvD2dMfd8EjEJ5aSt4SoDmjq444JD3aDuVlBediwqHis2noUaRlZ0JdeSw5NH0D7pzbAf9jHMLF2gc/AN8o1bC0zLhSZCXdqpJ1ERJXxwpOPwMLCHEdPnkOfUY/gix9/w18r1uPzH35Dn5EP4dS5S7CxtpLLEdU0bwcHbHnxWYzvGKh1mexcJV5fvxmf7whCrlLz8DFdEcf+Zs2aYcqUKejSpYssMa+SmJiIXbt2yZxB9+7dq9Z2EBFRPRwOlpqWhuSUVDTy8oCVpUWJ+c39fREeeQ9hEVFwKqWkZlGnzl3EsdPnZDJedzdn2bPI36dRNbSeqGK83B1lCfn1O48jNT0LsQkpWLH5MMYP7QZHO2u92Jxi6JdbxylwaT8OhkZlj/0XVwJDd3yM1LDTcA2cBO/ez8LUxrVG2kpEVF4BTf3w9/wvMfvNT+U5xY8LlqjN93R3xa/ffASfRjUz3IaoOEtTU/z26DS08fLEp5u3QVs/m4VHj+NaTAx+nDgO9hrOnXXJ2NgYHTp0QEBAAE6dOoVr164V9gCKjo6WgaA+ffqgZcuW3KFERNWk3gWBUlILxj872NlqnO9gbyfvU7WMk9Zk35ETan+v27ILo4cOxPQp48pc9+3PvtU43chACW8Pd2RkZECXMjOZgLKuUCgUyM7Olt2hq8LawgRjB3fGpqBTSEhOR2JyGpZtOICRAzrC3aV8gc4ak1P2e025fRQpd47Lx9FnliP2wnq4dHoYbl1mwMjMptb2FdUN4n9K7C9df7eS7lXX8crS0hI1pU/3zjixaxV27TuM85eCkZqeATsba7Rv3QKD+/WEWT1OeiuGwCkU2fKxMleJfK0hBqpNogfOiwP7wcPCHK9v2IK07IJ9Vtyhm7cw7vdF+G3aJDR3dan2don/0759+8pqYidPnsSdOwW9f0UPIV9f32p/fSKihqzeBYFEsjnByKggV0pxxven5+Tmluv5/Bp7o3unQHi4uyI9PQMXr16XvYI27dgjr/INfqCXDltPVDk2VuaYMLQrtu49i8iYJGQqcrB+9ykMe6A9fL2q/2ROV/Lz8xB5aJ7atLzcLEQfX4i482vg1vVxuAROgaGJea21kYioKHMzM4x+cIC8NSQbtwdh1cbt8rGftyscHQouspF+eqCpPxZNGY83t+9GaFy8xmXuJiRi4u9/Yc6EMRjUonmNtMvR0REPPvigHAZ2/PhxNGrUCBYW6r2R8vLykJOTAzMzsxppExFRfadXQaCo6Fg42NvKE6rKMjMruOpWPEmjSub9XhcW5XiNbp3aY2DfHmo5TIb0741/Dx3DTwv/wa69h8oMAn3x3msapy9YvKRar1jW5JVQqpy0tDR5UmNurpuAhnieKSN7Y+veM7h5Nxqid/WOAxcwuHc7tG5WN4Yvxl3ZjszoKxrnKbOSEXnge8SdXQbvPs/Dpd1YGBr9l1OgJuhqX1H1EeWGxQ8FfgfWHdxXddOYYYMwdEBf+XjZ6rXsCVQH+DjYY91TM/Dymg3YF3JT4zLp2dl4Zvlq/G/AA5jdt1e58vjpgru7O0aPHq0xObSoInbixAlZUl70HBJDyoiIqPJq/Fv06Klz2HPgKHp26YABfQrKtN+8fRePzX4TN2+HySSKcz9/F8MGFpxYVJSjvZ1MCn0vJlbj/KiYOHnv7ORQ5nOJtmjyQM+uWPjPKkTei65UG4mqi6gWNmpgZ+w5chEXr92Veax2HjiP9AwFurRrUmMnc5UVc251mctkp0YjdNv7iDj6Oxr1mQ3n1iNYcp6Iqo3ohfDdL4sqvb6hgSFefW4m6htxwU510c7I2Ah51ZxYmHTDxtwcCx6ajO//3Y9fDh7RupyYH3wvGl+NHQWr+xdYq5s4Ryl+niIulp05c0YO9RWBoEuXLqFTp04ypxDLyhMR1ZEg0Idfz8OFy9cwdtigwmlvfvIdwiOj0djbA3fDo/DC25/h3N4NsLaqeG8WMZa4sZcHbodF4PbdcPg29i6cJ8auXw4OgalcxrPS7yEzMwvZ2Tmw1hIkIqpNhoYGGNSrLaytzHH0zHU57dCpYKRnKtCvWyu9DgS1mPwros+uQPihX5GbkVDqsorEu7ix6U2EH/5VBoOcWg6DgaHmYaBERFUKAv1c+SCQGJ5eH4NAVHcZGRritUH9EeDmirc2bkFWjuYUCduvBONWfAJ+nTYJjcpZTEXXEhISClM9CCLf28GDB3Hu3DkZDGratCmDQURE+hwEuhMeKQNA/j7eaNOymZwWHRuHwyfOYMF3n2DkkH4YN+MFHDt1Dpt2/ouHxo+s1Ov07NpRBoEWLluDd15+FhbmZvIk7q+V65CRmSmre6mGjZVm3ZadGNi3J+xs/0tGm5icIoeC5eXno2WzJpVqH1F1E4GeHh2aw8rCDHuOXJLdq89evoWMTAWG9g2EkZGhXu4EQ2NTeHR5DK7txiPy+F+IPP4n8rJLT/CbFX8LIRtek4GjRn2fh2OLITAw0M/3R0R1l+h18MV7r1R8PT0OvFPDNqpta/g5OWLWijWISk7RuExwdAzGLfgT8yaPRw+/mk/Y7ObmhqlTp8qgj+gFpAoIpaamYt++fYXBIH9/f72+yEVE1GCDQHfDI+V90d45J85clD1zHuzfW355Dx/YVwaBQkILqgRUxvCBD2D3vsO4cu0Gnn39A5nc+V5MHGLi4mFuZoqp40eoLX/mwmXs+PcAunUMlDmAVETCwxUbtsLV2QnOTo4yMbQoAyuSSovnmTJ2eKXbSFQT2rXwgaWFGbbtO4vcXCWuhUbKQNDoQZ1hZlqz+XQqwsjMWgZ03Ds9hIgjv+He6WXIV+aUuk5m3A1cX/cyLF2bw7vPC3AMGMQTQiLSGXGOMn3KWG5RqlfaeHpgw9OPY/bKtTh1N0zjMokZmZj+9zK8N3QwHu3aucaPrSLPW7du3WQ+oLNnz+Lq1auFuYOSkpKwZ88eOb1z587w8fHhsZ+IqAw1erlcDKMqWqFLEMOzWjTzh+n9H6T2dgW9buITkir9OhYW5vjgtefRzN9HloK/cOWaDAC5ODni7ZdnydLsRcXGJ+D0+csIj4xSmz5pzDBZUl4krL545RpC74TJAJBo7ydvvQyfRl6VbiNRTWnq444JD3aDuVnB/1hYVDxWbT2KtIyqlaavCSZWjvAd/DY6PLsDLu3GiZ9hZa6TEXMd19e+gIsLJyDh+r8ak0wSEVWF6F382Zxf8MWPv3FDUp3nbG2FJdMfxrTOHbQuo8zLx8fbduGdTVuhKGeFXV2zsrJC7969MWXKFDRv3lwt2COGjR04cAC5tdQ2IqK6pEZ7Arm5Osv7or18RKLo9q0DCv+Oji0oW+lSjsTNpRHl2798/3VEREUjLiEBNlbW8G3spXHccMd2rfH2S8/A3VW9lPaEkQ9i3PDBiIlLkEEkMYbay8MN9na2VWobUU3zcnfE5BE9sX7ncaSmZyE2IQUrNh/G+KHd4Ghnrfc7xMzOC01HfQHPHk8i/OBPiL8iyhKXHtxJj76Ca6ufg0vbMWg6+qsaaysR1S+aej2IIND8hUtlvh9x/kBU15kaG+GzUcPRyt1NBnty8zQn+l515jxCYuPwy5SJcLGpnfMHW1tb9OvXT1YLO336NG7eLKh0Jv4WuUGJiEiPegKJHDqiN86tu+H4+Nuf8POiZTh+5gIG9vlvCJaYJzT199HJa4qgTfvWLeHv20hr4jjRps6BbeHtqd5DSBDruLs6o12rALRu0YwBIKqznB1sMHVULzjZF5y0paRlYuWWI4iKSURdYencBM3HzUG7pzbI3D/l4dD8vyT0REQVJQI9ooexyEUi8hgS1WcPdekkewU5llKc5WxYBMYu+BMXIgrSPNQWe3t7DBw4EBMnTpTVwlq1alVimZCQEERG1m47iYgadE8gMeTr5Wem493Pv8cvi5bLaV07tMWQ/r3kY9GFc+feQzAxNpY5gohIt2ysLGSPoE1BpxARnYDMrGys2X4MIwd0gl8j1zqzua1cAxAwYS7S711F2MH5SLy+R+NyFi7N4BgwsMbbR0T1S/eO7bD38AlMf/5tjBj8gCw4IYjhpguXri2zYuPMaeNrqKVEVdfVt7HMEzRr+WpcuRetcZl7KamY8uff+GL0CIxt37ZWN7ujoyMeeOCBEtNFWfnDhw/Lew8PD3Ts2BGenp7MGUREDV6Nl4h/4uEJCGjiKyuCiSFbk8YMLfwyDou4J3sFNfFtBEd7uwa/c4iqg4W5KSYM7Yate8/g5t1o5OQqsTHoJAb3bofWzRrVqY1u5d4SLSb9hLTIizIYlHRjv9p8717PsFIYEVXZR2+8gOCnX8G5S1flreiwMHFhq6yeRAwCUV3jZW+HVU9Mx5sbt2DrpSsal8nOVeLVdZtw9V4M3hjcX6ZN0CeimpgIAAlRUVHYunWrrDYmgkHe3t4MBhFRg1XjQSChd/dO8lacn4835n7+bm00iahBMTY2wqiBnbHnyEVcvHYXeXn52HngPNIzFOjSrkmdOzGy9myLllN+Q2rEOYQdmIfk0MMwd/SBU8thZa4rruTHXdoMx+YDZFUyIqLiApr64ci2FThw5CRC74YhIyML3/y0UA4Zf33246VuMG1D0Yn0nYWpCX6cOFbmCfp2z15oq7Pwx5FjuBYTI5e1s7CAvhC9fry8vBAREVE4LTo6Gtu3b4eLi4sMBjVu3LjOnfMQEdXJIJA2ogqXg70tzM0KulkTUfURQxQG9WoLaytzHD1zXU47dCoY6ZkK9OvWqk6eFNl4BaLVtIVIDT8DZXYmDAz/q0SoTcrdE7ix6Q0YmdvCveM0uHd5FKbWBUnsiYhUxBCwBwf0Lhy+LoJA4nvyf7NmNMiNlKVQQKEo6GWhzFUiv4xk/VQ3ic/4rD49EeDmgpfXbESaQqFxuYM3QjFuwSIseGgymrroxzHU3d0dI0aMkIGfM2fOICwsrHBebGwsdu7cCScnJxkM8vX1rZPnPURElVHjl6dENTBRVvXfg8cKp928fRe9RkxDhwHj0LbvaGzfc6Cmm0XUIIkTnh4dmstgkOrk5+zlW9i27yyUSs2VQeoCG++OsPcvyDVWlohDv8p7ZVYKIo78hjPzB+Dmtg+QGX+rmltJRHWVGOK17NdvsfSXb9BQbdwehMdfelvexHlcUnJKbTeJqlH/5s2w7qkZ8HNy1LrMnYRETPh9EfZcK7iwpC/EELBhw4Zh7NixsudPUfHx8di9e7e8ERE1FDUeBPrw63myrKqrs1PhtDc/+Q7hkdFo7O2B1LR0vPD2Z0hLz6jpphE1WO1a+GDUwE5ymJhwLTQS63YehyI7B/VZavhZJN8+qjYtX5mNmLOrcO7X4bi25gWkRpyvtfYRkX4SQfMBfbqjX6+uaKjGDBuEP3/8Qt6a+DZm9dQGoImLM9Y9NRN9m/prXSZNkY1nlq/GzwcOy+HW+sTV1RVDhw7F+PHjZc+fonx8dFOVmIioLqjRINCd8EhcuHwN/j7eaNOymZwmyq2KJNHzv3wfx3esQvfOgTIAtGnnvzXZNKIGr6mPOyY82A3mZiZyW4RFxWPV1qNIy8iqt9sm/H4vIM3ykXBtNy79NQUhK59A8s0DyM+vu72jiIh0SQzdt7O1kTcjYyMYGjD3UUNga2GOPx6egqd79dC6jIj9fLdnH15cvR4Z9xMz6xNnZ2cMGTJElpb39/eHjY0NmjUr+F1SlBg+pkosTURUn9ToEftueKS8923sXTjtxJmLMDUxkSXhxZW14QP7yukhoXdqsmlEJKqBuDvKEvI2VuZye8QmpGDF5sNISE6rd9snOzW6RC8gbdLCTyN0w4s4v2A0os+ugjKn/gbGiIiISiOqgL05ZAC+nzAGZsba04tuu3wVkxcuRnhikl5uUFFaftCgQTIYVDyBe3p6uswZtHTpUhw/fhwZGRyhQET1R40GgTIzC344GRv9l6z1cnAIWjTzh6lpQe8DezsbeR+foJ8HDKL6ztnBBlNH9YKTfUGlrJS0TKzccgRRMYmoT0xt3NDx+T3w6vm0TApdHplxNxC67QOcmdcPd/fOgSLlXrW3k4iISB+NbtcGK594DO62Befumojy8SJh9PHb+ntx18Sk4DdIURcvXkReXh5ycnJw/vx5LF++HAcOHEBycnKttJGIqM4GgdxcnUv08hGJotu3Dij8Ozo2Xt67ODmgPlbSSE5JlTdZSSOPQ0tIP9lYWcgeQV5uBQkgM7OysWb7MdwKi0F9Ymrtgsb9X0Gn5/+Fz6C3YGrjXq71cjOTEHFkAc7+NAjX17/CvEFERNQgtfX0wMZnHkenIr38i0vIyMBji5fhnxOn9C5PkDbm5uYwK1KtWKlUIjg4GKtWrUJQUJCsLkZEVFfVaIn4ls2awMXJEbfuhuPjb3+SgZ7jZy7guZkPFS4j5glN/X3qZSWNVRu3y8d+3q5wcrSv7SYRaWVhbooJQ7th694zuHk3Gjm5SmwMOonBvduhdbNG9WrLGZlZw7PbDLh3fhjxV7Yh8thCZMSUXd0kPy9XLi9u1p7t4dH1MTi2GAJDo5JXFYmIiOojZ2tr/DP9EXy0bQdWnj6ncZncvDx8uHUnrtyLxkfDh8L0fiEKfRUYGIjWrVvLwM+FCxfk8DBBBLFCQ0PlzdPTE23btpUVx1henojqEoP8Gg7JL1y6Fu9+/n3h3107tMXGJT/LL8/c3Fy07z8WKSlpOL9/Ixzt7VDfegIpFAUJ5patXgtDQwM8M3O6Tl9DNWbZ0tJSp89LuhcTE4O0tDQ4Of1XKU8f5eXlY8+Ri7h47W7htN6dW6BLuyb19qRHfC0mhR5C5NE/kHLneIXWdfp/9u4CvMnrbQP4TS2pu1NKKVKsw4trgSLFYciGbcCUuX+z/9yFGWzAYLi7+3AYLi1FW6DumrZpv+uc0FJJoECbVO7fdb1XkjcnyckbaN8+ec7zNB2AhkO+q7C50b2Jdr9WVlayCwxVbvx9VX3MmvcP8tR5eGZy+Z7TUNU65xC/OxcdO4H/bd4mgz66iKyh3x4fLoNHVYHIArpy5QpOnTqFpKTS5SoaNmyI7t27P/LrZGVlFWYhUeXEc4yqgecXlSwTSHhq3HA08q0rO4J5uLlg5OCgwj8kI25FoVeXDvCt61XtAkAFnTTEJohOGkRVgQhWBnZqDitLJQ6d0GTH7D8egvRMFboHNKmWgSDxnux9u8gt7fZZRBz4E0lhO0X/+Ps+1rnZIL3MkYgqr6TkFOTl51fLcxmie/3uHNeuNeq7OOGFpavkMjBt/gu/icEz5+D30SPg7+lR6Q+osbGxDPSIDmI3btyQNYKio6ML7xcdxoiIqhK9B4GEzu1by60kH+/a+Pnz9wwxJSK6z4ldh5YNYWmuwM6D5+S3fSfPX0NGpgpBXVvA2Lj6tga28mgOn+CvkZ0ShcRzKzXdwbK0F4ZUOtSFnW8Xvc+RiPQvMSkFv85ZCHs7Wzw/WbOsXWQ0v/D2J1izeaf8ufnkqMH46v3XqmWwnEiXgLreWDNtMqYtXiYLQ2sTlZKK0XP+wZeDB8gC01WB+H9ct25duYkgkCgenZiYCC+v0kvkxRIysVxMtKMnIqpsqu9fbkRU7vz9vBHcqzVM7mSyhV69jVVbj0CVnVPtj7aZjRu8e76G1i/uRr1+H8HcsfQ3f+5tn0StWvf/sZqblVJBsyQifVmwfC1+mb0Qqalpd/etWC8DQD51asuW0/OXrsHG7Xv5oVCN42lni2VPTUD/po11jlHl5uKVlWvx1bZdUFexZimurq6yvfywYcNKBXlFYOjw4cNYtWoV1q9fL+sHiU5jREQ1Ogikys7G3MWrMGLyS2jVaxiadQ1G7xGT8b9vf0NkNKvtE1Vm9b3dMLxvAJQKTfHjiMh4LNt4CGkZmrXs1Z2xmQVcW43GY9M2oPHoP2FXT5P5Y6ywhrP/kPs+Pj9PjTN/DcG5+eMQe2498nJVepg1EZW39dt2y8tBQT0L963asA2D+/XCoc1L8NEbz8t9i1Zt4MGnGsnCzAw/jxyK13t1x72S4WYdOISnFy5FSmbVO48QS8VKOnfuXOH1yMhI2U1MtJg/efIkMjMz9TxDIqJKEAQS7dGDn3gW73z6PfYf+Q+3o2IQF5+Isxcv4be5i9BjyHgcO3lW39Miogfg6eYgW8hbW2qKF8YmpGDJ+gNISL77jXh1JzJ+xNKvxmP+RItpm+A78DMYm1ne93FJV/ZBlXwbqRH/4fLaN3D8p664tvVTpEeH6mXeRFQ+bty8LS+9vTzlZXZ2Dk6dC8Ggvpqg0IDemkKxYVdv8JBTjSWyZJ7t2gkzx4yElcJM57h9l69i6J9zcSU2DlWdWB4mMoWKEt3Fjh07hoULF2L37t2yUDcRUY0JAr39yXc4cz4UdjbW+PSdl7B37T84vn0F5v/yJZr5NUBSSiomv/Qe0jMYKSeqzJzsrTE6uBMc7TTdPVLSMrF0w0FExiSipjF3qgdHvz5lGhv135Jit0V9oajjC3Dmr8E4M2eEvD83K7WCZkpE5SUzU5PFV7A89tKV68jOyYF/00bytp2tjbyMTyjdTYiopunVqCFWTpkEbwd7nWOuxydg2J9/Y1doGKoyUTNo8ODBGDJkiCwmLZaGFhDLwsLCwrBmzRqsXr0aly9fNuhciahm0msQKC4hEWu37NKsk//1Kzz9xEg0qu+D2h5u6NOjs2wV7+3lgdj4BKzbukufUyOih2BtaS4zgjxdHeTtzKxsrNh8GNci+A2XNllJN2UmkC7pkedwbctH+O+nLri87i2khB+XRbiJqPJxddEUfL18J9Pn0PGTcLC3Q213TQZATGy8vHR20v1HL1FNUt/ZCaunTkKX+rq7aaWpVJi6eBl+33egyv/+c3FxQY8ePTBu3Di0bdsWlpbFs4VjY2NltzEiomodBDp74ZKMgDfzq492rfxL3W9pYY5Rg/rJ66fOXtTn1IjoIZkrzTA8KAC+dTR/+OTkqrF2xzGcD4vgMS0h+sRSURXovsclLzcLsWfX4vw/T+DUH/1w6+CfUKXcbUdLRIbXtX0befneFz/JWkC//70EPbsEFBaJvXpD8zOwvo+3QedJVJnYmptj9rjHMaVTe51jROzn25178NKKNcjIzkZVZ25ujpYtW2LMmDHo3bs33N3dC+9r2rRpqfGpqaksJE1E1adFfMadgm+uzrrbJbrd+WYtnYXTiKoMsRwiuFcb7Dx4FmdDw5GXl4+t+04jPUOFtv6+bI98h413O6RHnUfytYNlPrZZCdcRvvs7hO/+HrZ128O5+WA4+PUuU/0hIqo4z00eI7OWDx8/JTfxRdYr0yYU3l/QFWxgH01toOomS6WCSqX5A12dq0Z+GQLcRIKxkRHe7tMLfq4ueGfdRmTnqrUemI3nLuBaXDz+GDNSdhur6sRKCB8fH7klJCTg+vXrpWoHieynbdu2ISMjA40aNYKfnx9sbDRLS4mIqmQQyNlRkxIdeuWa/CFXsqWiEBJ2VV66ODrqc2pE9IiMjGohsFNzWFkqcejEJblv//EQpGeq0D2gCQNBAOx9u8gtM+E6Yk6vROzpNchJL2tHxHwkXz8kN6MtH8OhUaAMCNnW7YBaRqW7kxBRxfKtWwc7V/2NNZt2yJ9vwX16oG4dTZFowcJciceH9MeAwG7V8qNYu3kHlq3dLK/71HaBg33V/yOd9GvIY81Rz8kRzy5ZgagU7bXwLkRFY8jMOfj18eFoV7dOtfmIHBwc5FZSfHy83IRTp07JrXbt2mjcuDG8vb2L1RciInpYtfL1uOBWtIZv3nUQUlLT8P5rz+H5yWOL3X8h9DIGjJ2GzCwVlsz6Ht07tUN1NWveP/Jy6oQny/V5xTcHgoWFRbk+L5U/0RkiLS0NjtUw4Hkm5AZ2HjxXuJ6/UT0PBHVtAWPjqnnykpWlyWJUKjXd0MpLfl4uEi/vQ8ypFUi8vBfI1/5t6L2YWjmj4dDvYVOnbbnOraoSJ89WVlayFgNVbvx9VX0ygRYtXykzgZ57apKhp0VV8JwjNjUNzy1diRMRN3WOMTEywgf9+mBcu9aorsS5higaffToUajVaq3LykR2UMOGDWFnZ2eQOdZ0PMeoGnh+UckygRRmZnh52nj879vf8Ml3v2HvwaPoHNAaFhbmMgC0Yt1W2VmjY9uW1ToARFTd+ft5w8JcgU17TiI3V43Qq7eRkanCoMA2UJiZGnp6lUYtIxM4NOwpt+zUGMSeXYOYUyuRlVj2QpE56QlQOvhU6DyJiEpSKhRyE4xNjJGnzuNBoofibG2FBRPH4aONW7DsxGmtY3Lz8vDBxi24GB2ND/r1hdmdrnzVjegmJjYRDAoJCUFi4t2Oq5mZmYXZQWIZmQgI1a9fHyYmev1zjoiqAb3/1Hhu0likpqZjxuwF2HfouNyK6tGpHX79+kN9T4uIyll9bzcM7xsgi0RnqXIQERmPZRsPYWjfdrCyKN+MmurAzNoFnh2nwqPDFKSEH5PLxRIubpVFou/Frl5nmFnprrNGROVPNLl48Z1PyzRWLN+Y8cX/8WMgugeFiQk+HzQATdzc8MmWbVDnaV+osPj4SYTFxMnlYU5W1bM2nsg6bt68OZo1a4bo6GhcvHgRV69eLZYdJPaLukIiCERE9KAMEjp+a/oUPDFyELbtOYAr18NlpoAoCN2lfWu0fqyZIaZERBXA081BtpBfvfUIUtOzEJuQgiXrD2BYUAAcbK14zLUQtUVsvdvJLbfP/yE+ZCvizq6VgSFtnJsPKtNxjDu/ATbeATCzcuZxJyqHINDKDdvKNNbY2JhBIKIy/v57MqANGrg444VlK5GYkal13PHwCAyZNQd/jB6BZh53O21Vx+Ph5uYmtw4dOuDy5csIDQ0trBnk6+tbKgtILCnLzs5mMWkiuieD5Q96urti0phhhnp5ItITJ3trjA7uhFVbjiA+KQ0paZlYuuEghvRuC3cXTbF40s5EaQ3XFiPklpV0E3HnNiD23FpkxV+T94sOYfYNe9338GUlRiBszevilFJ2KHNq0g/2DQOZQUT0kERgZ+Xcn7XeF5eQiPVbd2PDtj14atwIDOhdPQtDE1WU9j7eWDN1MqYtXo6Q6BitYyKTU/D4nPn4cvBABDcv3Wa9OmYHicwgsYkgkAgGiWVjJYklZKKmkGhDL7KE6tWrB8WdZZtERAW4iJSIKpy1pbnMCFq34zhuRScgMysbKzYfxsCereHjxQK+ZaG0q43anZ+BZ6dpSI88J+sH1TJRwNj0/kvr4i9uLuwwlnLjiNyw+WNYe7WCQ6PestOYeH4iKvs39J3atdJ5/+CgXnjl/S8wd/EqBPftwcNK9IBq29th+dMT8Obq9dh8IUTrmKycXLy8Yg1ComLwaq9usvV8TSCKe3fs2LHUftGM49IlTXfWyMhIuR04cAB16tSRASFxyfpBRFShQSDRNSIlJe2hH69UKmBjzeUiRNWFudIMw4MCsHH3CVwJj0ZOrlrWC+rd2R9NG3gZenpV6o9PK4/mciuruPObtOzNR2rEf3K7seNLWLo2gYOfCAj1hrmTr3wdInp4U58chcWrNuKHP/7G0j9/4KEkekAWZmaYMWoYft13AD/s2qtz3B/7DyIkOho/jhgC63Lu4lmViKVgJX93i6Wr169fl5uZmRl8fHxkBpHIFOLveaKaq8KCQFt2/otn3vjooR8/uF8vzPz243KdExEZlomJMYJ7tcHOg2dxNjQceXn52LrvNNIzVGjrz8BDRciMu4qMGO3fohaVHn1BbhF7f4LSoa4mINSwN6w8mqFWrZrx7SpRefLy1NQqOX3u/v//iEg7Eah4oVtnNHJ1xmsr1yE9O1vruD1hVzDsz78xc8xI1HNyrJGHU7SQHzFiBOLi4mT9ILGJjmIFRK0gsYxMbJaWlmjbtq1sN09ENU+FBYEc7G3Ryr/JQz++Xh0uTSCqjoyMaiGwU3NYWSpx6IQmbXn/8RCkZ6rQPaAJv5kqZ3EXtGUB3VtWwnXcPvin3EwtnWBXvxvs63eHnU8HGCuYoUlUFuE3b8vLvHztXY6IqOx6+zXCiikTZZ2g8IS7bdOLuhoXj6Gz5sqMoB4N69fYoJmzs7PcAgICcPv2bRkMunbtGnJycgrHpaenw9TU1KBzJaJqGATq2qGt3IiItJ2kdGjZEJbmCuw8eE6uYz95/hoyMlUI6toCxsbMPCkvbm3GyQLQcRc2I+XGUbkM7EHkpMch9vRKudUyNpWFpUVAyKFhTyhsPfmPm0iLW5HR+L8vfpLXWzTz4zEiKgcNXZyxesokvLRiNfZf0TRIKClNpcKURUvxRq8emNq5Q43+YsnIyAi1a9eWW+fOnXHjxg2EhYUhIiJCBoC8vEovxd+5cyesra1l5zEHB4caffyIqjMWhiYig/H384aFuQKb9pxEbq4aoVdvy0DQoMA2UJjxG6ryYGphD9dWo+WWnRaLhNCdSAjdJgNC+Xm5D/Rc+eocJF89ILectFjU6fFqucyRqKpRq9Vo0WOo1vuyc7KRfKcmopmpKd54/ik9z46o+rKzMMfscaPx9Y5dmH3wiNYxIvnu6x27cSEqWnYPM+f5hCwILQI7YhO1gxISEkoViU5LS8OVK1fk9VOnTsHW1lZ2FxMbA0JE1QuDQHokimWrVJq1zOpctVwWQ1TT1fd2w/C+AbJIdJYqBxGR8Vi28RCG9m0HK4uaW+CxIphZOcOt9Wi55WYmI/HyHiSE7kDSlX+Rl5v1QM9l36B7hc2TqCpISErWul90KHJ1dkTbls0xfcqT8G/SSO9zI6rOTIyN8G7fQDR2c8W76zYiO1etddyGcxdwLT4ef4weCQ87W73PszK3m/fw8Ci1/+rVq8VuJycn4+TJk3KzsbFB3bp15ebq6soMIaIqjkEgPVq7eQeWrdW0avap7QJHBzt9vjxRpeXp5iBbyK/eegSp6VmITUjBkvUHMCwoAA62rEFTEUzMbeHcfLDc1NkZSLq6XwaEEsN2Q61Kvc9j7WDl8dh9XyMl4j/kZiTCpm57mLCWEFUjxsbGuHVGd7ciIqp4Qx9rDl8nRzyzeDmiU7V3JD4fGY3Bs+bgt8eHo613HX4s9yCyhMQSMhEMioqKKnZfSkoKzpw5IzdRgNrb2xtt2rSBhYUFjylRFcQgkB4N7heIoJ5d5fVFy1cyE4ioCCd7a4wO7oRVW44gPikNKWmZWLrhIIb0bgt3F3seqwpkbGYBR78+cstTZyPl+hEkhO1GYtgeZKdoitsWJQpF1zIyvu/zRh6dh4SQbahlZAIrzxawq9cJtnUDYOneHEbGXO5HRESPxt/TA2umTcZzS1fiZMQtrWMS0jPwxN8L8WH/vhjbthUPuQ6iY1izZs3kJpaGiWLSIiAUHR1dbJzoOCZqC3Xo0IHHkqiKYhBIj5QKhdwEY5P7/wFFVNNYW5rLjKB1O47jVnQCMrOysWLzYQzs2Ro+Xi6Gnl6NYGRsBjvfLnLL7/s+MmPD5LIxERBKvXUKyM+ThaHvR9QbSr52qPB6asRxuUXsBYxMLWDt1Qq23gGw8Q6AlXsTGSgiIiJ6UC7W1lg48Ql8uGELlp88rXVMbl4e3t+wGSHR0fi/oD4w43n4PVlZWaF58+ZyE53ERFHp69ev49atW7KZh6enZ6nuYiJwtGfPHtSpU0duoqYQC0sTVU486yaiSsVcaYbhQQHYuPsEroRHIydXLesF9e7sj6YNSneyoIojTt4sXBrKzbPjVORkJMr6QXb1Ot/3sWm3z+pcVpaXk4Hkq/vlJoi289ZerWVQyLZue1i4+qFWLXaIo6pRF2jRyg04ceY8EpJSkKcuXZtEfOmz+u9fDDI/oppCYWKCLwYPQBN3V3y6ZTvUedo7YS48dgJhMXGYMWoYnKws9T7Pqpoh1KRJE7mpVCrZXUwsCSspPDxctqQX2+HDh2UdoYKAkJubW6lC1ERkOPzfSESVjomJMYJ7tcHOg2dxNjQceXn52LrvNNIzVGjr78tvlgzYacy5+aAyjRU1hspKrUpD0uW9chOMlbawqdMWNnXawLp2K1i6NebyMap0rlwPx5DxLyA2PuG+9YOISD9fXIwPaIv6zs6YvnwVEjMytY47eiMcQ2fNwR9jRqKpuxs/mgegUChQv359rfeJIFDJOkLnzp2TmwgAiewhERASrelFphERGQ6DQERUKYnueYGdmsPKUolDJy7JffuPhyA9U4XuAU0YCKrkkq4eeOjHqrOSkXhph9wEIxMlrDz9YV27NZz9h8DcwbscZ0r0cP737W8yAFTXyxPvvfIMmjTyLbU8QuByCCL96livLlZPnYxpi5cjNDpG65jbySkYNXsevhoSjIHNmvAjKgetWrWCo6OjzBSKi4srdl9ubq5cUiY2QXQYGzRoEH8+EhkIg0BEVGmJP546tGwIS3MFdh48J9ehnzx/DRmZKgR1bQFjYy4ZqqzqBX2IpKv/ymBQasQJ5OflPPRzifb1KTeOys3WpwODQFQp7D/yn7z8+fP30K6Vv6GnQ0RFeNnbYflTE/DG6nXYejFU67HJysnFS8tXIyQqGq/07AZjI55TPAoXFxe5tW3bVtYREsEgkR0k6gjl5BQ/BzAzMysVAMrKypKPc3BwYHCIqKoGgbJUKqSkaG/XWBZKpQI21kwVJCLA388bFuYKbNpzErm5aoRevS0DQYMC20Bhxi5TlZFYwiU2UUtInZ2OlPD/kHLjCJJvHEF61AVZYPpB1TIyhZVH8/uOy06JQq6NBUyU/B1CFSc7W/NHTYtmjWvkYRbneSpVtryuzlUjH9prsBAZiqXCDL+MGo5f9+3Hj7v36Rz3+78HERIdgx+GD4a1UqnXOVbnOkJ+fn5yU6vVsuW8CAiJLTk5GbVr1y71GNGJbP/+/bLekFg6JjYxTjwXEVWRINCWnf/imTc+eujHD+7XCzO//bhc50REVVd9bzcM7xsgi0RnqXIQERmPZRsPYWjfdrCy4ElbZWZsZgn7+l3lJuRmpSAl/LgmKHT9CDJiQsr0PJZuTWBsWroYZUkRu77EuSt7YOXSELZeLWHr1QJ2dVrBys2PtYWo3Pj61EFI2FVZHNrNxanGHdm1m3dg2drN8rpPbRc42NsaekpEWpeWv9i9Cxq5uuD1VeuQnq0JXJa0+9JlDPvzb8waMxI+To48kuVI1EUrCOqItvIiCCQygUq6efNmYQv6y5cvy02ws7OTj3V3d5ebtqLURFRJgkDiZKCV/8Ovsa1Xp3SEmIhqNk83B9lCfvXWI0hNz0JsQgqWrD+AYUEBcLBl1kdVYaK0gUPDnnITRNexlPBjdzKFjsq29NqItvJlkRF1DsjPR1p0qNxuHV9SWFvIxrO5DAqJSxtPf1g6+8LImCuj6cE9NXY43vj4G6zdvBPTJjxe4w7h4H6BCOqpCewuWr6SmUBUqfVp3AjLn56AZxYvR3hiktYxV+PiMfTPufhxxBB0b6C9+DE9OtE6XhuRMSSWiIml/0UlJSXJ7fz58/K2vb09vL290a5dO34cRA+pws58u3ZoKzciovLkZG+N0cGdsGrLEcQnpSElLRNLNxzEkN5t4e5iz4NdRbuOOfr1kZuQkx6PlIgTSL15QtYTSo86j/y8XNkp7H5y0mLlpqu2UNKNY3IrIAJD1u6NNUEhj2byUmQMGZsyu4zubeTgIJwNCcOXM/6UbeD79+qqNRtG/FGj0PKtd1WnVCjkJoj3n6d+8CWeRPoksoFEwejpy1fjwNVrWsekZqnw9MKleCOwJ6Z2as/aNHrUr18/ZGdnyxbzIitI1BISWUMlJSYmwtrautR+UVMoLy8PFhYWepoxUdXFrz+JqMqxtjSXGUHrdhzHregEZGZlY8XmwxjYszV8vFwMPT16RKaWjnD06y03QZ2TibTbZ2Hpev/aK1kxmm8Ky0oEhpIjTsqtQC0jY1i6NCgMDFm7N4WNZzOYmnO5C93tdFO3Va/Cw/F/n/8oN11LIW6d2ctDR1QJ2FmYY84To/HV9p2Yc+io1jEiEeXr7btkwegvBg+AUkvXP6oYYplY3bp15SakpqbKYFBkZKQMDonC0YKHh0epx4rlYwcPHpSZRqL7WMEmMofYpZGoOAaBiKhKMleaYXhQADbuPoEr4dHIyVXLekG9O/ujaQMvQ0+PypGoA2TrXba076yYi4/8evl5aqRFhcjt9n/L5T6/gR+hbtdpj/zcVD2IPyhEa/iyMDExrvD5EFHZmRgb4b2g3vBzc8X/rd+E7Fy11nHrzp7Hlbh4/DFmJDxsbXiIDUBk/BQUmBbLxERQSASERG2gkkSQSBDZQ2K7dOlSYWCpaFDI2dlZa00ioprEoEGg21ExSEhMRq669A9fe1treJfxBIuIaibxx1VwrzbYefAszoaGIy8vH1v3nUZ6hgpt/X35zU8NpHDwgY1PF2RGn5O1hsqLlfv9s5DS464h5eZpWInOaE4+MDLhSWZ1JbJ7Dm9ZauhpENEjGN7CH75Ojnh2yQrEpGrvaHw+MgpDZs7Bb6OHo00dfsFk6OC7jY2N3LTJyMjQul8sMRPt6sVW8Dyi0HT//v0rdL5ElZlBgkCzF67Er3MWyiCQLuwORkRl7fwR2Kk5rCyVOHRC863P/uMhSM9UoXtAEwaCahibhkHwaDVCftOXmRAul3klieVe4SeRcuusXP71MKzd/O47JjZkB0LWfVC4pMzcoa4sPG3lUl9eWsrL+jCzdHioORARUflqUdsTa6ZOxnNLV+DUTU0mSUnx6el44u8F+Kh/EEa3acmPoJIaMmQI0tLSEB0dXbjFxcWVKjQtbpuYlP4TOD4+HleuXIGLi4s8h2BreqrO9B4E+vnPf/D5jzNhrlSgQb26CLt6He6uznBysMf50Mtyf5f2bdCi2f1PuImICr7V6dCyISzNFdh58Jz8BX/y/DVkZKoQ1LUFjI2NeKBq4L8JC0dvubm3GCL35alz5BIvEQxKuX1OXqbePi9rDt2LqaUDzKyc7/uaaZEhxZaUZcRdkVvsxW3Fn8/CXgaErJwbFAkO+cLcoQ5b2BMR6ZmrjTUWTXwS72/YjJWnzmgdk6POw3vrNyEkOlouJTM15jLPysjKykpuvr6+8nZOTg5iY2OLBYZUKpVcFlaSKEZ96tSpwtuiwLQIBhXdiKoLvQaBMjKzZBBI+OfXrxGXkIhn3vgI7Vr5Y+a3H2Pb7v2YOP1d1PZwxbMTx+hzakRUDfj7ecPCXIFNe04iN1eN0Ku3ZSBoUGAbKMxY2LGmMzI2vdMavnnhPhGsSY+7qgkM3TqH1DvBoZzMuy2ErV39ypRRlhp9Nwh0L2KZWtL1Y3IrSmQPKe08YeFYt3CzdKoHl6Z9H+h9UvmLiY2X/wacnRyK7SuLko8jospHYWqCr4YMRGM3V3yxbQfUecWzRwr8c/Q/XIqJxYxRw+Boaan3edKDMTU1lUWkCwpJiy8JRb0gbTWBRLCo5PKyGzduyK1oYMjR0RFeXl7o2LEjs82pytJrEOjshVCkpWegoW9ddG7fGms27Sh2f58enTGwT3f8tWAFhvQLRJsWzfQ5PSKqBup7u2F43wBZJDpLlYOIyHgs23gIQ/u2g5UF234TSgVerFwayM2j5bDCk8SspJsyKJRy+zzM7e9fny4/L09mGT0KEZASS9jEFh+2T+4zt/cqUxBIzJndTyquE5h/98HFunwV7CsLdgcjqhrEz9BJHdqhoYszXly+CsmZ2pcPH7kejqGz5uKP0SPQxN1N7/OkR/uM7ezstN4nAjsFwSBRgFobERgSW1JSEjp16lSq9lBYWJhcTiYCRUZGzEKnykuvQaC4BM03qwUdNYzuLNHIzcktHNOuZXOs27ILW3fvZxCIiB6Kp5uDbCG/eusRpKZnITYhBUvWH8CwoAA42FrxqNJ9TxJF8EVsrs36leloZSbdhDpbe1HKR2Hh5FOmcf9+3VFeKu1ra+ZuJy5r37ldG0pbdy41e4R/D638m8CkyPKPgn1lUfRxRFT5dfL1weqpkzFt8XKExRTPDilwKykZo2bPx9dDg9G/6f0bB1Dl16hRI7kJWVlZMhgktpiYGHmZmXl36bi25WRiqdmmTZsKg/9OTk6lNtHtjF/YUI0LAtnbaaq5Z2fnyEvrO2mUickphWMsLS3kZXQZ06yJiLRxsrfG6OBOWLXlCOKT0pCSlomlGw5iSO+2cHex50GjcmWisEKToV8iLToUaVGhSI+9AlVq9CM/r4WD933H5OVmIyMhXKQSISP+uvZBtYygtHErDAwp7TygtHGH0tYNSlsPKGzcoLB2lplRVJw4md+0eNZ99xFR9eHtYI8VT0/AG6vXY9vFUK1jMnNy8OKyVbjYtRNe6dFNNqqg6kGpVMrMoILsIJFtm56ejuvXr8tMoIL9RYlgUQG1Wl1Yg6gosQxNZAmJ+kJiOZkIChFV+yBQPW/Nf5gbd6rvN6inObkNCbuKnJxcmJqa4ELIZbnPhevniegRWVuay4ygdTuO41Z0AjKzsrFi82EM7NkaPl4uPL5UbkTHrzodJhTbl5OZgoy4q0iLCUN67GUZGEqPuSxbyeers8v0vKIu0P1kJUfKANA95echK/m23HD9qNYhIgBkZu0is4ZEwMi95VC4NR9YpnkSEVU3VgoFfh01HL/s/Rc/7flX57jf9h1AaHQMvhs2GNZKhV7nSPohsndEwWl3d3d5KZZ8aas/JPaLjmR5edp/J4slY5GRkXLr0qVLqfv37Nkjn9/BwQH29vawtbXlsjKq+kEgNxcnmT594swFhFy+Cr/69eDftBHOnA/F1Nfex2NN/TB/2Vo5tmuHNvqcGhFVU+ZKMwwPCsDG3SdwJTwaOblqWS+od2d/NG1Q+pscovJiam4DW68WcisqT52LzMSIu0Gh2DAZGMqMv6EJ0hRh4XT/IFBm4s1yma+oSaRKjpRbMgBbr/u3Qs6Iv4Hr+/6AmbUzFFbOUFi7yECSwtpJdlQzNmUdLiKqukR2z/QeXdHIzQWvr1qHjDurGUraGRqGEX/9jT/GjISPIwvB10T+/v5yE1lAot28CAYV3URB6qIFpsVWMkB07NixUlmnooaRCAoVbCI4JC7Nzc319t6o+tF7i/iXpozHqk3bEXr5mgwCff3BGxj19MvYvPNfuQkjgvuia4e2+p4aEVVTJibGCO7VBjsPnsXZ0HDk5eVj677TSM9Qoa2/L9dnk14ZGZvA0slHbmgcWOw+0a5eFIYWwRWxtMum9mNlqkdUEcRSsfsRGU7hh/7Web+J0kYuMzMrCBBZieCQI8wsHQFTG9jV6yjOhlFV3YqMxm9zF8svs25FRcusZm0/f07uWm2Q+RFR+ejb2A91n3aQdYIiEu92jyzqcmwchs2ai59GDkHX+poW5VTziMCNyAgqmS0kgjwFwSHRur6khISEUvsKAkpiK6lXr15o1apVsX0pKSny9UWAibWHqFIFgfr27Cy3Ai2a+eHAhkXYvGsfkpJT0bxxQ/ToHKDvaRFRDfg2L7BTc1hZKnHoxCW5b//xEKRnqtA9oAl/WVKlYGxqDivXRnIrq3x1LhTWruVSg6gohY37fceo0uLueX9uVorcRNaTNq2f2wI4lC6wWRUc/u80Rk95BVkqzdI+ccKtrRsMC0MTVQ+NXF2weuokTF++Ggevaq+/lpKVhacWLMWbvXvi6Y4BPLegYvWAxHIysWmjUCjQunVrJCYmyoCQyBwStYh0EUvFStq5cycuX74sl6aJDKKCTYwtuG5jYyMDRVSz6T0IpI2zkwPGjxpi6GkQUTUn/kjr0LIhLM0V2HnwnPzlevL8NWRkqhDUtQWM73QsJKpKvALGyS0vV4XMpNtyqVlW4k25TExkCcnLxAi5zEss+SorURvofrJT7xbCfBgyI6iK+vibX2QAqFO7VvjsvZfRwMebJ9ZE1Zy9hQXmPjEGX27bibmHtddXy8vPl/eHREXjs0H9oTQ11fs8qeoRy7x69uxZeDs3N1e2ohcBIREYEtlABddF9zKxJKwkMV4QmUYF3c20nQuLQFC9evUQGFg8G1m8pjg3FkEkqt70GgRat3UXXnz7UwQH9cAvX7z/0GOIiB6Fv583LMwV2LTnJHJz1Qi9elsGggYFtoHCjL/4qGoyMlHcXWamhahFpEqJQlbSLWQlR8mC0lkpogZQlLwUt1Up0chX55R5OZgqVXv75DKpZQQTcztUVWcvajIKv/v4LdSt42no6RCRnpgYG+H/+vWGn5sL3l+/Gdlq7cH1NWfO4UpcPH4fPQLutpoOyURl/ndmYlLYWr4oEaQR7epFB7OS+8WSs/sR40SWUdGW9wVEFtH69evlcjLRuUwEi0puonC1uF9b5itVHXoNAuWp86DKzta6Zr7kmNx7jCEielT1vd0wvG+ALBKdpcpBRGQ8lm08hKF928HKgsVsqXrWIhIt4sWmS35eHrIzEmSwyNjMokKDQKbmdqhVhU8iLczNkZKaBg83dhokqolGtHwMvk5OeG7pCsSkpmkdc/Z2JIbMmoPfHh+B1nV0/+wlKiuRyVOyqHTB/mnTpkGlUsmMoJKbCPyImkEFS8xEQKckcb+QkZEht5It7ou+lqWlJZ588kkZFCoqIiJCFq0W+8USN9YmqpwqxXKwojIyswrXTT4K8e3+uq07sffgUcTFJ8DKyhLtWvpj9NABsCxjEcrbUTHYf/g4Tp67gKjoOOTk5soOZ53atcaAPt1hxlQ5oirN081BtpBfvfUIUtOzEJuQgiXrD2BYUAAcbIv/UiOqCURQRmHlJLeyaNDnDXi2GYXs1FioUmOgSovVXJeXMTJIlJORqPWxplV4KZgQ0Mof2/cexJXr4WjckEVgiWqill6eWDN1Mp5dsgKnbxXv7lggLi0d4/7+B/8b0A+jWhfvFklU3kTgxdXVVW7aCk2LQI8ICIlMn5JSU1PL9BoikJSWllaqQ5nYv2zZMuTl5cnbYlmZCBaJ1xJBIXFdBLAKLkWWk7ZgFFWDIFB2dg5S09Pl9bT0jMJ1ivFaKusnJqVg7Zad8rqX5/3T0HUR/wC/+302jp44U7hPrNvftGMvzl28hM/few3m5vf/pv+Nj79CVpaq2L5r4TflduTEaXzy9ktcM0lUxTnZW2N0cCes2nIE8UlpSEnLxNINBzGkd1u4u9gbenpElZqlcz253Utebjay0+JkkCg7PV6zpSVAXavSfQ/1QN56cQr2Hz2BL3/+E3/98ClMTav2+yGih+NqY43Fk57Ee+s3YfXps1rH5Kjz8M66jbgQFY33ggJhysK8ZACiILSoPSQ2bURNooCAABko0raJIJGoRySIIE7JAtMie6ggAFTwN39BJpI2Xbp0Qfv27YvtO3PmDK5fv14sWFRwKYJO4lIkizDD6NFU+BmLCLw888ZHJfbtk5supiYmGBzU66Ff89DxkzIAZGtjjReeegJNGtWXWT2/zVkoAzirNm3DuOGD7vs87i7OMnuoRfPGcHXWfCv63+lzmLNoJcKuXpffAPYP7PbQ8ySiysHa0lxmBK3bcRy3ohOQmZWNFZsPY2DP1vDx4lIPokdhZGIGpZ2H3EqeLFZlzRo3wPK/fsSEF99G4IhJsrOpo52t1uyqF54aZ5A5EpF+KExN8M3QYDR1d8PnW3fI4tDa/HP0OC7FxOKXUcPgYFm2lQlE+iICKyJjR2weHsV/ZxcN7KSnp8tlZyWJmkSiA5nIEhJFpu9H27K2W7duITQ09J6PE/WIREBIvNbYsWNLzSEyMlJnFzbSUxBIBGKaNqovryenpuHm7SjY2lihtrtbqX90SqUC9by9MHH0EDT0rfvQr7lj70F5OeXJUWjl31ReF8/7+vNP4cV3PsGufYcwZujA+xa0+vbjt0vt69mlA7JzcvDnP8tkIAhgEIioOjBXmmF4UAA27j6BK+HRyMlVy3pBvTv7w9fL2dDTI6JKJjNLhd//XoL4hCS5hV6+pnWc+KaUQSCi6k/8LTOpQzs0cHGSbeST75S4KOnI9RsYOmsO/hgzEo3dSi/ZIarMCtrPayMyjKZMmSJX5YggkQgGiewhETQSl+LLH3G94FLbkrSyfEEkso3E47WVjxGvExYWxiCQoYNA4psxsQlrNu2QWUHdOwVg5rcfV8jriX90oZevyoCSyOIpys3FGY3q++DipSsyM6i2x8MtOSt4nCgKSUTVh4mJMYJ7tcHOg2dxNjQceXn52LrvNNo9Vg+tm2rvuERENdOn3/+Ojdv3QKkww4jgvqjv4611ibiRUS2DzI+IDKOzbz2smjIJzyxejrDYOK1jbiYlY+Rf82T2UL+mjfU+R6KKpEnuUMqtZHez+2nRogVq165dGCwqGjgSS9GKLjcrWZNIEF3PtO2n4vS6gL17p3bYsvQv2NuWjvqVl4SkZFn/x7dunVLrFAXv2p4yCBQZ/fBBoCP/aWoNdWzb8pHnS0SVi/iDLbBTc1hZKnHohKYF9KETYcjIUKF3lxZcg0xE0prNO+TlL19+gIF9uvOoEFGhuo4OWDFlIl5btQ47QjTnEiVl5uTghWWr8HzXTni5B1cWEAm+vr5y05XsIZZ7iYCQCPZoqwskVvo4OlbtxhPVLghkZ2uDFrYVWwE8IyNTXlpbWWq938pKs/YwXUeK5v2cPHsBW3buRfeO7dDUr8F9x7/z6bda9xvXUsslceVdE0H8h6CqQaRJih9kBQXWqHJp2bgOTI1rYc+RC7Kbwonz15CRlY3enZrD2LjqtrWu7sT/KfF/q6rXm6kJKur3lbYaAxUhOUXTRaVX1w56eT0iqlqsFAr8/vgI/LxnH2bs3a9z3K/7DiA0OgafDegrH0NE2omgj+h+JjZdxa1FLSNdy9XoLoO0slBlZ2PRyg3YuH0vrt6IkDV2RBHmLu3bYMqTI+HuWnH1N2rh4dOyz4Vcwre/zUaTRg0wdcLocp0XEVU+zRp6yVpBm/ecRK46D2HXo2TR6P7dW0BhVnrZBxHVHHW9PHH5WrjsfGqu5B9uRKQ9u/jlnt3g5+aKN1avQ0Z2jtbDtCM0DNfiEzBj+GA08mBBWyKqZkEg8c3ZyKdfxpnzxat+x8Un4uzFS1i0cj3++e1rtG3Z/KGe3+JO6/d0Hd8Cp91pV2+hvH+L+KKOnzqL736bI2sKvfPSM1BoKUSlzRf/97rW/bPm/VOh31jq65tQeniiWJqosC/Wy1Ll1bShN8wVZtiw+wRy1fmIjE3Gup0nMbRvO1hZ8LOrbESRQPENEX8GVh1V9bMaP2oIPvjqZ1kXaOLooYaeDhFVYkFN/FDXwR7TFi+X9YC0uRIXj9HzFuLnkcPQpX49vc+RiGoOvQeB3v7kOxkAsrOxxuvPT5bZP5YW5rgQehlf/zIb50LCMPml93B4y1K5/0HZ29nKAM3N29FQ5+XBuEQHsPCbt+Xlg2Qb7T14FL/OWYBmfg3x1vSpZQ4AEVH14OFqj+FB7bBpz2mkpmchNiEFS9YfwLCgADjYWhl6ekRkAE+OGoyLYVfwyXe/ydt9uneCg72t9vR1njcQ1XgiG2j11Ml4cfkqHL52o/jxyM+HMl+N7IxcPDd/AV7t2Q1PtGvNOoSVjDorA2pmglM1oNcgUFxCItZu2SULNs3/9Su0a3W3e5co0twpoDV6DpuAGxG3sW7rLowZOuCBX0M8t8jWOXMhFP+dOlfsNWLiEhBy+SpsrK3g4V62lowbtu3G30tWoUWzxnjzxSkw09L5g4iqP0c7a4wO7oRVW44gPikNKWmZWLrhIIb0bgt3F+3rkomoesrNzYVP617FvuASmzaiScWtM3tR3WSpVFCpsuV1da4a+cg39JSIKj0HSwv8/eQYfLF1J+YdOVa4XwSAfrhx8O7AOQewe45h5kj3UasWfPsNR6tp2ld7EFUFeq1uevbCJdnWrZlf/WLBmQIi82fUoH7y+qmzFx/6dXp20RRpnPXPElnHR2QE3bwdhe9+mw21Og89OrcvlSGkzbI1mzB38Uq08m+KtxgAIqrxrC3NMWpAR3i6OshjIeoDrdh8GNciYmr8sSGqSUR2j6gJVJbNp44nqqO1m3dg8kvvyO3K9XAkJacYekpEVYKpsTE+6N8HXw4eADMtnYypksvPx5Utq6BWsbELVV16zQTKuNORy9XZSecYNxfNfemP0DWkc0Br7Dt0DCfOnMeHX/1c7D4PN1cMH9i32L5te/bjz3+WYVDfnnhy1JDCb7iWrt1U2BFs7DOvlXqdpo3q46M3pz/0PImo6hGFoocHBWDj7hO4Eh6NnFw11u44ht6d/dG0gZehp0dEeiCye8Sy9ZpscL9ABPXsKq8vWr6SmUBED2hkqxbwdXbCs0tWIC1Fe50gqqTy8pCnVoMhPKqq9BoEcnbULJkIvXIN+fn5Wte5hoRdlZcujo4P/Tried984Wms3LBN1vMRy9CsLC3QrqU/xo0YVKrWkJiLyFAS2919d+8vur8oXfuJqHozMTFGcK822HnwLM6GhiMvLx9b951GeoYKbf19uYafiKo9pUIhN8HYxBh5ap4TET2oVl61sWbqZDy7eDleQcd7Zg/9X1BvDHmsGQ+ygeRmZmDfy0/w+FO1oNcg0GPN/GQ9nvCbkfht7mI8P3lssftFcegFK9bJ6107tHmk1zI1NcXooQPkdj99undGYNeOxf5wE+1el/31070fqCWIRUQ1p+1rYKfmsLJU4tCJS3Lf/uMhSM9UoXtAEwaCiIiI6L7cbW2w5KnxeHv1eqw/r70cRlY+8NbmHbiQkIx3+vaSQSEioioRBBLdMV6eNh7/+/Y32U1DZOmIpVsWd7qDrVi3Fdk5OejYtiW6d2qnt3mJ4I9I7S5J2z4ioqI/Ozq0bAhLcwV2HjwnswpPnr+GjEwVgrq2gLGxXsuuERERURWkNDXFF8H94Ofmgu927UNe0SUJRYhi0pdiYjFj1FDYW1jofZ5EVD3ovUX8c5PGIjU1HTNmL8C+Q8flVlSPTu3w69cf6ntaREQPzd/PGxbmCmzacxK5uWqEXr0tA0GDAttAwVaiREREVIYvlia2a4OmHh6Yvnw1UrK0Fx4+dO06hs6ai5ljRqKRqwuPKxFV/iCQ8Nb0KXhi5CBs23NAdpQQfzSJgtBd2rdGa651JaIqqL63G4b3DZBForNUOYiIjMeyjYcwtG87WFkoDT09IiIiqgK61K+H1VMnYdri5bgcG6d1TERiEkb89Te+GToIQU389D5HIqraDBIEEjzdXTFpzDBDvTwRUbnzdHOQLeRXbz2C1PQsxCakYMn6AxgWFAAHWysecSIiIrqvuo4OWPH0RLy+ai12hIZpHZORnYPnl67Ei906Y3r3rrJWIRFRWei1YMW6rbvg3bInXnjnk0caQ0RUWTnZW2N0cCc42mmCPilpmVi64SAiYxINPTUiIiKqIqyVCvw+eiRe6Nb5nuNm7N2P55auQJpKpbe5EVHVptcgkGgfqsrORk5O7n3H5N5jDBFRZWZtaS4zgjxdHeTtzKxsrNh8GNciYgw9NSIiIqoiRHbPKz274ZdRw2Buaqpz3PaQSxjx1zzcSOAXTkR0f5WudU1GpqYImpmZmaGnQkT00MyVZhgeFADfOq7ydk6uWtYLOh8WwaNKVM0lJacgISnZ0NMgomqiX9PGWP70BNS2s9U5JiwmFkNnzcGBK9f0Ojd6OBmxUYgPPQd1dvXN4MpOS0XS1UtIj779UI8Vx0fXlq9WV8ica4oKrwmUnZ2D1PR0eT0tPUNe5uTkID4xqdTYxKQUrN2yU1738nSr6KkREVUoExNjBPdqg50Hz+JsaDjy8vKxdd9ppGeo0NbfV3YCIaKqSZyz/DpnIeztbPH85LFyX25uLl54+xOs2bxT/v9+ctRgfPX+a/y/TkSPrLGbK1ZPnYwXlq3Ckes3tI5JzszCxH8W492+gZjYvi1/9lRiYRuW4dKaRej76xLY1K6L6iQ7NRknZn6Lmwd2IT9PE6yx9vRG6+fegnOzVmV6jriLp3Hg09d13j944XaYWVmX25xrmgoPAm3asRfPvPFRiX375KaLqYkJBgf1quipERHpJZU7sFNzWFkqcejEJblv//EQpGeq0D2gCU/QiKqoBcvX4pfZC/Hy1PF3961YLwNAPnVqI/xWJOYvXYOu7dtgYJ/uBp0rEVUPDpYWmDd+DD7bsgP/HD2udUxefj4+3bIdF6Ki8enAflCYGqwPENVA+Xl52P/ZG4i/eAa1TExg690AWQlxSL11A/9+/Ap6fvUn7Oo1LPPzWbi4Q2mnKa9QlJGxcTnPvGap8J8KtjbWaNqovryenJqGm7ejYGtjhdruxTN9xDdmSqUC9by9MHH0EDT0rV4RUSKqucTPtw4tG8LSXIGdB88hPz8fJ89fQ0amCkFdW8DYuNKtzCWi+1i/bbe8HBTUs3Dfqg3bMLhfL8z89mP8+c8yvP/lz1i0agODQERUbkyNjfHRgL5o7OaCDzduQY46T+u4VafO4EpsHH4fPQKuNsyYIP2I2L9DBoCs3Guj6/9mwNLFXS7dOjX7R1zeuBxn5v2Crh//XObnazRkLOoPGFmhc66JKjwI1KNzgNyENZt2yKyg7p0C5AkSEVFN4u/nDQtzBTbtOYncXDVCr96WgaBBgW2gMNNd8JGIKp8bNzU1Dry9PAuXv586F4JpE0bL2wN6d5dBoLCr2pdtEBE9isdbt4Svs5NsEx+Xpim9UdLpW7cxZNYc/Pb4CLS887OK9EOVnIjMhDiYWdnA3MnlgTO/02Mi5bIqha0DLJxctI5Ji7wJVUoS7H39YGRigqzEeLmZO7lCYWN77/mlJCEjLhomZkpYeXihllH5fCEZvm+rvPSfNF0GgIRaxsZ4bPJLuHloD6LPHEdWUjyUdo7l8nr0cPSaH9i9UztsWfoX7G0ZjSaimqm+txuG9w2QRaKzVDmIiIzHso2HMLRvO1hZKA09PSIqo8xMVWHtL+HSlevIzsmBf9NG8radrY28jE8oXQORiKg8tKnjJesEPbtkOc7djtI6JiY1DWPn/oNPgvthRMvHeOArWMzZ/3Bm7gwkXgkp3GdmbYP6A0eh8ciJMDK+95/fNw/txpm/f0V61M3CfTZePmjx9MtwbaFJrChwYdkc3Ni1CX1nLMaZ+b8i8th+zR1GRvDqHIg2z70NE3OLYo9JCLsgs3LiQ84C+fma+dnYoemYp1G//4hHfv8Jly7IZWBuLYvPVQSp3Fu1x7Ud65F4OQTubTqV+TlTb4XLAtoWzm6sA1RO9LoGQZwQtWjmV/itGRFRTeTp5iBbyFtbaoI+sQkpWLL+ABKS0ww9NSIqI1cXJ3l5+U6mz6HjJ+Fgb4fa7pqOgDGx8fLS2cmex5SIKoyHrQ2WTh6Pwf7NdI7JVqvx1poN+GTzNuTqWD5Gjy4nIx0HPn9TBoBMLCxh69MAlq4eyE5Pw4XFfyEn/d7neTcP7sKhr96VASBTSyvYevvCRGmBlIhr+PfjVxFzRnsdqKM/f4LI/w7C0s1TbiK4E7FvGw59/W6xcaKr1u53npHLtUzF/OrWl+OzU5Jwcua3CFu/9JHevwjUiAwoCyc3GJspSt1v5VlHXqZHR5b5OU/PnYEtz43C9pefxNon+mDP/z2PpGthjzRP0nMmEBERaTjZW2N0cCes2nIE8UlpSEnLxNINBzGkd1u4u/CPRqLKThR8XrhyPd774ieMHzkIv/+9BD27BBSm/F+9ESEv6/t4G3imRFTdKU1N8d2wQbKD2Nfbd8ni0Nr8ffgYLsXE4ueRQ2FvUTxDhB5d2u0I5Gako3anXgh49WOZ/SKI4M+l9UvumQUk6kWKgIcI4DQZ/RSajJosl1Hl5eTILJ+wdUtwes7P6P3j/FKPVSUloPf382Dn00DeFm3Z93/6OqJOHJaBIxf/NnL/id+/lt26Wj/3Nur2Glg4v6TrYdj/v9dwfvFfqNd3iNYATlnkZmXKS1Md/7ZMLazujNN0DC8rmzr15GMy42IRe/Y/7Hp7Knp88Qfs62kyb+nBsRopEZGBWFuay4wgT1dN14PMrGys2HwY1yJi+JkQVXLPTR4DaytLHD5+Cs+99T8kp6TilWkTCu/fuH2vvGRnMCLSBxGAntKpPf4a9zislbr/iD949TqGzZqL0Giea5Q3UQxZLL8Snavy1bmF+0VWT9PRT8tLXUS2T0ZMJBz9mqPpmCkyACQYmZrisUnTZSAk6dolWWeopObjnysMAAmi+5bYJ0SdOFRYP0g83qmxP+zqNZLZNGJpWMKl88jLzoZHu87ISU9F4pXQe75HUc9HZBQV3dKjNTXyahlp5iwKQWtTsL8g+HQvomZQwGufYOiSXeg7YxEG/LkG/WaukMvI1FmZcskdPTxmAhERGZC50gzDgwKwcfcJXAmPRk6uWtYL6t3ZH00bePGzIaqkfOvWwc5Vf8umF+KPr+A+PVC3zt3l7hbmSjw+pD8GBHYz6DyJqGbp1sAXq6dMwrTFy3ElTrMstaTwxCSM+OtvfDtsEPo29tP7HKsrEeTp9N43OPXXD1g7vh8c6jeWS7pcHmsL99Yd7xn8yIyPlZeOjUov6xNFmx0aNkVK+FVkxsfA3EGzHLmAQ4PGpR7j0LCJvMy487wFgZrYcyex8/VJOuchsoru5eaBXTg567ti+3z7j0Craa/D1NxCBq+ydDyHCCAJolj2/Yj3VPJ9iULTHd78DGufDELs+ZMyqFQQLKMHwyAQEZGBicKywb3aYOfBszgbGo68vHxs3Xca6RkqtPX3feCOEkSkH3U83TF9ypNa7/vknZf4MRCRQfg4OWLllEl4deUa7Lp0WeuYjOwcPLdkJV7u0RXPd+0MIyOea5QHl+at0eenBciIjUbi1VBZBPn07B9xdt6v6P7571DaabK/SzI21XSJ1VU3SGTpaMaZabmvdHe4gucpGC8yigSlg7PObmOCqaX1fTN0RECqKEvXu13ArD3qaLKaYqNh4aypkVcgIeyivLSuXRcPy1ihhNLeEelRt2QNopKFr6lsGAQiIqoExMlXYKfmsLJU4tCJS3Lf/uMhSM9UoXtAEwaCiKqQpOQUWZPDwe7eLXqJiCqKWBI2c8wo/LB7L37bd0DnuB9378PFqGh8M3QQLBWlAwxUdrmZGTJIITJ3RABEbJ4BXeHRrovMvrm8cTmajZum9bE2dXzFmj7cOvovmqckF2vxLrJ/ok8dhZGpmWznXtL13ZtgX794RteN3ZvkpchE0lzWl0EaMacen/+hNStJFLYWBaPvpXannnLTxbVFOxkEurxpBfwnPF+4P+XmdcScPiY7pZWcqza65hJ38bQMACls7RkAegQMAhERVRIi46dDy4awNFdg58FzskjgyfPXkJGpQlDXFjA2Zhk3osoiMSkFv85ZCHs7Wzw/eazcl5ubixfe/gRrNu+U/5+fHDUYX73/GoO4RGSwL5he69Udfq4usjtYZk6O1nFbL4biWvzfmDlmJOo4sDnFw4o+fUwuBfPu0U8GX5T2TnJ51ZUtq+T9alWWzseKoI9n+264dWgPdr31NPyGPSk7i4n26CEr58sAk0/vQVqLNovnF3VyPNp3k4Wlbx3ei+s7N8ixXl16yzFmVtby8Ve3rJaFlev27A8rdy9Zv0gsFYs9fwrRp44g+O+NeBS+QcNkACh0zUJRBQhurTogMy4G5xbNkkWpffuNKFYgOzstRb5HhY2drKlUYOfrk+XSOKemLeUysNzMdMReOC3nL3j36P9I86zpGAQiIqpk/P28YWGuwKY9J5Gbq0bo1dsyEDQosA0UZpp0XiIyrAXL1+KX2Qvx8tTxd/etWC8DQD51aiP8ViTmL10ju4ixODQRGdKAZk3g4+gg6wTdTk7ROkZ0DRs6ay5+HjUUner56H2O1YFYmpQRH4OLy+aWuk9krvj2G37Px7d65g2kRFxH6s3rOP7L58Xus6/fWBaI1qbJ45NxfuEsXNux/u5OIyPZBaxo/aAWT70saw9FHtuPxLALpZ7HwsUNj8q6tjdaPPUKTv75HUJXLZBbAacmLdB45N0GCgU1ig5+8RbqdOsrO6oVTt/MDNd3bZRbSW6tO6DZuKmPPNeajEEgIqJKqL63G4b3DZBForNUOYiIjMeyjYcwtG87WFkoDT09ohpv/bbd8hgMCrqbFr9qwzYM7tcLM7/9GH/+swzvf/kzFq3awCAQERlcE3c3rJk2GS8sXYWjN8K1jknKzMSkfxbj3b69MSGgDbMYH5DrY20xYNZq3Ni7RbZpVyUnQGHrIDt+icybogWRLZzdZG2dopk9ot5O4Pd/49r2dbK1e3ZqsgweubVsj7o9BxTW9SmpXu/BcGjQFNd3rEdmYrys0SMyckoWmRav1fn/vpUdw0S2UOrtCJkJZOHiDpdmreDZsQfKQ/0BI2Dv2whXt61FevQtmJhbwr11B/j0HlxqGZpYHiaOQ9EsICHw27m4dXiPXAZXUNRajPFo1xXubTqWyzxrMgaBiIgqKU83B9lCfvXWI0hNz0JsQgqWrD+AYUEBcLDV3WaUiCrejZuak1JvL01HsOzsHJw6F4JpE0bL2wN6d5dBoLCrN/hxEFGl4GhpifkTxuLTzdux4Nh/Wseo8/LxyeZtuBgVhf8N7AdFGdp5012i5k7jEcWzXbRpMHCU3EoyUSh13ncvbi0D5Famsa06yK0iicCX2O7HuWlL9Ppmdqn9Iljk1TlQblT+WGCCiKgSc7K3xujgTnC00wR9UtIysXTDQUTGJBp6akQ1WmamqrC7n3DpynVk5+TAv2kjedvOVvONb3xCkgFnSURUnKmxMT4eGIRPg/vB9B61BlecPINxcxcgJlXTlYqIqg8GgYiIKjlrS3OZEeTpqmkrmpmVjRWbD+NaRIyhp0ZUY7m6aOosXL6T6XPo+Ek42NuhtrumJW5MbLy8dHZikVUiqnzGtGmFBROekNlBupy8eQtDZs7B6Zu39Do3IqpYDAIREVUB5kozDA8KgG8dzR+YOblqWS/ofFiEoadGVCOJgs/Ce1/8JGsB/f73EvTsElBYQ+PqDc3/zfo+3gadJxGRLm28vWSdoKbuugsCR6emYfTcf7Dq1BkeyErGyq22rKejrd070b0wCEREVEWIZSfBvdqgeaM68nZeXj627juNo6cvy3byRKQ/z00eA2srSxw+fgrPvfU/JKek4pVpd+tAbNy+V16yMxgRVWYetjZYOnk8BjVvqnNMdq4ab6xej8+2bEeuOk+v8yPdRFcwUU/HzNqWh4keCMOGRERViJFRLQR2ag4rSyUOnbgk9+0/HoL0TBW6BzRhJw8iPfGtWwc7V/2NNZt2yP93wX16oG4dTZFowcJciceH9MeAwG78TIioUjM3M8X3wwejsZsrvt6xC7q+V5pz6KhsJf/TiKGwszDX9zSJqJwwCEREVMWIPzg7tGwIS3MFdh48J7OATp6/hoxMFYK6toDxPQo9ElH5qePpjulTntR63yfvvMRDTURV6txiaucOaOjqjJdXrEFqlqb4fUn7r1zD0D/nYuaYkWjo4qz3eRLRo+NfCkREVZS/nzeCe7Uu7E4UevU2Vm09AlV2jqGnRkRERFVQ9wb1sXrKJNRzctQ5JjwhESP+/BvbQ0L1OjciKh8MAhERVWH1vd0wvG8AlApTeTsiMh7LNh5CWkaWoadGVCPsP/wfpr3+ITr0G40mnQeiY//ReO7Nj3Hkv9OGnhoR0UPxcXLEqikT0aNhfZ1j0rOz8cziFZix519Zo5CIqg4GgYiIqjhPNwfZQt7aUilvxyakYMn6A0hITjP01IiqtU+++w0jnnoJazfvxLXwm0hITMLVGzexauN2DB7/PL77ba6hp0hE9FCslUq55OvZLh3vOe7H3fvw4vJVSFdl80jXQFlJCTgx81vseH0yNk4ZimMzPjP0lKgMGAQiIqoGnOytMTq4ExztrOTtlLRMLN1wEJExiYaeGlG1JLp//TpnkayjMXb4QGxaPBOndq/BxkV/YNTgfnLMN7/Oxq5/Dxt6qkRED8XYyAivB/bATyOHQmmqu5TslgshGDl7HiISk3ika5iDn7+FK5tWIDHsAjJiIqFKSjD0lKgMWBiaiKiasLY0lxlBa3ccw+3oRGRmZWPF5sMY2LM1fLxcDD09ompl9sIV8nLahMfx0RsvFO53c3FC68eawdLCHHMXr8LsRSvRs0t7A86UiOjRDGzWBHUd7PHMkhWITE7ROiY0OgZDZ83BzyOHoWO9ujzkNUBaZATiQ8/CqUkLtJjyCswsrWGs0GSlU+XGTCAiomrEXGmGEUHt4VvHVd7OyVXLoND5sAhDT42oWjl9PkReThozTOv9E0cPlZenzl3U67yIiCpCMw93rJk6GW29vXSOSczIxMR/FmHe4WOycylVbxmx0fLSI6AL7Os1gqWrB5R2DoaeFpUBM4GIiKoZ0S0suFcb7Dx4FmdDw2XBxq37TssW8m2a+8rlK0T0aDLvtE92ddbeQUdkBAkZGZk81ERULThZWWL++HH4ZPM2LDp+QusYdV4+/rd5Gy5GRePjgUFQmNSsPzdzMtJxdesaRJ04hMyEWJhZ2cC2bn00GDgKNl4+xcZGnz6G8D1bkBJxDdnpabBwcoFb6w6o338EjM0Uxcaenvszbh7chcBv58rHXd22FlmJ8bD19kXTMU/L51ZnqxC6eiEij+1HTmYGnJu2RLMnpkFhY1dqnmLste3rcOvIPhnMMVEo4ejXDA2HjIOVm+d93+eO1yYhIzZKXr+4fB4ub1wur7d//VM4Nmomr6tSknBp7WLEnP0P2anJUNjaw61le3ksTC2tdL6/mHMncG3bWqTHRKLR0HGo12fIQ3wSdC81638lEVENYWRUC4GdmsPKUolDJy7Jff8eC0FahgrdA5owEET0iJwc7BETF4+QsGto0cyv1P0hYVflpbMTvxUlourDzMQYnwT3Q2M3F3y8aRty8/K0jlt+8jQux8Xht8eHw8XaGjVBfl4e9r7/AhIvF88AjQ85K4M2g//ZIoNCwuWNK3By1rfFxqXdDkfMmeO4dWgPun/+O4yM7/6pLgIqGTFRCF29QAZ6CqTevC6DLL2/n4cjP3yEuPMni92XEnEVPb6YWex1stNSsfeDF5B0JbTY/qRrlxC+bxu6fjwDDg0a3/O9ZsRFQ5WsqTuZk5Yit4LgkpAefRu735mGzPjYIu8vAvEXz+DGns3o8cUfUNo5lnp/Iav+waU1i4rNlcofg0BERNWUyPjp0LIhLM0V2HnwnEzNPnn+mswICuraAsbGXBFM9LC6dmiDFeu34uNvf8Himd9Bqbj7rW1GZhY++f53zbj2bXiQiajaGdu2NRq4OOO5pSuRkJ6hdczJiFsYOmsufh89Av6eHqjukm9ckQEga09v+E94HlaedZCbkY6k62EIW79MBokK5Oep4d62M7y7B8Haow6MzMyQGRcjg0U3D+zE7cP7ULtTz1KvcXnTSjR78lm4tWqP/NxcXFg2V2b+7H73GSA/H+1e+RB29RohMy4aJ2d9h7gLpxF7/qTMCipw8s/vZADI5bG2MivHyr02crMycevwXhmEOT7jU/T5+W6gSRuZsXP2OI799Akaj5oMn8CBcr/SXhPY+e+3L2UAyL5+YzQZ/RSsXD2ReusGzi3+Eyk3ruDUXz+i/euflH5/G5bDb8QEeLTrIpeWmVnbPtJnQtoxCEREVM35+3nDwlyBTXtOIjdXjdCrt2UgaFBgGyjMTA09PaIq6cWnn8DGHXtx6NgpdAl+AsMGBMLd1QW3o2Kwcv1W3IqKgbWVpRxHRFQdtfWug7VTJ+OZJctxPlJTH6akqJRUPD5nPr4YNABDHmuO6szMSpPxVKdrH3gEdC3c79CwKXwCBxUb69t/uFzKdW3nBhk8EsGi/Pw85OWq5f0Jly9qDQI1f/JZNAh+vPB2wCsfYc0TfeTSLBG4sa1TT+4XlyJYdPjr95B09VJhEEhk1kTs2y6DM10//BG1jI3vzrNBE6hVKoStXyKXqJVcvlaUhbNrYf0fM2sbWQ+ogFimFn3qKMwdndHtk19gamEp99vU8YFT0xbY8twoufQrN+tdmCjNiz2v3/DxaDp2ShmPOD0sBoGIiGqA+t5uGN43QBaJzlLlICIyHss2HsLQvu1gZcFODkQPqlF9H8z/5Us8/9YniLgViZ9m/VPsfg83F/zxzUfw9rp/bQUioqrKw84WSydPwNtrN2DDuQtax2TnqvHaqnW4GBWDN3v3kK3nqyMLZzdZw+biyvky68WpaUsZ6HGo3xhGpsW/dLu8YRlOz/lZ53OpVdrryYmaQUWJ2jpKW3sYmZgWBoAKiAwjQdQmKiACTiILSXT22vxcQTApX2YRFdQ0EtKibt0zCHQvKTevy0v3Np0KA0AFRH0iF/+2MtspLfIm7HwaFLvfs323h3pNejAMAhER1RCebg6yhfzqrUeQmp6F2IQULFl/AMOCAuBgW7xAHxHdX5f2bXB02zJs23MAp8+FIDU9A7bWVnisqR96d+8IhZkZDyMRVXvmZqb4ccQQNHFzxTc7dxfEE0r56+Bh2Ur+p5FDYGtePAOkuvCf+CLq9hyIyOMHEHvuBC6tXYSspARZ7LnZE8/Ipfq5qiycWzATJkoLmfXi6NccChtb1DIyRuqtcPz78cs6j6GpefGgilDLyAgm5hZa9wtFl6Hl5WTLy5z0NLnpkpetGfcw8tW58tLYTPuXjMZ3lk/n5WrGFVWwnIwqFoNAREQ1iJO9NUYHd8KqLUcQn5SGlLRMLN1wEEN6t4W7i72hp0dU5YhaQIP69pQbEVFNJYIb07p0RENXF7y8Yg3SVJoCwSX9e+WqrBM0c8xIWVOoOhLLnsRWIHzvVhz5/kNYurrLTlfpUbdkAeX6A0ag4eAxxR4bdeJwhc6tYNmWWK7W4qmXdY5TPEKrdwtnd3kZe+GkrEdZtCttnjpXFsqWc3Fxe+jXoEdTPXPxiIhIJ2tLc5kR5OGqCfpkZmVjxebDuBYRw6NGVAmJOkN//rMM733+PT748kf8s3wtkpI1nVjKStQDO30+BLMXLsebH3+F1z74AlExd5cIEBGVhx4N62P11EnwcdQdRLiRkIgRf/2NnaGa7qXVhejSdXruDCSHX0W+Wl2Y7ZIRrzm/ErV5ima7xJw9IduzF2TrRBzYiTPzf63QOYoi0KJGUeSxA4jYvwMm5pYyMCQ20cJdLOU6t2iWbBn/sKw968C6trcsPn3qz+8Kl5hlp6Xg+C+fyy5hjo2ay9cjw2AmEBFRDWSuNMOIoPbYuPsEroRHIydXLesF9e7sj6YNvAw9PaJKJSY2/qEfK74BfZQ28edDL+PT739FdnZOsX179h/Gp+++CnfX+3+Trs7Lw6Tpb8muZUUVfU4iovJSz8kRq6ZMwssr12Bv2BWtY9JU2Zi2eDle6dENz3XtVCxbpKoSy6surVkot1omJlDY2MvAR96dtulurTrcrYvzWFvEnD6GjVOHyts5aanIy82Ba8v2iD5ZsdlAbV58D3vefQZn5/+Gs//8DlNLaxgZGxe2fBd1hh5Vyymv4d//vYLLG1fIjmbiPYo28GKdm7GZAi2mvFIO74QeVrUNAokTns079mLPgSOIS0iUHTratvTHyOAgmJuXLbIp0teuXA/HsVNn8d+pc4iMjoGHWOv60VsVPn8ioopmYmKM4F5tsPPgWZwNDUdeXj627jstO4e1ae5bLU7IiB5Vbm4u/LsPfujHGxsb49aZvQ/12OycHPw8a54M1nQOaI0+3TsjV52LNZt24MyFUPw6ZwE+facMJ9L5+fI5/Js0QuvHmuHwf6dw8ZL2P8yIiMqDjbkSf44dhe927sHM/Yd0/WjC97v2IiQ6Bl8NGQiLKl5HzaV5azw2eTqu79qElPBryBIFmY2MZOZNo2FPyLbnRbt6/ff714g8vh+qpASYWFiiwaDHUbfnAGx9oWKDQKKAdO8f5suMn9tH/kVOmiazVMxBdBHzDRr6yK/h2qKd7AwmAk3xl87LAJOoeeTUrAUem/gi7Ov7lcM7oYdVbYNAP/7xNw4eO1F4OzUtHWs378CZ8yH49N1X5Br++zl49AS+/2NusX1ZqocvkkVEVNkYGdVCYKfmsLJU4tAJTZryv8dCkJahQveAJgwEUY0ngqGt/Js89HEwKdJ+90EdO3FGfpHV1K8BXp42sfD/Y+OG9fHK/30uAznXwm/Cp07t+wai5s74EhZ3CrGeCwl76DkREZWV6AL2Zu+e8HNzxdtrNkClpRCwsOn8RVyNi5d1gmrb21XZAywyaBoOHis3sQwsOzUZZja2MDIu/Se3WBLW6d2vNOPSkqGwtpPt2kXNnP6zVpXqqvXYpOloOvppmVFTUs+vZ2s9X7P29NY8l5bMHtHJrN1LH8hlaCJDR2QCmVnbPtD7FQEj8fy6Hifu7/nVn7IQtgg0mVnZwFjHMrN7vT8qf9UyCHTkv9MyACSyf56dOBZNGvnK9fS//71YniyJb9BGDx1w/yeqVQu+deugTYvmaNW8Cd765Bt9TJ+ISK/EiUOHlg1haa7AzoPnZBbkyfPXZEZQUNcWMDZm+TiquUQAZdPiWQZ5bZHtI/Tt3rnYCb6ZqSl6dWmPhSvXyzo/9wsCCQUBICIifRvUvKmsEfTM4uWISknVOkZkAw2ZNQe/jBqO9j7eqOqMTEzK1OlKjrO7O04EjAqKNxclgiO6AiQWTi46n1vbc5XsIKZ8yCLQIqBzv+cXRH2h+9UYutf7o/JXLc/st+89IC+nPDEKAa0fg7WVFRrVr4c3X3gaRrVqYee+g/KPnPvp1K4Vvv7wTYwa3A8+3vc/wSIiqsr8/bwR3Ku1XCYmhF69jVVbj0DFuiFEBnErUlMwtF7dOqXuK9hXMIaIqDJr7uGOtdMmo00d3XUHEzMyMX7+Qvxz5HiZ/lYjoodT7TKBxA+Mi2FXoFSYIaB1i2L3iXo+Dev7ICTsKm5FRaO2O9vSEREVVd/bDcP7Bsgi0VmqHERExmPZxkMY2rcdrCwevlMEET24tIwMeWlrUzqV387GWjMmXdN1RR/e+fRbrfuNa6nh4eqCjDvzpcpHpVIhOzsbWVnFi4NT5fqMqjsrExP8OXo4Pt+2C8tPndE6Rp2Xj482bcXZW7fxf316wsykcvy5mptV/PMRP+9MwdqJlVFmZiaqCwsLiwp53mqXCZSYlIysLBU83V0Lv80uqq6Xp7yMjGZbVCIibTzdHGQLeWtLTdAnNiEFS9YfQEJyGg8YkR6p1Xny0tio9PmMqN9QdAwRUVVgZmyMj/r1xgd9A2FipPtP0ZWnz2LSouWITdNfoJuopqgcodVylJ6hifyJJWDaWFlpimxl3BlnyG/NRCZSeX9rVp0in9Udv5WrOmrCt3MlWZmbYkjvNli34zgSktORmJyGRWv2YWDPVnBzrrxrtsU33eLzYkZC5VdRv68q6lszQzBXajrlZGRmQqEo3jWn4DzGXHn/Rhfl5Yv/e13r/lnz/kGeOq9aHfvqJi0tDTk5OVAqmdFZ2dWUz2hCxwA09nDH80tXIkHH30Onbt3G6HkL8fvoEfD3vH/tmYqUm68udlv8vDPlz7xKjb+TalAmUAFdrY1FTSCB60yJiO5NZAIND2oH9ztBn0xVDlZvP47rt5hJSaQPzk6aYqFiCXtJBbWAXO6MISKqatrVrYM10yajiZurzjGikPToOf9g7Zlzep0bUXVW7TKBzO9Ez9PStUeUC/abmysN/q1ZRUYoGfms/PitXNVTU76dK/meRwd3xsbdJ3AlPBqiTuOWfWfQu7M/mjbQXdzRUMzMzKBQKPgzsArh7yvdGtari8PHT+HYybNo5tew2H1HT57WjPGtW8GfEBFRxfG0s8XSp8bjrTUbZKt4bURr+VdXrsXFqGi8EdhDtp4noodX7f4HOdjbytaptyKjoM4rvU4+/GakvHR3cTbA7IiIqh5RXy24Vxs0b6TpRpSXl4+t+07j2JnLzKokqkAd2raCibExtu76FyfPXijcv2PfQRw/dQ421lZ4rFljfgZEVKVZmJnh55FD8Xqv7tCxmEP688BhPL1wKZJZ/oLokVS7TCAjIyM09PXBuZBLOHX2Alo/1qzwvviERISEXYGNlRU8PdgZjIio7D9bayGwU3NYWSpx6MQlue/fYyFIy1Che0ATnUtwiejhuTg5YFC/Xli1YRs+/f43ufQrNzcXCUnJ8v4Jo4fJL74KpGdk4IMvf4K9nS3+79Xnij3Xb3MW4sr1cHk9Ji5eXn7z62yYmWpOBadPGQ/vO80ziIj0TZxHPNu1Exq5uuCVlWuQpsrWOm7f5asY9uffmDlmJOo7O+l9ntVJ1MkjSLoSClWq+J2SX7hfYWsPv2FPGnRuVLGqXRBI6NGlvQwCzZq/FK89ZymDQtGxcfhp1nzkqtXo1qkd0wiJiB7iBK1Dy4awNFdg58FzMgvo5PlryMhUIahrCxgbV7vkUiKDGzssGApTM6zburMweGNvZyP3d+/YrthY0SnsesStwiYZRUXFxMr7irpdpNaQKlv7H1xERPrUs1EDrJwyCdMWL8f1+AStY8T+4X/OxQ/Dh8jx9OCO//I5rm1fp/U+a09vBoGquWoZBOravg32HjiCMxdC8c6n38lUahH8EdxcnDAiOKjYeJFWPXfRCvTv3R3jhg8q3J+aloZnXv+g2NjI6BiMe+ZVed3B3g4zvih+PxFRdefv5w0LcwU27TmJ3Fw1Qq/eloGgQYFtoDC7m5VAROUTfB0xKAiD+wciNi5BZjyLDCFxWZKlpQW+/fhted5T0rOTxiHrHp0OPVxdHmhe4rlUd76pV+eqkV/kW2QiokchMnxWTZmIl1aswb+Xr2odIzKFpi5ehld7dsezXToyI/kBZMbHygCQyPjx6T0IZlY2hfddXDGP/3hrgGoZBBInRm9Pn4Zlazdhz8GjSEpOkQWj27ZsjvGPD4WVZfFizGq1GlmqbOTm5BbbLwqgiv3F9+UX7it5HxFRTVHf2w3D+wZg7Y5jyFLlICIyHss2HsLQvu1gZVHzCmgTVTRTExN4uN07UCOKpfrUqa31PnfX8q2FuHbzDixbu1le96ntImsyEhGVF1tzc8we9zi+2bFb1gLSRvyt9t3OPbJg9FdDBsraQnR/aVE35WWDgaPQeNSkYvdd3rSch7AGqJZBIEGhMMOTo4bITXxTLQqb6hLYtSO6dmhXaowouLjg9+90Pq6g3fzDfmsmamwQEVVVnm4OGDWgI1ZvPYLU9CzEJqRgyfoDGBYUAAdbK0NPj4gq0OB+gQjq2VVeX7R8JTOBiKjcicD22316obGbK95Zu1F2CdNGdBUTS8T+GDNSdhsztLycHESfPoqU8GvITk+FhZMLXFu2h5Vb6bprEf9uR8Lli2jy+FPIz1MjYv9OZMRGwcLJFV6de8HM+u77ubFnM5KuhcFv+HgobOxKPdetQ3sQF3IGDQY+DgtnV61zu7BkNpKuX5bXo88cl/MTfIOGwcpd+5cIBRKvhiJGPCY1RWYRubUIgE0dn0ceX/QY5OXm4tah3UiPiYRbywA4N2t1zznRw6m2QaCi7hUAEoyNjWGuJXVaMFcqKuxbM0eH0v95iYiqEid7a4wO7oRVW44gPikNKWmZWLrhIIb0bgt3F3tDT4+IKohSoZCbYGxijDx16Y6sRETlYbB/M/g4OuDZJSsQlaIJWpR0ISoaQ2bOwS+PD0NAXW+DHfioE4dx9MePoUpOLH6HkRGajZ2KxiMnFtsdeeIQbuzaBBf/Njj286dQJd2tg3R+yV/o8fkfsPbUdGc1MjXDpTWLZABIBIKKylercfLP72Fkagr/CS/onN/lzSsLXyP27H9yE9zbdNIZBBJBrWMzPkX43q3F9p+uVUsGj1pOfQ21iixRftDxBcfAyc8fx3/9XAaNBFNLKwaBKgireOr5W7M5P30hN9+6deBQCSLVRESPytrSXGYEebhqgj6ZWdlYsfkwrkXE8OASERHRI/P39MCaqZPRykt3tkpCRgbGz1uEhUf/kyU8DCHl5nWoVSrU7tRLBnyajpuKen2HQmlrj3ML/kBC2EWtjzv6w8dQ2jmg0bAn5ONsvHxksObM3zMKx9Ru3x3mTq64unUN8vOKB95vHd2HzPgY1B8wsliApaSmo5+SdYAEj3Zd4D/xRblZuek+rucW/iEDOiII5d2zP5qOmYI6XfvI17myeSVCVy94pPEFRABIae+EhkPGyTm5MAuowtSITKDK+q0ZEVF1Ya40w4ig9ti4+wSuhEcjJ1ct6wX17uyPpg28DD09IiIiquKcRamOiePw0catWHbilNYxuXl5+GDjFpkZ9GH/vjDT899c7q06wKtTL7m8KfnGZeRmpMPE3BzOTVsiYv8ORJ04BIcGjUs9zvWxtgh47X+FARy/kROx+ZmRcsmWCGiJJgG1jI1Rv/9wnJ3/m3wekb1T4MqmlTBRWsAnMPie8/PtN1w+VhSGdm7eGg0Hjb7neLUqC5c3rkAtExP0+GJmsbn79BmMvR+8iNDVC9Fo6BNy7g86viiHhs3Q6b2vYWTMEEVFYyYQERGV29Lb4F5t0LyRJm05Ly8fW/edxrEzlw32jRwRERFVHwoTE3w+qD8+HtAXJvfIeFny30k8OW8h4tLS9Dq/nIw07Hh9Mg5+/ibOL5wlAx5iCZcIAAmllondUTIoYqJQwsmvOdRZmTKQVKBen8EwNlPg8qaVhftSb95AzNn/ULdXf5haWJbr+xH1g9TZKngGdCsVvHJp3hqu/m2QnZqMtNsRDzW+KL/hTzIApCcMAhERUfn9UjGqhcBOzdGhVcPCff8eC8GeIxcYCCIiIqJHJrJinmjXBvPGj4WDRfGuz0UdD4/AkFlzce52pF6OuvjC6/C37yMrIRaOjf3lsqbmTz4nlzaJZV4FY7QxdyzdwdFYqem2mqe+WxBbFIqu0z0IUScPIy3qVmGdH6H+gFHl/p5y0jVBNEsXN633W7i4a8ZlpD3U+KK0Fc6misEgEBERlfvJWYeWDWUwSFwXTp6/hk17TkLN4rFE1YLoeJqckio30fE0L5+FoYlIv9r7eGP11Elo7Oaic0xkcgpGzZ6PdWfPV/h8RHZLevRteHbojp5fzsJjk16E34jxaDR0HJybll+XK9HaHXl5uLplFXJVWbixexPcWnUoLCBdnsysbeRlqpbMHSHtdvidcbYPNb6oWkYsl6IvDAIREVGF8PfzRnCv1oUdGkOv3saqrUegys7hESeq4kTH08kvvSO3K9fDkZSs6eZCRKRPte3tsOypCejftHSdnQKitfwrK9bg6+27oC5RULk8GZlor2Ujlj+JYsnlxdbbV3YTu7Zjg6ztI7JvZGCoAtjVbQATC0vcPrYf0aePlWpJH3vuJJQOzrC8k8XzoOPJMFh1iYiIKkx9bzcM7xsgi0RnqXIQERmPZRsPYWjfdrCy0KQ5E1HV7Hga1LOrvL5o+Urkg3W/iMgwLMzM8PPIofBzdcH3u/bqHDdz/yGERMfgx+FDYGNe/ucgYqmTuaOLDHbsfPNp2Pv6ITslCVEnjzi/dQUAAHO+SURBVMBEaV6ur1V/4ChZd+jMvF9hXdsbri0DUBFEy3mRySTqG+376CW4tWgHS1cPpN4KR8yZ43JMk1GTCjO/H3Q8GQYzgYiIqEJ5ujnIFvLWlpoTrtiEFCxZfwAJyfot1khE5Ud0O7W1sZab6HhqVIunlERkOCKo8Hy3zpg5ZiSsFGY6x+0Nu4Jhf87Fldi4CplD25feh6mVDRJCz+HKphWyILRo/d52+nvl+loebTvLbJq8bJXMAqrIoErjERPRcPAY1EItRJ04jCubV8mAjpGJqWz/7ttv2CONJ/1jJpCe18+rVNnyulg/LwqoEhHVBE721hgd3AmrthxBfFIaUtIysXTDQQzp3RbuLvaGnh4RERFVA4F+DbHi6YmYtng5biRo78R1LT4Bw/78Gz+OGIweDRuU6+uLVu/9fl8mu3WpkhJh5e4Jl8faIjczUxaItqt3t3GGUKdLb9jW8ZVLqEoqvE9ROmtJdBKz9vBCdmoKvHv0f6A5Wnt6y7k4N21R6r7GIyeilpFJqdd6bPJLaBA8GrHnT8jXVNjay25fSntHrXN7kPH3OgZUMWrls2+v3ixdsxHL1m6W131qu8DRwQ7vvDK9XF8jIyNDXlrco1I+VQ4xMTFIS0uDo2PpH4ZUuWRlZclL5Z0uDfTwMrOy5dKw29GaEzNTE2MM7NkaPl66izo+iPj4eFhZWcHFpXyejyoOf19VH7Pm/YM8dR6emTzB0FMhHXjOUfnxXKN8JWdm4qXla/Dvlas6x4jkmdd79cC0zh3um0mTm5mOXdPuZrAMWbyz3NuxP4iES+flkjPffsPRatrrBptHZcTzi/tjJpAB188zE4iIahpzpRlGBLXHxt0ncCU8Gjm5ahkU6t3ZH00beBl6ekRERFQN2Jqb469xj+ObHbvx18HDWseIbu3i/gtR0fhq8ECYm5misgtZ9Y/sQHbzwC552zdoqKGnRFUQF3AbcP28SJUjIqppRLew4F5t0LyRppVpXl4+tu47jWNnLoPJqURERFQu5xvGRninby98N2wQzO50KtVm47kLeHzOPNxOSq70B/76jg24umW17DhWf8BI2SmM6EExE4iIiPROZEIGdmoOK0slDp24JPf9eywEaRkqdA9owq4RREREVC6GPNYc9Zwc8eySFYhKSdU65nxkNAbPmoPfHh+Ott6aL6kqo0bDnpRL02y968PFv7Whp0NVFFNRiIjIIMT6+w4tG8pgUMFa/JPnr2HTnpNQq/P4qRAREVG58Pf0wJqpk9HSy1PnmIT0DDzx90IsOnai0h51n8CBaBD8OANA9EgYBCIiIoPy9/NGcK/WcpmYEHr1NlZtPQJVdg4/GaJK3PE0OSVVbqLjaV4+A7dEVLk5W1th4cQnMKrVYzrH5Obl4f0Nm/H++s3IzlXrdX5E+sIgEBERGVx9bzcM7xsApUJTlDEiMh7LNh5CWoamMxsRVS5rN+/A5JfekduV6+FISk4x9JSIiO5LYWKCzwcNwIf9+8DYSHdHsEXHT2D8/IWIS0vnUaVqh0EgIiKqFDzdHDBqQEdYWyrl7diEFCxZfwAJyWmGnhoRael4OuenL+TmW7cO7GxteIyIqEoQS9DHB7TFvPFjYW9hrnPcsRsRGDJrDs5HRul1fkQVjUEgIiKqNJzsrTE6uBMc7azk7ZS0TCzdcBCRMYmGnhoR3aPjqVEtnlISUdXSwacuVk+djEauLjrHRCanYNTsedh8PkSvcyOqSPyNTURElYq1pbnMCPJwtZe3M7OysWLzYVyLiDH01IiIiKga8bK3w/KnJiCoiZ/OMVk5uXh77Qa9zouoIjEIRERElY650gwjgtrDt46rvJ2Tq8baHcdwPizC0FMjIiKiasRSYYYZI4fh5R5dDT0VIr1gEMiAnTTy89hJg4hIF9EtLLhXGzRvVEfezsvLx9Z9p3HszGXk5+fzwBEREVG5MDKqhRe7d8EfY0bA0szsvuOvxMTyyFOVxSCQATtpJCQl6/PliYiq5ElZYKfm6NCqYeG+f4+FYM+RCwwEERERUbnq7dcIK6ZMRB0HzZJ0XYb+Ogs7LrBOEFVNDAIZsJOGg52tPl+eiKjKdvHo0LKhDAaJ68LJ89ewac9JqNXMqCQiIqLy09DFGaunTEJnXx+dY1JVWRjz51z8vHMPv5SiKodBIAN20qhlxMNPRFRW/n7eCO7VWi4TE0Kv3saqrUegys7hQSQiIqJyY2dhjtnjRuOpDgE6x4il6f9bvwnT/lmMjOxsHn2qMhiFICKiKqO+txuG9w2AUmEqb0dExmPZxkNIy8gy9NSIiIioGjExNsK7QYH4ZmgwTI01X0Bps+rEKQz8+XfcSkzS6/yIHhaDQEREVKV4ujnIFvLWlkp5OzYhBUvWH0BCcpqhp0ZERETVzLAW/vj7qYn4rHEgXvHuKLesWsWDQmdu3kLgdz/j8NVrBpsnUVkxCERERFWOk701Rgd3gqOdlbydkpaJpRsOIiY+xdBTI6qRHU/z8lmfi4iqrxZetTFr3ONo5OWFLCMTUbCw1JjYtDRZMHr+oSMGmSNRWTEIREREVZK1pbnMCPJw1XTwyMzKxobdp3D9Jtu2Eum742lSMgOwRFS9OVlaYt64xzG2XRudY3LUary6dCXeXLFaXieqjBgEIiKiKstcaYYRQe3hW8dV3s5Vq7Fh9wmcCblu6KkR1aiOp3a2NoaeEhFRhTMzMcFPY0bi86GDYHyPJj9z9h/CsN9mIS6NS9Wp8mEQiIiIqjTRLSy4Vxs0b1SnsFvH+h3HcOhECNu2Eump46lRLZ5SElHNUKtWLUzt1hnLn3kK9hYWOscdunJN1gk6e/O2XudHdD/8jU1ERFWekVEtBHZqjtZNfQr37Tp4Ftv3n2IgiIiIiMpd14YNsP3VF9HY3U3nmJuJSej/069Yc/I0PwGqNBgEIiKiavPNXOtmddE9oKm8Lhw7fRlrth2Ry8SIiIiIylNdJ0dsfvl5DPBvpnNMZk4Onp63EJ9t3IK8PBbRJ8NjEMiAnTTy+UOAiKjcNW/kheH9OshlYsKFsAgsWb8fWaocHm0iIiIqV1YKBeZOfAJvBfW+57gftu/CE7PnISUzk58AGRSDQAbspJGQlKzPlyciqjEa1fPE2EFdoVSYyds3bsZgweo9SEvniRcRERGVLyMjI7wR1BvzJ4+H5Z1zD222nb+Ivj/8issx7GRKhsMgkAE7aTjY2erz5YmIahQvDyeMH9YdNlbm8nZ0XBLmrdyN+MRUQ0+NiIiIqqH+/s2w5eUXUNfRQeeYsJgY9Pl+BnZeDNXr3IgKMAhkwE4ate7RVpCIiB6ds6MtJozoCScHTfvqpJR0zF+1G7ei4nl4iYiIqNyJQtHbX52Obg0b6ByTkpWFMbPm4Jdde9nAgvSOUQgiIqrWbKwsZEZQbXdHeTsjU4WFa/fi8o1IQ0+NiIiIqiF7SwssnTYZ07p11jkmLz8fH63biGcXLEFmNusWkv4wCERERNWeuVKBcYO7oaGPh7ydk6PG8o0HcCbkuqGnRkRERNWQibExPhs6CDPGjIKZsaZZhTYr/juJgTN+w+2kJL3Oj2ouBoGIiKhGEN3CRNewlk3rydt5eflYv+MYDp0IYSo2ERERVYgxAW2w/sVn4WpjrXPM6YhbCPzuZxy5yi+nqOIxCERERDWqe0e/7q3QtV3Twn27Dp7F9v2nGAgiegBZKhWSU1Llps5VIy8/j8ePiEiH1nXrYMdr09GqjpfOYxSTmoYhv87EP4eO8DhShTKp2KcnIiKqXGrVqoUu7ZrA0kKBLXtPyuDPsdOXkZ6hQnBgW5m+TUT3tnbzDixbu1le96ntAgd7djwlIroXd1tbrHvxGby+bBWWHPtP65gctRqvLF2Jc7ci8enQYJjynIQqAINARERUI7Vq5gtLCyXWbDuC3Fw1LoRFID1ThRH9OkKpMDX09IgqtcH9AhHUs6u8vmj5SuQj39BTIiKq9JSmppgxdhSaeXrgg7UbZHFobWbvP4iQqCjMnvgEnKys9D5Pqt64HIyIiGqsRvU8MXZQVygVZvL2jZsxWLB6D9LSMw09NaJKTalQwNbGWm7GJsYwqsVTSiKismYkP9O9C5Y/8zTsLMx1jjtw+Sp6fzcD527d5oGlcsXf2EREVKN5eTjJFvI2VpoTsei4JMxbuRvxiamGnhoRERFVU90aNcD2V6fDz81V55iIxET0/+lXrD11Rq9zo+qNQSAiIqrxnB1tMWFETzg52MhjkZSSjvmrduNWVHyNPzZERERUMXycHLH55efRv/ndhhUlZWTn4Km/F+CLTVuRl8ci/PToGAQiIiICYGNlITOCars7yuORkanCwrV7cflGJI8PERERVQhrpRJ/T3oSb/QNvOe477btxJOz5yE1K4ufBD0SBoGIiIjuMFcqMG5wNzT08ZC3c3LUWL7xAM6EXOcxIiIiogphZGSEt/r1kcEgSzNNnUJttp6/iKAff8XV2Dh+EvTQGAQiIiIqwsTEGMP7dUDLpvXk7by8fKzfcQyHToTIdvJEREREFWHgY83l8jBvRwedY0KjotH7+xnYHXKJHwI9FAaB9ChLpUJySqrc1Llq5HNNJxFRpf1Grl/3Vuja7u4a/V0Hz2L7/lMMBBEREVGFaeLhju2vvoguDerrHJOcmYnHZ87Gb7v38byEHpjJgz+EHtbazTuwbO1med2ntgscHex4MImIKnEL1y7tmsDSQoEte0/Kk6xjpy8jPUOF4MC2MDE2NvQUiYiIqBpysLTE8meewodrN2Lmvv1ax+Tl5+ODtRtkC/nvRg2HuZmp3udJVRODQHo0uF8ggnp2ldcXLV8JI6Na+nx5IiJ6CK2a+cLSQok1244gN1eNC2ERSM9UYUS/jlAqeMJFRERE5U982fTZsEFo6umO15etQrZarXXcsuMnEBYTi/mTx8PdzpYfBd0Xl4PpkVKhgK2NtdyMTYxRy4iHn4ioKmhUzxNjB3WFUqEp1njjZgwWrN6DtPRMQ0+NiIiIqrGxAW2x9oVn4GJjrXPMyfAI9Pr+Zxy7dkOvc6OqiVEIIiKiMvDycJIt5G2szOXt6LgkzFu5G/GJqTx+REREVGHa+nhj56vT0bKOl84xMSmpGPzLH1h4+Bg/CbonBoGIiIjKyNnRFhNG9ISTg428nZSSjvmrduN2dAKPIREREVUYsdRr/YvPYFSbVjrHiCVjLy1ZjndWrkWOjuVjRAwCERERPQAbKwuZEVTb3VHezshUYcGaPbh8I5LHkYiIiCqM0tQUv457HJ8MGQijWrrry/757wGM/OMvxKel89OgUhgEIiIiekDmSgXGDe6Ghj4e8nZOjhrLNx7AmZDrPJZERERUod1Ln+3eFcueeQp2Fpol6trsD7uC3t//jPO3+SUVFccgEBER0UMwMTHG8H4d0LJpPXk7Ly8f63ccw6ETIbKdPFF1lqVSITklVW7qXDXy8vMMPSUiohqle6OG2PbKi2jk5qpzTHhCIvr9+AvWnz6r17lR5cYgEBER0cP+EjUyQr/urdC1XdPCfbsOnsX2/acYCKJqbe3mHZj80jtyu3I9HEnJKYaeEhFRjVPP2QlbXn4e/ZrdPQ8pKSM7B5Pm/oMvNm1FXh4D9sQgEBER0SOnZXdp10QGg8R14djpy1iz7QhyWZSRqqnB/QIx56cv5OZbtw7sbDXF0omISL+slUrMm/wkXuvT657jvtu2ExPm/IPUrCy9zY0qJ2YCERERlYNWzXzl8jCxTEy4EBaBJev3I0uVw+NL1Y5SoYCtjbXcjE2MYVSLp5RERIbMTH6nf1/MmfgELMxMdY7bfO48+v34K67Fxet1flS58Dc2ERFROWlUzxNjB3WFUmEmb9+4GYMFq/cgLT2Tx5iIiIgq1KAW/tj88guo42Cvc0xIVLQsGL0n9BI/jRqKQSAiIqJy5OXhJFvI21hpOnZExyVh3srdiE9M5XEmIiKiCtXUwx3bX52Ozg18dY5JysjEqD9m4/c9+1jDsAZiEIiIiKicOTvaYsKInnBy0NRJSUpJx/xVu3E7OoHHmoiIiCqUo5Ullj/zNJ7u0lHnmLz8fLy/ZgNeWLQMWTlcul6TMAhERERUAWysLGRGUG13R3k7I1OFBWv24PKNSB5vIiIiqlCmxsb4cvgQ/PD4cHldl6XH/sOgGX8gMimZn0gNwSAQERFRBTFXKjBucDc09PGQt3Ny1Fi+8QDOhFznMSciIqIK92SHAKx9YRpcrK10jjkRHoHA73/G8es3+InUAAwCERERVSDRLUx0DWvZtJ68nZeXj/U7juHQiRCuwyciIqIK186nLna8Nh0tvGrrHBOdkiozghYdOcZPpJpjEEiPslQqJKekyk2dq0Z+Xp4+X56IiAzYurVf91bo2q5p4b5dB89i+/5TDAQRERFRhfOws8P6F5/FyDatdI7JVqsxffFyvLdqHXLVan4q1ZSJoSdQk6zdvAPL1m6W131qu8DRwc7QUyIiIj2pVasWurRrAksLBbbsPSmDP8dOX0Z6hgrBgW1hco/1+kRERESPytzMFL+NexzNPN3x8bpNsji0NjP37ceFyCjMnjgODpaWPPDVDDOB9Ghwv0DM+ekLufnWrQMHO1t9vjwREVUCrZr5yuVhYpmYcCEsAkvW70eWip05iIiIqOK/lHq+RzcsmToZtubmOsf9G3YZvb+fgQu32dCiumEQSI+UCgVsbazlZmxijFpGPPxERDVRo3qeGDuoK5QKM3n7xs0YLFi9B2npmYaeGhEREdUAPRs3wrZXX0BDVxedY27EJ6Dfj79i45lzep0bVSxGIYiIiAzAy8NJtpC3sdJ8Cxcdl4R5K3cjPjGVnwcRERFVOF9nZ2x95QX0bdpY55j07GxMmDMfX2/ZjjzWtK0WGAQiIiIyEGdHW0wY0RNODjbydlJKOuav2o3b0Qn8TIiIiKjCWSuV+OepCXitT697jhNBoEl/L0BqVhY/lSqOQSAiIiIDsrGykBlBtd0d5e2MTBUWrNmDyze4Bp+IiIj008X0nf59MXviE7AwM9U5TiwL6//Tb7geF8+PpQpjEIiIiMjAzJUKjBvcDQ19POTtnBw1lm88gDMh1w09NSIiIqohBrfwx8bpz8PL3l7nmIuRUbJg9L5LYXqdG5UfBoGIiIgqAdEtTHQNa9m0nrydl5eP9TuO4dCJENlOnoiIiKiiNa/tge2vvYiOvprzEW0SMzIw8o/ZmLl3P89RqiAGgYiIiCpROna/7q3QtV3Twn27Dp7F9v2neJJFREREeuFkZYWVz03BU5076hyjzsvDe6vXYfri5cjKyeEnU4UwCERERFSJ1KpVC13aNZHBIHFdOHb6MtZsO4JctdrQ0yMiIqIawNTYGF+NGILvHx8ur+uy+OhxDP5lJiKTk/U6P3p4Jo/wWCIiIqogrZr5wtJCqQn+5KpxISwC6ZkqjOjXEUqF7qKNRPqQpVJBpcqW19W5auTj3ksWRVvhxMREpKamQqVSMbNNz3JycqBWq5GRkaHvl6YyKlj2WxD8N2RGqlKphI2NDUxN+buGgPEdAtDI1RUT58xHbFqa1kPy341wBH73M+ZPnoDWdevwsFVyDAIRERFVUo3qeWLsoK5YtvEAslTZuHEzBgtW78Ho4M6wsjQ39PSoBlu7eQeWrd0sr/vUdoGDve09A0A3b95Eenp64T5D/6Fb05iYmMDY2JjHncoUjMrMzJTBWjc3NxkUIgqoVxc7XpuO8XPm4XTELa0HJDolFcEzfpeZQ6PbteFBq8QYBCIiIqrEvDycZAv5Jev/RUpaJqLjkjBv5W6MDu4CR3trQ0+PaqjB/QIR1LOrvL5o+cp7ZgKJDCARABJZBeKPSktLSwYjDJAJJIJxIhBElVNlyQTKzc1FZGSkzBoTmXu2troDvFSzeNrbYcOLz+Hlpcux8r9TWsdkq9V4YdEynL11Gx8PGgAT/syplBjaJSIiquScHW0xYURPODnYyNtJKemYv2o3bkcnGHpqVEMpFQrY2ljLzdjEGEa1dJ9Sij8kBREAsrKyMvgfuUR076wxJycn+f9UZAQRFWVuZoo/nhiDDwf1v+fPctE17PGZc5CYziWolRGDQERERFWAjZWFzAiq7e4ob2dkqrBgzR5cvhFp6KkR3ZNYViKIDCAiqvwUCoW8FHWkiEoSwZ8Xe3bHkqmTYaNU6jxAey+Foff3PyMkMooHsZJhEIiIiKiKMFcqMG5wNzT08ZC3c3LUWL7xAM6EXDf01IjuucxF/NHADCCiqkHUARL/X8USQiJdejVuhG2vvogGLi46x1yPT0DfH3/BpjPneCArEQaBiIiIqhATE2MM79cBLZvWk7fz8vKxfscxHDoRwo5LREREpDf1XZyx9ZXn0buJn84x6apsjJ8zH99s2c7AYiXBIBAREVEV/Ja2X/dW6NquaeG+XQfPYvv+UwwEERERkd7YmJtjwdMT8Urvnvcc99WW7Zj89wKk3VkiTIbD7mBERERVkEjV79KuCSwtFNiy96QM/hw7fRnpGSoEB7ZlRw4iqhIWr9qI+MQkvPDUOFR1orPWlt37cflqODJKFFUePaQ/6tX1MtjciCqSsZER3hsQhCbubpi+eDkyc3K0jttw5hyuxsZh/lMTUNdJU+OQ9I9BICIioiqsVTNfWFoosWbbEeTmqnEhLALpmSqM6NcRSoWpoadHRHRPa7fsxOVr4VU+CCQC8Y9PfQ1H/jut9f4ObVswCETV3tBWLeDr4ozxs+fhZmKS1jEXIqPQ+/sZmD3xCXRtWF/vcyQuByMiIqryGtXzxNhBXaFUmMnbN27GYMHqPUhLZ3tfIiJ9OPzfaRkA8mtQD68+OxFvT58it8H9evEDoBrFv7Yntr86He3r+egck5iRgZF//IU/9x3gMnYDYE0gIiKiasDLw0m2kLexMpe3o+OSMG/lbsQnphp6akRE1d718Fvy8qM3nserz0yUmU1i69Oto6GnRqR3ztZWWPXcFEzq1EHnGHVeHt5ZtRYvL1kBVW6uXudX03E5GBERUTXh7GiLCSN6YvG6fxGXkIKklHTMX7Ubjw/sDA9XB0NPj6hGyMnJxe4DR3Ah9LLs3tfMrz56de0AY2NjeX+WSoWfZs6HpaVFqSVQYlnUktUb0aJZYwzs073YfaGXr+HfI/8hMSkZ3rU9ENitIxzsbEu9/sVLV/Dv4f+QmJwCD1dnBPXsAjtb61LjzoeE4ejJs3Kcl4cbOgW0goerywOP0SU1LR17Dx7D1RsR8r23adEMAa387/mYkLCr2PnvYajVanRq1wqtH7tb/L7osquDR0/i5LmLyM7JQf26ddC7W0eYmysLxyxcuQG3o2Lw+nOTZP20ojKzVPhx5jw082uA4L49ih+7sKs4II5xcircXZ3Rt0cnODve/2fnN7/MxsmzF+X15eu2Yt+h47C1scbzk8fqfEzJ9+Fb1wu9u3aEhYX5Q73nkvWVrl6PwI59h+Ttt158WjYUINInMxMTfDNyKJp6uOPtlWuQm5enddzCI8cQGhWNvyePh5utDT8kPWAQSI/EL32VKlteV+eqYWRU/JcSERHRo7KxspAZQcs2HsDNyHhkZKqwYM0eDAvqgPre7jzAVCm0//wbJKZnoLKyt7TA4XffeODHiUDNpOnv4OqNm8X2+zdpiIW/fwtnJwcoFQr5h/6n3/8OUxMTTJvweOF54tRX38etqGhMGD208LHZ2Tl44+NvsHTNpmLPaW1libk/fY7O7Vvfc9yHX/+Cnz57F326381Iee/zHzFv6Zpi4xRmpvj4zRfxxMhBZR6jy9I1m/Hh1zOQVuIzFgGpP775ECYmpf8EWbBiPd797IciLaRnY9KYYfjk7emFY5JSUvHUy/9Xqu6Om4sT5v78OZo3bihvJ6ek4qdZ89GpXUt0bNuy2Nitu/fj1zmLMOOL/yvcJwIrb//vOyxbt6XY2P99+yt+/vw9Oe97+WPeEqiyNYVwV27YJi9re7jqDAKV9X086NiC+kpODvZ465NvoVZrjuVrz02CGYNAZCATO7VHIzdXTJo7H3Fp6VrHHL8RjsDvf5YFo1vVYQH1isYgkB6t3bwDy9Zultd9arvA0cFOny9PREQ1hLlSgXGDu2H11sO4dO02cnLUWL7xAAb0bAN/v7qGnh6RDADFp2v/Y6CqSk/PwNhnXsetyGi0b/2YzGIxMTHGgaMncfzUObz6wZf457ev5ViRqXHgyAl89sMfsmCwf5NG+OjrX3Dh0hXM/vEzmXVT4ONvf5WBHVHza0Dv7qhT20O+hsjyuHIjojAI9NmPf8hxIjggghbiPPNGxG2s37ob09/9DDtXzpGPFdk2IrgjMlWC+3SHi7OjzJoR8zkXEiafqyxj7uXMhVBYmCvRp3sn+ZoiKLNtzwFs2fUv/l66Bk+PG1FsfHJKGj786mcZtGnZvDFuR8Vi3ZZdmLt4lTyOQ+7U1Xn30+9lMEQEOQb07gYLc3PsOXhUZj9Nfuk97Fu3QP78GzagN778+U+sXL+tVBBoxfqtsLK0KBbY+fKnP2UAyNVZHLvOcLC3lcdu4/Y9ePGdz7BnzTx4urvqfL9vvPAUjp44K9/jhMeHyCwiG2srneO1v48juHjparH38SDvueixfO+LH+X7btW8icwWEp2biAypg68Pdrw2HeNnz8eZm5qlkyVFJacg+Off8cPjwzGqrebnGlUMBoH0aHC/QAT17CqvL1q+kplARERUYcQfn8P7dZDt40+evyqXpazfcQzpGVlo37JRqSUSRPRoRBBBBGc+eP05PDepeAbIK+9/IZfqRNyOkgEe8f9vxpfvo9ewiXjm9Q/xyjMT8feS1TKAIP7QLyCW8sxfugb2tjbYvORP1K3jWWy5VWx8gryelJyCvxevlsvIVv09QwZgCoisnSHjn5fBj1efnYSYOM1jvv7wdQwI7FZsGVvY1evyelnG3MvYYQPwf68+Wyw48fb0p9H38SlYvXF7qSBQZlYWpk95Am++8HThvtFD+2PkUy/LQJAIAkXHxmPD9r0yULNt2V+FX6a++cJTmPzye9i9/wg2bt+LEcF9ZCCsS0BrbNyxF5+++3LhPGLi4vHv4eMYERxUuE9k2sxbuhqPNfXDitk/FltiNW5EMIZPmo5la7fglWcm6Hy/z0wYDYWZmQwCDRvYG639Sy9jK6Drfbzx/GSZ8SOWEha8jwd5z0WP5UtTx8vnI6pMatvbY8P0Z2UNoFUnTmkdI2oDPbdwKc7djsQHA/vB5M4yWipfDALpkUj/FZtgbMJ/0EREVLFEDYh+3VvB2tIc+46el/t2HTyL1PRM9O7cgoEgonLuDiVERsXKpV5FpaRqsp4uhl4uzPJxdrTHL1/+H0ZPfQ0vvvMpGjf0xcdvvVjscaLOTE5uLiaPG14sAFSwHExswokzF6DKzoa1lQW+/31uqbkpFGa4cOmqvC4ybURQYcnqTXBxdMBjzfxgZmoKU1MTNGlUv8xj7qWpXwNERsdi/dbjuBkZLcshiLo2IlBy6cqNUuNFUKzk0imRTdW2RTN5DMRjz14IlUvFxo8aVCybXszp5anjZUDk1LmLhQGREYP6Yu+hYzL7aGj/QLlv9cYdcolU0aDJybPi2OXIY/fDzHk6jt0VlJd7vY+Xpj4pg0AF7+NB33PhsZw0ptzmS1SeLMzMMPPJMWjm6YFPNmzW2Rnst937cPF2FP6cMBZ2Fhb8EMoZg0BERETVmPiDoEu7JrC0UMisIHHCdez0ZaRnqBAc2JbfshGVE1GwWfhzwXKdY1JL1Mhp5d9UBoNExsfIQX0LvywsIJZRCaIQ9D1fOzlFXoqC0GLTJu3O8jsRONq46A9ZF+eVD77ErdvRaNa4AQb27o4Jo4fIOZRlzL38tWA5PvthpgxgaSMCG0ULFYtlZ5Za/tDzcHeVhakzM7OQcqeWiKf73aVyBQqWaqWkphXuE8u9xPsQGVAFQaAVG7bJIJwIMBUeuyTNsdt/5ITc7nXsysODvI8Hfc+Ck4Od1uLSRJXpvGR6r+5o7O6KafMXIyUrS+u43aGX0Pv7GVjw9ERZU4jKD4NARERENUCrZr6wtFBizbYjyM1V40JYBNIzVRjRryOUClNDT49qGFF4ubrNz87WRv5x88bzT8FUR8Z3U7/iWTRvfvyNXHrlU6c2vvttLvr26AzfunXuzuNOp5wr18Pv89qa7l/9A7uiZbPGWlsxe7rf7eollksVFFwWy8pEzZn/+/In2c1r0cxvyzxGG1E76JPvf5e1a4b2DIS7m0vh0qtNO/bizIVLpYJAYjmbCGaUrKMTfvO2LEYtlmiJQJHcd+t2qde8cfN24WdQQLymWFq3fN0WGWQTS+tEHR2xVKroctiCx4igUYtmflrfU9EaTY/qQd7Hg75noaALHVFl17tJY2x95QU8OXseLsfEah1zLS4efX6YgT+eHIN+zXQvs6QHwyAQERFRDdGonifGDuoqO4dlqbJx42YMFqzeg9HBnWFlyW+OSX8epvNWZdc5oJUsZmxmZlqq9btoeS7qxfjVr1e4Tyy1WrVxuxz75KjB6D1iMp55/SNsXDRTPocgiiKLJVRzFq3C0AG9iz0+Nj4R8YmJcl+bx5rJwtFRMXGYOGZY4TKxApp29ZpOUWJpk9LMDPXqajrwiLGi3fy6rbvlfERWkVjKdb8xBQGqkkTASiy5EsGwyWOHFe6PT0jCghXrdB6/b3+bi/8VWQ63c98hucwtoPVjMmjzWJNGMDY2wvyla2W9oIJW9aKr2ve//605Xv5Nij3niOC+8jiv3rQdMbGaOkdFl04VPEYs+YqOjZM1mUoeu7CrpZevPQrd7yMbP/xR/H08zHsmqkoauLpg2ysvYOo/i7HjQojWMemqbDz51zy8078vXu3dk0vZywGDQERERDWIl4eTbCG/ZP2/SEnLRHRcEuat3I3RwV3gaK/51pmIHtzIQf0wa/4yWQ9IdIMVARxrS0tZLFrUbYmKjcetM3vlWNHGW7RDb+XfBG+9OEXWePn6wzdkkWjx+P/dycARmSBPPzFCLssKHD4JPToFwNtL0x1s36Hj+OD152UQSIx7bvI4WQ+odeBwdOvYFu4uzkhOTZOFnEUw5YdP3oZfg3r479Q5vPv5j7LuT4N6dWUtHNHaXiwjEwEQUVS6LGN0EZlMImjz9S9/4fT5EDja28kAi6h1o2sZmaWFuSycLeYpsnFENpHofiZMeUJTRNrJ0R7DB/SRBbh7D5+MXl07yHn8e+Q/2clLHJegXsVbuQe08pdL6Zav2yqX67Vp0UxmXRUljt2zE8fgx5nzEBA0Cl07tJVZUCkpaQi7dkPWJPrps3fRoJ53ufy3eJD38TDvmaiqsTE3x8KnJ+LzjVvx087dOsd9sWkrzt+6jZ/HjoLVfZak0r0xCERERFTDODvaYsKInli87l/EJaQgKSUd81ftxuMDO8PD1cHQ0yOqksTyo6V//oDn3vwYR06cwaUr14t16xNLtQRRwFkEe8S+37/5SAaABNEBa+/Bo5j1zzJ06dAGvbt1lPvfeWkq0jMyMX/ZWmzfe7DwOZ0dHeBX36fw9uvPTYJanYvf5y6RbeGLauhbtzCIIQo7+9b1kgEXsRUQy4q++fANmXlUljG6eLi5yE5aP/wxDys3bCvcP37UYJmNtGDF+lKPEYGld1+ehlc/+FIGzAQRSBJLt4q2cv/knelISEqWASKRkVRABHbm/PRZqXmJ5xDdusRchFefmah1zq8+M0Fma82ctxQbtu0pdl8j37ry+JWnB3kfD/qeiaoiYyMjvB/cD0083GT3sMycHK3j1p0+iyuxcZj/1AR4O/J85WHVytdVkpsq1Kx5/8jLqROeLNfnzcjQFBy0YBX1Si8mJgZpaWlwdHQ09FToPrLuFKxTKnV/80mVQ3x8PKysrODicrf2BemWmaWSS8NuRsbL26amxhgW1AH1vd0r/LDx91X1OqfJU+fhmcnaW2iHhGhS/P38tNdbqY7OXAiVwQzRFau2hxtaNm8is0sEUZdmx96DaN2iGTq2bVnscSLYI1qiO9jZYuzwgcXuC78ViYNHT8raOXW9PNApoLXMoCkpNi4BB46ekEvDREcpkcnTtJGvDMAUrRcjMlxCwq7KoJSnmys6t29drKV7WcfoIh53/PR5GVwRLdNFYek9B47iXEiY7ARWUJdn7eadsk27WIol6tzsO3hM1jASx0ZX8EUcX9k5LScHvj510Lld68JgWkliaVtBMEoEokrWHSp27OIT5DEWNYQc7MWxqyNbx5fF2YuXZL0ksQSt4LMuWE62dfd+DOrbE3Vqu+t8H/XqivfRqnAp4MO856LH8lGFhYXJz87LS7MkkHiOoS+nI25i/Oz5uJWUpHOMg6UFZk98Al0alO5WyPOL+2MQyEAYBCIGgaoOBoGqDgaBHpwoEr1662FcuqYpMmpkVAsDeraBv1/5fvNdEk/Sqg8GgSo/ETgoGQSiyqXge/miRasNiUGg0niOoT+xqWmYNHc+Dl+9m1GpLXvos6HBeKpzx2L/b3h+cX93y/ITERFRjSOWpAzv1wEtm2oKzubl5WP9jmM4dCKk8I8SIiIiIn1xtrbCquemYkLHAJ1jRMbg2yvX4uWlK6DKzeWH8wAYBCIiIqrhRKvmft1boWu7u+1Xdx08i+37TzEQRERERHpnZmKC70YNxzcjh8LESHfYYuHhYxj660xEp6TqdX5VGYNAREREJFOpu7RrIoNBBWnVx05fxpptR5CrVvMIERERkd5N6tQBq56fCicrS51jjl67gcDvfsbJ8Ai9zq2qYhCIiIiICrVq5iuXh4llYsKFsAgsWb8fWSrtnTqIiIiIKlJH33rY/up0NPf00DkmMjkZwTN+x6qTp/lh3AeDQERERFRMo3qeGDuoK5QKTevhGzdjsGD1HqSlZ/JIERERkd55Odhj40vPYUjLx3SOycrJxcvLV+OzzdtkzSDSjkEgIiIiKsXLwwnjh3WHjZWmBXV0XBLmrdyN+ESuuSciIiL9szAzw5/jx+L9gf3u2Ulv5r8HMWbWHCRlZOh1flUFg0BERESklbOjLSaM6AknBxt5OyklHfNX7cbt6AQesRouS6VCckqq3NS5auTl8xtXIiKqeCL481JgDyx8eiKslUqd43aFXELv72cgNCqaH0sJDAIRERGRTjZWFjIjqLa7o7ydkanCgjV7cPlGJI9aDbZ28w5MfukduV25Ho6k5BRDT4mIiGqQPk0bY+vLz6Oes5POMTcTk5CUwaXsJTEIRERERPdkrlRg3OBuaOijKciYk6PG8o0HcCbkOo9cDTW4XyDm/PSF3Hzr1oGdrSZbjIiISF8aurli+ysvopdfI633fz1iCALq1eUHUgKDQERERHRfoluY6BrWsmk9eTsvLx/rdxzDoRMhyM/P5xGsYZQKBWxtrOVmbGIMo1o8pSQiIv2ztTDHoqmT8GLP7sX2P92lI57sEMCPRAv+xiYiIqIyMTIyQr/urdC1XdPCfbsOnsX2/acYCCIiIiKDMDYywoeD+uOPJ8dAYWKCDj518cmQYH4aOpjouoOIiIhIW0HGLu2awNJCgS17T8rgz7HTl5GeoUJwYFuYGBvzoBFVAtnZOfjw6xno1K4V+vbodO+xOTn4+Jtf0bFdSwwI7IbKbPbClTA3V2DssIHF9l+PuIUtu/5FZHQscnPVhfutrSzx9vQpqOli4uLx06x/8NS4EajnXdvQ0yGqECNat4SXjTU87WxhyvMRnRgEIiIiogfWqpkvLC2UWLPtiPyD60JYBNIzVRjRryOUClMeUapx0jMy8en3v6Nrhzbo16urwZ8nJycHcxevkoHZ+wWBxNh5S9fIZZ+VOQh09uIlfPTNL/jn16+K7T99PgTDJr4IVXZOqcc4O9pX6iCQWq3G1t0H5HsQ2rZohl5dO9yz/XVReXl5OHT8NM5dvITYhER4uLqgfZvH0KShb7FxLk6OuHjpCv737a/4e8YXFfJeiCqD5p6a+oWkG4NARERE9FAa1fPE2EFdsWzjAWSpsnHjZgwWrN6D0cGdYWVpzqNKNUqWSiWDLgqF2SMFb8rreaqjz374A/5NGqF7p3bF9s9dvFoGgJ4YEYyGvj4oiJ/MX7a2UneuS0lNwxPPvYkTZy4U29+1fRvM+fkzWXvrXv47cx7PvvExbkfFFNsvAkhD+vXCtx+/CYWZWeH+6VOelK935MQZBLTyL+d3Q0RVBYNARERE9NC8PJxkC/kl6/9FSlomouOSMG/lbowO7gJHe2seWSIqF5euXMf+Iyfw+XuvlLov/OZteLq74sv3Xyu2f8e+Q5U6CPTBVzNkAMjbywMjBwUhT52HpWs3Y9/h4/jml9l4/7Xn7vn4m7eiEBUTJ5f8NW1UH85ODgi7ch1rNu/E6k07UM/bC688M6FwvMguc3NxkkFGBoGIai4GgYiIiOiRODvaYsKInli87l/EJaQgKSUd81ftxuMDO8PD1YFHl6q9y9fC8dvcRfL6/sP/4Z1Pv5fX7e1s8eYLTxWOi41LwIbte3Dj5m2YK5Vo3/oxdOvY9oGf59S5EBw9cQa3o2Pg4uSAoJ5d5B/8FSE2PgGbduyTgRbl/7d3H+BNlV0cwA+jLZS99957771lyRIQFRAEQUWGAxAVP4YbRFBEQZYge8vee0/Ze29KW1ZbaMv3/E97Y5ImbQKdyf/3PH0KyZubm3ub3DfnPe95kyXT4AGCCdYCAoNk5fotcuHSVf1/wfx5dL+SJ/Nyqo09cxav1AyXFo3qWEwPw+3nL12V4OBg+fybn/X2+rWqSoNaVV/6NTna1v/BQ/nh18lSr0ZlqVO9sqzasFWOnjwrhQvk0eCOLT73/WTxynV6/pb//bukTR0WNH+rfUup37ab/DVvmXzyfndJnjyZ3ddRoUwJ2b16jk4BM4cMsm79hsjG7bstgkAo7t+icV2ZPmeJ+Po/kHRpUtvdNhG5LgaBiIiI6KWlTumtGUGYGnbtpo88CQiSmUs2S9tXqknBPNl4hMml3bh1W2YtXK7/PnbqrP5AzuxZTcGbtZu2y3sDh2nNH3N1q1eWyWO/lhTeyR3aDmrf7Nx3yGIbX4/5Q3786lN5o51lseSXtW7zTunz2YgI+1ynWiWZ9NNw8fYOm/Z5/eZtadXlA81KMYcAx6Jpv0jeXDkcahOZbXsOaEHj9OnSmm5DMAm1jAzGv9OnS2M3COToa3Km7eOAAH3uZMm8ZMK0OTrdClo1bWA3CLRr/2EJCQmV19s002AMiuyHHY8M0rZ5I5kya6HsP3JMalW1HZwy/i5saVC7qiRJktjmdLKKZUvKnzMXyO79R6Rpg1p2t01ErotBICIiIooWGM1/s1UdWbxmt5y5eEOePQuR+St2SPP6FaV00bw8ymQTMjhQHNdRnp6eFkVz8eX56dOnDj8+SZIkkjRpUpv7YOs+RxTMl0c+H9Bba9bUqlpBXqkfVssnVUpv/Y0Vq4wAELJIMH3nvp+/zFuySjbv3KuPwzSnqLYDKCBcs0oFKVOiiAZEzl+6IktWbpDBI0ZrrZzsWS2zQl4U9tkIgGBfqlcqJ75+D2TestWyZdc++WbsRBn5WT9tO2nmfA3uoKgx9gHHEVlNyPrx8fXTAI8jbewJCAiU0+cuWmQBQaniRWTE4L7y+/S5+jeAmjdQtmSxl35NzrQ1zF60XBJJInnnzXaSO0d2KZgvt93XhPMGqHFkDecWLly+FmkQyJ4dew9qgKl1s4YR7itVrLCpnhCDQETuiUEgIiIiir6ORdIk0q5pNV0+/tDxCxIa+lz+Wb9PHj8JlKrliji84g25jz179sjOnTsdbv/xxx9HCAKNGzfO4cdXr15datSwXC0Lz4/9sHWfIxB4QRYOgjclihbSIIC5eUtXaTChx1uvycjP+ptu7/FWe6nfpqvMWviP1n+Jajvwz8wJUrxIQYvb2rVoLO269dWACrYZHRb8s0b3ufsb7WT4oA9Nt3d/o600av+OzF68QgNWCP5ialOa1Klk4dRxOuXI8MWA3pI4cdi5cqSNPXd9fHUVLEyLM4fMIPzMX7Za97Vbp7bR9pqcaWt4+ixYNiycKnlyRr060cPHT/R3eqvXpLelS2MqHO0sFIn++KsftLh0pzbNItyfITyT6rZVRhYRuY//PoGJiKIJRuNu3rwpFy5ckGvXrult+P/Fixfj3TG+d++e7idGgYkoeuALXtO65aV25RKm2zbuPCrrth82TXkgcifG8t8f9njL4vZc2bPq1B+srnfq7AWHtlW0UH7ZsnOfjPl9mnz57VitG/TPmk0aGDt74XI07vNp/f1B9zciTEFq06yhBAU91ewceLVJfXn46LGM/m2qnDhz3pTZlTFDOtP0LUfa2PPoSVjABFPmYus1OdPW0KRuDYcCQICMIbD1iYjgubZxMmh+8co1ea17P8mZLYtM/Gm4RbDNYBzDR+FBKCJyP8wEIqJodeXKFdm4caMpNT9NmjTSsWNHOXjwoNy4cUN69uxpauvv7y8+Pj6SNWtW8fb+L9U9qvui06lTp+TEiRPSqVMnSZWKKxkRRRd8ealVubik8PbSrCAEf/YdOSePnwRJy4b/FcIlcgf4wo3pT6j3Ys2YvvXo8eMot4PMkI49B8ihoydt3o/aNNHl8RPsc2Kt2WMtW5ZMFvvcqG51WTD5Z5kxf5l07TNYp7pVLV9GunRsJU3q1XS4jT1G0WQEkWLrNTnTNqoaPbakTZPKVCzcmnFbWicKN2OVsW59h+gqYZN/Hmm3oLSRXWQ8PxG5HwaBiChabdu2TQNAWbJk0eBNihQp9HYEc7ysChQiYLRr1y5p2rRphEBPZPcRUcJRvmQBSeGdTJas3SPBwSFy4uxVeRwQJM3rlhUvT4+43j2KB6pUqSIVKzpe98Q6OwL/79u3r8OPRzDGGqaBYT9s3fei+2UOX+aR+XL56g3Jm9uy9g1WtjKfFhTZdibNmK8BoPKli+t0H0yPQg2j589Ddbnx5+EZJNEhbWrsc6iuZGZdr+fCZct9hsrlS+uPMfULy5S/0/8LGT1skHRs3dThNrYgW8jTw0Pu2AiYxNRrcvb1A4JGjiqcP6xO2t5DR3XFLnP7Dh0Nb5PHoW2t3bxD3h80XP8mJvz4lXh5etpti9XOwHpFMSJyH5wORkTRJjAwUB4/fix58+aVVq1aSaNGjbRjDRUqVJCGDSMWKCQi11ckfw5549Xakswr7IvJ5Wt3ZM4/2+XRk8C43jWKBxDEwCCBoz+2gkDOPN5W4WdjH16kKLTBy8PDFNywVrlcKf09cswEefYs2CJ7Y8nK9ZImdUopXCBflNvBdB+83tl/jJbB/d6VXl07at2gVClTas2c6IRVpODbsRMt9hlBqKWrNkqaVCmlUHggA0uoY8lxQ4b0aaX9q0000Lt64zaH29iDAFDZkkV1SfjYek3OtH0R1SqVFS8vT61nhALQhpNnL8jSNRs1cFiuVPEot/PXvKXS86MvdSraxNHDIg0AweFjYdPcjGAcEbkfZgLFosCgIJ0/DCHBIVEWwSNKSDDV6/79sNEljHaizo41dFzz5Qvr5N6+fVune8GtW7fk2bNn+m+jE27vvhw5LEfj/Pz85MGDB7rtDBkyRJo1hAylO3fu6LSUjBkzSvLkztUWwHPhNWbPnl2SJUumU9ZwG7KdsD3z5/H19ZWAgADdH+yXrdFl6+3h/9gm/p0pUyabc/ntvQ7UNsJxyJ07t80vMc4cJ6KYkCt7Rl1Cfs4/2+TBowC54/NAZi3dJp3b1pcM6TgtgRK+FCm8JUumDLJ01QYJevpUC/AiUwdLu2OZ8HGTZsrytZvl+Km3NMCAgMiWHXvlWXCwDOjdVTw8kka5nSIF8upnf8PXuutqVYiHnTxzQW7duatF2aPTay0by/gpf8uKdVvk+OlzUrFMSfH185etu/brPvd7t7NpnydMmy19P/9aAzV5cmSXp8+eyc59hyXo6TPTdDdH2kSmTvVK8uP4KbrUfI5sWWL8NTnT9kWkTOEtb7/eRv6YPleav9FLGtauJiGhobJ+y04JDAySj3q/bbH9X/6cqaurDRvYx3SdRy2oIV+PkeTJkmnR7a9++NXiOVKlTCGD+/43DR/2HvpXvJMn01XaiMg9MQgUi5auWq+rQ0C+nJl1BITIVezbt08DO3D16lX9sYYAhFET6PDhw3L5clgBy0OHDpnaIKiBoIq9+9q2DVv5A0EQTD0zgkXG9gsVKiQ1a9aMEAhB7R9MLzMCSgiwVKrkXF0SBLb2798vr7zyitYRwpQ1KFq0qNSuXVsePXoku3fvlkuXLlmMyCJ4hWkGaGdre82aNZOTJ09aFM5OmzatToWzrlOEdngO69fx8OFDm7WNnD1ORDEpU4Y00vW1+jJ72Ta5dee++D98Itv3n5BWjarwwJNL+KD7mzL0+3GybPVGU40YBG/wBX3mhB+kx4AvNJsHP8Zn+DtvvmZa2jyq7bzzVntZu3mn7Dt8VOZev2makjR13DfSoceAaH0t2Ofpv34nvT7+Si5dua4/xj5jFa4+77xpatu8UR25dPW67N5/RH8MWFr9k/e7OdwmMh1bN5Mxf0yXxSvXWzx3TL0mZ9q+qMEf9tTADgJ+eF2Gzu1fld5dO1q0RcbY6fOX5MuP3zNdu2/fDVvhKyAwUDOCrGXKkM4iCITAGzKy2jRrJN4vWWSbiBIu9v5jUaumDeWV+rX137PmL2QmELkUZLN4enpq8Cd16tSabWIOGT2YLmZAzSAETYziz0ZWDh6LoIm9+wDZM8uXL9cVvVKmTKkBEwRd7t69K2fOnNF/169f3/RcCNZs3brVtA0Uq0ZWDJYDxr+dhWASgi7I1jHPAsL+IrCD/cU+eXh4aDYQbsfz47myZctmc3vIAMqcObMeQ7wOZO7gMc2bN7d4HQjoOPo6nD1ORLEhdUpvzQj6e/Fm/RtsWrcCDzy5jHe7dJC6NSrrlCEUFka2h6F08SKyY/ls2X3gsNYGQuHeSuVKSe4c2RzeDjI4ls38TXbtP6xBCRT3rVOtkmYPDR/c16J2Da4nXw8ZICWLWi4nb4unh6eMGNxXiwqbK1WssGxZOkP2HDwil6/d1OXQkUGSy2qfe3d9XQMj2F+8NqxAVaRgPilkVtPGkTaRyZo5o7RoXE/mLV0t73frZJEt+97bnTQ7x9rbHdtoAeoXeU3OtE2bKpUevzIlLAd7ooJMn/HffSl9e7wlh4+d0swuZBzlz5srQtsPe3bWTCQPs8EbZIPhee3xtsp4XrV+qxaG7tapjVP7SUSuJdFzrtUaJyZOn6G/3+1qOfLzsp6EL6HJqR7xHzI0EOiwDpYkZAhkzJ07V4oXL65ZJuZWrFgRYXWwo0ePmoo/58pl2eGJ7L6VK1fq0vPIvilSpIipPgSmSa1du1afp0OHDhr0gMWLF2vgA9k4ZcqUifAcENnqYEbwCpk2yNxBkKdFixaSLl26CEEXBGUQuMK/g4KCNG0fxwWZUsWKFZNatWqZ2mPFNGwPgSRszwjk4PkWLVqkfx9du3Y1FdS29zqOHTsmO3fujPA6nD1OrgABNwS8EFCj+O3Bg4fyLDiEWbEu0qcJDQmV3t272rwfmZhgnQ1JsQfZowi6vkzh6/jg6vWbUrd1F/nxfwOlbfNG4kqMr2TOLgvvKJz/hu26S/kyxWXU/wZG2f7s2bM6vd+6D+bO2MdIGPh9OGrMBCKiBAVZLdevX9dAB2rnYNqYeSwbWTkIbiDzCMENBDwQOEHAxjxwAqVKldJODurpOAPbsQ4AAfbpyJEjsm7dOot9MqBoti3ly5e3yOTB60LtJASpkHGEIJDxOtKnTx/hdZQsWVJfB+5/0eNEFNtQvyS6a5gQkWtDBs7E0cMlNBpXQXMX9339pXOHV6Vl43pxvStEFMcYBCKiBBfdRzADwRFks9hjZO8YvxE8sQW3OxsEsretHTt2aDAGI63I8ELwxRh1Rb0feyu32ArCGNk/GIUzfx22gk/G7eZBIGePExERUULQoHa1uN6FBCljhnQ6HY+IiEEgIkpQjGKImPKIukL2GIEVo729YAdq9rzoPphDwOX8+fOaedOqVSuLKZnIADIv+mzNkdTvqF6H9e3OHiciIiIiInJ9DAIRUZwxijpi6pKj9yGogUAL6hvUqFHDZv0rBF2QhWO0x8/Nmze1To95Fg+WcceUqeiALB/8oGCz9T6hZs/LwjZRiwivA/ttnhGEmkPWr8PZ40RERERERK6PQSAiijMoiAyoo4NgBbJXMA0qR44ckd6HGjpbtmyRhQsXSoECBTQggvtRSBkFt7GKVufOnU1TsVCQ+cCBA7Js2TIpUaKEaVUtBGeiqwAjngvbRTBm8+bNuloa9hv7gsBNdMDrQDFp43Ug4ITXcfz4cZvtnT1ORERERETk2hgEIqI4g4AOMlQQkMCPUbC4bdu2kd6Hla5Q8wYra9nKskEAyXzp2LJly8rt27d1paxDhw6Zbsc0KQRGjJVrXlbVqlW1/g6WX8cPIMhUt25d2bRp00tvv1y5cvo6EGhCMMj8dSDr59y5cxYBHWePExERERERuTYGgYgo2nh4eOiqVgjWWMOy6UaxY/P2bdq00SAMpjShCDKyW6K6zwiIFCxYUC5cuKDTo1CTB0uDIyCSM2dOi+AGAiNYah41exBAQVssIV64cGENnGApd1t1fmzVz8HrszeFKnfu3BqkwjaRbYMgC/YRRaIvXbqkvx3dnq37zF8HVvbC68DrxetYsWKFvmbrbTlznIiIYgKC4Zgui8+fmFr+moiij/F+ZR+ByDUlem5rHWOKcROnz9Df73btHK3bxag/2Kr/QfELslsQKLAODFD8YxRdjg/1c1DIGrWBzGGZd0wRQ2CrdevW4s58fHw0yIVjQfEbr1eu1acJDQmV3t272rwfQXB8duXKlUvfnxT7MD0ZX+w5/Tf+Mr6SxYdAKd6vV69e1b8XDOJRGPYxEgb2L6LGTCAiogRkyZIlki1bNsmUKZN2ztAhMaazoWYQEVF8g+mq+FKJgDW+UCJLMj580SWiiLAgx7179zQoZT3oRESugUEgIqIExNPT06LmkKFQoUI6LYyIKL5B7TWsRogfZBcAg0CxC1/oOR2PnPlbwVQwBHCJyPUwCERElIC0atVK6/sgA8iYGoZaRCikTUQUH+HLJGqQ+fn56YqGqMPGagSxn92B2nqO1L8j954Ohvcr+haow8iaQESuiVcCIqIEBB14ZvwQUUKDL5Pp06fXH4p9rEMY/8Wn+oNE5Nq4LAwRERERERERkRtgEIiIiIiIiIiIyA0wCERERERERERE5AYYBCIiIiIiIiIicgMMAhERERERERERuQGuDhZHfH395NmzZzJx+oxo3W5oSKj+TpyE8b34Duc/NCREEiXmuYrvnoeGva94rhLGuUqcJIl4eHjE9a5QHF2vsmTKKK2aNeXxj+U+zdMY6NNQ9GGfI/5jXyP+Yx8jYXCl78NZYqhPwyBQHEluY/lHfLDc9/OX9GnTWHzZdOb2azdv6e/cObNLXLC3r7G1LUcf40i7yNpEx7m6efuu/ua5ivr8RnW+YvpcXbl2g+cqDs+Vvft4rhL2uYrr6xVFn0ePn8TZ4XSVfkdMv9/iss/hKucoqjbO9Ctc+foVk+fIkbY8RzFzjpx5XFz32+Oyf/E8mj/vzl+6KoFBQZLMyyva9jFs4xRv+Pk/eN727Q/094vePnjEj/oTV+zta2xty9HHONIusjY8V7F3rhxpy3Pl2ufK3n38DOS5ovghLvsertLvcOXPRlc5R9HZN4xv58jePrlLP4PnKHrPkzv32/3i+PPOUQk/R4qIiIiIiIiIiKLEIBARERERERERkRtgECge8fLylA6tmurvl7k9LkXnPr3Ithx9jCPtImvDcxV758qRtjxXrn2u7N3Hz0CeKyJX6Xe48mejq5yj6OwbxrdzFJ37lBD7GTxH0Xue3Lnf7hXHn3eOSoQ5YdG+VYozn40cpb+//eITnoV4jucq4eC5Sjh4rhIOnivXwXMZ//EcxX88R/Efz1HCwPMUNWYCERERERERERG5AWYCERERERERERG5AWYCERERERERERG5AQaBiIiIiIiIiIjcAINARERERERERERugEEgIiIiIiIiIiI3wCAQEREREREREZEbYBCIiIiIiIiIiMgNJI3rHaDo4//gody4dUc8PJJKwXx5eGjjgUePn8i1GzdFJJEULZQ/yvYPHz2WO/d8JHkyL8mWJbMkSpQoVvbTnQQEBsnlq9fl+fPnUrhAXkmSJEmk7Z8EBMitO/fEI2lSyZ4tiyRJnDha25PI02fP5NKVaxISEir58+QSLy/PSA9LUNBTuXH7jh7bbFkz67GOy/auKDg4RM/Js+BgyZ0zu6TwTh5p+2fPnun1B+8rHDMvT88E1Z5enM99X7lz774kT55M8ubKwUMZhwICAuXytRv6d1+kYD5JHMX15/GTALl95554enpI9qyZo2xPjgsJCZGLl8M+Q3PlyCYpU3hH2h7tbty8LaHPn0v2LJmjvA46297dXb1+U/vkGdKnlcwZM0TZ/ubtu/L4yRPJkimDpEqZMs7bu+Q1I5mX5M2dM8r293395L6vv6ROnUoyZ0yf4NrHV+7Xs3XBwM/6rTtl/+Gjcu7CZb0YZMqQXn4fNTyud81tIQiwfkvYOTl59oKEhobql8g5k362+xhcCCb+NVd27juk7QEXqXe7dJRypYrH4t67Jnwh3LBtl+w7dFSOnzqrnSeYOu47SZ0qpd3AxLTZi2Tjtl2m9mlTp5K3X28rtapVeun2JOGfXcfk3+OnJOjpUz0kY0YM0aCDLSGhoTJ74T+ycv0WU3t0rDu2bi7NGtaJ9fauaPue/bLnwL9y+NgJeRIQqLcN/aSPlClR1O5jlqxcJwuXr9XPPkiWzEtavdJQ2r/6is1AdnxrT86763NfNmzdpde5i1eu6W2F8ueV7778hIczluGzakP4Z+nx0+ckOPz6M3PCaP2SZfMxQU9lyqwFsnnHHgkOCdHb0qdNI93feE2qVSoXq/vvanbtPyS79h+Ww0dPaJANPuvXSyqWLWX3McvXbpJ5S1ea2ifz8pQWjetLx9bNbAbmnG3vrs5euCRbdu7V9wY+s+DVJvWl6+tt7T7myPFTMvGvOTqYB4kTJZIqFctKry6vS6qUKWK9vau45+MrG7aFfU5duHxVbyuQN5f88NUgu4+5ffee/DZllhw7dcZ0Gx7zfve3bA44xLf28R0/KRK4U+cuyKyF/8iZ85cklZ0vsxS7rt24JdPnLtbOmHfyZJI0iiwCjNh9P26ibN9zQC8GyIRAZwwZQd+Nmyhnzl+MtX13VQ8ePpJJM+bJ4WMnJUnSJNphispvU/6WNZu26Whevtw5NSjn9+ChjJ30l+w9+O9Lt3d3OE4Tps6SfYf+1fcA3itRmTFviSxeuU6/9OTOkU1HrjGyN/nv+bJ28/ZYb++K/pw5X3buOyhPnz6LcuQalqxaLzPmL9WAS/asWXTEOzAwSOYuWSEL/lkd79vTizn473GZv2yVBoAQ7Ka4gxHpyX8v0C+XGHBCVk9Uxk6arkF4DBziepUxQzq57+cvP02YIoeOnoiV/XZVU2YtlB17DkhgUJBDn6Er12+WqbMXakAH1xxcewKDnurn1ezFy1+6vTtbuW6LrNqwVQNAjnxOYTD9259/1wBN2jSp9Qs+ssV37Tuk/XRjkDa22rsS9L/nLV2lASBHzgWu4f/78RcNuGAgp0De3Pp+On/pqgz78Rfx8fWL1+0TAmYCJXB4I7Vt3lgqli2po3Ade/aP611ye97Jk0vLJvX1nBQrVEB6f/qVPHz4yO5x2X3gsAaMMmfKIMMG9tXgAb4U/71gmX4h/WvuEhk5ZIDbH9eXgUDcK/Vr6UhcyaKF5MvvxuoIkT0Iqm7bvV8/4IcP6id5wiP86Hyhsz1tziKpVK6UKavA2faEGZKJpEGtanpOkGUy5o9pGhCyB52mFes26xecoR/3kWKFC+jt6GzjsXi/1KlW2ZQSH9PtXVWNyhWkeOECUrZUcZk5f4ms3bwj0umr85eu1JHngX16SKVypfV2fBn95uffZdHytdKwTg1JlyZ1vGxPLw4Zx8iQw3UuY/p00q3vYB7OOOLl6SFNG9TWz9ISRQvJ4OE/yqWr1+22RzbsngNHJE3qVHq9ypk9638B1HlLNMDADOQXV61iWe2Ply9dXOYuWanXFXvwxXL2ouU6ADjgvW5SvVL5sHN0+pyMHD1elq3aIE3q1tIg3Yu0d3eFCuSRQgXy6nvj4pWr8sMvkyJt/9f8JZrJ3bxRXc3ixrUEU5fw5f/k2fMarKlRpUKstXcl+Jvs0KqpnossmTJK1z4DI22/fM0muXPXR/tiyKRL4e2tGfc//zFNP78Q9ET2VHxtnxAwEyiBK1Iwv7z52qv6mymg8QM6VPhwL1m0cJT1ZgAZQPDWa61M85QRLHijXUsNDOHCYKSx0otBZ7dn57CpdR4eHg5NiYF2LZuYAjrQrGFdfa8hJfT0uYsv3J5E6+283/1NqVy+tEOBFWSnYJSsaYM6pgANoMOEbSBjx3wEO6bbu6qenTvoa46qBhDsO3xUR6BrVa1oCrgAgnoNa1fTDtKeA4fjbXt6ceVLl9AOPTJXKW6lT5dWerzVQcqWLOZQ/TLjeoXzZwSAoHXThno+r9+8LRcuhU3XIOdhSh0+g/Al0ZGMOky7xXQgI6ADJYoUlCb1a+lUvZ37D75we3eHPhimcjtSt8XXz19OnD6nmfhdOrQxfafKkD6ddOnYRv+9dfe+WGvvavD5hIEDZNA4Mh66Lfy7EQIrxnvJ08ND/4/PuZ17D+oU/vjaPiFgEIgojiE9FKM66FSbwwWiQvhtaEOxe06gYpmIc/grhc/rP3fx8gu3p5c4J2VL2j3GZ22dkxhqT5EfM6P+xVmzz6741p7IHZ114Hp19qL9TFmKgXNRNpK+g9lnlrPtyXHooyELH1mwSZNaDuAaAVbzYxvT7d0ZMt5u3LqtGUOY0m09qFu4YD4dmLt5+068bJ9QMAhEFIeQeYB5pGnTprFZwBHzvYGZQLHr7n1fDcJlyZzRoXPibHty3r37YccPq+Y5coxjuj3Fv3PCc0gUtXv3fXUE29aUoWzG++oeP+ti61xA9iyZHPyMc649Oe6uT9ixzWbj2CJAkyljeq3ziIVGYqO9O0MRaXvHCrAanvnnVHxrn1AwCEQUh4KePou0KG7yZGG3o7ApxR4cbywpbWt5dyyDbH1OnG1PzgsIDFutyzv8PWF5jJNHOMYx3Z7+Ox7G55Q5bzvvk/jUnsgd4T2Awqa2mN4nQXyfxNa5sPeZZa+v4Ux7cuJchP/NR9kfD28X0+3dmXEMjL9pu3/rVsc2vrRPKBgEIopDSZIkNq2UZIsxvxQrWlHsnpeQUDvnJPxcmdd7crY9vdg50eNp4ziHhh/jpFbnJCbbk0ji8OMRauOYhYSERjhm8a09kTvCZ529VYiM9wmvV7F3LvS42zgfts6Fs+3JiXMRPohnHEdrxnvGOL4x3d6dGfWSQqM4Vsb1PL61TygYBCKKQ0jJRgaJn/9Dm/f7+T/Q344sM0rRJ1XKFLpENuYBO3JOnG1PL3ZOzI+nOV875yQm25NIqhRhx8zXxueX6e8+pXe8bU/kjlKmTKHLi6NQur33ifFeophlHGdb153/PrNSvHB7cuJcRNIHMPoBWGk2mZdXrLR3Z44cK0gZ/n6Ib+0TCgaBiOJYzuxZJCAwUFfksGYUicuZ7b8VPCjm5Qg/3ucuXol4TsKLA5uvquJse3JezmxZnDrGMd2ewj674LyNgtlGEW3jvREf2xO5I/QnMA39wqUr9t8n4e8lilk5wq8pthaOMM6FcW16kfbkuJyRHFvUhEEAALWYjKyQmG7vzjJlSK8D5JevXZdnwcH2vxuFf07Ft/YJBf/SiOJY6eJF9ffqjVstbr95+64uSY35w4UL5I2jvXNPZUoU0d+rN1iekwcPH8n2PQd0NbfSxYu8cHtyXukSYe+TNZu2WUxlCAp6Khu27jKtsBFb7Sls6XVYv3WnRTFLTIFcs3FbhGMW39oTuSPjfbLK6nqF0exd+w7plKNSxXi9is1zsXHbbgl6GlaXDnANMvoTtj7jHG1PjsPS5cj2PXbqrFy9ftPivhXrN0c4tjHd3p0hEFayWGEJDHoqm7bvtrjvwJFjcvvuPSmQN5ekSpkyXrZPKJLG9Q7Qy8EH/+lzFy1uQ5Ty5JnzprmlDCDEvtPnLkho6HP9d3BwsOBfxjmBYoULmP7duF4tWb52k6lDhqU/ff38Ze7SlRIcEiIt6tUXDw+POHgVruXCpaumThMyr+DshUviHV70t2C+3KbjXLtaZZmzeIXsOXhExk6cLrWrVZInTwJk4Yq1ugxk7aqVJG2a1KZtO9uewly+el2eBISdi0ePH4edpyvXdKoC5M2Vw1RwD++LzJkyyKmzF+SHXyZJo7o1JDg4RJat2aCroZQqVlhy58xuOrQx3d5VISMRwUvzaVXosGLqqjGaaaRGFymYXzu25y9dkRE//SYtGtWTxIkTyeqN2+TilWt6vHDcDPGtPb04TCU6H541Z0yDxeeqcZ3z8vKU/Hly8RDHEmQXPHsWNkKNLypw5vwF8fTw1H8Xyp/XtCx1vZpVZP6yVTpAgfd1jSoV5OGjx7Lgn9V6DhvUqsapry/hxq074v8g7LPzvp+//r5245ak8A6bipojWxZJnSrsyyI+r4oWyq/XnRGjxkvLJvX1PK3dvF37J9mzZpFypYqbtu1se3eH84DzAddv3NLfPn7+ps+pdGlTS9bMmUzfl5rUqyULl6+RkT/9Jh1aNdMV9A4fPaF9dNR7aVK/tmnbMd3e1WBgxsi0NgooY0EO0zXD01Py5/3vmtG8UV0NsEydtVD7JIUL5JNrN25qXzvs/noW249v7ROCRM+RE0oJVkBgkLz13sd270dnfdov38fqPpHIm70/MnXEbJn351iL4m8bt+2SCdNmRyjWiIv90E/66IcjvZwPPxshN25FnHJnmPDjMMmcMYPp/weOHJdR4/+MUDcBX4JHftY/QsTf2fYkMvS7n+X46XN2D8W3X3ysF1rDmfMXZfio8aYgniFDurQycshHkjljeovbY7q9K/ppwhTZsfeg3fsHfthTqpQvY/r/tZu3ZOh3Y01fegwY8Rw+qJ/kyZXD4vb41p5eDDJV+wweZvf+XDmyyc8jP+fhjSW9Pxka6dLgf/78jaQzG4jAgMVPE6bqIJU5vD9GDO5nCliQ8375c4Zs3rHH7v0Der8tNatUNP3/1p278sW3Y8TXz7LeSArv5PK/T/tafDF+kfbubOP23TJ+8ky79zeuW0N6de1k+j/6byNGj5cTVv0SZHO/2/V1aVSnhsXtMd3eldy55yPvffqV3fsRwPzl2y8tbvtr3hJZump9hLZ1q1eWPj06S6JEieJ1+/iOQaAEDpkNw0f9avd+XBSG9H8vVveJRM+JeaquteGD+0dYThyj1+u37JCbd+5J8mReUqZEMWlYu7pp9I5ezs9/TIu0k/zJBz0sOslGVgSmB2EUDwX7ShQpKE3q17JbuM/Z9u7uz5nzNEPDnt5dO+mXSXM4h0h7x+OQolukYD5p2qCO3ZHrmG7vauYuWSH/njht9/43X3tVihcuaHEbAi7IZEQ2AsaV8CWkWYM6ki5tGpvbiG/tyXk+vn4aMLQnS6aM0rdnFx7aWDJq/GTx9Q/LOrFlcN9epgw+AzL8kEGC65Wnp4eULFpYGteryUGnl4RMj4P/Hrd7f8fWzSNMD3/46JGs2rBNByIwGJgvDz6zakuG9OlsbsPZ9u4K5wHnw57K5UpLq6YNLW7D9GEEjw79e0KzHLNkzqh9cWTT2RLT7V0FpptioNQe1N3p3+vtCLejLMa23fvlvq+fZtBVrVhWqlcqb3c78a19fMYgEBERERERERGRG2BhaCIiIiIiIiIiN8AgEBERERERERGRG2AQiIiIiIiIiIjIDTAIRERERERERETkBhgEIiIiIiIiIiJyAwwCERERERERERG5AQaBiIiIiIiIiIjcAINARERERERERERugEEgIiIiIiIiIiI3wCAQEREREREREZEbYBCIiIiIiIiIiMgNMAhERETq+fPnMvq3qTJn8cpoPSK/TZ0lk/9eyKNMREREsWL52s3y7dg/JOjp02jb5qbte+TrMb+Ln/+DaNsmUVxIGifPSkRE8c68pavlx/GTZfLPX1vcvmLdFjl09IT+u/2rr0iRgvkiPDY4OFi+GzdJPJImlUF9e1rdFyLDR42R0sULS6VypWL4VRAREZE7u3vvvvT7/GtpXLeGeHl6mm4/f+mKzF60Qv9dslhhad20gc3Hz12ySs5euCQdWzeTQvnzmG7PlSObjH/vU3n67JkMG/hhLLwSopjBTCAiFzV19iIZ+dMEefjocVzvCiUAAYFB8v0vk6R44QLSrGFti/s2bNslv07+W3+Gfj/O5uODQ0L0/t+mzo5w3ztvtJP0adPIsFHjY2z/iYjINe0+cET7M3sP/hvXu0IJxA+//qn9mo/e62Zx++WrN0z9mQFffiu3796z+fh/1m7SNhevXLO4vWC+3Bo4mjprkVy+diNGXwNRTGIQiMhFzV+2Wi9gDAKRIxYtXys3bt2Rrq+3kUSJEtltt2XnPv1xRooU3tK2RSPZf/iY7DlwhCeEiIgcdvDf49qfOXzsFI8aRemuj69m8tSoXM4ii8daQECgjBo/xekj2qVja80E+nPGfJ4NSrAYBCIiIvlr3lLx9PCQV5vUt3s0XqlfS39jRBb1g5zRrkUT/T1j/jIebSIiIooRcxav0CCN0e+wpXzp4pIpQ3qZtWiFnLt4xantVylfWqeFYbA1MCgoGvaYKPaxJhCRC86D/uOvuZrVAeMmzZCUKbxN93/x0XsW7S9cvirbdh+Q23d9xDt5Mq3bUrNKBUmc+L8YcUhIiI6W4Iv/p33ekSRJkkR4XhTeQ1FhT08P+fi9bpFmk8DEv+bJnXs+8skH3SU09Lls2LpLzl28rNvu27OzRVuM/u0/fFR8fP0ldaoUUqF0CalcvrTN7YaGhurrwVxuvwcPJVvmTFK8SEEpV6qYzfbPngXLll375OTpcxIQ9FRyZM0sdapXkpzZs0Zoi0yW1Ru3Sf1aVaV6pXIR7keH4PS5i/LOm69JtiyZ9LazFy7L3CUrpUKZEtK0QW39P57v7j0faVSnhlQsW9L0+EePn8jWXfu0Q4JjnjdXDqlTo7JOpbLlwcNHsnnnXrlw6apOx8qVPZvuW6YM6cQZ2Kcjx09JraoVJF3a1Hbb1atZRTPLduw9KItXrJO2LRo7/Bw4/jgmy9duklHDBkoyLy+n9pGIiNzP79PmyIatu/Xf67bs0H6DoV3LJlKsUH6La+LG7Xvk4uWrgnGKvLmy6zUxbZrUETJfT5w5H+Hx5mYtWq7X1jfbtZR8eXJGuo+4bm/dtV+aN6qr17p9h47KvsNHxdfvgXTt2NqiP3Hz9l3Npr1285YkSZxYCuXPq/uI/pct6FNge7fu3pM0qVJK3tw5pXa1ihZ1bswdO3lWdh84rP0ltEcfw7yfYXj8+ImM+WO6ZMuSWd55s53N7SxZtV77Otg/w/eo/efhIR+997b4P3goazfv0GlRWTJmkM4dWpnaob+I6XtHjp/Wvlj2LJmkQtmSdo83+m6Y9oe+yIOHjyVDujRSrWJZKVG0kDhrwT9rtA/6Sv2adtuk8E6ur+GzkT/JNz//LlPGfuPw9nXb9WrKpJnzZd3mndKyST2n95EorjEIRORi7vn6adq0YdqcxRb3G0EgBG0+/3qM/L1weYSsjsIF8sqkn0aYCgAjMHP+8lVZtnqjlC5RRJo1rBPheZeu2qABJ3SYogoAwd8L/9HOTd0aVaTfkJFyPTxolSVTBlMQ6NqNW/LBoOGyx0YdgEplS8nEn4abgi1w8uwFeaffELlw2XION5QtWUwWTBlrERA7cOSY9P50mFy9ftOibdKkSaRXl47y+YDeFsEwdGZwbNGxshUEQgFlBIlaNK5n2i/MJ8djunRopa8DHVoDRqGMzhlqOH07dqJ2Ys15J08uI4f0kzfatrC4ffrcJbpChXX7ZF6eMqR/b3m3Swdx1K79h/Q3gmtR+fLj96Xp6z3lu18m6etE0M9R5UsVlxXrt8iBI8elRuXyDj+OiIjc08wFy0yZGhjgwY+hTImipqACvvgP+XpMhGtiqpQpZNigDy2uoUk9kup1GYNlv/3wVYTnRPBmyMifJFXKlDKwT48o9xHXdmwva+aMurjCxm1hQStAYWIEgTDgNHLMBJny90J5Fhxs8fgM6dPKuG8+lwa1qpluQx/t/YHDZcW6zRGeD32H334YKrWqVjTdhoBMn8EjZN2WnRHaV61QRv4YPUyyZMpouu3xkwDdZ/TpbAWBTp27YOpLmgeBUPcPAZQyJYvI+wOHif+DR6bnMIJA/544LR9+NlL7eNYQKJv888gIAaf3Bw2TM+cvRWiPGoXjvvnCou8WGR9fP91Ogby5IgT/rHVu/6pMmjFPVq7fqoE2ZxauQCYR7Nx3iEEgSpAYBCJyMZkzppfP+/fS4A8CKwiopLJx8RwyEgGgfzRg06hOdSlepIDcuXdf1mzcrhfQDj36y4ZF0yRj+rCskp5vtdcgEIIVtoJARrCpZ5f2Tu1vr0+G6j4geJQrR1btdBmdsDZvf6gBGlzM61SvLBnSpRVff3/t5GCUrfP7A2XNvD9NmUmf/u8HDQAhTRevCe1v3/OR46fOauDhyZMAU0fi8tXr8vq7H2tmS/asmaVh7WqSJnUqOXT0pGzfc0DGT5mlK10N7veuRAcEP3zu+2nwCCOFaVOnkoplwzoc6IR8+V1YweWihfJrlhP2Hfu4ecdeOXrijEhby2M9eMRonb7VpF5NnfOOkTmct3Wbd2jx5ozp0zqcqbPv0DH9jc5gVMqWLKodHvwtYD+cCTZh+zgO6GwxCERERFHp3fV1WbVxm2YL47pe2eyLerHCBfQ3gi4IOmBAC7fVqlJB+xXbdu/XjJ+PvvxO0qVJrdm40LxhHc36xRLiwwb1jZA9O3vxcgkMeiof9mjj1EAHMmv8/B/q9gsXzCfeybxMWUADh/+oq1KlSZ1Ss4DRT3n27JlmOqPP0b3v57JqzkTNXAYUHkYAKHnyZNK0fi3NAAoIDJSLl6/J5h175Mz5y6YgEF53936fa5Yu+i3NGtWR/LlzytUbt3QbyLB5o9cnsmrOJKdejz1PAgKk18dfafCqddOGkiNbFv0B9EPadeurfSv0cxrWra5Zyvd87su+w8ciFPdGNnrbbh9q8A6Z6FUrlNW+GPpuq9Zv1QCNyEiHM3UOHD6mx6N08aj7M0nD+3jvfjRURoz+TZbNnODwMTD6S+jPECVEDAIRuRgEDz7s2Vk7TQgCvf16Gw1yWF90keqMTtL0X76VxvX+S5m93feetOnaR4MpmLI1pH8vvR0jJMimCZtqddmi2B5GfQ7+e0LqVq8sRQvaTvW1J2umjLJw6rgIIzbjp/ytAaA+77wZYQobluVEh2fNpu0aEDJq1Zw8c15H/TYtnh5h1AgpxilTpjD9f9ykmdpJQUbRrD9G6eMMU2Yt1BHFCdPmSI/O7U2BsJeBANC3X3wk3TqZRXPCg11YWh2++vQDzUAyzz7CaB3OlwEdJWQAZcyQTpZMH68rVVi/zpZvvqedUUeDQMbUQYwuOuKzvu9q5+zniX9Jp7bNLY5dZIztG89HREQUmbfavyoPHj3SIBCCHrYGHr75+Q/94v9Guxby41efmgaGMK164LBROuCFWnZGEAj3v92prV5L/16wTPr36mraFrbz19ylmlXb9fXWTp0cZOMsnvZLhOnqGFxCAAiZS3Mn/RShvzN78QoZ8MW3mmXz63dfmjKb4ddvv5TmjepEKHzs5//A9H8MFiEAlDyZlyyd8ZtFAKTfu12k5Zu95fjpc7Jg+ZoIWcUvAgGyBlUqaEaP9dRuY1VaZA+N/25ohCnm1kGgr8f8of2a0cMGyZuvtbS476uP35c2b/fRQBAykxzpX153sj+DOoi/lZwtew8d1UHQJpFMITPH/gwldAwCEbkhzJlHR6dpg1oWASBAuvDnA96Td/p/rqNrRhAIenZur9OzkAHy9ZD+ptuRHQTOZIUYBn3Yw2bKLkboACnU342dKM8lbMqadT1iZPgYQSBk0SDrB0ET61EgdL6slz2HYYP6RAhidH+jndb3CcsKOqjLgb4sTK2zDgDBlp17NdBTrVJZee/tThHuR9p1qWKFzdrv0w5WnpzZZcGy1Xobjo1xXHBeU6dOqYE6dKxSpwrLrIrMfT9//R1V6rQB9RHQWcPfwa+TZ8pn/f77G4mM0RlEQIyIiOhlYYnvY6fOasYMBojMaxbi38MHfSjL1myU85euyqUr1yVv7hymqUA//T5NZsxbKh/2eMv0uI3bd8ulq9c1oOTsAFCbZo1s1is0pnQhcwZTwq37M8HBITooh/6MoWihsOn4qG/4/Hlti2n2yFwyz14y+jMIbFn3fTBg16fHWxqcQZ8uOoJA8NUnH0QIAD0JCJRN2/fosfx5xGc2awyaHx8UVV6/ZafWN8Kgn3VfD/0ZTImHg0dOOBQEuu9r9GdSOfxavvz4Pc1eGjnmd2lYp5rNupfW0LdC6QBf/wcabHTkMUTxCYNARG7o+s3b+rtcqbA5zdZQxNioyWM9YjJ81HiZt3SVDOn3ri79jdGoJSvXa3FDFA52lq2ifygQiEKDgCLXkfE3m///w9BPpMeAL6Vx+3c0IISpS6WKFZF6NStL/jy5TO2Cg4Pl1p17etHG/baUL11Cg0DWx+BFlQhP8bZmvE6kQDsCNYYAnV78RHVsHAkCGV1LZ1b8+vj97hoomzhjvnTr1M6hDhcKgIc9YdQ1o4iIiBztzxTKl9tmVir6KRiEwcIOuJ4bQSAMerRv2URXxkRWsTHNfers8KntnZ0f1Cppp4gxpnABgjDm9YIi689gMApTjZApPPnvhToNDv2lKhVKa/0d86DDf326YlH06cLavSxkSVlnIcPN23e03hH6g5kzZYhyO8gKRu0jQGZxZPwfPnRo34xgmTMLmGJ6OjKXcG7mLF4ZISPJFvSX8Bx4PkfqYBLFNwwCEbkxjF5Edrv1hc3DI6l07dhGfvj1T1mwfK2ueoELZkBgkLzbuf0LXQhtFftDEAgwLQqZQokj2W5JsywZdJC2LpupRRpRrA9ZQT/9PlU+/2aM1s75fdQwTZc2Ltq4iIc+D3X4GET18rAkqTOv09zz8NccFePYoLZQvRqVI22LAtaOwOgkmKeXRwWjkL3ffl1XhBs1frKMNMsMs8fYvvF8RERE0SEkJDTqvo7VRRwreSIIZNQ6vHL9pgYCsEKovVWsImPvOm/0M15r2USKFMhr9/HIZjIgOwZ1cFBjBxnD/544I4tXrtf+F1YOnTRmhEWWsD6PnWNgHBvzlx9Vfy2y/gyyc8ynrVt7bqdfZW9gCCugvvf265G2rVK+TIz1Z+CLAb11Wt2o36Y4NJUemdb4u0qfLm2kx4IovmIQiMhF/TcaEnE4JHeObPp7v1nqsTkU74NcOcPamevSsZWMnfiXTgXCild/zVuiF/DXXn0l2vYdxfpQJPrKtZtSs0p5qVAm4vKm9iBQhcfgxwia/PDLnzrKhKlLn34QtsQ9livF3HFk+2BUzRyOmZGWbRwrMFKf79mYzoTH2FoJIypGhtL2vQcdam8sVYuUadR+ig5G4UosQeuM99/upLUTZi9eKV1fbxNl+9t3w5b2zRVeQJKIiOhl+jO5cmTX35gGjhp71lOQUKfHWHUqt1WfBhlCqGW4eedeXYFszuIV2md4kantkcmXO+w6j1p+zl63sVorfgyov9jyrfd0JbAtS2fobbnDj8H+I8ekdbOGEbax/3BY8eLcOcPagZdX2BLzPj6+Np/31JmwmkTOQHFoBK9QUxLZSUax6KjaYwn519s0l0wZHavjE5mc2bO8UH8GBbnbtWisGc5YrMPR/ozxfEQJDUOXRC7KGJG6eftuhPuQ9oqRCxRaxLKq5jAShmKJgJU4rGGOfJvmDbUI8/fjJunFHsEgZNhEp1avhNXh6ff5N6YpU+YwAoN58FgO1JhbjjpCRmqxAa8zd66wjg/22dAw/LUN/W6s3Ltv2QnCsqhHT57RUbmaVSpECMAsX7dZHj1+YrodHdMfx08xpWQ7o26NyjplC6nq3//yp9ZAModOrfnqE/VqVNHVRXbtOyw/TZimU9usYaob5uU7yhhhO3LslFP7jjT7Ab276rn4JvxvJjKHj50Mez6roBsREZE9Kb3D+jM3bt+xmZWKRSuQkTx45GiLPsDTp890kQfU3UPAx3xQx4DFH2DiX3Nl1qIVWkOnfs3/lkSPDq2a1tffk2cukBXrtthsg8LHCPAY1m/dJXfCAw3msKpY0iRJNLBlZDgZfTUMyuzaf9iiPfoyxlLv5n069DuQNYPBMKyiZu7AkWMyY/5Sp18nBsoa16uhgbQPBo/QvoitfpsB/cZGdauHBd4+GRqhL2b07Zau3mDKgo4KFvtAvw+LZDgLmecISuF4+YbXSoyqP1PVwQwloviGmUBELgqjGigi/MHg4dqhQYFhwEpbKCqMVcOwChZGk2bOX6bLqt71ua/BA3SYMEKDZeFtwe2YBobsGixH2u2NiAWPXxYKNa7euF2LIlZv1kkze/LkyqH1a9BpQcAC+7vtn791RbSgoKfSY8AXuiQp5sWjo4SL+fnLV2Xrrn2mOj+Gvj076zLnSLGu3fItqV2toi5LiuVajc5Dv56dLUYVK5UtqcvKIthTq+WbelwTJ06kmVPokGXLkslm0C0yqGHwv4F9dAnbMb9P06BcxTIlNMUYxSkR7OnYuqmuzmZ03EYM7id9h3ytaeFY9QS1ArBSBQJiCJihI9m4bg2HazRVr1xOfx8w64A6qnP7VjJpxnzZtGNvpO0QKEPWFdLI0WEnIiJyRImiYTX1MHULhX8zZ0yv2UHtWjbRaVvo13To0V+WrtqgX86rVSyr9+P6ieso/o1CxrY0qFVVCuTNpduGwX17RHuNFyxMgalnk/9eoItuoL+FqVzor9y8c1ezkDBIhSBE+dJhtRr/mD5Hdu47LOVLFZc8ubNrP+eej69eaxHownXUqAtUs2oFU00bFDjGdDZkGaPYMvp0qNOD9taLXGB5d+wTlo9/pUEtyZIpgxbQRt8R/ZkXGdjCudix56Ds3n9YqjV7XWpVqaD9MQR4kGGNvtrRrctM7Yd+8oEuYY9zVanRa7oCHLKTnz59qs+PfgmmXjU/UsehaVfoI+HYoh+H53SmuDee9+1ObeSP6XMtinTbYgTsUE+IKCFiEIjIRb3zRjst2Hz56g3T6l1gLLeOFTMQwJk8a4FegPFjQGdhwg9f2V0tCrV3UJMGdXdaNWugK4pFN1zIF0//RUfxkOGDTolIWDAHsCpDg9rVTPO/kyXzkhaN6+pKE9YBCQSDOndqJb27djTdhiDX/Mlj5f1BwzSAs2TVBouih317dtGlVa2nqU348X/Stc9gDfYgAGO0/2n4YFm9cZvTQSDAah2eHh7yvx9/1U4bfgyYaocgj7kOrZpKCm9vGfr9OO0kLbbqqGXPmtmpIt0YHa1asaxmHN29d9+plGxMvxvcr6f0+virSNvptn3u64ornp4eDm+fiIjcGwZwmjWsrUuFY7qOeXAFQSAMEv05ZoQMGj5a+zz4MWBA5ZvPB2iQxBYEfBCgQV8D19v2rzaNkdcwYnBfDayMmzRDAz7mmcmAxSzMB6oa1amhq3zuO3xUf8xVKV9axn3zucVtk0YPl0/+94P2ZRD4Mc8Gxmv/5dsvtA9jDkGnf4+f1u3/s2aT6fa2zRtJrWoVddl6Z2GQEcvU9x0yUgd+1m7eYboPQasOrV6J0P9YPvN33fftew5YtDeyhVo1beDU6lvtW72iQaCV67dIlw6tndr//u921WmB/g/+K9JtDVlJKCaO/ueLLIhCFB8keu7McjBElKBguU5kwaBDhFEVsJ6PjuVVMWpz5959nf6E5UXtrTBhDtO05i5ZKesWTIlQnNARsxYuF5/7vvJu144apIkMAiso9nz7zj1JntxLAzjo/Nka4cHy6ZhahWltuFCj04XpTraWKgW0QfsTZ87rCFXWLBl1ChhG3ezBqNTG7Xvk1u27pk4A9gVp3hcuXZGOrZuZVsbAkrT/rNmoBayj6iwg7Xn3/iM6EocMIxR/xNQpb7Nikdap1RitQhp5QECQjo4iWwqrojlbqHDh8rXywaDh2lG1XhUF6dsnTp2TejWrSsliEVc/wWXkz5nzJTAwSJIkTSLvd3sjQpuBw0fJX3OXyMrZE00jnURERI7CtRrTm3Q69vPn0rRhHYtVqjAlbNe+Q1ofCHA9RKaGvWuoYd2WndL5/YHS793O8lm/Xk6fkD0Hjsjeg//qwBSysCODTGu0xUqfuIZny5JZp6Bhupqt/smhoye0T+Dn/1CnvmH7ttoaLl+9LrsP/Cv3/fwkTapUujJYZO1x/UYf8OTZ8+Lh4aEZzxjoQ79i3aYdUqFsSR30M/w2dZYOWvWwkylu7tjJsxqMwfnC4BSu/ZHVCcJ5Q5/G576fDgSi3g4CY1EtrGENdaDK1mut/VkEpMwhW3rZqg2anWSrfpJ5nwdaNqlvWlHOgOlz7d/pr32doZ+879S+EcUXDAIRkdMwgtWkQw8NCOBLPSV8qEWEKW7I7EGxyehc7QIdskqN22uHbMGUsdG2XSIiopeBukEt3uwlx06dk71r5pkWSqCE7avvf5GJM+bJ+gVTNKgVnd7p97ls3L5bdq6cowONRAkRC0MTkcNZRSN/miCDho+Sdt376fKhWCKcXAOCP0MG9NL0c0wjjE5//DVPM7Q4YkZERPHBjHlLdQo2AkCoDYjp5AwAuY7+vbpK6lQpZPSEqdG63ROnz8nKDVulV5eODABRgsaaQETkkIDAQNMKE9C8YR15tUnYihfkGnA+73zmo1O6ohOKTY79eohmAhEREcW1RSvXaTFiQDbH0I85rceVoATA7z8Ok+Onz2kh7ajKDjjK1/+BDOnfS7p1iv4FUYhiE6eDEZFDMNf+zxnzdM44ChhiaXMiIiKihGbR8rW60igCQK/Ur+V03RkiooSMQSAiIiIiIiIiIjfAmkBERERERERERG6AQSAiIiIiIiIiIjfAIBARERERERERkRtgEIiIiIiIiIiIyA0wCERERERERERE5AYYBCIiIiIiIiIicgMMAhERERERERERuQEGgYiIiIiIiIiI3ACDQEREREREREREboBBICIiIiIiIiIiN8AgEBERERERERGRG2AQiIiIiIiIiIjIDTAIRERERERERETkBhgEIiIiIiIiIiJyAwwCERERERERERG5AQaBiIiIiIiIiIjcAINARERERERERERugEEgIiIiIiIiIiI3wCAQEREREREREZEbYBCIiIiIiIiIiMgNMAhEREREREREROQGGAQiIiIiIiIiIhLX9387/lFtANRO9gAAAABJRU5ErkJggg==",
      "text/plain": [
       "<IPython.core.display.Image object>"
      ]
     },
     "metadata": {
      "image/png": {
       "alt": "Read a power law honestly"
      }
     },
     "output_type": "display_data"
    },
    {
     "data": {
      "text/markdown": [
       "- **Slope of excess loss:** -0.5\n",
       "- **Apparent slope of total loss (N from 10 to 1000):** -0.25\n",
       "- **Total loss at N=100:** 0.4\n",
       "- **Excess factor when N doubles:** 0.707"
      ],
      "text/plain": [
       "<IPython.core.display.Markdown object>"
      ]
     },
     "metadata": {},
     "output_type": "display_data"
    },
    {
     "data": {
      "text/markdown": [
       "The excess above the floor falls with slope -0.5 whatever the floor. The total loss, which is what a plot of raw loss shows, reads a flatter slope of -0.25 over the fitted range because the floor never shrinks."
      ],
      "text/plain": [
       "<IPython.core.display.Markdown object>"
      ]
     },
     "metadata": {},
     "output_type": "display_data"
    },
    {
     "data": {
      "text/markdown": [
       "Excess at N=100 is 2/100^0.5 = 0.2; adding the floor 0.2 gives total 0.4. Doubling N multiplies the excess by 2^(-0.5) = 0.707. A straight-line fit of log total against log N over 10 to 1000 has slope -0.25, not -0.5."
      ],
      "text/plain": [
       "<IPython.core.display.Markdown object>"
      ]
     },
     "metadata": {},
     "output_type": "display_data"
    }
   ],
   "source": [
    "figure, values, explanation = power_picture(**{'alpha': 0.5, 'floor': 0.2})\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='Read a power law honestly'))\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": "40e92cb9",
   "metadata": {},
   "source": [
    "**What happens:** At Speed of improvement (alpha) = 0.5, Loss floor (E) = 1: No. The excess above the floor still has slope -0.5 and the right panel is the same line. But the total loss now reads a slope of only about -0.09 over the fitted range, so a plot of raw loss hides the true rate.\n",
    "\n",
    "**Takeaway:** A floor flattens the visible slope of total loss, but the excess above the floor keeps the same slope.\n",
    "\n",
    "**Use the idea:** Scaling-law plots of language-model loss are read for a slope; a floor of unavoidable error (the randomness in text itself) means the raw-loss slope understates how fast the reducible part is falling.\n",
    "\n",
    "**Where it applies:** Assumed illustrative law with A = 2 and the other resource held in the floor; not fitted empirical data. The shaded 10-1000 range is a teaching convention. No inference about a current product or future performance is supported.\n",
    "\n",
    "**Check your understanding:** A fitted total-loss curve gives slope -0.1 over its range. Can you say the reducible loss falls at rate 0.1?\n",
    "\n",
    "<details><summary>Show the answer</summary>\n",
    "\n",
    "Not without the floor. If the floor is large, the reducible part can fall much faster than the total suggests; fit the excess above a stated floor.\n",
    "\n",
    "</details>\n",
    "\n",
    "*Source: Chapter 16, 16.1 Empirical Scaling Laws;16.1.5 The Chinchilla Scaling Law. Book formulas with explicitly illustrative constants and stipulated toy models, not measured product performance.*"
   ]
  },
  {
   "cell_type": "markdown",
   "id": "d84d959c",
   "metadata": {},
   "source": [
    "## C16-D02: Spend a fixed resource wisely\n",
    "\n",
    "With a fixed compute budget, how should it be split between model size and data?\n",
    "\n",
    "Making the model larger leaves less budget for data. Each side lowers the loss by a power law, so the total has a single lowest point on the budget line. At that point one more unit of compute helps the model and the data equally.\n",
    "\n",
    "$$\n",
    "C=6ND\n",
    "$$\n",
    "\n",
    "$$\n",
    "N^*=\\left(\\frac{\\alpha A}{\\beta B}(C/6)^\\beta\\right)^{1/(\\alpha+\\beta)},\\quad D^*=\\frac{C}{6N^*}\n",
    "$$\n",
    "\n",
    "**Symbols:** C: compute budget, fixed at 6000 toy units; N: model size; D: amount of training data; alpha, beta: how fast model and data improve the loss; A, B: size constants, 2 and 1 here\n",
    "\n",
    "**Predict before looking:** Even with alpha = beta = 0.5 the best split is not equal (A = 2, B = 1). If the data exponent beta drops to 0.2, which way does the best split move?"
   ]
  },
  {
   "cell_type": "code",
   "execution_count": 3,
   "id": "74de8459",
   "metadata": {
    "collapsed": true,
    "execution": {
     "iopub.execute_input": "2026-10-03T01:41:55.477628Z",
     "iopub.status.busy": "2026-10-03T01:41:55.477572Z",
     "iopub.status.idle": "2026-10-03T01:41:55.635465Z",
     "shell.execute_reply": "2026-10-03T01:41:55.635416Z"
    },
    "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": "Spend a fixed resource wisely"
      }
     },
     "output_type": "display_data"
    },
    {
     "data": {
      "text/markdown": [
       "- **Best model size N:** 63.2\n",
       "- **Best data D:** 15.8\n",
       "- **Loss at the best split:** 0.703\n",
       "- **Loss at equal split:** 0.733"
      ],
      "text/plain": [
       "<IPython.core.display.Markdown object>"
      ]
     },
     "metadata": {},
     "output_type": "display_data"
    },
    {
     "data": {
      "text/markdown": [
       "With data exponent 0.5 and model exponent 0.5, the best split of the budget is N = 63.2, D = 15.8, which beats the equal split by 0.0305 in loss. The best split moves along the budget line as beta changes."
      ],
      "text/plain": [
       "<IPython.core.display.Markdown object>"
      ]
     },
     "metadata": {},
     "output_type": "display_data"
    },
    {
     "data": {
      "text/markdown": [
       "K = C/6 = 1000. N* = [(alpha A)/(beta B) K^beta]^(1/(alpha+beta)) = [(0.5 x 2)/(0.5 x 1) x 1000^0.5]^(1/1) = 63.2. D* = K/N* = 15.8. At the best split the two gains match: alpha A/N^alpha = 0.126 and beta B/D^beta = 0.126. Illustrative constants A=2, B=1, floor 0.2; real fits differ."
      ],
      "text/plain": [
       "<IPython.core.display.Markdown object>"
      ]
     },
     "metadata": {},
     "output_type": "display_data"
    }
   ],
   "source": [
    "figure, values, explanation = allocation_picture(**{'beta': 0.5, 'alpha': 0.5})\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='Spend a fixed resource wisely'))\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": "927b0a1e",
   "metadata": {},
   "source": [
    "**What happens:** At Data exponent (beta) = 0.2, Model exponent (alpha) = 0.5: Toward model size. With beta = 0.2 the best model size is about 72 and the best data about 14, far from the equal split near 32 each, and the equal split loses about 0.03 in loss. Here the model exponent is larger and A is larger, so the model gets the bigger share; the split depends on alpha, beta, A and B together.\n",
    "\n",
    "**Takeaway:** At fixed compute there is one best split. Where it falls depends on both exponents and on the constants A and B: equal exponents need not give an equal split (alpha = beta = 0.5 gives N = 63, D = 16 here, because A = 2 and B = 1).\n",
    "\n",
    "**Use the idea:** Choosing how many tokens to train a model of a given size on is exactly this trade; an unbalanced split wastes compute on the resource that is already saturated.\n",
    "\n",
    "**Where it applies:** Positive exponents and constants, continuous unrestricted N and D, and compute relation C = 6ND. Data caps, integer sizes, actual hardware and deployment costs are outside this toy optimum. Floor E = 0.2.\n",
    "\n",
    "**Check your understanding:** If compute is doubled (C = 12000) with alpha = beta = 0.5, how do N* and D* change?\n",
    "\n",
    "<details><summary>Show the answer</summary>\n",
    "\n",
    "Both grow by the square root of 2, about 1.41 times: N* = sqrt(4 x 2000) = 89.4 and D* = 22.4. Equal exponents split the growth evenly.\n",
    "\n",
    "</details>\n",
    "\n",
    "*Source: Chapter 16, 16.1.5 The Chinchilla Scaling Law. Book formulas with explicitly illustrative constants and stipulated toy models, not measured product performance.*"
   ]
  },
  {
   "cell_type": "markdown",
   "id": "8ba579f3",
   "metadata": {},
   "source": [
    "## C16-D03: Examples change a prediction\n",
    "\n",
    "How do a few examples reweight the rules a model might be following?\n",
    "\n",
    "The Bayesian model keeps three candidate rules and shifts weight toward those that fit the examples. The gradient model starts at zero and takes one step along the data. They both use the same examples but need not agree.\n",
    "\n",
    "$$\n",
    "p(y^*\\mid x^*,D)=\\int p(y^*\\mid x^*,\\theta)p(\\theta\\mid D)\\,d\\theta\n",
    "$$\n",
    "\n",
    "$$\n",
    "\\hat y(x^*)=x^{*T}\\left(\\frac1K\\sum_i y_i x_i\\right)\n",
    "$$\n",
    "\n",
    "**Symbols:** x, y: an example input and its answer; theta: which rule is true (the slope here); K: number of examples; x*: the new question, 1.5 here\n",
    "\n",
    "**Predict before looking:** Two exact examples (1,1) and (2,2) follow y = x. Will an almost noise-free Bayesian match the one-step gradient rule?"
   ]
  },
  {
   "cell_type": "code",
   "execution_count": 4,
   "id": "60275078",
   "metadata": {
    "collapsed": true,
    "execution": {
     "iopub.execute_input": "2026-10-03T01:41:55.636557Z",
     "iopub.status.busy": "2026-10-03T01:41:55.636512Z",
     "iopub.status.idle": "2026-10-03T01:41:55.733807Z",
     "shell.execute_reply": "2026-10-03T01:41:55.733760Z"
    },
    "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": "Examples change a prediction"
      }
     },
     "output_type": "display_data"
    },
    {
     "data": {
      "text/markdown": [
       "- **Weights on slopes 0.5, 1, 2:** 33%, 62%, 5%\n",
       "- **Bayesian prediction:** 1.33\n",
       "- **One-step weight:** 2.5\n",
       "- **One-step prediction:** 3.75"
      ],
      "text/plain": [
       "<IPython.core.display.Markdown object>"
      ]
     },
     "metadata": {},
     "output_type": "display_data"
    },
    {
     "data": {
      "text/markdown": [
       "With 2 examples and noise 1, the Bayesian answer is 1.33; the one gradient step predicts 3.75 and least squares 1.5. Assumed noise reweights the Bayesian rules; the single step ignores noise."
      ],
      "text/plain": [
       "<IPython.core.display.Markdown object>"
      ]
     },
     "metadata": {},
     "output_type": "display_data"
    },
    {
     "data": {
      "text/markdown": [
       "One step from zero: w = (1/K) sum y x = 2.5, so the query gives 1.5 x 2.5 = 3.75. Least squares: w = sum xy / sum x^2 = 1, giving 1.5. Bayes: weights are proportional to exp(-sum (m x - y)^2 / (2 x 1^2)) for m = 0.5, 1, 2, then normalized: 0.331, 0.618, 0.051."
      ],
      "text/plain": [
       "<IPython.core.display.Markdown object>"
      ]
     },
     "metadata": {},
     "output_type": "display_data"
    }
   ],
   "source": [
    "figure, values, explanation = examples_picture(**{'count': 2, 'noise': 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='Examples change a prediction'))\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": "5b11cca3",
   "metadata": {},
   "source": [
    "**What happens:** At Number of examples = 2, Assumed noise in examples = 0.25: No. With low noise the Bayesian answer is 1.50, exactly least squares, but one gradient step predicts 3.75. The step overshoots because it is a single unit-size move, not a fit.\n",
    "\n",
    "**Takeaway:** Bayesian reweighting can settle on the right rule from examples, while one gradient step from zero can land far from it.\n",
    "\n",
    "**Use the idea:** Researchers explain in-context learning with two different toy stories, rule selection and implicit gradient descent; the numbers show they make different predictions, so neither can be taken as the whole account.\n",
    "\n",
    "**Where it applies:** Bayesian model: stipulated fixed candidate rules (slopes 0.5, 1, 2) with equal prior and known Gaussian noise. GD model: scalar squared loss normalized by 1/(2K), zero initial weight and one unit step, softmax-free linear attention. Neither is a universal model of deployed ICL.\n",
    "\n",
    "**Check your understanding:** Why does the one-step weight (the mean of y x) equal the least-squares slope when there is only the example (1,1)?\n",
    "\n",
    "<details><summary>Show the answer</summary>\n",
    "\n",
    "With K = 1 and x = 1 the step is y x = 1, and least squares is y x / x^2 = 1. They coincide only when the mean of x^2 equals 1.\n",
    "\n",
    "</details>\n",
    "\n",
    "*Source: Chapter 16, 16.2.2 Bayesian ICL;16.2.3 Linear-attention one-step GD. Book formulas with explicitly illustrative constants and stipulated toy models, not measured product performance.*"
   ]
  },
  {
   "cell_type": "markdown",
   "id": "33b36441",
   "metadata": {},
   "source": [
    "## C16-D04: What you reward changes what you get\n",
    "\n",
    "Does stronger optimization improve the quality you actually care about?\n",
    "\n",
    "The best distribution multiplies each starting probability by an exponential of its reward, then renormalizes. A small beta makes that exponential steep. If the reward is not the true goal, the steepest option can be the worst one.\n",
    "\n",
    "$$\n",
    "p^*(y\\mid x)\\propto p_{\\mathrm{ref}}(y\\mid x)e^{r(x,y)/\\beta}\n",
    "$$\n",
    "\n",
    "**Symbols:** p_ref: starting probabilities: 0.5, 0.3, 0.2; r: the reward being optimized; beta: penalty on moving away from the start; small means push hard; p*: best distribution after tilting\n",
    "\n",
    "**Predict before looking:** Under the proxy reward, will pushing harder (smaller beta) favor the highest-quality option?"
   ]
  },
  {
   "cell_type": "code",
   "execution_count": 5,
   "id": "da8a6867",
   "metadata": {
    "collapsed": true,
    "execution": {
     "iopub.execute_input": "2026-10-03T01:41:55.735125Z",
     "iopub.status.busy": "2026-10-03T01:41:55.735043Z",
     "iopub.status.idle": "2026-10-03T01:41:55.847797Z",
     "shell.execute_reply": "2026-10-03T01:41:55.847751Z"
    },
    "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": "What you reward changes what you get"
      }
     },
     "output_type": "display_data"
    },
    {
     "data": {
      "text/markdown": [
       "- **Probabilities of A, B, C:** 34%, 33%, 33%\n",
       "- **Distance moved from reference (KL, nats):** 0.0677\n",
       "- **Expected true quality:** 0.436\n",
       "- **True quality before tilting:** 0.59"
      ],
      "text/plain": [
       "<IPython.core.display.Markdown object>"
      ]
     },
     "metadata": {},
     "output_type": "display_data"
    },
    {
     "data": {
      "text/markdown": [
       "With penalty beta = 1 the distribution moves 0.0677 nats from the reference and expected true quality becomes 0.436 (was 0.59). The proxy favors C, which has the lowest true quality, so tilting lowers it."
      ],
      "text/plain": [
       "<IPython.core.display.Markdown object>"
      ]
     },
     "metadata": {},
     "output_type": "display_data"
    },
    {
     "data": {
      "text/markdown": [
       "Each option gets reference x exp(reward/beta). For A: 0.5 x exp(0.1/1) = 0.553; the three values are divided by their sum. Expected true quality = 0.336 x 1 + 0.333 x 0.3 + 0.331 x 0 = 0.436."
      ],
      "text/plain": [
       "<IPython.core.display.Markdown object>"
      ]
     },
     "metadata": {},
     "output_type": "display_data"
    }
   ],
   "source": [
    "figure, values, explanation = reward_picture(**{'beta': 1, 'objective': 'proxy'})\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='What you reward changes what you get'))\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": "291ad109",
   "metadata": {},
   "source": [
    "**What happens:** At Penalty on moving away (beta) = 0.1, Reward used = proxy: No. At beta = 0.1 about 97% of the probability sits on option C, whose true quality is 0, so expected true quality drops from 0.59 to 0.008. A harder push on the wrong target backfires.\n",
    "\n",
    "**Takeaway:** Optimizing a proxy harder moves the distribution toward what the proxy likes, which can lower the quality you wanted.\n",
    "\n",
    "**Use the idea:** Reward models for language models are imperfect stand-ins for what people want, so pushing the policy hard against one is how reward hacking appears.\n",
    "\n",
    "**Where it applies:** Finite supported menu, beta > 0, normalized positive reference and fixed toy scores: true quality (1, 0.3, 0), proxy reward (0.1, 0.6, 1). Zero reference probability would remain zero. Toy quality is prescribed, not an estimate of factual correctness.\n",
    "\n",
    "**Check your understanding:** If the reward is the same for all options, what is the best distribution?\n",
    "\n",
    "<details><summary>Show the answer</summary>\n",
    "\n",
    "The starting distribution, for every beta: the common exponential factor cancels in the normalization.\n",
    "\n",
    "</details>\n",
    "\n",
    "*Source: Chapter 16, 16.8.2 KL-Constrained Policy;16.12.6 Reward Hacking. Book formulas with explicitly illustrative constants and stipulated toy models, not measured product performance.*"
   ]
  },
  {
   "cell_type": "markdown",
   "id": "f555eb84",
   "metadata": {},
   "source": [
    "## C16-D05: Emergence can be a ruler artifact\n",
    "\n",
    "If every token gets steadily more accurate, why can an exact-match score look like it switches on suddenly?\n",
    "\n",
    "Multiplying L chances that are each slightly below 1 gives a number far below 1. As each chance improves, the product rises slowly at first and then quickly. The shape belongs to the metric, not to the model.\n",
    "\n",
    "$$\n",
    "\\text{exact match}=p^{L}\n",
    "$$\n",
    "\n",
    "$$\n",
    "p^{L}\\ge\\tfrac12\\iff p\\ge 2^{-1/L}\n",
    "$$\n",
    "\n",
    "**Symbols:** p: chance that each token is right; L: answer length in tokens; N: toy scale; per-token error is 0.5 / sqrt(N)\n",
    "\n",
    "**Predict before looking:** At 95% accuracy per token, roughly what share of 50-token answers is exactly right?"
   ]
  },
  {
   "cell_type": "code",
   "execution_count": 6,
   "id": "7a4c126e",
   "metadata": {
    "collapsed": true,
    "execution": {
     "iopub.execute_input": "2026-10-03T01:41:55.848913Z",
     "iopub.status.busy": "2026-10-03T01:41:55.848857Z",
     "iopub.status.idle": "2026-10-03T01:41:55.977213Z",
     "shell.execute_reply": "2026-10-03T01:41:55.977164Z"
    },
    "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": "Emergence can be a ruler artifact"
      }
     },
     "output_type": "display_data"
    },
    {
     "data": {
      "text/markdown": [
       "- **Accuracy on each token:** 95.0%\n",
       "- **Whole answer exactly right:** 35.8%\n",
       "- **Answer length (tokens):** 20\n",
       "- **Token accuracy needed for 50% exact:** 96.59%"
      ],
      "text/plain": [
       "<IPython.core.display.Markdown object>"
      ]
     },
     "metadata": {},
     "output_type": "display_data"
    },
    {
     "data": {
      "text/markdown": [
       "At N = 100 each token is right 95.0% of the time, yet a 20-token answer is exactly right only 35.8% of the time. Token accuracy improves smoothly; the all-or-nothing score only seems to switch on at large scale."
      ],
      "text/plain": [
       "<IPython.core.display.Markdown object>"
      ]
     },
     "metadata": {},
     "output_type": "display_data"
    },
    {
     "data": {
      "text/markdown": [
       "Per-token error = 0.5 x N^(-1/2) = 0.5 x 100^(-0.5) = 0.05, so p = 0.95. Exact match needs all 20 tokens right: p^L = 0.95^20 = 0.358. For 50% exact match p must reach 0.5^(1/20) = 0.966."
      ],
      "text/plain": [
       "<IPython.core.display.Markdown object>"
      ]
     },
     "metadata": {},
     "output_type": "display_data"
    }
   ],
   "source": [
    "figure, values, explanation = emergence_picture(**{'length': 20, '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='Emergence can be a ruler artifact'))\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": "e034330e",
   "metadata": {},
   "source": [
    "**What happens:** At Answer length (L tokens) = 50, Marked toy scale (N) = 100: Only about 7.7% (0.95^50), although each token is right 95% of the time. Raise N to 1000 and the same score reaches 45%: a smooth rise in p looks like a sudden jump in the all-or-nothing score.\n",
    "\n",
    "**Takeaway:** A score that needs every token right turns smooth token improvement into a steep curve, with no new ability required.\n",
    "\n",
    "**Use the idea:** Reported jumps in benchmark accuracy for language models can come from the scoring rule; checking token-level or partial-credit scores shows whether the underlying ability changed smoothly.\n",
    "\n",
    "**Where it applies:** Tokens are right independently with the same probability p, and the score gives credit only when all L are right. Real errors are correlated and vary by token, so p^L is an idealization; the smooth per-token law is assumed, not fitted.\n",
    "\n",
    "**Check your understanding:** What per-token accuracy gives a 100-token answer a 50% chance of being exactly right?\n",
    "\n",
    "<details><summary>Show the answer</summary>\n",
    "\n",
    "0.5^(1/100) = 0.9931, about 99.3%, so very high token accuracy is needed before long exact answers appear.\n",
    "\n",
    "</details>\n",
    "\n",
    "*Source: Chapter 16, 16.4.2 Are Emergent Capabilities Real?. Book formulas with explicitly illustrative constants and stipulated toy models, not measured product performance. The toy per-token error law 0.5 / sqrt(N) is invented for illustration.*"
   ]
  },
  {
   "cell_type": "markdown",
   "id": "8a436f9a",
   "metadata": {},
   "source": [
    "## C16-D06: Five features in two dimensions\n",
    "\n",
    "When features are rare, can a layer store more of them than it has dimensions?\n",
    "\n",
    "With rare features, an input usually activates one direction, and its small spill onto neighbours costs less than dropping a feature entirely. When many are active together the spills add up and distort every answer.\n",
    "\n",
    "$$\n",
    "\\hat x=\\mathrm{ReLU}(W^{T}W x)\n",
    "$$\n",
    "\n",
    "$$\n",
    "\\mathcal L(W)=\\mathbb E\\Big[\\sum_{k=1}^{5}(x_k-\\hat x_k)^2\\Big]\n",
    "$$\n",
    "\n",
    "**Symbols:** W: 2 x 5 matrix; column k is the direction of feature k; x_k: feature k, 1 if active else 0; p: chance each feature is active, independently; ReLU: keeps positive values, zeroes negative ones\n",
    "\n",
    "**Predict before looking:** With 80% of features active at once, does packing five directions into two dimensions still beat two clean axes?"
   ]
  },
  {
   "cell_type": "code",
   "execution_count": 7,
   "id": "aa6f3cc0",
   "metadata": {
    "collapsed": true,
    "execution": {
     "iopub.execute_input": "2026-10-03T01:41:55.978405Z",
     "iopub.status.busy": "2026-10-03T01:41:55.978357Z",
     "iopub.status.idle": "2026-10-03T01:41:56.145107Z",
     "shell.execute_reply": "2026-10-03T01:41:56.145057Z"
    },
    "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": "Five features in two dimensions"
      }
     },
     "output_type": "display_data"
    },
    {
     "data": {
      "text/markdown": [
       "- **Expected loss, this layout:** 0.142\n",
       "- **Expected loss, two clean axes:** 0.3\n",
       "- **Loss added per active feature (small p):** 0.191\n",
       "- **Pentagon stops winning above p:** 0.705"
      ],
      "text/plain": [
       "<IPython.core.display.Markdown object>"
      ]
     },
     "metadata": {},
     "output_type": "display_data"
    },
    {
     "data": {
      "text/markdown": [
       "At p = 0.1 the pentagon layout loses 0.142 against 0.3 for two clean axes, so it wins. Sharing directions costs interference only when several features are active together."
      ],
      "text/plain": [
       "<IPython.core.display.Markdown object>"
      ]
     },
     "metadata": {},
     "output_type": "display_data"
    },
    {
     "data": {
      "text/markdown": [
       "Two clean axes: features 3, 4, 5 are never reconstructed, so loss = 3p = 3 x 0.1 = 0.3. This layout, one feature active: total error 0.955 over five features, about 0.955 x p = 0.0955 at small p; exact average over all 32 on/off inputs = 0.142. Pentagon: 10 x cos^2(72 degrees) = 0.955."
      ],
      "text/plain": [
       "<IPython.core.display.Markdown object>"
      ]
     },
     "metadata": {},
     "output_type": "display_data"
    }
   ],
   "source": [
    "figure, values, explanation = superposition_picture(**{'p': 0.1, 'layout': 'pentagon'})\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='Five features in two dimensions'))\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": "4207c5a3",
   "metadata": {},
   "source": [
    "**What happens:** At Chance a feature is active (p) = 0.8, Directions used = pentagon: No. At p = 0.8 the pentagon loses 2.78 against 2.40 for two clean axes: with most features active the shared directions interfere. At p = 0.1 it wins, 0.14 against 0.30.\n",
    "\n",
    "**Takeaway:** In the pentagon layout, sharing directions beats two clean axes only while features are rare enough that they seldom appear together.\n",
    "\n",
    "**Use the idea:** Neurons in language models often respond to several unrelated features; this toy shows why sparse features can be packed into fewer dimensions, which is what sparse autoencoders try to undo.\n",
    "\n",
    "**Where it applies:** The book fixes five binary features, two dimensions and two clean axes (loss p3 + p4 + p5). The companion adds a tied decoder xhat = ReLU(W^T W x), equal probability p for all features, unit-length directions and an exact average over all 32 inputs. The pentagon (72 degrees apart) is a companion variant; the book draws a triangle for the last three. The book states that no universal threshold follows; the break-even shown holds only for these choices.\n",
    "\n",
    "**Check your understanding:** In the pentagon, why is the loss per active feature (at small p) the same for every feature?\n",
    "\n",
    "<details><summary>Show the answer</summary>\n",
    "\n",
    "By symmetry each direction has two neighbours at 72 degrees with overlap cos 72 = 0.31; the error is 2 x 0.31^2 = 0.19 for each, so five features add up to 0.95 p.\n",
    "\n",
    "</details>\n",
    "\n",
    "*Source: Chapter 16, 16.5.8 Toy Model of Superposition: A Worked Example. Book formulas with explicitly illustrative constants and stipulated toy models, not measured product performance.*"
   ]
  },
  {
   "cell_type": "markdown",
   "id": "f8f7fa5a",
   "metadata": {},
   "source": [
    "## C16-D07: Why PPO clips the update\n",
    "\n",
    "What stops a policy from moving too far in one update?\n",
    "\n",
    "The ratio compares the new policy to the one that collected the data. Taking the smaller of the plain and clipped terms is pessimistic: it ignores improvements that come from large moves, yet it keeps every penalty.\n",
    "\n",
    "$$\n",
    "\\rho=\\frac{\\pi_\\theta(a\\mid s)}{\\pi_{\\mathrm{old}}(a\\mid s)}\n",
    "$$\n",
    "\n",
    "$$\n",
    "L^{\\mathrm{CLIP}}=\\min\\big(\\rho\\hat A,\\ \\mathrm{clip}(\\rho,1-\\epsilon,1+\\epsilon)\\hat A\\big)\n",
    "$$\n",
    "\n",
    "**Symbols:** rho: new probability of the action divided by the old; A: advantage: how much better than average the action was; epsilon: half-width of the allowed band around ratio 1; clip: forces the ratio into the band\n",
    "\n",
    "**Predict before looking:** A bad action (A < 0) has had its probability raised to 1.5 times the old one. Does clipping stop the push to lower it?"
   ]
  },
  {
   "cell_type": "code",
   "execution_count": 8,
   "id": "0c4e4bef",
   "metadata": {
    "collapsed": true,
    "execution": {
     "iopub.execute_input": "2026-10-03T01:41:56.146182Z",
     "iopub.status.busy": "2026-10-03T01:41:56.146125Z",
     "iopub.status.idle": "2026-10-03T01:41:56.242647Z",
     "shell.execute_reply": "2026-10-03T01:41:56.242595Z"
    },
    "jupyter": {
     "source_hidden": true
    },
    "tags": [
     "hide-input"
    ]
   },
   "outputs": [
    {
     "data": {
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      "text/plain": [
       "<IPython.core.display.Image object>"
      ]
     },
     "metadata": {
      "image/png": {
       "alt": "Why PPO clips the update"
      }
     },
     "output_type": "display_data"
    },
    {
     "data": {
      "text/markdown": [
       "- **Clip band for the ratio:** 0.80 to 1.20\n",
       "- **Plain objective at ratio 1.5:** 1.5\n",
       "- **Clipped objective at ratio 1.5:** 1.2\n",
       "- **Push at ratio 1.5:** none (clipped)"
      ],
      "text/plain": [
       "<IPython.core.display.Markdown object>"
      ]
     },
     "metadata": {},
     "output_type": "display_data"
    },
    {
     "data": {
      "text/markdown": [
       "For a good action the objective stops rising once the ratio passes 1.20, so at 1.5 there is no further push. The update is not allowed to profit from moving far in one step."
      ],
      "text/plain": [
       "<IPython.core.display.Markdown object>"
      ]
     },
     "metadata": {},
     "output_type": "display_data"
    },
    {
     "data": {
      "text/markdown": [
       "Ratio 1.5, A = +1, eps = 0.2. Plain term: 1.5 x +1 = 1.5. Clipped term: clip(1.5, 0.80, 1.20) x +1 = 1.20 x +1 = 1.2. Objective = min of the two = 1.2."
      ],
      "text/plain": [
       "<IPython.core.display.Markdown object>"
      ]
     },
     "metadata": {},
     "output_type": "display_data"
    }
   ],
   "source": [
    "figure, values, explanation = ppo_picture(**{'eps': 0.2, 'advantage': 'good action (A = +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='Why PPO clips the update'))\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": "3b3e1d2b",
   "metadata": {},
   "source": [
    "**What happens:** At Band half-width (epsilon) = 0.2, Action quality = bad action (A = -1): No. The objective is min(1.5 x -1, 1.2 x -1) = -1.5, the unclipped term, so the slope is still -1 and the update keeps pushing the ratio down. Clipping only blocks gains from going too far, never the correction of a mistake.\n",
    "\n",
    "**Takeaway:** The clip removes the reward for moving far in the helpful direction, but leaves the penalty for a bad action in place.\n",
    "\n",
    "**Use the idea:** This is the rule that keeps reinforcement-learning fine-tuning of language models stable: each batch of samples can only be trusted near the policy that produced it.\n",
    "\n",
    "**Where it applies:** One sampled action with a fixed advantage estimate, no KL term and no value-function term. The gradient is taken with respect to the ratio at fixed A; at the corners of the clip band the slope is set to the unclipped value.\n",
    "\n",
    "**Check your understanding:** For a good action with eps = 0.1, above what ratio does the update lose all incentive to increase the probability further?\n",
    "\n",
    "<details><summary>Show the answer</summary>\n",
    "\n",
    "Above 1.1: past that the clipped term is constant at 1.1 x A, so the slope is zero.\n",
    "\n",
    "</details>\n",
    "\n",
    "*Source: Chapter 16, 16.10.4 PPO: The Clipped Surrogate Objective. Book formulas with explicitly illustrative constants and stipulated toy models, not measured product performance. Advantage values of +1 and -1 are illustrative.*"
   ]
  },
  {
   "cell_type": "markdown",
   "id": "f0e262e2",
   "metadata": {},
   "source": [
    "## C16-D08: How DPO weighs a preference pair\n",
    "\n",
    "When does one preference pair stop teaching the model anything?\n",
    "\n",
    "The loss is the negative log of the probability that the model prefers the winner. Its gradient is large when that probability is small and fades as it approaches one, which is the rule that each pair is learned until it is ranked correctly.\n",
    "\n",
    "$$\n",
    "\\mathcal L=-\\log\\sigma(\\beta m),\\quad m=\\log\\tfrac{p_\\theta(y_w)}{p_{\\mathrm{ref}}(y_w)}-\\log\\tfrac{p_\\theta(y_l)}{p_{\\mathrm{ref}}(y_l)}\n",
    "$$\n",
    "\n",
    "$$\n",
    "\\frac{\\partial\\mathcal L}{\\partial m}=-\\beta\\,\\sigma(-\\beta m)\n",
    "$$\n",
    "\n",
    "**Symbols:** y_w, y_l: the preferred and the rejected response; m: margin: how much more the winner gained than the loser, in log-ratio; beta: sharpness of the preference model; sigma: logistic function, 1 / (1 + e^(-z))\n",
    "\n",
    "**Predict before looking:** If the model already ranks a pair correctly (margin 3), does a larger beta make the pair matter more or less?"
   ]
  },
  {
   "cell_type": "code",
   "execution_count": 9,
   "id": "268c4b70",
   "metadata": {
    "collapsed": true,
    "execution": {
     "iopub.execute_input": "2026-10-03T01:41:56.243713Z",
     "iopub.status.busy": "2026-10-03T01:41:56.243657Z",
     "iopub.status.idle": "2026-10-03T01:41:56.377421Z",
     "shell.execute_reply": "2026-10-03T01:41:56.377373Z"
    },
    "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 DPO weighs a preference pair"
      }
     },
     "output_type": "display_data"
    },
    {
     "data": {
      "text/markdown": [
       "- **Reward gap (beta x margin):** 0.3\n",
       "- **Chance model prefers the winner:** 57.4%\n",
       "- **Loss:** 0.554\n",
       "- **Weight on this pair:** 0.426"
      ],
      "text/plain": [
       "<IPython.core.display.Markdown object>"
      ]
     },
     "metadata": {},
     "output_type": "display_data"
    },
    {
     "data": {
      "text/markdown": [
       "With beta = 0.1 the model already ranks the pair correctly (margin 3), the loss is 0.554 and the pair gets weight 0.426. A larger beta saturates sooner: correct pairs stop contributing, wrong pairs keep full weight."
      ],
      "text/plain": [
       "<IPython.core.display.Markdown object>"
      ]
     },
     "metadata": {},
     "output_type": "display_data"
    },
    {
     "data": {
      "text/markdown": [
       "Reward gap = beta x margin = 0.1 x 3 = 0.3. Loss = -log sigma(0.3) = 0.554. The gradient weight is sigma(-beta m) = sigma(-0.3) = 0.426."
      ],
      "text/plain": [
       "<IPython.core.display.Markdown object>"
      ]
     },
     "metadata": {},
     "output_type": "display_data"
    }
   ],
   "source": [
    "figure, values, explanation = dpo_picture(**{'beta': 0.1, 'margin': 3})\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 DPO weighs a preference pair'))\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": "56eabb6e",
   "metadata": {},
   "source": [
    "**What happens:** At Sharpness (beta) = 2, Margin on this pair (m) = 3: Less. At beta = 2 the loss is 0.0025 and the weight 0.0025, so the pair is nearly ignored; at beta = 0.1 the same pair still has weight 0.43. A larger beta stops learning from correct pairs sooner.\n",
    "\n",
    "**Takeaway:** The weight on a pair is the model's own chance of getting it wrong, and beta sets how quickly that chance falls.\n",
    "\n",
    "**Use the idea:** DPO trains language models directly on preference pairs; this weight explains why training focuses on pairs the model still ranks wrongly and why beta controls how far the model drifts.\n",
    "\n",
    "**Where it applies:** One preference pair with a given margin m (a free control, not derived from a model). The weight sigma(-beta m) is the exact factor in the gradient, in addition to the constant beta.\n",
    "\n",
    "**Check your understanding:** What is the weight on a pair with margin 0, for any beta?\n",
    "\n",
    "<details><summary>Show the answer</summary>\n",
    "\n",
    "0.5: sigma(0) = 1/2, so an undecided pair always gets half weight, whatever beta is.\n",
    "\n",
    "</details>\n",
    "\n",
    "*Source: Chapter 16, 16.8.3 Direct Preference Optimization. Book formulas with explicitly illustrative constants and stipulated toy models, not measured product performance.*"
   ]
  },
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   "cell_type": "markdown",
   "id": "1616d64b",
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   "source": [
    "## Bring it to your own question\n",
    "\n",
    "Choose an experiment that changes one relevant factor and measures task quality. Use numerical allocation only when the reader supplies a defensible quantitative law; use the toy models to understand mechanisms otherwise.\n",
    "\n",
    "Use the `mathllms-ch16-scaling-learning` 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."
   ]
  }
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