{
 "cells": [
  {
   "cell_type": "markdown",
   "id": "75c8b1c8",
   "metadata": {},
   "source": [
    "# Approximation and Expressivity\n",
    "\n",
    "*The Mathematics of Large Language Models · Chapter 2*\n",
    "\n",
    "Construct curves, count pieces, and separate three obstacles.\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",
    "Identify the input domain, target, error norm, candidate family, optimization evidence, and held-out population. Return separate assessments of representation, training, and generalization; compute only quantities justified by supplied numeric inputs."
   ]
  },
  {
   "cell_type": "markdown",
   "id": "6e86d36c",
   "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": "92b6a439",
   "metadata": {
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    "execution": {
     "iopub.execute_input": "2026-10-03T01:39:29.667775Z",
     "iopub.status.busy": "2026-10-03T01:39:29.667708Z",
     "iopub.status.idle": "2026-10-03T01:39:29.700036Z",
     "shell.execute_reply": "2026-10-03T01:39:29.699967Z"
    },
    "jupyter": {
     "source_hidden": true
    },
    "tags": [
     "hide-input"
    ]
   },
   "outputs": [],
   "source": [
    "import io\n",
    "import math\n",
    "import re\n",
    "import matplotlib\n",
    "matplotlib.use('Agg')\n",
    "import matplotlib.pyplot as plt\n",
    "from IPython.display import display, Image, Markdown\n",
    "from cycler import cycler\n",
    "plt.rcParams.update({'font.family': 'DejaVu Sans', 'font.size': 11, 'axes.titlesize': 13, 'axes.labelsize': 11, 'xtick.labelsize': 10, 'ytick.labelsize': 10, 'axes.spines.top': False, 'axes.spines.right': False, 'axes.edgecolor': '#7d8588', 'axes.labelcolor': '#172a3b', 'text.color': '#172a3b', 'xtick.color': '#52606b', 'ytick.color': '#52606b', 'figure.facecolor': 'white', 'axes.facecolor': 'white', 'savefig.facecolor': 'white', 'grid.alpha': 0.2, 'lines.linewidth': 2, 'svg.fonttype': 'path'})\n",
    "plt.rcParams['axes.prop_cycle'] = cycler(color=['#136f75', '#b77518', '#334c72', '#aa4e37', '#677341'])\n",
    "\n",
    "def clean_display_text(text):\n",
    "    \"\"\"Remove signed zero only after an explicitly formatted value rounds to zero.\"\"\"\n",
    "    return re.sub(r\"(?<![\\w.])-(?:0+(?:\\.0*)?|\\.0+)(?:[eE][+-]?\\d+)?(?![\\w.])\", \"0\", text)\n",
    "\n",
    "\n",
    "def display_value(value):\n",
    "    \"\"\"One display policy for readers, saved notebooks and skill references.\"\"\"\n",
    "    if hasattr(value, \"item\") and getattr(value, \"size\", 1) == 1:\n",
    "        value = value.item()\n",
    "    if isinstance(value, float):\n",
    "        if not math.isfinite(value):\n",
    "            raise ValueError(\"Return undefined or infinity as a labeled string, not a nonfinite JSON value\")\n",
    "        return \"0\" if value == 0 else f\"{value:.6g}\"\n",
    "    if isinstance(value, str):\n",
    "        return clean_display_text(value)\n",
    "    if isinstance(value, (list, tuple)):\n",
    "        opening, closing = (\"(\", \")\") if isinstance(value, tuple) else (\"[\", \"]\")\n",
    "        return opening + \", \".join(str(display_value(v)) for v in value) + closing\n",
    "    if isinstance(value, dict):\n",
    "        return \"{\" + \", \".join(str(k) + \": \" + str(display_value(v)) for k, v in value.items()) + \"}\"\n",
    "    return value\n",
    "\n",
    "\n",
    "\"\"\"Chapter 2: ReLU interpolation, tent composition, rates, risk gaps, random features, Barron versus Sobolev, linear regions and KAN splines.\"\"\"\n",
    "import math\n",
    "import numpy as np\n",
    "import matplotlib.pyplot as plt\n",
    "from matplotlib.ticker import FuncFormatter\n",
    "from scipy.interpolate import make_interp_spline\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",
    "        ax.tick_params(labelsize=10)\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 pl(count, word):\n",
    "    \"\"\"'1 bend', '2 bends'.\"\"\"\n",
    "    return f'{count} {word}' if count == 1 else f'{count} {word}s'\n",
    "\n",
    "def big(value):\n",
    "    \"\"\"Readable large numbers without exponent notation clutter.\"\"\"\n",
    "    value = float(value)\n",
    "    if value < 1000000.0:\n",
    "        return f'{value:,.0f}' if value >= 100 else sig(value)\n",
    "    exponent = int(math.floor(math.log10(value) + 1e-09))\n",
    "    mantissa = value / 10 ** exponent\n",
    "    return f'{mantissa:.2g} x 10^{exponent}'\n",
    "\n",
    "def _plain(v, _pos=None):\n",
    "    if v >= 1000000.0:\n",
    "        return f'{v / 1000000.0:g}M'\n",
    "    if v >= 1000.0:\n",
    "        return f'{v / 1000.0:g}k'\n",
    "    if 0 < v < 0.01:\n",
    "        return np.format_float_positional(v, trim='-')\n",
    "    return f'{v:g}'\n",
    "\n",
    "def plain(ax, x=False, y=False):\n",
    "    \"\"\"Plain tick labels (1k, 0.01) instead of powers of ten on log axes.\"\"\"\n",
    "    if x:\n",
    "        ax.xaxis.set_major_formatter(FuncFormatter(_plain))\n",
    "    if y:\n",
    "        ax.yaxis.set_major_formatter(FuncFormatter(_plain))\n",
    "\n",
    "def circle(ax, x, y):\n",
    "    ax.plot([x], [y], 'o', ms=13, mfc='none', mec=GOLD, mew=2.4, zorder=6)\n",
    "N_VALUES = [2, 4, 6, 8, 11, 16, 24, 32]\n",
    "\n",
    "def relu_interpolant(n=8):\n",
    "    knots = np.linspace(0, 1, int(n) + 1)\n",
    "    values = np.sin(3 * np.pi * knots)\n",
    "    slopes = np.diff(values) * n\n",
    "    x = np.linspace(0, 1, 2001)\n",
    "    pieces = [slopes[0] * np.maximum(x, 0)]\n",
    "    pieces += [(slopes[j] - slopes[j - 1]) * np.maximum(x - knots[j], 0) for j in range(1, int(n))]\n",
    "    return (x, knots, values, np.array(pieces), (3 * np.pi) ** 2 / (8 * n * n))\n",
    "\n",
    "def interpolation_error(n):\n",
    "    x, knots, values, pieces, bound = relu_interpolant(n)\n",
    "    return (float(np.max(abs(pieces.sum(axis=0) - np.sin(3 * np.pi * x)))), bound)\n",
    "\n",
    "def bends_picture(n=4):\n",
    "    x, knots, values, pieces, bound = relu_interpolant(n)\n",
    "    fit = pieces.sum(axis=0)\n",
    "    target = np.sin(3 * np.pi * x)\n",
    "    err, _ = interpolation_error(n)\n",
    "    fig, ax = panels()\n",
    "    ax[0].plot(x, target, linestyle='dashed', color=NAVY, lw=2, label='target sin(3 pi x)')\n",
    "    ax[0].plot(x, fit, '-', color=TEAL, lw=2.2, label=f'{n} straight pieces')\n",
    "    ax[0].plot(knots, values, 'o', color=TERRA, ms=5)\n",
    "    worst = int(np.argmax(abs(fit - target)))\n",
    "    ax[0].annotate('largest gap', xy=(x[worst], fit[worst]), xytext=(0.5, -1.6 if fit[worst] > 0 else 1.6), ha='center', fontsize=10, color=TERRA, arrowprops=dict(arrowstyle='->', color=TERRA))\n",
    "    ax[0].legend(loc='upper right', fontsize=9, ncol=1)\n",
    "    ax[0].set(xlabel='x', ylabel='function value', ylim=(-1.9, 2.2), title='Straight pieces follow the curve')\n",
    "    ns = np.array(N_VALUES)\n",
    "    meas = np.array([interpolation_error(k)[0] for k in ns])\n",
    "    bounds = np.array([relu_interpolant(k)[-1] for k in ns])\n",
    "    ax[1].loglog(ns, bounds, linestyle='dashed', color=TERRA, lw=2, label='guarantee')\n",
    "    ax[1].loglog(ns, meas, 'o', color=TEAL, ms=6, label='measured')\n",
    "    circle(ax[1], n, err)\n",
    "    ax[1].text(10, bounds[1] * 1.05, 'slope -2:\\nn doubles,\\nerror / 4', fontsize=10, color=NAVY, va='bottom')\n",
    "    ax[1].set_xticks([2, 4, 8, 16, 32])\n",
    "    ax[1].set_xticklabels(['2', '4', '8', '16', '32'])\n",
    "    ax[1].minorticks_off()\n",
    "    plain(ax[1], y=True)\n",
    "    ax[1].legend(loc='lower left', fontsize=9)\n",
    "    ax[1].set(xlabel='straight pieces (n)', ylabel='largest error', title='Error against pieces')\n",
    "    first_slope = float((values[1] - values[0]) * n)\n",
    "    metrics = {'Largest error found': sig(err, 4), 'Guaranteed upper bound': sig(bound, 4), 'Hinge neurons (bends)': n - 1, 'Neurons with the linear term': n}\n",
    "    summary = f'With {n} pieces the largest error found is {sig(err, 4)}, under the guarantee {sig(bound, 4)}. The guarantee falls fourfold each time n doubles, here to {sig(bound / 4)} at {2 * n} pieces.'\n",
    "    extra = ' The book example (10 neurons, 11 pieces) quotes a numerical estimate of about 0.09.' if n == 11 else ''\n",
    "    calc = f\"Slopes come from differences of sin(3 pi x) at knots spaced 1/{n}. First slope = (sin(3 pi/{n}) - 0)/(1/{n}) = {sig(first_slope)}. Guarantee = (3 pi)^2 / (8 x {n}^2) = {sig((3 * math.pi) ** 2)} / {8 * n * n} = {sig(bound, 4)}. Count: {pl(n - 1, 'bend')} plus the linear term on [0,1] is {pl(n, 'ReLU')}. In general N ReLU neurons give at most N+1 linear pieces, so {n} pieces need at least {pl(n - 1, 'neuron')}.{extra}\"\n",
    "    return (fig, metrics, {'summary': summary, 'calculation': calc})\n",
    "\n",
    "def tent(x):\n",
    "    x = np.asarray(x)\n",
    "    return 2 * np.maximum(x, 0) - 4 * np.maximum(x - 0.5, 0) + 2 * np.maximum(x - 1, 0)\n",
    "\n",
    "def compose_tent(x, depth):\n",
    "    y = np.asarray(x, dtype=float)\n",
    "    for _ in range(int(depth)):\n",
    "        y = tent(y)\n",
    "    return y\n",
    "DEPTHS = [1, 2, 3, 4, 5, 6]\n",
    "\n",
    "def composition_picture(depth=5):\n",
    "    x = np.linspace(0, 1, 2049)\n",
    "    y = compose_tent(x, depth)\n",
    "    pieces, peaks, neurons = (2 ** depth, 2 ** (depth - 1), 3 * depth)\n",
    "    fig, ax = panels()\n",
    "    ax[0].plot(x, tent(x), linestyle='dashed', color=NAVY, lw=1.5, label='one tent')\n",
    "    ax[0].plot(x, y, '-', color=TEAL, lw=2, label=f'tent folded {depth} times')\n",
    "    px = (2 * np.arange(peaks) + 1) / 2 ** depth\n",
    "    ax[0].plot(px, np.ones(peaks), 'o', color=GOLD, ms=6, label=f\"{peaks} {('peak' if peaks == 1 else 'peaks')}\")\n",
    "    ax[0].legend(loc='upper center', fontsize=9, ncol=3, columnspacing=0.8, handlelength=1.4)\n",
    "    ax[0].set(xlabel='x', ylabel='function value', ylim=(-0.05, 1.4), title=f'{pieces} straight pieces')\n",
    "    ls = np.array(DEPTHS)\n",
    "    ax[1].loglog(3 * ls, 2.0 ** ls, '-o', color=TEAL, lw=2, ms=5, label='folded tent (deep)')\n",
    "    nn = np.linspace(3, 18, 50)\n",
    "    ax[1].loglog(nn, nn + 1, linestyle='dotted', color=TERRA, lw=2.4, label='one-layer ceiling N+1')\n",
    "    circle(ax[1], neurons, pieces)\n",
    "    ax[1].set_xticks([3, 6, 9, 12, 18])\n",
    "    ax[1].set_xticklabels(['3', '6', '9', '12', '18'])\n",
    "    ax[1].set_yticks([2, 4, 8, 16, 32, 64])\n",
    "    ax[1].set_yticklabels(['2', '4', '8', '16', '32', '64'])\n",
    "    ax[1].minorticks_off()\n",
    "    ax[1].legend(loc='upper left', fontsize=9)\n",
    "    ax[1].set(xlabel='neurons used (N)', ylabel='straight pieces', title='Depth passes the ceiling')\n",
    "    ceiling = neurons + 1\n",
    "    verdict = 'beyond' if pieces > ceiling else 'not yet beyond'\n",
    "    metrics = {'Straight pieces': pieces, 'Peaks': peaks, 'Neurons in the construction': neurons, 'Most pieces one layer could give': ceiling}\n",
    "    summary = f\"Folding {pl(depth, 'time')} gives {pieces} pieces from {neurons} neurons; one hidden layer of {neurons} neurons tops out at {ceiling}, so the tent is {verdict} that ceiling. Each fold doubles the pieces but adds only three neurons.\"\n",
    "    calc = f\"Depth {depth}: 2^{depth} = {pieces} pieces and 2^{depth - 1} = {peaks} {('peak' if peaks == 1 else 'peaks')} (each peak has two sides). Neurons: 3 x {depth} = {neurons}. A single hidden layer of N neurons has at most N+1 pieces, so {neurons} neurons allow {ceiling}. To match {pieces} pieces a single layer needs at least {pl(pieces - 1, 'neuron')}.\"\n",
    "    return (fig, metrics, {'summary': summary, 'calculation': calc})\n",
    "D_VALUES = [1, 2, 3, 4, 6, 8, 12, 16]\n",
    "\n",
    "def rate_values(n, s, d):\n",
    "    return (1 / np.asarray(n, dtype=float), np.asarray(n, dtype=float) ** (-s / d))\n",
    "\n",
    "def rates_picture(d=2, s=2):\n",
    "    n = np.geomspace(1, 10000, 200)\n",
    "    fig, ax = panels()\n",
    "    for other in D_VALUES:\n",
    "        if other != d:\n",
    "            ax[0].loglog(n, n ** (-s / other), '-', color=GREY, lw=1, alpha=0.45)\n",
    "    ax[0].loglog(n, n ** (-s / d), '-', color=TERRA, lw=2.6, label=f'd = {d}')\n",
    "    value = 100 ** (-s / d)\n",
    "    ax[0].plot([100], [value], 'o', color=GOLD, ms=8, zorder=6)\n",
    "    ax[0].text(100, value * 1.5, f'n=100: {sig(value)}', fontsize=10, ha='center', color=NAVY)\n",
    "    plain(ax[0], x=True, y=True)\n",
    "    ax[0].text(1.3, 2e-05, f'red: d = {d}\\ngrey: other d', fontsize=10, color=NAVY)\n",
    "    ax[0].set(xlabel='approximation size (n)', ylabel='error (unit constant)', title=f'Error curve, slope -{sig(s / d)}', ylim=(1e-05, 1.5))\n",
    "    ds = np.array(D_VALUES)\n",
    "    mult = 2.0 ** (ds / s)\n",
    "    ax[1].semilogy(ds, mult, '-o', color=NAVY, lw=2, ms=5)\n",
    "    circle(ax[1], d, 2.0 ** (d / s))\n",
    "    ax[1].text(d, 2.0 ** (d / s) * 2.2, f'x{big(2.0 ** (d / s))}', ha='center', fontsize=10, color=TERRA)\n",
    "    ax[1].set_xticks([1, 4, 8, 12, 16])\n",
    "    plain(ax[1], y=True)\n",
    "    ax[1].set(xlabel='input dimension (d)', ylabel='size multiplier to halve error', title='Cost of halving the error', ylim=(0.7, 2.0 ** (16 / s) * 12))\n",
    "    exponent = s / d\n",
    "    metrics = {'Error exponent (s/d)': sig(exponent), 'Error at n = 100': sig(value), 'Size multiplier to halve the error': big(2.0 ** (d / s)), 'Size multiplier for 10 times smaller': big(10.0 ** (d / s))}\n",
    "    summary = f'At smoothness s={s} and dimension d={d} the error falls like n^(-{sig(exponent)}). Halving the error needs {big(2.0 ** (d / s))} times more parameters; higher d flattens the curve and makes every gain costlier.'\n",
    "    calc = f'Error = n^(-s/d) = n^(-{s}/{d}) = n^(-{sig(exponent)}). At n = 100: 100^(-{sig(exponent)}) = {sig(value)}. To halve the error multiply n by 2^(d/s) = 2^({d}/{s}) = {big(2.0 ** (d / s))}. To cut it tenfold multiply n by 10^(d/s) = {big(10.0 ** (d / s))}. Constants are set to one.'\n",
    "    return (fig, metrics, {'summary': summary, 'calculation': calc})\n",
    "OFFSETS = [0, 0.2, 0.4, 0.5, 0.75, 1]\n",
    "\n",
    "def gap_values(offset=0.5, sample='balanced'):\n",
    "    x = np.linspace(-1, 1, 1001)\n",
    "    target = x * x\n",
    "    best = np.full_like(x, 1 / 3)\n",
    "    selected = best + offset\n",
    "    train = np.array([-1.0, 0.0, 1.0]) if sample == 'balanced' else np.array([-0.2, 0, 0.2])\n",
    "    population = 4 / 45 + offset ** 2\n",
    "    empirical = float(np.mean((train * train - (1 / 3 + offset)) ** 2))\n",
    "    return (x, target, best, selected, train, population, empirical)\n",
    "\n",
    "def gaps_picture(offset=0.75, sample='balanced'):\n",
    "    x, target, best, selected, train, risk, empirical = gap_values(offset, sample)\n",
    "    gap = risk - empirical\n",
    "    fig, ax = panels()\n",
    "    ax[0].plot(x, target, '-', color=NAVY, lw=2, label='target x^2')\n",
    "    ax[0].plot(x, best, linestyle='dashed', color=TEAL, lw=2, label='best constant 1/3')\n",
    "    ax[0].plot(x, selected, linestyle='dotted', color=TERRA, lw=2.4, label=f'chosen constant {sig(1 / 3 + offset)}')\n",
    "    ax[0].plot(train, train ** 2, 'o', color=GOLD, ms=9, label='training inputs', zorder=5)\n",
    "    ax[0].set(xlabel='x', ylabel='function value', ylim=(-0.1, 2.6), title='What the model sees')\n",
    "    ax[0].legend(loc='upper left', fontsize=8.5, ncol=1)\n",
    "    values = [4 / 45, offset ** 2, gap]\n",
    "    bars = ax[1].bar(['Floor', 'Excess', 'Gap'], values, color=[TEAL, TERRA, GOLD])\n",
    "    span = max(max(values), 0.05) - min(min(values), 0)\n",
    "    for bar, v in zip(bars, values):\n",
    "        up = v >= 0\n",
    "        ax[1].text(bar.get_x() + bar.get_width() / 2, v + (0.03 if up else -0.03) * span * 3, sig(v), ha='center', va='bottom' if up else 'top', fontsize=10)\n",
    "    ax[1].axhline(0, color=GREY, lw=1)\n",
    "    ax[1].set(ylabel='squared-loss quantity', title='Three separate numbers', ylim=(min(min(values), 0) - 0.2 * span, max(values) + 0.2 * span))\n",
    "    state = 'negative: training looks worse than the population' if gap < 0 else 'positive: training looks better than the population'\n",
    "    metrics = {'Population risk': sig(risk), 'Risk on training inputs': sig(empirical), 'Floor (best constant)': sig(4 / 45), 'Signed sample gap': sig(gap)}\n",
    "    summary = f'Floor (representation) is fixed at {sig(4 / 45)}; the chosen constant adds excess {sig(offset ** 2)} from optimization. The sample gap is {sig(gap)} ({state}).'\n",
    "    c = 1 / 3 + offset\n",
    "    calc = f'E[x^2] = 1/3 and E[x^4] = 1/5, so the best constant has risk 1/5 - 1/9 = 4/45 = {sig(4 / 45)}. Moving to c = 1/3 + {offset:g} = {sig(c)} adds {offset:g}^2 = {sig(offset ** 2)}, so population risk = {sig(risk)}. On the training inputs, mean of (x^2 - c)^2 = {sig(empirical)}. Gap = {sig(risk)} - {sig(empirical)} = {sig(gap)}.'\n",
    "    return (fig, metrics, {'summary': summary, 'calculation': calc})\n",
    "RFF_D = [4, 8, 16, 32, 64, 128, 256, 512]\n",
    "RFF_R = [0.5, 1, 2]\n",
    "RFF_TRIALS = 400\n",
    "\n",
    "def rff_kernel(r):\n",
    "    return math.exp(-r * r / 2)\n",
    "\n",
    "def rff_variance(r):\n",
    "    \"\"\"Variance of one feature product 2 cos(w.x+b) cos(w.y+b) for the unit Gaussian kernel.\"\"\"\n",
    "    return 1 + math.exp(-2 * r * r) / 2 - math.exp(-r * r)\n",
    "\n",
    "def rff_rms_table(r, trials=RFF_TRIALS, seed=11):\n",
    "    rng = np.random.default_rng(seed + int(round(10 * r)))\n",
    "    top = max(RFF_D)\n",
    "    w = rng.standard_normal((trials, top))\n",
    "    b = rng.uniform(0, 2 * np.pi, (trials, top))\n",
    "    terms = 2 * np.cos(b) * np.cos(w * r + b)\n",
    "    running = np.cumsum(terms, axis=1) / np.arange(1, top + 1)\n",
    "    error = running[:, [k - 1 for k in RFF_D]] - rff_kernel(r)\n",
    "    return np.sqrt(np.mean(error ** 2, axis=0))\n",
    "\n",
    "def rff_single_draw(delta, count, seed=5):\n",
    "    \"\"\"Kernel estimate z(0).z(delta) from the first count features of one fixed draw.\"\"\"\n",
    "    rng = np.random.default_rng(seed)\n",
    "    top = max(RFF_D)\n",
    "    w = rng.standard_normal(top)[:count]\n",
    "    b = rng.uniform(0, 2 * np.pi, top)[:count]\n",
    "    delta = np.atleast_1d(delta)\n",
    "    return np.mean(2 * np.cos(b)[None, :] * np.cos(np.outer(delta, w) + b[None, :]), axis=1)\n",
    "\n",
    "def rff_picture(D=16, r=1):\n",
    "    rms = rff_rms_table(r)\n",
    "    pred = np.sqrt(rff_variance(r) / np.array(RFF_D))\n",
    "    j = RFF_D.index(D)\n",
    "    delta = np.linspace(0, 3, 241)\n",
    "    est = rff_single_draw(delta, D)\n",
    "    one = float(rff_single_draw(r, D)[0])\n",
    "    fig, ax = panels()\n",
    "    ax[0].plot(delta, np.exp(-delta ** 2 / 2), '-', color=NAVY, lw=2.2, label='exact kernel')\n",
    "    ax[0].plot(delta, est, linestyle='dashed', color=TEAL, lw=2, label=f'{D} random cosines')\n",
    "    ax[0].plot([r], [one], 'o', color=GOLD, ms=8, zorder=6)\n",
    "    ax[0].plot([r, r], [rff_kernel(r), one], '-', color=TERRA, lw=2)\n",
    "    ax[0].legend(loc='upper right', fontsize=9)\n",
    "    ax[0].set(xlabel='distance between the two points (r)', ylabel='similarity score k', title='Copy of the kernel')\n",
    "    ax[1].loglog(RFF_D, pred, linestyle='dashed', color=TERRA, lw=2, label='law: c / sqrt(D)')\n",
    "    ax[1].loglog(RFF_D, rms, 'o', color=TEAL, ms=6, label='400 redraws')\n",
    "    circle(ax[1], D, rms[j])\n",
    "    ax[1].set_xticks([4, 16, 64, 256])\n",
    "    ax[1].set_xticklabels(['4', '16', '64', '256'])\n",
    "    ax[1].minorticks_off()\n",
    "    ax[1].set_yticks([0.04, 0.08, 0.16, 0.32, 0.64])\n",
    "    ax[1].set_yticklabels(['0.04', '0.08', '0.16', '0.32', '0.64'])\n",
    "    ax[1].legend(loc='lower left', fontsize=9)\n",
    "    ax[1].set(xlabel='random features (D)', ylabel='typical error (RMS)', title='Error falls as 1/sqrt(D)')\n",
    "    metrics = {'Exact similarity': sig(rff_kernel(r)), 'Estimate from these D features': sig(one), f'Typical error at D = {D}': sig(rms[j]), 'Law: typical error at 4 times D': sig(pred[j] / 2)}\n",
    "    summary = f'At distance {r:g} the exact score is {sig(rff_kernel(r))}; one draw of {D} cosines gives {sig(one)}. Across 400 redraws the typical error is {sig(rms[j])}, close to the {sig(pred[j])} the 1/sqrt(D) law predicts.'\n",
    "    calc = f'One feature product has mean k = exp(-r^2/2) = {sig(rff_kernel(r))} and variance 1 + exp(-2r^2)/2 - exp(-r^2) = {sig(rff_variance(r))}. Averaging D independent products divides the variance by D, so the typical error is sqrt({sig(rff_variance(r))}/{D}) = {sig(pred[j])}. With 4D features it is half of that: {sig(pred[j] / 2)}. The measured value {sig(rms[j])} comes from seeded redraws.'\n",
    "    return (fig, metrics, {'summary': summary, 'calculation': calc})\n",
    "BARRON_D = [2, 4, 6, 8, 12, 16, 24, 32]\n",
    "BARRON_C = [1, 10, 100]\n",
    "SOBOLEV_S = 2\n",
    "\n",
    "def crossover(d, c, s=SOBOLEV_S):\n",
    "    \"\"\"Size n* beyond which c / sqrt(n) is below n^(-s/d); None when it never happens.\"\"\"\n",
    "    gap = 0.5 - s / d\n",
    "    if gap <= 0:\n",
    "        return None\n",
    "    return float(c) ** (1 / gap)\n",
    "\n",
    "def barron_picture(d=4, c=10):\n",
    "    n = np.geomspace(1, 1000000000.0, 300)\n",
    "    cross = crossover(d, c)\n",
    "    fig, ax = panels()\n",
    "    ax[0].loglog(n, c / np.sqrt(n), '-', color=TEAL, lw=2.2, label=f'Barron: {c} / sqrt(n)')\n",
    "    ax[0].loglog(n, n ** (-SOBOLEV_S / d), linestyle='dashed', color=TERRA, lw=2.2, label=f'Sobolev: n^(-{sig(SOBOLEV_S / d)})')\n",
    "    if cross is not None and cross > 1:\n",
    "        ax[0].axvline(cross, linestyle='dotted', color=NAVY, lw=1.8)\n",
    "        ax[0].text(cross * 1.5, 0.003, 'Barron\\nbetter', fontsize=10, color=NAVY)\n",
    "    if cross is None:\n",
    "        ax[0].text(1.5, 0.0002, 'same slope: Barron\\nnever catches up', fontsize=10, color=NAVY)\n",
    "    plain(ax[0], x=True, y=True)\n",
    "    ax[0].legend(loc='upper right', fontsize=9)\n",
    "    ax[0].set(xlabel='approximation size (n)', ylabel='error', title=f'Two rates at d = {d}', ylim=(1e-05, 1000.0))\n",
    "    ds = [k for k in BARRON_D if crossover(k, c) is not None]\n",
    "    ax[1].semilogy(ds, [max(crossover(k, c), 1) for k in ds], '-o', color=NAVY, lw=2, ms=5)\n",
    "    ax[1].axvspan(1, 4, color=GOLD, alpha=0.18)\n",
    "    ax[1].text(2.5, 25000.0, 'Sobolev never loses', fontsize=10, ha='center', va='center', rotation=90, color=GOLD)\n",
    "    if cross is not None:\n",
    "        circle(ax[1], d, max(cross, 1))\n",
    "    ax[1].set_xticks([2, 4, 8, 16, 24, 32])\n",
    "    plain(ax[1], y=True)\n",
    "    ax[1].set(xlabel='input dimension (d)', ylabel='size where Barron wins (n*)', title='Where the curves cross', xlim=(1, 33), ylim=(50, 4000000.0))\n",
    "    if cross is None:\n",
    "        cross_text = 'undefined (Sobolev rate is at least as fast)'\n",
    "        at_cross = 'undefined'\n",
    "        summary = f'At d={d} the Sobolev exponent {sig(SOBOLEV_S / d)} is at least the Barron exponent 0.5, so the two curves never cross in favour of Barron. Dimension-free does not mean better in low dimension.'\n",
    "        calc = f'Barron error = {c} n^(-1/2). Sobolev error = n^(-{SOBOLEV_S}/{d}) = n^(-{sig(SOBOLEV_S / d)}). Exponent gap = 1/2 - {SOBOLEV_S}/{d} = {sig(0.5 - SOBOLEV_S / d)}, which is not positive, so Barron never overtakes for a Barron norm of {c} or more.'\n",
    "    else:\n",
    "        cross_text = big(cross)\n",
    "        at_cross = sig(cross ** (-SOBOLEV_S / d))\n",
    "        if c == 1:\n",
    "            summary = f'At d={d} the Sobolev error flattens to n^(-{sig(SOBOLEV_S / d)}), while the Barron error keeps falling like n^(-1/2). With Barron norm 1 there is no head start for Sobolev, so Barron is ahead from n = 1.'\n",
    "        else:\n",
    "            summary = f'At d={d} the Sobolev error flattens to n^(-{sig(SOBOLEV_S / d)}), so the dimension-free Barron rate wins once n exceeds {big(cross)}. A larger Barron norm than {c} would push that point out sharply.'\n",
    "        calc = f'Set {c} n^(-1/2) = n^(-{SOBOLEV_S}/{d}). Then n^(1/2 - {SOBOLEV_S}/{d}) = {c}, so n* = {c}^(1/{sig(0.5 - SOBOLEV_S / d)}) = {big(cross)}. There both errors equal {at_cross}.'\n",
    "    metrics = {'Barron exponent': '0.5', 'Sobolev exponent (2/d)': sig(SOBOLEV_S / d), 'Crossover size n*': cross_text, 'Error at the crossover': at_cross}\n",
    "    return (fig, metrics, {'summary': summary, 'calculation': calc})\n",
    "REGION_L = [1, 2, 3, 4, 5, 6]\n",
    "REGION_M = [2, 3]\n",
    "\n",
    "def zigzag(x, m):\n",
    "    \"\"\"m straight pieces on [0,1], alternately up and down, each covering [0,1].\"\"\"\n",
    "    x = np.asarray(x, dtype=float)\n",
    "    i = np.minimum(np.floor(m * x), m - 1)\n",
    "    t = m * x - i\n",
    "    return np.where(i % 2 == 0, t, 1 - t)\n",
    "\n",
    "def zigzag_relu(x, m):\n",
    "    x = np.asarray(x, dtype=float)\n",
    "    out = m * np.maximum(x, 0)\n",
    "    for j in range(1, m):\n",
    "        out = out + 2 * m * (-1) ** j * np.maximum(x - j / m, 0)\n",
    "    return out\n",
    "\n",
    "def deep_zigzag(x, m, depth):\n",
    "    y = np.asarray(x, dtype=float)\n",
    "    for _ in range(int(depth)):\n",
    "        y = zigzag(y, m)\n",
    "    return y\n",
    "\n",
    "def count_pieces(m, depth):\n",
    "    grid = np.linspace(0, 1, 8 * m ** depth + 1)\n",
    "    y = deep_zigzag(grid, m, depth)\n",
    "    bend = np.abs(np.diff(y, 2)) > 1e-07\n",
    "    return int(bend.sum()) + 1\n",
    "\n",
    "def regions_picture(depth=3, m=3):\n",
    "    x = np.linspace(0, 1, 8 * m ** depth + 1)\n",
    "    y = deep_zigzag(x, m, depth)\n",
    "    pieces = count_pieces(m, depth)\n",
    "    neurons = m * depth\n",
    "    ceiling = neurons + 1\n",
    "    upper = (m + 1) ** depth\n",
    "    fig, ax = panels()\n",
    "    if pieces > 64:\n",
    "        width = 32 / pieces\n",
    "        keep = x <= width\n",
    "        ax[0].plot(x[keep], y[keep], '-', color=TEAL, lw=1.6)\n",
    "        ax[0].set(xlim=(0, width), title=f'zoom on first 32 of {pieces} pieces')\n",
    "    else:\n",
    "        ax[0].plot(x, y, '-', color=TEAL, lw=1.6)\n",
    "        ax[0].set(title=f'{pieces} straight pieces')\n",
    "    ax[0].set(xlabel='x', ylabel='network output', ylim=(-0.05, 1.12))\n",
    "    ls = np.array(REGION_L)\n",
    "    ax[1].semilogy(ls, (m + 1.0) ** ls, linestyle='dashed', color=NAVY, lw=2, label='book upper bound')\n",
    "    ax[1].semilogy(ls, float(m) ** ls, '-o', color=TEAL, lw=2, ms=5, label='folded network (built)')\n",
    "    ax[1].semilogy(ls, m * ls + 1.0, linestyle='dotted', color=TERRA, lw=2.6, label='one layer, same neurons')\n",
    "    circle(ax[1], depth, pieces)\n",
    "    ax[1].set_xticks(REGION_L)\n",
    "    ax[1].minorticks_off()\n",
    "    plain(ax[1], y=True)\n",
    "    ax[1].legend(loc='upper left', fontsize=9)\n",
    "    ax[1].set(xlabel=f'layers (depth), {m} neurons each', ylabel='linear pieces', title='Pieces against depth')\n",
    "    metrics = {'Neurons in total': neurons, 'Linear pieces counted': pieces, 'Most one layer of that size gives': ceiling, 'Upper bound from the book': upper}\n",
    "    summary = f\"{neurons} neurons arranged in {pl(depth, 'layer')} of {m} give {pieces} pieces. Put in one layer they could give at most {ceiling}. Each extra layer multiplies the count by {m} instead of adding {m}.\"\n",
    "    calc = f'Each layer folds [0,1] into {m} full-height zigzags (cost {m} neurons). Pieces multiply: {m}^{depth} = {m ** depth}. Neurons add: {m} x {depth} = {neurons}. One hidden layer of N neurons has at most N+1 = {ceiling} pieces. The book bound for one input is (m+1)^L = {m + 1}^{depth} = {upper}, and {pieces} <= {upper}.'\n",
    "    return (fig, metrics, {'summary': summary, 'calculation': calc})\n",
    "KAN_G = [4, 6, 8, 12, 16, 24, 32]\n",
    "KAN_K = [1, 2, 3]\n",
    "\n",
    "def kan_target(x):\n",
    "    return np.sin(2 * np.pi * np.asarray(x) + 0.6)\n",
    "\n",
    "def spline_fit(G, k):\n",
    "    knots = np.linspace(0, 1, int(G) + 1)\n",
    "    return (knots, make_interp_spline(knots, kan_target(knots), k=int(k)))\n",
    "\n",
    "def kan_error(G, k):\n",
    "    x = np.linspace(0, 1, 8001)\n",
    "    _, spl = spline_fit(G, k)\n",
    "    return float(np.max(abs(spl(x) - kan_target(x))))\n",
    "\n",
    "def kan_picture(G=8, k=1):\n",
    "    x = np.linspace(0, 1, 801)\n",
    "    knots, spl = spline_fit(G, k)\n",
    "    err = kan_error(G, k)\n",
    "    nxt = kan_error(2 * G, k)\n",
    "    fig, ax = panels()\n",
    "    ax[0].plot(x, kan_target(x), '-', color=NAVY, lw=6, alpha=0.3, label='target curve (wide, behind)')\n",
    "    ax[0].plot(x, spl(x), '-', color=TEAL, lw=1.8, label=f'spline, order {k}')\n",
    "    ax[0].plot(knots, kan_target(knots), 'o', color=TERRA, ms=5, label='grid points')\n",
    "    ax[0].legend(loc='upper center', fontsize=8, ncol=1)\n",
    "    ax[0].set(xlabel='input to one edge (x)', ylabel='edge function', ylim=(-1.2, 2.2), title=f'Grid with {G} intervals')\n",
    "    gs = np.array(KAN_G)\n",
    "    styles = {1: ('-', NAVY), 2: ('dashed', GOLD), 3: ('dotted', TEAL)}\n",
    "    for order in KAN_K:\n",
    "        line, colour = styles[order]\n",
    "        ax[1].loglog(gs, [kan_error(g, order) for g in gs], linestyle=line, color=colour, lw=2.4, label=f'order {order}: slope -{order + 1}')\n",
    "    circle(ax[1], G, err)\n",
    "    ax[1].set_xticks([4, 8, 16, 32])\n",
    "    ax[1].set_xticklabels(['4', '8', '16', '32'])\n",
    "    ax[1].minorticks_off()\n",
    "    plain(ax[1], y=True)\n",
    "    ax[1].legend(loc='lower left', fontsize=9)\n",
    "    ax[1].set(xlabel='grid intervals (G)', ylabel='largest error', title='Finer grid, smaller error')\n",
    "    ratio = err / nxt\n",
    "    metrics = {'Largest error': sig(err), f'Error with {2 * G} intervals': sig(nxt), 'Observed shrink factor': sig(ratio), 'Predicted factor 2^(k+1)': 2 ** (k + 1)}\n",
    "    summary = f'An order-{k} spline on {G} intervals is off by at most {sig(err)}. Doubling the grid shrinks that by {sig(ratio)}, close to the predicted {2 ** (k + 1)}: smoother pieces make refinement pay more.'\n",
    "    calc = f'Theory: error ~ G^-(k+1) = G^-{k + 1}. Doubling G divides the error by 2^{k + 1} = {2 ** (k + 1)}. Measured here: {sig(err)} / {sig(nxt)} = {sig(ratio)}. Target is sin(2 pi x + 0.6), one smooth edge function; the constant in the bound depends on the target.'\n",
    "    return (fig, metrics, {'summary': summary, 'calculation': calc})\n",
    "BOOK_PROVENANCE = 'Book statement; target functions, constants and seeds are companion illustrations. Counting note: the book says N ReLU neurons give at most N+1 linear pieces, so 2^k pieces need at least 2^k - 1 neurons in one layer.'"
   ]
  },
  {
   "cell_type": "markdown",
   "id": "400b1609",
   "metadata": {},
   "source": [
    "## C02-D01: Build a curve from bends\n",
    "\n",
    "How can straight pieces joined at bends copy a smooth sine wave, and how fast does the gap close as you add pieces?\n",
    "\n",
    "A bend changes the slope of the curve only after its position. Adding the slope changes to the first slope rebuilds the straight-piece copy of the sine exactly at the knots. Between knots the gap is controlled by how curved the target is.\n",
    "\n",
    "$$\n",
    "p_n(x)=s_0x+\\sum_{j=1}^{n-1}(s_j-s_{j-1})\\operatorname{ReLU}(x-j/n)\n",
    "$$\n",
    "\n",
    "$$\n",
    "\\|f-p_n\\|_\\infty\\leq \\|f^{\\prime\\prime}\\|_\\infty/(8n^2)\n",
    "$$\n",
    "\n",
    "**Symbols:** n: number of straight pieces; s_j: slope of piece j; ReLU(z): z if z is positive, otherwise 0; it makes a bend; f: the target curve sin(3 pi x) on 0 to 1\n",
    "\n",
    "**Predict before looking:** If you double the number of pieces from 4 to 8, by what factor does the guaranteed error shrink?"
   ]
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    {
     "data": {
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",
      "text/plain": [
       "<IPython.core.display.Image object>"
      ]
     },
     "metadata": {
      "image/png": {
       "alt": "Build a curve from bends"
      }
     },
     "output_type": "display_data"
    },
    {
     "data": {
      "text/markdown": [
       "- **Largest error found:** 0.574\n",
       "- **Guaranteed upper bound:** 0.694\n",
       "- **Hinge neurons (bends):** 3\n",
       "- **Neurons with the linear term:** 4"
      ],
      "text/plain": [
       "<IPython.core.display.Markdown object>"
      ]
     },
     "metadata": {},
     "output_type": "display_data"
    },
    {
     "data": {
      "text/markdown": [
       "With 4 pieces the largest error found is 0.574, under the guarantee 0.694. The guarantee falls fourfold each time n doubles, here to 0.173 at 8 pieces."
      ],
      "text/plain": [
       "<IPython.core.display.Markdown object>"
      ]
     },
     "metadata": {},
     "output_type": "display_data"
    },
    {
     "data": {
      "text/markdown": [
       "Slopes come from differences of sin(3 pi x) at knots spaced 1/4. First slope = (sin(3 pi/4) - 0)/(1/4) = 2.83. Guarantee = (3 pi)^2 / (8 x 4^2) = 88.8 / 128 = 0.694. Count: 3 bends plus the linear term on [0,1] is 4 ReLUs. In general N ReLU neurons give at most N+1 linear pieces, so 4 pieces need at least 3 neurons."
      ],
      "text/plain": [
       "<IPython.core.display.Markdown object>"
      ]
     },
     "metadata": {},
     "output_type": "display_data"
    }
   ],
   "source": [
    "figure, values, explanation = bends_picture(**{'n': 4})\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='Build a curve from bends'))\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": "29148414",
   "metadata": {},
   "source": [
    "**What happens:** At Straight pieces (n) = 8: The guarantee drops from 0.694 to 0.173, a factor of 4, not 2. The measured error follows it down: on the right plot the points fall along a slope of -2.\n",
    "\n",
    "**Takeaway:** Doubling the number of straight pieces cuts the worst-case error by four, because error scales like 1/n squared.\n",
    "\n",
    "**Use the idea:** This is the simplest case of why wider ReLU layers fit smooth functions better: each added neuron adds one bend. The 1/n^2 rate is the baseline against which deeper constructions are judged.\n",
    "\n",
    "**Where it applies:** Uniform knots and a twice continuously differentiable target. The maximum is sampled on 2001 points; the analytic bound is a supremum bound. N ReLU neurons give at most N+1 pieces.\n",
    "\n",
    "**Check your understanding:** For n=4 pieces, how many bends and how many ReLUs in total build this copy on [0,1]?\n",
    "\n",
    "<details><summary>Show the answer</summary>\n",
    "\n",
    "Three bends plus one ReLU for the starting slope, four in total. Counting pieces as bends would miss the first slope.\n",
    "\n",
    "</details>\n",
    "\n",
    "*Source: Chapter 2, Approximating a Smooth Function with a Shallow ReLU Network. Book sine target and hinge representation, with the linear term counted explicitly as one ReLU on [0,1]. Uses the sharper standard C2 interpolation bound (3 pi)^2/(8 n^2); the book states the looser (3 pi)^2/(2 n^2) with n-1 hidden neurons, so the companion bound is four times smaller. At 11 pieces (10 neurons) the sharper bound is 0.0918, matching the book numerical estimate of about 0.09. Sampled errors are recomputed.*"
   ]
  },
  {
   "cell_type": "markdown",
   "id": "3add66a0",
   "metadata": {},
   "source": [
    "## C02-D02: Folding multiplies pieces\n",
    "\n",
    "How many straight pieces does repeated folding create, and how does that compare with one wide layer?\n",
    "\n",
    "Folding the interval in half and applying the tent again makes every existing piece into two. This proves efficient representation of this particular structured function, without proving efficient approximation of all functions.\n",
    "\n",
    "$$\n",
    "T(x)=2\\operatorname{ReLU}(x)-4\\operatorname{ReLU}(x-1/2)+2\\operatorname{ReLU}(x-1)\n",
    "$$\n",
    "\n",
    "$$\n",
    "T^{\\circ L}:\\quad 2^L\\text{ pieces},\\quad 2^{L-1}\\text{ peaks},\\quad 3L\\text{ neurons}\n",
    "$$\n",
    "\n",
    "**Symbols:** T: the tent: rises from 0 to 1 then falls back to 0 on [0,1]; L: depth: how many times the tent is applied; N: neurons used; one hidden layer gives at most N+1 pieces\n",
    "\n",
    "**Predict before looking:** After four folds, are there sixteen peaks or sixteen pieces?"
   ]
  },
  {
   "cell_type": "code",
   "execution_count": 3,
   "id": "fa1f9217",
   "metadata": {
    "collapsed": true,
    "execution": {
     "iopub.execute_input": "2026-10-03T01:39:29.795371Z",
     "iopub.status.busy": "2026-10-03T01:39:29.795329Z",
     "iopub.status.idle": "2026-10-03T01:39:29.883147Z",
     "shell.execute_reply": "2026-10-03T01:39:29.883098Z"
    },
    "jupyter": {
     "source_hidden": true
    },
    "tags": [
     "hide-input"
    ]
   },
   "outputs": [
    {
     "data": {
      "image/png": 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YeZHjd6xk+C0AAAAAbAcvMnEYmGZ4eZncueiTenVwWhwMGIFcGFtq5zhDWcYmb3KErSibMltJ46BttY5S3YmyZAqirz5+S9ZsSbKNCyNjUI7zpaQnkKKp1BXVRlOmXUbHhRyGSAPjWs5seAAAAACwDevPnKOdl6/qiUF7enjglDgYMAK5MIrqzDihJpCxiaJSk7q4xCSZwn5cRxMoxY1oSN9OFBwoXYjMmSu3jZSvoDeaDOPd4G9YSQ8x2YyDSl6blDF6Gh8Xjm2IBAAAAIBtiIyLEynhNelWoxrVKFwQp8QBgRHIhTG0Kh3t4BofCUlJlGTAMCKHxoexvlJK+0Vsl2GipahWlI3Lyp8vOzWpU17Scp6FR5pdvmzjQpbQMyU1xJS7Nhkc7w6uCWSs/o4+BgEAAABgGyZs/Y8ehYer34f6+9Gwt1rhdDgoMAK5MAZ1N5QMMVIyDEKW1XblQi6UDO9QMmV2nI01gSqVKyx5OSWL5TO7/IwSY+NwsKTX2fAkL8vW6ehl6D/uJ0MGanlCtGyrCZS2HbpAAAAAgDNw6dFjmrlnv9a2YW1bUdbAQJvVCWQMGIFcGFvrbsiyKq2gWLOSmkDG25XgdDo9chjsRLYkQxNjDzfljIOyhOLYfrzLMQaV0s4xdlxZsgk66blSMiQRAAAAAMrCz9CDl6+iZI2FrMr581H3mtVxKhwYGIFcGGMphOUpy3YpsxUvK975wjt4rPBNQPqylEnPzfpJhuovS9iUkfrfffJC+rKMGRbkMEQaKUuOMC1bhwnKUZZdhI8q2S6ZQuoAAAAAoBxLj52gwzff6F26u7nRhHc6krs7zAiODM6eC6OUJxBbjg2lrFYqZMXU9oyVpdwKuNGUzwoJXrMBRY6044a9jhQUUFbQG23bgdOUnJziVFmg5CrLcIiWgsLQDu45aA9eR3J5DwIAAABAGcJiYuindRu1tn1ctxZVyJcXp8DBgRHIhVEqFMcetHNkCdGysU5P2nbna5fU5bDhxdaaSszjF+G0bON+hULPlNTbUsboKUc2PD4eH9ec8h3pOmjMkOrohncAAAAAKMcvG7fS86ho9fvsQYH0basWOAVOgKetKwBsh+GMXYliYiSli59dhGihLEn6MFOAdKnUjRkdpT5XP/62iOK9UhULZTI20U51J5q6YDM1qFGWcufI7HCZmYwaWOOVzYYX6OMjWTmxBgxApsp3lJDOWCe9DgIAAABAGU7evUfzDh7W2jaifVsK8ffDKXACYARyYYx5x8QlJZG/t7djerEoGbJiNAOPchMtRb2pJG4XZ0tKNBAeJeW42Hv0Am3de4rieTjn89AvK1G5yX6qG3slJdO5K3dkNwIZyromV1lKC15LaQQy/rtSUEBZlqxxtjc4wRMIAAAAcExYyoPFoDX1NOsULUydq1Syab2AdMAI5KLwj9qUG7+0RiDjq/pS42qaQPIYt5RplzFDRQKn0k5OJk8PfaONJUTFxNG46SvVXji27r9MmYNo0YhPqVC+HA4aoqWc15HxkMQEhTxmFGyTLEY0ewg9gycQAAAA4IjMP3iEztx7oH7v6e5O4zt3JDc36bPqAtsATSAXhUV+U4xke5L64d3oJEFJ7RwHn2gpKyqrTLtMGSqkMGJMmbeRnjwPF/9nzRpiuBwFJ/ulS+SX1ABkN5pAEhtmhIFaoXaZKkfqbHiKijUrOi6UM6QBAAAAQF6eRkbSqA2btbZ93qg+lcgp7TMssC0wArkopiYeUmt8mNLCkHqipWQaa2dN+axUWaYmiRmdQJ66cJNWbD6oft+pdW076D/HDvuJVqhd7AnGbsiW1MFajB2Py+d6SImxfop2cP0hY+2CJhAAAADgeIxYt4ki4uLU7/OEhtLA5k1tWicgPTACuSimPGOkDtMyVhZPtFgXxnFX2xXUE1GoXSwKbjz0TNp2mdKtyUhZ8QmJNHLyMvX7ji1qUq5cme3AQ0y7rGNnrtGR01cdJyRRIS87U+deqXAwWcpSUhPICa9NAAAAAJCXgzdu0tJjJ7S2je7UjgJ8pJMJAfYBjEAuiqnVe8nDfhQsyx5Cz2TROlKoXSwKrpxxUJ5wsL+XbKe7D56J/7NlDqYBH7U1IeItQ9hPOppK0TFxNPLPpfTZDzNoxB9LKCo6VvLfcZwDawLFOuu1yQ5CVWXJGgdNILOJjomlJ8+eS34OAAAAgIzCC/NDlq/W2ta0dElqXa4MOtcJgRHIRTHlqi992I/ty1I07CfecUPP7OFcZaQPr956SAtW7VK//+aztykwwM/k8aT2mkkvFMfDw0OEqzFPX4TTlPmbHCP0TKEQo2g7GYNSh2kpeb1w1uugI8DelOMm/01jJs2kxMQ3RvXRf8ykYjVaUIWGHajbZ4MpLj7epvUEAAAANJm5Zz9dfvxE/d7Xy5PGdmoPMWgnBUYgF8X0CriC2i+Sh5LYfrVdyVAcpfovvc+sKstEP1nTLs4oNurPZZT8Ou18kzrlqWHNsumWpZQ3mmqy7OvjRd9/2UW9nbWLVEYhexUA5r41ppEjfYiWc3oCGesnVTY8R702GTUCyVCWI7B11376fcY8un7rHnl5pSVg3X/kJP3510LKnTM7+fn60I69h2jGvCW2rioAAAAgeBgWRhO2bNfqjQFNGlHBrFnQQ04KjEAuij1oAik50YpLTBIrtFLijLobyuqxSDsB93B3p06talFggC8FB/rR4L4dNY5nyhNIGZ0ZzTZVKVdEaBWpYA0j1jKSoyxHyORm/rVJ6syFCo4LO+hDea5NymiIOQrrt6Z5IrZr2Ui9bdXGbVS+TAk6smUpzZk0WmxbtGqDzeoIAAAAaPLD6vVaHtCFsmahfk0aopOcmLRlKhtw8cp12nf4BL14FUalihWmjm2aUXxCAoWHR5KPjzeFBAfZqmougSlXfaWygykeYpSYSIE+Pg4XHpOQlERJRgxYjhyKY9ITyIqy3NzcqEPzGlS3aim6de8JZc0UbF67JB7vxvWHtMthraL9xy7Ss5cRQsOItYy+6NHaorKM9ZOSBgzJrxdKjkGTGeqUvA4mUpCvr0Nm7FIyJNERuHP/ofhbKH9e9bajJ8/SO+1ailDQhnWqU2CAP929/0g88/h4Q2wTAACA7dhx6QqtO3NOa9v4zh3J18vLZnUCTugJlJCQSP2+HUWNO31Iw8dPFi7SW3btF589fvqcKjTqQC269Fa6Wi6HKW8fRVfAFQrFkaMspcSa7SZEy0HalTVzMFWrUMzs40nt+WZssp+kkw2PtYpYs0gFaxmxppE0XhjKtEmUJXX/KSrWbNowo9x1UBlDmtT9x+PZmIHaVT2BYmPT0up6enioxaBv3X1A5UuXUBurQ4ICxf8vXobZsKYAAABcHU4kMnTlGq1t7SuWp0Yli9usTsBJjUCjJ82k5eu2ULHCBcXKmCYF8uamGlUq0O17D+jk2QtKV82lMB32o9xkX3pNG9uHMzl0yIqpCbii4THml6XSALK6LBtO9lmziLWLVO1gTSNz9WE4q5nRbHgKZnKT3jvHPq5NShlmZDlfJjIXSpkNz3SYpWt6AuXInlX8vXrzjtoLiEORy5VOe6Dm/n/+MkwYg7JkDrVpXQEAALg2f+7YTbeev1C/D/D2ppEd2tq0TsAJjUCRUdE0d9Eq8vT0oCWzfqUm9d5oYqioVjFNyHXPwWNKVs3lMCnW7ABZoOy5XVKnHVe2/5TzjJAiM9PzlxH0zufjaPPuEyb73F6ynhlqF2sXsYYRc/H6PVqybp9Z5bDOlbE2S++1ZR/9J31Iop20S/KQRMPH4/HC48YRw0cdhfq1qoq/E6fOptUbt9OYP2dRhTIlKWvmTGL7vYePRRhY/ry5EAoGAADAZrDxZ9J/bzLqMkNaNaPcoVigcAUUNQKdOX9ZPPxUKV+G8uTKwX7RevvkzZ1T/L374JGSVXM5lFxtV3YFXBnB6+SUFIpPSjI60TL2mTUoGcqkqCeVBN4542euprsPn9OwXxfRn/M22EW7TI53A+1i7aKverVTvz9z6bZZRkSTgusSj4toJ/UcdNZ2mb7mJjikppKj8H6ntuI55vqtu/TZkBF04fJ1Gtr/E/XnG7fvFn/bNoPgJgAAANvAz5lDV6zRmq+UypWT+tSvi1PiIigqDB0WESn+qlygDdiAyP31xqQkaVPmAnnTcztiKI5c5aSVlSiZoJqSmkBK6rFwHHJGytp16BztPHhW/O/h4U6tG1axzkNMoVAc8ZmRst5qUo0OnbwiRK1bN6oiQkUyUg7f1DkExd3d3WZtcojrhRO2i8+7KW8fUVaA450rR4GTWmxbPptWrNtKUdEx1KR+TeEJpIKfbbq0b0VdO7axaT0BAAC4LhvPnqcdl6/oiUF7vdazA5Yb1cx5dndZI1Do64xfr8IjjO7DrtJMjmxZFKuXK2Kpt4Kj6G4o5eGU3rF4tT0T+UtTlqJprJVLz50RTaDIqFgaN2OV+v2HnRtTsUK5rTqesh5OhsviG8eYId0tKic9T4vYxCQK8PF2GlFjxb1zlLw2SWhw4vNuCinbBU0gw2QODaE+PboY/Kxf7w8k638AAADAUqLi4+m71eu0tnWtVoVqFSmEzrSQsFvX6OKSv8k/T0Eq3rknORKKhoOVL1NC6AGdPn9ZZMzQtZglJSXRqo3bxf/VK5VTsmouhz1rpDiCRkV6x4qWUOMj2mk1laxPO86hX6wHxBTIk40+7tLUdFnxyrSLsyVpZgCTs6z0jiVpWfHOqQlkN2XFO+i4MHGs9H4LroLwzIqPl1QnDgAAALCWX7fuoIdh4er3IX5+NLwdvFMtJSUxkfaN+IoeHN5DtzavoMToKHIkFDUCBQcF0tttW4gUqt/98jvFxKSlUmWePntBn3w9jO4/fEyF8uelJvVrKVk1l0PRtOMKrYDzQ7ZS7UrP+0HSlX0T9U7gFM0STrQUzcxkMiTR+GfHz12n1VsPq98P69eFfLxNh96Z9gRSblxYItj84lUkLV63NwMhiVKGPyqYSl3RDHVKaqMp0y4lr03pnXtXTRPPC1pTZv9Lddu+T3krNKSClZvQ7bsPxGcz5i2hISMm0M0792xdTQAAAC7G5UePafpu7WfLH9q2pGxBgTark6Pi7uVFJTp2E/8nxUTTrU0ryJFQNByM+fmbfnTu4hVaumYTLVu7WWzbunMfrd28Q/wfFBhA08YPJw/EJMqKVOm5zcHUhF7KiRYbRFJMZYiSsF3p6cgoG3qWSEES/V6UNQ5aHmIUF59Iv0xern7/TuvaVLFM4YyVZYeT4o07j9Ovf62hiKhYypUtEzWsVc6qcaGMASNR0lhoZ9QEEgZqU0ZPKa8Xil6b0jd6BvulZb5zFfhc9xn4I236by95e3mRu7sbpaRoJxVYsGwthYYE03df9bVlVQEAALjY/WnwitWUpHFTqpgvL/WoVcOm9XJkCrfsRJdXLqT48Fd0a/NKKv32B+QdGEyOgKKeQCrRxPX/zqD/9e1JuXNmF9vi4hPIz8+X2jZvSJuX/EWVypVSulouh6nwg2gHDblIL6TCYcuS0LvEnlI+W+Nd8tfirXTv0XPxf46sIfRFzzZ2FYqT3gTc3HN158EzYQBixs5YJTSQLA5JVEj7hSe1bIB1xPBRpa5N3D/cT0qUpWw4WHrj3fU8gXhBiw1ARQvlp5M7V1HeXGkZT1W81aKR+Lt+q3ZaXgAAAEBOlp84RYdu3FK/58W7Ce90JA+Jkog4I2G3r1FS/JvIJV08fXyp5NvdycPHl/I3aUuOhOKeQEyAvx990/8T8eLsGRwvnykkGN4/CmLKK8YePD6sKicdTx9JV8DTLUvB8A6F+lD6UBzLxsXlG/fpn9V71O+HftaZAv19zdLkUCobXvpizeaV1evdprTjwBlhDGLtI9ZA+v7LdywrS8HJPpfl4+npcCGJprPhKfkbTnRII1C610GJM6w5Amu3pHk19+vdnbJmzqTnIZcvd07hIXTr7n3x/BMYIE0CAQAAAMAY4TGxNHzNBq1tH9WpSZXy50OnGTH+XFwyhx4c2kUVPu5Pxdu/T6a8gbJVb0A+IZnI299x7uk2N/3xAxA/KCH8yzU1gaRMz53+RFW5EC1J25VeeIdC+kPcv1KKm1oaipMre2Zq3TgtDXzz+hWpXvXSZpUTl2Q6W5I9agKxxtEP/d5kF2INpBPnbtgu7EdBA6tS2jnpHS9G4WyCypVlf+GPzsSt19o/ZUoUNfg5G4WyZsmUbqZUAAAAQCpGb9pKz6LeCBdnDQyg71q3QAfrkBQXSwfHfkvbB3QXBiCGw73S8wZiA5CjoagnUHR0DD19/tJs41C2rJllr5OrolQYBIsWmwoVccasOIqXpWAf8gTS39tbduOWoXqEBPnT8AFdqWWDylSsYC6nD4+pVKYwdW5Vm1ZsPijej5q8jBZPHkS+Pl6KhySmZ1iQMkxLqdA9JVPEp9c/ioYkKnrNdT1PIF3PH0NSWS9fhYm//n7pezICAAAAGeH0vfs058AhrW0j2rWlUAfyWlEKDx9finuZJjuhgvV+bm5ZZdIbyBFR1Ai0fc9B+nTwT2bt275VE5o5cYTsdXJVdCc/gT4+FBUfL/2qtM6EJMjXlyLj4hTxYtEtS9qwn3TaleCY7UqvLP5cKiNQnEZZAd7ewiik8jQyNbmsUbG45G2SCt1665dl2bn68sM2tO/YBXryPFxoIbEmUr8P25r325JRK0rW8W6iXapseJ4SCKGzRk+8hpeYba9NEo5BHSOPvO0yXZYragIVyJubLl29IcK9ypYqpmcUOnfpqtBBzJI5lLJkCrVZPQEAADg//KwzePlqLU/+moULUZdqlW1aL3vFzc2NSr/Xm/b9NEBr+/WNK6jYW13JzYn0kxRtCYd91apWUe9Vs0oFypEti1oviLcVL1xQyaq5HJqGHi8PDwrWWJGMS0wSOipyGEuy6OgfyKlno1+WfOExsrYrQbl26RqU9MqSyUDIhiV/Ly+9NvFNK6NjMd3+kzE9t35Zlp0r1jxi7SMVrIl0+fp9s8qS1jjouH1oDF0DhW2vTVJmLlSyXcpd3x2Flo3rib+LVq7XC59NSEikMZNmif9bN6lvk/oBAABwHRYeOkqn7t5Tv/d0dxdi0FJldHVGclSsTllKpGXl9fD2oeId3qfG4/9yKgOQ4p5AdWtWES9j/LN8HQ0eMYHq1ahKX3/2oZJVczk0J0B+Xl7ipUlsYhIF+GTc40N3EpA5IIBuv3ipiD6FXlkyeufI2S7dY8lalkJ9mMgeHRrGHT9vL0qlVLXHiapNa7Ydoc27TtB3X75DBfOmZRO0FF0vC902yZmeW4r+Y+0j1kDatve0WNEZOXkZzf9tgLLjPVHBsjSOxQ8rQTohM1wX9jiR3OPIz1eUpxqXDnu9SKesGAdtl6PwdtvmNGfxStp14Ch1+2wwhUVEiu3zl62hg0dP0tmLVyk0OIi+6tvT1lUFAADgxDyLjKJRGzdrbevboC6V0sla6UqE3bpGl5bNpXI9PqPAXIZFsdlAVqZbH3p88hCV6NiNfEPTHFWcDbsyaX3wTjtq3bQBTZg6m85cuGzr6jgtvDqpORHgCbhuiI9Ubvy6xwn19yN3DeuznPoUWQIDTH4uZ1nRErYrOr12ydiHmXXbJdW40Kmzn7c3+Xl5axmJHj59SZPmrqeTF27S+/1/pQtX7zr8uLC2rEGfdBCaSMzLsEh68Pilsu2KT2e8y9SHPC78NcaFobpYXY7OcbgcLs9QPRz5N+yI492R8fLypH+nTaC6NarQzn2H6cXLNP2fGfOWCANQnpzZafGs3yhPrhy2rioAAAAn5uf1mygsJlb9PldICA1u2YxckbCbV+ngmG9o+1fd6f7BnXRp2TyT++eoUI0qfNTfaQ1ANksRbwoOBdu4fTet27KTKpQpaevqOCUc7qWJCMXRMQJJ5cavu1KsKkulPyRnyErWwEDtz2XUzpG3LNu0y9fLU2hFGfs8I+ied0M6Q2NnrqKo6DR9keKFc1PJInmtKku3zlkCAhTLbKV7rqydFGcODaKve7en0xdvUf8P21JQoJ+el4XeuJDRE0i/rATpDNRaYYL6BmqpvEt0j5N2bfJSa9qoNKqkcJlO/zcsn3eOnGXpjmf98e56nkAMJ7VYMWcSHT15lvYfOUlPnj0nf38/qlC6BLVsUo98da6rAAAAgJQcvnmLFh89rrVtdKd2es/1rkB8RBjtGNyLUpLePJPc2b2FSnX5iAJzWTe3cAbszgikEvw0N4sYsBxdowFPftgbSHsfeSb7YmXf2+uNCHWClBMt3dAE5bRz5CwrvXZJG86kGSaordMjp3GQwxF19TP2nrgkLlCenh40rN+75OHhLpl4rbeHhzprnZwGO71xkYHfVZvGVcXL/LJk9BCTSaeHhZo1x4HBa5NkY1D32qRtcOJ6cH18dX4D0oTT6f6G5dMfyqygJpCcZTki1SuXFy8AAABAKdibnsWgNWlSsgS1LV/WJU+CT3AoFWzShm5uXaPelpqSTJeWz6Nq/X8gV8WuwsGYrbv2i7/ZkR5eNnQnHGmaQN7yhP0YKktjopXyeqIlR1lZdFalo2UNj5HG48OadklVFuvNaHqJ8aRY81xJWZbucdgwqDvZT31tF/zonSZUpEBO6cagTruknYAnmj5Xsob9yDfeDWkCyRKiZfB64SXTtSlRf1zoGHwkG+86/aPXf5JeL9IZgw56HQQAAABA+vy19wBdevRY/d7H05PGvN3epcWgS77dg9w0Mst6+PiSb2hmvQVoV0JRT6Dbdx/QnkPHDH4WERlFO/cfpkPHTotB2q5lYyWr5lLohWj5eJO/jzIeH4ZDzxIVWW2XNzwmwOHLMhweo2MEkioUx8C40CXVnahQvhzCCCTlpFjVrvDYWK1seO4SqP7rh8cEKBiKI2OYm8Zknw12uqLxkoVomXm9kMcQaaQs7W61Ct3+4f7jflSNTWlDEk2PCzmF0OUc744CP1BOnbOIkpOT6fOP3hcaQZqsWL+V7j14RJ3btaR8uV1XnBMAAID0PAoLp3Fbtmlt69+kIRXOltWpuzv8zg0Kzl/YqKErIEduKtikLd3ds5WKtn6bindgwefM5MooagQ6ff4SffPzRJP7+Pp4089D+0MPyMaeQJIZFvQmdYYykSVQJtI22EjRrgAhNuylnojIqQmkt7IvU4iRh7s7BetkRpKqXXohWga8cyQzDhoIE9S1xae6u9Gw/l3IW2cSlfGyDLRLsmx4pseFVP13+/5TunTzQTplyTPZ52uF7vVCLg8xQ8LQsmkC6QhDG6qPdNfctD5UG4Fkzg6m9bms4Y/yjUFHYdN/e2nUb9OpddP6egYgJiY2lsZN/pseP31O434cZJM6AgAAcE5+WLNeKzlNoaxZqH+TRuSsvLx2iS4u/ZseHTtAdX6YSLmr1TW6b9lufahst74ub/yxiRGoVPEi9E2/3gY/8/Lyory5clC9WlUpS6ZQJavlcuiHQaStSis1qdML74iXtyzVBEvWUBwZwzs0w1/YqKXnnSNT/6VNiuUZF7ohPdyuJJ2wwPq1ylL5kgWlH+8GtI64XVIYgYxlw+OwR0OfW0tScnKaV5aXKY+PBMliy/llyogm3/XCQFnx8mkCKd6uaO0+9tJwVbYWXSOP3riIl8friMc5j3djn7sKa7fsEH87tG5q8POOrZvRkBETac3m/zJsBLp19z4dP32Ozl26SgkJidStczsqV6q4ye/cf/hYeF3fufdAeD8WK1SAWjSuRyHBQRmqCwAAANuy6/JVWnv6rNa2MZ3a6z3bOAOxL5/Tialj6NHxA+ptF5fMplxV6xj1BnLmTF92bwQqUbSQeAHbEmvAY0a2kAtdLwwDRgy5Q0leRseI9ywEzJNnlfh4xsoynRpZqv7j0ALNY6WF7skVoqU/UeWxob2PTOfKx5vOXr6tta15w0oSlaWvP6Tbh1J56BgLMVJnw5Oo/4oWyEUBAT4UlpB2XMbbzV0mDzEzw6YUCkmUql1mhYMpGuaWQF5+2kYUaUS85fME0hzPBsNHXdAIdOvOffG3cP58Bj8PCgygbFky07MXL+llWDhlDg2xqpxvR02kqze0r5lRUa+tikbYsG0XLVi2mpKTU9TbTp69IAxS86eOJy9Pu8sVAgAAwAQJSUl06OYtehYVTb9s1g4DYyHopqWdM9O2d2AQvbp5VWvbq+uX6PGJg8IQBNLHqe/4UdExYpXs+YtXFBgYQJXLl7FKcJrTu166dpNevHxFIUFBVLhAPipc0PADniOgO7ExKAAsU4iRMGIoNoE0EOaWmEhBEhiBdA0vcumxsOFK5UXCsAeLXjidVAYMAxNwQ/0nV3awInlz0MmXb4TsUvQCxKQpS9Z26f62hNFTIxuehGnH3b08iFSnPjWVFq3aI5N2jv71QtdzUDZjiQFh6Bg526X325Lx2mSgXcESGIF066yXDU9KA7VGuwyH+rpeOBjrizERUVFG+y0qOs1Yk5iB/omIjKZC+fNSlQpl6cHjJ3To2CmT+x8+fprmLl4pvH+aNahD1SqVIx8fb7p6/RZt/G+PS4tjAgCAo8Hew5P+20Vz9h+ip5GRep/z88wvHduRs+Lh7UMl3+5Op//6TWv7lTWLYARydSPQqXMX6Y+Z84QhSAV7gPTs2pFaN21o9sPc/KWrafOOPVorZ0y1iuWo3yc9KEDH/d0R0A/FSdPOUcLjI01/SF8TSJqy0g89E0YgHU0dKdoV6ONDnu7ulPR6AiBnm+TzVlAuPEa3f7hN+XNmJTorfbv0vNHkbJchg5PG+eIMbHzj9pZgxT1Oo3/cU4i27TpFVNhDhnOlH06nryEm429YqbIMaALJWpZMhkhj2fASXguhS3Vt4nHM4/lNOfIZ+B2JQgXy0oUr1+nEmQtUu5q+N+PFK9cpNi5ePDtkzZzJ6nLG/DCQgoPSsrEtXL423WeZuUtWiv/79uhKTRvUVn9WtmRxatOsEbyAAADAQeD7b4/Z82n7xctG98mTOZSyO3mYb+Hm7enyigUU9+o5efr6U9G271Dx9u/buloOg2xGoNPnL9Oileut/n7FsqXo/bfbWvVddrOeOPVviotPoDIlilKp4kXp4eOndOj4KZqzaCXlzZ2Lypcuke5xtuzcJ9yneeWsZtWKlCdnDnoVHkEHj52kY6fP0ZxFK6hf7+7kaNhSC0N3UiylxochnRk9rSMuK0jadnE5PEa4XZFxcXqfS1WOqiy5NFIMitfKNS7i9duluxItryivgtovBsrKqBGIJ3WanixuqWkv7XLkyqIl3/VC7zdswOtILk8gQ+2SLh29Oe2SqiwDhndvL3U2PP5cimx4Zl2bXDAcrGXjerRh226aNmcRdWrTjPLkyqH+LDExiYaPnyL+b9agNnlkwCtVZQAyhwuXrwmPaPYc0jQAqWCPIAAAAI4BewCZMgAx1548oz937KaBzTOWYddWPL94mq6uW0LV+g8jL/8Ao95AZd7vTdFPHgnjj0+wdeHVropsRqDbd+/TgmWmV6dMER4ZZbURaP3WncIA1LheLfri425aRp2/Fi6l5es2m2UEOnw8zb2aj9GwTg319reaN6KBw8fS4ROnHdQIpO+tIJ/2iyHdDZ2JgpK6GzJ4zajK4Ha9MQJJE/YTY044nUz9J69WlH679PaRUX9IXxNIzvGuX1ZoBpPhxemIaHu5uZMbpZBbSqrIqqa0JlCMA2oCGfJGk+u3FWOmJpDU7fL18hQZBXXL4vGju83ichRskyPRvmUT+mvhcjpz4TI16/wxde3YhgoXyCv0f1Zt3E6Xr92kwAB/GvxlL8XqdPVmmnZQ9Url6eHjJ0K8+tHjpxQcHCS8muvVrJphoyAAAABlNIA4BMwcZu87KNLDS5F0QimeXTglBJ6fnj0u3mcuWppKdu5hdP/CzTsoWDvnQjYjELtBL5phOh28KXJks17Bm710mK4dWmttb96wDq3asJUuX71BkVFRFBRoeiUtKSlNQ6FC2VJa2/PnzU2ZM4VQeHikZPoeSmJYn0Im8VUz9Iekm/yY0S4JymJxaZW+BqNa/dabaCUmZViR33A4nTziq4ZSxMuWnlunzp5u7vKlozegMyNXuzTHO18XfDw99b0jJPht6bYpV9ZMlHr7mfAGSpVdE8hwmKVcY1D/NyxXWQbaJZNxy6AOmwztUl0rDGkdZdQIZCjMksc7j3uVV59UBn5HgtPC/zNtPH3y9TA6fOIMTZu7SOvzXDmy0cyJI6hIwfyK1enlqzD1veubnydQTGzaYgXDWkL7j5ygof37pOuZxGLUhvBwS6a8uXJSTMyb8PuMEvvacw0AewLj0va4+jlgEWhDGkCG4P32XrpMtQo7RlKm8FvXaP93n2ltu7z6H8rduA15+vq57Lj098/gyrHSRqDs2bJQ4wwYcqwlNjaOnj57QTmzZ6UsOvH2vNJVukRR2nf4ON29/4jKlCxm8lglixehKzdu0Ykz56lp/dpaaVlfvgwT33c0A5C54TGyhUGICbhM4R3xhvREpG+XIY2UtL/6oRAZNQIZCqfj1X2tiZZsoTjeMoaeaffh7MXbqU+3Fjr7yBWKI1+7tDK5eXmJ86Qf/pgoeZuyhgRR1Yb5aNat0+pt8UlJQrOFPUEygq5BOO03LI8hUm+8GwhJlDVES8l2yRCSyOebz7sKVd/pG5wSKAsZdq82F91xzGXweOdxrzpHUv2uHI1sWTPTmgVT6cDRk3Tg6CmRVCLA358qlC1BLRrVJV8fH0Xrw2FozPptO6lA3jzUpllDkRL+5u27tGrjNpEhbON/u6ldC8cMGwAAAFchLCZW1v1tSUihYpS5VAV6eemMeltiVATd2baGirR7z6Z1c0acThiaNXuYrJkNZwFTCTGGvd7PFJ3aNKeLV67RzHmL6ejJs5QnZ3YKC4+kwydPU2hoCPX+oEu6x1By5cxcS2SETpkelEoeqdrC11ExsZLULUpjxZFxT0khTx27WXh0tCRlxWiky/bycKfE+Hjy1pkAh0VGWVyWbp++0LHA+3p5iGP66ui8vIwIJ7/XoTnW8kqnLG4P18fPy1NtSGGPGSn6L+J1xhoVPH10S3nj8cRExcVJUtazsHCt9zXLFyUvna6KlGgMRsdrj0G35CTy0jHehkVbPi50YaOc5hjkST4f00dnDL6KjKCYmNAMlfUyQvv65ePpQZ91bU4Lx12gqNQ3RoAX4eFCtDwjvIrUznLkzWM6WTscLSY+XpYx6Emp4pqhSVSsNOMiUud3La5NOhnpuD6qsjKyysP9o0VyUlo/ahAWlfExqMpCp8LP0zNtDHp66I2fLL4ZHRc6Y9DdXZTlp2EEYgNidHS0ycUSuVbP5Fo5s4Q61SuLl63x80tLhhAaHEwjhvRXawBxWHyBfHlo1G/T6MCRk+kagcb8MMjg9lnzF8rW5/ZwHgHQBePS9rjqOciRKZPF+ztSX5V7vw/tGfaF+r1XQBD5BgQ6TBv8HaSejNMFgatSrrJLtiG8X6+Ixpvhps5x+wP6fEiFC+YX3kDrtu6kvYePUaC/P/X/pAflzZ2THBFDIUa+MqX21cxgpCpLdwVcdx9r0ayzqgw5wlYMpQFn9PpQAg8nQ/2n+ddQfaxF9zjcHjlSPrOx5OzVu1rbmtYsK9sYNCdDnRRjMC1bUqoBLwxlxmBocAAVzJVVkTHI8eWcDU/KcpQcg4aOI+d1ULN/uN+4/+QYg4bC6cRfGdplKMRN8y/Dvwf+XbgyLMIdFx9v0xTs2bKkLYqVLl5ETwS6fJmSInMqJ9QAAABg31QvVICCzFzEyR4URDUKFyR7ge+DYbeumdwnW7nKlLV0RfIKDKYy3fpQm79WU7G33lWsjq6ETTyBomNiae3mHXT8zHl6+SpcxKnrUrNKBfqy1xtRZ3NRGXlU7s+6xL9eofTReSg2BLtIT5w6m9zc3ahB7eriQSoiKoqOnTpLIyZMpg/eaU8dWjW1u5Wz9I6boLOyHhoUSJmDtFNmxSenSFI3XQHbzCHBFKKjxZSQkprhsvjCEqtxzkW6Yn9/CtY5bjK5WV2W6nupOl4sgb6+4rPA16utKlI8PDLcriSdFfQgfz9xTH9vH3oRneY1kJicQl4+PhkWfkvUmaSEBgZQlpAQfUHZDLZp275T9CwskijgTdsyB4fohcPwOJViDMbqjcEQCg7QDoVJTM34bzFRx+XW38dHHDPIT2cMurlnuKwUHe8i1RgM8NEeg6kSjEH+zWjCfcfH1MyGxwYBKc4VXwv0rk3BwVrb4pOSpSkrWfs6yOWE6ngiGbo2WVO2loFadW3SGYM8SjPcLh3PSx4P4trkq3NtYrHojI4LN+0xyONcXJt0PM/cPL3I39/PqVbP0iMpKYlmzF9KS1ZvpJt37gtD0KFNS0T6+BnzltDNO/fo0w+7UuEC+RSpT4miaXoQLE6tS0RklHgG88ugZxgAAAD5OXPvAUWbGWrdq15tuxCF5jna4xOH6OLS2fTy2kVqMWUxBec1bJxiz+Fq/X8gn5BMRrOCAQc1At24fZfe/eRruv/wscn9Asx4aDREaEiwGEDGVrVU2zmcK70BO33uIuI5+ITh31DunNnVn/Xo0pGGjpxAi1auEwLY2bMqr30k5QpugKwZePT1c+Qoi0WYNVda32Tskr4sQ4KyBsuSwDvCUGYm8Vcvu1UCefn5SS+UK7F3U1hENE2YuYZSda7r/j76Rlk5BK9ZuJY1cuTIhmdIvyntr/SC14YynmmWqeLctbt0/cp9alqngtVl6WrwGMyGlyhNNjzzsoNJJXitTHYwESaocRzVeJAjw5rRMeijxLXJWLsSKMTK+7kjwue7z8AfadN/e8nby4vc3d1Ic92FdZs4cyo/q3z3VV9F6lS0UAHxDHP24hXasfcQNalfS2yPjokR4e5M2ZLFFakLAAAA62Ch54/mLaQUMzxLm5UuKTKD2Zqw29fo+OTR9Or6JfW2S8vmUo2vRxj9TmCuvArVzrVR3Ag04PvRwgDUuml9KlG0MP0+Yx41qlOdPuzaSWTROH/5Go37cRDVqGLdpIVXsziz2OOnz4XBR+UGrXr4unTlOrm7uVGBvLlNHudVWLhYNVM9POmWUa5UcdGOW3fuO54RyAyhXOkyC70piyeILGqsPymWIjTB8ORHX3xVgomWkbL0M/DIZ3Ay1K7gDBqBDLWLwwS8PTzU2dAyakT7ffY6ehUeRSmB7npCubr3NOnCfhL0x4VeiFbGz5VetiR1SKL0hgW9CbiX4XZ9/9u/lMnNm8qVKEA5soZKdL3Qn+zzxJcFiXXDqTJaliFhaPkEww1kjZOgLO4XQwZqObLhGT1XMrRLPxzMyLVJogUFR4G9nNkAVLRQfiEO3fb9T+n2vQfqz99q0YhG/jqN1m/dlSEj0JpN20X2MYaFp5l/V64T6d+Zd9q1pCoVyqrvvb26vUO//D6dps39lxatWk/BQYH05Olz4R3Noe9vv6UtzA8AAMB+YI/N3vP+pccamrYebm4U4udHLzX0BDkEjD2A7CU1vE9QKIXfuaG17e6+7VT63V4UlEe5LJnAxppAt+8+oOOnzwsvnyljf6QSRdJcwYKDg6hF47q0bPYflCk0hH75fQaFBJlO326KapXKi7+LV23Qevje/N8eYdgpXaKYeOgxhZ+vrzAW3X3wUM9riVfPTp9Ps2ia4+ZubxjK2KVE2nF1tiQZ0nMb0n0RfxXwwpB1sm8g7X1aWTJofBjTE9FoV0YMdodOXqaNO4+L/1N1rjxiAi6DcVDocWiFCRruPymMg3reOeoJuPTt0k29baxdyZRK0bHxNHb6Sqs1SYxpYEntJWboGNweXcF12TSwPD1lMYYbvV7IoNOjO46NjncZrheqcS7H79iRUBlh+vXuLhJR6HrH5cudU3gIcZbRqNchvdbw5NlzunbztnipwrwePXmm3hauI+hesWwp+qbfJ5QjW1aRGOPu/YfCAFSqWBEa+e3/HG4xCwAAXImfN2ymgzduam2b0KUTXRg5jJb27kkz3+9Ca77oS2d++o4GNm9iFwYgxi9LNirUrJ32xpQUurZ+qa2qBGzhCXTt1h31w4g/66e8fjhSTU58vL2pS/tW9Nv0ubR603/U890OVpXzVovG9N+eg7Tn4FF69OQplSxWhB49fkrHTp8TD2RchibXb96ho6fOUqniRahSudLqbBq8isbfGfzTOKpSsazwKoqMiqITpy8IbaCsWTJRyWKFydGIMRj24ylP2nYNo4vRCYkEaYQNpQHX/CtnyIWxdkmRylrfYKfyOpLeaGfIOCj+entR+OsMPjxRZcOKu4Vpx2Pj4mn01BXq9wEBvhSWqJFJy1vfE0iSNhk1YCjQf0bHoARl6fxmjLXLw8uDKC6Z9h29SNv3n6bm9SpJFmJkqF2Z0jGup4fub4bL4LHG7VMZSaRKO655HD6+KEenTbL8ho2Ej8rzGzbinaPoNde1PIFu3U3z+ilToqjBz/kZhJ8dHj5+KrKZprcgZYwOrZtRo7o1jX7Oxh5dqlYsJ16Pnz6jmJg4ypI5VKSKBwAAYL+sOXWGpu3aq7WtW81q1KNWDfF/rcKF7Fpbr+TbPejWtrWUkpRIvpmyUIlO3alwC+vm+MBBjUApr4U4g4PSBEG8XxseYjXELPPnySX+XrhsWj3cFFkyhdKQfp/Q79Pn0tUbt8WL8fL0pI/f70xlShbT2v/Gnbu0csNWateisdoIxHz+cTf6ddocOn/5Kh06dkrrOxwiNvDzXuKYjoYhjwXdiZYU4TGcFSZJQwzBmE6PFOEC+hPVtElPgAKaQAFGNYHka5chTSDF2pWYRAE65acHZ+t79616NH3hZsoSGkTRPslEr41ArNHDIWekQJvU2jmyaKTo69lo/pVyUqwX/vi6PbrjvWGd8nRwS9q1i7WYqlcoLrKIOUy7NMp6c22S3hNITg0x41pRMoxBA3pvBse7g7XLkdD1/DEkk/XyVZj4KxbDrISNPIYMPeaQM3s2q8sFAACgHJcfPaYBi5drbauQLw+Ne9v2RpTU5GS6d2AHPTi0m2oOHkVuRhaI/bNmp5Kde5B3UAgVbtaOPHSSmADboKgFI1+etJTqj54813oQuf/oiVamCoa9DTJC+dIlaNr4n0SGr2cvX1FQQABVKleKMmfS18UoVqggvdexLRV/nUFDBcfMj/imv3DbZvdqdt329fGm/HlzU6niRcXk1REx5fGhnmjJIBz6ZqVYDk0g8/Qp5NAfkrVdFmgCydUuvXCmxASLjUCsLfRBhwbUsGZZCguPorZz/n5TzuswQTYEcQimSvAuRkbtHENtkk8TSIHQPSOaQDUqF6cnlx7RjTuPhRbTH7PX0U//e08Wzzc52qUV/hj9xrjMr4y4OquOoa9zpMS1yVhIonyaQHohuHK2y8U1gVhv8NLVG+K5oWypYnpGoXOXrlJcfILwwuEFKwAAAMAQnHyj55wFWl7JmQP8ad5HPTKswZgRUpKT6N7e7XRp+TyKfJAW5fPgyB7KW6uR0e+Uee8TBWsI7M4IVKRQfgoJDhQZwuLi46l0iSLk7+dHV67fEsYa9tBZsWGr2JcFmTMKh3TVqVEl3f0KF8wnXsYolD+veDkLmhNennjzBP3NRCFGLWbKQtoZMXTphXaoNCPkCMXRCW9QTfLlCO9QtF1GPIHkmEDqhRgZ0ARS72elZFfenFkoT47MWvVVtUnoRXl7qVNfyhOyYqRNsoh4Kxf+6G+kXfHJSTSs/7v08eA/KSUllTbsPE4tG1SmmpVLSK4JJGtIope02fDiDGQt1CzPWH2kbZMcZRnLXKjk9UL68e5ItGxcj7bs3EeLVq6nts21M7MkJCTSmEmzxP+tm9S3UQ0BAADYOyyV8uWiZXTjWZrjBMMLpbN6vE/5Mmeyad3u7dtOR//Qzu51cekcylOzYYazxALlUNSVhTV/2rdsQpFR0ULzx9fHhz5+v5Pw+mnz/qdUuk4bOnvhCmUKCaauHVsrWTWXQkusWcOjQ+rwDqNhJHKE4iQaS5ltu/Tc8ghDyxh6Zm5ZFrQr+XUIqCacaUwzvaXm8TXDmbgca8WMLW6TjOm59UMS5Qw90/cQK1s8P3V9q556G2szxcS+0WOSrF0Se75pGqj9faT1fFMZGlWojq/KhmeoPvKHWcoxBr2UDz2ToV2OxNttm1P5MiVo14Gj1O2zwRQWESm2z1+2htp260s79x2m0OAg+qpvT1tXFQAAgJ3y547dtPHsea1t37VuQQ1LFCdbk69OU/LPlhbdoyL81jV6eHSfzeoELEfxeKYfvv6M9q3/l5q8FjQc2v8T6tf7AyG6nJiYRFUqlKF/Z0yk0JBgpavmErDBTfOhXHOFXerwDmOZrTiMw1PDw0gOfQq1gLICE3BjYT/yhHco1y5VViZr23Xz7mN6+7OxtP/YRbPapPs/e6JphuxIGh4jy7kybJgx5MUieeiZ0bCftP0++6Al5c6eWfz/8OlLmv7Ploy3SwZDpOa1QGtcSJxRUN+7yfAYlEZDzMzfsBwhuEbCBKUI0TJWlqtrArH+2b/TJlDdGlWEwefFyzT9nxnzltDZi1cpT87stHjWb5QnVw5bVxUAAIAdsufKNfplo/ZzWquyZUTad3vA3ctLiD1rEpAzr1FNIGCfKK5qzDo7/FJXwNOTvv/fp+IF5IdFfTXRnBzoeRHwanmQlOEC2hMtjnUV+8mSgUfJUBwjEy0ZQ8/kDltRZUuytiz2ABo1eRndf/SCvvp5Nn3duz29376+yfAYY2V5Z0B83exsSbJMwGUM3TM6ATfcLj9fH/rui8705fC0UJRL1+9RUlIyeXp6SGZIy2ioJRuoNc+DyWtThr0UDXvM6GbD4/pYkw3PdMYzGQ2RRgzvymTDM3xtksI46Ghky5qZVsyZREdPnqX9R06KdO7+/n5UoXQJatmknvCCBgAAAHS5/+oVfbLgXy2P+SLZstLUbl0y9CxiCcnxcRR2+zplKVHW6D4Fm7YVmkAs8ly6y0eUr34zcvdwvGRJroyyKeJv3qGY2FiqUKakksUCDXRXtjVDOqT2LtETGtaYHPDk5I0RKC3sJyNxpOZmMJLGY8aIJpDM4TGaZeiH7knbLq0JuBXhe8s3HaCzl9PE4gL8falp3QpG62oqJJHLCvWXXmiYta58vTwp7rVRVAqPD93JvrEwQWnOlbkhiW/qxDpAXdrWoQJ5stM7rWub/TBhdhaoDP624pK0DdSax5c6/NFYmwyVxfXS3Wa3IZ3GzpUMIbh6v2MjZUmhw+aoVK9cXrwAAAAAc/QKP5yzkF5Gp+mzquZp8z/uQcEZ0EE0l6S4WLq5dTVdWf0vJSfEU+tZq8k70LA3gIeXNzX8ZSoFZM9NbhlI1AFcxAjEad8/HfwTlS1ZjN5/u62InQ8JzoCrCZBMvDbtf6knWoYnCbr/MzwZ110Zt9sVcGP6QxKHrBg6hjFh6Iyeq6TkZKHVY/BcWdiuR09f0tQFm9Tv+3/YlrJnCUk3nE6OsBVjRrS0cr3fGIHkyJakYHYwY0LouvsN6dspQ+OdDbU+RsIEM9qHxtqUVpa0hjRjAsq65arqlSEjkJFrLvcj92eqpNnwjAhDy5Il0bzsYK6mCQQAAABYw9CVa+n0vfta2/7o2plK5tLW35GD+4d20cnp4yk+/JV62/WNy6n0ux8b/U5gLuNJlYD9o6gRqFjhAkIwkcWfv/vldxr56zRq06yhMAjVrlZJyaq4LMbCSOQIkTEWRmKoLPZYyJARyEi72NtDuxzlwn6kEaE2lo5eSY0U89vFE9ox01ZSbFzaPpXLFKaOLWrolGXcCyM9I0bGtXO02/Xq9WKLFNnwjE/A5dXO0SxLbq0jNiaoPPakbpexNhm7XkhalgmDU9q+AdaXpeud87rfuB+5P1WeMnKIkxvLhieH1pGqXVL/hu2ZF6/CKDkpWaR793i9EqraZg6a3wMAAOC6LDx0hP45fFRr26cN6lHHyhUVKd8vU1YtAxBzdd0SKvbWu+Tlb/0zELBfFDUCcQr4bctmC4+gRas20qoN22jF+q3iVbhAXnqvU1vq2qG1iKcH8mBskqD7v6F9LS/LhBeGgUxkmQMCJNfdEBMtby91XaTRBDJPKFdq3Q0W02ZRbVGmxJpA+p4Rxg12psI7tuw5SQdPXBb/e3t50vf99GOYTWkCSd8uy/SHgnx9JSvLmNeWLFpRRrww0isrMiqWVmw+SD06NSIPD3eDRj0trSg5rxdGUo4bLCvegcpK55qrOpe8X0bDYo2mo5dYv8lgWepMZNKPd3ulzXt96fa9B3Ro0xIqVCCv1jZz0PweAAAA1+Tk3Xv0zYo1WttqFSlEw9splyk7S8lylL1CNXp65ph6W2JUBN3bv50KN++gWD2ActhEwYmNQb989xX9OOhz2rR9Dy1atUGIJ/7y+wwaN/kvatagNn3asyvVqPJGRwRIgzF9Ct3/De1reVnm625IHkqiU5bKyCGHJ5C8Oj2JhtskscaHsTZZUtar8CiaOOvNTeyT95pTgTzZ9PazVBNItnGh267ExAwZgYz1IQtbswEvKSXFYJ2kbJcl6ej3Hr0g0sU/fxlB/n4+9G7bunr7cHY29pDSLUf3f0lCtExcmyxpV0bSm+uWa6he0ofFRmtlw8uIELrZadslHoM8vlX1lkPryF4pW6oYZc4UQj4a1xLVNnPQ/B4AAADX40VUNH08d6GWJEPOkGCa/eEH6oVfpSj9bi+1EShzibIiFCxn5VqK1gEoh01lvH28valjm2bidffBI1q8aiMtW7OJNu/YR97e3jACyYCpFXDpxVct0H7JcCiJKU+WNxMtnmTxKyMXVmNl6a6AZ3SiJbwwNMrSb5N8/aeVLclMTaBf/1pD4ZFp8VXFC+em7h0bWhROJ/7Xm4BLrQmk6XUkdeiZ6bTjaiF0SUJxjOkPmd+mpy/ChQGIYQ2nBtXLUM7smUyXoxNOp7WvxOfKZIiWxMZBk6FnGS1LL8zNdLsyZAQy0i6p26Q7jrX7T1ojmj3z9++jzNoGAAAA6MKLP30WLKL7r8LU23h+MvfD7pQ9SDrN3Liwl3R17SKKe/WSqn/1o9H9spWpSMXadaVcVWpR9grVM+SZDOwfZXLNmUFocBDlyJaFMmcKtXVVnBq9yb5JTSAZwyAk1h/SC8WxUtNG2rTjGSuHRYtVorH64XRyh+JoeiukHx6z//gl2rLnlPjf3d2NhvXrYjT9uP648FYwFEe+PjSpgaXxvyobXkbQrCsLDKu0jCxpU6cWNYVmk9gvNp5GT1uhVy89TSWtcDqpxZpNaEVZEJJoVlkmMxdKa2DVN4bLd801NgZ5fKgEvaUoJy1M0IiBWuLfMAAAAOCMjN64lfZcvaa1bVSHt6haoQKSHD/25XM6PfsP2vRJR7qy6h+6s2sThd++bvI7FXt9RTkq1oAByAWwuRHo0PHT9OW3I6lCw/Y0dOSvdO7SVapcvrTIHAakx2TYj8ThHabK0gvvkHjyYyrESMrJKlvJVeLTnh4e5K3hYSS1eK2coXsxFpWl364ShXJTo1rlxP/d2jegUkXzWR26Z7N2STzZ1xzjmv/zBJqFqDOC5jkw/Rs23ibWamLNJtZuYljLiTWdTH1f0d+wyZBEaY2epkMSpW2X6dCzjJWlaxwzNjYyem3i8atpMDQ21tPKcl5PoPR49OQZbdy+hxYuW0srN2yjS1dv2LpKAAAA7ICNZ8/TpB27tLZ1qVqZPq4rXfjVtfVL6Nq6JSLdu4qLy+ZKdnzg2NgkHOzpsxe0dO1mWrxqA928k5YKL1NIMHXr/BZ169yOShVLW50G0mNSAFhijxn9sCkTWaAk1t0wFXqWYT0RI9mS0srypoTYWL39MlqOvreCvOm5TYfu6ZeVLUsITfjuQ6EzU718MatDz6ROZW0sPbfu/4pnw0tIJF+dbeaSkpKiTm2vW46vTihRemOdNZtYu4nDwRjWdKpZqQRlCglU19NomKDEY1AvnM5kNkGps+GZGBcSXi90jy/571inrprjQTMbHo8fHke6ou1ml2PJ9daJNYGM8fzlK/p21G/CAMT9rEnZksVowk9DqFK5UjarHwAAANtx7clT+uLfpVrbyubORRO7dJLUA6d4+/fo+oblWkag+wd3UsS9WxScr5Bk5QDHRFEj0M0790Ra+O17DlJSUrIY6HWqV6Zub7elNs0bCo0gIC+mM9VI7DGju9puYgKZ4fAOE2E/utovUoa56bbj/+ydB3gUVffG3/ROEnrvXQREmgqIgHQVUFEUFHtF/X+Wz/Y1u5/6WbEriA3BgtJFBZGmAiKCdJDeIb3tJvk/dza7mZ2y0+6dZDfn9zx5kkx2986ZuTvZe+a872G/Z/uTQB6Po4VWSCmTwJic+A8N6H2G9bEU3jlmx3LeHUysr1KopCcbKzMlmZP3UGVMbK6xyjR/ksiMFId5Ny35aQO27zkkeTr9792v8fi9V5vwBIrn+x4udk+iFaoaTSXRcihnUndyEzff5XGxOOTXHlVcHg9SExIEyCz5d0kMJ/LyCzD22inYsfsvSRI7oG9vtGjWGCdOnsaqX3/Dpq07MO66Kfhq+mvo3qVjVe8uQRAE4SJ5xcWYPO1D6buf9KQkTL/+GtVnHackZtRB62FjsGNuZcKpce/+iIp213CaqJ64mgTauHmbZPrMvH/GXzICV196EVo2b+LmLtR4QnUHU5fxc14Ux4mUXISoLuEoJWGm0v4uT1qJBLWcyYsUmx1g9FqOi5DHWOqiVfHY0lKW4IqyfNciZFwuLvZ5y1bkyQLmwSKXBvKMSxWT4vywpKc/CWQmJrZQfXTKeEy+72WUlZVj4bL1GH5+D5zXs1NIOZgZmaAj+aPArnEh41J1jXNR1skxLuVra72PeSWB5GOxec/mv7+rHA8T6nDi7RmzpARQndoZ+GLaK+jYtrKy+XRWDm78v0ex8pf1+OczL+Obj96o0n0lCIIg3IPJqO/+dDa2HTka2MY+Q7856Uq0rFvH8uvl7NuDkrxsJLdsr/uYDmMnYvfiOWjUqx86jZ+MjJahq/WJmoOrnkCtWzbDtFeewrrvvsAj/3crJYCqAJXvRgiTUpELLd5SElUHnqCKD36yn1DeQ9LvKtlKiZDKErbQipYlXxxLVkItVHVieufTb3HPY+/hyPHT1say1HFKXFzcDcPl3ZJUMkF+cYV6DyvH8nfDM6Jzu2aSl5Mf1jo+v6DIwEBZtCRRoBG6hco33nEFd95TVuc4S1DLz7XymKm74fG8NlWOxea9PC4e3fDCiR9WrJG+PzjlpqAEECMzoxZefOIh6edfN2xCbp6vayVBEAQR+by+bDm+3rAxaNv9w4bgws7W5MFZe3Zg9bMPY/FdV2Ht1KdRXqb/OS+pTj2MencOznngSUoAEVWXBOrauQNGDB6AWActcAn35GD8JVr67bl5LupYgoSZNGuN63QslbRDsYhTSSEcSElUcro4xUJL3nGKt2QlVNv2khLs/Oswpn3+PVau3YLxdzyHQ0dPcakE4t4dTNX1LHRcTu7uBHlFKWWCHLtAhXpfaY1ldrF/y1XD0LSR705UUXEJdu87GtpTSXA3wZDJEt7SvRDJLaGSRI7zvShE5aXmWDznoOL8yI9hIYdueOGEP7HTXcfzp3mTRlKVEDsmTDpGEARBRD4rduzCY3MXBm27sHNH3Dd0sKXX2fDuS1hyzyTJ2wfl5cg9sBeHf14e8jkJ6Zm29pmIbKq8OxjhLsoqmGBpQpx7Ei3OUpygBbiyOoej9CzUolhzLCcVH0rpniIuuZyJPdbJQiu0ea06sfX4q7MkORijT/f2aNygtiBJImez4SBJIr8KsZLSUpTJjr/ymKk7aXm4xaQcy67hdWJiPB6543Jc2L87Zk19AGd2bBFSTqfqhse9YkZc1zhLY3GMS5mg5hmX6tqeEPra5KR6UHlMlPNbPlYZh2544QRL8jBOnc7W/LvX60Vubj6Sk5JQrw59MCcIgoh0DmVl4aYPPg7IpBkt69TGGxOvtOwbmtFaLefa+dVHKFc0ISAIIygJVMNQyaZEJmZCLFZ53pVm5svysYx9evglZpSLH7F325VjVf7O/rGYkf3YMspVxHTsdA42b98n/ZyakogHbhlrcSzzhte8E5FJFe3QeY+lrjjSP1dOxwrVhcxpJ61e3drh6QcmoU5mmqGk0zc2v7bjBVauTS5KVZ3KmeTHRTkPeMZlfL3gl+QP9R7W+r0m+QKxLqeMmV/N1/z77LmLUeLx4MqxI6kqmiAIIsJhN0Gun/YRjuflBX1OY0bQGcnWG4Q0HzAMKQ0aB23LP3IAufv3cNlfouZAuqwaRkGxBT8W7i2zxYxVpLjLbCyP8Yhb/HBsZR3Kd0NzrBIP4m1KLUN65yjGOcXuYlf8fM91F0nt4Z1ULAhtz63w6ZHfcVFVvjk6V0YyQX5xhfLO0Rqb62I/Tr8bHjuvrBrNbntTK55AzpOD7ngCseMhn++8pHumvKJUY4mrRjNORJYgM3DViGwG9euL++64Hi+8Pg0xMTG4ceLlaNG0sdQ2fsF3P+Kltz7ABef1xv133IAiWXcYBuuQyrM9MEEQBFG1PPrVXKzd67tx6ueFKy5FlybBiRz554Yyrwcxiv/ZfqJjY9HxsmuwbuoziIlPQOvhY9F82Dgk1q4rZP+JyIWSQDUM1WJfYMts+fOZibFcOsJzLNVdfQOfnnyhXhjiPIHU7ejVxzA9OYnPWLK4WKefhNjYgKSjLMone+rZtS0uGdqHsy+VOE8gM8fP9jgGMkGRnkDVyn/I47Hd4jS0JxDnrnGWZIIcDZQNkoNOrk2hDNd5x2V0HVTF5fB9HE4MuHgi/tp/UPr587mLpS8lS1f+gk7njVRtX71gJlq1aOrKfhIEQRBimfnLWkxbuTpo2439z8X4nj1Uj2VyrkO/rsCWWdNQv2tPdL32Dt3XbXnBKBSdPiW1f0/MqI2CAvKXI6xDSaAahhUvDOdJILlRbvAdTp7eL4YtszlWEYTyVHJbepbMUbai8pnR8FWqTAKxO9axkn+MnbvWoeLiefy8paWSV4/ea4uU4phpzy3iPayd3LI31tETWZi7bG3IsbS8juwmgULFlRgXK801v++V0woxebKFvS57fa1xtfZLlHeO9HgHcSkTSCLnu/E1l6+0OJxo2rih7efGyeYhQRAEEb5sPHAQ983+Mmhb71Yt8Nglo1WP3b/yeyn5k/3XTul3ZvbccdxExKdpV9pHx8Wh8xXXC9pzoqZAnzhqGOo7+8ELLV4f3KVuSbLnq6oVRPpThPDO4d2eO6k6xcVT5qa4s88qgQJER+Gmq4ahWeO63CV1QttYC+yWZJSY4RmX2jvHSJJobyxWvXc8KxdyFY+h94s0Vgonv7L4oEQNq/DzJzp4mjWz15UnM7VjsjmO0bni+R42lCQqjaE5Ss+MfNhqkCfQ5++/XNW7QBAEQVQhp/MLcN20D1HkqbSrqJ+WivcmT9S0bdj34+JAAojhLSrAjrmzcMZVN7m2z0TNg4yhaxih5B3SQotT23FWgSF3wTda/HBt267s2MVVHmNQhRHHT95RneIqzC8K+n3M8L4Oxqrcz9joaMTJZYJcJSvuSbQsewK5KMWx+z5mXk8d2jUNOQ94yveM5rv8d3YMnHXDCyUT5PceNpJ0cpWeVaEkUeRYBEEQBBEusLXPrR9+ir0nTwXZKrw7eSIapWtX9nS6/DrVth3zPoMnv9JMmiAiphIoKzsHu/fuR35BoeaH+Xp166BTu9ZVsm+RjKpjl4anjX/xzLVixsg7x9EdcI97UhyDxb6bsh++8o7Qi7q66WnIPnUy8HtJGZ9OZMpFMLtDwhJD3ooEIs+YlGPxlCQqF/tG8hhH892w6oif4XXduumAz95EYvY3KzCuT49A5YzItuPa8z0/qBueHSP0Eq83ML/0x9HfL0cyS8Ox+CVmUoTKH61ecykJRBAEQUQ+zy3+Dt9v3Ra07T8Xj8K5bfTXtLXbdULDHn1xZP0a6fekOvXQYdwkSfZFEBGTBDp+8jQefOx5LPzhJ6m1tx6XjBiMt57/j6v7VhOQf/Bn8i95t6RKyYxvocUWWexLXqlhZxztxQ/Pjl1Gd8DjXawEEucJZGhs7Ei2EjoulgTaJUsC2T1fUrck2ViJGv/gWFy5RUXCY+IpxVF1SzKoznEkMVLNQSNJIr85uHnbPsxfug6jB/UU0HnP6Biqz5edJJCRgbKrMSmvTTy7xom85nosVgLVIE8ggiAIomayePOfeH7xd0HbLjuzEy44vQ+ndvyJ2u066z630/jrkHtwHzpeeg1aDBqp2x2MIMI2CXTD3Q/jl9/+QGxsDM7tdTYaNainaS7bo6v+G4WwjzwBolyA6HnaxCUl8Zd2iOyWJND7xUgGoZJ3FLsYF8exRPnnMH20vPJPOQ/8YwWSQA7ajqulOCI9gYx8evhVAoXy9dJKrDnrOBX83Ohy4MV3v8a5PTqgdkYaVzN5+XOZBxUrnza6ZtjphqfyVFK8rrIbHt9ObgLfw1Y9gXhKLQ39yqgSiCAIgohcdh8/gds+nBn4PanUi8vKc3D+0pnYmJuNRr3OQ79HX9B9ft1O3TD8jVmIjiG7XsIdXJ1pm7fuCCSAvp4xFWd36+Lm8DUeJqHwL2wYWl18tGQrtWwkgYzuSsfGxEgt4/3dm5xVRljsisPVGNpoLI5xCezAU6DRLam0tAwxMdFcZSvK46E1B+UyFpYAYnNWq2LI6aKYZwLDqPJN3UWL32JfpMRIGVdUGZCdW4Dn3p6Dpx+YxHcsWVymrk0231tG58q/zX+tFHltcrdLojhjaCPpmZOkJ0EQBEFUZ/KLSzD5/RnIqbiBGV1ejn8cWo9MbxH8//0O/7oSp3dvQ2brDrqvQwkgImKNofceOCR979n9TEoAVQFG8iKtbXYXJcqFk3KR4BsrXog/hVF1Dk95jOGdfZ5xKZMYgmQr7HVLPF5M+r8XMX329/B6S7nFZSSP0dpmNy6jxX6iQkrEK4kmXKJl0QCYZ1yxUb5/GUt+2oDlv2xWzwubYzFpsLyLhta1idf72OhcKcdn+xVKuhxyLENJJ79uglYNw0XOQfW5okoggiAIIvJgNyv/Nutz/Hn4SGBbWVQU6p83WPXYrbM/cHnvCKKaJIFqpaZK31NTZD2HCdcwkjLxbGVtarEvG58tVO0utIz9KcRVRqgW+3FV2V6aj38OO37vzlyC7XsO4bUZC3Dfk9O4xaWcg3qeQDzGMkp6Mj8s+bzkmRw0ksc4q8Iw8pkRl/ScePGAwM9/bN2rMZbdc1WZANK/XvDxcDKqUtQaX7l/5seyJtHiWgkk0OtIVWUn0BuNIAiCIKor7/60Cl+s2xC07W8XDsKIG+5ETEJi0PairFMoo/+HRE2Ug/XodgbSUlOwZfsuacGvNCUmxKJaJJjwBLIrkVF7AplbaKUoJAx8/ClEtucObb5aUOyk45Q1A2C73i9+A3B5tceML5cGfh8zrC++PbQreN84VWGYqUZjZbZcOnZpVqPFBRao4dIy29BnhuNY8iRGdFQUbpkwDLv3HsGksQPRq1s7vPbDj1zGMoqJZ1xGHf60xmdjpVRII3n6NzFJLDuuZRU+WU48gax3ZHSv6sjue5ggCIIgqiO5h/ZhU14x/jFnbtD2Czq0x99HDJX8BdsMH4vtX3+K+l17SsbP9bpUdlcliKrG1SxMclIiHn/wbhw8fBRT3/vYzaEJE/4UWtvsy36MJRdqPwy7VUehpWfM5JUttHh0qjFarHL1BLLoaWNbuqeIKS+3UPIDYgw5rxsG9u3C0RNImYg0XoDzkiQazXdlMoznvFAmN3l2ZjKWJNqfg/LEIhsnKTEer/z7JikBpDW2/eocG9cmm++tfBtj8aqIVL4u+zAo3+akQizfsocYv2q0FIFjhRsDLp6IFmcNwt79Bx09hiAIgqh+ZO/dhTUv/BOLbr8Sr77yHLwyFUOzzEy8dc2EQGOLDmMnYtCz7+D8x19D/TPPpgQQUXMrgf7cthM79+xFp/Zt8ORLb2HxspXo3qUjEhMSVI89o0NbjB11oZu7F/HYqcLgJ8UJ7QnEV94Rp1posW3+u9FcZT8Gbdt5+W6wigFmph1qbPseKcHPKyny/V4rNQn33zK2YixeyUETvlScZCtGnkq+bcFxFXk8iFMcZx4yQaXsLRw8gZjOPcgryoxPj+2EnQ2/MpFzUCuupEQOHmLaxzCvuDiwb3a74aklie55AinnN08ftnCjpMSD4pISlJWVGz5G1iiRIAiCqMaU5OXg11eexKGfKyugzzu8HUua9kJ5VJR0w3n69ZNQOyUl8PfEzDrSF0GgpieBtu/6C6/JKoDWbtgkfWlxyYjBlATijJGBsmYra15SHANPIL7SM22vI38SiI3Dq+24kUSLl+RCK4mmlPPxkuJEVSxM7rnhYtTJTOMqxTGSkfCUrdiVnqUlOl/sK99HLLHEvvyVRryqc7TG4nWuWOc+v0zJbCLX7vXCKCae88JMdzDl+HallsrjYXQMyxx0wzP2BOITk/LY++d2qLGczPdIpKDQ10EmXuOaRBAEQVQ/4pJTkXd4f9C2+t4inJ1/HGtT6+O5y8eiW7OmVbZ/BFGtk0Bnd++C1575h6nHNmvcUPj+1DRMtedWyla43dkXuKgzI/thceX5fi4tK5MW4/GK7lA8Fvu8YmKeWfKxhEpWFDFFlwO9u7fDRYN7cR/LyCOF51hmDIB5Sc9UycEE7bGyCwsrxuFpDB08j3lJtIw8ldgcXb56E6e27crjZ0ImyK07mNb1go/htfJ4aFcCqeOykwQy9oqKFSJJ1L3echorHMjKzpH+rzDKyn3fs3JycfJ0VtDjvF4v1qz7HcdOnERCfDzq161dJftLEARBWCMqOhodL70Gv7z476DtF2YfQOcLL8JVfSo/MxNEOOBqEogldii5U82NoblJcawbvdr3tLHR7afEYy8JZOC7wSumIq/XchWLXa8jZUyxiMLDd1weVCklTPZjpkKMkyeQ0iuKZytrVbcknbj8SaACR7IfWYVYXJzKYJ9X23EjTyo27vFjWVwqgdSJLTPvYT4JJzMyQW7SMzNxeUqQiWTncel0w/O/B+0mItm8lVeVmpF0OvE6CgeGX3ET/lL4+4y48qaQzxkzcghibfwPIgiCIKqGvDZdcCIuCXU9hSiJisbKtIY43Kk3Zl56CZ0SIuygTyA1CHPyGE4yCDMSLU5SElXCyUR7afac9OQkR2Mxs2nm1SOHmcExXTCTdGjtm51xTMvpbB6/wyeDF/IdWjVB04Z1DI8fF3mM5gI8zr2xBEmMTHkdeTyayVErcZlagNueg8YxXXfpICx49/3A79v3HrY5lnHFDK9ueMqkova1SYz80VRcdhNpBlWKqm543MYR598ULrRv0xIpFf9PduzeixKPB+1at0S8ovoqJiYadTIzcF6fs3HTpMuraG8JgiAIOWWlXhxY8b3Uyeu8R59HUu26qgOUXVCIyR98jLoZzdGkJB/fpzdFQnomvr/tVulzP0GEG1U2az0eL9Zt3Izdf+2XPjA1ql8PvXt0RWZGrarapYhHuajTlhjxuttuZqHFq7uV9bjs3plW3gHXquRg4/uTQLwqCPTkRTyOX1RscCVJ59ZqTTO3LlBmjHI5SUnUi32B3fAUY2lVHam64ZVYTwJ5S0slrx4/Ws9nH0bYtPTb+RQIfF81qpMR9PuuA0dx4PAJNG1Ul/tYorrhmZNairw2cZIkyuJi16VERQLCP9ap/ALpZzaP2HxSGs5b7gxmYq5HuifQjKnPBn7uO/wKqSpoxmvPoFUL8ocgCIKorpR6SrB36QJs/eIj5B85IG3b/vUn6HbdXSr5++0fz8SeEyexJ7UBfq24EfzBNVejSWbw5yCCCBeqJAk0d/FS/PPZV3D46PGg7YkJ8bjh6svw0N03U5m0AFTyDhOVQLxkP1oLhSRRUhxBncikbkmyuLRi8o0Vh9O+dZaUDGJeEf52kfYlK8bG0HaPn7ItutIXShqfU2WEGSkOr7jUi30z1TnuGABXjlXZRYJXtYfUDS8uLpDQEirpVGwrRTmefG02Xn/iVktSN7few9JYZuSjnNrRq6+54hJO8rhY5aDW8VfJ3DwepFlNArl4rsKRaa8+jeLiEjRuVL+qd4UgCIIIQf6Rg1j3+rOVd83YzaxFX6HjpdcioVZ6YNuL3y3F4s1bgp776OgRGNC+LR1fImyxtjLlwPwlP+Lme/8pJYAaNaiHi4ZdgCvHjkTXzu1RVFyCqe9/gvv+/V+3d6tGoJbHaCUWeLVhNh5LLVsR1/KZR1wsWeI3//SNo5ME4uALZEayotnGmkt1jjj/JuU51jLAdTUuXm3HZQvj2OhozTbzPMYy00pd2i47rqI8gbTGL48Gft24E99894tD7xwT7ejdTA5ySziJS0TK49KdFxzeW2aut2z+s/dB5TiRXQkkp1O71ujepaNk/EwQBEFUX2o1a4UmfQcGbSstKsSOuZ8Ffv9+yzY8s/DboMdc1O1MTBl0vmv7SRBhXwnEyun++czLUkXF+EtG4Nl/3oekxITA37+Y9y3ufPBxzPxqASZfOU76IEXww4wUh5v3iw3/IZFtx3mMZWYcvQ5hqQkJ3MdiCy1WYeRPTFn1+PBLQapd2/Y4Ph4p6uoccXHJF8Zmk4N2PG3UHbuMk0DesjKUeL2WjdBNVcwoYiqrKD556b25OK9nJ9TNrMVxXvDqJmjOO6fKrk025jtLULPzXDmO9hxUyWLZWGnWxso3eR1kceUWFdUIOZiSwqJifDZnAVav3YDjJ05JXcG0eOuFx6SbYQRBEETV0Gn8ZBxcvTTwe0rDpqjVtIX0896Tp3DLh59I61Y/7erXxysTgpunEEQ44moS6I8t23HwyDHUrZOpSgAxLh09FEtX/IzP5y7Gt8tWUhKIM3b8KXiZyor1+Kh8HvPB0JJeqeKycWfazPHT2m6r4sOEJxD7B5QsX2hZiGntxp14+vXP8cidl9s7V7w8gbSq0ZSeQLalOO7EJXVLko2ll5jhMi9MxKQnx7GeBLLe3jw2no1Rgtz8Qjz31ld49sFrufnMqN/D9uagMomRbNK/yT2/Mo/z5KDG9UJrfB6VQPrXwThZEsh+N7xw43RWDsZcewe27dxj+NiiomJX9okgCKImUnjyGA6sXoZ2o8frPiazdQc0PPscFJw4hk6XXYum5w1CdEys9L9u8rQZyCrwdXX12yXMuOEapCUmuhQBQURIEujg4aPS9zM7tlMlgPz0OutMKQl04NARN3etRqC+225CHsOrFbiJDjw8ZCt6d8B5SHHUviUmJRc24lJJVkLE5V9oFZpcaBUVe/DEa7Nw4PBJ3PzQ6+gxqlvI/dfaxq09t4mKD16eNqYkiTYSTkUeb9BdIvPJQefzwmzVEYsrHUncx1J2w0tIjENMjBelpWXYe/A48vILkZqSxMlnxsU5qOnfZGMs2fPYcdJKUKsTdjYqxExI93iNZcZYW2s7e5/oXTMjidfe+0hKANXOSMejf7sNZ3c7A0lJ2guGxlQFRBAEwZ28wwew7auP8Nf381Hm9SCzTQfU7RT8WVdOn//7N+JS0hBV8T+afaZ74POv8MeBQ0GPe+2qK9CuAfm9EZGBq0mguIoPpvmyrKqSvIrOJcrWqoRz7Ehx+LU4N2G+amMsJoVii4vK1zSWx9gdq6DYWB7jG0uA9EyvukQWV1l5ubQY1/LZkfP2p4ulBBCjQd101K2XDmyVj6WVLInn057blPRMzBzU6pakkv3YkOKY8c7RHMtGXKalOBzmu6riI0Rc/iRQcakXN105FIgCrh13AeJMXsfzbc0LXtU5JiSJHOagmfew7zlifHq4SRJNXpu05mBNSAKt+Hm99J0lgK66dHRV7w5BEESN4tDPy7HymQeZB0lg25bZ09H/ny/qPic+rdIEmjF91Rp8+svaoG13Djpf8gIiiEjBVWPoju1aS983/rkNe/cf1PQMWvj98qDHEvwwIyVRdobiZgxtohKoQKA8hoe8Q7nY11sUJyc4j8uMREtru1FcW3cewMdf/Rj4/aHbL4O3vCz4NbV8SxSLeV7G0GZ8enhIcdhc06qQ4iGPMdNFS2t7gWApTqjn2YrLhMSIJWSvHz8YN15xoekEkNb+aY3Fo5LK7PlSSRJtHL8yRYJa91ypxnKemNHrXMjjvaWct6avTTXEHLq44lyQpyFBEIT71DvzbMQlBXdePbJuNU7vkt3tDMHav/bi4S+/CdrWr10bPDpqONf9JIgalQRq1rghzunVXeoCds2dD+KX9RsDMopDR45JptBrN2ySpGIXDxvk5q7VCMzc2VdLcZwb5bIuMVp+JOp2xc6rFfQlWjxkECb9WHjEZVp6Zn4sr7cUj736WcBIetiAs9CvV2dTC/Do6GhFxynnXbRMG+Vy8ARy07/JdNc4O3PQZHcwZTUYl05kepJEVXcrr/WxTHQHU891XlJVE93wbB0/r8mqLf4+PbpzkEt3MLvSs5rRJr5tq+bS91Ons6t6VwiCIGoccckpaDvq8uCNUVE4vuk3w+cez83DddM+kpot+GmckY53rrlaaqRCEJGE6y3i//efByVjaKaZv3jS7Wh19mB0PGcEegwehy/nL0FMTAye+/cDqF+vjtu7FvHY8QTiIcXRW5CoO9VwqFYw6QlkRwahkqyYjYtDJZBZr6NQnbQ+mvMjtu/26ZvT05Jx381jTHvnKMeyPS+UkjrNRKTzOcj+gcv/iZtNYIiU7nHpUKfqDmZuXgiVJBrEVVRUgvc++07yojI7llZc8TExiJZVc9mR7imTGOz12OuKMMg3WyFm5T3sVJKoisvGWGb+j/D8XxJuXDdhnFR1+PWi76t6VwiCICKO8rIyFBwP7Rvb7qLxiElIRFRMDFoOGoVhr32K9pdMMOyYe+MHH+FwdmUCn30+mH7dJNRLS+W2/wRRXXDdeKdVi6b47vNp+N8b0zD/ux9x8lSWVBmUmBCPc3p2x//dOhm9e3R1e7dqBGYMPZl5KVsYMX8Zu5IVZbcks4tHe5VA9qQ4XO6Am+4C5TyuFIdx7Tt0HO98ujjw+99uvASZ6amWF/unKjy7/EkW1qae92KVhyTR9LlSjGXLO8euPIaHJFFvrLiq7IZXOdZvm3fj3y/NxMEjJ5FfWIS7Jo+2HZe/G15ecbGjCjF5gpW9njmZoJvXJjuJGfckWnbnhV0Pp+pMSYkHZQo5LTOC/ud9t+PJF99E7cx0XDlmFBo11G4Dn6Az/wiCIIhgykq9OLDie/w5+wOU5GVj1DtfIUbnBl9CrQz0/r9/IbNNR6TUb2TqUD4+byFW7twdtO2pcZegRwtfdSdBRBpV4r7csH5d/Pdf90tfWdk5UvY1M72WVAVEiEOZ0NFaGLMPpGy7/260nYUqM4mVd0vSS2DwkAuYiUlru5vtud00etWKi3mTPPHqbBSX+OQp5/TogJEXnG09LsU/2yKPx3oSSLZ/7A6LVnktDymT2UWxWsrEoT23bhUGh7FMyKak7SI8gcy+t2Rx5eUXSQkgBvOiGtqvOzq2bWp7vrN98CeBzHbDUyWoZXGZjomHnC5ETE7Hsm/WzOM6aM7w2q60uDoz4OKJ+EvD39DPy29/KH3psXrBTOnGGEEQBBHa7HnD+y8j/0jl9Xbv0gVoPdRX0a5F03MuMH1Iv96wEVOX+jxp/VzVuyeuPbcPnRYiYqnyFlwZ6bWqehdqDKpuSRo+Pf4qgsokEAefHrPdkjjcbdfvwCPAE8hkZyZbd/ZNegKZubP/9ZJfsH7TLt/rJMbj4TsuC1o4m+mWpLUPbAGZlqjd+lgP+f7pdTFjiSX25Zdz2fNUMrsA51GdY9aPhUPVkc3FvlhPIP24+vfujKEDuuPb5RskL6rHX52FD/53tyr5Z16SWLmdVSuWlJZK1YtmYY/3VzkqX89sTGYxHZMATyCz0jMeJtRm57tdD6fqTNPGDR0934p5OkEQRI0lKiooAcTY+sVHaDl4NKJjnF1Htx05irs+mRW0rWvTJnj2srFUqUlENPQJpAYhXyiwRSIz+zVaKHjLylDi9WoaOzteJCjvSvPwp4hz0yPF5FhuxqUxVq+ubaWvXzfuxB2TRqJR/dq2xnLaup1VJMkrD0K1i2Zzw58E4uLH4uq8ENe2Xd1dTTsuZYJNaMLJ4Bjed9MY/PzbdmTnFmDb7oP46KsfMfmyQQYVTrGmrxlWkkCmTY0V49vz9bJ5/AR6AvGoUlRfL+KE+bBVdz5//+Wq3gWCIIiIp1HP85Deog2y9/puaDLyjxzAwdXL0KzfENuvm1tUhGvfnxH0/ykzOVnyAQr1GZUgIgFhSaANm7biky/monuXTrjq0tFB28wgfx7BB/kCSO9OsdbfWPLISRJIrE+Px5Z3jh2vI7NxqdrR87izb6I9t7SPGmM1bVQXrz9xK5at2YQBvc/QGMt6K3Ct5xlR5PWaqqTy70NOUVFgoWpV9uNWTI7mOwdPIP357rziI59TXLUz0iQPqn+9+Kn0O/OmGnTumWjeuJ5mXKES1FqVb5lI5n6u/N3w/O9dV71zPOIMw9XXpqrxiiIIgiAIOaE+50VFR6PjZdfi5xf+6fv/0qAxOl12LRr3GeBovCmfzMLOY8crx4mKwtvXXIXmdYJvlhJEJCIsCfTXvgOYMetrZOfmBZI5/m1mkD/PLit+XotlK3/BiVOnkZaagl5nnYmRgwciNtaaj0lxcQkWL/sJv238U/Iwqle3Nvqe3R3nn9s7bHyMmO8Sk0KYqsLQWJSkI4m7FCcmOlq6i888hKTnifTO4bAoNhsXD68j29IznbjYP7YLzjlT82/yxJFetyQecZk9V1pxFXm8lu7KmPbOEdKeW5wnkGmppbJiporjYh5Ui35cj9Xrt0neVMyj6s0nbw0ke4KqFENem5x52qgrqUKPFUgCCfTO4eLfZPbaJEAmKDIugiAIIrLJO3wA2776CNGxsTjr5vt0H9f0vEHYv+I7NOg9AA37nI/UtDRH4776/TLM27gpaNtDI4bigo7tHb0uQaCmJ4HO7XUWPnnzeTSQtXr3bzOD/Hl2eOfDWVj0Q7DJ15/bdmLdhs149N7bEWeysuXo8RN47PnXcOTYicC2fQcPY93vm3H46HFcfdnFCAfM+nv4/uZMSmJWLiD9LT4ukAQqENm2XeXx4dwAWKzsx57vhj8ulvTTMl02iovFpHcnRhlXvsB5odWi21oSyNy5SoyLleL1G5nbkayoFsUm/Gzsyn7Mzncec9B0XHHGcbFjzLyoxt/xHAqLSiSPKuZVNXZYX8kryH8N0Ho9nr5K6sRWqOsg+5uvGx7bP7afLHFt+3qhJ7Pk4D+klu6Zm4N25rv6OigurnDkH0+/jGMnT4V8DLs210pLRcd2rTFiUH/Ud/h5hyAIItzI+msHtn7xoZTYQVkZomJj0fHSa5BUp77m45n3z3kP/xcFBb7/y05Yvn0Hnpi/KGjb8C6dcc8Q82bSBBHuCEsCsQ81gxQfbLS2ieD3zVukBBBrOz9p/Fh07tAWh48cw7RPv8Cmrdsxf8kyjBlhrCH1eL146qU3pQRQ6xbNMG7UUDRp3BC5uXlYvubXoA5Y1R1Vt6SE0FIcnhUfRtKzrIJC2wstdWtpgW3bTS6KebQdV0pCTMs7KsZ68rXZ8Hi8uPemMYFW8FqwOSyPSy8mrX2wKiUxu1DVHyvF/lg6cUltx+PiAothPl20RLbntjvfOXQ9SzA533XiYl5UzJPq+XfmSL+/PG0u+vXshMSUhJD7Hnq+W60EMien09oP9j5JTUiw/x42efxEdsPjIRNUX3PFyX3DkSU/rgrZMUzJo0+9hAem3IgpN04Uul8EQRDViR1zZ2H/8m8Dv5d7vdg25xN0v+EeoeMeOH0aN33wSVCTiFZ16+D1q6/QlaITRCTi6mzfvusvvPrOh1j8wwpHjzFi0Q8/Sd+vm3AZhg/qj+ZNGqHP2d3wwJSbpO2LK/5uxPfLV+PAoSNo1bwpnnj4/3BOr7Ok1zqjYzvcNvkqTBgXPp5FZs1/tVv7Wk0CmVsk+PbDmURGLY8x2RXHljymxLW247Zlbh4Pft6wHXO/+xWLfvwNV9z5HPLyfUk2LZj5Mku8GS1UNceyugBXVaOZl/1YnoOKsVJMxsWnW5L57mrOpTjmjKGdLvZjo6Oljm1OJUaXjzoPZ3ZoIf1cWlomGUWblVlqjmU1EWnSQFlrPxzLH0N0w2PHV28fhSYHbXmj2bs21ZRKoLde+A/uufkaKcHcpWM7/Pdf92Hm2//Da8/8AxcN891lHnhub0x99p8YN+pC6WbTky++iS/mVS6GCIIgIp2OYydKXb/k7F48B8U52cLGLPJ4cN20j3AyPz/o/+WMG65FrSTzthcEEQm4mgRicqwnX3oLXy5Y4ugxRmzasgPxcXEYcG6voO2smqdtqxY4duIkjsiMwPT4ac2v0neW7EnQWGyFix+QlUUCD8mFWrJiTfbjrApDf6ElrzDi0rHL5EKLT3tpc9Kz7IJCPPXa7MDvF/brjtSUJGESLWEyQRelZ/LEob8bnpCEHQ+ZoFlJIocFeLBPj/nkYKixYmKi8eiU8VLr+FlT70e/Xp01TI0tXJssvo/NdlfT2g+rhs1mrxfK/eAh3XPSTVBUd7Ca4gnE7iS/Pu1T6cbTt7PfwzXjx2Dgeb1x2UXD8M7/Hsd9d1yPZat+kT6HvP7ff+GumyZJz5v63sdVvesEQRCukda0BZqeUym/ioqJQbPzBqPMxo0Qszz05df4bd/+oG0vXXk5OjVqKGxMgqiuVLu6N39VghVJkJzT2TkoKCxEk0YNpESQktYtmkrfDx4+ZtjOevdf+yXvIFb58+W8xXjgP//Fvf98Gq++M0P6WzhhVaLlZPGjXpCYTyyIkp5Jsh/5QstOBx7TRrl8jaGZb43e+0FZubPuz904eNTnR9GwXibuuGak6XEsS7Qcnytx88LSYt+p/NFkdQ6f7mAmx3JoDM1kgvLnhDpXViVabVo0xIv/uEGSh1mJSWs/rMZlJRmu3I8ih/M9tPSscj/83fCsUJUdGU13PasplUAffIYSjwe3T75SU1pwx/VX+xJF738qfc64/boJ0vYtO3YjP9+51wVBEERVU+opwe5v5+DYH+tCPq7jZdcgJj4BbUddjpFvfYFed/8DSXUqO4fy5KM1v+DD1b8Ebbvl/H4Y16O7kPEIosZ6AtmFya8Y6bXsub77P0Qx00UtalW4yecbGIvlFxRKH+SaNWmEl9/+AL+s3xj4G9P7//TzWtx982Sc17tHyNd56AltI+yYqFI0bdSQi8GZnMJCbenP6dzcoN/joqN1x46LUndqs7Kf2Xn5iteL0n1+fEzwh+RTOTmol5RoeqzcwuDXjS4v0x2LJVNyiyoXMvn5+abajvuPaX5xxZMriCot1R5LUUnCnmf1PMsXTImxcbrPj5ZJuRg79h5G3Yqf773xIqBcZx9lx1tOYkyM7uNjELwwzc7PtxRXlnIORkXrztd4xeKJPdfKWDmyUl9GLMp1n5+gqOg7mZONOEWsochVvC47J7pjxcag2Ovr0ldQUmx5XuQXFwdv8HpVr8GOaZRiXuQXWpuDrGRanohIjI3Vn4OKhEVOQYGlsU4r5iA793rPj1W8X7PzrF2bsvLyVK+ne21SzsG8PBQW1jI9FjsOyuOke21SNCpgx0Qp6QtFXqHi2lSmnhfa1ybrc5DN26D5XBQ8tt61Ka+wUHMsvWuAU5KTk1EVbNm+S/retLH2neWkxATUrZ0pVQKdOHla8kqsnZmBU6ezkJWTi5SUqtlvgiAIp3gK8iVJ1/avP0XR6ROo06krBj3ztu7jM9t0xEXT5yMuRd+7kges+ufvn/v8CP30bd0K/754lNBxCaJGJ4E2/rkNn345X/p5z94D0vc//tyGh574n+qxp7Oy8e2yVdLPPbp2tjWe3+hLz9wrOtq3iCiVtUvXwv93ZijNPqhNvnKcVBFUVFyM735chR9X/YI3p3+K7l06ISW5+utIlZUvVqQ4lu+2OxjLqneJ2Vbgyr+xecKMqK0stEy3HXfo/aLqlmTBI6WsYo08tH839Onejq9kxWnXOMU8Ykk5UWNZqUZz2jbbylhsvlUmgZybUCfodDlMUhxbx9V8An16LLVtV80LcedK9T4WeR3UkNRZuTaZjUs5X+xJVeVVilbmRc2RgzF27z0gNaVQkpuXj+MV3cOiK26CeDwe6YZE3TqZLu8tQRAEH9iNox8evBk5e32JcMbJLRtxfPMG1DtDv9pGdALoZF4+rpv2YdDn6ga10vDe5Im6XocEURMQngRisqlpn34ZvG3vAelLj6EDzzPVvUuLxIruLQUVHaeUFFTcMU02MABLSkwMtNq+6ZorMGTAuYG/dW7fFlnZOfh981YpodW3p/7F7elH79Pc/vYHHwq9W6l83bKo4KRYWnKS7ti1UoK7MJUiytJ+ehVFFOmpKbrPT1Wch7LoGEtjlSjuNmekpek+P0XR2ScqNs7SWPJ/IIw66emI11iEJ1bMHT9FXq+lcfIU1R5MVqH3/MxawZUJ5dFARq0UPHDLOFNjliv+AaYmJuo+Lz01+B81OxpW4mLzSE5aUhKSkrTnYZpiW2l0tKWxPIrqlIzUVP05qDhf7JhYmhelZapzovf85PgEZFdcg6QkZGKipW4URR5vkIQoRfFeDeyDIn6WeLIS02mFV0xKgv68yFBUXZaUlZseKysnH+99sVR1TdCdg6prk7M5yF7P9LUpKlp3vmrBjoPyOOlfmxTVj7GxFudg8E2N2rXSQ8zBuEAih80nK+Mw+ZL8Osjms9lrE9vHUGNVVeUOb87udgb+2LIdL745HYP690WyorKVmUCzxRJrOMEqglj1M0sMtWjWWNN7kCAIIhxgieyWg0Zi47RXg7Zv/eKDkEkgkbCbqjfP+AQHTmcFtrFGDNOumyQlggiiJiM8CcTMEae98pT088/rN+LN6TPRp0dX3Dr5StXFgyVwWrdsJnXgskudzHTExsbi4JGj0gctpdzHLzdjJdihSEiIR0Z6LSnZc0YHdUVFl07tpSTQSdmFpTpjzZ8i3rXqHOdtxx3E5SlBJpJtjcU8evTuILBFPYvZf+fbsXdOgvmYWCXQfTePQUaItvChxkoS2J7bbGtp39+cVYgVuugJZNaPxfc3ZXWEN2TnMiXyaoqQXfccer9Yi8n+8YuPi8Vfh45D/ja0NJabcTnsXCjqGGrGZXDN8F+jLcckS0L6XsuKkXzNqAS6/fqrpE5fm7ftRL/RV+GKMSPRvGkjqaJ48dIVWLthk/S4B+/2dSud/c0i6fu4UUOrdL8JgiCc0nroGGyZ/QE8eZUy78ITx+AtLEBskvuJ/qcXLMaP23cEbXti7EXo3aql6/tCEDUuCdSoQT3pi5GZkY6de/ah79ndMGLwACHjsY5dbVo2x7adu7F52w506dg+8Lec3Dyp+xi7M6en15fToW0r/Lzudxw7cSIQg5+jx05I38NFv6+W/cS7JoMIvSBxKsVxEJflFuclQQucUH5CbKzKJJDVBIbi+Ol0+mEkxgYnolJSEzFswFmmx1LKhEImFhxK98y2zJb+xntRbCUuh4lIS4bXnhLTSSBPaan0ZdQBihEfE4PoqKiAPNZ6Itd+hz8rxy85KQEjB5+Nl1evCGzLz9X3iHHa9cxZXOKSnk7jkp9fdt7Z+dcdS5o3+UFzymxJvLNEbs1IArGbWJ+98yJue+Df2Lv/kFQRJIdVIT/+4F24ZPhg6ffhgwdgwDk90bFdmyraY4IgCHOc3LYJtZq1QlyydhUy29525GXYMut91Ol4Jjpedi0anX0uomw2+3HCgo2b8NJ3wZXGl/fsgRv6VSo7CKIm46oxNEv+sC/RDDinl5QEenvGZ3j4nlvRsH49yQj61Xc/lMyezz+3t9T1y4gL+vWVkkDvf/IF7r/jRilxxKqLVvy8DktXrpHaHZ/Z0dh3Jew9gRxXAoVagDtsO26yZbbTuKRuSUEts0P7dfji8pmglpSWSrLCWJMLLScL1YzMVFNm17aOn2Isp23bE0PG5d5iX/k3q3E58n5hx9+kHL7QQkxsDrC/51ec33wXPZWsnqsmTfxW5j5Wr90K71WliFUkOPkkSxx4HTmdg5aOof1ueCwmowS1Mq44A3m029fbcId5Gq6c9wl+WPEz1v++Gaeyc6SbTx3btsaIwf2DGl90ate6SveVIAjC6PPv0d/WYOsXM3B802/oOnkKOoy9Wvfx7S4ajwbde1eZBIyx89hx3PHJrKBtZzRuhBfGj7P0GZkgIplq1x2MB8y/Z+mKNdi5Zy+mPPiYVIHEqoA8Xq8k8WLl2XJ+WrMWM7+ah8EDzg0qye7V/Uz06dENP6//HXc/8oT0wa24uBhFFR+EL7toOOrUDg8jR0sSI6cts620YVaMZb06xx3JBfPBkHdLUrbgNhzL40Ga2SSQlZgUPkcehT8Nz8W+WsrkUB5jSSYozgCYpxSHVWCESvY5iUv53gg1L/zyPX8SiMWkJY/VHUvpCSRUThf8+FOncvHBF0txwxVDuEsSlYkIa/JRcbJOdVxWE9QlpmLSk2nVMpkEUh6DUHOQvQ/Y+4ElwX3PrTlJIAaTpTN/Q/ZFEAQRjpTk5WDZo3cge0+lpIp1/mo7+nLE6NzgTaiVUaUJIOaree37M5Ar61yZnpSE6ddfY/i5iSBqEq7X5/3j6ZfRpOv5UnWNkn0HD6PFWYNw7sgrDbt3hYLdQX70b7dj4Lm9JXkY8+1hlRhdO3fA4w/eLSWF5BQUFuLIsRPIzQ1uH8y459bJkkk16wCWnZMrJYBYB4+bJo3HhHGjES5YuSutlB85lf24KcVRtloOtR9WxmIts0O9Fk/pmZWKDybjkEs5XPVUciCns1p15LTiI5Tkymlc8seHkiM6rXyz0rFLuS9MFuZfjNsbS1w1n3K+R5cB7878Fn/tP2o4lvPkoHmJltOEU+ix7MfFzqtf9qf1Wuqx7CdzrcSk3JeaIgcjCIKIFOJTayE2MfgmAWv9vnfpQlRH2E2Ruz+djW1Hgj8/vDHxSrSqG9oLliBqGq5WArEOGB99MVcqi75y7ChNLf2Q88/F/CXL8O2ylY58g9JSUzDlpmtw6+QJyM7Jk7x7khKDqyb89O/bE107d0RqivpuaHxcHCaNH4OrLrtYMolmdzflpdzhgqXEjEPJhVJ6YsmnR1GBYIR831hCKVSnJSdjqdtYG91tt38MzSy05PIyFrffK8a5bErcvHAmj3E6VryQsVi3JPki2jgxw29ehPKK0oyruES3pbzRWKFlP8q2484qgaLKAY+3FE+8NhtvP3170Hva6fXCSoJVlYi0bEKtTDjFCpEkqmIyqlJ0kLSzMi/8f88u9Hk8sfcJe79Y6YZX3WE3mEq9pahTO0O64STfZgb58wiCIKojHS+9BiufCO50vHvxHLQeegmqG2/++BO+3rAxaNv9w4Zg6BmdqmyfCKK64moSaNvOPSgsLJJkVsq2qX7OOrOTlATasGkLF/PouLg4qXInFMyo0ahlPOsGVSczA+GKWqJlvjLCqTF0qEVJimPJRbBZcyicxGW1CsNJhzWj6hzWVvu6+17B1WPOx7jhfSWZSU5F2WuBVdmPE6NcgRVizqtz3ImrSNYuW+u1jMeyXyEWSl7ktBueFdmPqhue1Wo0xeMTpWSJBxv+3IMvFq7G5aPOC/EeduZXFiou5fuuyIFpvVGCmuf1wnAOJrg4lmoOWuuGV90ZNeEW/LX/IFYvmIlWLZoGbTOD/HkEQRBVgSc/D3Ep+uaEzNi5Vos2yNm7CwkZtdH+oivRevhYVDdW7tyFf3+zIGjbkE4dpCQQQRBVnAQ6evyk9D0jXb+SpnaFVOvQkeOu7VdNQJnwsGKU63SxH+pDv5MuUKwaRi5xMTZrth+XlUWxb1+cLPZDn6sX3/sG+w+fwDNvfIFtuw+q4iryeA2PhZ24HEtxlNI9gf5D8vnOuiWFqoBx0g1PXZ1jlBx0IsUx73PkVJJoxQBY3Q3P2bwYM7g35n2+Uvp5y64DYiVaVoyhHcx3qxViVuJSV15auw5akqqqrhdGVUdquW8kJYG6dGqH2pnpSJDF5N9mBvnzCIIg3CT30D5s++pj7F22CENfnIG0pi00H8c6e5058VYUnjyOloNGIiZB+yZ+VXI4Kxs3Tv8YpWWVvpgt6tTGGxMnRFT1KUGEbRIoM6OW9H3vgUO6j/HfQUuvZbJlDiHcE8i6vEN5Z1+M7MeKv4f0dw1DVBHHT+vvVuQdoeR0q9dvxfwf1ko/R0dH4ZKhffDtnAOqfTWbBLKy2GcVGqzCyG+Q7bQ7mJUW8ZZlgrLHG3dLcuDTY1EmqPLPsSRJtJqY4ec/ZCw9q+yGx0zU2QcxVj1pBuU8GnpeNxQdzsPwgT0wsG+XkPth2X/IQlxOjh+Lnx2HwGsZHD8ncVmeg04kicrrhcVrbqT5Ar374hOmthEEQVQX8o8ewsbpr+HA6qXMREfatu2rj9BzyiO6z2ncuz+qKyVeL66b9iGO5+UFfV6dft01yEwxV/1MEDURV9Oj3Tp3kDx2tu/6S2q9rqSwqBhfzF0s/Xx21zPc3LWIx5kUx34lkNK42Lg7mH2fnuSE0ItiJx14rBpDOzGhVj7Wf7e9oLAYT039PLD9yov6o0v75g7HMr8oZokU+Z19p8bQIbvGOYiJJankcRklMLhKtCxKcazImayOleJmXI4SaYqOXQkJeObBa1QJICGdC0MahvMzULZ+vbBSnWO+45nmWFauuR5nksSa1CaeIAiiOhIdG4uDvywPJIAYfy1biMKTxxCOPDpnLtbu3Re07YXLL8WZTRtX2T4RRDjgahKImTNfdvEw6ec7H3oCa2SJoIOHj+K2+/+Ng0eOoWH9uhgxxLkfEGFvUeeke4yWF0YonEgu1Iao4rriWO/MZF/eobqzXxHXGx8txOFjp6WfmzSojdsmDucwlnXZj95zjccyL2dyImViJtnykmBj/yb7MkGnUhxL58qqJNFB5z3LcXF8b4WKiyWUY2UVRlb9h+RJCPY6IRPUjhIzzq4XzozkLfqVWbrmOpUkUhKoKvl98xY88/JbuOvhx3H7A//GY8+/hmWrfpEMuwmCqBkk1amPlgNHBG0r93qx/ZvPEG589ss6vL9iddC26/udgyt6n11l+0QQ4YKrcjDGv++/E7/9sQVbtu/CmGvuQK20VCQmJODYCZ9fEDNofvP5/0jbCH5YkZKwhRGTcvgX0lYWxawKQ75gt2xeK9CfwpH0zKkhqoMkEIvrj617MXPuisC2h++8PNDtzklcBZYTC+zv+dLP3rIyKeESaiFt1xPIUbLE4rly4nWkliQKTJZYXoDblz8a+VIZJ9L4jnX42CksXb0JV10yQIort8II3Yn/kFXZlLIa0Ow4pq5NDo6f1c6FPBORlpOeFm8ohDv5BYXSDa7CoiL5TfcAndq3RoLB+eLFh7O/xpwFS4K2HT1+Ar9v3opVv6zHQ3ffYrqhAEEQ4U2HsROx5/t5UjVQVGwsWpw/HK2GjK7q3TIl/Vq9ew+yCgpR4C3Fg1/OCfp7r5Yt8MSYi6ps/wginHA9CcSSPnM/egMvvfUBPp+7GEeOnUBObp6U/BnUvw8euPNGtG/T0u3dinis+OewD4Lsw3tecbH1dsVWF8VOEhgqPxurnkD2kyVC41I8Ni46Bo+/OivgxXPR4F7o0709H68jGwbAyuenJ4furFe5X5VjMaPmUJ4xTmQkVtreO2/PbTE56MATKJRXFO8qDMt+Wzzbjite67N5K/DaB/NRWFSCVs3qS3H5k0DsfWm2G56UoJbFZZzA4OkhJu74Wa/mi7c935Xz1arU0qq3V7jy176DeOTpl/Djql/gDdEu3q3uYOwm29cLv5PeJxPGjcY5PbtLrek3b92B9z75HOt+34T1G//E2d1Ihk8Q4UxJbjZ2LvwCxzauw/mPvSqZOmvBTKBbDByBhFrpaHfxBCTXrY/qDLvh+PJ3S6Wqn2O5uZqPqZeaivcnT0R8iEYgBEFUUiXvlNSUZDz6t9ukL5YAKvF4pK5g5OAuDvmign0Q9LVh1odV8PiTQGyha3ah5Wa7YrXHjHvVOUYLcCetrJWPXfnLn9i974j0c+2MVNxzw8XcvI6sGgBrxZUOc0kguXTH6FyxBBFLFPnNdQsdHD/L8hgHCQzL892RJ5B7caWIfB8bHMODR05KCSAG88RKalEZN7sume2Gxx7nT6Ta8s5xIFU1qohUvYeF+g856ZLozBOoJlQCHT95GhdPul1KvLRt1VzqdFpQWIg+Pbpix+69OJWVje5dOkmy9xSTCXSn7Nl3QJr75/Q6C5eO9knyGQ3q1ZX259Mv52HPvv2UBCKIMKXgxDFs//oT7P72a5QWFUrbDq9bhca9+uk+p/c9/0Q4wBJA17z3AZb8uTXk496cdCUaVXSYJgjCmCrvm8cqg+rWzqQEkGCCJFpxobsl+R/jp6y8PKgVuzVTY4t3wAXKY5wYvSofa7SA5OkJtOTHDYGf7795LNLTkjlKjCyeL5txMc8JtgjXex2jsRzJwQwXqi56KnFsz22YiIwLz7iUCWrmfcU8sBjME6sgv0jxfHNJDOXjjK4Xyv2wlphxKBN0Uo1mUSZYXeMKV6Z9+qWUADr/3F748esPUb+ub+6+9MTD+HnxLPTt2V2SiP3rvjtQv14dV/apVqqv22qShszeL733P4YgiPDj6G9rsOObmYEEEGPblx8iEmAVQEYJIMbavftd2R+CiBSqLAmUlZ2D9Rs346c1a7F89a+qry07dlfVrkUk8g/f5hbg9sr4LcuLFAstZ7Ifix4pxe5JLpzENeScrlLSbkCfMzCkXzfDRJoleYfFuOy2srYqp/M9Jj5ooWrWvFRVGWEo3ePXoU6kUa7luBzNwappO84ScsoENfO+Yh5YfnKy822NZbWaT+qGZ9MI3fG1yYl0z2JyUOg110FyMFxZvfY36fu1V4yRJFdy0lJT8PQj/4fjJ0/h0Wdedm2f2rdthaaNG2LFz+uwZu0Gye+PVQZt27kbXy/6XpLjs+QUQRDhSfOBw5FYu17QthN//o4TWzYinGEeQErjZz3e+2mVVDVEEEQ1lYOxUukHH3seC3/4KeSi7pIRg/HW8/9xdd8iFXZRZCa+Zqs9tB7D7qJnIrgChcdin0kA2WP8CxknFR9W5R2W2nNbjMtZe+7gx95yxYWYPKw/GtTL0KzgciTvkI3FJFhGJs92W3Rbrc6RHqOqcPIixcTzLEv3Evi15xZqhG65woljXEJbnHsMx2EeWMwLa+73vyJK8W/D7DG0KpvyP8afuBDV8Uzr7078h6xLcMWZrivHqgndwU6czJK+t2zWRPoeE+O71+apkLZ2at9GksQzv6DikhJXjKHZtf2f992Jtz6YiRdefw9R0VGIiY6RpPjtWrfEzZOukKqyjXjoiee1Xz+qFE0bNURBQQG3fS4srKxoIIjqQnWely2Hj8XWT94O/F6nSw94Ssu4vi/dhplA63kAKWGPW75lK85p3Qo1jeo8L2sKhQLPQXKy8fo7LJJAN9z9MH757Q/Exsbg3F5no1GDepoL2x5dO7u9axGLVQNl32Ps3cG1ukjwj1WZBLLvT+FmVxyjBbh6LGdxte/YQH8sB4kFeSKMnSsjmaDdtuMq2ZmB95B/f5RjmUkCWfWKio+JQXRUlCR71NpXa5VAVpMl/AyU+VbneFzxH2IJavmdu1AxMS+sleu24Gh5gb1qNItVLJX746s8Yh+mzd5ltCqzdCJJtF6d46TqyJnctyZ4AtXOqCV9L644h6kpKYHqZz8sCZSXX4CTp7LQuKE7hqzZ2bkoqTjXpaVl0hfD6/XiZFYWWqOZK/tBEIQ1SktKcPCnb1HqKUGr4eN0H9d88Gjs+vpT1O3SA20unoD01pUNRMIV1gVM5OMJoibjahKIdaLwJ4C+njEVZ3fr4ubwNRarRrlaj7G70DKVBJIWCr6FHfMe8paWItZE23FVtySLnkDOZD/WOpFZkWjlW5TU2Y1L6pYU1DLbmk+PtK8iF+AanciQyl+SKHXDi48LHHdr3cGsmTXz7BpnuZObk0SkoG54VmSWzAuLeWLd8MFH7KxZT1DbkSRq+G2l20rYiZsX6so39ySJln3YakAlEOv29fP6jdh74BDOOrMT2rVpIbVh37hlO3r36IrjJ07h2IlTUhVsndoZruzT4aPH8cjT/5Oqjm6ZPAGd27dFbGws9uzdj4+/+AbPvvI2Hr7nVvToGro72NOP3qe5/e0PPhR2t1LUHVCCqO7zsiQvF7sXfYUd8z5D0emTiEtJRfvhYxGXnKK3Uxj17hz9v4chddOtGT03yMys0deMmhx7dSE5jM6Bq55A7EMRo2f3MykB5CJ2qnPsylaseudojmXybrFVeYyTipkilbxDnAn1yexcV6Q4rPOWvFuSkceM5lhmpTgW5TGO5oWNxb5cvufvhmdqLMfd8MRJjHhJElmllFFS1q6cSfk4o5iYJ1ajOplB2/KLfF0MectHtfanUFBc7Piy4xwYx4FUVWzXM2eSxJogBxs55Hzp+6Lvl0vfR1X8/r/Xp2Hq+5/gpnv/KUnh+5zd1RUpGOO7H1eipMSDyVeOw5AB50rVR8ywus/Z3fC3W6+TrncLvvvRlX0hCMIc615/Bn98+LqUAGJ48vOw+9s5IZ8TSQkgdmNu6lLz16X6aWno07ql0H0iiEjC1SSQv/sEK4Um3EO9eLSTmLFrAOye9Mxosc/8buI4LbSstog3u3g8nZ2Hkzl5QdsSY2OFmMpa9c5xOzloV7ZiT5IYb6sbXr6bUhxVXNbGstt23I581GzFh/p9ZVy11efMtkHbjpzyebBYr6SyEZfpBLWdyrfgRKQomSBX6ZllSWLky8EG9++Lyy8ejti4WHg8Xgwf1F/yOGSt2B9/4XXJmJn57zzx4N2u7VNWju/GQlJioupviRXb5HI1giCqnnYXjVdtYx3AymqArPZkXj7GTn0LP2zdbvo5N/Q/19DXkiCIKpKD9eh2htQdY8v2XdKdMFYOTUSaJ5A1eYzWY8wvIO1Iz+ICvh4iDVHtLopfeGcOSlEekLuw/TV6n9j1OrJ7/EK9hu5YFuV0PBfgtuJihq0GyTffPllcFDtoO17ocAFudg6ya7N8v+x0E7R9rkzMi9q1gjWBCUnxwiSJyv1RVgTyShr79ye7wljQ3w3PzP9Iy50LlclBJ53IFPPZcCwLifdwhXUEe/XpR4O2sSYXE8aOwh9/bkNaWqpUHVSvonW8GzRr0kj6/uHsOUivlYb2bVpKc+vAoSN4e8ZM32Ma+x5DEET1oG6nbqjT8Uyc3PpHYFtcai0UnDyG1IY+4/lIZP+p07j8zXex89hx08+5sHNH3DV4oND9IohIw9UkUHJSIh5/8G7c8+hTmPrex5hy0yQ3h6+xWPX30HqMffNVs55ANsZSJrdMenzkFBX5nu/xyX6MzJB9j7Xq8WE9phW//olFP/6GstbRzrxzTB4/q95Dvsco4lK8hnmvKJueQAKqc3yPUZ+vDBO6XqvVOWzhlRgXiyKP13VPILNeR0UVXYwCr2NGJsjteiHu2sTDE8i2N5qNa67ZbngFVRvJNc0AALvoSURBVOQJxOaxUZJK5VemMByvSQw8r7f0VRUwCRiTp0neQE/9T5IfsnPHuoMxEhMTMHb00CrZN4KoiZSXluLAmmVIa9QMGSEMnDuMm4RVTz2Ael16oMO4iWjY4xxTn1nDlT8PHcb4t97DEUVlIkvydGvWBDNW/RLULYxJwFgFEEsAURUQQVTjJNCf23Zi5569UovUJ196C4uXrUT3Lh2RmJCgeuwZHdpi7KgL3dy9iMWqP4XWY0xX51hcFDvxSVH5zJhqO175GJYAYotxMwtPq3FZ9d3ILyjC069/IdUAQfYP3sy5SnHRO0e1qLPr31Td4xLcdtyfBLLWya3ysaybmVGlkn0/m5Jq653j6HqhSCJavV5IY7k63012w7M4B9m8kXfDM/seVsZlz9cr8iuBLrv+buw7eAhfTHsVzRo3RHWASfCffvRezJwzH7/+9geymTystFSSh3Xt3AFXjhuN5hXVQgRBiMNbXIS/vp+H7V9/ivwjB9Gk7/k496FndR/fuFc/DHlhOjLbdoz407Jq125MfGd64Eatn6v79sILl4+Tktf3Dh0itYFnXcCYCTTzAKLkD0GEQRJo+66/8Np7Hwd+X7thk/SlBdPQUxKID/Y6M9n0frFhAKy6s2+z7bi5xb56UWLmeChlIEYVTuwuuZW77VM/XICjJ7JQrrjBY042xSthJ24sVSWVjQox23GZWEjbnu82fJXk3fCYOXdpWRliTMl+giVaRncDlVImuwkMc1Imm/5NHucSLRYX8175+OvluOTC3shMTzV3bRIoSbTnP8TpmmsQl7Ibntlx2Dxl89XZtSnyK4FOns7CvgOHA+3YqwuZGem4bfJVuG0yUFRcLMkNWRIokqsKCKK6Vf98e9dE5B85ENh28OflyD24D2lNmms+Jyo6ukYkgBZs3ISbZnwS9D+G8bcLB+GhkcMC1ymW8Dmndauw68JEEKjpSaCzu3fBa8/8w9Rjq8sdtJrbHcymDIKL/5BZyQWHhFNJCWqnpFgaS2kwrQX7h8WOof95oSpLft+yB7Pnr5J+LlPkAkTKY2xVsajGsrkojnOvHb2Zxb5tOZONJIbWfE/TMGyVw6rW5PtkJ4FhVk5nz9SY0/XCRlz7jp7ApL+9hJ1/HcbOvw7hifsmCjQnt5sEEncMbXVkjIsPJIHYOGZksVxiqgGVQK1bNJN8Dw8cOoo2LbUXdlWNVvU1QRBiiYqJkSp/ts+pvBmO8nJs//oTnH37gzX28H+wag3un/1VoDqVwf4fPT3uYtzY/7wq3TeCiGRcTQKxxA4ld9zHjgGwXRmEVe8czbFsm1CLk5IEGeWaiMm/P/5Fo14VS4nHiydenR1oST6kfzdM37/JUUx2TbxNLR4T3Ks6crMTmV3ZCpe4PB7DJBAzM2eVGFaqm+JjYxEbHQ1vxfPsdvhzU7pnRv6k3B8mrdu974j0M/PUGn5+D/Tr1ZlL0li5P3aNoe1I6ux0w2Pnm513w7FYXBVNCNm8YvPL6Hl2qjxVMZlMRIYzV106CvOXLMPsuYtw/rm9qnp3CIKoRrS76ArsmPcZymUVL8c3/4ayUi+iY1xdklU57HPv84u/w7OLlgRtj4+JwesTr8SYs7pV2b4RRE2A2nPVAGwZKNs1X3VzsW+xvbTduNg/KvlYZhbgvrEqH8cW4v6uZHKmzfoOe/YflX6uk5mGK8b0t26gbLM7mJ3Fvt2243a8omxLcezEpVqAi6twstOiW91dzVwi0k7bcR5VW7bldDbGSkpOwNVjzg/8zry1mMeWCBNq+zJBO8bQ1s+XmcpLzbFszEFb16Ya0Nq4f5+eeODOG/HlvCV44D/PYfPWHcjLL5AkWMovf/KfIIjwp7ysDIfXrgzZwj25bn00H+AzYc9o0wF97n0cQ1/5uMYlgNjNhwc+n6NKAKUmJGDmLTdQAoggXMDVq05+fgGOnThl2sjQzRaqkYxyUWy3W5KwLlC8OgvFiVnsq/yATC/A1XKc9OSkoG2Dzu2Kleu24s8d+/H3W8chWiEzSxJYQVCVEi1TccXZ7ERmq+uZ86QnM9w14+1jp3OcnePne1wcci12w7PlFWWzw5+6k5u9sW6ZcBGWrv4DBw6flLy1mMfWA7eMMzAMt3G98Ii7NtmpmpFkgvIqRRNz3fc49TFUXpt4xMTeD+x94fd5qAmeQAMunoi/9h+Ufp4x62vpS4/VC2aiVYumLu4dQRC8KS0pxt5liyRZV+6Bveh19z/RctBI3cd3unwyWgwcgfpde9ZITy72mfq2j2Zi7u9/BG2vn5YqJYC6Nm1SZftGEDUJV5NAS35chVvv/7epxzJj6Lee/4/wfaoJ2JJNuWiUm8xhocX+kSrNmE3JVkwsVu3IIPTiSkfwQqtdq8aY9txd+OnXPzGwbxf8tGOn5bFUCy2bUiY758quMbQt6Z7ZuGwYANvuhifbJ9PzwoakTn38zC32U2x0w+NxvbDrZ2MmLi3pWWJiPB6543Lc9uib0jbmsTVswFno1qmV7ljmJFo2q+x4XHNNVM2w97y8msRMTL6xrHv1qM6VyYpIFpf/2mSlHX240tSCn2Gcif9ZBEFUX/IO78cPD96C4qzKG9zM86fFBSN0EzxpjZtLXzWRnMJCTHz3A6kTmJxWdetg1q03St8JgnAHVz+B1K2diXN6dVdtLy8rx559B3D0+EmkJCeh6xkd0L51Szd3LaJRy6ZsLH5Me2FUjZSEGfuauaNiR2Jkp+W4lbhiYqKlBJDWY6yMZfVuu50FuN1FMQ95jFCvIxvyGFbO7G/1bnYcu3HZSdhpjWWmG54d2ZQyAWvXE8iOkbz/fPfq1k7qDvb1kl+kxAjz2vr45b8hvmLfuHRJtBmXmQS1Xly8q/l8Y1lP8hc4uDad9jXDs9QNL1z5/P2Xq3oXCIJwiZQGTRCfkhaUBMreuwtHf/sZDXv0pfMg40h2Dq586z1sOnQ46Liwyp+Zt1yP+mlpdLwIIlKTQP36ni196fHR7G9w/3+ekzT1f2N9TAkuKGUF5vxYbFZ8uNme244MwoZsxU7LcelxOv453tJSxOp0F7PjcyQ9Li4eWSgMvAZr/xttsNAqrEJPIFvJQbuVQHbac7uZHDRVhaGsbnKw2E/hv9hXdsOzmxw0E1coSefd11+EFWu34OTpXMlr6/3PvsOtE4erHqf1Oloo98e0MbQ8QR1vMkHtYnLQTtJTleC3mfRk7xvm+0AQBBHusBbu7cdMwLqpzwRt/+v7eZQEkrHz2HGMf/Nd7Dt1Oug4DWjfFh9cf41hcwyCIPhTrW7HTbz8Yowccj6em/oeft+8tap3J2Kw5YURx8n7xYxRrg1PIGayLDdaNhOTXe+XAo6eQKxC4Z7/vItnXv8CeVrmtaqEnb24CmUVKnr4W0Q7ScyIbEevWuwXm5TiyOJiFQdxOgk3p3HZ8c6RHmej7bgTT6BQr2NusW/dCN22L5WpRKR+TLVSkyVvLT/TPv9eah1vv0rRuWG4+WsTD6+oOIFjWZdZOpEKhrMnUIuzBmFvhS+Q3ccQBFE9zJ6z9uwI+Rjm75OQnin9XKtFG/S6+x/ofc+/XNrD6s/6ffsx6uXXVQkg1v3r05uvpwQQQVQR1U6QzuRirL3qN4t+QLczOlb17kQEXPwp7N7ZF+Qz48SfIvh1BN5t12g7Pv+HtVjz23amGscvv2/HrKkPIDa2MkmhXKiaTSyofVJKDNtt21nsM++h6KgolFX4kNjxzrHfdty6/xBb6JupwrCzULXjncPPE0jcAtx2cis+Hifz84OStEYJODvXJuW8Vu4vM1u/4JwzJaNoNle37jqAti0bqR5npx29mQoxZYLa7rmyU43mxK+sOl1zw5mSEg+KS0pQVlZu+BhqDkYQ1ZPS4iLJ7HnbnE9QcOwwRr07B4mZ2n41MfEJ6H7j/yE+NQ0NzupbI82e9fhhyzZcN+1D1Y3kmwechyfGXGRYsU4QRA1KAvllMma7iBEQcreYhyeQ6W5JqgWJOH8KO3EpJSBmzVeVx/noqRy88W5lp5gxw/oGJYCc+m44b/lsHBf7cMPG8lcRFbjZMtvEWKzSKkiKY3Khauf42a7C4CL7sS/FEdHhT2uf2PvGKAlkR/6YqOFzpIRVA5V4vLj7utFo3byhZlzK1+HlIabqJmjy+CW76glkZ77zujZFdiWQGQoKfVWg8SbnBkEQ7nHol5+w9rWnUJxdWbmyc8Hn6HL1LbrP8bd9JyqZvXY9pnwyC96ysqDD8o/RI3DX4IGULCOIKqbaJYEWL10hfa9P7eG5oV7s25BBmG3PLZdB2Fw8CpVBcGnPbW+s2YtWIifP59vTqW1TXHXJgGoVl9nFPpOBVCaBfBI3oztfqlbgbH9LvdwlK8x41l+l5NtX8zE5lwkKlCTaXOzbaTtu24RaERebI0Y6fztxscQS+/JX22gdv7q1a+Hlf92oG5f/NawnIkusyywFSrTsVm2FktTpwe3aZPKGQjiRlZ0jGV4zysp937NycnHydFbQ47xeL9as+x3HTpxEQnw8fc4hiGpIasOmQQkgxq6FX6DjpddU2T6FG68vXY5/fj0vaBu7KfziFZfiqj69qmy/CIKooiTQX/sO4sfVv2r+LSc3Dz+sWIPVv26QFpQXDx/k5q5FNHYkA8qFlhkpTpmyW5LJRbG6bbt1GYTp1siKyhBzHin2FvtKucnv2/chreIf4aNTxmuaQzuR4jhdQJqWubG48nw/s4RLSWmpVPVlaay4WBQZJIFcjcmOFEclj7GXmDEnf7Q5323EZbcdvb1jaF2i5R8ru7DQopF8iXWZZYKbEi07FWKc5KMCx1K+L8zeUAgnhl9xE/5S+PuMuPKmkM8ZM3IIYg2umwRBuE+t5q3Q8OxzcWTdqsC2ktwc7PtxMRr2p4ofo3XAY/MW4rUfflTdeHh38tUYdkZnYeeNIAhruPoJZMOmLfj7Y8+HfExiQjwee/Au8gPiiG1T2bi4yiSQqcSMl4uMxI4nkO2W2TYSTqbjUoxVXlEsc82lF6BD6yY6Y/Eyhraz2Ld7DEuMk0AKnx4zOnCWKAp+DesdjGwfP1vVOfYMgO0knEQaQ9uNS9UNz8772EI1VSAJZKIbHvu7PKlit4rFVnLQbEyqsUxUHXEyhjZ1rlQyN3FxhRvt27RESnKS9POO3XtR4vGgXeuWiFdcw2JiolEnMwPn9TkbN026vIr2liBqNmWlXhRnnUZSnXq6j+kw5upAEii9ZVu0v+QqNO9/oekOkTURtl64+9PZmLV2fdD2jOQkfHrT9ejVqkWV7RtBEFWcBOrUvg3+PiW4RN9PXFwcmjZqgP7n9JQ+JBH8kH/AZ0ap8SZkEP4FRU5RUaCE30j2Y8fklZtEy27HLoHVJcrHlUcDzZvUw41XXqj7HOVdciedyMQdQ/X5ykhODj2WbH/MLlTZoj6RVQxVJBcLhEpxrHfDsyOzlB5nQ4pje7FvYyy7cbkr61R3w9OrIiosKsYzb30Z8vm649iozrEbk6oSyEQ3PHWVorj5rrq+2/Vhi0Bj6BlTnw383Hf4FVJV0IzXnkGrFk2rdL8IgqjEU5CPPUu+xo65s5BcvxEueOoN3cNT78weaDPyMjTp0x/1u/Wu/OxLSSDdz143TP8Q323ZFrS9cUY6Zt96Izo0bEBTkSBqShLoz2078eX8JTijQ1uMHeVb9LZr3QK3XTcBMdExiFPcISPEIV+4sMSM2c4F8iQOSwCxxXioBY26WkGcjETVrth2Fy1xlUDKx5VFAY/eeTkSQjxf6Zdh1tjYVlx2kxgWF8be0lJJMlb5fHMx+R/rTwLZqdqy650jyljb9lh2JUYJNsbiJkk0U43mCUpQG1WU2emGx/7XbNlzKOTzTXfDE3ht0uomaPlc2e3YZet6QS3itZj26tMoLi5B40b1TZ0LgiDEs/WLGdjy+QfwFvg6WBYcP4JTO7agdrtOmo9nn5N73HIfnRoTnMzLx4S335dawcthiZ/Zt96Axhl0Y58gqiPCevNt3/UXXnvvYyyqMHpmsLbvLXsMxp0PPS5qWEIBS97I7+CaXejbWZTY9c5h1R5O23O7KoMwGVdcdHDFVbs2jdGjS5vQY9mtzrElxeFT4WSUWLB7/JSPZabPfvNV7gtVG7IfdXWOveNnrxrNnuG1ne5gdqVnVpMY7PlmE9RW5iDz3rpj8sigbZ6S0H5Uym54fopMJex4XZtsdHKLc7Mbnt35HnmVQHI6tWuN7l06SsbPSvILCnH0+Ikq2S+CqNGUI5AA8rP960+qbHcihf2nTmPUK6+rEkB9WrXEvCm3UQKIIGpiEshveFhC7WCrFFaBIe+WZPaDux0piXJRbHYBzhZa8uSUOclF1XXFMXu3PS0puDNSx3bNxMXlUN5htluStE8Wj6GqtbSFRKRViZFtSaINOZ1qsS9QkshrsW+u6xmnLlAGx1CVoLaSHLQYV6OGtYN+P3z4FPLyfZ5CRsj3ix0btt+hUEs6xZ0r29WXrnZJtJ4cDGeY/9Szr76Lp19+Cx6ZT95TL72Fdn2GodvAMbj6tvtRVFxcpftJEDWJ1sPHICbR59vl58DKH5B/7HCV7VO48+ehwxjx8lTsPHY8aPuwMzph9m03IjMltE0AQRARmgRq3rSR9P2X3/7A3gPBpfiEe9itLLFV8WFzkeDbr3iL1Tm8/Gzckxh5K1oHi6lwsmN4HWzWbJYkqxViNlvR2zG8tnv8WAKMdW2rHEdkdY51E+/CKvQEMj/frcXFTCTllV3WrhcWk4OKfWGVQK9+MN/cWLL9Ki0rD5jlizaSN5eY4eMJZKci0qwnkJ0EazizeOkKvPjmdOzcsz8ge1/x83q88s6HaNywPpISE/D98tV4c/rMqt5VgogYvMVF0pce8am10Grw6MDvtTt0Qd/7HkdyHZJt2mHVrt0Y/cobOJKdE7T96r698MH111iS/RMEUTUIM+Y5s1N79OjaGes3/ok+w8ajVlqqdIeMsfC75eh83qiQzx85ZACe/8/fRe1ejcGuPMb3WGuLEruLYv9+ncz3lep6y8qkhVaoyhT7vhvWkyXKbhAivY7st5e2NpavCsN6tyStsYwSaXZjstPKWrnYN7so9lWjxSO3wgjdjndOikCfnoIw9AQyTho7uTZZm+/KsaLLyvHFwtUYNuAsQ4mmVlzxIbyLuB0/O93wbHoCFZgZq8Q9v7JwZu7ipdL3i4dfENj25fxv0fWMDlj46dtYvnotJtxyLz75ch7uueXaKtxTggh/Ck+dwK4Fn2PXoi/R6fLJUhcvPdpdfCUKTx2XHlO3U1dX9zOSmL9xE26e8Ykk0ZfztwsH4aGRw0zLugmCiNBKIHYR+OiN53DdhHFSVRCThRUU+hZYHq8X2bl5Ib/8jyWcYberkO+xFhdaHnuLYjt3pnlVRtip+DCKixkhV/f23H6z5cDzXT1X9jyB7IxlNy5/NzwhHik8WqkLbHEuj4sZI8srpEKOpUosGFXn2J8XVhNOynMVVXFqn3htNooNnutWXOw4y42xzfn02PPbslUJZPPaZMfrKJzxVz63al7ZGeyX9Rsxasj5iImJwcDzeiM1JRn7DhxGMcnlCcIWpZ4S/PLyY5h/0xhsmT0dJbk5Utcv1v5dj9SGTXDug89QAsgB01euwXXTPgxKALH13jOXXoKHRw2nBBBBhBFCW3TVzkjH04/+LfD7nAXf4db7/42Lhw/CW8//R+TQhEPzX03vF4MyfrteGHqeNrWSkrgvwJlJbHxMTKBblTmPFPPH8MDhE7j1kTdx5zUj0aZTU0dJIPaPVWmaXdXeOTy8oqxJz5z6D9mb72a64akW+0LbcyulOPYq30zJweQyQSf+TUbXCxfnhXZysBj7Dh7HuzOX4I5rgo2jQ+2X4RxUXgctHkP/h2s7nkDJtj2B7Bih25S5RbgnUGHFDSz2v8ZvBr1n30F07dwhcF1PT0tFXn4BTp7KkiRiBEFYIyYuHnmH9qNcloxgHb8Orl6GZv2G0OHkDPtM9Pzi7/DsoiVB29nn6dcnXokxZ3WjY04QYYawSiAtamemSxKx1rI7ZIRYlJUuVqpzVFISgyoCu4ay0lgOO04l24zLjjxGb7HK/kk++dpsHDl+Go++8DG+Wrg65OsYjcWSEmbLaq1LtOwvwFOqUPZjGJcD/yHL3fBsymOSOHgC2ZdohY6JSXblVWJuSrTMHj/NsSx6Ap17lm9Bzti+51BAqsxDUufo2hTvUjc8Ll0STSacFMcv0j2BGtSvK33fvntvoAqIza8zO7cP/J84cSpLurbXqU2tkwnCLu0vmaDatn3OJ4ZVvIQ12P+h+2d/pUoApSYkYOYtN1ACiCDCFKGVQEoGnNNL+iLcw9HddosdZBwt9i3KVtRjWYsrC4WBcdgH9OgQkhfVok5nsfr1kl/w68ad0s+JCfEYdf7Z+O+GlbqvYzSWkyoMUQkMHjJBoXE5WIBrylZS+L+3/N3w/Aktcybe9o6hVSN0u55KmobXVpODlq5NcdbiUiQeOrRojNbDU9C1YwuMGtQzZLK1KuNi55190DZfnWNTDmbRE4jNX7MJajtJz3BmwDk9sXTFz3h+6nsoLyvDGx/MRLczOqJu7Uzp7/sPHZFkYC2aNdZsI08QhA9Pfh7iUlJ1D0eTPucjpUFj5B/1STAb9TxPMzFE2Id5Yt764aeYt3FT0Pb6aalSAqhr0yZ0eAkiTHE1CUS4jxN5jFOJkbtSEgeeNh4vUkIkQcx0WDtxKgcvvf9N4PdbJw5Hm6YNQu6zEmaGLe88ZC0m5d12T/WRaCnOpZPkoNFiP7/YTYmRg4RTXHwgFlMyQVlczDsmlGl68DguxqRKOFm9XogbS1X5Fh+P+++4rNrFpa58KwmZBLJb0efvhuevNDJTnSOPy8q1yWqVZ7hz1bjReO/jL7Bzzz7c9sB/JB+gj994LvD3+UuWSd9HXziwCveSIKovWXt2YPs3n2L/iu8x9KUPkdakuebjomJi0GHsROnx7S6+ArWatnR9XyOZ7IJCTHrvA6kTmJxWdetg9q03omXdOlW2bwRBOIeSQBEOV3mM5TvgTqQk4jxt1N1qSkIngUxUR/z3ra+Ql+/zgujcrhkmXNQf0dFRiI6KQllFabJlU+MEZzGFHsuBd47DBbhd6Z70WjYW+9UyLlk3PH/yL2Q3PNlY7LlmqzCU89r4PewsJmtt2/mNZb1y0EFcAq9NTq+5oa5jobrhGcWkTFCLnBfhTnqtNHw7+z18/s1iyfdn8IC+UiWQH6+3FOMvGYErx4bukEoQNY2cfXuw/u3ncfyPdYFtO+Z+hh633q/7nDYjxrm0dzWLw9nZuPKt97H50OGg7azyZ+Yt16N+WlqV7RtBEHygJFCE4+yutLUyfvUC3EkVhosSIwtjMRM8v+Gnn6Wr/8APqzZKP8fEROMfU8ZL3/1j+atTDCUrJr2HTEkurC72HVTMFLoYl7EnkBOZoLX57tQAWFlyrZcEYv4G8risjJNosRsez2o+q4kZax5i1rpbqRMz6rFOns7FnG9/xvXjBwcl2ZxcL7Sez7NrlzIu5fk2GsufBGIxsXmml1xk8zPUfhqNY9V/KNxhTTFuvma85t+m3DjR9f0hiHCASb9ObPk9aNtf389Dl6tvRnxaepXtV01j57HjuPyNd7H/9Omg7ee3b4fp109CWmJile0bQRBhagxNuI8zfwprd3CVEiOr8hhnEiNxcckTD8rKlNy8Qjz75peB3ydfNgjtWjWufLxsLDZOKMNCZwtwZ5IVS6a8lo8fz+Sge1UYhpJEVYWYg254IcZiBsH+ajKr72GWWJInl4yrcxzEZLWLliNJojO/MuXzFy1bj8tvfxZvfLQQ33z3S9XF5cCHTXmujZDPIza/5C1/DWWWTq63Ee4JRBCEPZLq1FN19iotKcauxXPokLrE+r37MOrl11UJoLFndcOnN19HCSCCiCAoCRThmDU1NtXVxfJCy0LHqSrqwGMUFzONli+OlAual6fNlfyAGC2b1scNV1wYPJYsLrbQ8remNxNTilApjv3FflVKcYwldfxkbpYrWeJihYzl5PgpH2+5QixB4HtYKWVyUKVobHgdOml8MisXOXk+s/iX3qt8T2vtlyiJltbxttLlz8m8kF4rxFiODNcV74tIl4MRBKFPSV7ltVWL9hdfGfg5Oj4BrYeNQZM+A+iQusAPW7Zh7NS3A1J1P7cM6Ie3Jk1AfCyJRwgikqB3dITjyEDZYVccS0avFmUrKrNmB4bXIRfgsnbZyueu/WOnJB/x8+iU8YhXLHjUx7AECTr/SB3FpBjXOIHBUfYj0DvHaicy5WJfqDG0bCw2TqgOc4bd8EKM5cTnyPf4OGQXmuuGp05s2a/ms+qBZW2+O/TAUjz/yov6Y/Hy3/Dnjv3IzS+UPL7++9C1mvtlOa44MXGxqkJ5ksjKe9j3ePVYmUg2KR81HxOba+z94X/vRroxNEEQwZSVenFw9TJs/2YmvIUFGPrKx7rS08w2HaVqoPQWbdB6+Fgk1Mqgw+kCs9aux12fzIK3olmAn3+OHoEpgwea9iEkCCJ8oEqgCMdVjw/FgsXKnX0nrayZ+TLz6jE/lvnkVqiY2rZohNGDeko/Xz7yXHTv3EpjLPN3251457CFVqIsEWTZxNtR1zirFTMuth13lIg07wlkfQFuPi51hz+LYyniKgoh+zHjncPreqGqRnPkCWTkSxU6LqWXF/P4Yl5fWvtlJGcqdCkuM4b1vN7HTqo8lY+vCZ5ABEH42LtsERbechnWPPcoTm3bhJx9u3F0Q7DkVknf+59Ap/HXUQLIJaYu/RG3fzQzKAHEuke+OmE87hpyASWACCJCoSRQhOPIfNWp94tLbcfZc63cpbASVyjz34xaKfj3/03A1MdvwR3Xand6UR4DpW9SqP2wvtgP9h8KhZPFvtV5oWpH72LbcWtJDPOeQN7S0iBpn5VqD62xLM0Li4t9K1JBJ5VArMJN/j4MFVN18wRiMC8v5unlh3l9Mc8vq55A8rjZ8dCr/HPqCeRUJmglLifvYd9YlY9n7xv2/iEIIvIp83pRcPxI0LYd33xaZftDVMKqgv/19Tz86+v5qv8NH95wLSb08d3kJAgiMqEkUITjyGcmoQr9WEKMJXVLksVlJSarY6nvtqvH6tO9PVKTE00ew1B32+3LppSPZz5GpYqy3qCxXPUEcpBwErDY10Pl/RJSJujUp8e8/JGnJ5DW64X0zrHgZ+NrOx5nv2rLineOVZ8ek5JE5unFvL0YzBfolenzLL2HlX9PtpqgVvmwma9SFOsJZP89rDkWmUMTRI2g+YALkZCeGbTtyPo1yNm/p8r2iQA8paW485NZmLp0edDhyEhOwpe334yhZ3Siw0QQEU7EJ4Hy8guw78AhnM7K5vJ6+w8exs49e3HsxCnUNE8g4xbnDjozWZDisH9e8gSHHY8Us3FpVSuwuyf24zKfcLJ8Z9+CHMdJdzDrnkD8pGdWJIlWuyVZicu5RMvJAtzhvBBZdSSLy6p3jhWfGbVEy2o1mnZczNPr0TsvD/z+1eI12H/geMj9ViL/u5WYpP2ycL0IVaVoLzEjpkJMa9+M/pcQBBEeeIuLUJKXq/v3GMnceWzg9+T6DdHt+ruQVMeXbCfch3V7nPTudMkHSE7jjHTMv+t29GrVgk4LQdQAItYYmiV93prxGdZt+CPQXrltqxa4bfIEtGze1NZrsuTPQ0+8ICUBBvc/B7dffzWqO84MgO23UrfaLcmKFMfpQtWK9Ez5t6PHTuPWh9/AI1PGo0WTeibGsiA9ExBXakIC97FYYoXpxf2JOCvSPa39tJJEsyIHs3z8LEj3nFQ3aT3eriSRf1z8vF+Yv0CJ16vbUcSRX5lyXoS4Xlj1pep+RmvJ42v2glXS75/N+QlINHeuWLxyXwWnXlEhr4O8PYEsXHOdznfyBSKI8KbgxDHsWvA5dn87B62HjsGZ19yu+9g2I8bhxJ+/oe3Iy9G47wBEx0Ts0qPaczIvHxPefh/r9+0P2t6hYQPMvvUGNM4gI26CqClEZCVQiceDx55/Db/+thExMTFo3qQRkpOSpCTOv5971VYVT2lpKd6c/iky0mshnChw1J7boimv7E4yMym21C2pilpmWx1r957DWL95NyZMeR679x2xPFboqiNncVlpZe1kse+T/VhoO+6gEsiKFMdptyRL0j2PmxKtqpvvKdU0LuuSRGtjMY+vBnXTpZ89iucWCLw2pVThdVBkXFZlnQRBVE/KS0ux5oV/YsFNY7H1ixkoyc3BrsVzpIogPZJq18XAJ99A0/MGUQKoCtl/6jRGvfK6KgHUp1VLzJtyGyWACKKGEZFJoG+XrsC+g4fRqnlTvPH8Y3jxiUfw3stP4ZxeZyE3Lx+fzQk2QTPD3MU/4MixE5h42cUIJ3jebbfShtm5XCDUHXCHMghL7bmDFz9lXt9d/p5d26JVswZcpThOqrakxzuIy7JsRbZvbPHIEjBiJInmYyryeB0a5ZpfgKurc5wZQ4eSM6lbjjuU/ViRP7oZl4X5zirR5IbLVrqDseex54eCeXw9dPtlGDO0D177580h9zv0tcnZ8bNyrpwaQ1eXuAiCqL5ExcSgtKgQ5WWV5u6evBzsXbqwSveLCM2fhw5jxMtTsfNYsLx52BmdMPu2G5GZkkyHkCBqGBGZBFrx81rp+02TxiOzonInPi5OkoIlJsRjzboN8Fgwpjx6/ARmfb0QEy+/GHVqh1eppJPFfmxMTFDr9VCJGSYNYmbEbnSqKSi2b/7re7x9KU50OZCUGI+Hbr/UlOGrpbgcL8Dtx2XFE0h6vCwulgBSJmD09oMdM3kre6sxWemi5dSs2VIiUqgUx8X57jQuS/OdYyLS0JcquJugGfr16oxHp4xHvYw0Rx5ioo6f46SxlSpFzpJEIw8ngiCqL+0uulK1bcfcz0LeDCKqjlW7dmP0K2/gSHZO0Par+/bCB9dfY/mzEkEQkUHEJYG83lLs2XsAtdJS0aFt66C/pSQno3OHdigqKsb+g8ZSHj9vz/gMrVs0w7AL+iPcUHmXWF3syx5vrYLA2iIhxZIUp4SrZCXk4kcxVlQ5cMekkWhUvzZ/iRZn2Y+VzkKOq0tMmsqy5JGVbknqajQXYxLYntuaRIvvfLcUl4PrhdbrVUU3PObhJk9SJofR8QudsOMtHxVnWk9yMIIIH1jnrlAJnXpn9kB6y7a+X6Ki0Lh3f/S45X73dpAwzfyNm3D5G+8ipyhYrve3CwfhpSsuk272EgRRM4k4d7ZTWVnwlpaicUPtzgNs+/qNm3H0xAm0btnM8PWWr/4Vm7fuwPOPPWhp8ernoSee19weE1WKpo0aoqCgADwpLCwM+j2/uDjwc2x0NDzFxbBSiJ8ol1x4PMjLy9P0+jmVm6d4Xoy12GRVRP791nv+6dzgThRx0VGWxopWLBbzCgt1n5+dlx/0e6M6GRg16CzT4yn/vWYX5Os+N7egULWfVuJix0FOVl6u7vPziirnhUSp19JYCbHBkZ3KzkGizvtD6RXlH0c5V/VgyRz/IpRVJOjtJ9sHOayKzdIcLK0sb2fkFRXpPj8rL8/RHIwpD56DuQUFus/PUWyPQXnIsZTHVXmRz8rTn4PsvSAnqrTUUlzximsDe6/qPV9+bWKUez0oKCi3dW1inMrORoqGEboykcKeZyWmcsW1Kaeg0PS1iR0PK2Ox4212DmYr5iA7GpbmIMpV80z/2qSYg+UOr025eZavA1ZJTiZ5A0GYpazUi0M/L8eOebNxYvNvGPTsO6jT8UzNx7LPwh3HTcLJ7ZvRbvTlSG1k/FmacJ/pK9fggc+/CjTH8Z+7p8ddjBv7n0enhCBqOBGXBGJVPoykRFk7FxkpSUlBjwsF8w+a9ukXuPSiYVLCJhyR38G1Whmh9Rx2x11LjqK8U2zVEyjRUsUH3644ocb6c/fBoN9H9O9u6CcSaqwiC5VATiUXoaowipy2ozd5vjylpfCUljmeg/7XV+53qH2w2sHIUtURZ9mPlfmeaHUs5RwM5XXk9L1lcw7GREdJXeccjeXxmEoCWY1J6oYXFYXSig/SJ3PypOoirWS4lS5kzuegs+uFq9fcOPNzkCAIdzm9aytWPf0gCo4fCZJ36SWBGM3PHyZ9EdUPVsX1/OLv8OyiJaobY69PvBJjzupWZftGEET1IeKSQNExvg/m7EO6Fn7JAOsaZsSMz75CRq00jB051Pb+PP3ofZrb3/7gQ6F3K9nrsn8EhTIZRFJCvOXxlIuq8thYzdcoV1RhpCYmWhorqbxcukPhL0FmiwS955ci+K5yWnKypbEy04I9PopLSzWfn51bgJUbtgG+vKFEm6aNLI2VnpIS9HtJebnu89l+KPfTyli1FI8tZV28dJ4vnxeM2rVqWSoLTlEkWcuiozXHylHc5U9OSFA9zihGJpE5VVE1UFJaiviEBM19LYsO3paalGTp+NVRVDIVebTnhf/YKo+9lbEyVHOwTPf5JYprWUZqqqmx/I9RzkG2/NYdSzEH2bywEldaRZLdT2m0/hyUJ5xY0jhFsZ9GpCQqrk0x2tcmFBapnmf1OsgSJn4/qpKyUny74g+MG36O6nEsXuXxsDIWO95yir36c1DpwsXOs6U5mJqqmmf61ybFHHR4bfJCPS+ococgqgZWyVOSF/wZ7sCqpVIb+OS62lX1RPWErXH+/vkcTF+1Jmh7akICZtxwLQa0r5DxEQRR44k4T6C0ioVEVk5wWb6frBzfP7pUAyd8JgH7YcUaDBvUH3/tPyC1l2dfhw4fk/6ek5cv/X78pPV2827Bqnbkum6rXiJWPD6cmpT62o7LjV6rvj33y9PmOjZErcq242Y9gdjdIau6cLOeNk7b3lsZS+UxY7lixrzPkdO4nLRtDydPG735LiWo5V5RFsexEpfT95Uy4VQeBbw0bS6Oncx24fi559Pj6rWJjKEJotoQl5yCloNHB21j3b92L/qyyvaJsA67eXrD9I9UCaD6aan4ZsqtlAAiCCKyK4HSa6VJCZ6Dh4+iqLgYiYpKll179knfmzYOLe/6ffNW6fs7H87S/Puvv22UvoYPGiB1IauOOJVB+J5jblHCZbEfF4/8iqQLW3SwhaKWD5NqoeVwsa+3ILnkwt6YvWMTclFsf/ET52Sx71TmZtKsmcsC3CNE4qb1HDbX0jTknqqFqsW4mOyHfTEJm2gjdCuyKccyNwuLfWX3NauyTrNxsYojuU+B1few1r4ppWy8YlLtX1QU8guK8ewbX+D5R64LukY5l4OZi0n6mypB7awbniXpmVMJLrWIJwjXKMnLRe7BvajToYvuY5i3z875s1mGHkl1G6DtyEvR6sJL6CyFCdkFhZj03gdSJzA5rerWwexbb0TLunWqbN8IgqieRFwSiHFm5w5Y/etv+OGn1Rg5ZGBg+9Ydu7Fn3wE0rF8P9Q0uiLUzM9BGwzi6sKgYh44cQ63UVNSrm4l6dc11iaoK1J4R1hc/Zlt0O10UK5/DSlrZQjFBYf6qPVa8kPbc3Tq1Qp+zO2DOho26z7U8lpUW8ZYX4PGm4mJSyWCvKOfzQi8uVdt2O2Mp49IZi8diny1u/Umg0O25nb23rHRLcrrYVy7Y9d7D2ov9WCFxOY3JyvvYaZWi1v6VRQM//rwZ36/aiCHnddOf75bPVayF7mAOfamU50rn+HGJy0IikiAIPuTs24OdCz7HX0sXIC4pBaPenYNojc9UfklYx0uvQWbrDmjcdwCiYyJyeRCRHM7OxpVvvY/Nhw4Hbe/atAlm3nI96ivk5wRBEIyIvMqPHHK+lASa8dkcFBWXoHP7NlLi5uMv5kp/H3Xh+UGPz87JlWRdmem1UKd2prRt+KD+0peSTVu341/PvoJeZ52J26+/GtUZpx/cLUlxlNUKcXzkHWaSQNarc8zfAWeeHDwX+6GlOCV8pSS658rreFFsdrHvNCYrrax5LPbZ/vlbqbLjp2sA7HGvbbtyse9cehZKYlQSlFTQip2PREvEtUlvXvCXJDJJGOO5N79Cr67tkJ6WzKXtPTveciP0kBViJe5JtJzGpXx/hEpuEQThnD9mvI6tX8wI/F5aVCj5/DQfcKHuc86cdBsd+jBj57HjUgv4/adPB20/v307TL9+kmbVNEEQRER6AjE6t2+LcaOGwuP14uPPv8EjT72Iqe9/jKzsHPTs3gXDBg0IevyadRvw98eew7xvlyKS4F2dI9ITyPccdyRGbKHFWpVrjeNVJH1Ui1WHMohQPj1y6Ud0VJTk1eMouaV7/JzFZKWLkTJeW5JE03OQg/RM2cVI0R5ct5JFYIc6p1Iclewn1ByUxcVFumd2XthKRJqLS500dh5X08Z1pe8ns3Lx0vvfVI7FWf4YMjnoMC4nkkTn8kdKAhGESLSkXzvnadsbEOHJ+r37MOrl11UJoLFndcOnN19HCSCCIGpeEohx9WUX45H/uw3n9TkbHdq2lpI/t113Ff4+5WZVi+/0tDRJ+uWvAgoFaz3PHmskJ6sOOG3rq1XRY1r2Y0feYVK24tSs2TdWvGrfPR4vJt/3Cl77YD6Kij2cqo7syX5YTFp+SJbkHSaPn53qHLNSEj6JyHhbkkRbRuhmj6FqUWxtLFbhJj+/+SIX+yZj8paWBnUHsyunMzOWCL8y/Wo05XXQeVzXXTUkcP7mfvcrft6wXUhc7Hyw8yJGkmheqiqfnyxurQpNaz5sJAcjCJE06nkekus3Ctp2ctsfyN67iw58BPDDlm0YO/VtnMzPD9p+y4B+eGvSBMRbvEYTBFHziOirRI+uZ0hfRvTt2V36MkObls3x33/9HeGAcpHAY1Fs1hjarhTHTiWQ3bhOV7QdZ13UmAfRB18uxdZdB6Sv3zbvxrvP3snd+0Wv4kPqliT7m8gEhjo5yEGiZbZjl624zBle84jLtOG1w8SMvxtewAjdguzHuSTRpKRTaDdB/mPpVdmp5HQcjNCbNq6HK0b3w8y5PyE6Ogrbdx9En+7tHXcH0xqLnZc0japAp5I6Kz49QUbyNhLUVhJOBEGEpszrxcE1y5Deog1qNWul+ZiomBi0HXkZNk5/FVGxsWjWbwjajR4vPYcIb2atXY+7PpkFb1lZ0PZ/jh6BKYMHWr4+EwRRM4noJFBNx6mBshU5UyHvDjwhPT44GAAr4tq25yDem7kk8Pv40f2kf6SOu0CpJCvaMTEzYpaIqnye85j0JVoiZILi2nOrO9RFRlxB3fBCtgIvUXUwcybRMplEs5PIjXPPE0gtSTRbCeTcA4uNdfukETh45CRuvPJCnNG+ecVYHIzQTXbDc5p4V3XDM+kJxMfvjSqBCMIqRVknsXvx19i16CsUnTqOVkMuQs8pj+g+vtWQ0Sj1FKP10EuQmFH9q9cJY6Yu/RH/+np+0DambnjpisswoU9POoQEQZiGkkARjJBFsckFJA+Jke5iX0Db8aff+hKeCj+g/r06Y2j/7jqG19YXWuwftD/BY9rPxpZ0z6wnEI/EjNnkII8FuD1PIC5x6SXSeEgSZc9hd/TYYlwrwSOPy568yKR3jlImyOV6Ic4TyKxXlIjrINv/5KQEvPjPG/gn0kwmIvlIzyq74ekdP/Z3+R1nkclVgiC0KS0uwsLbxsNbUCn/2bv8W5x57Z1IqJWu+Zz4tHR0Hn89HdIIgDWp+M/cBZi6dLnqGv7e5IkYekanKts3giDCk4j1BCL4eAKpfTdMmq9yWKyK9ARS3s3euGOf9D0lKQF/v21coJxWHhczk7baLYm9jjwu0x4ptiqB7Lbndu7TY7ptu8i4BPgPiZTUmfFVYjJBeSJKaCc3HjHF2fNvEulXpkoOCvQ6Us13DsfQdFwOqwfZPGPzzfh6IS4mgiC0iUlIRNNzLgjaVlZSjL++83W9JSIXloi/45NZqgRQZnIyvrz9ZkoAEQRhC0oCRTA8/CnMt+d25lui7SciUIqj0/L5zmtHoWG9TJ0qDOvjKOPSXWip5DEcJCtmjx8PeYdpTyAOSQyz1Wg8vI5Md5yKFxJXkccbNF/sjMMq0eRGvqZ9juz42SSYlNPxOH6mPcT4ewLpxXUyO1cxlkhvtMp9YOdX2fDAalxsnrH5ZnxtEne9IAhCn7ajL1dtO7xuJR2yCCavuBgT35mO2WvXB21vkpGB+Xfdhl6tWlTZvhEEEd6QHCyCUVfnxFdvyYXJtuMifDfKo4HunVvh0hHnBLYxCRczjdZ7jlnkVVFsocVeM9FAosPFv8nk8RMpWVHLY8TNQR5xmZWtKOc7qxITIdPi4Z0jjRUfF5jLepJOdRULD08gkzJBLtI9cXEZSVVZB6/Xps/Hn7sOAIlRfKuOPMZz0Pa1ScPryOj9Zuf4Kd8fVAlEEAj6XHDs91+xf8V3OPu2v0umzlpktu6AOp264uSWjajftSfajrocjXv1o0MZoZzMy8eEt9/H+n37g7Z3bNgAs269AY0zMqps3wiCCH8oCRTBiFgUm5V3cKmMENp2PPg50bExePTOy4PkXjxi8o2llkIok0A85HSJipagZiUryS5KtHjIBE2PJVC24rRbkv95RmPxkE35nhePLBRKP7NqD5bgVFaOqBMzPLxzzJ4rDmPpXC94xGV0rtix3HPgGMoUxTiijiHzh5BX7ditUtR6b9VOSeF+rvzd8PxyYjKGJgjAk5+Hv36Yj10Lv0Tuwb3SIWFJncZ9Bugenu433IPYhCTUaq7dFYyIDPadPIXL33wXu46fCNrep1VLfHzTZGQkJ1fZvhEEERmQHCyCUfr38CnjNyvF4dGBx7iKIDY6GvGK5IcZYhVTf+jAs9CyWYOQ43O7265V8cHhXLEElnyBZr4Kg4fPjMdFSaJZs2Hn7eh145LNDbvJQVvzIsHuWMZVdiJklrrvYTfHEnId9KiSHA/ddikQHcV/LM0KMa/jxIxZ6RmP46d8HlUCEQSTcq3GhndfDCSAGDsXfBHy0NRu15kSQBHO5kOHMeLlqaoE0PAunfH5bTdRAoggCC5QEiiCEWGUK1TeYbaKQJaIsjMOo1ZycMvlc3t1EmIoazYupeTDblzyigDTEi0OkhW95KC6koVH1zizRrkc5rtGXMyk0d9RSXqO7XlhPBavSiAziQV1dzDrcfm74VWOI9AY2kX/JjPVaA3rZyIpOaFyQzlw8lSOmHPFq0rRRFyFAq5N/m54BFGTaXrOQCRk1A7adnTDz8g95GtUQdQ8Vu7chYteeQNHc4L95Sb27Y3p102yfTOSIAhCCSWBIhgei/1kV6U4xmNJ3ZLkZs02/yGmJMgWawCKS71VutDi0bFL+bwS1tpZY6GlHEtZaWOrYqbYvfbcQjtOmagE4iGzNNsNj0d1k+95Nhb7No6fshue6XMl6HrBKy6z8sfSqEoT76jycjz7xpeaRvCOEzO85qCJij4enkq+sahNPFHzCPX+j46LQ5thY4O2xafVQu6BysogouYw7/c/MP7N95BTVBS0/d6hg/HiFZciVscriiAIwg6UBIpglAsFe4t9e3fbbUmMTEgTmLmt/EOVnZiksUwsfngttMzIVnjIY8yPJaBCzKxMUKjEqHIf4mNibH1gMtMFiofM0rwUx/l7uCrjYjFpLYK4SLTMdhPkIKkzcx1kccq3R5cBK9Zuwbc/bXA0lpYxNK/rhZnuj/wkicHP00sQEkREGD3/sQ6rn30Yv7//csjHth52CaKiY5DZpiN6TnkUo9/7Bo1793dtX4nqwbSVq3H99I+CmpGwmyrPXjoGD40cZst3kCAIIhRkDB3BiJCDmW3PrTQpttVZSCuB4bBTjddbitjYGPVdaU0pThV6AnG6285iSEtM5B4Xk/2wL7+kw6xM0JZEy0QXLeV2+xUzZvxY+MwLc93BeI2lfB8LTHrK4iorL5cq0uQt6rWTGHFCYuIlSTTjqcTiZPH68RcFPf/2HPTp3h4ZtYINl510w+MRk+ZYAq65umPpvI8JIpzZ/e3X2DH3M+Ts2y39Hpucgi5X3YzYJG0j36Q69TH89ZlIadiUFvo1NGH43OLv8N9FS4K2sxtZb0yagEu6d62yfSMIIrKhSqAIhoeUxHx77uBuSfIuW/bH4utP8cfWvRh3yzPS3Xnlokl0e+7gsczIO5z7buiOxSsu2WJQtxKIywLcOCbWLYmHWbOZ9tzqjme8qrbMeAKJm4P8pGdmqkt4yMFi7RmGK54nKiZ/4ut0dh7+9+7XDsYykQTilRwUeL0wk+QniHCHtXr3J4AY3oJ87F22KORzUhs1owRQDYR16bxv9peqBFBqQgJm3nIDJYAIghAKJYEiGC5eGDY8gey3KzZekOTb9M7xeLx4/NVZOHTsFO75z7vYvHWvifbcnIyhTXi/qHw3bFcdmfEf4u8zw44VS8S44QmkvVD1cvdU0h1LkCeQVotzbot9G55AtqvRTFwzePjMsERzoiyhY8YTiD3eVoLalH9T8LbmDeoiuqJb2P5DJ1Ck45tlx4eNR4c/reeZ8ivjVaWoMd8JItxpM/Iy1badC7+w7A1GRDZFHg9umP4RPlj1c9D2+mmp+GbKrRjQvm2V7RtBEDUDkoNFMMqFQooNLwfW6YctnIoqFtlad6VV3ZJstys2Ycpr0wtj2uffY/e+I9LPdTLS0OuMNpj2x7rK141UTyAzFU6cOk4Veb0afiYyj5SoKJUsSJTPkd2YzLSjF+UJpC3REuX9IrAVuDIuwW3HK69Nxp5AIt9XyjjrpKdi2OWDkVkrFZePOg8xMdHcKt+U74EUkXF5xHgC6VUPEkR1Jv/YYSTXbYAonWRy3c7dkN6iDbL37pJ+j0tJRYOuvVBWUoyYhGBpNlEzyS4oxMT3pmP1rj1B21vVrYPZt96IlnXrVNm+EQRRc6AkUASjvKubaPvOvmyhpfHBnd3RUD7eDqI8gXbtPYL3Z30f+P3+W8YiKl3hk2PKE0igzwy3O/smTGU5xaW1gAy1qGQx2TE3ZIkj9jz/nVRzlRHizhU/KY4Z+aNz7xzfWMZxqavR4l3zOnIWV0FQNzy5ITgrt5cbbdq+Ntn0zrlt4ggO72GPieockXEJqgQiTyAiTCgvLcWR39Zg18IvcXjdKgz498to0L235mPZ/ypWDbRr0ZdoO/JSNB8wDLGJSa7vM1E9OZydjSvfeh+bDx0O2t61aRPMvOV61E9Lq7J9IwiiZkFJoAhGvijxG/na/fB+2rfOkpJBbGHFKoT0JFrKih4r4xhLtKz5U5SWluGJV2dJhtCMAX3OwODzumL17j2WpTjJIiVanHxmTLWjt3gMrYxVB5XmtyxpIx/LbkzsQzWr7PEnKbQWjyJjEuFzJD3PRIc6UZ5AWnImUZVvpiRGvPy2PB6kya5z/OR08TauF3xi0jx+HDr8mZXgckuGm/ArI4jqBqvoWfHEvSg45qskZrAEj14SiNH6wovRetgY8vkhgth57Dguf+Nd7D99Omj7+e3bYfr1k1RNPAiCIERCnkARjLxqx+6CROu5yrvFqg5GvIxyTSxUjeKaPX8l/tjm8/9JSU7Eg7dd6ksqmJEYcVqAi4jL/FjiKlmMWnQziSBLGOo93m5c2qbGYmIy057bjsxSep6ptu0lrklxhEmMNMcq4ZKgViecQl+b7L6vfPsYbTomvbFy8wrx1seLJI+y6indM7422Z0XyvcJVQIR4UBqwybwFFTcBavg0M8/ofDkMd3nRMXEUAKICGL93n0Y9fLrqgTQ2LO64dObr6MEEEEQrkNJoAiFmfTKP2TbXRRrPVe5AFEnMOJsL7TkFUZm/ClCxXX42ClM/XBB4Pe7Jo9G/Trpvn10VbJiLIOwEpcleYeZtuO8DICVyUFOraWl58ri8paVBXlQiYzJXHvuuIhoz62uzhEn+wmSCTqYF+r5XhIyJrvvYVU3PBOeQMrjwLoSXn7Hf/HOzCWY/vkPDju5iZIkmrhe8BqLPIGIMID5+LQaMjpoW3lZqdQKniDM8MOWbRg79W2czM8P2n7LgH54a9IExNvwSiQIgnAKJYEiFGbSK8fRQstAMsBLBsEqdOT7aUbKpBcXkyI9NfVzFBb5Ht/jjNYYO6xP5fPMSFa4yTvsyGM4yVYM4mKm3/LEG8+x1AtV+5VARnIc1WKfU8WMm/IYMx2nbCcHTbUC51PRZySpk2SCHk4JaoO4eMWk9FRj+6/s9mN0bSosLMaJUznSz+/N+i5gVG+rbTuvzoXxdjq5iZM/EoTbnN69DQdW6SdlGUza5SchPRMdL7sWLQeNcmHviHBn1tr1uOqdaarr6D9Hj8ATYy+y1a2SIAiCB5R+rimdwXjKwVSLfT6LYmmshHjkFRcHLbTkZsKqxY/OYn/hsvVYvX6b9HN8XCwemTI+6J+tOYmWIANlF7uDGRlDO1kUG8lWlGM7qcLQiisdSfrHz2ZcLCHGjKj9ZsJmusbZ9opSeGcJ7QKlku6J81Uyem8xXzF5AsWRVNUgLtW54iRJZPvP4pAnUYwknUP6dcPCH9dj+c+bJY8y5lX2zjN3qrqG2eqGx0uSaEIWa9fzzYw3GkG4QWlJMfav+F7y9jm1bRPi09LRqOd5iIlP0Hx8WuPm6DBuIjJadUDTcwYi2sFNNaLmMHXpj/jX1/NVnzFeuuIyTOjTs8r2iyAIgkEp6AiFbxWGgexHaVLqqOooLmihJe/sI41l0kC5V9e2GNi3i/TzzROGokWTepZikrZxM8o1sdjnZQxtIPtRdUviKhNUVGFwTA4ayVZ4mRorn2vGO8d2ctBExy51XJyqc0zExarEbI1lkBw0453DK64CnpJEAzmT0XxnyWzmSca8yRgbt+7F7AUrVeMoj7upajTbMkHryXD71yYyhiaqB+tefxa/vvyYlABilORm48DK0NVAXa+9E80HXEgJIMKUHcO/vp6nSgCx6/SHN1xLCSCCIKoFlASKUEQtik1JcXjKfgwlRtpx1auTjucenoyX/nUjJo4dqPp7okKDXeVyMEEeH6Kke76xLMoEOXq/KF87X1Bc/m54IuKy0w2PW3ture5Wsm3seMsr8HieK14xSc+1OhYnTyAzY2lViDFPMuZN5mfqjAWSd5kcn3G9XBYrLkFtp5ugfUmisQcWQbhBi4HDVNtY+3eCcArzK7zjk1mYunR50PbM5GR8efvNGHpGJzrIBEFUCygJFKEoK1v4dgcL7bvBU/ajkhhZ6IrDFlP9enZCbKy68xCThsn305QxtM3FqlEHI+X4sdHRto0CjSRavExetRf7oY2huc5Bg7F4xqXqhmdSkmg8jrEUp8DFseTbhHYT5BST5liCuoOZMsg3ORbzJmMeZdJzikrw9OtfqPyFjLrhiesOJlCqqhxLIxFJEG5Qv2svpDRsovIGKjih3/GLIIxgVgYT35mO2WvXB21vkpGB+Xfdhl6tWtBBJAii2kBJoAiF5912I9kKV9mPwZ19lfRM3jXKW6paTIUcSxaXSE8gM11x5DIWngbKRhItu9IOzbGUUhzVuRI3Fk8DYONEJB+jXHU3PBNzkFMiUvm67O6lvOOak+NntWLGWXcwi55A8VUfF0tAM48y5lXGWLVuKxb9GLxokB9/7W54nKoUzXQHk8XF5iubt/bGMk5EEoQTSj0l2Ld8CZY9cjuOb/5N93FR0dFoPfQS6efURk3R9bopGP3+XCTXrU8ngLDFybx8jJv6Nr7f6vOi9NOxYQMsvOd2tG/YgI4sQRDVCjKGjlB4VmEY3QFXLfa5+m4YtR2vjOuFd7/GkWOn8ffbxqFhvUxzcVV07CwpLYW3tBSxsgUOL0mdUdt2lrgKMmvmKd1THT9+8hijuHhW56gX4EaLfXFeR7zkMf5ueAEjdM0qDE5yMEM/G57yUavVaBy9olSeQFV4bQoRF/Mou2nCUEkOxnj+7Tnoe1YHZKan6s7BuKQk/jJBMwnqICN5+zJBM/JHwj1KS0tRVHHtSU5Ksn1eqwPM02frFzOw5/v5KMnJkrbtXjwH9c44S/c5rYZchIzWHdCgWy8pKUQQdtl38hQuf/Nd7Dp+Imh7n1Yt8fFNk5GRnEwHlyCIagf954tQRC7qlP4rvNpzS8+16AnkX+xv+HMPPl+wCj/9+ieuuPN5nDyd6/jOdL5LnkDMqLlM3i2J40K1OnkCuen9IjIuddURn0QaGydU2/H4mJigJKWjOaj09RIopyswul5wnBeqaxPPRKSRN5rFROSksQPRvnVj6Wd23nfvO2o6Ll5Vimw+sXmlFwPbL/k2R8lV8gSqVrwx/RNcc8cD0ldWjvH/y+pMdGwcdi36KpAAYhxYtRTFOdm6z2Gt3hue1YcSQIQjNh86jBEvT1UlgIZ36YzPb7uJEkAEQVRbKAkUofD1BDKoIuC6KLYmPWOPL/F48eRrswML6Av7dUOdzDTjsRIMqkuU3ZJs+vQw+YRcQmEmJrc8lRwt9g3bc/Npb+56XKp29AZxcUp6skQgq0jTG4trclXV4U+kh5jBWCI9gTgmB1WyWIfHkHmV/WPKeFzYvztmvf4Azj6zjW1JoqO4ZMdfOQ6bj0EJagfjKN8n5AlUdfyxZTuWrfxFqgCKBGKTktFi4PCgbWWeEuxdGtydiSCcUOL1YvXuPVi46U+s2LELP27bjoteeQNHFUnUiX17Y/p1kxx9DiEIghANycEiFOUHbGcyCOuJGWFSHA2fmfc/+w579vvuotetXQt3X3eRzbj077azts3My8Mu7Pj7fT3USTR+3jnqxaPBWDy9XwwlRiLNyTnGZVUOxtNXqaQECRXJRtZmVp5YcHauYq0lFTjH5N7xM0oO2h8r0civzMZ879S2GZ5+YJLlhJO6Rbz9f+Xs+GehMDAOm3f+ax3P9zB5AlUPSjwevPXBpzj/nF44cvwEtu7YjepOmdeLvEP7Uat5K93HtB42NqjDV3K9hohNSnFpD4lIhn12e/m7pXh/xWocyw1dNXfv0MF4cMTQsJZXEgRRM6AkUITCN7HgphTHSN4R/PvRo6cw7fPvA7///dZxSEtN4h6Xk0WxP7GQU1RU8brBC618ZcKOp2TFQB7jpDrHaCzluePqCaSU4hTzqy4xNCcX3Hbc7x9Q6PFyG4fNNZbIZC3v/eO4FZPRe9hR1ZaB/FFloCxQapkvUv5YrB+X4wS1qtLTG6jaESnp1DJCJ8Qz+5uFyC8oxOQJ4/DMK29X60NecOwwdv30LfZ8N1daVI9692tE61TkZrRqhzqduiKhVgZaDxuDht37IMqmfJYg5Amga977AEv+3Gp4UJ69dAxu6H8uHTyCIMICSgJFKO5KjHiaDVtrL/3Ke/NQWlom/XzBOWdKX7bHkr22qluSw7Je5VhFXm9gm6tSHI7nymo7el6SFW05E7/FvlFc8rGjo6IClTu8W3QrY3KSsJPGio8PJIHU1TnuXS/EXpsMuuHxlMUKiItJWhcsXYfiwtDJrCCZoMN5oZrvnhJZEohfcpW9T9j7xS8vI2No99l38DC+Wfg97rxxEtJSfSbk1ZXtn0/Hji8/ZG+KwLZDvyxH03MH6T5n4BOv6yaJCMIOrALITAJozFndKAFEEERYQf8tIxSrJqWWTGUFegIZdhZS/L5txwGwotu0lCSpCohXXEUcY9JbGAeSQJzagPsXWuyOqd8fyagSiG87eve6gxkt9rnKVkLExWJyUvYdqkU3z+NXGVeBZjc8deUgx65xht45PK9NRglqnp3I+MZ14lQO/vPyTKxevw3FLZOBGO33bWlZmWQmX7lfzqsUTc9BB9cmqRtefFyg8lGrGx4hDvY/4c3pn6Jbl47o37dntT/U6S3bBSWA/B2/QiWBKAFE8PYAYhIwM6zauVu6cSj3fyQIgqjOUBIoQuG6KLbcFccl6Vk5pAQQ4+7rL5L8gHjJO3hKtPTGqoMU7sePLbRYFYxfmqJcaHFNDlrtRMbR+8U4Ln7zXS7zUXVLcrgAD9UNj6d3jvR8jeRMWsUHVrWHGMdzZXC94OnfZNihTuR8V10zrMWVEB+H7XsOST/n5xYCGdHm5gWX5CBMjeW06oi9X/zXVjb/lN3wCHEsXvoT9h04hJeeeMT2azz0xPOa22OiStG0UUMUFPiSzDxI7dgNCZl1UHz6ZGDb0Q2/4PieHUhp0ITbOAShBzOBNvIA8sMet3zLVpzTWt+3iuBDYaHPw46gY1JT5mVyhU0Eb6g7WISirNZJdlGiJVTeIYsrusy3gOjVtS0uubA3h7HkUhzOlUCqTlolQjoYKZ+vrpjhtwBXS7RCj+Wos5BVs2Gu873ytdmdPlaJwUMeYzQW9wV4iESacr476Xim6oanmBequByMZVWS6MwDSz9Z4hurRPcYmIF5mfmrGaMqp5jvtUOcK/7zQnZtUv0fcTiW7Fyz95GyGx4hhlOns/Dx59/gqksvQt06mWFxmKNjYtCo/1DfL1FRqNe9D3re+ziS6jas6l0jagA7jx3Hs4sr/SbNkFVAyQmCIMIHqgSKUHjebVf6qxi1YeZ7t92jqMKo/D0mKhoJ8dF45M7LbUlyQnl8qJMlnCuBZAs5pYTF8Z192fO9ZWVBJcpcpTgG84JnXFpVLKF+52tgK0YeozVWqMSMc18qfUkd97jk3fCMZIICzYbFShJDyARtxjTo3K6Sr9lXWzYFv7YsGaNOuvOdg/J5p5aP8r0OsvPlLK1EmOHdj2ejQb26kgwsX1atwxoUSOehsBDxcbFSy/hQ/0uffvQ+ze1vf/ChkLuVrYdegqTEJLS68CKk1G/E9bUJQouDp7Pw38VL8OnPawP+ZWZpkJkp7I49oYaONR2T6khyGF0DKAkUofBcKKi8Xww9gTj6zAT59AR3S2pSLxMv3XApmjaqy30s/ov9ePcSThpVM3FJSQK8c9xMDhpUYcjGZr5IMQ66Janac8tem6fHjJHXkRhPIO33rbqTG8dueBWyH//ikmdyy6jtOFfpWQhPIClBLfvdSUysGmjRfduQhVLNZIxwmaCr1yYP4h3OayI0Ho8HP6/7Xfp58pS/az5mykOPS99nTP0vUqrRB9ikOvXR5eqbq3o3iBrAybx8vPTdD5IHkNxzzSz109LQp3VLIftGEAQhAkoCRShuegLJF5BsocdaFvPzBNJf/KQkJKBXt3ZCWlnzXhSHamXN06xZL65aFUkgnhIjZiocHxMTkHQYmVAnu+T94lSyEmospeSN96I4pB8L58W+/H3MM2GnPAcsQcISuP7X5OsV5aInUIixWHxyfxsnc5B5m114bjfM2LQ+sO3oqSxx58qCJxDvaxN7P6VTEkg4rMJHi6LiYqkaKDkpkf33rvgiiJpDblER3lz2E6YuXY684mLbr8Naw5MpNEEQ4QQlgSIUnl4OKs+IEJ5ALNnhpFtSKE+g3MKikI917tOj357bTU8gHq3AzVeyOI+rpEIHX+iqJ1CIbkkcExjKxI+qwo63J1CIKgzu3i/yuAT7zLC54T8vqrgcHEMjs2aeMkG1LFacd8653dsHJYGW/bIZ5ZddIl1bVclV7teLUNIzvtfcgmIPKvzxCUHExcXhw9ef0/zbI0/9D1t37MYrT/8TmenWGisQRDjDPjNMX7kGLy75Hify8jUfM6B9Wzw4/EK8aNAm/sLOHXHX4IEC95YgCII/lASKUNSVLPYXP4mxsaZlP879bLQXxXn5hbj50deBJJH+FKLbc2sn0oR7v4Qay7H3SzyyUBiohmB3laMrpFhcZT9uxmTBE0iZGOB5rrj7sbgYl+Z7K0UnLodtx9kx9L9mKJ8e9jgnCerEUP5NnOWjymTLoROnMf+HtRg9uJc6QR3vni+VU/8hVSJNEQtBEIRIvKWlmLV2Pf67aAkOnK6ssJRzVvNm+Mfo4RjQ3ldpPuOG5njl+2V476dVQd3CmASMVQCxBBBVAREEEW5QEihC4bkoYYt69nz/gkB+t73E65XMh7lJcXQkWq9Mn4/DJ7KAZjHCFlqhpThxwqQ4qnb0vCVGstdXSep4S6c8HqQmJKjGZR49Tj4kWZJNOazOsTKWc3mMlbHCSPbj8jH0Jy5CycEce+eElHSKPX5lUcDOvw5zl1n6xrIQl+OxQndzI9wlKTFRkopFO0iOEkQ4wOS68zduwlMLFmP70WOaj2nfoD4eHjkMo7p2CbphwD673Dt0sJTsYW3gWRcwZgLNPIAo+UMQRLhCSaAIhXsZf3x8IAkU2ryWv4xk3R+78OWi1ShPDP1Yx2MJNOUN1QpcJSUR2Hac9/nSkmkFkkCycdk+OanCYN5DLJHkb88eUrLicKEaSnqm9ARyPgf1F+DcJVoh5I/829GHiItzdyu2ryfz81Xd8Nh3f4cy/+OcjmP++PG9XvTo2gb33HBxxbiirxfuxaWsWCXc5dG/3U6HnIh4lm/fiSfmLcT6ffs1/94kIwN/H3EhxvfsIXkd6sH+r5zTulXYdQAiCILQgpJAEYr8w7vTbkmBJEiFbJoZAbOSWvbPkrdRrmrxWFyCJ1+bJf1crsghcDcADmrbHhxXIm/ZT0gpCe+KhRDdfrhLjEoCd92CWmY7HIclkFhcfuNGoTGFkKxwlwla8QTiPC+CE5GC4wqS7/GufIvT7IZXxDkmlSw25PHje21KTPYlVnnL6bS74YlLGutdLwiCIHjDkj5PzluEH7fv0Px7nZQU/N+FgzD5vL6OP+MRBEGEG5QEilDkCxSnix+9VsxpLAnEuYJAucg4lpUDz6EC6efUWsk4imJhi/0gGYRCouVc5mZBzsTd40O/65mouJjpYpm8WxKHD1jsuFQmgUoCbcdFz8FQcjruSU+BcjDl8+VzgXtcyveWzjFkFV6h7rzajYt1w1PJLB0ev1Dd8FTXC86eSm7OC6HXJlUikuRgBEHwZcfRY5Lsa+7vf2j+nVUr337BANw2sD/SEhUl5gRBEDUESgJFIMycl5n08loUS6+RoK4uYf88eUs7WLmtX8rh7wiWWfG3UUN64ZU1K2RjCezMxNlsOGQnMuHdfvTjUlY3OB3LX03FOybla7AEE1uMsyo33gbKobrhKePi3skthDG00HmhjMupxEg533WOoVMpU6i4eMvp/HOrpLDU8H3lNC7l8ZePxUyihXaNC2kMzVdqqUyeEQRB2OXA6dN4btF3+PSXtUE3ofywJP71/c7FPRdegLqpqXSgCYKo0VASKALhncDwvYa2ZIC3XMA3VlwgCeSXgF3YrxtaNK8PrAl+nGueQLzv7MsqtVSSOgG+SoGf5RKtuLhAJy/e8g51ByMeC3D1+WJJILW8yGl1k343PLX0jLdRrr5XlJvSM+fHULtCjCWo5dcnp+Noypk0vMu0HmcH9p7JLiwKjOPvhsfdQFkjJlb59v6s7zF70SogXaBEK+h6IXi+UyUQQRAOOZGXh5eWLMW0laulKmQlzPh8Qu+euH/4EDTN9N9WJAiCqNlQEigCEXEHXK+VNW9/D+k14uOQU+RbaJVHRyEtNRH33TwWs3/foHgc78VPqEWxe+25uSecdBb7XGSCOnHxrs7RazuekczfaJgt6hPjYgPVdPI5rpTT8ZckhpgXTpODITyBREuM/O+tIsUHdDFzsERITNJrKI4hi0dums9rLK2YmPTx6IkseMHM0aM5di4MZXjN+doUQnpGEARhhdyiIryx7CdMXfqjSv7r56JuZ+KhEUPRvmEDOrgEQRAyKAkUgfBekPheQ7uMn7fHDCM+Otgj5I7Jo1AnM02AP4W+T09+FbbnFuUJxMy8/X4mvnH4V2H4x+LtMRPK04a3J5A0Vlx8IAkkl6zwrrKz5MfCebEf5NMji4slG1iFlbOxtD2BeMfkG0tvDgqoUtQ4X2y+KWVNTq8X7Piz88Cqf/zjMO6aPAozNq1HLrzCkoNC/YfIE4ggCIcw0//pK9fgxSU/BDpDKjm/fTs8Mno4ejRvRsebIAhCA0oCRSC8vUS0XsMvYeLdLYmRlpQIZFX+PvDcrkIqnFi1h9ZCq6o9gbjLwQISLb5dyLTHcscTSD6GiMU+G+t0QYGqG54qLqfeL6G6aAn2BNLzOmJJSPa+EBEX7+MnvYYqMaNdpeg0uaoti9X2H3LqFcWOP9tf/91tf0ypKUno0K4pTuz7K/DYEyeyXfMQc+yBpTjf5AlEEIRZ2P/hWWvX49mFS3AwS/YhUcZZzZvhH6OHY0D7dnRgCYIgQkBJoAhE1RqZkxdGVS32i7z+xT5ffwppoRUXF6gocVOiFdxeukRljO1oLJ0FuBCJlnIB7k8OqhbgApJAOmOJqDryd8Pj3rY9hCcQb6+oUO255T/z8c7R8xDj650TeiwB10E9DywBcbHz4E8C+T2B2DUrrVZy0OM++mIZLj33bNtd1lSVVAI9gfT8mwiCIPRg1775GzfhyfmLsePYMc3HtG9QH4+MGo6RZ57h+CYGQRBETYCSQBGIiOocPdmKECmOjmxFlMRIS1Ykuu24XntuHjElm5XiCJLHyMfUe5ytsXRkK6r23ELi8nXD4y2PYQm/2OhoeMvKDNuOO5ckalfMlHi9gfF5jKP1Gv75zltmGaoSiLfMUmsOioxL/hqlZWWybnjBY+3ddxSffL0c14y7wPE4KpmgbCw2T50nqPUTkQRBEEqWb9+Bx+ctwm/79msenKaZGfj78KEY36sHYhw2uiAIgqhJUBIoAhFhDK2SdwQqgfglZjweL+LiYtWLOuFtx32acrYQZl3J2EJHfQfcaScy7UoqdoerQHTLbL1uSVwW4DoSLRHm5EopiW4r8DgB870i4STEdD0+YIQesu04d0liievSPTGm9ToVYiLi0vG0cecYVnTDU4wVXQ689fEiXND3TDRrXNf6OCF8eoJlggJkxZQEIghCg/X79uOJeQuxfPtOzeNTNzUF/3fhYEw+r69jDzuCIIiaCF05IxAhd8B1FlrKRbHdZMkPqzbitRkL8I8p43W71YhY7GvJceKSkvgbAOvI6fzmw7zG8b2G9kKLt/eQprxDQHJQ7zV0ZT+cjKHNJNJ4VXz4k0AFMtmPPC7mX8W6lomIibfszPca5pIlQkzrS1yMS+faJCKuym54wXFFlUFqi/zk1Nl444lbLUshVN3w5AlqWVxiKkpJDkYQRCXbjxzFUwsWY97GTZqHJTUhAXdcMAC3DuwvVecSBEEQ9ojoJFB2Ti5+Xv87Tpw8jbTUFJzdrQsaN6xv6TVycvPwx5/bcPjYcXi8XjSqX096HfZ61RURBsB6MggeEqOcvAI8++aXOHk6Fzc9OBWth7Q3KTESE1etpKQgeQdbUzm908T8OuJjYgLducTK6bRlUyI6uenLBEV0ZjLXiUxIXAqD3sBYnM212cKbLcbZ+MEyQZHnin/CzmzXOC7+Qy5KEhP1JIki4rIgPSsp8uB0dp70VTsjzVk3vIrXZ7/7TfNFdRMkTyCCIBgHTp/Gfxcuwcxf16FMdt3xwz6DXd/vHNwzZBDqVOPP3wRBEOFCxCaBfv1tI15+ewYKK+6wM2bMmoOJl12MS0YMMfUa/331Haz9/Q+Ullb6ZTAS4uNx48TLMaj/OaiOqCpmeEiMdLpb8ajCePn9uVICiNGyaX20aFwP2LNLNpaLZsMacbHFGA+jQXYMSwoKfa8v0EBZV7onwEBZv2tcCdeuQqG7g4nwmTEXlyg5U3xsjFTdwXMcPU8lIR27dKVnbryHtbvhCR1LGZfIa64irruvHYXcvCJce+kFkpzWaTc8Nu+YB5Eb11uSgxFEzeZEXp7U6n3aitWBm2RyoqOiMKFPTzww7EI0ycyokn0kCIKIRCIyCXTsxEn8781pKCnxoHuXTujUvg0OHzmG5WvWSomg5k0b46wzOxu+zu+btyAlORlndmqPBvV8Xgu//fEn9uw7gNenfYImjRqgQ9vWqG7w7myl9Rp6sh+rEq1ff9+Br5f8Iv3MEi2PThmPr3duCXpMgcDuViqvHg3ZD4/j53udeGShMHCXvYwttFww8RYrxXFPHqN7rjhL91yX/Wi8t+IVlWc8xvG3HQ94Kel1+BNwvag0axYwL8z69LgZF5dqKu2OgsE+PXG4YnR/IdcMIf9HyBiaIAgAuUVFeH3pcry+bHmgC6KSi7udiYdGDkO7BtYq+AmCIIgamgT6ZtH3UgJo6AX9cMs1Vwa2d+rQFm9M+wSfz11kKgn0wJSb0KVje8TIOqJcdelF+N8b07Dq1/X4ac3a6pkEErIA12vPbV96VlRUIvlY+Lls5Lno3rkVvt2302TLZzGeQMwcOqhbEq8kkGqh5RXU8cw9A2A9/yYhcZn0OhIpW5FLjGI4dEvSk7mJSAJJrxMXrzLUVldSCZgXOpVvorxzhMWll5gR4j9kHBcPmaBvLHUiUsTxY+8X9r5hlUb+cQiCqDkUeTyYtnK1VP1zKt9XfahkYId2Urv3s5o3c33/CIIgagoR2U9x7YZN0l3v8RePCNo+qF9f1K2TiW0790heP0Z0O6NTUAKIwV53yPnnSj/nV0h7qhvqrkICpCTFzn1m3vp0MQ4cPin93KBuBu68ZqT77eg1JDIivIe0W3SXCPHOYd5DrIRaPo78u8huSbo+M0L9h1z0BJIt9nnJBLXiEuExoxyLJTvZV4EQmaDy+OlVzLjodRQvsBKoIj7R7ej95yzwGI1xWHL9rU8WIzev0JGHk4jjx94v8riUc48giMjEW1qKj9f8ij5PPod/zJmnmQDq0bwZvrz9Znx+202UACIIghBMxFUCFRQW4vjJU2jUoB4yM9JVXVA6t2uL5Wt+xb6Dh6QqHzucOp0lfW/TsjmqIwUu+FNUtm23t1DYsnM/Pp7zY+D3h+64DCnJiaY9bZhJILujzN+jwiNkUaznkyLCO8cn+4lHXnFx6G5JAjyBhLbn1vVvEu8JxOJiJrlBUhwO7yvtsTxIEJDY0hxLmoP8PYF0K2Zc8IoqEOgJpCdnEuK3pXG9YHfRQ8W04c89+PdLn0rJ9ROncvDInZfbnxcCjp/0OgnB1yZ/NzyCICIP9v5mnb6emr8YO44d03xMh4YN8MjIYRhx5hl0LSAIgnCJiEsCZWX7DIbr1s7U/DurBGJkVzzOTpJp1jcLpdcfPMBXERSKh554XnN7TFQpmjZqiIIKM05eFBYWIq+w0gybEV1W5nicKIVhX15hofSa+UXFisd5Dcfyekvxn5dmoqzM1wFiyHld0aNzi8DzYhSdIXIKCqS/yZNbrKUxj2MXFx28+MjKy8PpnJygbQkxMdJx5VGhI+dUTo40XtD+REVxiSspLjaw0GIL1Pz8fOQo7rzFoNz5WKXBLe7ZfGCvmas4XtFlpaqxrB5TNo/l5PrnYEWcAbzGc9DqhTE7Px9ZublBXUsSY/nMwXjlHMzNRbnMFFp6TEy06bFCHdeE2OA5eDI7B9nKOciuczziknfDKy6RXpO9l+VEl/O/NuUXFUmvqbwOssc5GYsdV91rk6x6UIq7uBhOa1ziNObgyexs1fmUx1RUVBSorvxq8RoM7NMZZ53RynAsNr/knM7NRbZiHrF5ymNesPeNfIHI5p/T7otaJCcnc39NgiDM8+O2HXh83kJs2H9A8+/NMjPx9xEX4vKePbjc1CMIgiBqcBLIU3H3MlbnQ2VcxR3aYsVdTjOUeDxSxzCWQPr3A3chKTEB1RHl3eIkoYao1mU/M+etxM69R6Sf09OScddknwwsVBtmZqLsb2GstT/8THm1JFqCxvKofTcSOY0lP4alZeXSYtwtOZ1bZs0B2Y9iLPki0y7qOciMcsVUiGm9t5ReQ8Lmu0c933nOwUASqKJSRsR7S+/aJKI6R/c6KBtLOXfsojwPmvJRxVhdO7bAmKG9Medbn9n+f9+eg+nP3YkEg+OsKYsV4MGm9TpS5ZuAJBBBEFXD+r378Pi8RfhpR7C/o5+6qSn424WDce15fem9TxAEUUVE3Cev+IqFLUvYaFFcsZBjbd6tUFhUjGdefgvbd+/Bw3ffivZtWpp63tOP3qe5/e0PPhR2t7JEUTGRWSvN8Th10oOldWxxx16zWHEXnj3O6AP9iIE9sX7zHqzduBP33TwGjRvWC97ftLSg3z1MLqDwrEhJSOBy7NJTUoJ+L42KQnl0jGqspKQkx+OlJSUF/V7GDFIVMoj05GQucaUm+qR1fqJiY+ENLmJARmqq47ESFeMUebXnRe30dN2xzO5D7Vq1gn73lJVJz1UmB1NTU+GUjLTg15COnWJes2PM41zVSlbPQTY35KQlW59/Wo9PSwyeg+UxsVA25c1IcT4v/O+bnCJfNQ47R2yueMoV16Y0Dtcmxbxmc0+ag171tcnpWOw9I4fFw+KSz0Fe1yZ2HuSUIgpQJAfZ+VSOdc8Nl2D1+m04eiIbB4+cwodzfsJdk0eHHIvNL6NrE5unIq5N7HrL4/pKEETVsu3IUTy1YDHmb9yk+ffUhATcOeh83HJ+P6QprgMEQRCEu0RcEigzo5akKWa+QFocP3Ey8DizMBPpJ198AwcOHcbD99wmtYyvzhS44YWh4QnEzIiVkictmjWuizeeuBUr123FeWd3NB6LVWEo7urz8qfQurMvooORblwCjKH12o6LqGRhPltMmudfBOt5AomswpDHxetcabXnFlYhpvHeSiiJFW4MLY3FKj4EdBPUep0ir1fIfNf36RFQdaTxHmZx8R5H63VYdY76+KnHSk1OxEO3X4Z7HntP+v3jr37E0H7d0bFtU/Pd8KTroHvznSCI8GX/qdP476Il+OzXdUGSaT/sxuAN/c/F3YMvQJ3U4JseBEEQRNUQcUmgxIQENKxfF4ePHsfR4yfQoF7dwN9KS0uxedtOaeHaomljU6934uRpPPbCazh5OgsP/9/tOKNDW1R3xCzAtc1X5d3BWGLGrMEne1y/np3Md6pRdewSt9BSdTzjtAA304GHR1chrbjyteLiZGzM5oY/CRTooiUgLq1zxTqO+CVHvnF4JUsU54p52oiSg2l0IlMmU/nNdxNdoHgZoWtKjJTvLedjsQUGu54wfxn/OAz5fGd/5yE5SnQpJj2JlvI9rJdE69erM4YNOAuLl/8mtWN/7NXPMOOFexCr8ISqfB0zXRLFycEIggg/jufm4aUlP0gt3+X/h+U3Bq/q0wv3DxuCJpkZVbKPBEEQhDYR6cTW66yu0vePP/9G8pLxM3fxD8jKzkGXju2QYqL0/NCRo3jkqf/hdFY2/vG3O8IiAcRQdZDhsNhn1R7yBA9bJKi6JYVYJHhkcgnrXXHUd6Xd7JbErbokvirj0rizz2uxLxuLfRBkiRkRFR+qrnEerZjEHD9WLSOi45leXMqqI37zQsvriP/1Qut1tCrfkrl1w4vTqBALvjbx6EClPH6Fbh8/VUWk/nuYSW2Z5xpj++5D+OirZZa6JCrfWzw6uWmPRW3iCSKcyC0qwjMLv0XPJ57BW8tXaCaALuneFSsfvBcvXXkZJYAIgiCqIRFXCcS4ePhgfL98FVb+sh6HjhxDx3atpe+/b94q3Zm4YkywEfH2XXuw+tffcEbHdujZ/Uxpm8frxaNPv4TsnFyplfzP6zZIX3Ia1K+H4YP6o7qhvrPPaaEVFxe4E80WJOwfv7z0V2+hz5JFDz47A8lJCbj3xkuQkZ5qw7yWf0zS62glFkQZoioX4FpxiUoCeTRagXOrmlHf2ZcvVpnJsdLo2N446oSdaxItqWW2KEmiOq54RcUGvyoMraSnmMo3rbHkBspc53tcPPIrKlfY/PMlqEsExKR+D6tllmIqB7WvTfpjZaan4m83XoJ/vfip9Pvbn36LQed1RfPGwR5s2u9hgXEpzrnypgVBENUT9l59f8VqvPTdDzil6Dbq54IO7fHI6OHo3kxffkoQBEFUPRGZBMpMr4UH774FL7z+PvbsOyB9MeLj43DTpCvQsV2boMezv3+z+AfpZ38SiLUxZwkgxqat26UvJawyqDomgdTVEXxOM1so+JNAmnIBnWTJ9ys34sefN0s/r/tjF7586yEkJugvapULQzamOlnCq4pFLcVRdewSlQQSKMXR7vbjlqQuuOsZr5hYIik2Ohreiuo+kXI6tZTJ45okkc13dXcwcZVAbs0L6X3swjFk8ic2ln+ecB1HOS+KtSRa7l0vjOb7yAvOxqIf10tG0UwGvfOvw9pJIKVU1cW4SA5GENUbVt0789d1ku/Poaxszcec3aI5Hh09HP3bhUfFPEEQRE0nIpNAjM7t2+L1Z/8tVf+cOHUKaSkp6NalE2opuv4wOrRphWvGj0HbVi0C2+JiY6VtoahbOxPVEfmHarZoYR/++d3BzZd+Zgssf+ef4L8Hk51bgP++9WXg97HD+oZMAJmWXAirmFEbKHNLLGhJtETFpZCSaLU4FyVnUraX5iWPkV4rPj4w77TMrkUdPy0DZZHSPaV/DTeJkUaFmGtxacj3ePnnKMc6mZcf8u88/WyqUqpqNBar4Hz4jsvwwjtf4/9uuBhNGtYxN98Fyh+15jtBENUPVlE59/c/pI5fO48d13xMh4YN8Mio4RjRpTMXyS1BEAThDhGbBGIkJMSjdw+fP1AoWjZvKn3JYQaal4wYgnBE/qGa191b32spFlr5wQstrbFeev8bnMrKk35u3bwhJl82yF5nK9VCS4w8RkpgiPLOMdGBh19cWnImMf45ytc5XVAg5PhJrxUfF0gCsfMkSk6nkjJpJAdFyQS1u4OJMobWiMulbnjMZ4xXgtr42sRnXqi64Wl2+BNYYWdDTteofm08/8h11rrhiewOppLUURKIIKoTLPnz4/YdeGLeImzY76ukV9IsMxMPjhiKy3qehRhO13GCIAjCPSI6CVQTUXZL4rXQ1/rwfkpxt125IPl5w3bM/e5X6Wd2h+gfU8YjzoQ0LTYmRuqO5I9DpD+Fpp+Na4t9jbgEdbfymQ0Hd0tii1k+Y4WeF7wqCJSvxT6oZhUUBu+LQOmeCLNr7eSglieQuBbxqooPUZ42Cl8lV69NPBORsm54Wu/hZDc9gUR1jRMYl9rbi5JABFFdWPfXPjw+fyFW7Nil+fe6qSm4d+gQXHNuHy4dFwmCIIiqga7gEUaRN7gLF99KoLiQkgu5LKiwqBhPvTY78PuVF/XDmR1bWBgrHiWFhSFaI4v0BHLHQDnfzfbcirjY33mVbhvNC74L8NBj8TpXiYoPtyL9h7QSTipPoPjw94rKKy4OJE94jqN1LtTzgu918HRFsRuLh8Wl/DuvcUR5iP348ybp/T+g9xnaY2l4o4m65pInEEFUPVsPH5FkXwv+8Pk3KklLTMSdg87HLef3Q2pCguv7RxAEQfCFkkARhnqhyu9uu9L75US+T+altSB58+PFOHj0lPRzo/qZuG3iCEtjsf3OrkgCsYWWv/OP/O9ueQLxMobW8sIocKu9tCIuvgvw0POCtydQqLF4xcVkP2yxKm837pb3CxszXukJJLAdvVtxKSVaoirENOegwLFExWXGE8hq2/bcvEI8NXU2lqz4HbUzUjH79b9LbeS1roOikuFacREEUTXsP3Uazy78FrPWrg/q9uqHVfvc2P9c3D3kAtROSamSfSQIgiD4Q0mgCEOUx4xWGf+pvALNv2/evg+ffrM8sJ0Zk7L28NbGCt7v04p2pKJkEJreOcLGEtiOXiHdyCksCu6WxFGKo5SJqOYFV0+g0GPxXOyzYxRIAmn5Dwny6WESI7c8gZTm2szbQVmFZH8spURLzHvYyrUpnOJi54GdD9btTM8I3WpczJR/176j0s/Mq+2l977Bv+65UscTSJTfFlUCEURVczw3Dy8u+R7TV64JshDww649V/XpifuHDUHjjIwq2UeCIAhCHJQEijCKVEkFcb4b6rvtcZIn0eOvzkJZWXmgRfE5PTpaHivZaCxOcTHvoeioqMAdMC3pGbcORiakOKKkZyKrc4zGErkAF1nxIY1VUeThKS2VEmnBfxfUtr3Yg/gYUV5R6jkon+9JPGWCiveoqPewbyyDOcgxEancb/VYfOJi54Htt19uxkMWyzzZmDfb9Q+86uv88/2vGD6wBxo3r6e+NhULMq3XqDoiCMIdcgoLMXXpcry57CfV9cTPJd274qGRw9C2fvB1gSAIgogcyNI/0iuBBEpxVN4v8fHS3aMbxg+RpAaZ6an4242X2BtLsd8qj48EfgsteVwiuyVpteeW321nZde8umwYniuei2KDsaxKVqptXIJkP+rKCA1TXkFSHLYIkFej8bxeKM+7KP8mN68Xrs932X5rdcOzcwyZN9sVo/sFfmfebdEKGYjSxJurX5mG/JEgCLEUeTyYuvRH9HziWbzw7feaCaBBHdvj+3vvwnuTJ1ICiCAIIsKhSqAIQ/mBmnd7bjmnlIviiiqCC/t3R+/u7bH34DFk1LKnIVfeTVeOxXexX3m3XcsLQ5jsRyEHE2mUqzp+Ag3DRY6lrKaqyrh4VUaouuFpeAKJMoZmd4XlPhC8qt6ksdycg0bzIkzjkp8PVrnj90lzGtftk0ZI5tCHj52WvNs+/vLHoL+zhJP82sTmJ5unPFC+b9jilCAIMbDq7E9/WYvnFn+HQ1nZmo/p2aI5Hh09Av3ataHTQBAEUUOgJFCEIcrPRtN8NUSLeGY22rVjS36yH9VYYvxEmP8Gr4WWmW5J8vPFV7oX+lzxleIYzAueY1mYg8Lj4io9C+6GF6doEa/sVubGe9gpbr6HjeLiLhMMMZZIryNecTGPNubVNuVf70i/z563EmgVrStV5T3X5ZAcjCD4U1ZWhrkbN+HpBYux89hxzcd0bNgAD48ajhFdOnOTARMEQRDhASWBIgxRnX60XkuovKMajcXN+0VVraA0NY4LT3mM0VgCF/sipTiuyplk3fDYezi2OCbo+LFuZbzGqYnvYRpLDfNqY55tC5auQ3lZOaLLgbKKdSDrxij/XyLy+CnN8QmCsA+rGFy2bQeemL8Qv+8/qPmY5rUz8eCIobj07LO4SdAJgiCI8IKSQBGGKC8RrYoYZcXMxj/3YELvs7ksWJV305VjuRUXM41mUggesOOSGBcrtbxXjuP2ueJrlGswlsAqDJFxVeVYuUVFgiqpjM6VuCoW1XwP07iU+12l891hXH+74WKsWrcVWTn5ADPzj4lSzT8e4wS9ltIgX+E9RBCEPdb9tQ+Pz1+IFTt2af69Xmoq7h02GJPO6SN5EBIEQRA1F/ovEOlyMIELVSVzF/+M+qUJuPcme2bQVhaIbsXF/sazTJot6P1JICv7YXkcg9cSudhXkuxqXOJkK0q4VjiFmM88zxX74M/mM7tbrDmWwOSgaiyBiQWrf7c0lsF+c/VVCvFa7Dw6XchlpKfivpvH4NHnP0YU60QfIz4m5fuGKoEIwhlbDx/BUwsWY8EfmzX/npaYiDsHnY9bzu+H1IQEOtwEQRAEJYEiDZGeQEaL4rjoGFw6vG9ELfZ5yot8Y8XhdIHO3zhWRhgl0UR6pFRtXC4mFlyagzyPn9QNLy5OtzUw33lhkMilsQwJdT78RvxOGTbgLKzduBOzj23Hwdwc188VGUMThD32nTyFZxctway16zUT+6zy+Mb+5+GuwQNRO8Vekw6CIAgiMqFKoAhD2dlKpJeDkksG90bLZg1cGYtnXKESPTwXP4aLOoEts4WOZXSuBLbntvp3XmPFxcRIX26MlZzAL7HlH8uNJJDxueIXl1GylmvbdqNKIJeOIa9xWCLp0SnjsfSFl3WTQDxj8r93PBXd8KhFPEFY41huLl789gdMX7Um8D6Sw3x+ru7TC/cPG4JGGel0eAmCIAgVlASK+Eog9xY/lw7lUwVkrrok1pWKD54yEjPSM16wRVZsdDS8ZWVVL/txUYrDt+NUNZkXHCuBDMdyU7on0BPI6t8tjWUkVXXpGPIcxygu/mPFBRav1B2MIMyRU1iIqUuX481lP+km8sec1U0yfW5bvx4dVoIgCEIXSgJFGEXKSqA49xY/qUkJrozFSpx5dUuSxnKzEsjNhVZ8vMrgVf43nuOE/nu4JhbcXRS7UTFjLD1zT07HV7pn5CHmXjLcrWPIv0rR3aRnTsW1iSWB9DyqCILw+Wa9t2IVXv5uKU4XaOvJB3fsgIdHDUO3Zk3pkBEEQRCGUBIownCzRbzVv1shlHyD5zi+13NvAZ7sov8Q23e9JJDItu1ipTjVQw7GfQ4muDnf3RkrRtENT+RYRpI5npK6UPvN4uXZctnVORhSkih2LOYLRI4lBBGMt7QUn/yyFs8t+g6Hs7M1D0+vli3w6OjhOK9tGzp8BEEQhGkoCRRhFChKhEW2K1YisuWzWHmMe5VAbsYValHn5rzgKkk0OEZsEe5GXMmuVohxnoMuVpeE7obnomG4WxVibl6buFfnhDKhFnttIkkYQVRSVlaGb37/A08vWIxdx09oHppOjRpKlT/Dz+jMtYMpQRAEUTOgJFCEIbI7mKEMIky9MEJJ5njK6dz3+HAnrkSDNtVueQKx+cnzw3C18YriPJablW8hu+G5KRMM12uTm+cqZHJQ7FiUBCIISLLIpVu344n5i7DxwEHNQ9K8diYeHDkMl/bozrXqkCAIgqhZUBIowlB+mHZLisNMiOMNkgG8xiIpTvWSdzB/JrYg1evy41Z3MN7zIqUK5TFm/0ZjRbhMsJqMdeJEDt+xFO8f6hBG1HTW/rUXj89biJU7d2v+vX5aKv42dDCuOacP189aBEEQRM2E/pNEoIGguDvgbsqmQi1+3OyKE97G0K7JVuLidRdyfCuBIlWKE3nG0L6x3KlGY93w2F3xUo1ueGw7+zsvQu23m9V8bhpDr/h5MwquLEYyJ/N/qgQiCB9bDh/BU/MXY+GmzZqHJC0xEVMGnY+bz++H1AR+zTcIgiCImg0lgSJdDsZxYRwfE4PoqCiUaXRycVOiFa4ts41eLznc48qH+Hb01eRcifDOcW8sFxMLLsXFZIAsrrziYvU4cZxlgi5651QXT6C83EK88dFC3HvTGCFjKW9eEESks+/kKTy7aAlmrV2v2R2P+dvd1L8f7ho8EJkpyVWyjwRBEETkQkmgCEOEJ1BpaRnKUY7YmBjp9fKLg82nRXS2crU9t4sGwNWn7bg7SQyWOGTzJjxjcs8ryu323Hb2Ixz8c7SSQOEek1tjhZpn0eXAzLkrMLT/WTizYwvHYynfP6w7GEHUBI7l5uLFb3/A9FVr4Ckt1axcnNi3F+4bOgSNMtKrZB8JgiCIyIeSQJHeHYzDAnL2/JWY98Na/OOu8VKyRysJxN+8tpp4v7hqyutiXLwXqzotuHl757CEEksslWh8eOa/AK8mnkDkP+ToGEaqT4+b3mhRZeVgxQqPvzoLH7/0f4hz2IVP7Qmk/p9CEJFETmEhpi5djjeX/YR8nfk+9qxueHDkULSpV8/1/SMIgiBqFpQEijDkd1R5dEs6fOwUpn64AIVFJbjm/15CTLf0qm+lHsaeQEkR7AnkxjjSa8bHo6Sw0PU21kH74KZ0z8UEq5vvY6OuctbHinclplD77eZ72M3Kt/TkZHjzC1Bc4sGR41lo1riuw7GoRTxRM2BSx3dXrMQr3y3D6QLtVolDOnXAw6OGo2vTJq7vH0EQBFEzoSRQBMvBnC5UmU79qamfSwkgRrdOLfFnchEO5+RUcXvz+AiVd0ReXLzH8b9mtkYSyF1PIPcSkW4u9rlLz3STg3FSVzm+Y8W5EhPbb/aaWm3N+SdXq0dy8KqL+qPsVBFuvXo4EhOdx6h8/1CLeCLS8JaW4pNf1uK5Rd/hcHa25mN6t2qBR0ePwLltWru+fwRBEETNhpJAEQTTl3tKy7gtHhcsXYfV67dJP8fHxeKRKeNx02czXVmoMl08M0Ys8nhrjDwmxaWxmLl3AucqDL2xeMcUaqxIleKE81h655/3OKHi4n29kF4zPl4zceHWe9jt62C/szuhR/NmwsYiY2giUigrK8M3v/+BpxYsxu7jJzQf06lRQzwyajiGndGJq2k9QRAEQZiFkkARRKHSD8hBtcKprFz8792vA7/fPGEoWjSpp/uavO9K+14zXjMJ5KZRrrsSLXfiYtt5f/DUl+Lwnxd6Pk28x2KJMnactDq3cPdUqiZtx90yURZSIeZSJVCobniuVg66aRgu2BuNKoGIcIf9n/hh63Y8MX8h/jhwSPMxLerUxt9HDMWlPbpLN7oIgiAIoqqgJFAEUaBos+tkQfL8O3OQnevTr7dv3RgTxw6seE337uyz/T+tIaHn347ezZbPVd+em3dMoRfgYjyB3BiLJYDY4lfLxDMpQluB85ckuucV5VaFWEiZm6vdBF2UninG8npL8dFXyzDs/LPQqH5tG2ORJxAROfy6Zy8en7cQq3bt1vx7/bRU3Dt0CCad0xvxnKtwCYIgCMIO9N8oglDeTbW7+Pnplz/x7fIN0s/sbtU/p1yB2NgY9+Udbsl+3JTiVAPpmSh5jJXtIsZKERSXVhIonCWJeu/huJgY6cuNSha9bnLOxnJTeqYTF+cEtf+caLWSdlV6Jvvbzr8O4x8vfIwdfx3G+k278fK/b7RcWUjdwYhIYMvhI3hy/iIs2vSn5t9rJSZiyuCBuHlAPyH/nwiCIAjCLpQEiiCUbXbtVHzkFRThmTc+D/x+9djz0bFtU+OKD0EGwNrb+X6YYous2OhoeMvKTO+DENmPw7bLqtdzUbrntjG0q7KfqpbiuGQYLkrSaWV7+EjPXIwrLk4zCcRfemaucyFrD7/34HHp51Xrt2LhsvUYecHZlsZSzjWSgxHhxN6Tp/Dswm8xe91vmnJh5md4U/9+uGvwQGSmJFfJPhIEQRBEKCgJFEHw8AR6/cMFOHrC18miWaO6uHnCMMVr6nf74Y2+nEnEYj8euUVFGtvdkeKwD43cuyW5lEQL9Zquer+EcVyhpTgudewS4d+kVwkU5p5ArsYVH4ccrWuTm1JV2TFk3nA3TRiKqTMWSL+/8M4cnNOjAzLTU22PVaRhsk0Q1Y1jubn437ff44NVP2smZlnl9MS+vXDf0CFolJFeJftIEARBEGYgZ7qI9gSyvkgYM7QvOrf1dYF5ZMrlSFTIHvQWCiIkRu4mMeKquArDPd8SNxfgIvyH9GU/4RsXWzzodWxza7EvxtfLHe+cSB5L77y4lRxk81JpYjtp7EDJK47BvOOef3uOpbGU7x/qDkZUZ7ILCvHU/EXo+fgzePenVZoJoHE9umP1Q/fhhfGXUgKIIAiCqPZQJVAky8FsLBLat2qM95+fgrW/70TPM9uaX4CHudFrSsi41OXe4RxTkpvtuV1dFLs4BwX5DxV7g7vhMa8VViXGk0j09aqJY/H2BGLzTKsbntb4zCPuH1PG49p7X0ZZWTkWL/8NIwb2QL9ene15AlElEFENYcnJd1esxMvfLUVWQaHmY4Z07ohHRg7HmU19SVGCIAiCCAeoEiiS5WA2EzOxMTHo26NDlbbnDvWa7kqM+I6VqFft4eLxEyKnqwbzItlNryOX/IdYTFZNd+2ME+6eStVGehbGY/m74Zkdp1PbZrh6zPmB359+/XPJU86WJ5CiipUgqhJW6fPBqjXo9eSz+M83CzQTQL1btcA3U27FzJuvpwQQQRAEEXZQJVBEdwczt0jweLyS2acZ3PQESnLZE0gJk0Aw0+jg2gxnMN8fdqyU50pMsqTqK2Yi1xNIjAGwepzwnhfuJkuqgQm1S9emUNudjRWn6oYXKqZbJgzD0tV/4MDhk5KXHPMJ+vut40yMQy3iiepHWVkZ5mzYiKcXLMaeEyc1H9O5UUM8Mno4hnbuxD1BTxAEQRBuQZVAES0HM14klJaW4eaHXsezb3xh6i6um/KYlCpucc62ifiQpzUWb2mH3jihtofNWNVAeiaiukQrLhExxcfEqDxeRMWkN6/FzHf3KoGqOi52/th55D9WvKXrbWJiPB69c3zg988XrMKGP/eYGEdZCRT8v4sg3IRJIL/7cysGv/AKbp7xiWYCqGWd2nhj4pVYdv89GHZGZ0oAEQRBEGENVQLVcGPomXN/wh/b9kpf7MP7xy//LWSXKleNjat4LBHVCoHXzVdsE+KpVB0kWu4ZXrtadeRSNzwR1R4sscn2P6+4WPhYkWrWXNVjsfMnIkGtNZbRe7hn17YYM7QP5nz7M2JiorF73xF079wq9DjUIp6oJvyy5y88Pm8hVu/STl7Wr5WG+4YOxsS+vRGvI+cmCIIgiHCD/qPV4BbxB4+cxBsfLQr8fuXF/Q3blOt3FnJTBuHOYl+E7Mw3VnzEJTDclP1UtU8Pq8BgvllujCUiJv8xVCaBxMgsyRPIKVrnRcT11okk8e7rLkJWTj5umzgCbVo0NHw8e/+w91FJRZclpTyWIETz56HDeHL+IizevEXz77USE3HX4IG4aUA/pAioPiYIgiCIqoSSQBHtCRQfsvz5yamzUVTsSxz16toWFw/pXc06C7m3gNSKS0RM0usmxLkylnKhFenSMxEf1K3KY7iPJWoOuhSX293VrGwPG0miSzJBvdc1M1ZaahKef+Q6a2MlxKOkwnBXWcVKEKL468RJPLtoCT5f95uqE57/88VNA87DlEEDkZmSTCeCIAiCiEgoCRTJnkAhkiXzvv8Vv2zYIf2cEB+HR+683JS8QF+K447shyWG3JJBiIjJzUog3+vGo6SwMLKMoV2UCWrFJWIc3e5gAueFG3HpdsMLdwNlnf3Xi9fZWO5dm7Tmm7BrU1w8suC7NhV7vZIpr1ElKkHY5WhOLv737feYsfpnqfuXktjoaEnyde+wwWiUnk4HmiAIgohoKAkUQSjb7OotFE6ezsWL730T+P3Wq4ehaaO6YSHvcHMBLmrxoxWXCO8cfwzZqiSQi4kZl5KDofbB2VjuLordS0S6E5deNzwRlSyu+jfp+PSISGK4KRPkmRxc+8dOHDmehdGDeuqMpTCH9nhJdkNwJ7ugEK8t/RFv/fiTbsXZuB7d8eCIoWhdz9znIIIgCIIIdygJFMGVQHqLuufe+go5eb7EQKe2TTHhkgGmx9B7TRFSHO3qHPe8MERJLiIxLr2FogifGa0kWnRUFBJEVGFoJuzcSw6KW+y7a4SuTAK55d8UanvYJAddrc5xXo1WXOLB82/PwVeL1yAxIR5ndW6FJg3rqF9XZQ5dQkkgguvnoXd/WoVXvl+KrArZoZIhnTvikZHDcWbTxnTkCYIgiBoFJYFqWIv4ZWs24buVvwfaDP/jrissmdzqJRASXbrbLs6nR/vOvpCxXIxLy/9HxAIyMS5WkukpPRbc8gRKEiQTrEmeQCkCxzqVXyD8GLratt1Fnx5X/co4jBUfF4sDh09IPzPPOeY9N/WxW1TvT+UxLGD+dKm2dpsgAjCp18drfsVzi5dIEjAt+rRqiUdHj8A5bUJ3sSMIgiCISIWSQBGE0d32vIIiPPvGF4Hfr7n0ArRvZe0OmJZsKS4mRvoKa4mWpv9QeEtx7LZ8tgNb4LE7+/mqajR3KsTEyenc9ARyr0LMVa8jLZlbBHoCuXn8xFUpal2b4i1fC5jH3BV3Pi9VBTHvOeZBd5Gi8YAyLuoQRjiBeUrN2bARTy9YjD0nTmo+5ozGjfDIqOG4sHNHITcNCIIgCCJcIBfGCPYEUi4UUpIScPNVw5CakojmTerhxisvrN7+FG4utFyWx9SYuFzyH3LTvyncpXt6Y7k5L0TExRLRzNxVDvtdRIJarxpNBG5ec/W8jqzCPOaY15wf5kHHvOhCxaWsZCUIM7Dq0+/+3IrBL7yCm2d8opkAalmnNt6cNAFL77sbQ8/oRAkggiAIosZDlUA1SA7G7nyNHdYX/Xp2wumcfKkrmFXiY2OlhZW3rEy4PCbFZcmKmW3C5B0RIzHKD94W7jLBSB0rDNqO2x0rp6jIlXHMbBM2VhhcL5jX3Lc/bcCWnQckD7rn3/4KT//9Gt3XpSSQO+Tm5ePU6SykpiSjTu1MhDM/7/4Lj89biDW792j+vX6tNNw3dAgm9u0lfXYhCIIgCMIH/VeMIApNGkPXq5MufdmFyQNyZQstVzvVRMDddm05U1zESc+YT5CQbkmaMbkoZXKz6igC5oWr1VTxcUFJIHermyLg2sTBGNoP85p7dMp4XPN/L6G0rAxLVvyO4QM34fw+XbS7g+l0biKcc+TYCSxe+hNW/rwOJ09nBbbXrZOJcaOGYtgF/avVYS7xerF69x7J0LlBZib6tG4ZVNG3+dBhPDl/Eb7dvEXz+elJSbhr8EDc2P88MhsnCIIgCA0oCRRBFMg8gaJk3ZJKPF7JrJMX7MO7PAlUnf0pwqc9t4t39uPciUuUxI0ZmrO5Xez16o4ttjtY+HsCRaqvknK+J0fA9SLZzWsT52tuh9ZNJO+5abO/l35/5vUvcHaXNkhNSVLFRZ5A4lj163p8s8h3DlgFUEZ6LZw8lYUTJ0/j7RmfIT+/AONGV8r3qtLU+eXvluL9FatxLLdSPlg/LQ3X9zsHY7p3xfPffo8v1v9/e3cB39T1xQH81B1rqeG0uLu2SBk67I8PHT58MAZsbMPGNlyGwxg2dMPdobi7eykUp6UUKvT/Obd9IUnTNil9Scj7fffZJyVJ33u9eXly7rnnnk0yCYF0HugeWJX6BlWjTM7ORt56AACAzweCQBZEzK6i1nvLgaCrt0JowKgFNKBzQ6oTWCpdxsJrD2cy7pALu89/6JkFD8UxxnqkZasHgYw5JNESPytjDjHiYxBniRljXXK1n67Z8DB0TzeuPbf78Hm6//ApPX0RTtMXbaZhvZonHQ6mdv6C9OXt6UEdWjahqhXLknvmTOK5mNhYWrVuC/23eQf9u2k7NaxTk+xkCqbrGwDqsGAR7bx8NclrHBD6fesO+mPrDkoa+kmo/dW+UgUaVDuIvDNmMMr2AgAAfM5QGNpC8M2Iek8q97LGxsXRmOmr6dmLcBo+YRktWbtPnowPmQIzjjrG8FtEAWUTF+U11rAfudaja9myDaczeWFtuQIzphtixJ+VXDPzJM1Gk+dvkmbD+9yGaJkiG41rzw3v00L174ePn1NsbFzSwtAxCALJpXK50tS4Xi1VAIjZ2dpS2+aNyNfbk969j6YXr16TKXEGkK4AkLp4Hd/DZmVK0pEfBtP4Fk0RAAIAANATMoEsBPeicd0FCV9g/7P+gMgEYhlcnahBjbKy3CjIdfPD9WR42RrBLWPe/BhxBh5j1QSykWm2JJ37hZxBoCSBSAsYomXMm30TDjGSNziovQ/Kl43Gf0ekWh02Yw7dk284nTzBwdJF/ahjsxqUJ4cXNahZVty8oyaQeXBydCRbW1vKmMHNpDWAeAiYIXiad57uvWg2X9m2CwAAwFLZWnJmzO4DR2jf4WNi3LubqwuVK1WcGtcLIgcDbgzSazly0y6qaWdtQ3OWbVP9e2DXxuSe2e2zHPajGQSyvOExsq5La7m8brmyMLT/LrmG0yX3d8nB3sZGBM7UA6xGnTXOiJlAxhpqKe/xQivrSMaAk/ZseC4W8Fnp+mzS6+/q2+nLFNeFmkDGd/3WXbp97wFVr1KeHB0cUn3/sDETdD5vYxVH2X286e3bt2naDi4CrV4DKDUjvqxLnStXFD+ndZ0AaREVFYWGMzF8BmgTpe2XzjLVuLPYINCMv5bS3uBjqn8/ff5CXOycuXCJRg7pT/Z69m6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      "text/plain": [
       "<IPython.core.display.Image object>"
      ]
     },
     "metadata": {
      "image/png": {
       "alt": "Folding multiplies pieces"
      }
     },
     "output_type": "display_data"
    },
    {
     "data": {
      "text/markdown": [
       "- **Straight pieces:** 32\n",
       "- **Peaks:** 16\n",
       "- **Neurons in the construction:** 15\n",
       "- **Most pieces one layer could give:** 16"
      ],
      "text/plain": [
       "<IPython.core.display.Markdown object>"
      ]
     },
     "metadata": {},
     "output_type": "display_data"
    },
    {
     "data": {
      "text/markdown": [
       "Folding 5 times gives 32 pieces from 15 neurons; one hidden layer of 15 neurons tops out at 16, so the tent is beyond that ceiling. Each fold doubles the pieces but adds only three neurons."
      ],
      "text/plain": [
       "<IPython.core.display.Markdown object>"
      ]
     },
     "metadata": {},
     "output_type": "display_data"
    },
    {
     "data": {
      "text/markdown": [
       "Depth 5: 2^5 = 32 pieces and 2^4 = 16 peaks (each peak has two sides). Neurons: 3 x 5 = 15. A single hidden layer of N neurons has at most N+1 pieces, so 15 neurons allow 16. To match 32 pieces a single layer needs at least 31 neurons."
      ],
      "text/plain": [
       "<IPython.core.display.Markdown object>"
      ]
     },
     "metadata": {},
     "output_type": "display_data"
    }
   ],
   "source": [
    "figure, values, explanation = composition_picture(**{'depth': 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='Folding multiplies pieces'))\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": "9eaa0a03",
   "metadata": {},
   "source": [
    "**What happens:** At Folds (depth L) = 4: Sixteen pieces and eight peaks, since each peak has two sides. The 12 neurons already beat the one-layer ceiling of 13 pieces; at depth 3 (8 pieces from 9 neurons) they do not yet.\n",
    "\n",
    "**Takeaway:** Each fold doubles the pieces while adding a fixed three neurons, so depth overtakes any single wide layer after a few folds.\n",
    "\n",
    "**Use the idea:** Deep networks can represent very oscillatory functions with few parameters, which is one reason depth helps expressivity. It does not show that training will find such a network, or that arbitrary targets are cheap.\n",
    "\n",
    "**Where it applies:** Only [0,1] is counted. A peak has two linear sides. Book Delta_k corresponds to L=k+1. The ceiling N+1 applies to one hidden layer with scalar input. This tent costs 3 neurons per fold (the book form); demo D07 builds a zigzag with 2 neurons per layer, so its counts differ. Both constructions are valid.\n",
    "\n",
    "**Check your understanding:** Can every function of x be written as an outer function applied to T(x)?\n",
    "\n",
    "<details><summary>Show the answer</summary>\n",
    "\n",
    "No. T(x) = T(1-x), so any outer function gives the same value at x and 1-x. An asymmetric target cannot be copied this way.\n",
    "\n",
    "</details>\n",
    "\n",
    "*Source: Chapter 2, The Triangle Wave Construction. Book statement; target functions, constants and seeds are companion illustrations. Counting note: the book says N ReLU neurons give at most N+1 linear pieces, so 2^k pieces need at least 2^k - 1 neurons in one layer. Exactly the normalized book tent; the 3L neuron count follows the book (the third term is zero on [0,1]).*"
   ]
  },
  {
   "cell_type": "markdown",
   "id": "6d2e5fbd",
   "metadata": {},
   "source": [
    "## C02-D03: Why dimension is expensive\n",
    "\n",
    "When the input has more dimensions, how much extra size does a smooth-function guarantee demand?\n",
    "\n",
    "The rate n^(-s/d) divides smoothness by dimension. A function with many inputs needs exponentially more parameters to reach the same accuracy unless it has extra structure. Constants can hide additional dimension dependence.\n",
    "\n",
    "$$\n",
    "\\text{error}(n)\\propto n^{-s/d}\n",
    "$$\n",
    "\n",
    "$$\n",
    "\\text{size multiplier to halve the error}=2^{d/s}\n",
    "$$\n",
    "\n",
    "**Symbols:** n: approximation size (parameters); s: smoothness: how many derivatives the target has; d: input dimension: number of input variables\n",
    "\n",
    "**Predict before looking:** At fixed smoothness, will raising the dimension from 2 to 16 steepen or flatten the error curve?"
   ]
  },
  {
   "cell_type": "code",
   "execution_count": 4,
   "id": "a8c01d15",
   "metadata": {
    "collapsed": true,
    "execution": {
     "iopub.execute_input": "2026-10-03T01:39:29.884241Z",
     "iopub.status.busy": "2026-10-03T01:39:29.884186Z",
     "iopub.status.idle": "2026-10-03T01:39:30.074363Z",
     "shell.execute_reply": "2026-10-03T01:39:30.074295Z"
    },
    "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": "Why dimension is expensive"
      }
     },
     "output_type": "display_data"
    },
    {
     "data": {
      "text/markdown": [
       "- **Error exponent (s/d):** 1\n",
       "- **Error at n = 100:** 0.01\n",
       "- **Size multiplier to halve the error:** 2\n",
       "- **Size multiplier for 10 times smaller:** 10"
      ],
      "text/plain": [
       "<IPython.core.display.Markdown object>"
      ]
     },
     "metadata": {},
     "output_type": "display_data"
    },
    {
     "data": {
      "text/markdown": [
       "At smoothness s=2 and dimension d=2 the error falls like n^(-1). Halving the error needs 2 times more parameters; higher d flattens the curve and makes every gain costlier."
      ],
      "text/plain": [
       "<IPython.core.display.Markdown object>"
      ]
     },
     "metadata": {},
     "output_type": "display_data"
    },
    {
     "data": {
      "text/markdown": [
       "Error = n^(-s/d) = n^(-2/2) = n^(-1). At n = 100: 100^(-1) = 0.01. To halve the error multiply n by 2^(d/s) = 2^(2/2) = 2. To cut it tenfold multiply n by 10^(d/s) = 10. Constants are set to one."
      ],
      "text/plain": [
       "<IPython.core.display.Markdown object>"
      ]
     },
     "metadata": {},
     "output_type": "display_data"
    }
   ],
   "source": [
    "figure, values, explanation = rates_picture(**{'d': 2, 's': 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='Why dimension is expensive'))\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": "6a5a5763",
   "metadata": {},
   "source": [
    "**What happens:** At Input dimension (d) = 16, Smoothness (s) = 2: It flattens: the slope goes from -1 to -0.125. Halving the error now needs 256 times more parameters instead of 2 times.\n",
    "\n",
    "**Takeaway:** The error exponent is smoothness divided by dimension, so each added dimension flattens the curve and makes every improvement costlier.\n",
    "\n",
    "**Use the idea:** Language-model inputs are very high-dimensional, so smoothness alone cannot explain good performance; this is why structure and low-dimensional data patterns matter.\n",
    "\n",
    "**Where it applies:** Sobolev-type statement with bounded smoothness norm; constants and logarithmic factors are set to one, so only the exponent is meaningful.\n",
    "\n",
    "**Check your understanding:** For s=2, d=4, what size multiplier halves the error?\n",
    "\n",
    "<details><summary>Show the answer</summary>\n",
    "\n",
    "Four: the exponent is 1/2, so multiplying n by four multiplies error by 4^(-1/2) = 1/2.\n",
    "\n",
    "</details>\n",
    "\n",
    "*Source: Chapter 2, The Deep ReLU Network Achieves the Rate. Book principle; unit constants are companion illustrations.*"
   ]
  },
  {
   "cell_type": "markdown",
   "id": "8296af76",
   "metadata": {},
   "source": [
    "## C02-D04: Three different reasons for failure\n",
    "\n",
    "When a fitted model misses, is the cause the model family, the optimizer, or the sample?\n",
    "\n",
    "The floor is what the family cannot represent. The chosen constant adds a separate optimization excess. Training locations change the training risk and so the signed sample gap, not the exact floor.\n",
    "\n",
    "$$\n",
    "R(c)=\\mathbb E_{x\\sim U[-1,1]}(x^2-c)^2=4/45+(c-1/3)^2\n",
    "$$\n",
    "\n",
    "$$\n",
    "\\text{Signed sample gap}=R(c)-\\widehat R(c)\n",
    "$$\n",
    "\n",
    "**Symbols:** R: population risk: average squared error over all x in [-1,1]; R-hat: average squared error on the training inputs only; c: the constant the model predicts, 1/3 plus the offset; offset: how far the optimizer stopped from the best constant\n",
    "\n",
    "**Predict before looking:** Can the sample gap (population risk minus training risk) become negative?"
   ]
  },
  {
   "cell_type": "code",
   "execution_count": 5,
   "id": "298e768f",
   "metadata": {
    "collapsed": true,
    "execution": {
     "iopub.execute_input": "2026-10-03T01:39:30.075528Z",
     "iopub.status.busy": "2026-10-03T01:39:30.075480Z",
     "iopub.status.idle": "2026-10-03T01:39:30.158048Z",
     "shell.execute_reply": "2026-10-03T01:39:30.158002Z"
    },
    "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": "Three different reasons for failure"
      }
     },
     "output_type": "display_data"
    },
    {
     "data": {
      "text/markdown": [
       "- **Population risk:** 0.651\n",
       "- **Risk on training inputs:** 0.396\n",
       "- **Floor (best constant):** 0.0889\n",
       "- **Signed sample gap:** 0.256"
      ],
      "text/plain": [
       "<IPython.core.display.Markdown object>"
      ]
     },
     "metadata": {},
     "output_type": "display_data"
    },
    {
     "data": {
      "text/markdown": [
       "Floor (representation) is fixed at 0.0889; the chosen constant adds excess 0.562 from optimization. The sample gap is 0.256 (positive: training looks better than the population)."
      ],
      "text/plain": [
       "<IPython.core.display.Markdown object>"
      ]
     },
     "metadata": {},
     "output_type": "display_data"
    },
    {
     "data": {
      "text/markdown": [
       "E[x^2] = 1/3 and E[x^4] = 1/5, so the best constant has risk 1/5 - 1/9 = 4/45 = 0.0889. Moving to c = 1/3 + 0.75 = 1.08 adds 0.75^2 = 0.562, so population risk = 0.651. On the training inputs, mean of (x^2 - c)^2 = 0.396. Gap = 0.651 - 0.396 = 0.256."
      ],
      "text/plain": [
       "<IPython.core.display.Markdown object>"
      ]
     },
     "metadata": {},
     "output_type": "display_data"
    }
   ],
   "source": [
    "figure, values, explanation = gaps_picture(**{'offset': 0.75, 'sample': 'balanced'})\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='Three different reasons for failure'))\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": "ff08d207",
   "metadata": {},
   "source": [
    "**What happens:** At Offset from best constant = 0.75, Training locations = central: Yes. With training inputs bunched near zero the training risk exceeds the population risk and the gap bar drops below zero; the balanced sample at the same offset gives a positive gap.\n",
    "\n",
    "**Takeaway:** The floor, the optimizer excess and the sample gap are three separate numbers; fixing one does not fix the others.\n",
    "\n",
    "**Use the idea:** A training loss can look better or worse than held-out loss depending on where the training examples sit, so a validation gap needs a look at the data before blaming the model.\n",
    "\n",
    "**Where it applies:** Constant hypothesis family, noiseless target, uniform population. The best constant is population-best, not assumed to be empirical-best. At offset 0.5 with the balanced sample the floor 4/45 and the sample gap coincide numerically; they remain different quantities.\n",
    "\n",
    "**Check your understanding:** If the offset is zero, does a constant represent x squared exactly?\n",
    "\n",
    "<details><summary>Show the answer</summary>\n",
    "\n",
    "No. Optimization excess becomes zero but the floor 4/45 stays, because no constant equals x squared across the population.\n",
    "\n",
    "</details>\n",
    "\n",
    "*Source: Chapter 2, Width vs. Depth: The Modern Picture. Book principle; explicitly specified toy inputs and constants are companion illustrations.*"
   ]
  },
  {
   "cell_type": "markdown",
   "id": "fe6104a4",
   "metadata": {},
   "source": [
    "## C02-D05: Random cosines copy a kernel\n",
    "\n",
    "How many random cosine features does it take to copy a smooth similarity score closely?\n",
    "\n",
    "Each random cosine pair gives an unbiased but noisy estimate of the similarity. Averaging D independent estimates shrinks the spread by the square root of D, the same law as repeated coin flips.\n",
    "\n",
    "$$\n",
    "z_D(x)=\\sqrt{2/D}\\,\\big(\\cos(\\omega_1^\\top x+b_1),\\ldots,\\cos(\\omega_D^\\top x+b_D)\\big)\n",
    "$$\n",
    "\n",
    "$$\n",
    "z_D(x)^\\top z_D(y)\\approx k(x,y)=e^{-\\|x-y\\|^2/2},\\quad \\text{typical error}=\\sqrt{\\mathrm{Var}/D}\n",
    "$$\n",
    "\n",
    "**Symbols:** D: number of random cosine features; omega: random frequency, drawn from a standard normal; b: random phase, uniform from 0 to 2 pi; k: similarity score between two points; r: distance between the two points\n",
    "\n",
    "**Predict before looking:** If you make D four times larger, what happens to the typical error?"
   ]
  },
  {
   "cell_type": "code",
   "execution_count": 6,
   "id": "5766dfc2",
   "metadata": {
    "collapsed": true,
    "execution": {
     "iopub.execute_input": "2026-10-03T01:39:30.159153Z",
     "iopub.status.busy": "2026-10-03T01:39:30.159090Z",
     "iopub.status.idle": "2026-10-03T01:39:30.249050Z",
     "shell.execute_reply": "2026-10-03T01:39:30.248993Z"
    },
    "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": "Random cosines copy a kernel"
      }
     },
     "output_type": "display_data"
    },
    {
     "data": {
      "text/markdown": [
       "- **Exact similarity:** 0.607\n",
       "- **Estimate from these D features:** 0.597\n",
       "- **Typical error at D = 16:** 0.214\n",
       "- **Law: typical error at 4 times D:** 0.105"
      ],
      "text/plain": [
       "<IPython.core.display.Markdown object>"
      ]
     },
     "metadata": {},
     "output_type": "display_data"
    },
    {
     "data": {
      "text/markdown": [
       "At distance 1 the exact score is 0.607; one draw of 16 cosines gives 0.597. Across 400 redraws the typical error is 0.214, close to the 0.209 the 1/sqrt(D) law predicts."
      ],
      "text/plain": [
       "<IPython.core.display.Markdown object>"
      ]
     },
     "metadata": {},
     "output_type": "display_data"
    },
    {
     "data": {
      "text/markdown": [
       "One feature product has mean k = exp(-r^2/2) = 0.607 and variance 1 + exp(-2r^2)/2 - exp(-r^2) = 0.7. Averaging D independent products divides the variance by D, so the typical error is sqrt(0.7/16) = 0.209. With 4D features it is half of that: 0.105. The measured value 0.214 comes from seeded redraws."
      ],
      "text/plain": [
       "<IPython.core.display.Markdown object>"
      ]
     },
     "metadata": {},
     "output_type": "display_data"
    }
   ],
   "source": [
    "figure, values, explanation = rff_picture(**{'D': 16, 'r': 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='Random cosines copy a kernel'))\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": "f59bc2a5",
   "metadata": {},
   "source": [
    "**What happens:** At Random features (D) = 64, Distance between points (r) = 1: It halves. Going from 16 to 64 features moves the circled point on the right from 0.214 to 0.106, a factor of about 2, along the slope -1/2 line. The dashed copy on the left follows the exact curve better overall, though at the single circled distance this one draw happens to land further off: the typical error is an average over many redraws, not a promise for one draw.\n",
    "\n",
    "**Takeaway:** The error of random features falls like 1 over the square root of D, so quadrupling the features only halves the error.\n",
    "\n",
    "**Use the idea:** Random feature maps are used to approximate attention-style similarity scores at lower cost. This rate shows the price: each extra digit of accuracy needs a hundred times more features.\n",
    "\n",
    "**Where it applies:** Unit-width Gaussian kernel and one pair of points per panel. Typical error is the root mean square over 400 seeded redraws. The book uniform guarantee over all pairs adds logarithmic factors that this one-pair picture omits.\n",
    "\n",
    "**Check your understanding:** To make the typical error ten times smaller, how much larger must D be?\n",
    "\n",
    "<details><summary>Show the answer</summary>\n",
    "\n",
    "One hundred times larger, because error is proportional to D^(-1/2) and 100^(-1/2) = 1/10.\n",
    "\n",
    "</details>\n",
    "\n",
    "*Source: Chapter 2, The Test of Time (random Fourier features). Book random Fourier feature construction (Rahimi and Recht); Gaussian kernel, two-dimensional inputs and seeds (11 and 5) are companion illustrations.*"
   ]
  },
  {
   "cell_type": "markdown",
   "id": "f4aabb17",
   "metadata": {},
   "source": [
    "## C02-D06: When dimension-free beats dimension-hungry\n",
    "\n",
    "The Barron rate ignores dimension but carries a constant. At what input dimension, and from what size, does it beat the smoothness rate?\n",
    "\n",
    "The Barron error falls like n^(-1/2) at every dimension, while the Sobolev error falls like n^(-s/d). Once s/d drops below 1/2 the first curve eventually undercuts the second. The Barron norm C shifts where that happens.\n",
    "\n",
    "$$\n",
    "\\text{Barron: } C/\\sqrt{n},\\qquad \\text{Sobolev: } n^{-s/d}\n",
    "$$\n",
    "\n",
    "$$\n",
    "C n^{-1/2}=n^{-s/d}\\;\\Rightarrow\\; n^*=C^{1/(1/2-s/d)}\\quad(d>2s)\n",
    "$$\n",
    "\n",
    "**Symbols:** C: Barron norm: how wiggly the target is in frequency terms; n: approximation size; s: smoothness, fixed at 2 here; d: input dimension; n*: size beyond which Barron is the smaller error\n",
    "\n",
    "**Predict before looking:** At smoothness 2, from which input dimension does the dimension-free rate win at large n?"
   ]
  },
  {
   "cell_type": "code",
   "execution_count": 7,
   "id": "5f59ad89",
   "metadata": {
    "collapsed": true,
    "execution": {
     "iopub.execute_input": "2026-10-03T01:39:30.250490Z",
     "iopub.status.busy": "2026-10-03T01:39:30.250427Z",
     "iopub.status.idle": "2026-10-03T01:39:30.436202Z",
     "shell.execute_reply": "2026-10-03T01:39:30.436158Z"
    },
    "jupyter": {
     "source_hidden": true
    },
    "tags": [
     "hide-input"
    ]
   },
   "outputs": [
    {
     "data": {
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/mR6t7XL9tnYnJyKIJ07ixJWvYR9pl71GRJQblFNExJdkEaRJ+cVZfO6KOivKCzf1a1ZVOyVM+fO76gG1bFJfbfBBTAkRFzqE1FNr9hw8Lqf6iM9xcUEi9TQV8Rkx+cuRcr0IkIiW9upUq1RObQBIfL7NW5pUsF/UDUodBBDE59OYIf3lfW3PQzQlXs/imd+m+Uz3KuwhM4MEUZw7t16DmJqknMbWqU0zjBs2KE1QQnl8OVkQfM6UCWmCGoKZmWnyNEBlQ5PURN0rQfxbTnkelZVx8w98LW9FnR51ASBBNFURgdHcHuv0xmr1xm2yDqXI6Fs441uVAJAgagJ9/tlAeV+cw6T8/0D5ekVNT3XEc4rHp6TNY0i3mAlEROkSJ3ni6ofI9BkyoHfyyaL4YBGF50TdAFHP5fSFK/IDTXyAiSuK4qqJfHyd6mmKTgrqCkkLInAjCjiLGgLid2pDTC9LL4CSkiieJ45bTIUKD49IPjblHHFxgimmKqVMkdWEOGETjxWUJ3HqtG3WCMv/2oxLV2/Jq1vi5Eak8gqiZo7IFhLBouyUU6/5XZTvvTjh7dFJfWtiEfgSAS4xXUAbYt68SMfXlrpU/XcRRb+/mTZXfmH55fsv5XtIRJRXpZy+JbJ4lV1DlVO8lLWA5P23U0pSTv8SU1TE54cmQaB2zRupXS8u+IhaLWJalyium9KBY6fkbcWyJdNcLFAS2UpN69eS5wlnLlxR+2VefKlWR/xOkW37rs9n8UVWTG0R03DEMYpCujlBfO6llz1apkTSdGvRPCO3XoPI1FBejFKXZZMbxHT1jIo+i3+zK9ZukeeZ4rWlDJCIjJntew8l75dd46bMeBOZ0Smzt7MiO8Y6o7FS/t2K15PehUNRVFp0NBUZeCK42+Nt5lSxIoXkFK41W3bIRibqsu1S0+YxpFs8YyWidImTvKWrN8q0UWWQRxmcETWDxJUFccVNpM5eu3Uv6f7Fq/ILv4j6p7xiokzPFRlGYm5yepTTzp69eKXVOyOummREBFxE1w7R+UoEszISFhGR6YCI6KIlmJqaYOM/e+T9RCRl1yiTbMQVKdGdSxAF9ESmjPgwF+MtTnxFSnKvwWPlFLvGdWuiepXyqFejqtbBmZx+ze/y+FnSey+ukqWXoSWIzDNtg0Di31RWpqtp43/T58l07EF9u6NGlfRPWomI8gKRQSPqzIl6cOJLn/KLcnI9oBRBIvFZJDJ2xGe7mMohPtNPntWsHpCQUdBBOW0mNlUBWdE8QBBZST/NW5ru5+eDt4GolNkLKYnuWurcffv8gph6fuTEWbW/Q3mBJOl3+OVYEMjFOf2umMov0amnAuXka3j4tuC3ULVSOejCu87hxHmmmAJ1/9ETbN6+FxNGf5q8TUwxDA4Nk53kOrdtnm3jJrJ8xJRI0ZVLTFecuWA5mtSvLUsP1KleOcNurzk51hmNlfgbFyqUTb9rmTwfd3PBS1//5P0FkdUsShqI11ulaRc0qV9TlhWoWaWinL6o7oKXNo8h3eI7QkTpqlerqgz8iAKFIjAhaqYory6Iom+CKKongkAiOCQ+nJXbRRG7lMUIldkm7+pUoTzxEUWSlYGnzBAf/hkZN3kmNvyzW94XJxI1q1aAu0tBWbTZ2MhIHqeo6SMkJGR+apQyuCNOYpXP8y7KsRGvVdQG+GHWYjlvXWQEKTtpiSyaujWrYMLITzJdjDGnX/O7REYlvT7xJSIj2nQx0RVR3FsUIBfBJ9HRjogoPxAXG8QXPuVntSj8LNpei1p94jNcSXxpE58Vx05fkBeCWjaul9wUQgSS3vnFV4vpvcos2lv3HsrlXdR1dxJSd9387/nDku//unKdRseU3u/IDtrMgM7J1xAeGZl8HvWuc6mckt57l1LP99rIbJ0tu/7FV6M+SZ5KrpwKJqYiOtgXyNZxW/rLD/J3rt+6W2bDiUVkJAni70bU9GnRqJ6GrzJ7xjqjsVIe+7vOu2zfnnMrj0cQxalXzp+G6fOWysCsmKYpFmUX3z7dOsrplqKBSVYeQ7rFIBARZVjsUHTXEAEgUedHBBDEVUFRmK98mZLJVwNn/7pSXiEUc/2V9YBSXyVUfhCFvT3Je9dJoOgsltkA0LuIQnnKYIi6gpXKfTQN3qgjukwoP/SGfZRUM+ldUqbqiq4QojbSj1+PkSfeoqXq2cvX5DSz0+evoNtHo2TRazEdL6+85ndJfu/DIzLcT3SJyy+FoZVj6uVZSLYiTk38zSiJkyJxkio65amrEUVElJtBoLVbduLZCx/ZzUh8YRMXLepUr5Lmy6hoFy+CQKKQtAgCaVoPSFs2bz8/RYcyUcz2XQoWTD+TJqPPZ9El7MsRH2dLZkpuy8nXUMDWNjlDWVyIE1PvslNCNtUcFJ3txOeqmH4kLkKKWjNievbBY6eTg0TZPW7iPEYU6BbFycX5mKhnJW7PXLgq62T2Gzoei2d8i26puu7paqzFRTXx3KHvOK9SnpfZ2ahO3xKdxMQi/n8QGf4Xr93E8dMXZNbQ4pVrcfbSVWxfvVjlPF2bx5DuMAhERBkSGT9JQaCLsvityM6pX6tq8pUXMR9ZfHiJQIWY1qSs/p/6JLG4V9K8d5GqK7odpHdSIq5ICt4ZdB3RlrJWkUiB/TidOdh37z9K9/GaFC4u+bYAs7gKM6hfD62veoiMKNEiXiyCj18A+g0dJ6+OzlmySuMgUG685nfx9vJMTt0XJ2riWNTJSucIZWFobYmaQpkJAinPZUVNCrFkZNGKtcnz7xkEIiJdSvnZLII6yilYIvM3NWVdILGf+Ax6/OxFmufITiWLe8nPLEcH+xyZ3qv8fBZTfrp3apPh1HRtZMfnpS5fQ8oGEmJqtjLjWxMWb7NSlBfy1BGdqLKDmFouAoUim01MCRNBoH92H5BjIi5SqsvIya5xE2UQxPmX8hxMnNMMGv2NPA/45deVGgeBsjLWmihe1FN2Ubt++166+4iaR8opld5ehdOtWyWWD3t1llMx1/29C59/+5M8ZtEJT91Ya/MYyn0MAhFRhsTJnvgSK654lCjmlVwPSElcORT1UESQSOwngkSiDXilcqVVnkfMDRb7iisTazZvx8TRaafQiA9TZbvMxhoGOTJbGyf1nO/U/tjwzztTb8VrSI+4cioyqMSJkGiZ+Wn/XsgOomZQz85t8f3Pi+TVr7z0mt9FXGEWBcRFPaL1W3ep7aJ14/Z9leyZvF4YWhS4rlpBfZcQ4dzl63LKmCBax4tpd+UzmJtPRJQb3F0Lyi+Ij56+kNO7RG0VQXypTk1McxHTxMQXyb2HkqZ25GQQSDRMEF2fDh47leHFIm2J8xIRQBAFgsVUHpHVkZ2Un5c51T49p1+DyPBWPveSVeszFZhQ1hIUBZjVEecQ+w+fyLZjFfWsRBBox/7D+PGbsclTwUT3MHX1Z3Jq3MRFrQ97vieDQM9f+ubKWGtCdOC9cOWGrJPkHxCkttbjX5u2JdewTFkPLKMgp7iYNXXObzLApMnr1eYxlDvYIp6IMiTqz4j0WZGuKr7Apw4CJf2c9OH1x7q/kzuMiI5JqduAK1N0f125XuWEUhCFJz8bP1kGT0Sw6KP3k1qoZ6cyJb2T019XrE06ViURvBKFKEVRu/QUcku6ciRa2Ir91RGZPyM/7ifvi2LMYv54em3XRb2fIyfPJf8spn9dunZT7f7RMTHYd/ikvF/UU33RS1295ncR7323jq3k/VmLVqZpOSyuDg776nutnjt1YWhtF9FVLjNEynNGzydOwJSGD+or1/HqFxHlBcogztFT52T2rfjMFd0ZU0taX0GlnbXoxiQCSTlBTMsVX9ajY2Ll9Jrb6QQURJBFfG49fpqUmaQp8YV0/PCkqUCLV67DklUb0v1ce/T0OfYdylzQQvl5KQJsOVVLKCdfg3jusUMGyPviIsZ3MxaovQB06+6D5HqFSqJ5hSA6yop6eanPX0Z//aOcFpRdRCdZUTYgJDQcv/2xHpeu3ZLrlR2usnPcxAUqZRfc1MS6Xf8eSa6VlRtjrQkRmBJZ+lFR0Rgy/jvZHTYl8fcz720ZgC7tWqq0mRfnrUFvgtU+74kzF2UwJ/W5qDaPId1iJhARZUgENURlfzH/WQSCxMlfypac/wWFlsntGXUN+XbccBnoEK03B46cKNPPK5UtjdDwcBw4dlp2WhJ+mDAquSVndhInlyJtWBzDN9PmYNueA6hUvozsUHLszAVZLFO0aVd2Mkutcf2kL/YifbZVj0EyQKac7iWuSikDLsM/7ocbdx/I4s5jJk2TKcJ1alSW9X5E3RvfgECZgi8yesTc9qZvax8cOHpKnmi7FnRGhTIl4O7mIueNi2l2R0+fl+Mjgmsj3gaZ8tJrfhdx1U05N7zHoNEylbp08WKy/a04ARJBKpHNk5ksJyIi0i4ItHrT9uTpObVqVZKt29URn9MicK9sr10/h7KABPH59vu8H9G1/3CZodS86wDZXah8mRKykYH4DBTHLL6UiwtHfy6aAe+iSdONNfV+1/Yys+n3NZvx3cwF+PWPdTKDV2RKREZGwS8gCA+fPJOFfxvVrYE2zRtq/Nwim0pkVYhmCK17DpKNM5Sd0DJbd05Xr+GDnu/JOjubtu/Fkj83YOvuA7Llt6hdKFqaiwtCYlr6L99/JTuYKrVoXFdOARLnNsO/+kHWzRNt7kWzDHGxSzxWTA1XTinMKlGjp13zRvh717/4edHvcp04N1UXzMzquJ29eA3fzpgvs34qlS8Nd1cXONjb4fWbEJw6dyk5uCXqYmaGtmOt6YWxaZM+x+f/+0nWk6zX7v2kgtkF7HD7/kNZv1NccBTnf+KcOyVx3ir+FsX5Y5HC7vK8X2SV33/0VJ5LKrMExRhl5TGkWwwCEdE7iaCOCAKpywISqlYsKwMDyitf6aWKi2lS21YvxoQpv2DHvsPyg0ksSuJDY/KXI2U6b05ZNnsKBo+dJD94xZQdsSi1a9EIX478BM269Ff72LIli8vuBnN+W5Wme4loFaoMiIgPwt9+noxaVSti/rK/ZGBDXXCjQpmSsqOCUt2aVeXVJlFk8HCKDCElL08P/Pj1WNmqNK+95ncRAbC//1iAYV/9IOeFHz5xVi6CuJo3ZcIoeQKWlbo+RET0bqk/o0X2bnqStq1M8dh3TxvJCjEFbP/mFZjyy2Js2bE/qQDv2/MPJTFFTXwOFi+aVGsws0Tjhcrly2DW4hXys1l8+U5NBBTaNG+UqecVwYQfvholszqUHaS0rTunq9cgiOYUoimIaHogghHKqVZKYlvqoIToBvvnwhkYNPpreZ4gCoqLRRDnh+LcJTIyEj/OXYLsIi5EiSCQKGyu/Dknxk2c44pgqCiLcPTU+TT7u7k4y4uc4qJeboy1pvp07SALPn83Y74MVG3ctkdluwhMzvjfuDR1GkWwTFyYFcHW1NP0RVFn8TpFkeyUHYC1eQzpllFievMUiMggiLTXXfuTUln79uik0qlKSWTu7DlwVN5vWLemShtZJXElw9cvAEbGxnL6y7sKJIrMEjGHWhSmE1f4xIdu7WqV1c7l1oTIJrlz7yHKlCqO1k0bvHN/Me3q6s27Mq28oLMjalWrJE8+RSBrxZrNcp8PenaWU5nSO3b/wNeIi0ua+9+hdVO1J6QKhQJXbtyRV3RExpNoW+pW0FkGT8R8cHXEmNy4fU8W4gwJC4O9nZ0syi3GPSuFJ3PrNWt6HCKNWlytEoFFESAUV5tFN7RiXp7o1KYZ8jPxnh8/nXSyOGLwB7lSMJSISFO/r9kiv5QL7Vs1Sa75l5qYyrPsz43JP6f3GaEkugDFK+LRqU1zFEun2KyYLiSK+YsLH+JzKD1iCou4eCGykERWgYuzI9xcC6JKhaQLT9r87pQSEhJkZoiYwhQaGi4bMohATinvoho9Pj3iM/z0hcvw8Q2QtfBEJ4FmDesmTztWftaJwFCX9i3VPofyvEtcJFHX1TOnX4Mgpiedv3QdD58+l9nDIgOmVImi8uJQRscj3jMxhUl8xovXKD7jRebOxas3ZKc5keWcOmCjyZikJp7/t1UbkPB2mlavLu1UpjVlRJtxCw4JldMnX/kG4E1IiOw4Js7lxAWxrHa8ysxYZ3asxHno+Ss3ZJZWdHSMPP+rU70yPAu5Zzg+olmHyBb39Q+Q68Q5a62qleCSTlc+bR5DusMgEBERERERERGRAWBhaCIiIiIiIiIiA8AgEBERERERERGRAWAQiIiIiIiIiIjIALBEdz4VFRWNKzdvy8KxophZqybqC+GePHcJfgGB6NYh8xXriYiIiIiIiEh/MAiUzzx9/hJ/bvxHVl8X1d6FQu5u6QaBDh0/jSs3bjMIRERERERERGTgOB0sn3n+ykcGdUxNTVC7emVdHw4RERERERER5RPMBMpninoWxqTPh6FiudIwNjJCr8GjdX1IRERERERERJQPMAiUzxQp7CEXIT4+XuvnCQkNw6HjZ2BmZorWzRrC3MwsG4+SiIiIiIiIiPIaTgczQM9evMJXP/yMHfsPoVTxogwAERERERERERkAZgIZmEvXbmL2rytR0NkRP0wYDdeCzhnuP3HqLLXrTYwSUKtaJXRu3y6HjpSIiIgoSXRMDGJiYuX9/YcOw8TEBN06deDwEBERZRKDQAZk94GjWLluCyqXL4Mvhg2CtZVVFp4tET6+/oiMjMyWY4uKipK3Vlk6JuI46x7/LXOc9QX/LSextrbW8TtBwrY9B7Bx2x5539vTFQ52lqhfLDFTgxOjSNrfwtQoxwc1Ji4B1k7F4FJMP5t4KM//+PeRv/B9y7/43uVfkXnw/0sGgQzEstUbsffQMbRt3hiD+vWAibFmMwGnTxqndv3SVatz5B9zXvrj0GccZ46xvuC/ZY4xGYbO7VrKcxhh7aYtUESHwKZg8Uw9h0lMnLy1tMj5Oogxvg9z/HcQERFpg0EgA3Hi7AVYWlqgVdMGGgeAMkrFjlfEw9g456+kEREREVlaWMhFMDE1QQLPQYiIiLTCwtAGYsqEMbCytMC3P83FnfuPtE7FHjR6olwePnmG18Eh2X6cRERERERERJQzGAQyEF6ehfDj15/DztYGP8xaiMvXb2mVir1i3nS5lCjmBScH+xw5ViIiIiIiIiLKfpwOls/ExMZi179H5P3ExKQCh+EREfh7135539rKMnnOfGpuLgUx9evPMeWXRfhp3hKM+qQ/GtSpkYtHT0RERERERES6wiBQPiNq8qzZvF1lXWhYePI6J0eHdINAgqN9AUyZMBrT5v6GuUv+QHhkJNo0a6RVZw5nJ4csvRYiIiIiIiIiyj0MAuUzFubm6NK+VbrbbawsVX5uULs6inl5qu5jbY1vvxiBbXsPIiDwNfwDX8O1oFOmO3OwMDQRERERERFR/sEgUD5jYWGOD3t21nj/5o3qpfs8vTq3y8YjIyJ1EhISEBQUhLCwMCgUCvkzZZ1yHI217HZIhjvG4vVYWFjAw8MD5ubmuj4cIiIiolzFIBBpjNPBiDInJiYGz549k8EfJSMjIw5jNuA45jx9HeP4+HhERkbKv00vLy8GgoiIiMigMAhEGuN0MKLMCQwMlAEgKysruLm5yewDfcuq0OUXecHExETXh6K39HWMxet6+fIlIiIi4OPjg6JFi+r6kIiIiIhyDYNApDFLCwu5CCam+vWlgCgnhIeHy1tPT0+YmvK/W6K8QAS1ChcujHv37slsPcofomNiZHMMIV4Rj4SEpA6pRERElDn8VkJElEMSExPllBoGgIjyXiBI/G2yRlf+nZLuYKfaCIOIiIg0wyAQaX0Vjt3BiIiISBdT0hXRIRx4IiIiLTAIRBpjYWgiIiLKC1PSE4z1s3A5ERFRTmMQiDTGwtBERJSTIqOiERwSikLurlpNv/TxC4CDfQFYW3GqEBEREZE6DAKRxlgYmogy+vKdkpmpKZydHNgNLYXQsHCER0RqFKSIio5BVHQ0nBzstf5H5+sfCBtrK9jZ2uSJf7gBga9hZGyEgk6O6e7z2fjJCA0Px9Y/Fmb6+UWNn6HjvoOrizOWz5maxaMlIiIi0k8MApHGWBOIiNSJjIxC9Rbd0n7AmJqgcvkyGDNkAFo3bWCQgycCMTv2HcKuA8dw7tI1WYh47tSv8X7X9mr3v377HiZNm4tzl6/L4JqbizM+G9gHQwe+n6nf++ylD2q37omFP/0PPTq1QV7QdeAIFLCzxe51S9VuP3H2EvYdPoGtqzIfAFL6csRg9Ph4NM5evIo6Napk4WiJiIiI9BODQKQx1gQiooxYmJvDyTEpc0WhiMebkBBcunYLA0ZMwOrFM9GycT2DG8Dlf23Cwt/XJAfFEhLS3/fR0+fo/tEomTEkxtLK0gJ+AUGY/PNCxMbFYdQnH2r8e/cfPiE7YLVolH/GfO6SVShfugTq1ayq9XM0rFsDpYoXw4Lf1zAIRERERKSGsbqVROnVBFoxb7pcShTzytI0BSLSP7WrV8LlQ1vlcv3Ydtw/ux9jPu0vM1q27Nin9jEiMybw9RsoFAq128X6V77+iIiITF73OjgEIaFhcmqV2BYfHy/Xi1v/gCDExCZ1MVQS+4olPeIx4hiUxPOKJTu4u7ngkw964u8/FmDmt+Mz3HfGguUyAPRBj064c3qPXDYunwNrKyvM+e0PlWN8F5FRI94PR4cCGu0fGxsna/FkRIxv0Jvg5LbqYsqaGP+U4516LCMio+Q6sZ8IDMbFJb2fykX53j188gwnzl5Ej/faZPn96fleGxw6fkZmQxERERGRKgaBKFM1gewL2MlFdOYwMuY/HyJKn8hk6dujk7yfkJiosm37vkPoMmAEvGu0RMVGnVCqbluMnDg1TbDm/uNncqrZqo3/YNP2vajWvCvKN+ggAybL12yW2+4/foqvf5yDkrVbo3LTzjhz4WpyFk6NFt1Qpl47udRo2R0r1m5Jc5zt+w7BJ5//Dw8eP0OHvkPk84ilS//heP7KV2VfEdRIHZTKyOB+PTBl4mjUr1Utw/pIYrqtyN4R07+mT/pCjp3QuF4tfPbR+zLgsvfgcY1+pwgkiTFo07ThO/fdd+gEmnUdgKLVm6Ns/fYoW68dvvz+ZzmNTUkEfX6at1Rur9Cwo7xdtGIt9h06Lsf/5NlLacby9r2HaN/nU5So1Qpt3/9E7vfk+Us53U3cVy4i00nYfeCYvG1av3aW3h/5HA1qy2MWx0dEREREqjgdjIgoF8UqFHjxJjjPjrmnowPMTbX7aBDZJCJAIiji4+HrF4Bf/1gnf27VpL5Kds+nn3+bXEDaoYAdgkPDZJBHfKn/R01NmMMnzuL4mYsykOLuWlCl2PH/ps+T26ysLOHh5gIzM1MZtJi79E+53dLCXN6+9PGTwSKRzTJ++Mcqzx8cEoaeH49O6i5VwA4hIpBy8So+/fx/2LN+WfJ+m3fsw1c/zMK344Zh2Ed9kV0ePHomAz2d2jSXx59SqyYN8Mvilbh2+55Gz3Xw2GnEKRRo3SzjOky37z/C4LGT5L5i+pmNjTVevwnGnxu3oZhXYQzp31vu98Mvi/HbH+vlfZGVFBUVjSm/LEbDOjXUPq8cy8FjEBj0Bk6ODrIQtMgGCwh6DWMjY1kwXMnUxETeirEW71+Zkt7pP6cG748gppSJ5zp1/jI++bCXRmNGREREZCgYBCIiykUiAFT7x5l5dszPffMlirsU1OqxZy9dS1MguqCzI2ZPmaBSnFh0ceresbUseFy2lDdMTU3hFxCIr3+ci13/HlFb1FcEeb4aORiffdRHZiWKaUTKIM/NOw+wfulsNKlfSz63yGLpNXiMDFjM+/FrtG/ZWO63Y/8RjJ00DfOXrkb/Xp3hluJ1isyVDi2b4KeNX8CloJPsZNVv2Hhcvn4bdx88Tg5OiG5bItBka2ON7OQbkJR5U9SzUJptXp4eydOiNJ0KVqp4URQvWiTD/cQ4iwDQ5PEjMPiDHvJ9CAuPwI59h5MzkUTQZdnqTXC0L4Bff54sx1hM61qzZQcmTp2t9nnFWDZvVBezf5ggA3ZKDTv2Tbcw9KMnz1HY3VXWMUrvOTV5fwTxOjxcC+LB4+cajRcRERGRIeF8HtKYmK6grK0Rr4hHYkYVTonI4IhsEhEgEYuY1mRuZiazQZb+uVEWPVYSX/QXzfgWFcuVkhlDIrgRH5+AER/3k9tFF63UGtWtgbFDB8oAUGpfDBskpwCJAJBw9NR5GagQz9epTTP5+8TSpV0Lmd0iAh9in5TsC9hiwU//kwEGQdwOfZsJI+rVKIlglqh51L9XF2Sn2Ld1dSzeZi2lHlchJibmnc8jsqwOnzyrUTc2z0Lu8rZC2ZIycCKIDKu+3Tuia4dW8udjZy7IgNsXwz5KHmORqTTw/a7o9naf1EQWjuhKljIA9C4iO8vBPv36RZq+P0qODvbyOYmIiIhIFTOBSGPsDkZEGRGFiDf9Pi/5Z1GXRdR6Gf7VDxg8ZhIObFmZXBdn47Y9+PWP9bhz/5GcKpRS4Ou0X95rVq2U7u+tVa2iys9i2pdQt2baFuH1a1eTGUTKfZRERylrK0uVdW5vgxhimlZOE1lLgrpaQ5GRUSr7ZOT0hSsICQ1Hm2bvrgckurWJKW0ffPYlKpcvg2qVyskMrKb1a8mpYYJyel/t6pXTPL5OjcrYsnN/mvUltWgcIIJQomh0ejL7/ohAn5mp+qwiIiIiIkPGTCDSGLuDEVGmPmCMjdGxdVM0b1QHt+49lIV9hX/2HMSor3+UU3xEtpCYMqbMIBJEO/TU7GzTn35lZ/NffSDBxCTpoy0mRrVLmBD9dl3qaUep6/CklDpIlRMKe7jJ23uPnqbZdu/RE5XMnXdNBRM1d2pWVQ2MpUfUNhKd3IZ/3Bd2djay9k/ttr1w7HRSppSJcQZjGZ12nWCbwXuVnoJODggOTb87WWbfH9HpTNQiIiIiIiJVzAQijYlpGMqpGKI7GBFpV3hZ1N3Jy8eX3ULDIuStsgX5jr2HZEHoLSvno1a1SsnTuO4/eopGnZKmhGWFshbOnkPH0axhHZVtuw8clbclinkhLyle1FNmzxw9dQ6vg0NUMmm27vpX3taoWuGdz7P/yEm0bFw/w05kSmKalwiGiTo9bZs3kosomN2x31BZ7+fY9r+Sx1IEl8R7lZJYlxnimMR0NXUqli0lO8aJrB5lPSJtRUZFywymbh1aZ+l5iIiIiPQRg0BERLlIdN7StvByXpeyO5iYCiZqsoisn5PnLsmMH2XxXktLC8QnJODOg0cyC0jUA7p55z5++XVlthyHCPyIwMZfm7bDzsYaXdq3lNkiYurShn/2yO5SYsqTNkSLeFEXzd7ONnnKVEZiYmMR9HZ6m3ic8lY5TiJrR9T8EcEYUSx72V+bMHDEBPzvi2FwcrTH9r2HsGbLTjlOIriTEZFZ9eyFjyz0rImf5i/D0xev8F6b5ijh7QULczNcvHpTFlpWZgCJOkCiCPaSVRtgZWkpi2yLQM3KdX/L7luZITqFXb15ByfOXJTdx0RQSNSOEq+9fq1q+HvXv7hx+16aYFNmid8hakLVq1U1S89DREREpI8YBCIiomyhrjuY0lejPoF9Abvk4sriC/+X389S2eeTD3rKbKCsEkGLmd+Ow/AJU7BoxVq5KImAw8zJ4zUK4KiT2RbxJ89eQt+h41TWfTdzgVyEtb/Nkp20hM8/+wgHj5/GucvX0emDz5L3F8GSnyZ9kaYmTmp7Dx2XAaUm9Wtr9FpEYEwEmcSS2sjBHySP5ZSJozF20nT8vOh3uSjH8YMenbB603ZoqnHdmjhz4Qp6fDw6ed2lg3+jkLsr2rdqgknT56rNOMosMQ4im6h9i6SucERERET0HwaBiIgoS4yMjZPr+SSvMzKCjbW1bAHfr3snmVGSMlPnz0UzsGz1Rjx/6Strt/R4rw3e79oeO/89IjN1lMS0sfRasossH7FN3fRUkf0j6uws+XMDbt19II+nfJmSGDqgN2pUUa2XI7JRnNVMg1N2O0sZfMlsi3jR7Sv12KTeruToUAC71i7FvGV/4tip8zLjpnSJYvjsoz6oWyNtkevU9h0+iQZ1qstj1MSEUZ+gasVy2Lb3IO49TKo7VKxIYfTq3A4dWjWR08WEPl07wNnBHktXb8LzVz7wKuwhg0Sv34SkCQKlN5aCqDsUFR2NQ8fPyKmBCYmJMH1bm0lMf+vYppkMDn49ZojKdLbMvD/imLfuOiDff2XQkfSnQ6myNpXoUJqQkPO1uoiIiPSRUWJuVLwkvbN01Wp5++mAD7Pl+SIjkzriWFtrd3WeOM55Rcp/y3fu3JH3y5Ytq+Oj0j/KAEXqAs+Gyi8gEFWbdcVP//sCA3p3yZUx/mf3AQwdP1klmykrRKv3pp37Y96PX6NbR+3q+YjpfuMnz8TxHX+haJHCGe7Lv8/8ZcM/u2RXQcHb0xUOdpYY/WHHTD1HdExS0XlLCzPktNe+D2HtWBQuxdJ21tMHPG/Ln/i+5V987/KvyDz4PZeZQKT1VThj46RirkREpFtnLl6VWTGtmzbIt2+FKNY9dOD7WPv3Lq2CQOKa1vp/dmH4oL7vDABR/uxQ2rZ50hS/tZu2QBEdoutDIiIiypcYBCKNbdtzQOUqnChoSkREute5bQu55HffjB2q9WPFlL+tfyzM1uOhvNuhNIEXooiIiLTCIBBpfRWOmUBERIZLdAsT2Ucp6xoRERERUd7GIBBpfRWOiIgMV5vmDeVCRERERPnHf+03iIiIiIiIiIhIbzEIRERERERERERkABgEIiIiIiIiIiIyAAwCEREREREREREZAAaBiIiIiIiIiIgMAINAREREREREREQGgC3iSWPRMTGIiYmV9+MV8TA2NuLoEREREREREeUTDAKRxrbtOYCN2/bI+96ernB2cuDoEVGOiY2Nw9MXr1DQyRGODgWy7XkVCgUeP3sJJ0d7ODsa9v9jfgGBiItTwLOQO/KaiMgovPL1h7dXYZia8nSFiIiIKDtwOhhprHO7llgxb7pcShTzgpODPUePiFQkJibCPyAIAUFvsjwyD58+R6NO/bBu685sHWX/wNfyeVes3QJ9C5rdf/RUBk40ERYegRbdP8KWnfsz/bsSEhLk7xFBpMwSgT1xnOoWEZBSio+PR8d+Q7D8r82Z/h1EREREpB4vrZHGLC0s5CKYmJpw5Igo2dPnL/Hz4hXYue8wot9OG7WxtkKLxvXQv2dnNKxbg6OVg0Tw5OMx3+Dfo6dgbmaGlQumoUWjehk+Zt7SP5GQkIjB/Xpk6net/XsnZsxfBr+AIPmzl6cHvv9yJNq1aKzR4/sP/wp3HzxWu+307vXwLuop7xews8XQAe9jzpI/0LtL+2zNBiMiIiIyVMwEIiKiLBHZIO36DMHm7fsQExuHgs6OcHctiMioaGzfewjfTJ/LEc5BIitn+IQfZADow57vwcPdBYPHTMLJc5cyzAJaue5v9HyvDWxsrDX+XWJK8Of/+0kGgFwLOsPJ0QHPXvhg8Nj/4eip8xo/j6WFOUp6e6VZzMxUr0190LOznBa2etM2jZ+biIiIiNLHTCAiIsqSNZt34vWbYDSoXR2zp0xAUc9Ccr0IAh08dhrnLl1Lt9i8CCbY2lhrVJtHTHfyDQiEs4M9LC2TshKz43lTE9OQlFkuHm4uMDL6rwi+eE0vffzSrVMUHBIqp8IV9nCDtZVlprN5njz/r1aROA4fvwCZESOW9Kbfff7tTzLY9vWYIRj1yYdyOl6fIV/IjJuNy+egRpWKaR63ecc+GVzp2altpmopTfnlVxgbG2PxzO/QpV0L+ftXbfgHE6b8gsk/L8Thras0eq7SJb2xf+Pv79zPxdkRTRvUwZ8bt2HEx/3k7yYiIiIi7fFsioiIskRZF2bCqE+SA0CCCIJ0atMMUyaOVtk/6E0who77DmXqtkOdNr1QoWFHNO3SP8NMkmWrN6Ji406o3bonytZvjzGTpiMqKjrLz5tSTGwsps7+VT6ueotucqnarAv+2rQ9eZ/Y2Fi07P4Rxn03Q+1zTJw6G827DpCBKMHXP1DWulH+nBEf/4DkWkVbd/2Lqs26omarHvL1Dh47SQagUvtm2lxs2r4Ps3+YIANAgquLM7auWoiKZUuh79BxuHH7fprH7T10XGbxVCxXCpo6c+EqAoJe4702zWQASBABsoHvd0XjejVx+95D+Vo1JYJQoj5QRERkhvs1rlsTL1754sadtK+DiIiIiDKHmUBERDoS7vNc68cam5rB2kV9RydFVCSig5MyWTRl61FE62MpU9Jb3l69dRe1qlV6Z6Cl56DRuHXvofxZTBt7ExyKO/cfyYDFhmVz0LBOdZXH7D14HOcuX4eVlaWcguQfGIRN2/fK4MGK+dO0ft6UREbLoNHfyMwlEdgQv0cQGUHjJs9EQmIC+vfqAgf7AmjVtD72Hz4pnz9lNlB4RKQMrrRsUi+5cP53Mxdg256D2LthOapWLKvReJ46fxlzflsFC3MzFHJ3lYGknfuPoJCbK36YMCp5v7VbduL4mQtYPmdKmno8InNo/bI5GDtpGiZNn4tlc6bKrBpBZBidv3wD9WpVRWYogzCizlNqzRvWxbHTF3Dj9j2UKl70nc9178FjlKvfHrFxcTK7p06Nyvj2i+GoVqlcmn1rVCkvb0+fv4LK5ctk6piJiIiISBWDQEREOrJnaE+tH1vAqzjaLFirdpvvpTM4PfPrTD1fz21ntD6Wvt07Yv0/uzFp2lxZF0h8oRdZKNUrl5edBFPa+M8eGaipXKEMls2eIjOHxDSonxf9jvnLVuOHXxalmSYkAkCTx4/Ap/17yYDBrbsPMHDkROw+eAyXrt2Sv0eb501JBFlEAEgEOGb874vklunid/UfMQEzFixH324dZavyXp3byf237T0os2CUtu87hKjoGPR8778pViIYJWrdWFqaazyeItghCi0P/qAHTExMcO/hE7z3wWdyClfKIJAYd7Gkx8rSAr/N+j7NehHYioyKklPWMttVTShS2CPNNuU6TbvCieLhIlAlgmjiecVr7tJ/OLauWoDqlSuo7Kt8L0S3OCIiIiLKGk4HIyKiLBFdA3f89St+/m48HArYYcPW3Rg5cSoadOiLVj0G4fzl68n7Hj55Vt7O+/Gb5KljohiwqGcjskCu3byLwNeqgYSm9Wtj6MD3k+vBlC9TEt+OGybvHzl5TuvnTWnXv0fk848dMkAGcpQty83MzGTQJ+h1MG7ffyT3bd6wjix+LbKRUhI/iwyglo3rJ68TwZwTO9eibMniGo+nCEQNGdBbBoCE0iWK4b22zfE6OERmH2XV6zch8la8V6k9efYy+bU/ePxUFn1Wio1L6vomuo+lZmGRFOSK0WDaW+e2LXBs+1+4d2Yvrh7ZhmtHtqHHe21kNtf3Py9Ks7+jfVJWlXgPiIiIiChrmAlERERZZmFujg97dZaLIIonHzh2GjMXLpfTsQ5tXYUihdxloWM7WxuUK5U2KFK7WmVcvn5b7iMKLytVr6KaGSLXvc0W8fHzf3ub+edN6dlLH9llq2O/oem+xoC3mTAiG6hb+1ZYunojHj19juJFi+D5K19ZM0dkBpmbpw2SZEbFsiXTrHMp6CRvNakt9C7KDlxxCkWabV0HjpDjpCQyuU7uSso4s7aykrfhERFpHhcenrTO2vrdncY+/2xgmtc2b+rXuHjlJs5fuSFfowgsKokpY4KYHkdEREREWcNMICIiynZiqtGA3l3kNC7RjvyfXf/K9aYmpoiJiZV1aVKLiIxMDrKkJKYupd03SmVfbZ43JVMTE5l5o65tuXJRZrsIIjtI2LQtKRto8/a9sq6Qcn1WZHSc4ndklchiUnYyS62YV+Hk1ysCQEU9/5v6JYJ4gpieltrdB4+T9imsvk7Vu4ixF79bBOJEbaWU3rw9zvQCeJTzRNF1ERwUWXLqiPdNbBeL6BSYnri4uOT9QkLDcvCIiYiIKD3MBMojxAlUVHQ0jI2MZfFTTYiro+rS8rNrfyLKWe1+25SlwtDpca9eN0vPnVmpMzdSUn6h9/FP6iBWsrgXzl+5jn2HT6B9yybJ+4kizwePn4GZqSmKFSms8hz/HjmJb8YMTc5gEfYcPJb0fN5FtX7elMqWLiGzUFYvmgnvop5ptoupSiLbSUl01SpfugQ279yPL0cOlvV6REFkdYWN8xrRfr6wu6vaYM7WPxYm308dUKv5tuj35h378XG/HrKAtiBqL4n6SCKQI+ozZSQ2Nk5tppRoa3/52i2ZbeRo/1+x7ZQBpkrlS2fqdVLW3H3wCGcuXsWFKzfwytdPrhs7dCAa1qmp9u98xISk+lO2NtZYPudHOZUyNfH3uXLdFnm/ddMGGDKgD9+mbCD+Bq/eeYLQsEgUsLNG1XLeMDVNmk5KRESUGoNAOiS+VFy5cRsXLl/HxWs35VWxQu5uWDD9f+k/JiYW67fuxJFT5xAaFg5LC3PUrFoJA3p3le1+s7o/EeWerHTkyoiplTVsrd49LSe7/DBrMa7fuoeOrZvKYIy7S0GERUTi1LnLWPD7X3IfUSha6NahFdb9vUu2eH/l6y//PxLdvuYuWSWzA0TtG1HQOKXHz16i32fj8NnAPrAvYCfrAM1b+qcMando1UTr503pw57vyVbw3QeNwtAB78tOXjbWVnKa19lL17Dv0HGc2r1e5TEi62fyzwuxaMVaPHzyXNYfSk109hKZUCJDJr1AmS7Uq10NO/cdll8eUwbXMiKm2lWtWE5+bg3/6gdZuFo8fuHva/Do6Qu0b9lYJVtHtH8XQZ+U3cK27j6AdVt3oVfntihZzEtmPd28c1+OYXBomCyqrayFpCSKf8tjrpm5bmaUNeJ9VQZ/xN+aclpeRsQ5hggInbt0DQ3q1Eiz/dCJM3IfURicsk6hiMcfmw9h0+6TCHrzX2aVs6MderZvgIE9mjMYREREaTAIpEPnL1/DnN/+kPeVV1QzEp+QgGlzf8ONO/eST8rEidSJsxdlEc8Z346Dna2t1vsTEWlDTJMSWThiUad+rWrJHbMa1a0pp4mt2vAPJk2fl6bD1A9f/df9Sqlvtw4yeNBnyBcq63/4aqTsvqXt86ZUqVxpTPtmLL6ZNhffzpifZruHm0uadd07tsbUOb9ixvxlsqi0+Dk1bVrE54YeHdvITm6ioLbIyNDUrMlfosuA4fh7179yUXIt6IzvU41xv6Hj8ODxM7y4eiR5ipuo63PmwhW5pFa2VHFM/nJEmvV7Dx5D3ZpVk7uEUe4oW9JbFimvWbUijp06jy07973zMcWLeckC7AePn04TBBKFxp8+f4lmDevg8ImkQu6UtQDQuB9X4sSF22m2iYDQb2v24sbdp5j1zUcMBBERkQoGgXRITC2oXb0yalaphKqVyuHTzydluP+xU+dkQEfUcxg/bDBKFi+KwKA3mLvkD9y+/1BOR/ioT3et9yci0sZ344ajY6sm2PnvUTl1x9cvQE4F8fYqjFZNG6BLuxYq2R0iAF2vVjX8vXO/zLSxtbZGwzrV8Wn/3rJl+H//R5rJ2jQ1qlbEoL7dMW/Zajx49BSuLs74oEcntG3eSOU4NH1eMTVMPK+Tg2o2pCjqXLNKRfy5aRtu3L4ns1xEBk/dGlXRu0vaWj+ioHGPTm3kdJkqFcqqbbmemRbx6R2XINaJbWKf7NCkfi14e3nKjmaZCQKJaXAHNq/EohVrcPXmHRgbm6BW1YoYOfgD+b6k5PW2S1vKixxd2reEl6cH1v+zB3fvP5JZUoU83GTHtT7dOqbJ1hJZQrfuPcRvP0/O8mumzBn+8QeZHjLxTjerXwebtu+R5xvK+lOCCAyJLKD6taozCJQNRAaQugBQSmL7H1sOYXDvVtnxK4mISE8wCKRDtapVlougrphpasoWyEP6vy8DOoI4wRr72UcY9uVkHD11Dv17dUn+spXZ/YmItFWjSkW5aEoEhsSSEdF1S7RXV1oyK6nmSEb/Z2ryvCJ4k/J5Uwc5Zn47DpqaO/XrDLeLFvFi0YTINkrvuD7u110u2UUEZsYPH4RR3/yIx09fqK2DlB5RwPnnyV++c7+1v81Su150dlN2d3sXMU2sXOkS6NSmmcbHR7rVtGFdGQQ6cvIserzNABRTyU6evYi6NavBylKzuoeUPhGgFlPANLFp10kM7M5pYURE9B8GgfJR4ej7D5/IopmiJkPqIp+iVsP12/dkW2Zx9TWz+xMRkWHp2qEV/tlzEJt37sP44R8jrxH1lG7cuY8fvx7DixX5iGtBJ1QsVxqHT55B905tZMBRTP8THf2aN6qXqeeaOFV9INHEKB5ujlaIjnl3naKUYmIVyC2xikSYxCoQ+bY7YXa6fPOxSg2gjIj9zl6+g2oVvLP1GKLUdG2kvI/vW/7F984w3ztr65yp8ckW8fnE6zch8kqamG4gak+kJmpeCD7+AVrtT0REhkV8Of9z0Yw8GQBSTqU7tv0vWe+J8pfmDevKIN6tuw/kzwePnZbvp+ioR1kXGh6Zo/sTEZF+YyZQPiHaxytbr6qjXB8VFa3V/tpchfP0cM+2K1yMbucOjnPujrHIyBNftDWZ7kmZk5iYKG85tjlH38dYvD6xvOtzLKeuwumzOjWrwuavjTh0/LSchn7z7n2837WDRk0wUpo+Sf3UzKWrViMu8g0sLdK2odeEto/LDHNTI1iYm+bIvx+Xgo6Z3j+n/h3z7yN/4vuWf/G9y7+s89D5BINA+fSkPLWEt+tTn2Bldn8iIiKirBDdSEV3sKMnz8HGxjqpYHSDOhzUbFKlbDHZBl6TKWFiv6rlsncqGBER5W8MAuUTNtZW8jYsPFzt9vDwCHlr/Xa/zO6vyVW46JgYxMTEyvtrN22BiB9ld0QzL0VI9RnHOXfGWDkVk8XXs58yO4Vjm3P0fYzFRRCx8P/DnNGiYT3sP3wCuw8cld3znJ0yl71C6TMzM0XP9g1kG/h36dmhAVvEExGRCgaB8glHB3tYWlrgxSs/KBTxaT7QHz97KW8Lublqtb8mtu05gI3b9sj73p6ucHZK28aYiIiISHQlrVy+DPwDg9C6WcMsD0jKC1HxingkJKjPdDYUA3s0x427TzNsE9+wZjnZGYyIiCglBoHyCXG1snzpkrh07SZOX7isUijzhY8v7j98DCcHexRyd9Vqf010btcSbZs3Ts4EMjbmVDIiIiJ9FBoWLjt6CRFv6yYFh4TBxy+poYR9AVvZgTQj340fmW3Hk/pClIOdYbeaFxf3Zn3zEf7Ycgh/bT2C8IholZpHA3u2YGt4IiJSi0EgHZIFKd8WkRUFZJPWJSSfbMk09RQnWK2aNJBBneV/bYSpiQnKlS6BV37+WLJqvazxI7anrPGT2f2JKHuJvy/xt61QKGBqyv9uifLSVDfxGayvU92yw4Z/dmPvoWMq61au2yIX4bOBfdGySf1cO57UF6IU0SEwdCIQNLh3K9SsXBKDv1yYvL5qheJyPRERkTr8VqJDYeER+GjUBJV14gpb/+FfyvtOjg5YNntq8rba1SujYZ0aOHH2ImYt/l3lccWLFpEnSClldv934XQwosyxtbVFaGgoXrx4ATc3N1hYWCTXCSIi3QWAXr5MmhIt/iZJPXs7W9nWPT3W1v9l4oj/18S+4rzlXczNzeS+BQrYZWroLS0s5CKYmJoggdnIybw93VTG6pVvUKbGloiIDAuDQDqUOtMnNWurtKnOoz8dgDIlvXHk5DkEvn4DO1sb1KpaCd07tYWFhXmW988Ip4MRZU7BggVl+2nRNv7JkydyHbPvsoey8yHHM+fo6xgrX5eZmRk8PDx0fTh5Vq8u7eWiCVsbayyaMVmjfUsU89J4X9KMvZ01CthaITQ8Kbv8pd9rKOLjZRY4ERFRagwC6ZAIyKxe/HOmHiOutrVv2VQuObF/Zq7CEVHGRJZBiRIlEBQUhLCwMDktTDn1k7JGXwMUeYm+jrGYAib+NkUAyNw8cxdDSHdYGDpjnh4Fcev+c3k/Pj4BvgHB8HR3zpX3hoiI8hcGgUjrEzAWhibSLBDr4uIiF8o+IsNKYHvvnMMxpryEhaEzViRFEEh48SqQQSAiIlKLQSDSGGsCERERkS6wMHTGPD1Us36e+wSiLsrk6HtCRET5E4NApDHWBCIiIiJdYGHod2cCpQ4CERERqcMgEGmMNYGIiIiI8mZNoJQYBCIiovQwCEQaY00gIiIioryfCfTCh23iiYhIPQaBSGOsCURERES6wO5gGXNysIW1lQUio2Lkzy98AmWXMBMT41x5f4iIKP9gEIg0xppAREREpAvsDpYxIyMjWRz63qNX8uc4RTwCgkLg7uqYK+8PERHlHwwCkcZYE4iIiIh0gd3BNJsSpgwCKesCMQhERESpMUeUiIiIiPL8hSj7AnZyMTE1gbGxka4PKc9hhzAiItIEM4FIYywMTURERJQ3sUMYERFpgkEg0hgLQxMRERHlTewQRkREmmAQiDTGwtBERESkC+wO9m5FCqm2iRc1gYiIiFJjEIg0xsLQREREpAvsDvZuBR3tYGFuhpjYOPnzC58gJCYmys5hRERESgwCEREREVGexu5g72ZsbCzbxD986it/jo6JRdCbMBR0KpDj7w8REeUf7A5GRERERHkau4Nphh3CiIjoXRgEokzNxw8JDZNLvCIeiQkJHD0iIiKiPIJBICIiehdOByONsTsYERERUT5qE/+KxaGJiEgVg0CkMXYHIyIiIsq7ihRyVvn5BTuEERFRKgwCkcbYHYyIiIgoP00HC9LZsRARUd7EIBARERER5fm6hDExsfK+qEuYkJCo60PKk1ydHWBmaoI4Rbz8+blPINvEExGRCgaBiIiIiChf1SV0sLPU9SHlSSYmxijs7ownL/zlzxGR0QgOjYCjva2uD42IiPIIBoGIiIiIKF/VJVREh+j6kPL0lDBlEEiZDcQgEBERKTEIRFqnYhsbG3H0iIiIKNfrEibwHCRTHcIqly2W028RERHlEwwCkcbYIp6IiIgob2OHMCIiygiDQKQxtognIiIiym8dwgJ1dixERJT3MAhEGmOLeCIiIqK8jW3iiYgoI8YZbiUiIiIionzD3dVRdglTesFMICIiSoFBICIiIiIiPWFqYgIPV8fkn0PCIuVCREQkMAhERERERKTHU8KYDUREREqsCURERESUQ8LCI3Dk5DmcvnAFV27cRkDQG7wJDoGtjTWcHR1QukQx1K1ZFU3r10LRIoX5PqQjOiYGMTGx8n68Ih4JCYkcq3e2ib+rUhy6QmkvjhkRETEIRERERJTdbty+jxXrtuCf3QcRGRWVZnt4RCR8/QNx8+4DbN19AEZGRmhYpzr69+qCDq2awNiYydopbdtzABu37ZH3vT1d4WBnyX+0mcoECuJ4ERGRxEwgIiIiomzy7KUPfpq3VAZ2EhMTUap4UTSqWxPVK5dHuVLF4WBfAPYF7BAZGYU3IaF4+uIVLl+7hbOXruHkucs4fuYiKpYthW/HDUPjerX4vrzVuV1LtG3eWN5fu2kLFNEhHJsMsE08ERGlh0EgIiIiomzywWfj8ezFKwx8vyt6d2mPqhXLqt1PTAdzdXFGmZLeaN20gVwnMoP+3rUfv/+1Gb0Gj8Wp3etQvGgRvjcALC0s5CKYmJogwdiI45KBIh7OKj+L6WBEREQCg0Ck9Xx8Y56AERERqejXvRO6tG8BNxfV6TiacHctiGEf9cXgfj2x9u+dsLLklCfSTiF3ZznFUGSjCSwMTURESgwCkdbz8Z2dHDh6REREKQwZ0DvL42FubiYziYi0/jdkZgp3Fwf4+L+RP78ODkd4ZDRsrRlYJCIydAwCkdbz8ZkJRERERJR36wIpg0DKbKCyJTx1ekxERKR7bD1BGhNz8UUxS7GI+fhG7FxCRESULh+/ADx/5Zv8s5iac/HqDY4Y5WKb+P+wQxgREQkMAhERERHlgF8Wr8C3P81L/nnLzv345PNvERObVF+PKCexODQREanDIBARERFRDvhq1Kc4df4yLly5IQM/P81fhu/GD4eFuTnHm3Ic28QTEZE6rAlERERElANcnB0xfsRgTJ39K9o2bwRvr8Lo3LYFx5pyhWchTgcjIqK0GAQiIiIiykb/7DmIkNAwed/YyAjXbt3D5eu3ZcevVRv+Sd6vS7sWss4eUU7wdHNW+Zlt4omISGAQiIiIiCgbHTh2Ci99/JJ/TkSinA527vI1XLt9N3l9i0Z1GQTSUHRMDGJikmopxSvikZCQyH+z72BpaQ5XZ3v4B4XIn8VtdHSsXE9ERIaLQSAiIiKibLRw+v+S74t6QIPHTpIBH28vT3wzdijHWgvb9hzAxm175H1vT1c42FlyHDXsEKYMAgkv/IJQsqgHx46IyIAxCERERESUA+Lj4zFx6myMHToQzRvVRbMu/dG7S3uU9PbieGdS53Yt0bZ5Y3l/7aYtUET/F9igjDuEXbrxMPnnF68CGQQiIjJw7A5GRERElAP+WP8PIqOi0K97RxQp5I4Per6Hb6bN4VhrwdLCQk6dE4uJqQmMjY04jhpghzAiIkqNmUD5TEJCAu49fIILV67Dxz8ATg4O+Lhfjwwf8+zFKxw/cwGBQW9ga2uD2tUqoVL5Mrl2zERERIbIztYa340fAVPTpNOt0Z/0x+xfVyI2Ng7m5ma6PjwywA5hz32CdHYsRESUNzAIlI/cvHMfsxb/jtCw8OR1hdzdMnzMvsPH8fuaTYiPT0het/vAEZlS/cmHvXL0eImIiAxZr87tVH52dCiAKRNH6+x4yPCkzgRihzAiImIQKB95ExKC8PAIlCnhjeqVK2Dd1p0Z7v/0+UssX70Ron9GqyYNUL5MSbzy9ceOfQex99AxlC3pjUb1auXa8RMRERm6uDgFgkNCEadQqN3uWtApOXOIKKs83VXbxD/3CeSgEhEZOJ5l5CMVypbG8rnT5Hx4UWzyXUGgHfsPISExET3fa4f3u3ZIXl/C2ws/zVuCf/YcyDNBoMTERBgZcX4/ERHpp/OXr2P6vKXyNr0AkHB8xxqUKl40V4+N9JeNtSWcHewQFBwmf/YNCEZsnALmZvwKQERkqPgJkI842hfI1P6Xr9+GsbExOrZuprK+VtVKchrZk+cv8fpNMJwcHaBrE//ZCRdbG3zVoS3MeQWUiIj0yLVbd9Fj0GjExMbC0sIcJYuXgJWlhdp9LdNZT6QtTw/n5CCQuOj2yjcIxYpkXE6AiIj0F4NAeiosPEKmm3sWcoetjXWa7WVKFsMrXz88f+Wj8yDQ/pu3sfb8RXn/0L0HWNC3FyoWLqTTYyIiIsouS1ZtkAGgGlUqYNXCn1DQyZGDS7laF+jq7ScqxaEZBCIiMlwMAukpZfFoRwd7tduV60PDIjJ8nolTZ6ldb2IUD08Pd0RGRmbpOIMjIzFm/abkn6+/fIVWs+djdLMmGNakIUxNTLL0/KQqKiqKQ5LDOMa5g+PMMc4t1tZpL6Rk1p37j+Tt2KEDGQCiPNAhjHWBiIgMmbGuD4ByhuJtvYH0gihmJknxv4zqEuSG3Tdvwz9FtzMhLj4Bsw4cRpfffsc9P3+dHRsREVF2sLAwTy76TKTrDmEMAhERGTZmAukpC4ukmgLRMTFqt0e9XS9qE2Rk+qRxatcvXbU6W66QDm7SCIWcnPDFhs0ICFfNSrr28hU6LFqKCe1bY1jTxjAxZswyL13ZJo5xXsB/yxzj/KBOjSq4dO0WHj15jsrly+j6cAhAQnwcEuMVMDIxg/HbC2Ph/vcRePcIzGwc4VH5PRibZnyOlF87hLFNPBGRYeO3aj3l5GgPYyMj+PmrT/lVrs9MXQIRUAoJDZNLvCIeiQkJ2XKs7StVwL+jh6FTpQpptsUoFPh++250nP8rHvgHZMvvIyIiyk3DBvaBi7MTFq9cm+7FGcpdNzePw5lFHRHud1f+HBn4BNfWj8TLC+vx5OivuLdnmt68JUU4HYyIiFJgJpCeMjczg2dhDzx78UouXp7/FVoWxSlv3r0PU1NTFMlEAeZtew5g47Y98r63pyucnbKvoLSTjQ0W9emJLjWqYfymv/E6QrXW0PknT9Hs57mY1LEdPmlUX3Y9IyIiyg/OX7mOvt07YMHyNWjVYxC6dWgFDzdXtfu2b9kYBexsc/0YDUmY7x2EvroBO4/yKFAo6QKUz9VtcCxWGx5Vu+LOzskIenACUW+ew8qxCPK7ArbWsLezRkhY0rmVj98bKBTxMDVl3UUiIkPEIJAeq1ezmgwArVi3BRNHD4GFublsDbpm83aER0SiTvUq6baoVadzu5Zo27yxvL920xYYGxtl+zF3rloZ9Up4Y/ymrdh17YbKtqi4OHyzdTt2XruOBX16oVhB1fRmIiKivGja3CV48PiZvH//0VPMWLA83X1FBzEGgXJWRMBDeWvjUjJ5XfDzSyjVajwKFK4I5xL14X9rP0Jf3dSLIJDg6VEQIWFJ/wbjExLg4/8mTYYQEREZBgaB8pGoqGgsXPGXvC+COcKb4BD8vCjpZNLOxgZDB/ZJ3r9Dq6Y4cPQkrt+6i2FfTkaJYl7w8QuQreHNzc3wftcOyItc7ezwx0cfYvPFy5iwZRtCUnW0Ov3wMZrMnIPv3uuAjxrUhZFR9gejiIiIssuA3l0Q9DpY4+nclLMU0aHy1sTCRt7GK2IQE+ILG9ekoJC5TdJFprjIN3rzVhTxcMbNe0lBIGVxaAaBiIgME4NA+Yjo5HXmwhWVdVHR0cnrnBxVp2fZWFvhf18Mx9wlf+DJ85e4eDUps8bRoQBGfPyhyhQxXU8HS00EdnrWrI6GpUpg7IYtOHDrjsr2iNhYfLk5KVtoXp8e8HTUvLYRERFRbvrkw14c8CwStZRiYmLlfVGXMCEh6WKYNsytk7q0Rb95IW/DXt2EpUMhmJhZyp9j3wZ/zKxy7jwnt7FDGBERKTEIlI9YWVli3LCP091ubp62i0WRwh745YeJePLsBQJev5HZQqWKF4VJOq3jdT0dLDUPe3us++QjrDt3Ad9s3YGw6GiV7Ufv3UejGXMwtUsn9K1Tk1lBREREeij1hSgHu6SAjTbsvarDyNgErx+dwvOza+Sto3fd5O2RgY/lrY1LCegLMR0sJXYIIyIyXAwC5SNmpqaoV6uaVo8t5uUpl/xIZAX1rVMLjUuXxJj1m3Hk7n2V7SIwNHr9Juy4dh1zeneXgSMiIiJdSEhIyLbmBdn5XPld6gtRiugQrZ/Lws4FhWv1wYuzf+HZqRWwdCgMz5q95bbIoKeyY5i1czHYupWG3nYIe6W+eywREek/BoEoT04HU0dM+do0dDBWnTqL77btlFPCUhJTxhr+NBvTu3dGzxrVmBVERES57v1PP0e7Fo3Rr3snWX9PGyfOXMTPi37HrO+/ktm7BFhaWMhFMDE1QUIWs5GL1v8IruXbQBEVIjN+jE2TsqlFhlDp9t/oTUFoJU4HIyIiJQaBKE9PB1OXFTSwQV00K1saI9duxKmHj1S2iyLSw/5aj51Xr2NWr26yyDQREVFucXSwx8SpszF3ySp07dAKPTq2QcVypd75OP+AIPyz5yA279yHazfvwrOQOxwK8DMsJ1k5FALEknKdo6dc9I1DARvYWFsiIjJpWv1Lv9eIj0+AiQkzzYiIDA2DQKT1VThdKurshH+Gf4rlx09hys49sn18Sruv38SZR48xs0dXdKlWRWfHSUREhmXJrO/RvWNrTJ39K377Y71cROZs9UrlUbZUcdmcwd7ODpFRUXgTEoanz1/i8vVbePzspez8KQI/kz7/DJ982BMWamr9UfZSxEQgMvCRvLVyLKx3GUApL6KJbKA7D5OKYSsU8fALDEYht6Qi2UREZDgYBCKtO3PoIhMoJVEn4dMmDdGifBmZFXTu8VOV7a8jIjF41RrsuHpdBoOcbZNawRIREeWk1k0boFWT+jh+5gL+3LgNB4+dxr9HT8klvc+zmlUqom+PjujctgWsrbQvekyaEW3hnxz9DX43diMxQSHXFanbH3Ye5XB/30w4Fq+LUq3G6dVwijbxyiCQsk08g0BERIaHQSDKNzWB0lPCxQU7Rn6GX48cx/Td+xCjSDqZU9p25RpOPXiEX3p1Q/vKFXV2nEREZDhE5kXjerXkEhsbh6s378glIOg1gkPCYGNtLT9HS5cohjrVK6OAna2uD9mg3NszDa8fnJBBH2NTK4Q8vyTX2xepLt49BNw+gGKNPoWZZQHob4ewINSpqrPDISIiHWEQiPJVTaD0mBgbY0TzJmhVvixGrN2Iy8+eq2wPCA9H/xV/omfN6pje7T04WFvr7FiJiMiwiALRtapVkgvpXrjfPRkAMrdzRcUes/Hi/PrkIJCxiSkKFKqAoAfHEfL0EgqWaQp97RDGNvFERIaJ1eBIY6IekH0BO7mImkBGebBtbRl3N+wZPQzfdGgLM5O0dYs2XbiEhjNmy05iREREZHhCX16Xt07F6yZ3BUvJwt5D3kaH+kCfsEMYEREJee9bPFEWmZqYYGyr5jjwxShUKqza9UPwDQnF+0tXYPT6TQiNiuJ4ExERGZAERYy8NTF7mxWcKrE5MSH+7Xr9Ok1mEIiIiAT9+nSjHC8MHRIaJhdRGDoxISFPj3iFQh7YN3YExrdpCVM1WUtrzpxHoxlzcPTufZ0cHxEREeU+c1sXeRsdkpTpY5QqChQd8kreWtmnvZCUnzk72sHSwlylJlBCHj+XIyKi7McgEGWqMPSg0RPl8vDJM7wODsnzo2duaoqv2rWWwaCy7m5ptr8MDkb3X5dh/KatCI9JujJIRERE+suhaA0YmZjhzeOziA7xVdkWE+qHkKcXYWxmBXuvatC/NvHOyT/HxMYh8E2YTo+JiIhyH4NAlKnC0CvmTZdLiWJecHKwzzejV6WIJw6OG43RLZrB2ChtQeuVJ0+jycw5OPngoU6Oj4iIiHKHuY0TitT5EAmKaFxbPxJBD0/J9cFPL+L6ps+REB8Lr/oDYWqhfx3bUncIe/4qUGfHQkREusEgEOlVYeiMWJia4n+d2mH36GEo6ZqUCp7S06DX6LxwCb75ezsiY2N1coxERESU84rU6QfvJsNkwCfC/55cF+ZzE4roMLm+cPUeevk2pO4Q9tyHQSAiIkPDFvFkcGoWK4rD48Zg2u69+O3oCSQmJqpsX3LsBP69fQeL+vZGLe+iOjtOIiIiyjmFqneHe+VOCPe/j7ioEJn5Y+deVm3HMH0tDs028UREhid/pXIQZRMrczNM6dIJ20cMhXfB/+bHKz0KCESH+Yvx/fbdiI6L47gTERHpIRHwKVCoApxL1Ie9Z2W9DgAJ7BBGREQMApHedgfTRL0S3jgyfiwGN6qfZltCYiIWHDqCFr/Mx+Vnz3VyfEREpL8iIqOwfutuLFm1AS9eqRYoppyVEB+H+NgoJMQrkteJjKAnx5fh5aXNSFDo57RwzxSFoQVOByMiMjycDkaZ6g62cdseed/b0xXOTg56MXo2Fub4qXsXtK9UEaPXbcLzN29Utt/19UPbuYswpmUzfNG6hew4RkREpKnQsHC07/OprK23e91SmJubyQsrnT8chht37st9Zi1egZ1rfkOZkt4c2Fxwc/M4hL66gUq958tMoMjAJ7JIdGJ8UvZv2MsbKNtpst69F67O9jA3M0VsnCK5TbyYFi86hxERkWFgJhAZRHcwTTQuXRLHvhqLD+vVTrMtPiEBv+w/iFazF+D6i1c6OT4iIsqf1m7ZiQePn6FxvVoyACRs3X0At+49xJABvVGzakWEhUdg/rLVuj5UgxDme0cGgOw8yssAkOBzdRsci9VGhe6zYGJhi6AHJxD1Rv+ygI2NjeHp/l82UGRUDF4Hh+v0mIiIKHcxCEQG0x1ME3aWlpjTuwc2DvkYHvZpg1w3X/mg1ez5mLXvAOLi43VyjERElL+cu3xN3tapXjl53f7DJ9CueSN8/+VILJs9RWZi7D5wVIdHaTgiAh7KWxuXksnrgp9fQuEaveDgVU3WBwISEfrqJvSRJzuEEREZNP37Fk+UDZqXK4MTX32O92vVSLNNkZCAn/bsR9u5C3HHhzUciIgoY8p6P56F3JLXXblxBw3qVJf3Pdxc4ObijKjoGAS9CeZw5jBFdKi8NbGwkbfxihjEhPjCxjUpKGRuk5QpExepOj1cX7BDGBGRYWMQiCgd9tZWWNivN1YPHgBXO9s0268+f4nms+Zh/oHDcroYERGROhbmFvI2Mipa3gYEvoaPXwAqlPkvE8XkbXZtdHQMBzGHmVs7JY31mxfyNuzVTVg6FIKJmaX8OfZt8MfMSj9qH6aWcjqYwOLQRESGhUEgondoV7ECTkz4At2qV02zLTY+Hj/s3IMO8xbjvp8/x5KIiNIoUthd3h4/c1He7j9yEpYW5qhcoaz8WaFQwDcgCGampnB3LcgRzGH2XtVhZGyC149O4fnZNXh68nc4etdN3h4Z+Fje2riU0Mv3gm3iiYgMG9scEWnAycYGS/v3RacqlTBu498IiohQ2X7h6TM0mzUXkzq0w6eNG8jCi0REREK3jq3x965/MXfJKly9eQcnz11C62YNYWWZlCF08+4DxMfHo0rl8jAxMcnSoMXFxcmOY9du3UVsbBxaNKqH4sWKpLu/6Ax1+fot3H3wWAajihUpjNo1qsDC3DxL+/sHBmHbnoOoXrkCalRJKr6cV1jYuaBwrT54cfYvPDu1ApYOheFZs7fcFhn0FOF+d2HtXAy2bqVhCDWBXrwK0tmxEBFR7mMQiDQm2tnGxMTK+/GKeBgbG147UREEqlvcG+M3/Y2d126obIuOU2DSPzvk+gV9e8G7oGq6NRERGaYWjeqif6/OWL1pO/YdPoFSxYvi2y+GJW/fsmO/vO3WoVWWfs+SVetw7PR5RL/9rBbKlS6ebhBIfK7/NG8Jrt++p7Je1Cj6dtwIuKb6HMvM/sEhodh76BgK2NnkuSCQULT+R3At3waKqBCZ8WNsmhTEEhlCpdt/AyvH9ANn+Z27iwNMTIwRH580lf2ZTwDbxBMRGRAGgUhj2/YcwMZte+R9b09XODvp51z5d3Gxs8XKjz7E35eu4Kst/yA4Mkpl+5lHj9Fk5mxMfq8DBtavy6wgIiIDJzp/zfxuPMYNG4TwyEgU9SykkvHzXtvmaNqgNmpVq5Sl33PjjsgoSkDViuUQGxeHW3cfZLj/ijWbZUDHwb6AzBgSU9SOn7mAZy99MGvR75jx7Xh57Nrun9dZORQCxJJynaOnXPSZqYkJCrs54dmrQPlzeEQ0QsIi4VAgqVA2ERHpNwaBSGOd27VE2+aN5f21m7YYZCaQkjjJ7V6jGhqULIHPN27B/pu3VbZHxsbhy83/yKygee/3RBEnR50dKxER5Q2uLs5wRdos0ZpVK2bL8w8Z0BslihWV08zWbtmRYRDoTXAIDp88CytLS0yf9EVyFk+H1s3w1Q8/4+GTZ7hy4zaqVSqv1f75SUyYPxTRYTC1tIOFnSsMgadHweQgkPDCJ5BBICIiA8HCJaQxSwsL2Bewk4uJqQmMWPcG7vYFsGbwQCzo0wt2lkldRVI6du8BGs2YjdWnz8pUayIiMmxxcQrZHeyVr7/aRdTZ0VbFsqWT6wy9y6Vrt5CQkIAm9WupTOMStX3ea9Nc3r9w5YbW+2dk94EjWLZ6Y5ppZbnN5+oOnF/eBxeW98GVvz6Vt+Jn32s7oO9YHJqIyHAxE4goG7KC+tSpicalS2LM+s04fFf1pDY8JgZjN2zBrms3MKd3D3g42HPMiYgMzPnL1zF93lJ5G5dBoOf4jjWyZlBOe/bylbwtWyptB6zyb1vXK/fRZv/0ilYvWrFGTiHr8V5bVCxbCrry9NRKWRhasPOoIFvERwe/QpjPTTw8OBcx4YGybpC+YhCIiMhwMQhElE0KOzpg49CP8efps/h2205EpCjMKRy4fRcNZ8zG9G7voWfN6vmqbgIREWlPdOrqMWg0YmJjZR2dksVLpJuxY6lhJk9WhYSGyVt19f2c305hDg4J03p/db9vxvylePT0OUZ/OgCN69V65zFOnDpL7XoTo3i4OVohOiYOmRETmxR8iwnzw4vz68RlHBRvOwmOxRsk7/Pm0Uk82jtVbncs3RrmWk4Pi1UkwiRWgcjISORFLs52Kj8/ee6XqWONilKth0j5A9+3/IvvnWG+d9bW1sgJDAIRZSMR2BlQvy6alSmNkes24uSDRyrbQ6KiMGzNBuy4egOzenWDWwHVkzAiItI/S1ZtkAEg0SVr1cKfUDAP1IkThaMFM9O0p4Jinfg8E5k72u6fkigcPX3ub7K72OQvR6FsqeLQpbDnl4CEeNgXraMSABLEz/ZFayPk6VmEPr+EguXbQh95ujmp/PzS97XOjoWIiHIXg0BEOcDL2Qlbh32KFSdP44cdu2Wh6JT23Lgpu4jN7NEFXatX5XtARKTH7txPuiAwdujAPBEAEizMklqix6b6fBJEwErUsbOwMNd6f6Xb9x5i5/7DcHJ0wOQvR8LNpaDGxzh90ji165euWo24yDewtDCDNkJjkzKWbAsWVfscYr0IAiXGhWr9O8xNjWBhbppjV3GzqnjRQrLBR0JCUr3Cl36vtTrWvPr6KGN83/Ivvnf5l3Ue+v+ShaGJcuqPy9gYgxs1wJHxY1HHu1ia7W8iI/HJn2vx8R9/ITA8nO8DEZGeUgZHXAuqZl/okpNjUn06v8CgNNv8A5LWOaWoYZfZ/ZV8/AMQGRWNQu6uMhCUF5ha2srb6DB/tdujQ/2S9rMoAH1lZmYKD5f/ApLBoREIj+AULyIiQ8AgEFEOK+5SENtHDsX3nTvAQk0a/bYr19Dop9mycDQREemfOjWqyNtHT54jr/Au6ilvr9+6q7aGUdI+RbTeX6l5w7r4sFcXnLt0DdPm/Iqo6Bjomr1nUgbu6wcnEOar+nrCfO/g9cOTb/erDH1vE5/SC5+0AT4iItI/DAKRxsRcflHYUSzxingkJiRw9DRkYmyM4c2a4Mj4MajulfYkOSA8HANW/Imhq9fhTUTeLCJJRETaGTawD1ycnbB45Vr5WZoXVKtUHubmZjh1/jLuPXySvP5NSCj+2XNA3q/7Nnilzf4pdWnXEp991Bc37tzH9z/PR1h4RJbPQZTTmLRh7VwUruXbIDFBgesbR+PenmmyW5i4vb5htFzvWqGt3E+fsUMYEZFhYk0g0ti2PQewcdseed/b01VthxDKWCk3V+wePQwLDx3FjL3/Ii4+XmX75ouXcfz+A9lKvnWFchxOIiI9cP7KdfTt3gELlq9Bqx6D0K1DK3i4qe861b5lYxSwS5qulFmnzl/CzTsP5P37j5ICNYeOn8Hte0k1iRrXq4kyJZOKMttYW+O9Ni2wecdefDdjHqpXqQBLc3NcvHZTBmlqVKmI0iW8k587s/un1rJxfdhaW2Pukj8wafocfDtuBJwzMT0s9TmIg50lsqJEy7EwtbKH75V/EHDnYPJ6YxNzeNTohaINBkHfeRZSzQR67hOos2MhIqLcwyAQaaxzu5Zo27yxvL920xZZUJC0+KMzMcGYVs1lkGf42g24/uKVyna/0DD0XbYSfWvXxNSunVDAyorDTESUj02buwQPHj+T9+8/eooZC5anu6/oIKZtEEgEgPYeOqay7urNO3IRvL08k4NAQq8u7REaFob9R07izIUryesrlS+D0Z/2T/P8md0/tbo1q+Jr688wY8FSTJqWFAjycHPR6hxEER2CrDA2MYN34yHwqtsf4f73oYgJg6mFHWxdS8HE3DA+d4t4OKv8zCAQEZFhYBCINGZpYSEXwcTUhCOXReULeWD/2JGY8+8hzN5/EIpU0+vWnruAI/fuY977PdGsbGmONxFRPjWgdxcEvQ7WaF9lAWZt1K9dHYU93NLdXqakd5qpykMG9JEBlrsPHkOhiEcxr8IoUcxL7eMzs79rQWd83K8nShVXnVJVuXwZTJ04VnYNe/LshcZBoNTnIAnZdCFKBHz0vfaPptPBWBOIiMgwMAhEpENmJib4sm0rtKlQDiPWbsRtH1+V7a+CQ9Dzt+UYUL8OJr/XAXaWWUt/JyKi3PfJh71y5fdUKFNSLpnl7uoil+zc38G+ANq3bKJ2m8hIEktuUUSHQxETjhhle3tzzdq+m1rYJncS00eF3Z1hZGSExMSk+krMBCIiMgwMAhHlAVWKeOLAF6Pw895/Mf/gESS8PSFTWnXqLA7fuYf5fXqhYakSOjtOIiIiXRCFoWNiYuX9zBaGfnV5C56f+TPTv7NI3f7wqjcA+srC3AyuzvbwC0zKUgt8HSq7t1lZJmVcERGRfmIQiCiPEO3jJ3Vsh/aVKmD4mo247++vsv3Z6zfosmgJPmnUAP/r1A7W5uY6O1YiIqLclJXC0LbuZeFepTPi45OmXZuYGGv8OH1XpFDB5CCQckpYKe9COj0mIiLKWQwCEeUx1Yt64dC40Zi+Zx9+PXI8OU1badnxkzhw+w4W9euN2t7FdHacRESUlghUBIeEoVfntnJKVMp1mkj5OMqewtBO3nXkEh2TNB3M0kKz6WCGUhfowrWkjnLKKWEMAhER6TcGgYjyICtzM/zQuaPMChq5diMeBwapbBc/d5j/K4Y1bYSJ7dvA0owntEREecH8ZatlJ7BmDeskB3OU6zSR8nGU84WhDZ0nO4QRERkcBoGI8rC6xb1xZPxYTN25R2YApSQyhBYdPob9N0VWUC+ZQURERLo16pMPZdaPi7NjmnWaSPk4opzGDmFERIaHQSCiPM7GwhzTu3dG+8oVMHrdJlkbKCVRO6jdvMUY1aIpxrVpKWsLERGRbvTq3E6jdZR7haFJ8yAQO4QREek/flskyicalSqJo1+OxXfbduHP02dVtsUnJGDOv4ew78YtLOzXG5U9C+vsOImIiPJSYWjKxHSwV4EcLiIiPadZewTK9/wDg3D15h3cffBI14dCWWBnaYnZvbtj09DBKORgn2b7LR9ftJ69ADP3/ou4+HiONRFRHjD8qx8wY8FynL14FQqFQteHk28LQ6+YN10uJYp5wd6Gbcyzg2gHX9DpvxpUolOYsoA2ERHpJ2YC6bGgN8HYd+g4zl+5jmcvXsl1hdzdsGD6/3R9aJRFzcqWxvEvP8ekf3Zg3bkLKtsUCQkyCLT3xi3ZQaychzvHm4hIh8RFmC0792POb3/AztYGDWpXR5P6tdC0fm14F/Xke6MBFobOOZ7uzgh8HZr88yu/IBT34rkDEZG+YhBIj92+9wBbdu6T9ws6OyIwSLWWDOVv9tZWWNC3FzpWqYixG7bAP1S16Oi1Fy/RYtY8fNWuNYY3awxTExOdHSsRkSHbuHwujpw6h6OnzuP4mYvYe+i4XAQvTw80qVcLTerXRqO6NWBfwE7Xh6v3wnzvIMznNuzcy8LOoxwMnagLdOXWY5W6QAwCERHpLwaB9JizoyP6dOuImlUroUghd/QaPFrXh0Q5oE2F8jj5VTFM+PsfbLl4RWVbbHw8puzcg93Xb2Jh314obGfL94CIKJcVcndF324d5ZKQkIBrt+7h6KlzMjB08cpNrN60XS4mJiY4uXMtinmxrltOCn56Ec9OrUCRuv0ZBJJ1gVIXhw7K0fEnIiLdYk0gPVaudAn06NQWxYrwZFLfOdpYY8mHffHHRx+ioK1Nmu0Xnz5Ds1lzsezEKVlEmoiIdMPY2BhVK5bF6E/7469FMzF/2jco/nZKWHx8POJYMyjHWdi5ytu4qOCc/2X5QJFCqsWhX7A4NBGRXmMmEOUpwY/vw75oCRgZMz6pjY5VKqFuCW+M37QVO65eV9kWHafAlN37sffmHSz64H0Ud1G98kdERDkrMTER127dldPCDp88iwuXb8igj5GREcqXLoGmDerAzUX1Czllf4t4p+L1YGpZQGYEJcTHwdjEzKCHmW3iiYgMC4NAlKGJU2epXW9iFA9PD3dERkZmywhGRUUh0vclzn03Ag6lyqPKkPGwdvXgu6MFa2NjLOzVDW3Klsak7bsRHBWlsv3802doMnMOJrZtif51asmr0pR9xL9lynkcZ45xbrG2ts7yc2zfdwh7DhzDsTMXEPQ6KfvEtaAzOrdrkVwg2qWgUzYcrf7KzhbxxqbmKN1uIu7vnYE7O76DZ+1+sHL0hJGRSZr9xKLvPN1VLwq98GGbeCIifcYgEOUJiQnxuPX7bCTExeL1rSs49uXHKNdvKLxadpJXSClzxJi9J7KCihfDhK07cODOPZXtUXFx+HbHHpkV9HP391DE0ZFDTESUQ2YuWI4Hj5+hUrnSGPZRXzStXwsVypbieGeyRXzb5o3l/bWbtkARHaL1+L04vw7Pz/wp7795fFYu6oiaQV71Buj9+2RnawWHAjYIDo2QP/sEvEFcnAJmZvyaQESkj/i/O2Vo+qRxatcvXbU6266QCg+3r0fowzvJP8fHROPGirkIuHQKNUd8A2sXN75TWihmbY11Qz7GhvMX8fXf2xEaHa2y/dSjx2g9/1dM6dIJH9atzYBbNsquvw3iOOsa/y1nnZFRUsblzbsPZPZlaFgYQsMjULNKRX7R1kGLeGvnYihYuqlG+xnSlDBlEEhMtXvl/wZFC7vo+rCIiCgHMAhEWs/HN87CCVhqFg5OMLWyhiJKdXqZ35Vz2DeqL6p+PAbFWnRkkELLrKD3a9dE49IlMXLNBhy9/1Ble0RMLD7fsAU7r17H3Pd7oJCDQ9beTCIiUrFzza84cfZSckeweUtXy8XWxhoNaleXU8KaNagD77cFoilnFSzdRC6k2iHs+t2nKm3iGQQiItJPDAKR1vPxnZ2yL1jg2bg1nMtXwY3ls+F/9bzKNkVkBC4s+BEvTx9BjWETYOXMK1PaEMGdPwd+gHUXLmHK7n0y+JPSoTv30PCn2ZjW7T30rlWDATciomxiX8AOHVo1kYvw+OkLGQwSBaJPnruEfYdPyPVenh74Z9Ui2VKeKDexQxgRkeFgRVjK1Hz8FfOmy6VEMS84Odhn6+hZFXRD4+/no/rQL2FiaZVmu8+Fk9g3qh+eHtkrO6yQdllBfWvVwImvvkCjUiXTbBfTxUas3YgPlv8Bv9AwDjERUQ4QGT8f9emGn78bjykTRie3iH/2wgcRkSwun5sUMREIfXkdrx+dQdSb5zBU7BBGRGQ4mAmkxxSKeNy8e1/eVwZNYmNjcfVmUu0dczMzlCtdAnktSFGiXTe4VauDCwumIuDGZZXtceGhODdnMl6ePozqn30JSwe20tVGESdHbPlsMFaePIPvd+xCZGycyvZ9N2+j4U+/4KfundGtelVmBRERZYOY2Ficu3QNR06ek8utew+TP5+trCxRr2ZVONgX4FjngnhFDJ4c/Q1+N3YjMUGRXAjazqMc7u+bCcfidVGqlfq6iPqIQSAiIsPBIJAei4yKwg+zFqqsC3z9Jnmdk6MDls2emiemg6Vm614YTaYswoNdm3D9z8WIj41R2f7yzFEE3LqK6kPHo0iDFjl2HPpMFCf9uFF9NCtbGqPWbcSZR09Utr+JjMSQ1euw89oN/NyzKwra2ursWImI8rO1W3Zi579HcPrCFURFRSdf9KhQpmRSi/gGtVG7emVYmOt/O/Lsqksoihdnxb090/D6wQkZ9DE2tULI80tyvX2R6uLdQcDtAyjW6FOYWRYwmJpAKb3wDdLZsRARUc5iEEiPmZqaoFL5MuluL2Bnm6X2rNlZGFodI2NjlOrUG+7V6+H8vCkIuntdZXtsaDDOzPwGihER8G71Xo4eiz4r7lIQ20YMxdJjJ/Djrr2Ijku6Iqq04+p1nH74CLN6dkPHKpV0dpxERPnV4pVrZYt4NxdnWReoaf3aaFK/NlycHXV9aPlG6gtRDnaWWj9XuN89GQAyt3NFxR6z8eL8+uQgkLGJKQoUqoCgB8cR8vQSCpZ5dxcxfWBvZw07GyuERSRNR3zl9xqK+HiYmpjo+tCIiCibMQikx6ytrDB5/Mgca8+aW+wKe6HZ9N9wb9s63Fi7FAlx/xU0tnErhCINW+basegrE2NjfNa0MVqWKytrAl18+kxle2B4BAauXC2nhs3o3gWONmx/TkSkqdGf9pdZP+XLpK3FRtpdiFJEh2g9dKIGkOBUvC6MTdNmX1nYe8jb6FAfg3l7RGaamBJ268Hz5JICfgHBKOzOafdERPqGhaEpU6nYIaFhchGp2IkJCbk2ekYmJijT7QO0mr0KjiXLJa+vNWqSbC1P2aOUmyt2jfoM/+vYDuZqrv79fekKGsz4Bftu3uKQExFpqOd7bRkAyiJxEUp0WROLuBCVlWzkBEXSFHMTs7fnD6meKjEh/u16wzpN9iykGvARbeKJiEj/MBOI8mRNoPQU8PJG85nLcHfLasRFhsOlopi7T9lJpH6PbtkMrSuUw/A1G3DtxUuV7f6hYei37A/0qV0TU7t0gr112k5uREREeZW5rYu8jQ5JyvQxShUFig55JW+t7AvBkKQuDv3CJwioprPDISKiHMIgEOXZmkDpEfP1y/X6KMN94uNicWfTKpTu0hdm1ja5dmz6pJyHO/aNHYG5/x7CL/sPQpEq82vduQs4eu8+5vbugebl0q89RURElJc4FK0BIxMzvHl8FtEhvirbYkL9EPL0IozNrGDvZVgREHYIIyIyDIaV50rZmootCjfnVTfXLsOtDb9j/6h+8Lt6XteHk2+ZmZhgfNtW2P/5SJT3cE+z/VVwCHot+R2fb9iCsOikjjdERER5mbmNE4rU+RAJimhcWz8SQQ9PyfXBTy/i+qbPkRAfC6/6A2FqYVhdMVN3CON0MCIi/ZR3v8VTnqPLmkCZEXT3Bu7+s0bejwzwxbFvR+LSbz9DERWp60PLtyp7FsaBL0bh81bNZRHp1P48fRZNZs7B8fsPdHJ8REREmVGkTj94NxkmAz4R/vfkujCfm1BEh8n1hav3MLgBTTMd7BVrAhER6SNOB6N8VRPoXRLj43FhwY9AqgDVwz1b4Hv5DGqN+h9cKlTV2fHlZ+ampvi6Q1u0rVQBI9ZswD0/f5Xtz16/QddFSzG4UX38r2N72Fik7bhCRESUVxSq3h3ulTsh3P8+4qJCZOaPnXtZtR3DDIGTgy2srSwQGZVUOPuFbxASEhJgnIczv4mIKPP4vzplqibQinnT5VKimBecHOzz3OiJLmI1R34D20JeabZF+L7EkW8+w5XlcxEfw6lL2qruVQSHxo3GiOZNZEvZ1JYfP4WmP8/B2UdPtP4dREREGWUjJyQkaj1AseFByR3ARMCnQKEKcC5RH/aelQ02ACSIz3RPj/86hMXGKeAfFKLTYyIiouzHIBDpXU0g5zIV0Wrunyj13vvijEZ1Y2Ii7u9Yj/1j+stpY6QdSzMzTH6vg2wnX9xFNX1ceBwYhI4LfsW323YiKjaOw0xERFnORh40eqJcHj55hpCIpGwVbfhe34kLv/fF05MrEB2c1AmMMugQRkREeiVvfosnyiJTC0tU/XgMmv64GDbuhdNsD3/1DIcmfIprqxYiPlb7E0lDV9u7GI6MH4NPGzdIsy0xMRGLDx9D81nzcPHJM50cHxFRXhMXp0BA4Gu88vVXuygUCl0fYr7IRra3sdD6uWzdSsPIyBgvzq3BxZX9cWPzOATcOYQERSwMHTuEERHpP9YEokylYsfEJJ0giVRsXbWIzwyXCtXQeu5qXFu1SNYFUpGQgLt//wWf8ydRa/S3cCpVTleHma9Zm5tjWrfO6FC5Ikat24SnQa9Vtt/390e7eYswqkVT2WnMwpT/7RCR4Tl/+Tqmz1sqb+MyCPQc37EGpYoXzdVjyy/ZyGIRRDZyQhbOQZyK14Ojdx0EP7sEv+u78frRKYQ8vwxTCzu4lGsJt4rtYONSAoaIHcKIiPQfv42RXhWGVsfUyhrVh45H4XpNZdFo0TEspdDnj3Hoy8Eo26M/yvcaBGMzM50da37WoGQJHP1yLCZv24U/Tp1R2ZaQmIi5Bw5j383bWNi3F6oU8dTZcRIR5bZrt+6ix6DRiImNhaWFOUoWLwErS/WZLJbprKfsJTKBHIvWlIsoCh1w+wD8buyBz5WtcrF1K4NijT6FfZGqhp0JxA5hRER6h0EgylQqdtvmjeX9tZu25ItMoJTcqtRC6/lrcHXFPDz+d7vKNlEg8s6WP1GkQQvYFyups2PM72wtLDCrVzd0rFIRo9dtxsvgYJXtt3180WbOQoxt1Ryft24BMxMTnR0rEVFuWbJqgwwA1ahSAasW/oSCTo4c/DzEzMpedgoTS5jvHTw/8yfePD6LkBdXDS8IVCh1TSC2iSci0jesCUR6Vxg6I2bWNqg54ms0/HY2LJ1cVLaJLCAGgLJH0zKlcfyrsehXp1aabYqEBPy87wBaz1mAW698suk3EhHlXXfuP5K3Y4cOZAAoj0qIVyDo/vGkANCT88nZQoamoKMdLMz/u0b83CdI1vgjIiL9YXifbkQAPGrUR5sFa1C0WXs5Ho4lyqJsjwEcm2xUwMoK8/r0xNpPPoJbAbs026+/eIUWv8zH3H8PQRGf1KqXiEgfWVgktR13Leik60OhVCKDnuLxsd9wYVlv3Nk5GcFPL8DJuy7KvTcFnrX7Gtx4GRsbo7D7f9lA0TGxCHoTptNjIiKi7MXpYKTXhaEzYm5bALXHfCtrBdm6F4ZxBgWLxVUwo9Tt5kkjrSuUw4mvvsDXW7dj04VLKtvi4uMxddde7L5+U9YKKu3uxlElIr1Tp0YVXLp2C4+ePEfl8mV0fTgGLz42CoH3jsgaQGE+N+V4WDoUltPBXCu0hbmNYQfring449Gz/+onPvcJREGnAjo9JiIiyj7MBKJMFYYeNHqiXB4+eYbXwSF6MXqF6zSGfdH0u4D4XjqNwxM+RdhLtjnXlqONNX794H2sGtQfLra2abZfevYczWbNw6LDRxGfkKD17yEiyouGDewDF2cnLF65Vl5QId16eXEjHvw7CxH+91GwbAtU6DEL1Qeukpk/hh4AEtgmnohIvzETiAymMLQ2YsPDcGHhNEQFBWD/mA9R6cPPUKpjr3xZDykvEG3k6xQvhq82/4NtV66pbItRKPDdtl3Yfe0m5vftiRIuqjWbiIjyq/NXrqNv9w5YsHwNWvUYhG4dWsHDzVXtvu1bNkYBu7TBcso+IuvHu+kIuJZrCVPLtNOVDZ1nquLQ7BBGRKRfGASiTBWGFosgCkMbgivL58gAkJAQG4Orv8/FyzNHUWvUJDmFjDKvoK0tfh/4ATpdvoovN2/F64hIle1nHz9B05lz8W2n9vi4YT1Zn4CIKD+bNncJHjxOyia9/+gpZixYnu6+ooMYg0A5SwR/SPNMIHYIIyLSLwwCEaUj+k0QXp0/kWZ94M3L2D/6A1QZOALF23ZjrSAtdalWBfVKFMe4jX9jz42kmgxKUXFxmPj3Nuy6fgPz3+8JL2em5xNR/jWgdxcEvQ7WaF8nR/scPx76jyImApGBj+StlWNhWDkWMfjhSTsdLMjgx4SISJ8wCESUDktHZ7SZvwYXF/8EnwsnVbbFR0fh0m8/48XpI6g18htYu7hzHLUguob9+XF/WTB64t/bERIVpbL9xP2HaDRzNn7o3BH969VhwI2I8qVPPuyl60PQu+YUCQlZa1ser4jBk6O/we/GbiQmKOS6InX7w86jHO7vmwnH4nVRqtU4GCK3gg4wNTWBQhGfXBiaDTKIiPQH51kQZcDK2QUNJs1CzZGTYGptk2a7/9Xz2DeyLx7/u12eIFHmia5rvWrVwImvPkfLcmm75kTExOKLjX+j12+/4+Ubza6kExGRfjenCInIWoHte3umwffadti6lYJ9kerJ65PuGyHg9gHERYfCEJmYGKOw238ZuBGR0QgOjdDpMRERUfZhEIhIgyCFd8uOMivIrWrtNNsVUZGyePSJKV8k1w+izPNwsMe6Twdh7vs9YPu29lRKh+/eQ8MZs7Hu7AUG3Igo34qPj8ftew9x4sxFXLp2E+Gp6qJR+s0pVsybLpcSxbxgb5P2c0JT4X738PrBCZjbuaJij9koULhS8jZjE1MUKFQBifFxCHl6yWDfDnYIIyLSXwwCUaZSsUNCw+QiUrETDayVt5jy1WjyPFT/7CuYWFql2e578ZTMCnp6ZA+DFFkIuH1QtzaOf/U5GpcumWZ7WHQ0Rq7biH7L/4BviGFeoSWi/CkuToGZC39H+YYd0KzrAPT4eDTa9xmCMvXaYfDYSfD1D9T1IeZpojGFfQE7uYjmFFnpUBr68rq8dSpeF8am5mm2W9h7yNvoUB8YqiLsEEZEpLcYBCKtU7FfB4cYZJCiRNuuMivIpWK1NNvjIsJwbs73ODX9K5khRNop4uSILZ99gpk9usLGPO0J+v6bt9Fwxi/YfPEyA25ElOeJ6cKffP4/zP51JUJCw+Fa0Bl1a1RBiWJF5Lad+4+g3fufwC+AgaDckKBImkpmYmadtCJVPCkxIakWDowM9zTZkx3CiIj0luF+ulGWU7GdHAy3g4mNWyE0mbIIVQePhYl52pT0uMgImFhY6uTY9CngNqhhPRz9cizqlfBOsz04MgpDV6/DRytXIyAsXCfHSESkCRHk2XvoOMxMTTHvx29w7eg2/PPnIpzctQ77Ni6XwSAfvwBMnf0bBzQXmNu6yNvokKRMH6NUUaDokFfy1sq+kMG+H2naxPuyQxgRkb5gEIi0TsU2Mjbsfz7i9Zfq1But5q6Gc5n/6gmYWlrLjmGGPj7ZpVhBZ2wbPgRTu3SCpVnahoY7r91Aw59+wfYr13RyfERE77J93yF5O2xQH/Tu0k5lW6VypbHwp2/l/V3/HoVCkdSpinKOQ9EaMDIxw5vHZxEd4quyLSbUDyFPL8LYzAr2Xmkzfg0FawIREemvXP2WKk5uStVpg9HfTMvNX0uUo+wKe6HZ9N9QeeBIGJuZo8rHo2SmEGUfY2NjDG3aCEfGj0XNol5ptgdFRGDQH3/hk1Vr8DqCHUyIKG958uylvG3aoI7a7dUqlYOjfQFERkXBL4AZFznN3MYJRep8iARFNK6tH4mgh6fk+uCnF3F90+dIiI+FV/2BMLWwhaHycHWESYqLWc9fcaoiEZG+yNUgkJmZKcLCIxARyVoppF+MTExQpms/tF20Ht6tOqe7X3Twa8SGs6Cxtkq6umDX6GH4tlN7mJuYpNm+9fJV2UFs741bWv8OIqKcnOaaHlEbiHJPkTr94N1kmAz4RPjfk+vCfG5CER0m1xeu3sOg3w5TUxN4uDkm/xwSFonQcJ6/ExHpg7RzK3JQ6eLF5O2zl4bbbYH0W0YZQOIE/8LCH/Hm4T3UHD4RHjXr5+qx6QtxZXJUi6ZoXb4shq/dgKvPk66wK/mHhuGD5X/g/Vo18GPX92BvnbaTGxFRbvIu6onrt+/hyImzsiB0aldv3kFwaBhsrK3g5uLMNyeXFKreHe6VOyHc/z7iokJk5o+de1m1HcMMdUrYC5//MtPE/fKl3hbTJiKifCtXM4GKeRVG0/q1ceP2fVy5cSc3fzWRzj09tAs+508i+nUATkz5HOcX/Ii4CBY01lZZD3fsHTMCE9u3gZmarKD15y/KrKCDt+9m8Z0jIsqa99o0l7eLV67Dlp37VbbduvsAIyZMkffbt2wCU9NcvT5n8ETAp0ChCnAuUR/2npUZAMqgQ9hzH04JIyLSB7kaBIqKjsE3nw9FSW8v9B06DivWbpEBoVe+/mmWN8GcMkP6IzLQH5eXz1FZ9+TADuwb1Q9+V87p7LjyOxH8+aJ1C/z7+UhUKOSRZrtPSAh6L/kdYzdsRlh0tE6OkYioQ6smaNu8EWLj4jD8qx9QpWlndOk/HA079kXLHoNw/9FTeLi54JuxQzlYOpCgiEV8bFSaJSE+zqDfDxaHJiLST7l6uWnfoeMYOn5y8s9f/6j6pTilzu1aYMms73PpyIhyliIyAtYF3RD67JHK+qhAPxz7bhRKtOuGygNGwNSKadbaqFi4kAwE/bL/IOYeOIz4hASV7atPn8ORO/cxr09PNC5dMkvvJRGRNrWAls2egrlLV2HFmi2y+LOyALSovdKhVTNMmTAa7q6qmReUc0QXsKcnf8ebJ+dkHSB1itTtD696Awz2bUjTJp7FoYmI9EKuBoGcHO1RvXJ5jfYt7uWZ48dDlFsKeHmj5ew/cGv977jz92ogVZDi4Z6/4XvpDGqNmgSXitX5xmjB3NRUTg1rW7E8RqzdiLu+firbn795g26Ll+LjhvVlYWkbC9Z8IKLcbY4xfvjH+HzoQNx//BSv34TA2soKpYoXlbWAKPeILJ/rG8cgJswfppYF4OhdByZmad8Da+ekWpaGqoiHan0qTgcjItIPuRoEalyvllwof4qOiUFMTKy8H6+Ih7Fx+l1OKC0TM3NU+vAzFKrdCOfnTUHYy6cq2yP8XuHIN8NQqlNvVPzwM5haWHIYtVDNqwgOfjEKM/b8i0WHjyIhVced30+cwqE7d7Ggby/ULe7NMSaiHDdp+lw51f3Hr8fKaV9lSxbnqOtQ0MMTMgBkYeeKqh8shamlHd8PNQq5O8ssNmXnupRFoomIKP/K1ZpAlL9t23MAg0ZPlMvDJ8/wOjhE14eULzmXqYhWc1ahdOc+Yo5Amu33d2zAv2M+RNCd6zo5Pn1gaWaG795rj12jhqG4S9rpFY8Dg9BpwW+YtHUHomINu+YDEeW8U+cuY/eBYwiPYIvtvEAEgASnkg0ZAMqAuZkp3F0ckn8OCg5DRCTr6xER5XcMApHGOrdriRXzpsulRDEvODnYc/S0ZGJhiSqDRqPpj7/Cxj3t1MfwV89xaOIQXFu1EPGxMRxnLdXyLooj48dgSJOG8mpmSuLK5m9Hj6PZrLm4+OQZx5iIckxhDzd56+fP7kp5gYWta9KdRNWp2aRBXSBfZgMREeV3OgkCiSthvyxeieZdB6BY9eYoXLkJarTohjGTpuHBY34Zy6ssLSxgX8BOLiamJjAyZgwxq1wqVEXreatRskOPtBsTEnD3779w/PsxyanYlHnW5ub4set72DZiCIo6O6XZ/sA/AO3mLcKUHXsQo1BwiIko23Vq00zeHjxxhqObhSnpIaFhchFT0hMStP9cdCrZAGY2zgh+dgmJCfF8TzLANvFERPon17/F+wcEoU2vj/Hzot9x695DRMfEIj4+Hi99/bF+62606jkIh0+cze3DItIZU0srVPt0HJpMWQhrV/c020t26Jkmi4Uyr36J4jj65VgMalgvzTZRN2jewcNoMWserjx/weElomzV87226NW5HZat3ogVa7cgLo4B56xOSQ+J0D5L1tjYFGXafwNFdDju7ZmGiMBH8n7qRbSON3Spi0OzQxgRUf6Xq4WhhXGTZ+Lhk+eyDeq3XwxDo3q1YG1lidv3HuLHub/h9Pkr+Gz8ZJzdt1FmnBAZCtfKNdF63hpc+2MBHu37R64r0rg1POs31/Wh6Q1bCwvM7NEVHSpVxOj1m/DiTbDK9ju+fmgzZyHGtmqOz1s1lx3HiIiyqt9n4/HsxSuZvfL1j3Pw3YwFKOThCjM1/8es+W0WinoW4qCrmZLetnljeX/tpi1QRGtfl/DF+XV4fuZPeT/w3hG5qGPoLeIFZgIREemfXP2G4xcQiP1HTsLU1AR/Lf4ZFcuVSt5Ws2pFrF86G617foy7Dx5j296D6N+rS24eHpHOmVnboMawCShctylurF2K6p9+oetD0ktNypTC8a8+x6R/dmDNmfMq2+ITEjBr3wHsu3ELC/v1RoVCHjo7TiLSDyIAlHK6e5xCgafPX6ndN5bF6tOdki4WQUxJT8hCh1LR+r1g6aYa7WfoUtcEes4OYURE+V6uBoFu3LkvbyuVK60SAFKyMDdHtw6tMH3eUty48yA3D40oT3GvXhdu1epkOA3s2bH9sC9WEvZebDWsDTtLS8x7vyc6Va6EMRs2wzckVGX79Zev0PKX+RjfpiVGtWgKUxMTrX4PEdH+TSuQmKBZEWJraysOWA4rWLqJXOjdCrur1tJ74cPi5kRE+V2u1gSKjk6aW+3k+F+7ydSc326LimILSjJsGQWAQl88wfn5U3Fg7ADc2fInEuNZ2FJbLcuXxYmvPkevmtXTbIuLj8e03fvQbt5i3PP10/p3EBGJ2mNWVpawsbHOcGENOMpLrCwt4OJUIPln/6CQ5PN5IiLKn3I1COTumlRcTtT/EcWg1bl2+5689XBzyc1DI8o3EuIVOD/3ByTExSJBEYfrfy6W7eTDXjzV9aHlWw7W1lj8wfv48+MBcLG1TbP98rPnaDZrHhYeOiqnixERZYZoiFGqThtZE5Eo37eJ92ObeCKi/CxXg0CVy5eFs5MDXvn6Y8aC5WnaXp+5eBXrtuyU95s1rJObh0aUbzzYuRGv799SWff67g3sH9sf97av13jKAaXVvlIFnJjwBbpUq5Jmm2gfP3n7LnRa8CseBgRw+IhIYzbW1vJWoWBXMMp/PAulCgK94pQwIqL8LFeDQGZmppgw8hN5f/6y1fLK2HczF2Dmwt8xcOREdBs4UhZLbN20AerVrJqbh0aUb3g1aYvC9dIWtEyIjcHV3+fiyDfDEO7DNufacra1wfIB/fD7wA/gZJP0xS2lc4+founMuVh69AQSGHAjIg1UKFNS3j5+xv+bSR+KQzMIRESUn+V6/+MPe3VGdEwMfpq/DNdu3ZOLkpgH371ja8z8dlxuH1aedOLsBRw5eQ6Br9/AztYGtapVQntRoNZU8wK1gUFvcOHqdVy4cgM+fv5wcymIb8eNyNHjppxl6eCEel9Nx/Pj/+LSklmIC1ctaBx46wr2j/4AlQeOQIm23WBknKuxXr3RuWpl1CvhjXEb/8bu6zdVtkXFxeHrrdux89oNLOjbC0WdVQtnEhGl9HG/7ti0fS+W/rkRbZs3gjH/X6Z8hB3CiIj0S64HgYRPPuyFXp3b4cipc3j4+DkU8fGyXlDDOjVQvGgRXRxSnrNs9UbsPXRMZd2tuw9w8cpNTPpiGMxM3/3Wnb10FTMXLFNZZ2zMDkf6QARMvRq3hkvF6ri4eDp8zp9U2R4fE43LS2bh5ekjqDnyG9i4ss25Nlzt7LBqUH9svngZE7ZsQ0hUlMr2Uw8fofGM2ZjcuQMG1q/Lgq5EpJaY/j7ykw8w57dV6NB3CAa+3w1FixSCmZqLOhXKlkpuhU6UF3h6JNX0VGKHMCKi/C1Xg0BPnr2UgZ9iRQqjaYPa6Ny2RW7++nzj6s3bMgBkaWGOD3t1RfkyJeHj64+V67bgxp172PXvEXRp1/KdzxMXF4eCTo6oUaUiqlcuj+nzluTK8VPusXIqiAbfzMLTQ7twefkcKCIjVLb7X7uA/aP6ocqg0fBu9R7fGi0Dbj1rVkfDUiUwdsMWHLh1R2V7RGwsxm/ail3XbsiW844W5hxnIlIxZNx3ePD4mbx/+fptXL7+Y7ojdHzHGpQqXpQjmINiw4NgZu0AI14Y04gnp4MREemVXA0CXbt9FxOm/ILO7VrIIBCpt/fQcXn7UZ8eaNmkvrzvVdgDLgWdMH7yDOw7dFyjIFCd6lXQsE5NeT+9bmyU/4kgRbEWHeFauRYuLJwGvytnVbYroiJxcdF0vDxzBBUGjYGlEzvvacPD3h7rPvkI685dwDdbdyAsOlpl+5G799Fwxmx82741etWolqX3lIj0izjnKVOyuEb7iunflLN8r++E343dcC3fBm4V2sLSoRCHPAO21pZwcrDF6+DwpPELCEZsnALmZjqZUEBERFmUq/97i6wUITQs6UOE1Ltx+z7MzczQuH4tlfViqlxJ76J48PgpfP0D4O6a8Zd5MzMzDrEBsXZxQ6PJc/F4/zZcXTEfiuhIle2+F0/Dys0T5T/8TGfHqA8Bt751aqFx6ZIYs36zDPykJAJD4//ejj03b2Ne314ycERENHXiGA5CHmLrVhr+N/fixbk1eHFuLeyLVIVbxfZwLtkQxqbM5kwvG0gZBBLTG33836BoYV5UIiLKj3K1Ymy1SuVha2Mta9vExsbl5q/ON96EhCIyKgqFPdxkICi14kU95e1LH38dHB3lhyBF8TZd0Hr+X7JeUEo27oVRuudAnR2bPvF0dMSmoYPxc8+usDFP+4Xh0N37aDRjNjZduCRPlomIKO9wKl4PNT5eg/LdZsC5VGOEvrqBe3t+xPmlvfDo8EJEBDzU9SHm+eLQL31f6+xYiIgoH2UCWVla4IevRuGL72bgh18WYfL4ETDVoMCxIYmISMreKGBnq3Z7ATu7pP0iVbM8csrEqbPUrjcxioenhzsis+k4olIV3KWsMbJzQK2JM/H03224s24Z4mNjUHnIeMQlAnEc62zTu1oV1C1aBOO3bMOZx09VtgVHRuGzv9Zj26Ur+LFzR7ik8zdN2uH/GTmPY5zE2to6F0abcpuRkTEci9aUS1xUCAJuH4DfjT3wubJVLrZuZVCs0acyS4jUBIH8GAQiIsqvcrcm0K27uH77npzStPyvzdh/5KTMDnJySDtlonKFMujTtQMMTcLbrIH02scaGxvJW9b4oXcRreGLtekKlyq1EXj9IpzKVk73S53IVhFZRJR5RZ2csP7jAfjjzDn8tO8AouMUKtv33rqDc0+eYWrnDuhYqQKHmMiAic/uqzfv4unzl4iKjlGbKdipTbN0LwRRzjCzskeh6t3lEuZ7B8/P/Ik3j88i5MVVBoHS6RD20jeI/xyJiPKpXA0CPXryHCvX/Z3887MXPnJRRxSPNsQgkLItbGSk+i/rkVFJxWitraxy5XimTxqndv3SVatz5Aopr7hmP+vipeBSvFS64yyyhI5/PxalOvZC4XpNc+AIDMOIls3RtnIlDP9rHS4+e6Gy7XVkJIat24T9d+5hRvcucGbh12zD/zNyHsc4e5w4cxFjv/0Jz1+qP+9Rql29MoNAOpAQr8CbR6fhd3MP3jw5n5wtREmYCUREpD9yNQhUp0YVrJw/TaN9PdxcYYicHe3lFLmXvn5qszNevPKVt64uqldkckN0TAxiYmLl/XhFfHJWEuVvN9YsRcCNS3LxatIG1T75HOZ2LGisjZKuLtj86SAsP3kas/49jBiFalbQP5ev4tSDh5jVqzvaMyuIyGA8efYSH474ClFR0ejQsglOX7iC18Eh6Ne9E+4+fIwLV26gcb2aqFWtEpwc+f9vbooMeioDPwG3/kVcVLBsG+/kXRduFdvB0btOrh5LXlakkOp0sBfMBCIiyrdyNQjk4eYiF0qfiYkJShTzwt0Hj3Dz7n1ULFs6eZvoqiaKaltbWcKzkHuuD+O2PQewcdseed/b0xXOTg65fgyUvQJvX8O9bWuTf352dB/8r11EzRET4VGzAYdbCybGxhjSqAHaV6mMEWs34vKz5yrb/cPC0f/3VehVszqmdXsPDqw3QqT3/tiwVQaAundsjUUzvkXDjn1lEGjowPdR0tsLYyZNx98792P0p/3h7MjP1pwWHxuFwHtHZA2gMJ+bcp2lQ2E5Hcy1QluY2zjl+DHkNwVsrWFvZ42QsMjkNvEKRbyuD4uIiLSQq3mux06fR7v3P8H0eUty89fmO43rJbWGX/rnBtkKXlkIesHy1YiNi0OD2jVgpoOC2p3btcSKedPlIgJV6mo5Uf5yf8cGURBIZV30m0CcmPIFzs+firiIpHawlHll3N2wZ/QwfN2+DcxMTNJs33jhEhrOmI0Dt+5weIn03OVrt+Rt1w6t0mwTGb/fjBmCOIUC3/+8UAdHZ3heXtyIB//OQoT/fRQs2wIVesxC9YGr4Fm7LwNA72gTrxQfnwC/wJDceLuIiCib5WokQdSzuXz9NooU9sjNX5vvtGxcH4dPnMGDx08xcsIPcHSwl1lA4gTRwb4Aendpr7L/8TMXsH7rTrRoXB/dOrROXh8eEYmvfpipsq9/QCCGfzVZ3ne0t8fUr8fm0quivKjO59+jgJc3bm9cicR41St6Tw7uhN+Vc6g58hu4V2NKvDZMTUzweesWaFOxPEas2YDrL1+pbPcNCcX7S1egX91amNqlE+wsLbP0fhJR3hQaHiFvPVwLJmf9CrGxsclTvF2cnXDt1j35ec/C0DlLZP14Nx0B13ItYWqZ1HWV3q2IhzNu3numUhy6VHFPDh0RUT6Tq5lART0LydtXvv65+WvzHVNTE0z6fBia1q8tTxSD3gRDER+PyuXLYMqE0TIolFJkVBR8/QMRFqaatZGQkCDXKxdBPI/yZ7/AoExPBxs0eqJcHj55JlPZKX8zNjVFhfcHo8XPv8O+aIk026OC/HF88mhcXDwDcZFJX2Io8yoU8sC+sSMwrk1LOV0stTVnzqPRjNk4du8+h5dID7kVTKrjFxwaJm8d7QvI28DXwcn7mJgk/d8QkuqznLKfCP4UqtaVAaAsFod+wTbxRET5Uq5mApUrXQIVy5bCjdv3ZHvUokUK5+avz1fsbG0w8pP+GDqwD0JCw2FjYw0ry6TOYak1qlsTlcuXha2NascwWxtrLPzpu3R/h/KEMzPTwdo2byzvr920hYWh9YhjibJo8ctK3Fr/O+78vVpEEFW2P9q3Fb6Xz6DWqElwrVRDZ8eZn5mbmmJCu9Zo+zYr6I6vn8r2F2+C0W3xMnzUoB6+e689bN92CiSi/K9MSW8cOXUOj5++QIPa1VG+TEmcuXgVJ89dQpP6tfDo6XP4BQTJCz/uLqpftHOLuHAkGlIYGxunaUqhrfj4ePlc4jnzKkVMBCIDH8lbK8fCsHIsoutDyhfTwQS2iSciyp9yvbDMb7O+R7/PxuHD4V/hx6/HoGbVSukGNwgwMzNDQWfHDIdCtItX1zJenHSxEDdpysTMHJU+/AyF6zTGuXk/IOzFU5Xtkf4+ODppOEp26IlK/YfB1DLtvzl6t6pFPHFw3GjM3PMvFhw6goRUNZlWnjyNw3fuYn7fXqhfojiHlEgPdG7XAkv+3IC/d/2LD3q+hx6d2mDF2i34deU62fXzwtUbMgDTtnkjmJnl3qlZQNBrXLhyXXYnu3HnPhQKBcYOHYiGdWqm+5j7j55g3d87ZQMLURdGXNDr0r4l6tWsprLfvYePMXHqL+jVuR16d+mAvCZeEYMnR3+D343dSExI6uRYpG5/2HmUw/19M+FYvC5KtRqn68PM0x3CXvq+1tmxEBFRPgkC7dx/BKO+/lFeGYqJjUXPj8fIK0RWaupg/J+9uwBv6mrjAP6vu9MWSikt7u7ubsPdB2wMZ8I2tm8bGxPchgx3d3d3dygULUXq7t9zTmlpmra0IW2a9P97nvskvec2uTm3TW7ee877tmnWALP++CE7d48+gtXBcgf7YqXRdNpy3FqzEA+2r1VKHO25eyN8rpxF9XG/wr5oKY3tpzYzMTTExLYt0bJsKVlBzPN9AvhET3z90H7OAgypVxs/tG4Bc2Njje0rEX26SuVK4bfvRiIiMkqe/4ifJ477UhbKEIEhoWghd7lNdvp1ylx4pxiVmJ47Dzxl8moRLEok8hdOmbsYQ/t2R7OGdaAtHuz9A36ep2TQR9/QDIHPr8j1NgUqiXTdeHv3ENzrDoGRacLUPVKeDvbAyxuXbnqiQkkPmcqAiIi0Q7YGgUTAR3xIiMXEJP0vNZmdqkRZj9PBcg8DE1OUHzDy/aigSQj1eaHQHvrWB/pGRhrbP11Rxb0gjo4fjd9378OCE6fkSIBE4v6C46dk9bA5PbuhqkdBje4rEX2az/t0Vfh5+MCe6NK2uRyBI6aAVyxbEobZXPnT0cEO5UoVk6Oyb9y5jx37Dqc7XWzB8nUyANS8YV10/6w1TIyNcfjkWSxZswnLN2xF9crlYWOd8xMth7x+IANAxlZOKNN5Gl5cXJcUBNI3MIS1S2n4ep5E4NMryFO8gaZ3N8ewNDeVI9WioxOCgO/8gzHs+3/hYGeFLq1qo3/nRgwGERFpgWw922jdtL5cSDuZmpjIRTDgFZ9cIU+pCmg2cyVurpgnRwAlKt1tEGzdi2p033SFmbERJn3WFq3LlcHItRvglSJh+6O379B61jwMb1gf37ZsClMG34h0hqgK1sgxIWm0Jvw0/quk+3cfPEp3WzG9S0xdK1SwgAxoJeYNatWkvszzeOjEGZy+cBmtmnw8aCKC3CKoBD29VJPlZ7WglzflrX2hGtA3VL4oaWKTUMU2IuhVtu9bThUTE4uv/1iWFABKztc/GPNX78Ot+08x5YcBDAQREeVwHG5DGRYRGYnAoGC5xMbEIj5F8mDSTSL3T8Uh41D/t7kwd8oHuyIlUbxTH03vls6pWdgDx74eg0F1aim1ibxBIn9Q46mzcPXZc43sHxGp15u3vjh2+oIcSaMN1TbvvA8S1a5eWSlxdN2aVRS2Sc/LV6/x1Xe/yEqj9zKwfVaIi4mUtwZG5gkrUuTBjo+Lfb+ep8mJlm06glOX7qbbr6J92eYj6j5cRESk7YmhSXsxJ1Du5lSuMprNXIWokCA5XD4tYW9fw9zROVv3TVdYmBjjr84d0LpcaYxcu1FWDEvuvs9rtJgxF6ObNMS4Zo1lxTEiyrkXTpav2yaTPotqnc0a1EbLxgkVNkUuoHlL1iL6fW4dYyMjfDNiML4a1As5lc/rhNxlbvkTRskkV9DVRWGbtIgpZ1Pm/ienjP058WuNFa8wtkx43ojAhJE+eimiQBGB3vLWzCbhdeV2YvTPxj2nM7Ttxt2n0b8Tp4UREeVkGvkG8dzbBzMXLMfJ85fh6xcghxKLJNBPX3hj7eZdcCvggp4d22hi1ygdzAlERuYWcknLq0uncfqPb1Cy6wCU7Nwf+gxSqKResaI4+e1Y/LR9F1aevaDQFhsXh6kHDmP/rTuY06sbyuTnlxSinEbkzek6aDQuXE2YdiSs3bIb//v6K5ibm2LmwpVyXV6nPPI8KCo6GpOm/Qv3AvllYYycKCwiQt6KgFZKFuYJ68LCE7ZJzcHjp7Fo5XqULFoEX381ONXHSWnCpCmprjfQi4WznRkiIqMz8QqAyKiEoJtZvvLQMzCCv9c5BL59jpjY2KQpT0HvXiLg6WXoG5nB1Llspp8jUVRMPAyiYhAWFgZtd/W2l5zylRFiu/NX76FiaY8s3y/KvPDwcHabluKxy53Hzvz956vWB4HuPnyMjv2+gn9gkCxhLuaEi0oZgrOjA5au24KoqGi0a94oQycIlH2YE4jSExUciEtzJiM+NhZ31v4H7wsnUW3UT7ApWJgdpwIrU1NM79YZbcqVxeh1m/AqUHG6yC3vV2g6bTbGN2+CkY0bwMiAlVmIcorNuw7KAJAohCHy54gEzEvWbMG8pWtha2MFN9d8WLdwmsyvIwInI777DbsPHce8pWtybBBIVWI66/J1W7Bj/xE0rlsTQ/p213jOGCNzO+Sr3BPeF5bj3pYxMLZIqHoV9OIqfO8fQnxsFPLXGAIDk7QveuQmQSFhWbo9ERFlr2wPAo2dOFkGgEYP6YvCHm4YMWGSQpChWYM62LhjHw4cPYWObZpl9+4RkYqu/jcdEf7vkn4OeHQfh8b2R6keg1H8s17pTiGjtDUuWRynvh2L77fuwPqLlxXaomNjMXnPfuy5eQtze3ZDiXx52ZVEOcCBYwlTZ0YM7oNvRwyW9+tUr4xmXQbhzTtf/P3zeBkAEszNTDHp+9HYc/gErt++j/CISJiZJhRhyEkszMzkbXBIqFJbSGhY0mtJafeBYwiPiECLRnXxeZ9umXrOyT+OT3X9wuUrER3mD1MT1apUit/zqN0XJmYWeHZuBcLePpTrQ33uwMDYAh71v4RLpU74FMaGejAxNsyyq7jZyTGPXaa314XXrct4fLQXj532Ms9B74vZmvHu0ZNnuHrzrhzxM374QBilUuWmiIebvBUnQpSzMDE0pSVO5LVIVt78w/po3Fr5L45+NxRBL56wA1VkY26Gub26YeXgfnCyslRqv/78JRpNmYlZh4/J6WJEpFnPXiTklKlfq2rSunKlisPOxlreL128iML2IjeOg70tYmNj8c7PHzlRYv6eZy+UK2aJ6mAJ2zgptVUsWwr2tjY4cfbSRyuQZTcR6Kk2ZCPKdpuFEu1+Q5ku01Ft6KZPDgDpmvIl3GUZ+IwQ21UoyalgREQ5WbYGgTwfP5O3pUsUhWEauUKcHROG5PoGKCZEpZyRGFpU8xCLCOhpQzUTyh4i90/1sb+g5neTYWKjfMXQ78FtHBzTDw+2r5HTxUg1LcuUxqnvxuGziuWV2qJiY/Hrzj1oM+tfeL5JPzkrEWX9RRNBBD+Ss7dL+NnaSvkLta11wrrIyIQp8jlNyWIJU3tPnr+UUN49mePvc5eVLqEY3BJcXZzx+w9jYW1liV+nzsHl67fVciEqLk75woMqRIl4a5fScChcCzau5VItGZ/bGRkZokur2hnatkvr2hqf7kdERDkoCBSPhA9sw/e5K1JUGJUCAoPkrZlJzhsKnduJxNBLZk6WS2F3N6WTWyLXmg3RfPYauNZqpNQZcVGRuL5kFo79+CVCXrHMuarsLSywqF8vLOnfGw4WyvkqLj55igb/TMf8YyeVvqgRUfaIfz8yMmUp9ZQ/p/e72UG8R4jRR2JJPEeLj4v/sC7ZvhQr7CErg4lRP/8uWwtfP385DUxcIBKl7sVUsFpVK6X6PE55HPD792OQP68z/p69ECfPXvzkC1GBoQmBtoyIiQhBRKAPIoMSFnE/I4v4PUrQv3Mj1KlSMt3uyOdkJyuDERFRzpatSTpc3+erePbyVZonQ6J8qOBR0DU7d40ygImhKSPESKAa3/yO5ycP4erCfxAVnBDYTfTuznUcGNUH5foNR+GWnaCnn62xaJ3RrkI51CxcCF9v3IJdN24ptEVEx+DHbTux++YtzO7RFe55HDS2n0SUcy1evQn7jpxQWDdj4XK5CF/074km9WslnbMN698D//t7No6cPCuX5Pp37yRH+6TF1sYav3w7CpNnzMfMRSsQEhaGlo3rq1yhNCYi46ORva9uxvNzK5BZBWr0hVvNfpn+PV0kRvdM+WEAlm0+IsvAp1Yt7PXbADx/9Q4eBZw1so9ERJQDg0ClihdG/rxOuPfwcVKwJ7k79z2xc/9ReaIhEkQTkXYS/8Nu9ZrCqWwlXJo7Ga8unlJoj42MwNWFU/Hi7DFUHfEDLJxZ5lwVjlaWWDqgDzZfuYbvNm9DQJhiCcqzj7xQ/+/p+Llda/SvVV1WZCSi7DN3yWoZ/EgkysGntj55W3YS7wnpvS+kvFhXvEghObVr/bbduO/pJUuqi7L2HVo1QZUKZVP+tnxsPb0Pj29hboaJ44dj6rwlWLp2M8LDI9CxTXOVLkTF6X98VFUiy7wlkLd8e8TGJoyONDDQz/DvkWIgaHC3pnK0jygDL6qArdhyHA+fvEqqBDdzyU7M+DkhGToREeVMevHZOe5Ylk09gOHf/ioTDNaoXB5b9xxCtYplUbtaJSxesxlBwSHo0bE1pv82ITt3izJJVOYQhvTro5a+CwsLy3FZ03WRJvpZvMU8PboH1/6bjuhQ5aH1hqbmaDxlMawL6EYiSU39LYsS8mPXb8bBO/dSba9XrAhm9egCV7vMVXnJqfiewT7Oyeq06QlPr4Q8iJl1cudqFC1UUO37pEsSq4P17dAkU78XERktb1WtKpYZfj6PYG5XEI7u5aCLEt+Dn3r7os+YGQptc34dghoVi2tozyg9/OzUXjx22issB37PzfaazZ3aNMM7X3/8Pn2+DAAJF67elIvQumkD/PHD2OzeLcpgUsbEhJUiKaN+Jq7CUe4lriS7N2oNp3JVcWnOH3h99ZxCu33x0rByddfY/umKfDY2WPP5AKy7cFmWkw+OiFBoP/HAE3X+nIZJn7VFr+pVM5SbhIhU069bB5VH9iQmj6b0z0HUlRiaPk3JIgXQqmFl7Dl6OWndjCU7sXpG0QyPuCIiIh0fCZTo5avX2Lb3sJwaFhkVJUcGNW9YB7WqVtTE7lAGiOHfG7bvlfc9XJ1kOdsJY0bqbIRUF2m6n8XbjdfB7bi+eBZiIsJgaGYuE0mbOybkC9MFmu5j4aV/AEav24Sj9x+k2t6kVAlM79oJ+bQ4uXtO6Gddxz6mnHwOYmtlilF92qhlJFBk8BvERATD0NQKJlbKZe5VkVtGAon3YJ+3/ug07C9ERiX0r/DjV13QoXkNDe4hpYbv69qLx057heXAc1aNBYFIu6/CiaSMYiTQ0AH9dPafQxfllH4Ofe2Ni7N/R8H6zeHRtB10SU7pY/HWvvzMefy8fRdCo5RLTtuYmWFyx3boUqWSVo4Kyin9rMvYx5STz0FEYuj+HZt+UhDo1fWdeHFxDaKC3yRtY2zlhALVeiJvubaftL+5KQgkzF+1D/+tP5jU7mBrhS0LvoOFuanG9pGU8X1de/HYaa+wHHjOynGalGEiIaONtZVcRFJGVnUiVYlE0PV/nQ33JmmfZIf7vsGzEweztVyyLhGBnf61a+DEt2NRu0ghpfbA8HB8uXo9+i5egTfBylVeiIhy8jnIp05Jf3pmKR4fmSEDQFb5SsOxZFN5K35+dHiGbKeM69upIRzsrJJ+9g0IxootR9mFREQ5EINARKQRIoiY1ggUEfgRVcXOT52Is399j8hA/2zfP11R0MEeW78cgskd28PMSDkZ6t5bt1Hnz6nYdvW6RvaPiCi7RQS9xsuLa2UFsxJtf0G57rNQrMV38lb8LNaL9sig1zw4GWRuZoIv+7RUWLdq6zE5VYyIiHIWBoGIKMd5cngXfC6flfdfnj2K/SN64sWZI5reLa0lyjR/Xq82jn0zGtU8lKsO+YWGYfDy1Ri0bBV8Q0I1so9ERNkl4OklxMfFws6jOhyK1FFoEz+L9aI94NmHZMf0cW0aVUUxD5eknyOjYjB3RUIeJyIiyjkYBCKiHEVMA7u2WLHcrBgJJEYEnZv6E6KCAzW2b9qusKMjdo74Ar+0bw0TQ+XikNuv3ZCjgvbcuKWR/SMiSi8nUGBQsFw+tTpYdFhC5TZze7dU2xPXR4VxFEtmiGpgowcpTvPee+wybj94pvKxIiIi9WMQiFQ+AYuPi2PvkdqZ2NqjZKd+0DdUnrr0/MQBOSrI++Ip9ryKDPT1MbxhfRwdPwoV3Qootb8NCUHfJSvwxap1CHifyI6ISNO27z2EgaMmyOXRk2cIDI1U+bEMTS3lbUSyhNApp4vJ7UysVX6O3Kpa+WKoW7WUwrrpi3cwvx8RUQ7CIBCpfALmF8ARGZQFb0oGhijRuS+aTFsG28LFldoj/H1xetJ4XJj5K6JCmNBYVcXyOmPvqC/xQ+sWMDIwUGrfeOkKav85FQfv3FX5OYiI1KV9yyZYMnOyXAq7u8HGwkTlx7JxrSBv/TxPIdjnvkJbsM89+D06/X473azsldVGDWgjLzgkunbHC0fO3NToPhER0QcMApHKJ2D2tjbsPcoyNgULo/Hfi1G6x+fQSyVI8fTIHhwY2Qs+V87xKKjI0MAAY5o2wuFxI1HW9UMeh0Svg4LRY+FSjFq7EUHh4exnItKJ6mDmDgXhVKo54uNicHPDKDzY+4esBiZub64fJdc7lW4ht6PMcy/gjE6taiqsm7VsF6KiY9idREQ5AINAlGEsEU/ZTd/QEKW6D0LjKUtkUCi1/EEnfxmNy/P+RHQYExqrqpRLPhwYMwJfN28Cw2RXbxOtPn8Rdf+ajuP3H6r8HESUIDQ0DHfue+Ly9VtymjVpRuEmY+BSuSv0oIe39w7jxflV8lZPT1+uL9x4NA/NJxjSvRksLUyTfn7p44sNuxNGWBERkWYxCEREOZ5doeJoMnUZSnbpDz195VFBj/dvw4FRvfDmBiu5qEpMCfu2ZTPsH/MVSubLq9T+MiAAnf5dhPEbtiCEX1yJMi0gMAjDv/0VJWq1QqOO/dG65zA8f+kj2/73zxy06jEEF69yykx20Tcwgke9oag2bAvKdJmOEu1+lbfiZ7FetJPqbG0sMbhbU4V1/607gIDAEHYrEZGGMQhERFpB38gIZXoPQ6O/F8HK1V2pPeyND85NnYiYyAiN7J+uKF/AFYfGjcToJg2hr6c83WLZmXOo//d0nPZ8pJH9I9JGkVFR6Dp4NDbvOgBXl7ywMDdTaC9ZtDCu3LiDdVv3aGwfc1N1sOQMjM1k7h+HwrXlrfiZ1KNrmzrIn9ch6eeQ0AgsWneQ3UtEpGEMAhGRVrEvWgpNpy9HsQ69gBRBisrDvoGhyYfh56QaUT7+xzYtsXfUcBRxclRqf+rrh/ZzFuCHLTsQFhXFbib6CBHcuXHnAapVLIvj21cin7Pi/1WzBrXl7d4jJ9mX2VAdLFFcbAzePTwBr+Pz8HD/3/JW/CzW06czNjLEyP5tFNZt2nMGT54nVF8jIiLNYBCIiLSOgbEJyg8YgYaT58Myn6tc51a/OfLXbKDpXdMpld3dcHT8aHzZsB70UhkVtODEKTT4ZwYueD3RyP4RaYsDxxJyoQzu0wXGxkZK/092ttawtDCHn38A3vr6a2gvc091MCHM9ymurhyE+7t+gfeVzXhzZ7+8FT+L9WF+z9S277lZo1plUaGUR9LPsXFxmLlsl0b3iYgot2MQiIi0Vp6S5dF05iqU6NwPFT8fq+nd0Ulmxkb4tX0b7BwxDB55PgzrT/T47Tu0mfUv/rdjNyKiozWyj0Q5nbfPG3lbyK1AmtvY2lgnJY6mrK0OFhsTiTvbvkeE/wtY5SuJku1/R8W+i+Wt+Fmsv7N1gtyOPo0IeI4e1E5h3ckLd3Dh+gN2LRGRhjAIRERaTUz/KtvnCxhb2aS5zYPta3BzxTzERnPqkqpqFPLAsa/HYHDdWkptcfHxmHPkOBpNmYkrz56r/BxEusrYKCHJcGRUYlBBMYARHx+Pt+/85H1ra8ts37/cxv/RWUQG+cDEOi9Kd5oC+0I1YO7gLm9Ld/pHrhftYjv6dGWKuaFlg0oK62Ys3onY2Dh2LxGRBjAIREQ6LeiZF26unI97m1fg0LgB8H90T9O7pLUsTIzxZ6cO2Dp8CArY2Sm1P3j9Bi1nzMUfu/chKoY5NYgSFS+SMB3m7oPH8jbl7MrTF67K5NEueZ1gb5t2QJvUIyLQW97auVeDgZFiHjkDIzPYuVdV2I4+3fA+rWBibJj08wMvb+w+eoldS0SkAQwCkcqVOeLjeAWHcjaR3PPCrN8Q934EUNDTRzj89SDcXrsIcQxSqKxu0SI48e0Y9K1ZXalN5HuYdvAImk6bjZsv+AWKSPisVRN5u3jNZoSFK1YwfOfnj1/+mSPvd2ytWFKbsoaReUIQW08/9dNgPX2DhO0s7HkI1CSvkx16dVDM2zdv5V6EhXPKHRFRdmMQiFSuzOEXEMjeoxzN58o5+D+8o7AuPjYWd9YtxuGvByLwiafG9k3bWZmaYlq3TtgwdBDy2SiPXLjt/QpNp83ClP2HEB0bq5F9JMopGtapjnYtGuHug0eo374PfN68k+t/+msW6rXtjZt3H8C9QH6M/LyPpnc1V7AvXAuGJlbwf3oJcbGKuczEz2K9oamVLBtP6tOvU0M42Fol/fzOLwgrtxxlFxMRZTMGgUjlyhwcsk45nUvVOqgzcSpM7fIotQU8foCD4/rj7qblLAf8CRqVLI5T345Fj2pVlNpi4uLw594DaDFjDu698vmUpyHSenP//AlfDOiBN299ERQcItcdPXVeXlCpU70yti6fA2sr5gPK6GjkuLj4DPd9XEwUYiJCEBOZsOjpGaBYywmIjQjB3e0TEeR9G1EhvvJW/CzWF2sxAfqGn1aBjBRZmJtiWO8WCutWbDmG1+8C2FVERNlIL15kIyTKpIXLV8rbIf3Uc9UyLCyhGoq5uTmPRRbKrf0cFRyIq/9Nx7Nj+1Jtty9aClVHTYR1gQ9lbFWVW/tY2HfrDsZu2Iw3QcFKbcYGBviuZTMMb1QfBmlMwciM3NzP2YV9nDUCAoNw4coNvH7rCzMzU5QrVRzFCrtn0bPpjvXbdmPD9r3yvoerE2ytTDGqT5sM/e6zs8vx/NyKTD9ngRp94VazH1Th5/MI5nYF4eheDrpI1fcHkQy61+hp8HzyKmld60ZV8MuYHmrfR1LG93XtxWOnvcJy4Dkrg0CkEgaBtFNOfBPKTi/PHsPlf/9CZKC/Upu+kTHK9B6KYm27Q88gIR+EKnJ7H/uFhmLClu3YfPlaqu1VCrphds+uKOrs9EnPk9v7OTuwj9Vn0coNeOvrjyF9uyKPvXJSdcrYSKDIyIT8bms2bkZMRCD6d8xYDqV3D47D9+EJxL4fPWSQwfLyDkXrIU+x+iodHgaB0nbu6n189dNChXUrpo1GqaIFVOpryji+r2svHjvtFZYDz1k/pOknItJx+Ws2QJ5S5XFlwRS8OH1YoU0kj76xdDZenjuOqiN/hJWLm8b2U5vZW1hgQZ+eaFOuLL7euAXvQkIV2i89fYaGU2bgh9YtMLReHeirYVQQUU63atNO3Pf0Qpd2LRgEUpGpiYlcBANDA8RlMJAjiECOWCIiE/L/mJoYqbobpAY1KhZH7SolcfrS3aR1MxbvwILJX0IvZek8IiJSO559E1GuYmJjh5rf/I4aX0+CsZVyQmPfuzdwcFQfeO7epJH90xVty5fFyW/HyduUIqJjMHHbLrSbswBe73w1sn9E2cnZ0UHe+rOgApE0akAbhanBV24/xvFzt9g7RETZgEEgIsqVCtRpguaz18Clej2lttioSAS/fKqR/dIljlaWWNK/Nxb27Qm7VIbAnnvshfp/T8OSU2cQFxenkX0kyg5N6tWSt+cvX2eH50CRwW8Q+vaRvKXsUcgtLzq2qKGwbubSXYiOjuEhICLKYgwCEVGuZWrngFoT/kK10T/DyOJD2VrLfK4o2/dLje6brhBD+ztWqoCT345F89IlldrDoqLxzaZt6PTvf3jup5yriUgX9O/+GWpULo+Zi1bi5LlLmt4deu/V9Z24+F8PXPqvB66tGiJvxc8+N3ayj7LBkJ7NZcWwRM9fvcPGPWfY90REWYw5gYgIuT1IUbBhSziVq4xLcyfD58o5WSnM0NRM07umU/LaWGPV4P5Yf/Eyvt+yA0EREQrtJx96ou5f0/BbhzboXaMa80KQTvn579kwNzdDWHgEugwajaKFCsLN1QVGhsqnYZN/HIt8zo4a2c/c5OmZpXhxfpW8b5WvNExtXRAR4I3gV7fx6PAMRIa8Q8FaAzS9mzrNzsYSA7s2xuxlu5PW/bfugKwWZmOVcxKoEhHpGgaBiIgAmDk4oc7EafB/eAf2xUqn2SeispixtS2DFCoG3LpXq4J6xYpg9LpNOHLvgUJ7SGQkxqzfjF3Xb2F6905wsbXl3ybpBDH6x9PrWdLPDx8/lUtqfhgzLBv3LHeKCHqNlxfXincllGj7PzgUqZPU5ut5Cvd2/k+25y3TCibWzhrdV13XvW1dbN5zFt5v/OTPQSHhMhA07vMOmt41IiKdxSAQEVGyIEV6AaDYyAgcnTAMli6uqPzlBJjZ52HfqUAEd9YPHYSV5y5g4radCH1f9jnR4Xv3UefPaZjcsT26Vq3EgBtpvf9mTEJEhOLfeVoK5M+b5fuT2wU8vYT4uFjYedRQCAAJ4mc7j+rw9zqHgGeX4Vymlcb2MzcwMTbCiP6tMeHvlUnrNuw+jc6taqNgfo6IIyLKCgwCZaPIqCjcuH0Pb339YWVpgfKlS8DayjLLHycyMgrXb9/Dq9dv5PaN6tb8xFdClDvdWr1AJowWy/4RPVFpyDgUqNeMQQoVA259a1ZHg2JFMXLdRpx6+EihXUwXG75mPXbeuImpXTvB2fpDziYibVOiSCFN74LWi4iMlOczQmxMLOLi4lV+rOiwAHlrbu+WartYL4JAUWHMU5YdmtQpj7U7TuDGvYTRcbGxcZi1dCem/jgwW56fiCi3YRAom9x54Ilp/y6Bf0BQ0jpjYyMM6dMNDevUyJLHefbCG6s2bcfNOw8QFR0t17nkdWYQiEgF7+5cw4Md65J+jg4JwvlpP+PF2aOoNOwbmNras19V4OZgjy1ffI6lp8/hl527ZaLo5PbduoPzj5/gr84d8FnF8gy4EeVS2/cewobte+V9D1cn2Fp9SCicWYamCRfOItKoBiami8ntTKxVfg7K3EWBMYPaY8DXs5LWHT9/G5dueqJK2SLsSiIiNWN1sGzgHxiEP2cukIEbDzdXtGxcT47eiYqKxryla3AvxRVwdT3Os5feuHz9tvxwrVy+TBa9OqLcIcTHG/pGxkrrX549JkcFvThzRCP7pQv09fUxqG4tHPt6DGoUcldq9w8Lw5AVazBo2Sq8CwnRyD4SqcPT5y8xZd4SfPH1/9B/xAS8ev1WrhejdU9fuILQ0DB2dBrat2yCJTMny6WwuxtsLExU7isb1wry1s/zFIJ97iu0Bfvcg9+j0++3K8fjkU3KliiI5vUqKqyb/t8OxMXF8RgQEakZg0DZYOf+IwgNC0ftapXw98/fYHDvrvhp/Ffo06W9/HBbv21PljyOm2t+fD96GJbN+Qvfjvg8i14dUe7g3qgVmk1fAfviygHVqKAAnP3re5yb+hOiggM1sn+6oJBjHmz/apisEGZqpDxQdcf1m6jz51TsvnFLI/tH9Ck27dyPum17Y8rcJdi65xD2HTmJkPdBn4079qHTgJFY/36kCykzNTGBjbWVXAwMDaCvr6dyN5k7FIRTqeaIj4vBzQ2j8GDvH7JamLi9uX6UXO9UuoXcjrLPV/1awTjZe//9xy+x5+hlHgIiIjVjECgbXLhyXd726txOXvFO1LZ5I9jaWOPWvYcIDQtT++O45c8nRwAZGxmp+RUR5U5WrgXRaPIClO03HPqGyv9Xz08cwIlvBuH15TMa2T9dYKCvjy8a1MPR8aNRuaByvo53IaHot2QFRm3YjIAMvG8S5QT3Pb0w5sfJcmTunxPHwdVFMflz57Yt5O3W3Yc0tIe5T+EmY+BSuSv0oIe39w7LcvHiVk9PX64v3Hi0pncx18nnZI+e7esprJu7Yg/CIyI1tk9ERLqIQaBsSGTo8+YdnBwd4OyoWEnIwMAApYsXkaN4nr7wzpbHIaJPo2dggBId+6DJ9OWwK1xCqT0ywA+XpvyICzN/RVRIMLtbRUWdnbB75BeY2KYljA0MlNq3XruJJjPn4cDtu+xjyvGWr9+G6JgYDOvfDf27fwYzU8WpTOIzXFzcuXrrjiz+QFlP38AIHvWGotqwLSjTZTpKtPtV3oqfxXrRTtmvf5fGsLP5UOzkrV8QVm49xkNBRKRGTAydxUT+nvj4eDg6pJ401jGPQ9J22fE4mTVh0pRU1xvoxcI1X16EqelKfHh4uFoeh9jP2cUoT17U+N8sPNqxFg+3rER8bIxC+9Mje/D62gWU/Xw8nCpU45+mij6vVR31CrljzKZtuOX9SqHtTXAIei5aiq6VK+Cn1i1gbap6olhSxvflBObm5p/853HtVkKwskHt6qm2GxkZwtnRQeYIev3WV47kpexhYGzG3D85iKW5KYb1aoHJ8zYlrVux+Rg6NKsBJwcbje4bEZGu4EigLBb1/opeWlOyTIwTEs1+7Mqfuh6HiNRH39AQRTv2QZ3f/4WVm3IJ6Ai/d7j413cyUESqK57XGdu/GIyxjRvAMNlU2EQbLl9D05nzcOKhJ7uZcqTE6Sw2VokjHJTz2SRW8dTXUz3XDakmNiocr65tw6MjM2VuoDDfhFLlpBntm1VDIbcPUyYjIqPw70rmyyIiUheOBMpiRu+DNjExiqMEEkW/P+kz+UjeHnU9TmZN/nF8qusXLl+ptiukyan78Yj9nB3MS5ZFs2nLcWfDEtzbtBzxyaqZ6Bkawq1Gff5tq8H3bVuhTcXy+Gr1etx55aPQ9iowCL2XrkK/WtXxv3atYcVRQWrD9+VPl8feVt6+eeeHUsWV2wMCg+DrFwAjQ0M45kl9xC99GhHc8Xt8Hi7V+8G0aM2k9ZHBb3Bzw1hEBn0Yafjy4jqUaPs/2Bf6sB1lH0MDA4wZ1BYjfl6UtG7XkUvo1rYOShR25aEgIvpEHAmUxWxtrOTtOz//VNvf+Sast3m/XVY/zqcQeYkCg4LlEhsTq/BFlyi30zcyQpleQ1Hr1zmwzP+hokzpHp/Dxr2IRvdNl5RzzY9D40ZiRIO6MEilOtDyM+dR/+/pOPXwkUb2jyg1NSonlCQ/fOKsvE052GfZuq3ytmrFskkje0l94mKi8OraVoT7P4Nl3pIKbU9OLJABIMeSTVGk6ThYu5aX1cE8D01HXIppvpR9alYqgVqVPuTdEykRZizZKW+JiOjTMAiUxczNzGQeH5HU2T9AsXS0+CC789BTVgtxy++SLY/zKbbvPYSBoybI5dGTZ/BLsR9EBNgWLoE6fyxA8Y694VCiLIp/1ovdombGhob4ulljbBs2GMWcnZTan/n5o8PcBZiweTtCIzlFljSvb9f2sLaylMGeNVt2ITY2Vq5/9foNZi1aiX/mLpE/Dx/UU8N7qpuCXt5AbGQorFzKwsDYIml9TFQYfB+dhlW+0ijW4js4l2mF0p/9CSNzW0SH+iLo5U2N7nduN2pgW+gnC/ZfuuGJExdua3SfiIh0AYNA2aBKhTIyULNhh+J85sMnz8oRPMUKe8iTw+x6HFW1b9kES2ZOlkthdzfY2zJBH1FqDIyNUa7fV2jw+7/QN0h71u2zEwcRGxnBTlRRedf8ODJ+FIY3rCeD4CktOnkaDf6ZjvOPn7CPSaPEFK+FU3+FsbERxk78E4+ePJfruw4egz9mLJBBoXFfDkDjupx+lBXCAxKmepnYKF4oC3l1F/Gx0chTrH7SOn1DY9i5JyTwDvPle4cmFS6YVyaETm7mkp2IjuYILSKiT8GcQNmgbfNGMlBz4OgpvHnri5LFCuOVzxucOHdJtndp10Jh+yfPXuD67Xso4lEQpUsUVflxRJLofYdPyPuJw2dDQkPliB7BzNQUzRrWyeJXT5S7E0enxfviKZyfOhFW+Qui6qiJcCheJlv3TVeYGhnhl/Zt0LpcGQxfvR5e73wV2sXPbWb/iy8b1MWEVs3l9kSa0KB2NRzdtgILV6zHibOX5Oe4mZkpypUqjoE9O6F+rao8MB+Zkh75fmSfmJIeF5fxaUExEQmVU/UNFKfahbxNSCZvmffDtCPByCIhL1NslHoqoJLqhvZsjv3HryA0PCG5+jPvd9i89yy6t6vLbiUiUhGDQNnA2TEPxg4bgJkLV8gysYmlYvX19dGnawdULFtKYfv7j7ywYsM2tGveSCEIlNnHESdL4nGSCwoOSVpnb2ebqSCQCB5t2J4wCsnD1QkO7xNdElHmRAYF4vLcyfJ+8MunOPLdEJT4rDdK9RgMAyPmA1FFNQ93HP9mDCbt2ouFJ04rtIkg+NyjJ3Dg9j3M7dUVlQq68U+WNEKUfp80YTR7XwUpz0FsrUwz/LtiepcQEfBCYX2w923o6RvAwrFQqkEjIzOOeNY0BzsrDOjSGHNW7Elat2jdAbRqVBnWliwmQkSkCgaBsknViuUw96+fcf7ydbz184OVpQWqlC8Dl7zOStt6uLkqBYBUeRyRXFI8TlosMlmJS0wHa9Gonry/ZuNmhXnaRJRx1xZNRYR/shErcXG4t3mFHB1UbdRPsCuieFWaMsbc2Bh/dGyPVmXLYOTaDTI3UHIP37xBixlzMapJQ4xv3gQm6YzUIqKcJeU5SExExvMSWucvJ2+Dnl1C6JsHMC1QGuEB3vB/cgHW+cvCwMhMYXtRMUwwsflQppw0p0f7eti87yxevUl4Tw8MDsPi9YcwZlA7HhYiIhXwDDgb2VhbZWjkjcjtI5ZPfRwTE2P0694R6mJqYiIXwcDQQG2PS5TbuDdug3d3byDsrWKZ86Bnj3H460Eo2aW/XETFMcq8OkUL48S3Y/G/7bux7Mw5hba4+HhMP3gE+2/dwZxe3WS1MaLsIip8Xrx6E299/RAdnZAcOqXObZvJz3lK/xwkLhMXosztC8ChSF34ep7E/S1jYWbvhojAVzIfkEulLkqVxIK970Df0ATWLqV5GHIAE2MjfNWvNX74Z1XSuvW7TqFzy1oo4JJHo/tGRKSNGAQilefjcyQQkWqcK1RDs1mrcX3JTHgd3KHQFh8XizvrF8P7wklUHT0Rtu7KIwLp4yxNTDCla0e0KS9GBW2Ed4pqhnde+aDZtNkY26wxxjRtBCMDBrYpa/01axHmLF6N6Jj0k9rWq1mFQaAsULTFt4g/aAL/h8cQ9u4xDE2t4VFvGOwLKSYeFqODYqNCYV+kjtIIIdKcZnUrYN2Ok7h5/6n8OSYmFrOW7cI/3/fnYSEiyiS9+MSMwUQfsX7bbqWcQBPGjFRLv4WFJSRfNM/kFDViP+c0mf1bfnX5DC7NmYwIv7dKbXqGhijdbRCKd+qTbpWx3Cgz/RwUHo6J23Zh9fmLqbaL0UBze3VDyXyc+qFqH1P6Nu7YhxETJsn7dWtURpUKZWFumjCqJaXeXdrDztaaXZqOhctXIjrMH307NMlUP0VERiMuJhKGetEwNrdLdRsxEkgsokqYWFTl5/MI5nYF4eieMBVN12ji/eH6XS8M+maOwrqFk79EpTKFs20ftB3f17UXj532CsuB51MMApFKI4EScwINHdBPZ/85dBH7OWf2cVRIEK4tmo6nxxKCrCnZFSkpcwVZu6U9TTS3UaWfD9y+izHrN+F1ULBSm7GBAb5p0RRfNaoPQ44KUrmPKXU9hozF0dMXMKBHR0z+cSy7SYNBIMHUJOun2jIIlDUm/LUCB09dT/q5ZBFXLJ86ShZJoY/j+7r24rHTXmE58HyK75iUYWIuvshTIBYxH1+PH7hEamFsaY1qY35Gre//homN8tVpf8+7ODi2H+5vWYX42NTziNDHNStdEqe+HYfOlSsqtUXFxmLS7n1oPetfPHydkBSWSF183iYkgv+sVeaCFkSkSOQGMkqWl/Ku5wvsPXaF3URElAkMAlGmRgIFBgXLReQEio+LY+8RqVH+6vXQfM5auNZurNQWFx2FG8vn4OW54+zzT2BnYY75fXpg+cC+yGNpodR++ekzNJwyA/OOnkAs3+NITfLYJ5Qo52gFok+TP6+DrBaW3NwVexARkTBSnYiIPo5BIMqw7XsPYeCoCXJ59OQZ/FIkWiWiT2dibYua3/yOGl9PgrGVjUKbc4XqyF+rIbtZDVqXK4NT341D+wrK+ToiomPw0/ZdaD9nPh6/fcf+pk//e2vaQN5evHaTvUn0iQZ2aQxb6w9B/De+gVi1nRdIiIgyikEgyrD2LZtgyczJcins7gZ7W8UvqESkPgXqNEHzOWvgUr2+/NnQ3AJVvvoeenoZL4tM6ctjaYnF/XtjUd+esEtlnva5x0/Q4J/p+O/kacRxVBB9gj5d2qFh7WqYvWgVrt++x74k+gSWFmYY1quFwrrlm47gnV8Q+5WIKANYboYylRNILILICUREWcvU1gG1JvyJZ8f3QU/fAOaOzuzyLPBZpQqoVaQwxm3YjH237ii0hUVF47vN27Hrxi3M6t4Fbg72PAaUrgmTpuHVa+Vqf/oGBggICkbrnkNRqngRuDg7pfr7InF0PmdH9jJROjo0r471u07B6/lr+XN4RBT+XbUXE0d2Y78REX0Eg0CkUnUwkRNIVAcjoqwlRv4UbNAy3W3C3r3Btf+mocKg0TB3ZJlzVThbW2HloH7YeOmKDPoERUQotJ96+Ah1/56GX9u3Qd+a1Tkii9J08twleHo9S7NdDCq7cfu+XFLzw5hh7F2ijxBVHEcNbIvRv/yXtG7HoYvo1rYuinm4sP+IiNLBIBBlKifQhu0JJaw9XJ3g8D7RJRFpTnx8PC7N+QOvr57D6+sXZSDIvXEbBilUDLh1rVoZdYsWweh1m3D4nuKX9NDIKIzbsAW7b9zCjO6d4WLL90BS9t+MSZ+UpLZAfgZyiTKiduUSqF6hGM5fe5D0eTj9v+2YN2kYPwOJiNLBIBBlKidQi0YJFRnWbNzMkUBEOYDXwe0yACTEhIXi0uzf8eLMUVQZPgFmDpxSoop8tjZYN3QgVp+/iB+37kRIZKRC+5F7D1Dnz2n4/bN26F6tMr9skIISRQqxR4iyKXA/ZlA79Bw1FXFx8XLdxRueOHXxLupWK8VjQESUBiaGpgwT+YBsrK3kInIC6enzz4dIk2Kjo3B7zYeh8Il8Lp/B/hE98fTYXnlllFT7ctG7RjWc/HYs6hUrotQupouNWLsBvf9bBp9AJiOl9AUGBbOLiLJAEfd8aN+0usK6GUt2ICYmlv1NRJQGfosnItJSBkbGaPjnAjiWqajUFh0ajAvTf8GZyd8hIsBXI/unCwrY22HTsMH4u3MHmBsbKbXvv30Xdf+ahs2XrzLgRmlq02sYGn7WD//7Zw6Onb4gc+wRkXoM7dUc5mYJhUuEpy/fYsv+s+xeIqI0MAhERKTFLPPmR/3f5qLC4DEwMP5wEpzI+/xx7P+qJ56fPqyR/dMF+vr6GFinFo5/MxY1CnkotfuHhWHoyrUYuGwV3gaHaGQfKWcrVLAA7j18jPnL1qH7kLEoUbMlun0+BvOWrsHtew8ZQMwAETgTI6rEIopTJE7/IcpjZ43+nRspdMSC1fsRHBLOziEiSoVePOcKkArVwRJzAg0d0E8t/RcWFiZvzc3NeTyyEPtZt/s4+OUzXJz5G3zv30y1vUCdJqg4dDxMrLU/obGm+jkuLg4LT5zGpN17EREdo9Sex9IC/3TpiLbly0Lb8f1CvXz9A3Dy7CUcO3MBJ85egrfPm6Q2Rwd71K9VVS5tmzeU069J0fptuxWKU9hamWJUnzaZ6qaIyGh5a2qiPKpP3fx8HsHcriAc3ctBF+W09wdxbDsN+xOv3wUkrevzWQNZQYxy7nGjjOOx015hOfD/jkEgUvkETFQHmzBmpM7+c+gi9rPu93F8bCwebF+LW2sWIi5auUKRiY0dKg+fgPzVE5K8aytN9/PD128wYs0GXHqaeinwjpUq4M9O7WFvYQFtpek+1nX3Pb1w/MxFGRQ6e+kawsMj5PqTO1ejaKGCmt69HH8hKiYiEP07Ns3kYzAIpMvvD3uPXcbEqWuSfjYyNMDGed/ANV8eje5XTpITjxtlDI+d9grLgf93nA5GmaoOtmTmZLkUdneDva0Ne48oh9EzMEDxjr3RdNpy2BUpqdQeGeiPM398I/MFRYUwWa2qijo7YfeoL/FT21YwNjBQat9y5Rrq/DUN+27dUfk5SLc55XGAs5MD8jrlgY2VpaZ3R+uKU4jRyETJNa9XEaWKFkj6OTomFrOX72YnERGlwBLxlKkTsMQh6uIEjIhyLms3DzT6exHubV6BO+uXID5GceqSz7XziI+L09j+6QIDfX2MbNwAzUqVwPA163H9+UuF9jdBwbJ6WPeqlWU5eRtzM43tK2leTEwMLl+/LRNDi9E/12/fl9MLDQwMUKFMCfTs1BYNa1dDYfcPX2KJKHP528YOaofB381NWnf49A1cu/0YFUoXYlcSEb3HIBARkY7SNzBEqa4D4VK1Li7M/BWBXg+T2qp8+R1MrDmaTx1K5MuLfaO/wsxDRzFl/yHEpAiurbt4GSceemJGt85oVLK4Wp6TtMvX//sb2/YeRnBIqPzZzTUfenVqg/q1qqFujcpydAsRfToR7Glcu5wM/iSatngHlk0ZKYNERETE6WBERDrP1qMomvyzBCW7DoSevgEKNmwFFy3PCZTTGBkYYHzzJjg4diRKu+RTavcOCETXBYsxZv0mBEck5H6h3EPk/BEBoHKli2PTklm4sH8j/vnfN2jTrAEDQERqNqJfa5kPKNGdh89x4MQ19jMR0XsMiRMR5QL6RkYo02sIGv+zGBUGj05zu7jYGMSEJySwo8wr6+qCg2NHYFyzxnK6WEorz15Avb+m4+RDT3ZvLlKhTEmYGBvjxu376DxwJOq1642f/5qNIyfPITwiUtO7R6RTRCLo7m3rKqwTuYESE4MTEeV2DAIREeUidkVKwNjSOs32B9vW4MDoPnh7+2q27pcuMTY0xIRWzbF39HAUc3ZSan/u74/P5i7Ed5u3IfR9tSPSbXP+nIh7Z/dizfwpGNq3G/T09LBgxXr0HDYeJWu1RNfBozFv6Rrcuc/gIJE6DOzaBDZWHyrxiNLxa7YfZ+cSETEIRJktzxoYFCyX2JhYJpUl0jGBTx/h9ppFCPV5iWM/fIlr/81ATCSnLqmqklsBHBk/CiMaNYC+nnIlo/9OnkGDf6bj3GOvTzxypA3MTE3QqG4N/PLtCBzfvhLXjm7DjEnfo2Xjerh93xO/TpmHRh374+Hjp5reVSKtZ2VphiE9myusW7bpCN75B2lsn4iIcgqOBKIM2773EAaOmiCXR0+ewS8gkL1HpCPiYmJwceZviIt5P1w+Ph4Pd67DwdF94XvvpqZ3T2uZGhnh53atsHvklyjkmEep3eudL9rOno+J23YiPIpTFXKTqOhoREdHIyo6RlYOIyL16tSiJgrmd0z6OSw8EgtW72c3E1Gux+pglGHtWzZBi0YJyWTXbNwMfX3lK9tEpJ3Cfd8gKjRYaX2I9zMcmTAUxTv0ROken8PA2EQj+6ftqnoUxLGvR+P3Xfuw4MQphbb4+Hj8e+wkDt25jzk9u6Kyu5vG9pOyTmhoGE5fvCpLxB8/cwGPnjxParOxtkTrJvXRoHY1uLrk5WEgUgNDQwOMHtgOY35bnLRu+8Hz6Nq6Nop6uLCPiSjXYhCIMszUxEQugkGyqgtEpP0snF3QbMZK3Fg+F4/2blZsjIvD/S2r8OriaVQd9RPsi5bU1G5qNXNjY/zesR1alSuNkWs34qmvn0L7wzdv0HLmXDl97JuWTWFiyI9oXfHF1//DrgPHEP1+xI+BgQGqViiL+rWrokGtaqhYtqRcR0TqVadqSVQrXxQXrj+UP8fFxWPGkp2Y8+sQmZuLiCg34nQwIiKSDM3MUWnY16j362yYOyqPRgh67oUj3wzGrdULEBfNqUuqql2kMI5/MwYDatdUaouLj8fMw0fRZOosXH/+gn+ZOuLm3QdwyeeEvl3bY/GM33H39G7sXP0vxn85EFUqlGEAiCiLiEDP6EHtFAI+5689wJnL99jnRJRrMQhEREQKnMtXRbNZq+HRtJ1Sz8THxeLuhqU49PVABHglXFmlzLM0McE/XT7D5i8+R35bW6X2u6980Hz6HPy19wCimC9G621eOgvn923A3z9/jdZN68PaylLTu0SUaxTzcEHbJlUV1onRQDGxsRrbJyIiTWIQiIiIlBiZW6DKV9+jzk/TYGr/IbFmokCvhzg0rj/urF8ik0qTauoXL4qT345BrxqKX1CEmLg4/LP/kAwG3fF+xS7WYs6pJAUnouzzRa8WMDM1TvrZ6/lrbNt/noeAiHIlBoGIiChN+SrXQvPZq1GwYSultvjYWNxesxBHvxuC2Ogo9qKKrM3MMLN7F6wdMgB5bayV2m++9EbjqbMw/eARXrkmIlKBo4MN+nVqpLBu/up9CAkNZ38SUa7DIBAREaXL2NIa1Ub/hFrf/w0TW3uldocS5WBg9OEKK6mmaamSOPXtWHSpUkmpLTo2Fr/v3odWM+fhgc9rdjERUSb17lAfTg42ST8HBIViycbD7EciynUYBCIiogzJX70ems9egwJ1myats3QpgDJ9hrEH1cTW3Bz/9u6OFQP7wtFSOW/MlWfP0XDKTMw5chyxcXHsdyKiDDI1NcbwvoqjWtduP4GXPr7sQyLKVRgEogyLiIxEYFCwXGJjYhHPLyBEuY6JtS1qjP8NNb75XY4KqjbqJxiamGp6t3ROq3JlcOq7cWhfoZxSW2RMDP63YzfazZ6PR2/famT/iIi0UcsGlVCyiGvSz9ExsZizfLdG94mIKLsxCEQZtn3vIQwcNUEuj548g19AIHuPKJcqULsxWi/cAocSZdPcJuDxA4T4vMzW/dIlDpYWWNy/N/7r1wv2FuZK7ee9nqDB3zOw6MRpxDEoT0T0Ufr6+hgzSLHy5cFT13Hj3hP2HhHlGgwCUYa1b9kES2ZOlkthdzfY236YV01EuY9BOiOAYiIjcPafH3BgVG882ruZIwc/QYeK5eWooFZlSyu1hUdHY8KW7fhs3kI89fX7lKchIsoVKpUpjIY1FS9gTPtvO+Lj4zW2T0RE2YlBIMowUxMT2FhbycXA0AB6+vzzIaLU3Vo5HyHezxEbEY4r8//BiZ9HIuytD7tLRU5WVlg+sC/m9e4OGzMzpfbTno9R7+9pWHb6HL/IEBF9xIj+rWFoaPDhM+v+Mxw4eY39RkS5Ar/FExGRWr29fRUPd61XWPfmxiXsH9ETXgd3MEihIj09PXStUklWEGtSsrhSe2hkFMZv3IIu8//DS/8AVZ+GstDT5y8xZd4SfPH1/9B/xAS8ep2Q0+n67Xs4feEKQkPD2P9E2cDNxRFdW9dWWDd72W5EREaz/4lI5zEIREREamXh5ALn8lWV1seEh+HSnD9w6rdxCPd9w15XUT5bG6wdMhAzu3eBpYmJUvux+w9R569pWHP+IgNuOcimnftRt21vTJm7BFv3HMK+IycR8j7os3HHPnQaMBLrt++FNnj2whu7DhzFlt0H8MI79RF+fv4Bsv3ug0fZvn9EGTG4e1PYWH3It+bz1h/rdpxg5xGRzmMQiIiI1Mrc0Rl1/zcTlb74FgamylOXfC6fwf4RvfD06F4GKT5hVFCvGlVx6ruxqF+sqFJ7cEQERq7diF7/LYNPYJCqT0Nqct/TC2N+nCyP258Tx8HVJa9Ce+e2LeTt1t2HcnSfr9+2G198/TPGTPwDS9duxupNO/Dk+YtUt33n5y/bb9y5l+37SZQR1pbm+Lx7M4V1SzYcwpEzN+Ry6aYnYmJi2ZlEpHMYBCIiIrUTX3YLt/gMzWethmOZSkrt0aHBuDDjF5yZ/C0iAnx5BFTkameHTV8Mxj9dPoOFsbFS+4Hbd1Hnr6nYdPkqA24atHz9NkTHxGBY/27o3/0zmJkqjuAqXbyIrFp09dYdREZFIac6df4K3rzzRYH8+eDh9qHMNpG26tyqFtzyOyb9HBYRhW8mL5fLsO//ReuBv+G/dQcZDCIincIgEBERZRkLZxfU/20OKnw+FgbGylOXvM+fwP6veuL5qZw9AiKnB9wG1K6J49+MQa3ChZTaA8LCMWzlWvRfuhJvg0M0so+53bVbd+Vtg9rVU203MjKEs6OD/KL5+m3ODYp279AK8/7+H2ZM+gGVyilXqyPSNiI59PA+rdJs9/UPxvzV+zD+96UMBBGRzmAQiIiIspSoJFi0TVc0nbkSDiUUy/IKUcGBOPfPjzj79w+IDGJCY1W553HAtuFD8Ptn7WBmZKTUvvvGLdT5cyp2XLuh8nOQasIjIuWtjZXl+zV6SttERSckpNXXU27LKWpXrwxnxzyf/DjnLl1jviDKMR4/+3jlylOX7mLZ5iPZsj9ERFmNQSAiIsoWVi5uaPjHfJQbMAL6RspTl16cPiyniJHqxJSiofXr4OjXo1HVvaBSu29oKAYuW4XPl6+GX2gouzqb5LG3lbdv3vml2h4QGARfvwAYGRrCMY+9zh6XuLg4rNiwDf/M/U9WRitayF3Tu0S5XHR0DDbtPZOhbTfuPs3RQESkEww1vQNERJR76BkYoHiHXshXuRYuzPwN/g/vJLXpGxqhXP8RGt0/XVHEyRG7Rn6BecdO4M89BxAZE6PQvvXqdZz2fISp3TqhZRlO68lqNSpXwMlzl3H4xFk0qF0NKQf7LFu3Vd5WrVgWJqnkdtIFEZGRmLFgOS5du4nendvjs9ZNP/o7EyZNSXW9gV4snO3MMl3OOzJK8f8gK0XFxMMgKgZhYQkV4HRNeHg4dMHV215yyldGiO3OX72HiqU9oK105bjlRjx2ufPYmZt/qGCoThwJpAbqqhyQ2cfJzPbx8fFyOHpkZM5NOElEuYd1AQ80+mshyvQeBj3DhOsRpXt+Dhs35Zw2pBoDfX2MaNQAR8aPQoUCykl83wSHoM9/yzF89XoEhvGLQVbq27U9rK0sZbBnzZZdiI1N+Px+9foNZi1aiX/mLpE/Dx/UE7rI1z8AP/4xHTdu38PXwwdnKABElB2CQsKydHsiopyII4FUJKp3bNi+F8fPnId/QBDMzUxRtWI59OnaAXY21ln2OJnZXuQXECdcF6/dxOXrt+T2LnmdMXvyRFVfNhGR2ugbGKJkl/5wqVoHD3dtkCOESP2K53XGvtHDMevwMfyz/xCi3wcgEq2/eBknHnhiRvfOaFyyOA9BFhBTvBZO/RWDRv+AsRP/TFrfdfCYpPvjvhyAxnVr6lz/P3n+Et/9+o+8P2nCGBRyL5Dh35384/hU1y9cvhLRYf4wNVHOfZURqv5eZhgb6sHE2DDLruLmFNr++hzz2GVq+4DgcK1/zYIuvIbcisdOe5nnoP87jgRScU77nzMXYNuegzKwYmCgj7DwCBw/c0Fe6QoJDcuSx8ns9heuXMfkmQtw6PgZuT0RUU5k414EVb76Xk4VS8uN5XPw+tr5bN0vXWJoYICxzRrj4NgRKOOST6n9VWAgui1YjNHrNiE4IkIj+6jrxDSwo9tWYHDvzihW2B221lbI5+yI5g3rYP2i6fh6+CDoojv3PeEXEIjyZUrAoyDLylPOUr6EOxzsrDK8/dRF2/HDP6vwxjcwS/eLiCgrcSSQCk6cu4Qbd+4jj70dxn4xAMWLFMLrt+8wc+EK3Pd8jE0796F/945qf5zMbm9sZIzK5cugSoUyqFi2FIaN/0mVl0tEpFEvz5/A/S2r5FKoxWcoz7xBKiuT3wUHxo7A1AOHMePQUcTGxSm0rzp3AcfuP8CsHl1RxdXl0w8eKXDLnw+TJozOVb3SsnF9hIaFY8+hY3Ia+4jBfWCQTsCXKDsZGRmiS6vasgx8Ru0/cRUnLtzG4O5N0bNdPfkYRETahCOBVHD05Dl5O6RvNxmIEUTJ1HFfDJBXW4+fvqB0Yq2Ox8ns9tUqlcP3o4ehWYM6sLe1UeWlEhFpVGRQIC7P+zB95vG+rTgwqjd871zX6H5pM2NDQ0xo1Rz7x3yFEnmdldpf+Aeg47yFmLhjN0IjE0qb06cROYDEaN6PbROTIoG3LhBJsAf16oxuHVrj5LlL+Gv2Qjm1XZXE0oFBwXKJjRH9GZ8l+0u5T//OjVCnSsl0t9FLkc09PCIKs5ftRrcRU3D2yr0s3kMiIvViECiTxEncg0deMhdPhbKlFNoc7O1QomhhBIWE4KW3j1ofR13PS0SkTe5tXo7IAMWy2qGvvXHutzG4vXwOYiI5dUlVIln04fGjMLJxA+inLFcFYPm5i2g+ez7OPvJS+TkoQf32fVC4alMcPXU+3W1cyzfAw8dPc2y3Xb99F1t2H5DLfc+Ev4uLV28mrRP5f9LStX1LDO7dBVdu3MFvU+fK0UGZsX3vIQwcNUEuj548Q2AoA5SkHoaGBpjywwAM691CaWqY+Fms3zjvG9SvrlxJ8dnLtxjx8yKM/30pvF8rflYREeVUHL+YSX7+gTLhcsEC+WXllZTcXPPh1r0H8HnzDm7pDKXP7OOo63mJiLRJmZ5DRHlDPNixTt4m92TfFry7cRFVR05EnpLlNLaP2szE0BA/tW2FVmVLyyphj96+U2h/5uePdnPmY2i9OvihdQuYGWd9Ql1dJSp09vvqO/z7z//Quml9aKMLV25i35ETCutOnb8sF8Ha0hLuBfKnOzXM0twccxavws9/zcTEccNhY52xfCztWzZBi0b15P01GzcjJoI5WUi9gaDB3Zqif6dGuHbXC0HBYbC2MkeFkh6yTZj640CcvnQXUxdtwzNvxffKY+duyRFB/To3Qt+OjbIl+TgRkaoYBMqk8PcJMy0tUs/unbg+LDxcrY+jrufNrAmTpqS63kAvFq758iIsTD2lMsPVvN/EftYU/i2rX9Hun8OhQnVcn/83wl57K7SFeD/H0QlDUah1FxTrMhAGxsZZsAe6r5STI/Z+NRR/HziMxWfOKcTb4uPjMf/4SRy4fQfTOndAJbeMV3fSBeqs5tGjY2sMHf8TZkz6Hp3bNoe2qVCmBExNTdJsTx4Asre1RYdWTeVI5eTq1qwKa2srmePw0rVbaFwvYxXRTE1M5CIYGBogTl959BrRpxIBnypli6TZXrtKSVQtXxRrth3Hf+sPISLyw9TGyKgYLFxzALsOXcLYz9vLkUMpp5EREeUEDAKpSJwUpybu/fqMvuln9nHU9bxERNrEvkQ51P1zEe6tXYSnB7YpNsbH4/GuDXhz9TzKf/EtbAuX0NRuajVTIyP81LoFmpcqiXGbt8lRQMk9fueLjguWYGjdWhjbpKEcRUSZI6ZDlS1ZDKN//ENetOnbtYNWdWHViuXkkhF5HOzQp0v7VNvKly4hFyJtZGxkiP5dGqNlw8qYsWQnDp68ptDu/cZPTg+rVakExg3pgIL5HTW2r0REqeEZXCZZmJvJ2+CQkFTbQ0JC5a35++3U9Tjqet7MmvzjeIWkjJHvr3iIodgi3qTOK6SCuh+P2M+awr/lLOlUVBv+HdzrNsGFmb8h/N1rheaQl09x5qcRKN6xN0p1HwQDI44KUkXD0iVxokgh/LRlB1acv6h0weHfE6dx9IEn5vTqJvMKUeb07tJOfqaP/P53mRfni/492IUZkPwchImhKSdwzmOLyd/0QacWNfH3gq14/EwxL+eZK/dw4at/0Kt9PQzq1hTmZmmPoiMiyk5MDJ1JdrY2cij0y1evZanTlBKTIuZzdlTr46jreT9FyqSMfgGcj09E2c+pXBXU+3sx3Bq3UWqLj4vFvU3LcXjcAPg/vs/DoyJLExNMat8aawb2haudrVL7PZ/XaD59Dv7cewBROljRKqt91ropFk3/DX/OXIQp85Zoene0AhNDU05VpVwRrJk5FuM+bw8Lc1OFNnHOvnzzUXT+4i9ZWj6tEf1ERNmJQaBMEtOtShYtLOcAn7+cYvinz2s88PSCna018qdSdvdTHkddz/spRFLGJTMny6WwuxvLzhORxhiamaPs4LGo+/MMmDkoB78Dnz6CvyfL9n6qOkUK4eS3Y9G7RjWltti4OEzZf0gGg257v/rk58ptWjSqi+Vz/sTcJWvwy5S5mt6dHC/lOYiNBUdVUM7KJdSjXT1smf8d2jauqtT+xjcQP/yzCkO//xeeT/h+SUSaxelgKmhavzau3ryDRas2wNDIEKWKFYa3zxvMX7ZWDpVvUq+2Qm6e2NhYREXHyA8Io2Q5FDL7OJndPrEaSWKJ+QTxSetESWATE06X0AUzFu+Ah5sz2jetDl3x76q9iIyMTvpZ/G3b2ligQL48qFO1lJyTT5S3Ug00m7UG1xfPwJMju5M6JG/lmvBo2o4dpAZWpqaY0b0z2pQrg9HrN8EnMEih/eZLbzSZOgtfN28iy80bGiRU0qGPa1C7GtYtmIreX36D4PfTuil1TAxN2kCUlP95dHd81qIG/p6/FfcevVBov3LrEXqNmoaubWpjSI/msLJUbxoHIqKM0IvnuESVTJ23BGcuXlFa7+Hmiknfj0mqYCHsP3oSC1esR7vmjdCve0eVHyez2wcFh2DAyO/SfA32drZYNG0SMmr9tt3YsH1vwvO5OsHB3hYTxoyEOiRWGWMeFdVUaTsOdaqUxIyfB+tMPzfo/gNCQhOq4qU2D/+XMT3kEOycRpv6WJul1s/eF07i8rw/ERsVieaz18DMwUmDe6ibfRwQFoYftu7E+osJJcFTEjmC5vbqhuJZOCpVGzXrMhCeXs9xcNNiOYolpWu37qHHkLHwDwzCyZ2rUbRQQY3sp7ZYuHwlosP80bdDk0z9XsT7CwvZUb7bz+cRzO0KwtE9Y4m0tQ0/6z4uNjYO2w+ex9wVexAYrFxN197WEl/1a402japAXz97JmfwuGkvHjvtFZYDvxvwUrqKRg/rj2KF3XH8zAW89fWDlaWFrJjRtV1LpcCNgYEBTE2M5eidT3mczG4vBgWJ501Lem1pDcVu0aheUmJofZZnpSxmYmyIYb1ayPtiFn1AUChOXbiDx89fY8LfK7Fz8Y/ZcjJP2sGlWl04lCiHoOeP0w0AxUZGwMBEMW8DZYytubkM8rQpXwbj1m/Gm2DFYgXXnr9Aoykz8V2rZviyQT0YZNMXm5zuwMYlHy29fmz7Crx6/Q4F8ufNtv3SJkwMTdrGwEAfHVvURKNa5TB/1T5s3ndWISeQX0AIfp25Hlv2ncU3QzuiVNECGt1fIso9OBKIVL4KJwzp10dnI6TaRFdHAgnH1v2usD46Oga9x0zHo6c+WDj5S1QqUxg5iTb1sTZTtZ/D3r7GofEDUKJjHxRt2w16DFKo3Md+oaH4dtM2bL16PdX2ah4FMbtnVxR2ZHlk+nQpRyPbWpliVB/l5PDp4Ugg9eFnXebd83yBvxdswY17T5XaxJT3Ds2qY3iflrC1sURW4XHTXjx22issB3434EggUvkqnKZGAonhtWev3JOjQcLDI+HibI+q5Ysir6Od0rYvfXxx+dYjeSvyMRX1yIdalUrAKMWorIiIKMxfvQ8liriiRf1KuHTTE9due8HQQB/1a5SBRwHnpCoPR8/elAEIMY+7eb2KyGNvnep+iqs9F288xO0HzxEWHglnR1vUr1Yajg42WfJaUyNe14mLt+H1/I3YIbg42aJW5RJKb0JpvX7xGiqXLZxmoCUzr/H4+Vu4eusxmtStgDLFlKdDZJQ4duL3xTGITqVSnqrH/PpdL1y++QjBIeEYNbAtrt3xwrGzN9G+WXXZ78fO3YLXs9dwy++IVg0rJ73+89ceyNcvkrbnc7JDlbKFkMfOSmm/lm8+Io/nwK5N5L6Jv6OgkHAUcnNG41rllPaP1E8cr0tzfkdkgB+uL5mJl+eOo+rIH2GZj2XOVWFvYYFF/XqhTfmy+GbjVviGKua0ueD1FA3+noEf27TE53VrZdt0B9JNKUcjx0SwQilpF3G+8d9fX2HPsSuYvXQXfAOCFT6ftu4/h8Onr+OL3i3lCCIxkoiIKCvwWwdlqjxrypxA2c3nrT++/HE+nnm/U1hvZGiAkQPayMoMiUQVhoOnriEuTrEcZ/68Dpj9y+dwc/lwdVp8gV+17ThaNqgkAwHigzjRv6v2YfK3fVCupDtG/LQQD5NVdViy4RCW/DMSBfMrXul+4eOLbycvx/3HLxXWT/9vO779ohPaNamm1teampv3nuLrycvwzi9IaQ763xP6o0Ipj1Rf/4XrD7Hj4AWF32lRvyL+N6aHQsLXzL7GSzc8sXbHSbi7On1SEEgEb67efixPjgq7KU6bUNcxH9G/tXxdor2AiyPG/74UT1++lW1NapeXQSDRr+N+X4rbD54pPJdIWD2iXyv0aF9fYb3oU5EgXuzL/6avVQhgrS5yHIsmD4epKRO1Z6XH+7fh9bUPf9vv7lzDgVG9Ua7/VyjcoiNHBamofYVyqFW4EMZv3ILdN24ptIVHR+OHrTvk+lk9usA9jwN03VcTfsPLV68x+48f4eqSV2FdRiT/PfqAiaFJF4hguMgB1KB6aSxadxDrdpyUlRYTiYtDf83fgq0HzskpYsnP1YiI1IVBINKqnEArtxyTQRERdKlXvTQszc3g/doXF6974v4jxWCECBQUcsuLciXckdfRVg4DF1Uazl65j9/nbMSCP75Uevwzl+8hPCJKfkCLL+sPvLzliA3xgVy4YF74BYage9u6sLIwxcmLd+XjidEkk7/5MC0uMioaI39eKPezmIcLqlcoBgsLUzx7+VZe4fl99kYUKZjvo3O/M/NaUxK5c8b8tljeij6oXaWErAZ36uIdPHr2GuMmLcHGed/A3lZxxMrpS3cRGhYpRziJYI0YsbL/xFXsO34VhQvmw4AujVV+jfWrl4GTgw3KFM94wtOoqBhZ+Sz56xIjb976BclcQSlHYal6zEUC6qZ1K8hjbGJkqFBlb97KPbKyn6jkIUZgiX4RRE4iEQCys7FE07rlYWNpjpv3n+Lc1QeYtngninrkV0pcLfb/15nrULFMIZQr7o7wyCjsOXoZdz1fYO3Ok0n9S1nj3e2rqeYHurpgCl6ePYYqI36AhVM+dr8KHK0ssWxAH2y+cg3fbd6GgLBwhfYzjx6j/t/T8b/2rdG/Vg2lSpa65NrNu/D0epZUiTP5uoxI/ntEpJssLcwwZlA7ecFsysKtuHjDU6H9wWNvDP52jrzoNLJ/mzRHnRMRqYJBIFL5KpwmhIRFyODT8mmjYWn+IbGrmKYlpkwl99d3/WBjbY4L1x7ijW+gzCVTqICzHNEhggXiRNvMVDGZdmh4pByqm3ykys/T12L3kUsykfamed8mlfMc0LUJPhsyWU7XSk5sK4IjImggruIk161NHfQfPwsbdp2SI2vU9VpT2nX4ogw4iDxBU34YIIMYQr9O9fHz9PUygLXtwHk5NSk5cQVq5s+DUbtKyaR1nVvVwqBv5mDN9hPo37mR/PKmymsUAZHMVvMSI2fEaJyUxElRxxY1lNarcsxFxY45vwxBjUrFU90H0ferZ46VJ2yJbt1/Kh9PBIVWTR+tMH9/0dp9WLDmIFZsOar0ekWAcfTAtuj9WYOkdSIHQNfh/8jgFoNAWava2F/gXLE6rv03HdGhigmN39y4hAMje6H8wFGytLwuBymyiuizzpUronaRQhi7fjMO3lF8bwyNisLXG7di1/VbmNmjM1ztMjatVdtsXDwT0TExyOfkqLQuI5L/HhHpNnHxad6kYTh8+gamL96O1+8UpzmKC0XHz93C5z2bo3ubOknnc0REn4JBINKqnEDN6laQH4gLVu9H60aVUcQ9n5yiJD4UxYiU5A6cvIp1O08pVGJILjAoTCkgIIbdppyqVKlMIRn0aN+0WlIAKHHaT9niBXHo9HWEhIYnBQlEPh1BjEKZvWyXrGolyP2IB8xNjZWmUH3qa00pMeng5z2aKZwwiN8f2KWRDAKJ6WIplSpSQCEAJIiROzUrFcepS3flyCDXfHnU9hozUx1MEHmHPJ/64MDJa7h4/SEW/fUVXPM6fNIxF6OV0goACV3a1FEIACXv3x7t6iolcOzRtg5Wbz+Zav+K15NyGp/IN+XkYK00bY+yJkjh3qg1nMpVxaU5f+D11Q9TAIWY8DBcnjsZL88eReXh38M8D0vMqyKfjQ3WfD4Aay9ckuXkgyMiFNqPP3iIun9Nx6QObdGzehWdC7jlc3bM0DoiIkG8BzapU16O2l6y4TBWbT2mMGVcXKAUo6K3HziPr4d2QLXyxdhxRPRJGAQircoJJAIU//01HJv2nMW4SUtlUr1i7i5oWKssuretk/QFX1xREflnLMxN0aBGGZnY18zUGOKrxuEzN3Dr/jPEpRIocExluK0YAZR2W0J58oio6KRAgRiBI6TMq5OcmHKlrteampD3UzFEouKUxDSphG0Uv5gJIrFzahITUQeHhqv1NX6MSJbcp2NDpfU7Dl2QZVVFgOy3cT0/6Zi75ks/R0nyIFNG+lfM9xfT3mQy7hTE9LvUEj2Kv7GYWOUk15Q1RHCn7s/T4XVwO64vnoWYiISqDYl8rpzDgZE9UWHwWBRs2FLnghTZQfRZz+pVUb9YUYxatxHH7j9UaBeBIbF+542bmN6tkwwcEaWHJeJJ14nzuuF9WyVMEVu0TU7RT87r+Wt8+eMCNK5dDmMGtkPeVM5BiIgygkEg0qqcQEL5kh5yEYJCwnDl5iOZs0d8WIqpXMK5q/flrUgGLPLDJHf6suIUBXWztbaQt2Jqj3WykUPJpRxZ8imvNTUiP40gcvSkzPvz/JVvwjZWymUKX7xSTEL94XcS1ttYWaj9Naqi8vtqZXc9nyetU/WYG3ykYlFq7dbJ+jclMV3P521Aqv1LOStIUahZBziXr4aLs3/H25uXFdrFdLGLM3/FizNHUGX4BJja6X5C46yQ384WG4cNxvIz5/Hz9l1ySlhyh+7cQ50/p2Fyp/boUrmiTgfc7nt6ySmqxYt4JFUDvHLjDmYtWomAoGB079AK3T9rpend1JoLUaJEPJEuKuCSR07NP3nhjgwGiVHYyYmLXqcu3pVT+nt/Vh8mxgkXJImIMopBINKqnEDiA7F8KfekL+HitkHNsth+6IJsExW1xKgVUdo9NYdOXZeVoLJSjYrFceDENRm0+aJ3C6WyyM+83yIoWHHkwae81tRUKF0IB09dx7yVezHzf4OTRg2JilgL1x5M2iYlUflMTH1r3ahK0joxDUxUDHPOYyNH16jzNapKlGsXxEifRNl5zCu9D0Kt2XECzetXRD6nhH4R09D+23BYTlsTybIp57NwdkH9X2fj0d7NuLF8rkwUndyri6ewf0QP1P7hH+QpWV5j+6nNRGCnf+0aaFiiGEau3YDTno8V2gPDw/HlqnXYdf0mpnTtCCcrxcC1LhBJoRt06IsiHgVxYsdKue7V67foPHAUwsITRhaeu3QNVpYWaN1UsbIgJWCJeMpt6lYrhWoVimLl1mNYuuGwLMqRSNz/d9Ve7Dx8AeM/74A6VUtpdF+JSLswCERaZdmmw7LakxjpIXLTiFEaIveMqMokAgKJAZPypTywcc8ZWdJdfIiKylqeT1/h2h0vGcxImXhPnVo1qIyNu09j896zMlhRuWxh2FlbyoCJSFAsKkEN7dX8o1WyMvpaUyOqm63YfBRXbj9G5y/+QpVyRWV1sAvXH8jXLqYrdWiqXKZeTHkTibB3Hr4I9/xO8H7th7NX78vgRr/OjT7pNR4/fwtXbz1Gk7oVMlwiPmV1sLCIKHkcb9x9In8WVcwSZecxFzmZRNJtESATSZ1rVy4Jaytz3HrwVFb0EFO+RBJt0g56+voo0roL8laqgQszf4Pv3RsK7fqGRrB2VRxdRplX0MEeW78cgsWnzuLXnXtk+fjk9ty8jXOPvfBPl46y7LwuWbVph3wf7dv1Q9LxNZt3yamgaxZMwaHjZzBn8WosWL6OQaA0sEQ85UZilM/gbk3RumFlTF+8E0fOKH4+vXjli9G/LkbdqqUw7vP28nyRiOhjGAQirUoMLUqlP3nxRpbSTF5O08HWChO+7ARzM5Ok4IAohy5Km4slkZi+JKpBbdl3Nsv2USRinv3LEFmSXARIxIiZ5ESJcZFQWl2vNTUiL46YFvXtnyvkHHIxuieRm0se/P19/1Sna4lqViJAtHzzUVx6/5wyt0f7eujSqvYnvUbxeCJnj2jLcBAojepgIsjSo21duV+JsvuY/zauFyZOXS0DQSI5eCIxPe7rIe1ROoOvkXIOy3wF0PD3f/Fw13rcXDkfcdEJ73eVh0+AsRVz1qiDGDX4eb3aaFSyGEas2YALXooJ1P1CwzBo2SrsrFgef3XqAAfLhKmn2u7+w4TRTyWLJowiFE6eu4R2LRqhRuXyKFeqOBat3IhL128jJiYGhoY8PSOiD8SI478n9JOVRP9ZsFWeHyZ38uIdOS1e5FEc0KVRunkjiYj04tMqo0OUwvptu5USQ08YM1It/RQWljB1yNzcPEOBgRv3nuC59zuZ9Defs73MEZNa2cxbD57hweOXMmhQqXRhOc9afICKdZ+1qJlUel1Uudq4+xQ83PLKER7JiQ/akxduo1blkrKUZ3JnLt/Do6evZIDENNnUpERiJM31u16yKpWdrSUK5ndEicKuGe6XjL7WlVuOyqs/DWuWVVgfGxsnR8I8fuYjf3ZxskW5kgVhZalY0SogMARNev+Mlg0qyeDGo6c+cr+FSqULwb2Ac5r7mNHXKIJAIodPzUolZKWzj1m/6xSikg19FkQeDUd7G1Qs7aGU60idx1wQo64uXHuAhrXKpZocOpHnk1eyZLxIDi6m55Uplh/mpiZKf8simbU4Hp81Vy5tL9ri4uJluXhS/3uGKoJePMHFGb/CuoAHqo6amCsPS1b3cWxcHOYfP4k/du9HZCrl0x0tLTG1Wye0Klsa2q5xx/64fd8TR7YsQ6niReSooGI1WuDPiePQqU0zuU2Vpp3xwtsHVw5vgUteVqZLz8LlKxEd5o++HZpk6jiI9/3kRR2ykp/PI5jbFYSju26Nasuu9wdKm8gtJs6RFq49IKefp+ScxxZjBrdD41rllPKs8bhpLx477RWWA98vGQQilUYCJSaGHjqgn87+c+iitPo5ZRCI1N/HpH39HBcbg7joaBiamqXZ/u72dTiVqwxdlF1/yw98XmP4mg24+uxDovfkulaphD86toOtFv9PdRk0CifPXcbaBVPRsE51mSS6fvs+OLptBUoWTcjPVqp2a/gFBOL2qV1wsMv+6pvahEEgzeNnnea98wvCzKW7sPeYYmGDRNXKF8X4IR1QyC1vUvDowrX7cuq+Yx47VCjpkeoFVMqZ+D+nvcJy4HcDjjcmrUoMTUSUXfQNDOWSlvtbVuHWqvlwb9QaFQaPgZGF4gg7yphieZ2xd9SXmH3kOP7edxDRsbEK7RsuXcGJh56Y0a0zmpQqoZXdWqJIIRkEWr15J+pUr4wVG7bD0cEeJYokVH8MDQuXASALczMGgIgoQ/LYW+O3cT3RsUUNOUXsgZe3Qrso6tFj5FR0a50wWn37wQvw9Q9Oanews5Ij2UUOQwaDiHKX9GsjExERkZLAJ564ve4/ef/Jkd3YP6InfK6eZ0+pyNDAAGOaNsLhcSNR1tVFqd0nMAjdFy7BqHUbERyhWMFNG/Tt1kF+ydp14BjcKzfG4tWb0Ldb+6SpGiI/kNCglnLCfvowGjkwKFguIi+hmEJLREDF0oWwYvpofDusI6xS5HsU09DX7DiJJRsOKwSABPHz/NX7MP73pYiJUQy+E5FuYxCIiGBqaoJRA9qgef1K7A2ij4iLiVDusNsAAF4tSURBVMGFmb8iPlkem3DfNzj5v1G4PO8vRIeFsg9VVMolHw6MGYGvmzeBob7yKcrqcxdR969pOPHgoVb1cdFCBbFk5h+oXL40CrsXwJcDemLU532T2nfsOwITY2N0apuQH4iUbd97CANHTZDLoyfPEBiqnAuFKDcH0ru0ro0tC76TuQdT5gJKjyhwsWzzkSzdPyLKWZgTiDKMOYG0X06ck6pr2Me6388iT5AYBXRvy0ogLk6p3dwpH6qO+FHrcwVp+m/5+vMX+GrNBtx9lZDYPqUBtWvi53atYPl+mjLlrnOQmIhA9O/YNJOPwcTQuvL+QOm7/eAZ/py/BXcfpp5rLSUxNWz3komcFpaD8X9Oe4XlwPdLjgQila/CifwFRES5jb6REcr2+QKN/1oEK9eCSu1hb17h+MThuLpwKmIiwjWyj7qgfAFXHBo3EqObNIR+Kle1l54+iwZ/T8eZRwnl10m3iZyENtZWchF5CUVxCiJKXelibhjZr3WGu0dMDZs4dTWOn7+FwOCEL6xEpLuYGJoyrH3LJmjRqJ5CdTAiotzKvlhpNJ2+ArdWL8SD7WuAeMUcJZ67N8LnyllZYj5PyfIa209tZmJoiB/btETLMqUxfM16eL55q9D+xNcP7ecswJB6tfFD6xYwNzbW2L4SEeUkwaGZuwhx8NR1uQiioliFUh6oWNoDFUsVQl4nuyzaSyLSBAaBKMNYHYyISJGBsQnKDxiB/DXq4eLM3xDy6oVCu/j56IRhKNa+B8r0HAIDE1N2oQoqu7vh6PjR+GPPPsw/fgrxyQJu4v6C46dw6M49zOnZDVU9lEdnERHlNtZWqk89efzMRy5b9p2VP+d1tEOFUu6oULqQDAp5FHCCfip524hIOzAIREQqi4mNxYPH3rCxMkf+vA7sScq1xEifpjNW4uaKeXIEkIL4eDzYtgavLp1GtVE/yRFElHlmxkb4rUNbtC5XBiPWbIDXO1+F9kdv36H1rHkY3rA+vm3ZFKZGRuxmIsq1ypdwl7l+UlYFU4XPW3/sOy6Wq/Jncd5XrqS7rEwmgkIlCueHkRG/VhJpC4ZwiXIpcfX8zsPnePHqncqPERISjr5jZ8gSo0S5naGpGSoOGYf6v82VyaFTCn7xFEcmDEXY29ca2T9dUaOQB459PQaD69ZSaouLj8fsI8fQeOosXH2WsYSoRES6SARlurSqnaFtRUWxkQPaoG61UrC2VCwznxqRN+jkhTuYtXQXBnw9Cw26/4ih38/D/FX7cO7qfYSFs3ofUU7GkC1RLhUVHSMDOPWrl8bUHwdqeneIdIaoCtZs5ircWDYHj/dvVWgr2roLzB2dNbZvusLCxBh/duqAVmXLYNTajXju76/Qft/nNcas24Qj40dxygIR5Vr9OzfCrftPZRn4tNSpUhLfDusoK4P17dgQcXFxePz8Na7d8cK1249x9bYXXr8LSPd5IqOicfnmI7kIBvr6KFbIBRVKFZJ5hUR+IXtbK7W/PiJSDYNApFJ51tiYWCaGJiJKg5G5BSp/+S3y12yAS7N/R7jvG1lJrEyvoewzNapXrAhOfDsGP2/fjRVnzyetF19AZvTowgCQDp+DxMUpJmInImUisDPlhwFYtvkINu4+rTA1TEwV69K6Nvp3aqRQGl7k+ilSMJ9cOrdMGHHp88YfV+8kBIREYEgEidITGxeHu54v5LJ2xwm5zi2/IyrKZNOFZFBIpBHQS6XyIxFlPQaBKFMl4jds3yvve7g6wcHeVuM5aMTVCu/XfoiJiUUBF0cYGOinO/1JbCuGqDrlsZWPkVxERJT8ULO1toCLs32qj3Hv0QsYGRqicMG8mXrsNPf9jT+CQ8JQskiBDPfBqzd+CA2PhKuzA0xNU6+EI17Ly9d+MDIyQH5nB6V+CQmLwKOnr+T94NAIOS0sUaECzkqPm5HnFNR5PFL23Tu/IIRHRCGfkz1MTTKW6yMiMlomNsxjbw0nB5tU2xztreH4vi3lMYqNjcPL176y6FOBfA78QkmZlrdidTSbtRrXl85CoWbtmRg6C1iZmmJat05oU64MRq3bhFeBgbKsfIUCrlnxdJRDzkFsrZhknSgjRIBncLemMthz/uo9BIWEwTGPHSqU9FAI/qRHVAdr6VQZLRtUlj8HBIXi+l0REPKSwSER7BHnTOl59vKtXLYfvCB/FudmIihU4X1QSASd0jtvJCL10YtPXmKDKINX4RJLxA8d0E8tfRYWFiZvzc3Tr2QQEBiCJr1/RssGldC+WXX8NnO9DHYIDrZW+GFEF9SrVlopMLFi81Gs2XECfgEhcp248lCtfFFMGN4Zru8TGovpUS37/SKDQJvnf6f03Pc8X6D3mOly3vQPX3XJ1GOn3PcW9Svhz38349WbhCkMF3dMSfdqiHielVuPYc32E0lXccT2Ygjv6EHtUDC/o1y3/8RVrN95EjfvP0uqnmNhZiL3eXjfVoiOTjh+1+4+w8j/LUr1uVZMG41SRQtk6Dmz8ngkBmUWrN6PTXvOJJU6FdtWKlMIX/VtjbIl0q8CdP/xS/QaNQ39OjXEiP5tUm0b2LUJvuzTUukYNatbEZPnbcIb30DZJoJI3wz9DA1qllXL3zJ9Gl3r53d3r+Pt7Wso/lkv6BvkjOsz2tjHgWHhmHfsBMY1awxjw5zRj5Q15yAxEYHo37FpJh8jWt5m9ELCp/DzeQRzu4JwdC8HXaSN7w+UdcdNXHy89eAZrorpY3ce4+a9p/LCXWZYWpiiXImEZNMiKCTORU2MmeA/Ef/ntFdYDny/5BkSaWWJ+Ccv3mD0L4vlfY8CzvD1D4JvQDAm/LUSWxZ8B+c8H0Yp/TJzPXYfuSTvO+exgYW5GV6/9cf5aw8w5Lu5WDNrnAz8GBsZyuDM+l2n5FBXcWUiue0HE6YaiGBHZh87ucfPXmP870vlqJJCbnlhYmwoAzbpBYEmTl0jAzyJH5JO9jZ49dYfJy/eQfmS7ujfpbFsm7lkpwxaWFmYwdnRFhGRUXK0zaptx+XQ3C96NUt6jBKFXeXIJrGta74PgRez9yN9MvqcWXU8hHU7T2HpxsPvt7WV+yGGJIs555v3nvloEEhV4hh9M3kZDAwM5OsRc+FFv37z53LM+XUIqpUvliXPS7lTTER4Unl573PHUXX0T7B2ddf0bmklG3MzTGjVXNO7QdlwDhKnz2kkRDmFGCVepVwRuSQfWS2CQjK30B0v+AcmXPhLS0hoBM5cvicXwcjQAKWLucmgUPlSHrLamVUGklYT0ccxCERaSQw77dWhvhzBIa4SREfH4LfZG7Dn6GUcOnVdtgkXrz+UAYfihfJj0vhe8gt94qifxesPYvH6Q1i34ySG9W4h14sRMyIIJIaqJg8CiYR3oixmEfd8KFPMTaXHTj4CRcyxFqNpMnI1UnwYimCMmKI0cWQ3NKhRRq4XgaNTF+/KD9pErRtVkaNYxBBbEbQQ/SIqOPz17xZsO3Aen3dvDEMDA3mlZfHfX6F2p+/kqJqUiaEz85xZeTzuPHwmbxdO/hKVyhROej5xUuH1kfnon0Ico44tamLc5+3l6xGvV1S8WLbpCGYv242V0xkEIvURZeVFAEjwe3gHB8f0Q9neQ1G0TTfoGWg24E5ERJRZ4lxTjOQRizgHFOePT1++lRdZRUDo6h0vvPTxTfcxomNikwJIgrhYWtQ9Hyq8TzQtStMnTucnosxhEIi0kggejB7YNmn0jCiD2a9TIxl0eO79oeT54dM35G23tnVkoEGMfJHiIQMbIuBz4cZDDENC0EEEecQH1qHT1zF+SAdYmCfkHDhy5oacjjS0Z3OVHztRXkc7jB/aQX5AZsTRszfl7bjPOyQFYwTx2kUpz+RqVCyOn6evlUGZ1AQEhsoAkTqfMyuPhwgWHTx5XeZhSk5cFRJLVhGjjsTUr8S58uJYiel0Ijgm+tYvIJhVLkgtAp94wnP3RoV1cVGRuL5kFl6KUUEjf4RlvoznDCMiIsppxPmhu6uTXDo0ryHXiYuV1+68Hyl02wsPn7xKSmWQGtH2wMtbLht2nZbrRP7GhIBQQm4hkaqAyaaJPo5BINJKIliT8k3ewdYyadROIpHUV/h15vo0H0t8oU+uQ7Pq+GPuJhw4eU2ODBLEyCAxXaxlw8qf9NhC8UIuGQ4AJSZlFhKH2Kbl0VMffPXTAnnlxNTEWE61MjM1gegmn7cBchiuaFPnc2b18ejZrp5MCP3lxPnyak+JwvlRqkgBGTByzZcHWaV44fxKyRLF6xPDksXJhzhxYalTUgfrgoVRfdxvuLrwH0QFBym0vbtzHQdG9UG5fsNRuGUn6OkzYSYREekGkWtR5F8UixAcEo7r957guhgpdPsxbj949tHzVjGaSCyJaQbsbCxlUEgGhkoXkmXqM3POTZRbMAhEWsnwI1WnkrZ7/0VefAiIksGpSTkypnm9ipi+eIecPiWCQC9evZM5aJrWLa9QwUqVxxbMzRJyGmSU8fukeKKaQ8oKV8ntOnJRfliKKVl9OzVU+ND7ZvJyOZpJ3c+Z1cdDjCgSo5FG9m+DO57P5VUicSxmL9+NYb1aYECyvESpSawyEZNKxQpxspGW0LCIVNeLqmqCCAgSqYMILrrVawqnspVwed6f8L5wUqE9NjICVxdOxYuzx1B1xA+wcHZhxxMRkc4R+X5E8RGxJF5EFNVr5fSx249x/e6TNM/PEokLnmI0e+KIdpHnUuSPFFPHRFBIpHRIr8otUW7BbzKk00Ty45MX7mBglyZoUqd8qtuIEuXJiSlgYtudhy7C8+kr7D9+VQYy2jet/smPrQoxJerE+dty6Ov3wzunWpFBfKCJqV5Cq4aVFQJAYtTKpRsP0wyQREfHqvycmZXZPhMf9uJ4iGBQ+ZIechH5lCb8tQLzVu6V99NLEpgYwHro5a3UJnIVpeXW/ad44eOrUKlMjFA6f/W+TOSdlaOQKHcytXNAre//xtOje3Htv2mIDlVMoPn25mUcGNkb5QeOhEez9hzuTkREOk3kZEyc/i8u+okS9OK8PGH6mKhC5iVHi6dHVCi7cO2hXBIvRpYs7JowWqh0wnllygIuRLkBg0Ck08RIntXbjuOnaWvkVYSq5YvCzsYCQcHheOr9FvuPX0H9GmUwuFtTpSlhIgi0dd85eTUhv7O9LGGujsfOLLEvK7ccw5Z9Z/HWNxAtG1aCo72NrPolAhmiYkL/zo1Q0NVJbi9yAokkfJbmpvLDcsXmYwgNUw5GiUCRGNl04/4Tmasnr6Ot/GJZqIBzhp8zszLbZ2N+WwIrC1PUqVpKBmRE4EokbT579b4MzInqZ+kFgawtzWXlswvXH2Lqou2oX6M0wsOj5KioPccup/l7MTFxGDphHgZ1ayLnr4vXvWTDIQSFhKNd02ocCURZlzOhUSs4lauCS3P+wOur5xT/LiPC5GghMSqoylffwzxPwv88ERGRrhPngOIipVi6takjzwPFVLDEkUIiKPTs5dt0HyMmJhY37z+Vy8qtx+Q6cd4r8glVLJ2QbDqvk102vSIizWEQiHSaGAnyz/f98d2fK2TSYbGk1LphFaV14sqA+FDYtOeMLK0uqlWlzHmj6mOrkqRYVNL6ccpqWZ5dLMlVr5hQqapjixpYt/OknC4lluT5esRVlL2pBD0a1iwrp719++fypHUrpo2WybEz8pyZldk+E9XTjp+/LZeU2jetlqGqEF/0bokf/lmFtTtOyCWx7KhYP2f57lR/p1710nIaoMgNlZwICImpaURZSQR36v48HV4Ht+P64lky+JOcCA4dGNkTFQaNRsFGrTkqiIiIch1xXi5GZoulTeOqSaO2E4JCoqrYY3nhMC4u7WTTwuPnr+UiLnwmnneLgJAMDJUqBI8CTtBnTj7SMQwCUYZFREYiMjJK3o+NiYW+vmJQJDvIYZxFXJHf2SHNNpe89grrq1cohs3zv8WOQxdlsrnA4FCZOE6MnGlRvxKKeaSeY6PXZ/VlEEgPemj7/sMlpcw8dnr7/jEiEfKmed9gy/5zMlGeqKwlRsaIKVW138+dFqNeVs8Yi+Wbj8jkxSLnjiir3qNdXRlsEc8tplUlN37IZ/KKx5VbjxASGiGvqoj50xl9zqw+HtMnDpIVuUQQ6rn3W/mBn8/JDk3rVECNSsUz1Hcix5N4TWJkl29AsHwNok/MzUxx+PT1VHMeieDToj+Hy6tEYg66UKlMIfRsnzDCiiiryVF5zTrAuXw1XJz9u5wOlpyYLua5dwvcGrSAngE/yomIiETRjka1ysklMa2AGPUjqo9dvfNYTvePjIpJt6NevwvAvuNX5SKIUfPlSronTE0rVUgWKUl5Pk2kbfTi06vFR5TM+m27sWH7Xnnfw9UJDva2mDBmpFr6KCws4Uq3ufmHxMukfuzn9AUEhqBJ75/RskEl/DauF/s4B8tNf8vxcXF4tHcLbiyfIxNFC/pGxmg6fTmsC3hk2fPmpj4m7bJw+UpEh/mjb4cmmfq9iMjopEB/VvPzeQRzu4JwdE/4Mqpr+P6gnXL7cYuOjsG9Ry9lQEgmm77jJaf6ZzZXUZnibjIgJPIKlS1eUOavzGq5/dhps7AceOwYxqQMa9+yCVo0qifvr9m4WSMjgYiIchtRGr5I687IW6k6Ls6aJEvHl+k1NEsDQEQ5fTTyx6Z4EBGlJEbwiGphYunbsSHi4uLg9fyNDArJZNO3veRIoPSIqmXJUy+Ikfei6m0FWYEsoTy9GJFElJMxCEQZZmpiIhfB4H2pbyIiyh6W+QqgwaR5eHbyINzqpp1wPi4mBvqG/Hgn3bJ97yGF0ci2VpyaS0SfRuT6KVwwr1xExVnB543/+5FCIq+QFx4/80n3MUTu0LueL+SSmHvSLb8jKooKZKU85DSy/HkdmL+PchSeJRIRqSFvE1F20DMwQMEGLdLd5uKs32R+r4qfj4OJ9ceTpxNp42jkmIhATe8SEekgkSuzpVNltGxQWf4cEBSK63dFWfqEoNAdz+eyXH16RJUysWw/eEH+nMfeWgaFyr8PChUpmE9WO8vMNDYRlAoKCYNjHjtUKOkhz1mJVMUgEBHRe5YWZlg5fQz7g7TWy7PH8Oz4fnlfJJOu/OV3cKlWV9O7RaT20chxnJJORNnA1toC9auXkYsQERGFWw+eyZxCIih0494ThEckTFVNyzu/IBw8dV0ugsghVL6ke9JIIVGVV+QaSq2k/bJNR7Bxz2n4+gcnrXews0KXVrXRv3MjBoNIJQwCERER6YDIQH9c/vevpJ8j/H1x+vevUbBRK1QYNAbGlsxRQERE9ClMTY1RpVwRuQgxsbF48Ng7KSgkFv/AkHQfQ1QtE9VvxSIYGRqgdDE3GRQSpenLl3CXlW3H/74Upy7dVfp9ERCav3qfrHY25YcBDARRpjEIREREpAPe3rmGqJAgpfVPj+zBm+uXUOWr75G3Ug2N7BsREZEuMjQwkCN5xNKrQ305Hfvpy7cy0bQICF2944WXPr7pPkZ0TGxSAAmbjsj8QfY2lvAN+DD6JzUiQLRs8xEM7pZ2nkCi1DAIREREpANcazZEkylLcWHmrwh84qnQFu77Bid/GQ2PZu1RfsBIGJlbaGw/iYiIdJUI4Li7OsmlQ/OECy9vfQPfB4REFTIvPHzySgaL0iLaPhYASrR+50n0bFcP5mYJ02WJMoJBICIiIh1hW6iYDATdWb8Y9zavRHxcrEK714HteH3tPKqOmAincglJL4mIiCjrODrYoGndCnIRgkPCZS4hGRi6/Ri3HzyTo4FU4R8Yinpdv4eNlbl8Hkd7a5mI2tE+4b78+f16B1srTh0jiUEgIiIiHaJvZIQyvYfBpXo9XJjxK4JfPFFoD3vjg+MTh6NI684o23c4DE3NNLavREREuY2VpRlqVykpFyEyKhp3Hz6XU8dEUOjyzUdyXWYEBofJxfPJqzS3kdPMbC2TAkQyWOTwIWCUGDyys7GAvn7Gq5eR9mEQiIiISAfZFy2FptOX4/aahbi/bY0YX67Q7rl7E15dPodqo35EnlIJVyeJiIgoe4nKYCIhtFgGdGmMC9ce4suJ89X+PHKamX+wXO49Sns7Ub4+j50V8iQfTSTuy4BRQqBIBIzE6CMRWCLtwyBQMt4+r3Hq/BW88/WDlaUFqlYshxJFC2X542T19o+fPMelazfx6vVb2NnZoG/XDpl+TUREpH0MjE1Qrv8IuFSvj4uzfkOI93OF9lCfFzj6/Rco1XUgSvf8XGP7SURERAkqlvaQZeCTl4VPi6GBvhzd4+sfgti4OLV0YWxsHF6/C5RLekRVMxkQShEckvcdrOEk22xgYWbCYFEOwyDQe0dOnsWC5etkmb9E2/YeQrvmjdCve8cse5ys3P7ug0eYNn8p/PwDkta55HVmEIiIKJfJU7Icms5YiVsr/8XDnesVG+PjYe6UV1O7RkRERMkYGRmiS6vasgz8xwzu0UxWB4uLi5P5gd76BeKdXxDeyiUQb32DFH72CwhJNyl1Zog8Rt5v/OSSHlHuPmk0UYo8RYnBI3Framqslv2ij2MQCMDzl68wf/laGfVsUKsaShYvglc+b7Dn0HHs2H8ERQq5o3a1Smp/nKze3tffXwaAPNxcUbl8GWza+fE3EiIi0k2GJqaoMHgM8tcQo4ImIfS1t1yft3ItuDduo+ndIyIiovf6d26EW/efyjLwaalTpST6d2ok74scPmL0kFhQOO1uFAMJRCBIVCwTgaGEANH7+74f7gcEhartWIRHROGZ9zu5pMfSwjRFfiLrVEcaGRsxhPGp2IMAdu4/IgMrHVs3Q6/O7ZI6p2ghd/wz9z9s23MwQ0GgzD5OVm9fslgRLJz6Gxzs7RAbG8sgEBERwbFMJTSbuQrXl83Gi9OHUWX4BA7TJiIiykEMDQ0w5YcBWLb5CDbuPq0wNUwEerq0ri0DQGK7TD2ugQGcHGzkkp6o6Bj4+ieMIHrjG6gQIEo+sigkNALqIh5LLF7PX6e7XWqV0MTr+TAVzUZOkROvlVLHIBCAKzdvQ19PD+1aJERSE9WoUgF5nRzx+Olz+AcGwc7GGup8nKze3sHONt39JSKi3MnQzByVv/gWZXoOgYmNXZrbBXo9gGnxMtA35OkCERFRdhIBHjHVSwR7zl+9h6CQMDjmsUOFkh5ZXupdjLbJ52Qvl/SER0TinV9wUoAoYURRsvt+gXjjG4SIyCi17Zs2VUKLjo7B1dte2XrsMiLXn9WFhIbBPyAIri55YWVpqdRBIuGyz5u3ePbCO90gUGYfJ6u3JyIi+pj0AkBhb31w7rexsMznimqjfoKNexF2KBERUTYTQQORLFowNzfPUf1vZmqCAi5iyZPmNiIHUWh4pEJwKCl30fsRRomji8QIJF2ohBYTE4tlm45g455URnG1qi2n+2kyGJTrg0BBwQkHxc429SFx9nYJ64OCQ9T6OFm9vbpMmDQl1fUGerFwzZcXYWFhanme8PBwtTwOsZ81jX/L7GddIE6erv37F2LCwxDw+AEOju2PYp37oVDb7tDPZcOrc9oJNxERkTYRwRNLc1O5uBdwTvfcIygk/H1C6/cBI5nYWnFkkRh5lN2V0IyNDJHHTiS0Tqh6JoJEiaOJkie7FpXQxGOO/31pqvmcREBIJPwW+Z7EdD9NBYJyfRBIDNGSHZHGSa2RoZG8jY6JUevjZPX2REREqnp2aAf8715P+jk+Ngb31y/G60unUe6Lb2GVvyA7l7JVRGQkIt9PJ4iNiUVcnHqq2xARUc4JFokRN2IpUjBfmttpohJaVHRMhiuhiYCRmK6WHhEgEvmexHQ/Tcj1QSATExPZEZFRUWmedAimJsZqfZys3l5dJv84PtX1C5evzJIrpLzimj3Yz+xjXcG/5axhkzc/jK3tEBXkr7A+4NE9nJowFGV6DUWxdt2hl8tGBZHmbN97CBu275X3PVydYGtlysNBRJQL5fRKaOERGct/JBJ+q5LcWx1yfRDIztZaJlt+/Sb1knUiz05Gkixn9nGyevvsuAqnr5/xeZFERKQ9XKrXQ72CRXB7yUy8On9coS0uOgo3ls3Gy/PHUXXkj7BycdPYflLu0b5lE7RoVE/eX7NxM2Ii0h+6T0REuVtOroSWODXs2l0vVCmb/TkXc30QyMTYGPld8uL5y1d44e0jEy8nioqOxu17D2FoaAi3/C5qfZys3j47rsI52LP6GBGRrjKxtkWl0T/D98oZXJn/D6KCFb90+969gYOj+qBs3y9RpHUX6GVhdQ0iUxMTuQgGhgaI44UoIiLKYZXQXr0JyFR6lqCPTBvLKjxjEyXWK1eQnbF07WZER0cndc66rbtlVa6KZUrCzMxU7Y+T1dtnxVW4JTMny6Wwuxvs00hSTUREuqNAnSZoPnuNHB2UUmxUJK79Nx3HJ36F0NfeGtk/IiIiouyphJYHlcoURvN6FdG7Q32MHtQOv3/dGwsnf4ktCyZg9i+DM/WY1laaKT6R60cCCW2aNcTB46dx7dZdfDXhVxT1cMer12/w5PlLGBkaovtnrRU67ead+zhy8hwqlS+NujWqqPw4Wb29iFYuXL5O3o9HQlKsgMBAzFywXN63tDTHoF5d1PoHRUREusfUzgG1JvyFZ8f24eqiaYgO/VDuVHh76wr2j+yF8v1HoFCLzzJVRpWIiIhIF5Qv6SFzFSUvC58WsV2Fkh7QBAaBRDDEwhwTxw3HtH+X4OWr13jnm5AI09rSEsMH9YK7m6tCp3m/foMT5y7C1sZKIQiU2cfJ6u3FaCGxn8mFhUckrbO3s81UEIjTwYiIci8R2CnYsCWcylXGpbmT4XP5rEJ7bEQ4rsz/W5aVL96xt8b2k4iIiEgTjIwM0aVVbVkG/mO6tK6tsRLxevHqqpumA0RXPHz8FO/8/GBlYYESRQvByCih9Hpy3j5v8PDxExRwyYdC7gVUfpys3l4Egc5cvJrm44i59dUrl4cqiaFFUkaRGHrogH5Qh7CwhPmQrPSTtdjPWY99nD3Yz5rtY/E59OTQTlxbPEMGfRKZ2jui+ezVMLa0zoY9pNxKVCiNDvNH3w5NMvV7EZEJU+lNTdI+x1IXP59HMLcrCEf3ctBFfA/WTjxu2ovHTnvExMRi/O9LZRn4tNSpUhJTfhigsSAQRwKluMpZrLC7XNLjktdJLp/6OFm9vQgM1a9VLUOPSURElFHic8ijaTs4V6iGi7N/x5vrCSNMq3w1gQEgIiIiyrUMDQ1kgGfZ5iOyDHzyqWFiCpgYAaSp0vBJ+6ixZyatw+lgRESUnLljXtT7ZRYe79uCoBdPka9yLXYQERER5WqGhgYY3K2pDPacv3oPQSFhcMxjJ3MAaTL4k7R/mt4B0h6iOliLRvUUpoMREVHuJkYFFW7ZKd1t4mJjcGvVAhRr3wOmtumXYCUiIiLSBYaGBqhY2iPHpT1hiXjKMJFDyMbaSi4GhgbQ0+efDxERfdy9zStwf8tK7B/REy9OH2GXEREREWkIv8VTphJDBwYFyyU2JhbxcXHsPSIiSleA10PcWb9E3o8KCsDZv7/HuSkTERkUyJ4jIiIiymacDkYZxpxARESUGaKK2OV5fyI+JkZh/fOTB/Hm5mVU+fI7uFRPmGZMRERERFmPI4EoUzmBlsycLJfC7m6wt7Vh7xERUbr5gqqO+BF2RUoqtUUG+OH0H9/gwoxfERXyoXIGEREREWUdBoEow5gTiIiIMsvazQON/l6E0r2GQM9QeQDy06N7cGBkT/hcOcvOJSIiIspiDAIRERFR1p5sGBiiVNeBaDJlKWw8iiq1h/u+xclfxuDSnD8QHRbKo0FERESURRgEogxjYmgiIvoUth5F0eSfJSjZdSD09A2U2r0O7sCBkb3w+vpFdjQRERFRFmBiaMowJoYmIqJPpW9khDK9hsClWl1cnPkrgp57KbSHvfXBiZ9GoHDLTijXbzgMzczZ6URERERqwpFAlGFMDE1EROpiX7QkmkxbhuId+wD6yqcjj/ZvReCzx+xwIiIiIjViEIgyjImhiYhInQyMTeRon0aTF8DSxU2hrXj7HnAoXoYdTkRERKRGDAIRERGRRjmUKIumM1agaNvuoq48rFzdUbrnEB4VIiIiIjVjTiAiIiLSOEMTU1QYPBr5a9aHoYmZHCWUlvi4OOilMoWMiIiIiNLHMyjKMFYHIyKirOZYuiLsipRIs/3t7as4OLoP/D3v8WAQERERZRJHAlGGsToYERFpUkx4GC7OmoRQn5c4/PUglOjcD6W6DpAVxyhzIiOjcP32PVy6dhM37z5AVFQUhvbrgWqVyqX5Oz5v3mHzrv247/kYMTGxcC+QH+1aNEaJooXUsj0RERFlPQaBKFPVwVo0qifvr9m4Gfr6euw9IiLKNjdWzJMBICE+LhZ3NyzBq4unUHX0RNi6F+WRyIRvf/sHz1++UlgXFR2V5vZPnr/ExMnTERYekbTu9dt3uHj1BsZ9OQg1qlT4pO2JiIgoezAIRJmqDiYWwcDQgD1HRETZJjo0BN7njyutD/B6gEPjBqB0t0Eo3qkP9A14apMRRoaGqFqhLKpUKItHT57iwLHT6W7/79I1MqBTvVJ5dGnfEibGxjh88iy27TmI+cvXolzp4jA3M1N5eyIiIsoezAlEREREOZ6RhSWazVqNgg1bKbXFx8Tg1uoFOPLN5wh65qWR/dM2f/70Nb4bNRRN6teClaVluts+fvIcnl5P4ZLXGWO/GAgPN1e45HVCny7tUbNqRQSHhOLMhasqb09ERETZh0EgIiIi0grGltaoNvon1Pr+b5jY2iu1+3vexaFx/RER4KuR/dMmBpmornbr3gN5W69mFRimGAncuG5NhW1U2Z6IiIiyD4NAREREpFXyV6+H5rPXoECdJkpthVt1gqmtg0b2S1d5+7yRt+5urkpthQoWeL/Na5W3JyIiouzDifNERESkdUysbVHj60nIX6shrvz7N6KCA2HlWhBleg7R9K7pnNCwcHlrbWmh1Gb1fl3iNqpsn5YJk6akut5ALxbOdmaIiIxGZkRGxSC7RMXEwyAqBmFhYdBF4eEfP36U8/C4aS8eu9x57MzNzZEVGASiDIuIjJQlZYXYmFhWByMiIo0rULsxHEtXwNUFU1GsQ08YmJhqepd0Tnx8vLzV01MeQK6npyeXuPfbqLI9ERERZR8GgSjDtu89hA3b98r7Hq5OcLC3Ze8REZHGielfNb/9Q9O7obPMTBMqg4amMqpFjOgRQR9zU1OVt0/L5B/Hp7p+4fKViA7zh6mJEVSh6u9lhrGhHkyMDbPsKm5OoeuvT1fxuGkvHjvtZZ6D3i8ZBKIMa9+yCVo0qifvr9m4mSOBiIiIcgFnxzzy9oW3DyqWLaXQ9sL7lcI2qmxPRERE2YeJoSnDTE1MYGNtJRcDQwPoZaKyCBEREWmn4kULyduzl64ptZ1+X+q9xPttVNk+o1PSA4OC5SKmpMfFcToZERGRKvgtnoiIiIjSVKpYYTjlccB9z8dYu2UXoqOj5ZSuU+cvYf/REzAyNETt6pVV3j6jU9IHjpogl0dPniEwNJJHjIiISAV68YnZ+4gyQczHF4b066OWfkusnpGT5krqIvYz+1hX8G+ZfUyfZvWmHThy8mzSKJuIyCiYm5nB2CghU0D/7h1Rt2bVpO0vX7+NP2fOlwmdRRBHjAiOiEgIxPTu3B6ftW6q8PiZ3T4zxSnElPSYiED075jZx4jOtpxAfj6PYG5XEI7u5aCL+B6snXjctBePnfYKy4HfczkSiIiIiCiXCQuPQEBQsFxEAChhXXjSusgoxfLrlcuXxvdjvoCHmyuiY2JkQEeM9hnSt1uqAZ3Mbp/ZKen6+nqf8OqJiIhyLyaGJiIiIsplenduh87tWqTZbm6mXL1LJHkWS2RUFGJjY+XIofRkdnsiIiLKegwCEREREeUyZmamclGFibFxlm7/selgTAxNRESkOgaBiIiIiChHE4mhN2zfK+97uDrB1kq1ABYREVFuxyAQqXwVjvPxiYiIKDu0b9kELRrVU0gMTURERJnHIBCpfBXOwd6WvUdERERZTiSGFosgEkPHMTE0ERGRShgEIpWvwnEkEBEREREREZH2YBCIVL4KR0RERERERETag0EgIiIiIsrRWB2MiIhIPRgEIiIiIqIcjdXBiIiI1INBICIiIiLK0VgdjIiISD0YBCIiIiKiHI3VwYiIiNRDX02PQ0REREREREREORiDQEREREREREREuQCDQEREREREREREuQBzAhERERFRjsYS8UREROqh80GggMAgvPPzh5WlBZwd82Tb4+S07f0DAuHz5h1MjI1RyL3AR7cnIiIiyilYIp6IiEg9dDYI5Ovnj3lL1+D67XuIj4+X69xcXTB8YC8U8SiYZY+Tk7YXgZ/DJ87i4rWbePTkmdzeJa8zZk+emOHXT0RERKRpLBFPRESkHjqZEygyKgr/+2cOrt26C2MjIxR2d4O1pSWevfDGr1PmyBExWfE4OW372/cfYu3WXfD0egobK0uV+5OIiIhI0yXibayt5GJgaAB9fT0eECIiIhXo5Eig/UdOwtvntQySTBz3JawsLRETE4u5i1fhxLmLWL9tN0YN6af2x8lp29vZ2qJz2xaoUqEMPNwKoNvno9Taz0RERERERESkPXRyJNCp85fk7ed9uspAiWBoaIDP+3aFqakJzl++jqjoaLU/Tk7bvnTxIujRsQ2KFnKHHi+YEREREREREeVqOhcEio6JwZPnL+VwYRH8SM7czAylixeV06rEFCp1Pk5O256IiIiIiIiISKeng4lkyLGxccjn7Jhqu0teJ1y+Drz19Us3QXRmHyenba8uEyZNSXW9oV4sjI2NMH/JcrU8T1xcnLzV19e5uGSOwn5mH+sK/i2zj7NLvrxOaN+qZbY9H328RLwokhEdFYEV2w5lqrviEuppIDvSCYnTGgNDbxiaXocuiot9f95mwPM2bcLjpr147HLnsXN2zJMl5yA6FwSKiIiUt2ampqm2m79fn7iduh4np22fHURyanV9+L945ZNU6YyyDvs567GPswf7mX1MubdEfJGCeWFuZgojc7tMPUbiaOnsONdIeK5wuLmaQxfxPVg78bhpLx477fUiB37P1bkgUGJQIvEqcUqx79cbGhio9XFy2vbqMvnH8cgOiSOOhvTrky3Pl1uxn9nHuoJ/y+xjyr0l4gUTE2NZMSynvm/o+nuUrr8+XcXjpr147LTXhBz4fqlzQSArCwt56x8YlGp7wPv1lpYWan2cnLY9ERERka4QAZ/MBn2IiIhImc5N5BWJk60sLeD96jXCU5ka9dDrqbzNny+vWh8np21PRERERERERKTTQSChXOkSiImNxcHjpxTW377viafPX8IlrzOc8tir/XFy2vZERERERERERDo7HUxo3aQ+Tp+/jNUbdyA8PAIlixWBt88brN+6W7a3adZAYXsxxcrn9Vs42NvCKY+Dyo+T07aPjY3Fg0dPFHIJRUVH4e6DR/K+kaEhihRSXyUxIiIiIiIiIsq5dDIIVLxIIXTr0Brrt+1OqiSRqGaVimhav7bCugtXrmPhivVo17wR+nXvqPLj5LTtQ8PC8ePk6Qrr3vn6J62zt7PFommTFNqJiIiIiIiISDfpxcfHx0NH3bz7AMfPnJeBD5EwuVrFcqhbowr09PQUtrtw5Qa27zuEOtUro2Xj+io/Tk7bXgSB/pjxb5r9Y2NlhW9GfJ5mOxERERERERHpDp0OAhERERERERERkQ4nhiYiIiIiIiIiIkUMAhERERERERER5QIMAhERERERERER5QIMAhERERERERER5QIMAhERERERERER5QKGmt4BIuHlq9cICg6Bna018jo5slMyICIyEk+fv0RcXDyKFCoII8P0/53DwyPw6s1bGBoaIn9eJxgYGKh1e12VFf3s6x+AN2994ebqAgtzsyzce93t8+CQULzw9pH3Hezt4JTHPtXH8vXzx5t3fvK+S14n2FhbQVd5+7xGYFCIfI3itX7M67fvZD/msbeDrY21WrZ/8uwFwiMi5f3iRTygr5/6tab7no/l8TUyMkQRj4IffW6iTxEZGSX/fmNiY5HXKQ/Mzcyy7XkfP30u7+vS+704X3vn6w9rK0vY29mk+X9OmuPt8waBQcGwsbaES17nj24vikWL/5Gw8Ajkc3aCmalJtuwnKQoIDMI7P3+YmZoir7MjDDL4vxUaFo5nL7zl/UIFC8DExJhdq6FjZ25mKr/Lpve+GBcXh3d+AQgMCpLnU44OqZ/DZiUGgUhjvJ69wNFT53Dp2i35wSM0a1AbQ/v14FFJQ2xsLA6dOCP77NbdB4iKjpbrF079TX4RTk10TAxWrN+GQ8dPJ20vTtz6dO2ARnVqfPL2uiir+/nUuUtYsWEbfhr/FcqXLpENr0j3+vzOA0/8PXuRvF+yaGFM+n5Mqo87f/k6XLlxW94f+Xlf1K9VDbpEBMuOnj6Pi1dvwufNW7muQe3qGDG4T5q/8+CRF+YtXYPnL1/Jn/X09FCxbCl8OaAn7GxtPmn7eUtX49GThC+9P479Um6X2nv/979Pk/fFic/8Kb9+Uh8QpWXfkZM4ee4i7nt6yS+5gr6eHiqVL41BvbrAKY9Dlnbemi07sevAUXlfF97vr9++h+Xrt8r3nUTic65z2xZo1aS+fG8gzRFBAHleff2WDAIJ9WpUxaih/T76f7J51374+Qck/Y/UrFYJ/bp2SPOch9Tnra8f9hw8hlPnL8MvIDBpvZWlBdo0bYiObZp9NNC6YMU6nD5/Wd6f/tv3MuhMWS8kNAw79x/BsTPnZWA8kbWlJdq1aIwOrZoovC8+ePQE+4+cwPkrNxAeEZG0XgSNenVui1pVK2XbYWPonjTmwNGT2H3wmAwA2erw1Xl1EpH+hSvWyy+14k3FNANXasT2ew4dQ0xMDNwL5IezYx55FW/u4lU4feHKJ2+vi7Kjn+nT+1wQV9bvPnyUdMKbnDihvXbrrs5cfU/N4ZNn5QmICABl5H1UjLr8dcpcGdARJymF3d1gbGQk+/3XqXMR/T74pur2iUSfiy8jqe7ziTMwMTaWo+WIstKiletx7+Fj+Tfrlj9f0ogIEWz+4Y/pcmRbVnn05Bn2HDqOPA668SVaBN4nTZsnA0CWFuYo7F4ADna28nNuyZpN2LRzn6Z3MdcT77k79h+Rn4cZPa9evHqj/D8Rn5diNL4YmWllZSkDCuKzlbLe9Vv35HETASAxkleM5BHHT7w/rd26S/5/pefqzTs4c+GKHKVL2evJ8xfyvU8EgOxtbeT7ojiGQSEhWLVpu7wQkNz+oydx7MwFREZGys8GDzdXOepLnMNNnbcEp85fyrZ95xkYaYyHWwEM6NEJVSqUweu3vvh1yhwejY8QU4vEaKkqFcqibKnimDR1Lm7f90xze3HF/cjJs3Lo+y/fjEQh9wJy/YFjp7Bg+TosX7cFNSqXT5qylNntdVVW9zN9ep8nqlmlIo6ePidPfnt1bqfQduz0eXn1v3a1Sjhw7LROdntB1/zo1/0zVClfVg79/3Hy9HS3X7tll7z61KBWNXwxoBcMDQ3kl7jfps6V01bEaKyWjeurvH2i2tUr4+jJc/IqmfjCmEgEjU6eu4QaVSrg/OVrau4NIkXNG9ZFvZpVULxIoaSrsSKg+fv0f+XVdxFE7dCyidq7LTYuDv8uXYPK5UrLL9a68P4jAlpiCkOjujUxpE9XGBkZyfVHTp2TFzvEiKcu7VpqejdzNTH6o2/XDvJzNDQsDBMmTU13+0vXbsrjampijJGf90P1yuXlevG5efbSVfmllrKeYx479Ov2GerWqJI0ulb8r+07cgKLV2/C/qOn0LV9KznqLrUpp+ICWpN6tRAQFCynI1H2sbKwkN9l61SvnDRNXvz/iHNS8Rmw+8AxdG3XMun9slhhd3mOW71S+aQplyIFwn+rNuDoqfPYuGMf6lSvki37zpFApDHNGtZBm2YNmQMoE8TVdTFdrnL5MvLK5seIoaWCGI6YGJiQfd+gDsqWLCZz09xJ9kU7s9vrqqzu5/Q8ef4Sdx88gn9gEHKTzPZ5InHFpVLZ0vLKivjilZz4clKmZDE4ZvGUD01qXK8m2jVvnKEcQOJEQ5z0i/nqg/t0kwEdQZxYDu7dRd4/efaSytsr7FedmnKK5ImzFxXWn79yXQaGGtXNHVNLSbOG9O2GEkULKwzHL5A/H7p1aCXv+7xOmEKpbrv2H5GjnD/v2w26wv/9NJWOrZslfaERxHRnMfJV/F8nTuMlzWhYpwbat2yC/Pk+ngNI2LbnkLwd0KNzUgBIEP8vYlqK+N+hrFe+dEk5dSj59Gox/atVkwZyursICIk8kqlZt3WXHIEuUg9Q9itYIL/8Lps8T6L4/xHBctEWGRUlL5wlvzAhLqolz7llamKCoX27y/yXPm8S0qNkBwaBiHSY5+On8rZK+TJKbeJKkfDQ66nK25P6+k1cOVi3dTfG/TRZDhe11OEpTOrWsG4NOZT9+q27SevEKKJXr9/mmjxWGfHk2UsZmCldvKhS0k8xUkIEd8TonsRgWma3T86tgIscFp1yStiRk+fkF0bxmESakpg0NSumar1554v12/agd5f2crqUrsj/firdm3fvlIohBIeEyPxKmQngk+anYN/zfCwvwNSvXU0G8MSoZjFSLrX3dNIMY2MjGVRwSOW9Snz+7jp4DIN7d9Xpae/aKCo6GgFBQXKql20GRtTpGxjIQhnZOaWP08GIdNg7v4SqSPlSGSWQOHJADIlXdXtST7+JD4s5InfQ+cvo2r4lunVoza7NBBF8EyOCRIChUrnSct2RE2fk9DxxdVPkHqNkf6fOqVdgFBVhRNUuUeFCfHnN7PYpiSthi1ZukBXD3N1c5f/AzTv30bVDKyaQJY0RAfe9h0/IL1cNalVX++OLqRliRKgYCapLxEhXMZJv1qKVcjSQq0teOQVVvL9GRERiSN/umt5FygQR7BH/C8UKe+DqjTuYv3ytPJ6JCYnFaLnUpvpS9nn28hVu3XuAqhXLwi5FRU4RqJu/bA2qVSqnMIqLNCP0fXW22LhYWfXr4LFT8A8IklPFMlLh7dip87IyX3ZOqWUQiEiHiRMzQwODVK/OiSkeiduouj19er+JL9B/zV4Ir6cvMHpofzknnDKfT6hezaryi524Im1oYIizl66hfq2qMgExJf6dRslbszTKY6f8W83s9imJv+Xl67bKaXkDe3aWOYISq5cRacqqTTvk9Nwv+vdU+0igk2cvyuqGU3+doHOBTpFU+6+fvsGshcsVEtWKBLY/jvtSTmkh7SFyBgliGt+Uef/Jz0qRpFZMRRfnJf+t2iiDRGJKEmU/cS7zz5z/YGVpiSF9lKeV7j54VE4dmjD6Cx6eHMDT66lCbltxEXLsFwNlTsqMFBFYsmYjShcvgtbNGiK7MAhEpMPE8MK0hvXGxv6/vbuAjuLq4gB+KVDc3d29QHGCF/fibqG4u3uB4lC0SPEKtJQW+HAo7lpcghPcpc13/jfMsjIb3QDJ/n/n7AnszO7OziT73t733r3/6U8EL4K6PwXvvGEkDonjMBNoaO9OusSGggazTlAla/vuAzqlFuuwcR+991l439EojFSZ/6763m8kMA/s/vaiRY0q+b/IqXmDsDQGpeyREBFl4Yk+BlTaWf3n/6R+jcpSxqOwS58bX6bnL/9ValctH+CcLKEJqt9MmjVfzl28oktBE8SLI0+fvdDcR5NnL5Kuns3075tCB6Pk+LmLl3UQpW3T+rpM0pgph6phWNaIHCYsavFhYUYWAgpPnz6TIb062uQKAsyqXbFqrTRvUNthhhB9HNGiRpHMGdJqv+j+g0eaC3TG/CXi4/Ofn4mekU5i+ITp2mb07tQmQLOGXIVBIKIwDFN6kSsFDQqWy1jDSA9YV+4J7P4UvPO2cMUqTfjXq2NrBoCCCeWfM6RNpTloUHocyV8zpE3NX1G731Pr30l7xv0xokcN0v5mShcrqMsc5y/7RXOlNKxdhdeEPjh8scXsFVRCql+zstSuUt7lr/HjytX6OgjmI7m/4cGjJ5agP2aLpkqRVEeJQ5upc3+U85euagJTBNCMIAK+xKDa2rjpc2XamMGmFYzo02N8vn8WLpwu5TPyZGEGW8UyHrJjz345e+GyeN24JalTJPvIR+s+EODRANCz5zo4iIpv9rDMGomIkafL+rPm6bNn+vPi1Wu6PCldmpTM0/WBpE+TSkb262b5P/528Jk4de5i3ZY4oeOy+uOnz8q3U2ZrAGhQj/Y6cPYhMQhEFIYlT5JIrnhd12mKqLpkzUhUnCxp4iDvT8E7bygJ+tu6TTJt7mKJ2SW6ZMnIShzBrYyCfBzGuSVbyZP4/g5euHTV4dQ8f/FCrt+6rR1LoyMS2P3N5MiSSZfcbNiyU0fKvvyCuQvow8LILD5jt+/ZL42/ribVK5YNkddB7g5UgRkydorpdgRCYUTfrqHusx6VAk+eOadfVlDZ1Vr6tKmkeOH8WiIeX0iZnyR0SJYksQaAIkeO5JD4H+LE8p198uoVUwB8KNdu3NIAED6zhvXurINZZk7+c1ZevnotA0ZPNN0+dc4i/YmgrLOcfhSyUAr+qxJFdfbpidPnHIJAew8elYkz50uaVMllQDcEgD78wACrgxGFYTmzZdafmNprvxbcKN2c22odf2D3p+CdNzTwI/t11ZHTYd9Nk4NHT/KUBgOm3GbNlF5LqnoU/pLn0g46gwkTxNMKMP+cez96COs379Sli7mzZwny/mYwW6Ba+TI6TRolcFk9iD4kLAsdM2W2BoCa1qsRYgEgSJc6pf6e29+M0sGYrYj/G7m0QhPMWMUsJ8z+QwDY3vWbty37UeiAwE/mjOk0Ga31bBLALBRUDoOECeJ/pCN0L1iWh6AO/s6G9eniNAAEmG1o9lljzDhHbif8H8nvKWQ9e+74eWi45HXNZmm9YdP23TJ+xjydqTWoe4ePVtmNM4HooyY9u3bjtmWatDFt2miMYsWMrokIyRa+kBmJWNF4A6Zo3/H2reSDqiRGMtwiX+aVZb+skcPHT8mEmfOlZJEC8uLlS1m19n+6dKlgvtw2iTEDu39YFpLn2RrK6iIQNGLCDBk7dbZ0aNlIihXKL+4oMOfcDBrS4X26iDtBZ934/Lxy7Yb+xO+c8TkaI0Y0y4weqFSmhM5I+HbqHKlXo5JW+EKS3FVrN+gyAGy3Ftj9zWBpAW5EH9Kbt2/1cxW/r0UL5JUMaVI7fNnFlya/vmwFBpKAmpm1cJls2Pq3NKtfS3K9GzAIbbB8DUEuJDAdMHqSVCztoQFiLD/ZseeAtn0RI0TQoAJ9PBh4unrNtz3wuuH789ETq/YgejSt6maoUq6U/n2MnTpHq7+lTplM7j14JGvWbdJ2BEF+5pwJeaiyOfy7GfqZ1aRJdZ1RiJs1XDdjCd+gHh1MnwcB7/2Hj0mn1k1Ml5GR681atFxzN+XLnUMSJYin+bPu3X8ou/YfkiMnTmsgLrfV5/66zTtk7uKVmucJy5Ive103nUX0IfJwMQhEHw2mxyESag0fXrhB8YL5pbNn0490dJ+uaXN/dPjQGDttjuXfk0cNsHzpw0hPZ89mMnryTM3LgZsBUxNbN6pj8zyB3T8sC8nzbA8jxUN7d9bHT56zSJ4+f+6WpVkDc87JF2bojJ48y+Z04AsZboAAZM/2rSzbKpTxkOOnz8iBIycsS+cMjWpX00CbtcDuT/QpBUjxBRd27j2oN3t5c2WTfqyuEyBIHDx0/FRd+vz9gqUOM/5QAZABg48LeUgQ+LR29OQ/eoP8eXJKn05tLNtQXrzKV6W0qMKilattHoeZoO1aNPxAR+7ejp86qwOHMP2HJab7IHdkAS6n/uREjxpV+/zG35i1yJE+l/YtG0ncOLEt9+E7LmZ7IY+o/d+qYf6UMR8ktxqDQPTRYIQa0xWdSZok4Qc9ntAC60exhtsZ+5kSObNmkgnD+sm6zdt1xkCECOElS4b0Ur5UMYliMi09sPuHVSF5nuPFja2/+9ZTQPHvgd3b6xftv/ce0uBRnhxZxZ0E5pxjRAznMEF8/ytNxY8bR/e1T9odFkSP5vfnqH3QDJUn+nTylG2798uBw8d1JB+z1EoWKSjZMmdweHxg90+dIrlEjBgxQOWxMaU9NCbIpdABFRn9+tuAFEldMwvIL/gst/+8D40Q8J0yaqBW+Tt74ZKOfkeKFElnUpUo/CVnHnwCkJ/Nr9/5FCa5CZvVqyl5cmTRypqoAIf+SvbMGaR08cKmuYLI9dCm+vdZZcwC8guuL1ZZGEm+KeS1aVJXPArnlz0Hj8rNW3fkxctXupIFyaCLFcznUNkNy4KRY80vH6oaXzgfhKOIiIiIiIiIiChMY2JoIiIiIiIiIiI3wCAQEREREREREZEbYBCIiIiIiIiIiMgNMAhEREREREREROQGGAQiIiIiIiIiInIDDAIREREREREREbkBBoGIiIiIiIiIiNwAg0BERERERERERG6AQSAiIiIiIiIiIjfAIBARERERERERkRtgEIiIiIiIiIiIyA0wCEREbm3q3MUyYsL3EhqF5mMPLe/jwcPHMnLiTNn6975gPc+r169l9ORZ8seGrS47NiKisGzu4p+0bXj56pW4u0tXrum5+H39Zpv73fkchYb3/vzFSxk1aZas27wjWNf633//lbHT5skvf2wIoSMld8MgEBG5tYUrVsu0eUskNArNxx5a3sfEmQtkxvxlkiJZ4mA9T6TPP5dLV69LlwGj5O69By47PiKisGrZr2u1bXj16rW4O68bN/VcbNy22+Z+dz5HoeG9z5i/VKbM+VGSJEoQrGsdPnx4uet9T7oNHCNXr98MoaMldxLhYx8AEdHH1KFlQ3ny5OkneREmzVooL16+lL6dPUPdsQfGp/o+Ll+9LguWr5IalcpIutQpg/183b9pLmvWb5Hx0+fJt4N6uOQYiYjCqlaNvxZv7/sSOXIkCS1mLlgu3vcfSK8OreTzzyOG+OuFxnPkLu/9zt17MuOHZVKuRBHJlS1zsJ+vc5smsnzVnzJ60iz5ftwQlxwjuS8GgYjIrTWrV0M+VfOW/CL3Hz5yGgT6lI89MD7V9zFr0Qp5/eaNNHfR8WVKn0YK5M2lnbjenVpL3NixXPK8RERhUf0alSS0Wfzz73L+0lXp6tn0gwSBQuM5cpf3/sPSX+T5ixcu6+MkT5pYShUrKL+t2yz9uraVFEmDN0OZ3BuXgxEREZms48fa+zQpk0veXNlddn5qVy6n+YFWrP6T55yIiCgMevv2rSxbtVYSxIsrHoXzu+x5a1UpJ//9958s/XmNy56T3BNnAhG5gdev38jf+w7JhStecv/BI4kXJ7YUypdLsmZKb7r/7EUr5Y73PenRvoX8+/ZfWbdlp1y6ek2iR42qjVmWjOlc/pj//vORTdt3y/lLV3Ttc6fWjS37vXnzVrbt3i+nz5yXF69eS7LECfU5MSpiDV/aT5+9IAXz5ZYyxQuZ5p7xun5TR1IK589jSUr86PETGdDtG5t9kYDvs8/CSY92LTQ58LotO+T6zdvaoFcq6yHx48ax7Lv7wBE5ePSkrkv/8oscUqxgPtPz+uz5C9m556Bc9rouj548lcQJ40mxAvkkTarkNvudu3hFgwTYH429ddLkWDFjSMdWjfw8dsOpM+dl14Ejcu/+Q4kZI5rky5Vd8ufJYbqv9ft98vSZJjHEccaIFk08inwpWTKklcDC+9h36JjcuuOtr58qRTK9bsiPY83sfaxY/Zecu3jZz+dvWKuKw7nDa23btV/X1If/7DNJnyaVXu9oUaME6tg3bNkpj588lQa1Krv0fJUvXUx6DBkrP/++Xr5pVj9Qx0RE5G6Jf/GZjj5C5Ejvl/wgxwo+n9FmoJ3E5zX6N1GjRNb2N0eWjA7PZf0YtDfrNu+Uq9dvSOyYMaREkQKSIW0qm/3R9iKhr3Wba+3C5auakyZPjqzaJ/C6cUsWLl+l7S2MnT5PIkbw/ZqF5UpoKwJq595DcujYST0G9NNKFS0QrHOEn2ijkEsGM1ArlvGQxAnjW/Y9ePSE7D10TAc/8uTIIqWKFpRw4cKZvh5y2m3btU+uXvPNS5M2VXJtY2PGiO6wb1Cuk7EUe9eBw3Lrtre23alSJJXihfLr4wLy3g1nL1yWnXsP6jFHjxZV31uhfLlN31tQj9WZ7bsPyO2797QPgT6tK641lPUoIhEihJef1qzXGcVEQcUgEFEYt2jlahk9abY8ePTYYVvlciVk2piBDo3nkl/WyJnzl/QLe4c+w7Uhs9a8fk0Z2a+LfPbZZy55DDpgnfuNkOu37uj9iRLEswSB0Dlp23OoBm+soRH0bFJX+ndta3nOvDmzSb+RE2Tekp9l7dJZNkGun35fJ72HjZfMGdJK17bNbAJD127ccgikYF0/XiN/7hzSpvtAefT4fc6a4d/NkKUzx2tgq023gbLFrnLU11XLy9TRA2zuGzd9nj4nOhfW0BnBVOFR/btaOiYInlknSrb+NwJfRofU2bGjI9Op30jTahRf5skhs74b5pCk0Hi/Rb78Qlp3GyjeVsmLw40PJ707tpIunk0loEHHDn2Ha/4bHx8fm23x48WRaaMHSokiX1ruM3sfazZskY3bdvn5OsULvQ+gYdRt5KRZMvfHn+TN27c2+8WNE1smjeir6/IDCsEz43fKTFDPF4KH6NCeOntBHj56LLFjxQzwMRERuRMEWU6eOa9tnnU/Zf6yX+Xm7btSuVxJadG5n9x413cwtGveQAb1aGdzn/GYMh6FpUXn/nL/gW+wBtCHaN+igfTr4mlph/GlHG2vdZtr7YrXDd2OL/kIAt24edumrZ61cIXl3wiQBCQIhLa7ZZf+smPPQZv7c2bNKJ5N6wXpHH1Vsqg079zPpo0aNn66zJ8yWgfMOvQeJms3brN5zvKlisn8KaNsgiU4HxNmLpBpcxfLS7tEzHh/Ywf3lOoVStvcH9jrhApY3Qd/Kyt/W6evZy1OrJgyfmhvPdf+vXf0s3oM/lZW/bnR4XzhXM6ZMFwHpYJzrP7B4KBffYigXGuIEjmSZM2YTo6dOqtBvZTJkgT4mIisMQhEFMYdOHJS3v77r1Qq4yEpUyTVhhIBlfVbdmq56qSJEsqwPp1MH9u25xDBd3jMuIgfL7YcPXFGtu7ap40lvsx2b9fcJY/x7DFIOxt4DKowxYjuO6J0xeu61GvTXWdaJE2cUGf3YFTu8PHTOroz/YelOtLWp3Mb3T91ymQyddQAadqxr7TsMkDWr5yrnRPMiOk1bLzEiB5N5k0aEeBZIS9fvtIv+IkSxJc6VStIpEify/otf+sMlc79R0mWjGll1/4jUqtyOUmZPKmODCLwgYBT3WoVpGjBvJbn2rX/sI4GogOKRhuzSM5f8pJN23fpucFoWuvGdXTfjGlTS/8unjJp9iJ58fKV9LUa7YlhMtpmr1XXAToKhSAFRvzSpUohXjdvydr/bZN9h49Lfc/usm7FHIfgH95vs459JE6sWFKlXEmJFSO67Dl0TPYcOCLfTp0rZT0KS7bMGQIUePx93WbtrKAzmTplcp0ldemql5Zax+icdRDIDM5fAZNZSw8fP5HvFyyX/LmzS77c77f3HTFBfvzpd73eVd+dYwSDjp78R0faWnUZIH8umy3Zs/h//HDg8HH9mTNbJqf7BPV85cyaSb9A7D9yQvchIqLAa9yul+bdaVK3usSLHUsOHT+lM0FRkalsicI668MevnhHjBBemtSppv0JzOJF+4wZqRiAatXo6yBdihTJkmi7PXPRCp0N1LN9S/k8ou/XrEgms1TMYAANQQH0axDswHLkK9duaNs96NspQTouBIAwI7vqV6V0NszmHXvkxD/ntFIlZris37pTqpYvpcUP0DdE4AQDSH9u3G4TcBk5cab2udB/qlahtKROkVTvP376nLbr7XsP09lFBfPmCvJ1wmxu5Mz7PGJE+aqsh6RPnVLbcVTW3Pr3Xjl19rzNMTnTuf9I7d8iuFe+VFHJlC6N3Lh9V/7cuE2DJ3Vad5WNP8/XPmFQj9U/aN/96kME51qjD4H3sf/wcQaBKOh8iChMO3j0pM/Tp88c7r9+87ZPtmKVfVLnLe3z+vUbm23FqzbySZS1iE/hivV87ty9Z7Nt8U+/67Y0ecv4PH7y1CWPKVWjqc+Dh48cjrHbwDG6vXKDtjaPg3lLftZtKXOX9Ll7777NtlGTZuq2Ju17+zx89NinYPm6+v8167c4vEbeMrV0mz0cK+737D7I582b9+fnxcuXPvnK1tZt6fKX9Tlz/pLN4ybPXqTbugwYZXP/ngNHfF6+euXwOqfOXvBJkauET6EKdR22ZS9WxSdpjuIO9/t17Nt379f7UuUp6XP4+GmbbecvXfHJUriibl+0YrXp+23Rub/Pq1evbbZ903OIbhszZY5PQBjXbfVfGx224VrZnzNn18Dek6fPfMrXbeVT7uuWNr8Px06d0ceXqdXc596Dhw6PW/nbX5ZrGVCZCpbXxzx7/sJ0e3DOV98RE3T7guWrAnw8RETuBn0DfFaiHbeWu2R1vb9uq64+z1+8tNnWa+g43dZv5ETTx6CdsO9vTP9hiW7LUqSSpZ1Gu4/70D6Z2bR9t27vOnC0zf1FKtXX+836XX5Be230aezb7hOnz2pfDds79h0RqHPU8JueNn0PvC+Pao2dvtb8Zb/6tm2d+lnuu3jZS/siRSs38Ll9x9vh2Ndv3qGPqdemW7Cu05Bx00z7J4D3d+rMeX/f+5ETvucRx7tz70Gb/a9ev+mTp1QN3T517uJgHat/8pfz7SfevH3XZdfaMGbybN0+ZfaiAB8PkT0mhiYK477ImVU+Cx9e/rdtl47ijJk8W3PMoGoB8pe8ePFSLl7xMn0s1hsniB/X5r6GtavoumpUPDCmuwb7MR1bmS6L2bRjt/4c2ruDw4hNiwa19DmRZBczPWyfr7UuFcJsp1I1m+nyqm+a19flb4E1qEd7ifBuXT9g9kzJd7NYGn1dVTKmS22zf4XSxfWnsV7egKpQmA2DUZ6pc36U0ZNn6XX4Zc16iREjmly8cs1hqVhQbNzue86a1KkuubPbliTFSJ+xzG7zzj2mjx/aq4NDRZNq5X2neNsvyXMmc4Y0lpxA9lO6MRvM/pwFBGZENWrXS38um/2dze/D2g1b3z13bJm9cIX+juP8Ip8Dbv+cu6gzzQ4eOxWg18LSMuRsQu4i+xwErjhfcWL7/q4buSOIiCjwsDwHM06tVa9YRn9evXbD9DFYdmzf30B+tvRpUuoSsSPHT3+US4EZOoDlZfZtN2aUNq9XM0jPiyXz1nn40J8xciYiybD9a1U0+jBW7ddfm7frUi0s50bf0b6NxawXvAZy2wTnOmVO75tLD9XV8HrWMGvLLLekvU3bfc9j7Spf6XJta6imhfxB1uc7qMfqH+TfhNixYrj8Wsd5V1nU22pJI1FgcTkYURiH6a89hoyzWf9utjbZTK5smZ3ejyVZyOPiiseYLZnBF3Ek/ENCvRxZzKfTfpEzm+lzYgrwjLGDpWD5uprMOW+ubDpNO7CiRomiy9DsGaW9M6RJ5bgtju82JJ60hrw3Q8dN10CYM1j2FtgExvbwfgEBMjM4F3Dthu9+9u/XPtk2YFkfvHz1KkDH0LRuDU0yOX76D7Jg+SrNQ5QtUwYNhCEhuV9JEp3lGGrRqa/cuestqxdOdyitfvHqNf2J3Ez2+ZmsPX5ie02cQcAIN/t8Rq46X0iC7vs6ATocIiIyYTagYBRtwACRmVwmy3PweY8lNgg+XLt5W/xOzRsyrt285WcfKncO8/v9kyFNSqf9lPR+bMPSa8OlK75t7O79R/TmjLNzHtDrVLtKOS1iMmvRCl1Wj0IWyO2IJWYo5hHx3fK6YPWB3uXoMc53UI/VP0Y+JbNuRHCvtTG45ix5N1FAMAhEFIahWsU3PYdqw4UZQahigS/Qxjr1X//cqNW07GdrGHzefVkNTAMUlMdgnbpfX8T/8zE/PmOkyOw5Efx6+uy5/hvryZGoOlmSRBIYyKnjF7+CGdYBhANHTmhSaihaIK8m9cNIJPISwPzlqzQJobPrEBT/Onku436zvoN/79efmIgFZsbMnThCZwKhigjWrv+2bpMmx06ZPIkmZXTW+TELBrbtOVjOXrwivy2aLgkTxHPYxzhvNSuV9bOKWUDzMuC6omLM/YePdHaWs8BcUM8XEkJDvLi+wSIiIgo861m6jp+/TvoiTu63tI3v/u/fF2xULXWlcO9e2Vk/4L9//3P5OYoQPmDnzxi4qFimuOTJnsWlx2D9Omh7p4zqL93aNpMtf+/VnH7rN++QSbMWar6h78cNMc05ZOZfJ+fLvwBKUH6nzKAKLwb20N5HiZzApdfa0oeIwz4EBR2DQERhGKacIgCEKacThvVx2G5WOcEapvYi2bI9zL6BVMmTuuQxZtAZSJoogVYMw2PtG340xkjoCPbVEY6c+EcGjp6iVaGa1q0uE2cu0ATPmEViv3TnQzCqdGHZm3VlMksFkh/eVxSxFpDZKPZSJktqCTxhOrQ9JBKEFO/2C0kouWtddhcdukoNPDWB5M4/lvr7eJwbJOBGcnMEgMxm3UDaVCksHaKO75a7BVfypIk0CHT7rrfl+V3lzrvKecmTmL8fIiIKGYeOnbIsh7IeUDp64h/9N6o3Gn0QJO2952QW9elzF/yeARLI48IACRw+fkr7bGbH/bEYVTijR4vmsjbWL+hDNk/5fkkUqshWqNdG2nQbJEe3rvYzQGecR1SWbdmwlsP2/Ud8+0AhXVUL/ZXLXtd1Rrt9NdbgXuvb3vcsy9uIgoo5gYjCsDdv3ujPCHYzVhBYQIlrlKn2y5ipcxyWWs1etFKOnz6rOVkKfJHTJY9xBpW0YNCYyeJ9/315U0ApVjxnlCiRdXaN4cHDx1odCxUlvh87WAMvCIagUR08dqp8DMaIof11wCyXIWOn2ZSftxY9WhQNhCAQEVCoXgFLfl7jkCvp5D/ntAKK7heCVamQy8nsmNEpQqcaU+6xxMs/fYZ/J1t27pWV8yZaOqFmUPUEncL5y3+V39dvNt0HFcnQKQyoAl/4Bh2NLwaudOTEaf2CganuRET04Qz/bobc9b5vc9/EWQv1C3vC+PEkZ9b3s1RR2RJ5EzGT1drpcxfl+wXLTJ8/WlTfmc32Jcb9YwSmUB3LPnci2i5U3fxYKpctoTNfsURr6a9/mA5OYcnYnoNHg/U623fvtyznsoZl+ZEjfS53vO+Jtz+59Iy+zeq/Nsn6zTtttqHvMW7aD+/2KyIhqUDenJbBL1dfawx0wpeB6E8T2eNMIKIwDEnx8OV40crfdCQlR9aM8vzFS51Bgy/FaFj96qggeFGyRlMt54010cdOnbHMvunatqlEM1nGFZTHOIMkxig1juVExas00mTPSA6IBtBoWDu3bmxJtIuASbveQzUI1atDK/EonF/vHzu4p5ZERSl2lBavWbmcfEhFCnyha9xHT5kjf+87rGvOsd4ejf/tO96abNH7nm2QC7AWHgmj67fprtcSJerx/ju2auT0tVC+tFyJIrJh699Sp1UX8SiUT9KmTqnnBAGV12/eSM6sGbWsfUiZ++NPsn3PQV2TnzpFMl32hCTImN6NxM45smT0d0bWkHHT9Pe2ZNEC8vPv6033aVirigaHUPa9TeM6eo4xUjghwwJ9jTixYsrNO3flwqWrGvDs3q655M2VPcDXbM7in+TgsZNSo1JZcRUExzC7LXf2LKblaYmIKOQgB2Lxqo20f4D2FLMx0McADBpZ552pXqG0LmNu12uYrP5zoy4pR9EHFFZIlCC+6QBOtkzpNdCPUvTFC+XXJMORI0eSHu18ExI7g9yIKL3+21+bpFbzTtqHMsqGo+1OGD+u3Lx9Vz4GzMzp6tlMz0W3gWNkxg9LJXeOLBI3ViydlXLpipeew9aNvg7wci0zS375Q/t8SJaM944iIxjYw7JyzMxFfwIFIPyCfhMG/n5es16aduyjg4Toc926c1fPI/ogyIWEgiUhCX2272bM1/5vs3o1XHatnz17rv33tKmSm+asJAooBoGIwjBUUhjSs4NWcUCiXtwAVRxG9e+qozZohJyZNX6otO8zXNas32K5DzMYOrRsIO2aN3DZY5xBh+uneZM1sINGDyM7BowKdWrdRDq3aWK577vv52sDWrp4IQ04GVDhad6kEVK+bmtNkp01c3pLFYoPAUEZVCfDjKitu/bpDWLGiC4zxw/RWU1mQSAEwbbvPqABDGPWFmbT+BUEAqyb7zV0nPy69n8OyZJR2WzK6IEBSrAYVKU9Css/5y/pkjTcrCFJ9OSR/f19jkUrftOfuJ64mUFQ0JghNKRXB0mcKL7mDkA1MNysZUqfRvIFMAAEpYoW1ODVX5t2yPA+nV2WgBHV4eDrquVd8nxERBRw86eMlmYd+9j0JzBDtWeHlg6BgfYtG8iBI8e1DUVbYD1LuV71ijrr2F7bZvVk3ZYdmhMPN6Ot9y8IBBOH95W3b97K2o3bbKpXod1s2ai2eHYf/NEuNQZRMGA1dtpcnVGDm7V0qVNIwXy5g/UaCMwhaIIUAEYKAUPObJm07xCQtvi7Yb01+Iag0s69B/VmwDHO+HZQsItw+AfBsBTJksjGbbt0cNS+zxXUa71uy05dvsg+BAUXg0BEYZxn07pStXwp2XvwqNzxvi8J4sWR4oXza/6UpIkSSvZM6bWhMoMvzjv/WCLb/t4nl71uaALnogXz+rmWOjCP8WxSV+7df6CjZM5glsfW1Ys0mIBACMqs48s+Rnesk+JhhhOqNaEcaqPaVR06CiiPvnDaGDl45IScv3jVEgTq0LKhPDGpjtarQ0utMmamRNEC2oEwqzKix9DFU+LHj2tz/+Ae7aXJ19XkwNETOrKFERyM/uD8IPlwhVLFtKNoDdVK9q1fKdt275ebt+7q8r4YVvs4O3Yc2/RvB0mvjq1kz4Gjcv/hQ4kZPbrkzZ3NafDLr/ebLElifU/prfL7+KVVw9rSon5NHQ29cNlL3y9+77JkSmf6+mbvA8djLGd0Jo1Vrh5cb5T5RWWyfYeOycUrXtpRSpIooaRPmzLQQT/MVKpTrYJ8P3+ZzthCZRJXnK9f/tignVNUQSEiIudaNf5avL3vO/QRMEDy9Okz08dgBjI+f531azDLZPdfK2TLzj3idf2WxIwZXTwK5TedVRE5UiRZNnuCtimY1YwBLRQ1QKENzNrA62BQyRry4O35a4Vs27VfZ+CiHQtoUQIdsJo80jKDGgmZs2ZKpwEFVC3D62W2K5MelHNUMG9ufS6z5UR4j9hm3dcwIMdi3eoVNLcg2nYs60Z/LF2qFKZVXgN7nRrUrCz1a1TS948gE2YQYzAmU7o02he05+y9Y6Bz3JBe0sWzqbbfGGRDvwjFUcyeJyjH6h/0DxrWqixjpszRJfLlSxUL9rUGzHDC0rz6NR1zCREFRjifwGYdJaIwz6NaY10+dmb3XzpdOqQeQ/Qpw3TswhXr6agvKpoFF3JYla3dQgOzQ3t1dMkxEhGR//KUqqGf6bdO2uaJIQopGAArWKGOLv9eMWdisJ8PeZeKVmkodaqV15lERMHBxNBEREQmUNGjTZM68seGrZoINLjGT/9BS893afN+qSIRERGFPchXibQFmBVmVGYNjgkzF+gsZeS8JAouLgcjIiJyomOrxloW976TMsEB9er1a8mXO7smiDQSmRMREVHY1apRba2m9vTZ82A9D5a3Z8mYViqV9XAoOU8UFFwORkQOlv7yh+bqadO0rq6tDqnHEBEREYU0VAdFzpeOrRvzZBOR22MQiIiIiIiIiIjIDTAnEBERERERERGRG2AQiIiIiIiIiIjIDTAIRERERERERETkBhgEIiIiIiIiIiJyAwwCERERERERERG5AQaBiIiIiIiIiIjcAINARERERERERERugEEgIiIiIiIiIiI3wCAQEREREREREZEbYBCIiIiIiIiIiMgNMAhEREREREREROQGGAQiIiIiIiIiInIDDAIREREREREREbkBBoGIiIiIiIiIiNwAg0BERERERERERG6AQSAiIiIiIiIiIjfAIBARERERERERkRtgEIiIiIiIiIiIyA0wCERERERERERE5AYYBCIiIiIiIiIicgMMAhERERERERERuQEGgYiIiIiIiIiIJOz7P3sDygRRQ86KAAAAAElFTkSuQmCC",
      "text/plain": [
       "<IPython.core.display.Image object>"
      ]
     },
     "metadata": {
      "image/png": {
       "alt": "When dimension-free beats dimension-hungry"
      }
     },
     "output_type": "display_data"
    },
    {
     "data": {
      "text/markdown": [
       "- **Barron exponent:** 0.5\n",
       "- **Sobolev exponent (2/d):** 0.5\n",
       "- **Crossover size n*:** undefined (Sobolev rate is at least as fast)\n",
       "- **Error at the crossover:** undefined"
      ],
      "text/plain": [
       "<IPython.core.display.Markdown object>"
      ]
     },
     "metadata": {},
     "output_type": "display_data"
    },
    {
     "data": {
      "text/markdown": [
       "At d=4 the Sobolev exponent 0.5 is at least the Barron exponent 0.5, so the two curves never cross in favour of Barron. Dimension-free does not mean better in low dimension."
      ],
      "text/plain": [
       "<IPython.core.display.Markdown object>"
      ]
     },
     "metadata": {},
     "output_type": "display_data"
    },
    {
     "data": {
      "text/markdown": [
       "Barron error = 10 n^(-1/2). Sobolev error = n^(-2/4) = n^(-0.5). Exponent gap = 1/2 - 2/4 = 0, which is not positive, so Barron never overtakes for a Barron norm of 10 or more."
      ],
      "text/plain": [
       "<IPython.core.display.Markdown object>"
      ]
     },
     "metadata": {},
     "output_type": "display_data"
    }
   ],
   "source": [
    "figure, values, explanation = barron_picture(**{'d': 4, 'c': 10})\n",
    "buffer = io.BytesIO()\n",
    "figure.savefig(buffer, format='png', dpi=140, bbox_inches='tight', pad_inches=0.16)\n",
    "display(Image(data=buffer.getvalue(), alt='When dimension-free beats dimension-hungry'))\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": "2dafb198",
   "metadata": {},
   "source": [
    "**What happens:** At Input dimension (d) = 12, Barron norm (C) = 10: Above d = 4 (twice the smoothness). At d = 12 the Sobolev exponent has dropped to 1/6, and Barron wins once n passes 1,000. At d = 4 the lines stay parallel, with Barron ten times higher forever.\n",
    "\n",
    "**Takeaway:** The Barron rate wins only when the dimension is more than twice the smoothness, and a large Barron norm delays that win enormously.\n",
    "\n",
    "**Use the idea:** It explains why networks can beat grid-like methods on high-dimensional inputs, and why that depends on the target being of a particular, narrower type rather than on dimension alone.\n",
    "\n",
    "**Where it applies:** Smoothness s = 2; Barron norm C at least 1; the target must satisfy both assumptions to compare. If d <= 2s the Sobolev exponent is at least 1/2 and no crossover exists.\n",
    "\n",
    "**Check your understanding:** At d = 8 and s = 2, with C = 100, what size n* does the crossover need?\n",
    "\n",
    "<details><summary>Show the answer</summary>\n",
    "\n",
    "The exponent gap is 1/2 - 1/4 = 1/4, so n* = 100^4 = 10^8: the dimension-free rate wins only at very large sizes.\n",
    "\n",
    "</details>\n",
    "\n",
    "*Source: Chapter 2, The Dimension Problem in Practice. Book rates C/sqrt(n) (as the root of the squared-error rate C^2/n) and n^(-s/d); the constants C and the unit Sobolev constant are companion illustrations. The two rates need different target assumptions and norms, so this is a comparison of exponents and constants, not one certified error.*"
   ]
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   "id": "1c9a440b",
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   "source": [
    "## C02-D07: Depth multiplies, width adds\n",
    "\n",
    "For the same number of neurons, how many straight pieces can stacked layers make compared with one wide layer?\n",
    "\n",
    "A layer that folds the interval m times turns each existing piece into m pieces. Repeating the layer L times multiplies the pieces by m each time, while the neurons only add. A single layer cannot multiply: N neurons give at most N+1 pieces.\n",
    "\n",
    "$$\n",
    "\\text{one layer, }N\\text{ neurons: at most }N+1\\text{ pieces}\n",
    "$$\n",
    "\n",
    "$$\n",
    "\\text{width }m,\\ \\text{depth }L:\\quad m^L\\text{ pieces built},\\ \\le (m+1)^L\\text{ allowed (1-D input)}\n",
    "$$\n",
    "\n",
    "**Symbols:** m: neurons per layer (width); L: number of layers (depth); N: total neurons, m times L\n",
    "\n",
    "**Predict before looking:** If the depth doubles from 3 to 6 layers of 3 neurons, how do the neuron count and the piece count change?"
   ]
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",
      "text/plain": [
       "<IPython.core.display.Image object>"
      ]
     },
     "metadata": {
      "image/png": {
       "alt": "Depth multiplies, width adds"
      }
     },
     "output_type": "display_data"
    },
    {
     "data": {
      "text/markdown": [
       "- **Neurons in total:** 9\n",
       "- **Linear pieces counted:** 27\n",
       "- **Most one layer of that size gives:** 10\n",
       "- **Upper bound from the book:** 64"
      ],
      "text/plain": [
       "<IPython.core.display.Markdown object>"
      ]
     },
     "metadata": {},
     "output_type": "display_data"
    },
    {
     "data": {
      "text/markdown": [
       "9 neurons arranged in 3 layers of 3 give 27 pieces. Put in one layer they could give at most 10. Each extra layer multiplies the count by 3 instead of adding 3."
      ],
      "text/plain": [
       "<IPython.core.display.Markdown object>"
      ]
     },
     "metadata": {},
     "output_type": "display_data"
    },
    {
     "data": {
      "text/markdown": [
       "Each layer folds [0,1] into 3 full-height zigzags (cost 3 neurons). Pieces multiply: 3^3 = 27. Neurons add: 3 x 3 = 9. One hidden layer of N neurons has at most N+1 = 10 pieces. The book bound for one input is (m+1)^L = 4^3 = 64, and 27 <= 64."
      ],
      "text/plain": [
       "<IPython.core.display.Markdown object>"
      ]
     },
     "metadata": {},
     "output_type": "display_data"
    }
   ],
   "source": [
    "figure, values, explanation = regions_picture(**{'depth': 3, 'm': 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='Depth multiplies, width adds'))\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": "652f0699",
   "metadata": {},
   "source": [
    "**What happens:** At Layers (depth L) = 6, Neurons per layer (m) = 3: Neurons double (9 to 18) but pieces go from 27 to 729: the count is squared. One layer of 18 neurons could give at most 19.\n",
    "\n",
    "**Takeaway:** Neurons add up across layers but pieces multiply, so the same neuron budget gives far more pieces when stacked.\n",
    "\n",
    "**Use the idea:** This is one concrete reason deep networks can carve input space far more finely than wide shallow ones. The count is a ceiling on flexibility, not evidence that training will use it.\n",
    "\n",
    "**Where it applies:** Scalar input on [0,1]. Each layer is a zigzag with m full-height pieces built from m ReLUs (so a tent is 2 neurons here, versus 3 per fold in D02; both are valid). Pieces are counted numerically from bends on a grid containing every breakpoint. The upper bound requires width at least the input dimension.\n",
    "\n",
    "**Check your understanding:** How many neurons does one hidden layer need to produce 64 pieces, and how many does the folded tent need?\n",
    "\n",
    "<details><summary>Show the answer</summary>\n",
    "\n",
    "At least 63 neurons in one layer. The tent with 6 folds uses 3 x 6 = 18 neurons.\n",
    "\n",
    "</details>\n",
    "\n",
    "*Source: Chapter 2, Width, Depth, and the Minimal Network (Lemma 2.3, linear regions). Book statement; target functions, constants and seeds are companion illustrations. Counting note: the book says N ReLU neurons give at most N+1 linear pieces, so 2^k pieces need at least 2^k - 1 neurons in one layer. The zigzag network is a companion construction; the upper bound is the book Lemma 2.3 (Montufar et al., 2014) with input dimension 1.*"
   ]
  },
  {
   "cell_type": "markdown",
   "id": "b74a30c1",
   "metadata": {},
   "source": [
    "## C02-D08: Finer grid, faster shrinking error\n",
    "\n",
    "In a spline network the learnable curves live on a grid. How fast does the error fall as the grid is refined?\n",
    "\n",
    "A smooth curve looks almost like a polynomial over a short interval. Cubic pieces match the curve far better than straight ones on the same grid, so shrinking the intervals helps much faster.\n",
    "\n",
    "$$\n",
    "\\|f-f_{\\mathrm{KAN}}\\|_\\infty\\leq C_{k,d}\\,G^{-(k+1)}\n",
    "$$\n",
    "\n",
    "$$\n",
    "\\text{error ratio when }G\\to 2G:\\ 2^{k+1}\n",
    "$$\n",
    "\n",
    "**Symbols:** G: number of grid intervals on each edge curve; k: spline order: 1 is straight pieces, 3 is cubic; C: constant depending on the target and the dimension\n",
    "\n",
    "**Predict before looking:** Does using smoother spline pieces change how quickly the error falls as the grid is refined?"
   ]
  },
  {
   "cell_type": "code",
   "execution_count": 9,
   "id": "f744530f",
   "metadata": {
    "collapsed": true,
    "execution": {
     "iopub.execute_input": "2026-10-03T01:39:30.518114Z",
     "iopub.status.busy": "2026-10-03T01:39:30.518073Z",
     "iopub.status.idle": "2026-10-03T01:39:30.610311Z",
     "shell.execute_reply": "2026-10-03T01:39:30.610257Z"
    },
    "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": "Finer grid, faster shrinking error"
      }
     },
     "output_type": "display_data"
    },
    {
     "data": {
      "text/markdown": [
       "- **Largest error:** 0.0745\n",
       "- **Error with 16 intervals:** 0.0192\n",
       "- **Observed shrink factor:** 3.88\n",
       "- **Predicted factor 2^(k+1):** 4"
      ],
      "text/plain": [
       "<IPython.core.display.Markdown object>"
      ]
     },
     "metadata": {},
     "output_type": "display_data"
    },
    {
     "data": {
      "text/markdown": [
       "An order-1 spline on 8 intervals is off by at most 0.0745. Doubling the grid shrinks that by 3.88, close to the predicted 4: smoother pieces make refinement pay more."
      ],
      "text/plain": [
       "<IPython.core.display.Markdown object>"
      ]
     },
     "metadata": {},
     "output_type": "display_data"
    },
    {
     "data": {
      "text/markdown": [
       "Theory: error ~ G^-(k+1) = G^-2. Doubling G divides the error by 2^2 = 4. Measured here: 0.0745 / 0.0192 = 3.88. Target is sin(2 pi x + 0.6), one smooth edge function; the constant in the bound depends on the target."
      ],
      "text/plain": [
       "<IPython.core.display.Markdown object>"
      ]
     },
     "metadata": {},
     "output_type": "display_data"
    }
   ],
   "source": [
    "figure, values, explanation = kan_picture(**{'G': 8, 'k': 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='Finer grid, faster shrinking error'))\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": "d9fc8cc6",
   "metadata": {},
   "source": [
    "**What happens:** At Grid intervals (G) = 8, Spline order (k) = 3: Yes. With cubic pieces the error at 8 intervals is 0.0105 against 0.0745 for straight pieces, and doubling the grid divides it by about 19 (heading toward the predicted 16 as the grid gets finer) instead of 4.\n",
    "\n",
    "**Takeaway:** Spline order sets the slope on the log plot: order k gives error proportional to G to the power minus (k+1).\n",
    "\n",
    "**Use the idea:** Learnable-spline layers trade parameters (grid size) for accuracy; the order of the spline decides how much each extra grid point buys.\n",
    "\n",
    "**Where it applies:** One univariate edge function fitted by interpolation at the grid points, not a full KAN. The theorem needs a smooth Kolmogorov-type decomposition; cubic fits need at least 4 intervals.\n",
    "\n",
    "**Check your understanding:** With cubic pieces, by what factor does the error shrink when the grid goes from 8 to 16 intervals?\n",
    "\n",
    "<details><summary>Show the answer</summary>\n",
    "\n",
    "About 16, since 2^(3+1) = 16. For this sine the measured ratio at 8 intervals is 18.6: it is not exactly 16 because the grid is still coarse. It wanders (15.1, 18.6, 18.8, 17.8 from 4 to 32 intervals) and settles toward 16 as the grid gets finer.\n",
    "\n",
    "</details>\n",
    "\n",
    "*Source: Chapter 2, The Superposition Revisited: KANs (Theorem 2.13a). Book Theorem 2.13a rate G^-(k+1) for one spline edge; the target sin(2 pi x + 0.6) and interpolation at the grid points are companion illustrations.*"
   ]
  },
  {
   "cell_type": "markdown",
   "id": "ef591da7",
   "metadata": {},
   "source": [
    "## Bring it to your own question\n",
    "\n",
    "Identify the input domain, target, error norm, candidate family, optimization evidence, and held-out population. Return separate assessments of representation, training, and generalization; compute only quantities justified by supplied numeric inputs.\n",
    "\n",
    "Use the `mathllms-ch02-approximation` 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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