{
 "cells": [
  {
   "cell_type": "markdown",
   "id": "4a423443",
   "metadata": {},
   "source": [
    "# Recurrent and State-Space Models\n",
    "\n",
    "*The Mathematics of Large Language Models · Chapter 7*\n",
    "\n",
    "Track decay, Jacobian products, gated retention, and convolutional memory.\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",
    "Request sampling interval, transition and input/output coefficients, initial state, input history, and whether parameters or gates vary. Return exact history weights, recurrence outputs, stability conditions and decay-envelope lookback when defined. For conversation memory, explain architectures without assuming a product implements them."
   ]
  },
  {
   "cell_type": "markdown",
   "id": "0febeeca",
   "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": "2c0d61f9",
   "metadata": {
    "collapsed": true,
    "execution": {
     "iopub.execute_input": "2026-10-03T01:33:45.552243Z",
     "iopub.status.busy": "2026-10-03T01:33:45.552168Z",
     "iopub.status.idle": "2026-10-03T01:33:45.628795Z",
     "shell.execute_reply": "2026-10-03T01:33:45.628680Z"
    },
    "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 7: decaying memory, Jacobian products, gates, dual SSM modes, HiPPO, discretization, selectivity and the LRU.\"\"\"\n",
    "import math\n",
    "import numpy as np\n",
    "import matplotlib.pyplot as plt\n",
    "from matplotlib.ticker import FuncFormatter, NullFormatter\n",
    "from numpy.polynomial import legendre as LEG\n",
    "NAVY = '#334c72'\n",
    "TEAL = '#136f75'\n",
    "GOLD = '#b77518'\n",
    "TERRA = '#aa4e37'\n",
    "GREY = '#8a8a8a'\n",
    "BOOK_PROVENANCE = 'Book equation with companion toy inputs stated in the assumptions; every plotted value is recomputed.'\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 num(value, digits=3):\n",
    "    \"\"\"Plain-number text: significant figures, no scientific notation, round-off shown as 0.\"\"\"\n",
    "    value = float(value)\n",
    "    mag = abs(value)\n",
    "    if mag < 1e-12:\n",
    "        return '0'\n",
    "    if mag >= 10000000.0 or mag < 0.0001:\n",
    "        exp = int(math.floor(math.log10(mag)))\n",
    "        return f'{value / 10 ** exp:.{digits}g} x 10^{exp}'\n",
    "    if mag >= 100:\n",
    "        exp = int(math.floor(math.log10(mag)))\n",
    "        return f'{round(value, -(exp - (digits - 1))):.0f}'\n",
    "    return f'{value:.{digits}g}'\n",
    "\n",
    "def times(n, word):\n",
    "    return f'{n} {word}' if n == 1 else f'{n} {word}s'\n",
    "\n",
    "def plain_axis(ax, axis, ticks):\n",
    "    target = ax.xaxis if axis == 'x' else ax.yaxis\n",
    "    (ax.set_xticks if axis == 'x' else ax.set_yticks)(ticks)\n",
    "    target.set_major_formatter(FuncFormatter(lambda v, _: f'{v:g}'))\n",
    "    target.set_minor_formatter(NullFormatter())\n",
    "\n",
    "def log_ticks(lo, hi):\n",
    "    if hi / lo < 100:\n",
    "        ticks = [m * 10.0 ** e for e in range(-12, 8) for m in (1, 2, 5)]\n",
    "    else:\n",
    "        decades = int(math.ceil(math.log10(hi / lo) / 5))\n",
    "        ticks = [10.0 ** e for e in range(-12, 8) if e % decades == 0 or e == 0]\n",
    "    return [t for t in ticks if lo / 1.05 <= t <= hi * 1.05] or [1]\n",
    "\n",
    "def impulse_values(a=0.8, steps=20):\n",
    "    t = np.arange(steps + 1)\n",
    "    weights = float(a) ** t\n",
    "    constant = np.array([sum((a ** j for j in range(k + 1))) for k in t], dtype=float)\n",
    "    return (t, weights, constant)\n",
    "\n",
    "def decay_regime(a):\n",
    "    if abs(a) < 1:\n",
    "        return 'fades' if a > 0 else 'fades, flipping sign'\n",
    "    if a == 1:\n",
    "        return 'never fades (borderline)'\n",
    "    if a == -1:\n",
    "        return 'never fades, flips sign (borderline)'\n",
    "    return 'grows'\n",
    "\n",
    "def decay_picture(a=0.8):\n",
    "    t, w, c = impulse_values(a)\n",
    "    fig, ax = panels()\n",
    "    ax[0].axhline(0, color=GREY, lw=0.8)\n",
    "    ax[0].vlines(t, 0, w, color=TEAL, lw=1.6)\n",
    "    ax[0].plot(t, w, 'o', color=TEAL, ms=5, label='weight of an old input')\n",
    "    if a < 0:\n",
    "        ax[0].plot(t, abs(a) ** t, linestyle='dashed', color=GOLD, lw=1.6, label='size only (|a|^lag)')\n",
    "    ax[0].plot([3], [w[3]], 'o', ms=12, mfc='none', mec=TERRA, mew=2)\n",
    "    high = abs(w[3]) >= 0.6 * np.max(abs(w))\n",
    "    ax[0].annotate(f'lag 3: {num(w[3])}', xy=(3, w[3]), xytext=(34, -38 if high else 26), textcoords='offset points', fontsize=10, color=TERRA, arrowprops=dict(arrowstyle='->', color=TERRA))\n",
    "    ax[0].legend(fontsize=9, loc='upper left' if a > 1 else 'center right' if a == 1 else 'best' if a < 0 else 'upper right')\n",
    "    ax[0].set(xlabel='steps since the input (lag)', ylabel='weight of that input (a^lag)', title='One input, then silence')\n",
    "    if a != 1:\n",
    "        ax[1].plot(t, t + 1, linestyle='dotted', color=GREY, lw=2, label='a = 1: never stops growing')\n",
    "    ax[1].plot(t, c, '-', color=TERRA, lw=2.4, label=f'a = {a:g}')\n",
    "    if abs(a) < 1:\n",
    "        ax[1].axhline(1 / (1 - a), linestyle='dashed', color=GOLD, lw=1.6)\n",
    "        ax[1].text(t[-1], 1 / (1 - a), f'limit {num(1 / (1 - a))}', ha='right', va='bottom', fontsize=10, color=GOLD)\n",
    "    ax[1].legend(fontsize=9, loc='upper left')\n",
    "    ax[1].set(xlabel='time step (t)', ylabel='state when every input is 1 (h)', title='A constant stream of ones')\n",
    "    life = -1 / math.log(abs(a)) if 0 < abs(a) < 1 else None\n",
    "    metrics = {'Weight of an input 3 steps back': num(w[3]), 'State after 3 steps of constant input': num(c[3]), 'Memory': decay_regime(a), 'Steps for the weight to fall to 1/e': num(life) if life else 'undefined (no fading envelope)'}\n",
    "    if abs(a) < 1:\n",
    "        summary = f'Each step multiplies old information by {a:g}, so its weight dies away and a constant stream settles at {num(1 / (1 - a))}. The state stays bounded because the weights add up to a finite total.'\n",
    "    elif a == 1:\n",
    "        summary = 'Every input keeps full weight forever. One input leaves a permanent trace, and a steady stream of ones adds 1 each step, so a bounded input gives an unbounded state.'\n",
    "    elif a == -1:\n",
    "        summary = 'Every input keeps its full size but flips sign each step. This is the edge: it never fades, and an input that also alternates would pile up without limit.'\n",
    "    else:\n",
    "        summary = f'Old inputs are multiplied by {a:g} each step, so older inputs count more than newer ones and the state explodes.'\n",
    "    calc = f'State h_t = a h_(t-1) + u_t, starting from h = 0. An input from lag L has weight a^L, so for a = {a:g}: a^3 = {num(w[3])}. For a constant input of 1: h_3 = 1 + a + a^2 + a^3 = {num(c[3])}.'\n",
    "    return (fig, metrics, {'summary': summary, 'calculation': calc})\n",
    "PRODUCT_STEPS = 10\n",
    "\n",
    "def product_values(gain=1.2, steps=PRODUCT_STEPS, arrangement='alternating'):\n",
    "    first = gain * np.diag([1.0, 0.1])\n",
    "    second = gain * np.diag([0.1, 1.0])\n",
    "    product = np.eye(2)\n",
    "    for k in range(steps):\n",
    "        matrix = second if arrangement == 'alternating' and k % 2 == 1 else first\n",
    "        product = matrix @ product\n",
    "    return (product, gain ** steps)\n",
    "\n",
    "def product_norm(gain, steps, arrangement):\n",
    "    return float(np.linalg.norm(product_values(gain, steps, arrangement)[0], 2))\n",
    "\n",
    "def products_picture(gain=1.2, arrangement='aligned'):\n",
    "    lengths = np.arange(PRODUCT_STEPS + 1)\n",
    "    norms = np.array([product_norm(gain, int(k), arrangement) for k in lengths])\n",
    "    bounds = gain ** lengths\n",
    "    fig, ax = panels()\n",
    "    ax[0].plot(lengths, bounds, color=GOLD, lw=8, alpha=0.4, solid_capstyle='round', label='bound (gain^k)')\n",
    "    ax[0].plot(lengths, norms, '-o', color=TEAL, lw=2.2, ms=4, label='actual product')\n",
    "    ax[0].axhline(1, linestyle='dotted', color=GREY)\n",
    "    ax[0].text(PRODUCT_STEPS, 1.03, 'size 1: no growth', fontsize=9, color=GREY, va='bottom', ha='right')\n",
    "    ax[0].set_yscale('log')\n",
    "    lo = min(norms.min(), bounds.min())\n",
    "    hi = max(norms.max(), bounds.max(), 1)\n",
    "    plain_axis(ax[0], 'y', log_ticks(lo, hi))\n",
    "    ax[0].legend(fontsize=9, loc='best')\n",
    "    ax[0].set(xlabel='matrices multiplied (k)', ylabel='size of the product (norm)', title='Lined up' if arrangement == 'aligned' else 'Alternating')\n",
    "    grid = np.linspace(0.5, 3.5, 61)\n",
    "    steps = PRODUCT_STEPS\n",
    "    per_aligned = np.array([product_norm(g, steps, 'aligned') ** (1 / steps) for g in grid])\n",
    "    per_alt = np.array([product_norm(g, steps, 'alternating') ** (1 / steps) for g in grid])\n",
    "    ax[1].plot(grid, per_aligned, linestyle='dashed', color=NAVY, lw=2, label='lined up')\n",
    "    ax[1].plot(grid, per_alt, '-', color=TEAL, lw=2.2, label='alternating')\n",
    "    ax[1].axhline(1, linestyle='dotted', color=GREY)\n",
    "    ax[1].annotate('alternating still\\nshrinks up to 3.16', xy=(math.sqrt(10), 1), xytext=(2.3, 0.3), fontsize=9, color=TEAL, ha='center', arrowprops=dict(arrowstyle='->', color=TEAL))\n",
    "    chosen = product_norm(gain, steps, arrangement) ** (1 / steps)\n",
    "    ax[1].plot([gain], [chosen], 'o', ms=12, mfc='none', mec=TERRA, mew=2)\n",
    "    ax[1].legend(fontsize=9, loc='upper left')\n",
    "    ax[1].set(xlabel='size of each matrix (gain)', ylabel='average change per matrix', ylim=(0, 3.6), title=f'After {steps} matrices')\n",
    "    final = norms[-1]\n",
    "    bound = bounds[-1]\n",
    "    if final > 1 + 1e-09:\n",
    "        verdict = 'yes, it grows'\n",
    "    elif final < 1 - 1e-09:\n",
    "        verdict = 'no, it shrinks'\n",
    "    else:\n",
    "        verdict = 'stays level'\n",
    "    metrics = {f'Size of the product after {steps} matrices': num(final), f'Bound from the individual sizes (gain^{steps})': num(bound), 'Bound divided by the actual size': num(bound / final), 'Does the product grow?': verdict}\n",
    "    if arrangement == 'aligned':\n",
    "        summary = f'Every matrix stretches the same direction, so the product really is as big as the bound: {num(final)}. Here the bound {num(bound)} is the truth, because it is the true size.'\n",
    "    else:\n",
    "        summary = f'The two matrices stretch different directions, so each pair multiplies to {num(0.1 * gain * gain)} times the identity. The product is {num(final)} although the bound says {num(bound)}.'\n",
    "    if arrangement == 'aligned':\n",
    "        calc = f'Each matrix is {gain:g} x diag(1, 0.1), size {gain:g}. Ten of them multiply to {gain:g}^10 x diag(1, 0.1^10), whose largest entry is {gain:g}^10 = {num(bound)}. The bound is exact.'\n",
    "    else:\n",
    "        calc = f'Matrices are {gain:g} x diag(1, 0.1) and {gain:g} x diag(0.1, 1), each of size {gain:g}. One pair multiplies to 0.1 x {gain:g}^2 = {num(0.1 * gain * gain)} times the identity. Five pairs give {num(0.1 * gain * gain)}^5 = {num(final)}. The bound is {gain:g}^10 = {num(bound)}.'\n",
    "    return (fig, metrics, {'summary': summary, 'calculation': calc})\n",
    "GATE_CANDIDATES = np.array([0.0, 1.0, -1.0, 0.5])\n",
    "\n",
    "def gate_values(f=0.8, initial=2):\n",
    "    i = 1 - f\n",
    "    states = [float(initial)]\n",
    "    for value in GATE_CANDIDATES:\n",
    "        states.append(f * states[-1] + i * value)\n",
    "    return (f, i, GATE_CANDIDATES, np.asarray(states), f ** np.arange(5))\n",
    "\n",
    "def gates_picture(f=0.8, initial=2):\n",
    "    f, i, cand, states, retention = gate_values(f, initial)\n",
    "    fig, ax = panels()\n",
    "    ax[0].axhline(0, color=GREY, lw=0.8)\n",
    "    ax[0].plot(np.arange(5), states, '-o', color=TEAL, lw=2.4, ms=6, label='cell value')\n",
    "    ax[0].plot(np.arange(1, 5), cand, linestyle='none', marker='X', ms=10, color=GOLD, label='candidate offered')\n",
    "    if f == 1:\n",
    "        note = '-1 ignored'\n",
    "    elif f == 0:\n",
    "        note = '-1 copied'\n",
    "    else:\n",
    "        note = '-1 pulls it down'\n",
    "    ax[0].annotate(note, xy=(3, states[3]), xytext=(-18, 34), textcoords='offset points', fontsize=10, color=TERRA, ha='center', arrowprops=dict(arrowstyle='->', color=TERRA))\n",
    "    ax[0].legend(fontsize=9, loc='lower left')\n",
    "    ax[0].set(xlabel='update count', ylabel='cell value (c)', ylim=(-1.6, 3.1), title=f'Forget gate {f:g}, input gate {num(i)}')\n",
    "    grid = np.linspace(0, 1, 101)\n",
    "    ax[1].plot(grid, grid ** 4, '-', color=TEAL, lw=2.2, label='after 4 updates')\n",
    "    ax[1].plot(grid, grid ** 20, linestyle='dashed', color=NAVY, lw=2.2, label='after 20 updates')\n",
    "    ax[1].plot([f], [f ** 4], 'o', ms=12, mfc='none', mec=TERRA, mew=2)\n",
    "    ax[1].plot([f], [f ** 20], 'o', ms=12, mfc='none', mec=TERRA, mew=2)\n",
    "    ax[1].annotate('only gates near 1\\nsurvive long paths', xy=(0.95, 0.36), xytext=(0.42, 0.62), fontsize=9, color=NAVY, ha='center', arrowprops=dict(arrowstyle='->', color=NAVY))\n",
    "    ax[1].legend(fontsize=9, loc='upper left')\n",
    "    ax[1].set(xlabel='forget gate (f)', ylabel='share of the old cell kept', title='Direct path: f multiplied k times', ylim=(-0.03, 1.05))\n",
    "    metrics = {'Input gate (1 - f)': num(i), 'Cell value after 4 updates': num(states[-1]), 'Old cell kept after 4 updates (f^4)': num(retention[-1]), 'Old cell kept after 20 updates (f^20)': num(f ** 20)}\n",
    "    if initial == 0:\n",
    "        summary = f'With forget gate {f:g} each update keeps {num(100 * f)}% of the old cell. The starting value is 0, so there is nothing to keep: the cell is built only from the candidates. A direct path would still shrink by {num(100 * retention[-1])}% over 4 updates; only gates near 1 last.'\n",
    "    else:\n",
    "        summary = f'With forget gate {f:g} each update keeps {num(100 * f)}% of the old cell, so the starting value {initial:g} is {num(100 * retention[-1])}% present after 4 updates. The gate multiplies along the path, so only values near 1 last.'\n",
    "    calc = f'c1 = f c0 + i x 0 = {f:g} x {initial:g} + {num(i)} x 0 = {num(states[1])}. c2 = {f:g} x {num(states[1])} + {num(i)} x 1 = {num(states[2])}. Direct derivative of c4 with respect to c0 is f^4 = {num(retention[-1])}.'\n",
    "    return (fig, metrics, {'summary': summary, 'calculation': calc})\n",
    "SS_INPUT = np.array([1.0, 0.0, 2.0, -1.0, 0.0, 1.0])\n",
    "SS_START = np.array([1.0, 0.5])\n",
    "\n",
    "def state_space_values(a=0.8, start='zero'):\n",
    "    u = SS_INPUT\n",
    "    A = np.diag([a, 0.3])\n",
    "    B = np.array([1.0, 0.5])\n",
    "    C = np.array([1.0, -1.0])\n",
    "    state = np.zeros(2) if start == 'zero' else SS_START.copy()\n",
    "    initial = state.copy()\n",
    "    recurrent = []\n",
    "    kernel = np.array([float(C @ np.linalg.matrix_power(A, t) @ B) for t in range(len(u))])\n",
    "    for value in u:\n",
    "        state = A @ state + B * value\n",
    "        recurrent.append(float(C @ state))\n",
    "    conv = np.array([sum((kernel[t - s] * u[s] for s in range(t + 1))) for t in range(len(u))])\n",
    "    start_term = np.array([float(C @ np.linalg.matrix_power(A, t + 1) @ initial) for t in range(len(u))])\n",
    "    return (u, kernel, np.array(recurrent), conv, start_term)\n",
    "\n",
    "def dual_picture(a=0.8, start='zero'):\n",
    "    u, k, rec, conv, term = state_space_values(a, start)\n",
    "    fig, ax = panels()\n",
    "    index = np.arange(len(u))\n",
    "    ax[0].bar(index, u, color=GOLD, alpha=0.55, width=0.5, label='input u')\n",
    "    ax[0].plot(index, k, '-o', color=TEAL, lw=2.2, ms=5, label='memory kernel K (weight by lag)')\n",
    "    ax[0].axhline(0, color=GREY, lw=0.8)\n",
    "    ax[0].legend(fontsize=9, loc='upper right')\n",
    "    ax[0].set(xlabel='time step, or lag for the kernel', ylabel='input or kernel weight', ylim=(-1.4, 3.7), title='What goes in, how memory weighs it')\n",
    "    ax[1].plot(index, rec, '-', color=TEAL, lw=2.6, label='recurrence (true output)')\n",
    "    ax[1].plot(index, conv, linestyle='none', marker='o', ms=10, mfc='none', mec=TERRA, mew=2, label='input-only history sum')\n",
    "    ax[1].plot(index, conv + term, linestyle='none', marker='+', ms=9, mew=2, color=NAVY, label='history sum + start term')\n",
    "    gap = float(np.max(abs(rec - conv)))\n",
    "    if gap < 1e-12:\n",
    "        gap = 0.0\n",
    "    if gap > 0:\n",
    "        worst = int(np.argmax(abs(rec - conv)))\n",
    "        ax[1].annotate('start-state\\ngap', xy=(worst, (rec[worst] + conv[worst]) / 2), xytext=(worst + 1.1, (rec[worst] + conv[worst]) / 2 - 0.9), fontsize=10, color=TERRA, arrowprops=dict(arrowstyle='->', color=TERRA))\n",
    "    ax[1].legend(fontsize=8, loc='upper right')\n",
    "    ax[1].set(xlabel='time step (t)', ylabel='output (y)', title='Two ways to get the output', ylim=(min(rec.min(), conv.min()) - 0.6, max(rec.max(), conv.max()) + 1.3))\n",
    "    metrics = {'Kernel weight at lag 0 (K0)': num(k[0]), 'Kernel weight at lag 1 (K1)': num(k[1]), 'Output at step 2 (recurrence)': num(rec[2]), 'Largest gap, recurrence vs history sum': num(gap)}\n",
    "    if start == 'zero':\n",
    "        summary = 'Both descriptions give the same output at every step: the circles sit exactly on the line, and the plus marks sit on the circles because the start term is zero.'\n",
    "    else:\n",
    "        summary = f'The memory started non-empty, so the input-only history sum is off by up to {num(gap)}. Adding the start-state term C A^(t+1) h(-1) puts the plus marks back on the line.'\n",
    "    terms = [k[2 - s] * u[s] for s in range(3)]\n",
    "    calc = f'A = diag({a:g}, 0.3), B = (1, 0.5), C = (1, -1), so K0 = C B = 1 - 0.5 = {num(k[0], 4)} and K1 = {a:g} - 0.15 = {num(k[1], 4)}. History sum at t = 2: K2 u0 + K1 u1 + K0 u2 = {num(terms[0], 4)} + {num(terms[1], 4)} + {num(terms[2], 4)} = {num(conv[2], 4)}. Start term at t = 2: {num(term[2], 4)}. Recurrence: {num(rec[2], 4)}.'\n",
    "    return (fig, metrics, {'summary': summary, 'calculation': calc})\n",
    "_GX, _GW = LEG.leggauss(600)\n",
    "HIPPO_M = [2, 4, 6, 8, 10, 12, 16]\n",
    "HIPPO_WINDOWS = [1, 3, 10]\n",
    "\n",
    "def hippo_fit(m=8, periods=1):\n",
    "    \"\"\"Best degree m-1 polynomial for sin(2 pi s) on [0, periods] in the average-squared-error sense.\"\"\"\n",
    "    values = np.sin(np.pi * periods * (_GX + 1))\n",
    "    vander = LEG.legvander(_GX, m - 1)\n",
    "    coeffs = (2 * np.arange(m) + 1) / 2 * (vander.T @ (_GW * values))\n",
    "    x = np.linspace(-1, 1, 801)\n",
    "    s = (x + 1) / 2 * periods\n",
    "    u = np.sin(2 * np.pi * s)\n",
    "    approx = LEG.legval(x, coeffs)\n",
    "    return {'s': s, 'u': u, 'approx': approx, 'coeffs': coeffs, 'error': float(np.max(abs(u - approx)))}\n",
    "\n",
    "def decimal_places(error):\n",
    "    return max(0.0, -math.log10(error))\n",
    "\n",
    "def hippo_picture(m=8, periods=1):\n",
    "    fit = hippo_fit(m, periods)\n",
    "    fig, ax = panels()\n",
    "    ax[0].plot(fit['s'], fit['approx'], color=TEAL, lw=7, alpha=0.45, solid_capstyle='round', label=f'polynomial from {m} numbers')\n",
    "    ax[0].plot(fit['s'], fit['u'], '-', color=NAVY, lw=1.6, label='sine to remember')\n",
    "    ax[0].fill_between(fit['s'], fit['u'], fit['approx'], color=TERRA, alpha=0.3)\n",
    "    ax[0].text(0.03, 0.04, f\"largest error {num(fit['error'])}\", transform=ax[0].transAxes, fontsize=10, color=TERRA, fontweight='bold')\n",
    "    ax[0].legend(fontsize=9, loc='upper right')\n",
    "    ax[0].set(xlabel='time inside the window (periods)', ylabel='signal value', ylim=(-1.9, 1.9), title=f'Window of {periods} period' + ('s' if periods > 1 else ''))\n",
    "    for p, style, colour in zip(HIPPO_WINDOWS, ['-', 'dashed', 'dotted'], [TEAL, NAVY, GOLD]):\n",
    "        places = [decimal_places(hippo_fit(mm, p)['error']) for mm in HIPPO_M]\n",
    "        ax[1].plot(HIPPO_M, places, linestyle=style, color=colour, lw=2.2, marker='o', ms=4, label=f'{p} period' + ('s' if p > 1 else ''))\n",
    "    ax[1].axhline(3, linestyle='dotted', color=GREY)\n",
    "    ax[1].text(HIPPO_M[0], 3.2, 'error 0.001', fontsize=9, color=GREY)\n",
    "    ax[1].plot([m], [decimal_places(fit['error'])], 'o', ms=13, mfc='none', mec=TERRA, mew=2)\n",
    "    ax[1].legend(fontsize=9, loc='upper left')\n",
    "    ax[1].set(xlabel='state size (m)', ylabel='correct decimal places', title='Window length against accuracy', ylim=(-0.3, 11))\n",
    "    metrics = {'Largest error over the window': num(fit['error']), 'Correct decimal places': f\"{decimal_places(fit['error']):.1f}\", 'Zero crossings the sine has in the window': 2 * periods - 1, 'Most a polynomial of degree m-1 can have': m - 1}\n",
    "    crossings = 2 * periods - 1\n",
    "    err = fit['error']\n",
    "    if crossings > m - 1:\n",
    "        summary = f\"The sine crosses zero {times(crossings, 'time')} in this window, but a polynomial of degree {m - 1} can cross at most {times(m - 1, 'time')}, so it cannot follow the signal: the error is about {num(err)}, as large as the sine itself.\"\n",
    "    elif err <= 0.01:\n",
    "        summary = f\"{m} Legendre numbers rebuild the sine to within {num(err)}. The polynomial has room for the {times(crossings, 'zero crossing')}, and the coefficients shrink fast, so a handful of numbers hold the whole window.\"\n",
    "    else:\n",
    "        summary = f\"The polynomial has room for the {times(crossings, 'zero crossing')}, but {m} Legendre numbers still miss the sine by {num(err)}, more than 0.01. Room for the crossings is necessary, not enough: the polynomial needs more numbers to follow every peak.\"\n",
    "    calc = f\"The state is the best polynomial of degree {m - 1}. Window: {times(periods, 'period')}, so sin(2 pi s) has {times(2 * periods - 1, 'interior zero crossing')}; a polynomial of degree {m - 1} has at most {m - 1}. Largest error {num(fit['error'])}. For contrast, an RNN with |lambda| = 0.99 keeps 0.99^10 = {num(0.99 ** 10)} of an input from 10 steps ago and 0.99^100 = {num(0.99 ** 100)} from 100.\"\n",
    "    return (fig, metrics, {'summary': summary, 'calculation': calc})\n",
    "\n",
    "def discretize_values(dt=1.5, rate=1, horizon=6.0):\n",
    "    n = int(math.floor(horizon / dt + 1e-09))\n",
    "    k = np.arange(n + 1)\n",
    "    a_zoh = math.exp(-rate * dt)\n",
    "    b_zoh = (1 - a_zoh) / rate\n",
    "    a_euler = 1 - rate * dt\n",
    "    b_euler = dt\n",
    "    zoh = [0.0]\n",
    "    euler = [0.0]\n",
    "    for _ in range(n):\n",
    "        zoh.append(a_zoh * zoh[-1] + b_zoh)\n",
    "        euler.append(a_euler * euler[-1] + b_euler)\n",
    "    exact = (1 - np.exp(-rate * k * dt)) / rate\n",
    "    return {'t': k * dt, 'zoh': np.array(zoh), 'euler': np.array(euler), 'exact': exact, 'a_zoh': a_zoh, 'b_zoh': b_zoh, 'a_euler': a_euler, 'b_euler': b_euler}\n",
    "\n",
    "def euler_verdict(multiplier):\n",
    "    if abs(multiplier) < 1 - 1e-12:\n",
    "        return 'stable'\n",
    "    if abs(abs(multiplier) - 1) <= 1e-12:\n",
    "        return 'borderline (never settles)'\n",
    "    return 'unstable (blows up)'\n",
    "\n",
    "def discretize_picture(dt=1.5, rate=1):\n",
    "    v = discretize_values(dt, rate)\n",
    "    fig, ax = panels()\n",
    "    tt = np.linspace(0, 6, 300)\n",
    "    ax[0].plot(tt, (1 - np.exp(-rate * tt)) / rate, '-', color=NAVY, lw=2, label='exact (continuous)')\n",
    "    ax[0].plot(v['t'], v['zoh'], linestyle='none', marker='o', ms=9, color=TEAL, label='ZOH steps')\n",
    "    ax[0].plot(v['t'], v['euler'], linestyle='dashed', marker='s', ms=6, color=TERRA, lw=1.6, label='Euler steps')\n",
    "    ax[0].legend(fontsize=9, loc='best')\n",
    "    ax[0].set(xlabel='time (t)', ylabel='state (x)', title=f'Constant input 1, step {dt:g}')\n",
    "    z = np.linspace(0, 6, 241)\n",
    "    ax[1].plot(z, np.exp(-z), '-', color=TEAL, lw=2.4, label='ZOH: e^(-z)')\n",
    "    ax[1].plot(z, abs(1 - z), linestyle='dashed', color=TERRA, lw=2.2, label='Euler: |1 - z|')\n",
    "    ax[1].axhline(1, linestyle='dotted', color=GREY)\n",
    "    ax[1].axvline(2, linestyle='dotted', color=GREY)\n",
    "    ax[1].text(2.1, 3.3, 'Euler stable only\\nbelow z = 2', fontsize=9, color=TERRA)\n",
    "    ax[1].plot([rate * dt] * 2, [math.exp(-rate * dt), abs(1 - rate * dt)], 'o', ms=12, mfc='none', mec=NAVY, mew=2)\n",
    "    ax[1].legend(fontsize=9, loc='upper left')\n",
    "    ax[1].set(xlabel='step times decay rate (z)', ylabel='size of the one-step multiplier', ylim=(0, 5.2), title='Below 1 means stable')\n",
    "    worst = float(np.max(abs(v['euler'] - v['exact'])))\n",
    "    metrics = {'ZOH multiplier e^(-z)': num(v['a_zoh']), 'Euler multiplier 1 - z': num(v['a_euler']), 'Euler worst error at the steps': num(worst), 'Euler verdict': euler_verdict(v['a_euler'])}\n",
    "    zz = rate * dt\n",
    "    if abs(v['a_euler']) < 1:\n",
    "        summary = f\"The ZOH steps land exactly on the true curve for any step size. Euler multiplies by {num(v['a_euler'])} each step: stable here, but off by up to {num(worst)}.\"\n",
    "    elif abs(abs(v['a_euler']) - 1) <= 1e-12:\n",
    "        summary = f\"z = {num(zz)} is exactly Euler's limit of 2, so its multiplier {num(v['a_euler'])} has size 1: it flips sign each step and never settles, off by up to {num(worst)}. ZOH still multiplies by {num(v['a_zoh'])}, always between 0 and 1.\"\n",
    "    else:\n",
    "        summary = f\"z = {num(zz)} is past Euler's limit of 2, so its multiplier {num(v['a_euler'])} has size above 1 and its error grows to {num(worst)}. ZOH still multiplies by {num(v['a_zoh'])}, always between 0 and 1.\"\n",
    "    calc = f\"Model x' = -{rate:g} x + u. z = {rate:g} x {dt:g} = {num(zz)}. ZOH: A-bar = e^(-z) = {num(v['a_zoh'])}, B-bar = (1 - e^(-z)) / {rate:g} = {num(v['b_zoh'])}. Euler: A-bar = 1 - z = {num(v['a_euler'])}, B-bar = {dt:g}. Steady state is 1/{rate:g} = {num(1 / rate)} for both when stable.\"\n",
    "    return (fig, metrics, {'summary': summary, 'calculation': calc})\n",
    "SEL_BIAS = -3.0\n",
    "SEL_TOKENS = 12\n",
    "SEL_KEY = 3\n",
    "\n",
    "def softplus(z):\n",
    "    return np.logaddexp(0, z)\n",
    "\n",
    "def selective_values(w=4, bias=SEL_BIAS):\n",
    "    n = SEL_TOKENS\n",
    "    u = 0.5 * (-1.0) ** np.arange(n)\n",
    "    u[SEL_KEY] = 1.0\n",
    "    flag = np.zeros(n)\n",
    "    flag[SEL_KEY] = 1.0\n",
    "    delta = softplus(bias + w * flag)\n",
    "    abar = np.exp(-delta)\n",
    "    bbar = 1 - abar\n",
    "    h = np.zeros(n)\n",
    "    state = 0.0\n",
    "    for t in range(n):\n",
    "        state = abar[t] * state + bbar[t] * u[t]\n",
    "        h[t] = state\n",
    "    tail = np.array([np.prod(abar[t + 1:]) for t in range(n)])\n",
    "    contrib = bbar * u * tail\n",
    "    others = np.delete(np.abs(contrib), SEL_KEY)\n",
    "    return {'u': u, 'delta': delta, 'abar': abar, 'bbar': bbar, 'h': h, 'contrib': contrib, 'key': float(contrib[SEL_KEY]), 'filler': float(others.sum()), 'ratio': float(abs(contrib[SEL_KEY]) / others.sum())}\n",
    "\n",
    "def selective_picture(w=4):\n",
    "    v = selective_values(w)\n",
    "    base = selective_values(0)\n",
    "    fig, ax = panels()\n",
    "    t = np.arange(SEL_TOKENS)\n",
    "    ax[0].axvspan(SEL_KEY - 0.4, SEL_KEY + 0.4, color=GOLD, alpha=0.25)\n",
    "    ax[0].plot(t, base['h'], color=GREY, lw=7, alpha=0.4, solid_capstyle='round', label='one fixed timescale')\n",
    "    ax[0].plot(t, v['h'], '-o', color=TEAL, lw=2.2, ms=5, label='timescale chosen per token')\n",
    "    ax[0].axhline(0, color=GREY, lw=0.8)\n",
    "    top = max(v['h'].max(), base['h'].max()) * 1.18\n",
    "    ax[0].set(xlabel='token position', ylabel='memory state (h)', title='What the memory holds', ylim=(-0.06 * top, top))\n",
    "    ax[0].text(SEL_KEY + 0.55, top * 0.97, 'key token', ha='left', va='top', fontsize=10, color=GOLD)\n",
    "    ax[0].legend(fontsize=9, loc='center right')\n",
    "    colours = [GOLD if i == SEL_KEY else TEAL for i in t]\n",
    "    ax[1].bar(t, v['delta'], color=colours)\n",
    "    ax[1].set_yscale('log')\n",
    "    ax[1].axhline(base['delta'][0], linestyle='dashed', color=NAVY, lw=1.8, label='fixed timescale')\n",
    "    ax[1].annotate(f\"writes with\\nDelta = {num(v['delta'][SEL_KEY])}\", xy=(SEL_KEY, v['delta'][SEL_KEY]), xytext=(SEL_KEY + 2.8, v['delta'][SEL_KEY] * 0.45), fontsize=10, color=GOLD, arrowprops=dict(arrowstyle='->', color=GOLD))\n",
    "    ax[1].text(7.5, v['delta'][0] * 1.5, f\"fillers: Delta = {num(v['delta'][0])}\", ha='center', fontsize=10, color=TEAL)\n",
    "    ax[1].legend(fontsize=9, loc='upper right')\n",
    "    ax[1].set(xlabel='token position', ylabel='timescale used (Delta, log scale)', title='Chosen from each token')\n",
    "    metrics = {'Timescale at the key token': num(v['delta'][SEL_KEY]), 'Timescale at filler tokens': num(v['delta'][0]), 'Key token left in the final state': num(v['key']), 'Key weight / filler weight': num(v['ratio'])}\n",
    "    summary = f\"The key token gets timescale {num(v['delta'][SEL_KEY])} and is written with strength {num(v['bbar'][SEL_KEY])}; fillers get {num(v['delta'][0])} and each writes only a small step. The key contributes {num(v['key'])} to the final state, against {num(base['key'])} with one fixed timescale.\"\n",
    "    calc = f\"Delta = softplus(-3 + w x flag). Filler: softplus(-3) = {num(v['delta'][0], 4)}, so e^(-Delta) = {num(v['abar'][0], 4)} (keeps most) and the write is 1 - e^(-Delta) = {num(v['bbar'][0], 4)}. Key with w = {w:g}: Delta = {num(v['delta'][SEL_KEY], 4)}, write = {num(v['bbar'][SEL_KEY], 4)}. Eight fillers follow the key, each keeping {num(v['abar'][0], 4)}, so the key keeps {num(v['bbar'][SEL_KEY], 3)} x {num(v['abar'][0] ** 8, 3)} = {num(v['key'], 3)}.\"\n",
    "    return (fig, metrics, {'summary': summary, 'calculation': calc})\n",
    "LRU_NU = [0.001, 0.003, 0.01, 0.03, 0.1, 0.3]\n",
    "LRU_TURNS = [0, 0.05, 0.1, 0.25]\n",
    "\n",
    "def lru_values(nu=0.01, turns=0):\n",
    "    r = math.exp(-nu)\n",
    "    theta = 2 * math.pi * turns\n",
    "    lam = r * complex(math.cos(theta), math.sin(theta))\n",
    "    return {'r': r, 'theta': theta, 'lam': lam, 'memory': 1 / nu, 'gain': 1 / abs(1 - lam), 'real_gain': 1 / (1 - r)}\n",
    "\n",
    "def lru_picture(nu=0.01, turns=0):\n",
    "    v = lru_values(nu, turns)\n",
    "    fig, ax = panels()\n",
    "    last = int(min(3 / nu, 2000))\n",
    "    shown = min(last, 240)\n",
    "    if turns:\n",
    "        shown = min(shown, int(8 / turns))\n",
    "    powers = v['lam'] ** np.arange(shown + 1)\n",
    "    circle = np.linspace(0, 2 * math.pi, 200)\n",
    "    ax[0].plot(np.cos(circle), np.sin(circle), linestyle='dashed', color=GREY, lw=1.4)\n",
    "    grid = np.linspace(0, shown, 8 * shown + 1)\n",
    "    fine = v['r'] ** grid * np.exp(1j * v['theta'] * grid)\n",
    "    ax[0].plot(fine.real, fine.imag, '-', color=TEAL, lw=1.2, alpha=0.6)\n",
    "    ax[0].plot(powers.real, powers.imag, linestyle='none', color=TEAL, marker='o', ms=3.5, label='memory after k steps')\n",
    "    ax[0].plot([1], [0], 'o', ms=8, color=NAVY, label='k = 0')\n",
    "    tau = int(round(v['memory']))\n",
    "    if tau > shown:\n",
    "        ax[0].text(0, 1.07, f'1/e point is at k = {tau}, beyond this view', ha='center', fontsize=9, color=GOLD)\n",
    "    if tau <= shown:\n",
    "        point = v['lam'] ** tau\n",
    "        ax[0].plot([point.real], [point.imag], 'D', ms=9, color=GOLD, label=f'k = {tau}: 1/e left')\n",
    "    ax[0].set_aspect('equal')\n",
    "    ax[0].set(xlim=(-1.3, 1.3), ylim=(-1.95, 1.3), xlabel='real part', ylabel='imaginary part', title='Inside the unit circle')\n",
    "    ax[0].legend(fontsize=8, loc='lower center', ncol=1)\n",
    "    nus = np.logspace(math.log10(0.0007), math.log10(0.5), 80)\n",
    "    for f, style, colour in zip(LRU_TURNS, ['-', 'dashed', 'dotted', 'dashdot'], [NAVY, TEAL, GOLD, TERRA]):\n",
    "        label = 'no rotation' if f == 0 else f'{f:g} turn per step'\n",
    "        ax[1].plot(nus, [lru_values(n, f)['gain'] for n in nus], linestyle=style, color=colour, lw=2.2, label=label)\n",
    "    ax[1].set_xscale('log')\n",
    "    ax[1].set_yscale('log')\n",
    "    plain_axis(ax[1], 'x', [0.001, 0.01, 0.1])\n",
    "    plain_axis(ax[1], 'y', [0.5, 1, 10, 100, 1000])\n",
    "    ax[1].plot([nu], [v['gain']], 'o', ms=13, mfc='none', mec=TERRA, mew=2)\n",
    "    ax[1].legend(fontsize=8, loc='upper right')\n",
    "    ax[1].set(xlabel='decay (nu)', ylabel='steady response to constant input', title='Rotation tames the response', ylim=(0.4, 3000))\n",
    "    metrics = {'Memory left after one step (r = e^-nu)': num(v['r']), 'Steps for memory to fall to 1/e': num(v['memory']), 'Steps per full turn': num(1 / turns) if turns else 'undefined (no rotation)', 'Steady response to constant input': num(v['gain'])}\n",
    "    if turns == 0:\n",
    "        summary = f\"A real eigenvalue {num(v['r'])} just fades along the axis, and a constant input piles up to {num(v['gain'])} times its size, the 1/(1-r) growth. LRU normalization keeps the variance of random inputs bounded, but for a constant input it only slows this growth.\"\n",
    "    else:\n",
    "        summary = f\"Same fade, but the memory also turns {num(360 * turns)} degrees per step. The constant-input response is {num(v['gain'])}, not the {num(v['real_gain'])} of a real eigenvalue, because 1 - lambda stays far from 0.\"\n",
    "    calc = f\"lambda = r e^(i theta), r = e^(-{nu:g}) = {num(v['r'], 4)}, theta = 2 pi x {turns:g} = {num(v['theta'])} rad. Memory length 1/nu = {num(v['memory'])} steps. Response to a constant input of 1 is 1/|1 - lambda|, where |1 - lambda|^2 = 1 - 2 r cos(theta) + r^2 = {num(1 - 2 * v['r'] * math.cos(v['theta']) + v['r'] ** 2, 4)}, so it equals {num(v['gain'])}.\"\n",
    "    return (fig, metrics, {'summary': summary, 'calculation': calc})"
   ]
  },
  {
   "cell_type": "markdown",
   "id": "15877673",
   "metadata": {},
   "source": [
    "## C07-D01: A memory that decays\n",
    "\n",
    "How much of an old input is still inside the state, and what happens when the inputs never stop?\n",
    "\n",
    "Unrolling the recurrence shows that an input from L steps ago is multiplied by a, L times. A multiplier below 1 in size shrinks old inputs geometrically, so a constant stream adds up to a finite total. A negative multiplier flips the sign at every step, and a size above 1 amplifies old inputs.\n",
    "\n",
    "$$\n",
    "h_t=ah_{t-1}+u_t,\\quad h_{-1}=0\n",
    "$$\n",
    "\n",
    "$$\n",
    "\\text{Weight of an input from lag }\\ell=a^\\ell\n",
    "$$\n",
    "\n",
    "**Symbols:** a: fraction of the old state kept each step; h: the stored state (the memory); u: the new input at each step; lag: how many steps ago the input arrived\n",
    "\n",
    "**Predict before looking:** At a = 1 an isolated input is remembered perfectly. Does a bounded stream of ones then give a bounded state?"
   ]
  },
  {
   "cell_type": "code",
   "execution_count": 2,
   "id": "d219052b",
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    "collapsed": true,
    "execution": {
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     "iopub.status.busy": "2026-10-03T01:33:45.629322Z",
     "iopub.status.idle": "2026-10-03T01:33:45.720368Z",
     "shell.execute_reply": "2026-10-03T01:33:45.720321Z"
    },
    "jupyter": {
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    },
    "tags": [
     "hide-input"
    ]
   },
   "outputs": [
    {
     "data": {
      "image/png": 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nTZrfOjnZ5n2ffllNl3MleZ/UZLvt2n84W+uEckf6nYGJCgm5YqVRppSv0a/TTcOWKwmGSP9puRomqay6urZvpbqeiQOPaxFpSL/Y5Y/TMT9773VVRyc16ZMtfZwlFXv2wmXIbdlpty6pD/Dzlx+mSR2VKwyvjB6u/p6/dJXqs1wUmPJ7kNNtmVEhQ7lSaKj+g2S+SLtSv2d2mHI9yNVTyV4TH7/1Ejq1bWFw2dJfXjerrSD8DxNR4SgI3a97J72RwPp276i6F0mXo62Pu0Znhexzps6Yo/6W7k2SyWwoY1OyMSpXKKt9LF27Z81fqv4e1Ltrmi5bsm+V/Z1k04gZcxal24afvvooTY0cyVAYMaiX+ltTozH1OZZHcTeVjWmItDUr53Cp37tuzaoGn5OuxF988Lr6W9WQCQvPtc+VW/J6/eia/MkEg/V5FixbrepASpfAaVMmpsmKtra2wtcfvw03F2f13ZUMHV2SJSLr2hD5nkpWuVi/dVe6bXuqX3f07NxWb5os89mn+mkfv/3Ss2m2tdQCksym7GyjfxYHqu5M0k3tt8mfpDnvlfODd199Tv29cfseXH1cUzK35Nb7S/Za6q5w0jNiwssp3bHi4uNVHaXc2uaaHhiybQ31wJDtJrWgyHQYBKJCL/JRlLq3s7XJUtcV3YOVZhmpdWgVkO4yK1dIKSar269abNq5V52kyQ5dNzU0NUm5FHsOHkNuy067dTVrXE+dQBoyqHfKgVa6wUiab1Fgyu9BTrelIZp+5fIDRAIlecmU62HLzn3qXn5wPdW/R763mYiKpiCdAE/qfY/UytD80JWBErLq3KUr2lpuY4brdwHKiHR/1wRA5Me2IfKjTwJEQrq9GqqvI11F0qv5p9kXB6faF8trxIOQMCxekdJFLi/IhSnplvT73/NVtzYp1Cs3CWjJxQ3Zr1+5dsPga7PzuXJLfq0f6a4j9akMkQCDkB/uqWvP6L5e081sbzrHvTMXLqsA6Pe//43Pv/9duw2ki5CQotHpSe9CTfkypZ/Mk049wnL+ftk6H9q1P6XLUruWAfDy9DA4j9SKlCCpfH+knlduyq3315yPpCaBHen2b2jd5GSba+aXfZgUh6aChzWBqNBzdkqJmkuxWBmZwNhAkG7gJ73aNtK/Pv33dVT3Ug1fl/SpF06Ojvjut5nq72SkFF/U1GCUHbn0cRYy4lBuy067dcmIS+mR4JAs42HkI1y7EaRGACjsTPk9yOm2NGRAz06YOmO2yqJr2+dpNKxTE80b11MZL1Ivy9XFGbnFlOtBRqETMsJFRqNb5FWbiahokivsEkCR4rBSoyY1CcLIPOs271QjHmZlpMFLV578iK5XK22WYnp0MwikXenR1LyRY7yMsJU6MyY7+2L5gd6tQyus3rgdL7/7PzWikYywKEX55ZiTGxkuP82Ygx+mz1YXqDLyMDIq3461xsqP9aPJqM3suCf18b76cXq6x70794PV31I/MPXIUm9+8pWqXZQR+V6lJ71t4PR4/at5Uo3mm3obyWAxWXHt8XG8ZtX0a/jIsv39fHH52k1V0D035db7Z/T9dXFyREhoWJp1k5Nt/uKoIarWkIycWrddXzWYiASLGtapofZLORm5lnIHg0BU6OkOCSlDf1cq72/U6zSFYiWNUQrYGWJEjek0Ih5HxCXiLickmcnshCU7stPu1FcqM3teDuSPogyfTBU2pvwe5HRbGiJBnqWzfsYnX/+ETTv2qoKactN0BezQOgDvvz7W6P+lgroeNIFe50y+zwXxf5iIzJP8aJq/bLX629bWJs3Q3RpSAFi6aCxZsR7Pjxxk9PJ1L2Bldqw2tJ+Sc570RglKvb+UochTB4Gye0z66cuP4Oc7QxUIlgD63/OXqpuQLr3SzSe9TJDMTPn1L+1Q2RLokK7rJX08VRaoxeMGf/3zH6pYrqHsppx8rtySl+tHwzaDH+YRD1OOe7rnA8Ye924E3UG/Z15RI8/JBRfJJq9Uzl+da9hYp/wU3bxrnxpNKzmd9S+MGdgltzeT5nNket77OMiUXs8BU7+/MesuN7e5XACWUVW/+GEazpy/hHVbdqqbcHVxwpA+3TH+5dFZ2kdR7mIQiAo9GfJSQ6rRG/vDVZOCWbVS+Vwb5UpodngyssPgx2nV5iajKzW6z2d0IpmepFRD0hZWBf17UN6/NOb8OlmNniUnZlIrYd+h42q0LBkxT67urJk/I8eBIFOuB83/dbiB4ZPNedsRUcG1a99hlSUrZGQeuWVEulNkJQjk4vwkK0J+dBubuanZr0mQSo7hmsyJ1CJ0jv9OjzOtc4N0wf/03Vfx3usv4KD86DxyEgeOHFfdzmS0spEvv4vv/vcunupnfNddTRewXx4Pkz121BB88va4ND+IpR7SF48zHQqqvFo/xnJycEB4RKTqbtUonbpEusqUflJXc/qsBeq7KJniy2f/YrDm0N3gB3pDqhcU8n8hbY94mMl57+PnNb0PCsP752SbCxmpVW4Xr1xXo4wdOn4K2/ccVF3/ps1egD0Hj2DV3OmqmynlP651KvTq164BX29PVdxs9sLlGDmod6YFbXfsPYgLl1PSICUFNzdVLJfyo1muOL3y3AiYI0nrzSh1VXMlQgIJujTpn3JAS48M/5me7FzJyI78eB9z+R5If3GpT6GpUSH9+QeNfl1lwUyfvQDfTJxgtutBE8CSq1TyQ8HB3q5QbTsiKrgFoWUo+G7t0z+/SExKwuSf/1T7JxkyXuY3hgzHrCHB+/YtA4x6XfnHNVPE8dPn0u3KrenOI1fzs9JNzVhSa61l04bqJsLCI/D8Wx+rH4/f/jpTL8hhzLH67IXLqrCueOvFZwy+Rrq9SPDLHM4ncnv9GKtieX9V/FcCOFk97h05eUbdD+3b3WAASJy9cAUFUbkyfqqG14kz59OdR2reaLphlS3jV2jePyfbXG855cqo27ABPdXjRYFr8er7n6vg5YZtu7RFwSl/sTA0FXoSYX7pmaHqbzmZ+n7arAznlwPqO59O0UbgRw8zvrCiMTq1ba4KEEo6rxQoNEd7Dx1LdwQCzQmuZFmkHqFBU9ROTsoMkSLEmj7Ihtg8rtuS1T7dWZUf72Ou3wMpjKkpvHjjVkohR3NdD+1bBaiTZPmB8Pf8/wr9tiMi05Ifa6s3blN/vzBysPphld7t9Ree1hZcnff4uGoM+bGlCehMm7XA6NdJ1rOmbsi/i1cYnCc2Lg4LA9eov1s0aZgvF0zcXF0wclAf9bf8GNbtrmVj/fhYHZ/+sTpe57n4hASD82i6VeUFY9poyvVjrM6Pu5otW70RoWERWXqt5v2lLqchct63+0BK9n1B0yqgoXYgCU3B9dSki56sdzkvaNGkQaF5/5xs84zISG1ycT63ziMpexgEoiJBAjmaHaP0C5805ReDdTpOnb2AfqNeUcXVxLefvqMq3+cmyY7RDL0qBf627T5gcD7ZoR88ehKHjp1EQSOp02PHT0wzlKqMJPD73yknnRLx1x32VgQ0qKtNb79w+Zrec3JwG/v2xAyvxpV8fNA4eTb9TCQhqeyaESckYJVVxr5PYf0eyHY8d9HwVTnpHqYZfSJ16q+5rQd5b83oXl9P/UNdnTL0vnLypXsCVJC3HREVXP+t2qAGqZDRSqWbRGZ6dkrJwFy2ZpM2m8UYb4wdpe4lO+Td/31r8LVy0UU3q1d+QGpGE5N2pg6MyEWRtz+ZrLqySfDn+REDkVukHXJcMRQkkP3oyvVb1N/SnUjaqSF1fcT1m7fTzTCWbAbNa3764580z8vnlCzxvGJMG025fowlo9hJPaXQ8AgMe/HtdAsQS1bt2s07cPdxsWBR5fHoaQuWr9GbLmQ5o1//MN1aTKYmmVXSFU8CoC+8/UmaYMjOvYfwzeN6U9JzoHQ6I+ea4/vnZJsvXL4G9x+EGpx//+HjqneG8M+F80jKHnYHoyJBDop//fg5Rr/+gapl8tvMeepKV8smDVSaY0xsLE6du4jDx0+rIISVlSU+f/8N9O7SPk/a8+WHb+LS1euqFsDg595AlYrl1CgPkj0jO/i794JVe6TLzTuvjEGDOpn3xc1PclA4evIMmnUdgo5tmsPd1QVnLlzCzn2H1fqTdPS3X3wmzeueGdoPsxcuU93FOg18Vg156efrrfoHb965F0lJydque4a0CmikTtbkilGfp19GraqVVGFNTV9/6bqkCQL9/LgGQHF3V1UEMiuMfZ/C+j34Z1GgOqDLwbly+bLw8SoBezs7BN1NGdZYtp8U1Hxu+ECzXw9fffSW6uImWYKvvPeZ+pHQpH5tFcC8efuO6vog6dB7Vs+Hu5tLgWgzEZknTUZPu5ZNjaqZ16NTa3z01Y/qB7z80Jcr6MaQ+eSH1pxFgSrIsXLDVjU6j4ycdD84RF2Eke4lcp5Ts9qTkcBeeuYpld247/BxFTya998qNKpXUwWANu/cpx3Ge9yzT6lRqXKL1AqRDGw3F2fUrlEFPl6ean8r+1I5Dmve97VUXVKaNqirCg3LD+ROA0ejVbNGaqQjIRmrkkklXdb69eiIxYHr1Lnf9t0H0LBuTRXIkotEkpks54HyA1a6+OY2Y9poyvVjLDkm/j31Cwwc84Y6V27Wbag6VsqxTwaMkGPd7XvBOHbyjAo6rl3wh3ZgFjn3k8CiZCo17/6Uem/JOrt+Kwibd+xT7ZPzDU2trIJE/me++WQ8Xn7vM3VRJ6DrYHRo0wwebm7qYtm2PQfUea98h7784M1C9f452ebjJ36jMu9kVLPSpUqq80i5gCz1gaSOlbRZRiFs16JprraZjMcgEBUZ8uNs3rRv8c/iFWqoUPlht+pxWrZusKh1QCO89/rzqFNDvytTbpKo/n9//6SGl/7z3yVqR54680LaIkWt5WSloJHha6V90v88dfaEZFz98vVHBk9wy5YphT9++AyvvPe5Go5y1Yat2ufK+Pni+/+9h5//+CfdIFD3jq3Rv0cnLFm5HnsPHlU3jcF9ummDM7rp39kZecDY9yms3wO5Qi1dneTk2NBJmYxEMvmTCbkyOpip14PsF1b88xs+nfKL+sEjaem6XRLlfdu2aKIXADJ1m4nI/Eg2h9TA0M3wyYz8oJJ9iAQrpKu1sUEgIfXaqlaqgO9+n4ngB6HqR7iuapUroJZOAEjTfX7e9O8wcfJP6v1kIAC5aUgdoPHjRmNMLl0A0JB2SA2ifYePqeyl1Ep4uOPDN17EkL7d9KbLfvmLD97Ae599p45ZVxc86abuVcJDG+T4+sO31EhmMqiBBOflptG0YV38+Pn7aNVzOBKQ+0EgY9toyvVjrBpVK2H9wj8w8Zuf1XD1EoBK3Y1Ljo2SkSI/+jXq166On7/8EBM+naIu0ul+FyWwJW2UEXk1F+8Kmn49OsHRwQEffvUjbty6rQKKqc+Z5P8tveHpzfn9s7vNB/fpirWbd6p9nma/p3tu1KtLO3URjkPFm06x5LyqhEZUwJ0+dxGnz19CSGi42gl5e6YcEI0pdCiBjzt376uTh0Y6o4/pki4ix0+dVanIXTMo/ijR80NHT+Ly9RuIioqBR3E3dXCWq3PZKbq4asM2XL56HXVrVdMWDsytdncb+ry6GiCZDZJuLlehZMS1O/fuqzo6UriydvUqmbZRuuJJCquklspJZ+UKZdXVBSsrKyxfuwnXbwShQd2aaNaonsHXy5UEycAICQtDQnxKevTwgb21P9QleDPunU9R3N0N+9ctzPYQlJm9jym/B7n53umRYV0lQ0a2r7RJsqrkKmTViuWz/N3L6LmCsh6kHphcoZIAsaWFBUr5eKF2jap6Jza50WYiKnqkW+jux6OOPvtUf6NHz5QA0IHDx1HMwkLVEcrqSDqSxSPDO0vmYkxMHHy8S6jhuSUIlBHp+is/9u7cDVbZ0WVLl0JAo3qqMLEhMvqPZB+V9PVWF1EMkVqCK9ZthrW1tcqqTU0yniTodOv2PYSGh6vRiSpVKIuGdWqo84P0PAgNU+tWLiBJVgmSk9EyoFGauoSS9Skjasl+2t3NVZ2zyPmH+HXmXCQmJKJX1/bw9yuZq58rK23MSF6tH2M+o6HvR0q3nmAkJyepAISvlyfq1Kyqso/Sa78cj6X7v52drVrPcuyW75R81+Q4Kt3MdbPwpb0yupjmIpymtqSue/cfYMGy1ervsaOGGvwfke6PG7bsgoOD1Prsj+yQTBbJxjl36Yr2WC+/G3S/L6lt2rEHp89eROUK5dC5XUqNnezK6vsbs+6EZOiHhz9UdRKrV6mYa9tcQgynzl5UAUg5j5THvt5eKrCdXlso/zAIRERGSx0EKqje+OhLldXx0VsvqbR1IiIiIiIiYmFoIiqEpDaR9DeXfuhERERERESUgjWBiKhQkfTXkQN7qfRUB3s7UzeHiIiIiIiowGAQiIgKFemX/EqqETKIiIiIiIiINYGIKAuMKcJLREREREREBRMLQxMRERERERERFQEWpm4AERERERERERHlPQaBiIiIiIiIiIiKAAaBiIiIiIiIiIiKAAaBiIiIiIiIiIiKAAaBTGT56jXqRkRERGTueF5DRERkHqxM3YCi6u794DxZblRUlLp3cHDIk+VT7uB2Mh/cVuaD28o8cDsVTjyvKdr4f20+uK3MB7eVeYgyw9/fzAQiIiIiIiIiIioCGAQiIiIiIiIiIioCGAQiIiIiIiIiIioCGAQiIiIiIiIiIioCGAQiIiIiIiIiIioCGAQiIiIiIiIiIioCGAQiIiIiIiIiIioCrEzdACKizMTFxeH27duIjY1FUlJSvq4wzftZWDBmXtBxWxWu7STPW1lZwdnZGR4eHvwfLKL7c/5fmwduJ/PBbZU1PBZRYcQgEBEV+B8M169fR3x8vHpcrFixfH3//H4/yj5uq8K1nRITE9VNggVhYWEoU6YMbG1t87x9VLD25/y/Ng/cTuaD2ypreCyiwohBICIq0OSKsfxgcHR0RKlSpWBpaZnvB3+R3+9LWcdtVbi2k1ytlgDQ3bt3ER0djeDgYLUPoKK1P+f/tXngdjIf3FZZw2MRFUbs30BEBZr8CBSmCAARkWlT8O3t7eHn56ceR0ZGcnOYOe7Picjc8FhEhRGDQERU4K/ASOoyA0BERZPUBZJ9QHJysqmbQjnE/TkRmSsei6gwYRCIiIiIiIiIiKgIYBCIiIiIiIiIiKgIKNSFocMjHuLw8VO4ffc+XJyd0KNT22wtJ/JRFA4ePYHgB6FwcnJE/do14FWieK63l4gor8XExiIkNBzF3V1hl42RlqKiYxAWHgGP4m6wtbFBQREXF497wQ9gZ2eLEsXdUdi3y/3gEBSzKJbpZ83p9iYiIioogkNCkZyUDE/+DiPKkUKZCXT52g188MV3GPP6+/j5z3+wZOU6rNuyM1vLOnLiNMa9MxE//TEH85auxIw5C/DKu5OweuNWFDRxCQnYc/kK1pw8jZ0XLiH+8QgsREQaW3buQ/32/bB9z8FsrZTAtZvV6w8ePZnpvNExsQi6cw+xcXF5tgGu3QxCn6dfRtkG7dGw4wBMmDQFRWG79B31MkaOeyfXl5tf8uO7QUQZjxAlF0nvPwjlaspFj6Ki1b5NLkxQ7nv21ffV8Y+IcqZQBoGC7tzF2QuX4eToiFYBjbK9nPsPQjDllz9UJlCNKhUxoGcXNGtUH4lJSfhr7hIcP30OBYEEe6as24i6k77E4D9m4YW5C9Hnl2moM/ELNZ3BICLSkGwQX29P2NvlfVbIus07VABi177DefYe73/+PfYePApbWxv4eHnC3c0lz97LHOXn9s6K9Vt25vl3g4jSFuZev3UX3vjoS9Rq3Rv12vXFkOfe4GrKRYtXrFP7thNnCsZvhMKmhIc7s4CIckGh7A5W3r80Pn//DVSuUE6NJrJ9z4FsLWfFus2IiY1Du5YBGPfsMO30tZt3qIygRYFrULt6FZiSBHhG/jkLG06fTfPcvYcP8dWa9Th07Tpmj34a1hxemyhN9tz+K9cQFhUFNwcHNClfttD/n7Rt0QRHNi9FYbH7wBEENKqLRX/8oEaQosK9vYko+6SsgSaDUEbc5D6TzM1fP35h6iYQFQqFMhOopI83qlaqAAuLnH28A0dPqPshfbrpTe/Upjk83N1w9vwlPIyMhCn9uHGLwQCQLnl+6qaC132NqCBkz0nW3KiZc0yaPSddYiR9XOrt6JLaOzJd6rroCgkLx517wele6X0QGqZS0g2RZRlapsbDyEd49ChKr/aM9MFPj+b9pGtB6uWEhkdo2yvvKTf5TMaSdHrpqhAfn5DmOVnOhcvXEB0dg9IlfXEvOCQlBT8+3uhlS7vSG3ZctoVud6X0PmdufBZjpN4uxjK0vbPy2VLPK/PIvPKa1CRrVuY1tJx79x9ov0e58d0gMheqLlcG+5r8ZGFpgQ6tm+G7T9/Fsa3L4OzkmGvLfhSV8v+v2cfJfkD+5w3tK3Rp5kt9/NPsK3SXmZqsV+nSltXlqvY+3l9pli3tlP1UesfG1ELDIpCQkJCmFmlExEP194OQMO2+LeJh2t8Ksk+VY0LqZaTXPplP9r2ZfY8MtctY0n7d9XX3frB6z6yuM/m86e3PZZvJcnXJcmS5sqzU21Cmy7FFQ7apnJfokse63RqlnfLdyUjqY5nmWCldlYmKgkIZBMoN8sNCdkY+XiXgkarwpgSXqlepiKTkZFy/edukWQx/7dxj1Lx/7tjNbmFEOtlzkiUn2XKGsufk+fwMBMnJoqSPT50+W2/6iJfeUdOl+6muvk+/jKdffldvmpxwTZj0Dao264YaLXqgYuNO6Db0eRw4khLMzqxGzMkzF9B1yHOo1KQzKjTuhF7DX8TV67fSrT0j56E/TJuFKgFd1ftVa94d02Yt0D7/4/TZeO+z79TfL7/7P/Wecvv0218zXR9Xrt3EiJcmoEKjjqjVqqe6l8977cYt7TyynJY9UzI0Fy5fo5bdqNNAHD1xJt3lyknen/8uQdu+T6Ncww6o3ry7avvXU2ekCVxoah8dOHIyw8+ZG58lI7JdZDtqtkvvES8Z/dr0tndWPpt23sMn8Nl3v6Fik85q3pqteqWZd8achWreW3fupWlHrxEvqVoO4qc//sEHX/yQre8GkTmQH6G//T1P7aPKN+yo9jW1W/fG1BlzjA4GyQ95TRDBmFtmwRYhheT/+XUynurfw6gC+hJgSf3DPD1zl6xS++DT5y/iix+mqX1FzZY91e3fxSvSzC8/3F99/3NUbtpFzSP7xj4jx+HEmfPaeWS/JfuGBctWp3m9fN4O/Z9Jc3wyZrni3yUr1bJPnbuISVN+QcXGnVG7TW9s3rE33c8oAQjZZ5Vr0B7VmndDuQYd1HFTutiJz7//HZ//ME39PfLld7X7tu9+/1u7jDMXLmPIc29qjwlyrH7uzY/SBLM07Tt59oLaX1Zo1Ente+u06YN/FgVmqV2ZkRp/si7lWFC+YQcMHP2a+k516P8sXn7nU6PX2ZyFy9G480C17uVcRLobyv+B7nf++9/+Rr12/VSwSuPw8dNqufJa3YDStt0H1PSN2/dkWBNowOjXMOzFt7U1AuVYKcdMOXZKnVhd0pbvfvsb1VukHP9lvm9++RPbNe+1bbdR64zI3BXK7mC5QXOVskRxw6OAaQ6emV25fO8zw0VKLYslws/XB1FRWb+yqyFFoFP/iE2PzLf9zFkElC+X7fej3BMdbThLg2DwRE9S1rObgZHaDxs2GZU998OGzXizYzvtyUtuvb8h3p4eKOfvhx37DmH84/eJiorG0ZNnYGNtjZ17D+GFkYO16fznLl7BS88M1bZJrsD2HjEO5y5dUY/dXJzV1Sw5sRrw7GsInPMLalarrJ7T/FCQe83r5Uf7gGdfRVjEQ7WuXZwcsf/ICQx5/k3EJyTA2clJO29Scsrrf/nzH2zZtV+NEOboYK+u/H0y+SeU9/dDu5ZN4eToADdXF7WPlJGpbKxTRhJzdX6yLEMkw6nHsLHaq48yf/jDSFXcXz7P+kV/wKuEh5ouQXqZ38HeXo0ACSTD2to63eUfP3UOH3zxvfpbXmNhUUxdlfx+2ixERkVh4vgnJ5bGfs6MGPtZjN0uctV+3+HjGCzbJV5/u6TH0HKz8tk088o62rX/MOxsbdQtJDRMzSv/H8+NGPh43pT/laTERIPtkmdlunyOrH435H3kltkx08HBIcPnifKD/J9O+uYX9bf8b8m/htSZlOCI/O++9dIzmS7jwpXraNtnpNHveXzrcnh5puxPckvTLoPV/2hWupR+NXWGCj5LHTJ7ezu1j33rk69RuUJZNKpXS80j07oPe0F7IdXd1UVlr+49dEwFbNYv+hMVypZBx9bN1HOLAtdi+MBeeu+zc98hFah4cdQQ7TRjl6vr8+9/w469h9R+TeqnSX259Lzy3mfqs8n+uLibq1r2kRNn8M6nU1QvAVcXZ7i6OCE8IlKNoCnHb82+TciFFQnkazKDNPOuWLcFR0+excbFf6ll6Lfvd/VZZV3KvlpGwXx74mRYWVlhSN9uRrUrIxevXMegMW8gKjpaXeSWY7esj+Evjk93f2xonf00Y442ACbtlOOrBLbk/+Du/Qfa42uLJg0w459Fqit3946ttdtS1pWU4Dh45CRaNG3wePph9ZmaN64PYwKvg8a8jms3gtQ5UETkI3WcfebV97F12Wxt18dvfvkL3/02U/0t6zQhIRHf/jpTtYsoqyRYv2PHDtSpUwd2dnYwJ8wESkf84y4F1taG42Q2j4dGjjWy60FeCEunu0duzU9U2Ej23Mxd+4yad+auvfmaDSQnOcdOnVUBHSEnrRKAkSu2ew8d16Zfyw9xzfwav/w1TwWAnurXHUc2/4dTO1fi4v51+PXrj9XzX//0R4bvLVenJdAwoGdnnNqxAqd3rcKe1fPVyf+t23cNvubA0ZP484fP1Puc37sWUyZOUNMXLF+j7l8ZMxxfvP96yvI//wCHNi5Wtw/ffDHTtkjQpEOrAPVZpC2HN/2HNs0aqx9R8ryQ5Wz+L+Xq6qDeXdSyD25YjLo1q6a7bDnhkx8M8tnO712Dc3vWqGXUqFoRsxcsV6nwWf2cufFZ0vPT4+3Sr3tHnNyxAmd2rcKuVXPh7uKS7nbJiqx8tkPHTuLXyZ+o+eQmf8sPgG9/m6kCllnx8uhh+Py917L83aDC78cff9Te/vzzz3TnCwwM1Jv37l3D/w8nT57Um2/vXsNZHhJc1J1v7ty5Ofoc8kP6jbGjcGjjElw6sAGXD27AhsV/oULZ0vh91nyjRsWztrJSP7CNvUlXr9wmy9UEqo117ORZzJv2LS4f3IjLBzbgk/Hj1HTdbJ4pv/ylAjXPjxik9otndq/GlUMbVTc1CQTI88LGxhq9u7ZXFyVSZ0AuDFwLKytL9OnWMcvL1WvvqXOY/fNXqr0S7GrfMsDg55Ig9O79R1C7emUc3bJULV+2qwSWOrdtoeb54I2xeP/1sepvWaYsT27yXRCTf/5DBYD6dG2vXn9uz1oc2LAYTRvUwY1bt/H73/MNtO+sWtal/etx6cB6fP/Ze6qekwSH5LzAmHZlRLJgJAA0akhfXHi8f9+x4l8VNJGgmsFtnGqd1a9VQ2U7yTHhl68/Vu8v3/uZU79Q/wvTZy/Ubj+p4Sftl8CPhgR7JOAnF3Z27HuStbpz/yFUqVgOnh6ZZ61dunoDFcv5q/ac3bMGJ7YHonG9WuqimQTEhHyeX/78V100mvPrZO06nfrFB9h76Gim70GkS4KkK1aswMGDB7Fs2bIcJXaYAjOB0qEJ8qTXD1lzALd9HOVPz5cfvm1w+vRZc3J81dLb3T3L8/MqacHC7ZE5TW0vOWnIqUOXr2Ype+7gtRsIKF82194/Iy2bNlAp3vuPnFRBg90Hj6J0KV8MH9ALf89fqk4EmzSogz0Hj6ofB00bppxIiVUbtqKkjxfeHjdaXXGWq25C5unUtjk2PE4Jl/k161PuNa/fumu/Ovn69tN31BU8IZlJv03+BE26DIZcQNPMa1Es5fWvPjcC3Tu20bZfrtL+OnMuLl+98WReA++Vmc0796mreL99M1Fbr0I+mzxu1GkANu3Yiy8/TFmWZplysip/a65apvdetapVVjdtzYBHUSoj5dmh/dWVakm714womZXPmRufxdC6kiwdyRL77n/vqlG+hFzFlgBMQLchetslPYaWm6Vt+HjeZ58aoIJRGiowdeaCmv/Q8dNo07wxLB5fabWwtDTYLnlWs500V2WN/W7I/HLjPrNwi9MJjuj+bejqa0bPa0gGnO58GWXO6c6nuRCYXY3r11Y3IfVM5Ca1JEcM7I2J3/yMM+cvZxiwFhXLlTF5Ufe9a43v+qox4ZUxqiC9xoujhuLnP//FxatPuuVI5otkBo0dNQQxMSm1WITsR1o1bYBtOt1XB/Xuqo6Bi1es12ZQSabLmo3b0bZ5E70AQVaWq/HK6GHoZESwRPY/pXy94OvtBU+PlF4Csu+SAWKMHSRm04496lj7w+fva/fppUv64Pcpk9C400DV7emdV59LEzTXtE/2l0P7dsehoyfxz+IVqotb/drVc9Surbv2qeDk5++/rt0XVyrvr4JNnQaONvia1OtMLk5J9vG4Z59C/x6dtNO7tm+F154boTKE5Hj4zNB+KgAjx2EJ/Gh+Tx08egIfvz0Odna2KsNIrhFIsEyOMc8+1c+odSuZZ3LOkpIVDPX/JoP67H/lXVy6el2tJxmNUt7v7ZeeUUEnzTqV79ihY6cwa8Eyo96LKCkpCStXrsTFixfVynjw4IEKBA0dOhSOjrlXay0vMQiUDvlhIDt8uVpriGa6m5srTKVxOX94OTsb9aNW5pORj4iKMhkFLC/nzwnJ7JF9jlwdkyDQrn2H0KJJfZWlIund0lVMgkBy4iQnM9LFQOPqjVsqpVn6s6dHMkrkpMgQSdlu37KpNgCk4V+6VLpXgQ2dXHpL96y7hgtWG0tO2pvUr52mYKkM/V69cgUcPnE628uWH44/Tp+DeUtX4WbQnTTPS1e73PycOf0smu2i+bGgIQG6rF6dNyQrn00+R2qN69fCrzNhcF0SFWXyQ1OyTmS4cEOFizMqtq+7v5KC98aS4EJOB0TJDYb2Kz6eJVStTU0AR86h5ZbRMUs+v3R5kuOdBCVkXWqCQKs3blPLkR/vGlldrkbDx13UjDH1iw9V7Z0GHfqjWaN6qFOjquo6KwG7zEggULp+yetS79Nl28l+3VCGpyaYqKtRvdoqCHTz9h21frLbLk2bOrZpniYYL4EayZ41JPU607RbLjyl1qxxPb15hJzbSGBQCkRfuHxdZWlJdywJAi1bs0kVdZbuYvJD29huWmXL+GkDQLrHMxEdk/Ld0wQFDW1zWc8MAlF2EkY0JPiTelpBxiBQBhFluQIrNR3kgKKJrovEpCScOXdRXfX09yuZX9sqDRsrKzzbIkAVss3M6JbNCv3Q10SZkWHg83L+nJA6Y1UrlVf1f6RWysmzF/HC05LtUQwBjeqp4M9T/XrgyvWb6KuTkSEsLSxhZWsJ9wyC0hkVI5V9mYxeZUhsnOGRMtLrKpvTEXAsLSzS7SoRExenPmt2ydXI32bOU3/Lya2zoyMsLS3UiGJSnDvOQOZnTj5nTj+LbJf0Xp/edsmKrHy2GAPvJyfuwtJKPzMrKTFtgdr0Rqsj0qV7Ap3RybT8iDfmZFuCIrrzZZR1pjuf1BbLifc/+x7/LkkphiwBe0cHB7WviY2NU11SjMk0Kgg1gbJDUwcntWRVFexJdqLsgyVTMj1yrq3ZQw3q1UXtv2WgA6krJDWC5LWS6aqRneUKOQ4Yq2HdmtizZr7qDnXkxGlVc0a6ePXs3FZ1OdNkOBqiaZ9mv5mafDcMdemT6WmmPd4fWz3+Pme3XZo2GTr+S9ZcQjq9IVKvM/lup9dW7XFC57NJYEeCQHJec+HSVfV7SzK4ZNvJ++45cERdEJP2BRgILGXleCY0hzRNGwx9XkNtJ0qPfDe7dOmijinHjh2Dr68vunXrluNjR35iECgDEmlfsW4z5v23Eq+MGaHdia7ZuE0dxGtWraz6uprSax3a4tC16xkWuu1YvSpebf8k5Z+oqCro2XMtGtfHH/8uxsr1Wx9fAauv7Sr28VdTtSN9aKZryMmT7JOk1o3UUEhNTqoy+vEjVyAlK0WWIVlHGvsPH1dXCbNLc0KbleFqpS2nzl7AjaA7Kk1ed5Sts+cvo4IRV1zTIyNdlfHzxfzp36G8f2ntdLnCLFdRc1tOP0v5sqVViroMfavb5UGukOZku2TH+i270LtL+1TTdqr7Co/XpWeJlIslF69eR9kypbTzSUq/XEwppzMtO98NKvxeey2lVlRmevXSLxKcnpo1a6pbZqSbobHvbYzAdZtVUF/qjuj+78vohJri9MbWBDJWXtQEyquLrLIftrezUzXZDB2bUh+z+vfsjC+nzlDBH7+SPip4IN1XdbNXs7Pc7AxSITfpyic36d60fO0mvPDWJ+jRqY2qJyTBfxGfoN/10MHeTnUHlpG4JBNMd3Q22Udev3Vb1bBJTQYSkO5s+tN2aY8RxrbLEGmTZCHtOXBUdZF21PlNI92RpS6hMTTH07Wbd6j307V643Z1r1uQW7Ju1KAX+w7hwuVr2mwf+V/xL11SdQnbtf+IykZKXSg7p8dksWHbLrRultL1W0OmEWWF/M917NgRHh4eqFChglkFgAptEEiiuUtWrtO78vAwMhJzH1+VcXCwR5+uHbTzX7x8DfuPHEe1yhVQr1Z17fSendupoQK37d6P23fvoWqlCrh95x4OHD2hNrxuGqqpSHbP7NFPY+qmrfhjxy7cfzzigPB0dsKYls1VAIhZQETZy57Ly1HBUtOMmvHD9NmoVL4svD1LaKdLtopcOZMT3QZ1aui9btiAnnj3f9+qkaSeGzEIlSr4w8rSSnUT27R9j/oB/sf3n6X7vj06tVWjZQwb+zbeffV5lPL1xskz59WQ3Rld2cxMcbeU7meB67eogIecnMtJp3S3TY8EGuQK5lMvvI0P3xiLiuXL4Pylq2p4clkHUlAzu2TdyciPUihSTtSjomNUjaVvfk6/AG1O5PSzyFVc6VIybOxbeO+1F1SNKKkN9emUX3K0XbJj6eqN6kfLgF6dVabQkhXr1TT5rmi+j9UqVVD30j5bG2v1g+fE6fP47Pvf07RXE2zMyneDyFxIdx+paSL7GvmRHhn5SP2wnfJr2sLE+V0TSIZQ1/y4l/9l+VvTTUZGedLtNixd2WRfmdsZRlLrTkZKkxEon32qvzZAcPX6TRXgSExKxA+fva+dX/YlcvFDAvlyXJR1KtlBOV1uVkjPABl9Suo6SaBFgidSf2/+0pSC15JNKmRABbF01QZ4l/BQ61QuGEtXJdmnT5u1AEOffwvvvvYcypYupYZb/3TKr+ozSRHs1OYsWg4XZ0f06txOBZb+XRyojutSMLlqxfJq2xnTrvRI0OaPfxZj+LgJeOvFZ9XrDx8/laXjf/Mm9VHCwx1LVq5XI7LJcUIyXSUYKvWcZDTOjq2fZG3Jvl66scmIZhIQkwEwNFo0boDVm7arzyWjoOZ2t3s59kibJLjUvUNr9f1fsGwN1m5OuahBlBXyP9KgQQOzKwpdeINAcU+CQBrSv1Qzrbi7m14Q6NK16+o52cHqBoHkQDjhlefw/W8z1Ym73DRXZ6RIZo2qlVAQyA/Vtzq1xzPNm6LyB5O003e9+xaKm0lxKqL8UpCz5zSjZkiNFbmSp/tjQK4Iy/RWAQ3T1O55enAflSYvJ2AyikpqHR4XQEzPuGeGqqxHGUFj8HNvaKdL8ElSrNNL789MvZpVVT2cxYHr1E3IyZ6kp6fnxWeGqiufEux4+hX9+eSk8YWnByO7Bvbqgi9/nK6GjNU9gMuPhT//XYzcltPPIgVVpdDp8dPnMfSFt/S2S35noQ4f0BPTZi9QNw0ZmWfyJ29rr6zLDxA5yZYioQNHp4wMJ7q2b6nttqBRNxvfDSJzIfsaKZouw2xryP/JyEG9MXPefyZtW99RL6thwXXPjzU1dNo2b4x507/L0RDxxpAf95LlKPtHCY6lpltcWEMuvG7fc1CNqlje3091gcqN5RpLuhLJCFSfTP4pzXNyfNYEOSTLRUbJkvoymhozUqhahkh/68VnsHnHPlXQedjYJ98NzX59xMC0GW5P9e+patnJTUPOASZ//HaW2pWeN198RgVAJBtowIFXtdO7dWiFvQePGZXdIO35duI7GPPGh+pCltx0u818+eGbqhZe6sCRjIKq+exP1kN9bVfK3B62XYKzUgD7pXc+VcPCy03TxqH9umPukpXZPt+hwis5ORnBwcHw9DQ+M9McFMogkETdh/Z9ElVOLXWhs0rlyqr5K1csZ7DA3a+TJ6qo+P2QUNUPtl6taiqQVNCkzvZh9g9Rxtlzf+7Yrdc1TLqASQaQqbLn5EqhBHnOXrisN7qKZpSNNZu2a0e00CWBDBmWtUu7lqpr08Ur19QPDqlZJgEgGfpd9yRITgwlK0ZDUsCXz/lVnRBt33NAnRBJ+vn4caNRo0UPbYaHcHCwU69PHYjSBM5168HIcv/5dTJ+nDFHjc4h/fDdXDLO9JB2/ff3T5gxZ6E6kQ8OCVNdoWSoW8ly0i2oKe2UtmRU/0GXDFsvgYdlqzeqgquSdi7LlHZLoVH5bNn5nLnxWQxuFwd7LJv1i8rS2rr7gBoNTEbDkdF3hr803qhaFoaWm53PJleoWzZtqIJlt+/dV1fYZX2mrtcw4/v/4asfp6tAkNRYke/kGy88jYGjX4NH8SfHTamRktXvBpG5eO+15+FZwl117Q0JDVfddiSom5ycpLrMpC4MnJ+k22Z6Nbo8dLooCdlPGNsdRwLTPl6eBmuzSF1NTe0wTU0nGT78v1UbVCHgy1evq/2FZMZ0btcCfbs9uVCr0a1Da5QrMxMxsbEYMai3wTZkZbnSXvl8GdWS0SUZSDtX/qsKMh8+dkodQ2R/LoHvZ4cN0AY5JGNy1s9fqyCg1PCTUYZdHxcslmP8qrm/47e/52Pzjr0IDQ+Hd4kS6NaxFUY/NUCvYLXGyIG90bBODcxeuFwNXiAZQK+/8LT6LZKVdqVHMmOkTZJ1qkYftbZGpzbN1Pe1arNuetmZGa0zWb+B//yGabPmqyCX/HCWc4cxIwYarOvTplljFXSR5ZUp5audLoEfyfyS47uhotiScaT7XRJeJYobrBFmY53SpVJ3IA2pqSjf6d9nzce1m0Hw8/VRF2wkW0y4ueZe9zMqHHbt2oW9e/eiR48eqFo141EdzUmx5JxW8aRs0QwR//zTI3JtDT6MiUG5dz/WPr7y1adwtjNc2Z9MS5M2yOGOM3f2bErGTl7seOMTE7Hv8lU1CpgUgZYaQKmDP5kNO15YSCp66pFlVm3YhtGvf6B+xKcetrYgKirbKj9Jl4LXP/wCS2ZOVT8qTLWd8nI/QPl3XpOd7cj/a/PA7ZS7ps9eiI+/noqNi2eiZrVKebqtDB3/5/63Em9+9BU+GT9OBYQKC0OfVfQc9iIOHT+F0ztXZtgtOb+PRfy9YFp79uzBzp07tRdcu3btiho19EsymOt2KpSZQERExpCATwudLJei7NnXPlDDkUuXWMk42XPoGL75+Q910Etd6JGIiIgKB+lu3KdbB9StURUJiYmq251koEqQSDKwChP5bJIxLV0DJRtY6l5JhqvUe5Vi0axLRxoRERHYt2+f9rHkzezevRtVqlQxmLVnbsz/ExARUY5dvxmE8ZO+STN9zPCCU/+MiIiIcpfUiHrjwy8N1guSbuWFiVzYkiCQ3HRJV72JE14xWbuo4HFxccGAAQOwePFixMfHq8eDBg0qFAEgUTg+BRER5cjMn77E73/PV0WMpYaFDMPbv2cnDOnTjWu2CMuofhAREeWNrNYsyokFM75XtXxkEILwiIeqhtKQvt1UdlBhI9k+v38zUdWNunzthsp2khEuXx49TDvUPZGGn5+fCvysW7cOffr0gatryuh/hQGDQEREpK72yQgeRLpk1Ey5ERFR/pHREnWHTs9LMgLpNxMnoKiQ4FZhDHBR3ihZsiSefvppg7WkzFnh+jREREREREREREZKzmCsrMIWABKF7xMREREREREREWXi3LlzWLZsGRISEorMumJ3MCIiIqJ8FvEwEidOn8Pte/cRn5AAXy9PNKhTE85Ojum+Rup17Dt8DMEPQtV8Mn9JH68sv3duLYeIiMicXbhwAStXrkRSUhKWLl2qav9YW1ujsGMQiIgKNEnBTExMVDcp4EdERYtcmZM07cKUjj35pxk4eOwEEhOT9KZLAe4xwweiXcuANK85cOQ4fpw+G9ExMdppsxcuw/ABvdC7q/H1LXJrOURERObs5s2bCAwMVAEgcfXqVRUQ6tu3Lwo7BoGIqECztbVFVFQUbt26hVKlSjEQRFREyElZbGws7t69qx47OTmhsDh26gwcHRxQq1pleHuWUNOOnDiNK9dv4teZc1HK1xtVKpbXzn8v+AG++30m4uLiUbdmNVSrXAG379zD9r0HVQCnjF9J1KtVPdP3za3lEBERmTtvb2+ULl0a165dU48lA6hhw4YoChgEIqICzdfXF9evX8ejR49w/vx5FCtWzCSF4vL7fSnruK0K13bSLdJoZWWFEiVSgiWFwYRXnkPNqpX1gtpP9e+J736bid0HDmPH3oN6QaDAtZtU4KZT2xZ4YeQQ7fRqVSrit5lzsXjFWqOCN7m1HCIiInNnbW2Nfv36Yfny5eq3hmQASVCoKCg8udVEVCjZ2NigTJkycHBwMEkWkPwQzWjEACo4uK0K13aS/3fJBJTgT4UKFdTfhUWdGtXS7M8kKNahdTP196OoaL3nDh49qZ4f1Kur3vR2LZqihIc7zl28omoMZSa3lkNERFQYWFlZoXfv3hgyZAj8/f1RVDATiIjMIhBkqh2zdEUTEoSigo3byjxwO6UvJDRM3VcoW+bJ+oqOxv0HIfD19oS7m6ve/FInqXqliti+9wCu3wpS2UXprvdcWg4REVFhCwT5+vqiKGEQiIiIiMjEJEizMHANShR3R/tWKRlBIiz8obqX6YZIBo8IfzxfenJrOe99NsXgdMtiifDz9dEG+dKr8ySZSFLo31iarLGsvIYyFxMbi/vBIXB1cYaLc/bqbcXHJ+Du/WC4ubrA0cGe28lM8H8qZ+tObhnt53JTdLR+VihlX3BwsBpowsfHx6y2U15dhGYQiIiIiMiE4uLj1YhhEoCZOOFV2Ns96foWHx+vvVJpiGYo29jH86Unt5ZD5i06OgaTpvyCRSvWISYmVgXlmjeuj68/fgtlS5cyahmHj5/GV1NnYM/Bo9pRdfxLl8Qro4djaL/uefwJiIiy5sGDB6ruj1xM6NGjB0qWLFnkVyGDQEREREQmEh0Ti69+nIbzl6/g/dfGonKFsmm6w2oCRYbExsVph5fPSG4t58sP3zY4ffqsOZletZRuZyIr9d00GUCmqAlXGL36wedYvXG72halS/kiOCQUO/cdwqAxb2Dzf3+rzKCMXLp6HQNHv4aY2Dj1XfHy9EB4xENcuxGEtydORkJiIkYNKfzDK5sz/k9lnwRN5ZbfJQJYkiD7QkJC1DDwMTEx6rEMAd+vXz9Vb7QobycWhiYiIiIyASnCPHHyVFy8chXvv/4ialWvkmYedzcX9aND6vkYcj/4gXa+jOTWcihrwsIjcCPojuqGYGp7Dx1TASAJ/uxc+S8OrF+Ek9sC0a1DK9y6fRe/z1qQ6TJWrNuiAkADe3XB6Z0r1TLO7l6NbydNUM8vClybD5+EiMg49+7d0+uuJVmxoaGhRX71MROIiIiIKJ8FPwjFp9/+jAehYXj/jZdQo0pFg/PZ2drCx6sEbt+9r+qveHuW0Luif+rcRZXV4e+XcXp7bi2HjAvuTZ+zEHOXrETQnXtqmrOTI559qh8mvDzGqKymuLh4XLsZZPTqLu/vl+lyJYAjPnhjLMr7pwyD7OjogCmT3sGm7XuxYt1mvPPKmAyXoXmPPt3aq9cK+d4M6NkZ7/7vO1in092QiMgUqlatqs0AknpO7du3R506dYr8xuCemoiIiCgfBd25i0nf/KyKQX/05jhUrVQ+w/kb1auNwLWb8O/iQLz+wihttyr50S6ZJrWrV4GjEWnoubUcytjBoycx5Ze/1N+eHsXVvXS7+nH6HEid6/dffyHTVXjp2g207TPS6FV9fOty1TUrI6fOXlD37Vs21Zte3M0V9WpVw77DxxEVHQMHe7t0l9Gve0dMnTEHn075FTExcShXphRCwiIwc94SxCckYOSg3ka3mYgovwJBcrwLDw9H/fr1udJZGJqIiIgo/8gP5Q+//EHVUZGh2PcdOqpuury9PNGlXUvt415d2mPT9t3Ytf+wyiyRoJHcHzt1FhbFimFwn256rz9/6Qr2HDiCGlUroWHdWtleTn7Z+dnbeHTnlsHnkpEyOlgxFIMpOPqUQosPDY+Ilh43V2d8+OaLGD6gpxo5S1NLZ8wbH+HPfxfjjbGj9Ip/G2JrY42K5YyvWWFplXl20b3gB3B3dVFZSan5lfJR3cUkWFWmVPpDJZfy9caa+TPw4Rc/YPTrH2inly7pg79/+lLve0tEVFBUrlzZ1E0oUJgJRERERJRPEhISVQBInDx7Xt1Sk65huj+m5Yf7u6+9gG9//QtXrt9UN2FjY43nRgxG1UoV9F4vzweu26z+1g0CZXU5+UUCQBE3rqCwqF+7hrpJ1wPpehf5KApJScno160DPv9hGs6cv4T6tatnuAzprrVz5dxcbVdsXLza1obYPS4IHhubUiA8o2HhZ8xZiB37DsHG2lplH2nqHv30xz+oU6MqfL09c7XdRETGiI2NVYMgSP07yhiDQERERET5RGqmjBzUJ8N5ShR3TzOteuWK+PXriSprJzgkBM6OjqhTsxpcnJ3SzFulQjn1HhXL+edoOZQ90qXqs+9+w5KV6xAeEZnmeakDZYqaQA729qoAtCEPH0Wpe0cH+wyX8fvf8zBrwTI8M7QfPnxjrKoLJMGuJSvW4fWPvsS4dz7Ff3//ZHS7iYhygxR/nj9/Pvz8/NChQwcGgjLBIBARERFRPrGyskTvrh2y9VpbWxs0rl870/nKlvFTt5wuh7JnwqffYHHgOvUjxKuEhwqsWFpaqOCQdL8zZqSwvKgJVLqUDy5cvoqbQXfgV9JH77lzF6+oId+9M1nGms07VAbQpAmvaLOK5HP27d4RS9dswqbte1SmW2ZDzRMR5RYZ/n3RokUIDg5WNxnsoFOnTtq6d5QWg0BEREREZDJSdyc9BaEmUFat2bgdNatWwvwZ3+lldU2btQCfTDYuSyYvagI1qlsTm3fsVcO4S10ijRNnzuPshcto2qBOptlEMTGxqq5VaHi43ghzkg10PzjEqC5lRES5afPmzbh790mW44kTJ1RGUM2aNbmi08EgEBERERGZTEaFl+WKrjBmWPWCwsnRAfeCQ1QB7srly+Jh5CPs2HsIP//1r9HLyIuaQP17dsb3v89SN3s7O7Rs2kB1Oftk8s/q+af690jTHU2ymEr6eGmnN6xXC6fPX8JTL7yN114YiQr+pRESFo7ZC5fj+Olz8C9dMtOMJCKi3NS6dWsVBJIsIFGrVi3UqFGDKzkDDAIREREREeWSp/r3xPe//40X3vpErxbUs8P6q2wgU5FRv2R4+onf/Kxuujq0boYBPTtrH0sAqGXPYWr6P79O1k5//fmR2LRtN06du4jn3/xYbxnyGb/44I18+CRERE84OjpiyJAhqktY8eLFVVcwFofOGINARERERES55O2XnoGvdwmsXL8VIaHhKF+2NMY+PRjRMbGqZo5kCpnK2FFDUKmCP+YsDMT1m0FqCPtuHVph1JC+evUzbB53R9PNAhLyePuKfzFz3n/Yf/i4KjQtNaak+5sso3qViib4VERU1Nnb22Pw4MGwtrZmLSAjMAhERERERJRLpOuajM5maBS43O7ilR3tWwaoW0b8/Uqm21bpIvby6GGA3FJ12yMiMhVbW1uufCOxZDYRERERERERFVgSbN64cSPCwsJM3RSzxyAQERERERERERVISUlJWL16NY4cOYJ58+YhJCRlNELKHgaBiIiIiIiIiKjASU5Oxtq1a3H27Fn1ODIyEvPnz0doaKipm2a2GAQiIiIiIiIiogJHRvpyc3PTm+bq6qpGBaPsYRCIiIiIiIiIiAqkZs2aoVWrVupvHx8fDBgwADY2NqZultni6GBEREREREREVGA1adIETk5OKF++PEcCyyEGgYiIiIiIiIioQKtRo4apm1AosDsYEREREeX9SaeFhSrwKcP8EhGZk4SEBLX/kvo0lLdu377NVZzHGAQiIiIiojxna2ur7m/dusVAEBGZzdDk0dHRuHnzpnos3ZEo7+zbtw///PMP9u/fz9Wch9gdjIiIiIjynK+vL65fv45Hjx7h/PnzRl1RlyvvglffCzZuJ/PBbZW99SWsrKxQokSJXN8mlOLgwYPYvn27+nvbtm3qYkFAQABXTx5gJhARERER5TkZyaVMmTJwcHCApaWl0T/AdH+EUcHE7WQ+uK2yRvZVksUowZ8KFSqwIHEeiYmJSZP9c+zYMZWFRbmPmUBERERElG+BIH9/f6Pnj4qKUvcSOKKCi9vJfHBbUUFkZ2eHIUOGYMGCBYiMjISjoyMGDx4Me3t7UzetUGImEBERERERERGZTPHixVUgyMfHB4MGDYK7uzu3Rh5hJhARERERERERmZQEfoYPH846cHmMmUBERERERERElC8yqvXGgQDyHoNARERERERERJTnLl26hLlz57LoswkxCEREREREREREeerKlStYvnw5goKCVBFoTaFyyl8MAhERERERERFRnrl//z6WLVuGxMRE7ePFixdn2DWM8gaDQERERERERESUZzw8PFC1alXtY0tLS7Rs2ZI1gEyAo4MRERERERERUZ6xsLBAly5dVPDnxIkT6N27N8qVK8c1bgIMAhERERERERFRnpKRvzp27Ig6derA29uba9tE2B2MiIiIiIiIiPIlEMQAkGkxCEREREREREREueLBgwe4ePEi12YBxSAQEREREREREeVYaGioGv5dhoI/d+4c12gBxJpARERERI8F3bmHvQeP4trNIASHhCE+Ph4e7m7w9iqBRnVrolrlCqq4JREREekLCwtTAaBHjx6pxytWrEBCQgJq1KjBVVWAMAhERERERdr9B6GYv3SVul26eiPDed1cnNGrSzuMGNQbtapVzrc2EhERFXQPHz5ETEyM9nFycjKio6NN2iZKi0EgIiIiKpKCQ0Lx3W9/Y87C5YhPSICVlSVqVKmIerWqwdfbC26uLrC2tkRY+EM8CAnD8TPncPzUOcxeuFzdmjWqh0/Gj0OdGlVN/VGIiIhMrnTp0hgwYAAWL16sMmlbtWqFhg0bmrpZlAqDQERERFTkHDx6EkNfeAuPoqLRqmlD9OvREd06tIaTo0OGr0tKSsLu/UeweOU6rFy/FV0GP4cJL4/GG2NH5VvbiYiICio/Pz8MGjQIN27cQJMmTUzdHDKAQSAiIiIqcoLu3kPbFk3w1ovPoErFcka/TuoBtWjaQN0mTXgF02YvxO279/O0rUREROakZMmS6kYFE4NAREREVOT07NQWvTq3y9EyXF2cVRaQ1DwgIiIqSmJjY2FlZQVLS0tTN4WyiMNbEBERUZFTrFixArksIiIicwgALVq0SA0DL6N/kXlhEIiIiIiIiIiIMhUXF4clS5bg9u3buHTpEpYuXaqKQJP5YHcwIiIiIh0nz1zAosC1OH/5KqKiog1292oZ0BDjx43meiMioiJl9+7duHXrlvbx1atXceTIETRu3Nik7SLjMQhERERE9Ng/iwIx4dMpahSwjPj6eHGdERFRkdO8eXPcu3cP165dU4+rVq3KYeDNDINARERERAAiHkbio6+nqgBQtw6t8PzIwfD19jRY88fB3i7H6+zqjVs4ePSEGl3M3dUFwwf2NjjfrPn/ISLyUYbLenHUU7Cyyrg456lzF7F5xx6Dz1lZWuLFZ57KQuuJiKgosra2Rr9+/VQ9ICkK3a1bNzVyJpkPBoGIiIiIABw6dgrR0TEo5euNaVM+hbV13pwmnb1wCT9Mm4X7D0K000r6eKcbBNpz8KjevKkVd3OFpWXmJ+C379zD1l37DD5nbWXFIBARERlFRgXr06eP+pujg5kfBoGIiIiIZLSTuDi1HmpUqZhnASARHBKqgjpl/EqiQe0aWLp6Q4bzPz24L6JjY9NMP3/xCjZs24XWzRpnaYSyLu1aoUK5MnrTeBWXiIiygsEf88UgEBERERGAiuX81XoICQvP0/VRrVIF/PbNp/AqURyJiYmZBoECGtUzOF26kol2LZtm6f1rVq2U7jKJiIiEdI3evHkzatSoAV9fX66UQoSd94iIiIhUEKgMWjdrhOOnzuHq9Scjn+Q2j+LuKgCUE2HhETh09CSqViqvupIRERHlFhkVc/369WrUr4ULF+LmzZtcuYVIvmcCBd25h70Hj+LazSAEh4QhPj4eHu5u8PYqgUZ1a6Ja5QpMSSYiIqI8v8IZFx+fZvqUSe9g5Lh3MGLcBPzv3ddQt2ZV2NnZppnP0sIyT7uMZWbLzn1ISExEuxYBWX7tybMXcPr8RbUOfLw80aRBHXiV8MiTdhIRkfnZtGkTTpxIyTaNi4vD4sWLMWjQIJQsWdLUTaNckC9nL/cfhGL+0lXqdunqjQzndXNxRq8u7TBiUG/UqlY5P5pHRERERUzg2s0YO35ihvMMef7NdJ/r3bU9pk2ZBFPZtGM37Gxt0Kxx/Sy/du3m7XqP5yxahiF9e6Bf906Zvva9z6YYnG5ZLBF+vj6IiopCboqOjs7V5VHe4HYyH9xW5sOU26p48eKq1pxkBAlXV1fY2dnl+j6+MIjOw+3k4OBgfkEgKXz43W9/Y87C5YhPSFBDl0qxxXq1qsHX2wturi6wtrZEWPhDPAgJw/Ez51QK9uyFy9WtWaN6+GT8ONSpUTUvm0lERERFjKOjA8qWLpXt13t55Kw7V06cPHteDSvftkUT2BvIUsqIZPw0qlcLJX28EPkoCifPnMeJM+fx7+JA1UWtRZOGedZuIiIyD1WrVlWFnzds2KACQr1791ZBICoc8iwIdPDoSQx94S08iopGq6YN0a9HR3Tr0BpOjhlHsyQ1eff+I1i8ch1Wrt+KLoOfw4SXR+ONsaPyqqlERERUxHRs3UzdzNHGbbvVfbuWWesKVr92dRU40h3RZUDPLli5fgtmzluizrsyCwJ9+eHbBqdPnzUnT69a5tVyKXdxO5kPbivzYaptVadOHbi4uMDLywuOjo4maYM5cTCj41SeBYGC7t5TJxpvvfgMqlQsZ/TrZIjSFk0bqNukCa9g2uyF6moXERERUVEn2Tv7Dh1TtXyqV66YpdcWd3czOL1r+1b4d0kgbgTdzqVWEhFRYVCunPG/48l85FkQqGentujVuV2OluHq4qyygDR9EYmIiIiKsm2796uC1lkdFj4jcfEJSEhIhIO9da4tk4iIzMP169dRunRpVQOIioY8CwLl5pcou8sKunMXO/cdRvCDEDg7OaJRvdpqKNWskhE0Tp29oGocuTo7o7x/aTSuX5ujmBEREZmpA0dO4F5wCLp1aJWjc5YzFy7jyInTeKpfD+SHjdt3q/OPNs2bZPm167fuRKuARrCzfVJHKDo6Br/Nmqe641euwCu+RERFyeHDh9VIYHXr1kWHDh0YCCoiTDe2aR7bvGMPps2ar4ZP1Vi2ZqPKTnp6SD+jliFX2n74/W/sO3wszXPlyvjhvdfHquHtC7O4hATsv3INYVFRcHNwQJPyZWGtU0uAiIjIHN2+dx/Pv/mxGrBi9PABKoNZLhgZIzExUV1kmrNoOVZt2Ia+3TpkKQgUHROLP/5ZmPLgcbZzWHg4fvojpa6O1E98Zmj/NK87f+kqrt8MQr1a1TM8/5BCz1t37UP9WtXRvEkD7fS//l2M2QuWoUwpX5TwcFddyy5cvoao6GhYWVlhYK+uRn8GIiIyb8eOHVMBIHH06FF1bOvUqRMTHYqAfA0CSbHoGf8synAeuRZnb2+n+ro3bVAHLZs2yPIX8cat2/h91jwkJiahTbPGqFalIm7fuYfVG7chcN1mVCxfFs2NGFI1cM0mFQBysLdDh1bNUMrXB6Hh4aog45XrN9UJ3DuvPI/CKD4xET9u3IK/du7BvYcPtdO9nJ3xbIsAvNahLYNBRERktiTo8/NXH+HLH6bhzY++wvuffaeyaxrUqaGCLCV9PFNGMbWyQmh4BIIfhKpRuY6cOINN2/fiXvADNUT7y6OH4dXnRmTpvePj41WQRldUdIx2mtTuMRQE2rhtl7rPrCuYZELLslycHPWCQF3at8KWnXtx7tIVddMo5euN54YPQuUKZbP0OYiIyDxJwEeygHRdunQJkZGRqhg0FW75GgS6GXQHy9ekRBuNVb1yBfz5w+co5+9n9GtWrNusAkD9unfCsAG9tNMrlS+Lb375A8tWbzAqCHT4xGl1/9rzT6Nh3Vra6W2bN8W4dybiyPGU5wtjAGjkn7Ow4fTZNM9JQOirNetx6Np1zB79NANBRERklqQL2ICendGjUxssWLZGZcis3bxD3YwZZl0CP6OG9FVDrWeVDOs+bvTwdJ+X4JIhEpyqWrmC6t6ekZpVK6vlS8aPrlFD+uGp/j1x7cYt3Lv/ABaWFuoCV+r5iIiocJNRIgcNGoSFCxciODgY9vb26jEDQEVDvgaBWgY0xLxp3+Ljr39SJyAjB/dGk/p14OBgh3MXr2D67IWIePgI7776nJr/t7/n4fT5Sxj+0nhsXTYH1tbGNffwiVOwKFYMvbroF6Zu2rCuyjC6fO2Guqrn7ppxlNPCIqVGQIWyZfSmSwq1XB18GPlIFa0ubEW0JAPIUABIlzw/ddNWvNWpfb61i4iIKLdJfZynB/dRN+lGtXPfIew/fBxXbwThQUgYEhISUNzdVZ0/NKxTAwGN6qF543qq+1R2WVtbo12LrBd2lvc2hmT2yM0QG2trdVFMbkREVHTJsO9DhgxBYGAg2rRpA09PT1M3iQpjEEj6r89fthoXLl/Fv79/g/YtA7TPyd9D+nZHm94j8evMudiydDb69+yE5t2G4tLVG1izebtRo41J//bQsAj4lfSBs5NTmuelMPSde/dVn/rMgkB1a1TDmfOXsGn7Hgzo1UU7XQpASpFoKQ5d2AJAUgNIuoAZ488du/Fq+zbMBiIiokKhVrXK6vbiqKGmbgoREVGekwygwYMHc00XMfkaBLp+6zYC125WXbx0A0Aaxd1cMWxAT3z/+99YsnIdxgwfiMF9u2HarAU4eOSkUUGgiMf1a9zdXA0+L1fzUuaLzHRZvbq2x5UbNzFv6Urs2n8IJX29ERYeobKWpDD0mOGDMl3Ge59NMTjdslgi/Hx9EBUVhdwSFROj/zgqCpZJSVlaxp7LV/RqAGVE5tt+5iwCynM0kayKjo7O8mvINLitzAe3lXnIy+3k4OCQZ8smIiIyVzICZFbr7FLhla9BoLMXLqvuU5Klk57Sj5+TbmCiQtnS6l66bxkjPj5B3VulM4KVtZV1ynwJKfNlRFKmJfAkxSAvXrmmgliaYFW/Hp0K5chgYVHReTo/ERERERER5Y9r165h48aN6N+/P9zcCt/vVyrgQSBN9FFG1kqP1OsRlo/njYuLV/eeHsWNeg9bW1t1HxsXZ/D5mNjYDIsu6pIRNH796181Sod0B5M2PHz4CLsPHMa3v/6FMx0uY/SwARku48sP3zY4ffqsObl+1TIxVXRXlu1gZ5elZXi7u2d5fl55zT6uO/PBbWU+uK3MA7cTERFR3rp58yaWLl2qRqWcN2+e6vpVvLhxv6up8MrXnLC6NauqSuQXLl9TI3Gkdu1mEGYvXK7+blCnpjZ7SFSq4G/Ue7i7uaii0HfvBRt8XuoBicyyeCRlbua8JWq4+smfTMDQvj3UMPF9u3fEVx+9jUrl/bF641Y14llh0ricvxoG3hgyXxMWliQiIiIiIipQIiIisGTJEhUAEjL8+6JFi9SAB1S05WsQqERxd4wZnpI589oHn2P06x9ixpyF+GdRID7+aira9X1a1eqR4s39unfEo0dRWL1pBxwd7NGlbUuj3sPWxgalSvrgQWhYmgBNXHw8Tp29oEb0KFOqZIbLCQ0Lx6OoaDUaiKuLflBEAlkVyqYEpW4EpXQRKyxsrKzwbIu09ZoMGd2yGYtCExERERERFTAy3HujRo20j2VAo3bt2uVodEsqHPL9G/DxWy8hOSkZf/y7GKs2bFW31MO4//7NRNjYWKuuW3N++QquLi4qw8dYTRvUxY1bt1Umz7uvPq+GYhXzl65So4c1qltLZfhkxMnRUdUVkqHsZchYGS1E4869YOw/fEz97e5quAC1OXutQ1scunY9w2HiO1avqkYGIyIiIiIiooKnWbNmKoFhx44d6NGjBypVqmTqJlFRDALJl/DTd1/FcyMHYf2WXbhy/QYSEhLh7emBFk0aoFG9Wtp5XZydtN3CsqJHp7bYsG0Xjp48g5ff+xSVypXF7bv3cPXGLVhbWamh6HWdOH0Om3fsRf06NdCyaUM1zdbWBi0DGmLLzn2YOHkqKpbzVzWBIiIjce7CZSQkJqKMX0lUqlAWhY21pSVmj34aUzdtxR87duG+zkhqns5OGNOyOYeGJyIiIiIiKuCaNGmCihUrwsPDw9RNoQLCZLlgMgrY6GH982TZTo4O+Oitcfjut79w6/ZdNbqXcHFywrjRw1C2jJ/e/EF372H73gNwc3XWBoHEcyMGq/vtew6o0cHkplGrehW8Mnq4toB1YQwEvdWpPZ5p3hSVP5iknb7r3bdQ3NHRpG0jIiIiIiIi4zAARLoKbYfAsqVL4cfPP1RFqINDQuDs6KhqDWm6humqVa0KXn1uJEqX9E1TX+jl0SMwclBfNWpZ5KNHavQxf7+S8CpRNCKpEgzK6DERERERERGZTlhYGK5fv47atWtzM1DBDgIF3bmHkNBw1bUqNXdXZ/iXLpWj5Uvxq8oVyqpbRkr6eKlbeqRbWt2a1XLUFiIiIjJ/B4+exIx/FqFR3ZoYM3ygqZtDRERFXHh4OBYsWKBGA4uJiUHjxo1N3SQq4EwSBPrz3yX45a9/VRAoPb27tse0KU+6IRERERGZmow8unzNJvU3g0BERGRKDx8+1AaAxLZt25CYmIiAAONGe6aiKd8L2kydMQcffPG9GoK9UvmUDB1fb081+paFhUXKcPDtWqJuzar53TQiIiIiIiIisxAbG4v4+Hi9acnJySZrD5mHfM0EioqOUUEgMeeXyQgOCcXY8RPRuH5tlfWzfstOjHr1ffiV9MaLo4bmZ9OIiIioiLl3/wFOnr2QpdecOncxz9pDRESUFSVKlMCQIUOwcOFCREZGomnTpswCooIVBJKh2CMfRakaPS2aNsCy1Rv1nu/UtgV6dGqDP/5ZjD5dO6Bh3awPD09ERERkjN0HjqiLUUREROY88pcEgs6dO6eGg5e6uEQFJggUHBKmHblLWFim9EZLiE/QztO4Xi0Ert2MdVt2MghEREREeaaYRcqJspuLM8qXLW3Ua0LDInDl+k1uFSIiKjDc3d1VFhBRgQsCubu5qPu4uJR+izJsuwgNTylkJRwdHdT93fsP8rNpREREVMTUqFJJ3XsUd8PqedONeo1kMTN7iIiI8ltcXBySkpJgZ2fHlU/mUxi6vH/KVbZrN4PUfaXy/ur+7IXLiH+cDXT6bEpfe68SxfOzaURERFTEVCxXBn4lfXDp6g3cCLpj6uYQERGlGwBasmSJqv0THR3NtUTmEwTy8SqB+rWrqzTqsxcvqxOv2jWqICQsHM+/9RF+mDYLsxcuV/O2CmiYn00jIiKiIqh1QCN1v23XflM3hYiIKA0Z/Wvp0qW4efMm7t69q4aEj4qK4poi8+gOJl57biT+W70B5y5eQdWK5TH54/EYNOZ1rNm0Q93EgJ6d0erxSRkRERFRXnn2qX6oUK40yvj5GjV/h9bNsGPFv3B2SunSTkRElJeOHj2K69evax/fv38f+/btQ9u2bbniyTyCQJ3btVA3jbo1q2LXyrlYs3k7wsIfola1ymjbokl+N4uIiIiKoBpVK6mbsZwcHbTd2YmIiPJagwYNEBwcjJMnT6rHFSpUQKtWrbjiyXyCQIZ4liiOkYP6mLoZRERERERERAWGhYUFunTpAktLS4SHh6NXr17qbyKzDgIRERERERERUVrFihVDx44dkZiYCCsr/oSnnMmzb1BMbCwiIiKz/Xo7O1u4ODvlapuIiIiIiIiIzDEQxAAQFegg0NpNOzB2/MRsv7531/aYNmVSrraJiIiIiIiIqKBJTk7G5s2bUaZMGVSqZHytOqICEwQq7u6qhoPPrvJl/HK1PUREREREREQFNQB0+PBhNRpYjx49ULp0aVM3iwqpPAsCyRDvHOadiIiIiIiIKH07d+5UASCRlJSEFStWoGvXrihXrhxXG+U6i9xfJBEREREREREZQ7qAWVtbax8XL14cPj4+XHmUJxgEIiIiIiIiIjIRf39/DBgwQAWC3N3dMWjQINjb23N7UJ7g+HJERERERrh99z7c3VxgZ2vL9UVERLnKz88PgwcPhpOTk7pFRUVxDVPhyQQ6duqsKd6WiIiIKEN7Dh7FZ9/9hs079mqnXbp6Hc27D0W9dn1Rq1UvrNm0nWuRiIhyna+vL5ydnblmqXAFgeTE6teZ8/L7bYmIiIgy9cnkn/Dzn//Cq4SHdto7n36Lm0F3UcbPFw8jH+GV9z5D5CNeoSUioqy7cuUKEhMTueqo8AeBpMr52598rU6sOPw7ERERFTTXbgbh+KlzKO/vh5rVKqlpd+8HY9f+w/j5q4+wb+1CNG1YVwWAAtdtNnVziYjIzJw4cQKLFy/GsmXLkJCQYOrmUBGVL0GguLh4jB0/Ef8sXoFeXdph/Muj8+NtiYiIiIx2/WaQui9bxk87bf/hE7Cxtkbnti1QrFgxdGvfSk2/cPka1ywRERnt9OnTWLt2rfr78uXLWLp0KeLj47kGqfAFgaKiY/D0y+8gcO1mtG8VgF+++hgWFhyUjIiIiAqW6OgYdW9laamddursBVStVB42NilD97q5ptRqeBASZqJWEhGRuUlOTlZZQLru3LmDiIgIk7WJiq48jcaERzzE4DFvYMuu/QhoVBd/fP8ZrK05IBkREREVPN5eJdJk+Uih6Do1qmgf373/QN17eriboIVERGSOJJO0X79+aih4YWNjg4EDB8LD40n9OaL8kqcRmS079+HA0ROoU6Mq5vwyGfZ2HFKViIiICqZqlSrA06M4rly/iUlTflGBnn2Hj+OlZ57SziPPiYrlU07kiYiIjGFtba0CQWvWrEH9+vXh4+PDFUcmkbdpOcWKqbuY2FjEsb8jERERFWDS5ev1F57GB198j98ej2TauF4tdGrbXP0tRTzXbdkJaysrVSOIiIgoK6ysrNCzZ0+uNCq8QaCOrZuhdbNG2Lb7AJ564W0s/utHODk65OVbEhEREWXb6GH9UaVCWTUiWEkfLwzs3UWl8Ysbt+6gfcsAVChbGsXdXLmWiYjIILloIAEfooIoT7+Zjg72qhvYixMmYdWGrRgxbgLm/v4tu4URERFRgdWiaQN1S62cvx+mfvFBrrxHfEKCKjp98OgJ3L57HyWKu+NFnW5nuo6cOI2V67cYfM7KyhLvvTY2S+994fJVbN9zAPcfhMLZyVFlOzWqVztbn4OIiPTdunULK1asQO/eveHr68vVQwWOVX6kVk//dhLGT/oGc5esxJg3PsTfU79kgWgiIiIqko6fPofJP81AdEzKaGSipI93uvPLSGRHT54x+Jx0TcuKwHWbMHvBMjVSjcbmHXvQpnkTvDx6uDbriYiIsu727dtYvHgx4uLisHDhQvTv3x9+fn5clVSg5EuOmqWlJb779F24ubjg15lz8cWP0/DJ2+Py462JiIiI0pB6hRERkbCzs4WLs5PeNGPovi6rIh4+VJlAMnBG/do1MHPeEqNe179HZ1SrXEFvmoWF8UGbS1evqwCQBHp6dGqL6pUrIujuPSxZsQ5bd+1DjSoV0a5lQJY/DxERATExMViyZIkKAAm5/++///D888/Dzs6Oq4gKjHztqPjx2y/BzdUZp89dzM+3JSIiItKzdtMOjB0/Eb27tse0KZP0phlD93VZVbt6Vfw99SvY29shMTHR6CBQuTJ+qFerOrJLupRJBtBT/XqgX4/O2ullS5fC/779BYHrNjMIRESUTRLoadOmDdauXavNtuzQoQMDQFTg5Hu1qlefG4Hzl67m99sSERERaRV3d0X92tVRvoxfmmnG0H1dVmU3gyinjp06C0tLC3Rp30pvet2a1eBX0gc3bt3Gg5BQeBR3N0n7iIjMXc2aNVVB6FWrVqFz586oXj37gXuivGKSkuWVK5Q1xdsSERERKa0CGqlbZtMKkv2Hj2PXgcNISkqCr5cnAhrVQ8Vy/ka9NuJhJMIjHqJMKV842Nuneb5yhXK4GXQHN4LuMAhERJQDVatWVQWhXV05iiQVTBy3joiIiMgMbN97QO/xsjUbVW2fZ4b2z/S1DyMfqXs3VxeDz7s/nq6ZLz3vfTbF4HTLYonw8/VBVFQUclN0dHSuLo/yBreT+eC2yh/W1tY53h9yW5mH6Dw8Tjk4OOTJchkEIiIiIirgKpQtjaYN66Gktxcio6Jw8sx57D5wWNX5KeXjjU5tW2T4eqk9pBmswxCrx9OlYDUREWUsMjISZ8+eRYMGDTiqIpkdkwaBgu7cQ0hoOBIen5jocnd1hn/pUiZpFxEREVFBEdCoLjq0bqY3rUOrZqhbqzp+mjEb67fuzDQIZGtrox0BzRDNcPX2trYZLufLD982OH36rDl5etUyr5ZLuYvbyXxwW+UsABQYGIjQ0FDExsaq4s8y6mJe4bYyDw5mdJwySRDoz3+X4Je//lVBoLwYdYOIiIiosHBM58SyVdOGmDF7Pm7fTf98SqO4myssLCxw++59g89rppfwYFFoIqL0SBevhQsXqgCQOHr0qMq0lCLQeRkIIspNFshnU2fMwQdffI/QsHBUKp9SINrX2xO1qlVWJyeODvbo0q4l6tasmt9NIyIiIjIbj6KiERsXDxublCyfzOpT+PuVRFh4BC5fu6H3nGQHnTp3ETbW1ihTqmQetpiIyLxJYX7N8O+6Q8MTmZN8DQJFRceoIJCY88tkvPXiKPV34/q1sWHxX/h76heIjomFX0lvvDhqaH42jYiIiKhAWhS4Rl080/UgNAzf/z5T/RipXqWiUctp1ri+uv/z30WIelzIUn7QzJy3RD1uWLeWttsYERGl5eTkhCFDhqBEiRLqsdQEat26NbOAyKzka3ewE6fPIfJRlBoivkXTBli2eqPe89KfvUenNvjjn8Xo07UDGtatmZ/NIyIiIspzEnD59te/1N+aK8ohoaH437e/qL9dnJ3w2vNPa+dfsmIdFi5fo7pqeRZ3R2RUNG4F3VE1Fe3sbDG4T3e95R86dgqrN25FQMN6erWEurZvjQ3bduHshct4cfwnqvbi3XvBCA4JVcsZ0ld/OURElJajo6MKBB0/fhyNGzdmAIjMTr4GgYJDwtR92ccFny0sUxKREuKfjETRuF4tBK7djHVbdjIIRERERIVOQkIijp48ozctJjZOO624u5vecxKcWbd1J+7df6BuGjWqVMQzTw1AmVK+evMHh4SoZaWebm9ni0/eflllZZ+7eBmnzl5Q0709S+DlMcNRytc71z8rEVFhZG9vjyZNmpi6GUQFPwjk7uai7uPi4tW9s6Ojug8Nj9DO4+iYUvzwrs5JDhEREVFeC1y3Ga+8+xl6dmmLn7/8KNvzZMbB3h4fvvlSus9bW+ufnvXp1hG9u3ZQGTsSBLK0tEBJH2+VMWRIg9o18eGbHvAq4ZHmOR8vT3zxwZu4c+8+7j8IhbOTo6oVxIKmRET64uPjERMTA2dnZ64aKlTyNQhU3r+0ur92M0jdVyrvr+4lLTk+PkGd9Jw+e1FN8ypRPD+bRkREREVcUmISYuPi1DlJZvPoZjFnlZWVJerVqp6l10iQxtOjuLplRrqNZTbKlwSD5EZERGklJCRg2bJlahSwQYMGwc1NP0OTyJzla2FoH68SqF+7Oq5cv4mzFy/Dr6QPateogpCwcDz/1kf4YdoszF64XM3bKqBhfjaNiIiIyKhBLoQxI3IREZH5kSHfAwMDcfXqVYSHh2P+/PkICQkxdbOIzHeI+NeeG4neXdvj3MUr6vHkj8erdOY1m3bgq6kz1NW1AT07o1VAo/xuGhERERUx0kVdRtqSmwxeoekCoJmme7t45TqWr92k5ildysfELSciorxw/vx5XLp0Sfv44cOH2LdvH1c2FRr52h1MdG7XQt006tasil0r52LN5u0IC3+IWtUqo20LFtkiIiKivLd64zaMHT8x1bTt6pYeaysr9O7SPh9aR0RE+a1q1aqqG9iuXbvUY39/f3Ts2JEbggqNfA8CGeJZojhGDupj6mYQERFREePq4qxG2RLhDyNxM+gOXF2c4Ofrk6YmjwyjLvUNRw3pg8oVypqoxURElJdkf9+sWTNYWlriypUr6Nu3L6ysCsTPZqJcwW8zERERFVmSfazJQF62eqPKCmrTvAmmTZlk6qYREZEJyRDwjRo1goVFvldQITLPINCBIydwLzgE3Tq0ytGwo2cuXMaRE6fxVL8eudo+IiIiIl1tmjfG2gV/wN2VwwETEREYAKJCKc/Cmrfv3cfo1z9Ah/7PYO5/K/Ew8lGWKrJv230AY974EO36Po2dew/lVTOJiIiIFDdXF1Wr0L90Ka4RIqJCLjk5GVu3bsXhw4dN3RSiwpEJ1LNTW/z81Uf48odpePOjr/D+Z9+p9OoGdWqgXq3qKOnjqU62pLhiaHgEgh+E4uTZ8zhy4gw2bd+Le8EPYGdrg5dHD8Orz43Iq2YSERERKYeOncRfc/8zam3I+cyzT/XnmiMiMlM7d+7EgQMH1N8JCQlo3LixqZtEZN5BIOkCJkO99+jUBguWrcHsBcuwdvMOdcuMVwkPFfgZNaQvSvp45VUTiQq9xLhYJMbFwdrBEcUKWH/mxNgYWNra5d3y42JhYW2T5e6oSYkJSIiO1j6Of/x3XFKiurd2dMpwmfGPIrXzZSY5KQlJCfGwtLHNUhuJKG/cuHUHS1auN2rehMREBoGIiMyUBH/27t2rfbxt2zbY2Nigbt26Jm0XUaEoDG1na4unB/dRtxNnzmPnvkPYf/g4rt4IwoOQMBV1Le7uCh8vTzSsUwMBjeqheeN6rMBOlAtO/jsN55fNRedf5sPFz7Qj2cQ9DMe1rWtxfccGRFy7jISYKFg5OMK7dkPUGPYCXMuUz/F7JCUk4Mziv3Fl/XJEP7ivgkA+9ZuizjOvwMm3tFHLuHN4L3Z99na6z/f+dwNsnJ7UC0mKj8fd4wdw+8BOBO3fiegH91QAqM/cjQZfH3blgloPtw/uwqM7t1QQyM7dAyWbtEKNoWNg5+aRjU9ORLmheZMGWDJzaprpyUnJuHL9JqbNXoDbd+/j8/ffQL1a1bjSiYjMVNmyZeHg4ICoqCj12NXVFRUqVDB1s4gK3+hgtapVVrcXRw3Nz7clogLg4polOPXv9JQHxYrBwsoaCVGPcGvvNtw5uh9tv/gN7hWq5ug99n8/ETd2pgRfJACUFB+HoH3b8eDsCXT4diYcPPWHfM6IZOdYWFur/uIpTU7J/kmdBRR89jh2fvqm0cvd/dV7eHTnZsoDCwsUs7RETOgDXF67FHcO7UH7KX8yEERkIp4e7upmSIumDdC3e0e07DkMP06fjY1LZuZ7+4iIKHd4enpiyJAhWLhwoSr+PHjwYDg7c1AAKho4RDzlu7iEBOy/cg1hUVFwc3BAk/JlYW1pyS1RyNm6uKPawFEo1bQNXEqXhYWNLR7euoZjf/6gsm9OzZ2BFh99m+3lyzIkAGTj7IqACV/Aq3YDxISF4ODPX6gsneOzfkHTt/9n9PJqj3oZFbsP1F4hkqtFhlhKtlGDAJRs1AK+DVtgwxsjkfy465ghbuUqoUKXvvBt1BxO3qVUN737p47gwNTPEHX/Ds4tnasyl4io4HFydMDQfj3w3W8z8d/K9RgxqLepm0RERNnk4eGhAkGaTCCiooJBIMo38YmJ+HHjFvy1cw/uPXyone7l7IxnWwTgtQ5tGQzKZ6omTXyc0bV5pOtTscfZKyIhJhrJiYlG1b+RwEdq0kWt8RsTETiiC8KvX9JvW3Kyqq8j7yc1jTJzdfMqdV971CsqACTs3IqjyZuTsGpMH9zas1Utz5i2ZoVH1Vpo+fH3Rs/f7N0v00zzqt0Q9cdOwM7/vYmwy+dytX1ElLtKl0rJKDx26ixGgEEgIiJz5u5uOPuTqDBjEIjyLQA08s9Z2HD6bJrnJCD01Zr1OHTtOmaPfpqBoDwWFxmBKxtX4PrWdYi4dQ1JcbGwcXaBT4NmqDX8RTh4eqfdRscPqkya0EtnVVDGs0Y91H9xAo5M/w73jh3AgKW7st0eCSIJe3dPvelS02fV6F5wLuWPLr8uyHQ5wWeOq+5Vfs3a6k2XAJJvgwBc374eIRdOw7tu4yy1LVGCZNY2yGuO3r7q3tbFLc/fi4iy7/rN2+o+6XFXUSIiKtguXbqEUqVKwc4u7wYkITInDAJRvpAMIEMBIF3y/NRNW/FWp/bcKnno6ubVOD7zJ/W3ZPRI7Zy4hxG4vnUtgk8fReepc2Fl76AXANo+8TVtsKZYMQs1bev7L8HeQz9wk5URyyQDKeLmVVW8WlTqnZKOqyG1dyRrR4pHG5OhFB18Fw5ePgazhlweF52OvH3T6CDQuaX/4uhfPyI5IQG2bh7wC2iN6kNG51m9HikWLcq06pQnyyeinJHsxN0HjmDm3CXqcd2aOathRkREee/s2bNYuXIlvLy8MHDgQNjb23O1U5HHIBDlSw0g6QJmjD937Mar7dswGygP2Tq7otqgZ+HfposKmkgAJTY8BBdXLcGFFfNVXZ1yHXtp5z8y4zsVAKrQtb8avcrGxQ0Pb17Fod8mI/jUERSzyFo9p7NLZuP0/D+1j51KlkbAu1/CL0A/g0cCTOmNsJWajDQmbBxdDD5v45QyPT76kdHtlPo8UrxarvXHhj3ApTX/4da+HWj39XQ4eqVk7eQWCaqdW/Yv/Jq3V6OEEZFprN28A+MnfmPwuYeRkYiJjVN/V65QFgN6dsnn1hERUVZcuHBBBYAkiH/37l0sWLAAgwYNSrfOI1FRwSAQ5TkpAq1bAygjMt++y1fRohKHaMwrkmlyYeUC7P76PUTcuAIkJek9L9k5GpG3byDi+mUUr1Qd9V54WzsylkvpcgiY8DlWv9AfSXEpP4qMZWltqzJ8NNlAkXdu4cqGFfCoUgv2xUvk6LMlq5CNgenJSdospsxY2dmrjJ8yrTvDyccPkRERCD13AmfnTUf4lQsqiyrgnS+QW6Qo9K4vJqjP3+i1j3JtuUSUdbFxcQgJCzf4nI21FSqWK4MOrZvh9edHwsGe3QqIiAp6EEgzyqsICwtDREQEg0BU5DEIRHlORgHLy/kpaw5Pm4LL65ZqH1va2cPC0lIViU6IjlLBGY1Hd1NqX3jWapBmaHQpuuxauhxCL2WtkHHVASPVTUQ/uIeLq5fg7OJZ2P3lO2g3+Y8072MM1WXMwgJxEWEGn5fubsLaMfOuZV61GqibhqWNDUrUaoBWVX7EytG9EHRwl1pXUhspp24f3I09X7+H4pWro8VH38HKyALdRJQ3endpr25ERGT+unTpos4rT548CWtrawwYMAA+PinF/YmKMgaBKM/JMPB5OT9lsSj0hkDYl/BG49c+hke1Wtqix1L0eeObo/Rf8Dggk5yYYHB5SelMN5a9hxdqjXgRD86ewP2ThxF17zYcvUtmeTkWllZw9CqJR3dvITYiLE1x5bAr59W9c8ky2W6rBL2kG1hk0A01KpoxI5Zl5Pq2ddj/46eqyHbzD6cwAERERESUiywsLFQgyMbGBhUrVoSfnx/XL5H8b+TnWghctxn+9drh5ff+l6N5yLw0LuevhoE3hszXpHzZPG9TUSUjbiUnJcIvoI0aRl131KugfTvSzK8Jmtw5si9NwOfR3SBE3HjSdSwzuum4qafHPUrpLpgQG4Ps8qxZTxaGa1vW6E2PCXuAO4f2wNLWTnVry247pWvcoztBqmi2buHs7LiwciH2fT8RXrUaogUDQEQFUkJCAg4cOYH5S1fjn0WB2Lh9D8IjjOvaTEREBYNkArVv3x7+/v6mbgpR0cwESkpMUv3t4+MTMp0nIYN5yLzYWFnh2RYBahj4zIxu2YxFofOQg6ePyu6R4s8ySpZ7haoqc0aGTz+39B8D83ujeJWaCDl3Enu+/gDVBo5SdXvCr13Csb9/UjV9jC0MveW9F1CqSWuUqF5HtSMpIV5l1Uh3MKm1Y1fcEy6l/PWCMfGPIlW3K2Oybsp36o2rG1eo0casHZ3VsPBRwXdxZPq3akSy8l36qkCQRlJCgsrosbC21svC2frBS+q1kqHjIJk/oQ8QcvYELi3953EArW2aLmvSzifBo+SUwFbkQ71RzjROL/wLp/6djhLV66Lx6x8jMT5e3TSM/bxElHeWr92ESd/8gqA79/Sm29vZYtTQfnj31edga/MkiE5ERKYVFxenMn6IyAy7g0VFp2QC8J+4cHmtQ1scunY9w2HiO1avqkYGo7wjwYWy7XuoYMnO/72l91yFbgNwafXiNK+p/8Lbajj4oH3b1E3D2c8fHlVrIexySlerzETdv4vjf6cMTZ+apY0tGr36oRqyXjdradXoXnAu5Y8uvy7IdPkeVWqiUs8haoSzgz99pveco48fag4bqzft9sFdqg6RFIBu8uakJ+8bfBcnZv9q8D2kIHbtUS+nmb58eGcVINKbNqyjupcg2YClu7TTzy6Zo+6DTx/FilHd0yzL2M9LRHljwbI1eO2Dz9XfZfx80bBOTTg62OP0+Us4dOwUfps5D9du3MJfP+ZegXgiIso+Gflr8eLF6NSpEypVqsRVSWTqIFBcXDwePkoZljnyUUrB3/j4eDwITVvANTQsQl19E6VLsWhXYWJtaYnZo5/G1E1b8ceOXbj/MFL7nKezE8a0bM6h4fOABFckC0W3iHH9seNVhs+tPVsRGx4KR59SqNhtIDyq1MD1bWthZWurtwzJFmo3eQZOzZuBB+dOwcLKEt61G6HWyJew+d3nYeNseFj21NpPnoErm1bi7tEDeHTnpiquLLWJPGvURcVuA9LUAtJk0Kiiz0aqO+Z1uJWriMvrliPy7i0V9PKpH4Dqg0fD1sVVb14LK6uU5dvZ601v++XvarSyu8f2I/JOkBpZzNG7FEo3a4MKXfrpZRNpyHJSB4G0nyNVppSNoxMSdIJdqWXl8xJR7oqOicXHX/+o/n72qf6YNOEVWFs/OVVas2k7xrzxEVZv3I7NO/aiXcum3ARERCZ0//59LFq0CNHR0QgMDESPHj1QpUoVbhOiDBRLTq8ARi5Ztnojxo6fmKXXWFtZYdN/f6NyhcJbG2b6rJRsgOefHpFry3wYE4Ny736sfXzlq0/hbGdX4JYZ8ugRKn/wJPPi/OefoLgRozYVJlGPR0BzMOMi2CEXTmPThDHwqdcELT/+HoVVYdhWRQW3lXkoyNtp595DGDD6Nfh4lcCB9Yv1AkAab378FeYuWYkxwwfgs/deN0k7i8p5TUH/vtAT3E7mozBtq8TERPzxxx9q2HfdYtBjxoyBq6v+xT9zVJi2VWEWZYbbKc8zgVxdnFGjSkX1d/jDSNwMugNXFyf4+fqkuepvZ2eL8v6lMWpIn0IdACrqJCsoo8dUsMiw8bu+mICKPQbBrWxFlfHy4OxJnJjzK5CUhNItOpi6iUREuUKTuVyjaiWDASBRr2Y1FQR6GJly0kdERKZhaWmpRv9aunSp6mkiOnToUCgCQERmHQRq26KJuulmBbVp3gTTpjzJBCGiAqxYMdw7flDdUvOq0wj+bbqapFlERLmtTClfdR9ioMu6RkhYuLr399PvwkpERPlPRv0aMGAAlixZgpYtW6JOnTrcDEQFqTB0m+aNsXbBH3B3NW64cCIyPamZ0/qzX3BJRvG6fkmNeiWje/k1a4tKPQfr1RsiIjJnkgFUt2Y1nDxzAafOXlCPdcnopUtWrlejhPXv2clk7SQioif8/PwwevRoODk9GY2ViApIEMjN1QV1XY0rIktEBYdXrQbqRkRUmCUlJeHnrz7CM6++j2Evjse7rz6PZo3rwcHeDmfPX8bkn//AzaC7+PGLD+Dt6YGY2Fjtay0tLNPtQkZERHmLASAi4+Xr2cqhYyfx19z/jJq3QZ0aamSOnDh26iy27d6P4AchcHJyRON6tdG6WWNVfyirRcd27D2IwydOIyw8Ap4exdG0YV00qlsrR+0jIiKigiNw7Wa9wSxe/9DwMPDPv/lkwASN3l3bs6s7EVEeefToEfbv349WrVqpWkBEZCZBoBu37qg0amMkJCbmKAg0f+kqLApcozdt36Fj2H/4ON4eN1pVjjeGBH0+++5XXLl+U2/61l37MLh3Nwzq0y3bbSQiIqKCw9HRAWVLl8rWa708iud6e4iIKGX0pYULFyI4OBihoaHo1asXrKyYeUmUXfn639O8SQMsmTk1zfTkpGQVZJk2ewFu372Pz99/A/VqVcv2+5y9cFkFgGTnMKBnZ1SvXBFBd+9h3n8rse/wMazfuhNd2rXKdDmJSUn48sdpqm0+Xp7o1aWdGtUsIjISO/YcRLROGjgRERGZt46tm6kbEREVDDExMVi0aJEKAIlLly6p0cD69u3LQBCROQSBPD3c1c2QFk0boG/3jmjZcxh+nD4bG5fMzPb7rN64Vd2PGNgbPTq1VX9LcUcJ4Hz45fdYtWGrUUEg6Up28co1lPTxxlcfvQ1HB3vtcwEN6+nVAiAiIiIiIqLcI703bGxs9Ka5ubmxSxhRDhSoYX2cHB0wtF8PlXnzn5HdxtKrBWRlaYkOqa7mVatcQaV5B925h3vBDzJdzrZd+9X9U/166AWANOxsbbPdRiJzExcZgTOLZ2Hj28/i7tGU/w0iIiIiorwiAaD+/fujTJky6nGtWrXQoUOHLNd4JaInClxnytKlfLSBnBHoneXXh0c8ROSjKPiXLmUwSFOxnD+u3riFW7fvwquER4YjhFy8clUFk+rXroEN23apmkJSq0gCSZ3btoSvt2eW20dkbh7dDcKFFQtweUMgEmOi1bTokPumbhYRUZ6RIeIXBa7F+ctXERUVjeTk5DTztAxoiPHjRnMrEBHlQyCoX79+OHbsGOrXr88AEFFhCwJdv3lb3ScZOOEyxsNHj9S9m4tzusPUi8jIlPnSExUdg5jYOPiV9MGMfxZgy8592udOnD6HdVt2YMLLz6FereoZLue9z6YYnG5ZLFF1T5NCZ7klKiZG/3FUFCyTkorEMs1NdHRKMKUgC7t0DpdXLcTtvdukcBdQzAI+TVqhfPdBcK9UPVe/uwWZOWwrSsFtZR7ycjs5ODjkeBn/LArEhE+nqItBGfH18crxexERkXGsra3RsGFDri6iwhQEkqtsuw8cwcy5S9TjujWrZms5SYkpJ23pjf5l+Xi6ZPRkJD4hQd1Lt7F79x+gX49OqFm1EmJi4rBpx24cOnYKU6fPxm9TJrFbGBUayUlJuHd0Hy6vXIiQM8fUNEtbO/i17oJy3frD0Tt7o+YQEZmDiIeR+OjrqSoA1K1DKzw/crDK+jXU7cDB3s4kbSQiKqwSExMRFhYGD4/0e2sQkZkFgdZu3oHxE78x+NzDyEiVeSMqVyiLAT27ZOs97OxSuoBFp8o20Xj0+AqkZr702D9+Pi4uHqOHDUC3Dm20zzWuXxsfffUDzpy/pLKCGtWrne5yvvzwbYPTp8+ak2tXLTUSUwW+ZNkOdnZFYpnmKje3f04kxsXi2ta1OL98Lh7evKam2boVR6XuA1G+Sz/YuriiqCso24oyx21lHgridpILPNHRMSjl641pUz6FtXWBuVZGRFToA0ArVqzA9evXMXDgQPj6+pq6SUSFVr6e3cTGxSEkLNzgczbWVqhYrowq5vz68yOzfYWtuKoWb6GGmjfk9t176j6jekBC6gm5ODupq4J1a+p3+ZIrgtINTIJA9x+EZKudRAVBbEQ4Lq1dgosrFyE2PFRNc/bzR5U+w1CmdWdY2rD4OREVHXKeImpUqcgAEBFRPpHsy9WrV+PChQvq8cKFC1UxaD8/P24DInMPAvXu0l7d8pKVlSXKlvbDpavXcf7SVZVVpPEoKhqnzl2Ena0NSpfKPLosrz149CRCw8JRMlXf/5DQlGCWXRHNYCHzFnn7Ji6smI8rG1ciMTYla86zZj1U6TscPvUDUCyd7pRERIWZDB4h0rtgRUREue/mzZs4e/as9nFcXBz27dvHIBBRHimUec4tmjZQQaAZcxbgwzdfgquLM+Lj4zF99nzExMSidbPGsLG2znQ5rQIaqyDQ7IXLMOGV5+Dh7qamHz15Bpt37IFFsWKoXrliPnwiotzx4NxJnF82Fzf3bpXLLlI8C6VbdEDlPk+heKWMi5wTERV2kpHculkj7DlwFFev30LZMnlXB01GMj1y/BQOHDuJO3fvwbOEB8aPG5NuncIjx0/jyMnTuHP3vnrs6+WJZo3rZzpAha79h49j8Yo1Bp+zsrLGFx+8me3PQ0SUXTL8e9euXbF27VpVJ7ZkyZLo2bMnVyhRYQsCJcgJzYkzuHT1hvrbx9sTjerWVAGbnJLh2zdt34PL125g7PiPUcrHW3XbkhMuJ0cHDOnbXW9+Gfp96eoNaBXQUK/2T7NG9bBha2WcOHMeL02YCB+vEoiJjUXwg5RuM906tFbTiAp6seegAztxftm/CD79uNiznT3Kd+yFSj0Hw9G7pKmbSERUYLokTJn0DkaOewcjxk3A/959TQ1UYaiOoKWFZba7jEntoa9/mobEx4NZiOiYlK5ohrw0/pM02UnSJX3zzr1o07wJXh493Kghk6WLu5x3GWJtVSivCxKRmahZsyasrKxw6NAhDBgwQA0LT0R5wyRH/OVrN2HSN78g6E5KfR7dYsyjhvbDu68+B9sc/OPLaz9++2X8/vc8HDlxGleu31TTy5Xxw0vPDEtTDygsIgIXLl9FtUrl9abLCZVkAM2c9x+27zmAm0F31HQHe3v07NwOA3p2znYbifKadPO6umUNzi+fh8ig62qanXsJVOoxCOW79IGNkws3AhGRjsC1mzF2/ETt4yHPp58Z07tre0ybMilb6y86Jhr2dnaoW7Ma6teugakzZmc4f1x8vBqUQub39iyhDSSt3bwdW3ftQ/1a1dG8SQOj33/EwN6oWa2y3jSLYuwGTESmVbVqVVSpUsWooDYRmVEQaMGyNXjtg8/V32X8fNGwTk04Otjj9PlL6oTmt5nzcO3GLfz14xc5eh/puvXBGy8iPOIhHoSGwdnJEZ4exQ3O27RBXRUgcndLOwKSBHzGPTsMzwztp4aKt7S0VPWB5J6oIIqNCMOl1UtwcfVibbFnlzLlUaXPUyjdqhMsrXllhYjIEEdHB5QtbVwXMK90zimM0aB2TQT8WE+dS8iIOJkFgX77ZpI6H9ElASEHBzssDlyruqlnJQgkgSRN/SMiovwk3b1EeoEeBoCIClkQKDomFh9//aP6+9mn+mPShFf0UqnXbNqOMW98hNUbt2Pzjr1o17Jpjt9Tupdl1sXMmHnk5KtsGVaop4LrYdB1XAicj6ubVqkh34VX7Yao0ncYvOs15UGViCgTHVs3U7e8Zp/FEVBTB4A0alerooJA/NFEROZi9+7diI2NRdu2bbnvIioKQaBDR08iPCJS1dFJHQASXdu3wuA+XTF3yUrVzz03gkBEhV3wmeOq3s+tfdvl8gqKWViq4d2l2LN7+Sqmbh4REeWRcxcvq/u6tapl6XVbd+/D2s07kJScBB8pMN2oXpYKTBMRZcfevXtVEEhIFmSHDh0YCCIq7EGgh48eqfsaVSulW0yxXs1qKgj0MDIqP5tGZFaSExNxa/92nF86Fw/OnVDTrOwcUL5zb1Xs2cHTx9RNJCKiPHTj1m0sWbUe1atUREDDell6rYx8qnH63EU14mmrgEZ4ZcwIWFhkXBvovc+mGJxuWSwRfr4+iIrK3fO36OjoXF0e5Q1uJ/Nhqm11+vRp7NixQ/v46NGjqkts06a86J8e/l+Zh+g8/J9ycHAw/yBQmVK+6j4kNCzdeTSjX/j7ccQiotQSYmNwbfOqlGLPt1MKntt7eKJSj8Eo16k3bJxyProeEVFRIKN9RkREqpG/XJyd9KYZQ/d1+e3OvWB89v2vcHNxxpsvPmv8lfRiKbWEJGjk6+OFR4+i1AioG7ftUgNglPP3Q6/O7fO6+URUBPn7+8Pd3R2hoSn1Kp2cnFC9OjMQiUwhX4NAkgEkJx8nz1zAqbMX1GNdsXFxWLJyvRolrH/PTvnZNKICLSYsRFvsOe5hSqDUtWxFVOkzDKVbdICFtbWpm0hEZFbWbtqhRgLTHeVLM80YORkdLKcZQJ9O+VkNn/zpO6/C3dX4kR5bNm2IDq30ax7JqGO1qlXG1z9Nx5YdezMNAn354dsGp0+fNSdPr1rm1XIpd3E7mY/83lbyfkOHDsXChQtV5sSQIUNUUIiMW3dU8DmY0XbK1yBQUlISfv7qIzzz6vsY9uJ4vPvq82jWuB4c7O1w9vxlTP75D9wMuosfv/gA3p4e6oqchqWFZbpdyIgKq4c3r+F84Dxc3bwaSfFxapp33Sao0vcpeNVpzH7URETZVNzdFfVrV0d5nUEfNNOMofu6/HL+0lV8/v2vKgNp0oRXUdzdLUuvt7UxPDpko3q1VGbT3fsPcqmlRERpOTo6YvDgwYiJiWEAiMiE8jWqErh2s94Vttc/NDwM/PNvflxgrrgRmWLozODTx1Sx56D9KX2ni1lawr9tN1TuPRRu5fQz6IiIKOukBo7cMptWUBw7dQaTf5qBEh7FMXH8K3B3c821ZYeFRyAmJhZuWcgqIiLKbraEOWVMEBVG+RoEcnR0QNnSpbL1Wi+P4rneHqKCVuz55t6tOL/0X4RcOK2mWTk4okLnPqjYYzAcSniZuolERGQCew4ewQ/TZsHX21MFgLIbrPlr7mJ0bN0cpR/XaNR0L/tt5lztkPNERDl16dIleHp6wsWFgWUiFPUgUMfWzdSNiJ5IiInG1U0rVbHnR3eD1DT7Et6o3GswynXsDWsHR64uIqJC5FFUNCZ9M1VvWvCDEEyY9LX629XFBR+88aK2XuJ3v81UXerj4xPwxQ+/pVleef8yGDtqqPbx3oNH8d+qdWgV0Bg9OrXVTl+/ZSdWbdgKezs7lPBwV4WhQ8MjVAaqs5MjBvftloefmoiKgosXL2L58uVwdnbGoEGD4OaWtW6rRJT3WGSHyITFni//NxsX1/yH+MgINc2tXGVU6TsMfs3bw8KK/55ERIVRYmIiLl29oTctLj5eO0231k9SUrIKAIk79+4bXJ6dra3e4/CHD9WyalTR7z48ZsQgFQi6dPW6ygAS1lZWaFC3JkYM7A0fL89c+oREVBRduXIFgYGBap8VHh6O+fPnqxpALABNVLDwVyZRPou4cQWnl8zBrR0bkJQQr6b5NAhQI3151mrAYs9ERIWco4M9vv54fLrPW+lcBLC1sc5wXiGZPbqaNqiLCmXLpBk5TEYGk1tsbBzuBj+ApYUFvDw9VCCIiCingoKCVJBbQ0YBi4yMZBCIqIAxyVFfhohfFLgW5y9fRVRUtEpDTq1lQEOMHzfaFM0jyptiz6eO4Nyyf3H7wC41rZilFcq276GKPbv6V+BaJyIqIiwtLVGxnL9R81pYWBg9r4ari7O6pcfW1gZldOoCERHlhubNm6uLmbt27VL7ub59+6J06dJcuURFPQj0z6JATPh0ija1OT2+PiyCS+YvKTEBt3ZvwbllcxF68YyaZu3ojDLte6Bs574o7lfG1E0kIiIiIsoVzZo1U9mMHh4eKFu2LNcqUVEPAkU8jMRHX09VAaBuHVrh+ZGD1UgXEjFOzcFeP7WZyJzERz1KKfYcOA9R9+6oaQ5ePqjca6jK/olH2u88EREREZG5a9y4sambQEQFJQh06NgpREfHoJSvN6ZN+RTW1uyDToVL9IP7uLhqES6tXYr4Rw/VNPcKVVWx51LN2sLCMuU7Hx8VZeKWEhERERFlT0xMDOxS1SMjIvOQr1EYGeZU1KhSkQEgKlTCr13C+WVzcW37OiQnJKhpvo2aq2LPJWrUY7FnIiIzsHL9VqxYvwUvjByE+rVrmLo5REQFUnBwMBYsWICAgADUr1/f1M0hooIcBNIUNgwJC8/Pt6UiIjkpCXGREUiKj4OFtQ1snFxQzMIi794vORn3TxzCuaX/4M7hvWqahZU1ynbspYo9u5Qul2fvTUREuS8hMRHL12xSt4Z1a+L5kYPQvUNrVeCUiIiAkJAQLFy4EFFRUdi0aRMSEhLY/YvIzORzEKgMWjdrhD0HjuLq9VsoW6ZUfr49FUKRd26p2jvBp48h9PI5JEQ90j5n5eAI9/JVUKJ6HVWHx8knd75vSQkJuLlrkxrpK+zyeTXN2skFFbv2Q8XuA2Hn7pEr70NERPmrZ6c2sP7hc/w9/z/s2HsIB4+ehF9JH4we1h/D+veEi7MTNwkRFVlyAXTFihV49OjJ+fa2bdvg7+8Pb29vk7aNiApoEEgKQk+Z9A5GjnsHI8ZNwP/efQ11a1aFnZ1tmnktLSzZZYzSFX71Io7P/hV3Du+RI5LBeSQgdP/kYXU7s+hv+NQPQO2RL8G1bMVsF3u+smE5zgcuQHTwXTXN0bukyvqRIJOVnT23GBGRGZOMn+4dW6vbxSvXVTBo4fK1mPTNL5jyy18Y2q87xgwbyItYRFQkyWA+3bp102YCibZt2zIARGRm8jUIFLh2M8aOn6h9POT5N9Odt3fX9pg2ZVI+tYzMacj1s0tm4/SCv7S1d4ySnIw7h3bj7rH9qDF4NKr0H6Et0pyZ6Af3cGHFAlxat0ybaVS8UnVU6TscpZq2RjF2EyAiKnQke/mz917He6+9gP9Wrsff85fij38W46+5/6Fz2+ZqhNOAhnVN3Uwionzl6emJIUOGqECQ1ANq2LAhtwCRmcnXIJCjowPKljauS46XR/E8bw+Zl8S4WOyZ/D5uH9hl8PliFpZwKukHa3tHxEc/wsOgG5J+pjePBI5O/jtNBYPs3Eug+qBn4VLGcO2esKsXcH7ZPFyXYs+JiXL5AyWbtEKVPk/Bo1odFnsmIioCHB3sMWJQb3VbuHwNxk/8Bms27VC3apUrYPRT/TGkbzdYWXHEUyIqGjw8PPDMM89wdDAiM5WvZywdWzdTN6LsZAAZDABZWKBUk9ao0KWPCsxY2T4ZqjIhNgYPzhzDpbXLcGvfNr2A0P2TR9S9Z816ekEg6et879h+nFs6F3eP7kt5C2sblOvQE5V7DYWzX0pxcyIiKhqkK/vG7XtUJtCWnfvUcaK8vx+aNKiDFeu24O2Jk/HP4hVYMnOqChgRERUFHB6eyHzxshWZBekCljoAJKNvNXrtI9U1yxAJCHnXbaJuIedPYf+P/8PDm1f15okNC1H3SfHxuLFzoyr2LPWGhI2zKyp2G4AK3frDzo2ZaURERYmMZDp3yUrMWrAMN27dVtNaBTTEmOED1QUtqY0xftxo1bX96MkzmLNwOcaOGmLqZhMR5Yro6Ghs374dbdq0ga1t2vqtRGS+GASiAk+CMlIDSJdXnUZo/v5ko4sxF69cAx2+nYm1Lw9B9P2Uos7i1MKZiHsUqUb7in5wX01z8vVTxZ7923XXyywiIqLC78iJM5g57z8Ert2EmNg42NvZYviAnnhuxCBUqajffbikjxfGDB+ACZOm4NS5lAsIRETmLjY2FosXL8adO3dw7949DBgwAPb2zHQkKizyLAgUExuLiIhINfKXZkhVzTRj6L6OijYZBUy3CLRkABkKAMUlJGD/lWsIi4qCm4MDmpQvC2udos239mxNCQAVK/ZkRLHERFwInK/+9KhaC1X6DEPJxi1Z7JmIqAhavXEbnn3tA22A55khfTF8YG+4u7mk+xoXp5Rzlbj4+HxrJxFRXomLi9MGgITcL1iwQBWDZhcwosIhz4JAazftUCOB6Y7ypZlmDI4ORiLy9s2UYeA1LCxUFzDdAFB8YiJ+3LgFf+3cg3sPH2qnezk749kWAXitQ1s8vHweB3/5Uk139a+g7fKl0XTC5yjdvD1XOhFRERYXn4CGdWuqLl89OrY2qthz53YtcXjTf7C3Y+YoEZk/2e+5uroiKChIO83Ly4tdwogKkTwLAhV3d0X92tVRvoxfmmnG0H0dFV1XN696krUDqCLQujWAJAA08s9Z2HD6bJrXSkDoqzXrcfLcGfTdvxJJ8XFqugSAillYIFmnULRMYxCIiKho696hNfp0zdoFAekuZu/jlWdtIiLKTxYWFujWrRssLS1x8uRJVK1aFV26dOGouESFSJ4FgVoFNFK3zKYRZST49DG9xzIKmC7JADIUANLVbOsixCWmBICkK5i1oxOs7BwQHfykNtDldcvgXbcxPGvU4wYhIiqitu7ejw+//AEdWjXD5++/burmEBGZLBAkgZ+SJUuiZs2a6jERFR78j6YCSzJ1Qi+f0z4uZmGphoHXrQEkXcAyE2NhBW0uUXIy4iMf6gWARGx4KK5uWpV7jSciIrOTlJiEazeCcC/4gambQkRkUjICYp06dVRGEBEVLhwdjAqsuMgIJEQ90j52KumnN1qXFIHWrQGUnk/9Gqr7pS8+h4AypZAYF4uE2Bhs/XAcou4+6e9cfciYXP8MRERkPsqXLa3ubwalFEQlIirMkpKS1OhfPj4+pm4KEeUjZgJRgaWp4aNhbe+o91hGAcuK8JgYWNk7wNbVHY5evrB1cdN73sKS/w5EREVZpfL+aFyvFk6euYCzFy+bujlERHkaAFq9ejXmzp2LCxcucE0TFSH81UsFloW1jd7j+OgnWUFChoHPitTzJ6RaXur3IyKiovej6IfP30c5fz8Mf3EClq3ZhKA79xATG5vmFh+fYOrmEhFlS3JyMtatW4czZ84gMTERgYGBOHfuSQkGIirc2B2MCiwbJxdYOThqu4RFBt1U3bg0XcIal/NXw8Ab0yVM5mtSvqz2sSznYdAN7WMpFi3vR0RERVfg2s0YO36i9vHYtz9Jd97eXdtj2pRJ+dQyIqLcExISgrNnz+oFwA8dOoTKlStzFDCiIoBBICqwZBh39/JVcP/kYfU4OSkRD84cg3fdJuqxjZUVnm0RoIaBz8zols1grVPYTo06pjNEvFv5Kur9iIio6HJ0dEDZ0qWMmtfLo3iet4eIKC94eHigX79++O+//5CQkABvb2/1WIpBE1HhxyAQFWglqtfRBoHEpbXLtEEg8VqHtjh07XqGw8R3rF4Vr7Zvozft8rql+u9TrXautpuIiMxPx9bN1I2IqLDz9/fHgAEDsGPHDvTt2xd2dk8GXyGiwo2pD1SglW3XXcao1D6+tW8bQi6c1j6W7J7Zo5/Ge906w9PZSe+18limy/O6WUAh50/h1r7tT2YsVgxl2/fI649CRERERFRglC5dGkOHDoW9vb2pm0JEhTUIFLhuM/zrtcPL7/0vR/NQ0eHk6wef+gFPJiQl4cCP/0NCTLR2kgR43urUHrvefUvvtfJYpusGgOR1+3/8n15XMFm+k49x6f9ERFS0xMXFswg0EZl9Iej0sAsYUdGTr0GgpMQkxMbFZXgypZkngaNu0GO1R76EYlZPei5G3LiCXV9M0AsECd1gj6HHMr+87uHNq9ppslxZPhERkcaZC5fx7Gvvo1KTzihTr632wtTV67cwYdI3+O3veVxZRGQW9u/fr0b/klHAiIgKZHewqOgYdW9jw+G6KYVr2YqoPvhZvdVx79gBbHzrGdW1yxgyn8wvr9NVY/BotXwiIiJx+PgpdB/6AlZv3I7ExCdZo6KUrzdWbtiGL3+YjrDwCK4wIirQDh8+jG3btuH8+fNYvny5KgJNRGSRH2nUD0LD1C3yUZSaFh//ZJru7eKV61i+dpOap3QpH24d0qrafyR8GzXXWyOS0bPpneew+6t3cffoPiTGpgQQNeTxnSP71PMyn24GkPBt1AJV+o/gWiYiIq03P/4aUdHRmDThFXz36Tt6a8ba2gpd2rVAXHw81m3ZxbVGRAWWBH42bUr5XSUuXbqEDRs2mLRNRFRERgdbvXEbxo6fmGradnVLj7WVFXp3aZ/XTSMzYmFphYAJX2DP5A9w+8DOJ08kJeHWnq3qhmIW+NjKFrHFrGCbnIANT3eTceUNLk8CQAETPlfLJSIiEmcvXsbZC5dVxs9zIwYicN2WNCum3OMh5E+eOY/BfbpyxRFRgVS2bFn4+fnh5s2b6rGDgwOaNHkywi4RFV15/gvY1cUZNaqkdLcJfxiJm0F38P/27gMqiqvtA/if3rtUKVLsvYuAgr1FTexvokksqV9iemJMNT3xfdOLSUzRxFgTNfbee+8VFbEjvbPAd+6lyMICu8A29v87Z8/szszO3p0B9vLsvc/j4uwIf1+fCknJbG1tEBIUgEfGDkeT0EbabhoZGQtrG3Sf9jHOLpmLkwtmo7D8kNbCAvjmKecJKk/kABJTwMQIIAaAiIioLJHzR2jeJBTm5qoHS3t5NpDLJE4HIyIDJlJrjBgxAv/88w/u3LmD0aNHw93dHZmZRTMziMh0aT0IFBPZVd6Epas2yFFB0RFdMWvmu9p+aaqHROCm+ehH4dclCsfmfIebh3aLkgfVP9HMTFYBE0mgmQOIiIhUflTArPxHRwV3k5Lk0t7OlieRiAw+EPTAAw8gLS1NBoCIiASdzoWJjuiCNQt+hpuLE88+1YoI5ES99T+k37yGyxtXIOH0MSRdPANFZkbpPpb2DnALbYYGzdugUe8hLANPRERVCgzwk8vLcfGVlk4+eKSoIEHjkCCeTSIyeFZWVgwAEZH+gkCuLs5o5+Ksy5ekes7RpyFaPfi4vJ+amYnWr06HZWEBFGbmOP7JB3C2t9d3E4mIyEg0CwtGcKC/LFSx+8CRCtv3HTqG1Zu2w8LCAv1iIvXSRiKi8i5duiRz/nh7e/PkEFG19JoV9/rN20hMSoEiP7/CNjFaKKg4+SKROszMzZFhYaX0mIiISF1i5M/bLz+NR599HZOmTkfHti1LcwW9MmMmFi5dhYKCAjw2fjSC/ItGDRER6dOVK1ewdOlSGZweNWoUfH19eUGIyPCCQLP/XIJvf/lTBoEqM2xgb+YNIiIiIp0a0CsKX37wOl7/4HOs37pLrjt68oy8iSDRhNHD8NZLT/GqEJHeicpfIvGzQqGQt4ULF2LkyJFo2JBfpBORAQWBvvppLj78YhbsbG3QOKQRzsdehq+3Jxq4u+Hk2QtyfVS3TmjXqpmum0ZERESE0cMGol90hJz6JUrG5+Tkws/HC32jI9C8cQjPEBEZhKSkJOTl5ZU+zs/PR05Ojl7bRESGT6dBoMysbBkEEuZ++ykSEpNktbAuHdrIUT/rNu/AI8++Dn8/bzz5yDhdNo2IiIhIKY/huPsH84wQkcFq3bq1HKG4Zs0aubzvvvsQEsJANRFVTadJU46fOov0jEw0CW2EyG4dK2wXSRaH9IvGz38sxoEjJ3TZNCIiIjJx/67djPFPvYI1m7bLqRVERIauVatWGDx4MIYMGYLGjRvruzlEZAR0GgRKSEyWy0bFCZ/NLYpeXpF3r6PVpX1ruVy7eYcum0ZEREQmLr+gQOYBeuSZaejYZwQ++PwHXLpSVC6eiMhQNW/eHE2bNtV3M4jISOh0Opiba1F5+NzcormrTg4OcpmUklq6j4NDUUnvW3fu6rJpREREZOLu6xcN+28/wV9/r5DBoK9//gPfzP4T4Z3a4cGR92Fw356wtbGpk9e6cesO9h85Jkc+i/u+Xg0w47XnqnzOph17sHXnPiQkJsLJ0QGd27fB0P69YGV1rzKmOurqOESkOxkZGbIMvJj2RURkNEGgkKAAubwSf10uG4cEyaVIupiXp4CVlSVOnbkg13k1cNdl04iIiMjEiRLLIiG0uN1JSMTC5WtkQGjX/sPyNv0DJzwwpB8eHDEELZvVfNrFngNH8Nm3Pyutqy649P2v87BhW1G1MuHm7QScj72CQ8dO4p2Xn1E7gFNXxyEi3SaAnj9/vhztExMTw0AQERnPdDAfrwbo0KYFLsXF48yFWPj7+aBNy6ZITE7BYy++iS9m/Y45C5fJfXuEd9Jl04iIiIhKeTZwx9MT/4MdK+Zh2ZxvMWb4IOTmKfDLvCXoPeJRvPnRlzU+W4p8BXy8PDGkXwzeeun/qt1fBGhE4MbezhZPT3wQ337yNqY//6TsV4kv0v5du0mt162r4xCR7qSkpMjS7+np6Th48CA2btyIwsJCXgIiMo4gkDB1ygQMG9gbZy9cko8/fetlODs5YvXG7fj4q5+Qk5uLkff1R4/wzrpuGhEREVEFXTu2xZcfvI5DG5egf0ykXHf7bmKNz1S3ju1lAObRcSPQSo0RRaJ6qvDof0aiV1S4DCB1aNMSr/zfFDkiYO0W9fIo1tVxiEh31q1bh9TUe6kzDh8+jMuXL/MSEJFxTAcT+veKlLcS7Vo1w84V87B60zYkp6ShdfMmiInsqutmEREREal0Oe4a/vpnBRYsXS2nTwl2tjXPDWRpaaHR/ifPnoe1tRWiuipXVg0KaIiw4CCcj72M6zdvw8/HSyfHISLdGThwIBYsWIDExKLAc2RkJIKDg3kJiMh4gkCVDbmeMHq4vptBREREJGXn5GDV+q34c0lRTiAx/cLK0hKD+/SUSaKjI7ro5EwlJacgMytb5lVUla8nOMhfBm9u3Ko6eFNXxyEi3XJ0dMTYsWPllDBRAj48PJyXgIiMPwhEREREZAhOnjkvAz9/r1iH5NQ0uS4sOBDjHhiC0cMGwtPDTaftycjMkktRxUsVZ0dHuUzPyNTJcaa9P1PleguzfPj7+iAzs+rnayorq6jdZNh4nbRLTNe8//77ZQC3tr9jvFbGg9fKOGRp8XNKVASsN0GgE6fPY9HyNTgXexmZmVkqk5tFhXfCy09P0kfziIiIyASt2rAVE6dOL53uJXIUilE/okS8vhQU95HMzVWncTQ3LyoXXV2i2Lo6DhHph7W1NU89ERlnEOiPRcvxyoyZKCgoqHI/Xw5FJiIiIh3Kzc2TiZr/M2IIRgzpBxdnJ72f/5LcQxmVfPtfMsLHztZWJ8f56I2XVK7/8fe5Wv3WUlvHpbrF61Rzubm5Mgl0jx494OzsDG3jtTIevFbGwd6IPqd0GgRKTUvHm598JQNAg/r0wGMTxsDX21MOcSxPlC8lIiIi0pVBfXpi+KA+BnXC3d1cZS4ikbBZ9J/Kj+SJv35TLr29GujkOESknQDQ4sWLce3aNVy/fh2jR4+Gq6srTzURGX+J+INHTyIrKxsNfb0xa+YMdOvYFkH+fghs6Fvh1sBdt3PuiYiIyLSJylmqRgfl5SmgLxbm5ggLCZK5ek6cOa+0LTklFafOXoCDvZ3Mx6OL4xBR3crPz8c///wjA0BCSkoK5s+fj7S0opxkRERGHQTKyc2Vy5ZNw2BlxZzUREREZHhOn4/FxKmvo3HX/ghsH4P/m/Zeaan4V979DN//9pdO2xPdvatczvp9fumInZTUNHz54+/IUygQ1a2TWmXn6+o4RFR3xKg8X19fpXXisYOD6iTuRES1pdNITFhwkFwmJqfo8mWJiIiI1HLo2EmMnPgcMrOyYG9np7RNjGResX4r0tMzMO7+wXB1qVneDjEa5/k3P1Rad+vOHUx54Q15383FGZ++/UrptpjIrti0fTfOXryE5974AE4ODkjPzJTTujzcXDF62CClY23dtQ9/LF6O/tGRGDl0QI2PQ0TaJ9JiREVFwdLSEjt37kRYWBiGDBlSaRJ3IqLa0ulfF1FitWf3zjh28qz8No2IiIjIkLzw1icyAPTuK8/gfzNeVdomRjEP6BWJ3Lw8rN28s8avIYIuiUnJpTchP//euqSUVKX9LSwsMP2Fp9C3ZwRsrK2Qmp4u13ds2wrvTXuuQgLr7JwceZzySaA1PQ4R6S4Q1L17d9x3333yJn5XiYiMbiSQ6OCITlJ5M999FROefhXjn34F7702Fe1aNYNtccWKsizMLThljIiIiHTmzIVYnDkfK0f8TBk/CsvXbq6wT3BAQ7k8cfocxgwfWKPXcXSwx4//LZpipoq5in8ARb6eJx4ZhykTxsiRSPb2djLRsyo9u3dBp7atYKui0pcmxyEi3WrWrBlPORFpndY+9Zev2YQnXn6nyn3GPvZCpduGDeyNWTPf1ULLiIiIiCoqGaXcvElopVMxvDyLqmeVH62jCXFsjxoWwBAJnqsbsWNrYyNvtT0OEdWtwsJCXL16FYGBgTy1RFT/gkAODvZoVPxtWU14ebjXaXuIiIiIqmIGM+XHyg+lu0lJcmlvV3GUDRFRVQGgdevW4dixY+jduzc6dOjAk0VE9SsI1Ldnd3kjIiIiMgaBAX5yeTkuvjRPR3kHj5yUy8YhRcUuiIjUCQBt3LhRBoAEcV+Uhu/cuTNPHhHpHNPOE1UhV6HAjvMXseLocbnMy8/n+SIiqqeahQUjONAfFy7FYfeBIxW27zt0DKs3bZdJW/vFROqljURkfNLT03HmzBmldSdPnoRCodBbm4jIdOk0CLR87SYEte+F/5v2Xq32IdI2EeyZuXYD2r37EYZ/OwuP/DpXLtu+86Fcz2AQEVH9I0b+vP3y03I5aep0LFq2pjRX0CszZmL05Odk4YtJ/xmBIP+iUUNERNVxcnLCmDFjYG9vLx83aNAAo0ePlmXhiYjqdRCoIL8AObm5yMtTVLuPoop9iLRJBHgmzP4dH69eh9tpaUrbxGOxXmxnIIiIqP4Z0CsKX37wuqxwun7rLrnu6MkzmLNgKXJy8zBh9DC89dJT+m4mERkZT09PjB07ViaFHjVqVGlAiIhI1wwu/JyZlS2X1tbW+m4KmagvN2zG+lPKQ3bLE9u/2rgFL/brrbN2ERGRboweNhD9oiPk1C9RMj4nJxd+Pl7oGx2B5o1DeBmIqEY8PDzkiCAionodBMrNzUNaRoa8n56RKZd5eXm4m5RcYd+k5FQsW7NR3g9o6FOr1xXDtddv3YmtO/fhTmISnBwd0Ll9azwwqB9sbGoWYEpJTcNr781EVnY2enbvgkfHjahVG8kwcwD9smO3WvvO3r4Lz/aOhpWFhdbbRUREuuXq4oxx9w/maSeiGv0fYm7O1KtEZKJBoFUbtuKJl98pt26bvFXGytISwwbUboTFN7P/wNZd+0ofJyYl48rVazh64jTefXUqbGow0uiXeYuRlJyCPIUCWcUjlqh+2XfpSoUpYJUR++2NvYzIxqFabxcRERERGb7Dhw/j1KlTGDFiBGxtbfXdHCIi3QeBXJyd0LJpmLyfkpaO+Os34eLsCH9f5ZE+Igmjra0NQoIC8MjY4WgS2qjGr7n/yHEZAHKwt8OU8WPQomkYrt+8jR/nLMD52CtYvmYjRg0dqNExDx8/hZ37DmH0sEFYsHRljdtGhi05M1Or+xMRERFR/XT8+HFs2LBB3l+4cKHM/WNnZ6fvZhER6TYIFBPZVd6Epas2yFFB0RFdMWvmu1p7zfVbdsjl5IdGI6pbJ3nfw80Vr/zfZLzw5odYt2UnRt43QAae1CFyAYgAUt+e3dGiKUd91GeuGibp03R/IiIiIqp/4uLisGZNUUVB4datW/j3339lFTAiIkOi08mq0RFdsGbBz3h96mNafZ1TZy/K6V7hndsrrQ9o6IvGIY3k1LAbt26rfbz5/6yAQqHAQ6OGa6G1ZEi6BAfBy8lJrX3Ffl1Daj5ijYiIiIjqB39/fzRv3rz0sZgKFh0drdc2ERHpPQgkkiy2a9UMQQENtfYaIsAjEjc39PWWuYXKaxToL5diepg6LsXFY8X6LZg8frScXkb1m7WlJSZGhqu176So7kwKTUREREQyEfSgQYPQqlUr2NjYyKlgXl5ePDNEZHAMrkR8bWVkZsmlqAamipOTg9J+VckvKMD3v85D1w5t5a0mpr0/U+V6C7N8mRcpsw5zymRmKyerFse2KCgwiWPW5XGndO+KfbGXsOns+Ur36dW0MSaHd6nx9cvKqv7njwwDr5Xx4LUyDtq8TvacoktEeg4EDRgwAN26dYObmxuvBREZpHpXu7CweFlZWUbz4jxAhYUle1Zu1fotuHn7DiY9NKpO20iGTZR8/+mhsXipTwwalAsmisdivdjO0vBEREREVJbIOcoAEBEZsno3EsjO1kYu0zNUj9BIzyj6BtLOruqSjXfuJmL+0pWYOG4k3Fyca9yej954SeX6H3+fW+ffWuaXC3yJY9vXsjSlsRxTG8d9bchAPBbTA02m30tivmvaS3B3UD3KrCb4rbXx4LUyHrxWxoHXiYiM1dWrV5GXl4eQkBB9N4WISGP1LggkqoBZW1nh+s1bKCgoqDAi6Or1G3Lp49mgyuNs2r4b2dk5mLtoqbyVyM/Pl8ttu/dj3+Fj6N2jO8aPGqaV90L6V360D0f/EBHVfydOn8ei5WtwLvYyMjOzVI4ejgrvhJefnqSX9hGR/sTHx2PJkiXy/4yhQ4ciLCyMl4OIjIrWgkDiD2NuXh4szC1gZaW7WJMI+jQOCcLJsxdw9OQZtG/donRbUnIKTp+7CEcHe/j7+VR5nPz8olwyaekZKrfnKRTIS1fIQBERERHVD38sWo5XZsyU/Ziq+Pow4SuRqblx44YMAIlRQMKyZcswZMgQNG3aVN9NIyJSm9aiM8vXbMITL7+DYQN7Y9bMouk0p85ewN8r16Nl0zDcP7ivtl4a0RFdZRDoxzkL8MozUxAc6C+rhn0x6zdZ6r1HdCQsyo3wKG/EkP4Y0i+mwvoz52Pxydc/okd4Zzw6bgSsra209j6IiIhId1LT0vHmJ1/JANCgPj3w2IQx8PX2lDk+yrOvZlo5EdU/2dnZpbMCBDFKUNXfByIiQ6a9IToq/iCeu3gZ38z+UwaGtBkE6hnRFVt27pWBoJfe/hi2tjbIycmVf6g9PdwxaugApf0379iD3xf8gwG9emDs/YPlOhsba3krz96+qNMnys87Ozlq7T0QERGRbh08ehJZWdlo6OuNWTNn6HQkMxEZvuDgYIwYMQJ///23DAYNHjwYTZo00XeziIg0orXejXNxVaXrN25D1yzMzTHtuScxb8m/2LprrywHL4I2ndq1xiNjH6gQvBHT1sS0r5wcTu0iIiIyVTm5uXIpRiwzAEREqgQFBWHkyJFITU1F8+bNeZKIyOhoLQgkcvHY2lhj/5HjePb1D9CqWWOcOndBbrt05Spm/7mkyueHNgpAdESXWlUJm/TgSHkT3+qJUT2VlY2PieyG8E7tYWNdceRPec3CQvHrVx/DyorTwIiIiOqTsOAguUxMTtF3U4jIgAUEBOi7CUREhhcEcnN1xgevP4/X3vsvFi5bLW8ljp06J29VEVPGahMEKqu6cvCimpi4qcPS0oLTwIiIiOqhsOBA9OzeGbv3H8HluGtoFNhQ300iIj1JT0+HnZ1dtXlEiYiMjVYnuz848j707hEuy6nfunMXx0+fkwmjmzcJxdD+FZMul9U0LFibTSMiIiJSIhJCz3z3VUx4+lWMf/oVvPfaVLRr1UzmFixP19VPiUh3xFSv+fPnw8vLC/fddx8DQURUr2i99+Lj1QCjhw2U95eu2iCDQE1CG+H5Jx7R9ksTERERaVzZtMTYx16odN+y1U+JqH6NAFqwYAFSUlLkTZSBHzp0KCwtGfQlovpBp3/Nunduj3k/zIS3p4cuX5aIiIioWg4O9mgUoN4UMC8Pd55Ronpo27ZtSE5OLn188eJFnD17Fi1bttRru4iIjDII5OXpgV4MABEREZEB6tuzu7wRkenq06ePHAEUHx8vH3fp0gUtWrTQd7OIiOqMpb5KsM5bsgIr129F7JWrskS7r5cnorp1wpTxo+Dr7amPZhERERERkQmztrbGiBEj8M8//8DT0xM9evSAmZmZvptFRGS8QaCU1DSMmvwcjp08q7Q+4W6STBw9b8m/mPvdp+jcvrWum0ZERESkJDc3T/4DyCTQRKYXCBKVwRgAIqL6xlzXLyhKxosAkKuzE96fNhVbl83FgfWLMeebj9GqWWMkp6Zh4tTpyMjM0nXTiIiIiHD6fCwmTn0djbv2R2D7GPzftPfkWRFl41959zN8/9tfPEtE9ZxIBM0AEBHVRzodCZSQmIRlazbB3Nwcc779BF06tCnd5u/ng4iuHdHrgYdx5ep1LF+7CePuH6zL5hEREZGJO3TsJEZOfA6ZWVmwt7NT2tbQ1xsr1m9FenqG7KO4ujjrrZ1EVDt5eXlYtWoVunXrBm9vb55OIjIZOh0JdPzUORQUFKBVszClAFAJB3s7jB5aVE7+yPHTumwaEREREV546xMZAHr3lWfwvxmvKp0RMSVsQK9Imctw7eadPFtERkqhUMicP+fOnZPl4G/cuKHvJhER1c8gUGZWtlx6ezaodB8fr6JtGVmcDkZERES6c+ZCLM6cj5UjfkShCqhIBhtcXEL+xOlzvDRERqiwsBDLly/HlStX5OOcnBwsXLgQd+7c0XfTiIjqXxDI08NNLs9evCT/AKsiOl+Cl4eHLptGREREJk7k/BGaNwmVU9dV8Sr+IispJVWnbSOiuiHy/ISGhiqt8/f3h7u7O08xEZkEnQaB2rZqBmcnR8TF38B3v1ZMqnjq7AX8sXi5vN8jvJMum0ZEREQmzgzKI39UVYW+m5Qkl/Z2trpqFhHVsbZt22LgwIEyIBQUFIRhw4bJSmBERKZAp4mhbayt8dzjEzBj5nd477/fYeuufYjs2hH29nYyALR4+Vo5z7575/aIjuiiy6YRERGRiQsM8JPLy3HxcqmqMtDBIyflsnFIkI5bR0R1qVWrVnBwcJCjgEQlMCIiU6Hzv3hPPfofpKVl4OvZf2Db7gPyVlZMRBd8++nbum4WERERmbhmYcEIDvTHhUtx2H3gSIXt+w4dw+pN2+WIgX4xkXppIxHVneDgYJ5OIjI5egl7v/rsFDw0aijWbdmJi5fjoFDky4TQUd06omPbVvpoEhEREZk4MfLn7ZefxqPPvo5JU6ejY9uWpbmCXpkxEwuXrpJVTh8bPxpB/kWjhojIcIkcpBcvXpQ5gFSN7CMiMkV6G/soKm88Ou4Bfb08ERERUQUDekXhyw9ex+sffI71W3fJdUdPnpE38U/khNHD8NZLT/HMERlBAGjz5s04ePAgOnbsiJiYGAaCiIj0GQQiMlW5CgV2x15CcmYWvN3c0DWkEayYjJCIyGCMHjYQ/aIj5NQvUbU0JycXfj5e6BsdgeaNQ/TdPCJSIwC0fft2GQASxDI/Px99+vRhIIiITB6DQEQ6kpefjy83bMYvO3bjdlpa6XovJydMjAzH1D4xDAYRERkIVxdnjLt/MAzBM9Nm4E5CYqXbxQilOd99Bqtqkttu2rEHP/4+X+U2KysrzP3us1q3lcgQ5Obm4uzZs0rr4uLikJOTA1tbVvYjItOm0xLxRKYcAJow+3d8vHqdUgBIEI/FerFd7EdERKT0GZKnQJ6i8lujwIbVBoCEgvyCyo+Tl8eTTvWGjY0Nxo0bB3d3d/nY1dUVY8aMYQCIiIjTwYh0Q4wAWn/qTJX7iO1fbdyCF/v15mUhItKjE6fPY9HyNTgXexmZmVlyakl5UeGd8PLTk3TSnq8/ehMVWwCs3bQdv83/GzGR3TQ63nOPP4KuHdsqrWPKXKpvHB0dMXbsWKxdu1ZOAxOPiYiIOYGIdJIDSEwBU8fs7bvwbO9oTgsjItKTPxYtl5XARBWwqvj6eOmsTWKqlipbd+2DjbU1Irt21Oh4lhYWsK7kmET1iYODAx54gIVoiIjKYk4gIi3bd+lKhSlglRH77Y29jMjGobwuREQ6lpqWjjc/+UoGgAb16YHHJoyBr7enykSy9nb6zStyIfYKLsXFo2f3LrC3s9NrW4j0TaFQwFKNKZFERMQgEJHWJWdmanV/IiKqGwePnkRWVjYa+npj1swZsLIy3H8qN2wrKl+v6VQwYcmKtfhx7gIZ7BJBrvBO7TGoT89KRxwRGbITJ05gz549GD16NJydnfXdHCIig6fT3s3ytZvwzGvv474BMfjmozdrvA+RMXG1t9fq/kREVDdycnPlsmXTMIMOAGXn5GDH3oPw9myAVs0aa/x8MYKoxPnYK/K2+8ARvP3yM7CztanyudPen6lyvYVZPvx9fZBZx19kZGVl1enxSDv0dZ3Onz+P9evXy7xd8+bNw/DhwxkIqgZ/p4wHr5VxyNLi3z97Lf1fqNMejqhKITpYospFdfsoqtiHyJh0CQ6SZeDVmRIm9usa0kgn7SIiImVhwUFymZicYtCnRgSAsrKzMWxgb5VT1SpjbW2Fof17Ibxze/h6eyEjMxPHT5/D/H9W4nzsZSz+dw3Gjxqm1bYT1ZWEhITSAJCQlpaGVatWySpgmvxeEBGZGoP7miszK1sura2t9d0UojphbWmJiZHhsgx8dSZFdWdSaCIiPQkLDkTP7p2xe/8RXI67JkuvG6KN23bB3MwM0RFdNXpej/DO8lbCydEBPl6eCA70x6szPsPu/YerDQJ99MZLKtf/+PtcrX5rqa3jkvFep4CAAHTp0gV79+4t/d9h4MCBMhk0VY+/U8aD18o42BvR55S5tl8gNzcPd5OS5S09o2iIcF7evXVlbxcuxWHZmo1yn4CGPtpuGpHOTO0Tg74tmlW5j9guKoMREZH2iXw4YlpV+dvMd19FaHAgxj/9Crbs3IfklFSV+1U1qlmb4uKv49zFy2jdoik8PdzrbASUna0tklIMewQUUVlitE9UVBS6d+8u81mNGDECvr6+PElERPoeCbRqw1Y88fI75dZtk7fKWFlaYtiA3tpuGpHOWFlYYM6kh/HVxi34eftO3ElLL93m6eSIyVERLA1PRKRDy9dsqtA/KW/sYy9Uuk1MxZo1813o2vqtRQmhe0VpnhC6qsCSmF5WV0ElIl0GgiIiItC6dWvmAiIiMpQgkIuzk0ywKKSkpSP++k24ODvK5IHl/4jb2togJCgAj4wdjiahzItC9S8Q9GK/3ng0ohuaTL/3j8PO116EO4cuExHplIODPRoF1Hy6l5ceAiZiJPW23fvg6GCPLh3aavz8dz/7Gn16Rsg+loebq5yCf+zUGcxduExu79y+tRZaTaR9rApGRGRAQaCYyK7yJixdtUF+6ybmsOvj2zMiQwkGVfWYiIi0r2/P7vJmTPYcOCKn1g/oFQXrKsq5b9i6Cz//sRBD+sXgoTI5fk6fu4hjp87K+yKnUEFxQl3B388Ho4cN1PI7IKqZ69ev4+7du3LEDxERGVFi6OiILliz4Ge4uTjp8mWJiIiIjN76bSVTwcKr3C+/IB95CgXy8/OV1s94bSrWbdmBk2cvIOFuEizNzeHn44Vundph6IA+1ZaHJ9KHW7duYfHixciRubjy0KFDB14IIiJjCQK5ujijnYuzLl+SiIiISC1nL1zClfjriOjcXk4XMzRvvvAUxNidqkYBCWLKV0xkN1iYK9f/aBIaLG8libHNy20nMjS3b9/GwoULZQBI2Lhxowxudu58r8odEREZQYn4E6fPY9HyNTgXexmZmVkoLDMcuURUeCe8/PQkfTSPiIiITJCYLiWmrYsCFR3btUJ0987o2b0L2rZsahABE1EBSR0i+FM+AFSeIbwfouqI/xFE3lBjLcNMRGSIdB4E+mPRcrwyY6b8Bqoqvj5eOmsTERERUbtWzTFhzHBs3bVP5t8Rt4+/+gluLs6I7NYR0d27oGf3zjJ/DhFpn7e3N8aMGSNHA2VmZqJ///5o2bIlTz0RkbEEgVLT0vHmJ1/JANCgPj3w2IQx8PX2rBDhF+ztbHXZNCIiIjJxjQIb4tO3XpL3L8ddw5Zd+2RAaOe+w/h37WZ5E8KCAzFl/Gg8PGa4nltMVP95enpi7NixMjk0E0MTERlZEOjg0ZPIyspGQ19vzJo5A1ZWepmNRkRERFRtQOiRwPvxyNj7oVAocOjYKSxcthp//bMKFy7FYdf+wwwCEemIh4eHvBERUe3pNAqTk5srly2bhjEARERERAZN9Fv2HjyKzTv3YevOfTh17qJcLxIzNwrw03fziOqV9PR0WFtbyxsREdWTIFBYcJBcJian6PJliYiIiNRy5kIstu7cjy0792LPwaPIys4pnQI26cGRMidQRJcOcLC34xklqsMA0IIFC2Bra4uRI0fCxsaG55aIqH4EgQJl52n3/iNyrr0Yak1ERERkCJat2YjHX3xb3hfJoPv07C6TQUdHdJFT2Ymo7omEz4sWLUJiYqJ8LJJAi0CQnR0DrURE2qC1+qAi+XN2Tk6F28x3X0VocCDGP/0Ktuzch+SUVJX75eUptNU0IiIiogoKCwrl0s7WBkP6ReOBwX0xdEAvBoCItOjAgQNISEgofXzz5k2cPHmS55yIyNhGAi1fswlPvPxOlfuMfeyFSrcNG9gbs2a+q4WWEREREVXUqV0rPDP5IVkR7I/F/2LuouWwtLRAxzYt5Wignt27oF2rZjA319p3aEQmJzIyEikpKThz5ox83L59e3Ts2FHfzSIiqre0FgRycLBHo4CaT/fy8nCv0/YQERERVcXfzwfTn39C3u4mJWPbrv3Ysms/tu3ej0++/lnexDSxqPBOGDt8EHpFdeMJJaolEVQdPHgwLCws5K13794wMzPjeSUiMrYgUN+e3eWNiIiIyNh4uLni/sF95a0kYfTsPxZj3t8r5Whn8U8qg0BEdRcIGjhwoLzPABARUT1KDE1ERERkLETewu17Dsochlt27cO1G7dKt9mwjDVRnWLwh4hINxgEIiIiIgKgUChw6NgpOQVMlIg/evIs8vPz5bmxtrKSpeGju3dGz4guaN28Cc8ZkYa/XytXrkTr1q0REhLCc0dEZApBoANHTuCnPxZVuY+YAWxnZwsfL09069gWUd06MgEjkRpyFQrsu3QFyZmZcLW3R9eQRrCysOC5IyJS04p1W5SKWjQOCZIl4kXQp3vn9rC3s+W5JKoBEUz9999/ceHCBVy8eBFDhw5FWFgYzyURUX0PAsVfv4llqzdq9JwWTUIx+4sPEBzkr7V2ERmzvPx8fLlhM37ZsRu309JK13s5OWFiZDim9olhMIiISA2Ojg6yJLwI/IhqYH4+XjxvRHVgzZo1MgBUEhBatmwZRo0ahcDAQJ5fIqL6HAQS1TT+mvVfvPXJ17hy9RomjBmGrh3awt7eFmcvXMKPcxYiNS0Drz07Re7//W9/4dS5i3joqZexZelcWFlx9hpR+QDQhNm/Y/2porKqZYmA0Mer1+HglTjMmfQwA0FERNXo0yNc3oiobrVo0QJnz96bXunv7w9fX1+eZiIiPTDXdaWN+UtX4XzsZfz69Yd4f9pzuK9/DHpHheOpR/+DTf/8DkcHe3z36zyMGjoAG5b8CldnJ1y8fBWrN23TZVOJjIIYAaQqAFSW2P7Vxi06axMRERFRWcHBwRgxYgQsLS3RsGFD3H///bCysuJJIiKq70GguGs3ZFlVMcVLBH7Kc3d1wYMj78PN2wlYsmKtDBqNuX+Q3Hbg8AldNpXIKHIAiSlg6pi9fZccNURERESkD0FBQRg7dqwMBlmzuh4RkWkEgc6cj0VhYSH8/Xwq3SegeJuYBiaENgqQy6SUVB21ksg4iCTQZXMAVUXstzf2stbbRERERFQZMQXMxsaGJ4iIyFSCQObmRS93KS6+0n1ir1yVS4vifXNz8+TS08NdJ20kMhaiCpg29yciIiLShPiy9/Tp0ygoKOCJIyIyUDoNArVr1QwWFhY4H3sFC5aurrD9Svx1zFm4TN7v2LZV6eghoXFokC6bSmTwRBl4be5PREREpImdO3dixYoVshx8SRJoIiIyLDott9XA3Q2THxqJWb8vwNTpH2Ddlp3o1rEN7Gxtce7iZfy55F9kZGahWeMQPDC4LzIyMrFq43Y42NthQEyULptKZPC6BAfJMvDqTAkT+3UNaaSTdhEREZHpOXDgAPbu3Svvnzt3TpaBHzp0qEwGTUREhkPnf5XfevEpFBYU4uc/F2Pl+i3yVla3Tu3ww2fvwNraCtk5OZj77cdwcXaGm6uzrptKZNCsLS0xMTJcloGvzqSo7iwRT0RERFohRv1cvqycezAhIQHZ2dlwdHTkWSciMuUgkJgONuO1ZzFlwmis27wTl+KuQqHIh7enByK7dkTn9q1L93V2ciydFkZEFU3tE4ODV+KqLBPft0UzPNs7mqePiKgGRG5CMzMzWFlxNANRVf17Mepn9erViI+Ph7OzM8aMGcMAEBGRAdJbj0ZUAZv04Ah9vTxRvWBlYYE5kx7GVxu34OftO3EnLb10m6eTIyZHRcgAkNiPiIjUc/p8LD775mds33MQaekZGDawN2bNfBeX467hu1/nITjIH08+Mo6nk6gMUfZdlH9fv349unfvDhcXF54fIiIDxK+1iIycCPC82K83Ho3ohibT3y1dv/O1F+Hu4KDXthERGZtDx05i5MTnkJmVBXs7O6VtDX29sWL9VqSnZ2Dc/YPh6sKp6kTlA0GDBw/mSSEiMsUgkMjnk5qaDltbGzmtq+w6dZR9HhFVr/xoH47+ISLS3AtvfSIDQO++8oycqv7Ey+/c+7tqZYkBvSIxb8kKrN28E2OGD+QpJpOUm5srAz5ERGR8tBYEWrNxu+w4lQyhLrtOHWWfR0RERKRtZy7E4sz5WDniZ8r4UVi+dnOFfYIDGsrlidPnGAQik3T27Fls2LABI0eOhLe3t76bQ0QGLjvlJlBYAFtXvyrXafs1ayI3MwmKbNWDWMwtrWHrbJx/A7UWBHJ3c0GHNi0QEuhfYZ06yj6PiIiISNtEzh+heZNQmJubq9zHy7OBXCalpPKCkMm5cOECVqxYgYKCAixYsACjRo2Cr6+vvptFRAbs4C8PITczETHTD1W5TtuvmZ1yAygs1CgwdHHD/3Blx88qtzk3bIPuU9fCGGktCNQjvLO8VbeOiIiIyBCYwUz5sfJD6W5Sklza29nqqllEBiEtLQ3Lly+XASAhJycHS5cuxZQpU/TdNCIyMjbO3jC3stXp8ff/OAr5ihxET9tfg+P5wMzCssI6Y8XE0EREREQAAgOKvh28HBcvl6I0fHkHj5yUy8YhQTxnZFKcnJzQu3dvrFu3Tj62tLTEkCFD5FLkCCIiUlenSX8a1fE7P7YQjl6NUV/oPQiUm5snO1ki2SIRERGRvjQLC0ZwoD8uXIrD7gNHKmzfd+gYVm/aDgsLC/SLidRLG4n0qW3btvLnX+QEGj58OAICAnhBiKhu8gQlXwfMzGHrUjTCRpGbiQJFDqzt3VTm6jEzs4CVnXO1xy8syEdW8nUU5Cvk/czEq6X7WTu4w9LG9Kop6yXycvp8LD775mds33MQaekZpUmgxVz8736dh+Agfzz5yDh9NI2IiIhMlPhS6u2Xn8ajz76OSVOno2PblnK96J+8MmMmFi5dJafCPDZ+NIL8tZPMksjQtWrVCsHBwXBwML1/nIhIezl7dn87BFa2zujw6FycWPQ8Ei/ulOudfFuizbhv4OTTDHdOb8Tpf99CZkKsnLPdoHFPtBn3rQzmVHb83Iy72PZxl9Jt28rcbzliJgK6PqhWm3PSE2BmbqEyKGVsdB4EOnTsJEZOfE6WX7W3s1PaJqpxrFi/FenpGRh3/2C4uqiO7BERERFpw4BeUfjyg9fx+gefY/3WXXLd0ZNn5E0EiSaMHoa3XnqKJ59MGgNARKQN+XlZOPDTGGTevQQrB3coslKRduMkDv7yIFqO+AyHfn9Y7mft4CGDPAnntuDMv2+hzdhvKj2mmRhd5OaPHDE6CIWwcbmXzN7SxlGtdu37/n4ZTBJsnLzRsNNohPZ5HhZWyvEMY6HzINALb30iA0DvvvIMvD09lErGiylhA3pFYt6SFVi7eSdLrxIREZHOjR42EP2iI+TUL1EyPicnF34+XugbHYHmjUN4Rajeu337tqwEFh4erjI3FhGRNmQlxsGjcQ90eXyxnMolyrMf+fMxJJzdjEO/PYpGPZ5AWJ8XYGFtj4w7sdj3wwO4cWQpmg99H1b2riqPae3YQCaD3v5ZZI0TQ+dmJsrj5GUmISftFmI3f43E2N2yncZIp0GgMxdiZWdKjPiZMn4Ulq/dXGGf4ICGcnni9DkGgYiIiEgvxGhkMSqZyNQkJCRg4cKFyMrKQnZ2NmJiYhgIIiKdMDO3RNsHfyidcmVp64jg6P+TQSBnv5ZoOuiN0n0dPEPg13EULm35BpmJV+BSSRCoNhy9mqD9hF/QoElPGXgSOYVunVyDU/9MQ/KVA4jbMxdeHf4DY2OuyxcTc+qF5k1CYW6u+qW9PBvIZVJKqi6bRkQq5CoU2HH+IlYcPS6Xefn5PE9EVG8tX7sJQe174f+mvVerfYiMVWJiIhYsWCADQMLBgwexceNGfTeLiEyEnXtQhZw7Nk6ecuni37bC/iXbcjMStdKegG7j4d1qoAwACSInkE/rwWg18r/yccIZ4/z7qNORQGZQHk6qanTp3aQkubS3s9VVs4ioHBHs+XLDZvyyYzdup6WVrvdycsLEyHBM7RMDKwsLnjciqlcK8guQk5uLvDxFtfsoqtiHyFiJcu/W1tbIzMwsXdegQdEXtERE2mZuUXl4wqyKbSLXjy45+TaTy7ysFBgjnY4ECgwoqqRxOS5eLlXNMT545KRcNg4J0mXTiKhMAGjC7N/x8ep1SgEgQTwW68V2jgoiIlOUmZUtl+IfZaL6xtnZGePGjYO7e1GlnV69eqFdu3b6bhYRUa2JUTyFijy19xdTvwoLVQeXbp1cK5dlS9wbE52OBGoWFozgQH9cuBSH3QeOVNi+79AxmYTRwsIC/WIi6+x1c/PyYG1lVatj5Ofno6CwEFaWOs+lTaRTYgTQ+lNnqtxHbP9q4xa82K+3ztpFRKQNubl5SMvIkPfTM4pGP+Tl5eFuUnKFfZOSU7FsTdHQ74CGPjq7IHkKBXJzcyvZagYHezu99Y+o/nF0dMTYsWMRGxuL1q1b67s5RER1wtqhAdJvn8eNo8vh4t9GDC2SpeUtbRxU7p+ZGIdDvz0sp4SJMvU2Tl7ITb+DWydWIW7Xb3If33bDjfLq6HY6mJkZ3n75aTz67OuYNHU6OrZtWZor6JUZM7Fw6SoUFBTgsfGjEeRfu6iaqOQx/58V2LJrH1LT0mFrY41O7Vrj4TH3w91NvaRR5y5ewrbd+3H4+GncuXsX+fkFaODuhu5dOmDkfQNq3OkiMuQcQGIKmDpmb9+FZ3tHc1oYERm1VRu2KlUqLVq3Td4qI74QGjZAd0HwrTv34fvf5lXalvk/faHT/hGZRgl4BoCIqD7xbNYbibG7cPTPx0vXtRwxEwFdH6w0SXXGnQs4s/wtldsDwx+BT+shStNnjYXOh7UM6BWFLz94Ha9/8DnWb90l1x09eUbeRJBowuhheOulp2r1GvkFBfjwix9w4sw5+Vh8y5Wdk4sdew/ifOwVfPLWS3BydKz2OO9+9rV8niASWYtbQmISlq/ZiMPHT+GjN16Cna1NrdpKZEj2XbpSYQpYZcR+e2MvI7JxqNbbRUSkLS7OTmjZNEzeT0lLR/z1m3BxdoS/r/JIH9FHsbW1QUhQAB4ZOxxNQhvp/KLYWFvL0dJlWVtZ6rx/RPWD+MdFfPkqRv4QEWmLjbM3zK1sq11n6+Inq4GVZ25hBVs3f1jZKSeMFixtneQ2C8vqjx8U9RgKCvJw+9Q65KbfRWFhPixtKv/7Z+8egB6v7EL8vnlIvnoY2cnXZYJoJ98WaNhhJDwaR8FY6WVu0+hhA9EvOkJO/RIl48W3Un4+XugbHYHmjUNqffxtu/bJDk4DDze8/NRkhIUEIeFuEr6Y9RtOn7+Ixf+uxaPjRlR7nCahwejSoQ3atWoBT4+iudGHT5zCd7P/xNVrN7B+yw4M1eE3gUTalqxhJFvT/YmIDE1MZFd5E5au2iBHBUVHdMWsme/C0DwzeTzCO7fXe/+IjJ+o/iXKwIupj2PGjJG5gIiItKHTpD/VWhf+fytUPt/eoxGip+1Xuc2/8zh5U+f4Iul0aK+p8qYu8dpNBr6O+kZvCW5cXZwx7v7BWjn25p175fLxCWNlB0cQHZ7nn3wUT73yDrbu2ocJo4dX+DatvLdffqbCus7tWuOhUcPw3a9/4tKVogTXRPWFq729VvcnIjJk0RFdsGbBz3BzcUJ9VFf9IzJu2dnZWLRoEe7cuSMfz58/H6NHj4arK6cDEhGZAp1WBzt74RLWbdmJjOLEi9oghrWev3gZ9nZ2aNequdI2DzdXOdIoLT0D127cqvFreHl6yKWTk+okUkTGqktwkCwDrw6xX9cQ3U+HICLS5hdU7Vo1Q1BAQ4M9yQpFvkwUbYj9IzIOp06dwq1b965zSkoKjh8/rtc2ERFRPR0JdPrcRTnMWiQx7NiuFaK7d0bP7l3QtmVTmW+nLiQmpchqF6IDp+qYAQ19cfz0Ody4fQeBNUw+LZJFC5FdO9W6vUSGxNrSEhMjw2UZ+OpMiurOpNBEVK9dv3lb9isU+fkVtonRQroOFs1ZuBT/++FXGdARI3i6d2qPkUMHqlWoQhf9IxQWQJGtXl45wcLGUeZaKn16YSHyc9KV9lFkF31xqDCveA3MLa1hbqmcmzE/LxuF+eqXABb5JJTegoo2VMUY29C6eRjSkm7jwIED8nGLFi0QGalclbewoAD5uUVV89RRoFCoaEMWCvPVDViaVcgFomkbxOuLc1H/2pCP/NzM2rUhN1Mep7rfqaImmFeolqRxG6xsZR6XytpQrXrcBoV4vpptyM/JhkW5NhTkK1CQl6VBG+zkNKiatgHmFrC0tq+zNoi/b+I8KjJTkZ+XK++L4xWKStwKRfH9AhQUKFCoyJe/O6JKu7mFddE++WJdPgrycuTvVoEo455fULRO3JeP8+X7KxDrSx7DXB5H3C8sKFpf9LspysCXrBPHKVqieJ/S9YUFQKFF6XPFUra1IBcKhVjmy9E17k1aoc0E1fmNRT4hUaZe6VrkZMjPTnU/H4wyCCS+eZowZrgcbrznwBF5+/irn+Dm4ozIbh0R3b0LenbvDH+/mpddzcrOlktHB9XTVErWZ2UV7aepnXsPYtP23RjUp6daSSGnvT9T5XoLs3yZdLIus4lnFr/30seZmbAQP8QmcExtHddYjlmXx53SvSv2xV7CprPnK92nV9PGmBzexSiz4dckbwIZB14r46DN62RfR1NUZ/+5BN/+8qcMAlVm2MDeOs8bdDvhLiwtLWUQSOTyWb52Ew4cPYkPpz9fbULnuuofVdWv8XQoxIa3mqj5boCot84pdYhFJ3r7DPWfH9jzWTSKUc7tcGnDTFzd8b16BzAzR4+3z1cInuz8oKh6rToa9XoRgT2UO/yx6z5C/K6f1f6HPfKNU0rrRCBt18ft1G5DcN9XERDxmNK6C6tn4Pre36t8Xsm7tNjrgKzeA5S25WUkYvdnndVuQ0DvV+HTabzSuvMr3sSNA6qr2pVnaeeG7q8WBaVK5KTewt7/dVe7DWGDZ8Cvs3KVn3PLpuHm4YVqPd/a0QvdXlKukJqdfA37vuihdhsa3/chfDuOUVp35u8XcfvYUrWeb+Pih67Pb1dal3X3EvZ/3UftNjQd/hm82z2gtO70omdx5+RKtZ5v6x6ELs9uUlqXcfscDn43UO02NBvxBbxa36e07uT8J3H3TPVfMgr2no3R6ek1SuvSb5zCoVnKx6xKi9HfoUGL/krrTsybgsRzyu+tMg7ezdHxSeUcNanxR3HkZ+VzW5WW436ER1Pl/LHH5z6CpIvb1WuDbyu0mDBfaV3KlQM4+qvyz1hVQvp9CEevNjLgUpCXhwJFHuJ2vI+sxDNqPd/SxheODe5HoQjQKMTzFcjLiUdu9ma125BzKwiKTJuigEtxQNQu4CYs7XPUer54btZV5fiAhX0W7AMq/4wuLzPOG/lZyomi7QNvwMIuV702ZNgiK95buQ0OmbD3L5pWKyJA4r+u2xc2YMNbqit2tpv8N5z92yqtO/j9fci4dbrS1x3w6Q0YfRCoUWBDfPrWS6Vl4UV5UhEQ2rnvMP5du1nehLDgQEwZPxoPjxle49cSUUZVCorXl/3mSV37Dh3DVz/PlcmiHxmr/h8AImNiZWGBnx4ai++37sBve/YhIf3eN2ANHB3wSLcueLJnJEcBEVG99NVPc/HhF7Nk9c/GIY1wPvYyfL090cDdDSfPXpDro7p1ktPGdEUEaESuHpEUWhSqyM3Nw7HTZ/HbX3/j+s1bWLB0FSY/NFpv/SMydrzmRNqQm5aM9BtXUZCbi/zcHDmyJyc1We3nZ968jiP/exOQo2Ty5HEKChJgpsH3HSdmf4H8TOXRokUBGPWen52UiKRjygFEC7ts2Aeq3wbxvgvUi7VQfU8MLQJCjwTej0fG3i+HUB06dgoLl63GX/+swoVLcdi1/3CNgkAlQ6LT0lUPo00v/ofWXo2h02WJgNV3v/yBTm1b44UnJ6qdNFGUkVflx9/nFrej7hLr5pcb3i2ObW9raxLH1NZxjeWY2jjua0MG4rGYHmgy/d433bumvQR3B9PMhVWXv6ukXbxWxsEQr1NmVrYMAglzv/0UCYlJchq7+PJHjPpZt3kHHnn2dfj7eePJRypWI9GWbp2UR4XY2FjLQhUiODX19fex/8jxaoNAddU/qqpfI8rnavozUH4kkCasrKwq/BxZWWnWtS3//Pw8zQIiVtYV22BpqTz9o2pmFZ5f6TSdSlhbWVc8D5YanAeziucht1CzEXvWVlaws7NTOo4YtaZ2E1S0wTxPs766tXXF86BZGypeC7McW723oTBDw/NgU7ENFhq0wdzMvOLvha1mbbCxsVFxHtRPOG9uruL3ws629udBg6T3iow0XNv4LxRZmVDkZMtlVupljdpw9IfPkJ+h3AY7/1uwVLMrrchMR2rcoVoFYMhw2NraVvw7V0cpcYwmCCTk5OZi78Gj2LxzH7bu3IdT5y6WfpA0CqjZfHQ3VxfY2tog/votmTyx/B+cS3HX5NLP20vtY65Ytxm/zf8b3Tq2w/NPPMKqGWRSo4KqekxEVJ8cP3UW6RmZcrq3mKYuSsaX1S8mEkP6RePnPxZj+MA+6NSuFfRJTCu3s7VFalq6XvpH5dm6+KDP4+fUf4JZuc6vmTn6zFB+fsm0Y1VBw/J5T4TQPi8gJKZidVd1mVvaVmhD1ftXbEPj/q8grM/zNW6DyJVU2zY0GfQGQvu+jDVr1iAgMACtW7XWqA1Wdm4atSE7t2LOm2b3vYOmg95Q8wgVg282Tl4angflnERC8+Hvy3bUtA22Lg1r3YaWIz5Fi+Ef1rgN9h5BtW5D61H/Q6sRn1X7O1XUhIr/lDp6hWnWBquKAZs2Y7/RKB9PeU4+zWUbxJSmvKwM5GVmyKUiM7N0qchKR15WptwWv/0oLq/bC4XYLzO9aP/MFORltZABneraklYIJBz8vNxakZwmAGorqHg9s655qj/4TsXAzfwsG6Sdr2Ub4r2Mvw2ZtrVuQ+ZVbw0GQprBzMJCfnFhZm5edIMjcm6I91H02NzCAh5NW6Hzs29UmhOovK5PLasyJ1C9CQKduRCLrTv3Y8vOvdhz8CiysnNKp4BNenCkzAkU0aWDWkkOK4ugt2gShkPHTmL3gcNyyHaJ+Bs3cf7iJbi7usDPR71Ozl9/r8Dif9cgomtHTH3sYVjoKVpHRERE2pWQWDRMv1Fxwmdzi6LPfEXevX9wu7RvjeVrNmHt5h06CwKJKVyqpmmdvRArc/34eHnqvH+k+kXMa5XEUrSx/PMtC4qCVZa26o0csxD/fKr4B7Q2bdCUIbTBzMIa69ZuwNmLcfJWaG6LDh06qP98c82upXlBxRyBFlZ2gCaDomrZBlXqRxssat+GMv98avo7pY02iOlBuempyE1LVb1MT0VOaopcKgdxMlCQV1fzimryP52ZymCCRgrNVQY1jKkNZpZWMC+9Wd5bWljCTC4tiu6LpaVYWt7bXrKt3OOy+4mft7L7F+1THICxEAGXotco2SYDMHJbyfGKAzXFzyk9Tuk68zLBnDJBnbL3Lcqtr2KqdLWB1SqUTz5eL4NAy9ZsxOMvvi3vi2TQfXp2l8mgoyO6oKGvcqKl2ujbM0J2cn7+YyEsLSzQvEkort+6jVm/z5dz3sX2shdSlFrNzc2Vw4rFKKSSDtfsPxdh9cZt6Ny+DaY8NArZ5RLvih82kRuAiIiIjJ+bq7Ncipw7glPx9NeklNTSfRyKEyjfunNXZ+168e2P0TsqXI5QauDhjoyMTBw7dQaLlhclTg0vN11MVb+mJv0jMl6bN2/G6dP3ko1u3LhRTtdq3ry5XttF9YtI9JuTloKc5ESZ60Y5mJOiFNQpuZ+TloqCXPUSAps6GdCwsoaFuFlby/si4FJyX6wvWlrde2xd7nHpUjzPRi5l0MaqfCDHUkVgR+xXdr1VUXCEnxNGT6dBoMKCopCjCJyI4dS9orohsmtHODnWbQRMzN0Xx92x9yBmfjdbaVtIUACGDVTOsC+qff04ZwGG9u+Fh4sTPmfn5MoAkLD/8DE88syxCq/TsmkYZrz2XJ22nYiIiPRD9BGEK/FFuW0ahwTJ5ZnzscjLU8h8M6fOXJDrvBq466xdN27dxi/zFqvc1jQ0GCPuG1Btv6Ym/SMyXq1atZJBoJJqfH5+fggNDdV3s8gIiCpSOclJyBaBnZREZCcnySDPvcdiWbw9LUWW0jY1IrBiaWundLOwsS26WdvAUt63kfdL1pXeSh7biP1K1t9bV/S8osfZubkGm0OPjJtOg0Bi2PQzkx+SFcH+WPwv5i5aLuekd2zTUo4G6tm9i6y2URcJksTUraZhwdiyc59M7CgCTSKJougoiYSK5ZPn2dvZyWRuSgnq7Kqekibm1hMREVH94OPVAB3atJDFKsT09WZhIWjTsimOnTyLx158E21bNsOchcvkvj3C702n0rbP35uODVt34tTZC7iVcFdOTRcjqEXC6N5R3Svk91HVr6lJ/4iMl7e3N8aMGYOFCxfC2dkZI0eOVPnzQKahsKBABm4yE24j+fpVGdQpyEovDu4kKQV38jKqzzFmTMToFSsHR1jaOcDKwQFWdg6wtLMvupUL5Ny72cPC1lYuLUuXxcEeW1s5vUgnioNAREYdBPL388H055+Qt7tJydi2az+27NqPbbv345Ovf5Y3MU0sKrwTxg4fJEcK1ZQIJA3qEy1v1ekVFS5vZdna2GDud0UJ1IiIiMg0TJ0yAX+vWo+zFy7JINCnb72M0ZOfw+qN2+VNGHlff/QI76zT4NRDo4apvb+qfk1N+kdk3Dw9PTFu3Dg5DUxUa6L6OyUrOyUJWQm3kHn3NrISbiPr7m0Z8CldJt5BoaJi8m5DZ2nvAGtHJxm4uRfIcSx+7FD5entxc5TPF1OhiMhAqoN5uLni/sF95U0Q37jN/mMx5v29UiZcFHMNaxMEIiLDlKtQYN+lK0jOzISrvT26hjRi1TEiMhj9e0XKWwkxQnnninlYvWkbklPS0Lp5E8REdtVrG4nU5e6uu2mLpKUAT/Jd5YBOcaAnM+EWsu7eKQrw5KtZdUsfzMxkIMfa0bno5lR26VK0LHu/eJsI6uhsxA2RidHrb1ZySiq27zkohyRv2bUP127cKt1mwyGrRPVKXn4+vtywGb/s2I3baWml672cnDAxMhxT+8QwGEREBsmzgTsmjB6u72YQqXTixAk0adKE072MlCInGxk3ryFd3G5cLbp/QzyOR+btm+qXVdcRC1s72Lq4wcbVHbau7rBxcStd2jgpB3LEUozIEcmEichEg0AKhULOsxdTwESJ+KMnzyK/OHItqleI0vDR3TujZ0QX+U0bEdWfANCE2b9j/akzFbaJgNDHq9fh4JU4zJn0MANBRKQ3y9duwjOvvY/7BsTgm4/erPE+RLqyd+9ebNu2DUePHpV5fzjtyzCJqljpN+JlcCfjpljGFwV9bl5DduIdfTdPBmzuBXNEcKdskKdoWRLoEXlxiMi46TQItGLdFjzx8julj0XVDVEiXgR9unduD3s7W102h4h0RIwAUhUAKkts/2rjFrzYrzevCxHpRUF+AXJyc2UlsOr2UVSxD5EuHDx4UAaAhOvXr8sk0CIQJHIAkW4VFhYiOzFBBnWUgjzFy7z0VL1cEisHJ9g18IK9hyfsPLxg38AbFk6usHHzgIuPL2xd3GHj7CrLhROR6dBpEMjR0QFDB/SSgR9RDczPx0uXL09EesoBJKaAqWP29l14tnc0RwMRkcHKzMqWS1ZaIn0HHeLj45XWpaenIycnh0EgLRMVtFKuXCy6xcUi9UosUuIuQpGVCV2ycnQuCu408IZ9A6/iIE/RUgR+7Nw9ZYLk8jIzi9rJsuNEpkunQaA+PcLljYhMh0gCXTYHUFXEfntjLyOycajW20VEJOTm5iEtI0PeT88o+ucoLy9PVjEtLyk5FcvWbJT3Axr68ASS3ogCKvfddx9WrVqF06dPw8HBQZaEd3V15VWpI3mZGUi9eqk04JMaFyuXIgikbSKHjoO3Hxx9GsLe07couFMa6PGGnYcnp2URUY0x5ToRaZWoAqbN/YmIamPVhq1KU9WL1m2Tt8pYWVpi2ABOXSX9Mjc3x6BBg+SIjjZt2rASWA3l5+UiLf6KUqBHjOwRSZm1ycLGVgZ5HH394eDjX3pf3ETAh5WxiEhbGAQiIq0SZeC1uT8RUW24ODuhZdMweT8lLR3x12/CxdkR/r4+FUZe2NraICQoAI+MHY4moY144skgAkG9evXSdzOMhiivnnj+NFIuX5BTuUTAJ/36Va1V4LJ2cpHBHQcR3BGBHt+GxcGeAJl4WfxdISLSNQaBiEirugQHyTLw6kwJE/t1DeE/VkSkOzGRXeVNWLpqgxwVFB3RFbNmvsvLQAYjOzsbtrYsoKIJRXYWki6eQeLZk7h77iQSz51A1t07WhnR4xwYApeAYDj6BZQGeRx8GsLa0anOX4+IqLYYBCIirbK2tMTEyHBZBr46k6K6Myk0EemNKFqxZsHPcHPhP25kOGJjY/Hvv/9i6NChCA4O1ndzDFJhQYGc0lUU7Cm6iVE+dTnCR+TpcWoYBJegULgEhsC5eCly95iZm9fZ6xARaRuDQESkdVP7xODglbgqy8T3bdFMVgYjItIXVxdntHNxrnT7jVt34ObqDFsbG522i0zX5cuXsXTpUuTn5+Off/6RgaCwsKLpi6YsOzmxNNgjAz/nT0GRWZTgvS6IUTwy0CNG+ASFwSUoBE5+gSylTkT1AoNARKR1VhYWmDPpYXy1cQt+3r4Td9LSS7d5OjliclQES8MTkUHYfeAINm7bje6d26NXVDe57uLlOEx4+lVcvHwVTo4O+OrD6RjYu4e+m0r1nCj3vnz5chkAEsRy5cqVeOyxx0yqDHx+bg6SL53H3bMnSgM/Gbeu18mxbd0ayABPUbCneIRPQDAs7ZifkIjqLwaBiEhngaAX+/XGoxHd0GT6vVwbO197Ee4ODrwKRGQQ3v70axw7eRbDB/YpXffqjP8i/votBPr7Ii7+Bp6Z9j6ObF4KRwf+o0jaY2NjgyFDhpSOBLKwsJAjgep7ACg/Jxt3Th3FrSP7cOfkYSRfOodChaLWxxXl1d2btIRHk5Zwa9xcBn1snF3rpM1ERMaEQSAi0nkwqKrHRET6ciX+ugwAhQT5o1XzxnLdrTsJ2LnvEH787wwM6ReN+x95BnsOHMHytZvwnweG8GKRVoWEhOCBBx6QI4JEOfj6mBNI5PMRgR4R9BG3hNPHUJCXW6tjWtjawT2smQz6lAR+RBCIiIgYBCKieiJXocC+S1eQnJkpy8yLKmMMMBGRJuLii6aYNAr0L12379BxWFtZoX9MpCznPKh3DxkEOh97hSeXdKJRo0ZyClh9qg6WeedmadDn1rEDyE1NrvnBzMzkFK6SYI9YOgcGw9yC33UTEanCv45EZNTy8vPx5YbN+GXHbqUy9KLcvKhKJpJSMxhEROrIysqWS8syIxRPnjmPZo1DYG1tJR+7FlcOu5tYi39aiTRk7AGgvMwM3D5+sDTwk349rsbHsnFxg0fTVqWjfNwbt4CVPaeVExGpi0EgIjLqANCE2b+rrDomAkKiLL2oSiaSUjMQRETV8fZqIJdlR/mIRNFtWzYtfXzrzl259PRw4wmlOnP37l0cPnwYvXr1gnk9KDdeoFAg8fzJ0qBP4rlTNSrXbmZpCffQ5nBvem+Uj72XrxyVR0RENcMgEBEZLTECqKqy84LYLqqSiaTURERVad44FJ4e7rgUF493Z34rAz17Dx3DU4/+p3QfsU0ICwniyaQ6kZSUhAULFiAjI0PeRDJokQTamBQWFiLjxlVcP3tcBn3EqB9FVmaNjiWmdnm36yJvni3bs1IXEVEdYxCIiIw2B5CYAqaO2dt3sQQ9EVVLTPl67vGHMf3Dz/H9r3/JdV3at0a/mAh5X6FQYO3mHbCytJQ5gohqKyUlpTQAJJw7d04mgR4+fLjBj3YRgZ+kC2cQv3MD4nZsRNadmzU6jo2rO7zbdi4K/LTtzATORERaxiAQERklkQS6bA6gqoj99sZeRmTjUK23i4iM26QHR6BpaCNZEczPxwujhg0o/Wf86rWb6B0VjtBGAXB3ddF3U6me5PpxdHREWpnPM39/f4MNAInAj6jkFb9jI67u3IiMm9c0PoaFtQ0atGwP73ZFgR+XoDCDfb9ERPURg0BEZJREFTBt7k9EpiuyW0d5Ky84yB9ffThdL22i+snGxgajR4/GkiVLEB8fj6ioKHTu3BmGFvhJuXKhNPCTfv2qZgcwM4NbSNPSKV4ezVrLQBAREekHg0BEZJREGXht7k9ERKQL1tbWGDFihJwK1qpVK4M56SlxscWBnw1Ii7+XLF0d9l4+8G5bFPTxatMJNs6uWmsnERFphkEgIjJKXYKDZBl4daaEif26hjTSSbuIiIhqEggyhABQavzl0hE/qXGxaj/PzMICDVp1hH/XHvBu3wWOvgGc4kVEZKAYBCIio2RtaYmJkeGyDHx1JkV1Z4l4IiLSq+zsbJkA2sPDw6CuRNr1uNLAT8rlC2o/z8zcQo7yCYjsDbe2XWDt6Ax7jrolIjJ4DAIRkdGa2icGB6/EVVkmvm+LZrIyGBERkb7k5ORg8eLFSE5OxqhRo+Dt7a3Xi5F+81rpVK/k2HPqP9HcHF6tOiAgsg8adusJGxc3uTqTefeIiIwGg0BEZLSsLCwwZ9LD+GrjFvy8fSfupKWXbvN0csTkqAiWhiciIr3Kzc2ViZ9v3LghHy9cuBAjR46Er6+vTtuhyMrElS2rcWnDCiRdOK3+E83M4NmyXVHgJzwatq6GNZKJiIg0wyAQERl9IOjFfr3xaEQ3NJn+bun6na+9CHcHh1odO1ehwO7YS0jOzIK3m5vMKyRej4iISF2XL1/GtWvXlKaFHT9+XGdBIJHU+cLqJbi8aSUUmRlqP69Bi7bFgZ8Y2Lk30GobiYhIdxgEIqJ6oXxwpjbBmrz8fHy5YTN+2bFbKfG0SDAt8hCJaWgMBhERkTqaNGmCfv36Yd26ohx2TZs2RZ8+fbR68grz83Hj4C5cWLkYt47sVft5Hk1bIyCqD/y7x8DOw0urbSQiIv1gEIiIqFwAaMLs31XmGRIBIZGIWuQhEtPQGAgiIiJ1tG3bFhYWFrh48SIGDx4Mc3NzrZy4nNQUXN7wrxz5k3m7aPpZddwbtygO/PSCvaePVtpFRESGg0EgIqIyxAigqhJNC2K7yEMkpqERERGpQ5SAb9mypVZKpyddPIMLq5Ygbts6FOTmVLu/S1AoAqMHICCiNxy8/eq8PUREZLgYBCIiKpMDSEwBU8fs7buYdJqIiJQUFhbKZWWBnroMABXk5SF+1yZcWLUYd88cr3Z/MwsL+IfHIGzwSHg0b6uVYBQRERk+BoGIiIrtu3RFKQdQVcR+e2MvI7JxKM8fERHJANCqVavg7OyMyMhIrQVZsu7exsU1SxG7bilykhOr3d/WzQMh/YcjpN9w2Hl48koREZk4BoGIiIolZ2ZqdX8iIqq/ASCR+PnUqVPysUKhQHR0dJ0FgsTxE04dkYmer+3egsKC/Gqf49G8DcIGjYJ/eDTMrazqpB1ERGT8GAQiIirmam+v1f2JiKh+2rVrF44dO1b6+MCBA3B0dETnzp1rdVxFdhbitq7FhZWLkHLlYrX7m1vbIKhHP4QOHgm3kKa1em0iIqqfGAQiIirWJThIloFXZ0qY2K9rSCOeOyIiQuvWreUooOTk5KLPCC8vua6mclKTcfbvuYhdtwx5GenV7i+SO4cOGoHg3kNg7eTCK0JERJViEIiIqJi1pSUmRobLMvDVmRTVnSXiiYhIEnmAxo0bhwULFsjy76NGjYKtra3GZycvMwPnlv+Fc0vnQZFV/ZRjnw7dEDZ4FHzad5OJn4mIiKrDIBARURlT+8Tg4JW4KsvE923RTFYGq2kFMpGAWuQTEtPJxGgiK3bciYiMnpj+NXbsWHnfXsPpwvm5Obi4eglOL56D3NSi0USVsXJwRKNeQxA68AE4NQysVZuJiMj0MAhERFSGCMjMmfQwvtq4BT9v34k7afeG4Xs6OWJyVESNSsPn5efjyw2bZQn6stPNxLQyMfpIBJ8YDCIiMm4ODg4a7V+Qr8DljStxav5sWfWrKs5BoQgbNBJBPfvD0o456YiIqGYYBCIiKkcEY17s1xuPRnRDk+nvlq7f+dqLcNewg18SAJow+3eVo4tEQEhMPxOjj0TwiYEgIiLDduLECTRq1EiO/KmpwoICxO/ahBN//oj063FV7uvXtQeaDB2LBi3ba63sPBERmQ4GgYiIKlE+IFPTAI0YAVTV9DJBbBejj0TwiYioMskpqchTKODu6gILDf8mZWRmISklReU2czMz+Pl488RX49ChQ9i4cSNcXV0xZswYmQtI01Lvtw7vwfG53yM59lyV+3q364JWDz0B98YteF2IiKjOMAhERKRFIgeQmAKmjtnbd9VoqhkR1W/7Dh3Dtt37cfjEKWRn58h11tZW6NaxHcaPGgZ3N1e1jrN7/2F8/9s8ldusLC0x/6cv6rTd9Y0oAS8CQIKoAjZ//nyMHj1aBoTUkXD6mAz+JJw8XOV+7k1aovX4p+DVpmOdtJuIiKgsBoGIiLRIJIFWp+S8IPbbG3sZkY1DeU2IqNSXP/6G7Jxced/ZqWgKUmpaugwMnTp3ATPfeQ1OjupPVRWjiMpXrrKyYpewOnfv3lV6nJeXh/z8/Gqfl3zpPE78+QNu7N9Z5X7OgSFy5I9flyhO+yIiIq3hJz4RkRaJKmDa3J+I6r8u7duiS8c2aNeqBexsbeS6C7FX8Nm3PyPhbhLWbt6OkfcNUPt4E/8zEuGd22uxxfVTdHS0nIK3d+9eGUQTZeA9PDwq3T/9xlWcmPcTrm5fL+aBVbqfg7cfWo6bgsAe/VjmnYiItI5BICIiLRJl4LW5fwmWnieqv6Y+/nCFdWEhQXho1DB8Mes3XLt+Sy/tMjUiKXNUVBRsbGxkYmgvLy+V+4kqX6cW/IpLG5ajsIqRQrZuHmg++lGE9B0GcysrLbaciIjoHgaBiIi0qEtwkCwDr86UMLFf15BGGh2fpeeJTJezU9EUMFdXzZITC4lJySgoKISbq7PGCaZNPRDUtWtXldtyUlNw9u85OL9yMQpyi3I3qWLl4IRmD4xH2JBRsLS102JriYiIKmIQiIhIi6wtLTExMlyWga/OpKjuGiWFZul5ItO2fssuWdUrunsXjZ4nkkOLSmGCjbU1unZoi/Gj1UswPe39mSrXW5jlw9/XB5l1PKU1K6uonbom3oe9miMz83OyEbtyEWJXLIQiK6PS/SxsbNFowAMIHTIGVo5OyC0oRG49mQKsr+tEmuO1Mh68VsYhS4t//9T9HNKUuVaOSkREpab2iUHfFs2qPCNiu6gMpq3S80RUv6zZtA27DxzGqKEDERTQUKPnZmVlo4G7G+xsbZGTm4tte/bj1Rmf4W5iktbaa0zi4+Mxd+5cnDp1qtp9754+im2vTcG5Rb9WGgAys7BEUL/hiP7iDzQbO1kGgIiIiPSFI4GIiLRMjO6ZM+lhGYz5eftO3ElLL93m6eSIyVERGpeGZ+l5ItO1YesuzP5jEfr06I5Rwwaq/Tx3Nxc8O2WCLC1vY2NdmmD6h9//wqW4eMz/ZyWenvRQlcf46I2XVK7/8fe5Wv3WUlvHVRUAWrVqFRQKBTZv3gxzc3N06NChwn6KrEwcn/sdLqxcXPnBzMwQFD0QLcdNlsmfTYGurhPVHq+V8eC1Mg72RvT3j0EgIiIdEAGeF/v1xqMR3dBk+rul63e+9iLcHdQv7VyCpeeJTNOy1RswZ+FS9O0ZgccfHqtRKfEObVqqTDD92rOP4/GX3sSRE6dhykS595UrV8rS7yW2bNmC0NBQuLi4lK67dXQ/DnzzITJv36j0WH5de6LVQ4/DJTBE6+0mIiLSBINAREQ6VH60jyajf3Rdep4Vx4gMyx+LluGfVevRPyYKU8aP1igAVJUGHm6wtbUpzRNkqkSC7OHDh2PRokUyx4M4v0OGDCkNAOVlZuDYb18jdu3SSo/h2aoDWk94Ch5NW+mw5UREROpjEIiIyAhps/Q8K44RGZaCggLMmjNfTgMb1Ccakx4cWaPjiBEuVipKkR8+fgrZ2Tnw9/OBqfP29saYMWOwePFixMTEoEmTJnL9zUO7ceCbj2T5d1WsHBzRduJzaNR7cJ0F54iIiLSBQSAiIiOkrdLzrDhGZHgBoM9/+A279h9C5/Zt0L9XJOJv3FTaR1T48vRwL32ckZmJpJRUODk4wMX5XhLi/3ttBnqEd0aT0EZo4OGO9IxMHDt1Bqs2bJXbo7p10uE7M1yenp6YNGkSrK2tkZueiqOzv8TlTSsr3d+3cwQ6Pvkq7Dy8dNpOIiKimmAQiIjICGmr9LwmFcdEjiMi0q6c3DwZABL2Hz4mb+W1bBqGGa89V/p4x96D+HHOAgzt3wsPj32gdH1mVjb+Xqn6b0andq0wbGAfrbwHYyQCQNf3bsPB7z9FdlKC6n2cnNFu8gsI7Nmfo3+IiMhoMAhERGTEpecPXomrMmijSel5VhwjMjzmZmbw8/Guch8xqqcsR3t7+Zyyo4CE7z97F1t27sWpsxdwO+GurHzV0Ncb3Tq1Q9cObWFKkpOTsWPHDvTr108GfMrKSU3GkZ/+h7htlQfZG4ZHo8PjL8PWzUMHrSUiIqo7DAIRERmpui49r4uKY0w2TaQZUcr964/e1Og5EV07ylt5jg72GNIvRt5MWWpqKhYsWCCXKSkpGDlyJGxsbOS2+J2bcGjWZ8hJSVL5XBsXN7R//CUERHAkJBERGScGgYiIjFhdlp7XZsUxJpsmIkOQkZFRGgASrl+/joULF+L+gf1x7OfPcW335kqfG9CjH9pPfl4GgoiIiIwVg0BERPVAXZSe11bFMSabJiJDYWtrKxM/i+lgUmEhfLKTsfG58chNS1H9HDcPdHjyVTTs2kO3jSUiItICc20clIiIjLfimDo0qTimSbJpIiJtsrCwwNChQ9GsWTNY5GShyY3TSF7xZ6UBoKBeg9D/m78YACIionqDQSAiIlKqOKYOdSuOaZpsWowaqgnxOrtjL2H1iVPYcf5ijY9DRPWfmZkZWtoWIuj4ZuTGnla5jyj3HvnW/9Bl6luwdnTWeRuJiIi0hdPBiIhIaxXHtJ1smrmGiEgTmXdu4eB3H+HmoT2V7hPcbxjaPvIMrBwceXKJiKjeYRCIiIi0VnFM28mmJ8z+XWXASgSUPl69Tga0xPupSY4kIjJuubm5SEhIgJ+fn3x8+9gB7P70deSmFSWFLs/eyxednp4G73ZddNxSIiIi3WEQiIiItFZxTFvJpjXNNSTej6ZYzp7IuANAS5Yswc2bNzF8+HDknz6IIz99jsIC1VNFQweNRJsJT8HSTrO/WURERMaGQSAiItJaxbGSZNPqTAnTJNm0prmGNBm9xClmRMYtLy8P//zzD+Lj44GCAmz55A043riocl8HH390fnY6PFu213k7iYiI9IGJoYmIyKiSTdc015AmU8zEVLLyxy+ZYia2M/E0keG6deuWDACZ5+XA58T2SgNAje8bi35f/cEAEBERmRQGgYiISOvJpkUy6apokmxam7mGtF3OXoxgEtXLVhw9zipmRFri7++PAd06we/oZtimJlTYbmFtg24vvYd2k5+DpY0trwMREZkUTgcjIiKjSjatrVxDxjzFjPmLiO65tncbzn31LiyzM1WWfo94/VO4hW4TQI8AACfXSURBVFUdmCYiIqqvGAQiIiKjSjatrVxD2ipnr80qZsxfRHRPYWEhziz+HSf+nCUeVDg17k1bIWLaJ7B18+BpIyIik8XpYEREZFTJprWVa8jYpphpO38Rp66RsQR+CgoKkJ+Tjb3/exsn/vhBZQAoKGYQot//lgEgIiIyeRwJRERERklMoRIjaKoKsGiSa8jYpphpElwSo7AMYXSROB+7Yy8hOTML3m5ucoRWbabBkWkTAaANGzYgO/EObPeuQ/JFFb8PZmZo88j/ocmw/8DMzEwfzSQiIjIoDAIREZFRqutcQ8Y0xUxbwSVtTV3jtDXSRgBo8+bNOLV9E7xO7UZ2XnaFfSztHdDtxffg26k7LwAREVExTgcjIiKjzzUkcguVJR6L9ZoEKoxpillNgkv6mrqm7WlrZJoOHz6MM6v/ge+xrbBUEQBy9PVH709/ZgCIiIioHAaBiIjI6NVVrqG6LmevjSlm2gouaTq6SN2gjbZyIpHpKhQ/e4e2wfPcfpgVFlTY7tW2M3p/NhvOAcF6aR8REZEhq/dBoPSMTMTFX0dScopBHIeIiAx/itm0Qf3llLKyxGOxXpOpUCVTzNSh7hQzbQWXtDG6SFuBJTJdeZkZ2PnhK7j473yV28MGj0LU25/D2slF520jIiIyBvU2J5AI1syaswAHjxxHQXGViLDgIDz5yDg0CvTX+XGIiMj0ytmXTDETU57qaoqZtvIXaWN0kbZyIpFpSr9xFTvefxlp8RUDkGaWlujw+EsI6TdcL20jIiIyFvVyJFBuXh5mzPwG+w8fg4WFBQIb+sLezg4XLl3BO599jdsJiTo9DhERGR9DnWKmrfxF2hhdpK2cSGR6bh3djw0vTVIZALJ2dkXPGd8wAERERGSqI4HWbd6BuGs3EBzoj+kvPAU3F2cZ0PnqpznYvf8wFixdiWcmj9fZcYiIyHTVdRWzssElUamrqnw7mgSXtDG6SFs5kci0qoDtmzsLCWsXAwUV8/+4NApDxOufwsHbTy/tIyIiMjb1ciTQjr0H5HLK+NEycCNYW1nJKVy2NtbYc/AI8vLydHYcIiIybXVZxUxb+Yu0MbpIWzmRyDQU5OVhx8y3kbB6ocoAUMNuPdHr4x8ZACIiIjLlIJBCkY9LV+Lh7OSIpmEhStsc7O3RomljZGfn4Oq1mzo5DhERUV1PMdNWcKmup65pI7BEpiEnNRmrX56M1EM7VG5vPnoiwl/9CJZ2HD1GRERk0tPBEpOTocjPh5+Pl8rtYv2hYydxKyEBIY0CtH6cae/PVLnewiwfdjZWmDNnDupKdrmqKn/99Rdsa9mhNpZjauu4xnJMbR3XWI6preMayzG1dVxjOaa2jmssx1R13MULF9b4uP1sLGDp64Xtd+4iXXHvuI6WFojy9EAvGwv89eefah/Po7AQLZydcCq18mlmYrv7jfhafyZOmDChVs8nw5By+QJ2fPAyMm/fqLDN3MoaXZ57CwGRffTSNiIiImNX74JAYnSOYGdrq3K7g52d0n7aPo4uWZqZoa93A3nfzMxMPq6LY/bz8VR6bIjH1NZxtXXMur5Oxvb+jen6G8PvlLaOayzHNKZrZQzX30KcS18v9PDywJK468grLISVmRlGBPrBpgaBJXG8R0MDsenmHey4cxdpZQJLTpYWiBSBJR9PuR+RcOfkYZUBIGs3D/R4879wC616tBoRERGZUBDI3KJohluBirnjQn7xelHtSxfH+eiNl1Su//H3uXI5YULdJpYeW1xZxb4Ok2tOrLMjafeY2jquNo6pjetkTO/fmK6/sfxOaeu4xnJMY7pWxnT9p9ThsR4FkJefj22nzyA5Mwvebm4yBxCngFF5oYNGIjn2HC5t+Ld0nWNwE8S8/Tls3Tx4woiIiGqh3gWBnBwc5DK5kmHnyampcunoYK+T4xAREVEREfAJDwnWShCc6g8xmq/DE68g7XocEk4dRcOofuj67HRYWNvou2lERERGr94FgVycnWRg5tqNW8jOyYGtjXKH4eKlOLn09/PRyXGIiIiISDPmVlYy8fOlrWsR2GcoA0BERER1pN5VBxNat2gKhUKBTdt3K60/cz4Wl+Li4ePlCa8GHjo7DhERERFpxtbVHUF9h8mRQURERFQ36t1IIGFQn57Yvf8w5ixYiuycXLRoEorrN2/jzyVFc8sH9+2ptH9Kahru3E2Em4szPNzdanwcIiIiIiIiIiJDVS+DQC2ahOGBwf3w98p1+HPxcqVtndq1Qv9ePZTW7Tl4BD/OWYCh/Xvh4bEP1Pg4RERERERERESGql4GgYQHRw5F8yah2LJrHxLuJsHJ0R6d27dBr8huMDdXngXn4uSE0EYBSqOAanIcIiIiIiIiIiJDVW+DQEKHNi3lrTrdOrWTt9oeh4iIiIiIiIjIUHEoCxERERERERGRCWAQiIiIiIiIiIjIBDAIRERERERERERkAhgEIiIiIiIiIiIyAQwCERERERERERGZAAaBiIiIiIiIiIhMQL0uEU9ERERUnySnpCIhMQlOjg7w9myg9+MQERGRcWEQiIiIiMjA3U1Mwne/zsPRk2dQWFgo1wX6++HpiQ8iLDhI58chIiIi48TpYEREREQGLCc3F+989g2OnDgNaysrhDYKhLOjI+Lir2PGzG9w83aCTo9DRERExosjgYiIiIgM2NpN23H95i0ZtHnzxafg5OgIhSIf387+A9v27MeCpSsx9bGHdXYcIiIiMl4cCURERERkwHbsPSCXU8aPloEbwdLSAlMmjIatrQ32HjyK3Lw8nR2HiIiIjBeDQEREREQGKk+hwOWr1+Di7ITGIY2Uttnb2aFl08ZympeY0qWL4xAREZFx43QwPUlKSkZeXh5+/H1unR63IL9ALs0tGN8zZLxOxoPXynjwWhkHbV4nUeVq2KCBqE+SklOQn18AX29Pldv9fLxw8Chw525ilYmd6+o4096fqXK9pVk+rK2t8MMvv6MuFRQU/7yYs19jyHidjAevlfHgtTIOBVr8nPL18dJKv4ZBID2xs7XVynHjb9wsrfRBhovXyXjwWhkPXivjwOukmezsnCr7DfbF60v20/ZxqiKSTdd1cI8/L8aB18l48FoZD14r4xBvhP9/MwikJ88+MUUrxy35hu6xh8dr5fhUN3idjAevlfHgtTIOvE6aKQmqlHzTWF5+8XpLCwudHOejN16CLvHnxTjwOhkPXivjwWtlHKYZ4f/fHFtLREREZKCcHBzkMiklVeX25OL1jo4OOjkOERERGTcGgYiIiIgMlEjk7OTogOs3biFLxVSt85euyGVDXx+dHIeIiIiMG4NARERERAasTctmUOTnY/3WHUrrT569gCtXr8HPxxteDdx1dhwiIiIyXswJRERERGTABvfpiZ17D+LPRcuRlZWN5k3CcP3mbSz4Z6XcPqRftNL+YsrXzVt34OHuCq8GHjU+DhEREdU/DAIRERERGbCmYSEYM3wwFixdiYXLVittC+/UHn17Riit23foKH6cswBD+/fCw2MfqPFxiIiIqP4xKywsLNR3I4iIiIioasdPn8PWXXuRcDdJJnDu0r4Norp1gpmZmdJ++w4dw7I1GxDZtSMG9u5Z4+MQERFR/cMgEBERERERERGRCWBiaCIiIiIiIiIiE8AgEBERERERERGRCWAQiIiIiIiIiIjIBDAIRERERERERERkAhgEIiIiIiIiIiIyAZb6bgDVncSkZCQmpcDZ2QleDdx5ag1M3LUbyMjIVLnNxdkRfj7eOm8TFclTKHA5Lh4KRT6CAvxgb2dX5anJzcvD9Zu35X0/Hy9YW1nxVOpIWnoGrt24KUtZNw0LUblPRmYm4uJvVHqMJqGNYGFhocVWUmZWFm7duQtRcNzXxws21tbVnpTbCYlITU2Dh7sr3FxdeBKJ/RoDx36N4WK/xniwX2McMutZv4ZBoHrg1p0EfPfLPJw4c650XWijADw18SE0Cmio17bRPb/P/xtHTpxWeUp6dOuMqY8/zNOlY9t278e+Q8fkdcnKzpbr3p/2PJo3CVW5f2FhIZb8uxZLV28o3d/ezhb3D+6HBwb302nbTYkI6mzYugsHjp7AmfOxKCgogK2NNf784X8q9z938TLe/993lR7v168+hrOToxZbbJpEcHT1hq3YvucALsXFl663tLRERJcOeGTsAyrPe+yVq/julz+VntO6RVM8PfFBeHrwCw1TxH6NcWC/xvCwX2Mc2K8xDrn1uF/DIFA9iEq+89nXuH3nLmxtbdDQx1t2ni5evop3P/saM999DR5urvpuJpXRrHHF0Qt+vl48R3ow6/e/kJ2TK/+YOzrYI72SkVolFv+7BvP/WSnv+/v5yGX89Zv4c/FymJubY/jAPjppt6kRo3rmLFwq74vrlJ2do9bzvDw94K7imxeOAtKO5JTU0uskgqNeDTyQnZODm7cTsHXXPly+eg2fvPUyrCwtlb4lE59V4ndPXFtvzwa4dvMWjp86W/oZZmtjo6UWkyFiv8b4sF9jONivMQ7s1xiH5Hrcr2EQyMitWLtZBoDEyIVpUx+Hg729jFp+Mes37D14VP7T+viEsfpuJpXxwesv8HwYiB7hndGmRTO0a9UcP/+5CFt27q3yg+DvFetgaWGB16Y+jvatW8j1B4+exCdfz8KiZavQO6obnBw5wqSuOTjYY2j/XujUrjWaNQnFY89Plx/C1RncJxpD+sXUeXtINTEtcuiA3ugZ3hmNAv1L1585fxEffvEDrly9hv2Hj6F75w6l2xYuWyk7SuGd2mPqYxNgZWUlvyH94PMfcPZCLFZv2Ib7B/flKTch7NcYH/ZrDAf7NcaB/RrjYF2P+zVMDG3ktu89KJci0CMCQCU/sOKxiEru2ncI+QUFem4lkWF6/OFxCO/cHnZ2ttXuu/fQURlgjY7sWhoAEjq2bYme3bvKEUX7Dh3XcotNU2BDXzw89gG0bNYYFub82DJUri7OeHjM/UodJaFZ41AM6VsUjLt5607pepGDa8+Bo0WfWQ+PlR0lQXyWPT5hjLy/bc9+nb4H0j/2a4hqjv0a48B+jXFwrcf9GvamjXzI9PWbt+Qws4CGvkrbXJyd0CQsWEYib9wqSmBLhiEjMwsXLl3B1Ws3kJ+fr+/mkJouxF6RSzEapbzOxesuXLrM82lARA4nMV3v4uU4pKal67s5Js3apiiBYoMyc+Hjb9yUubWahgXDydFBaf+ggIZy2HX8tRvIycnVeXtJP9ivMU7s1xgn9muMD/s1hsPayPs1nA5mxBLuJsmlr7enyu1+3l44eeY87iQkwt+3KH8J6d/EqdOgUCjkfZHHqV/PCIx9YIhaWeZJf+4kVv77JiqEyX2KfyfJMPyxeDl+m/+3Ut6KR8eNQFhwkF7bZWrECLqN23bJb9Q6t29Tuj7hbmKVn2Fi/e2Eu0hITEJDX1ZPNAXs1xgn9muME/s1xof9GsOQWw/6NRwJZMRKcmJUNpWlZL06uTNId5wc7RESFCCzyYsEt8vXbsLHX86S0X0yXCXJiO1tbSv/XVMzYTHphrm5mayQ6OPlCQsLc1lZ7M2Pv8D5WI7Y0hXxd+3b2X/I4dLPTB4PO1sbFZ9hdiqfa1+8np9hpoP9GuPEfo1xYr/G+LBfo3+F9aRfw5FARkxUIxIK8lXn/BFllAWRyJb0r2vHtpj80Gil6LBIKvzlj7/h2KmzMpF3t07t9NpGqpwIIgiqcmzlF/8OsuqUYRDTYV94ciK6dWxbek3uJiXj5z8WYt+hY/h9wT94f9rz+m5mvSd+V77/9U+Zm+6piQ/KBOxlWZgXXZvKpsXmFxSt5++V6WC/xriwX2Pc2K8xHuzXGIb8etSv4UggI1Yy11BULVIlqXi9o4PynETSj37RkRWGB4qkwv8ZMVTeP376nJ5aRupwcqj8961knaNjUXJ20i8x0i6iSwelD1kPN1e88MSjsLO1xdnzscjLy9NrG+s7cX7/+91sbN25D09Peggxkd0q7ONYzWdYyXonB/5emQr2a4wL+zXGjf0a48F+jf7l1bN+DYNARszTw13mkbkSfw15xTlmVCV88/djLgVD5tXA3WCGBlLlGvoV5dUSSb3LK0kIzdxbhk1UaXBzdUZBYaGcz03akZWdgw+++AH7Dx/Hs1MmIDqiq8r9/It/p0TiblWdrStXr8ugnbubKy+ViWC/pn5gv8Y4sF9j/Niv0Y2setivYRDIyIdNt2reRJam3rxjj9K2g0dP4NadBIQ2CoCTo6Pe2kj3/niomkYkbNm5Vy5FlTcyXG1bNpPL9Vt3yRKQJUQAdt2WnfJ++WGhpB8ZmZkq14ucQDdu3YGjg33pvGyqW2np6Xj7ky9x6ux5PPf4I4gK71zpvm4uzrJMrrgmR06cVtq2Ydsu5OTmom2rZjAzM+NlMhHs1xgP9muMH/s1xoP9Gv1Jq6f9GuYEMnKD+0bLgM+v85bIEshNQoMRf/0G5v+zsnh7jL6bSABOnjmH2X8uRnREFzlaRAwXFFVQtuzai1NnL8DS0hI9wjvxXOmYKB+elp4h76ekpsnllfjrpdsD/X3hYF80ZLNVs8YI9PfDlavX8OEX32Ngn54iOxxWbdiKq9duILRRoKw+RdohAjglydMV+flyNM/pcxdLtzdvElp6//UP/oeQwAA0bxoqy3GK5JdnLsRi/dad8hhiCK8hfADXN+J36Y2PvpC/V0P6xcDd1UXpGgluri7w8boX8BafUd//Ng+f//ArxgwfBH8/X5y7eAmLl68p3h6t8/dB+sV+jXFgv8YwsV9jPNivMXxp9bhfY1bIkkRGb87CpVi2ekOF9dHdu+D/Jo/nPzsG4OTZC3j3s69KEwiXZW1thacnPojIrgwC6drHX/2I/YePVbr9jReeQvvWLUofiwDQ259+VRo4KiEqvb037TlOB9OisVOeUznttcSSX78pvf/qjM9UTtsTOrRpiZeeniSn0lLdEp2cae//t8p9BvTqgSnjR5c+Fl2Qz2f9hp17D1bYd+TQARh3/xBeJhPEfo3hY7/GMLFfYzzYrzF85+pxv4YjgeqBCaOHo3XzJti+5wASk5LlP6SiylT3zh303TQq1rJpGH74bAa27tqPy1fjkZySBgd7O4QFB6Jn9y7wcHfjudKDAD8fOcyzMiWjgEoEBTTE5+9Px+oNW+V8XzGaJDQ4EIN695SVG0h7xCirqoJAZX04/QUcOHICR0+ekdNixQeyKBPfuX1rpaAe1S0xz7260XBlvy0TxO+QSNjdtX0b7D10VI5oFUm8e3TvjLYtOb3SVLFfY/jYrzFM7NcYD/ZrDJ9dPe7XcCQQEREREREREZEJYGJoIiIiIiIiIiITwCAQEREREREREZEJYBCIiIiIiIiIiMgEMAhERERERERERGQCGAQiIiIiIiIiIjIBDAIREREREREREZkABoGIiIiIiIiIiEwAg0BERERERERERCaAQSAiIiIiIiIiIhPAIBARERERERERkQlgEIiIiIiIiIiIyAQwCEREasvOycH7//seP/+xqN6ftcTkFPle5y5cprc2mNL5Lu/MhVj53k+fu2gw5+Pq9Zvy9Q8cOaGX1yciIt3Q9+cNqdcvqA4/t4lUMyssLCysZBsRkZKU1DQ0DR+Ilk3DsPHv3+r12bl0JR7hg8YivHM7/PPbN3ppgymd7/JGPPoszl28jL1rF8LeztYgzkdBQQF6DpsAMzNg8z+/w8LCQudtICIi7dP35w2p1y+oDj+3iVTjSCAiDWVkZMpvImb/ucTkzp2trQ2mP/c4Jo8fBWNnDNfRGM93XZzXdZt3YOe+Q3h64n/U7ujpgrm5OV544mHZCZ23ZIW+m0NERFr6rDLGz9/62A+qrl9Q3Xvg5zaRahwJRKSh23fuok30MLRp2RTrFs7m+aun19EQRgKZ6u/H0IeexNGTZ3Fs6zK4ODsZ1DezeXkKtI0ZDhcnR+xa9RfMxLAgIiIyKuzLGdc5qKxfoM574Oc2UUUcCURERAY153/f4ePo07O7UkfPUFhZWWJo/xhciovHjr0H9d0cIiKieq22/QJ+bhNVZKliHZHJOnj0BI6fPo87dxPh6eGOxiFB6N65fem3/Tv2HsKqDVvl/Zu3EuQQ1BJNw4IxaugApeNduBQnh6/eunMXdjbWaNW8CXqEd6qQS0QkIf7ul3kI8vfD+NHDcCX+OjZs3Y27Scnw9/VGv5gINHB3q1Gb6+q9lyRKnPntL/DxaoDJD42qtP03bydg7eYd8n17erihf0wk/Hy8Kn1tMepGnKcbt+/AxckJzRoHI7JrRzmMVxV1z2tlNL2Ocj8N31Nt21jX57smP2Piuvy55F/5DdvQ/r0qtG/T9j3Ytf8whg/sg1bNG9fovJa3ePlauRzYOwqaunM3Cbv2H0Lc1evIzVMgoKEPYiK7yXNSmazsHKzbsgPnY6/IIebdOrZDhzYtsGXnPhnkua9/DNq2bKb0nEF9euC3+f9g0fK1iOrWSeN2EhGR/qjzWaXu569IPLx+y065Xqwb3De6dLqSQqHAxm17cPr8RViYm8vPI/FZqc1+gzH3ZzXtF2jyHvi5TaSMQSCi4uGkj059HQePnqxwPkKC/PHH958hJCgA+w8fwy/ziuYd3064i29m/1m634BeUaUfOKlp6Xjx7U/w79rNFY4X2igAP/3vPbRoGla6LiUlTR5LTD3KycvDO59+DYUiv3S7o4M9Pn9vmvyHVNM2V0eT4+Tk5Mp2iuk4ZTtFZdtvbW2NV2d8huyc3NLt73z6Db779G0M7ttT6fjJKal4+d3PsGLdFpTPUS/O04KfPoe/n0/pOk3Pa2XUvY4lFixdrfZ7qqs21vX5rsnP2NXrN+RzRg8bqDIIJAJAYnuzxiGyY6vpeVVl94EjctmxTUto4rEX35KdwbLvSbCxtsZbLz2NSQ+OqPCck2fOY8L/vYZrN24prR85tD/8vL1k+8OCgyoEgdq1ai470uL9ExGRcVHns0qdz9/8ggK8+dGXyFMoSrd/+s1s/P3b1yjIz5efL2cvXCrd9uGXP+Ltl57GE4+M1Vq/wRj7szXtF2jS5+DnNpEyBoGI5AfzLPmB6e7mikG9o+Dj7SkDFCIBrPim4catO/JDU4xOER2DL36cA19vT0wc90Dp+QtpFFj6zc9DT74sh66Kb5D69AiHt1cDpGdkYte+wzh++hzGTHkB25b/ATdXZ6Xzf/b8Jew5cBQtmoQisltHFOQXYMuufXKUwpOvvINAf9/Sf0jVbXN16uo4sv0XLuOFtz5Gq2aN0a1TW1haWGD91l3yWM+/+RF6du8sOwBCbm4e/vPESzh07JQc8SPOk/jmRnSmRPlP8doJicmlQaDanNfy1LmONXlPddnGuj7fNfkZ05Qm51WVnNxcHDt5Fk6ODggO8tfotcXIHX9fH3Rq3woBfr7Izc3FiTPnsX3PQbzx0RdydFlElw5K+YUefPJlOYpKfEvaPyYCHu6u8ptT8a2juF8ZZydHBAc2ROyVePn7Id4rEREZh9p+VpV8lr5+8HN0atsSXTq0kX2af1ZtwNVrN/Dae/+VXy7cSUjEQyPvk58xB46ekJ9HH3/1I4YP6iP7CNroNxhjf7am/QJNriM/t4nKESXiiUxdv1GTCr1bRBReuHSlwrbYy1cLb9y6U/r41u0EuW/fURNVHuuvv1fK7ZOem16Ym5tXYftbn3wlt3/101yl1xDrxO35Nz8qVCgUpdtycnILJz77utw2/qlXatTmunrvySmpct9e9z9cYb+S9n/81U9K28Q5EPuLbSvWbSldP2fBUrmuTc+hhSdOn6vw2qI9d+4m1uq8VqW661iT91TXbazL812Tn7Gtu/bJdc9Me19l+97773dy+6Lla9Q+r1W5eu2GfG74wDEanQ9h+56DhQUFBRXWL1uzUT5n8vNvKK0X10Csj7rvwcKExCSlbQuXrS49V+KaqjL0oSfl9gNHjmv4LomISN+q+6xS5/P3f9//qrQt7tqNwqD2MXJb90FjC+8mJSttn/LCm3LbT38s0lq/wRj7s7XpF2jS5+DnNtE9HAlEBMjpLEdPnpHDdkPLfXug6YiEFeu3yKWdrS3++90vKETRNKeS2U5iBIJw6FjFobp2tjZ45+X/U5pjbW1thQ+mP4+VG7Zi+54DssqBSHJXV22uy/cuvnl6+emJSutEWwf16YmTZy8g7tr10vUl87inTX0cLZtVnCNfvi21Oa+1ocl70nUbNWlbTX7GdE3kEhBcXTQfJRXZtYMc1SNyFsTFX0dmVracYlhQUCinbompX+VHDgmvPjMFHm7Ko37EEHKR80fVcPoSbq4ucnk3MVnjthIRkXETo0WnPjZBaV2An4+cGiVGOD//xCNwL/6cKDGodw8sX7MJV+NvaK3fYIz9WW31C8rj5zbRPQwCEQF4/bnHcO7iJUycOl0OUe3UtpXMcSKmj2g6NebSlatyuWj5mir3S0lNr7AuONBfDlktTwzDFTfxT25CYpIc9lpXba7L9x7WKEBlMucGxYl5xbDdEiJZoBDeqa3Wz2ttaPKedN1GTdpWk58xXStJWFk+P1R1CgoK8O7Mb/HzH4uRn6+cE6hESpryOS/JA9S6RROV+7du3qTKIJB4zeJGa9RWIiIyfqFBqj9/xZczgsgnV3FbUVAouTh4oo1+gzH2Z7XRL1CFn9tE9zAIRATA27MBVv31Iw4fPy0rAolcIrP/XIIZM7+TlYJ+/epDuY86xMgDQST+8yj3LVBZDX29Kz63ig+5/PwCpQ/EumpzXb53C8uqK1io+hAvOV/aPK+1ocl70nUba3S+NfgZq67CnPgWry6VjMhJTrnXQVbH3EXLMev3BbC2skLfnt1lvgNnJwdZjUX4+OufUVju56zkvYk8BVV2FishciwIDarIHURERPVTdZ+/IkefPvoNxtif1Ua/QBV+bhPdwyAQUTHxYSQ+IMWtxMJlq/Hs6x/grU++xqyZ75buJ1XyASeG216Ki0ezsBCMvX+QRudXlOROSk6tkGBPlCAVZT7t7eyU/ulUt83VqavjaEIk7ROJdUUnRZ0hyrU5r6pUdx1roq7bqA2a/IyJylqC+LZOFVH2ti7Pq0ieaWtjLat8iE6yOh1EYc3GbXL58xfvo190hNI2MeLsgy9mVXiOKB8vrtWRk2fQKLBhhe1HT56t8jVvJdyVS5GMmoiIjIs2+gCG0m8wxv5sTfsFmlxHfm4T3VNxHCORCRKlL9PSM1QOZxVOnb33z669vZ1c3rx9V+VogWEDesvljJnf4siJMypfb//h44gtHmZbvgrC9A8/l1UmSojcJqLShBAT0QWWlpYat7kqdXUcTQ0tLg/60Vc/Ye/BoxW2i3N3605CnZxXVaq7jjVR123UBk1+xkp+BkR51pLpeyWWrFiHbbsP1Ol5FbkB2rdpgYzMLFlBRF25xSOSyn/zKiqYlLyv8npHhcvlp1//JIellyXyAYmcCpURHdsrV6/L8+Pl6aF2O4mIyDBoow9gCP0GY+zP1qZfoO515Oc2kTKOBCISc6g/+BzpGRno2LaVHCHg7OiI+Bu3sHnHXnl+Ora9922Kg72d/DAV346MmvScnGttZWkpy5uLhLIj7+uHv1euw9Zd+zFgzGR0ad8ajUMawdbWBtdv3ipK2Bt/Qw7JLV96XXzjsWzNJjmMN7xzOzlkVoyUEflLxKiMl/5vUo3aXJW6Oo6mRgzphwVLV8tEvsMmPI1uHduiSWgjKPLzZSflyInTWLPg59Jhy7U5r6pUdx1roq7bqA2a/Ix5NnCXeQTENeo7ciL6x0TK83byzAXsP3JcDgEvya1TV+dVvN7u/Udw8NhJ+fOgblJo0caJU19Hn57d0dDHW35rKK6D6EBaqhi2/+DI+/DTH4vkaLSewx5CdERXmcTzxOnz8r2JPAWilK65ecXRSIeOF+UKiujSXq32ERGRYdFGH8AQ+g3G2J+tTb9A3evIz20iZQwCEYlRKQN6ycR34gOqLJH0b0i/aMx49Vml9a8+OwX/99oM+Y+nuAkDekXJDxxRCeG3rz/G+//7Hn8sWo59h4/LW9mhq107tFH5YR4WEojRwwbitRn/xbwlK5QSDX7z0Rto3jikxm2uTF0dR1PiPM359hO88dEXWLhsDfYcPCpvJdq1ai6TB5bdv6bntTJVXceavqe6bmNd0+RnTPjvu69izGPPy5EvJckhxc/GC08+itzcXHwz+886Pa8jh/THf7/7FavWb8W4+wer9Z6eeGQcjp06i9Ubt2PFuqJqJkJAQ1/M/uJ93PfgkxWe4+hgj79m/VcGjsS3i8tWbyzdNvE/I+Q3imJEkIO9fYXnrlpfNP1Ml/8oEBFR3arrPoAh9BuMsT9b236BOteRn9tEysxEnfhy64hMkhi6euDICfnPbmZWlhyBIuZTV5aMT3ybIT5sRL6UfEW+zHEzuG/PCqUtxVQnsa/4ABYjFFo2C4O/n0+FudPhg8bKb0v++e0b3ElIxJZd+5CYlAI/Hy/ERHaV/7TWts21fe9ivx9/X4AGDdyVPohFmdA5C5bK/R8Y0q/C8cXois079qBbp3bo3L51he1ixMWeA0dwOyFRzh8XJU7btGhaaXvVPa/qqOw61vY91UUb6/J81/RnrKQdW3bsw+Wr1+Dk6IDIbh0R2NAXu/YfxsEjJ9A3JkLmDFDnvKpj9OTn5Ld+R7YsVSrfXtn5KCGmcIn3npWTg5BAf0R27ShL0n736zyZNHryQ6NUJrcWneULl67IMrjinIUFB2LIg0/I34n1i3+RlcLKtqFNz6HwatAA2//9Q633Q0REhqmyz6qafv6K6ViX4+Ix9oEh8Cyu1Fk2H87SlevRrEmoLGKgrb6NMfZna9ovUOc98HObqCIGgYgMQPkPTSJT/hnbsecgRk6aimlTH8PUxyZo7XXE6KEgfz+4ODsprf9l3hI5pF4MZz+86W+lvAV//bMSz7/xEb7+6A2OBCIiItJBX6M2/QJ+bhNVxOlgRERkUMRIo949wvHDb/Mx6cGRNfrWUB1rN+/Ad7/+JfNRiZwCIvHk8VNncepcUeLMqY9PUAoAKRQKfDlrjhwZNPK+/lppExEREdVNv4Cf20SqMQhEREQG5/3XpmLFus24fvO22gmiNdW2RVPYWFnJhJmbUZQ0UxDlaJ+ZPB6T/jNCaf9bd+7iwRFDEB3ZVe3y9URERKSffgE/t4lU43QwIgNQ3RxzIv6MaUd2Tg72HTomcydkZefIqmDdu7RXmXOAiIiIKsf+LJFxYBCIiIiIiIiIiMgEmOu7AUREREREREREpH0MAhERERERERERmQAGgYiIiIiIiIiITACDQEREREREREREJoBBICIiIiIiIiIiE8AgEBERERERERGRCWAQiIiIiIiIiIjIBDAIRERERERERERkAhgEIiIiIiIiIiIyAQwCERERERERERGZAAaBiIiIiIiIiIhMAINAREREREREREQmgEEgIiIiIiIiIiITwCAQEREREREREZEJYBCIiIiIiIiIiMgEMAhERERERERERGQCGAQiIiIiIiIiIjIBDAIREREREREREZkABoGIiIiIiIiIiEwAg0BERERERERERCaAQSAiIiIiIiIiIhPAIBAREREREREREeq//wdQmamz8F1QLwAAAABJRU5ErkJggg==",
      "text/plain": [
       "<IPython.core.display.Image object>"
      ]
     },
     "metadata": {
      "image/png": {
       "alt": "A memory that decays"
      }
     },
     "output_type": "display_data"
    },
    {
     "data": {
      "text/markdown": [
       "- **Weight of an input 3 steps back:** 0.512\n",
       "- **State after 3 steps of constant input:** 2.95\n",
       "- **Memory:** fades\n",
       "- **Steps for the weight to fall to 1/e:** 4.48"
      ],
      "text/plain": [
       "<IPython.core.display.Markdown object>"
      ]
     },
     "metadata": {},
     "output_type": "display_data"
    },
    {
     "data": {
      "text/markdown": [
       "Each step multiplies old information by 0.8, so its weight dies away and a constant stream settles at 5. The state stays bounded because the weights add up to a finite total."
      ],
      "text/plain": [
       "<IPython.core.display.Markdown object>"
      ]
     },
     "metadata": {},
     "output_type": "display_data"
    },
    {
     "data": {
      "text/markdown": [
       "State h_t = a h_(t-1) + u_t, starting from h = 0. An input from lag L has weight a^L, so for a = 0.8: a^3 = 0.512. For a constant input of 1: h_3 = 1 + a + a^2 + a^3 = 2.95."
      ],
      "text/plain": [
       "<IPython.core.display.Markdown object>"
      ]
     },
     "metadata": {},
     "output_type": "display_data"
    }
   ],
   "source": [
    "figure, values, explanation = decay_picture(**{'a': 0.8})\n",
    "buffer = io.BytesIO()\n",
    "figure.savefig(buffer, format='png', dpi=140, bbox_inches='tight', pad_inches=0.16)\n",
    "display(Image(data=buffer.getvalue(), alt='A memory that decays'))\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": "c4f90daf",
   "metadata": {},
   "source": [
    "**What happens:** At Fraction kept each step (a) = 1: No. At a = 1 every input keeps full weight forever, so the stream of ones adds 1 each step and the state climbs without limit. Any a below 1 levels off instead.\n",
    "\n",
    "**Takeaway:** A memory is stable only if old inputs fade: with |a| below 1 the state settles, at a = 1 it grows without bound.\n",
    "\n",
    "**Use the idea:** Recurrent networks and state-space layers repeat this one-line update over thousands of tokens, so whether their state stays bounded or explodes depends on a multiplier like a.\n",
    "\n",
    "**Where it applies:** Linear time-invariant scalar recurrence with zero starting state and unit input weight. Absolute stability requires |a| < 1; the time to fall to 1/e is defined only for 0 < |a| < 1.\n",
    "\n",
    "**Check your understanding:** For a = -0.5 and a single input of 2 at time 0, what is the state three steps later, and does the memory fade?\n",
    "\n",
    "<details><summary>Show the answer</summary>\n",
    "\n",
    "2 x (-0.5)^3 = -0.25. The size shrinks by half each step while the sign flips, so it fades; it is a signed weight, not an ordinary average.\n",
    "\n",
    "</details>\n",
    "\n",
    "*Source: Chapter 7, 7.9.1 Stability and BIBO Analysis. Book equation with companion toy inputs stated in the assumptions; every plotted value is recomputed.*"
   ]
  },
  {
   "cell_type": "markdown",
   "id": "38837bde",
   "metadata": {},
   "source": [
    "## C07-D02: Repeated multiplication\n",
    "\n",
    "If every step can stretch the signal by up to 1.2, must a long chain of steps blow up?\n",
    "\n",
    "The chain rule turns the effect of an old state into a product of one Jacobian per step. A bound multiplies the sizes of the factors, which is exact only when every factor stretches the same direction. Factors that stretch different directions cancel each other, so the real product can be far smaller than the bound.\n",
    "\n",
    "$$\n",
    "\\frac{\\partial h_T}{\\partial h_t}=J_TJ_{T-1}\\cdots J_{t+1}\n",
    "$$\n",
    "\n",
    "$$\n",
    "\\|J_T\\cdots J_{t+1}\\|\\leq\\prod_j\\|J_j\\|\\leq(\\lambda\\gamma)^{T-t}\n",
    "$$\n",
    "\n",
    "**Symbols:** J: one step's Jacobian: how a change in one state moves the next; gain: the size (largest stretch) of each Jacobian; k: number of Jacobians multiplied; norm: size of a matrix: its largest stretch of any direction\n",
    "\n",
    "**Predict before looking:** Each matrix has size 1.2, so the bound says the product can reach 1.2^10 = 6.19. Can the real product still shrink?"
   ]
  },
  {
   "cell_type": "code",
   "execution_count": 3,
   "id": "032edf54",
   "metadata": {
    "collapsed": true,
    "execution": {
     "iopub.execute_input": "2026-10-03T01:33:45.721405Z",
     "iopub.status.busy": "2026-10-03T01:33:45.721349Z",
     "iopub.status.idle": "2026-10-03T01:33:45.823230Z",
     "shell.execute_reply": "2026-10-03T01:33:45.823188Z"
    },
    "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": "Repeated multiplication"
      }
     },
     "output_type": "display_data"
    },
    {
     "data": {
      "text/markdown": [
       "- **Size of the product after 10 matrices:** 6.19\n",
       "- **Bound from the individual sizes (gain^10):** 6.19\n",
       "- **Bound divided by the actual size:** 1\n",
       "- **Does the product grow?:** yes, it grows"
      ],
      "text/plain": [
       "<IPython.core.display.Markdown object>"
      ]
     },
     "metadata": {},
     "output_type": "display_data"
    },
    {
     "data": {
      "text/markdown": [
       "Every matrix stretches the same direction, so the product really is as big as the bound: 6.19. Here the bound 6.19 is the truth, because it is the true size."
      ],
      "text/plain": [
       "<IPython.core.display.Markdown object>"
      ]
     },
     "metadata": {},
     "output_type": "display_data"
    },
    {
     "data": {
      "text/markdown": [
       "Each matrix is 1.2 x diag(1, 0.1), size 1.2. Ten of them multiply to 1.2^10 x diag(1, 0.1^10), whose largest entry is 1.2^10 = 6.19. The bound is exact."
      ],
      "text/plain": [
       "<IPython.core.display.Markdown object>"
      ]
     },
     "metadata": {},
     "output_type": "display_data"
    }
   ],
   "source": [
    "figure, values, explanation = products_picture(**{'gain': 1.2, 'arrangement': 'aligned'})\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='Repeated multiplication'))\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": "2df7930c",
   "metadata": {},
   "source": [
    "**What happens:** At Size of each matrix (gain) = 1.2, How matrices are arranged = alternating: Yes. When the matrices alternate, each pair multiplies to 0.144 times the identity, so ten matrices give about 0.0000619 while the bound says 6.19. The bound allows growth but does not cause it.\n",
    "\n",
    "**Takeaway:** The product of sizes is only an upper bound: matrices that stretch different directions can make the true product shrink.\n",
    "\n",
    "**Use the idea:** Backpropagation through time multiplies one Jacobian per step, so claims that gradients must explode or vanish need the actual products, not only the size of each factor.\n",
    "\n",
    "**Where it applies:** Spectral norm, column Jacobians, prescribed diagonal matrices gain x diag(1, 0.1) and gain x diag(0.1, 1), ten matrices in each product. Later factors multiply on the left. The two arrangements are lined up (always the first matrix) or alternating.\n",
    "\n",
    "**Check your understanding:** For gain 1.2, compare ten lined-up matrices with ten alternating ones. Which product is larger, and by what factor?\n",
    "\n",
    "<details><summary>Show the answer</summary>\n",
    "\n",
    "Lined up: 1.2^10 = 6.19. Alternating: 0.144^5 = 0.0000619. The ratio is 100000 (0.1^5 inverted), a gap that grows with every pair.\n",
    "\n",
    "</details>\n",
    "\n",
    "*Source: Chapter 7, 7.1.2 Backpropagation Through Time; 7.1.3 The Vanishing Gradient Theorem. Book equation with companion toy inputs stated in the assumptions; every plotted value is recomputed.*"
   ]
  },
  {
   "cell_type": "markdown",
   "id": "e59309b2",
   "metadata": {},
   "source": [
    "## C07-D03: Select what to retain\n",
    "\n",
    "How does a forget gate decide how much of the old cell value survives an update?\n",
    "\n",
    "The forget and input gates separate preserving the old value from writing a new one. Prescribing them makes the recurrence transparent. The share of the starting cell that survives k updates is the forget gate multiplied k times, which collapses unless the gate is close to 1.\n",
    "\n",
    "$$\n",
    "c_t=f_tc_{t-1}+i_t\\widetilde c_t\n",
    "$$\n",
    "\n",
    "$$\n",
    "\\text{Direct prescribed-gate derivative}=\\prod_{j=1}^{T}f_j\n",
    "$$\n",
    "\n",
    "**Symbols:** c: the cell value (the stored memory); f: forget gate: share of the old cell kept; i: input gate: share of the new candidate written (here 1 - f); candidate: the new value offered at each update: 0, 1, -1, 0.5\n",
    "\n",
    "**Predict before looking:** With the forget gate at 1 (and the input gate at 0), will a candidate of -1 change the cell?"
   ]
  },
  {
   "cell_type": "code",
   "execution_count": 4,
   "id": "858e0be5",
   "metadata": {
    "collapsed": true,
    "execution": {
     "iopub.execute_input": "2026-10-03T01:33:45.824244Z",
     "iopub.status.busy": "2026-10-03T01:33:45.824188Z",
     "iopub.status.idle": "2026-10-03T01:33:45.917844Z",
     "shell.execute_reply": "2026-10-03T01:33:45.917800Z"
    },
    "jupyter": {
     "source_hidden": true
    },
    "tags": [
     "hide-input"
    ]
   },
   "outputs": [
    {
     "data": {
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      "text/plain": [
       "<IPython.core.display.Image object>"
      ]
     },
     "metadata": {
      "image/png": {
       "alt": "Select what to retain"
      }
     },
     "output_type": "display_data"
    },
    {
     "data": {
      "text/markdown": [
       "- **Input gate (1 - f):** 0.2\n",
       "- **Cell value after 4 updates:** 0.887\n",
       "- **Old cell kept after 4 updates (f^4):** 0.41\n",
       "- **Old cell kept after 20 updates (f^20):** 0.0115"
      ],
      "text/plain": [
       "<IPython.core.display.Markdown object>"
      ]
     },
     "metadata": {},
     "output_type": "display_data"
    },
    {
     "data": {
      "text/markdown": [
       "With forget gate 0.8 each update keeps 80% of the old cell, so the starting value 2 is 41% present after 4 updates. The gate multiplies along the path, so only values near 1 last."
      ],
      "text/plain": [
       "<IPython.core.display.Markdown object>"
      ]
     },
     "metadata": {},
     "output_type": "display_data"
    },
    {
     "data": {
      "text/markdown": [
       "c1 = f c0 + i x 0 = 0.8 x 2 + 0.2 x 0 = 1.6. c2 = 0.8 x 1.6 + 0.2 x 1 = 1.48. Direct derivative of c4 with respect to c0 is f^4 = 0.41."
      ],
      "text/plain": [
       "<IPython.core.display.Markdown object>"
      ]
     },
     "metadata": {},
     "output_type": "display_data"
    }
   ],
   "source": [
    "figure, values, explanation = gates_picture(**{'f': 0.8, 'initial': 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='Select what to retain'))\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": "cfc0c899",
   "metadata": {},
   "source": [
    "**What happens:** At Forget gate (f) = 1, Starting cell value (c0) = 2: No. With f = 1 and i = 0 the cell stays at 2 through every candidate, including -1, and its derivative with respect to the start is exactly 1. Lowering f lets candidates in.\n",
    "\n",
    "**Takeaway:** A forget gate near 1 carries a value across many updates, and the survival share is the gate multiplied along the path.\n",
    "\n",
    "**Use the idea:** The gated cell is the reason LSTMs can carry information across long stretches of text, because gates near 1 stop the repeated multiplication that makes plain recurrent gradients vanish.\n",
    "\n",
    "**Where it applies:** Gates are prescribed rather than learned, held constant, and the input gate is set to 1 - f. Extreme values 0 and 1 are idealized limits of sigmoid gates. The product describes the direct path only, not every dependency of a trained LSTM.\n",
    "\n",
    "**Check your understanding:** With f = 0.9, how much of the starting cell value is still there after 10 updates along the direct path?\n",
    "\n",
    "<details><summary>Show the answer</summary>\n",
    "\n",
    "0.9^10 = 0.349, about 35%. A gate of 0.9 sounds high, but it still loses two thirds of the value in 10 steps.\n",
    "\n",
    "</details>\n",
    "\n",
    "*Source: Chapter 7, 7.2.2 LSTM Architecture; 7.2.3 Gradient Highway. Book equation with companion toy inputs stated in the assumptions; every plotted value is recomputed.*"
   ]
  },
  {
   "cell_type": "markdown",
   "id": "a36be932",
   "metadata": {},
   "source": [
    "## C07-D04: The same memory, two descriptions\n",
    "\n",
    "Does running the memory step by step give the same output as summing weighted past inputs, and when does it not?\n",
    "\n",
    "Unrolling a fixed linear update gives a kernel: the weight of an input depends only on how long ago it arrived. Summing kernel times inputs reproduces the step-by-step output exactly. The memory the system starts with also fades through the same kernel, so it must be added as its own term.\n",
    "\n",
    "$$\n",
    "h_t=\\bar A h_{t-1}+\\bar B u_t,\\quad y_t=Ch_t\n",
    "$$\n",
    "\n",
    "$$\n",
    "y_t=\\sum_{s=0}^{t}C\\bar A^{t-s}\\bar B u_s+C\\bar A^{t+1}h_{-1}\n",
    "$$\n",
    "\n",
    "**Symbols:** A-bar: how the state carries over one step: diag(a, 0.3); B-bar, C: write weights (1, 0.5) and read weights (1, -1); K: the kernel: weight of an input by its lag; h(-1): the memory before the first input\n",
    "\n",
    "**Predict before looking:** If the memory starts non-empty, can the same input-only history sum still match the recurrence?"
   ]
  },
  {
   "cell_type": "code",
   "execution_count": 5,
   "id": "2ad6edfd",
   "metadata": {
    "collapsed": true,
    "execution": {
     "iopub.execute_input": "2026-10-03T01:33:45.919447Z",
     "iopub.status.busy": "2026-10-03T01:33:45.919363Z",
     "iopub.status.idle": "2026-10-03T01:33:46.009311Z",
     "shell.execute_reply": "2026-10-03T01:33:46.009262Z"
    },
    "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": "The same memory, two descriptions"
      }
     },
     "output_type": "display_data"
    },
    {
     "data": {
      "text/markdown": [
       "- **Kernel weight at lag 0 (K0):** 0.5\n",
       "- **Kernel weight at lag 1 (K1):** 0.65\n",
       "- **Output at step 2 (recurrence):** 1.6\n",
       "- **Largest gap, recurrence vs history sum:** 0"
      ],
      "text/plain": [
       "<IPython.core.display.Markdown object>"
      ]
     },
     "metadata": {},
     "output_type": "display_data"
    },
    {
     "data": {
      "text/markdown": [
       "Both descriptions give the same output at every step: the circles sit exactly on the line, and the plus marks sit on the circles because the start term is zero."
      ],
      "text/plain": [
       "<IPython.core.display.Markdown object>"
      ]
     },
     "metadata": {},
     "output_type": "display_data"
    },
    {
     "data": {
      "text/markdown": [
       "A = diag(0.8, 0.3), B = (1, 0.5), C = (1, -1), so K0 = C B = 1 - 0.5 = 0.5 and K1 = 0.8 - 0.15 = 0.65. History sum at t = 2: K2 u0 + K1 u1 + K0 u2 = 0.595 + 0 + 1 = 1.595. Start term at t = 2: 0. Recurrence: 1.595."
      ],
      "text/plain": [
       "<IPython.core.display.Markdown object>"
      ]
     },
     "metadata": {},
     "output_type": "display_data"
    }
   ],
   "source": [
    "figure, values, explanation = dual_picture(**{'a': 0.8, 'start': 'zero'})\n",
    "buffer = io.BytesIO()\n",
    "figure.savefig(buffer, format='png', dpi=140, bbox_inches='tight', pad_inches=0.16)\n",
    "display(Image(data=buffer.getvalue(), alt='The same memory, two descriptions'))\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": "024980a9",
   "metadata": {},
   "source": [
    "**What happens:** At First state multiplier (a) = 0.8, Starting memory = nonzero: No. The circles leave the line because the input-only sum ignores what the memory held at the start. Adding the start term C A^(t+1) h(-1) puts the plus marks back on the line.\n",
    "\n",
    "**Takeaway:** Step-by-step and history-sum computation agree exactly when the start is empty; a nonzero start adds one extra fading term.\n",
    "\n",
    "**Use the idea:** State-space language models train in the fast history-sum (convolution) form and generate in the step-by-step form, so the two must agree, including how the starting memory is handled.\n",
    "\n",
    "**Where it applies:** Constant matrices, no direct feedthrough, input u = (1, 0, 2, -1, 0, 1) indexed from t = 0. The nonzero start is h(-1) = (1, 0.5). Recurrence and history sum share the same indexing.\n",
    "\n",
    "**Check your understanding:** For a nonzero starting state, what term must be added to the history sum at time t?\n",
    "\n",
    "<details><summary>Show the answer</summary>\n",
    "\n",
    "C A-bar^(t+1) h(-1), the fading echo of the starting memory. The exponent is t + 1 because the first update already applies A-bar once.\n",
    "\n",
    "</details>\n",
    "\n",
    "*Source: Chapter 7, 7.3.4 Dual Computation Modes. Book equation with companion toy inputs stated in the assumptions; every plotted value is recomputed.*"
   ]
  },
  {
   "cell_type": "markdown",
   "id": "6dfbc263",
   "metadata": {},
   "source": [
    "## C07-D05: A polynomial memory of everything so far\n",
    "\n",
    "Can a handful of numbers remember a whole stretch of a signal, and how long a stretch before they fail?\n",
    "\n",
    "The memory stores the Legendre coefficients of everything seen so far, which is the best polynomial fit to the whole window. For one smooth period the coefficients shrink very fast, so a few are enough. A polynomial of degree m-1 can cross zero at most m-1 times, so a window with more crossings than that cannot be followed, whatever the coefficients.\n",
    "\n",
    "$$\n",
    "c_n(t)=\\frac{2n+1}{t}\\int_0^t u(s)\\,P_n\\!\\left(\\tfrac{2s}{t}-1\\right)ds\n",
    "$$\n",
    "\n",
    "$$\n",
    "u(s)\\approx\\sum_{n=0}^{m-1}c_n(t)\\,P_n\\!\\left(\\tfrac{2s}{t}-1\\right)\n",
    "$$\n",
    "\n",
    "**Symbols:** m: state size: the number of Legendre coefficients kept; c_n: the n-th coefficient, one number of the memory; P_n: Legendre polynomial of degree n; window: the stretch [0, t] of time being remembered, measured in sine periods\n",
    "\n",
    "**Predict before looking:** Eight numbers rebuild one period of the sine to better than 0.001. Does the same eight-number memory still work when the window grows to ten periods?"
   ]
  },
  {
   "cell_type": "code",
   "execution_count": 6,
   "id": "436e34fd",
   "metadata": {
    "collapsed": true,
    "execution": {
     "iopub.execute_input": "2026-10-03T01:33:46.010381Z",
     "iopub.status.busy": "2026-10-03T01:33:46.010323Z",
     "iopub.status.idle": "2026-10-03T01:33:46.106249Z",
     "shell.execute_reply": "2026-10-03T01:33:46.106198Z"
    },
    "jupyter": {
     "source_hidden": true
    },
    "tags": [
     "hide-input"
    ]
   },
   "outputs": [
    {
     "data": {
      "image/png": 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",
      "text/plain": [
       "<IPython.core.display.Image object>"
      ]
     },
     "metadata": {
      "image/png": {
       "alt": "A polynomial memory of everything so far"
      }
     },
     "output_type": "display_data"
    },
    {
     "data": {
      "text/markdown": [
       "- **Largest error over the window:** 0.000665\n",
       "- **Correct decimal places:** 3.2\n",
       "- **Zero crossings the sine has in the window:** 1\n",
       "- **Most a polynomial of degree m-1 can have:** 7"
      ],
      "text/plain": [
       "<IPython.core.display.Markdown object>"
      ]
     },
     "metadata": {},
     "output_type": "display_data"
    },
    {
     "data": {
      "text/markdown": [
       "8 Legendre numbers rebuild the sine to within 0.000665. The polynomial has room for the 1 zero crossing, and the coefficients shrink fast, so a handful of numbers hold the whole window."
      ],
      "text/plain": [
       "<IPython.core.display.Markdown object>"
      ]
     },
     "metadata": {},
     "output_type": "display_data"
    },
    {
     "data": {
      "text/markdown": [
       "The state is the best polynomial of degree 7. Window: 1 period, so sin(2 pi s) has 1 interior zero crossing; a polynomial of degree 7 has at most 7. Largest error 0.000665. For contrast, an RNN with |lambda| = 0.99 keeps 0.99^10 = 0.904 of an input from 10 steps ago and 0.99^100 = 0.366 from 100."
      ],
      "text/plain": [
       "<IPython.core.display.Markdown object>"
      ]
     },
     "metadata": {},
     "output_type": "display_data"
    }
   ],
   "source": [
    "figure, values, explanation = hippo_picture(**{'m': 8, 'periods': 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='A polynomial memory of everything so far'))\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": "3c058bdb",
   "metadata": {},
   "source": [
    "**What happens:** At State size (m) = 8, Window length (periods) = 10: No. Ten periods cross zero 19 times but a degree-7 polynomial crosses at most 7 times, so the fit is off by about 1, as large as the signal itself.\n",
    "\n",
    "**Takeaway:** A fixed-size polynomial memory is accurate while the window is smooth enough for its degree, and fails once the signal wiggles more than the polynomial can.\n",
    "\n",
    "**Use the idea:** HiPPO is how some state-space layers keep a fixed-size summary of a long history, and this limit shows why the state size must grow with how detailed the remembered signal is.\n",
    "\n",
    "**Where it applies:** Signal sin(2 pi s) on a window of 1, 3 or 10 periods. The memory is the best degree m-1 polynomial in the average-squared-error sense, with standard (unnormalized) Legendre polynomials; the fitted curve is the same as the book's normalization. Error is the largest gap over the window.\n",
    "\n",
    "**Check your understanding:** A signal crosses zero 7 times inside the window. What is the smallest state size m that could possibly follow it?\n",
    "\n",
    "<details><summary>Show the answer</summary>\n",
    "\n",
    "A degree m-1 polynomial has at most m-1 crossings, so m-1 must be at least 7 and m at least 8. That is necessary only; the shape must also fit.\n",
    "\n",
    "</details>\n",
    "\n",
    "*Source: Chapter 7, 7.15.1 HiPPO on a Sine Wave; 7.4.2 HiPPO-LegS. Book worked example (u = sin(2 pi s), m = 8). The coefficients are the exact least-squares projection computed by quadrature; the HiPPO differential equation is not simulated.*"
   ]
  },
  {
   "cell_type": "markdown",
   "id": "e86fdbc5",
   "metadata": {},
   "source": [
    "## C07-D06: Turning a continuous memory into steps\n",
    "\n",
    "When a continuous memory is sampled in steps, why is the exact \"zero-order hold\" rule safer than the naive Euler rule?\n",
    "\n",
    "The exact solution over one step multiplies the state by e raised to minus rate times step, always between 0 and 1. Euler replaces that with the first two terms, 1 minus rate times step, which goes negative and then grows past size 1 for large steps. Both agree for tiny steps.\n",
    "\n",
    "$$\n",
    "\\bar A=e^{A\\Delta},\\quad \\bar B=A^{-1}(e^{A\\Delta}-I)B\n",
    "$$\n",
    "\n",
    "$$\n",
    "\\bar A_{\\text{Euler}}=1+A\\Delta,\\quad \\bar B_{\\text{Euler}}=\\Delta B\n",
    "$$\n",
    "\n",
    "**Symbols:** A: continuous decay: here A = -rate; Delta: step size (time between samples); z: step size times decay rate, the one number that sets stability; A-bar, B-bar: per-step multiplier and input weight\n",
    "\n",
    "**Predict before looking:** Euler multiplies the state by 1 - z each step. What happens when the step is larger than 2 divided by the rate?"
   ]
  },
  {
   "cell_type": "code",
   "execution_count": 7,
   "id": "c91c02f3",
   "metadata": {
    "collapsed": true,
    "execution": {
     "iopub.execute_input": "2026-10-03T01:33:46.107315Z",
     "iopub.status.busy": "2026-10-03T01:33:46.107258Z",
     "iopub.status.idle": "2026-10-03T01:33:46.228330Z",
     "shell.execute_reply": "2026-10-03T01:33:46.228276Z"
    },
    "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": "Turning a continuous memory into steps"
      }
     },
     "output_type": "display_data"
    },
    {
     "data": {
      "text/markdown": [
       "- **ZOH multiplier e^(-z):** 0.223\n",
       "- **Euler multiplier 1 - z:** -0.5\n",
       "- **Euler worst error at the steps:** 0.723\n",
       "- **Euler verdict:** stable"
      ],
      "text/plain": [
       "<IPython.core.display.Markdown object>"
      ]
     },
     "metadata": {},
     "output_type": "display_data"
    },
    {
     "data": {
      "text/markdown": [
       "The ZOH steps land exactly on the true curve for any step size. Euler multiplies by -0.5 each step: stable here, but off by up to 0.723."
      ],
      "text/plain": [
       "<IPython.core.display.Markdown object>"
      ]
     },
     "metadata": {},
     "output_type": "display_data"
    },
    {
     "data": {
      "text/markdown": [
       "Model x' = -1 x + u. z = 1 x 1.5 = 1.5. ZOH: A-bar = e^(-z) = 0.223, B-bar = (1 - e^(-z)) / 1 = 0.777. Euler: A-bar = 1 - z = -0.5, B-bar = 1.5. Steady state is 1/1 = 1 for both when stable."
      ],
      "text/plain": [
       "<IPython.core.display.Markdown object>"
      ]
     },
     "metadata": {},
     "output_type": "display_data"
    }
   ],
   "source": [
    "figure, values, explanation = discretize_picture(**{'dt': 1.5, 'rate': 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='Turning a continuous memory into steps'))\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": "10a11212",
   "metadata": {},
   "source": [
    "**What happens:** At Step size (Delta) = 2.5, Decay rate = 1: Euler's multiplier becomes -1.5, whose size is above 1, so its steps swing wider and wider while the true state settles. The ZOH multiplier is still 0.082, safely between 0 and 1.\n",
    "\n",
    "**Takeaway:** Zero-order hold keeps a decaying memory decaying at any step size; Euler becomes unstable once step times rate passes 2.\n",
    "\n",
    "**Use the idea:** State-space language models learn the step size Delta, and the exponential form guarantees a stable decaying memory however large Delta becomes.\n",
    "\n",
    "**Where it applies:** Scalar model x' = -rate x + u with a constant input of 1 and starting state 0, observed until time 6. Zero-order hold is exact when the input is constant between samples, which holds here. Rates 1 and 2.\n",
    "\n",
    "**Check your understanding:** With decay rate 4, what is the largest step Euler can use and stay stable, and does ZOH have such a limit?\n",
    "\n",
    "<details><summary>Show the answer</summary>\n",
    "\n",
    "Euler needs |1 - 4 Delta| below 1, so Delta below 0.5. ZOH multiplies by e^(-4 Delta), always between 0 and 1, so it has no limit.\n",
    "\n",
    "</details>\n",
    "\n",
    "*Source: Chapter 7, 7.3.3 Discretization. Book equation with companion toy inputs stated in the assumptions; every plotted value is recomputed.*"
   ]
  },
  {
   "cell_type": "markdown",
   "id": "e7fac1bc",
   "metadata": {},
   "source": [
    "## C07-D07: Letting each token pick its own timescale\n",
    "\n",
    "Can a memory write one important token strongly and still ignore the filler around it?\n",
    "\n",
    "The step size Delta decides two things at once. The old state is kept by a factor e^(-Delta), so small Delta keeps it. The new token is written with strength 1 - e^(-Delta), so small Delta also skips the token. Making Delta depend on the token lets the model skip filler and write key tokens.\n",
    "\n",
    "$$\n",
    "\\Delta_t=\\operatorname{softplus}(s_\\Delta(x_t))\n",
    "$$\n",
    "\n",
    "$$\n",
    "\\bar A_t=e^{A\\Delta_t},\\quad \\bar B_t=A^{-1}(e^{A\\Delta_t}-1)B\n",
    "$$\n",
    "\n",
    "**Symbols:** Delta_t: timescale chosen from token t; A: fixed decay, here -1; w: how strongly the key token raises its own timescale; e^(-Delta): share of the old state kept at this step\n",
    "\n",
    "**Predict before looking:** What timescale should the key token get, and what should the fillers get, if the model wants the key to survive?"
   ]
  },
  {
   "cell_type": "code",
   "execution_count": 8,
   "id": "3d4a59bc",
   "metadata": {
    "collapsed": true,
    "execution": {
     "iopub.execute_input": "2026-10-03T01:33:46.229365Z",
     "iopub.status.busy": "2026-10-03T01:33:46.229320Z",
     "iopub.status.idle": "2026-10-03T01:33:46.342205Z",
     "shell.execute_reply": "2026-10-03T01:33:46.342148Z"
    },
    "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": "Letting each token pick its own timescale"
      }
     },
     "output_type": "display_data"
    },
    {
     "data": {
      "text/markdown": [
       "- **Timescale at the key token:** 1.31\n",
       "- **Timescale at filler tokens:** 0.0486\n",
       "- **Key token left in the final state:** 0.496\n",
       "- **Key weight / filler weight:** 2.86"
      ],
      "text/plain": [
       "<IPython.core.display.Markdown object>"
      ]
     },
     "metadata": {},
     "output_type": "display_data"
    },
    {
     "data": {
      "text/markdown": [
       "The key token gets timescale 1.31 and is written with strength 0.731; fillers get 0.0486 and each writes only a small step. The key contributes 0.496 to the final state, against 0.0322 with one fixed timescale."
      ],
      "text/plain": [
       "<IPython.core.display.Markdown object>"
      ]
     },
     "metadata": {},
     "output_type": "display_data"
    },
    {
     "data": {
      "text/markdown": [
       "Delta = softplus(-3 + w x flag). Filler: softplus(-3) = 0.04859, so e^(-Delta) = 0.9526 (keeps most) and the write is 1 - e^(-Delta) = 0.04743. Key with w = 4: Delta = 1.313, write = 0.7311. Eight fillers follow the key, each keeping 0.9526, so the key keeps 0.731 x 0.678 = 0.496."
      ],
      "text/plain": [
       "<IPython.core.display.Markdown object>"
      ]
     },
     "metadata": {},
     "output_type": "display_data"
    }
   ],
   "source": [
    "figure, values, explanation = selective_picture(**{'w': 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='Letting each token pick its own timescale'))\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": "d1a4e48d",
   "metadata": {},
   "source": [
    "**What happens:** At Key-token boost (w) = 8: A large timescale for the key (it writes at nearly full strength, 0.99) and a tiny one for fillers (they keep almost all of the old state and add almost nothing). At w = 8 the key stays near 0.67; with one fixed timescale it is only 0.03.\n",
    "\n",
    "**Takeaway:** Choosing the timescale per token lets the memory write the key hard and then skim over filler, which no fixed timescale can do.\n",
    "\n",
    "**Use the idea:** This is the selection mechanism in Mamba-style models: tokens decide how much of the state to overwrite, which is how a fixed-size state can hold what matters in a long prompt.\n",
    "\n",
    "**Where it applies:** Scalar state, A = -1, B = 1, 12 tokens: one key token with value 1 at position 3 and alternating filler values +0.5, -0.5. The timescale is softplus(-3 + w x flag), where flag marks the key token. w = 0 is the fixed-timescale baseline.\n",
    "\n",
    "**Check your understanding:** If the model sets a filler token's timescale to nearly zero, what happens to the state at that step?\n",
    "\n",
    "<details><summary>Show the answer</summary>\n",
    "\n",
    "e^(-Delta) is near 1, so the old state is kept almost unchanged, and the write 1 - e^(-Delta) is near 0, so the filler is skipped.\n",
    "\n",
    "</details>\n",
    "\n",
    "*Source: Chapter 7, 7.5.2 Selective SSMs. Book equation; the token stream, the bias -3 and the scalar state are companion toy choices.*"
   ]
  },
  {
   "cell_type": "markdown",
   "id": "647e3855",
   "metadata": {},
   "source": [
    "## C07-D08: A complex memory inside the unit circle\n",
    "\n",
    "What do the size and the angle of a complex multiplier do to a memory, and why does the angle matter for constant inputs?\n",
    "\n",
    "Writing the multiplier as r times a rotation separates two jobs: r makes the memory fade, 1/nu steps to fall to 1/e, and the angle makes it swing like a damped pendulum. The steady response to a constant input is 1 over the distance from lambda to 1. That distance is small only when lambda is real and close to 1.\n",
    "\n",
    "$$\n",
    "\\bar\\lambda=re^{i\\theta},\\quad r=e^{-\\nu},\\ \\theta\\in[0,\\pi]\n",
    "$$\n",
    "\n",
    "$$\n",
    "h_k\\to\\frac{\\bar b\\,u}{1-\\bar\\lambda}\\quad(k\\to\\infty)\n",
    "$$\n",
    "\n",
    "**Symbols:** r: how much memory survives one step (below 1); nu: decay strength: r = e^(-nu), memory length 1/nu steps; theta: angle turned per step; one full turn is 2 pi; lambda: the complex multiplier r e^(i theta)\n",
    "\n",
    "**Predict before looking:** A real multiplier 0.99 turns a constant input of 1 into a state of 100. If the same multiplier size also rotates by one tenth of a turn per step, does the state stay near 100?"
   ]
  },
  {
   "cell_type": "code",
   "execution_count": 9,
   "id": "8c5cfee9",
   "metadata": {
    "collapsed": true,
    "execution": {
     "iopub.execute_input": "2026-10-03T01:33:46.343220Z",
     "iopub.status.busy": "2026-10-03T01:33:46.343166Z",
     "iopub.status.idle": "2026-10-03T01:33:46.468309Z",
     "shell.execute_reply": "2026-10-03T01:33:46.468269Z"
    },
    "jupyter": {
     "source_hidden": true
    },
    "tags": [
     "hide-input"
    ]
   },
   "outputs": [
    {
     "data": {
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      "text/plain": [
       "<IPython.core.display.Image object>"
      ]
     },
     "metadata": {
      "image/png": {
       "alt": "A complex memory inside the unit circle"
      }
     },
     "output_type": "display_data"
    },
    {
     "data": {
      "text/markdown": [
       "- **Memory left after one step (r = e^-nu):** 0.99\n",
       "- **Steps for memory to fall to 1/e:** 100\n",
       "- **Steps per full turn:** undefined (no rotation)\n",
       "- **Steady response to constant input:** 101"
      ],
      "text/plain": [
       "<IPython.core.display.Markdown object>"
      ]
     },
     "metadata": {},
     "output_type": "display_data"
    },
    {
     "data": {
      "text/markdown": [
       "A real eigenvalue 0.99 just fades along the axis, and a constant input piles up to 101 times its size, the 1/(1-r) growth. LRU normalization keeps the variance of random inputs bounded, but for a constant input it only slows this growth."
      ],
      "text/plain": [
       "<IPython.core.display.Markdown object>"
      ]
     },
     "metadata": {},
     "output_type": "display_data"
    },
    {
     "data": {
      "text/markdown": [
       "lambda = r e^(i theta), r = e^(-0.01) = 0.99, theta = 2 pi x 0 = 0 rad. Memory length 1/nu = 100 steps. Response to a constant input of 1 is 1/|1 - lambda|, where |1 - lambda|^2 = 1 - 2 r cos(theta) + r^2 = 9.901 x 10^-5, so it equals 101."
      ],
      "text/plain": [
       "<IPython.core.display.Markdown object>"
      ]
     },
     "metadata": {},
     "output_type": "display_data"
    }
   ],
   "source": [
    "figure, values, explanation = lru_picture(**{'nu': 0.01, 'turns': 0})\n",
    "buffer = io.BytesIO()\n",
    "figure.savefig(buffer, format='png', dpi=140, bbox_inches='tight', pad_inches=0.16)\n",
    "display(Image(data=buffer.getvalue(), alt='A complex memory inside the unit circle'))\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": "207d880a",
   "metadata": {},
   "source": [
    "**What happens:** At Decay strength (nu) = 0.01, Turns per step = 0.1: No, it is about 1.6. The rotation keeps 1 - lambda far from zero, so the constant input cannot pile up. Only a real multiplier near 1 gives the 1/(1-r) blow-up.\n",
    "\n",
    "**Takeaway:** The size r sets how long a memory lasts, and the angle sets how it oscillates; a near-1 real multiplier amplifies constant inputs but a rotating one does not.\n",
    "\n",
    "**Use the idea:** The Linear Recurrent Unit keeps every entry inside the unit circle so training is stable, and its input normalization keeps the variance of random inputs bounded even for near-1 entries; for a steady input it only slows the growth, it does not stop it.\n",
    "\n",
    "**Where it applies:** One diagonal entry, input weight 1, constant input 1. Decay values 0.001 to 0.3 and rotations of 0, 0.05, 0.1 and 0.25 turns per step. The steady response is the limiting value and exists because r < 1.\n",
    "\n",
    "**Check your understanding:** An entry has decay nu = 0.01 and one turn every 10 steps. Is its constant-input response near 100?\n",
    "\n",
    "<details><summary>Show the answer</summary>\n",
    "\n",
    "No. |1 - lambda| is about 0.62, so the response is about 1.6. Only a positive real entry with the same size would give 100.\n",
    "\n",
    "</details>\n",
    "\n",
    "*Source: Chapter 7, 7.11.2 LRU: Linear Recurrent Unit; 7.11.3 Input Normalization for Linear Recurrences. Book equation with companion toy inputs stated in the assumptions; every plotted value is recomputed.*"
   ]
  },
  {
   "cell_type": "markdown",
   "id": "7618b070",
   "metadata": {},
   "source": [
    "## Bring it to your own question\n",
    "\n",
    "Request sampling interval, transition and input/output coefficients, initial state, input history, and whether parameters or gates vary. Return exact history weights, recurrence outputs, stability conditions and decay-envelope lookback when defined. For conversation memory, explain architectures without assuming a product implements them.\n",
    "\n",
    "Use the `mathllms-ch07-memory` 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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