{
 "cells": [
  {
   "cell_type": "code",
   "execution_count": 1,
   "id": "cf733bbe-766e-4249-bd6d-56bbedbc64fe",
   "metadata": {},
   "outputs": [],
   "source": [
    "%matplotlib inline\n",
    "%config InlineBackend.figure_format = 'svg'"
   ]
  },
  {
   "cell_type": "markdown",
   "id": "a49541b1-ea88-4e27-8cb3-322a6652ebaf",
   "metadata": {},
   "source": [
    "# 'Hello World' Plot"
   ]
  },
  {
   "cell_type": "code",
   "execution_count": 2,
   "id": "bfdb8f1d-db20-4de4-8f2b-5712736094a4",
   "metadata": {},
   "outputs": [
    {
     "data": {
      "text/plain": [
       "[<matplotlib.lines.Line2D at 0x7f7e7561f460>]"
      ]
     },
     "execution_count": 2,
     "metadata": {},
     "output_type": "execute_result"
    },
    {
     "data": {
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       "   <cc:Work>\n",
       "    <dc:type rdf:resource=\"http://purl.org/dc/dcmitype/StillImage\"/>\n",
       "    <dc:date>2021-10-07T09:02:52.971097</dc:date>\n",
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       "      <dc:title>Matplotlib v3.4.3, https://matplotlib.org/</dc:title>\n",
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     },
     "metadata": {
      "needs_background": "light"
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     "output_type": "display_data"
    }
   ],
   "source": [
    "from matplotlib import pyplot as plt\n",
    "plt.plot([0, 3])  # Plots a line y = 3x in range [0, 1]"
   ]
  },
  {
   "cell_type": "markdown",
   "id": "db22e7fb-0314-4282-b3b0-2d156e6fc39e",
   "metadata": {},
   "source": [
    "# Basic Plotting Pipeline - 2D line example"
   ]
  },
  {
   "cell_type": "code",
   "execution_count": 3,
   "id": "f5ae93d6-feb8-49ad-8693-01ff8e7a6105",
   "metadata": {},
   "outputs": [],
   "source": [
    "import numpy as np"
   ]
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  {
   "cell_type": "code",
   "execution_count": 4,
   "id": "e5f23854-c24d-4088-ab48-4ece34c2f144",
   "metadata": {},
   "outputs": [],
   "source": [
    "# 1) Prepare data.\n",
    "x = np.linspace(-2.0 * np.pi, 2.0 * np.pi, 1000)\n",
    "y = np.sin(x)"
   ]
  },
  {
   "cell_type": "code",
   "execution_count": 5,
   "id": "59cc9fae-fc18-4688-84a6-93770d0cf44a",
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      "text/plain": [
       "<Figure size 432x288 with 1 Axes>"
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   "source": [
    "# 1) Prepare data.\n",
    "x = np.linspace(-2.0 * np.pi, 2.0 * np.pi, 1000)\n",
    "y = np.sin(x)\n",
    "# 2) Add a title.\n",
    "plt.title('title')"
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  },
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   "cell_type": "code",
   "execution_count": 6,
   "id": "1b031470-be36-4c88-891f-9f025a0e05da",
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    {
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    "# 1) Prepare data.\n",
    "x = np.linspace(-2.0 * np.pi, 2.0 * np.pi, 1000)\n",
    "y = np.sin(x)\n",
    "# 2) Add a title.\n",
    "plt.title('title')\n",
    "# 3) Adjust axes (scale, labels, limits, ...)\n",
    "plt.xlabel('T')\n",
    "plt.ylabel('amplitude')\n",
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   "execution_count": 7,
   "id": "689ce5c7-16e0-4ac4-8530-d680e7ff294f",
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    "# 1) Prepare data.\n",
    "x = np.linspace(-2.0 * np.pi, 2.0 * np.pi, 1000)\n",
    "y = np.sin(x)\n",
    "# 2) Add a title.\n",
    "plt.title('title')\n",
    "# 3) Adjust axes (scale, labels, limits, ...)\n",
    "plt.xlabel('T')\n",
    "plt.ylabel('amplitude')\n",
    "plt.ylim([-3., 3.])\n",
    "# 4) Plot data (set visual properties.)\n",
    "plt.plot(x, y, color='red', label='red_curve')"
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   "source": [
    "# 1) Prepare data.\n",
    "x = np.linspace(-2.0 * np.pi, 2.0 * np.pi, 1000)\n",
    "y = np.sin(x)\n",
    "# 2) Add a title.\n",
    "plt.title('title')\n",
    "# 3) Adjust axes (scale, labels, limits, ...)\n",
    "plt.xlabel('T')\n",
    "plt.ylabel('amplitude')\n",
    "plt.ylim([-3., 3.])\n",
    "# 4) Plot data (set visual properties.)\n",
    "plt.plot(x, y, color='red', label='red_curve')\n",
    "# 5) Add a legend.\n",
    "plt.legend()"
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  {
   "cell_type": "markdown",
   "id": "3175fc6a-8748-4c97-9863-b685b76419a1",
   "metadata": {},
   "source": [
    "# Adjusting Line Properties - Line Style"
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  {
   "cell_type": "code",
   "execution_count": 9,
   "id": "ac19660e-6b27-48f7-bc77-2b8615c5ab9b",
   "metadata": {},
   "outputs": [
    {
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     "execution_count": 9,
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   "source": [
    "x = np.linspace(-3, 1, 100)\n",
    "y1 = -20/3*x**4 - 20*x**3 + 5/3*x**2 + 25*x + 40\n",
    "y2 = -20/3*x**4 - 20*x**3 + 5/3*x**2 + 25*x + 30\n",
    "y3 = -20/3*x**4 - 20*x**3 + 5/3*x**2 + 25*x + 20\n",
    "y4 = -20/3*x**4 - 20*x**3 + 5/3*x**2 + 25*x + 10\n",
    "\n",
    "plt.plot(x, y1, linestyle='-', color='b')\n",
    "plt.plot(x, y2, linestyle='--', color='b')\n",
    "plt.plot(x, y3, linestyle='-.', color='b')\n",
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  {
   "cell_type": "markdown",
   "id": "e8c25106-dced-46ab-b083-4e09d8a947fd",
   "metadata": {},
   "source": [
    "# Adjusting Line Properties - Markers"
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  },
  {
   "cell_type": "code",
   "execution_count": 10,
   "id": "317cc453-ae9f-452e-9712-c9918c2d72c2",
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      "text/plain": [
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   "source": [
    "x = np.linspace(-3, 1, 20)\n",
    "y1 = -20/3*x**4 - 20*x**3 + 5/3*x**2 + 25*x + 40\n",
    "y2 = -20/3*x**4 - 20*x**3 + 5/3*x**2 + 25*x + 30\n",
    "y3 = -20/3*x**4 - 20*x**3 + 5/3*x**2 + 25*x + 20\n",
    "y4 = -20/3*x**4 - 20*x**3 + 5/3*x**2 + 25*x + 10\n",
    "\n",
    "plt.plot(x, y1, linestyle='', marker='+', color='b')\n",
    "plt.plot(x, y2, linestyle='', marker='^', color='b')\n",
    "plt.plot(x, y3, linestyle='', marker='p', color='b')\n",
    "plt.plot(x, y4, linestyle='', marker='8', color='b')\n",
    "plt.legend(['\"+\"', '\"^\"', '\"p\"', '\"8\"'])"
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  {
   "cell_type": "markdown",
   "id": "707c81e7-5154-4316-af09-cb62b435ddc4",
   "metadata": {},
   "source": [
    "# Adjusting Line Properties - Line Width"
   ]
  },
  {
   "cell_type": "code",
   "execution_count": 11,
   "id": "c04ac157-f185-4a20-b7d1-bc2991e12ae8",
   "metadata": {},
   "outputs": [
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     "execution_count": 11,
     "metadata": {},
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   "source": [
    "x = np.linspace(-3, 1, 100)\n",
    "y1 = -20/3*x**4 - 20*x**3 + 5/3*x**2 + 25*x + 40\n",
    "y2 = -20/3*x**4 - 20*x**3 + 5/3*x**2 + 25*x + 30\n",
    "y3 = -20/3*x**4 - 20*x**3 + 5/3*x**2 + 25*x + 20\n",
    "y4 = -20/3*x**4 - 20*x**3 + 5/3*x**2 + 25*x + 10\n",
    "\n",
    "plt.plot(x, y1, linewidth=1, color='b')\n",
    "plt.plot(x, y2, linewidth=4, color='b')\n",
    "plt.plot(x, y3, linewidth=7, color='b')\n",
    "plt.plot(x, y4, linewidth=10, color='b')\n",
    "plt.legend(['1', '4', '7', '10'])"
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  {
   "cell_type": "markdown",
   "id": "0f6a3a3f-8192-4df6-9de8-713aa66f7ae3",
   "metadata": {},
   "source": [
    "# Adjusting Line Properties - Color"
   ]
  },
  {
   "cell_type": "code",
   "execution_count": 12,
   "id": "80488d1f-b9c4-43f8-b093-fabb71a1a18c",
   "metadata": {},
   "outputs": [
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     },
     "execution_count": 12,
     "metadata": {},
     "output_type": "execute_result"
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      "text/plain": [
       "<Figure size 432x288 with 1 Axes>"
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     "metadata": {
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     "output_type": "display_data"
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   ],
   "source": [
    "x = np.linspace(-3, 1, 100)\n",
    "y1 = -20/3*x**4 - 20*x**3 + 5/3*x**2 + 25*x + 40\n",
    "y2 = -20/3*x**4 - 20*x**3 + 5/3*x**2 + 25*x + 30\n",
    "y3 = -20/3*x**4 - 20*x**3 + 5/3*x**2 + 25*x + 20\n",
    "y4 = -20/3*x**4 - 20*x**3 + 5/3*x**2 + 25*x + 10\n",
    "\n",
    "plt.plot(x, y1, color='b')\n",
    "plt.plot(x, y2, color='r')\n",
    "plt.plot(x, y3, color='g')\n",
    "plt.plot(x, y4, color='m')\n",
    "plt.legend(['\"b\"', '\"r\"', '\"g\"', '\"m\"'])"
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  {
   "cell_type": "markdown",
   "id": "3e772dfa-e05a-48ef-ac78-dcb69164d5b5",
   "metadata": {},
   "source": [
    "# Adjusting Line Properties - Line Width and Color"
   ]
  },
  {
   "cell_type": "code",
   "execution_count": 13,
   "id": "386da3a1-a344-425d-b96b-425220fcaa52",
   "metadata": {},
   "outputs": [
    {
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     "execution_count": 13,
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   ],
   "source": [
    "x = np.linspace(-3, 1, 100)\n",
    "y1 = -20/3*x**4 - 20*x**3 + 5/3*x**2 + 25*x + 40\n",
    "y2 = -20/3*x**4 - 20*x**3 + 5/3*x**2 + 25*x + 30\n",
    "y3 = -20/3*x**4 - 20*x**3 + 5/3*x**2 + 25*x + 20\n",
    "y4 = -20/3*x**4 - 20*x**3 + 5/3*x**2 + 25*x + 10\n",
    "\n",
    "plt.plot(x, y1, linewidth=1, color='b')\n",
    "plt.plot(x, y2, linewidth=4, color='r')\n",
    "plt.plot(x, y3, linewidth=7, color='g')\n",
    "plt.plot(x, y4, linewidth=10, color='m')\n",
    "plt.legend(['\"b\", 1', '\"r\", 4', '\"g\", 7', '\"m\", 10'])"
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  },
  {
   "cell_type": "markdown",
   "id": "9be1a971-495a-44f8-8b29-c34d11f69cb7",
   "metadata": {},
   "source": [
    "# Axes Labels, Title, Grid"
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  },
  {
   "cell_type": "code",
   "execution_count": 14,
   "id": "f1b210b5-4556-4839-b2a5-639bf1047c06",
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      "text/plain": [
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     },
     "metadata": {
      "needs_background": "light"
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     "output_type": "display_data"
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   ],
   "source": [
    "# TeX formulas rendering support.\n",
    "from matplotlib import rc\n",
    "rc('text', usetex=False) # You can try usetex=True if you have LaTeX on your computer\n",
    "\n",
    "x = np.linspace(-100, 100, 1000)\n",
    "y = 3*np.sin(x) + 30*np.sin(0.1*x) + 0.3*x\n",
    "\n",
    "plt.plot(x, y)\n",
    "plt.xlabel('horizontal'); plt.ylabel('vertical')\n",
    "plt.title('$3\\sin{x} + 30\\sin(0.1x) + 0.3x$' )\n",
    "plt.grid()"
   ]
  },
  {
   "cell_type": "markdown",
   "id": "47c1ee73-2c5c-4af3-8451-ba8e2a885196",
   "metadata": {},
   "source": [
    "# Adjusting Axes - Scale"
   ]
  },
  {
   "cell_type": "markdown",
   "id": "2d39f63b-4ff8-4288-8b8f-b95e1869c0c9",
   "metadata": {},
   "source": [
    "## semilogy"
   ]
  },
  {
   "cell_type": "code",
   "execution_count": 15,
   "id": "28f717a6-dd13-4c70-87cb-39d73bda3caf",
   "metadata": {},
   "outputs": [
    {
     "data": {
      "text/plain": [
       "[<matplotlib.lines.Line2D at 0x7f7e6d023ac0>]"
      ]
     },
     "execution_count": 15,
     "metadata": {},
     "output_type": "execute_result"
    },
    {
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    "x = np.linspace(0, 13, 1000)\n",
    "y = np.exp(x+np.abs(np.sin(5*x)))\n",
    "\n",
    "plt.plot(x, y)"
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   "id": "5b42a03e-56fb-440e-a842-85c307425fec",
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      "text/plain": [
       "<Figure size 432x288 with 1 Axes>"
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     "metadata": {
      "needs_background": "light"
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   "source": [
    "x = np.linspace(0, 13, 1000)\n",
    "y = np.exp(x+np.abs(np.sin(5*x)))\n",
    "\n",
    "plt.semilogy(x, y)"
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  {
   "cell_type": "markdown",
   "id": "01d3fa50-43f4-4762-bc95-5e1a065f4a10",
   "metadata": {},
   "source": [
    "## semilogx"
   ]
  },
  {
   "cell_type": "code",
   "execution_count": 17,
   "id": "f800ec11-34de-4a0b-bf18-743d5cfa80e7",
   "metadata": {},
   "outputs": [
    {
     "data": {
      "text/plain": [
       "[<matplotlib.lines.Line2D at 0x7f7e6ce59f70>]"
      ]
     },
     "execution_count": 17,
     "metadata": {},
     "output_type": "execute_result"
    },
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    "x = np.linspace(0.1, 10, 1000)\n",
    "y = x + np.sin(15*np.log(x))\n",
    "\n",
    "plt.plot(x, y)"
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       "</svg>\n"
      ],
      "text/plain": [
       "<Figure size 432x288 with 1 Axes>"
      ]
     },
     "metadata": {
      "needs_background": "light"
     },
     "output_type": "display_data"
    }
   ],
   "source": [
    "x = np.logspace(-1, 1, 1000)\n",
    "y = x + np.sin(15*np.log(x))\n",
    "\n",
    "plt.semilogx(x, y)"
   ]
  },
  {
   "cell_type": "markdown",
   "id": "2ac7354b-c0ec-4689-8219-017cdeb6e574",
   "metadata": {},
   "source": [
    "## loglog"
   ]
  },
  {
   "cell_type": "code",
   "execution_count": 19,
   "id": "fc45da53-fdc9-47c4-b992-578635610910",
   "metadata": {},
   "outputs": [
    {
     "data": {
      "text/plain": [
       "[<matplotlib.lines.Line2D at 0x7f7e6ccd5820>]"
      ]
     },
     "execution_count": 19,
     "metadata": {},
     "output_type": "execute_result"
    },
    {
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    "x = np.linspace(0.1, 10, 1000)\n",
    "y = np.exp(x + np.sin(2 * np.pi * np.log(x)))\n",
    "\n",
    "plt.plot(x, y)"
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   "source": [
    "x = np.logspace(-1, 1, 1000)\n",
    "y = np.exp(x + np.sin(2 * np.pi * np.log(x)))\n",
    "\n",
    "plt.loglog(x, y)"
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    "# Plotting Multiple 2D Lines, Adding a Legend"
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   "cell_type": "code",
   "execution_count": 21,
   "id": "9cd3181c-eefa-41c1-8693-ba738dcff882",
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     "execution_count": 21,
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   "source": [
    "x = np.linspace(-5, 5, 100)\n",
    "y1 = 1/(1 + np.exp(-x))\n",
    "y2 = np.tanh(x)\n",
    "y3 = 1/6 * x * (x > 0)\n",
    "\n",
    "plt.plot(x, y1, label='sigmoid')\n",
    "plt.plot(x, y2, label='tanh')\n",
    "plt.plot(x, y3, label='ReLU')\n",
    "\n",
    "plt.legend()"
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  },
  {
   "cell_type": "code",
   "execution_count": 22,
   "id": "7d910dd3-54c8-4e04-af1f-e1b0f0e57d9e",
   "metadata": {},
   "outputs": [
    {
     "data": {
      "text/plain": [
       "<matplotlib.legend.Legend at 0x7f7e6ca73490>"
      ]
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   "source": [
    "x = np.linspace(-5, 5, 100)\n",
    "y1 = 1/(1 + np.exp(-x))\n",
    "y2 = np.tanh(x)\n",
    "y3 = 1/6 * x * (x > 0)\n",
    "\n",
    "plt.plot(x, y1, label='sigmoid')\n",
    "plt.plot(x, y2, label='tanh')\n",
    "plt.plot(x, y3, label='ReLU')\n",
    "\n",
    "plt.legend(loc='upper center')"
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  },
  {
   "cell_type": "code",
   "execution_count": 23,
   "id": "de38e632-9e02-44ff-9dbc-2840ab3f0c41",
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      "text/plain": [
       "<Figure size 432x288 with 1 Axes>"
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     },
     "metadata": {
      "needs_background": "light"
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     "output_type": "display_data"
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   ],
   "source": [
    "x = np.linspace(-5, 5, 100)\n",
    "y1 = 1/(1 + np.exp(-x))\n",
    "y2 = np.tanh(x)\n",
    "y3 = 1/6 * x * (x > 0)\n",
    "\n",
    "plt.plot(x, y1, label='sigmoid')\n",
    "plt.plot(x, y2, label='tanh')\n",
    "plt.plot(x, y3, label='ReLU')\n",
    "\n",
    "plt.legend(loc='lower right')"
   ]
  },
  {
   "cell_type": "markdown",
   "id": "5d1f3dd5-97dc-4ddf-a35f-07933c0401f1",
   "metadata": {},
   "source": [
    "# Plotting an Image"
   ]
  },
  {
   "cell_type": "code",
   "execution_count": 24,
   "id": "084b11be-8fdf-4d65-9123-d12380bf88fc",
   "metadata": {},
   "outputs": [
    {
     "name": "stdout",
     "output_type": "stream",
     "text": [
      "--2021-10-07 09:02:57--  https://matplotlib.org/stable/_images/stinkbug.png\n",
      "Resolving matplotlib.org (matplotlib.org)... 104.26.1.8, 104.26.0.8, 172.67.74.104, ...\n",
      "Connecting to matplotlib.org (matplotlib.org)|104.26.1.8|:443... connected.\n",
      "HTTP request sent, awaiting response... 200 OK\n",
      "Length: 60417 (59K) [image/png]\n",
      "Saving to: ‘stinkbug.png.2’\n",
      "\n",
      "stinkbug.png.2      100%[===================>]  59.00K  --.-KB/s    in 0.03s   \n",
      "\n",
      "2021-10-07 09:02:57 (1.77 MB/s) - ‘stinkbug.png.2’ saved [60417/60417]\n",
      "\n"
     ]
    }
   ],
   "source": [
    "! wget https://matplotlib.org/stable/_images/stinkbug.png\n",
    "# If this does not work, you can download the image manually"
   ]
  },
  {
   "cell_type": "code",
   "execution_count": 25,
   "id": "07d0d20f-12c1-4ca1-841a-0cacdc091f05",
   "metadata": {},
   "outputs": [],
   "source": [
    "import matplotlib.image as mpimg\n",
    "img = mpimg.imread('stinkbug.png')"
   ]
  },
  {
   "cell_type": "code",
   "execution_count": 26,
   "id": "d498418b-35a4-4441-85c7-a69f47f06def",
   "metadata": {},
   "outputs": [
    {
     "data": {
      "text/plain": [
       "<matplotlib.colorbar.Colorbar at 0x7f7eb5fb3fd0>"
      ]
     },
     "execution_count": 26,
     "metadata": {},
     "output_type": "execute_result"
    },
    {
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w4khVC564WpvYefE50CQywLjgQ71sAo21dvE8CQss4jWmh97y+ms1qifWSXJhFoxKEFSyhBSUI/HFEyxVc5hETNvFpaa7KrmSE48Qd2boyHmQKqRgnYzCXgo6P+BAZHVvE1LZ02cSHpU2pPmK8XsAceEPVpE5O/BSqQVBhTM9WjpSg52MPFHvFFKOxwkfVSgWWlq6KFxYuFknaTMSI7HnhY8kaq6STCwwYYxNGMNRXSZujMfR+QQZBOOBs4DSdhxv3lTBvImACBkIjEKFEyNb5vlSISelo/ozCSkQyVHenIBAtnvyeZog5zA/UoTCCB5OjiqMABDnL+UPhSAwvABMaIgLruCJy6iQHt5KiAAnfUAXsAJQHlKTZ6dzBAmsJ07DOwHd9HEwuLOpJBXrZa2AtXrCLbCUltLDKYFSG5TaTsykjBR0JlBoQQk4Oe5MvBC1HjmKFPop6dENVDdryeqRqhIsFFI/BKVc5APiYEdBYuOESFPkQKRDrU1cPKOqBVijIILKwgKO65AmEkgyCAqqS+wfQVaA3qrIh6QLgsvsncoW93SH1tKhCOqh8wJDWLzs+cqqghQeykmU0kLCo1QWndEwnhbeEAQG6/fGSyDxYhGCLBDWE5mrkx2fhXO07gginYsgcKLwDkKjDwghHRfN511YSCWkJS9EFmBKAkpaGOvRGxXUhhFRpzsvEboqCgbvQG7XHnHBM6lIqg6m5CMYXYXnAvpgJMrl8nNCsRAZz5qIRLjwPI8qFIBcMLLwhCeOQ4Th9z6xjoR6R38rflF5aDGQVPGVA6yAMAK+QHzIdxJwAq6Xo/RRAY2IcRJHU2yQN6ZX2PYNpPbQhYE1Cs7I2HApPEGnQRMZGa0xwboVOtA56oiqMHGAAVqU6YIUCALG0X8MrWjyYFSF1Lj7ltpCKwsTHH9S8i6F9exynHItSngUmnZpYyV6o+OCXJUDdHBR742OxBfnTSa6IKAmp0k9oO2EB/JAtEqwdYSTkg6ltqgDSmJisDdqki8dkgtIKLTJ+HFHBoCqGCaCQoKQSCkNylC+cRIHU5LgRKb7e4HW6lhPRgaDo76xTkQUkAp5VgMGOxKyWrnY5ji22Zikjl/WKrRGT/gIIm9Hoc1q2GBURF0shKRANNUyccpzwET1UyZqBOI8EMLSvLCBh4ocmoNSzFPQS7zAU3f3OPZhg9J6JGvnrGRk/QI5+yUkKqvVLqDkVJWGFHHpCukgQPWFF3CGaQWMfAUAPnXOKo13ALyEFkbA8zF2KyAs4FcYkxcQlg+hYVRdAKCX8NpFFMI+HN6Ouh1EsJpIB12SU0rkCwxJXV2Y0QdiID3P2mCj7hWE8jBGQgWrDQuRuhwi1yHBqgejg1B9jFKcz5lQHhKHTkJKPRkQ7yVsaJ8uDEFpmyzSMJnJjEaTkGCqQFEYbOoOF2UHAOisHndIH0jP4MYO0C6phEcbdjlAEp8jHQpt43FtgFj8UluUsDiGdpVBHXNhYRqraFdM2hPPTAR0ZAIHwIuQ1YNKGWjpUEoTP9cifC6ojK2vaFEJD4WRC8p9OhhZMJnK/iqs6jFHpaTDYOXk3ajLC0KPTDYDGAVNQBJpjA+uBzu/udC//L5LvEFTNZERnwkCgYUqW160cjBSRjTIqGYYFG2Cyfkqqd1kE+MT2SlByv+nizzlM7xHRFtziQl7EayU7OQVhY+gjVdwtTLOgo/cx+2WEQXHxUgcN1NLqRtIBmivPHxJksQXDtBiKmk8kx4AyiAc0u8FSR9ZWrgheGgaARQOurIQ0kXbsbUSRWkggx4lBOl7RUGLYzAKZTWQsOg0SUEB6HKIfhfOSghJbDVbHRiKD0Gt0Hp0OvJexAXeh13Ie6Auh0A20q5YKItCWwzS4dgVkJJ2F2NGr9OiNGQlSNSVwTKZSfyAEiMkf2irkfBKJibC4uE6ppO3Lgw2VRfRBO+zdWFGGK5H2/5x0HEXimZSy16UtAvR6UzyJbBenPAdAFArg5XuoaVFETgLAGjUAC0sCmHRqAEPqkJrCYJK4aPZtHcKvQ1qiB8XlwptGiRxJHVhJjFEAPKb4MUvhEepLZpiQKOHKDB7p3AciogaedIPgTMCAK+J2ac8xhgZLswBD1IjdLLARrNq8JYM46QEmfWl8JDF+OxgFTqjaT71Gt6oiWrAySWELQAUBeVlLDlq8eLX+vQMFfsS8UY1tWQgchBxo5OnLuUchIrRgQjFusDtRPVKgomKQA76yGlGT1DhowOX9isLvTIoSoPjfU0C3gHQHkUzxMlojwqysHS4TNko2RB3R3rHew9oB13aKEGtlXADNcgMGrowRKJG+AX0g4ZzAqu6R+cFdD1Ec21VD+g6TY5cQWor5Sa29sGqqRm3cFgXBoe+iISllg7doCGlx7ocIoRX0uGyJlSw9wJVaaCVRaEcXCnQDjpOZucF9m1Jk0BbckQqDJR06I3C4CQeuhrbrkQ3FFhVPVbFQO/1xYT3KKSNHEGtDbZtFT0ZTdihWR3gKTM4ic6osOh8WDAyEqBSAJ1QGAYddXMhPLqBFnmhLIwtgwDzsIEIPZoCrdWxvFoN0MLhaIsxaApGM2kpDapgDemcpmeUgbMFlHBwcuoaXcjR61WLAL+lQ2d13LUN75ZARBe1GgAAjZfonUJnNbmCWxXQHZs4ww6tbVAvR2K1lBa9U0FIO6jCRGHGOzmfr2Ekln7X6AFVUPuMk9iJilQsVh3Ts1N+tOBJiYh2mc/Q4flUvWV3A0bCPqjROqi8THwCgDHzRyai0PCjMBGCjsBHd+9oXBCRNB0D8LCgAEQQtt4KCM2qFL2rZUWSt92XgAA2zw44HipIRTt/15awO7KWeCdC8BsP6z1spyE0LVJdWFRlTzs/E4hGRaHCTlO6oI534R1rJcrSYOjJ8nIUtLs39RAH0nsBX1p4bycmUeskNnWH3mh0g4gSeV33uKxbPLQ1+l5DKYd11U/Mf0OAmM9WR3SW1KCUJCReA6g0cSeHLphKIUZHtDAwdHJRBguJRAsSUqU2E9+DUlu0PdXx0NMC/uziDs4LfHO4iF6RQ9DJu0GjKohDGJxEazQGKzEMGkZ4DHaEtKyLpx6RpaYAP9aNFpboE+IkTJADUgdfBydw39XRyqKli4TlqhiwKnoMgSht9ICV7mGcwnaoyMEqWF9qZVArg6Mp4MJM74wGvIhWKRZKr+odBqdwMAV6p6MrOgDctQ0A4LJqo+AAEFWkQllYJUGWNx/VWq1NnB+7wCGtqj7OJwFgU/aQIGQ0BN8N7jdjFUw4EIeAniqYiVOakqySudjXzHkMYfMDgs9M4p+jgxVGBGJcBzUq9TIlghiB1LdRuJuAHHsfCEoWDCAOBNLCmhBWiOc6u4CzQOByUusOAriIiCI85wRsT2tXKrKWatcrYJAQvQCaALM8MNzVMCvD9igAHrJw0StzGBRUaaG0jQ5cq6rHzd0m6IwSKhB4bJ8m4pH0PynJeYtNoNxZZtC42BxRlzRB9l2JVTnEwWBnF+Y5gJHYpMlisW9LdEaFtpAg2Xcl7VohElPbF5RHGOjWaPTBiqOVDRxHAevIrXtd9wFOkl7bDaTKWEd5V7yzhQFUYTcRAI5DgWNfxH5gK4oMQuqmXWPfl/GzaCkoTBRkzo/kKpFjFpW2sU4jAatG/diP7s4iESIkMWjSa2VRBIRoncShI1KzCObawSoMg8JBl1CyGQWf0djJCs6TNcaH31dVCx1QU+8UuoHQTJEQpwBQKRIcpaSFeEARhU4pLLZ9hSGxkDBX47wOVhZEgWjsiBR5cbHaxQKyHTTqwkSzeKUN8jMW0dSuLHFBPN7SoQv9zupWqQmFtn0R20TlEmIjdXbk4+KRhGoI9T6NwWqsgnWEAtO4KaW2KJVFLxVcX0SyNS584SOSYT8MyLAu4OPYswATINXLW1JPpA6qSNAWdGGDKq6CJcVHgaLRSchOwj/vUZQW/b4EegmxMvBGQtcGxjpSRwBUlYkVFdLDGJLuZlDoOw0+hr5uOlzWHW4PDarCYF310NLh67sLVNWAVTXgYV9DKWL6TTXAlzTRd/sahR69PXuj0AVdnRccxcCgyaKUgzEKpieCkv4PE7My6DqNw6FCXQ/oe4WiCD4QVsKUZuJHsT9WcHZUfdJBHYzCqupJRQk7XBUnoUChLeygo6VECh9ViL5X4dAcCTCtHO6PNZwXuN03NODAuLOFQe6NnrjDe49IjJbaQEmJQ19AJrb1UptIBuYqi5IORTDrDkHlE4I8JjtDJC0tBmov+2KYQE6a0NZNRe3urYrCc1VZGE+WFOcFWlNEta9UNjrxsTph/WhC/eZwgd4qXFQdCa6hwGBoY+kCz7TtKzy0FdJ4Hj4KCBsXHhDUArDTG5PcJRGxoQ2rcohkZ2q25UQWLkIqg5ZRTWG1xToBrcgHyHpySyCVw6FIEAvxWESmDwF1V5rQaxXM622wJLGw1wEhMersrYpCgy1+gIeX9HxdkiDqjUJvdCRWeVPV2kIIRJ6PUuYvIh2U4mMSHoCFVIjqkLMSWqyCpBokXEGCwSsHXRpYGSSMcigqg1Xd4xD096oe0B5KVM2A47YilFJbVM2AuhxwWXc4DEUcwPtjjXXVo6kGaOVQaYOPnz3AeYFGDwBWaAc9QQGltni+OuLdnsw2dTmgNxqXdYeHtkKhRoiotYWvaDFdrlrcPKyjffpq06ILNnWAoN6m7tANGi/WhwCjB7w+XODy+T28F1gVfZz0D22FUntcr454Ue9hnMLX+4vIqrNJUkuHUhU4DjoKi3F3By5WLaTw2LW0MzflgD5wLxd1h/tDg7YtsFp1cZeSwgMqiRAWuK3BKviO2t73Gk7L6K9CsHr0SC0K2g3rwmBVDNh2FfZdSQ52XhAhF+z+hbLYBPVtG9BVqW3cfeuABvd9iVKRSbfWZFnZlB1WukdradctgiolwkLr+zIKlw5AbxW2XRV3vzIIlC6ohmxN+Wa3gVYOh66IXJLWlgRAOOBHAncqbLneAOKOz17Gg1C4P6qAFsi8TgGEXURqztGhNGM9hFDomaT1iGQ5e3gKAXhtg8C1ME5EhFGXA4yU0Ho05QKEJCplcAx+DOwTwoGd+CyNkkGoMLmdups7Ea2HfbDWaekASSZnre3Ey7muiE8r2RSfIFJG+UoSz9MN5B/Fm+kwaGihHZz0kLXFatWhUBZNYXB3aCAqEyfQvi9waCusmw7bfQ3vBapmQFP10Nqi7zWqagiIw2Hfk1qwf6ijI8geNep1D+PIJHl3u4auDOpAcPLu23cFqrrHYBUeDsRDFIWNDbg/1jgeS0jpUJaBeAwkWdsXuN83UYg05YB20Ki0xbu3KxTNgL7XkE2Ljy62GJxCGfTuX7m4w13XYHAK910NgFQL9qs4DgW+cRfk/xAgdqMHKOnwcfOAwUv8bPscSnochwJNMeA4FGi70arwrctbPNQ1WlNEc+bbwxqFdPjs+i6WWymL20NDyKYvUGhGMzSZ+0HDSdrRyoCS2r6IkynGTQ2DTbvOyJ90HZG/RWGxqnocuhJ9ryAqj3e71eQMECO7Vd3h1XqPle5x064xhJ220mR6ZQH3cXMPJTy+aTdEEnZV5FZ4s2AVg8+m8PjdHFc4dGVAROPi37cloUYvAmRW0TImoKALGw9wMf/FKg4LGfKgHE2bjG5F6DtWv1idtmGh9VJF939GesDoiMiWO05dsJxoPR6eFBiDRjO5Sk5tamLyFl4EFTyYl53AuuxRSov9UKIddPTHoMU8WmRKTWuEydqKNw/pcOxKAI4skiAkW+qgPsUyPQ5dGft8XbPjJZW38wLa35aQRsBpjZ1ZQZYWu+hd6LG7a/BQOjJ3Gon7h3WExULRAgWAuiII3hqJemPQGw0lPD776JYWeFvgatPi44sH/OT2GX1fODT1gN22jnFAy9JgtW6xe2jgjUTRDLCdwuXmiNt3GzQXHbq2xPXVHt1QYBgU9rcNinWPorCwRqJu+gmbfDxU6LUFpMfQaawvWtztG4iwy924Boe2wqvLXYTQh64Eu5k35YBDcDx6MKQuaWVRaoub+ytcrY44DCVe31+gDL4Y7MnZGRWZ9Pt9gz/uSKevtMVl3eLtYY27bQO7Fni7WxNvMKjowPPB+oChpp3z0/UdfnT/EvdGQweVrdQWXVDZuraIMUps4ciPpNOQykfyuSoMLusuLjjvaTcjXolMoLtjFdROIkariszaSnps+wo3xxWGsHsynO+8hgfw7rCOnqxC+IAeicfpjcKmbvHhaouDKXE0BXZ9iUK6SKJe10dyMxce266KLupCeLhCRuSiFW06O1fTAlcOq3qIzlnxAKQktMXzGUAgo12sZ2s09i2hlTRCXFEaUlsHBWMFVOFQ1UPc5dlfhxeY9wJN1WMIFhDNBHPgoOAkVmUX/SZao3EciqBajvEuhoCu2Yx+UXao1YDeKazKIR4nIHUKqIo+krxsGXFOwEqHTTVg7wriJXtSb3UwVLBl0ntgXfWolIWsu3hEYl32qJSJKNsYBe1rB++AYtMDghxczKCw3rRE5AX7cqEs7tsCddNHl9W+K6CDB6YQHkOvoQuLr99cQZcWVTXgzcMmujffb5tob2/KAcaQB2dbWgzHgoSDlWh3FXRlMBw0jFKQhcPDdkU6WK/x6vkWu7ZC3ys4q1BddGiqAceuAITHddPiraHdoj2WsMHDdH3RwhiFw76C0hZfv7siXbg0uFof8eaBCFtjJIrCRob7sm7x+uECw6BQVUP04Dy0FTZNh3bQOIRnr5oW27YCALx7WEcBddjXIPd0i+umxZuHDY59gf19DV1ZbPc1+Y9oh1VAV32vcXds8GvPv8G/9fyf4w+Pn+EnDy/irrWpOwgA180Rg1XYViUObRXP6hwPJZR2WK86XDUt3u7WGCx5gl6tj3g41FjXPfEvhaW+cj0+un5AowlVvTmssQvtOQRhNwwKJpht66bHzb6g8QyT2HuBvaBnV+WAddmj1gbHvkBvFVpTBCuNJDN3OeChr7AfSvRW4eVqj8uyxat6h3ftGvuhRFOYSCpHZzYIVNVAViMjsao8ZPC8ZOc3Jlu3hzpaK1Q4UmCcxN2xhpKkNhARDkjvKJaKFFg3HfpCR/MtLTjiA5QazfvsY9MUA65rg5vjCoWy2LZVtDghbFBFIJp5Q0nP+PAmlzqKfbW9xLrsI6Jz0VcjkJSKzzElJLF2GKzC3bGm8gobVSpuC0B+IEOvcegJ8fIYAyAtg1XQQwVrJDSUp6PBTkIXBmXZw1qJw75Gpy20pgHo2gJKORz3FdlwgxcY6zhdV+D7H73BT94+x/X1PkCg0UW1DpL5YbsiYdMrXG1aDIYWIUA7mQjvVJVBWQX/hkGj3VbQNe1ad7sGWjvooE414X0hADsovL67IDgpPC43R7R9gXZXwfQkfNxRQ6zJm68saZDe3W1QlAZVYdD3NdoDeZhaQ5NqGFQkV59vDuitwnqzx+v7Cyjl0JTEzTR6wF4WuN2toLVD34rYpufXexhL+UUkUVkUpUG7q2C1A2rgaAo09YBXVzt89fYKv9d+ht//5uOgr3t8cLGLvgjOC/zl51/hp7vn2HYlnBNoKoPdvoa3AromJn9/LPHqegclPPZ9gU8398FxTUXfFKUtdvsavdG4aFoYq/CwryPBLQSpMCbwELogT9Peje7oq6pHoSx2bUWQ2zKhR7vmVdVib0ochwKXVYudpAX18foBt90Kh77AfVfjtm1i4JxCkY8Le3Gq4E/D9S4Lg+OxxPZQQ0qy4F00HUplI7FMBwIV1k2H2/t1dKsWYnSEIvRAKoezMnA8ZTTXlqWlTcqRilyEzdJYCa0sViWpoNZJ7I5V9AvSenQc7FuFVUVqrAku5/uuxHXTYl0OuDuq6MHLpndSWUpIMcbX4MDXLIisE5HsVIqQSV2YyN3VhYkocl0Tcd/31H+bdYv9ocLxUEEE4lNKqrsxiniQQdEc+Na/+3/wkB5Ce5SrnjrqWEBoIj5d8FHgilgjoQobfdalslg3PR4eGsgQ4uvViy0+2dzj7XGDNw+bJA4F5VOVBm1XoK4GaEW7q1Ik5Xf7GtZISO1wsW5RlwP2XYnd3Qq6MlivOtK12hKrusd212C1IpjH1g72AN3erVCte9TlgA8vtjgMJb6536BvC0jl8Zc++wpf3F3jqmnx+v4C3Z6EnK4MeZMGaMkq2HrVRfKsLEzkJupqQNdrXK5bHMKi1drisK8hlUVTD9gfKnKEkUDd9Oh7RZC/U5DaoawNun0JXQ8oS4tSk1rHfhz7Ay0s05GQKYOlqdTkp9FbhV1bYberyTHISPhWobjsIKWPdTOG6r9edfjgYod3+1XUp/tOQ0iPVd1HPqIfNOqg3+4OVTwHUQYhzRA33bmuL45Yl300z/7VZz/HH95/jF88XOKi7ohM7gu0fQFrBV5d76JwKYN5eF32uNmvUBWj30Y36Hi2g61hRSAaWQVlpCSVQ10NaMoB3aADeUiWInb3ZwHMp4ubesDxWKJpepTa4n5Xw/QaVTNg03TYt2WwPJC6dnlxwG+8+AY/eXiObVvFsvbHEvAC15eH+A7zLd4K1Ks+brRaOhxamjNVZeKOXmoT/EHIopZyOuuyx74vI5/1fH1AazRuHtYBNRA6LoODWtdpbMK6UdLjk80DAOCLh6sxzEFA/QCZoJlUPWyr2P+qcBCf/3v/O++dAAYBUVsIRRDde0G+8lagqAz4XP/FusWHF1tYL/GLu0tw3IbjoYpnQpyTWNUd1uWA+2MdF1ZZGnRtAV3Y6GehlUM7aLRtEWzI5LTy4tkOz+ojvtltcGhLmF5BaYeyMjjsKtrdChsJvqoYUCiHi6rDu/2K4G5XRBNqqQ2umhZ3hwbbXYNm1UWnLjZbVqXB/kAddLFuibw9Vhg6DddqQDvUmx5lYbB9aMh5xkiI0kIVZOoqK4P2tsbqxSFOyHZXQZVEKhsr0R5LuFZBlMlJ215i/fwYXY6lpMNtq6pHb1RQyTwMm6716HBTVgabpsPN3To6x0np0e5LQlSDjOEJmPhU2uJXP3yDh66OTmJ85P72doOiMjCDwmrd4bCvIqlHu41GURpobbG7XUFVFKiobnoc7ohPYj1aCKCqe/Jd6UeHpqIgErcbNC5XLXZtha7T+CuffIUvHp7h2BfRdX4YFC7XLawT2Ad+pSxN3EFVsES8ubmMc5DNh2VpYziGF9c7PBxIoErhURUGD/uaxi2Q57yAlHSoggfvu7sNPnlxjzdbWpDHbQ1ZkDpWFUN0tiq1we5QY2jJSa3ekPewUg77h5o2ooBopCLVU0k6Fbvb1oCgsWShUQezb6FGfxOAfG54YxKhHceupJPfg4IqbFSX2raITl6qsLhYtygUqUMP+zq6EPBpbqYPmPQeeh2RGISH+Nb/9X/vdWMiyzyEXcY7AV2a5PAMNVRpypyYZIdNQ5Lr9p4IuzocaR8GHc2I7HRUFQbbY43DtkK1GiDDoKQBdvpew7+u4S4NhHZUj3AmZdiX0I2B6RRUSQNGqoANZkKNoddQ2mLddGhKMiG9Wu1xc1zh/kgWiLowWJc93u7WERpaK3G9OeJ+32DoNVbrNrpx7/Y1TE+QbH3RwlqJ444Ey/qyJW6jNDi2BT643uEXf/oKvvCoXhzx6fN7/OL2Cu19hfqqQ3csogAejgXqTY/2ro6xUutVD2PIV2T/ZgVRW/hWQXQS6iBhVw5yEHCVpzM+AlB7CXtN/aWKMOCGThf7VoGDPMMJoKJNwbcK5VWH/kCC2rcKojHwe01u9C+OGB4qQHmsnx0J1e0qKO1oQTgBWVkKd2AFinWPuh5QaYsPN1u8O65ICLQFpCJ2fvSRUWh3JcrVAKUcumNB+e5KVFctzKDHo+IOWF+0ZDp24521wRmRLHQtbUjrizaaui/qDttgvjaWNo8qnFNa1X109PJeEOGn6aDhrivjYt21VdztAeAYiHCaH8QLVdpg21W43zWQ0qPvNFyvoCqL1brFMJAjpDUKKqAnFxaj6xRkZcdYuMECY42Kvkzfvr6BFB5f7S/RDhpSIBxVELheH3F/aND3ClVlqI/CeS2tLbquoLLCmSwhPZ5f7YO5VmK7JwTVrDsc97QJ83ENM1AdXOC3rJXojwXEr/4//teeIaUQHl3ofBYgDNXYq63vyENSaYdV3dHZBaPQtgWsUZFFJphDZ0PSQ1HsSFKWJrLV9/sGzgm8vNoBAG62a3SHAlITzzAcSiJEjYxxRzfPDlGQFYp0b9a/UsRRaxM98Y6DRm801lWPQ19MvPy6tsBm3eLQluFAENAeyvFMjJUoK4OqGPDxxRZf3F2HIL+80wu0R1JpLjZH4hBAsNMaBdcplJvAZgfkdnV1wLEr0d5XkLUNB/I8hKSDbsOgIL5ooDrg+R95OA28/W2B6lZguPSobgR23x+gbzXMtUHz4ohf/+A1/vmXn8Dc1PDKQ/QCvvSQB0mHDD0grIDsBNwnLdxBQwwSvrGAERCdhHzZwQ0SvlOQDZ37cTcVvKZzQqJ08AcNeZTAyw6uU+NJR4AOH0ofwiVIOtSoPNBLyM1AaE162hCCKiEKBzjyBxJhEbmOeKR606H9cgO/Cl6q0kNWwYu4U4TyCgff88FHqqcqCV3xqcvVusXhQKTwuumJrzIKm6rHtq3ChlZFsvtqdcS2rfDJ5QPeHdbYHSva1A4FqnUffVicE1jXPW4fVmFTtbjatLh7WEFIh7oeUCgiux9a2rTuHlZoVmSt4jXBFpqyGnDc1hDaoVn1+NazW9y2DW4e1lHovrraoQvWHfbK9B5wB+pbvTIRSbIH9KoacPewwmrVkRVq18C7EMu3U4DyKDY9NusWWjlsDzUF+gZgj5rG83v/9/+NF9Kj35eQpcVq3aHr2GGD0MU6oAhyXZXRo5N5BxYIfFR6VQ6TSE/srMOu12z7Zjflh1Cxqh51zmNb0MEZTwPAVhiWxt6HUGKBkGN+QEpSW5wjh5qmHnDVtNh1JTZVj69vLunEbPAvWFU9ntVHfHF7Da1HWGqMQlP1kWhigcpkblkY8h5tehx2VfRJYUjqO0U7uvK4/mCL7a5BVfc4PNRQlYXt1OjHbySKdY/hWABO0EKyErACcq/gGouP/r5C82bAcKGhDxbbbxV4/ocH/Pxvr9G9dBSaxAOu8lBHCa88XBnyX1ugDQx6iGviNaETX7jxeDMANBbytoAvPHzlIAYJMXBgJcTPeJv3vNm0Cr62dPrRkNejGARc7eiU80FRuRsDcdB0dkN7iDoIAXZxLhzMUQO9BCqHYtVjCAgMygMDxWdRFwNsSzu02xYQRlBkMuEh1ny4kXR5N0gS/MFT9mLdBv5Ewgw6jiGcwPrqiOOxxMvrHd7cXIxj5ERQJSi+y0fXW3z59hoeQNP0uGpafHN7gaHVaC5IFel7jbKknX8dFumqIgvY3cMKVxfH4O6vcNyR2levenIsCyT7MBBp2TR9RBBCOphOQ1ckFGTwuFbKwfS0xq6v9yi1xaoY0BqNr99cRdeF1aqLRzQ4PCBzbUwf9IeCxiAEyoIEoDzEd/9v/1svFUH/oiRPwfTwC9uceSctgp892X8HdEMR9R2tbXRx5sM+7BBjrcTQa0hlo2caB+blVNdD9PQEaKF6T85J67LHF988ix1UlKTrHYN+zfVzQcKzuagoSRd3TkIq2pWq0ky8IBk2VqVBH8yFXVtGv3rvBbojcS8AYsAUXQUX7F6NkF96eCMhdgq4NPC8uHhhSfLhby4JZgsA5r4EPCAvwu5rBVAkEbYcCQ69FVh9TfFLip2HV0Bx8Hj4XKJ/RiqKl4AcBIQDhudhQh0UXOUAD6i9oucKDzHQIpOtgNceriFEolqCsLb2cJcG6pYCs/nKR2EjDxK+8NCvjrSgARRXHYbbigSWAAVhGQRc40iYDJKER6tIAClP6IYRiPRYX7VYVT3e/OIaopf0nAcFdip9CHThCUnUFpvrI7pOUx08gNpChiPjvpco1kPczNiBqygN2n053i8KoFl3EAJ4udnjEE72toPGfkfm2GFfkOtBmH+rusf9w4qI12Bdu7tdw3eK1EgjIQsbfWDYpKu1i85hm3UbeZK39xusmy749qzx/GqPd3cbOCtQ1ibyFUwFCOHRVD3avogxWvbRf0bgYnNEUxh8/e6KppAdhR0jo/ZYwllyhCsrg76j9dK1JWyrxrg3ktCh2BhodhbhZTtYUi8QHFfqcsBhKMFxBqwU8SwDe61xQJyh1xiEJwet9QO0dLjtVrg7kv8Fm2hZlQDGe1VJgAgcuzJ2LneskB63Dys6/KJHVcmEgVWajttbQ8+WZfD6A+LJWR4sjh/K7rztsYwoxjqJ9k2D5isNVXu4AuhCLARfOwzQKG8Uyj4syAvapaWkhcqnwJ2mv/1OAwHGwwuo2oQYH8TdaE2DJtYk/NxRxzgjonCEUoyAaCxcLdCvPfpXgYcQgLgtcPnnEqvXHtII7D8P/IUm4SU6CdmTgBFD2PXpjBF86eCVIAQBQHYC0giYlYMrgWIbkIhSsI0jNNDSuSN7YeF1EBaHErKVcLWDeVtDXBhY7SGOBHG9DFwLIxURgi51JCh8ELRqq+A0cBDA3jVQ6wFWBaShPHxjoSsLE9QU9AV8S0hwOJQBfQiInYbbGILY0mM4FID0cCGcgveCjjIcFbCy8IOEXg8Yeg3TafzsoYYsbbCUmEgo3wMwwc+oLAkJt8Gj9LivMBSEotcvD+jaAvVFi1IbvFrv8cXtNQ53DZ3sDs5f+32JvlJxYxXC4/bLKzSvDuQguW/w2atb/Oz1czRVj03V410w1X94ucXNfoVd8C05BOuV7RSKZkBRGty8uUSx6uEdoDQFZ6pDm3b7Gvuv15AXQ1x3AGA6jeGhRBQG2gOthPAScHTcXUPQ1XUyiSXByQwKx4A04hHdxO+8HXT0z/dOxAC++7bED81LmrxuhPMyuKEikbhCjEFa+15Da/JpqLSBb8hBqh10gmLGuAWAweB0dBf2IG6kKgY6nh5UKvaAFFIGUqkIXIGPAseG04nCCDSvPcqtx/GlRH8pUOyAYSPhC2D9hUdxcBR4rKDF6CX9tpWA18D+Ew/zzEA0hKZsT1YKjgkCL3B/H8Ka+eAHIAHR0q4NgRBCDRCNpehKULTjCk+QXtEOvf2OQ3UjcfFTh2IrcfebAUl0gsIKWEBYAFLAFaAFLAH1oCm261EQkqhI6ACAV4BTHsIR3yECYvESKLYCgIIrPcybhq67HAT4jjPXkqCQA2DXFjB0IhLaQx7o0J6vHIQVQBeuBHACriQVCL2kuCrBcoeSQkfK+wIORNBCEzryFxbtTQ3RS6ijpDykh9hrFHcS0gjIHtBHEuIQwP5bFnovUewE+msSYs2/KOA0YD92cLWDVw7HYwk0hFi1shPX77Yt0PeazPPaoWrC0fvAAVojcTxU8I0gr9hBoVgNpFbw4cSrI7RyeHN7gaIky05xTap/EVTq1/cXqGoyad8fSThUmg4JHruCCN+gQhSlgdIWl+sWt/frMK8kypqQg9sVcBWdxTKdBmoHpUl4SeFxPJYUjlONSLm5bNHXOgYIskZB872Moz06RHUubFRLOKXIwGGMNZnehQqMLqipgAGQmHBEPDVqw+EXVmcYejUh6My2rSLRoxSZR4/BpOSC1QZAOFNAdWz7IomKJcZzAX4McMJkEPtbcAAS8bzHw3drNN9IlPceqgOcFqjugWENbL8N6IMkQcELMFyWefljj80vDIQrcPcMcUcb77AMKosNMQwKB8t64lYT5A4LRBw0wXkn4PnEmQcEBGRLbsasghw/sZC9wos/HnD8qICtaLHbkoSFcAKyBbDycFpAmyBEEJCQokWrWgHVKtjaUzyVQUAdwqAKwBUeZkPflfd0D4dpPFztIFsJfRBwR1r8chDAnYb/iKC+PWjYZwZiq1HcKTiFKBz1VmK4tmieH9HuKngj4I4aamMIGjtSg7wmtQUCEEOAzKWj6JJXA8F/I9D8ixrlPSB8EHqGZJbqPIqthLDA6o3F4ZVE886hvhnw5q/WEAbQlz1tnkbhsKtweXnEN28v4fYF1GWPuunjwUA2UzsnUFcDWlfg+mofnbliVHTlURRDCHDkyXQvfDA5D7hsWggAe0382MOxhNtrrF8dcDyUkYtr2wKdKPDs4gBrFPq2iKpU2xawncKtJSRxMBWkcujbYLW5IItU32s0Fy0umg67tor827ArgcKjvuhIwGxJKNptAb67SKwMdBlOj9pwBFcpQ7EVwLeM0XyJF+cIOm/AbqR8zLyszCT6EafxWDaRWhwHkQgoF/0ghl7HTnzY19FGzGHX+eKjXunxOC6SezOChYRDmw2DAgf/pXMZiGVJSfwGezcWwY9gGAAlBPy3jth/KrAdiKjjKyKpPUDvRPQ6TUPwPYgG69dA+eDJOuApkrQfSHIL1seDhcBxPEUJ+MaNxKMbf4QN0ag5BLwMKo8lQSUcqRNmA9hK4urPHXafShw/cjFYCgZAWhDeX4UgskZEfqDYkvDh8tVBRCGhenpOGAEVhIGwAXEID9WGmBvKw1ZUjuwIaXkN4neCyRC9JOQRTMI++JKYNdX1eF+TqdYpCG1hHwpwuDivPVA4uh9HeqAxQEtjLDcDxBcNyjuBl39g0F07HF9IuFLAaUJGXgPDBih2AqoD+isFfQAePle4+77C/nsDyqsOq7rHKlhNjocKh5a4Dn3ZwzmB3d1qDEoThL/rFZ3Z0Q67YxVVTea8Nk2HQ0ACXUdm5rIk7qwuB2yKHg/96CC1Wneor/fYt5RHFTxDWX0/9gWEdPjVT9/iWX3AQ1/jy/srHGUR16quTOQ7EJzEeGMfPHBrVsTt7Qsc27D2tMPV+oidqnCwAnZfQFSO0K705PvUdwWGNJiHGq0C7BLLwViYkLROoBvKSQh4up91DHCaCgwmThEQADuS8OnDcdGPlxqxwOrakgK4ShfdedO7JZn/YCJ1vMiIvw8++kUwGw8afVdA6dG5herCCCTEfRaAqk1EJQAmFhoWFrZTFM/USthrB9NING8NxKAglYX1iiZ9HxalBGRhg+UHsIpMrJAURgACFLpeOvga4EumeHFRUBIXojiHe1isQK8cjs9lXCBMfMoeUZ2AoN+qFZADqVIQtAN7K+AVIAcq00sQmjAkNABCGF4B8KTGChfqxRuAIr8JLxEFkNjqMBAkdFwdyFaByO14FpKDhOskUDusL1q0uoRpNYRyhMY68pTkiNdC04K12wIv/hyobyza5wrf/KsWxfWBhPttDdEYqBD8qagHHPY1nBHRZ8WDToUq5bDd19juGsSLhByfV1HwgRxX2kUuzTpFJuGwXvhgomh64hY4f0nOjQCwCVaaTdPhsm5xVR3xi4dLHI8leRMbBVEOeLY5oA+mU2iav0rRUQl4gZ++e4avywviw5SFd+RL0fU68i0cFNg4hbIyxN+lVqfCERkNAVFZfPPmcry3RHj4QULWBkKS35B2TkBgDCNmLZGJfBnLGIgUgB4Dt0rh4RNBw/CLhQUTo9YLDMPoLSYlhX/nKws96CZrlezg7OwFkNciu2jHI8ZBkPFJOxZEfOSXhQYfDJLSoQ4uxtZJ2CSUfyR9hYcLofchCHnAUxAWBG/SogzhBQMMdUMiuJSHbSyOLwo8ezdAbzWG54HEFCBJHQbCOwHT046EoDZxYOUYOq1wowAZJA1qsCTI4NDGl2R7T56iEAoywG8EMyu8oN1fEaooHkQkaIUNggSA6ukdaYKwaIjfYHMtJKk4XnsoJ4gEtwLChDiyMlhayjDXBkFhHQOKAUYVxJeBCLWCiDXhyeuVtd/g06K0hViN88JJ8g2hCocoUNoBhwKqA7oribtfB1av9tDKkfdkOfoYWaOw3yp4K1GtCTG4cEI1Bl0KJkbTaejSRstheyCkIcItYMynsXcyQL8PifWjZyK06unsS+ABDm2JorDxhOmfvXsVz2x4AC8u9iiUxW8++wV+/+ZTHPsCh0MVD0Rebw44dGUMaLQqBlTK4PZ2EzkPrcnLE0w5KDIieCdQXLcoS0teoE6gvOzIiNAr+KMmk/VO08DyvUOG1oUWggaIeQIpPSDH6DzeyYnwEOEMfZ54ATPCcE7AiDG6D4elQ7CNAyM6iCpL+IyvqtNqvIuVg6KmKQ3XnnIlxImE04GDRj/o6D8RzxCI6QVCAMKdDUjqBEjvIRSVzXej9AbwXtJZG0WQWwCQlUX7ooQXAsVOYAgTOnZXuKoqte1zihdC2bBu5Dg5hQyQXITPBCjOoqazO2RuE4ADqq3H/jNBi9MKuIL0eAiMvz3gQuhHjrprJakTweBF1hRJzzFCUT2AYHXxaiRQPT8fyDKAvheDADRIKIRyPDt3ST9x3vJGEpIIgaT5aALzCW5I7hQVCLsiINYDRCtR7hx2HymYqwEiBAZSehTSw5FOMsvCQZZ2HHPhUZQWZWkoalswOTL8X9fkoMUOfMZQ0J2iGEPksTs6q9bMoW2aDs4D22ONtiVPU60d6pJ8g9ZFj7u2gZTkBOm9iMGfrdH40Y4MB4WyEI2fxHvhA2TtscTX4coDXZrgAhGsgAANjCRnsFJbdIoOnXWtHJH+oCgkxEAmYXtUJCysAEBWraI26A8FNHcchz3j3ZmvBtCFjbCdF2MfuI1IeobFShB/6lvB64RjLFKycbDSRe79eBGNCigjvTKOFzi/w6QTk7NKkirDJ/nSm6PGi55Hn41UYPG5j/QOkhSxAOSAxuhi0j5e9NKje+FgK4lizx1GC8lbGTkC78eFJUJwVTEWG4UHD7gsCDqykxplEiR+GSK4VxbCazgF9NcOrqHVLzsqN5KgTVBT/IgupBFkavWhvoFM9UGokABDQAuh7lEAIKpaXgRhFpCHL0AWD01enOSQ4AkOOwFZkp+CDYJLhMOLAKJTEqmX3ObwvhHReuNNiXJHefdXgL4YYMMC4v5l9ZMJbz43BCAeSYhWuILQZ6nJ+fDYF+G4OG2i/B7v7ryxdG2Juukh5QAzKNzvalQVhaY01qFp+nikXkmPfV9i35cx7sq4eQlsw4Z6v29QhLit1koMGO/fPXQFqSLBO5nWg4/BrKT00DUdv/CeortxIBw6O0MOZSbctHfYk7okSwuvgwo6yIhmh5acOXV64c94lSEmZkcTCLwYPUgARTgJ50GLG4KvAfSTW66ECKHrkuhDqWCQMc8RtXDnDVZG92qVCZf0ol52FkPSBr6NPo2SxCqSSMrkTXYupHt6ke6oErkkyhFAwVhHNchcWHTXCtWdAx4KuCIsLo/o/UiWCcCVDr52kAWizkwxFD2hHZEKLR5sGevmvYihAY6HCrr1cIWAu+qhq+CvUqnxkhqAdg1HdYmD7UkYCCdG4pX7IJhvYwoefxOnHhYkPD525IEAxLD1gi0c/HxIOkBtDjSrNO34fBudMcndu70C9grlrYLqyLmsfkdl2cbDfV3DbSxkE2LPhrMuJvQhBJnR+RRoqcezTHwkYBgUBqhYhy4cwNJ63JBMqBDfk8u8mwpC2AwKXadjmD4hPAyIjGevTJ6HtIH56EjIHp0qlEfno1y0IvJc5PB68c7eEI7PWQkp6Si+DK4E+7acnAs77CkUQFWNRzlYyDJAYJ7N9CoGDNZIFg1fLoREAKSoAxi5ghhbMeEx0kXP/ysxRnHmOWSBSDDyxTrpNX4siPi2LA5tlgYFTu9IFUAMrgKMu0j62znAQMY2sVo1EWLAGJ0q5jPep8GHlZwXkHq8KClGhBYebm3QPitw8QsDvVUwGxetCrIXUB3tvrbyGC4lsLJ0y1Zifo03iiW+L/GyHo8TxKcDIeyUwLAG1lfkNDRYhaGk3Zbz4XHmcuKYcd/b8bJhMuNign6ifhUEBG8ufHCK+Sb+jNvF5adlymRDSv0cypKilnHQXWNV9MXprIBsJVZfe+gj0F0LFFuPfiNR3glUN+RfYWrSwX3wK2BfjOG5hboa+y+9lIqFwXgHiIo8Bwk0i7Ic7z11LrkQWo0bzuh7NKrR3nOMT0SrH6tcHGeEVR52UWB0wJ6k5IUtcQiuBjznhEA8qzWiJb6WNESTN6MPEJfJ0fa5/WU4FMlzj72+rVHwjtz2dZTzYWDTU3PMaZAE8tGjk02XDG9Y5RBMGEoKg86hySgMfBHP9ce5lwgYvog3TyqqFlOEkSYPhCsIxs9Hl/ZxYrJwSa/Ui+U7hBvCxjxSQTE+z0INKENbOEK3FB5q3aJ70eDqxx76KGAbARmsDMICqgX0AXCFgK1pQycoaSYWJkYzAuMN7HxNAR/pjxPU052aXgHDRkRVkVl13lk4XxY4LDh5XHqj4k1i6SaRIq607zniE//t/QjpeW7w+4zWRID3LLBN2NlZkHObeqPQFAZViEbFznrdsUB1I3Dxc4P9Bwr9NbD6xuPwgUT33AeHNbL26KOACzNcHwBXAuaSFowKiCBaBEP+0eomp8cTVLgfhOdQoSyspMV57MrYZg4p2FwMMY6pCTfXc58oRTwGh5hk9d5LQVHjQn/2XRHdygHEsaHQgONlRzacSO17Cj7N65hPmzpG6kFIwI4bZ5rKYBjgPrEBvQjhUa8Dmco+EbEzEh2fK56mnHjkieS8gPQC1iEurhQxyFARHgD+nJ9LA756L+KFQqn6wQs4vZBoVCPoasBU540kLj8XyiLiUk7urbCZsGLUxXXi+z3Gto2TygqMFwh5gf1zkj7FA9BfBpJQk6u5sAJ6T4JDDoATdCaA4yJw/8TFmSAhKQG2NPHkFEGXpkaSu3qZoLl04bPJeoKU5Hg7mgq+MZAZ8grC0PpTgcyCgupHCzGS4qFa6S3r7ByYXmgEIHJIXK6xCgcv4ryI6mdhibAF0D0TMCsP1XkcP/Kwn7UYnKDzHK2EbQSEoXE3K8BcW9QvjjEkw5BcWh0vZpaOTNp+vIs3VQOjb1IS7SqNfsXzVSuyzPGVFABFvWeVnQP6VCsKgG2cRKUtmmqIgYVktqml6gji2IoYv1QqCi0oMFodpXTxRK21Mt6Jy9ZBiipGefXDGB/Ge4GuG2NpcLxTzRBJTOXCRJfnzuJKppIp3RVYMNgAIniCOTfeEXpaRpiIUepxeZlQSZAJMC7mmFd8ZrzoiPNKpWm89DdmNG14Koz4Xb5RjFWrXDIr6aBC3sYK+GcD2usCqvN08GplIQsLZyQGWaDYS6hjsDwU481XUoy7v4sLTEY1RKmkPVnbbS+hOw9bJuHb+E4RISHD1YUTYZEISxaKACZIkMLDhYISoSqkgxUy3v7G9WJfnVToM4Gd8jG5r47WLkZMk+ErFtL8twzC0heAqQVsRa7qXgkMLwdcbNrYL1yvNPp5E5ANj59WbrzoKVGdvReR4FbCA8E6BkxRFbdNJH3Fc4hRNYAo2HVUJcdLitJxPnQyqizMwXEAKEaDhL5GT2r+4YBKo3uCj4s/jSRPVkKBgn1QAtHLAa2iF3WimvJhN0jQ4TMugBND0hTG8jM+sFkphOSOTIWG82OnsM6Xw1RWcaT0I+kXJpSSNk46mS1qqsHoMDb5XLqANKa7YS7kgEj0n+adtY2vqHPwMGHH4KP5Ec1IckLSymF12aJ9UaHYeWBjsLk60pmWroATRXTLhuT60kXJCGodQ2M1U+f8f0I6NtzCTcfb+RIo6+jsCe+cvCjoYuawMzIX6sab0J0H2CDO93WQZSe5OFgQ4cvEG/ezBWIA21RQ62Al4z53gbviXZr1dUZVHP2LF2Gp6AKmvlQ4liQYvQbqd0B3IVBddnGHnwgdfTq+KcrllN6WNgbbFVE4M1+Wo9v8OZnMnRS18l9l0q4UefHYyKCO0UFJdzI/+eIlJukB4ny4j9O8WM1MUTqrstGyGK6ZKEN0s96QsFLKwBqyzgg5Ch/Nt06neuoI48eKpvAo3+05pTt3uhjH3X/0yOQO5wbyBbhCjAQpfS/h/NSk6sOz6f/5jpWmSH6Gukx2ofB/egFOnh8wVVloMYoJERu5B+HRlAMePvRo3pCA1dJh31aw9yWaNxL1O49hQw5VUoz1kxBw8JFAm7RXjpcLczmj0PB0aAuAa1y8/NkFq1BaPwAx/L11Puq1EqTb0ziOqOOUVUJ8BpjusNynLBDgxURYlallQEzVj4hGErVECQ+wQOE5Ih1cQed7hKNj/vuPyUyYCjNgRH4Aq0Wn48rfGUsRuGz4O7YnCDBWWXLrXipAUiHJfSeT4kpl6aYzLyJCZkFprYRJeI6iGNEQGwdcNpapQGHhw9df8AXfhaT7dIARWaowv5wnJPksXO2w7Ssc+wI2YbnH+208pLSI8peFAxOcKfk2uzvPdHzMK/nNUjeFwFGwZNA07fhU+EgBOJzWYfb/ZKFFwZBB+DyxmsHoJm0/T2Q50wfOI3rSpUkri/6VgbQK6m2JfW0w3Fdofq5x+RMH3Xp013Scu0gEMS9CKQClpkoc7246qUvap8LQuQl92U8ugJ5cHZj1dZEtxvx7z2WA1EspMEF03Dec5tQ53u2AUP+AKnghRH4kIY7TnbwIu74Li8Z7ckpzms6ESOPRvvK4TDYQ3nTY8sbvSiGi4JiMl2RScbopcB/w/1K6EwHqnBxNvqGvUuscX+VoncC+KymUpB2v9Iz1jU6KgfDsNawiF3QdBB9zVaPFUo5XE4TyOSZpoRy2XTW5d1YmCJYRsfcCx3CpFpuXGTRETkQkV3w6J+lwUwLvPe+mgs+GyKhbU2fML79ZYZItfgATPXpURUZpyo1O9df0fyYeWa8VwkfeZG7SckoJUobfqbBIUQaA0LEjJzOXr/OAxEjI8u/iosfQrLD+UuDhukRxo3D5U4fmnUV/QWc+oIOJLuTBbWHLTNprKdmbk78S5KYNATSrDhI+3onKO4/DuDjnhINMxiDdTa2TEQbzmKXoh9912Wdpn3JbuF1aOkh4ulTZ8bklG83p/CzXxwbvRyDwDpWD1wrqSHV3z4YwFhReYXRGHOdWjC3rJLwQ0W2AP/dBFcvblSaXbA45D8MCICI6Nmv64EafjoUbSeJ4SXWwpKQmei7TYuRkmAxnKxo/q4DIE6a3z7PFMk82CDrnBW72K9zsV9FTGxgdHa0Y2y2lh/aWvPwEd2JSWToYREPoJjspd9q041KBkfMGs2QiD0S6CyJA82S3TcPkyWR34jsoWclIdea0Pulgx8kQdot0kaZwOe7ewoPUorHuMmk3XSozThD+rm56HD9cY/Nzh/2nGsVWoNxa8qhUInpIUgTr+X7kutjkcyk8dOIbwv0nLMH0y7qLkzC2RXhyLBVTi8WQ7OqMNrR0UCESEPEqiDu0zdBUivzY3yZXOVh15MnJAoI5DSRqA6MMng9cv9RCJoQHtIetBPTRw1SCzoWEdqQIeQhcSp7y8S4kXfqjxLiZUR+xwBoFg0uEZ+RnRMJzIBGeGPPziRqSb2KRbAWtw9wczZwWqy9CsB+IhAocU2wbRsTMKjMT8jmy4nFCQBckFDARRsw/svOm5oqlKZ24qRkv/Sx9do4zyPPJ0+S7RFKTvjb+zZAuJbL4PSavUmjO3+WqjgzSdk4FSs2XPMFZWDAK4Yk+ESoIiwqA4dO4oPZU2uLuucfzP3ao32moI8FnhPMZTgPI1L18NwZG8tjyYpMukjC8mAploToKkMMuy6lDnfcC+6GMQZABjA4+gdTiKOu8k/RuRHlpvNbc/MxqSoqMcie8dGwiBwDW8wUhjZjf+F4uLOL4Fg7DBigfgP3HFHM2TawqKuniJhgFFqZIimcDq3EpYRvLlIibQ7oOaEE6DMx/ZAKKHQ6jxShFP3Is2wbEocKc8hP3gKmjJI3d2F98f0y6lXOfWUd9m/ocCUEcmUuEs0e6rv0kTKbzZPoHwh00NClGoRGlIMaJkKbc1Mq24JQs9JNXaNGnE+eU0Jva2rkRALP1frLYeQB80uCUZOO85alsONnJc75krDW3cdzxWDfmMkbJLSd+JDzhzHMDLwWabyjiNzw5bHlFDD/0aCqLhFkoN+0DJJ9JL9A7NYHbndXkHOaoLZ3VsH509rk/1tjua9gHCqcHgI6tdwJqEDC1x+1VjYfLId61URcm3u3JZedqB5fPKRV2Iwoc1Yo8sVAW3sN6CSdGtYcRzQnvBUAoB1sH/4uPHdZyOq/SOp4InUyAsNDgelsg3o2ajz/XOUXSE98UhHNVmAoL6hs6VJdu8h4Y+YQsjeEZps57PpsU3gs6kMjvhXYVoWyH0VwOjMImoiQgCirua3aZ5/6zjto8CBVITx+IFDG6J/POz5IuRxZpo9JFmHpb0uejY8sJqRYqzAjjFIeERnoEYZA0lAcuSEpgylLnaIQTIwP+m+sR+ZtY5lTATVQdzoefyQY8EnaXHfqLFcodQWeviGfgeBFCuYCcEgeyDG3l/QsQnOcBZqJL9oDXQGfoUuQh6MQPhxqHmxXqLws8/4lHde9CTAug3Bqoo0V/VeDwgcL+Y43DhyWOz3psLigYb4q4vPCxn/JJnqIilcJZrrccSb1UCLCZsbeAEwJprgznU56Bxgo0N6WHfNnF8WFfmQm6SX9jVPFYEBgvJgsqtZDxXIr/J3mx+jXl1VwkJkmVPp1rQEpeikj8p5tf6j3Lwm10TUDkMWJ+wfWf3ROUIPRdahvWx/T52IZks0z9i5wfbz+L5L8PR/pjTyAIgHRxJAswToykE1NJS7/HTs8FTM4hxHeSCZLmybvtqAKMuzfEqJdJ4SL5mZKgaZ65HpvvEkxIwbMKNDri5ObUvM658Eh34qYecPhQ4tmfGHgpyU1Z0KlRpwGpPQp1ykew30PKJaXlswmaF5H1guJYhLaTmVBhd6zQvmuw/rHGsz+z0HvLwwrVWaj9AHnooW8l6m8KrL+q8fBtjYfv1tiFdq6rPvIbgvVsjJaF0QLhJ9YZzTxInEuIqofzAk5Qf3dGgOnd+K500EAgKEfUxfOnqgfo+wZmJaJjE0CWAWAUWHGOhN8+1fWzOZGr0fwegHimxYe/mUdL52KYIRCC4T5xG4zS5tBPuhj5f5G1l/svPTTJakqqGcT+SdrTJV6mPBYyqNeMhNK1kWsKE1QHUqM031XAH8YGnQiJKak4t3jSzuAGZd/mH0wInqWG04f+ZKGPOxbi71xYnJTnxUStGFzqqk76Y8qaRzgbgkTMQeR8UPizUlvcv/KQf+gjI+YUwknVcOw6sYb4JA+X1T8X3GnZ1klIA7hSRAeczii0DxWaLzSufmShOgdby3CexUIYgpW+UID3kL1Fedfj+oceqi1wZ2vsPyPdvijdxCqT1kkJD5lM5rnDiDmyYMtLznHNqS3cL5FvCKijviH/C2tHD9bRY3V+k8j7lMtm/5fJ85giu9Tvh1FMzq3QgMjoz8IIglGNdVMVJt9442JNvp9Vl8V4kG/yOVch5JGjJQ/EO5G5XyOh7kfSOJ/bzJEI4aEn8CeaacaK5e7VDJHyBvB7qekn74xYTjaRYgMSiZlzC8TwjhMqh5GshiwJiRQuzy/68Xe6E6X1ZbMd1y9NkTvBOMEBuhvE1gLC+XgGgqwkPhJfOuxCEaUAEyKYJyaTwNQf4249WIqVaVZjuW1bQN0UWH/loXoP0wTrhHFEvjoSFr5QEIONHa+OFpuvBFyhcVdW2Gobb5DjuuQpVU8i5wEBCQ8JD4dpOALu17TNc8njlDSVwqM7FHh+8BguKDQ+W1cW1aQEQc7VnwTfOOfY0sK1yC1k6ZikFr48z3gFqEckGdOnmDPhutIfU64u92TOy5prTy4skPyfehDnwijt61R4p4JWp4eb6DdGfQjj33GRp42baWiKKiIaSU+LCp81GLN/u6yxrKOmaCIXGg5+MqA598CTJrVKM5JIy8lVsJQPiWgEUzs/PxInXXi3uOzQXq1RPbgQ6j4cRpOIh4bmTunO6b85Kcq7vrEKRUfeo0o6HI81hocK63cC5Y4C+ngBqMFDHyzUIdxHUSi4QkJoCeE8S3zoo8HFl4BZF3hY1XjQDli1UWikdUonWW7Z4O9swjOl7+Z/p1xU+jcwzjMlPNTriq5B8KA4DeG51KKTjk9qSp7bULhv036f8iBTnoPzyanKfAGmc52dpvLy8+h1Lt1QOZ8kvwl3lpRxDonkWgGnicBDtq6zNRAFRnqYbIQv44OpFQRZpnlB9Ny8OjJXgbTc0cY8XXz8fGrjn5Pm9Py0nHzHWdoRIpu90ElpyneyXA/kPokmz8Li+IHA6hsHc60g3NSkOmcNGU22p5PQZv8TXyFReMDWQG8V9ocKxVuN9S988PsAhAX03kJ2FsI6eCXhJR3/FlJBWhccmgDhPIqdweVPJUyjcVB00TBqcm9OFxWjIyR1PRHSmC7APEVYnL2T96kIz66+FOgvAb0T6AW76dNzOdqJZOLCYuZNyDoRAWyq+qrwHPMhAD3rxdTcm5YxN0/z7+Y2NO/HIw+p8Mv7VstcVI31jG3nPhN+do5yypF8utnFvsJIumqZ2Winv09VCQ+cNHRugAHE2A3p2ZO5Ts0XZyqEeMdPPSqjgEjEV55HOuhczskRdnHa9vT91Et1SQXJ08kCtxLDC8+xfmPYO56cNsl/rh+nZuL5Mo1RFAVcgG4sv61w8aVAsbcwjYCXAmXroHoHYRJhZ128vAjWQ8DDa/KEFNajuhlw9SMBVxTYqwa4Bq5Wx6jWRQvNDNrI+zNFRBP1a2Hc84Xiw8/9ocHla4f9xyEMoh3nxNyGkPJRlO9odePnrB/nj0oIzViXhOAFACPkiZBM04Q38KNL/YQTC59N+ggZIki+myMnuS1zm1v6fFxDmS9RfBaJoEjGIE0sNDTv7JMvZyqX/n2KSPzJszlJmmqF+bN5ubzbp0x1KjSW0hL0GvXlKQrJ4bDKBFu6a7AeJ4SnySbH05dzu36c8FbCbBxcEbwx6RZKMgmmMHhmwE9Ukux7/m2NIl4CAvtdjfprhdU3FrYUsCWVKwdPRKcUxCwo+uFDXNIGf4hCwinqd+E9mjcDbFHC6QL70MeXTRstJyft5XYsTGAiGaef8WSN3oYz/cFWof1tg2c93YFS3nvAyBnhsDxHUrWWKnQqhFlYxGPpksylMuTNoR5PLAlnEHAqOPLnxzYCgJ8IsTS/kw3QTz+bK3+OBsifjXMao0qUmlx587VOsqdnWujUDnzy/VyhM5VLVYu5isa8REbyYLqgx93jNK9010jfjcxuNpHmzovEifzITp/XnXXYXDiNsHXUmb306C8kyq1DdykJZaipE9gcZFfCT/TYnCuIZQ4Skq6ggL8psfqKnjN1OJBmAHjAawEHBWEdcSlaEIfhAeEU5ODCdQESDo5ifHqgeWfgf6hxjwJ72QAgc2t+3iXvhxQxjB03hb9zCy5Nqc4uhUf5VYF+TdcglPegMzRJSgUSp3hwbrGu40aSzotC2egmDxm8KidN8UBCPueJTzRzvU5J/mUSVoiF9ZesBXZeZJV9bM9pnnQAbvoZu/anlpmUf+LP2IyvpBuDAI8VzaAMMDtp8+T8yAHki2DyDFcMIwRdmihpfVLhkP6f/81qS06acnvyz9i+neuic/p4Xre0TXNl8OdikOg3AvU7By8VRevWfiLc0rzmTNYepxaDdEF6CcgeqF8rFAeHYSVhq+QBAXgpIK2FMA6uVKR6OA9XSPi1gmpD9HAJ+FJCdQ7Cecjeob61sF8oPJQl9mFyNuUwiSGR1n3SB5hfUGniubX0nPNkktx8AbTPBczG0VsJgx3L5gkf8uKwAHMEa9z5MbXszbUj5ZaAJEDUktoz827+3EndQ/Li1NQ71p3jd0wR08i7JPmkG1DGA5JwFTBOnKhf+dzj5/U5AREjJWF5MCc7RPJuzuLmKVdRcs7hlFOgzomRl8L/S1J6aQHnEydd+EsM+lPSCfrw7L5OLtim4VEFuYVnkzcnrKjN2STC6HrMwsInX6oWKPYUXMY0IDXIAMI5COMhOwvZW8B7SEPCQloJI0T0/lTGkdoig2cqSF3Re4vmRsBWCjtd4iA8xAVdm4lMPeG6c1+f22jSd/I2p0JSCo8vv7nGq53H/fcB2zgIqyAHMTExL41NqtoC46JPN904bj5x8lKn7UJAFqnQSQUEnw1ZQjWpQJmq8fNqwtz70fqS5MWbJeeR5pl+BowxTJkDSYNezY0U0wP6ZEfElHBM2ddzg55/N8dP5KdT84k0Z9YcK4zZAZhCsTGfNM+8nnEiL9TZ+xlCLhNMKVmbI5Q0eSsgO4SLfwjiO43o/2/dGOeUI2Ux+TZt/zgGee/4gcLz6YOHahGFhdOAcoAcQGjBJqSm9xDOw1tPRKgXkNZBDA7Ketg6mFylgDB0GZM+OtS3AraSOKgKBwmIcMvXXH/mSHPJFJsn5+lC7UJb3O8a9PsSaCU2P9J0XeNHLXDQgADdEYvphsZ/p+pFzjONu3GywBY2LYlkfDFG2JIiiYbvx9OgKSpmk6xPoHyOPmKfAOOBOS+o5GThP7ahpYaB/J2pS8LYP8ybWDfyhS7xBKVvR+Gt0wpFWJJBOm4Qf5f+7xe+z60fc41dEkCziGQWIp7/fymlR44fS+NEmf6fDsqcaU0K8q/wg4QOVw72Vwq6dSj2Cv1dgZv+ErKycPsC+l6h/P4DhKAb6qvCnxVKLDgGqwAjYGqB6sGH6P9UnvBEdkpLwgFSwOmwGwsRLSYiTGgvRbw3GQBcIEyFID8NYQHVeVS3Hl5JHFSJY1BJqsJM+gcYN54loTBH+lonsWsruN+7QquAl3/sUN0M6K8Eji8IXWwuWjwM6/QqlJOyT+pyZrPLxzGtrRJuKoySHdUim/cS2ZqZ3+gmxxyyPsoR8FJdOc3N4ahux+BPp3XICX7ycA71C+7jubrtgVPS81xiSMyZTCoefqc+6nlj8kky93luf07rl5JTS6oIp6VOz6Xvktk0rVtelpiZ6HMqjbUSGCRFhuqBh29LrL/0eP7HBs//GFBHD7Mu4JVAddvhq795BdkDd99yKD46wFmJ1YqOnaf1Sf8+dCVEY3H7axqXP/ZYfzVA9Qq2EmifkSu4cHSzO/tYCOMhvJvqNZ64DGFIuAiPeLUiEFE4pAHUAFR3Hq5QOOoKhxB+QEk6oJb2VboIcwSQEqP8xuuvrtH8pMTVDx2cFhhWAv2mhGkE7n/D4tnnt2gKgwexIgFnp4vcZ+XO1SN9btYsynXyo3ck1znlLebenbR9gRI+x4vJrO94WS+p2PTciFrmHcxG9SiS9UjX1SmSltJRIGCMqNZ7kQQBTio5l86JlFzvSXXPOWTC36dpSZhMJ18imR9RgfLdeMlsySpXqo7kzz4mUFNhwYKIbuxSED0JjOrB4fCxwN0PgPqtRnHwaN6SalDeG8jO4tO/vwcE0P9RieOrNYq9wze/0+D47QPqpg9RtDAJkNu2BdTXJWzt0V0J6Faj2LuTBQ8EYTG4qGI4TabVwDzDSUAUEqqjC15FmH38Ww4OXolowi0fAFsr9HWBrrAk2MTUG5H7cu4+XiTVO3Ql7t5u8OwfF2huyCt2WJNq1V8CZu1RvKIQW8eBLrmW1kP2IUp6Uu7cLp0Ldy6XLVHpiPOb5IGr4SCitYTd3Pk0cDrmaTm5aTPfdHKk+hdNeRAmauephWX8TgAz/ZQmlbhcsFGDEEb2YNqxsbDwm7PPBQ2QcBA4z3ek78w9t8Qt5BJ4Tq9jko0TT4gc0aQTOieKlgRMWgcKe3daRxZm1lFwGtUJyN5DOODyR8D2O8D+Ww7FVsLUCs07F3gNEawYpEJc/KyD8B6f/4fA4aMa+4/X2L3ysCsP9dkBq5qiTNldgcuvBMyaeJLDKwn5TEC1QPngYWvEO1RhPUJnwDsPacIxeU8xMiEFXCkhewtpw2EuDwjrg4rjIY4WrhAwFQXsKXYCw1ajrzVKbaBVNilj0SEIT7aJWC/wcKxh/8k1Xv3co9w6qM7TpUyNQvccaD+x0PcS7sdr3FzXZJK+09AHEorpfOHAvzxGk+9m5stcXUX2eWf0LOeSmr1ttmbO8WO5dSzOm6TM1A8ot6rMEaV5EsLHeLGjW8HoT5GXTTcQegAJ74GxzhFhMNmTdtTcDpF2Zo4m8k5JO26J3Hps4efIIv/uHETLU757pAOd1i8XHPx9Ogn4eTbVLZGe1glYI1H0gOpp0QoPNN8IbD8Hhl89ov1Uo/1Ko36rUb9zUL2HtMFEOpDrtuocyq3D5qcH2DXdc9G+aHD/7Q26lx51K1AcPHQL3PyOQfFGY/WVgPZ06Ez1gC0FNNvapCCvzqCGqEMPuy4BQVYRV9CNYaIPd3kWgddw5NgFT+RnpUD+GoVAcS/Rrwv0laFAQumBxrRPhZ8srM5ovP3mElf/rMTlVxbDWqJ9Rgfpho3A8QO6UvL6n0tc/swAjngVryRsQdagYeNRiNMQizxG+Rzmg33peJ2bm/G9BUFz7rtZkveRMuZUklS1WfJZ4pT2Aa+TVLXJyz6n3jNSTr/R/IUIiyjXkWPFuaIn2c6nfAE9hiRSj9Ox0cj+X25ojizm1KG0PsApagKmKCNvC+t//Fk+EGm5xkn4TkEdSc/24dCZsEQeCmXx4a/cY/eqwsPdCtvbAtWNijeiFVsP3XmYRsFpAVs3gAdk71HdGHz8VUc+E1rClRLHFxpXf1Bg+12H7oUAQMSnF4BuPY4vNYXl3w5EdgbW3pcavpCA92TFAWBqBRV8NAA6b6IcCQuy9Hjoo0NRCIqteRAw9xrHqoSSDquqn4wR/z3exSGwO9TAn67x/AvAFcDhQwVhPWwt0F/QDW7NG4GP/qGB6lwIOkRxP4ZS4PhSYvctD/8rR6yqflElTf+OZPGZnZ1/68zBL4Xmj6m3qRUu39nzlCKOtA5z6kWecofFNLHVZVLH8FmuGs0dT2B1Jg3L6AFCGI+RiPkiy59alr3LfESu4+Xf58LiXDq3I6RoKf0/hcZ5OrGHP1L2XD7MXxQH2p35jk+yRIyI7tnqiKumRf+BwrEv0A8a3aGAP2ionYI+ArIX6O419NFDGkAfPdSgoVoH1dIlzJufd1h/JXD5U43Xf0Pg8DHgtYA+UMDc6p6uNvACqG4d4DxcXYSj9gK2kRgachUvGFXYQIR6D89+G72F8BJGK/IuNeTTUWwl+qrEUVtoZWMwG+dFDHXfDxp9p+EeClz+icbqG4dhJTA8I/RlS4Hh0kPvBF78AdC8G+AqgeGCkJUtALMSaF8IHD6z2Hz2gOumXYT2+Xw4hwQes06kiz/Pl1XeOUshpzlhEZ9PyngspeuVycxcVT/JPxOK0+MWYiKsUlQzqkLj+xFhzHl4AeeFQZ6WUMRjZtJTQgiz381ZT3JkkdfnMQIMwNTtOvl+DtnMTTquQ9RnncTQa8hWQB3D5AmBc8jjkk1dPtjCPRrp0BTBGnJN7R5CPIXBSmx3DYZ9AdEq6J1EcS9R3dIBLDV4mJWENB7lg8HH/8Dj7W8VOHzsoQ8C1Tug3wDFweP4SgdBYuEKCdVa2ErCliQsbAUAksyxQ6h7UFdgANlbeOuhhMCwDhFXJaEi/SAx1CXawsIXBr3RaNsC9qFE+U6heBBYObK0yAHorsg93VZA/8xBdQKbnwpU9w62ELj/dgFbU4Qyr0g9MRceeNHi+uqAy7qbHSMep4kq4MUEJZwb08dQ8Zw/kU++53TObD+3oc1tUKlHZooyUpfzpXqqhbrkguqxxOgoIAzEU6Uim/hLzZ1jlLkiqS6Zp4nPRyZIRi7gtLJpSmFVLiz8mTrPTai5NqUxLFMeZ86Ck76XqiLHvoA5atRbCd164gY0Mf62AlxJoflYrckZfCZO2VbuPF0fgJckjHqr8Pb2Au2bCnovoPcS8ECxB4qdgjTA9Z9bHF5KbL/jYT8BLn8IDGsB1QP7DxTKvUR5b8ks6QFpPPyK1Cauq9MicB0ACREHYcefSgK2LOBKgV6He05lgUMvcTQC9dcKz7/0qG8tnCZ39e6afT08+muB9pWDvbREYu4FDh95PHwPcLUl9/nKQpcWUjmUhcVlYbAu+9nQBfm4SjHlliY6/ZnFLGcWmkjm9SznhulGlPM3S7xgPu6pUMt9mfIU18CM2nTOAhL9NDJ1hlVuexKXV0TVZebmybED5lIumUX2+TnW9oQES757ajonkPI6z02KfELNIRBuVy4kHkNbHkA3aBwPFdSdRv0WUL2PJ0LhEc9q6BCeL63LXFtPiDC+c0R41K8lrn7k0F8A/ZXAsAa65yE4bk98yOoXwPFDj4fvAquviH8QHhhWAl6q6JylWodSAt2FjNyHMh6mkvHWeeEUZKuhjgNEN6B0Hqpz0McShw/ovcufeOhWhPihFraRaK/D+RkBCAuYNdC9ANy3DigKC+0B/YIu9eGLoJlDSG9JSwWoFBTNCwDSI3BLi+SEdMy+X1JhY3nZ83NIY66cPP85gTL3HKdUaKT3wEQvUgD5NR1cvyXzbhoDF+H9GBMXYvJdLqwmh8+ie2zyAHdgvnvPLcZz1otz7O5U7Ti1inA95vLNE9cz33HOSfVzKX3m3JMMgdu+gL0vcPlzieZt4k0ng6XBCUDOB0EBTgWyFD7ePcHfOy/geuI3hPNQnUB1G9qrqSwf/Bi6SzKJ2sZj/ytAeSdQv/WoHjz6DUmv5p2BUyJ6TgpHXAtbduABWwn0lwrwJUopINsBojUojgP0tsPFn3v4UmO4LNE+19h+q6CTskfA1IDqiNw8fuTRf6vH1bM9BRhObmhbWkSMuKKgyFVMnM6N0TS4IEyyBfUYAk3T3K7Pby8JhBM1OPsu/zt91rpxEefrZwl98DuUV8g7UWv4vAuVmbZ7fv0JQe7qOr+NPU+pnpY3JE8nnTizWD3mnXiWVJIlm3O6iHO1IE1LE+GcoMhZ9bzFc6qPD3W1RkLvFIotcQBeiXF3DTLC64UAsjP1nCNsAdCEL4D+QgZhFASFIo5A9D5yD15Q+XovYGuP46sQI8MA/YVAfQPUb46AbNBvJHxBAsMVCOoKoHoXCVJPTBvEYCAGAxgNd9lg9/kK208V+mug2AGr145icjRkIu0+tFh/ssUHq+MyP7AkMBbGLF04qYmbT4ZyTNGISPKBm1mgS/4aLCjyeZ1uqnm95toxp+rmQoiFJPlMjAt57gRrvlEzGqGyTh4Hx+Vg1YMvDks37aW1PKuSTBo+8/1jOuDS86kUXmKG5wKu8jtL3oJ5WX+R7/kZjrM5h7byNMlR+PGIuCRm3xWAC34QtgIQrhfI05yOy5+n1xvu2gr+GK6UkbR7mwawtYBZgW5WKwGvyAGqeCAB0bzxuPjZgLvvlzh+SJ6aqvXYf1zAS4H6mxauCEJDCgqkY/ksCshLlC08g4W7qOFKheGyxPGlwu4zih26/tJDdWT1OHwocPjcYP3BHp+tD6i0ObFY5O2eQxIyWygnm8cZYaIwLwDmLBuxTsnfj3EJcwJg8jlGK0nOWaVlzKWIAsD1PBUCORc4lo+Td84Jkrk6RG4zqGDxLMljplX+VGDeP4PzyQvNrRFLFcr/5kalJ+yWEn+Tn7DLy8snyDmVZG43yNuRliEQmGnlYQsPV0qwMxR7WrJLNbSb3OuRJ+tktJBo6XAcNI5diaHXsL2CfFdg9ZZczr0kgTRckAu1rT1cRS7T+iAg96FynqwPzc+3aH7m8O53XuLmNwHZAetfAN0zBbNaodxaCAuKp1GK2FB1dNE1HADsusRwWRKi6RzqG0I5fO/v/mOJ40ce+PYO335xP2kvL5o0+PE5NXFO5UjHaCnNEp5JXqSCT8uf5bMW1OHo0zBzQ1u6OeZqDy++iN4fWTdp2XPo4bFDl7lwmEMQSymv2yLpySlfeKngOFcAO7A85Z2n+DvMlrWUH6amLn42FShLkD9Ps7vBQtlSeGht0VYOpqYb2p1G3Kk5RJ8saPGkCybtg31f4vZhBW8FlHYYdiXqLwrUB+IE9MHDrIg8HNYCrgJs6WHWHr5yUHuJ+htycuovAVd5qINAdWcA7wFj8eJ3v4ZuP8DXf0uguybhAwCuFVEIkUpC+RQHA6cktV4Cx5c1bEXWn4ufDBgu6AxLfyGx+1Ti8KlF+dEBH1ztUMokyo2Y33Dm+n7coceF/hSEmOad7+hLun+cA4kKk9ZjLu9IWme3up20SfBx9aQbgtDIhdESpxLrMnnmsT6YFypppK00La3DVGjoNBTYXEp30DQrj9OOXLo/8zFegSs1W37WoanFYmnhcv3O/f8+KSelZlFBmJxaOqBwsDWFyPMKIfYEoWZX0AVGUngM4TTgYBVdnBsC6m73NYo/XUEfiDBc3QHNW3LQsiW5TZsVCaPhwsM8M0DhgUFAHhSKewlIUkts7Sk6lZfYflbAVtdElB4d6ncGz/+gxM1vOZiVwOo1mWd156OlBBJ0zaMYd2OOpwEING8tXKlgSzodu/8UMBcOchDo2wL2MiP/fFD5vDxZzOdQn4OA9JgNi/jYuKW7/Ik3sR/zT38v5cO/889Sq0kkpjNeA9n3c3eqzlPhU0Ey98zSEYWlE7Op0MjX3pIvCJAdb8/9MPLMUiie/gZO1QF+fonrONH3soNCTICm+uPcRTWxUZgKNyx8ByyYK5+ILnLVhN+Kh9ykgygdzMrDNOFkpwfgiJD0Beh2dDt6dppBwewKiEHCK4/iVmHzM4/i4GHqMEm1QH9JgsKsgPZDA7EykNrTQtoVUFsF1Yd66rHhvnHAlkL2dZd0/kP1Hl6SKvP894H9pwLtc6B5C5T3BqqV8IKOyQOAsD7G/LSVRHlvUH9DEbyOH61wfCVhGqC6pTa6wsMbuXihshYuLs65XTk1meb8xTlVcm4xz6VUN0/J0Tzlc2XO2sYp97tIn+P5wSb79DxTXt5j+aekbMqTzNVx4mMRVPwla+ac82SuzugTSDTXAfx/8vucjM8X51ya+/zET0NMLTfcEfmR5CU4u5SWOJin5HGOzwDIA08XFq7y0ccBCBYSB8hOYOg0buwaw30FtVUQHrj4mty4XUm/dUsL2tRk0oQEumugv3YQLzq8vN6jKQa8edhg+MkG1TF4RApEbmO48hheGMjGwEsNYYFy73B4qXB8SX4T+khlffKfdXj3l2scXknoVkEdHaoHh+6KUIdqDeShh6s15EDnPvpnFYZ1je2v0H0rm587tM8lxAAIIQA3Erazli5/uqPnwuGEc8jGIh+nlCxdMmMukYT8zpJwyP9f8szM65fnzXM3nb+5JfHk/Twvfgan81SKGWcuzKONVHDMCYnUMuN94ri16D+RFcCNy4vOG53CsrThOcG55MC1RITKTFg8JS3VdckqMdeepyYpSGAcGwfTSAjD8SOAcuew/oXEtqxha4/mrcTqtQ+u1T6Qo55UjRXxA/2VgFl7mJWHe9Xj2fMdLusO64KOt3+xfYHmgWJ3uoKjYoUwfdpDFA5lZdBXdF2iqSRUT/NP9URSHj6QGFYVLn5ucHyucP9tjerO4+qHLUxdhjMeJapDT9crSgGzKnD33QLDhjiO+oZOtpp16HM/9se5RcWJL29OU4ouzi3Ek/dm8l8yz/P/jDJSdSlP5ywpaV787KgWLNdtSVg8luI6TFShufJTT83UlyWeF5kpMQ17CVBQYfIC9dPTqrFDn1jZVBLPwadzh2py4bAksFK97DHLRl5Hrtu57znl7TkHeecSoy4lHarCoF1Z9JcKwgnovYCCB4RAufW4+jNBwsSS2dMLMrd6RTyBacIN75WHWTvYZwbVpsOziwOe1Uc4L9BZDeMk1tdHHJ9rVDcStvLwG49ir+A1KN5lq1BcG7RXBrtva+hWoL5xsKUCx+FwJeB6Cr+3emMxXGhUDy5cQyBgVgL9pUb5TqG/rqA6ipehj6QeQZAJ1VbUDluDJMaZwwq5KjCHNHK0cW48HpsXS45SLvmeFsWC38sTUj4/00VLbTqtd5pyJJ+3JkX2E5S8UNc4n9PPkndpjc6rPUtJA5jcTJanpUV0Tv9n4cMwZ87mC5wKqnMplZyPqTxLdX5s8M/pp3Po6aSO4feq6tFfKBwGCeE1hBXQB/LJ6C9E2N09bCHGg1UlZeA0eWWalYdfG1SXHZ6vW6yKAbUe4LzA4FRs29XqiOPLEr2p4TW1lQ6QUbRy2wsYo6BqC9EY9F+uoDqJ/plHsaUaX/3QoXlrUH29w/FXLqD3HsNKoHgQ2HzZYfdJBTl42KaAMA76roO5okLWXzkUB4f9R4pOvdYeriLGVMjxPMzJTppP7gUOYYnDeGyMzqUlBPKUvB6z7KTv8vc5OlpSiedU/SXhMbf+0vzm1mter1SYpfU8t9lOEcZChdL/32dx898sxU700BkdbW4nYJQxp1os1XcOAZ3bMZ5ClKV5L73H/180Hdy1RGsa6L2G1yQsbDUG6LUVoQmz8TANmUQBAIVDuemxqntU4bCVFg6dPbWCF9Lh+bM93jkRnbmGDZ1SdYUHBNDuidzwVqDYhzD9H3WwVUnBatYCulXwn1yQoPuY/EeGdYn6hgL7CEcRxwFg990N9h8p9JdA+UCoqHtGnqF0byzgpYMu7ayz3YkJkU2mbNI8Q3guIdE8LY11qprwM3Nu5HlK50++CZ0j9s99dm4ecQk56kDyv8eyYFgUKEkeJwAwWW8+Wz+8jk+uGZi8nw3s+yEBTN7Nv+c0x2HkggLA5HwIP7Mk6Zd2oL9IWipj6XstHTZNh/5CY7hUKHZhIoTzGaYG+iuP4dJBvuhxtTmiKgy6QUMrh1IbFCGql/MCvVezpjMhPC7rFngB3Nyu4ToFCAlXAcIAvnQoKoPhWAC9RPtCYPPbb+GcxP22gLsecG8q7D9WqN8qOixXANUdEbWuEKhuLap3LeyqgLQeq69aeFmjuhc4vpJ491cEzMbCFx7QHnKvAA3owqIKN77n/XWyowfhcIImMAqVud1wyeHwKSgidQM4UYlmNpCnqMPnXBQeI9gnXB/m+Yw0jku+JvK6P1b2EhHM38X5xnngEcetJRb4MbvttKKj8EhTrt+ln+eCg//OIVf+DH++xJ7PPZ+/t6QLLgmIcxOo0gardYfdZYFhq+OFya4E+kuP4cMBzz94wG+9+grfbt7hwdT48f4F3h43AEYeaEl1S+t1WbcQzz1u79ewnYLckqdnrz2cJaKkuO5wrC3+2otv8Od3L+FLB104iG/v0fUaxb5G9zyoKT8ysKXA5qcHqNs9hHUw33kBvaeYHdKGEKECGF4aFJcd7KCgCgu7W8GXDk3VzyKEufkyhypSNcVBgE9lznEbSxOe/557dglRzPEQc6pt/sycsHhMbfLZdx6n7gEeU9eAdNzT3NK8lgROmib5zGzGKUkcHbfmBjDtnHMmqKek0zsZplF+8oovpbnFn6YcRuX5LhJCZ8pNkU4Orecm45zZ76ppYV9KHLGCfqCIV65xENc9fuXVHX7j2ddo1ICft88AAL3TUe9PfU8e250A4Fl9RKEsvsEl3KGB04AsLYTwKNc9nl0coJ5RfqWyKDY9lHa4WLW4/2cvUd577L7lUewEdp+QM1Z3vYFqN6i2FrL30FuPr/7rF7AV3bTmNSAGiaoykPUAKTzuVhVETVHE5zwr0wWbLv5zzlOT9qbfLwiRc+Xl+c9tMqlQeIoqC8xfyv0+6XH8/vR3+f/HLIApgk/Vn9RvJH1vgjBYirkwUXPT5/u4bz/l/sjx2fOSPv82HeAla8v7Dla6kzzFCjOHglL9kJ1rlHR4vjlgqy3aZwUt3tJgXfVo9IB33RoHU4Yo5AKDVRPJnhNk5+rWO4VN0WO42uPd6xrDlUdZG6zqDnVBh75WxYDeKdwf61FY7BoUW4Gb37LYfOsB268u0LzWIQ4G0F8K9FcaVz8eIA8DynuPYUNerMdXHn5lsHu3wsuPHnDsCxRX5GcucKo6UD8tI4XYlwu7OqcTS90T8kyfy/NdQphLPMS5zWipPXOJF2qKJuaeAd6PMI1cyMzanROKOVeS5iWFjybZE5WEK7/kHzGXzj2bqiTswHNOYju/fJL1sbLTPM79n362tABzYkwnfMJj1qI4IOHzQlk8Wx2B1XHSJuMl3rXryftL0chTQXZOcDgI1NrANQ5QHlf1uHi3xzqaZUttMRgKsWethPhrWyij8GqzR/9CY/f5GpufStiSzqzoA12GJBwF5B3WgbhdW9SbHu22QmcUhflXko6s8InfHMEuLOpoYn0CVxDbm43jHFGa5z+Xx5ygOKeOpM+eHpp8+mY1t/Afe2apjFxonNMOpgI8sejMlJ2mE4HB2b7PoHEFqIB5dJGm9+nQx3bY91FlnvrcEldwTljkz6fvAdNBmZugc3VYQjuPWYcAAIWDrCy6ocD+pgGUR9EMqBWpDe2g0X61RivX+OR7b/D65hLmqHFRdOi2FaSgSF1yELj6M0fRuhsBX2oKKPxcYFh7iEHCDAqwAtuvL6AuBqzWLfa7Gt2gYUqJSpqJTnxOtZ2NWYH5RXNOaHJeLEBSv4/0mZN+W0iPkbZ+Zn78svXPnz9Xt7jBY7p2gSlxmSPvdFMm/5PT8mfrtVTZJZ7gnM5OFZr+zT/pu3yada7cNC2hB+cpdmZ+PDr/sX758E/exqcIx7nF+Ri3kD7jfLjnwZ9yOHn+OrlT42SiJa2a202tF9CNQVUPODzUaH5aQmw1mnrAi+qAC91h/8UFVl8qeOXxi6+fQf6wgdAOK91D3muU9xLqILD6itSPux9IuoHe030gcqBLjIQHnYPpyatVfFljGDTcILHb17OCNvXTyT/jNp1z3MrHYe65lDh9SpqbE7lg53m7JPAeI8Ln+LWc90jLfuwzv/A7Tz6bh5xXStTm7Zqbu0AQGOc64TFYs/Rdnqw7LWOu3HMLd04AvC9Xkb4zB0GX6pXW7zGeIxcGc4tlqT65WpO+v7SI0gWWtsEYCVlamBWFBqwKg0b1+KPbD1G/UWhfOggrgD3xFc2mQ2s13LMBsgee/ZlDfeNwfEkOWQAgjj2u/2yP4QKo33novUDz/AjfWMgjHZ7rO42iNueRRMLTLAkObttJ388IzLQPVOJmfk4oTfJcUPdyvmxOTf5lUOxT3/FYJjTnuL1cVcrLmhuTOZf5pTmu05cEHt9pz02COS4j1+/OCZ05yMbvTxY0v7vwHpLvn65UnU9zask5FeN9J8cc2pll9M/o6PxOqSykslg3dN7koBq4ymFVDOicxuvX11AbOruithLSgmKBeoEf376A1A7VnadLlzzQvPXorim4MLSiu1kHwDQC5T3ghEex6uG/oTierlVYvejosFJASmkfPkXgTiavP2172gdPOXow6Vuuhx8/S0/Opr/nEF4+n99Hdc83hMdmxtIcfkqJsZ5n1G0AE5Qhsvrlfz8aQGcuPeaMlT7zFML0fawvk3dxvsNTqOb8aYi/ORVj6bMl3mEucR5p8N6npinvkSCVbKGcC1mnpcOLqz1+/dk3+IdffJsOpTUW98cav28/gXxb0FGPnrxO1UHAvHRY1z05fx00bCVQ7B2K7QAvKpQPdO3A8VtXaJ8rFAc66Vpugbf7CmU9wPGA9BLHYwkA6NYaRWkXuZY5QjH/LOcf8pTOoafMp6UxzBfzL/sMP/c+nMW5tFRSLkzm6vaYu/epunveuXLCYXgQ7F+CNufSU1SapTMl59Jj7HMK2Xz2f5pydDKXV646AKP+l74zt+vk5Oyc2jNRL85Mnsd24LmUTgwJj0I6XOgWRWEovqgVaP/pc9z/Zx9CDsFBKBTB5z9u7tZwvcK3v/sNvASK+x5eC5RbuoC53IXQ/0c6FSsH4OrHLZp/UcMMelRbjID8WQN3W2HXlbN9NtfGc+reUzeVJZ+ivO+lOOVR5urx2FicVafOvDvX9qckKcgnSAkK1qSCZiCyZ9I6LQmLXJice4a/W0QYj3XSkuPSnHdYmvKz9kvMeVRD8vcX6pjWdokLSAXLnHibPJsJzPRO1Rx1pGU+ZVd5DI7PfZ86HZ2LEeE8+X4MTuL/+cPfQP9QoTgIWKtR3gLDhnwrhCCE4SUwXDpAAPLLGkUr8BO8wvOdR/eygq0E6nfk3ekVoI8GspeQH0qo3qN9UeL5v7D4+Xc0UDnIVkK3EsIC+l7i4XqFF+sDGj3MXpewRDLOqQaY6d9z6ZxwXiKS58y6s+qimFrAltISebmEuNIyzlld0ndSkz9A8zutXz5P+Ltc/eDPzx3Ee7JKkptn5tKSr/9j+f5F09LONaeHpUjjHMrI8/TZ5Egn99LAPrZrzC2ac2pS6gkpMR9LhPOslEW/LSEOKsTbEIAkNAEPuiQ6HILrrwGUDhAKZuNQX3a4/a85PHxVoboReLVzKHd0DypfKg0A9Y3Bu79S0vmYHvDKo34r4Upg2DjovcRwVNGale+4OVeztMBzAXLOgvCUnfp91MunpLm8nqLWPNaW/DPuv6eWlc7l9ExIXnZ+IC/PN312UWDMLYI5W/NjgmHue/bVWDpnslSPHNk8VXrn34/1mPciPZcmEG2h3LndYik9BnlPoOuMwjU32EoSahCWTqb6g0Z/0PDhrhFbe+ijgOyAix9J2KaErYH28x7/o1/7x7Be4j94/ldwv6vR/XSFyz/bwtUFXEn3sX74D+/htcThYw3XeMiDRHVLJGh3DYoWtnGQtT1Rl6jvxKQ9506oPiVa0lNQRPrs+/AUjy3Ik3KBE2S8VK8lhJV/ll58taRC5PXOa3fqQHdKMOfpBBE+9uB/FSn31eDf6eepaZN38dx/YTn/Uxtz+jtNbKpNf/JBWCpzyXY9V5ec1zj3/1zKTaqpL8Pczq2FAyTdilbUBqgtbOOjlPMFIBxQPlDsUC+B9pMBP/jWa3yneoMrfcC//dkf47/3a/8M3/wNAEJg2GgcXxawNcW+aF81+G/97f8c/4t/89+HL+g+FniO5CXgag8hPQZGGJk5dO4cyTmzcdq+cxzDUziI/LM5U/cc75F+/1h+5ziSvK55ufmzS/PjXDsfWynnnAPT+qS/5QTWPlJIXuElc+ncwjzn2zAnQOYIpLQzUyeaOYca/puPMOcqlfdTJ6oJyYv5RT3XB++b5oTRnOp0Uv4jsRrypKSDqixUK1D80w3Kn5cUvi9YRjjWKDyZVFUL/Pav/Qz/48/+v/jT9iPchlh7lTTwH3aQxwF3v1ri9gcKX//NCrYpoHqHD4otPi1u8Nd/58/QfmjhiOOEcIBsBdxNhXbQj7YhTXImXB8wL0y4/ec4AcpzXrAA867rjIZS35Y0aeGm/i+YF1IyERwTP5D3FCT5/7nvRH7uKD63UBZwiv6X5vZ0zs5kNrdg5ir9VJ+M/PNzC50qePrs3EKa273TTmAJes4l+SkmuDmh8RTB8Vg758pJB/1k90kW3DliivOp6wHC0DkQ1VNAYmEBeISI4R77TwX2n1Ic0JXu8aPuA7zrNxicwoVq8WFxj+urPXyhUN57tB9ZHL/Xwa40pHH4o93HaF2J/8lH/ynUyw7tC4/umYfsAdkJqINEb3TSrvcTBufS3Njkf8/1bfp5OjYiCAkhyPlrzvOUf3IhwO/OCY6cm+F885PI53b7tO7n3Bg4LQnH9Nk5AfYY2p09rfqUKwnn0mN8xhJp+pgfRzqgcylVG3I9K/2fd6KnErJpmpPeeX5PSXFiLgxoOmBLFzaneQHTHSKddFUxoLPktyMsIH24qR0CpqFAOcOVxcfff4P/xid/hNYV+P3tp9DC4Sf75/iw3uJvXP4YF1UPr0tI4/Hh99/ie1fv8LPVD1DetPjZ9hnaFwU+knf4zc++xB/gU7iva9Rv6c5XW3v0vY51M54OvM0Fyok8hj/HACyTgmk/PiVJ4U8sHLOenDP+MDlinSw+zkJgcjZmUjceM8zf5XpOTUnTnPVjKfH3SrpJ8KA5U/QEcadlpA+mRT0mafJCls4HLD2/XFkun37yRTHHR6QdOrcQ53bfPI885bU9J/mfijjSdiypIrnqNanDE3ZhzndwClJQuD5XEoJQHfELzMqVdwK+cPgffusf4fvVayjhcFUcIYVDrQb8ZPcc/+4P/zX89EcfANZDDXQ58JvjBv1aQvQGP3/9DD/vn+P3jt/B//zT/zf+V3/tP6CTsqDyiq1A/1DhMJRjG38ZNBECBf+XoRK+z5gx2kh5lHO+F2mauK0n83MJdSxxCvkzedlLvh/8t8jyegytnKMeZCw4b+wcJP4lB2vOC+9cR491OK0wS/W0c5+6q7zv8+lTSxzG+7DzwDKX89jucFJGpp6kP60p8G6/ws2fPkfzWkCa8KAIaMPT7/7S49/87T/Gd8tv8MZcYmcqFMLhoW/ws4dn+Pm7a2x3DcQgIHsDaTwKZWG8xPGlhC8U1n9QAwBar/GNvUApLMTKxKsXpQHKrzW+eP0Mt22D3qqZcHjuvQ6JTfphRvC+jwB/LJ2gOJwe2HoKwpwlcxfm8JJgWHp37pkUsQKnjl38/FPrz3nrOWGx9EIOFOdQRt7Bc0JhWbWY/k6fzYUNsAxDl3br9PO5ATiX+FuV5DW3yJf+fyz/iUqV1Td9f+5sCSfjJB7aCjevL7H6YYlnbzwgPIa1iFcfSgvoe2D4zQP+nd/6+/hL9c/xxfACX/VXeN1d4mAKvDmu0Q0aQlAAHnG3AryHUwLbtkKrNPprwG5KvPyDAX/vzQ/wvDrgd+138b3NW/zP/vrfx/9l87fQ/vQCzWsJfRRQf9Lg9esKd9/Z4oPLHS7K7skqCIBJrIyzzwl/0pdz47QEu+fmW16PubT0/Dnfpdk6PZJfToQuzcP02fyZNNfJBvyUOno/mhXn0px0ex+fi3PvSTEVDo/l+RixM7fA0s+XFu3c5wKjrz5zO3kZeXqMeEvTYzprvksaJ2G8nEJqjH8bJ/Hluysc/9FLfPj3NDY/J/dtW2T19cD2Ow7/8uc/xY1Z4/eO38Z/vv0O/ujhY3x1uMR2IMRQFQbXmyMumxb1O8qjfS7xfHUEAPS/ekR/UaB6c8Cf/MmnOJgSt90KX7VX+Kq/wr/zG38fv/Yv/Qy2oTKFBdZfSKh/cIWf/PBDvDuu0DviMxZja86E7DuHxHLSOP8sfzZP5ywYU/+b+Xfndvv34bdyVeEpSDh/honUOUIz1g+08bEwVeGA4CyRm9VjPK26UIG5lEu/xxDDYw5aOaLIO5nLS6Xh+O5Uii614Ry6mOMM/MznTxEa5/KdqwO356l5zuXnvMD9sYb+5xs8+1NHJ08FWUIg6IKi9qXA8VODX/vBl/jvf/KP8cZc4MfHV+isxuAlPmwesDcvUSmDSpm40KTwMDcevlDYfyLwm5fvcNut8CuX9/j5x99F87XAq3+k8Mnv3ON7mzeogv7z1lzgv/vR7+Hv/p0e//SffB/VG7oguth5PP+nCl91H8D94A1erfbJUXO3iDZSl+3H1Lc5Yc3vzO3cc8cAzqnLuYt++l6a0vnq/XLwnpP8xXwclLRtKbo4UT+SPsr7Kv0/V1PyMjgvajMAkdx8hqCazC6eGe7hKZKTBcVjKILzzdHE3KClpqhcSJyT6ufatEQ0TkxReJLD4UnKdzx5po7n3s8/S/NrjcbdT67x6qcetgC8EhDOQ1oBdB5mJeB/a4v/wa/+M1yoFntXQcHjQre41g6d06ikQXVlIIWPKON5uceXx2sc3hn4UqP7ToffufwJ3g4X6JzGf/HXPsf1n5d49i/2+P13n+C/+ckfYmcrfFA+4DfrL3Atj/irn/0M/+fq38D/67/4K5B/XkB2VLdnfyTwdfUC1XctLqv2xNPzsYDAS4tqiWty2dyaS+/7+dK5njmBdBLwOFnMc3VN5+c55P7YRilEIKywrKLz30ugIX1uci9JviiWLCEnFUpSKhyWTqcudcRTUMtYzvSd1PSafsbBjPN8l+DaWPcxAHHaL+esGOfSHNp4HzQ3h6QAYLAKr99d4fqPJV27qIKeKgSOHwjsP7f4m3/1T/FvvfhD7B3dVrazNW7MGoWweDA1bnpy0npe7lEIi5fVDgoOG9XhD7pPUL3rYCuFDz64h/MShbC4dSt891e/xrD+CPquw7vf/Qi3/+0fQwqPr/prrGSP75WvMXiN/+mr/wS/8a9+hX/vg7+Juy8vUX+tUT4Amz/X+PnlNX79k9ehX+UsR/BUoZD3Wfr/XJozlzqMcTIeeyf9n985Z5Z9TPjN1fdpG/MyEvEzKGOp3HOJBaJ2ITAvk59zkP2xxTtWYPn/VALnC5srn6Y5XTRt4KI0nfn/XP0XTZgzqsi55x9Lc+jlMaQmBZGWKZqaLVt47H4FdGxdeZiNh/igxd/5/p/gN9ZfwXmJ39t9jpt+jdZq9E5H3oPLcV7gzXEzEaRaOvzpP/8MPxh2cKsC3aDxd7/5y/F05Lro8ZMfaFQ3Gp/9x0f83d/+S/j28xtI4fHD3Uu8qD7HpW7xQfmAz8u3+F/+xt/FP/nWd/C733wHX99eYDgW2DT96dgnPf4UC8iSZ/G5NCcs5r47eW9pXmaCI03nCNu5RZtbLx6bv3OJ330fXm0pjYQ7W0nynS+peN6Qpco9Rai878I9B43y/J4q1NK8z3UYIwuE30vObE+R0nPI4in1fcqAFsri8w9u0D3XkMKj0sRBaOHw091z/GT74uziSPmTHHUZJ1G9VXClhlkrXAfCM93hD3/9iOEPC1Rvj9B/7wrmv3OHUlm0tsCXh2t8CeCP8RG0+D7Yy/OTzT0+Wj/AeYHWFpTXQjTvvB/Oche5ufaJnMHc93m0s6WI40/NM29Lbs05l+bW15LQfGxePWYA4E/T+T99b+HFuc/n7M5PFRZPsffmLHe6oywx10+1I8+VtbRjc2exkFDZgk/rlwYi/mXS+wi6fHdN1aNKG1SayMrOamyHii5tTna2OW5gru+4nF1f4YPfM1DbDtvPFJlCs7743kdvcP/dAnZV4sN/vMOf/Ojjkz6RwsN4CeMVeqdxMCUOpkRri9lNIW3nucWUjn1qMYp5BWevXybl77GFKtf/8w0jLzNvT269mWtfPiY54jh35CA/H5X/pPUCRitgnuxC/8ulCTMnGPJGvA8BOsd/LKWTSs7wDEsS9pwAyW3YZ+uL6a6QC66zKkJSxtwES+ub1v8cWbtkHUnrsvT8bN0yhj93MZbC4+5Yo7wf4FYFtt85LZsF1e3vDDBrDS8EPvsPFd4e1ov1TN89Zw1In19K0fvzCULhXDnvVeYC2plbnMbJJ8P+ucXP+fik7qmq8T51jeUkv332uc/yzX97L4IfxswCnVvguQA5beDZ+i/mkZY75vWIbo/TTkv9488twF+Gg8jrdW6HmGOhlxBS+jv/e07dOVfe0udL36djrLJzK84LtH90DXUc0D+vob+zi8gh6u1hUfzg21/j5tcKeC2x/tke7X/8Kt40P1d2upjm+nNuUeafs5ly9gLnJwqHc+lcfea+myuTeSCubyoA0nbMkfJzaGauPmk/8uepoPLZDzCG4fxl0kQl4b/yRnFDljzZ3gdWLzm4jBV6GsHzF1n0s/VKfh5LKVp4rB5LkzffMYDT/pibgEuIZamsk1gSGbKYK8t5gcNQ4uPftfBa4vhS4bPndyd1kKmw+du3uP1BDXNR4pP/dIsf/cGnpIpku+wclD8nKB7t3+SMydzOeK7/5wRB3hdLz899PjcW/F1uGZzb0JwXcdNb4jiWBFmezvXa3Lx9qgBZvMjopAIzGT5VUCw7dp360ovssznYuvR//uwvwy4/Jf0yKOWxgV7ijJbKekxQxO8egexLHNQXP36F1Rc7COux/0ii0cOJAHBJ/X7l+g67f3uHm1+v0H5Q49kfipNx4Xo/1Zw3C6mzhTZ3v8i5/OeQwRIPNSccH6vvY3P13LtLyPmxfPK5laodS0hoqYw8cX/bMO7x8NlSeir7OpeW0MdSw3PnME75wJ3T1/n73A6fm5mk8Iuo4hzXkZOx+XdPtZo8ZQKKM2XNLdo839jWNMBtSsjNCBLvBayXuP4DDRgHrwR2f7mL+ZXKziIBAPj+B2/R/p0ttp9p6IOPu+XcZH0KMss3gFm+bcFt/KncUvrsUj8uvcdpTrWcS4v+INlYzr6b/V76Ps0zzy8dq5wLWaIb8nxk+vJT0txC9HGQskZ48WhnpuTpubIo//lBTn8vOZflJsNzKe/ouUm0BOueIizm0l/E4jNbThI1iv9Pf8+VDVBf/fzmGh/+w3tAS9z96hqff/ouRvxOf3NbUz362y9ucP+vt1i9HvBnf/TpL43G0t9L/TJnjZgT8Pn45ULlfeqYj+9Tyet8geYbwWN8BeeY5rwkRHK0slSvfM7lQiLfGLwXWIyHMdcZS5+RGnHycfzufVM6eOcEyrmyHlvcS+XmCGZOj3xMgDxVKJ1Lv6zgOOd7kAuLpdvD3J9sMFzV6J83+OZfs9gEc+qSTp3+7bzA5x++w/33SnzrP3J4s9/MtvVcHr+M8MwXSF6nXCVKn/2LqKfA4wj9MfI9V4uW6pMTmKn6kT6T5rEkKJaEwmNpVnlLX3yqn8bcpctLzz918aYp3QGf4qLOeUyET/p89sxjdZrbpX5ZXfWxBfQYPMyF1ySfGWej/AeYP+/A5VY3Amal8NXfqvDd7399ogMDmFyBmKdKGdz8tkV502P/D1++l/7/qK9O2paZ3fqxnyVT51PGBTjt73POjHOk5lPLy4WDz56ZE3YRcSTCIs/XzvA1S/lxHum9yCdvz3EAS0kID5X5ws5dupzmm/7PFVoyrc4hjbQh6Xdz6aTxC8+cW4BL+S0hiiWU8RjiOadS8eexHWcm3uTvGQ9PFiJLC/MwlLj4wuLm1zVe/utfTU6uAtNb5dN6p/87L/DtX32N219f4eN/0OGnt89OynlsnOd8fH5ZJ6y5cpcWydzfcyrEf1np3A4v8HSrXfqT9tv7qOK5apJSDeO1ICwgMJ206e9JI2YmdBr4Jo2StbTrn8tvbiDnGruENJ6iGpwbhKUdZY6v4M9Ty865d9WZXXkupRaMXEAuCblZsm7GzZnzEcJPUMfr/99HWH3VwfwrW2zK7oQXmFswKfri79dFj7d/y0B1Fvjd65P6LQnfPE34pxnz8PvyI0tlpuOZo5AlPmup3vncTBftEsdyksfC/08RWEt+PU9VwabrkQVFqO+5h/n/5cX5aN3Dc+eRwmP6ag7XlxDJf5Up7ex8cZxLMmvrU1N+TuactelEyGURrh+tY4iC/aPXL/HZ3+vx5l9a4Tsv38G+x2XSOU9gnMR3v/sad99v8PH/Z48fv32xuEunfbqUnrL5zHFQ6e+8jvxZ3oa54Mtz9cvbsjROS/4u59qyxE08Nh6PWWIe6+epRXH8nDWHKDBSFYHTnIBIf6a8BE7eSyuXdyb/r6SDkm7yTl6nNC9+Pu2Ip07qp0K8NC2hhiXOYVLeAtReejb/TiVegk+pG6clwnPJQsLlNv9oDTk4bP/lI5yn0ABPheBz/dToAW/+FQs5WFz++5uz9c4n9NLOze3IzamPCYs5Dir9PK/LOTXlqX2SqwXvo84sPfnYfJ9D60/Z5E75lvnvZKqKpAXmwiBHE7melAqAtMJLFZobvPQ7Tipr6NzEmtuh0hzTv5e6eq4O56D+ufrHsp4gVIDzHAyrPEtpqexzMRhyQQYAP3r9Eh/+oz1ufqPGr332On7/mHqXpnzhGifx3R98jdu/dIHrP93jT3708dk6L+W3VPdz783V6SnvzKnBPMfSxTpH0C6p235ByPxXwY3k6PsxzmaenD39jv+Wc+rCuNvPqx3nHKzSxcvIgX+WBi/9PC/OAxN+ZVZHf8IkEnjcXTb9PQeb5z6fKz8XurkK9r6TPv3sSXA7QROsbizVjfPY/CcrCO9x/2+0s2TfU+o7t+gaPeCbv93DS4FP/yOFoynOQv6l+ZGmFGksub0/Jswfa8OT5tQMMknTlDg8P55LKsi5/M/VaW7sllDbY2nqWXvmSyY88kNlc1Ip7+g5MvKpSWQ/7/PeY5/liGpukj6Gfh4buFQo8A6TIrL8+zzNIar8+7n6PxWq5nn98U8+xsvfP+Dtb6/xg09eP5pvDvOX8uV2/NrnX+P131hj8+Mdvvhnnzxa96fo+bOcTkbsShHumJ15/ymoI6/L+8zh901cisfUISst8TG14rH0Pu/NOsr5xDV8VCk8cq4it3zMIQv+Pv2dfj+nIuSCQWTv5O8/9oOZvyf1Sxs+0/lLg7G0q8f2ZP0yRxznz6WfL5WxtDAXF3LmiJWbJnMrjff//9a+tFmP4zrv6bkvdl6ABAGCJECAqxgpFLWgEpYdqyqOLZUZVyIvUfZKVb74S/ITkh+Rz8kXV+yUJaVsJ3acrWy57FLJTtnaWJIpSwRACsRCbBfEDtx3Oh9mzszp08/p7rnUqQLuTE8vp3u6Tz9n6XmHb2c8/X93ASHg9t+7Q/tXGgt9bY2ewOyGvf/Tt7F+bDee+8Pt6fi7Jk8ltH1lY7+hftfE2jjstzRL6Fa30eJ2XUqtSNijFrRXQjRum9P7m8GBv8FUKl6CFEp2CoAv5pyhfGcv7Tgtk7tUxgqO0m4K+EIz910vg7et/Ap5k8eqIMKzlNH17tpY472/OI7Nd+/j0hv78cqxK9Td2YJgLK8r9bHmVdfjlWNXcPGn9mHvpTv48BtPVd+bVYt0v22/dN/ZYbv8h5N8NMMEYUlFKr3jFrjPiKFiQca1d2E3IbtBlKK3tfnB5lvHIap0Ukk8d2oXZs+E3fE0Q8xW4Q2AR3bhlhZQCZa3Ljy7qJltpsW7wfrP2m/tt9dPrz7r/fBURv2vjwHX7u3Hc3/0CNv7NhA/t5UY9ZYIW483+3zfz1zFnVOP4cQf3cXbF4654+H10+MreW5cyktdzLodb87UeNRUmz+MItLNNSL9hoU1wLYS4yOfJ8ie9zEooTVN8iFzC6S2DDBoPeVR6Z7AYc9AyqUdq+92rN0WkgUn/arFT5SEVU3otfLpCkpj3KxNUC2Ybn/tGPZcuI0Ln9uDlw5fy/igfcVgFxChs8TjcXzzJt7/2Q63T+zFrh/srwrRJc9qaqHm36ooJYFSeq9a0LdSyxxh6nsXIjZCTJCGF79iEaU3ltxOkYeWJ3Ou5ONPUAIRFDqvrdjCKA85eNeMl5pwsWWEWiPcREjo/rG4FLa4PSGo+Vh1/aTTt6Aij0oTvEUl6mPAmStP4tk/uY17pzZx5I1LeNhvVMcfQAL5Wya/HfOXP3keF3+2xzNff4C3vndyx2OxdNyocVnZO6Y+LUAjntpkKTrzj22MVBiCo/TWTbNFqDHnBq8zxAyGzJWU1QPGHDB/NLckDDzBwYRCTVKyOtiznSxQT81i7Zb4qi2kYnnHdWj51H9LY9aFiM3/NQRS/fjzGzi87y7lKXtHTtvZuyVGxg7Dh4D3rLbx8VfP49pre/Dylx/hrTPHk7LMnV16r5rszlhCG3ZMkx8ZGgVI4p42Y9ESaCakDc9Tm4X8LXOzZCSWNndqQwHy4/jAoBp1crBEGpHGZZF4RhQ2UFoSljrdYtDU7S8RWC1StaRi6fo8VGPzAMt2JnH52bQsj0rTnoCafaUkjFddP7hR/3ILt0/ux8ufPD9946I2ht6n822berElPxA0Pt/drbH6uau4f3g3nv+tgDPXnizWK3+99vQi0X8teYuo9DMDnpdF2q/xlNS5AyHRhUhnlJe/V0LTqhQt66gm2Dp9sMRm9gZedCn7r8aQXnxWQlv9UwsrTzedXcF9xuuGgf5sUOxO5MHjZMGN+vsq9MO1WhSTwG0wvG2ostoOsRF6bIS5P/qajQ0bY3Yvf6/d249T/7VD3L3C5V+6jz2r7UlNkr7p9zLV4+j3+vkkHGLIYL7O1yPguYM38f4vP8LGwx6Hf/0Art3bn7XrzScr0LQu37IoMpWaCGvbJ9u+Hdda+97m1LIZ6VUpOTw1xdbPDPF8THk5227iJWEWfg9BtFBpEHUUqP1i9dIX7j3zDGH2r+y8Hq96YYeQTiJWt/5no13toi8Z6kqQsjZRWT9WoceVbx7D3g/u4/Lf2sTrJ95P+uj12eZxv9atbRsFxCRC47VTF3D2H+7Gvov38OCrx/BgezXlYQFXTIDXhIo3FkLe/MhQG+mvbX+J98JG/Oq5yPow5UPqPbFpmifPQcE25KFsygujTh8is9Au66RXScNk9aA/kOuD9sCMJ80ttey6TFjYsOqkLHjZmo5od8EuRBcillCN7W9tQpXoyr0DOPgOcPHvbGL781vYjhvTs1rswtRmRRB4u7L3q2Svfvo9nP/5TRz59oe49HsncW9714RQkjZI/5P61NzRaToeROdbgtIY30tctN6J7JL3rSQkhewGbu/Zr/VZVSVXZzkvkrzqIzD+fu+0SFvPOwiVpOr0AmN6kMq2UYdM6YDVQrZ1fsufvWeIQpMdC+G9OLHIM4ukSmXYmNrdrJX6GPCo38C93z2GA9d7rH71Go7sv5Od+gRQTCstki706GM3XQ/lFMX8S0+rsEbXRZz4ufdw8e5JPPvHWzi/+ySee/NcOhZIBW3etv8uWw3mQiG0uUpL9pzEUGjSvXla+mSDnsP6/bO+RiA5N2XnlDbA2iA46xGkH8ISZmMDlPJcO8XFF2IS9GWP/DIqqUWsbfsSNLGdxf2HOjSV9JYJ2NqPWl7WTw+es7pWXY/L/+M5HP3mbZx/s8fTB25NkN9TPazgWIW14qfP/un08pjkz/etHmHzFy7hyulDOPG/b+DMn55KvnFJ+XPeQUtaq7D13r9FVboNERa171LYtNL8ZfEWVhBMPKu/lnOLtEvzkX2xK8BsAl5nGHkvzCML40vwm7nWPPLgvU2jZYgx0g4UO6Lu+dVt/SUeas+AOW6DlfHGQPKLAbMLEW9//QU8+7WbuPB3N/GpV9+byi36cWGCEErpljzBItdH9t1B9ytXcfX043j+927j3B8+n+7ajby22hA8BMeICQ7hR35zlc0FiZJkz1m6l/ejkK1JUD4TaMzmYakrfTXL6kss3ZLtbK4jpRPeEw46j578bBct7a6M7I5lB0rXF8y1/mvb9BazTtfGVZuPXds6PAFpx2v4u8Zbbz+HF3/nNrY+sYmnvnAeADLvhYcKhp1cGx9zBFFDFCUSYdPHDl3ocWJzC+tfuo4rn3kMT35vjQsfHkzUoZLhUd+zZy0otYln5f2pqSG1jW7JhmvbkDrYX7nWaEPXAXAnR8uHoLpSdBeVmiQ9Y9QsrCX16/omGN64u2SLycBYG8tg1Q/vm5tefzUM9V5+6QWX0pNrxzVbM8C9/cExvPxftvHgyb148I+3sLnrwbz41OKXBctUDP1X8v6kyNbfxw4vPnEN239/C5d+qsPurzyB7188lqhDfl3+4rH5rHpXms9ZeesZKthIupB7AG1ZrzxbG6WNiaXbDb8l9GEoN/xln8PsBubmGHJv8KSJgHLntP7GGqzpagAW/ep1xm/Biq9Dv3Xf9LWnTpTUm53sFjV1yfKelU+CifKYjkt3NnHsP+1DeNjj3D/p8cIT1xoMl2md6bNceLByfex2LFS60GO738ALT1zH86fP48HBDs/9x1341jsn0YW+6rnxFlTLxqTTbH7+VSqOLoAUzottsIQQPbLCRG9MzLbhCR+7hnW/NC+evS6pq3bktWbXKC0mXVdUHWS6m9TVIlBKUFPDVz3BSoKCTa6SsCjuQB56IAhhykMMjiV1IUEDiMkC7RFwZ3s3wm8cwZ7Ld/HOl/bh9MvvAhi9EmM57dGQ+3b9f/7B4OFeGUe7NeW5lYSfA6uH2PsPLmPrpd148TeAb33vhXTeOWhLX9dQhr5vpdJReSEbEMjat2VZGIF+Zj0sTFB4fC2xiZTCH4BRYLC4CE8dqTHDBrDVRWsFh/1n27O78VQPCem1VIJ09sV4eRjvNo8bLagjI825hbmeflIXdNrcZrrogQGd3fitE3j8u1t47xcP4fTf/qEau05NVo4gWibXkry8fBsie+bAh9j7K5fxwWf34KWvbOOv/+x53F+vKC+arI2hJOi9TYqqpguMxKWPabfQEqHWsmkzYnzV7BjV31aNZsGWdmfWgP3LfnlJ12v/aukq5EJMs4szz4xHHjKwsK8FZWhe8nZSw2FJ7dDIoeaylLxnv/Y8jv75DVz+mSfw4s+fxUO1wAYBxBfHUpWqRLW6Sq5CuV91g93i6L47OP7mu3jvC3tw/I+3ceH3T+HKvQPQdg+hVVgbVa3crxICoemeemjyy5yzAVs17x/bIGtIolVoL327XtRn8Zue1v7AWCsxbAOzRE/yJsrSF5jwQbhjwTDsA7SA79JKVIoQ6YRcIt2Zfp8JEXLNbAM23/f+7EU8/9vXceP1x3H0Sz/G7m47UT8YWRVxqeAowec0vfwTfZa2+42pX/tXD/E3fvoszn0p4sClHuv//BS+++MTcz2Qn07smlCAtzmUqObtY+/fxvOwIxClf4zvVt6twBGjp37G+jUErg02TYAcRksbcfQWs7sz9aCm+9QQSs1iXZOk7HkgfHsqTa0u9tl+z/ZQQhY2/oC5LYdx8WwXudoCAN965yRe/J07uP3KIeCfX8WBXQ+yPDUSO8YSas2veS8t0HmepGdJOkSc/tg5PPxn13HrZIdnv7ILf/UnL+L6/f2ZLUOQhrZl2Lm2VGhMBsLCO2a0NGK6xYa3lCZ373iv+8rQjz2MWvxquP1tVN1h1qBclyI4PWnJ6topyvCke0sdnr7YAk1bJ09imKS77RyTMEwOL1DKwtgOeze2ceibe3D3mX24+KUHOLG55SCZ8tjWBIvtg20jfR5oegs/ts7tfmNSp04duoFTXziHH78JPPGDiAe/+TS+89cnE9vGNJbENuTZn2p2jGTzMR8RWtKn1jNILN2ztywVJqW8du1r9QoAwuv//d9FAOgUXNI/sMxiE6xrdaPrXSFTEhatVnnJ69WTpDkBWV5+Rp7AaN1V2LHuob407kEbNG0ay5O1EzvcX69w+bdPYc9Wj/U/vY7jmzeTtkp99HeztE3NyxKydoYZXfmGRus6LPF54fYh3PjmUTz5VsTdpzrceuMeXn7mCg7seoDtuIFVWGdqinjPdN26jZqdIEbykeGKbYKR/ekJRrXnXn6Pn8jSTL/neyT3M8JyOgPkhkcg1YMkTRsyPRuFrU/fMyoZ5zxBYc+C2HIeMd1xJ8JCuzrpiU2CMvRiKu3YrK776xWufPkkHv/RI9z84h2cOnS9yN+SBW/5y3hTKpr3pW5BIanrtl3tsQLE0rOP3cSrnzuL6796Bw8PAk/9wR5c+v2T+M67J3Dr4Z7kNK7l20MGDH0IWbXElvXuGbWoKi2Rlza/N7atilHpqHsfA8Jr/+3fxy7k0ZnD75Oku3VyDz5QDF007+wYPuNWEySJMDJDkcAn1b438WpoRxs982cpEtBpOyWvvN2t769X+OCrJ3H47Qd45192OP2xcwq6pzv6UmLCwbqtJ76Ma7iErkpoiZHe+Rnq0M8f9iv86IMjwF9t4uDZiEcHArZe28bRkzdweN9d7N5YZ/ymfQ702t4np08dA2sr4mAhDd4ZD40EBNGXEAjrT1T3ujzrHzN6xhiQOLUTe0UM6JEbPEuLykuzhsbSrrHEVuHt+kvsKBbyFqG6WjjaeFmzTywh5gmx7tX761344KsnceTbd/Gjf7EXn3nlzORVsHUtWaC2nUnwFALNvO9clOruY4dVt66qmUxYeLQKPT7x9CVsH7uC9z97EDfPPoHNH66w/Z0jePdYwIMXHuDYsS08ue/u9KU0+4PO0kZpDkyLbAfeGNsn78202Disk0FvkjHyAEldR7VtU07qX9mEn8R3MKhB00A4uxPp+9YAGe/bGoyXUh+Awd3quQS1Bb4FAdRdmW0oxCKYHgHbfYdLXz6FY9/Ywg9+7SA++/o7GbJY0obmWZPA+SleoiAkgHaVTf8drn2Epyc9E+6poJ8P3D138CZOffoG7vzNPXj/5iHcv3wAuy7sxuVbR7Dn1ct4fM+9iWdtz9BtWnRjdfzSPC3ZaGp5S+uvJXSbtafNCV5u4aMU9Q0gRRglRmRRSuMbIZf6HmwEckNgadeS+5rgWGIQSupumKQlVSSvL4+bYIFFQrWFbOuT/Pe2d2HrN0/g6Pfv4O1/8xhOf/wdZawr2z88NSXxzpB3pIV7Ws7s/gZ91dQiz8iYqZwNiFME5pw2XO9ZbeNjRz4AjgwCsBR4xYQGy5OcESHqzXS6trCBldQfRi3z3Noa7Bh6/eE8+e2uomrAwhoAiVrCvjRVslPYncnrZE0vZChE7u3BshZiRtfSxGW7d15nvkt7SKQmMKyHpAs9Lt45iPDrR7Hv3ho/+rcbOH3qLJkEnE/m9WBk3cWuPQJxsn7n0H6ZjWLmqW4Il+d2wXlt6lOu4jHRPAqK0v1p4bc3c005FZOxsAu3ZSFrsocla2S/7lUijSa0TaNWZjh8hnQQ9Hc+hTLEQRgTYbJSrlh7AIzVlYRve0apBhjMPq2+02CX9EVzG0X68pcsFP/8A0Mm37/0NPb+h8OIHXDzX9/Cp06eh8RqWC+EraPoaSHejYwf5u1BLuCn90bOt7RQq2F86fv0wuv72FVjaFp5SoQH8Z5o1arkvtXUugHS4CoHxdjarI1jMICm9Vpa8ahMoCMTaUkw1PQcqZBgQkNLUg31WD2MLFIRg+3cH757sR1A8k36rQO1dX6PlrhKZ316IxGa333rRbz0lYf44DO7cOjNi3hp3+1MSJQQREk1KgkD13hJ4HeWZ6Gx1SPv/dTaqqtDP7lvenjE1HKWx6NWVOFFVZc2TI0ulqr1iQ2jJNXsM8+tOl0XAqgsJYfDTEdrgS2le89K7cZaaMMaadZbCLVJPeSpqyJ6zG4+3Iur/+c4Xvp/93DuF/fi42+cmSC2Z+NoNXTWTvJ6ZSyP+t5Tfz4K1TxtLW21qGJAKvyYXU6nt6BXpoowo3rNQFrz2ghpM0JNWEj+Dpg2Vm+d2cCulRYEfQzKmDmoJppp21EtQb0ToTv1XjDyBILntvWMmpo8lyrzDgzpLEpTIRNqYCobQu0C/uHVI3j8y5s4tF7j7K8Bnz75Q5dPXS9rww0xLyjtJftFjVqjVAfelv8CuZSbr3M1zD7TvPH6ZvexGCytQbBkqKzZ4FrVKDZn2eZWcvkKP55B02tzvs+NnlqlWdnCHoWQn1Zd+sJLbqWc8dQqvbTeUrp+VhUoO1w4JepCn1ntu9DjYb/C239xCqf+5yNc+XSHzc9fwuv7b0181fRfvUAZTJ8WccUDtVO3aVamITz9o5CHHvRnCP0zOW3h7lZYWGoJ5NIue6lTaN13yYYtf1vGxq4ZqwUkz8DnTW7sn69ZYJjrVpUCmvGI/LuANg+AKUTbdk5fezCshBZa6SNPRNlpKjp6ukA5DHRtC8pOsQprnNs6jI3fPYzjV9Y4+8srvPbJM+MXsso/Rp1Orr6JD9ZX71mNvFO1PC83xu1kccx18JB1+qyARkrt6Xkov0OroT3gQ/pa35YekrS8tdTVgjZaz62sAG67YF8Tt0k1mwFzwwJsMrchgZYJ1iJcrH5oKTF0IsLTz1NhEGie+TmJxxiDht76xss4/qfbuPGxgO0vfojPHr5K+a1RCdLOYzfyZoRXa8TmXO9yO0VJV28hT93zxrYWdVqyy9goUA8hzOEHgZa1/M88LPfeWdVXp5dCxO0o+B/08duWRyubkFXcKAGZvk/RR2WCMMFQExRePk8weTaZ6bpwcKymn9eEhZ7Ib184hif+YD+ObEe8+0Xgk6+eGeMFlu28S9ItP1N+haosn3ndH92oWUNLO7Vv7ETd0mhSDN4W2TK0m34nYrlQX9JHm9/ObWa/SPqo5nyPHBEN4eSD0Ch9JWwljZXQg134bBez7lOv0yUqTX62+NmAlyR3q1Rnh6vYUW1PhZrby70XHSLev3UId79+BMd+sMaVTwUceeMyPrP/lspfRkmlidYyhh/Fm9KibpTeV4k8Ad5K2kYj/API7rNyzslT4VfUEEZMJfEO5Ok6dVvJYjYq25JNozTm3ibPynl1AGMchtzqAKpa4AjziniekhIzmuGarlVDK96utYQnoLxbWJtFsR4jZLYe7MP7334GR/8yojsFfPivPsQnDl9FGoDFzzKk9fr3JRsBU0+YXaULPf0t1JrHQ1+XJqhX/qPanlpjTZacV2IbkrwbGgPhxKmU5qZ3b9+bZwcsIWkgP0NSUklq0aIrZmfQ9gvPkLIkFFt3wl7LfW1Hqhl8Wtpl6XqifpQwZ13XoO8qdIGAWw/34MrXnsWuDrjxj27jlaeuDO0l7lntGffbsP3yxsObVJ6HQAeC2XSPSkiv1e5Ue84EXzo3eCyK9ZTY0Pcl/DD7gTvuToi9rc8T/EvmN1OPACS/TWvz6xOttr2g1naH2QYynVb1Fr18sNQKhp3qXvrey9datmTnaOFHyPYj++5DIVCLL5IuMRxpiHxo931s/sKZBK5OkNUIDetZkTqZkZX1jU1upi7ZmIm0rtbvgO5MdWqtuyQYrZq1HTcAc7q3Lxw6oyqXo754m5rwxaKUa4ZQq4p4BmtvTNK5myKHxNZCe8+FTRItzRCGTZBzJNLoFMqNdAJmjSOgi/xL4VkbJjDIM7B53yuwafZ5CYV4luYlZHdtLxDLGjuzPiXRhfNBKCt45nbLagKDuHzc+OnaWki1R0ywf1T1wmtHU2aQGyNhKaJQ/WPf+tT5PZtDjQfrmvQQTek0K2uj9mxSPWz72SbhCwOmjjAuJoHBznaUmLSf4rOxF2wBT2mN+qPXtpXIngRvgY7WM2DJQt3SrqzrmCzuDj9dyHnuY0gmk13wfLL4O6hwVHL11tJbVEDPKi/la+nMcGzRkSUbDFUj/a70ydWh/lSYABwVeJtWSWi0UlVlM3PUblrWLqHRhZdH7td9ijCssNCoYyWVzpXF5CPAmizqKBF76a6bzkEZ9HsDFI6V0USV14azFa2RgZZ8O4IPUXX+1C7i7EyqKhbKrv/OfLWdsVhiM2mhGrRvJc2XVbXyNsvnbbyAulIfLA9y3yIsSl6UUlh+60bLVBF7lH24ztUR+w60sIgR6IBhvvWmYNZJB2bKRO6R/soT7YhznLo2EDwuorz4ajuU8FxrJy1T/hTfEuSk+ZjaVxPP69803jENJNLvwfvH+lJbYGU+ubuRqUZL7Fg1u4X85egzP1Yv9owa5eV8G4o35za6fvI2tmysIeS/1sfUJQ/t1AR5KiC4sJB1K8h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      "text/plain": [
       "<Figure size 432x288 with 2 Axes>"
      ]
     },
     "metadata": {
      "needs_background": "light"
     },
     "output_type": "display_data"
    }
   ],
   "source": [
    "plt.imshow(img, cmap='gray')\n",
    "plt.colorbar()"
   ]
  },
  {
   "cell_type": "code",
   "execution_count": 28,
   "id": "171b6f32-260e-4551-be70-63253f5d9e04",
   "metadata": {},
   "outputs": [
    {
     "data": {
      "text/plain": [
       "<matplotlib.colorbar.Colorbar at 0x7f7eb4d84a00>"
      ]
     },
     "execution_count": 28,
     "metadata": {},
     "output_type": "execute_result"
    },
    {
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    "plt.imshow(img, cmap='Pastel2')\n",
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    "## Showing multiple images\n",
    "\n",
    "We have created a script for flexible display of images in Jupyter.\n",
    "\n",
    "* show mutiple images in a grid\n",
    "* automatically adapt to value range: RGB, single channel or boolean\n",
    "* encodes the image directly, without matplotlib's borders and inefficiency\n",
    "* `jpeg` or `webp` compressed formats available for lower notebook file sizes\n",
    "* convenience image reading and writing functions\n",
    "\n",
    "\n",
    "A single function call can show multiple images in a grid.\n",
    "\n",
    "* `show(img_1, img_2)` will draw each image on a separate row\n",
    "* `show([img_1, img_2])` will draw both images in one row\n",
    "* `show([img_1, img_2], [img_3, img_4])` will draw two rows of two images\n",
    "\n",
    "Specifying the format:  \n",
    "* `show(..., fmt='webp')`: image format, usually png jpeg webp\n",
    "* `show.set_default_image_format('webp')`\n",
    "* The default is `png`, please use `webp` or `jpeg` to reduce notebook file size\n",
    "\n",
    "More: "
   ]
  },
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   "cell_type": "code",
   "execution_count": 29,
   "id": "0d98de92-d27e-44e7-99cb-a2982bd50a58",
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   "outputs": [
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     "name": "stdout",
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     "text": [
      "Requirement already satisfied: show-image in /home/martin/miniconda3/envs/cs328/lib/python3.9/site-packages (0.0.1)\n",
      "Requirement already satisfied: pillow>=5.3.0 in /home/martin/miniconda3/envs/cs328/lib/python3.9/site-packages (from show-image) (8.3.2)\n",
      "Requirement already satisfied: matplotlib>=3.0.0 in /home/martin/miniconda3/envs/cs328/lib/python3.9/site-packages (from show-image) (3.4.3)\n",
      "Requirement already satisfied: numpy>=1.17.0 in /home/martin/miniconda3/envs/cs328/lib/python3.9/site-packages (from show-image) (1.21.2)\n",
      "Requirement already satisfied: ipython>=7.0.0 in /home/martin/miniconda3/envs/cs328/lib/python3.9/site-packages (from show-image) (7.28.0)\n",
      "Requirement already satisfied: pickleshare in /home/martin/miniconda3/envs/cs328/lib/python3.9/site-packages (from ipython>=7.0.0->show-image) (0.7.5)\n",
      "Requirement already satisfied: traitlets>=4.2 in /home/martin/miniconda3/envs/cs328/lib/python3.9/site-packages (from ipython>=7.0.0->show-image) (5.1.0)\n",
      "Requirement already satisfied: jedi>=0.16 in /home/martin/miniconda3/envs/cs328/lib/python3.9/site-packages (from ipython>=7.0.0->show-image) (0.18.0)\n",
      "Requirement already satisfied: decorator in /home/martin/miniconda3/envs/cs328/lib/python3.9/site-packages (from ipython>=7.0.0->show-image) (5.1.0)\n",
      "Requirement already satisfied: backcall in /home/martin/miniconda3/envs/cs328/lib/python3.9/site-packages (from ipython>=7.0.0->show-image) (0.2.0)\n",
      "Requirement already satisfied: prompt-toolkit!=3.0.0,!=3.0.1,<3.1.0,>=2.0.0 in /home/martin/miniconda3/envs/cs328/lib/python3.9/site-packages (from ipython>=7.0.0->show-image) (3.0.20)\n",
      "Requirement already satisfied: pygments in /home/martin/miniconda3/envs/cs328/lib/python3.9/site-packages (from ipython>=7.0.0->show-image) (2.10.0)\n",
      "Requirement already satisfied: setuptools>=18.5 in /home/martin/miniconda3/envs/cs328/lib/python3.9/site-packages (from ipython>=7.0.0->show-image) (58.2.0)\n",
      "Requirement already satisfied: matplotlib-inline in /home/martin/miniconda3/envs/cs328/lib/python3.9/site-packages (from ipython>=7.0.0->show-image) (0.1.3)\n",
      "Requirement already satisfied: pexpect>4.3 in /home/martin/miniconda3/envs/cs328/lib/python3.9/site-packages (from ipython>=7.0.0->show-image) (4.8.0)\n",
      "Requirement already satisfied: parso<0.9.0,>=0.8.0 in /home/martin/miniconda3/envs/cs328/lib/python3.9/site-packages (from jedi>=0.16->ipython>=7.0.0->show-image) (0.8.2)\n",
      "Requirement already satisfied: cycler>=0.10 in /home/martin/miniconda3/envs/cs328/lib/python3.9/site-packages (from matplotlib>=3.0.0->show-image) (0.10.0)\n",
      "Requirement already satisfied: python-dateutil>=2.7 in /home/martin/miniconda3/envs/cs328/lib/python3.9/site-packages (from matplotlib>=3.0.0->show-image) (2.8.2)\n",
      "Requirement already satisfied: kiwisolver>=1.0.1 in /home/martin/miniconda3/envs/cs328/lib/python3.9/site-packages (from matplotlib>=3.0.0->show-image) (1.3.2)\n",
      "Requirement already satisfied: pyparsing>=2.2.1 in /home/martin/miniconda3/envs/cs328/lib/python3.9/site-packages (from matplotlib>=3.0.0->show-image) (2.4.7)\n",
      "Requirement already satisfied: six in /home/martin/miniconda3/envs/cs328/lib/python3.9/site-packages (from cycler>=0.10->matplotlib>=3.0.0->show-image) (1.16.0)\n",
      "Requirement already satisfied: ptyprocess>=0.5 in /home/martin/miniconda3/envs/cs328/lib/python3.9/site-packages (from pexpect>4.3->ipython>=7.0.0->show-image) (0.7.0)\n",
      "Requirement already satisfied: wcwidth in /home/martin/miniconda3/envs/cs328/lib/python3.9/site-packages (from prompt-toolkit!=3.0.0,!=3.0.1,<3.1.0,>=2.0.0->ipython>=7.0.0->show-image) (0.2.5)\n",
      "--2021-10-07 09:03:02--  https://matplotlib.org/stable/_images/stinkbug.png\n",
      "Resolving matplotlib.org (matplotlib.org)... 104.26.0.8, 172.67.74.104, 104.26.1.8, ...\n",
      "Connecting to matplotlib.org (matplotlib.org)|104.26.0.8|:443... connected.\n",
      "HTTP request sent, awaiting response... 200 OK\n",
      "Length: 60417 (59K) [image/png]\n",
      "Saving to: ‘stinkbug.png.3’\n",
      "\n",
      "stinkbug.png.3      100%[===================>]  59.00K  --.-KB/s    in 0.03s   \n",
      "\n",
      "2021-10-07 09:03:03 (1.90 MB/s) - ‘stinkbug.png.3’ saved [60417/60417]\n",
      "\n"
     ]
    }
   ],
   "source": [
    "# install from pip\n",
    "! pip install show-image\n",
    "\n",
    "# example image\n",
    "! wget https://matplotlib.org/stable/_images/stinkbug.png"
   ]
  },
  {
   "cell_type": "code",
   "execution_count": 30,
   "id": "7f3dcfd6-8127-40bd-876f-6491670cede3",
   "metadata": {},
   "outputs": [],
   "source": [
    "from show_image import show, imread, imwrite\n",
    "show.set_default_image_format('jpeg')"
   ]
  },
  {
   "cell_type": "code",
   "execution_count": 31,
   "id": "e438cac8-8996-456a-a790-607b0d31cbfd",
   "metadata": {},
   "outputs": [
    {
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\n",
       "\" /></div>\n",
       "<div style=\"width:100%;\"><img 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\n",
       "\" /></div>\n",
       "</div>\n",
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       "\" /></div>\n",
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      ]
     },
     "metadata": {},
     "output_type": "display_data"
    }
   ],
   "source": [
    "img = imread('stinkbug.png')\n",
    "show([img, 1-img], [img > 64, img < 128])"
   ]
  },
  {
   "cell_type": "markdown",
   "id": "d4c764fb-5965-4158-96ed-f51cc01b1778",
   "metadata": {},
   "source": [
    "# Plotting Histogram"
   ]
  },
  {
   "cell_type": "code",
   "execution_count": 32,
   "id": "70795d3d-05f9-4f87-801c-06fc78402fab",
   "metadata": {},
   "outputs": [
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   ],
   "source": [
    "_ = plt.hist(img.flatten(), bins=50)"
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  {
   "cell_type": "markdown",
   "id": "ef420616-05fa-416d-a31c-ba6fd54a88e0",
   "metadata": {},
   "source": [
    "# 3D Plots"
   ]
  },
  {
   "cell_type": "code",
   "execution_count": 33,
   "id": "ca04cd5b-bc01-416d-8c95-87788fff38c6",
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      "text/plain": [
       "<Figure size 432x288 with 1 Axes>"
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     "metadata": {
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   ],
   "source": [
    "x, y = np.meshgrid(np.linspace(-10, 10, 100), np.linspace(0, 2, 10))\n",
    "z = np.sin(np.sqrt(x**2 + y**2))\n",
    "ax = plt.figure().add_subplot(projection='3d')\n",
    "ax.plot_surface(x, y, z)\n",
    "plt.show()"
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  },
  {
   "cell_type": "markdown",
   "id": "b172d28e-c354-4ebc-8d8d-0d0aa10838da",
   "metadata": {},
   "source": [
    "# Interactivity - Slider"
   ]
  },
  {
   "cell_type": "code",
   "execution_count": 34,
   "id": "341cf46b-0567-41d5-934f-3a0bc4d397d6",
   "metadata": {},
   "outputs": [
    {
     "data": {
      "application/vnd.jupyter.widget-view+json": {
       "model_id": "5d8be9d0bdda4960a8d6267d63678241",
       "version_major": 2,
       "version_minor": 0
      },
      "text/plain": [
       "interactive(children=(IntSlider(value=5, description='omega', max=10), Output()), _dom_classes=('widget-intera…"
      ]
     },
     "metadata": {},
     "output_type": "display_data"
    }
   ],
   "source": [
    "from ipywidgets import interact\n",
    "\n",
    "@interact(omega=(0, 10, 1)) # min, max, step\n",
    "def plotSin(omega):\n",
    "    x = np.linspace(0.0, 2 * np.pi, 1000)\n",
    "    y = np.sin(omega * x)\n",
    "    plt.plot(x, y)"
   ]
  },
  {
   "cell_type": "code",
   "execution_count": null,
   "id": "5682fd7d-4b78-4d7b-97f0-d03fb9e359ac",
   "metadata": {},
   "outputs": [],
   "source": []
  }
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