{ "cells": [ { "cell_type": "markdown", "metadata": {}, "source": [ "# Visualizaciones de datos con Python" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "*Esta notebook fue creada originalmente como un blog post por [Raúl E. López Briega](http://relopezbriega.com.ar/) en [Matemáticas, análisis de datos y python](http://relopezbriega.github.io). El contenido esta bajo la licencia BSD.*" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "\"Visualizaciones" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "## Introducción\n", "\n", "Las visualizaciones son una herramienta fundamental para entender y compartir ideas sobre los datos. La visualización correcta puede ayudar a expresar una idea central, o abrir un espacio para una más profunda investigación; con ella se puede conseguir que todo el mundo hable sobre un [conjunto de datos](https://es.wikipedia.org/wiki/Conjunto_de_datos), o compartir una visión sobre lo que los datos nos quieren decir.\n", "\n", "Una buena visualización puede dar a quien la observa un sentido rico y amplio de un [conjunto de datos](https://es.wikipedia.org/wiki/Conjunto_de_datos). Puede comunicar los datos de manera precisa a la vez que expone los lugares en dónde se necesita más información o dónde una hipótesis no se sostiene. Por otra parte, la visualización nos proporciona un lienzo para aplicar nuestras propias ideas, experiencias y conocimientos cuando observamos y analizamos datos, permitiendo realizar múltiples interpretaciones. Si como dice el dicho *\"una imagen vale más que mil palabras\"*, un gráfico interactivo bien elegido entonces podría valer cientos de [pruebas estadísticas](https://es.wikipedia.org/wiki/Contraste_de_hip%C3%B3tesis).\n", "\n", "## Librerías para visualizar datos en Python\n", "\n", "Como bien sabemos, la comunidad de [Python](http://python.org/) es muy grande, por lo tanto vamos a poder encontrar un gran número de librerías para visualizar datos. Al tener tanta variedad de opciones, a veces se hace realmente difícil determinar cuando utilizar cada una de ellas. En este artículo yo voy a presentar solo cuatro que creo que cubren un gran abanico de casos:\n", "\n", "* **[Matplotlib](http://matplotlib.org/gallery.html)**: Que es la más antigua y se convirtió en la librería por defecto para visualizaciones de datos; muchas otras están basadas en ella. Es extremadamente potente, pero con ese poder viene aparejada la complejidad. Se puede hacer prácticamente de todo con [Matplotlib](http://matplotlib.org/gallery.html) pero no siempre es tan fácil de averiguar como hacerlo. Los que siguen el [blog](http://relopezbriega.github.io/) me habrán visto utilizarla en varios artículos.\n", "\n", "\n", "* **[Bokeh](http://bokeh.pydata.org/en/latest/)**: Una de las más jóvenes librerías de visualizaciones, pero no por ello menos potente. [Bokeh](http://bokeh.pydata.org/en/latest/) es una librería para visualizaciones interactivas diseñada para funcionar en los navegadores web modernos. Su objetivo es proporcionar una construcción elegante y concisa de gráficos modernos al estilo de [D3.js](https://d3js.org/), y para ampliar esta capacidad con la interactividad y buen rendimiento sobre grandes volúmenes de datos. [Bokeh](http://bokeh.pydata.org/en/latest/) puede ayudar a cualquier persona a crear en forma rápida y sencilla gráficos interactivos, *dashboards* y aplicaciones de datos. Puede crear tanto gráficos estáticos como gráficos interactivos en el servidor de [Bokeh](http://bokeh.pydata.org/en/latest/docs/user_guide/server.html).\n", "\n", "\n", "* **[Seaborn](https://stanford.edu/~mwaskom/software/seaborn/)**: Si de gráficos estadísticos se trata, [Seaborn](https://stanford.edu/~mwaskom/software/seaborn/) es la librería que deberíamos utilizar, con ella podemos crear gráficos estadísticos informativos y atractivos de forma muy sencilla. Es una de las tantas librerías que se basan en [Matplotlib](http://matplotlib.org/gallery.html) pero nos ofrece varias características interesantes tales como temas, paletas de colores, funciones y herramientas para visualizar [distribuciones](http://relopezbriega.github.io/blog/2016/06/29/distribuciones-de-probabilidad-con-python/) de una o varias [variables aleatorias](https://es.wikipedia.org/wiki/Variable_aleatoria), [regresiones lineales](https://es.wikipedia.org/wiki/Regresi%C3%B3n_lineal), [series de tiempo](https://es.wikipedia.org/wiki/Serie_temporal), entre muchas otras. Con ella podemos construir visualizaciones complejas en forma sencilla.\n", "\n", "\n", "* **[Folium](https://folium.readthedocs.io/en/latest/)**: Si lo que necesitamos es visualizar datos de [geolocalización](https://es.wikipedia.org/wiki/Geolocalizaci%C3%B3n) en mapas interactivos, entonces [Folium](https://folium.readthedocs.io/en/latest/) es una muy buena opción. Esta librería de [Python](http://python.org/) es una herramienta sumamente poderosa para realizar mapas al estilo [leaflet.js](http://leafletjs.com/). El hecho de que los resultados de [Folium](https://folium.readthedocs.io/en/latest/) son interactivos hace que esta librería sea útil para la construcción de *dashboards*.\n", "\n", "## ¿Cómo elegir la visualización adecuada?\n", "\n", "Una de las primeras preguntas que nos debemos realizar al explorar datos es ¿qué método de visualización es más efectivo?. Para intentar responder esta pregunta podemos utilizar la siguiente guía: \n", "\n", "\"Visualizaciones\n", "\n", "Como podemos ver, la guía se divide en cuatro categorías principales y luego se clasifican los distintos métodos de visualización que mejor representan cada una de esas categorías. Veamos un poco más en detalle cada una de ellas:\n", "\n", "* **[Distribuciones](http://relopezbriega.github.io/blog/2016/06/29/distribuciones-de-probabilidad-con-python/)**: En esta categoría intentamos comprender como los datos se distribuyen. Se suelen utilizar en el comienzo de la etapa de exploración de datos, cuando queremos comprender las variables. Aquí también nos vamos a encontrar con variables de dos tipos [cuantitativas](http://relopezbriega.github.io/blog/2016/03/13/analisis-de-datos-cuantitativos-con-python/) y [categóricas](http://relopezbriega.github.io/blog/2016/02/29/analisis-de-datos-categoricos-con-python/). Dependiendo del tipo y cantidad de variables, el método de visualización que vamos a utilizar.\n", "\n", "* **Comparaciones**: En esta categoría el objetivo es comparar valores a través de diferentes categorías y con el tiempo (tendencia). Los tipos de gráficos más comunes en esta categoría son los [diagramas de barras](https://es.wikipedia.org/wiki/Diagrama_de_barras) para cuando estamos comparando elementos o categorías y los [diagramas de puntos y líneas](https://en.wikipedia.org/wiki/Line_chart) cuando comparamos variables [cuantitativas](http://relopezbriega.github.io/blog/2016/03/13/analisis-de-datos-cuantitativos-con-python/).\n", "\n", "* **Relaciones**: Aquí el objetivo es comprender la relación entre dos o más variables. La visualización más utilizada en esta categoría es el [gráfico de dispersión](https://es.wikipedia.org/wiki/Diagrama_de_dispersi%C3%B3n).\n", "\n", "* **Composiciones**: En esta categoría el objetivo es comprender como esta compuesta o distribuida una variable; ya sea a través del tiempo o en forma estática. Las visualizaciones más comunes aquí son los [diagramas de barras](https://es.wikipedia.org/wiki/Diagrama_de_barras) y los [gráficos de tortas](https://es.wikipedia.org/wiki/Gr%C3%A1fico_circular).\n", "\n", "## Ejemplos en Python\n", "\n", "Luego de esta introducción es hora de ensuciarse las manos y ponerse a jugar con algunos ejemplos en el uso de cada una de estas 4 librerías que nos ofrece [Python](http://python.org/) para visualización de datos. Obviamente los ejemplos van a ser sencillos ya que un tutorial exhaustivo sobre cada herramienta requeriría mucho más espacio.\n", "\n", "### Matplotlib\n", "\n", "Comencemos con [Matplotlib](http://matplotlib.org/gallery.html); como les comentaba, es tal vez la librería más utilizada para gráficos en 2d. El objeto `pyplot` nos proporciona la interfase principal sobre la que podemos crear las visualizaciones de datos con esta librería." ] }, { "cell_type": "code", "execution_count": 1, "metadata": { "collapsed": false }, "outputs": [ { "data": { "text/html": [ "\n", "
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"source": [ "# \n", "# importando modulos necesarios\n", "import numpy as np\n", "import pandas as pd\n", "from pydataset import data\n", "import re\n", "\n", "# librerías de visualizaciones\n", "import seaborn as sns\n", "import matplotlib.pyplot as plt \n", "from bokeh.io import output_notebook, show\n", "from bokeh.charts import Histogram, Scatter\n", "import folium\n", "\n", "# graficos incrustados\n", "%matplotlib inline\n", "output_notebook()" ] }, { "cell_type": "code", "execution_count": 2, "metadata": { "collapsed": false }, "outputs": [], "source": [ "# Cargamos algunos datasets de ejemplo\n", "iris = data('iris')\n", "tips = data('tips')" ] }, { "cell_type": "code", "execution_count": 3, "metadata": { "collapsed": false }, "outputs": [ { "data": { "image/png": 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k0OSR8uVV+vSRvrFGshzYj2PxQgDcg4eilSptyM8NNWSHvF1lhEGsVtyj7gbA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\n5ejREnvqn36ysHlzaO2lT87nBnNN0keXmqLI2kt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"text/plain": [ "" ] }, "metadata": {}, "output_type": "display_data" } ], "source": [ "# Ejemplo matplotlib\n", "# graficanco funciones seno y coseno\n", "X = np.linspace(-np.pi, np.pi, 256, endpoint=True)\n", "C, S = np.cos(X), np.sin(X)\n", "\n", "# configurando el tamaño de la figura\n", "plt.figure(figsize=(8, 6))\n", "# dibujando las curvas\n", "plt.plot(X, C, color=\"blue\", linewidth=2.5, linestyle=\"-\", label=\"coseno\")\n", "plt.plot(X, S, color=\"red\", linewidth=2.5, linestyle=\"-\", label=\"seno\")\n", "# personalizando los valores de los ejes\n", "plt.xticks([-np.pi, -np.pi/2, 0, np.pi/2, np.pi],\n", " [r'$-\\pi$', r'$-\\pi/2$', r'$0$', r'$+\\pi/2$', r'$+\\pi$'])\n", "\n", "plt.yticks([-1, 0, +1],\n", " [r'$-1$', r'$0$', r'$+1$'])\n", "# agregando la leyenda\n", "plt.legend(loc='upper left')\n", "# moviendo los ejes de coordenadas\n", "ax = plt.gca() # get current axis\n", "ax.spines['right'].set_color('none')\n", "ax.spines['top'].set_color('none')\n", "ax.xaxis.set_ticks_position('bottom')\n", "ax.spines['bottom'].set_position(('data',0))\n", "ax.yaxis.set_ticks_position('left')\n", "ax.spines['left'].set_position(('data',0))\n", "# mostrando el resultado\n", "plt.show()" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "En este primer ejemplo vemos como podemos acceder a la API de [Matplotlib](http://matplotlib.org/gallery.html) desde el objeto `pyplot` e ir dando forma al gráfico. Veamos ahora unos ejemplos con el dataset iris." ] }, { "cell_type": "code", "execution_count": 4, "metadata": { "collapsed": false }, "outputs": [ { "data": { "text/html": [ "
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Sepal.LengthSepal.WidthPetal.LengthPetal.WidthSpecies
15.13.51.40.2setosa
24.93.01.40.2setosa
34.73.21.30.2setosa
44.63.11.50.2setosa
55.03.61.40.2setosa
\n", "
" ], "text/plain": [ " Sepal.Length Sepal.Width Petal.Length Petal.Width Species\n", "1 5.1 3.5 1.4 0.2 setosa\n", "2 4.9 3.0 1.4 0.2 setosa\n", "3 4.7 3.2 1.3 0.2 setosa\n", "4 4.6 3.1 1.5 0.2 setosa\n", "5 5.0 3.6 1.4 0.2 setosa" ] }, "execution_count": 4, "metadata": {}, "output_type": "execute_result" } ], "source": [ "# Ejemplo con iris\n", "# histograma de Petal.Length\n", "iris.head()" ] }, { "cell_type": "code", "execution_count": 5, "metadata": { "collapsed": true }, "outputs": [], "source": [ "# separo en especies\n", "setosa = iris[iris.Species == 'setosa']\n", "versicolor = iris[iris.Species == 'versicolor']\n", "virginica = iris[iris.Species == 'virginica']" ] }, { "cell_type": "code", "execution_count": 6, "metadata": { "collapsed": false }, "outputs": [ { "data": { "image/png": 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KzJcDM4E7ShUoSZLUamo5B2zrzLx+1ZvMvAl4eeNKkiRJam39HYJc5X8j4j+A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\na7Xp3M2ho44Fra2HYdaVB8K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"text/plain": [ "" ] }, "metadata": {}, "output_type": "display_data" } ], "source": [ "# crear histograma\n", "plt.figure(figsize=(10, 8))\n", "n, bins, patches = plt.hist(setosa['Petal.Length'], 12, \n", " facecolor='red', label='setosa')\n", "n, bins, patches = plt.hist(versicolor['Petal.Length'], 12, \n", " facecolor='green', label='versicolor')\n", "n, bins, patches = plt.hist(virginica['Petal.Length'], 12, \n", " facecolor='blue', label='virginica')\n", "plt.legend(loc='top_right')\n", "plt.title('Histograma largo del pétalo')\n", "plt.xlabel('largo del pétalo')\n", "plt.ylabel('cuenta largo del pétalo')\n", "plt.show()" ] }, { "cell_type": "code", "execution_count": 7, "metadata": { "collapsed": false }, "outputs": [ { "data": { "image/png": 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UlF4CaCgUCr1ukFK6DLgVuCsilvW6ce0UbNzbkw2NezIn2cxLNvOSzbz0ZE6y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\nUp3rcx20iNgwIjYENqH4sMA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"text/plain": [ "" ] }, "metadata": {}, "output_type": "display_data" } ], "source": [ "# Ejemplo diagrama de dispersion entre Petal.Length y Petal.Width\n", "plt.figure(figsize=(10, 8))\n", "plt.scatter(setosa['Petal.Length'], setosa['Petal.Width'], \n", " c='red', label='setosa')\n", "plt.scatter(versicolor['Petal.Length'], versicolor['Petal.Width'], \n", " c='green', label='versicolor')\n", "plt.scatter(virginica['Petal.Length'], virginica['Petal.Width'], \n", " c='blue', label='virginica')\n", "plt.title('Tamaño del pétalo')\n", "plt.xlabel('Largo del pétalo (cm)')\n", "plt.ylabel('Ancho del pétalo (cm)')\n", "plt.legend(loc='top_left')\n", "plt.show()" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "### Bokeh\n", "\n", "[Bokeh](http://bokeh.pydata.org/en/latest/) además de generar unos hermosos gráficos interactivos nos permite realizar gráficos complejos en forma muy sencilla. La interfase de alto nivel con la que vamos a trabajar principalmente para generar visualizaciones con esta librería es `bokeh.charts`. Repitamos los ejemplos que realizamos anteriormente sobre el dataset iris y veamos que sencillo que es realizarlos con [Bokeh](http://bokeh.pydata.org/en/latest/)." ] }, { "cell_type": "code", "execution_count": 8, "metadata": { "collapsed": false }, "outputs": [ { "data": { "text/html": [ "\n", "\n", "
\n", "
\n", "
\n", "" ] }, "metadata": {}, "output_type": "display_data" } ], "source": [ "# Ejemplo de histograma de Petal.Length\n", "# solo 2 lineas de código\n", "hist = Histogram(iris, values=\"Petal.Length\", color=\"Species\",\n", " legend=\"top_right\", bins=12)\n", "show(hist)" ] }, { "cell_type": "code", "execution_count": 9, "metadata": { "collapsed": false }, "outputs": [ { "data": { "text/html": [ "\n", "\n", "
\n", "
\n", "
\n", "" ] }, "metadata": {}, "output_type": "display_data" } ], "source": [ "# Ejemplo diagrama de dispersion entre Petal.Length y Petal.Width\n", "# solo 2 lineas de código\n", "disp = Scatter(iris, x='Petal.Length', y='Petal.Width', color='Species', \n", " legend='top_left', marker='Species', title=\"Tamaño del petalo\")\n", "show(disp)" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "### Seaborn\n", "\n", "[Seaborn](https://stanford.edu/~mwaskom/software/seaborn/) tiene su énfasis en los gráficos estadísticos. Nos permite realizar fácilmente gráficos de regresión y de las principales distribuciones; pero donde realmente brilla [Seaborn](https://stanford.edu/~mwaskom/software/seaborn/) es en su capacidad de visualizar muchas características diferentes a la vez. Veamos algunos ejemplos" ] }, { "cell_type": "code", "execution_count": 10, "metadata": { "collapsed": false }, "outputs": [ { "data": { "image/png": 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"text/plain": [ "" ] }, "metadata": {}, "output_type": "display_data" } ], "source": [ "# Ejemplo gráfico de distribuciones\n", "x = np.random.normal(size=100)\n", "dist= sns.distplot(x)" ] }, { "cell_type": "code", "execution_count": 11, "metadata": { "collapsed": false }, "outputs": [ { "data": { "text/html": [ "
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total_billtipsexsmokerdaytimesize
116.991.01FemaleNoSunDinner2
210.341.66MaleNoSunDinner3
321.013.50MaleNoSunDinner3
423.683.31MaleNoSunDinner2
524.593.61FemaleNoSunDinner4
\n", "
" ], "text/plain": [ " total_bill tip sex smoker day time size\n", "1 16.99 1.01 Female No Sun Dinner 2\n", "2 10.34 1.66 Male No Sun Dinner 3\n", "3 21.01 3.50 Male No Sun Dinner 3\n", "4 23.68 3.31 Male No Sun Dinner 2\n", "5 24.59 3.61 Female No Sun Dinner 4" ] }, "execution_count": 11, "metadata": {}, "output_type": "execute_result" } ], "source": [ "# Ejemplo gráfico regresión con tips dataset\n", "tips.head()" ] }, { "cell_type": "code", "execution_count": 12, "metadata": { "collapsed": false }, "outputs": [ { "data": { "image/png": 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0ohEN27WxU3lyBY/ZVZk65UXnzwxw6lBt1URL6wVrSkBE15r2FLCZI0MJXr06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\n", "text/plain": [ "" ] }, "metadata": {}, "output_type": "display_data" } ], "source": [ "reg = sns.regplot(x=\"total_bill\", y=\"tip\", data=tips)" ] }, { "cell_type": "code", "execution_count": 13, "metadata": { "collapsed": false }, "outputs": [ { "data": { "image/png": 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lXIu4+NzuQNLtmq7OjNsd146ebke6xZqeBKufixSBEPP4ffXsWL8VX6WP50f2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\ndzYr+eGv265Rzi+21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ffVduKWnddheG4Une52bPUY97LYKkG56HetzSeP6OdsbPVsweuz\nxzPO4WA+JCIqTRc17ERoRwij/nG0u1twceNbip0kopzMnlz+SQA7AfwtgD8H8HsA3mHyPU2lHfOu\n3WUcANy73Ia1IrBVgnJJt2t9LunWff/a776dPNbP4WA+JCIqTb+Z+i0eeuXR5HHFzoqcczyIis3s\nise4lPKkEOJlADuklF9d7gUpW9ox78GlUMo5/kCjUpYyZ0M/Rph5mKjoIpEI+vtP5AzX03MubDZb\nAVJEpWgtczyIis3sise8EOIqAC8DeL8Q4gUA9bkuEkJYAdwHQACIAvgjKeURU1OaJ+0Yd6fdmfEc\nUSlKmbPh4QonRKWmv/8Enr3742irqsoYZjQQAO79Anp7Ofxxs1rLHA+iYjO74nEXgDsQH3J1O4Bj\nAP4qj+veByAmpbxCCHEl4vNE3m9WIldDO+a9y9OBi5t3YCw4nvcYe6Ji0s/Z2OrZAs8uD+dwEJWY\ntqoq+GrcxU4GlbBLGi5CbGcMw3Oj6Khpw67Gi4udJKKczK54tEsp717+9x8AgBDiA7kuklI+KoRI\nbGLRA+CMOclbvXRj3vf37sbEhB8xRHFsVnLTPypZ6fKv9jiRh9ezKSEREZnPChv2NO6Gt8/N3yBU\nNszaQPBDABwA/lq3maAd8Unm380Vh5QyKoT4KuI9HX9oRjqNZsSGbkTFxDxMRFSeWH5TOTCrx8MD\nYB8AN4CrNH9fAvAX+UYipbxVCNEM4HkhxDYp5UKmsF7v+rqkjbj+0PiY8rex4Bj29+4qaBqKeX0p\npMGI12A2M9JoVJzrzcO5lPJrL8c4C8GodNvtVixmOW+1AE1Nbng82e9n5Pu43rjOnKnJK1xDQzzc\nSRPCZnoNRr1P5ZRvy+W5NStOo8vvcnrtVD7M2kDwPgD3CSHeJqV8crXXCyFuBNAppfw0gCCACOKT\nzDPKdznRdLxetyHXtzhblL+3OFvyjteoNBTr+lJIgxHXF8J632c9Iz67hPXk4VyMTCfjLK/86vW6\nsbSUtQhHNAZMTvoRClmyxlNK+XF6es7QcGsJm+41GPU+GRlPIZTLc2tWnEaW3+X22o2Ok8xj9hyP\nN4UQP0V8nsZ+AN8EcJuUsj/Hdd8F8BUhxCHE0/jfpJShHNcUHTdbo3K3lk0JiYio+PgbhMqB2RWP\nfwbwGQB/D2AMwEMAvg7gQLaLpJQBAB8yOW2G42ZrVO7WsikhEREVH3+DUDkwe7mDJinlEwAgpYwt\nD8HymHxPIiIiIiIqMWZXPBaEEJ0AYgAghLgCQMkPmSIiIiIiImOZPdTqbgA/ANArhPgtgAYA15l8\nTyIiIiIiKjFm7ePRDuAfAZwH4NeI72A+A+CYlDJsxj2JiIiIiKh0mTXU6isAjgH4EwA2xFeyepmV\nDiIiIiKizcmsoVYdUsp3AoAQ4kkAvzXpPkRERCUvEoliNBDIGmY0EIAvEoXNZvb0SyKi4jCr4pHs\n2ZBSLgoh2NNBRESbWAzfvNCOqoaKjCEC03ZcGl+LhYhoQzJ7cnkCS1IiItq0bDYbvH1tcLfXZQzj\nHzkLm81WwFQRERWWWRWP7UKIE5rjjuVjC4CYlPJck+5LRERlLBKJ4N/+7cG059xuJ/z+IADgwx++\ngT/SiYjKjFkVj60mxUtERBtYf/8J/J9v/wqO6sw9A6H5s9i79zL09p5XwJQREdF6mVLxkFKeMiNe\nIiLa+NrFPtTUd2Q8P3dmuICpISIioxRqjkfehBB2AF8G0AOgEsDfSikfK2qiiIiIiIhoXUpxzb4b\nAUxKKQ8AeDfiGxESEREREVEZK7keDwAPA/j28r+tABaLmBYiIiIiIjJAyVU8pJQBABBCuBGvgPxF\ncVNERERERETrVXIVDwAQQnQB+C6Af5RSfiufa7xe97rume36SDSG5187jVOjM+hpq8We7a2wWi0p\n1+cTbq1pKIfrSyENRrwGs5mRxo0eZ7ZnK984V/N8ltJrLzaj0m23W7N2X1stQFOTG0tL83nF19BQ\nU/Ty4syZmrzCNTTkF04b9mSeYRsaqvDmm2/q0jWqHPf29q556eFyyreFfG5zlSdGlFlGpJNxUqkp\nuYqHEKIFwE8AfExK+VS+101M+Nd8T6/XnfX6106dwf986KXk8Sevvwjbu+tTrs8Vbj1pKPXrSyEN\nRlxfCOt9n/WM+OxKPc5Mz9Zq4sz3+Sy1154tzkIwIt1erxtLS9GsYaIxYHLSj+npubzinJ6eK3qZ\nt5q0Gh1nIuz09O/w7N0fR1tVVdowo4EA9t37hTUtPWxUvi2nvKqV7fXnKk+MKLOMSCfjXFucZJ5S\nnFx+D4A6AJ8SQjwlhPi5EMJRzAQNjs1lPV5tOCJaHSOeLT6ftFG1VVXBogKiSAAAIABJREFUV+NO\n+1+mCgmtT67yhOUNUXol1+MhpfwEgE8UOx1avha1m7yrJX23eb7hiGh1jHi2+HwSkVFylScsb4jS\nK7mKRyna1l2HT15/EQbH5tDVUoPzu9PvqNvnq8Wd12zHwOk5+FprsK27NiVMNBrFr+XEchg3Lt3W\nBGuajqdYLIYjA2cxODYHX0sNtnXXwYL854sQlTN9/hd5PFu56J/PPl8tXjt1hs8YEa1arvJEX2Yl\nzp9+aRhtDVUsb2jTYsUjDxZYsL27Pud8jaMDM7jv0deSx56q1DHkv5YTShhgOy7b1pIS15GBs2ue\nL0JU7vT5/85rtud8tnLRP5+AGiefMSLKV67yRF9msbwhimPFIwNti2tPaw3OzodxStdLEYlEcfjI\nGIYmjqOzuQYV1hgOXNSBhdASqhx2jE7OpxQsA6fnUo7TVTzSjQ9lIUXlKPEsJVr6+ny1ODowo/Q0\nIAalh2N0Ul3ZaHQyoDxb42cCALCq1sORyXnd8xlQzvMZI6J8nZkP4qZ39WFkah7tTdWYD4SU8/oy\nS1/ejCyXcexxpc2GFY8MtC2uBy7qwNMvDWvOxnspDh8Zw1cfP5r8683v3qaEu/Oa7Snx+lrdumPO\nF6GNLVfvxSevvwgAUsJoNdQ68YPDKwuM3vyebavuEaypqlCez1vfu005z2eMiPK1tAg88ONjyeOb\n362WJ011apmlL29qqio4qoE2JVY8lunHlGt7HBZCS8l/VzvtODsXxreeehP6xonhSbWXYmRyHt96\n6k2c0+5BtdOOwbE5dLbU4Lb3nY9Tp/3o9NZg9zZv2vTkM1+EqBzoe+9SWwLnsRSJKWFm/GFlXlX/\n6Rn8wVVbMDUTRGOtE+PTao+Ivrci2Rs5Po/OlhpcfkEzZvxh5ZrAwlLWuVtrmWfFuVlEG0+6uZlT\nswtKOTY1u6D5znZjLhBWzofDEXzy+otwejqA1oYqjmqgTWvTVTzS/TAAgNeHzqL/tB9TM0FEYjE0\n17uS19RVVyYLkJ42D87MBjEzH0Zvu0cpWLp1vRnOSju+c/h4So+J9tjlsKHaWZEyZCSf+SJEpUj/\njPlaa5TnpLneldJ70el1KmHOaa/BUiR+3gKgtsaJLz92RLlGq9ZdiV8dHUt+6S9FIkpvJGIx1Lod\nKddkm7ul76n5k/98EaKx7EMjODeLaON58Y1JyIGzWAgtIRhegt0KNDdWwR+YSYZpbaxSwvR21Crf\n+ze/Zxu2d9fj93b5MDHhT2mOYI8rbRabruKR7odBs9eDkekFfOep48m/3/zuvmRraHWVHV/5QfxH\nzAtHxnDgog68cGQMNS516EZ7U3Xyx5PLYcfp5VZZbY+J/nh6NoR//t6rSnq2d9ezNYTKlv4Zu/W9\n6hDElkZ1X4HRyXl4a51KmK2+OqXifd3b1M3PJs8sKM9aILiIB3/yevL8O/d2K+GHxufRXOdUrpkP\nZNtHO7WnZmQqgAd/IpPH6SoVfG7LXyQSwdNP59679sCBqwqQGioF0/5Q2jJM/zftcXNDajmnle9q\nmUQbzaareIydCSSHbDTXuzA9u4B/e+IYpmaCSrjTUwF46+K9HsPjaoGRqDgsBNUKxcxcOKVnAwCq\nHOrb7NIchxYjaSekc44HmaEQQ4H0P76HJ9TnZ3ZeHfLU4a1OuUa/CIM/oF7jbXTCNW9PDr2anVcr\nEXU1au9GZ3M1mjxOfPOnK5WTT15/UdbldPXPoD7d6SoVfG7LX3//CfzDk59HVUN1xjCB6Xn4fN0Z\nz9PGMjsXznoMxL//teYX1DKpw6vmp3xXyyTaaDZdxcNus+I7T620WiaGPV25XElIaPdWJ1tt/+Cq\nLcq5RMWho7kG0KyW521w4T//vsDYdAAdzTUYmZjD7vNbUGG34iPXbMdZfxh17kqcGJnF7vNb4HLY\nUe924NGnTyTjSEyqZWsImaEQQ4H0P77bmtQv3Ob6Ktz63m3x+RfN1bh8RwsOvzquhGnV9Yq0N9Uo\nczwsMYuuh1IdetXgqUy5hxUW5ZmyWYF/eDDze6F/Bi0AHtPcI12lgs/txuDta4O7PfNn5x85W8DU\nULHph1H7WmoQXooqf2vV9XA01bmUMqu1wWl6OonKwaareOiXtEv0Xrx4dAwffsdWnJkNwddag5Bm\nONSh3wzipnf3YXx6Ad2tNbBZLXBV2rEUiSpDNxbDEVRXVcBus6LKYcPOLU3KDxALLPjx84P42QuD\nybj1vSGJCbDa1pBYLIYjpzhhldavEEOB9D++RzXL2LocdiwtRvD2SzqVa6bOqkOn/IGQEkdfdy2e\nPzqBucAiGjyOlB6R8TMBZTGGS7am35hT28L44+cHlXOJ90Y730obPoZYzkoFWzGJNp7dfU2IasqX\nPdu8+P7hU0rFYm4hpJRhk2cW8MNf9Sfj+OBbz8PWDpYLRJuu4qFfzjbRezEfXEJHUzV+f/kH0ZFT\nZ5JhJmdCaK5z4aqd7cm/7RbN+NXR8ZTeisu2tSj7cuQeiuHWHae2onLCKhmlEEOB9D++LUDKECe9\nxjoXHvuluvSk/ge8+mypFe+ulpqUZy8X/XtR667M+pyxUkG0OVlhTSlf6txOfP2H6nL633lp5fcA\nl+smSq9kKx5CiEsBfFpKue4ZfNpx7b0dNcmW0e7WGtTVVKKruQatDVVKC2Y+QybmNcvl5TNZNV28\n27pr4alaWWIv3X04YZWMUoyhQImloQfH59DVnH5p6HBoSXmWwuFI1jgv3dYEYCXOSzMsS51Nup4Z\nLT5nRASknxsXDIaTQ6tbGqqA2JLS67pnmxeNHieHXRLplGTFQwjxJwBuAjCXK2w+0vUYfOiq3uTx\n/ovjy9tp5dO62d5UnbMlVy9dvNol9tLhhFUySjFa7fNZGnq1z1KiBfLqA1syPje5pOuZ0eJzRkRA\n+t8QtW4X7nt0ZUXKTCMe2HhBpCrJigeA4wCuBfCAEZHl02OwltV+Ei2m2XorjMAJq1TO8nn+1pvH\njVitq1DPMxGVl3Rl2Dt2d2BxaWUBiz1r6HUl2oxKsuIhpfyeEMKwtQrz6TFYyzyKRItptt4KI3Bs\nOZWzfJ6/9eZxI+ZBFep5JqLykq4MOzYwo2xS2uhx8juaKA8lWfFYC6/XnfHc/sYaVDoqcGp0Bt1t\ntbh0eyusVrU19PR0IOX493b5DLl/oeIo9vWlkAYjXoPZzEhjKceZz/O3Hl6vG6c1++cAq39+08Vp\ntHLIm+kYlW673Ypss+CsFqCpyY2lpfksoVY0NNSYUl6cOZPfELuGhvyH4q0l7Mkc4VYTdj3vVTnl\nW7Oe23Rl2MM/k0q41ZQ55VK+bOY4yTylXvHI+9dJrhbKLa012NIaL6SnptRuU6/XjTbdGtytDVV5\nt3p6ve51t5CuN45iX18KaTDi+kIwujXdiM/O7Di3tNbgsh1tmJjwpzx/65FI53qe30xxGsmsOAvB\niHR7vW4s6fY90IvGgMlJP6an88sf09NzppQXq7l/voodNvFeRSIR9PefyBq2p+dc2Gw2AMbl23LK\nq1ra16//DbHWMqecypfNHCeZp9QrHrFC3YjzKIjKF59fotz6+0/g2bs/jraqqrTnRwMB4N4voLf3\nvAKnrPywzCFam5KteEgpTwHYV6j7cR4FUfni80uUn7aqKvhq2KK7XixziNYmdWtfIiIiIiIig7Hi\nQUREREREpmPFg4iIiIiITMeKBxERERERma5kJ5cTEREZJRKJ4Omnn0oe19ZWYWZG3b/pwIGrCp0s\nIqJNhRUPIiLa8Pr7T+Afnvw8qhqq054PTM/D5+sucKqIiDYXVjyIiGhT8Pa1wd2efr8F/8jZAqeG\niGjz4RwPIiIiIiIyHSseRERERERkOlY8iIiIiIjIdKx4EBERERGR6UpycrkQwgLgfwPYCSAI4A4p\n5YnipoqIiIiIiNaqVHs83g/AIaXcB+AeAJ8rcnqIiIiIiGgdSrXicQWAHwOAlPLXAHYVNzlERERE\nRLQeJTnUCoAHwIzmeEkIYZVSRouVICIiWruFs0OIBhczng+eGYLFYgEABGbGs8alPf/gg1/Pee8b\nbrgZADA/4c8YRnsuW7hChR0NBLKEjJ8/J4+w2nCrDUtEZDRLLBYrdhpSCCH+J4BfSSn/ffl4QErp\nK3KyiIiIiIhojUp1qNVhAO8BACHEXgCvFDc5RERERES0HqU61Op7AN4hhDi8fPxfipkYIiIiIiJa\nn5IcakVERERERBtLqQ61IiIiIiKiDYQVDyIiIiIiMh0rHkREREREZDpWPIiIiIiIyHSseBARERER\nkelY8SAiIiIiItOx4kFERERERKZjxYOIiIiIiEzHigcREREREZmOFQ8iIiIiIjIdKx5ERERERGQ6\nVjyIiIiIiMh09kLfUAhhBXAfAAEgCuCPpJRHNOffB+BTABYBfEVKeX+h00hERERERMYqRo/H+wDE\npJRXIF7B+LvECSGEHcDnALwdwO8B+IgQwluENBIRERERkYEKXvGQUj4K4CPLhz0AzmhObwPwhpRy\nVkq5COCXAA4UNoVERERERGS0gg+1AgApZVQI8VUA7wfwh5pTHgAzmmM/gNoCJo2IiIiIiExQlIoH\nAEgpbxVCNAN4XgixTUq5AGAW8cpHghvA2VxxxWKxmMViMSmltImYnomYV8lAzK9ULphXqZwwI5mo\nGJPLbwTQKaX8NIAggAjik8wB4CiALUKIOgABxIdZfSZXnBaLBRMT/jWnyet1F/X6UkgDX0P8erOt\nN6+mY8RnxzjLM06zGZVfjXr9Rr6PpZamjf7azMaylXEaGSeZpxiTy78L4CIhxCEAPwLwCQAfEELc\nIaVcAnAQwBMADgO4X0o5WoQ0EhERERGRgQre4yGlDAD4UJbzjwN4vHApIiIiIiIis3EDQSIiIiIi\nMh0rHkREREREZDpWPIiIiIiIyHSseBARERERkelY8SAiIiIiItOx4kFERERERKZjxYOIiIiIiEzH\nigcREREREZmu4BsIEhEREZWjwcEBjI2dzni+qakZPT09hUsQUZlhxYOIiIgoD3/191/AGwNTGc/3\ntNXi61/6XwVMEVF5YcWDiIiIKA/dvdsR6+zOeL7D1l+4xBCVIc7xICIiIiIi07HiQUREREREpmPF\ng4iIiIiITFfwOR5CCDuALwPoAVAJ4G+llI9pzn8CwB0Axpf/9FEp5RuFTicRERERERmnGJPLbwQw\nKaW8WQhRD+C3AB7TnL8EwE1SypeKkLaNKxZF+OirCA0OwtnVhYptFwCWHB1ea7nGyOtp84pGEHz+\nMIIDg3D5fHDs2QdYbZnDM6/RZpIpvy//fWDiNKwOJ8Izfj4PRFRSilHxeBjAt5f/bQWwqDt/CYB7\nhBBtAB6XUn66kInbqMJHX0X/5z6XPO45eBCV519o+DVGXk+bV/D5wxi4/8vJYx9icO49kDE88xpt\nJpnye+LvTfuvwOQzv0w5T0RUbAWveEgpAwAghHAjXgH5C12QhwD8E4BZAI8IId4jpfxhrni9Xve6\n0lXs681Ow8DpYeU4cnoY3isvz3p9PtdkS8N6r18LIz4Hs5mRxo0W5/HBIeU4NDiErvelv9brda8p\nr2VTLu9nIRiV7lKLx8i4Ch1Ppvye+HskGEx73sw0lYJCPLcORwUQyhze4bTnTEe5lC+bOU4yT1H2\n8RBCdAH4LoB/lFJ+S3f681LK2eVwjwO4CEDOisfEhH/N6fF63UW9vhBpsLd2KMe21g4lfLrrc12T\nKw3rvX61jLi+ENabV/SMyH+lFqezq0s5dnR1pr02Eedq85pR6Sx2nIVgRLqNev1Gvo+llqbVxJMp\nvyf+bnM50543M0254imEQjy3oZB+kIYqFFwy9XuOcRYmTjJPMSaXtwD4CYCPSSmf0p3zAHhVCNEH\nYAHAWwH8a6HTuBFVbLsAPQcPIjQ4CEdXFyq3XWDKNUZeT5uXY88++BBDcGAQTl8XnHuyt9Yyr9Fm\nkim/J/4emRyDb+tWLM74+TwQUUkpRo/HPQDqAHxKCPGXAGIA7gNQLaW8XwhxD4BfAAgCeFJK+eMi\npLG0GDxx1lKga2CxovL8Czm2eKNbbf7MJ7zVBufeA3Du1Vxz5OXM1zCvUZmLRSLZ8ziQsuiC+x3v\nUhddWH4OEq3Aar8HEVHxFWOOxycAfCLL+QcBPFi4FJU+IybOFmNyOW0Oq80nzItEqaZfeDFnHl/t\nogtERKWG6+uVgdDgYNZjs+Iw4r608a02nzAvEqWaP3VKOU6Xx4MDg1mPiYhKHSseZSB1om1XhpDG\nxmHEfWnjW20+YV4kSlXd3aMcp8vjLp9POXb6+BwQUXkpyqpWtDprmjirH0fft30ljs5OwGaF/yeP\nr4wlTnffvu3w3XFbfDxxtw+wWpLXROb9CJ7sz29zt7Va7SZyZLw85mPkzJ/Ln+PxwSE4u7rg2LV3\nJV/5fKjs2w5ElhB89hAWhoZR1dUBx2VXAraV4knJi4lriDaQ+ksugu+O2xAaPQ1HUyNCAwOIzc5g\nKRiC3VmZ3AzQ99E7ETzZD2dbKyKhRSweeRkVfdsRPvZa8jmN7tuTe75IOrrnPbb/MvNfOBFtKqx4\nlIM1TJzNNCa+8vwLET7yMvo/81nlHJpTVw0KH3tNGU+s3ZRK+2+zxhlzPHPx5TW3Ikf+TPkcF8MY\n+NoDK3F6ahGdmlD+5osBzv1vW0mHLi/2eGo5x4M2lDP/8RsM3P9lNO2/AgOPr6wg33Ht+3HqG48k\nj3sOHkTVBTuU59J3x23K84G5O9D/L/cr1+TzvOifd4fjT4He89f6koiIUnCo1QaVbUx8vuPl9X/X\nbkql/bdZ44w5nrn4jJhbof/cFobUzc9Cg4Mpf0sXZr3pICpliTke+s3/wtPTynFocDAl/+ufscCp\ngZRr8qEPp593QkS0Xuzx2KCyjYnPd7y8PpzN6Uz7b7PGGXM8c/EZMbdC/zm6OtXNzxxdXaisdmYN\nwzketNEl5njoN/+rbGxUjh1dXSnLm+ufsapu9Tjf50X/nFV3dyOa15VERPlhxWODyjbuXj9eHhV2\nDHzrYdhbO5SxwEocnZ2A3YaK1jY4OjsRDcyh2eXKa3O3tXLsvgy+xTAWhobh6uyAc/c+U+5DmeU1\nvyjHPJDk5zg8DFdHB5yXHUBPo1eNMxqFL4aVz3rflatPRy4G74dDZKSGPbvQc/AgwqOj8N1xGxZn\n/KiodSMSWkweJ+bnBftPofuO27E4H4C92oWlUBjdd9yG8PKGga2XX4pYjSe/50X7XPR0o+fuuxEa\nGoKjqwsNe3Zjcmq+cG8CEW14rHhsVFnG3Webu6GMBU4TR6VY+QJz7janwpFMpzyizgVo9HJcf6Hl\nMb8o1zyQTJ+jEqfNCuf+t2Xe8MyADQK5FwiVMotVzeP6Z8EJpMzP08/tSORpq92e9/OS7rlwv/O9\nyTQRERmJpcomlG3uRimNnee4/vKQ63Mqlc+xVNJBtFa55nYUao8nIqK1YsVjE8o2d6OUxs5zXH95\nyPU5lcrnWCrpIForfR52+dafp/lcEFEhcajVJqTO8eiCpbEJrq4O2Fo71LHA+jXdbVaE+k/B2e1D\nLBJFaGgodaz8esfRZxlvvKZx/WQ6fX7S77FRsXUbfDfdgIWREVR1dKDyvL7cewyYMB/DkHkiRIWm\neRYq62rhu/UmBIdH4Gxvx1JoUZnrER4dhQXIb/+N5XjDo6PK/BA+F0RkJlY8NqGUPREOHoTvQx/E\nxIRfDacb+5uYC6KdE5K4PjGWeL3j6LONN6bSlLrHRp3ymQd/9TQGHngweeyLxZTjdHnElPkYBswT\nISq0TOVw4t/Dz/wyZa5HPvtvcM4TERUDh1ptQuvdx0O/zvxa9ghZb9qodOT6zFL26BgZyRo+nziJ\nNot89lPSz/XIZ/8NPmNEVAwF7/EQQtgBfBlAD4BKAH8rpXxMc/59AD4FYBHAV6SU96eLh9Zuvft4\n6NeZX8seIetNG5WOXJ9ZVZe6J4erI3Ufj9XGSbRZ5LOfkn6uRz77b/AZ29wikQj6+09kPH/mTA08\nnmbYbLYCpoo2g2IMtboRwKSU8mYhRD2A3wJ4DEhWSj4H4BIACwAOCyEelVJOFCGdG1a+Y90z7uPR\n042aS3annXux3nH0HIdffnJ9Zo7Lrozv0aHdx6OpOetnzHxAFKd9FirqPIiFQmitq0VlSwuW5hfi\nQ6T6tqPHU5d8XvLZf4PP2ObW338Cz979cbRVVaU9/2wggH33fgG9vecVOGW00RWj4vEwgG8v/9uK\neM9GwjYAb0gpZwFACPFLAAcAfKegKSyWTJO5jd7sTDvWPRpB8Ne/xPHB+ERxx559gNWWGm6Zdh+P\nyu07s8e93rRlm2Cc7hyt3/L7OnB6OGVDyczXxBCdPYvIzFnEaj1ALAZla2WrFdZGL5yLYdgavYDN\nlppH0nyehs/H4AaCVGpiUYSPvILg8dcRrK2FpboGS/MB2J2VCM/4Mz4LrjRRacOk3X8j0zO27QKE\nj74K/xM/4nOxybRVVcFX4y52MmiTKXjFQ0oZAAAhhBvxCshfaE57AMxojv0AaguXuuLKNonQrIl/\nwecPK5MSfYjBufeA4fdZi2yTH9OdQ7O5GxpuBmuZcJorD+UTZyEmunIyLZWa8NFX0X/vvcnjpv1X\nwNHUhFPfeCT5N6Pyaab8z+eCiAqpKKtaCSG6AHwXwD9KKb+lOTWLeOUjwQ3gbD5xer3rq7UX+3oA\niJxWJ+EqkwhPD8N7ZfYf1mtJw/HBIeU4NDiErvet/bUY+T4O6N8PzXuQ7pwR9y8EM9JoVJzZ3vNM\ncuWhfOJcy30T8n3tq7lHKX9GhWZUukstHiPjWms8KXkyGER4elr92yqehWxpypT/cz0X5ZRvC/Hc\nOhwVQChzeIfTnjMdpVC+nDlTg5M5wjQ01Bie1lJ47VRcxZhc3gLgJwA+JqV8Snf6KIAtQog6AAHE\nh1l9Jp949UvBrobX6y7q9Yk47K3qpFtlEmFrR9Z7rDUNqRMMO9f8Wox+H1PeD817kO4csP58UAjr\nzSt6RuS/hGzveSa58lA+ca7lvsDqXnu+9zDy/TQ7zkIwIt1GvX4j38dSSFO6Mr+ysVH9W57PQq40\nZcr/2Z4LI9+jQijEcxsKLWYIvXw+uGTKd3U2a4lzenourzBGprVUXns+cZJ5itHjcQ+AOgCfEkL8\nJYAYgPsAVEsp7xdCHATwBOKjxO+XUo4WIY1FkXEyt68L0dkZnH34Qbh8PnUeRr4yzR/p6YbvztsR\nGhiEo6sTzj0FGq6UxxyNbJMfOTHSHInNAEPLc370mwECACJLCD57CAtDw6jq6oBjzxXw3RLGwtAw\nXF0dcO7ep8a5/FlFTg+nblKpC2Pm58k8Q6WmYtsF6PnkQSwNDWJxZhaOZi9CZ2fgu/kGLAZCqKjz\nJDcFXM3ci1gkkrJJZ6b8z+eCiAqpGHM8PgHgE1nOPw7g8cKlqIRkmMwdfO7pdc/DyDV/ZMsfv8fw\nVoPVpCftHI1sE9W5GZwpUjcDrE15j4PPHsLA1x5IHvsiUXVDwAaves3yZ+W98vLMeawQnyfzDJUa\nixWIAUPf+nbyT037r8DA9x+D75abUjZ6zTfvTr/wYtp5G2nzP58LIiogLl1RBvSbQ+mP85FtE6pi\nbBzFzatKUz6fy1o2BCSi9DKVzfrnbDXPlX4DQT6TRFQqWPEoAy6fTzl2+la/0VO2TaiKsXEUN68q\nTfl8LqkbArbnvIaI0stUNrs6c2+0mUl1d8+aryUiMlNRVrWi1XHs2QcfYggODMLp64Jj92WY+t1h\nBAcG4Or2ocbhwcDPh2Bv7VD2/lD2Adm6Db5bbloeh98JOJxodrng6vYBVgsGvvVw6r4N6933INu+\nJH3bOa64BKlzPDrTzvFw7D0AXySKhZERuDra4dx7AL5KB4IDg3D5ulC5dRuCzz29fOyD4+I9CP7q\nabw+MoKqjg44LjuA8BvHlHwVQwzTLz+H4MAAnN0+NOzYC4uFO+bSxhSLLmH+uacRHhpBVWcnOj90\nHSKhECo8HiyMjMJ3601w7j2AnkbvShkpzo8/V6dOwdnSAltHJyp6BcLHXlt5lvq2I3zsNUQmx9B9\nx20Iz/jj8wVtVvh/8jj36aCkSCSK0UAg4/nRQAC+SLSAKaLNIq+KhxDivQD+XwCNiE/6tgCISSnP\nNTFtlGC1wbn3AJx744dTvzuMqS/eBwCYBwDNfI2mDP/23XJTcly+9u/641x7ZaxmHHA++5JwXHFp\nSZ3jUZe658brR5U5Hb5KhzoHaXFRnQNy4wIGvvHNleNoVDnuOXgQ/kW/mqfvAhp3cl8W2pjmn3sa\nI1/+evK4af8VAIDRR76f/FtirlTi+dPP9eu49v2ITE2qz94dt6XMCwGA/s98Vvkby10CYvjmhXZU\nNVSkPRuYtuNSxAqcJtoM8u3x+DyA/wbgNYA5sdiCAwPKsbLfR4Z/a8cLa/+uPw4NDia/lNKN91/N\nF1aueSX88is9+Xzm+jD6OUcpc0BGR7MehwYHEQzP6uIcAFjxoA0qpNv7Rl8mx8Ooz57+OQtPT8My\nP6/8TR8m3dwOlr0EADabDd6+Nrjb69Ke94+chc3GXmcyXr4Vj7PLq01RCXB2+6D9ulH2+8jwb+14\nYZtr5e/6cNqxwOudh1Fq80oot3w+c30Y/Rwk/dh0V4fuuL0t5R7OJb+Sp526OIk2EoevUzm2OZ3x\ncQTaMDmes8qGBth1e37owzi6uvTRsuwloqLKWvEQQiTWbD0qhPgCgEcALCXOSymfNjFtlEHDjr3A\nXfFWYZfPhxqnB66uDtha2lf2/tDuA7I8PthXURGfJ3JOD3ou2Y3Q0FAynKurI2WPhfWu755xXxLO\n6ShZa9pzo287ejy1ylj0ZF7zdcF58aXwxWLxOSHt7XDuuxI93lYlXzUglszTTp8PDRfuLcKrJyqM\n6ksPoD2G+ByPlhaEzpxFVVcnahLlcpoyMjnX79QpOFuaYe3oQmWeydotAAAgAElEQVSvUJ+95WdR\n//xyPh0RlYpcPR7/XfPvTgA7NMcxAG81PEWlLo+N78xmsdji4981Q1G8V+xL7pFQKVbSpP23dp4I\nAFRu36m5/rKUPRZiFuBEpwPDtdXocDsgLCmNcjkSmn5fEioPGT/rdJ+r7lib12KIov8iH8a2OdDi\nbIGosKeEtwApeZqo7GVYoMNitaNmX/zrM4Yo+mffwFhwDC1OJ8T2d8OSbsFJ3Vy/hHTPon7PHM6n\nI6JSkbXiIaW8CgCEENullK9pzwkhNmWTZF4b320QcvYNfPHFf00e37XrdvR5RBFTRGZb74IC6TAf\n0WaVz/PE54OINpNcQ60uB2ADcL8Q4nasNILaAfwzgK3mJq/0bKaN74b9oynH/ELc2Na7oEA6zEe0\nWeXzPPH5IKLNJNdQq3cAuBJAG4C/1vx9CcCXzEpUKdtMG991uNuyHtPGY0b+Zj6izSqf54nPBxFt\nJrmGWv0VAAghbpJSPpAt7Gax3gnXRosighenfoPhU6PodLfjkoaLYEXqEngxRCFn38CwfxQd7jYI\nz3npxxFrCM95uGvX7co1q7LeDQip4PKZXL7avCTcW/DXjdcgNBR/ZhrcW3KmQ3+PrZ4teH32+Kry\nL1Gx2bdtR+NddyYXTbBvOx/HZqWSjxPl7GRoEpXWSgz7RwAgvzzOMpaIykyuoVZf1vz7Kv15KeVt\nZiSqpKWZWFtML079Bl/73beTx7GdMexp3J0Sbi3jiC2wos8j1tztb8Z8ATLZcv7WT07VWm1eWjz6\nWnJzwDkA7oPunPlAf49bdl6n5HOOg6dyIP3H8cWpR4FqAFMv4ZbpyrT5uM8jcDJkx2cPfynlXDYs\nY4mo3ORqGjm0/J8bQDuAnwN4AkB9HtdSAQzPjmY9Tv49zThis22m+TCbyWrz0lryQco99Pm8APmX\naL1Wk48HZoYznsuEZSwRlZtcQ62+BgBCiD8GcJmUMrp8/DCA59ZzYyHEpQA+nVg5S/P3TwC4A8D4\n8p8+KqV8Yz332sg6a9uV4w5P+vHBxRhHvJnmw2wmq81La8kH+jhT8jnHwVMZSHlWPJmfHV9tR8Zz\nmbCMJaJyk+/O5bUAGgBMLh+3AKhZ602FEH8C4CbER17oXQLgJinlS2uNv5RlGx+f79h5bbhz67rx\n/9S/C4uDI6jo6kBzw1vSxnWe+1x8qv49CA8OwdHdhXlrJZ4c/gU6Pe2IxaI4ND4e32Mhj/Tkm85S\nmw+zGcViEUy//Fx8jHm3Dw079sJiSZ0DlAy//NkeGh9LyQ8J+rk/W929mPrd4eQ96ndcitf9bybP\nb9nWB/fHbsbi4Agqu9ph2Sbw/NQLGJ4dRWdtfF6SBZaUOR3KPTxb4N7lXvt8IyKTpSsXz/X04Pod\n12DUP442dzOq4MANO67F2NwEOmvbscVzLn4z9R+oPzGO6rMh/H31uzA7NQ5Hd35zoVjGElG5ybfi\n8bcAXhZCHEZ8ed1LAXx8Hfc9DuBaAOkmrF8C4B4hRBuAx6WUn17HfUpOtvHx+Y6d14a7u+ZK+P8l\nPmY4CKDyrko07rw8Ja5P1b8Hs//01WQ460euw3fnDuFy3y4cHnhxVenJe4x/ic2H2YymX34uOb9i\nHgDuWt6oL4N8Plv93J+p3x1W7rH4sUV88cwPk+Gv33ENHjrz43hTxZmXcf2kAw+98mjyfGxnDJ4K\nT9r7au+9nvlGRGZL9+xMhiaVvP7hC67Gv736/eTx4o5FWF87jsVvPAn7/isw8swjAPKfC8UylojK\nTV4VDynlA0KInwHYh/iO5X8kpRzPcVm2+L4nhOjOcPohAP8EYBbAI0KI90gpf5gh7P/f3r1H2VXW\n9x9/zz2ZazLJ5Da5AAl8E8MQQgKEiwgWRUQFtVbRKqjQmz+s1NW1ql3V1ra2/bVqpV3an6IVWtTW\nWhSlBRRFJPIDsfDjFr5cE2ByJZNkZjKZIZk5vz/2OZNz9pzLPvc5M5/XWixmn733s5+z9/M8J/uc\n57u/k3p6OgqtTkX3/9nePSnLe0b38NrVmyf/zrQuUxkNu/YzkbRu7OWX6Lm4Y8pxXn355ZTlhl37\noQNGj41lPGamumZ7D7VyHaqpHHXMVObOl0NzwOPtI5Ns1zaT8DFeffnlIJg2btdQ6lARXu4f3sWR\nuUfyPm5CJc/ndCuzEkpV7+lWTinL6umZOubuGd3D3uH9Ka/tGk5t+zuHd7N232EAxkdHU9aN7+6n\n53WFJ6edjue73CrRb1tammAsw8ZAy5zGnPWYDuPLgQO5J610d7eXvK7T4b1LdeV6qtVvuftXzOxT\noVWnmhnu/pm0Oxbni+4+GD/+7cBGIOeNR6Yn8ETR09NRsf0Xz1k8ZXnfviF6ejoyrstWxvjShSnr\nWpavYN++oSlltaxcQfLH2vjSBTAMcxrnZDxmpvpkew+1ch0y7V8JxdQxnWzvu2XFipT5jIn2kUnU\nNpj1GCuWw8Cjk8vLOlPLXNqxKGW5t30pnU2deR8Xir/mtV5mJZSi3qV6/6U8j6WuU7q+01ifOq1x\nWXvqNss6lnC45zDNQMPc1LG4YUlvwfWbbue7ltpqsnTvf2zsaNZ9xkaPZa3HdBlfBgbSzXSfuk0p\n6zpd3nuUMqV8ok61qsu9SUFSyjWzTuBxM1sLHAFeD3wt3Y61KltujKh5M5K3q+tcwYLrrmHs5Zdp\nWb6C7tO2pC2rp2M1jdc1xp8nv4KDJy3lHYNtrOjs5YxFfewZPR7jkas+Ref3kIrp7tsC1zGZRyDR\nPjJJXNs9o3umtIeox5h/2tlcN7T0eIxH50nU9dWxc3g3y9qXcGbPJpo3NNM/uIvezqVsXnAGddSp\nTUlNSzcuHuNEYn1Mxni0MZerNryLodFhejuWcXLnav5fXwtNv72AYwdHWXnNhzh6aEjxGiIyY+W6\n8VhmZucAf554olWJxQDM7Eqgzd1vNLNPAPcQhCLc7e53lOG4ZZcpADtbboyoeTOmbLdhNT0Xd7Bn\n7wH2PPLzyQDyU047L6WsBRvOg/j8/gXA6o7Vk+teu/pM9u47NCXAd/KYdXX44NP0D+2efD+JsmNM\n8NSgZw1Iluqoq2tIue45t4+3rdeu3hx8ixSb4NVtj6YkKIvVMaWd7DtxIf0Lj9LbsZD5dXWhMuto\nrG+kob6BpoYm6qmns6mToebDdDZ1Ule27zVESi88ti9YeAaQOi5PMM4v9/9q8gEK7zjprTwz+Bz9\nQzuZ2zKHYxNHGXh1gHv6d9LbsYwTzryERT1d7Ns3xJysB1fCQBGpbbluPJqB/w2cbGa/AH4E3OXu\nzxV7YHffQRAzgrt/K+n1W4Bbii2/2gpJ2FesvY/clxJAHvtIjCUbL4y8f7akbYUEoUvtS5eg7Pnl\nLVmT+4WX39f3dm557NbJ5aN9R1OWr9v8YQC1IakJ4fGupaWRE1tWp2wTTuwabvNvW/tGbnk0tQ8s\n6skd06SEgSJS67J+VeLun3T31wKrgL8neKTuP5rZI2b25UpUsFZVI2Hfqy+9nHU5l2zJrsJB6Mnb\nVuO9SmWkS1CWMylaaHnn0O6sy/1Du9SGpGaE22Y48R/k7gMHjhzMWmYmShgoIrUu0m+07j4GHCR4\nyt8BYILgJkQyqEbCvpZVqcmjmlcsz2v/bMmuwkHoydtW471KZaRLUJYzuV84SVrnkpTlZR2py70d\nS9WGpGaE22Y48R9M7RPLQn1g/tx5WcvMRAkDRaTW5Xqq1ZXAJcBFwPPAj4EvAA+5e6z81atdUQOw\nJxjnof3/Q/+OXazsXM6r42P0D+7mhHkrOTrxKv2Du+ntXMJZC8+kIcfMuIWnncvER8bjidqWM7h6\nGU/03zM5D//pwWcn61NfV89Lg/0pdTulcw1XbXjXZNDvpgUb6dzcSf/Qrskg9OQYj/B7zScgWapj\nsr0lJe+r5/iTd6YkEFy3fkqCslPqYpPtZHnXMjZ093Fl3xi7hvayrHMxfQteM5k0bVnnIk5fuIFY\nX/Do0GUdSzhr4Wa6N3dP6RsKLpfpJl2sXmK8e2XkFWiAx3Zvo791N/sPH2BhWzfDo8O0z2njjasv\noK25lY7mNponmoPEgYf30dO2gMNjI7yv7+0ceXWU3o5lkdu7EgaKSK3LFeNxC3An8E53fyjHtpIk\naqB48lzg5DiKt63t4Lan7prcLtYH5/ack7WsZ4ae5x/iidrO62hm60PHn0IcnneffKzE/OKnB59N\n2aZzc2eaJG5rM77XyYBkmbbCc89jG2KcteDMyeW08TqhBGVPD3pKGVf2jaUmBOyLhZZJWe7e3J22\nbyhBoEw3meLX1nYavxgb4JbHbuW8lZu587F7J7d529o38s2k9n7eys0saO1OGc8LjmFSwkARqXG5\nbjz6CH7x+EszOwG4F7gL+LG7Hyhz3WaFTHEU4TnAO4d2Q0+OsoayxGSE5hwnr0/sl26evf4hOLOk\njcdYkLQcoQ2Et8mVIHBKwkC1K6kR2fpDIm4jPNaGx+7RY2NpYzrUB2QmGR8fZ/v257Nu0929oUK1\nkeks642Huz8BPAF83szmAK8D3gB82swOu/vZFajjjJY8Fzg5jqI7NAc4PC8+neR5wlNiMkLz7uc0\ntkzZT/PsZ76c8RgR2kD4tVwJAqckDFS7khqRrT8kYpfCY204fmNOY0vBMR0itWL79uf5xfUfZWlr\na9r1u0ZG6L7p68yfr7Y/20VKIGhma4DzgPOBswiCzO8pX7VmjzO6T+do31F2Du9mZedyTpq3kpcH\nd9IzZyHv7bucnfHEUx1N7dz6wm1p5+UnJMdorJq3go2L+tgZj8k4pXPNZLxGb8cS6usaWDx3kRID\nzjKbujcS2xBLSd6XLByvc3Lnah7c/8uUmJBwLNDpC04j1hebTJK2qWcjJCVNm0wYOLyL5R3LUvLD\niExn6cbERNzH+LEJruy7nP2HB7iy73IGRg7S3TqPwSODwfKRg8xtmktXczuxY0Fc1JFXjzC3eS79\nQzsny1fOI5kplra2srJdWb8lu1zB5d8DtgCvAD8Bbgf+0N0PZttPontm8LkpOQ22nHQ2Tw06Nz7y\nzcnXk2MywvPyE8IxGtdt/jC/1nvh5HJ4Dv0pHak3FlHjUqR21dMQtJ0F6deH43Ue3P/LKTEhnU2d\nKa+xITWGY+HmhZzfc97k1MCnQjEhHZs71MakJqQbE58adP7hoa9NyW2ULo7uzmd/BhyP6Ujsm6B8\nNSIy2+T6quXfgdPd/VR3/6i7f083HaWVKX9B+PWUmIzB9M98Vy4EKbV0MSE583jkaIdql1LLEu23\nVHF0IiKzSa4Egt90993p1pnZW8pTpdkl0xzi8OspMRmd6edIKkZDSi1dTEi2fC+Qux2qXUotS7Tf\ncGxHuK8ojk5EZKpIMR4ZXA78sFQVma0y5cBInlu8rGMJI8dGmNswJ+28/HBZitGQUkkXE1JHXUo7\nS40fmtrulOdFZpLJ9nx4bxC3cewIi+cu5pTONXRs7lAcnYhIFgXfeLj7taWsyEyQLtlUvoGDzww9\nl5LYL3n+76bu9DccCYrRkHyF2+zJnav51f6H6d8RBIJv6t6YNiZkan6XzO1OeV5kOpmSJDPiOH28\nr+ykc24QQNvZ1MmldiH7XzkMKI5ORCSXXMHln8q23t0/U9rq1LZMyaby2Sec2E8fUFJO4fb3vr63\npzzsINODDERqVSHjdLr9zlu5mX/f9gNaWho5sWV1WeoqIjLT5Pqapy7HfwUzs7PN7KdpXn+rmT1o\nZlvN7JpijlFphQQOZg0iV+ChlFm4jSWSok2uz/AgA5FaVWiAd6ax+sVD/aWpmIjILJArgeCfpXvd\nzOqAEws9qJn9IfB+gnwgya83Ap8HNgFHgK1m9n1331fosSqpkMDBrEHkCjyUMpuaDDA1UWWmBxmI\n1KpCA7wzjdUru3pLUzERkVkgagLB/wV8FmhLevkFoNBMYM8Cbwf+JfT6OuAZdx+MH/c+4ALguwUe\np+SS58Sv6Orl4NjByfnwZ3Sfnnfg4GQytnhytfnN81k8dxHLO5cRi01wd/899HYspb6uPiX2IzEn\nudD5ylL7olz7cAzHKZ1reHrw2cnlNZ0n8b6+t7NzaDfLOpdw5sJNNG5opH94F73tS9m0YCNPDfqU\nNl1sLJNItaR72MEE4zy0/38mE2Vu7N7A/+x/ZHL5jO7TgRiXrrmIzpZ22praGB4b5qoN72LP0D72\nDQ8wNDpMb8cy9QcRkSyiBpd/HNgA/CXwSeBC4A2FHtTdbzWzVWlWdQKHkpaHgK5Cj1MOyfN837b2\njdz21F2T6xLz4fOJy8iU9C9INPX1ydczxX4UOl9Zal+Uax/eJpzkLBzT0bihkbMWnEnP2g727RtK\nm/AMUJuTmpXuYQe/DCXKHOsbS0mKebTv6JREr22NbWkTCao/iIhkFvXGY6+7v2BmjwJ97v6N+K8g\npTZIcPOR0AFESljY09NR1IGj7v+zvXsm/z5wJLVq/cO76FmbXz2SywPYM7qH167ePOX15NiPxDbZ\n9i9EseewFGVUe/9KKFUdo1z78Db9w6GYjuHdU9Yn2nBPT0faY4Tl0+bKcX1mc5mVUKp6T7dyksvq\n35HaL3YN7U1ZDveT5H4QTiRY7TG41GXVUrutRL9taWmCsQwbAy1zGnPWYzqMLwcOtOfcpru7PXK5\nBw6080KE7abDe5fqinrjcdjMLgIeBa4ws18C80tw/HCA+jZgjZnNA0YIpln9bZSCinlMZ09PR+T9\nF89ZPPl399x5Ket625fmXY/k8hLL+/YNTXk9OfYjsU22/fOVzzkoVxnTYf9KKNUjZaNc+/A2yztS\nk5wt6wjFdMTbcOJcpjtGunpEeU+laGMqM7XMSihFvUv1/kt5HpPLmtovFoWWU/tJcj8IJxKs5hhc\n6rJKWU4lVKLfjo0dzbrP2OixrPWYLuPLwMBwpG2ilhulPKjMNSpFmVI+UW88rgOuIZhy9WHgKeBP\nS3D8GICZXQm0ufuNZvYHwF0ENyU3uvu0eqxOcgKoVZ0rJuMzetszJ/aLUl62BIKZklFl219mvijX\nPpywLDXJWZC3o3FDY0qCwGz7J46hJGgyk4QTZZ6x4HSaNjRPLm9asJHuzd1p+8H+sVdYs+FdKTEe\nIiKSXtQbj2Xufn3873cCmNk7ijmwu+8Azo3//a2k128Hbi+m7HKakgCqffXkfPhiygsnV0uXaCqc\njCrb/jLzRbn26dpReDldgsBs+6crQ6SW1dMwpR+ElzP1g54ejb0iIlHlSiD4bqAF+EwomWAjQZD5\nf5axbiIiIiIiMkPk+sWjk+BXiQ7goqTXjwF/XK5KiYiIiIjIzJIrgeBXga+a2a+5+90VqpOIiIiI\niMwwUWM8njOzHwEnAK8Fvgl8yN23l6leIiIiIiIyg0RNr/pPBI+1HQb2AN8Cbi5XpUREREREZGaJ\neuOx0N3vAnD3WHwKVmeOfURERERERIDoNx5HzGw5x/NunE/W3J0iIiIiIiLHRY3xuB74IbDazB4B\nuoF3la1WIiIiIiIyo+TK47EM+EfgZOABggzmh4Cn3P3V8ldPRERERERmglxTrf4ZeAr4Q6CB4ElW\nj+qmQ0RERERE8pFrqlWvu18CYGZ3A4+Uv0oiIiIiIjLT5LrxmPxlw92Pmpl+6UgSi8V48sWD7H64\nn6XdraxbNY866qpdLZEZT31v5klc05f2DLNycbuuqYjIDBQ1uDwhVpZa1KgnXzzI57718OTyx6/c\nyPpV86tYI5HZQX1v5tE1FRGZ+XLdeKw3s+eTlnvjy3VAzN1PKl/Vpr+X9gxPWdYHpUj5qe/NPLqm\nIpIwPj7O9u3PZ93mhBNm9T9Ba1auG49TSn1AM6sDvgRsAEaBa9z9+aT1fw+cBwzFX7rc3YemFDQN\nrFzcnrK8IrQsIuWhvjfz6JqKSML27c/zi+s/ytLW1rTrd42MwBduYMmSMypcMylW1hsPd99RhmNe\nAbS4+7lmdjbw+fhrCZuAS9x9oAzHLql1q+bx8Ss3sntghCXdrbxm1bxqV0lkVlDfm3kS1/SlPcOs\nWNyuayoyyy1tbWVle0e1qyElFjVzeSmdD9wB4O4PAJsTK+K/hpwMfMXM7jOzD1ahfpHVUcf6VfN5\nzxvXBlMCYvDEjgPc8eBLPLnjADGFxIgUJBaLZe1L4b6nIOTal7iml5y5HIA7H3xZ46iIyAyTb3B5\nKXQSJCFMOGZm9e4+AbQBNxD8CtII/NTMfunuj1ehnnlTcKRIaagvzV669iIiM1c1bjwGgeTfzhI3\nHQAjwA3uPgpgZj8hiAXJeePR01Pcz3Gl2H/3w/0pr+0eGOHCzSsrWodq7j8d6lCK91Bu5ajjTCsz\nn7400977dFOqepfq2pfyPFb6vVWqnFKWVUvtthL9tqWlCcYyb98ypzFnPabD+HLgQO4Yqu7u9sjl\nHjjQzgsRtitled3d7XmVKdNDNW48tgJvAf7DzLYAjyWtOwX4NzM7PV6384FvRCl0377C4897ejpK\nsv/S7tQgqCXdrZHLLVUdqrX/dKhDKfavhGLPc1gprt10KzNqX6p2PatdZiWUot6luvalPI+lKmu6\nlVPKskpZTiVUot+OjR3Nus/Y6LGs9Zgu48vAwHCkbaKWG6U8iH6NotYvnzKj0o1MeVXjxuNW4A1m\ntjW+/EEzux54xt1/aGY3Aw8QJC+8yd23VaGOkYSTmJ2yoourL1vHy3sPs3xxO2tXdU3ZZ3x8gq1P\n7pnc5rxTF9GQJtRGybRkNgsHGq9d0cX92/bw4u5hVi7p4Ox1C6nPEqKWrv8QI+U1W9HFg74vcplR\nqN9Gk3yeTlzazp6Do/TvO8yyhW0cPTrO1W95Da8cOMLSha2sXdnFEzsO8NKeYU5eOZ+TlrTpnIqI\n1KiK33i4ewz43dDLTyet/xzwuYpWqkDhuchXX7aOb9x+/D6pqaGOc9YtTtln65N7UrYhFuOCvqU5\ny9Y8Z5lNEoHGiTZ//7Y9fPX7TyRtsX5K30qWrv8AWftrrjKjUL+NJvk8vfOiNXz3p89OrrtgYy/3\nPtzPBRt7+eH3XwDWp1x7nVMRkdpVjadazRjhhFcv7z2csvzi7qk/FYa3CS9nKju8LDKbhPtSur6V\nLF3/KaS/5kv9Nprk87L/0GjKuiNjx1L+H74uOqciIrWrGlOtZoxwwqvloeWVS6YGb4W3Wb6oLVLZ\nSqYls9nKJR2h5ez9IV3/CU/OCfe9XGVGoX4bTfJ5WtA1J2Xd3JbGlP+Hr73OqYhI7ZrVNx7hGI36\neti+a+rc7Ezztteu7OLay9fz0t5hVizqYJMtZGIiRv++YXp72jlzXc+UY5536iKIxYIYj0VtnNeX\nfmpHouzE/PN1aeJFRPJVjRiEcD8r5JhnrV3I0WPrJvvNZuvh/m17eOlnz7Fi0dT4jHTJ6CYmYsdj\nsBa1cU7fYpoa6+N9rJ2z0/TXfCkJXjQWj4fbO3CEtrlNvPncE2if20T73CaOjB3j6svW8crBUa69\n/FTOWreQztbgnK5ZOZ/VS9J/WSMiItPfrL7xCM/HTswthtR5xJnmbW978VDK3OOjl63j5v86Pme8\npal+ypzxBurTxnSEhcvubNW8ZileNWIQSnHMp148FIrHIGt8RjhGBOBB35sag9UY9M9i4zqSpTuu\nTPWg7+Mbt2/jgo29/Nd/bZ98/YKNvdjKeWnHvvWr5pfliUAiIlI5szrGIzxXODGnOLwu07ztcs4Z\n11xxKYdqtKtSHLMUfS3fOBEpn8S5Tx5zE8uK6RARmblm9Y1HeD52Yk4xpM4jzjRve0qMRwnnjGuu\nuJRDNdpVKY5ZSDzVlDLyjBOR8klci9aW1B/d57Y0TrkuGvtERGaOWT3VKjEfe/fACEu6W2mohyXz\nW6fMzc40bzu8/9pVXSWbM6654lIO1WhX4X5SyDGn5PVY1UVTQ108vipaXzt73UJgfUljOqQwiWux\n65URPnDpOvYdHKGzrZlVi9s5ZUXXZEyHxj4RkZll1t14pEvgd+HmlezefYitT+5hYGiM1tYmjk3E\neMj38uLuYU7q7WT01WMMDI3R0dHMg76X7TuHWbOii6GRo+weGKGhoZ7V410cPTbB+ESMY+MxHn5m\nP8++PMiJyzppm9M4+UF6ePQoL+wcYuWSDs60hfzS900Jkk2eKx6LxXhyh5KSSfEqEYMQDmA/ZXkX\n+wdH2XPgCE1NDRwdj/F/n9yd0gcnjgY5bvpfCR7McG7fYp558dBkGauXdrHv4Cj7h0aZM6eRk+J9\n7dh4jKPjMcYn4AE/nmAw0a+SkwPWxerobG2mq62ZrtbmKX0oVxC8kgPmL3xOE0kbDw2NMqelmfp6\noB5iMYA6BgbHuPXn21nQNZd57Y3UkXrelUBQRKS2zbobj3QJ/N75+q4pr0+Mx7j5v4Pl5KDz5L/b\nW1MTXxFjch8IEmPd+cCOlH3CZYy9OTUgPV0SMyUlk1oSbq8fCLXx5L4FQCzGxASh11KXP3Dpuqzr\nw2Wm61edrc1Z+1GufqZ+mL9MSVbf+0bj5v/exjsvWsPNSePuBRt7Abh963be/6a1fOW2h7n2ciUQ\nFJkpxsfH2b79+azbnHDCSRWqjVTDrLvxyJTAL/x6/yvHAxqTAyCT/w4nvkreJ3l9ugDKyX32TQ14\nDd94pAvO1QevTFfh9hpu4+F+8vLew8SIZd0m7+U0/aqrrXlKPZP7Ua5+pn6Yv0wPBdgzMAJkTh4I\nsHN/sG26YHOdd5HatH378/zi+o+ytLU17fpdIyPwhRsqXCuppFl345EpgV/49d6Fx5eTAyCT/w4n\nvkreJ3l9ugDKyeP35A6SVaC51JIpgeA9mfsWBH1wIvW+g94c++RaTtevulpTbzzC/ShXP1M/zF+m\nhwIsXhD8oyNT8kCAZQuCsVkJBEVmlqWtraxs78i9ocxIs+LGI3mO8Ore9pQkYokEfuHEfuf0Laal\nOQgUX728gxOXdfLS3iDeI/F3d2cLV1+2jpf2DtO7sJ0tG8CD7GUAABUoSURBVBZTX0987nobc5rq\nufjMlZywrINNaxfxclKMx9zm4OktZ67robmpPmuQrALNpZaE2+vJK7qIxYJfJXoXt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JRz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\nTkSuQmCC\n", "text/plain": [ "" ] }, "metadata": {}, "output_type": "display_data" } ], "source": [ "# Ejemplo pairplot con datase iris\n", "g = sns.pairplot(iris, hue=\"Species\", diag_kind=\"hist\") " ] }, { "cell_type": "code", "execution_count": 14, "metadata": { "collapsed": false }, "outputs": [ { "data": { "image/png": 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sWBjm/9VVM++0WQAD1n3p4/uw5Ol/DDvZ8/rWzYNyAkVExqtsG4E7uPsF4c+n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\nZwE/B3Zw91bgIuCX7v79cL9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"text/plain": [ "" ] }, "metadata": {}, "output_type": "display_data" } ], "source": [ "# Ejemplo FacetGrid con iris\n", "g = sns.FacetGrid(iris, col=\"Species\")\n", "g = g.map(plt.scatter, \"Petal.Length\", \"Petal.Width\")" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "### Folium\n", "\n", "Por último, veamos un ejemplo de como utilizar [Folium](https://folium.readthedocs.io/en/latest/). Ya que yo soy adepto al uso de la bicicleta para moverme por la ciudad, y muchas veces se hace difícil encontrar una bicicletería en donde poder encontrar repuestos o reparar la bicicleta; en este ejemplo vamos a crear un mapa interactivo del barrio de Palermo en donde vamos a marcar la ubicación de los negocios de bicicleterías. Esta información la podemos extraer del padrón que ofrece el [gobierno de la Ciudad de Buenos Aires](http://www.buenosaires.gob.ar/) en su [portal de datos](http://data.buenosaires.gob.ar/). " ] }, { "cell_type": "code", "execution_count": 15, "metadata": { "collapsed": false }, "outputs": [ { "data": { "text/html": [ "
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WKTIDNOMBREDIRECCIONTELEFONOEMAILWEBMECANICA_SHORARIO_DECALLEALTURADIRECCION_BARRIOCOMUNA
0POINT (-58.466041249451614 -34.557060215984805)5211 A FONDOCONGRESO 275745421835info@11afondo.comHTTP://WWW.11AFONDO.COMNOLUN A VIE DE 10 A 14 Y DE 16 A 20/SAB DE 10 A 14CONGRESO AV.2757CONGRESO AV. 2757NUÑEZCOMUNA 13
1POINT (-58.41279876038783 -34.591915372813645)32AMERICAN BIKEAV. CNEL. DIAZ 166448220889info@americanbike.com.arHTTP://WWW.AMERICANBIKE.COM.AR/SILUN A VIER DE 10 A 14 Y DE 15 A 20.30 / SAB DE 10 A 14 Y DE 15 A 20DIAZ, CNEL. AV.1664DIAZ, CNEL. AV. 1664PALERMOCOMUNA 14
2POINT (-58.425646989945932 -34.580365554062418)30ANDINO BIKESGUEMES 481847753677andino_bike@hotmail.comHTTP://WWW.ANDINOBIKE.COM.AR/NOLUN A VIER DE 9 A 19 / SAB DE 10:00 - 17:00GUEMES4818GUEMES 4818PALERMOCOMUNA 14
3POINT (-58.437608880680997 -34.6045094278806)107BABE BIKESWARNES 1048549862info@babebikes.com.arNaNNONaNWARNES10WARNES AV. 10VILLA CRESPOCOMUNA 15
4POINT (-58.439598908303168 -34.58547499220991)118BELGRAVIA TAILOR MADE BICYLESBONPLAND 14591544291001hola@belgravia.com.arWWW.FACEBOOK.COM/BELGRAVIABIKESNONaNBONPLAND1459BONPLAND 1459PALERMOCOMUNA 14
\n", "
" ], "text/plain": [ " WKT ID \\\n", "0 POINT (-58.466041249451614 -34.557060215984805) 52 \n", "1 POINT (-58.41279876038783 -34.591915372813645) 32 \n", "2 POINT (-58.425646989945932 -34.580365554062418) 30 \n", "3 POINT (-58.437608880680997 -34.6045094278806) 107 \n", "4 POINT (-58.439598908303168 -34.58547499220991) 118 \n", "\n", " NOMBRE DIRECCION TELEFONO \\\n", "0 11 A FONDO CONGRESO 2757 45421835 \n", "1 AMERICAN BIKE AV. CNEL. DIAZ 1664 48220889 \n", "2 ANDINO BIKES GUEMES 4818 47753677 \n", "3 BABE BIKES WARNES 10 48549862 \n", "4 BELGRAVIA TAILOR MADE BICYLES BONPLAND 1459 1544291001 \n", "\n", " EMAIL WEB MECANICA_S \\\n", "0 info@11afondo.com HTTP://WWW.11AFONDO.COM NO \n", "1 info@americanbike.com.ar HTTP://WWW.AMERICANBIKE.COM.AR/ SI \n", "2 andino_bike@hotmail.com HTTP://WWW.ANDINOBIKE.COM.AR/ NO \n", "3 info@babebikes.com.ar NaN NO \n", "4 hola@belgravia.com.ar WWW.FACEBOOK.COM/BELGRAVIABIKES NO \n", "\n", " HORARIO_DE \\\n", "0 LUN A VIE DE 10 A 14 Y DE 16 A 20/SAB DE 10 A 14 \n", "1 LUN A VIER DE 10 A 14 Y DE 15 A 20.30 / SAB DE 10 A 14 Y DE 15 A 20 \n", "2 LUN A VIER DE 9 A 19 / SAB DE 10:00 - 17:00 \n", "3 NaN \n", "4 NaN \n", "\n", " CALLE ALTURA DIRECCION_ BARRIO COMUNA \n", "0 CONGRESO AV. 2757 CONGRESO AV. 2757 NUÑEZ COMUNA 13 \n", "1 DIAZ, CNEL. AV. 1664 DIAZ, CNEL. AV. 1664 PALERMO COMUNA 14 \n", "2 GUEMES 4818 GUEMES 4818 PALERMO COMUNA 14 \n", "3 WARNES 10 WARNES AV. 10 VILLA CRESPO COMUNA 15 \n", "4 BONPLAND 1459 BONPLAND 1459 PALERMO COMUNA 14 " ] }, "execution_count": 15, "metadata": {}, "output_type": "execute_result" } ], "source": [ "# dataset de bicicleterías de Ciudad de Buenos Aires\n", "# descargado desde http://data.buenosaires.gob.ar/dataset/bicicleterias\n", "bici = pd.read_csv('data/bicicleterias.csv', sep=';')\n", "bici.head()" ] }, { "cell_type": "code", "execution_count": 16, "metadata": { "collapsed": false }, "outputs": [], "source": [ "# corregimos el campo de coordenadas del dataset.\n", "def coord(c):\n", " coor = re.findall(r'-?\\d+\\.\\d{7}', c)\n", " coords = [float(s) for s in coor]\n", " return coords[::-1]\n", "\n", "bici['WKT'] = bici['WKT'].apply(coord)\n", "\n", "# filtramos solo las bicicleterías de palermo\n", "bici_palermo = bici[bici.BARRIO == 'PALERMO'][['WKT', 'NOMBRE']]" ] }, { "cell_type": "code", "execution_count": 17, "metadata": { "collapsed": false }, "outputs": [], "source": [ "# creamos el mapa con folium\n", "mapa = folium.Map(location=[-34.588889, -58.430556], zoom_start=13)" ] }, { "cell_type": "code", "execution_count": 18, "metadata": { "collapsed": false }, "outputs": [], "source": [ "# agregamos los markers con el nombre de cada bicicletería.\n", "for index, row in bici_palermo.iterrows():\n", " mapa.simple_marker(row['WKT'], \n", " popup=row['NOMBRE'], marker_color='red',\n", " marker_icon='info-sign')" ] }, { "cell_type": "code", "execution_count": 19, "metadata": { "collapsed": false }, "outputs": [ { "data": { "text/html": [ "
" ], "text/plain": [ "" ] }, "execution_count": 19, "metadata": {}, "output_type": "execute_result" } ], "source": [ "# visualizamos el mapa con los markers\n", "mapa" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "Aquí concluye este artículo, ya no hay excusas para graficar sus datos, como vimos [Python](http://python.org/) cuenta con herramientas que son fáciles de usar y muy poderosas. A divertirse!\n", "\n", "Saludos!\n", "\n", "*Este post fue escrito utilizando IPython notebook. Pueden descargar este [notebook](https://github.com/relopezbriega/relopezbriega.github.io/blob/master/downloads/DataViz.ipynb) o ver su version estática en [nbviewer](http://nbviewer.ipython.org/github/relopezbriega/relopezbriega.github.io/blob/master/downloads/DataViz.ipynb).*" ] } ], "metadata": { "kernelspec": { "display_name": "Python 3", "language": "python", "name": "python3" }, "language_info": { "codemirror_mode": { "name": "ipython", "version": 3 }, "file_extension": ".py", "mimetype": "text/x-python", "name": "python", "nbconvert_exporter": "python", "pygments_lexer": "ipython3", "version": "3.5.2" } }, "nbformat": 4, "nbformat_minor": 0 }