¿Qué se debatió en el Consejo General del INE el pasado viernes 23 de agosto y cuál es su relevancia para la conformación del poder legislativo en México? Si quieres tener claridad sobre la enorme discusión relativa a la conformación del congreso mexicano, vas a tener que quedarte a leer este texto, aunque te advierto que te llevará algo de tiempo… como casi todo lo que vale la pena en esta vida.
Empecemos por el principio. El pasado 23 de agosto, el Consejo General del INE definió la conformación de la cámara de diputados. O sea, votó cuántos diputados le corresponden a cada partido político nacional, lo que despertó un debate inusual en el país, el cual acaparó mesas de opinión, columnas, encendió las redes y polarizó a parte de la sociedad nacional. Lo triste desde nuestro punto de vista, es que la gran mayoría de opinadores se interesaron en defender posturas, a menudo dogmáticas, sesgadas y con un claro tinte partidista en lugar de explicar el funcionamiento del sistema electoral mexicano y plantear las posiciones de cada parte, dejando que cada ciudadana/o construya su propio criterio una vez que cuenta con la información elemental para hacerlo.
Nos comprometemos a reservarnos nuestra opinión para otra entrega. En esta, solo te explicaremos cómo opera el sistema electoral mexicano en lo que a la repartición de diputados federales respecta y las posturas que se plantearon.
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Nuestro sistema electoral
Empecemos entonces por explicar cómo funciona la repartición electoral en nuestro país. México tiene un sistema electoral mixto para elegir a los legisladores federales. En la Cámara de Diputados, que es integrada por 500 curules, 300 diputados son elegidos en distritos uninominales de mayoría relativa y 200 en listas regionales (40 por circunscripción).
¿Cómo funciona la mayoría relativa?
Muy sencillo: el o la candidata que obtiene más votos en un distrito —es decir, en un territorio delimitado en el que se emiten votos y selecciona representante— gana un curul. En México, no importa si ese o esa candidata gana con un porcentaje menor al 50% de los votos válidos emitidos. Basta con sacar más votos que el resto de los candidatos. ¿Fácil, no?
Ahora vamos a la representación proporcional.
Aquí, los partidos presentan varios candidatos por circunscripción (hay cinco en el caso mexicano). Esos candidatos son incluidos en listas cerradas, es decir, listas cuyos integrantes y su numeración son elegidos por los partidos. Las posiciones ganadas se asignan conforme al orden definido por los partidos, no por los ciudadanos. Algo que ha despertado intensos debates sobre qué tan democrática es esta forma de elección, pero es lo que hay.
Los sistemas mixtos…
Como lo dice su propio nombre, son sistemas en los que se eligen representantes utilizando ambos principios: el de mayoría y el de proporcionalidad. Hay dos tipos de sistemas mixtos: los dependientes y los independientes. A nosotros nos interesa el primero, porque así se elige en México.
En México, el sistema mixto dependiente asigna las curules proporcionales a partir del componente mayoritario. Esto quiere decir que el número de diputaciones de representación proporcional otorgadas a un partido depende de los votos obtenidos en los distritos de mayoría relativa. Pero, ¿cómo saber cuántos votos en mayoría relativa equivalen a cuántos curules de representación proporcional? Aquí es donde comienza el verdadero drama.
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Las fórmulas de la discordia
En los sistemas proporcionales, se utilizan cuotas o divisores para asignar curules a los partidos. La cuota establece que un número específico de votos otorga un escaño a un partido. Aplicar un divisor significa que hay un número que se usa para calcular cocientes para cada partido, y los partidos con los cocientes más altos logran más escaños. Ya sé que esto suena complicado, pero no lo es. Basta con saber sumar, restar, multiplicar y dividir.
En México, el método de distribución de escaños es el del cociente natural y los restos mayores. Primero, se calcula el cociente natural dividiendo el total de votos válidos emitidos en la circunscripción entre el número de escaños disponibles (40):
![](data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAlUAAABDCAYAAAC1FvAdAAABdWlDQ1BrQ0dDb2xvclNwYWNlRGlzcGxheVAzAAAokXWQvUvDUBTFT6tS0DqIDh0cMolD1NIKdnFoKxRFMFQFq1OafgltfCQpUnETVyn4H1jBWXCwiFRwcXAQRAcR3Zw6KbhoeN6XVNoi3sfl/Ticc7lcwBtQGSv2AijplpFMxKS11Lrke4OHnlOqZrKooiwK/v276/PR9d5PiFlNu3YQ2U9cl84ul3aeAlN//V3Vn8maGv3f1EGNGRbgkYmVbYsJ3iUeMWgp4qrgvMvHgtMunzuelWSc+JZY0gpqhrhJLKc79HwHl4plrbWD2N6f1VeXxRzqUcxhEyYYilBRgQQF4X/8044/ji1yV2BQLo8CLMpESRETssTz0KFhEjJxCEHqkLhz634PrfvJbW3vFZhtcM4v2tpCAzidoZPV29p4BBgaAG7qTDVUR+qh9uZywPsJMJgChu8os2HmwiF3e38M6Hvh/GMM8B0CdpXzryPO7RqFn4Er/QcXKWq8UwZBywAAADhlWElmTU0AKgAAAAgAAYdpAAQAAAABAAAAGgAAAAAAAqACAAQAAAABAAACVaADAAQAAAABAAAAQwAAAADEEgQoAAA7VElEQVR4Ae1dB1gURxt+VVTUADbAAirSFBuxYa+xK2LBkti7Yk/s3ViiiZrYf8WYqDGxJBpLxBh772jsWAELoEZQpDP/zO7t7e5xx91RVHD2eeBmZ2e+75t3ZvbmZr6Sg9AL/OIIcAQ4AhwBjgBHgCPAEUgXAjnTVZtX5ghwBDgCHAGOAEeAI8AREBDgiyo+EDgCHAGOAEeAI8AR4AhkAAJ8UZUBIHISHAGOAEeAI8AR4AhwBPiiio8BjgBHgCPAEeAIcAQ4AhmAAF9UZQCInARHgCPAEeAIcAQ4AhwBvqjiY4AjwBHgCHAEOAIcAY5ABiDAF1UZACInwRHgCHAEOAIcAY4AR4AvqvgY4AhwBDgCHAGOAEeAI5ABCPBFVQaAyElwBDgCHAGOAEeAI8AR4IsqPgY4AhwBjgBHgCPAEeAIZAACfFGVASByEhwBjgBHgCPAEeAIcAQsOAQcgY8VARIbhfDIGLOan+8TO1gXyGFWnYwq/DhwLy48SMLbkAsItGqPBX2rmU06I2iYzfQjrUAS7+GXGetRqNdMtHEXX7UZgX/Ck3/x19kHIHEhOHsqH/r+0BduOd7PmMyMrk2OvosjB27gNQnH5SMv0HTSV6hfLFdmsOI0sxUCUdi/ZAbufzoVQxsVeX8tYwGV+cUR+BgReLN3NLGyshL+SpdzIa70z8XFXptXzEXMY/lFNeXaL77z3qA68/NY0r6egyBfpf670yQHo+Fd3TZdNNLE+KOrFEn+GFpFwLndwqva1hvuwxCyuEUpWr4s+e5EvLa8vkTsv7+SIV1rC7StrHqRM0nJ+opl2byEsENkTv/2xKkwm5tVycaghHfalqQ3h0n/8nSOFGpFdgQnvlPeWYXZ9bWdhPHXYPzxTBfZVF6XlrUVZGLvxthMl8owA3789/7Ws5zze0bg0YNb+KT8UBy//woPbwbhDv0LCtqKdvlyU8lc8e2+m0Ieyw8Pv46F7Yrj/vXbaZZ6x7BG2HQ3Mc31vXotws7jv2jkSxsZRmPb1vlwzpk1djbiH6xD44F70tbY91jr6Y4x6L3pPpqP24fN4yppJTHch/dxLTCalovAjdvPtOX1JfJW7IZVv23FZE9rfY+zfJ6FXWNM8d+JPbPrvpe2JL28h2tP44HEC7gVnPxeZPjQmd6+ekMQMfTaLbwgmSutKbxiryzG51OPwt1nNQ6vaoO8mStSqtT58V+q8PCH2R2BDl9OQZWixn9b5LB0RO+Rn+N/a9OKyD1cDYyFc1qrf6T1Em5eoy9t+yzVerYQ7DDoLMZvu4+pLYqaKHsDLDy8BR1CC6NhYwcT6/BimYFAbsf+2H6gGK5El8dnddkPLH7pIuD99S5sbXwPpeo3Q5FM/n1mjFdy9BH4dVwKr/mn8L+hFd/rgorhxBdVuqOF3380CNy+HoHy/fOZ3N7cTh4ofv0OntJfZsXNfJEkPDmFg7cS+KLKZLTFgkePHKKJpmbWer/Fczv6YtetvrArYnyxrpS0SPmmaFtemcPT7wsBh+ptwJe2htHPZeOClh1cDBfIwCfGeOUsUBvzTgXC3r5gBnJNOym+qEo7drxmlkYgDjksXc364rOwc0QFh4gUrU6Opgq1p88i9LUVKjX2QtmC6oUaib2LeT0nIzDRLkVdOSMOL26ex4lbL2mWtV46clnzUiQxFpEvIhFHq+WzsYOlkerRVBH6OFWETirsivpe5WBtaeYK0gh98bHcXqvSNVC3cnHk1XkbPftrNAaufoAiXVInyAwObpw/hrvPc8OlRn3aR/lTVGAYvAy6IODL+NXxSERQcGFUciuQomzaM+Q2md+HcXgV9krbR/owf/siHK8TCR231rCzSV3KzMYkJjIIpw/fxNsCjvCq4wlbhfGGbACSFwWLFBT6VZI9Yww90oOziJuMTzKsSldCdY8y2nEuzxdZflZLagPDn7WXzal4oS/U8x20F6W5nOsTR3jWKAcHxTtBS8eC9mMRqa7c/2L/ivlpwTImMoTOh0DxfdTMC9YPgpGjorvOjpJhGXV5svdbVGwebV8yLGIiWZ40Fg23QVtO1VZGQXkZloWV0tLQizUQ/eQOLqfyvtLW18hgqH+VEqUnbd5PqfRw4nU5Ah8UAnnhs/hXdCljjlVRLXy7bZhilyoKR77xQUnPbthLrfJI3HXMaO6GTzuuw8MEUdHg7bGZsLOrikXnI2nrgzCsamFYW1vTv944myyWYdvXAzzol9OEA0igpZJe7kInl+Ko0WszXmjopBW6sINzULVYMdTvORFfz/0aI3xro+uMAESSlIoQzFptdVdPOLeahwf0hXl/xxA42Llg+t7nBtlH/z1G0x7WJvFv4l6qj0KvHcPKa/OU7U14sgu+5ZzQefF5ob03tw+ER8lq+JZaeolXKL5vWwZu3X7Ea5rxcOvnWjo+S4I0ZcSPh38MhUvpxlh98Q3NCMH6gTVRqtoEnH8l68LEB21Bqwo1sOCE2I6nAV/Bw74Cpu19oqKlvFHLruyvY/jCvohWnsoDRH2v9PVhKL5p4IxSrq5wpX/zDrJRIF9JL49gbK3iKOXVDVNpH84c0w11vSfgVFisXEiRyixMRBZR2De1KUpUHIQTEcmIPP8dvErY4PNl/wqP2dFn1WKOQjtcXZti3bHtGNyqM0bNmo0Zfq3hUDz18aRoht5k+nAWSTJ8nO0dMHxDkDD+Tn7TGA4lmmCLoO94DD1KltT0RVNseyjqQN5Y0QrFnFyEdjUZ/T0Wtm8Fv2E+cHG0x4ANIVpZxbFdEhV7+OMJnUOxgYvgUcoeX6wSxy0bVxIdz9arhF1vQN3/n315UKBnPpZR+GtSPdTu6Y8Hr9n8vov5TZ1Qtu483FXM99RlpO0v7aTtv3nLR6Fll9HoUqcsSpYbj2v0fcSwsHcUsZBkZQLvGOapHcNevsMwqLEH2g6cSd87I9HCvTiK68xLVid1WWCQF6ubFHkJU5o7oVafTXhC2xd1ZSkalnHF4B+vscfCpZTVs/USHPr9K7TsOlSYR4NaudI2DcHJ/+R3hVQvXZ+Gddj5E47Ax4jAUfK5XWGTrI4OTa1FbGx7kUMvk7RAJSfcJTPrlSTlum8ir7W5hFqClTNI881+0QqxeM1F5InGkCv6+AzB4jCltaEonynWf08DRpES1Gqx02LZ+oyJpLSSkUUUrdV027N3XGUqd1fyd5TcRrmOnDo5p6FgeTM9IE7OJCHkm6aOpPfKO1prnPjHW0hzu4JEaRHHKjzdO4q2typZdkG2fIu77088bayJobbe39xDwNT/ptI6LJJsHuhBilWdRm7FMzBjyfpeLqTx9HMKuQi559+ZpMRWVYQkJ1wjEz8tRq3ABpPTcbKFXXywP/Eq2Ir8FvRGWyEj+vDx5r4ChhP2yBgmvjpMPncqQhzqLyIPhPaILOPurKUy2NDyauu/zMZEHDtViRJzhqWVlQdZ8a/cD4dmitaJxaqOJ1ffStiFkPn1S9I5M5JcM8Fi8frylkL/Kq3/zMNZ2z3ahDQnhm0J1+RFkpUdnQTcfZfKlr2i/GrLw+SY/aSTbSFa1pbMPRxPRKytSB2NBZzUV26+8tx/LIxRK6H/pLmd+GobaVukIFHOdyZMzIV5xMnaKsV4NxXL2JuLSDkbH9VcTU44RYaW6q21EDVVxovfNRcwKdV4OXmefImMdrGj963IzieiNaTUBt25GXtzuTBnCzp0JX8pLCel8WrrIc1LQkyVRR+v5AQqk4cdqdxnm+o9G3dnhcB/lLZ/CZ3HYllm6d1y8nHtu0h6v9Qcm7EWjHynKl1LUl75Y0Ug7tZiDFt2He49B6JxIXka5bBwhu8X1fB4zxgsPaLecTCEVf4mk7Fu0igsXNZbuwuWv14TNKdWiP/+czSN1jX38MOkLYi27ItZoyqqWFdo45PC+i/ulj8mb76foj2NO3Wkip9/4bdtj1U0dG+qdfJGSQrDvn1HtY/YztfV+x0xor+LRnk0Dr9MmoLTMbXRv4eHthxLFGvdEd75H+HbcWtMam9y9B6MG7UXtvWHwkfjA0okaI323bwRHfQ9ZvuH0qwIhD2Ow62A7Tj77K1YhP4v6dUJzSqkPCbUFqCJHBYV0LlrOWoF9gcOnZKtNuOp8nyO3mPQ1UU+OsyIPrQpkvJML3D1LOx+nhN+80egTG75GDaPa0v4VPpEKS4yGxNGf+7skykwL9WuC2rlfoKf15/RymNfVGxLxwlTUCmfJLcD3CtaITn2Fdi+Ylqu9OEciAXDf6W7nx3Q06eohr01Ok+ajhF+CzC1p2xGIsmvlDGHpSXyUn9gOS27o30DCzh190dwUDAOza0nFDv23TjaV/Ho0NsXUs/Ytx6D+cNHYP538tzORY/grXPJ7wyJR87CdrDR429MksUYlklPIvA4+SS2b7uBOM1wzWHhglbDG6OQpgtMldHSUpTvsx7e9NjwUywKDMLdkN/Rvri4s2+oDTnyisoFji16oJWjfAqQx3UApg8sjdgQaV4Cpsqij9elRWOxLoSg+4D2WqwZjnlcvdGtug1+Gj4HF+PF3fgcFrawL8IMDppg7MQ6WkX2PE6u8KA6BzGRr6QuyJBPHS2GDKHJiXAEsj0C944cpS8wwN0hpWVa6bJlafsPY+tv+zG5UVujWLBJ7zvpazBdhuvH9+Dq5XM4efdfXIpLQMzzKIiHaUbJqArEB+1HwP23yO9eGoX1vKhVhenNvYMHhPbEnFmB4SN/0z5OjrwupF9E6j9qkgrmLdcTg2r9gBk/rsOBr5uimVVOvNy9Ba/6DkW1PNKX6lkc3/8frWKLYva6Xypl4epmiW0XfkHAoyH4wsixbOzZk/g7NhFlihfT0RWh1jf0mIa5jDj26zY8HTIWvr0bYK7fKjRzWwX2gq5auweGThkJv+aFJfENflbu2Q+eC0Zg45qt+LLRF/SFHIdtv1xAz3HfqupkRh/SXsGeP+9QPo5wsJcwVLFV3WQ2JjEnDwqYWz7cgRmjAhW8HyMkKQm59Xw5WRUQv2QVhdOVTA/OsVcO4c/wGOpGpQpKKxaottX7YG5108XK7yTNKapzZS8Z79/A3zvYMaArKrrLYzuXTVX4zatqOvFUShrDMl+DLuhptw4bR9fBr6MtUcKtBtr28MOY4b1QUngHmC+jrb34fstZgOp/pSKbKY8aftYEWL0OFw4fQ9zQT9OBVyj+OXCPstQ3LxzgRvUkk8+tx67D36JaizwK0WzeieNmufcVrHmSI8ARMIJAkvGlTrK8uWGEWBSOLuul1fMoVK8vpk3piwp50v6bJ+FBEO5pdLaMMFc99vjMj/Kepv2bsfA3XAsKwoZBLqpyKW9s0WtwM5ot7WpFYOuG++jTR70jRZ3ypayqyokDocrYxi6mbGrsSmKa+fQq23Mdzm8cgorFClA9jHCcD1iMfvXLqHRhxJIp/+cu0QX9WhWlO490sfc0CYnhu7AttBu6VtDtm4zvQ+Ax7twz3k5J6neFiW3VL7TjQxwrq3HkdhD+WdRUEiUTP9OOc1JYCJ4bH1pplP05giNM25lOIwOj1XJYfIql5wIwzacyrHPH4smd41gzvRuqVJog6EIB719G1ojXj8LwkkSkCy8Sb1wPStqtMwpcBhfgi6oMBpST+0gQyKX8BaS/zflsDJv43lzfBwsPiguzU3O90W7KTlSdeRKH145By6pOgnkwO2pI65XL3hFFzahuaV1EYGXxiQ3lbZ/iz5TQPIWa+6C5pQX+2bQLzx4H4I8EXzRxkI8AGANLo22yh5XCkkzd/jMY57tSUO7NYWF8ByRfUWvkQSyuH7mJot4LcerOU0SGhyLw2FK0KJob27/6DteNLjzzol3n5lSME9i68wmCd29FsS/YkYhasszoQ6AoStma7icpszHJSccz25fJYZEnxfhgY8bORrICU2OT8u4agu4npcw2ISc9OOemxz2Z5/S2JNycjY9JE5poZhEZSxa+6GyEO8ZtOIHQF1F49uAiNgyrjfjw1ViyMZTSfV8yapqk+ZFZ2KMUVXOgO0rpwCtHHmNLF0sULKgzSQ0g+/xf0U2OgcdmZxuTzGyCvAJH4GNAwNW7MzwtcuLu1Sspmnvl/DmaZ4n27bxSPJMyyFv6a03YhAjEpjXsiK0DRvrJuk/KXYe4B/5mexW3rNIeXZ0L4O2DR3higgWhY1NvqheTC1f2HUuh0xRzdh781ojWS5L8+j5zFmiLfn0c8d+FlRg4bAUq9PLVWXw0QKdeJWnVa7h2R/2lmhwdiJM3olGI+geqZzDOWzxdrIk7N/kaeKNHobyIuHwVj3R2v14HnhZ26Wq1bUH5P8fu6T3w6yVxF4GZq5f17IOflvcyWbencLueAq8Dy4fAb3VudPNlbVBemdOHgAc69yxPGYUgONT4FktmY2JZzRtd7CwRuve4Vl9FQiHhyVb0m/iPdJtJn+nDOY9rC7Qsmx9vbu7GiVD1+GNWaMPmpEd+Z7Rt70bbHYR9B57qtD8CPw+djUtGFvAJQdfStLssMYu/9iP6TtspuOVgefmLuMLnm5X4kuqxicf36ZdR4pWWT9HnHPBZK/YjJT2yOMC3O3u3BuHqdd0dqxs4d+w/Qe+tWQ3d3eS0SG1+Hb6oMh8zXiMbI0BiY0Ftr4QW0qTBK3eJnvhhdn0E/74YG29pfoLR0kmRR7Bi3W24df0RIxvJuwzuldkLV/5yvH09SaN7URKu5ZnC9DUEB8sv+ps//YzdMeJCAInUp5bm/SAttpLiqJwGpWMPnDFqflcUiF2Ptb8915YkiVH449ulwss79mWYVmGYHXMtmFWPLojmY8EuZfl7WDrjDJq1KqulkVpCVGwPwfHTXlQZ2CpF0RZTfkC7oo+walGAljcrdGX9/3A0vjzmrBysXYgxRdKqlrkRef+RsNCLp0eaYRXcBGX+HBa1MX3NF8gZtBKr/pJcMYAeHd6D/4q/YeM5E3MHOGj4v8La5X+q+IU9DaULuJpwMbpzxnZmaqPz5w5UyfY4XtTtK+iLqRuWQX2oGUbKY2PPITMoXsn4eeUGwUeVxPfZX99hWWAUvY2kQcHF8ZrZmLDjpWkrPhfG1LwfrinGXxT2zFkJt3YNJfEQmyB+2Snbwh7GJor5phzNSDTkeWgezlphtAlnjP+2N6xwEQtm71TgGYcTa9fBtob8I0jirZRTmnvsMx4pF7mfDp8BX1tq1jFvKg5RdxPSFXlxLbajKipoQ0NRlw0l89CxqqQThW0/7xaq6M5tSRZTsHxKj7Y3Kd5HJDGcGmoANT8tI9A2VUZDPKU2SVgkJ+l/SQbv2qbCIOLCPExZ81CYlxN8xfBKpsqij5dT728wpWZB/LpoudZ9DZPt2f412BBsgSHrpyl0OeOo4r7YX+b0p9RWsz+1tqZmJqLuHCSLJ3Ujtcu7CoFom/jOINsCXwhUmFn5onGrtObhZpLmxbMhAklvgsjBHX+SnX+sJTNGfkOOPf2QApVKbhTE4MpSkGX5U21aLXdPLLm1cxzxtLcjTXyHkqF9vYmzozMZvOSEysyXlU96c4mM8SpGCjo0In26NCRtJsimvfGP/yRfVCxKTferkm7D/UjvTg1Jr69PkMBfvhDMmlmdDdRtgOiWQS2j0vxelktOPdwznngWsSH1qHx+I/qTltXrkRnLpgpmx2L71G2Typeu04GW70Jqu9YlCw8/lwkaTd0V3BDUGPW3wZKJLy6SBb6VSXH3VmTACD8aJNqJuNQZQg6EpBwTNzf3EczMa3ToQ5rU7UD+CFKXCTvzP9LOrTip3LqPIG+tUo6k5fDt5LnW/QAz43clLXybkYpVWgv8hnRtSEqX8yG/q1wxGBRXeCCaq4um9PpKpq8PAzRuPOS+VZrbxz/eRwbUtKduInxoG/1Ir7ZedPwsEcaTNEaV7iEyG5Pw8wzzIqSo0H90THlWIoPW/SvAIpmpS3KxT9aW29S9hzKPpXXN8SVcDdFgLglMxVmipe9Tkt/Gto4w33wa1iR+qcjP5BTdO8j9I7VLcpMg8Ul8JY5t5naBvRPYWKvf3V/lDoOVDTs+RzEv/YhPwzZk1e+LVPNy7eGVinuRd2pYMncT9pV96HxyF3iz+d7CozRpPv6A6n2Uuoz634XK90zK95D8DpH6zrXDaDK2sRfx6TOMvhdbCHO4qWpeioilLovkikaJu8wrOSaY/Dq6IbHV9GOvth50XncjP56R31f6+o3NlZRtsCLKNkr9mZbPHKySOSsx5h16ae9OmLbvAap1nYUJQ33wacn81PFhOHYtHI7tliPRKXoWZl3qg4tnxmpNxM3hYazsDf/OqDX2b3w69C8cXVDPWHH+/ANAIDH8MBZM/gHrdhzC8wRXrLx0Fj1c3s/2bMbDIXlDVntg1seHeVN+Y2GlV/9E8rTMvJ5LHrWTo2ORQC2oJBsjfTSN5bFfeqJHdWatVBB5NPfxBr0cm94efbyZB+OEvLbaNugrw/KSo6MQ8SZG4yHcsD6O6OE5WeXRWZemPuykMjHUcjGfjaVgXRkeSfkZbLdUQ98nwyQG+Sh+qfWFPjkyog+ZRLq0xXu1p2ul5Lrllc8yApPU6Ct5ZUZaH29zcdZHI6NkNWVsmz8vU5eOzZPXdB+OvTtMaZspMqbOMeVT5rDU69OxSOr8C676t9V6Q1e+01LWMv1doK+u5AE+bfNaH8X05Zm1qEqKPIVRTTtiw50iNFjoUb3BQi8vb4eGk49Ss9WZmbao2jHSA71/CqX+Uhbj3J4B2uOC9EFhuDbzyrqhzJ/4pk0ew4U+sCcfqsxMrlqTwrPZouoD63wuDkeAI8AReA8I6C6q3oMI752lGTpVUdg4rBddUL1Fy7k79S6oWGs8h3wDP4VTvMxooRC1+udt2P1zv0xfUDH5r1y5nxnNyFSaWVHmTAWEE+cIcAQ4AhyBd4KAIV2rd8L8PTMxeVH19sRijNsdTrXq+2LCYBeDYjMvxAP9MvdIToxa3QIeRU0W36C8xh6QxNPUYSELcpt1rqwoc9ZBl0vKEeAIcAQ4AroI7JtaCyWrjBGMYIJ/74eCNG6o5DZGt2x2vjdZqWX/5i2CtUepNvUVWvX6oSlRvTZs1qR8xs4+jUWTl2pFU58bx2nk6ThYo2J9LzgXlXUutFGn9UStZufUT66dxIUH0SjqVg/VKxRW6UBo65oQsZpZSm0ZOQSb/ovDMEkwA5+SvEmFXVHfq5xRfRLpHBhUOlMjucv4JcPCAB9TZJbO29Vn0JIeDbV2UuCqK6e+iOUMEpZ/+fRZGhmd0KjvNVC3cnEhOr0BuHg2R4AjwBHgCGQjBFrNOYOIOdmoQWlsiolbPaLvB8ajrIe7UVZ5K/TEz8u7qZTUTYmczgiLkacdULrBKJx7nozkqF3o7FIMdYbvERZ1yqjTygjZrC6LRt++AvVhsfgqjT4ejp/6eaCkixyFWlnXWMTqhJCNaFiiFAZtesBIY2X3oprI9NWwSYhmLmQLJtyru3rCudU8PKBRye/vGAIHukKfvlc2SxdLyv/Njz4O/HdwouBxe+5RMWqWxGf01lAtYVNkNidKOo3OZDRiOWPODAcKFm+MrSHMJUAcDs1vAVu7xlh2VjZ11wrJExwBjgBHgCPAEciuCJhmMiibWSpNd02rSzTRvNWRzQnRjSbPoknfFaLaKyNZs8jdJaj5rZXVYEWkbTHKt9IkV4p4rYxaLUboLkrKdd+kjUxtbsRqySRTv7llJDXNrEKjrvcih14maeHYO64ylberKlq49qEiYWr0cVZFMgFV4i/ykU1MJdKpy8yig5sXJT31iOVi5HlmYixjFE4Wtygl4HIySsaFySfKllJmSXb58zqZ2aSC4K7DtZyLyZ8e9eeS28nU9ppfHAGOAEeAI8AReMcImHz8l9ZFpRw5faHeaPKDf2NRqwfil6GOeLiNOuw79wpNZvWEuybgZd4qA/D9pDAEV/gKXhrnafqiVkvR3CcrolZLTvs2rWBxu7oJEba1EatDauuNWP2vnqCghtoed8sfkzffh3v/5WhcSN70Exwgrl6E37Y9RrN+joaqI9Xo44HqSO5tpy7BlzYP0aGvs5aeFKDy8LGn1D2BYT7aCpqEPvzYIylKOttvUl7qiOWOQsTySYm5qVsAFoLEAf0Xz0H0fmuMbi45u7RFi3YemHFqH45dTUKdujI2Srqppz0wbushDDEhDpySjnB0aYJDR2UdnuYIcAQ4AhwBjkBGIGDioqosKlcqgN10wRP16pUJfCNw6chzVGhUHkkmR5MfhqN7Tgu0y7mV1vIQo5J/r73XnwjFgb1BwqN//jcKoVvkL/GIy+wIKideR+u640p/xOp7Bw/gMXWcG3NmBYaP/E0rWnIkCzsCTWgAbbbBhLHo46xi7hItMWM+5RUZhEM7r+DKuWO4feOEQFMMQWCQfIY9MBSxnEV5/5pGeWd6ZQFnz+LMkSu4eYlhEItXr3RxN12c/EXswHyNZ8YVHBycGWQ5TY4AR4AjwBHIogiUKlUq3ZKbuKhywGfNnOku0kU8unCFhoyokaorg+Tos5j7XRjWNCwPS6o4buwSo8lH4FmI8bKp03JEe7+p6FJGGcR1Gq3ClMFNbGrqDPQ+9fjMD9OGuaqezVgI5PvETpWXnhuma7ZoYF/M+ccCvadPxeDBk+FzbhY2H7qbHrIZUjfhSQCGdeiDHS88MHLCVPSY1A6h/jex78q5DKGfGUSePn0Kb2/vzCDNaXIEOAIcAY5AFkNg06ZNeIeLKqByz6GotXAwzhz/BYdC+8LXUblwUaMXe/kCYqq1ERZeb02OJu+I0uUKAEI8KzU943d5YVNEPHrKT71R29unfQElRawubiDA9dtjczH6VhesGeQKS+sigmgWn9gIUduNy2lOCTH6uBf1Ok4Sr2Nq4zZYcdcJK+gOVc9yYvuib5sWFV0pszkSmFI2KXI3OlbuhRP5vLHn6nrU1RyDxheSjgJNoaKvTCg2TVmIM6/lGFr6Sunm5SxQF5PmdVcZSeiWYfdeXl4ICwvT94jncQQ4AhwBjgBHIE0ImLz6YAFXv5/7C2qNP4w503eg1frO+EQvy1Asm3MJg9ayHSK6WyNEk/fHDiGafBuUVui7SNHk2wnR5IHmrZoCv23CoQNHgTbNVNRPfzcGIZ2/09mFkopQHZ6OdTHh4C4cOvwU/cup9YsOz+qHiN5rDdSVaJj2SWKfIzxaLOvY1Bu1cu/FlX3H8OKrSqrdu5iz8/DVFV+soIuv9F6xF7fD/240SnUaq11QCTQ1AVhZOjUP6kqZU5NFipJeJrVCOs8e7dpCA+EmodGEr7QLKlZECsjJ0juGNUL02H/MDEvjgI5jp6KZuTpVzFWGgQUxk4VfHAGOAEeAI8ARyCwEZOUjEzh4DNmIXePr4QF17NW41zo8jlHryzAfSb+N8MHlFnPho9nJMidyepEOk4XI07d+nAH/a6LrACZW0stt+CHAEfVLi7tjeqNWd58l1NWNEB4f5I/5l+qiqaYuM/k3J2J1mfKeAjIhweKuxqOge5B0vthCc8Gsevjvwnws2CW7UCCJ97B0xhk0a1U2VVSlhYex6OMWjmVR3iInXt4IxlMN5CQxFGvX7NTSZ7TyapbIqcksVsiYKOmMVjEnF8EPWMjtR4LLC5ZHYk9j3fLLLClcsVSpPYeFuNKR2ixHnpdKpfxkOlX29vZm/dkVkf2ZpaTIczgCHAGOAEdAjUAU9k0djN9uKX6lqwuk+y7u2gr0mPgP5G/1dJP8cAmkxdqQRUH3rVCUug0QI3GzyOliRPuK5MstIXpJGo+cLlZLTggXIk8zE30WeX5oX29Ss8F4cu4/0TRfci3Anot/snm+XFeOEF6+jlxXcjUg17UixiNWh5BVXapQXh6kS9/mpHEHf6IbmfzhnvFCxPHSdTpocKhLFh6WI2XrAiJF8lbKkVr0cVb/we8jiFNhK02k+v40EnkHsvTMDbKyo5OAg3uzRYpI6MZlNiVK+sagA+Rzu8IanCW8la4TmGSR5PD89qQo7Y+KzfoI7W9SdwjZc/cYGe1hR6wK2ZL6Q3aTF/fX6o24roslo/ixXaGX95Cdf/yp/dt96IbWBYiERdKbIHLk6A3y7Nkzzd8jcuHAZfI8Fe8RcXd2kskTNyvGhUQte39KeG7+YRoZ/+OF7N3YD7x18Y+vCuN6x6/LycQR67K9uxPzxl44Ob+DzfutZPGkEWRbYMJ76E3mFqga6bT4qlHeSW8iSeSbVF44RihcWtaWeA3YTV4bKZfVHyM9DXhDJ8w+zZfBniM3SGSMccCjn4cJXwrGyibHRArlwp6/NVvE9NQ1xOztqzCSuiyx5D/hC+8/EptJcyM5IUbmoRD07ZsYxZ2cNCazLj3pPvV2yvSVKf2Yx5K36ZiESvrZOX3m57F0MepHutRz1CxgS1KfXxGqJieEHSJz+rcXFtZsMV7QoQ7pNtzwl5Tkt83KStc/nIpstrxheHpXtxWwVPqyy5aNpY1KfHWSjPEqJrS3cuvx5Gf6Lv73wALSts088vA9+2yL/fdXMqRrbc247qX1Ncj64uU/E4iTtRVxbuef6o+DD7Xf9Mlv3ti7Tv43qivxsrcR8JH9/L27Ft/b8AUp23qtUfyZf8dhzrbCJoSudMkxwXQjpBlxcHAgLi6OxKVOb7LxrL5NhXCy0qcM6bcuWJdEtrpP16IqWyHBG8MReM8IsJ1Ue/piEhdNvcgJhUNZSTTmuLWd23jyb3xqP2AiyfrPnekuYSO6m6nv5SZRy76f0m5w9l9UhZMlHSuTXl//SthuUI/6moU57fsNNzPp153Zw0ZyEKxeVF1f5S2MdRvbkeRaUmrj2WyG76SCIfnNHXtv9o9+L4uqxFe7SNsiFcmyC/FG8To4sZogo9L5NKskOeyuNmA7iUoQ+zD8/Fx6KuFApgdEpaAbE7iIlLPxIfv1vNtSFM6iGSYrqn+4B5hcMo5A9kGg1tif0OLYAGp0sQPDxrbDSR2DEOa41aaIPYpodNT0tfzG6p6YeK0t/rqzGPXeQdBxfTLwvHeFgC1GbblCdRZFfj7d/Ggczii8yWVlNP7ou5LQEJ/yA/wRUOw0clRqigoax86Gyn6I+Vld/sDVi3G18hD8VDV1S+2Ys7Mw/McQvV3wcvci6mrJFitXt4eV5p1kW30ypn++EYPHfot+12apjNMsq3RB78qLsWj5dTSfVkkvzayeaZaielZvLJefI/DhI0DjTf60FA3z5KIGIcMw+0/ZAMJU2d27rEXQxSV8QWUqYFm8nLSgkpqRs4D1B7+gYrIyx851fLxR25m60smCV9aW/wa2b7yJT9s1V1mt63YDSbyMcX4PMW9RZ91H9D4CWzfso58V4VpW7WLJvUIZxIb8gt2XdJXfHeDdtRIu/rwNd4ja0E0PgyyZxXeqsmS3caGzMwK5bNphzdqOcO+9DWsGfolWDdarwiDptp1Zw0a+iBSsL5nDWevCdrCihUhsFMIjY4Ti+egOl7WlaIEZExmOKBr8OwdzP0GtJeX6zEluQa0VKdvxiHjD6tN8e5qvy5jxoLyfXDuJCw+iUdStHqpXKKwq9/ZFOF5TtxgsfJBtgRyCnPE0bWeja6UZhxc3z+PErZewKl0DdSsX18qhh22KLLkN1I0LbWtqHtyMyZyCuCKDYXrj/DHcfZ4bLjXqo4KD2uc/o/0y6IK2HXU8EhEUXBiV3NQLh+TocFw+fRahr4mImzvFTfE2lvkkw6KwK+p7ldP2n0IcKPFlmMp9brjPmAW0KVi/fRFE/RLexNsCjqhVvzyigh6hZCV3Vf8qZVGm1XIpn8hpaXxJ41B+Atouw7yleqJT54LIQyM3aMe/Ypwr6bG0jLkVKjX2QtmC6jGowk4zD6R2CPOKjl/lJcmhT35lOYmGsXLKOlLalLGaGlYSHd3P2CsB2BLyCcY2KKP7SHV/eNpI5J+2A83yzVXlizc3ceJUFPLYlUYhNTSashE4duohhldTuxVyql4LOcJ34fjt6XDT+FzUQzzLZvGdqizbdVzw7IxA8Q5LsLSdHZJjd2DI4F9TMUU+hh4lqYsMV1e40r9ea0QP+/EP1qFqMUchj+XPO5ggwMX8mdk7ugj5nq2X4NDvX6Fl16GYOvdrDGrlSl1ktMaOu//hyDdd0azvRHw9dwq61HSCW5PFeJig/mUZH7QF7Ss4wHfxVSQgHD/180BJlyE4+Z/osJXxYi43GP8mo7/Hwvat4DfMBy6O9hiwQT5OSHiyC77lnNB58XlKB7i5fSA8SlbDt0dYiCnjV9jBObStxVC/J5P3a4zwrY2uMwIQqeeXsDGZU+MWfmIuqjpUwNS9ISBxlzCpaSmUVuDCaLeqUAMLToi7i08DvoKHfQVM2/tEQTaKYuuDgsVr0+gIoTQ/UsSt3BCc0ji6/e/gRDjbO2DuUdEA/f6OIXCwc8Horay8fO0YVl6L72dfbqZ0e6DNoEmp9pkpWDOXMKs6VUHLqQdA13xIfBGAflUcUG/AXrxUDwFZGE0q6eURjK1VHKW8ugljauaYbqjrPQGnwtTRMqL/HkMxcNCMw1UKVzGp82bjulpJaVxXQ+8RPVGzVieMo/0+vndjAafBP17TkUvEvKRnN+x9kET77jpmNHfDpx3Xace0er40xbpj2zG4VWeMmjUbM/xaw6G4C6bvlXeNDcmvZPw6+HcMatwA/WfOFvuktgOKV5uA869Mc2hsbKymp5+eXL2E56Qi3N3UO0xK+WOvLMaMe0MwvX1RZbY2nRAShHvUR2EeugC1gnpVZV+ipFDu+fOUYe3yVqyGWnnu49LVt1pa2SqRRXXBuNgcgWyHAFNUVyqCJr4KIJ87iC4thm0J17T3KOlRe1EKtx6PN/fVq0h6aKZoeaW0LGKWPIK7C2pF2HLyca37BknB1t6hAvlqu8SPEEmRVmm1I1kXVu6zTWsinZxwigwtVZSU675JSzM5Zj/pZFuIymZL5h6OJ/c39xDkrDP+uNCe+MdbSHO7gqTdQrVJ99O9o6ibjqpGlWifBowiJWg7dE3Cmfk2U/hXKqqbKrO+gRV3Zy3xKmijkjP+8QZSv5ANaT6byR5L1vdyIY2nn1NVv+ffWdWnolweinZdJqNdqOsRKuv0gDihruQ2RjkW9o6rTMvI7mMkJsxwoW2RgkL94T+n3memYv38j6GkiPM0lfsD1tbGXinHnSQH+5TwdaivdO9CiISdlZVaUV0ah8ydjORaxTTesWRzPzehzd7Tj2vHH3Pv8sdQ5v7GisjzhZBDU2sRG9te5JBCOZopWM+sV1IYq0oTf2m+FKs6nlx9KynPi4r2ugr1+uRnOEjzqKCD2thE4lnQYaTK0ESaX8o5KmGZ2vwyDSsmUcrr5Jw6FKfBKmtMZankhGtkYq2OWoVySUblmJTaqew/iYZUXjn/pGeEHBVc9ejOefl51k7xnapstUTmjclOCOSyaYFF/+spHLdsHNAbO0OSDDbPpoiN3mf2RVPmM10QeyGsUxOMnVhHe5yTx8kVHvQMKjFvRwzsKP86ze1aEc5UkVgZuDtw9Szsfp4T3Qe010ZWYI5+O3/ugMd7fkHAU1HWHJaWyEujKOS07I72DSzg1N0fwUHBODS3HpU3Dr9MmoLTMbXRv4eHSv5irTvCO/8jfDtuDY01qnqkuLmHHyZtQbRlX8waVVGRD1Ro4yPIrMw0VWZlHTEdh81zFuBGUh2VnCzIefeGhXB2mT+uJ4cj7HEcbgVsx9ln8i/wkl6d0KyCeESYGL4NE2acwCfl+6OTVjnYE6O//xL9x/+EkU1EheG2U5fgS7+FmN3XWStKw8+a0HQQDh97qs1jCWa4YJ0rJz2CGY0RPVPrM9OxDgt7jPjwvfjz6BOtQ9/cJaqhR8fy9KjN8CXh6zd/BMrklncu8ri2hE+lT1JUlMeh/Mg03nlhmZd9dbnCt2ct7fgDrNF26pfwpI6Sfxk+BxfjCeJuLcawZdfh3nOg6gg9h4UzfL+oRsfqGCw9Iu7iMimk+dJxwhRUyie1wQHuFa3orvEr1Y6xPvnllgCOLXxVUSYYz56DGiEpcj3m+6t3HZX1WFrCMrX5ZRpWupTF+7DHL+k4dEMpRYQTZcnTC0YjasxqNNeEHVM+S3+6LCq558ND6jA6O14W2bFRvE0cgeyCQLHWs7GmxxH03nQCXw5Zj/p71PoJ6WunDax19EQYPX3b+Wo+oTiwN0jI+ud/oxC6Rf5tFnGZHdnlxOto9Uoov1NpFBZe4EzXR9LOOovj+/+j5W1RzF6mIfIqC1c3S2y7QBdoj4bgC1WQdLFEfNB+BNx/i/zuEm0xX/9/82WW6ZzFgYCX9PYRNs4bhQPSdy3NuXvvtebLlh6D9m6AuX6r0MxtlbDYqVq7B4ZOGQm/5oUFUpEn9+NMQhLKVHKDMrZo6TbjsaSNzI0t1mbMB2Iig3Bo5xVcofE+b984IRRQLmzlGqb0melYd/H+ArWmDMbX3uXxNdW7c6xYE70HTsHQsS1hpWi7kj9wD3v+vEOzHOFgb7CQuoqeO9c08ZYJ5S7RGK0rfoLAwD04/e93yHf+KB7T0zZ3B3u5kCZVumxZmjqMrb/tx+RGbVXPrQqkppWnKmrWjb29rVD+wuFjiBv6hfYHjZqIaWM1vVipecp38UErMe1KH/w5RZRVfsJTpiDAF1WmoMTLcATeGwLW8J7/PdoFdMbu42MxdPkcAy/i9yGgI9r7TdWJqclifjKFd9NeLbF69J7ULYmjyvDqBZr0POEB1elIJoqdCulJap/pkbkSBkyeik+V5v9TNO2leXl7rsN562noO24jrj0Lx/mAxcJfADUf9+/liLAnj1MTTPssKfISFg3sS3WuLNB7+lQMHjwZPudmYfMhUV9OW9DMhKlY5y7TBX9csMLYfl9ix8VQhAT+gzl+/2DNtiU4+2d/A9Zij3HnnlpvykzxhOIs9Jf5vPVxikDoMzpukuL1PVTl6YYJUz3MpJvXj8IE/TTl4jolq9THam6LjMJKyTkC68avR3XvKTi4Y5f2QVzgPSH95OoB/LnjJjXSaIPydvZwoLuCz6hxRjzYHJUX02FhEUL5shXctTQ+loTuz8OPpd28nRyBLINALptGWLSqh2DRFzBlKg6KJ2vvUf681FeWeFSVnx4/pYzPKFsQGhPS0sDxg1zPHlZ6dtPY81z2jigqv8flKnpT6ZHZGjaW7FWZF/mpjzC97aUHZdeP3ERR74U4decpIsNDEXhsKVoUzY3tX31HjwcJSjuV0yuZMpMkXsfUxm0wJ6AAVpw6i2WjO6Bi6WLUWjJtOyf3r9/WkjcV69dBJ/Aod3OsOXwDEVEReEitO7/2cUT4kUlYe0o+KtMSFhJFUcpWHBPqfPPu0sZbyUOK7UoNN5xpn+VK7cBSrJfPpqCSQCrpawi6nzGTr7BHKdVupZqpaWM1vVgxy0JxMaTm7lCnLqIv/4MDh//W/v1+KFAoFH7nuJB3k57J5yxQFhWL5UV00G2w9avyio0SjUzcypZWZmvSzxH8KI5a6ZqKux4SH3AWX1R9wJ3DReMISAgUa7EAy/vIOjZSvrHP29cfGiuShue2aNGxLq1Hj6cOq3V8GLHDs/ph60NTvnwaoFOvkrTGNVy7oy6fHB2IkzeiUah6G9Qrpt9CybJKe3SlPo7ePniEJzqWiUwO9ZUemT2prhj7cthHTch1/e5EYHXvybhEdap2T++BXy+Jiw7mQqKsZx/8tLyXVhcnX8OmaG5pgeBdBwR9H6V8sVeWY/zau4i9uB3+d6NRqtNY9FSamyvYMqvKiXuN78Ao6QOmYx3y91yMWHtJUz0vCpeqhJE/LkG7fEl49Urn21PLxAOde5andyEIDjVURlvYYCJtvGVyCU9O4eCtaFg6tsFn7rng6t1Z0LG6e/WKXEiTunL+HE1Zon07rxTPMivjUdAtgfRnrZqnwsK0sZoerJgfKX2LIXYU327c91i+dLnqb0a3CoK8np1nC/mdq7CdaA80a1ecfkYiSue4/1noM5rfBM2a6NuxjkJkbDJKl0l5JCswyeL/+KIqi3cgFz97IEBiI3D+yiM8uHoez6kPqZRXXrSfvwS+tpI+krqERSlHlKSzOZn++pSupMjd+HEre7lRlfBYOZ8piMdpjtTiFF/W7Jcru1L8gk2ME/KTFDScus/ClJoF8de8qTgUIZuIxwf5Y/6lumhaWlwIGaQpUARaTPkB7Yo+wqpFASol4Cvr/4ej8eUxZ+VgA8dNjIAzRs3vigKx67H2N9ncnSRG4Y9vlwpHg7Evw7R0TZVZI5rqo+HE76icyVg1/Vs8iJH759n+ufjDtjWqCkeCr7B2+Z9afoxA2NNQujCsCRemrF+gLWbPrk8XWesx74drWiVwJu9Pi/eicuMysHAsi/L0SOXljWCFm4FQrF2zUytPbEKy1qeVQXw1fZacJPe7OVhfWrUchzWuMRjjxPAwhCRUQbXK+he4rIznkBkCRj+v3CD4JmN57Hr213dYFhhFU5HUb5qMnTQOdceb6byDsGXbTQWO9Ohq3BwEJn6CoYvHCZ68c5foiR8o5sG/L8bGW/JgT4o8ghXrbsOt648Y2UjeYWPYskv3SDA2UcxXzhdD8gsE6L/gXdtUc4PxnLvoPGw8Z2KCr7VUjIIrJpVz1NSxajpWMjuWKlPek/4Pwt1gee6qS6jvZFzk8cRK1Bs0HB65jmDnPtn9CXMY+vu2x6g48Cs0s0q5xIinx/Y34ixQtWoZNZPscpe1jRe59ByBrI+AZELPTMGlP/2myIS8PTOTlFWYoMutjyR/TWlC4/1VpYGW/WiA5i6kkfcism1hUy1NZvp8cGlz7b3Ei5lJ65Nhwp67ZH79kjrlZbP+5IRwGki1IX1uS5r4DqWBcxuS8nXGk3P/JQliMRcREg/pU5/5deKLi2SBb2VS3L0VGUADS7ev50SDsg4hB0IS5ealknq4ZzzxLGJD6lEZ/Eb0Jy2r1yMzlk2l8cesNfxNlzkVNtRlgCinVaGyxKfPMNKrrSep0cGfPBDiMDKze1fSwrcZqViltdAOhkfpcj7kd50YfJK8RYX2ivIuPCzHaHzw+wghcHaxqj5Ce9rX60BjON4gKzs6Ce1xbya6LEhLn5mCNes3t8YdSCPPSkI72ViqVcqFDFr3b2rwCM/iH+8jA2raE1F2P4qRF2kzYYk24DMbB2y86RsbzKWAqbzFtlclA7/sSWo26CAEJGdBtIs4+5AfU8S7jCW3do4jnvZ2wjgd2tebODs6k8FLTmjdMUjuAaRxyj7ZWL1NXXYo81iazU1D8jMQBFr2vcixkONkbGMvLYZsjFbrLo0XVlJ0LaCmL7udMGV+pbWfEsK2kmaFC5JxO0U3HkwafZe+djJ5le4fnu4dT8ersxB/cucfa4X+L9VY7VZDSfv5H/0ppl3J31Hie0L5LDukc7BGZJcFIm8HR+BjR0Dr5VnjtVy61+cROqOwkjxRp8VjtFIGSVZ2dJbS47qyZMo02+0QvWqLnsTzaO7jNV7jdWukR2ZDcsZExlI9EUutV/PU8YjDq7BXdJeFKfWn1EHTbY+0PxkTTXlkgGWaoTYwnNizhLzWdDcsdRl1MVXeS17EJU/+4n0evW1V1jOVN3N82ntTfqy8dJZahiaKnvoN9LVMP+3tkWmYn5IiGKR1Dhoaq6ZipV/iCKzqUBPrS6/Bue+b6S9iRm5y9F0cOXBDcBZr69EUddzVEQSUpFjfTX41FYGbDVk/KktnvTRfVGW9PuMScwQ4AhyBjxoB5aKqh4s+vZ2PGh6TGv+SerV37/wUmx9v1ntMZxIRMwslR+9BFyc/VN9xFxPryseuZpL5oIunPPD8oMXlwnEEOAIcAY4AR0BEQK3jxFExB4HCzSdjdtOzWOF/z5xq6Sp766cV+LfRPAzPpgsqBg5fVKVriPDKHAGOAEeAI/CuEEgI2QhvpyL06O8xZRmEMTVpsOqOK7RK/e9KjuzBxxaDfloKi0WjU43WkFFtZfEVB/xgjx//191M33IZJcG7ocOP/94NzpwLR4AjwBHgCHAEPjgEmMVum+FRWEtD9ijDC2WkoMyh7fTuE1Fu8V9qVyEZyeQDocUXVR9IR3AxOAIcAY4AR4Aj8D4QYErvb3JZwdrSZG+6ZonJlO1fJ1H6Bhz5mkXsAy/MF1UfeAdx8TgCHAGOAEeAI8ARyBoIcJ2qrNFPXEqOAEeAI8AR4AhwBD5wBPii6gPvIC4eR4AjwBHgCHAEOAJZAwG+qMoa/cSl5AhwBDgCHAGOAEfgA0eAL6o+8A7i4nEEOAIcAY4AR4AjkDUQ4IuqrNFPXEqOAEeAI8AR4AhwBD5wBP4PCVMOkuV98w4AAAAASUVORK5CYII=)
Una vez obtenido el cociente, a cada partido político se le asignan tantos escaños como veces haya alcanzado el cociente natural con su total de votos:
![](data:image/png;base64,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)
Aquí, solo consideramos la parte entera de la división. Los escaños que quedan sin asignar se distribuyen entre los partidos con los mayores restos (los votos sobrantes que no alcanzan para un cociente completo). Este proceso se repite hasta asignar todos los escaños disponibles en cada circunscripción.
Pongamos un ejemplo: Supongamos que en una circunscripción se emiten 1 200 000 votos válidos y hay 40 escaños disponibles. Primero, calculamos el cociente natural:
![](data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAcMAAABLCAYAAAAMEuzfAAABdWlDQ1BrQ0dDb2xvclNwYWNlRGlzcGxheVAzAAAokXWQvUvDUBTFT6tS0DqIDh0cMolD1NIKdnFoKxRFMFQFq1OafgltfCQpUnETVyn4H1jBWXCwiFRwcXAQRAcR3Zw6KbhoeN6XVNoi3sfl/Ticc7lcwBtQGSv2AijplpFMxKS11Lrke4OHnlOqZrKooiwK/v276/PR9d5PiFlNu3YQ2U9cl84ul3aeAlN//V3Vn8maGv3f1EGNGRbgkYmVbYsJ3iUeMWgp4qrgvMvHgtMunzuelWSc+JZY0gpqhrhJLKc79HwHl4plrbWD2N6f1VeXxRzqUcxhEyYYilBRgQQF4X/8044/ji1yV2BQLo8CLMpESRETssTz0KFhEjJxCEHqkLhz634PrfvJbW3vFZhtcM4v2tpCAzidoZPV29p4BBgaAG7qTDVUR+qh9uZywPsJMJgChu8os2HmwiF3e38M6Hvh/GMM8B0CdpXzryPO7RqFn4Er/QcXKWq8UwZBywAAADhlWElmTU0AKgAAAAgAAYdpAAQAAAABAAAAGgAAAAAAAqACAAQAAAABAAABw6ADAAQAAAABAAAASwAAAAAUDXcWAAAeLElEQVR4Ae2dB1wUxxfHfyL2UCyIURBRQEE0BgvW2II1thhLjDVqosbYktgxGmMvKbbEln+M0USNJRh7V+xiwY4dVAQbiNKZ/+zu7e3ecRxLxHB4bz8fuN0pb958d+/e7s7Me3kY30AbESACRIAIEAErJmBjxX2nrhMBIkAEiAAREAmQMaQLgQgQASJABKyeABlDq78ECAARIAJEgAiQMaRrgAgQASJABKyeABlDq78ECAARIAJEgAiQMaRrgAgQASJABKyeABlDq78ECAARIAJEgAiQMaRrgAgQASJABKyeABlDq78ECAARIAJEgAiQMaRrgAgQASJABKyeABlDq78ECAARIAJEgAiQMaRrgAgQASJABKyeABlDq78ECAARIAJEgAiQMaRrgAgQASJABKyeABlDq78ECAARIAJEgAiQMaRrgAgQASJABKyeABlDq78ECMB/SSD1cQhmvu+N0f8kvVSzcTe34pPGHrC3txf/PN/pjd8OPzIpM+rYYnT2c4ebpydcXT3QZfR6PEpOH9ObJYTjj+HNeBlXeHqWhWe93lh53LRMkw0ZJQp9ndWzltimR1lXvNV6FHZFpBqVEg4TcWXTSNRxK4ty3oKO9TD0p8OIM1FSu0wTlSmJCJgjIES6p40IEIFXRyAhdDUb2Kct8/NwZnZ2duLfqM2J/7rBxKtLWB3PruyvS3GijNirW1hfv5Ki3G4LrxrIvb9tKCttV4ctCX0mpqclR7FF3byYS4M57F6aUjQt+Rqb3tSVVe+3jsUmSxlRJ6awag4ubMK2WKWgxr2Up3tZN/fi7P2Z51iCrs6NVX1YCa7Lb2HJBlJC5r3HHF16st1RqWJ6ytNTbHi9N1mNT4P0dYWMrMg0aIAOiIAGAtBQhooQASLwEgSS7p5jm/ddZA8evmAh85q/pDGMYgvfd2c1ey9l159IxkNQLfHGUm647LnsLmxHrJx+jY1+uxSr0jfIQHu57NA/Y/TpD9cP5HX90hmq9QMrMSefQHYrTWU59bUy3jk5vRGX15MdSVTXC2fTGpRhlT5cqTdyqXFBrKNTUdZurqERj9s+jNf3YQtCFcOpVWbGWlEOEciYAL0mNffYTHlEIBsI5CtdBa0beqNk8UIokCfPS0q8hJPBsbj813CM/u26XlZ+90Zo7/MGP96C3QdSxPT4Yyux9NpzlK9cUV9O2Mnv7gmfArbYui6Iv6AUtmisWbGVf/rCs3xeMUX+V7FyOSSE/46gEEmmnG7+8wyWLTyPN7zfgls+dX9dUNHXDnc3r8WBZ2miiFvr/8COhBRU8nIzEJnP0xcVbCKwbu1pXbp2mQaC6IAIaCRAxlAjKCpGBCyDgD/adCvPVXGCt1cplUoFUMBWMjzPnieI6TdPHhWNXZkyzqpyyu79bQdxJk0YO7yEQ4djkb+kG4qqbZe+aDQOHL6lP8psJ+nmKRyJSYKdmzOKmZS3h7cnGdezR05xcU5wKWWyIML2HsR9rmJWZGamH+UTAVMEyBiaokJpRMBiCRRA+7nHERt7HZOa2+m1ZCnXEXolnh+7orJPYTH9ypXb4qddkYL6ctJOCZR1ysd3IxH7nCE5PAzXk1KRv7gj7GBolJxLlxGrPHz41EhGxocpN6/hOjeyBewdUMComHOZYpK8GMFgR+Dq1ef80xGODobt2pZ0houtDeLvPcUzMGiXadQgHRIBjQTIGGoERcWIgCUTiAxagaD4ZHh1mYGevraSqinpZ4xKGfZwKCaUCceDB2lg/CGNT+cx2b2CRSSD+/DuA5P5phJZivRkairP0dFeTL6rk8eSpNelxmVtivBZsnltkBR1G0+4almRaSyLjomAFgJkDLVQojJEwIIJpMbsw5dfbIJDtYlYt7A1hJFD2ogAEcgaATKGWeNFpYmARREQXo/O7tgTh8qNxYHtw1HOYMKKRalKyhABiyZAxtCiTw8pRwTMEYjFxiEdsdb9O5zfMRzuhQzH3eTxubR0E0Ef4s5tYR6pNHtUHp8TXkUm8fE59fbgQbR4aDwjVV3GeD+vsytKcFXSUtO/Lo2MiBSLS7NHnVDKVRrPTDTSMSXqAaJT0sQZqWX5DFztMo21oWMioI0AGUNtnKgUEbAwArHY920PLCo8C/uWdISdbibpxZ/aYeQmybtNRR9vUeerN24b6R6LmIQ0FPGsCGESp02R8vAtVQDPw64g0tAWIiFW8kDjVd7NSEbGh/k9vFA5X148vnhHnAmqLhkjTpzxhGcF4aenALx8hJmuYQi7bjh2mPY8FtGpaSjmUxZvch21y1S3RvtEQDsBMobaWVFJIvDKCSTf24ZJY37CuaeGxsG44dPze2NeyldYPztANUaYiOMHH6NiRelr7VCvOWpzoxT71HAmqPzU5f1eANzEdY8+CGjzJm8iRpxdqm5LepJrgoAmukk5PDMzHW2K+KNVA0ckPZJmgiryohF5P4Ev4WiNBhWl9Yxvv9tMnHEqLweRy6ZGRSCCz0ht2LKZmJQVmbIM+iQCWSKQ8Xp8yiECRCC7CZya3Yx7VrFjw9Yp3l+UNsJFl2hCvtpLi5Iv7Uku1iS3brJ7N+WzncoDTQJb/3k10YPM5STFE8z1FR9xHVqyDXdS9KIFrzT+jg5s0J9R+rS05BA2qIITqzPioD6NMW06Pt41iruB82HzTibp6ybd/ZMFFHNkHy+7o0+T5Xl1Wskkh3FS1u7R1bmLtiEsVKW3dpkq8bRLBDQSsGh3bGnxUezY79NYz/f8mWclD1axeiv2xXf/sIgX0hf7/raR7LtdypdNY5+p2GtMIOL0ZrZx/Sa26odANnL5SYvoqez+TDFYakPWkx1NVQxV8LSGorE09h2qdGQ/+9i5uFjGlLziFQLZFZXrtLT4MDa9uSsr5fcpW/bXRrZySjfmXqwCC9wcrYjU7d3/Z6SY13Pyas5wCetXy5mVbTyH3VQZJKFo5joKpRK467kOzK6oH/tq8Qa2YfVU1sarOKs9IMjA6AklUx5tY329nVi1DhPYWn7ufhz6Dq/XiK24pLhiE8plRaZUnv4TAe0ELNYYRu6azKoVd2DFKzRmkxbvZmH3I1lkZCQL3TmDtajRin+x54h3si/j8NgcptS4veIX1K6o4R20uTqUl/MEjv46grWr7yIaC2OfnDmvnVYNLrDxXecaONLWWtN0uQQWcXqXeJMQtCOERccrxte4fGpcGNu9YZNYNviy5AjcuIx0rE3HuAehbCs3cBvXb2MX7j83LYqnpiXHs/MHgsR2BT+uCcZ2UFVTq0xVlf9099mNLax/I2/m4eHBXFxcWJ1Wo9iOa6ZYJrDLG79itcu6Mjd+s+/iUpcNWRSc7mZBu/La5aU8OsVm9qjJ26zAKri6sKqtRrKd4cqbAqVN7TKVOrlzzyKN4elfu/FXLHbMp818dkP3FKjGK3uvF+6MX5UxTLojvTays3Ni0w79N0+f6wc2TOcoWd1vy9vfz7rXMYx+YBk67mfdShZL56DaMnTLXAvhSTKgn6Fz7cxr/bclcoOO/y0RqbX4M3NYjepD2bFoyVm6HA3Ezq5MuugfWqN1aO2HVnny72d2RhTRqqMll7M4YyhcTJUc7Ph4wacsWO99Pz3Ce+s/Fu/+X5UxFFoMP7GZRxu4rvewn16L7Ey5xibW8c9VxjDx6gJW05+MYXZeBYzFsFX93zUYa8te+dkhLTfomB39zLqM9Z97i79LdUcq46zSGK0dK99qCXuoeyjPSrQOLVpkRZ7W6B9ZkalFR0svY2GzSaOxaNQPuMsn0rUaOw517TJWr1Sbfuhe1NjzYZbmDmVa2KVGax5toHw6/4qZVvwXBZLvHcbuy8n/ombOVYk4sBcRRlPxc06b16Ple2tHYZP3XAyuLvgOtcwtN+iYU+QcHYqITacYrZsUEuMfxvJ1nNKmPVqHrkImH9rlaY/+oV1mJsrlkmxlvrQFKJx082+sOCpMA/dEk8bCVO+Mtzy2fqhV3wGXTRR5fi8UB4/dRGoxTzTwrwT7gnyhkomNJcTi4okDuPYwjXvYr4IaPuX0ZYUFyDGPYrjX/wJw5A6MecQbgy0+JgxH9l7CiyKu8K9bDU5FlDaUukAhh5KizPiYKMQmMOQpaI+SDoUMZLGEa5jaYyzOpJQ0SDc+UPTNB4+aDVDZRXLIbFxOfaxv15a3y0MIKbqZ7pdQV+Yn9D2jdmIvLUC3L3cCXnXUzen3BV2jYgTH0QoDYV9cPxYnpBu2/+JRFJ5xX5oCH4GlwD4pHatEPLp0AocuP+b17VGlsT/KOxqyFNrIzVvpTovwh4V3IDfomFMIG319EHcGJ6AQ/82Qt8uhoeJuFb6URVgzKWyaonVMrKkvL9XK+L9WecVv6SKK+JuPKBLQPH+265ix9paRk/GjVw7o9+zMEdHbvewZw7wKBdBm/P/wST3FSqXGhGBcM3fU7r0S97jj4dizP6JhOU98uvx8OlG31g9EBWcXDF4RBuF5LHh6Y7iUboI/rwm3dAfQvUwZlPXki4M9m2LtLfVtXiy2jm+K0r6f4FB0GmJOzIZ/aQd0mydd8IZ1PTFxzRGM79QcA8d/w9eP9cLbrs6qssCLAxNRsqQf5pyI4e2GYZBfMdjbcyfF9r1wTAyvI6kedWgK/FwqY/w/4WCJIRjTtCzcmszFreSMH80uLmgJZ1cP3gdPVGv1Hfb89SVadBmI8VMm45OWnihTaQCCn6jXs0XguxZuqNByAR5yTyRKO18brHvbMqYaXPzH4CJfFB13aSIqOgj62qNqv82iskk3l8GvlKvYrtD21N3SE+9z7iXF8U0XXbrCVdCzlLukZ5Nh32Nmu5b4bFB7eHBW/VaEizLTnu9DPx9+4zFqp3i+Uh//jY4eb6Jmz1V4ZIaBRI/+E4H/hkAe24JwdFZunpPCluKbJbdFv7E/j/bVKaE9Woc2rbXL0x79Q7tMbTrmglKW9B73wvwWuinjhtPNtegorIka5lOSVe291mA2ljCuJUQAH6paPyWv01LWVMWI0cOFCTmdflQibu+ZWIfrYxj9WxikFtKWqqZ9X1/6AU8zjMp9d1UfqS9Fu7BNUcosLSFyuLDGa+M9JU3on5Ru2Jbc78SrS8SZs21mnpOTWNLdFaxBUQfW7BslTZ+p2pG5CH1rMfagfvxTnu5fS7WGTE4TIpTL0/3ldqrxaOkJKrmMSZNU3qyV8ZihxM94klMMW9S5vMjwtzBlymBa/HYx4rkwYWnK3iR2Y1V3kZ889iJFPrdj6vaeH/yaleD9Mo6SLuumZTbpTT6bz8/bQ1y6Iyzf0fZXnY1dF25Agw6IgJrA0cUfiteVcH22HLaZPTRYnhLOpjUok+47INWXvlfq76Barul97fLk75Gp74b8+yt9n7TLNK1T7ktVHqtygeE2p2LInBFYFs4wdnE7lUcO7sbJsy261piOaYO/RY/236N6/rOYMXg1j5HWgR+X0Im0xwdjJiDCKx5delTQN+NcwoHvR+mP055vxpRvguHUYCbaV1TQlW3TGbVHfoJffzmKQXPqi+Udigt1gRqff4G2Tkr0cCFyOPAAz3gcOW1bIlZ9O4M/hdXFmO4++ir5SrfAhw2LYsy8pbgw7ntUtlFe0+oL8Z08tk5wLs7Hn8LrYMTouvrxTznaeWiM4p0kv3sn/DDrDk4494e/Tl6+0o3RyvcNTP97J66ltc6wHXWb8r7ETz6SP+25PvnlA/1nnoIFxSjwNgU/RLt3bOFusxR3mszTv24q3GQslo15A4lNe+lfHRWu3wTNCs3D0V378WiYJ4qbRqBvw9SOW/Px2FL7C1NZZtKkV7xmClCWRRO4iElNO+P3e4lZ0jKfUx9s2D8GXqLXHvNV/fuvwolusYi8swVDW/fEu7fH4dflw1DV0aJexpnvhJXlKr/oFtDxct7VuBbB/E/nFsrO/K/bs7BDuFOoDh87u49dO6/zeq5wcTau4wIvryJIO/4L/t47C5VL7cGmqHjRAbCbysO/U43emFLDPIT44N3YkZCCgrc24OuhZ1SF7yI8NRX5VIZFzrR3VMYO5LSsfR7Dzm3CGNlt/DZ1KHaqunft+jOkJTxFnCaBDrBXjWuarmKPd/pPQgM+Xnr3zG4cO3UMe85exsmrcVlox7RkramF3d14dHShk9zgOCsTpASj3mnMZAhjkRcObsa508cRfC0UIYnJBhMTtLYjlxPGKJ3536vYbt26hStXrrwK0SQzAwK+vr4ow4c4zG8++GrNHgzIMN6j6drieL8GQyjXFmIylvbuil9XXIZbq4lo3RY4uFuILCKXoE9LImBRxrCgfz00K/gzNziHcepcKgLqmb+LCl0zCQcabeHGkAf/zCBIqBq24Bk/9UE4HvKHspeJ+ebk9xECxzVVi+bH/CnsFf2oSg1VQb+x4/G2+glwXCDP4kZDnWagVdYPbv8zCu17/YwUv0/x1bjeCHzvBb4/sQsXL2RdVvbWiMX+eYPRZ/xGuHWehFED+yCwSygi/9iPw9nbULZKmz59erbKI2HmCaxcudJ8AV1u4eIlkfn0M02iMi2U36sy3uY+Yo+emYhf9gzGpOa6aB38fjqzaB2ZChcLaJenPfoHkyKKZJuO2nqSk6UsyhjaFHkPg/qWx44FV7F+7T6Mrhdghk00jh10RPUh0ivIPPnNG06AD2w75kG+kp6owI2H9rjdigo2DnxgnB/msc0PZ2dnJSPLe2E4f4VPXPHIuOKlX3ojqOxijGzKo5IX5H2LL4DCxZ3hnF/1aJhxdc05D0OvipEFhFlu9zf0RZVea3m09FU4uOQ93Q1DBBzyZcZWaC4CP3RZgAarp8IvG42z3JHDU9qizYwQNJsUjHXDq+iSw8VXq3KZf/P59NhijP/9XJar+nWdjo/rmr+lKleuHPbu3Ztl2VQhdxIQJnn1r9oJa5/4YsnxnejiIf285i3mACdb/h1KTkXEXeGXx1WK1hEUKkXrqKT01zhah5Jjbk8X/UODvDRdRJFTuogi8uxWQbphRBHbbNbRnP6WkWdRxlBA0mj8bHRawy+o5aOxbEBj9K1kWsUnu+dgq+9QDBfXIrqg04f+mHJ8O85dMDYyF3H8wBMIY1EBNW2RP39ztCg/GQsuBeFQxFB0clXG85Lv/Y2hywtj4fh3TZ6dgtXbonPJBfj9n4M4ldSRjz8qhin53hp8+mMxLJ9uuq5JgWYS2YsHeCyGg6uGD7q5YeWCrTh0OAXvNFK/Y4nGT72+Q61f+EzTlzZA0di4Yg/XyBMDv2ihenJO5Hev8vjmfvSoG4KZwSP043bqLsTffyDO9FSnpd+PwJXzz3hyVu7Lz2DlYuHRtAOGfCbPyONvA/jrXHlLvLkUjaeVwl5uxLOyObzVFYHl2mWlili2kG49WZYrUgULIBCBleNm4ugz9UzqzNWyKVIPY6Z+aPLaF2onHNuOtdHCOOQpXBRCUnlIMpPDw3FRfAQsCM+KpcREMVrHjFA+d0C4hpUxdDlaR2ddtA6hMEuJxrpZP/Lx8mHoXqu4WN/4n1Z5cvSPI6FSRJE3If+GyRFFOhlGFNGoo7E+ufHYtKXJwZ7YFGmEnw4uQ2z9PhheNwDPg9ZhSD3DCyD20lJ0+DwSU4Lr6jV17zUd41Yfw/w58zGolRLxO3L7Yqy4Y4sBqwN1xqsCRs7qhRUdFmLGNxvRYtH7ulhwiTi0ZBmcaq/Uy0xIlr4s8quMPLZvI3BBN2zstBxTf+iHVV9V0U1IicXmbxfC66Od+rrgr2SFLU31gy0cyzKNA65WrOrFc4/gjrCKnX+JrlxIhW9z6Yms4ejZaPPnB1g0YRY+3D5GH8Q1cvsUrHf6AAPMGkLFmIn90H3vZEMifEoBXZ3g5snHznaH87vVF0AlaRzt6aHfsFg0XsKXMhF59MN45VG1ShH8c+427vGlDaVsruNiXl/0Uo2pOJd2530K5gyEnktbwtk1+PVcLD9wRoJiy/SGTdFH/pIK9crA05sbz8PncedOKucjXbaX/vcrguKTJcMt6Ka7muW+pSYm8HWiwovkjLdXOWaYcauUk7MEXPD+iPEI0N/kadMmj7BWV31ZGlUr9E5b7ghkKY40/AFDmig3rRF7tolLxpwaTEX/ulJ6If+++LLWMixfF4S4zh/pbz6PbAxCikMfDOxgp5d+aWk/9J3G3zBMC4Pz3VUIMOGMRLs8J3Qd3AXfdvgLO0IC4aVz7pB8by82HHiKdrP66ycIaZepVzV371jqBNi0+Dts9bAAcep8iYotWb/PP2Of8b+e71VjvgET2Nknku8/tf5SnYbMyaku6zpYKOvDHeB2ZcuPPlQXE/ejTvwsetF30JVt37AW+2xZqJinLDFQoguopyLLdSW9+rIW1aqwT3R15Wn9hhEFerJ91xaLSzzU6eplAqlxIWy4fynuhq4R6925IWs9SlkGISiV8vQUm9GpKvfmX5617z1I5FCzw9J0EQXEDuj+yVOl1W0K06alZRxK34R8wa2d0MbYlu58ynd51pK3MaBLAGs+4HcWdmAyc7e3Yw5OPgbRDp4cnSI6U/dq3Is7x67PZh+KVTfPnS9f48so3hKdrQvnb2CftqzF4HXsp36e4rIJoV2Bqyk91WwEoUl3N7GPfEuIURCEc9urY0PWc/IhduZ3IRyR4L5PinKQUd8MFKMDIvCKCESdmM0aODmw+p1GsYWrNrL5Y1qL351qHdL7WdYarUN2UWlnV8esu0at8rIS/UO7zFcE9D8Um0doy5LNueJ1RXhKy9gjiroPsvcT8U6Oe10xt8meT2RPMebKGue9TF1jWfKxIDPO1i6dlxo5X/bgIs5sM/JkI5d52U/Za02hN7j3HN0MVMYf45L4gmJjTzzCU5jgLcZG52nHVNvG8vTHZuqYkiOkmWKexl81JRfhumVUidIzJSCexxjGvS2Z/75kKogKiG857p0PxsmbzzkN879ZAveLR3aJXrBsucesd+t5p/uOyUgPT+mOG13+h+66NyNyuvozK/KeR53HweAbopctzzoN4FPK9NBFVmSqdclt+xZvDHMbUNKXCORGAnvG1ED3Pd1w6qjxeHAirmwKRO8hf+B+4QJIjSuJ98fNwpQBdfWv9nJjf3OfzhGY8e4ENNyyDLVVcxVyXz8sV2Mt0wQtV3vSjAgQgZcmEH9sEnrwGdymttPzP0DtwQ8w5eQt3LoUhlvn5yHvyg/QeMBmcTzWVB1Ky34CkVtm43C9gWQIsx+tXiIZQz0K2iEC1keApZzGV58t00dTUBOQPS415JNNmjhJPxV5HfwweUIXXFk1CsvOq2ZGqSvSfrYSSI0JwrC5ZfHD+Ey8gmRrq9YnjIyh9Z1z6jER0BPYGzgEhQO/5W7tlNmPcqa1hfCR+21pn3kd2uCPXSO45xozU1ktTelcqA8Zw1x40khlIpAdBITXo4GRQzGhnZtJcZrCAln09DuT3aJEImCSABlDk1gokQi83gRYygV8M+wcvp77Pp8IY+qJwwpD+Lzep5x6lwkB3TLlTEpRNhEgAq8VgSMzhiF2+Co0K5rx/XBG/n4FB9T2eW2QFHUbT4QnQ1O29LWiRZ2xBgJkDK3hLFMfiYCKQMLZuRh1tje2jnNSpdIuEbBuAmQMrfv8U++tjABLuY4ZIw4jcN0aWidoZeeeumueABlD83wolwi8VgRurv4au71aodq+zdik79lphPOICkmPzmLrhk0oXa4mWvhpDwukF0M7RCAXEyBjmItPHqlOBLJKwLZ0TVTNF4Kde5WaaTEXcCklDSmx13Bg7044+7lwY1ja6kL4KERozxoJkDG0xrNOfbZaAmWbDsV8w7jUSLq5DEc2heCBe0dM+1Fxx6Y1LJDVwqSOv1YEMp5K9lp1kzpDBIhAhgR4+CthExwyS+G8pJJSCB9H7BLCDElJ4n9TYYZU2bRLBHIlAXLUnStPGylNBF6egPBE6P/2CDHWnlpauc6rcG6pFCQ59fF2fFq/B05VGohxParj/v45GLfCBgsO70SPDAJvq2XRPhHILQTIGOaWM0V6EoEcImAtIXxyCC81ayEEyBhayIkgNYgAESACRCDnCNCYYc6xp5aJABEgAkTAQgiQMbSQE0FqEAEiQASIQM4RIGOYc+ypZSJABIgAEbAQAmQMLeREkBpEgAgQASKQcwTIGOYce2qZCBABIkAELIQAGUMLORGkBhEgAkSACOQcATKGOceeWiYCRIAIEAELIUDG0EJOBKlBBIgAESACOUeAjGHOsaeWiQARIAJEwEIIkDG0kBNBahABIkAEiEDOESBjmHPsqWUiQASIABGwEAJkDC3kRJAaRIAIEAEikHMEyBjmHHtqmQgQASJABCyEwP8BipHSjFR/zCoAAAAASUVORK5CYII=)
Esto significa que se necesitan 30, 000 votos para obtener un escaño. Ahora, consideremos cuatro partidos con los siguientes votos:
- Partido A: 450,000 votos
- Partido B: 350,000 votos
- Partido C: 240,000 votos
- Partido D: 160,000 votos
Calculamos cuántos escaños se asignan inicialmente a cada partido utilizando el cociente natural:
![](data:image/png;base64,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)
Ahora sumamos los escaños asignados: 15+11+8+5=39 escaños. Falta asignar 1 escaño para completar los 40 disponibles. Este último escaño se asigna al partido con el mayor resto de votos. Calculamos los restos:
![](data:image/png;base64,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)
El partido B tiene el mayor resto con 20, 000 votos, por lo que recibe el escaño restante. Por tanto, la asignación final quedaría de la siguiente manera:
- Partido A: 15 escaños
- Partido B: 12 escaños (11 + 1 por resto mayor)
- Partido C: 8 escaños
- Partido D: 5 escaños
Con este ejemplo, queda claro cómo se asignan los escaños de representación proporcional en México. Ahora, para continuar con las implicaciones y debates que surgen de este sistema, hay que tener en cuenta una serie de consideraciones que abordo a continuación.
![](https://lacd.mx/wp-content/uploads/2024/09/90.jpeg)
El límite de la sobrerrepresentación
La Constitución mexicana pone un tope a la fiesta: un partido no puede tener más del 8% de sobrerrepresentación. ¿Qué significa esto? Que un partido político no puede tener un porcentaje de escaños en la Cámara de Diputados que exceda en más del 8% el porcentaje de la votación nacional que haya recibido.
Por ejemplo, si un partido obtiene el 30% de la votación nacional, no puede tener más del 38% de los escaños en la Cámara de Diputados. Este límite busca asegurar que la representación en la Cámara refleje de manera proporcional el voto popular y evitar que algún partido se lleve más de lo que le toca.
El dilema de las coaliciones
Hasta aquí todo parece tener sentido, ¿no? Bueno, las cosas se complican cuando hablamos de coaliciones. Excepto por Movimiento Ciudadano (MC), los partidos compitieron en la mayoría de distritos uninominales como parte de coaliciones. Y aquí es donde el truco se pone interesante.
La Ley General de Partidos Políticos permite que los partidos se coaliguen y decidan a qué partido se le asignará la victoria en un distrito uninominal si la coalición gana. Esto significa que un partido minoritario, es decir, que recibió menos votos que otros partidos en la coalición, puede quedar como ganador de un distrito si el convenio de coalición así lo define.
Un ejemplo para ilustrar el enredo: Si en el distrito 12 de Puebla la coalición integrada por MORENA, PT, y PVEM gana la elección, y MORENA obtuvo la mayoría de votos, aún así el PT o el PVEM podrían recibir el distrito, incluso si sacaron menos votos que el PAN, PRI, PRD o MC. Esto es porque el convenio de la coalición “Sigamos Haciendo Historia” determinó que ese distrito le correspondía al PT. Sí, parece absurdo, pero así ha funcionado.
En 2021, para corregir esta distorsión, el INE determinó que el distrito sería otorgado al partido al que esté afiliado el candidato o candidata ganador/a, independientemente de los acuerdos de coalición, pero en casos en los que el INE no detecte que el candidato ganador está afiliado a un partido diferente al asignado en el convenio de coalición, se mantendrá como válido lo establecido en dicho convenio.
La batalla de argumentos
Llegamos al clímax del drama. La oposición (PAN, PRI, PRD y MC) plantea lo siguiente:
- Interpretación amplia del artículo 54: Propone que la palabra “partido” en el artículo 54 de la Constitución se interprete como “coalición”. Así, la coalición de MORENA, PT y PVEM no podría recibir suficientes diputaciones para tener una mayoría calificada, ya que con el 56.8% de la votación nacional emitida no podrían recibir más del 64.8% de curules. El principal argumento que se esgrimió para defender este planteamiento fue que el marco normativo permite hacer una interpretación gramatical, otra sistemática y otra funcional.
Es decir, que las autoridades electorales pueden precisar el significado del lenguaje legal empleado en determinado precepto jurídico, cuando éste genera dudas o produce confusiones. También pueden determinar el sentido y alcance de una disposición, a la luz de otras disposiciones o principios pertenecientes al mismo contexto normativo o sistema jurídico, y pueden tomar en cuenta los diversos factores relacionados con la creación, aplicación y funcionamiento de la norma jurídica que produce duda a partir de: la finalidad y razones del legislador para crearla, la evolución histórica de dicha norma, las circunstancias económicas, políticas, sociales y culturales de los sujetos e instituciones involucrados, así como la doctrina, jurisprudencia y criterios definidos en sentencias que resolvieron problemáticas similares y que resulten.
- Asignación basada en los votos reales: Proponen que las victorias en los distritos uninominales se asignen al partido que más votos obtuvo en cada distrito, no al definido por los convenios de coalición, respetando así la voluntad popular expresada en las urnas. Se dice que al poner un acuerdo cupular por encima de la voluntad del electorado claramente expresada en las urnas es antidemocrático.
- Aplicación textual del artículo 54: Exigen que en caso de que la palabra “partido” no equivalga a la de “coalición” se aplique estrictamente el artículo 54 en su totalidad, incluyendo la fracción I, que establece que para recibir diputaciones de representación proporcional, un partido debe postular candidatos de manera independiente en al menos 200 distritos uninominales. Requisito que solo cumplió MC, por lo que ninguna de las coaliciones debería recibir diputados de representación proporcional.
Respuesta de la coalición oficialista
Por su parte, la coalición oficialista (MORENA, PT, PVEM) argumenta que:
- La sobrerrepresentación se debe entender por partido, no por coalición: Argumentan que la Constitución establece claramente que los límites de sobrerrepresentación se aplican a los partidos individuales, no a las coaliciones.
- Precedentes históricos: En elecciones pasadas (2015, 2018, 2021), la asignación de escaños se realizó considerando la sobrerrepresentación de manera individual para cada partido, no en función de las coaliciones.
La decisión del INE y su impacto
Finalmente, el Consejo General del INE decidió, por mayoría de ocho votos contra tres, seguir la lógica defendida por la coalición oficialista, permitiendo que cada partido pueda tener una sobrerrepresentación de hasta el 8% de manera individual, no conjunta. Por tanto, la conformación de la Cámara de Diputados hecha por el INE quedó de la siguiente manera:
Resultados electorales por partido y coalición en la elección de Diputados Federales 2024 |
Partido |
Votación válida emitida para el partido |
% respecto de la votación nacional emitida |
Número de distritos uninominales en los que obtuvo votación mayoritaria |
Número de curules por MR |
Número de curules por RP |
Total de curules |
% de curules en poder del partido |
MORENA |
24 millones 286 mil 317 |
42.44 |
244 |
161 |
75 |
236 |
47.2 |
PVEM |
4 millones 993 mil 988 |
8.73 |
6 |
57 |
20 |
77 |
15.4 |
PT |
3 millones 254 mil 718 |
5.69 |
0 |
38 |
13 |
51 |
10.2 |
Coalición Juntos Seguimos Haciendo Historia |
35 millones 789 741 |
56.86 |
250 |
256 |
108 |
364 |
72.8 |
PAN |
10 millones 49 mil 375 |
17.56 |
33 |
32 |
40 |
72 |
14.4 |
PRI |
6 millones 623 mil 796 |
11.57 |
6 |
9 |
26 |
35 |
7 |
PRD |
1 millones 449 mil 660 |
2.53 |
0 |
0 |
0 |
0 |
0 |
Coalición Fuerza y Corazón por México |
18 millones 122 mil 831 |
31.66 |
39 |
41 |
66 |
107 |
21.4 |
MC |
6 millones 497 mil 404 |
11.35 |
10 |
1 |
26 |
27 |
5.4 |
Fuente: Instituto Nacional Electoral. (2024). Cómputos 2024: Diputaciones – Base de Datos. https://computos2024.ine.mx/diputaciones/nacional/distritos
Nota: Un candidato independiente fue mayoritario en votos en un distrito uninominal de mayoría relativa.
Como se puede observar, aunque el PAN y MC obtuvieron más votos que el PVEM (el PAN por más del doble), este último obtuvo más diputaciones (77 contra las 72 del PAN y las 27 de MC, el gran perdedor en la repartición). MORENA se mantuvo como la primera fuerza y el PRD no se benefició de ningún curul debido a que perdió el registro.
¿Y ahora qué?
El pasado 28 de agosto, el Tribunal Electoral del Poder Judicial de la Federación (TEPJF) ratificó la sobrerrepresentación de la coalición oficialista, lo que le permitiría modificar el marco normativo mexicano a placer, desde leyes secundarias hasta la propia Constitución. Si, en cambio, el TEPJF hubiera echado para atrás la decisión del Consejo General del INE, la coalición oficialista hubiera obtenido una mayoría simple pero no calificada, necesitando formar nuevas alianzas para hacer cambios constitucionales.
Si llegaste hasta aquí, ya tienes todo para formar tu propia opinión sobre cómo debería repartirse el poder legislativo en México y si estás de acuerdo con la resolución del Consejo General del INE y la ratificación del TEPJF.
Por: Abayubá Duché y Francisco Guillermo Gutiérrez Ortega