Diseño del motivo base

[color=#351c75][size=100][size=150]Abre geogebra clásico y prepara la superficie de trabajo quitando ejes, deja solo la cuadrícula. [/size][/size][/color][br][br][u]En la configuración general pon: [/u][br][list][*]Idioma español o gallego[/*][*]Etiquetado: ningún objeto nuevo[/*][/list][br][u]En los ajustes de la vista algebraica elegir: [/u][br][list][*]Mostrar objetos auxiliares[/*][*]Ordenar por: tipo de objeto[/*][/list]
Paso 1. Dibujamos un cuadrado y su centro.
[list][*]En la entrada de comandos de la vista algebraica introduce los puntos A(2,2), B(-2,2), C(-2,-2) y D(2,-2). [/*][*]Luego usa la herramienta polígono para unirlos y obtener un cuadrado. [/*][*]Con la herramienta "Punto medio o Centro", marca el centro del cuadrado. [/*][/list]Este va a ser el centro de giro de la figura.
Paso 2. Rotamos el cuadrado y definimos un polígono estrellado.
[list][*]Toma ahora el cuadrado y con la herramienta "Rota alrededor de un punto", hazlo rotar 45º en sentido antihorario sobre su centro. [/*][/list]  Debería quedar así: [br] 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[/img][br][list][*]Con la herramienta "intersección", vamos a dibujar TODOS los puntos de intersección de los dos cuadrados. Para ello: [color=#a61c00]selecciona herramienta-> selecciona un cuadrado-> selecciona el otro cuadrado[/color]. [/*][*]Ahora usa la herramienta polígono para definir el polígono estrellado determinado por los 16 puntos que tienes. (Sin contar el centro). [/*][*]Ahora, usando la vista algebraica, oculta todo salvo el último polígono, sus vértices y el centro. [/*][/list] Debería quedar algo así: [br] [img]data:image/png;base64,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[/img][br]
Paso 3. Trazamos unas líneas auxiliares
[list][*]Con la herramienta "recta", trazamos una recta pasando por el punto negro a la derecha de vértice superior y por el punto negro a la derecha del vértice inferior. [/*][*]Repetimos el proceso con los puntos negros a la izquierda de los vértices superior e inferior. [/*][/list][br] Debe quedar algo así: [br] [img]data:image/png;base64,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[/img][br][list][*]Ahora une el vértice superior con el segundo punto azul a su derecha. Repite el proceso con el segundo punto a su izquierda. Debería quedar así: [/*][/list] 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[/img][br][list][*]Ahora unimos los dos puntos azules a la derecha del vértice superior y los dos puntos azules a la izquierda del mismo. Debería quedar así: [/*][/list] 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st19PknXlYfWsqwxuCBdFqOytRh35uRmT+YlUxqNEmZ2kOq/qZNm4Tn21Z9hHpS43WUFy5cGBERERQUVKlSpcwLc5cuXV544YWwsLB69erZ9tpWQQiBrT5PclJSEinLbY1TG8Pr+9Q4qZs3L7P5xlnJpEaTlKlwUvXBI/o8kxqvo9y2bduIiIjQ0FDGWKaG+fXXXw8LC2OMLV261CpPoF7HLbwFtb5Asq+vQdSN4ZtNTUWqvgOz4G0DPaLJc/rGcuvWrYyxiIiIsmXLZnaYGWPFihVjjHXs2FH0ctoyyYfqFJdJdmBO6+zbJY/H44e/M9/un3EbZny+DT9RWj3fJiWirfLQoUMZYzCB2Q9grlWrFnjP9Kv96HZbt6AmCFb6piQ7MAvew2JgwazDs1Vioct4Qa0M704xxiZMmAAMZOrLbBiToSMjRozg/SDIarcIylYjsxXJDsyyA6Em4GC25ZmUiGrlTz/9FFL/xx9/9A+Yu3XrNm7cOOjLqVOnFFlltcm0XnajgmQHZlMfwjkxgC6z0QuK+2c5sXAvWVAo//vvv82bN2eMDRgwAKdAZvaRuVu3bocPHwaYZ8+eLTsEahRuMd1F0FeT7MBs6sPAhVkxPguJZeU426zFRZt27drlTzAbhtGpUyfG2Pvvv2/lHJIPhctsW5IdmBVuD8SRGdxhOj6TElGh3Lt3b8ZY8+bNrdaasgoJ1iuMow4v4HN7vtJKphrnvzSyfv16GJw3bNhgap9qHPV1SHZgNvV5QI/M4BGZZ0wsK5fx9VbK+PWsxYsX+x/M//77b+3atRlj/fr1472BspVbUEEQQF+TZAdmwXtYDMQHYNh5EASeSYlopQwT+hljoOBnl9mGYXzyyScwOB84cEDwp3DZLG+Vazwejz7JDsyyA6HGgTnVDzzPpPViTWH2eDz16tVjjI0ZMwa87H8w//LLLwDz1KlT5dwydYushjXUVVd9ekNBajxJmXqaI3XTuczGdLrNM2m9WNNYLl26FBL94MGDcAD/g9kwjH79+sHHCS9fvnzbjzckU7cIOlj0YtVVUpaTGkPlzafGSd10YMaMShVgfCatF2say44dOzLG2rdvj9b9EuYdO3bAOWvFihXYUxBM3SLoQBGurqmrrpKyXL8x1MZTyafqk7p5E2acbKkQSPMwScqk+cnQQpJ90qRQ6nqxckvWr18P06eXLl2K/pSXdMVNCkE2rlD2eDyknlKNmy7p2qBBA7fb3a5dO6FhmsZxfnJUVJT+/GRf91Sz8dBlkjI11UkBDYj5zNTTG2m9WPmsP2LECMZYzZo1r169imORX47MhmEsXLgQBuddu3ZhZzXHH/6JF3XVVVJM5RjxTZVlkj5JWdMz2CRSN2+OzLizQiA1mqRM7SFV3wuP8M/DrOZjgK+EnuJjoenTp/PO9FeYf/vtN4AZH/WZuoV3Bcg8yV6sukqKqRAjuTFCDUmfpJwBqRu4L40IUYQihEeTZyGWc+bMgeQWPhnprzAbhjFy5EiYFnb27Fn0p+AWrAdBIJma4s5PU4I/sej8NIWuuClgIurwjMqwM3wCtnfv3oJRP4YZ55DMmzcPey24BesNw5BJdmDm/cPLpAsQcKMzMvMONPhEtOWZV96wYQMMy9u3b09j0TD8GGbDMNq2bcsYa9OmDfaadwtWWpHswMy7iJcdmHlvpMpeeIQ3oeaZz1p486Fx48b87iD7N8xr166Fsxi6mncLesN0TIatpvq4oyzggeRNcg3VOEmfpEw9bZG66YzMcujTjMywWcEzxvLQoUOQ0PPnz5eN+jfMf//99zvvvMMYGzRoEPQd3YKuUJBMTXHqCVpuDLbKVCDpk5SpPXVgFgPkhUdEE7feJwFc+efbGMupU6fCVtNF4fwbZsMwpkyZAt0/cuSInLJqkmV92f9CDSmmGCPBiFWRpE9SpvaU1E0w7twzpwmrVXhMx2dQ/t///tewYUPG2PDhw9PYulXwe5iPHz8OMMOb7bwPbUmmprgzMt9KK/F/52m2iUfEqltlmWfI2hUrVkAq79u375Zumv/9HmbDMHr27MkYa9KkyT///IMw65DswJwmV7iCMzJzzrgheuER0QRXFniGrP3www9hHTNOMY0YCDCjZ1avXg1u0STZgTlNrnAFL1LXuczm/GeYPABLsznt/XNcXNzu3bthWF61apWgicVAgNkwjAYNGjDGunfvTp2fjCM5ekwtkLKcapykT1KmnrZI3QTjDsxpMkcnPDgKud3uRo0aAcz/+9//0hjiCgEC89y5c8EVpPWTqSnu3DNzmZVGdO6Z07hDP7GA50qVKj355JMlSpSYNGmSaIgrBwjM586dY4wVufGnv36yvs/Ro6QhS+fsjJapjfGpcVI3oeVZNjl/Xnlg/Pjxzz33XJ4bfzExMQoby5cvd934GzVqlELtXt7UqFEjl8sVGRmpbuSrr76aJ0+exx9/vGrVqgsXLlQrO1vT3QPOZTZ/Xra/Z+a1GWOw0Kl6vdgAGZljY2MrVKgQFBRUsGBB9aUK70PqYOhcZgvew6JzmY2uuCnoXzht3rzZ7XaXK1fO5XLBvSL/PglvNxBgxmfXL7744htvvNG2bVveA2pZ3+dgh3T9STVO0icpU09bpG7evMxWOxq2khpNUqb2kKrvhUd0HGIYxuDBg91ud/369fF5mNX47PcwI8nR0dGffPIJfHpp69atmp6kJgwpplTjJH2ScgakrnOZnSblNMNz9OhRxpjb7YZVWtQ8+zfMPMlJSUmXLl0CmIcOHZrGs9YFTZ+jAQdmdAUvOJfZvDdSZc3Egg9Hu93uM2fOgAkFz34Ms0AyuAK+WMAYO3HihOhfs7Kmz3FXB2Z0BS84MPPeSJV1EuvatWtRUVGMMeE7BFY8+yvMpiQbhvHtt9/CQ4SZM2eK/jUr6/ic38+BmfcGyg7M6Iqbgk5i4QzezZs3C/ub8uyXMFuRDCdEeMW1WbNm169fF1wkF3V8zu/lwMx7A2UHZnTFTUEnsXr06AHLIJoqyzz7H8wKkgHmjRs3wuCckJAgulgqm7pR0rpd4cB82xec5MDMOeOGaJtY33//PaTpsmXLrJQFnv0MZjXJAPP169fr1KnDGOvVq5foYqls5UZJ8WaFA7OpZxyYRbfYJtb48eMB5osXLyqUeZ6nTZuG/IvHsy4rjJvu5NMUxyVdbUnG5w6ffvop9PqHH34wbTBW3lM9JTWGpIyewY6rBVJAwbjz01Qal6rD4/F4YMD56KOPbGODPEdERJQoUYIxtmzZsjQHUxbULZF3JcWeahxgfuONN4DP6Oho4XPCfHvAOH5FfMKECfxWWaY2xqc9JTWGpGybMIJnSN10YBa8l1pUh2fx4sWQzYcOHbJVxvWrIiIigoKCSpQokalhLlKkSFhYmM4MCvThwIEDGWN169a9ePGiia9vVaH+rQqb/0lZTjVO0icp6yQM33NSNx2YedfdlNXhad++PWOsU6dOoK1WBp1t27YBzEFBQbijyYGlKh3j/E6k2FONv/766/AWunpMhvag8V27dsG5b8mSJXxTBRn1hXqrok97SmoMSdmB2SSgJA+SAq9291dffQWpuX79emiWZktWr14ddOOvVKlSVu9vy/3UNI47knpKMh4bGxsaGgoXF4qra2wJb7x58+aMsQ4dOuBWWeD15a1yje96qk4AuSXUlpP0Sd10RmY5OqrLbHj28+677+KicJqxOX/+fLly5YKCgkqVKmX1/rbcFE3juCMp9vrGodehoaGFChVq3bo1Hk4h8MaXLFkCZ0B5bQC0wOtjpULwUU/hiKTGkJSpZwpSN2/CLKzHaVokLV1JUqauc0nV92JdTFMPHDhwANZqnTBhAipo9hSWdC1dunSJEiXASFxcHBqxEjSN4+6knmoax1VXixYt+sYbb3To0AEPpxB440lJSdDlAQMGWO3C61vp8PW+6CnaJzWGpJwBqes8zU4zBlida2fNmgUjzMmTJ3EHK2VUAAF/Zx46dCgY0RmfNY3jsUgnch3j/K9Q8CWgbt264eEUgmB8zJgx0OvTp0+b7iXom+rwleneU944qTEk5YwYmfmeWMmkRpOUqT2k6pMCrzDeokULxli/fv14F2n2FGFetmwZ/l5ly7OmcWwPqae2xnmSk5KS8HdmPJxCEIzj4nKfffaZ6V6CvqkOX5m+PeUtKxJAUIMiteUkfVI3oeXOyJwmTKbuTkxMhLFl586dvLapMq8AMg8z/l4FBhXPwzSN4+FIsVcbF0g2DONOYDYMo0OHDoyxli1bYmt5Qd0YXhPkdOypbJzUGJIy9UxB6qYDsxxK8wdgffv2ZYw1bdpU2EEzlgLMmjxrGscmkWKvMC6TfOcwr1u3Dk5eiYmJ2GAUFI1BHV5Ir57yNlEmNYak7MCMTr4tkDxICrypuw8ePAiJuHDhwtuNuCFptkSGWYdnTePYJFJPrYybknznMP/zzz81a9ZkjPXt2xcbjIJVY1BBENKlp4JNLJIaQ1I2zS48riyQuumMzLIDTUbmyZMnA8znz58XdtCMpSnMtjxrGscmkWJvatyK5DuH2TCM6dOngxvh5TlsNjXFnQ/68a7jZWeiBe+NVFnI8suXL0dGRjLGRo0aJapKyrIC1FjBrOZZaImVcay/Q5gVJKcLzLi43OTJk7HNIGRwT4WjC0VSY0jKcnYJhxaKpIA6I7PgvdSiEJ7PP/8cxhPTqT+Csom5G1UKmBU8axrHg5JiLxhXk5wuMBuG0adPH8ZYZGSksPqH0BjskZVwJz21son1pMaQlOXswoOaCqRuOjCb+FAIT+fOnRljVh+OFZRNzN2oUsNsxbOmcTwoKfa8cVuS0wvm7du3w5lx+fLl2GxqijuX2bzreNm5zOa9kSrzWf7NN99A8q1du1bUu1HmlU0VoNIWZlOeNY3jcb2DWYfk9ILZMIzGjRszxjp37ozNFnzO11vJ3vXUyppQT3I7SZnaU1I3wbjzO3OaaPLhGTVqFGPsnXfeES4LcQdeGStlQQdmmWdN43g4UuzBuCbJ6Qjz/Pnz4fy4a9cubHkG9BSPZSuQGkNSdmA2cT7Jg6QU59197ty5d955hzE2depUk0bcqNJsiSbMAs9xcXFWxzWtJ/WUuurqHb40gg3+9ddfAebRo0djpaYbUZ/aU9xRRyA1hqTMZ5dOS0jddEZmE5dieHCB0qNHj5ro3ahCZSsFqNeHmefZ7XYr3g+Tj0iKff/+/QEqnfnJ6TgyG4YxfPhwuN45d+4c9ELTjdhlUk+pxkn6JGUHZozgbYHkQVLgeXd/8MEHjLGePXvePrAkabaEBDPyDOtC6POs39PY2Fgwrkly+sK8d+9eOI9g1zTdiO7X7ykfUNxdLZAaQ1KmNobUTTCeBSd/KQTSVC+SMnVeGFWfNF0Oja9atQom7iUkJNy5W2AKpNvtnjdvnsIavykhIaFKlSr68yU9Ho9mT2FWY5UqVVq0aLF//37+oAq5ffv2brfbiymQpjZbtmzpdrubNWsGW6kJo9lT74yTGkNSxuwy9YlcSeomGHcegKU5U8O5Fj5e1bBhwzTbpILmiZk6MsNxEhISYASznV8F+joncnzi1aJFC51vhmCP0+ueGQyuXr0aurZx40bqeOX8NIVBEQTnpynBIak/TcGicIyxuXPnipvTln0Ks8fj0Z8vqZPiSHJ0dPT+/fvTdsWmlL4w//nnnwDzwIEDHZitXK9zdub3dWDmvZEqezwefIsYF4UTlW6VfQ0z3j8LN5m3jp/mf3XseZKTkpI0W44HSF+YDcOYNGkSdOro0aPUxqh7im0GgWqcpE9Spp62SN0E485ldpronz9/Hl5sGDZsWJoNZgXNWHp3mY3GNcdnRewFkqlZlb4PwMCRR44cAZinT5+OPTXzsUmdoqeyNtU4SZ+kTHU7qZsOzHLojYULF0KSfffddyab01ZpxvIOYdYcn61iL5NMzSpfwGwYRvfu3RljjRs3lqejpXWzWLLqqah3o6wZI9yXpE9Sprqd1E0HZozgbT36M1IAACAASURBVAG+ifHBBx/crrKWNGN55zDr8Gwae1OSqVnlI5g3b94M580FCxZY+9hki2lPTfRuVGnGCHcn6ZOUqW4nddOBGSN4U9i7dy/8ALtixQpxm1lZM5bpArMtz3LsrUimZpWPYL5+/Xr9+vVtv6otO17uqayDNZox8k7fp8ZJ3XRgxgjeFMaNGwcw//HHH+I2s7JmLNMLZjXPQuwVJN8jMBuGMXv2bMaY2+3eu3evmYPN64SemivdqtWM0S31NDNtsNJK8KlxUjcdmNPE6Pfff69du7bb7bZd6Ax304xlOsJsxfORI0emT5/+66+/QtvUJN87MJ8+fRpgHjduHHrVViBluWaM8KAkfZIy1e2kbjowYwRTBXj05Xa75e/apNHjCpqxTF+YBZ4bN278zDPBefMWeuKJ/2bLlqtChcrvv/8+3Isq3tbUbDn2Nd1/mkLLgwcPdrvdtWvX/u2337BSLZCynNpTkj5J2YHZJKwkD+oHPiYmhjHWrl07k0NaVGm2JN1hRp4LFnwub95Xy5ffyZgB/4oX/zRr1odLlCihIJmaVT66Zwan7t69G25t9B+D6cfUi55qxhQaT1KmNobUTTDu/M6cGhf8LXfVqlUW5JpUa8bSFzDDx6jz5i2FGKNQrty2++9/YNu2bSYtvlWl2fJb6nf63Wy0YypERUUxxmJiYky3ypWkLKf2lKRPUnZglkNJe0ShGXhYOKZu3boXLlwwOaRFlWYsfQRzwYKhr722AxnmhbCwbuqlZDRbjv323WW2YRg423Tr1q14RIWgGVOwQO0pSZ+k7MBsElOSB3UCf/LkSbjJ/PTTT0nGNZV9AfOxY8cef7wADzAvu1ybS5YsZ+K7W1WaLb+l7tuROSkpCfw/ZMgQPKJC0Ikp7k7tKUmfpOzAjEG5LZA8qBP4mTNnQjKdOnWKZFxT2Rcw7927N3/+F3mAefmNN34IC3vptsskSbPluJ9PR2aPx/PRRx9BCHTmcunEFFtO7SlJn6ScETDLEynlGtK8TZIydZInVV9nUmjDhg3dbnfPnj2pxjV76sV8ZtuWHD9+/OGHs/MA83LJkovCw91yHLFGs+Won77zmdEsCKdPn965cydM3p44caKwVS7qxBT3ovaUpE9Sto0pthkEUjfBeKA/AMNpw7AoHOlcq6nsi5HZMIzwcHexYtN5hlEuVOCNadOm4egkC5otxx19PTIbhgFfNZYX9MI2oOCMzOgKXnCmQBq9evVijDVv3hz8QspyTWUfwdyu+uv335/V5dqIDIPw/PMDCubKPTs2HT54hLmSATCvX78errStPmyMjXFgRlfwQqDDfODAAUigJUuWgF80+SQp+wLmsS1rDCwXVOf5nA9mfTAkpFPZshsqVNj7yisLgp+tVCBX7g9L5h1YLkjBM6mbPv2dGe8kr1y58u6779p+d03nMwxCivNFW5nkGZIy9tS2DaBAOmeB8YC+zJ4wYQLAjL9IkcKjqZzuMAPJA11PDHT/d8OKRd06tS/1iqvgM4XdVdwTx45aO3tqX1f+ga58Cp41W45plwEjs2EYM2bMgHCoP4RCynJqT0n6JGUHZkyn2wLJg4rAX758uW7duoyxsWPHonWScU3l9IWZJ3n/15supyTDv/UrlqBsy7Nmy9EtGQPziRMnAObx48fjoWVBEVNZmdpTkj5J2YFZjk66vTSydOlSeRwghUdTOR1htiL5ckoyD/PllGQ1z5otR+9nDMyGYfTr148xVqdOnUuXLuHRBcGBWXAIFAP6nrljx47yZFpSlmsqpxfMCpJlmNU8a7YckybDYP7666/hDLt48WI8uiA4MAsOgWLgwoyLwq1bt453DSnLNZXTBWY1yaYwK3jWbDl6JsNgNgyjadOmjLH27dvj0QXBgVlwCBQDF+YRI0YwxmrVqvXXX3/xriFluabyncNsS7IVzFY8a7YcPZORMC9atAgG5x07dmADeMGBmfcGygEK89mzZyFdpk+fjr4AgZTlmsp3CLMOyQqYTXnWbDk6JyNhxsXlYmNjsQG84MDMewPlAIUZvlbDGDt27Bj6AgRSlmsq3wnMmiSrYZZ51mw5OicjYTYMAxbTZYwlJydjG1BwYEZX8EKAwgzf4ujTpw/vC5BJWa6p7DXM+iTbwizwPH1AmuXOZT8INRkM8/fffw+XTrNmzRJa4rw0IjsEagIR5g0bNkCimE7f1+QT3WflWb7eO5hHRFUbWC4I3gzhf0/GH5MFQfhpStgKRfy9aoArn+L9ML7xIGcwzIZhtGvXjjHWokULuTHOyCz7JEDfAINfMps0aWLlEdN600pN8r2AeWzLGgNc+fRJ1hmZeZ77l31C8X6Y3NmMhxknwCQmJgrtcWAWHALF1JFZmHhlWiRN9SIpU+eFUfWFeWR79uyBqXYzZszIsJ5Sp0COiKo2wJWvX5nH+79ZZGfiqjNHD+n8W79iiY7amaOHlk4b17tMvv5lnxjgyjd9QGdTPwiVvp4CKRzO4/EkJydXq1bN7XZ37dpV2CrEVNgqFH2ajT41TupmIE6BnDp1Klxjnz171ur0ZlpvWumLkRnvk/u/WUTn6hovp3Uus1F56bRxtu9v813O+JHZMAwM1uHDh/nGOCMz7w2UA+ue+cqVKw0aNGCMjRgxAl0gCJp8wl6ayvqX2UjyQPd/dyauQvZ0BBLMZ44ewvtnnevtuwIzLi43adIkPkwOzLw3UA4smFesWAHD8p49e9AFgqDJJ+ylqawJ8y2S8w10/3f/15vOHD2kwzDqUGEWnm+rn4fdFZgN4+Zs8/r16//9998YKQdmdAUvBBbMH374IWMsOjqad4Ega/IJe2kq68AskHw5JTkDYNbn+W7BvGXLFjj/Llu2DCPlwIyu4IUAgnnPnj2QFqtXr+ZdIMiafMJemsq2MMskZxjMmjzfLZgNw2jYsCFjrFOnThgpB2Z0BS8EEMxjxowBmNWLwmnymY4wm5KckTDr8HwXYY6Pj4fA7d69G9zuwMwzjHKgwPzbb7/VrFmTMTZ58mTsvKmQwTBbkZzBMNvyfBdhTk5OBphHjhwJIXNgtkrdgPhs0Lx58yAhhB85ZKdkJMwKkjMeZjXPdxFmwzCGDRvGGKtevXpKSorzOqectFATKCNzmzZtGGPdu3e3cgTWZxjMapLvCswKnu8uzLt374Zz8dy5cx2YMVcFwf9h3rBhw9atWyEVdC7PMgZmW5LvFsxWPN9dmA3DaN26NWOsVatWDswCw1j0W5hPnDjRunXroKBnsmS57+GHsz/55NPh4eH//vsv9txKyACYdUi+izCb8nzXYV65cuVLL72UO3e+rFkfvP/+rC++WGLMmDFWQeTrSQGlfnPPp8Z1xh6hp354z5yYmJgjx2PPPdencuWfGTMiIlKKFp2aLdtj48aN4ztvKpPCo6O8a9euqlWrPvTQQ1mzZn3++ecbVyp5Yy7UzTdD8JUPWciY35nl40IN/35YzfDyuXPnzpIlS+7cuXv16mV7TtRxC+98HX23u0a+fKXLll1frdqVt9++5nJtLlKkRsWKVa9cucKbkmUd4/xeJH2SMvVM4cBs/Prrr3nyBJUsuURY56FSpcOPPfbUmjVr+MjJMik8tspr16697777nnvuuddff71y5crFihXL/Wi2igWywzteViBB/d2FGcfnZ3L955kn85cuXTo8PLxMmTKhoaHFihW7du2a7DqssXULaoJgqx8TE/PCC02EgDJmFCkS3aiR+ew3PIStcdTUbAyv71PjDsypLwCGhraXA8+YUaJEfPnyFflgyDIpPLbKISEhxYoVC+f+Xn/99YcffGDxZ3Fqku/uZTa2rWEt9syT+bnmp4ohISE9e6bn2jdqNx49ejR79txVq/5pGtO8eZ/97rvv5Dhijdo4qqFA0icpOyMzOvm2oPZg0aKlypX7yjTwjBkPZH1w4+jOOyf0sPq3ZXQnq01yvVp5WsdGeR/LLZCQCkNwcO9uXRAYK+Guj8yXU5KDCz376quvCl0oU6ZM/jy5ZW9gjdotqIaCWr9XZNXCwXWsAvp//9du1KhRt5NDktTZIqnTvsruU+PejMyb/OsvT56nwsNPWcU+R7Z8Y2oUn9OwdMb8y/7IIwIJ4eHhBQsWXDR7xvoVS+79f/ffd5/c/vDw8Pvuuy9jHDinYek6xQs8V/hDq4AWKRJbt26kf6Ww973xtwdgxYrZjMyJg1t/NbKd1b+NQz6w2iTXq5Unt3k372O5ZBhCQ0J6d/vQakDG+ntjZC5kOjIH5cklewNr1G5BNRTU+t3fqxwW/J4VzM7IjBcXfvjTVK9evcLC2pnGvkSJ+HJlX0NaTAUSQrbKeR9/vGjRojzP5cuXz5Yt29cbE02PzlfaGueV9T8bBHtpGu/d7cOQ4GC+/eHh4U8//TSr6haOzhc1jeMuav39u7/Oni3XW29dMo1p3rwFnXtm4NkPYU5JScmTJ3/JkouF2FeseChXrvyfz5+LOWQqqBNL2EWtPKhvr1KvlMiSJQs8za5UqVLRokXzPfGEzrB8jzwAu5yS/MrLxUOCg+FpdunSpZ9+6qnHcud+K6LKzKmTBG9gUe0WVEPBVv+DFs2ef66hENAbT7PbNG4chUOTqeDT21qfGvfmntnUBUIlqdEkZeojPh399evXZ8uWq3DhXpUq/cSY8eab54oWnfzoo3lGDR2ECWQl2CYWv6NCeVDfXlUjqlSNqFLrHVaxQvmH4XfmwmGfTZ/CW1DICuOme3nxcQJTO3Jlr65dHrv1O3PDenWgX1Wteaa2XEe/mrt64dDKZcqsq1bt72rVrrhcG/Pnf71ChYirV68KuSoUfZqNPjXuwHwzlE2bNi1UqFDObDnvy3Jf9v9kf+ftt9etXCanqVyjk1i4l5Uykvx+s6hDe3edPLwfAJg/6xPc11awMm61o+9gvpyS3CG6ddWIKp3bxaRez6/6XM0zteWa+h+NjC1a5KUHsj6Q9f6seXI9/uKLL86fP19AVy76lDefGndgTo3mzp074WXsxf1bz2lYekOvSCsA5HrNxIIdTZUFki+nJPsZzLY8m7pFdjXW6Ouf2bN1dXSVuY1d7SJr2H40BsD2KW8+Ne7AnBpBmDH33nvvfffZyAyGWSbZL2FW86wPp+KciKjzAsK8cNIoOF+brmTAj88+5c2nxh2YjTNnzkCYZ8yYsS9+bEbCbEqyv8Ks4DkDYD7y9c1lSQYPHsyjK8s+5c2nxh2YjVmzZgHMx44dy0iYrUj2Y5iteM4AmFMOfjt27FgI9KlTp2SGscanvPnUuAOz0aJFC8ZY//79DcPIMJgVJPs3zKY8ZwzM+/btA5g/+eQTRFcWfMqbT40HOszr16+HAH/11VcZBrOaZL+HWeY5Y2A2DKNjx46Msago1U/NPuXNp8YDHeY+ffowxpo2bQpn6AwYmW1JDgSYBZ4njRvNP7WylfXhxwdgKQe/NQwDF5dbu3atPCZDjU9586nxgIYZVzNZtGhRxsDcu2tn+MUVfk+2ylr/+2nKtKf4+/OblSsq3g+T9/Ua5suXL9eqVYsx1qNHDwdmv3qdc9KkSXCNfe7cuQyAeVDfXm9Wrlg1ooqa5AAZmQFR4Bncos+z1zAbhhEXFwdBP3DggCnPPh08fWo8cEfmK1eu1K9fnzE2evRoDKrvLrPh6vrNyhVtSQ4omOF6G2BWvO8pDM53AvPPP/8MMH/88ccYd17wKW8+Ne4NzMJ6tqZF0jq0JGXqestW+vHx8bDw8tatW7EL33wybE7D0gld39NcuPjM0UPH9u+xVe7dtfOblSu+Wblio/p1d2/daKv/4+4doD9r2mRbZVTQaQkqnzl6SH99Zs1u8sZjWrV4s3LFmFYt+UoreeHsmdDfNytXnDRutJUa1uv39MjWtctbVZzb2HV812aMcteuXd1ud40aNZKTk7ESBZ9mo0+NB+76zJ06dWKMtWvXjj8r+2Jk5p947d66URhkTIsBcs+MfU89s9i9v43KpPlhwgMwiDV+ShmflfA54NPB06fGvRmZ+Z5byaRGk5R1ZkEJrZLtf/fdd3CtJXyvL91h5kk+tHeX5vVhAMIsPN9W3z9rujEV+1vvZsPTbEyMJk2ayKdy2CpnC+5lKpD0ScrUVA9QmEeNSn1Tt0aNGpcuXeIjlL4wCyTrDymBCbM+z3cO84IFC+BsvnPnTj4BqPxQ9R2YBW/TPqEmu/vChQvVq1dnjE2dOlUwnY4wyyQ7MPOXyrzMw6lzvc3r83Zk2WpkxsXlhg0bJuSAT3nzqfFAHJnnzp0LZ+WffvpJCGR6wWxKsgOzDBvUCHDa8izoW5lVXGYbhjFixAhIg7Nnz/Jp4FPefGo8EGH+4IMPGGO9evXiQwhyusBsRbIDsxV1MpxqnmV9S8sW98yGYXz77bcA86effspngk9586nxgIN5y5YtEELTnt85zAqSHZgtkTt6SN6k4DldYDYMIyYmhjHWvHlzB2beA6JMOgORlOV7YPHYUpm3P2DAAMZYw4YNTRdAukOY1SQ7MMvEQo0VnFY8W+nL9q3umSFHVq1aBWf29evXY9bw2YKVCoGkT1Kmprrp+KRueSb+bnZSUhIELz4+3rSTdwKzLckOzDJsapitnm+nF8wXL16EfOjduzfmg09586nxwIJ52rRpELxffvkFg8cLXsOsQ7IDsxcwm/KcXjAbhjF58mRIiSNHjkAm+JQ3nxoPLJgbNWrEGIuNjeUB5mXvYNYk2YHZO5hlntMR5oMHDwLMEydOdGDmWbgtk85AJGXqjQTqr1mzBsK2a9eu2w1NK3kBs+asRtvrST7RA/alEd4JgszfP+vPf1bfM0Pwu3fvzhirV6/eP//8g9mSNi9UJVL2kpSpjQmgkblr166MsdatWysiQ4VZf1ajA7MAJ1/UHGmRZ/35zzowf/nll3CWX7ZsGZUfqr4Ds0ifFx7Zv38/BGz58uWiOa5MghmurjVnNTow8/QKsibMeL2tP/9ZB+arV69GRkYyxjp27EiFk6rvRepy6WkjejMy42QxhUCa6kVStprSqG7MsGHDYMLjiRMnFJr6UyCpsxph+p7m3L1AmwKp6Rbw4fKF8ZXfqABTJm3nS5pOgZQTYNq0aZAeW7Zs8Wk2+tR4QEyBPH36dO3atRljEyZMUJ/cNEdm/omX5qxGZ2QWRmO+qD8yw17LF8ar17tB4zojs2EYJ0+ehAu3ESNG+HTw9Klxb0ZmNQ+wldRokjL1wsYwjJkzZ0KofvzxR3XjdWDmSdaf1QjppZm1zgMwpNFU0J//rAmzYRhDhgyBJDl27Jg6SYStpOwlKVNTPSBgfv/99xljXbt2FcIgF21hFkjW/7XJgdkUS5Jb0AKcE/F5mOJ7Q/ow79ixA2CeNm2anBiKGhKfJGUHZtHtO3bscLvdjDH+lT1R6VZZDbNMsgMzAiYI/CqQwia5qHnBgjuivi3P+jAbhtGqVSvbr2rfypTb/5P4JCk7MN/2MkhDhgxxu91169aFXxHFzWnLCphNSXZgRsAEIWNgxufbcAstf5+EBPOyZcsYY263e/PmzWnzQlUi8UlSdmBO43eYg+52u2fNmpVmg0XBCmYrkh2YBYaxmGEwq3kmwXz+/HmAuV+/fhYJYlJN4pOk7MCcxt0zZsyA8Bw/fjzNBouCKcwKkh2YkV5ByEiYFTyTYDYM4+OPP4abshMnTljkiFhN4pOk7MCcxtdNmza1+g5BGr1bBRlmNckOzALDWMxgmK14psK8b98+gHnKlCm3ksLmfxKfJGUH5tuuT0xMhOeT69atu12rlASYbUl2YEZ6BSHjYTblmQqzYRht27ZljDVo0OD69evKZLm5kcQnSdmB+bb/e/XqxRhr0aKFpgevX78+tmPTd4s905WVOfbjXh2SHZgFhrF4V2CWeV4zZ9r7rz3fsGSh1fEzbmeGUlq6dCmMAatWrVIq3tyomV2gTVJ2YL7p4p9++glCsnjxYh0Prly5Migo6On8QSHBwQWfyn/fffcVef45nXWh8GcSzGOFoKnsvDSi8KHtCRR+r3rrzfAn8+fP8eijhQo882zBZx7Pk6dy5co6mXD27Nn33nuPMdalSxcH5lQP6HgNPUVS1jQ+YcIEgPncuXO29g8cOHD//fcXL148/Nafy+V69NFHK75e/tDeXXeSWMK+DsyCQ6Co6Rbc11Z//arPn8yfv0CBArfimfp/SEhIhQoVMOusBI/Hg68M/vDDD1ZqWG+bXaipmbpe6/vnG2D//PNP3bp1GWNjx47V8WCrVq1CQkL4wIeHh7/88suhwcGYQFaCbWLxO2oqOyMz7zRZtnXjtvUJOXPkEAIaHh4eFBS0YcMGnhZZ9ng8R48ehZFgzJgxsoJQ48CcxiEkd+jACb/+M8b27t2rox8WFlamTBk59v/5z8M///CdnEx8jW1ieaHswMw7TZZtfT562BD57BweHh4cHDx48OA0yScVIBv79+8Pa55cvHhRUklTQcpekrJO6vJN8c+RuUOHDjg9VccjoaGhFjD/58i+b+Vk4mtsE8sLZQdm3mmybOvzUUMHhUqXWgDzoEGDeABkGXjDxeXmzZsn6/A1JD5Jyjqpy7fEG5jl6aByDWneJknZdj7zli1bYG4qPPqy1fd4PI0aNQoNDRVG5hIlSoQEF8JlRK0E0lxcTWVnPrOVt6He1o1rli167LHcQkDDw8PzPJb7888/l9OVr8FsbNiwodvtbt68Ob9VllFf3iTXkJR1Upc/hB/OZx4+fDhjrHbt2n/++Sect2xPh11rV7ovS5YSJUpg+F977bX8QUGTPxojDwtCje0owetrKjsjM+80WdZx45uVKwlX2iEhIYUee2R2bE9+NJNlzJaFCxfCnfP27dtlNaxBfaxRCCTljBiZFW3FTaRGk5TVPYTXaxljcXFxmo0Z27LGwHJB9Z7Pme3hBws880xoaGhwcHDWrPf379VdTiO5RiexcC9NZQdm9JipoOPG8yePVn6jwhN584aGhAQXKvT4Y7kLPfZIt1J5B5YLUvOM2XjmzBmAWX1ljvqYbwqBpKxOdfko3lxmy1bkGlKjScrqHs6ePRsCwC8Kp7APJA90PTHQ/d89m9fNnDop8r3aH48afvC7b0zTSK7USSzcS1PZgRk9ZipouvFySnLiymWD+vZq3rjBmmWLVn48cEDZJwa68ql55rNl9OjRkE5WH1pXZ+MdckE17m8wt2zZkjHWt29f3o98ePj62yS/9d8fv94EebN+xRLTBLKq1E8s27cd8BAOzOgKU4Hk89TXwm7FVIdnPlu+++47gJm/0ONTiMobb1ywY1ok6fsVzJs3bwbXC/NRTT1iSjIfeNM0kitJiaWp7MAs+5mv0XQj7oIwX05JtuVZyJb27dszxpo0aWIKmwOz6BbBfeJmqWyl369fP/C78Iq8rG9FsgMzAiAIVH7u1rvZQrOhyMNsy7OQLbi43BdffCFlYmqFoG+qg5UkZapx/xmZT5w4AcPy/Pnz0XcgCB5UkOzAbAqD/g0C7n4vw6zmWciWixcv1qhRgzHWvXt3Ia9Ms8tUBysF41hvJZD0/QfmKVOmAMynT58WXMN7RE2yAzPSKAj+NDJD16yut/lsgUTC9QYPHjwopBZ18JSNywb5GpK+n8B8/fr1Bg0aMMZGjhzJ+wJk9IgtyQ7MAsNY9D+YrcZnzBZMpEOHDsE48dFHH2ElCrI+bpIFkjL1TOEnMK9evRrcbbooHHhQh2QHZqRXEPwSZlOeTXmDufHvvvvu//73PwFRU31BB4sk5QCFuUuXLoyxmJgY9BoveDweTZIdmAWGseivMMs8m/K2ceNGGC0WL17MpxaVN1PjgkG+SNL3h5H5hx9+AEevWLGCdwTKI6KqDSwXlPpmCPd7MqapIAhPPoWtcpGU5ZrKzk9Tsp/5Gk034i62MeXvn6cP6IyZg8K1a9dgce+2bdtiJQgk3kjK1DOFP8AMr+lUr179999/FxxtGMbYljUGuPJpkuyMzAiAIFD5ucefZgu948fnAa58pu97zp071/RWjsQnSTngYP7jjz/gl4PJkyebkjywXFD/snl1xmQIsO1ZXMgDUpZrKjsjs+BkoajpRtxLM6YwPvcv+4Tp+564uNzQoUP5TCPxSVLOCJj5WVdWMmmqF0lZmBc2Y8YMmPC4c+dOoTEjoqoNcOXrXzZv3/DndyauUs+qw63rVyxBWUewnY7HG9FUdqZA8k6TZU034o76MV00sme/0o/3L/vEAFe+6QM6CxnVv39/SLYjR47gJlL2kpSFVMcjWgmZfgpk69atGWM9evTgT5ZwdY33yTsTV+FJ2lbQPIujHdIooansjMzoXlNB0424Lymmi0b2tJqPsXPnTrjSnjlzJuYbabAlKWfEyIzdUAikRpOU+R5+/fXX4FxhUbhbz67zwdU1KfakwFNfjdJsiQMzcmgqaLoR9yXF9MzRQ/zzMOH+uU2bNoyxZs2aYfKTspekzKc6Hk4hZO4HYIMGDWKMRUZG8ovCCSRTeSMFnmpcMwsdmJFDU0HTjbgvKaZg3Irnzz//HMaPL7/8Ergi8UlSDiCYYVE4xtjs2bPxdCWTTOWNFHiqcc0sdGBGDk0FTTfivqSYonFTni9cuAAw9+rVy4EZubsteHe6iouLA7fiGl+mJFN5IwWeahwTBfPMVHBgNnULVmq6EfVJMeWNm/I8ceJESLyff/6ZOnh6l+q3UVFKmfgyu0mTJowx/J3AimQqb6TAU43ziYKpJgsOzLJP+BpNN+IupJgKxmWe8SWlCRMmODCLpxcvTle4KNzXX3/NPbu++cQLowiCEB5hq1AkBd6BWfAeFjPdSyPYcjlbZJ67du3KGKtbt+7Vq1dJ2UtSpp4pMuvI3L17d8ZYq1atbEmm8ubAjGnNC3KK81tl2Z9g5t8Pg/dJ1q1bB1fay5cvJ/FJUg4ImHfv3g2uXLJkieLqGjOMlIgOzOg3XiD58HJK5AjDZgAAEatJREFUsp/BLPA8c3C3evXqMcY6dOhA4pOk7Ocwb9u2bfny5TExMQDz8CZv3XgzxPzqGnORlIgOzOg3XiD50C9hFnj+MDI1B996661x48atXLly//794t2jWdmBOdUrsbGxOXPmefbZ0iEh1XLlCnnkkZyVXnjmNsk7bn5bk88/lEmJGCAwb/5i9cBe3X/YtR29pBZIPvRXmHme+5TOW+iJ3Pfdd1/+/KVCQ6sGBYUWL/6q1XfCkGsHZiMq6v3Q0Ig33viRMQP+lSv3VZ4cIRULZE99x0tJsnPPLFD6WdyUAs88/UTevE8/9WT2bNkqvfG6zkfCHZjRjSs/HtivzBMFcucNKdjQ7f4Nc/KVVxY88khO9dpUgQ5zXFxccPBr6DIUIiJScjzy+PSPR6GXrQRSIvr3yLzgs5k5Hn2UX4gnLCys0LMFfz99wsp7UE/yoR+PzOCNt18vHVKwAaYiCi7X5mzZcv766684FAtCoMNctGjJMmXWob94oVix6e+8/bY6C52RmffPf4u8UKxYMVxSC4SQkOBBfXvxarLswIw+OXfiSJYsWSIizvOpiHJw8AexsbECw1gMaJgvX778wAMPoacEITw86Ym8T6GXrQRSIvrxyHzwu2+yZcsmkAzLypcuVdLKe1BP8qF/j8wJy5cUetYlpCIWS5Zc9PbbtZBeQbjnYN6UgX8rVqz4z39yoKcEwe3+LXu2XOtXLPGzf0vnfFr21ZJlXy05fEDfdOzatI/H5MqVS4a5dOnSzxYskI4HWr9iSYM675Z9tWS92jXT1+y9YG1Y/94FnnlDSEUsli695uWXXRmIyB0dKotwsjEtks5AauU8eYIqVz6OzuKFsmW/LF70FfWQ4lxm8/7JmSNHuXLlBJ4LFy7cKLIurybLzsiMPtm7Y9vjjxfg85CX/+//RsjfCUNG1KmOaiiQ9DPBG2Bt27YtXLgj7y+UXwhjQwf0RS9bCaRE9OPL7MspyZ3bxQQHB/Mwly1bNnu2bF+uWWHlPagn+dC/L7MvpyS/8nKpl1+ejXnIC3nyBOPsSGQSBRKcfvjSSJ8+fbJle6xo0cm8yxgzXni+b+GgJ39cNEmdhc7ILPinmvvNJ5/M//zzzxcrViwkJOShhx4aPWywoCMXHZjRJxdP/TyuWbUHsj5YpkyikJNPP/3Os88Gx8fHI72CENAwx8bGMsYqVKiQPXuefPlcxYrFlS69+qWXJoaGvFY8OHhui8qro6vY8kxKRP8emSEjF3w2s3FkvVeKF+vWqcOurRsxTRUCyYd+PDJfPPXz5kEt1sRE9H77lRzZchQr1rxEifhXX11ZpMiwbNny58uXH95NtOI5cGEGkhljjRs3Dg8PL168ePnyFSpWrNakSZNFixZdOnNi88Dma9tXteWZlIiBADNAS+opyYf+CjOSvLbD2/vix/7+++83PvNcq2LFqmFhYS6Xq379+gAzY8yU5wCFGUmOjo4ePHgw+AgWhUOPaPJMSkRSilOv4TVb4sxnVlwjUH1O/Ra6VYwEkvH6GbIRP5Uxe/ZsBc+Yuri7WiDp36MPwHiST5w4ATNURo8eDT3ne6jDs1V4TDPGgdnULSQf+t/IbEUyPqM6fPgwMDxq1Kht27ZZ8cynrhpjOdVt9e9FmHmSk5KScLXr3bt3m/bQlmdSIjowOzALHlCQjDAbhtG3b1/G2DvvvHPp0iUrngMLZoFkwzA6derEGGvfvj2emWSPqHl2YBayE4qk0xbJh/40MqtJ5mHGxeUWLFhgGIYpz3LqYlabCiT9e2tklknG7y2tXLkSe2vawxs8NzN9HkZKRFKKU+/fNFvi3DObnn2wUtONqE+KKW/clmQe5mvXrkVFRTHGPvjgA8hVmWfT1MXElgWS/j0Es0yyYRgjR45kjNWoUYPvFS/z/bfimQ8PBthKIAXegdnKjX7wpREdknmYDcOIj4+Hu2X4NJ08PlulLp/GvEzSv1dgNiX54sWL1atXZ4xNnTpVs4emPDswmyJHOm2RfOgHl9maJAswnzp1CmAeOHAgZiw/PsfFxWG9jpD5YO7fvz+4IDo6OikpCTs5f/58qD9w4ABWCu7j60GWeSYlIinFnZHZ9DSR2WHWJ1nORriWZIwlJydjciLPbrfb9Pdn1BSETAZzbGys2+1mjAkkG4bRqlUrxljv3r2pPRR4dmA2RY502iL5MFPD/MuBPfCOF7wZIuSeXBR4++abb2AEEgZh4BlSXZ9nwbh8dL7Gm8tsqxUl+XrNpSthjcwqVaq0aNFi//79vIXExERYPnPFihV8veY6l8mHf0js3WhFmyrLW1XcHjcMV/e0FfSX/wRTpOVFNZWdJV3VYdJ0IxrRj+kvB/as7RG5/INKK2MivvlkmJB4pkU51d9//323212vXj1BPyEhoUqVKpDVcXFxwlbTomzcVA0q7+aSrnif3KJFC/7qGk42cO3dqFGjK1eu8Kcf+cJG2IrFS8knNg9Mfb69vFVF2/e3cewijVfOZTb6TRAy4wMwuLpe/kElzTEZMk0ePHFxucTERMxGEBISEmDctnrfU9CXjQsKfNGbkZnf30q2bQSSHB0dLX+m9PTp09DnOXPmyIewNY67AM8r2lSxfX8bc9GBGV3BC35/mY33yStjIvbFj8UUshXkbLxw4QI8uO3WrZuwu8fjwftnHZ5l44JBvnh3YOZJTkpKkls8ffp0gFkesfVHZujnpeQTib0brW1nPx8DcteBmWcYZf+GGUle2+Htbz4ZxhNiK8vZaxjG5MmTIYEPHz7MWwBlfZ5NjfMGefkuwCyQbApno0aNGGNWH0Yj9dAwjOTDP6Reb+vx7MCMAPOCH8PMk7wvfiw1u0z19+/fDzCPGzeO5w2VNXlGfd6IlZzRMMskyzDjQj74y7vQelIPwf7N+2cNnh2YeYZR9leYBZLlbBRyTy5aZWOPHj0YY7Vr1/7rr79wL15Zh2deH41YCRkKsynJsvtgib02bdpYNZrUQ7SvybMDMwLMC34Js0wyZotV7sn1VtmIC5UuXboU9xKUbXkW9NGOqZBxMFuRLLjv0KFDcH3Cu0BoOqmHvH0dnh2YeYZR9j+YTUnms0XIOquiVTb+/fffDRo0YIzFxMTgvrKymmdZH03JQgbBrCBZcN/YsWMB5pSUFLm5UEPqoWD/UvKJTQObrbG+3nZgRoB5wc9gtiJZyBarDOTrFdk4a9YsSGar2btgR8GzwjjfBpAzAmY1ybz7/vrrr1q1ajHGYE16ublQQ+ohbx92V/PswMwzjLI/wawgWc4WqyTEekU2Hjt2DGAeMmSIOnWteFYYxwag4HOYbUnm3bdkyRLo/Pfff49NlAVSD3n7aOoWz2/Jvz87MCPAvOA3MKtJNs0WTBtTQZ2NQ4cO5a80FcqmPCv05cb4FmYdknn3RUdHM8bkn9qFdpN6yNvn7Vjx7MDMM4yyf8BsS7JVtvCZI8jqbPzqq68A5lmzZtkal3lWGxda4kOYNUnGHu7evRu6nZCQILRSKJJ6iPYFI4ZhmPL82dSJF04dxyS2FUhZrqnsfJxA7XZNN4KR4we+X/Bp3OWUZB2SFdki5w/U2GYjzBdq2rSpjnGBZ1vjfKt8BbPVrEb+2ChDi+ETnPXq1bt8+TJuMhVIPVR7EHle2Sa8UbVKuXPlyp49+4MPPvj2WxF7tm9RpxRsJSWWprIDs9rzmm78dOqk/yvywkMPPfjQQw8VDg3pXvP1NTERtu9dp2N2QfYuWrQIRqmNGzfqGOd5FqZemeKAlT6BWTGrEQ/MCx6PJyUlBTo8c+ZMfpOprOMRfke1PvD8/FN5ChV45rXXXgsPD69YsWLhwoVz5sjxnQbPmolFIt+B+c5hHjlkYN7HHy9evDisxVOiRIm8uXM2cT1v+961Olv4vALZVv/s2bOQ2z179rRVBpvIM2n+c/rDDFfXbrdbnp8sOwLdgQ/xf/75Zys1rNf0iL5+7IA+BZ7Kz6/AFB4eXrhw4aoRb6qzypk1ZeWfuztr6uTh/Q8++GDZsmX5mL722mtZs2Y9evQoJoapkO7ZZRjGxx9/DDyrn+zy7QGeSfOfvYFZMaMS5ie73e6oqChhfrJir9OnTzdo0MDtdvfu3VuhhptIkzx15j+/8sorL7/8Mh/48PDwSpUqZc2a1XbqrK0Czqo9c/SQprIzn5l3mizbunHCmJHPPltQCGh4eHhISMioUaMwkUyFdM8uj8ezdetWmMY8ZMgQ04OaVlLnP6fnfGb+iZc8q5E/6wgyfhl7y5YtwibTYrqfO/Pnz1++fHk59rly5dz79VarwQfqnctsU//c3ZF5QO8eoaGhckDDwsK6dOlimlRYme7ZBZa7dOnCGKtZs+a1a9fwWLYCaf6zNyOzaQt4kk1nNZruBZWdO3dmjLVs2VKhw29Kd3dXrlz5pZdeEmJfvnz5HDkeNc1UvtKBmfcGyncX5gWfzSzwzDNCQMPDwwsVKgQ/EfHpJMjpnl1gf82aNYwxt9u9YsUK4YiKImn+c/rALJCsfoAsNP3YsWNwYwCfDhe2mhbT3d1z5859+umnhdiHhIS83ywKs9NKcGA29czdhflySnL+oHz49Asi+8orr+TMmfPSpUumSYWV6Z5dYPnSpUt16tRxu938cg54UCsBGoPPw9TfM0gHmGWSSTBPmDABYOa/ZmjVN6j3hbujoqKefvrpl156qXz58iVKlAgOLlS86Eu/nT5hmql8pQMz7w2U7zrMS+Jn33///aGhoWXKlClbtmxYWNgDDzwwf/58dWqRUpeajXFxcZDq+o/BMNV1eL5TmE1J1vfIv//+C6crYQ632uPYQ7UabtXUnzNnzqsvPpcr28PPPZV3SP8+mJdqwYHZ1D93HebLKcnfbtvUsFb1Jx97NF/ObHVrvP3tt99iSigEzWxBC/r6hw8fBpitvrqBNlHgjdvyfEcwW5GsD/PKlSvhRkLT0dBJvofYbYWgr78vfuychqU39Io0TVDTSgdmU7fcCzCn/nC4Z+vq6CpzG7tSDmqRrJ+6mG/62WUYBnyxgDH2+++/owWFIBhX8+w9zAqS9T3Svn17+GK2oj/yJqGHsoJQo6/vwGxKJvXn9Hvnu9n3GsyrV6+GH5w1P50tp66CZy9hVpOsCfO+ffugY/qPvoBSuYcCvUJRX9+B2YFZP1u8yMbffvutefPmjLEWLVoIWWpaNG2MFc/ewGxLsibMw4cPh48knTx50rQnVpWmPbRS1mwM7O7A7MDsu+yCVJw3bx6MYdu2bVMkLWyyaowpz97ADE1Rv61p1QhsvcfjATvTpk2zVca91D0U1LCob9+B2YFZP1u8yEaPx/PLL79A5vfp0wdT1EpQNEbm2UuY1STrDIZ4fjp48KCixaad9J2+A7MDs++yC7kYPXo08Hzq1CnTDMdKdWMEnr2B2ZZkbDS2SRZatmzJGOvXr5+OsrC7uoeCMsm+A7MDs++yC1MRF5cT1ir2InV5nnWGev4QHo8ni+kqE7wSNlqoxCJ+fuHLL7+0Vca9UPCdux2YHZh9l118qsPvOPXr18esNhV0GoM8u1wuzYfkcKxUmE2PKlSqG9G3b1/GWFRU1NWrV/keCkasimrj8l76+g7MDsz62QKZRtJH5eXLl8OV9tq1a+WMxRrUxxpTAXh2uVzq9z2FfVNhNp2uJVQq5pEdPHgQpoNNnz4d9lIoC2Z9rf/NJ8PmNCyd0PU9edqdVY3tdDx+R01lZwok7zRZ1nTjmaOHjmxdu7xVxbmNXcd3bTbNJbnSp9mIxk+cOPH222+73e6YmBi5DViD+lhjJSQkJLhcLup6sXc6Mk+bNg3OSXi5rnn6wfOK7/SdkdkZmX2XXcJF6JQpUwCEAwcOYG4LAqkx48ePB4Oa43M6XGZHRkYyxkaOHIntJrVY8AgaUQj69h2YHZj1swVSjqTPK//444/A3qhRo6yyl9e30sH6TZs24f2zDs93CvMXX3wBHdixYwc2gtRiB+b04o30UWHSK+jO65yY24IgpHrv3r0ZY9WrV//zzz8FTSgK+qY6WAk/Tenz/P+/vff/AGgmaABB86TmAAAAAElFTkSuQmCC[/img][br]
Paso 4. Trazamos unos puntos auxiliares.
[list][*]Con la herramienta "intersección", traza los puntos en donde se cortan todas estas rectas: [/*][/list] Deberían quedar estos nuevos cuatro puntos. 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[/img][br][list][*]Une los puntos con la herramienta "polígono". [/*][*]Oculta todo salvo la estrella, el nuevo polígono en forma de flecha y los puntos. [/*][/list]
Paso 5. Giramos el pentágono-flecha
[list][*]Con la herramienta "rota alrededor de un punto", seleccionamos el pentágono y luego el centro de la estrella, a continuación seleccionamos 45º en sentido antihorario. [/*][*]Repetimos esto cambiando el ángulo para ir consiguiendo los diferentes pentágonos-flecha sobre cada punta de la estrella. [br][br]Debería quedar así:[/*][/list][br][img]data:image/png;base64,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[/img]
Paso 6: Nuevo polígono, octógono-reloj de arena
[list][*]Con la herramienta "recta", unimos los dos vértices superiores de un pentágono-flecha. [/*][*]Hacemos lo mismo con el siguiente pentágono-flecha hacia la izquierda ( por ejemplo). [/*][/list] Debería quedar así: [img]data:image/png;base64,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[/img][br][list][*]Con la herramienta "interseca" hallamos el punto en que se cortan estas rectas. [/*][*]Con la herramienta "polígono" unimos todos los puntos que hay entre dos pentágono-flecha y el nuevo punto. Debería quedar así: [/*][/list] [img]data:image/png;base64,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[/img][br]Es el nuevo octógono, reloj de arena. [br][br]Oculta las rectas.
Paso 7. Rotamos el reloj de arena
Como hicimos anteriormente con el pentágono-flecha, usaremos la herramienta de rotación para ir copiando este nuevo polígono alrededor de la estrella. [br][br]El resultado final debería verse así: [br] [img]data:image/png;base64,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[/img]
Paso 8. Trasladamos la estrella
[list][*]Ocultamos todos los puntos salvo el centro de giro y los dos que se muestran en la figura. Fíjate bien. 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[/img][br][list][*]Unimos esos dos puntos con la herramienta "vector" desde el vértice de la estrella hacia la esquina del pentágono-flecha. [/*][*]Ahora usamos la herramienta "traslación" para mover la estrella según este vector. [/*][/list] Quedará algo así: [br] [img]data:image/png;base64,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[/img]
Paso 9. Rotamos la estrella trasladada.
[list][*]Siguiendo los pasos anteriores, rotamos esta nueva estrella con centro el centro de la estrella original, cada 45º, hasta completar el dibujo. [/*][*]Oculta todo salvo los polígonos y el centro de giro.[/*][/list] [br] Debe quedar así: [br] [img]data:image/png;base64,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[/img][br]
Paso 10. Simetrías axial y central.
Para terminar nuestro módulo, vamos a completar los huecos que han quedado en forma de pentágono-flecha. [br][list][*]Para eso vamos a tomar uno de los pentágonos y haremos una simetría axial respecto del lado opuesto a la punta. [/*][/list] [img]data:image/png;base64,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[/img][br][br][list][*]Tomamos herramienta "simetría axial", seleccionamos el pentágono y luego el segmento. [/*][/list][br] [img]data:image/png;base64,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[/img][br][list][*]Ahora, mostramos el punto vértice de este nuevo polígono. El que marca la punta de flecha. [/*][/list] [img]data:image/png;base64,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[/img][br][list][*]Ahora con la herramienta "simetría central", selecciona el pentágono y el centro de la simetría, obtendrás una nueva flecha. [/*][/list] [img]data:image/png;base64,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[/img][br][list][*]Finalmente, rota estas dos nuevas flechas en torno al centro de giro que hemos estado utilizando todo el tiempo. Completarás los huecos que faltaban. [/*][*]Oculta todo salvo los polígonos. [/*][*]Da color y opacidad a tu gusto y guarda tu trabajo. [/*][/list]

Creamos la pieza base

Prepara Geogebra
Igual que en el diseño anterior, prepara el espacio de trabajo para tú comodidad. [br]Recuerda que en este tipo de diseños se usan muchos puntos, así que preconfigura para que no vaya etiquetando todo. [br]También es recomendable que en la parte algebraica organices los objetos por tipo.
Paso 1
Comienza dibujando un cuadrado y rotándolo sobre su centro de simetría 45º.
Paso 2
Halla los puntos de intersección de ambos cuadrados. [br]Para ello selecciona la herramienta "intersecciñon", luego un cuadrado y luego el otro. [br]Prolonga los lados de los dos cuadrados usando la herramienta "recta", y traza también las diagonales. [br]Debería quedar así:
Paso 3
Halla las intersecciones de todas estas rectas. [br]Fíjate en la imagen para unir los puntos adecuados y conseguir los polígonos que se proponen. [br]

Information