data:image/png;base64,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data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAeAAAAFoCAYAAACPNyggAAAgAElEQVR4Xu3dCbRdZX338e8/EzMOhQpUAZEqloIyB9BXUewqM1hArCIiCZYEEGxVZIzEYB36KpBBICiCggqCKARb26ogEspolYKCyKDMLxIghAz3/t+1k0PXJYTkDufefc5+vmetrNCy936e3+d5lj/2vefsE/hSQAEFFFBAgREXiBEf0QEVUEABBRRQAAvYTaCAAgoooEANAhZwDegOqYACCiiggAXsHlBAAQUUUKAGAQu4BnSHVEABBRRQwAJ2DyiggAIKKFCDgAVcA7pDKqCAAgooYAG7BxRQQAEFFKhBwAKuAd0hFVBAAQUUsIDdAwoooIACCtQgYAHXgO6QCiiggAIKWMDuAQUUUEABBWoQsIBrQHdIBRRQQAEFLGD3gAIKKKCAAjUIWMA1oDukAgoooIACFrB7QAEFFFBAgRoELOAa0B1SAQUUUEABC9g9oIACCiigQA0CFnAN6A6pgAIKKKCABeweUEABBRRQoAYBC7gGdIdUQAEFFFDAAnYPKKCAAgooUIOABVwDukMqoIACCihgAbsHFFBAAQUUqEHAAq4B3SEVUEABBRSwgN0DCiiggAIK1CBgAdeA7pAKKKCAAgpYwO4BBRRQQAEFahCwgGtAd0gFFFBAAQUsYPeAAgoooIACNQhYwDWgO6QCCiiggAIWsHtAAQUUUECBGgQs4BrQHVIBBRRQQAEL2D2ggAIKKKBADQIWcA3oDqmAAgoooIAF7B5QQAEFFFCgBgELuAZ0h1RAAQUUUMACdg8ooIACCihQg4AFXAO6QyqggAIKKGABuwcUUEABBRSoQcACrgHdIRVQQAEFFLCA3QMKKKCAAgrUIGAB14DukAoooIACCljA7gEFFFBAAQVqELCAa0B3SAUUUEABBSxg94ACCiiggAI1CFjANaA7pAIKKKCAAhawe0ABBRRQQIEaBCzgGtAdUgEFFFBAAQvYPaCAAgoooEANAhZwDegOqYACCiiggAXsHlBAAQUUUKAGAQu4BnSHVEABBRRQwAJ2DyiggAIKKFCDgAVcA7pDKqCAAgooYAG7BxRQQAEFFKhBwAKuAd0hFVBAAQUUsIDdAwoooIACCtQgYAHXgO6QCiiggAIKWMDuAQUUUEABBWoQsIBrQHdIBRRQQAEFLGD3gAIKKKCAAjUIWMA1oDukAgoooIACFrB7QAEFFFBAgRoELOAa0B1SAQUUUEABC9g9oIACCiigQA0CFnAN6A6pgAIKKKCABeweUEABBRRQoAYBC7gGdIdUQAEFFFDAAnYPKKCAAgooUIOABVwDukMqoIACCihgAbsHFFBAAQUUqEHAAq4B3SEVUEABBRSwgN0DCiiggAIK1CBgAdeA7pAKKKCAAgpYwO4BBRRQQAEFahCwgGtAd0gFFFBAAQUsYPeAAgoooIACNQhYwDWgO6QCCiiggAIWsHtAAQUUUECBGgQs4BrQHVIBBRRQQAEL2D2ggAIKKKBADQIWcA3oDqmAAgoooIAF7B5QQAEFFFCgBgELuAZ0h1RAAQUUUMACdg8ooIACCihQg4AFXAO6QyqggAIKKGABuwcUUEABBRSoQcACrgHdIRVQQAEFFLCA3QMKKKCAAgrUIGAB14DukAoooIACCljA7gEFFFBAAQVqELCAa0B3SAUUUEABBSxg94ACCiiggAI1CFjANaA7pAIKKKCAAhawe0ABBRRQQIEaBCzgGtAdUgEFFFBAAQvYPaCAAgoooEANAhZwDegOqYACCiiggAXsHlBAAQUUUKAGAQu4BnSHVEABBRRQwAJ2DyiggAIKKFCDgAVcA7pDKqCAAgooYAG7BxRQQAEFFKhBwAKuAd0hFVBAAQUUsIDdAwoooIACCtQgYAHXgO6QCiiggAIKWMDuAQUUUEABBWoQsIBrQHdIBRRQQAEFLGD3gAIKKKCAAjUIWMA1oDukAgoooIACFrB7QAEFFFBAgRoELOAa0B1SAQUUUEABC9g9oIACCiigQA0CFnAN6A6pgAIKKKCABeweUEABBRRQoAYBC7gGdIdUQAEFFFDAAnYPKKCAAgooUIOABVwDukMqoIACCihgAbsHFFBAAQUUqEHAAq4B3SEVUEABBRSwgN0DCiiggAIK1CBgAdeA7pAKKKCAAgpYwO4BBRRQQAEFahCwgGtAd0gFFFBAAQUsYPeAAh0qkOQ7gf2COL5Dp+i0FFBgCAIW8BDwPFWBdgokuSHwbuAMYD2gF3gc+CbQ086xqmtdzuX7b8d28zdhk0XV/x3Ebu0ew+spoMDLC1jA7g4FahJIsirZLfv8GQvcARwE3An8cRBTy6VdCn3/Xtavy/5/S//51/x6rUu5dP87uXPNMYzJLdly/smcfGRr/CcGMa6nKKDAAAUs4AGCebgCgxVI8pXLFe46rcKrSveOIB4c7LWHeN7r+szrr4Bn+szrf4Cnhnh9T1dAgRUIWMBuCwWGSSDJtZYr3NcsV7j3DtPQQ73sZkBVxC/cnT/amndVxtV/LMwf6gCer4ACy34s5UsBBdogkORqyxXuJssV7m/bMEwdl3jjcnfI9/fNBSz9HbIvBRQYmIAFPDAvj1aAJKs7w28B/w58o085vXm5wq3uFpv4qvL3vUOufl9dZX3hDrl685gvBRRYhYAF7BZRYAACSf4C2Bl4CPglcNtypbtkAJdrwqFjlrvr33y5u+O7mhDSDAoMh4AFPByqXrNxAklOBD4LVD9m/hpwceuNUwsaF3ZogdZoFfLSO+Q3s97x/48Fjz7G/DnA1cAPhnZ5z1agOQIWcHPW0iTDIJDkfsCJwDxgWhA/G4ZhGnvJzXn1weMYPTXhNQ/z7JKnWLAV8HBjAxtMgQEIWMADwPLQcgSSHA+cBFQf0amK99Jy0rc/6XZscFASJ7H0o1Yx7Vb+OLf9o3hFBbpLwALurvVytsMskGT1EZyqePeonkgVxPRhHrKoy2/LRpOX+fZeM5qcdhOPdupHsYpaF8PWI2AB1+PuqB0mkOTareL9ZHXH27rrXdhh02zEdDZn89XW4bmTgjwp4QuLWDLtDh5/thHhDKHAAAQs4AFgeWgzBZKsvuyg+j3v91rFW9cTqZoJ/DKpdmCj1/WQ1U8b/q5yv5WHv1IUgGGLF7CAi98C5QIk+fetu97ftIr3lnI16ku+LRtu11qHNwUx7RYeqt5h7kuBxgtYwI1fYgMuL5Dk7q3/wa++/KD6PW/1ERlfNQtswwZ7sPSNWiyu3qh1Gw9VDzrxpUBjBSzgxi6twVZQvFu3infb1h3vBSp1nsC2bPDhZes06tag57O38OivOm+WzkiBoQtYwEM39AodKlA9MjKIO5LcoPU73sNaxfuFDp2y0+ojsC0bfRKyerPWN8bQO+1GHqu+FMKXAo0RsIAbs5QG6SvQ+hzvWUD1BQjVm3xmtH7c/KRS3SOwFRu/agyLTwqYnDDtNh6u3qH+wvcad08QZ6rACgQsYLdF4wRav+P9OlB9HWD1+MPqQRo+k7iLV3p7NnpT77J3TL+j9Y7pc7s4jlNXYKmABexGaJRAkqcBJwC/AyYFcW2jAhYeZhs2/D+x7EEpr34l427/T+6vntHtS4GuFLCAu3LZnPSKBJKsPs5SPWnp6SCOU6m5Arvx+gtfyWp//wTPzZvP4hNu5eHzmpvWZE0VsICburKF5UpyF+BQ4Owgqu+l9dVwgcPZ5q+eYeGVjzJ/s/ks/t2tPPTGhkc2XsMELOCGLWiJcZLcDai+tagq3+pHz74KETiS7d7QQ+9xj/DsvKu5++RCYhuzIQIWcEMWstQYSf4tUBVwVb5/KNWh5NwT2Pq1ydijIX96Prf+qGQLs3eXgAXcXevlbPsItL6rt/q9b1W+j4tTrsDhbLP+GDg6GX3rbG6+slwJk3eTgAXcTavlXP9XIMmDgc2B6UE8LY0CH2Cndddg8dEB95zHrd9VRIFOF7CAO32FnN9LBJKs3mz1563y9SsD3SP/K3AMm6+2gFccHfQ+dh63XSSNAp0sYAF38uo4txWV7wRg9SCmy6PAywkcwbZHQzx/PrfMVkmBThWwgDt1ZZzXisq3+ozvoiD8zKf7Y5UCE9l2YsK42dxaPYbUlwIdJ2ABd9ySOKHlBZIcBxwNPBHEhQop0F+BCWzzoYD1nmLR9Eu5Y1F/z/M4BUZCwAIeCWXHGLRAkuu0yvfeIL4z6At5YrECE9j2fUFs1sPq07/G9c8UC2HwjhOwgDtuSZzQCwJJrtcq39uD+L4yCgxW4Ai22380+VaI6edyyxODvY7nKdBOAQu4nZpeq20CSf5Fq3yvDeKatl3YCxUrMJFt9uhl1DvGsuTsr/LLPxYLYfCOEbCAO2YpnEifO9/NWuV7VRD/qYwC7RKYwLbvAvbpZfTZX+Ome9t1Xa+jwGAELODBqHnOsAgkeTmwZuurBC8O4vphGciLFi1wBNvvGvR8AOLs2dx6Z9EYhq9VwAKuld/B+9z1vg24DqjueD8VxM3qKDBcAh9hm+1HE0dB79nncfvtwzWO11VgZQIWsPujIwSSfAToAf42iF91xKScRKMFjmS7rZI8Jojzz+WWGxsd1nAdKWABd+SylDWpJC8BDgS2DOK3ZaU3bZ0CE3nLG0cz5rgNWHutKfzssDrn4tjlCVjA5a15RyVOcm2g+j3cl4I4s6Mm52SKEPgsux27Dqt/8S6emDaLm04vIrQhO0LAAu6IZSh3EklWjwnsDeKYchVMXrfAl/nbi+ez+J338eTs2dx2at3zcfwyBCzgMta5I1Mm+TdA9VznNwfxXEdO0kkVIfB/OWiN1Xjunvt56uGHeeYdF/Hf84sIbshaBSzgWvnLHjzJ24AvBFH9DtiXArUKzGKvQ3rJEyczZ+taJ+LgxQhYwMUsdWcFTXIK8KYg3t9ZM3M2JQvMZK9LkvjNZK6q9qcvBYZVwAIeVl4vviKBJLcBqodsbBHEAyop0CkC57D3xkvIu0bRu+tRXFP9hMaXAsMmYAEPG60XfjmBJP8N+GEQZ6ukQKcJzGSvYxL2mczV1XsUfCkwbAIW8LDReuGXufudDBwQxO4KKdCpAjPY69+DvGISc6p36ftSYFgELOBhYfWiL1O+rwXuAt4RxC0qKdCpAjPZa7uEn42jd4uJXPOHTp2n8+puAQu4u9evq2af5LeqL1oIws9ZdtXKlTnZGex1epBvmMScD5QpYOrhFrCAh1vY6y8VSPJ9wIlBvEUSBbpFYBZ73Q55xlHM+W63zNl5do+ABdw9a9W1M01y9dbjJo8K4kddG8SJFycwgz2rLweZtYTeLY7lmoXFARh4WAUs4GHl9eKtu9/qGc/jYunXv/lSoLsEZrLXzCAXHcWc47pr5s620wUs4E5foS6fX5LvAi5qfeb3mS6P4/QLFDiLPdYdw6g7Ez44mat/UiCBkYdJwAIeJlgvu0wgyZuAM4P4piYKdKvATPb6IOSxk5izY7dmcN6dJ2ABd96aNGZGSZ4MvCWIgxoTyiDFCsxir0uB24/i6mnFIhi8rQIWcFs5vdgLAkluBVSf9a0eN3mvMgp0u8BM9toM8q4e2O4Y5vyq2/M4//oFLOD616BRM2i947l61/PFwI+D+HKjAhqmaIFZ7Hk8xO5HcfVeRUMYvi0CFnBbGL1InzvfCcDxwONBvFMZBZomMJM9f5pwyWTmnNO0bOYZWQELeGS9Gz9akj8A3gO8M4gbGx/YgMUJTGfPnUYRP0ryzZOZ80hxAAZum4AF3DZKL1QJJPl09bGjIKovXfClQCMFZrLnGQl/MZk5hzUyoKFGRMACHhHmMgZJ8izgI0GsXUZiU5YscD77/m5Nxl7/fr73oZIdzD54AQt48HaeuZxAkv8APBbE5eIo0HSB7/G+b/XS+76ENQ/m0kVNz2u+9gtYwO03LfaKSc4GPh3E48UiGLwYgWs5fP35LLz7XubdPZmrdygmuEHbJmABt42y7Asl+VbggCBOK1vC9CUJ/JwPn3UPT02ez5KPTeaq6SVlN+vQBSzgoRt6hWVvvqo+fvRoED8URIFSBG7giH0e5dlP7c933lZKZnO2T8ACbp9l0VdK8qvAZ4J4uGgIwxclcC1HbjiO3injmf3RooIbti0CFnBbGMu+SJJ/Dbw/iJPKljB9iQI3MmHaKPKSHTj/1yXmN/PgBSzgwdt5ZksgyQ8D84K4QhQFShO4kYkHBLxiR867oLTs5h2agAU8ND/PXvb73+rNJ58P4kFBFChN4L84/HUw+lM7Mvvo0rKbd2gCFvDQ/Io/O8ktgMOD+FTxGAIUK3AjEz/fQ3x9F869q1gEgw9YwAIeMJkn9BVI8oPAwiCq70r1pUCRAjdyxEFBrLYjs79ZJIChByVgAQ+KzZNeEEjyK8CZQfxeFQVKFbiRCa8P8mM7cv5xpRqYe+ACFvDAzTyjJZDk5sCkID4uigKlC9zIEf/SA7N24fx7Srcwf/8ELOD+OXnUCgSSPASIIC4RSIHSBW5kwvuTzPGc/+3SLczfPwELuH9OHrXiAv4ScE4QdwukQOkCc/nwX8KYj45n9j+VbmH+/glYwP1z8qjlBJLcFPh4EMeKo4ACywTmMuHMZMmXd+aC+zRRYFUCFvCqhPz3KxRI8kBgjSAukkgBBV4o4CMOhVgwntmXaaLAqgQs4FUJ+e9froD/GfhGEHdKpIACywRuYMKbR5GH7cT5J2iiwKoELOBVCfnvXyKQ5GuBE4OYJI8CCrxYYC5HzID43Hhm/0EbBVYmYAG7PwYskOT+wKuC+PqAT/YEBRouMJcJhwf5p504//sNj2q8IQpYwEMELPH0JD8LfCeIX5WY38wKrEzgZo7cqofe9+3E7JOVUsA7YPdAWwSS3A2ofvf7yyCObMtFvYgCDRSYy4RzRrHktB254JEGxjNSmwS8A24TZAmXaT33eTZwTBDnlZDZjAoMRuAGJk4cBQ/vxHlXDeZ8zylDwAIuY53bkjLJTwCfAXYN4ra2XNSLKNBAgZs4YpslxH47M3tKA+MZqU0CFnCbIEu4TOt7f6uvHlyrhLxmVGAoAnM54vwFjP7Ubpz7xFCu47nNFbCAm7u2bU+W5A+AtwSxSdsv7gUVaJjA/Rz3bz3kw5tx5mENi2acNglYwG2CLOEySf4jsGEQPuu2hAU345AEHuUfv/4MS7bbnDO3HtKFPLmxAhZwY5e2/cGSnAosDKL6GJIvBRRYicASTvrAfTz95adYuP32nPuAWAosL2ABuyf6LZDk2cBvgpje75M8UIFCBZZw8r5/5NnPPMKzF+/E7C8WymDslQhYwG6Pfgsk+U3gR0FUf/tSQIGVCCzm1HfPY8FR9/LU53fkvJvEUsA7YPfAoAWSrD7T+NUg/GzjoBU9sRSBRZyyU8CeY5l6WimZzTkwAe+AB+ZV9NFJ/hw4IYjqb18KKLASgeSULZfAR8YytXrzoi8FXiJgAbsp+i2Q5K+BQ4Ko/valgAIrEVjAlE1H0/PpcUz9qFAKrEjAAnZf9Fsgyerr1cYH4des9VvNA0sVSKast5ieM8cx9QOlGph75QIWsDuk3wJJPgtsEET1ty8FFFiJQHL8Gj2sfckYplZf3+lLgZcIWMBuin4JJDkWmB/EuH6d4EEKKMBiTpkzhq32CQ7ukUOB5QUsYPdEvwSSXB+4I4g/79cJHqSAAlUBf3cMiyYGn58nhwIWsHtgUAJJ/iVwdRBvHNQFPEmBAgWWcOrXFtFzyppM+2OB8Y28CgHvgN0i/RJIcgdgRhA79usED1JAARZxytljGX12MOW3cijgHbB7YFACSb4H+EQQfzOoC3iSAgUKLOaUzyU9l47jjFsLjG9k74DdA+0QSPIg4KAgDm7H9byGAiUILObkkyCuHcvU60rIa8aBCfgj6IF5FXt0khOBHYI4slgEgyswQIFFnHLcKOI3Yzj9mgGe6uEFCFjABSxyOyIm+Qlg/SA+2Y7reQ0FShBYxCkTkt55qzHt0hLymnFgAhbwwLyKPTrJaa3PAZ9RLILBFRigwBJOOQRYfQxTLxjgqR5egIAFXMAityNikjOA/wmi+tuXAgr0Q2AJp+4T5Cajmep3aPfDq7RDLODSVnyQeZP8FjAniOpvXwoo0A+BxZy6G+ROY5n6z/043EMKE7CAC1vwwcZN8mpgZhDV374UUKAfAos4acdg9L5jOf3kfhzuIYUJWMCFLfhg4ib5Q2BL4NAgrh/MNTxHgRIFFjLlr4LeI8dx+nEl5jfzygUsYHfIKgWSvA3YDNgliDtWeYIHKKDAUoHktI0X03PqOD47QRIFlhewgN0TqxRI8mvV3S+waRA+03aVYh6gwDKB5NN/1sOY6WOY+n5NFLCA3QMDFkiyKt8LgbWDmD/gC3iCAoUKJGettoTHLxvL1H0KJTD2SgS8A3Z7rFIgyVcCTwJrBvH8Kk/wAAUUaN0BTxnTy9pPjuLZjYMpT8miQF8BC9j90C+BJG8Hjgjiln6d4EEKKEBy9vZJ/tciHt5idT7nNyK5J14kYAG7IfolkGT1JJ/rgji/Xyd4kAIKkMw4opfnZ43imd2DKddKooB3wO6BAQskeXz1TuggjhnwyZ6gQKECyayze3n6sCUsmLAaU75bKIOxX0bAO2C3Rr8EktwNOD2It/frBA9SQAGSmdf1MG9eLwt/NI4pPo7SPeGPoN0DAxdI8lXA/UGsO/CzPUOBMgWSWU9DbhJM+lOZAqZemYB3wO6PfgskeQ+wdxB39fskD1SgUIHknC2g56pg0uaFEhh7FQIWsFuk3wJJXgZcFsS3+32SBypQqEAy6xDIA4NJBxZKYGwL2D3QLoEkqwfKrxXEp9t1Ta+jQFMFkpnVNyA9G0z6bFMzmmtoAt4BD82vqLOT3BuYHMQeRQU3rAKDEEhmXgMxIzjqqkGc7ikFCFjABSxyuyIm+VrgpiA2bNc1vY4CTRVIZj4MY3cIJv6hqRnNNTQBC3hofsWdneQjwPZB+D8qxa2+gfsrkMx4HcR/BZP8j9X+ohV4nAVc4KIPJXKSPwKmB+GP1YYC6bmNFkhm7Q05OZjkr2savdJDC2cBD82vuLOTbL2xJHxjSXGrb+D+CiQzqzcsrh1MOqG/53hceQIWcHlrPqTESR4C/F0QBw3pQp6sQIMFkpmXQVwWHOVH9hq8zkONZgEPVbCw85PcAvhhEH9ZWHTjKtBvgWTm3dCzT3CMD63pt1p5B1rA5a35kBMn+QywcRA+Xm/Iml6gaQLJzOqxrQ8Ek9ZpWjbztFfAAm6vZxFXS/I64NQgflJEYEMqMACBZMZuEKcHk/zikgG4lXioBVziqg8xc5JnA78L4itDvJSnK9A4gWTmcRBvCI7yqzsbt7rtDWQBt9eziKslOQF4WxAfLiKwIRUYgEAy8wLI64LJ5w/gNA8tUMACLnDRhxo5ye2B2UG8dajX8nwFmiaQzLwdeiYEx9zctGzmaa+ABdxezyKuluQYYDEwLojqb18KKAAk54yFnkXw2NhgyhJRFFiZgAXs/hiwQJL/AbwJOCCImwZ8AU9QoKECyYwdIM4NJm3T0IjGaqOABdxGzFIuleQ04Gjgn4I4r5Tc5lRgVQLJjInALsHkw1d1rP9eAQvYPTAogSTnAzcEsfugLuBJCjRQIJkxA/htMPnMBsYzUpsFLOA2g5ZyuSSvAN4TxNqlZDanAqsSSM65BXo+Hkz62aqO9d8rYAG7BwYlkOQrgOpH0V8K4r5BXcSTFGiQQHLFpjD/9zBv42Dygw2KZpRhErCAhwm2hMsmuS+wQRDnlpDXjAqsTCC5+Cx4/h+Cj4xTSoH+CFjA/VHymBUKJLk6UP3O68QgHpVJgVIFkitfAwv+A56svoJw01IdzD0wAQt4YF4evZxAku9rfR74InEUKFUgueKDMO8UmH9vMHmPUh3MPTABC3hgXh790gKuvvnlLGByEE8LpEBpAsmcdWHhdBj7MXhufnDwotIMzDs4AQt4cG6e1UcgyeqZ0M8GcZkwCpQmkHzvQIi1gvd+o7Ts5h2agAU8ND/PXvr4vdwImNK6C/bRlO6KYgSS746DsWfDqM8E+z1UTHCDtkXAAm4LoxdJ8h+AB4O4Wg0FShFIvrcXxOuC9361lMzmbJ+ABdw+y6KvlOQbgGOD+FjREIYvSiC54isw9qxg73uLCm7YtghYwG1h9CKVQJLHA/8dRPVlDb4UaLRAcvm7ILYODvhKo4MabtgELOBhoy3vwkluCRwaxAnlpTdxaQLJ5f8MYy4K9r2jtOzmbY+ABdweR6/SEkjyROCnQfxCFAWaKpBcvjPEO4MDPtfUjOYafgELePiNixohye2BvYOo3hXtS4FGCiRXnAajrg72u7mRAQ01IgIW8IgwlzVIklOBy4O4razkpi1BILlsGxh9QHDAqSXkNePwCVjAw2db7JWTfPuyLyWPzxeLYPDGCiRXfBLyF8F7f97YkAYbEQELeESYyxskyS8C5wdxV3npTdxUgeSHW0DPEcH+n2hqRnONnIAFPHLWRY2U5N8AWwRRPSfalwKNEEguPxa4M3jvjxsRyBC1CljAtfI3e/AkpwNfDOL+Zic1XQkCydWbwOJPBPsfXUJeMw6/gAU8/MbFjpDkvsBrgjivWASDN0YguXIi8Giw3w8aE8ogtQpYwLXyN3vwJNcAqrvgE4N4tNlpTddkgeTK1wDTYN2jg92eb3JWs42cgAU8ctbFjdR6KMchrR9DX1QcgIEbI5Bc+UHIxcH+32lMKIPULmAB174EzZ1AkmOB3wPPAdsH8XRz05qsqQLJnHVh0XQY87Fg7z81Nae5Rl7AAh5586JGTHLn6tGUwCVBfLio8IZthEDy/QMh1w4OuKARgQzRMQIWcMcsRXMnkuSngMOAvYKo7oh9KdAVAskNO8Hzl8Kf9gze++uumLST7BoBC7hrlqq7J5rkbkD1Z1oQC7s7jbMvQSC5Y22Ydw8890Cw+44lZDbjyApYwCPrXfRoSR7c+ljS2UVDGOn2+SsAAAmjSURBVL4rBJK5V8Bzu8AzhwT7/aQrJu0ku0rAAu6q5er+ySZZPcTgiSC+3f1pTNBUgeTGf4HF74HH7w0O2L+pOc1Vr4AFXK9/caMnOQ44Cbg2iP8oDsDAHS+QzJ0McQSMfhs89J5g3ys7ftJOsCsFLOCuXLbunnSSf9Eq4VlB/Kq70zj7JgkkN+wBoy6BJW8LdvVNV01a3A7MYgF34KKUMKUktwE+0npT1iMlZDZjZwskN70Jeq6H/Eiws4+b7OzlasTsLOBGLGN3hmh9Y9L4Vgn3dGcKZ90EgeTmsbD4eoiLg/FfaUImM3S+gAXc+WvU6Bkm+QFg3SBmNTqo4TpaIJn7bcjHgp2rrxv0pcCICFjAI8LsICsTSPI44MEgvqeUAiMtkMw9A9g6GL/3SI/teGULWMBlr39HpE9yreobk4B/DeLajpiUkyhCILlhAsTHYfGuwdt9znMRq945IS3gzlmLomeS5KatEv5yEHcWjWH4ERFIbnwX9M6B2DUYf8uIDOogCvQRsIDdDh0jkOQOwPuBM4J4omMm5kQaJ5DcsCnEzyGOD3a6tHEBDdQVAhZwVyxTOZNMck/gLUF8rpzUJh1pgWTutZBXBzt/fqTHdjwFXhCwgN0LHSeQZPXNSWODmN1xk3NCXS+QzP0G8Hww/qNdH8YAXS1gAXf18jV38kn+E3B3ED4GsLnLPOLJkhtOg3hbMP49Iz64AyqwnIAF7JboSIEkX9F6XOX3g/hFR07SSXWVQDL3UGAKjNo12NGnr3XV6jVzshZwM9e1EamS3Bw4DTg9iLsbEcoQtQgkN+y67E1XS8vX/6CrZRUcdHkBC9g90bECSX4TqB6OcD3w90HM69jJOrGOFUiu3RDG/bz6j7lgfLWnfCnQEQIWcEcsg5N4OYEkqzvgk4Hbg6g+puRLgQEJJHN/DFwXjD99QCd6sALDLGABDzOwlx+6QOvzwdW301wMTA3iqaFf1Ss0XSB5YCNY+Et46oZgh32bntd83SdgAXffmhU74yT3B94FXBjEzcVCGHyVAsmD74Web8L8hcGWr1rlCR6gQA0CFnAN6A45eIEk/xqoPid8cxDfGfyVPLOpAsl9X1z2XdN/WgOW7BrscFtTs5qruwUs4O5evyJnn+QawIeAPwMuCuLBIiEM/SKB5MGtoHcm5APw6KbQe16w8wUyKdCpAhZwp66M81qlQJLvBqrvE65+JP3TVZ7gAY0VSO4/EpgJo44LXje9sUEN1igBC7hRy1lemNa3KFV3w39sFfHi8hTKTZz8fnWImRB/DTEp2Nj3BpS7HbouuQXcdUvmhFckkGR1J7xl60fSfp1hAdskuW+3ZXe9/DjY9NgCIhuxYQIWcMMWtOQ4Se7U+t3wNUFcVbJF07Mn938a+GTrrveSpuc1XzMFLOBmrmuxqZJcr1XCPa0fSf+pWIwGBk/ufi2Mq95oNRaYFGz6+wbGNFIhAhZwIQtdWswkqwcv7N76kfRNpeVvYt7k/gOX/b43pweb+FSrJi5yYZks4MIWvKS4SVa/E67eoHVbEN8uKXvTsiYPfAnYD5gcbPxvTctnnjIFLOAy172Y1Emu3irh9Vs/kvYzw120+sm9b4HR1Rut7oU1JwXrP9NF03eqCqxUwAJ2gxQhkGT1CMsPtn4k/ZMiQnd5yOT+jwKzII8JNp3R5XGcvgIvEbCA3RTFCCS5CXACcEvrbnhRMeG7KGjy0JqwuPps7xYwZlKw0a1dNH2nqkC/BSzgflN5YBMEkqx+f/ga4GHg+CD8zHAHLWxyX/WTilkQ1wSbHNdBU3MqCrRdwAJuO6kX7HSBJKsfbVZf6LAFcB4wI4gHOn3eTZ5fsnBrWPADmLcO9E4OXu+b5pq84GZbKmABuxGKFUjyna274be37oivW/bF7ZHFooxg8CRHweIPQU6G3m3h+QWQE4JXW74juA4OVZ+ABVyfvSN3kECSOwJVEVd3xS8UsQ95GIY1ShZt13pn+odg8ZMw//Ww4D+DTarPbftSoBgBC7iYpTZofwSS/PNWEVdl/GSfMl7Sn/M9ZsUCSa4Giw9tFe9rIS6Engvh0VcB7w42+YJ2CpQmYAGXtuLm7bdAktWdWlXEW/cp4nv6fQEPJFk0flnpxqHQW70B7sJgtSulUUABfwfsHlBglQJJ/lmfu+Jn+5TxwlWeXOABSa617He7S59C9upld7tjqu9s9iEoBe4HI7+8gHfA7g4FBiCQ5FtbZbx9nyL+zQAu0dhDkwVvh9Ev/Jj5+9B7YbD6nMYGNpgCQxSwgIcI6OllCiT5yj53xdUDPV5449ZzJYksc/jfu93VIS+Ccd8I4pGSHMyqwGAELODBqHmOAn0EktyqVca79Cni/2kyUrJ4N8gXfsx8cfVj5mDsj5uc2WwKtFvAAm63qNcrViDJdYAbgepzxNX3EF8PXBZEI74OMVn8dujZEaJ6U1Uu+93ugguDdZ8odtENrsAQBCzgIeB5qgLLCyQ5HXg9sDmwQeu5008BjwGPtv686J+DqP597a8kq0d0btrnT/Xs7E0ht4dYDzJgyddbd7s/rX3CTkCBLhewgLt8AZ1+5wss+wzs0udPV58xrv5+4c8L//e4lynopUUdxNPtSJnkessVbN+yrf65+v31fX3+LIKeTwJLIP8VxhzrO5nbsRJeQ4FlAhawO0GBmgWSXGO5gl6+qEetoqCrj0aR5Ktfevf6ojva6mEifQv2Rf8cxEu+azd5flKwevV9vL4UUKDNAhZwm0G9nALtFlj2udoX3UG/sfVlEusD1e+dxwJLS7hVsPevqGg75Ufd7fbxegp0q4AF3K0r57yLFkiy+o7c6g72t60/Pwvid0WjGF6BLhOwgLtswZyuAgoooEAzBCzgZqyjKRRQQAEFukzAAu6yBXO6CiiggALNELCAm7GOplBAAQUU6DIBC7jLFszpKqCAAgo0Q8ACbsY6mkIBBRRQoMsELOAuWzCnq4ACCijQDAELuBnraAoFFFBAgS4TsIC7bMGcrgIKKKBAMwQs4GasoykUUEABBbpMwALusgVzugoooIACzRCwgJuxjqZQQAEFFOgyAQu4yxbM6SqggAIKNEPAAm7GOppCAQUUUKDLBCzgLlswp6uAAgoo0AwBC7gZ62gKBRRQQIEuE7CAu2zBnK4CCiigQDMELOBmrKMpFFBAAQW6TMAC7rIFc7oKKKCAAs0QsICbsY6mUEABBRToMgELuMsWzOkqoIACCjRDwAJuxjqaQgEFFFCgywQs4C5bMKergAIKKNAMAQu4GetoCgUUUECBLhP4/zbhrdIjLwGJAAAAAElFTkSuQmCC3this creates a pinwheel with the imput stating the amount of branches this pinwheel will have.This block takes the pinwheel block but doesn't go back which starts it at the endpoint of the segment thereore leading to it turnin gat the endpoint and keep going.this block when you imput the argument into the parameter, that is how many sides and also the size of the lines of the polygon close to a circle.
Ruifeng Wu period 5pt:altera a cor da tua caneta para vermelho _ , verde _ e azul _ (0 a 255)
25500pt:altera a cor da caneta para matiz _ , saturação _ e brilho _ (0 a 1)
0.30.70.6pt:a cor da caneta em RGB (vermelho, verde e azul; 0 a 255)
pt:a cor da caneta em HSV (matiz, saturação e brilho, 0 a 1)