修改自:[url=https://www.geogebra.org/u/daniel+mentrard]Daniel Mentrard[/url] 的 Phyllotaxis,https://www.geogebra.org/m/mghtqde9
关键参数[br]f(x)=如果(x<0, 0, x)[br][br]上2[br]liste4=序列(C+(f(t-k); k*2*3.14159 long),k,0,t,a)[br][br]上3[br]l1=序列(A+(f(t-k); k*2*3.14159 long),k,0,t,3.2 a)[br][br]下1[br]liste2=序列(B+(f(t-k); k*2*3.14159 long),k,0,t,2 a)[br]liste3=序列(线段(元素(liste2,i),元素(liste2,i+1)),i,1,长度(liste2))[br][br]下2[br]l2=序列(F+(f(t-k); k*2*3.14159 long),k,0,t,7 a)[br][br]下三[br]liste5=序列(D+(f(t-k); k*2*3.14159 long),k,0,t,0.73 a)[br][br]上1[br]liste6=序列(E+(f(t-k); k*2*3.14159 long),k,0,t,1.678 a)[br][br]其他为常数[br][img]data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAXUAAAHiCAYAAAAXnlwzAAAgAElEQVR4Ae29f4wb+Vn4v1L+o/wSElKKRETg+KO0gh7RlQQhxK2ISgxJWqMgbsUBqQncsTnEySTS1UqKgpuIYB0oWrjvRdsEXfBKBDlwQXt/hDqkuuJF5M4R9G6DSOP9SFswNLQDl7aWPtt+nq+eWc/us97x7xnb79nXSJYfz7zn7ZnXM3n5nWfe9k4JCwQgAAEITDSB//3f/xV9fO5zn+v6mBrmTL7yla8Ij+4MhmHMvhCAAAT6kvoXv/hF4QEDrgGuAa6Byb0G+pJ60j8D9UJlgQAEIOAyAaRusofUDQxCCEDASQJI3aQNqRsYhBCAgJMEkLpJG1I3MAghAAEnCSB1kzakbmAQQgACThJA6iZtSN3AIIQABJwkgNRN2pC6gUEIAQg4SQCpm7QhdQODEAIQcJIAUjdpQ+oGBiEEIOAkAaRu0obUDQxCCEDASQJI3aQNqRsYhBCAgJMEkLpJG1I3MAghAAEnCSB1kzakbmAQQgACThJA6iZtSN3AIIQABJwkgNRN2pC6gUEIAQg4SQCpm7TtdKl/6lOfMjQIIQABFwkgdZO1nSp1/bNXP/ZjPyZI3VwMhBCImMDDhw/lwoUL/kPjuBakbsjuRKnPz8/LBz7wAfnHf/xHQ6JzWK1W5fDhwzI1NSXXr1/v3HiCtyblPCYYMYdmCKjQT58+7T80jmtB6obsTpT6T/3UT/U9Qv/gBz+48SHwMz/zM/LGG28Yiu6EP/IjP7LlPBYXF905eI7UOQJnz57dWVK/evWqpNNp2bNnj+zatct/aKzrdNsolp0o9e/4ju+QL33pSz3j/eu//ms5dOjQRnsdcfz6r//6xutJCn7+539evv3bv13efffdbYf11ltvSSqV2lhfLpfl+PHjG68JIBA1gR1TflFhq7yPHj0q165dk1qtJmtra/5DY12n27RN3HLfiVLXEko/i9bdf/M3f3NjF82PjtYHXf7+7/8+dP+3337bXx/UHjU3Tz/9tBSLxY5v9c1vflN+9Vd/1S8P/dEf/VHbtqVSSX7rt35rY7u+z4/+6I9uvCaAgKsExlp+OXnypOzbt0/u3LnTlZ+20ba6T1wLUu9OVqVub6i2k3L3ntZb6P76CFv0Bq6WenTRUferr74a1sxf99WvflV+93d/129/5cqVtu2CDX/4h38ov//7vx+89J+/7du+bctrXkDARQJjk7rK+ciRI/6IvFdwOoLXfeISO1LvngkdKf/Gb/zGRsO/+Iu/kF/7tV/beB118Fd/9VfyzDPPyO/8zu+07VrlrP/j+Nu//du2bVo3LCwsbDmP1dVV+YEf+IHWZryGQGQEEl1+0TKKjrpV0v0uuo/uG0cpBql3z4aOqnXmS7BoiePTn/508DLy58uXL/sj6ueee65t3//5n/8pehw/8RM/sW303W6ne/fu+QOEYLvO/rE19mA9zxCIikCiZ79ofbyXkks7mLqv9hH1EpfUO5UY9By6bY/6PG1//dbU33vvPfm+7/u+jS4OHDggevN00KXTuf/bv/2b/ORP/qTf9cc//vGu9fRvfetb8ud//ufysY99TD760Y92PKSvf/3r8t3f/d0bbV588UX5vd/7vY3XBBCImkBiZ7/oCFtvfA67aB9Rj9aHlbqO9rTebGu1Oo/bzhZpd946C0VnZIx66VfqenxBuUPr3cPcJNW+VOrt+njqqafkC1/4go/kG9/4hnz4wx+Wf/mXf+kJkU6zzGQy8p3f+Z1t22uuvuu7vssfsR87dqxtOzZAIAoCiS2/6BRFnTEx7KJ9aF9RLsNIXeX05JNP+l/GCaQe1GkrlUrXw/ynf/onUbGPehlE6nqMeoH2cl6jPp/W97t7927olMagned58s477wQveYaA8wRGfqNUyyY6VXHYRfuIugQzjNR1tKlit4vKPRC8Xd8u1j5u3brVbnPk61Vo73vf+yLvlw4hAIHxERi51PWLRYPcIG1FpH1oX1Eug0o9KCHosxW73tx75ZVX/ENs3aYr79+/77cPRoqFQkFefvnlKE+pY186W0RLHCwQgED8BBJbfkmi1HU0rqPs3/7t35ZPfvKTG1fHz/7sz4p+UzFY9B6A/falCnVpaSnYLPpbJD/+4z++8bpdEHxAtHtut1/rep3FYuect27nNQQgEB2BxM5+2Unll+///u8Xravb5dKlS3Lq1Cn5hV/4Bfm7v/s7u0m+/OUvy/d+7/duWRf2op3Mg/Vh+9h1//Ef/+GXhRC6pUIMgXgJJHb2S1JvlIbV1NvdhNT1YULV6YKdZmtEdcnpz+zq8bJAAAKjI5DY8ktSpzT2KvW5uTn5yEc+Ij/90z+97aboZz/7WdGSTadFR+PBDdh2zysrK5268Ld95jOfEabxdcVEAwg4R2DkN0qVkJZgkvblo16krtLWdo8fP/bLMj/4gz8o//AP/7Bx0Zw/f15eeumljddxB/otzF/5lV+J+23oHwIQGCGBsUhdR+tJ+5kALafoKNou+i3F1157zV/1X//1X/4IW2e8BMvrr7/ur/vnf/5nf5V+a1J/S2VUix7LJP8yobLQUlUvD/0G6X//93/7D41b9zl37twWrP/6r//q39vQLzWxQCBJBMYidQW4E37QS78h+nM/93M9XS9f+9rXfME+ePCgp/ZRNVL5ubR8/vOf938CQAUetuh6FbiVte4TrNOb1Cp0pB5Gj3VJIDA2qSs8FbuO2HspxWgbbRvXLzTq8Qw6T73ThfDCCy+I/iJgt+UP/uAPtvxqYLf2UW13Reoq62AErr+Drj/DG4zOLQsrdRW5Ch2pW0LESScwVqkrXC3FaI09yX8kQ38jpdPf8tSfCBjXTctJl3ogc52x0zrCbt2m1xNST7qyOL9uBMYu9eAAVe463VEFz5+zC6jE/zypUtfyiY7IW0fjYWWTQO5ag7dS12/nantG6vFfR7zD5BCYGKlPApI4yi+TcF6djqEfqYd9uUnLYvoIfuqg03uFbQvrM6xdr+uQeq+kaJdUAkjdZBapGxhtQv0f1S/90i/5W3X2zg/90A9t+amDNru1Xa1S7/RFKB1pa+lFP3zaPXREH9wYDaSuz8FNUUbqbfGzIYEEkLpJKlI3MDqE+sNj+sedP/ShD237qYMOuw20SaXe6UfOWssxgdT15xlU9voaqQ+Enp0cJYDUTeKQuoHRJdTRdS+zerp003Vzv1IPOgxG+HYUH2zT59YPA7uNGAIuE0DqJns7Uer6p+neffddQ6F7qNMv//RP/9T/oyBx//77IFIPbrLqCD34AlPrl7qQevc808JNAkjd5G0nSr3fn9/Vnzr4xV/8RZ+a/g3RvXv3bvmpA4Ozp1Br6mE/bhbsHIy429XTdb0djQdCt98g1T5++Zd/2S/F2H615h7U4oP1PEPAdQJI3WRwJ0pdT//9739/T785E/zUgf5EcLD8zd/8zZafOgjW9/rci9R7rakHQm8dldtjUdkHHxCd2tl9iCHgEgGkbrK1U6WuCA4ePNhxxGwwEUIAAhNMAKmb5OxkqRsMhBCAgMMEkLpJHlI3MAghAAEnCSB1kzakbmAQQgACThJA6iZtSN3AIIQABJwkgNRN2pC6gUEIAQg4SQCpm7QhdQODEAIQcJIAUjdpQ+oGBiEEIOAkAaRu0obUDQxCCEDASQJI3aQNqRsYhBCAgJMEkLpJG1I3MAghAAEnCSB1kzakbmAQQgACThJA6k6mjYOGAAQgEE4AqYdzYS0EIAABJwkgdSfTxkFDAAIQCCeA1MO5sBYCEICAkwSQupNp46AhAAEIhBNA6uFcWAsBCEDASQJI3cm0cdAQgAAEwgkg9XAurIUABCDgJAGk7mTaOGgIQAAC4QSQejgX1kIAAhBwkgBSdzJtHDQEIACBcAJIPZwLayEAAQg4SQCpO5k2DhoCEIBAOAGkHs6FtRCAAAScJIDUnUwbBw0BCEAgnABSD+fCWghAAAJOEkDqTqaNg4YABCAQTmAipf7Nb35T3nvvPfnKV77S9fHVr35VHj9+LN/61rfCzzDmtV+++ZzMVe2bvC1zs6/Ll+0qYghAAAIjIjBxUleh/8///I80Go2eEWhb3Uf3HXipvy5zN1XFX5bXZ+fkbY0CYVfnZO8lXdO6NNvq9r172z9C923ti9cQgAAEhicwcVLXUXc/Qg8Q6D5f+9rXgpcDPa9LfF3Ur998Tp7zJW/k3tpr/XV5bpuwGam3YuI1BCAwOgITJ3XP8wY++2H2VaGHjbbnqm/LXOsovFle0X3Wxa8fBG1G6pRiBs4nO0IAAv0TmDipax190GWYfYP3fPvmnMypoI24g1hEBb9emlmP9xqpPyev14Nems86kkfqLVB4CQEIxEkAqW/QXR9tz1U36+TP3XxbXr+kkm+K3EjaH6XPMlLfwEcAAQhMBAGk3kzD25eCkXZT6nrD9NL6LJYv35xbH4VX5zbq7G/ffF3e3lJ+CfY3eTUfAmYtIQQgAIHYCEy81N966y3p9LBkhi+/qNBD5Nyc/fL2pb1bpi9SU7f0iSEAgUkggNSbWVBhb7tRulEPXy/NbNbW13faKvWQDwNG6pNwjXMMENhRBCZe6v1kY6iRugp44ybousQ3v1TUnAGzIfn1o9oq9ZAPBZ0107JPP+dDWwhAAAL9EkDqW4i1TF/UOejNLxap4FXiVtJbpc5IfQtKXkAAAmMhgNSb2NfLLy1i9oUeTGFsNtR1zdH3utRf3z6Pvc289rFkmDeFAAR2FIGJk7r+lsugyzBfPhr0PdkPAhCAwCQRmDipj/NnAiYpMRwLBCAAgUEITJzU9Ue5dMTdz++/aFs9kaF+0GsQeuwDAQhAYMIITJzUlY/+jK7+OJeWYnRGS6fHuH96d8LyyeFAAAI7nMBESn2H54TThwAEIDAwAaQ+MDp2hAAEIDB5BJD65OWEI4IABCAwMAGkPjA6doQABCAweQSQ+uTlhCOCAAQgMDABpD4wOnaEAAQgMHkEkPrk5YQjggAEIDAwAaQ+MDp2hAAEIDB5BJD65OWEI4IABCAwMAGkPjA6doQABCAweQSQ+uTlhCOCAAQgMDCBkUm90++3sG3z920GziQ7QgACEBDxf9xQxf65z32u62Pqi1/8ovCAAdcA1wDXwOReAyMbqbvwEaoXKgsEIAABlwkgdZM9pG5gEEIAAk4SQOombUjdwCCEAAScJIDUTdqQuoFBCAEIOEkAqZu0IXUDgxACEHCSAFI3aUPqBgYhBCDgJAGkbtKG1A0MQghAwEkCSN2kDakbGIQQgICTBJC6SRtSNzAIIQABJwkgdZM2pG5gEEIAAk4SQOombUjdwCCEAAScJIDUTdqQuoFBCAEIOEkAqZu0IXUDgxACEHCSAFI3aUPqBgYhBCDgJAGkbtKG1A0MQghAwEkCSN2kDakbGIQQgICTBJC6SRtSNzAIIQCBSAk8fPhQLly44D80jmtB6obscFJvSH2pKHMXC1K4VJTyfc/0HBI26lLt1iZkt5GsWhvJu/AmENhRBFTop0+f9h8ax7UgdUN2cKnXpPjstMxeqUjN88RbqUjxSlnqpu9t4WpR0ucq21aPbkVNSi+mJHszOEpPlm8vSvFcWvZ2OK7qpZSkj2ckc2L9UfzC6I6Yd4KAywTOnj2L1EedwEGlXn35gKRfq/V3uGOWunczK4WLOUkvGKnfq4l3KydTHaReOZeW4mp/p0prCEBAhPLLGK6CgaTeKEtud1bKjQ4H7NWkvDAvxds12SjKtEjde1CW4pWilB9stJDGalWWH4l4DypSXe30Bh3eO2zT47Jkny1KfSlvpN5suJTvSeqNxxEeT9gxsg4CEBiIAOUXg20gqaucP16UtuP0laJkjs9JZcWT2tKcZI432xqp1xYykrmkpZuaVC5lJLOw3lt9IS3pZ7OSuVQKkXpD6nfLUr7d7lGVeqh3G1I9n5bCPREZSOq7Ze/+GcmeyUjqRFFqoe9hoBJCAAIjJYDUDe6Bpf7hglRNPzasnEvJ/IPNNbXLKckviciG1CuSPzRvPhRqMn8oL1ptV6lP/9ny5s5RRA/mZeZMRXwXDyD12s15qTxaPxA9vtSVth9nURwtfUAgMQQov4whlQNJXapS+PBWcW8eel2Kx7bWoFWEM9frm1JXuR8rmpuqus+MlOrrUvc/ADY7HDqqnJuSvfunZfrgtEzv3yu7PzQt05fMR1KX8suWA+in7ZYdeQGBnUeA2S9jyPlgUhfxbs7K3lOLm/Vyc+zLl6YleyuoUXhSOt78ANgYqS/L3NNZKT9u7vSoJJnmyF0/ANpLfdDyy+bBaf+bN0qb6zuKuia1lc39a1dSjNQ3cRBBoCMBZr90xBPPxkGlLtKQ5YWspJ7RGSUFKVzMSubYvKwXTmpSOn5A0qcKkn1mWjLXm+WKDamLyEpJMvvTkr2YlZmnM1JqirOz1IdnsFXqdVl8cX30PvXEAZk+mJVFf2KM/d9GTUonUn6Nv3QpI6ljBakGH0bDHw49QCDRBHZc+eXq1auSTqdlz549smvXLv+hsa7TbaNYBpd68+jWGuLpPHUvGJmbo37sSaPLl3oaYfuZLiYlbLQ7x0k5QI4DAjuYwNhvlKqwVd5Hjx6Va9euSa1Wk7W1Nf+hsa7TbdombrkPLfUdfCFx6hCAwGQQGKvUT548Kfv27ZM7d+50paFttK3uE9eC1OMiS78QgEDiyy8q5yNHjvgj8l7TrSN43ScusSP1XjNBOwhAoF8CiZ79omUUHXWrpPtddB/dN45SDFLvNxu0hwAEeiWQ6NkvWh/vpeTSDpbuq31EvSD1qInSHwQgEBBIbPlFR9h643PYRfuIerSO1IfNCvtDAALjJjDyG6U6RVFntAy7aB/aV5QLUo+SJn1BAALjIDByqWvZRKcqDrtoH1GXYJD6sFlhfwhAYNwERi51/WLRIDdIW0FpH9pXlAtSj5ImfUEAAuMggNQNdaRuYBBCAAJOEhi51Cm/OHmdcNAQgIAjBEYudW6UOnJlcJgQgICTBEYudaY0OnmdcNAQgIAjBEYudeWiJRi+fOTIFcJhQgACThEYi9R1tM7PBDh1nXCwEICAIwTGInVlww96OXKFcJgQgIBTBMYmdaWkYtcRey+lGG2jbeP6hUY9HqY0OnXtcrAQgEAIgbFKXY9HSzFaY+ePZIRkh1UQgAAE+iQwdqkHx6ty1+mOKnhn/5xdcDI8QwACEBgTgYmR+pjOf8vbUn7ZgoMXEIBABATu3r0r169flz/5kz+R06dP+w+Ndd27774bwTts7QKpGx5I3cAghAAEhiLwzjvviP1rR4HQW5+1jbaNakHqhiRSNzAIIQCBgQncvHlzY1Su0n7zzTfl3//93zf601jXWenrPlEsSN1QjELq9dsFyRycluljszJ3u2567xCueVJdyMr83Q5t2NQ3gc985jPy0Y9+VL7ne75Hpqam/Gd9retZHCTQ6d+JtyzFU2mZPjgtmXMlWfZazq/b9pbmw7y0Qldxd1u0TTB6j0LsSN0QH1bq3s1Z2Xu4IJW6J169IoVDu2X2ZuvVZd5QqjJ38IDsfWKv7J2akvyS3UY8KIF79+7JRz7yEV/kKvOwh27XdiwuEOj276Qqhf0HZPbGsnieJ8vXZ+XJ/QWpbpxat+0bDYcOtIwSCNqOzLt1rG2D/YYtxSB1Q3s4qddk/uCTUrCeuFeQJw/NS6c/CdJo6AFUJI/UTSYGD1XUwcg8TOZ2nbZD7IOzHuWenf6dNG5lZep4STaHT56Uju+W3G3/H5d02x7leQTllLARejfJByN27WOYBakbekNJvV6SmamcVEx/Kuvc1IyUulZhkPoWbEO86DZCt1LXWNuzuEIg/N9J9fxuSb+2dehUey0tu8+vj9W7bY/q7HWWi46220n57Nmzom06LcGHwjCjdaRuCA8l9bt52T2V3yb1/FTL6N2832YYfrFubifqhYDWylul3ctrauy90J2ENmH/TupSenZK0gtbR071hbRMPb8onnTbHt15/eVf/qUv9bBRur5LUF7RqYzf+MY3Qt84GK1rX4MuSN2QG0rqS3mZCpV6L7XysIvVHFif4auvvio78fHBD35wIKnrfjuR16jOuc/Lt0PzsH8ndSkeayP1Y0WpS7ftHd6uz01//Md/7Iu7XZklkLo+6zz1sHZBbV23D7ogdUMOqbv9YfC+971vIKnrfqMS3E58H/NPbMhwsqUeSLvdSQbbg+dPfepToeWYYHu7frqtR+qG0FBSfzAv06Ej9bQUV8ybhIZhF2tow55W7kRx6Dn3Umpp12anMhvFefd00fbUKOzfSUPKp9qM1M/oHa5u23t6454adZNxsD14bldjD7b39KYhjZC6gTKU1BtlyU61CHylKOmprJTXb8Kbd2oNwy7W1ja9vx7FP9RJfA9G6pP5P63er9xuLcP/ndQuT8uUL/DN/StnpmT68vrN027bN/caLuqn/KJtO5VfdPugC1I35IaSuo4IXtotqeaFpN3WLqdk90tlCZzeWK1K+W594/XmW4dfrJvb+4smUbijOCZq6jtT6vJgXlK7s1J+3Px38rgs2d0pmX/QfN1te3//vNq27vVGqbbjRmlbjNFuGE7qIvK4Ivmn98r0iZzkTkzL3qfzUgkuNBHx78j7N2+C416XeWtJgC8hBXz6e2b2S3+83Gnd/d9J7XpG9j6RluzFrKSf2CuZ6y1THLtsj4IFUxqjoBhxH0NL3T+ehnj3K1K574WMyCM+YLrbRoB56tuQ7JwVj2tSvV2VmhlIbTn5btu3NB7sRTDPPGxaY1i5xb5LMJ2x3Tx327ZTTPnF0IlG6qZDwpET4BulI0fOGxoC/EyAgTEJIVKfhCwMfwwq9m4jdt3OTwQMz5oethPgB722MxnbGqQ+NvSxvLHW2PmVxljQ0mkXAlbsWk7R0ootv2is64JyjU5jjOIXGvWwKL+Y5CB1A4MQAhAYioCWYqy0g/nnrc/aZpjfemk9SKRuiCB1A4MQAhCIhIAKW6cxBvPYVeoa67ooZR4cLFIPSIgIUjcwCCEAAScJIHWTNqRuYBBCAAJOEkDqJm1I3cAghAAEnCSA1E3akLqBQQgBCDhJAKmbtCF1A4MQAhBwkgBSN2lD6gYGIQQg4CSBvqSu0uMBA64BrgGugcm9BvqSupMfW30ctF6oLBCAAARcJoDUTfaQuoFBCAEIOEkAqZu0IXUDgxACEHCSAFI3aUPqBgYhBCDgJAGkbtKG1A0MQghAwEkCSN2kDakbGIQQgICTBJC6SRtSNzAIIQABJwkgdZM2pG5gEEIAAk4SQOombUjdwCCEAAScJIDUTdqQuoFBCAEIOEkAqZu0IXUDgxACEHCSAFI3aUPqBgYhBCDgJAGkbtKG1A0MQghAwEkCSN2kDakbGIQQgICTBCZG6u9dvSr1w4fl/7z//fLFXbv8h8a6TreNYkHqo6DMe0AAAnESGLvUVdi+vJ96St77xCfk/3760yKvvOI/NNZ19aee8tvELXekHuelRt8QgMAoCIxV6o+ef15Wf/iH5RvZrMirr3Z8aBttq/vEtSD1uMjSLwQg8PDhQ7lw4YL/0DiuZWxSVznrCNwflXcR+obwX3nF3ycusQ8s9bW6VBbmpHCxIPM3qlJfiyldjbpU73vRd77WkEZcxxz90dIjBJwkoEI/ffq0/9A4rmUsUtcyio66+xJ6IP5XXvH3jaMUM5jUazJ/LC352zXxvLosv1GQ/I16PPlaLUr6XCXSvmvXM5I6kZPciZRkrtci7ZvOIACBTQJnz55NrtS1ht5LyWVjhB4Ivfms+2ofUS8DSf1uXnZHLNq25xW11B+VJHO8JOtjf09KxzNSetT23dkAAQgMQSCx5RcdYftllxZRtxN4u/XaR9Sj9YGk/mBeUvvzUgmrijTLJY3VqpRvl6VqB/D1qpSuzEvpnl3pSe12UeYXylIz/dXvlaV8uyr1lWhH6o1bWUkvbL5/7bW05N4c4qplVwhAYOwERl5+8acofuITHW+KthO5Xe/Pijl8OFKAA0ldRGo3szK9e0r27s9I/sZyc+QrIjqy/tCMFG6UpXwjL6knZmVRR8IrRckcn5dqvS7VyxnJ3WqISEMq59KSe6Mm3sqi5I7PixZDagszMv3CvFTuL0vpzHTb/xUEHxz64RH2qK7qe2xd6gvpLVJvfb21Na8gAAEXCIxc6lo28actDjlS1z6iLsEMKvX1RDfEW6nI/AsH5MD5qvgKVakfK0owFvZuZGTmel2q56elsOSJ5+mjLPkzZWnUSzLzfEnq/jpPaq/lZP5BVfJP5GWjih5x+aVV4q2vXbiAOUYIuEIgseUX/WLRQDdIWz8EXnnF/4JSlAkdTurBkVQktzsvVX3ZInVZysuTL1elcm5actfNiPpuXRra9sTcllH28qOK5M2Hgt9fhPX7sPJL1v9fQ3AuPEMAAlERSOzsl6RJvbFa2zqFUW8+HlovnfgS/njRL6P45ZUzByR3uyH1hRnZJs9GRfLPNvfbuIpqMn9oVhYfN1fcK8iTbaQ+SPnFP74XFtf/VyF6ozQtxdWNNyeAAAQiJJDY2S+JK798YV5mnk7J7JmCFC5mJb0/I6WV5pWgo+8PpyTzgk4ZnJbpFxabgq/J4qm0ZE4VpHAqIzN/tl6uadybk8yxWcldzMnsM1kp1UUaS3mZ/lBashdzkntpVqbbSH2wa68hlfMpmblYktLFGUmdrzQFP1hv7AUBCLQnkNjySxJvlGoaG81a+JYv8ZjyS8PbfqNSHnshX/ppiNfadq0hravaXzr9b1k/9pDj678r9oAABMZMYOQ3ShM3pbFTAo3UOzVjGwQgAIGoCIxc6nrgWoJJzJePOmVC56nrTdBObdgGAQjsCAKJLb9o9nS0npyfCdgR1yMnCQEIDEkgsbNfAi6J+kGv4KR4hgAEINCGQGJnv9jzVbHz07uWCDEEIJBUAokuv9ikaSlGa+z+b7nwRzIsGkRCdB0AABzjSURBVGIIQAACfRMYy43SsKP0Z8Xw5+zC0LAOAhCAQM8EJkbqPR9xjA2j+ZmAGA+QriEAAQh0IYDUDSCkbmAQQgACThJA6iZtSN3AIIQABJwkgNRN2pC6gUEIAQg4SQCpm7QhdQODEAIQcJIAUjdpQ+oGBiEEIOAkAaRu0obUDQxCCEDASQJI3aQNqRsYhBCAgJMEkLpJG1I3MAghAAEnCSB1kzakbmAQQgACThJA6iZtSN3AIIQABJwkgNRN2pC6gUEIAQg4SQCpm7QhdQODEAIQcJIAUjdpQ+oGBiEEIOAkgb6krtLjAQOuAa4BroHJvQb6krqTH1t9HLReqCwQgAAEXCaA1E32kLqBQQgBCDhJAKmbtCF1A4MQAhBwkgBSN2lD6gYGIQQg4CQBpG7ShtQNDEIIQMBJAkjdpA2pGxiEEICAkwSQukkbUjcwCCEAAScJIHWTNqRuYBBCAAJOEkDqJm1I3cAghAAEnCSA1E3akLqBQQgBCDhJAKmbtCF1A4MQAhBwkgBSN2lD6gYGIQQg4CQBpG7ShtQNDEIIQMBJAkjdpA2pGxiEEICAkwQmRupXr16VdDote/bskV27dvkPjXWdbhvFgtRHQZn3gAAE4iQwdqmrsFXeR48elWvXrkmtVpO1tTX/obGu023aJm65I/U4LzX6hgAERkFgrFI/efKk7Nu3T+7cudP1XLWNttV94lqQelxk6RcCEHj48KFcuHDBf2gc1zI2qaucjxw54o/Iez05HcHrPnGJfWKlvtaQxlqvlELarTXE8xohG1gFAQiMioAK/fTp0/5D47iWsUhdyyg66lZJ97voPrpvHKWYSZR67XpGUidykjuRksz1WkdcjaWCzByek6ppVbuRlczzOSlczEnhjbrZQggBCIySwNmzZ5Mrda2P91JyaQdc99U+ol4mTuqPSpI5XhLPP1FPSsczUnrU7qyrUjhVkMKxvFSaTRpLeUmdqwhj9HbMWA+B0RFIbPlFR9h643PYRfuIerQ+qNS9+xUpXZmT4u1apAJt3MpKemFzdF17LS25N8PJ1S7PSH6pJsUNqXuy+Hxaig/qUlmYk7kby80Ph/D9WQsBCCSDwMjLLzpFUWe0DLtoH9pXlMtgUl+WxSsVqXmeLF9JS+pKeImksVqV8u1y20d1dft4ur6Q3iL11tcb575akswLi+JJ3Ui9IvmpA5K+uCg1ry7lcwfaHttGPwQQgIDzBEYudS2b6FTFYRftI+oSzGBSN2eyWpT0syXZHFubbQOErRJvfb3eZUPKp2akuKKvWqU+K4vrtRuRRlmyB+dlePIDnAi7QAACktjyi36xaJAbpK3XhPahfUW5DCZ1T6oLeZk9npHM8ZQ8eawYmdTDyi/ZWy0jev0g2f0BmT447T8+sHuvHDiYlcV6TeYP5jbq6yI6ct+st0fJjb4gAIHuBBI7+yVpUvduzsrszeZweKUo6TZSH6T8IirsFxabdXq9UZqW4mqni2eruKsXU1K412yvfW3cdO3UB9sgAIE4CCR29kviyi8PipL+UFqyF3MyG/FIXaQhlfMpmblYktLFGUmdD2ayaJklTPBbpS6rizJ7bFbmb8xL9nBGSn6JJo7LlT4hAIFuBBJbfknejVIRaXgS53d7Gp43+JeH/C8eecN9eanb1cp2CEBgYgiM/EZpEqc0Tkw2ORAIQGDHExi51JW4lmD48tGOv/YAAIEdRSCx5RfNoo7W+ZmAHXU9c7IQ2PEEEjv7JcgsP+gVkOAZAhDYCQQSO/vFJk/FriP2Xkox2kbbxvULjXpcg81Tt2dEDAEIQCCcQKLLL/aUtRSjNXb+SIalQgwBCEBgMAJjuVEadqgqd53uqILnz9mFEWIdBCAAge4EJkbq3Q81/haUX+JnzDtAAALxEkDqhi9SNzAIIQABJwkgdZM2pG5gEEIAAk4SQOombUjdwCCEAAScJIDUTdqQuoFBCAEIOEkAqZu0IXUDgxACEHCSAFI3aUPqBgYhBCDgJAGkbtKG1A0MQghAwEkCSN2kDakbGIQQgICTBJC6SRtSNzAIIQABJwkgdZM2pG5gEEIAAk4SQOombUjdwCCEAAScJIDUTdqQuoFBCAEIOEkAqZu0IXUDgxACEHCSQF9SV+nxgAHXANcA18DkXgN9Sd3Jj60+DlovVBYIQAACLhNA6iZ7SN3AIIQABJwkgNRN2pC6gUEIAQg4SQCpm7QhdQODEAIQcJIAUjdpQ+oGBiEEIOAkAaRu0obUDQxCCEDASQJI3aQNqRsYhBCAgJMEkLpJG1I3MAghAAEnCSB1kzakbmAQQgACThJA6iZtSN3AIIQABJwkgNRN2pC6gUEIAQg4SQCpm7QhdQODEAIQcJIAUjdpQ+oGBiEEIOAkAaRu0obUDQxCCEDASQITI/WrV69KOp2WPXv2yK5du/yHxrpOt41iQeqjoMx7QAACcRIYu9RV2Crvo0ePyrVr16RWq8na2pr/0FjX6TZtE7fckXqclxp9QwACoyAwVqmfPHlS9u3bJ3fu3Ol6rtpG2+o+cS1IPS6y9AsBCDx8+FAuXLjgPzSOaxmb1FXOR44c8UfkvZ6cjuB1n7jE7pLUG4+7UWuI5zW6NWI7BCAwIgIq9NOnT/sPjeNaxiJ1LaPoqFsl3e+i++i+cZRinJD6SkkyhzOSO5OR1ImS1EIANu4VZOaZrBROzciBQzkpPwppxCoIQGCkBM6ePZtcqWt9vJeSSzviuq/2EfUy+VL3pHQ8I6WmpL0bGcnc8Fow1GT+hfkN2TfezMmBl8rCmL0FEy8hMGICiS2/6Ahbb3wOu2gfUY/WB5a6V5PK7bJU7telfr8i5futoh32bJv7N8qSPVaUetDdSlHSZyrBq43nLWWX1aKk7T4brQggAIEkEhh5+UWnKOqMlmEX7UP7inIZSOqNquSP5WRxpSaLLx2Q2ev18Fr2o2Up3y63f/TyQdAq6NbXITAat7Iy/XI1ZAurIACBJBIYudS1bKJTFYddtI+oSzADSf3BvKQDaS7lJb2wMY4e9hS3798q8dbXrXuslCT7YnjdvbUpryEAgXgJJLb8ol8sGuQGaStu7UP7inIZSOqNiuQOBSP1tBTuRXdE3tK8FC4W1h83ayJh5ZdTberlKvRzZYmpEBTdSdITBHYIgcTOfkmc1FeLkrtckertslRXO9yOjKL8InUpHpuVxeZ0Rr1RGvo/AxX6xQo3R3eILDhNNwgkdvZL4sovOnp+4oBMH5z2H5lzJVnuOod88IuwsZSX1DMFKd0oyMzhvFSa71VfSDcFr+LfKweax+Mf14uLmzdXB39r9oQABIYgkNjyS9JulFZfTkn+7mamvVs5SQU19s3V0UYNTzzPYyQeLVV6g0AiCIz8RmnSpjR6b2Rl5vyiLNc98erLsnh+RrJvUMlOxL8OTgICDhIYudSVkZZgEvXlo0fL/jz18u2KLPPtTQf/GXDIEIifQGLLL4pOR+v8TED8FxHvAAEITA6BxM5+CRDzg14BCZ4hAIGdQCCxs19s8lTsOmLvpRSjbbRtXL/QqMc10Dx1e0LEEIAABNoQSHT5xZ6zlmK0xs4fybBUiCEAAQgMRmAsN0rDDlXlrtMdVfD8ObswQqyDAAQg0J3AxEi9+6HG34LyS/yMeQcIQCBeAkjd8EXqBgYhBCDgJAGkbtKG1A0MQghAwEkCSN2kDakbGIQQgICTBJC6SRtSNzAIIQABJwkgdZM2pG5gEEIAAk4SQOombUjdwCCEAAScJIDUTdqQuoFBCAEIOEkAqZu0IXUDgxACEHCSAFI3aUPqBgYhBCDgJAGkbtKG1A0MQghAwEkCSN2kDakbGIQQgICTBJC6SRtSNzAIIQABJwkgdZM2pG5gEEIAAk4S6EvqKj0eMOAa4BrgGpjca6AvqTv5sdXHQeuFygIBCEDAZQJI3WQPqRsYhBCAgJMEkLpJG1I3MAghAAEnCSB1kzakbmAQQgACThJA6iZtSN3AIIQABJwkgNRN2pC6gUEIAQg4SQCpm7QhdQODEAIQcJIAUjdpQ+oGBiEEIOAkAaRu0obUDQxCCEDASQJI3aQNqRsYhBCAgJMEkLpJG1I3MAghAAEnCSB1kzakbmAQQgACThJA6iZtSN3AIIQABJwkgNRN2pC6gUEIAQg4SWBipH716lVJp9OyZ88e2bVrl//QWNfptlEsSH0UlHkPCEAgTgJjl7oKW+V99OhRuXbtmtRqNVlbW/MfGus63aZt4pY7Uo/zUqNvCEBgFATGKvWTJ0/Kvn375M6dO13PVdtoW90nrgWpx0WWfiEAgYcPH8qFCxf8h8ZxLWOTusr5yJEj/oi815PTEbzuE5fYB5O6J8t369Lo9SQGatcQz+v+Do3H3dsM9PbsBAEIDE1AhX769Gn/oXFcy1ikrmUUHXWrpPtddB/dN45SzGBSr0j+WFHq/Z5Ij+0bS3lJPZOVwsWszBzOS+VxyI6PK5I/PCPZNm0aSwWZOTwn1ZBdWQUBCIyGwNmzZ5Mrda2P91JyaYda99U+ol4mT+pVKRybk+XgRO8VJPXydjVXL6akcK/ZSNtctG2qUjhVkMKxvFSCfniGAARGTiCx5RcdYeuNz2EX7SPq0XoUUve+UJGaN+zZBfvXZP7ZwuYI+15BZq7Ugo3N55rMH7TCrkju40UJWtUuz0h+qSZFpN7CjZcQSCaBkZdfdIqizmgZdtE+tK8ol2GlXlvISObycmh9vbFalfLtcttHdbVNPfxRWfInZiV3ZlYy58uy/fOiIvmprVLfeL1akswLi+JJHalHeaHQFwQmmMDIpa5lE52qOOyifURdghlG6pXrGUmdr4YKffBzbUjl/Izk3qiJ59Vk8YyOulvl307qDSmfmpHiir47Uh88B+wJgWgIJLb8ol8sGuQGaStW7UP7inIZWOq790rqTE5mPz6/UfaI5LjqJZkxpRRZKUr62VLLTdmQ8svBeamtFiW9+wMyfXDaf3xg9145cDAri3Hd0Y3khOkEAsklkNjZL4mUelO8jTdzoTcy9TIdqPzSKEv2oLlRen9OUi+Vt/1voHIuJXP3m/8Y7hXkwLnWW6Kto/nk/sPhzCAwqQQSO/slqeWX9QFwQyrn0iElksEvs5qWdY7PSenGnGQOZaTkl1NE6gtpSS80h90rJckczsr8jXnJHt5ss/muSH2TBREExkMgseWX5N0oHcEF8tgTz/Ok0Wla/5p+QalLmxEcKm8BAQiMl8DIb5Qmb0rjeBPIu0MAAhCwBEYudX1zLcEk58tHFicxBCAAgXACiS2/6OnqaD05PxMQnkDWQgACELAEEjv7JTjJ5PygV3BGPEMAAhBoTyCxs1/sKavYdcTeSylG22jbuH6hUY9rsHnq9oyIIQABCIQTSHT5xZ6ylmK0xs4fybBUiCEAAQgMRmAsN0rDDlXlrtMdVfD8ObswQqyDAAQg0J3AxEi9+6HG34LyS/yMeQcIQCBeAkjd8EXqBgYhBCDgJAGkbtKG1A0MQghAwEkCSN2kDakbGIQQgICTBJC6SRtSNzAIIQABJwkgdZM2pG5gEEIAAk4SQOombUjdwCCEAAScJIDUTdqQuoFBCAEIOEkAqZu0IXUDgxACEHCSAFI3aUPqBgYhBCDgJAGkbtKG1A0MQghAwEkCSN2kDakbGIQQgICTBJC6SRtSNzAIIQABJwkgdZM2pG5gEEIAAk4S6EvqKj0eMOAa4BrgGpjca6AvqTv5sdXHQeuFygIBCEDAZQJI3WQPqRsYhBCAgJMEkLpJG1I3MAghAAEnCSB1kzakbmAQQgACThJA6iZtSN3AIIQABJwkgNRN2pC6gUEIAQg4SQCpm7QhdQODEAIQcJIAUjdpQ+oGBiEEIOAkAaRu0obUDQxCCEDASQJI3aQNqRsYhBCAgJMEkLpJG1I3MAghAAEnCSB1kzakbmAQQgACThJA6iZtSN3AIIQABJwkgNRN2pC6gUEIAQg4SWBipH716lVJp9OyZ88e2bVrl//QWNfptlEsSH0UlHkPCEAgTgJjl7oKW+V99OhRuXbtmtRqNVlbW/MfGus63aZt4pY7Uo/zUqNvCEBgFATGKvWTJ0/Kvn375M6dO13PVdtoW90nrgWpx0WWfiEAgYcPH8qFCxf8h8ZxLWOTusr5yJEj/oi815PTEbzuE5fYB5O6J8t369Lo9STG0K7xuIc3bXjSWAtp97jN+pCmrIIABNoTUKGfPn3af2gc1zIWqWsZRUfdKul+F91H942jFDOY1CuSP1aUer8nMor2KyXJHM5I7kxGUidKUgt9z4ZUzqdk5lRBcidmJL8UfDzVpHQiJZkzuj4lmevhe4d2yUoIQGAbgbNnzyZX6lof76Xkso1Kc4Xuq31EvSRL6p6Ujmek9GidkncjI5kb3jZk3huzkr4cCLsqhUMFqYqId3NWZt8IBK99zcri9t239ccKCEAgnEBiyy86wtYbn8Mu2kfUo/VIpO7VpLwwL8XbNdlwYKMu1fueeA8qUr5dkdrGBrVnTSq3y1K5X5f6/YqU79uNQ1BqlCVr/wexUpT0mcq2DivnpiS/FKxuSPlUWoorIo3bOZnd+BDwpPR8TsqB44PmPEMAAhNHYOTlF52iqDNahl20D+0rymVoqa8UJXN8TiorntSW5iRzvLhe8lgtSnp/Wgpv1KS2VJD0/jlZ1gNvVCV/LCeLKzVZfOmAzF6vi+eFmPPRspRvl9s/wj4I9D2t1FtfN8FVX35Scm8GFD1ZfD6QfEOWX8tK5lRBsieyUrwfclzBbjxDAAITQ2DkUteyiU5VHHbRPqIuwQwr9cq5lMw/2Dyz2uXU+ihYhfpsqVl3r0vxWF78MfODeUm/rMUOEVnKS3ohwsp8q8RbXweHea8g088WpdYQ8b4wLzO7m1LXevyJeanWPanfm5dM25p80BHPEIBAJwKJLb/oF4sGuUHaCkv70L6iXIaTuso6LcXVzSOqL6Rl5npdRIV6Lih9GKk3KpI7FIzU01K4t7nv0FFY+eVUOXSWjvfmvBQuzknxblWKz85IqS5SPb/bjOBFKmd2S/7u0EdFBxDYsQQSO/sluVIXWb40LdlbQZlCby42R+7tpL5alNzlilRvl6W6GuwXcs0PUn4R/fCYlcXmdEa9Udr1fwIrRZl5ftG/F1C7PG1ulDZk8YWt/wsJOUpWQQACHQgkdvZLkssvIjUpHT8gaa1DPzO9OQ2wndR1NP3EAZk+OO0/MudKstzLnPIOF47d1FjKS+qZgpRuFGTmcF4qzb71fxAbgn+0KPkX56V0Y04yz2y2kccVyR9KS26hJMWX0pI6Xwkd5dv3I4YABNoTSGz5JXk3SkOS2OMXdqovp7aUNLxbOUkFNfaQbgda1fDE87zOQn7crk3D3zf05u1AB8NOEIBA3ARGfqM0eVMaB0+R90ZWZs4vynLdE6++LIvnZyT7RkRTGgc/LPaEAAQcJjByqSsrLcEk58tHQ2b/0bI/T13nry83vyg0ZI/sDgEITCCBxJZflLWO1pPzMwETePVwSBCAwMQRSOzsl4B0cn7QKzgjniEAAQi0J5DY2S/2lFXsOmLvpRSjbbRtXL/QqMc12Dx1e0bEEIAABMIJJLr8Yk9ZSzFaY+ePZFgqxBCAAAQGIzCWG6Vhh6py1+mOKnj+nF0YIdZBAAIQ6E5gYqTe/VDjb0H5JX7GvAMEIBAvAaRu+CJ1A4MQAhBwkgBSN2lD6gYGIQQg4CQBpG7ShtQNDEIIQMBJAkjdpA2pGxiEEICAkwSQukkbUjcwCCEAAScJIHWTNqRuYBBCAAJOEkDqJm1I3cAghAAEnCSA1E3akLqBQQgBCDhJAKmbtCF1A4MQAhBwkgBSN2lD6gYGIQQg4CQBpG7ShtQNDEIIQMBJAkjdpA2pGxiEEICAkwSQukkbUjcwCCEAAScJ9CV1lR4PGHANcA1wDUzuNdCX1J382OrjoPVCZYEABCDgMgGkbrKH1A0MQghAwEkCSN2kDakbGIQQgICTBJC6SRtSNzAIIQABJwkgdZM2pG5gEEIAAk4SQOombUjdwCCEAAScJIDUTdqQuoFBCAEIOEkAqZu0IXUDgxACEHCSAFI3aUPqBgYhBCDgJAGkbtKG1A0MQghAwEkCSN2kDakbGIQQgICTBJC6SRtSNzAIIQABJwkgdZM2pG5gEEIAAk4SQOombUjdwCCEAAScJDAxUl/97FV569OHpXz8/bL4sV3+Q2Ndp9tGsSD1UVDmPSAAgTgJjF3qq+WrvsjvfvIp+VLxE/L1z39a/t87r/gPjXWdblPBa9s4F6QeJ136hgAERkFgrFJ/5/97Xt48+cPylcWsyPKrHR/aRtvqPnEtSD0usvQLAQg8fPhQLly44D80jmsZm9RVzjoC11F5N6EH27Wt7hOX2CdV6g3Pk0bLFRC2zm/SaGxr27IrLyEAgTEQUKGfPn3af2gc1zIWqWsZRUfd/Qjdil33jaMUM3FSXylJ9vis5C4WJPfyotT1KnhclcIzM5K9mJWZ/SnJ3fKa10ZDKudTMnOqINlnUpJfav0YiOsSol8IQKAXAmfPnk2u1LU+3kvJJRB567Puq31EvQwq9eqlrCz6xo3wiBoVyR/OS+Xx1j5rV2Zl/kFz3eOK5PbnpKz+vleQ1MVqc0NVCocKErza2gOvIACBcRBIbPlFZ7JoCaVV1P2+1j6inhXTv9QbUr9blrkT05K7Xpby3XpkpQ/v5qykX6tJfakoc5dKshwMyLeUYupSPJaW4qpI7fK05Jc2L9XKmbQUVzZfE0EAAjuDwMjLLzpFUWe09Cvx1vbah/YV5TKY1EuSO9hJ6p4s3y5Lue1jWQJf23OpnJuSA8cKsrjiSf12Xg4cmpeabaDx47Jkn14fkWv7LVJved26K68hAIFkEhi51LVsolMVWyXd72vtI+oSTP9S14tic7Qc5SWikp69Gei+IeVT05tlF/+NalJ6MSul5mgcqUdJn74gED2BxJZf9ItFg9wgbZW+9qF9RblMktS1nJJ7c/Pstkq7JqVTeSk/2ty+vfzS+iGw2ZYIAhAYPYHEzn7ZeVIfrPyy9can/m8gIyVf4ir0wrYbqLKUl9SfLTev1KoU9uelMvrrlneEAATaEEjs7JfklV9Eli9Ny/SJrMw+X5RAq23y2sfquiy+kJbZKyWZfzElmevrFfX6Qlr27p+W6YPBI5h5U5PSiZRkW9r38YY0hQAEYiSQ2PJLsm6Ubl4BjZaph5tbhov0S0ZeH3332364o2NvCEBg0giM/EZpsqY0Tlo6OR4IQGCnExi51BW4lmCS9OWjnX4Rcf4QgEB3Aoktv+ip8zMB3S8AWkAAAskikNjZL0Ga+EGvgATPEIDATiCQ2NkvNnkqdn561xIhhgAEkkog0eUXmzQtxWiNXX/LhT+SYckQQwACEOifwFhulIYdps6K0emOKnj+nF0YIdZBAAIQ6E5gYqTe/VDjbzHYzwTEf1y8AwQgAIFeCSB1QwqpGxiEEICAkwSQukkbUjcwCCEAAScJIHWTNqRuYBBCAAJOEkDqJm1I3cAghAAEnCSA1E3akLqBQQgBCDhJAKmbtCF1A4MQAhBwkgBSN2lD6gYGIQQg4CQBpG7ShtQNDEIIQMBJAkjdpA2pGxiEEICAkwSQukkbUjcwCCEAAScJIHWTNqRuYBBCAAJOEkDqJm1I3cAghAAEnCSA1E3akLqBQQgBCDhJoC+pq/R4wIBrgGuAa2Byr4G+pO7kx1YfB60XKgsEIAABlwkgdZM9pG5gEEIAAk4SQOombUjdwCCEAAScJIDUTdqQuoFBCAEIOEkAqZu0IXUDgxACEHCSAFI3aUPqBgYhBCDgJAGkbtKG1A0MQghAwEkCSN2kDakbGIQQgICTBPqR+v8P56/i0Djj83MAAAAASUVORK5CYII=[/img]