mpl_toolkits.axisartist.angle_helper.ExtremeFinderCycle
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class mpl_toolkits.axisartist.angle_helper.ExtremeFinderCycle(nx, ny, lon_cycle=360.0, lat_cycle=None, lon_minmax=None, lat_minmax=- 90, 90)[source] -
Bases:
mpl_toolkits.axisartist.grid_finder.ExtremeFinderSimpleКогда есть цикл, например, долгота меняется от 0 до 360.
Примеры использования mpl_toolkits.axisartist.angle_helper.ExtremeFinderCycle
<img alt="Демонстрация направления оси" src="data:image/png;base64,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</div>
<img alt="Демонстрация криволинейной сетки" 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SAjvPOzgIRE8kbaYiLrzxjWFY12n1CHWJTGp+TDKknwFfavBF8pJTI1yt1q2nvYAe774uWn8DmNYK+VCoQ/G83OvnQygQReS8wbaVsRWRuIIN9wTywM9RsuZZPRI8h9DOWnqsiQ7dSp7QLRjL0xsL5ElRLstVKBHFw9mxU/5cwYgu6xmwNkRWRdIK7iWbzwJCASXfc6KWpUDu9ES39+s9GGwGpjbEuFob0HwOnneVAcXUS3Nz+KJBXIoRhW6loOEGDbhRwgSyLrAWE4vhY8Fe9JQErt4K2SMvfM8CgpU/7fx++Yb9O2C6Szp50Mv8xzCHZ0Ya6IpAIRzMjlGjlAeKtTyAGyILIWkC7fl1KS2HQgZlTssb5SJfd4oWtJ+8q+8PX1G6yEr2wViHB6ft0fLM1wdBF5rVD8nDPSliCSou2VujgRdE9d4PfXA6Iup4V67ScAWdpTgey21OS2l8tzwR2+ef0V6zs2ttzLEpJ76iuvxeYASSgfUsXWFUxhhokcQiJrACmtSgTyzCYZSHWVSRlkuU9jtZ3e1ej5db+//oWa2UIesSMp6ZJIU82boFrZSLr6vYraCK46Efhe48lA+nScKhVo9rFAElJFhpJJ783FhpUQ9UmiL4KJcK1dAmEXXssX5RwgoLUgkjGOgBIhyIAESqw/EYiuSUix8CggblKqKDU5AshC6LRYp+PHYf87FkUsepdAVjbStqUcIEuvlTUfUoGJkHRZwpH8NCAwD0BUWBGAMPB+LdsmugAv0SdZmAiWaNG1nQJZEKkfN6UcIAuvlTmwA8cR8kib2HsKEJ9C1tWH44EkGDWL96sGfGBTYjpnQYQkiWM6FA8bNfv19U/kH+3ruwUyJ+JyniblAJl7rewJKshrkZWLDr3/eCD4SJMQp6tlt69RPE81xY4W/KHpqhmnvGi/isUFF4wnKqgn+/XxTzQ/jhpaOwQihXEkyLL6GBFMudgKbjNnpC1JJEVKGmW/jwNSIDioxQ6H6WhKu2QZIbBwYIcxrB6naL05CG6fEMNV9P2lGzxao7z48OM3mh3UwI4nqAIbcTWAE8GlpC3FzBtpS8SRNG1vOSZCBmKNizfRax3CFVg6cIs1TmkU8A0qti7zzeD2iNI6A7pajQqVrvhe/d8f/0vyWbudoBrP7FOAEyFoe1tKJW+krbIaTUoVW8c2Qt5TvzihgkAjzu72yV1cS+MdISWoSy0+eJ1YKbqx/zO5uTyOpZGHwf7+hma+3ZDu7oCEDNiTd2NCRkMSW7c6nRwggdeq5wCJbYQIxPpjsHcHgP1pStQamqKoShlZFuvax2Rhnb4ou1lP8SSkWZXIfH+iJlndJZCjUfBXdjoUcCJE9btDOvMB3qBaxpGMcYQlEbIM6DOtTyxgfyYqSFWlj247IWmvROsKcVxNmudULs+tgLE8Imdkf338D/JrnrdLIIV3obcqDC8ZjAgRCCsqZg6QZfabNR9SnmuciUAqD313Ugci6ahchqO7sRaRDMSXgUE1SU1eS2FARYPcVAttj/3rxwfEMKvULoHM9sLko6CPcCIpI20tAhHkPVuN4kjmwM6cCDmoH56HcxOk1wy+z+JCRkTk0AlTM494uKXf8OHDLYGEdZCxap2hzR0BYanaq/O5FXPsGCOSNrBDIII6kVpoI9kTVBGRlLS3FNYMIj47Ulk0bltaBpD2vPJ0OwRttXfHoXGp72GlCOqztMJmgbycFKN7u706gEfa2NM/3s4DsMWBgAgSR1InqHAimJggjOw5I20hkaw6xP58K6GYC8t3kpsKZKVMsLD2c53nfKyF0kVPYfz94ysCreRvFsi/B5Gi3pv0Ty5hl8Vc3M+f50HgJjEbSR9pa6F2jqs7Aq+l5Yy0lTt01ozh0cO7aQW2j9XK4UIDAhI3Q6rw2QBGM1Qx4g18rZ6XZ1WozQI5HuxdBusXi0ALP6VtkFgSc3wUpLHNyd5VeBsIkXQgmI0Q5DZVhXh8W/LhVYvFrJG2sWSLCX0tdJAuVIonr+loSYuKV8D488wLz3NbXF5tyPKbPcmBBeVh8NiPn4NmAMQaQs/p7DZIIf46HIcaOsRGMoAAByZC0j9Vj9UcIMB59yq7l2VqYl9a5qzJVBZqViWuKUCxXF2Vgi1FLy8eLtotMdF+2U+s5dus9jcJpG5aE8U3+xPrbBos7dMtcuP7gYnMd88kKI5kAUFshChI44+sHCDgZQ6Q0O8cqVBVtwzPDeI14YPEwSJkWFTsPh0siqBDvi8+fHiBBH7H3ySQw7fvT5jnDXA6fB8m8JMHuPtxOlXPlp9aBtlICKQiCbenDgEIbCPkkTaHcG7I07dwW0ehGLeAtKekxDs9viYqVZTCQSiT493kDaANSwc9VeD7NySIqP2NWghjBW+PcpBLVKOlDDx4j1k4GZ6/XJVa40tpSSQEMvNGe5dXNQIQiAhZSmpU8SN31thTl/piG+/LJvqC8TWxDcWuYux39qE8Si5hxQ2bE0QqzY3GELQOqUrI8aFuNz63l302i2xE1kA40nbfHNTANVn9niCSpu2tYUTWO4yfusFbaNGmOVt1dO5I0XvRR/sRDhKnjmUkR6+h59CwFJJ9vHmNbIpINLfdwnB5gFKMJHas0ngWPV35TgsWcf0wsdj7FOViTCRVbF1DvdZ6QjnTtm20g1vlpa6uUH3H5fVWn1LkKta7DRJWCpO6S9jZZVwL7Z6gHd8mv+VKHSWSlAGxzyKvxb4KR9p6tmZKdpcMJCaSrn5HvdZ6QBol0BN55NE2bdqL/v/oRDmzRNvI7kZZVlS8WQV8tKuvokHkww8kqvv2/ZZbJ8joH6zLejYLiTDPhxlZFkwkYxwB8VrruSwlWJDAiVDfw+mIBnRN8wiae2bnpybjzaoajQWRvKjeE7cNBLERGIg0JyIP9SjAG0UvDciSSNZ8CExkLSC+v4jQCYWETJk9Drqm7pWp+IMn6nx7TqIko0kOegI8i/7g74//Z+7cv9JWtjgeSibBGEEBi1BCCoSHKDFAFXxixWLt6erLPk5vz+nt65z7//8HNzN5zewJJLqEc/zFBeiskE9m9p49e383SJgzxwsHIoj0qT/IXFSJZd/cskq4Dgm1MjOBuETmFuwwRO4CBPmr/kqv7YyFpJLqKzI6Y2JVRbTpRhmMgh8jaXAXV4BZr4UmjC+2BbbocgnRXpoITCVFeI7Ybm9r53hYmbNkeUTmV1DRduQuQPJUuMNyoik1kupgJqkxnQI03IEG191Q/m8JugNpmFq63YpwsxqXW4sHQtsRPrd37YK4vasnZ8/PeuocIIRIREkbNUfuAmST3l1kdGUbeZnSetEf00y4PmzHvqIafT0mrMRtwnhWhz3xQn9+BsET9XwZQCgiPBB1uobbdz8bW52jkTUPCCbyPaKkrekTucvGMGmAQHLPi1vWSUY1HtM/i820kyDMnIGFPimYjgXbpzzkIvDny2gsSREBQBDZj5zuCMJBedv+SJwLRCh+7z+cDyQgcgcg3E5aSI69TFFSZovHLLvfwNhUuLyYBDyqStThdiXK710SENvhsMKA6F0DZz785uwQC3NtCH6gPl79NwKIv2rdAUgRbhMycmOg6MTTIDU89phOdY4gWtV0itv4QRMhlPJwQID8/QfwhF3uLAeIJ7MAgIgHuLrKertPrnOTbjARAuSPV68/hyXesCeGOedI9Q5AajBAhVPXGgmFXDnuKmWP6QiJVzScT2INojZ+67CEB9rAj1ds/iIaLwuIu2qxQMrD3G4au737UxUS4YA8/HT14UZLh2Q+gCNcZ9W6AxAoSYqcJSjf7pmOGLlkEiHxrCtuxS1x3IpUtsAbcFJ9goeGk9VlAXHmCAUEjSvG6u7TBu4WjaZTERCBQOzp8f5akFGHJwLP1AmR2wPhtm3+iVJH0epCU7bH1E1K3ApBE8EZ8SKswU1kIRCQeYLVKgVR0wXjKLFgIIQIDeTJSX46JBN7S7CJgFWLBUKmxyMy5XkiXJIDtiO3B5KCGleB1ypKiqRKlVqhhNJ+MiK/8eCQcmtYARiVGwhEWcWHRTuj8/Une4sGYhMp035fozt6gae0odi+N7oARGgg6JpMD3cN5ojwWSfNavb2JW0NKH/XoU4F67KyntSVcrJELToWjB7C+Hoeevmw5OcGFhtiIOZxXdo1xtbCgdh7do15ZCpYYa09OsYF1OKUtSMUEG96eEYREglJA2pqbJHVXCBTJCKEBCOBfwU/OLUzeCGY7clkgk9hg/dsYsx/ID3LvCHkS+wfYCDM6682EOq1quIlqzQSzN3mwm0IIdJmA6CXXaH3brL9BZ8KiReMHQmA/OFND99LabFEwvKycpNOXCDtNztbiqxp1b7G/MhKT6ZeJtrne+ftBP0HPUVm/6XfZkdowyH7zJCa/O3q23fqZffBO9vLsnaFyu7GUoAI+TFzrimqxulYKH0hi7XKrFoeEGp6BG4jSyQ8Ua6fiztDTox6ShTFjURDpH/UwUANXqTSmtIfa1YGBe+VayrzH2KiyY5gFtjP1VKF+Q/1P9/+pN9oGNjLyjw42j9EywFi6qDiyxytmL8/d6wpQ8QFck1ND8qPZ1atcCCMfO6dbAjtIzWThY4uKR2JLhYcpCNsCNdpVgKlhg0Y/sI2RLAuugtYsWaI8asyQ0Tcf7G74wXUxIs1QkQqIQcIOz3ojRVNJBxIno7Gx/KyktDL8h1PoySb9jaltp6wyQTltDC8jZqYd7LAvekDs/dleXtQ7zQCRCrFDUpyMuyiTiWvYREjZsezE6X6gU4K7c3iDTG2xjCXVvKDRY64lZF3X6+pRYW5htkQoORQgbuQzq1iOBWFsaD+8sHwkvsbgYhZ9WfI6nv3PRgQw8tn8jMZOuASCwgXPKt02LdEQEX7b2hZBIFDE+SIQvlHnJwL2dxO/VGRIB+8g8AYcUqBTZz0SbiRIH++vbq9Ssod8DEgnwis7Pfm54OZSwgAxgbxMmHXpwEF+/YYzqJjI5oyTrchhTXYSwLJLkiqDBngsyIJcay6PA7IMKkkrp25OFHe3rwsXYmONdyl+w55QjeHIkFBN4dQZSbXpyEKDvYY3pNpkxZynLN6tc7ESajAaNfHMLLfwQI3rPPAuLYEdt6fP4aMiYbLXXnyLz6EJdILCANWOSsJiZl95EmQuJ4TC+RUe304eOOYKQKJTnZ5Kjo4/nqPwIESOyyx5bidP/m6sOn6nYJRQBxicwt2GmSaHwsIAj0TrJngVcd5aQqkjG+Gp56VQISAVx6ewMaee7AtFb8lwBhJXZZIOj671/vr5FMvN+I8wSyas2voCJ2JN6Z+ja9ryB2IudUI7hC4mTMnKY6kYQV375QJofdhsA1sLMdEWwU7/VMvTi+xAzitc2jJXa3YGD355rtU+IUHBQBREjbRCJK2vAciQeEymzLbDueVIu4vq7MhjMmESNXnQ2u24bF9WnzUU4WdwQGPW3jXrNO9tamDwzSNm8vRtu8QGaBAXKNnSvxYr9xhAR+jvBZJ2k5FdWlrVlt9OIlyiXdBx6LgLsW25Kx7opBjYlreDJe1zV8lutaHoPT2dDhHdDBobuowerG+87LOi7jtnlne3Ha5vlEKCD29LjCew/x5PDU27PPByK0kqGFyUz52eFwPxaQ9KZrMfTgye1U855UkztmWWpqwbNPdvHEMYYnuinohqnw8utw41KZ3G/m4sFTRDLId0jbvOx8IL7MQgDk2t97qGcv1RAiYXlZrXFUH0Nh+CYekAx2EmgRcGeC+vPMmEa/zSxOTjQlxR2cNeHtrieFCCNfvt/c3uHjTBAAsF6WI4B4c8QD8ujGnh4oU6tOcOHPLsl8QBIjmheaKFetRqq/daexgNhPuTiopsE6ouuyZHp5WeKKJOvgTpM2B2lOMnkTWgwuksIbmXvNfh++OVdy3XT+4HJE2uaNKhFAXCIEiGpVyfQ4Wl27eKtgx+ZkX+WIhJe0SXImAkhMGyJketVN+KCvJAWxqGuJWrmqb+ua3km5iYz0ZK9VlQa3rYTvcLmm3Bt68j5tyKTbPTAvV4yjbp+4vQf9fAQQV2LXBlJ+8PLHj58PsdxFcueggey9o3jirDM0kRklbS2eyJ2y33OJNlxVPMlYMVcstwvFJtlqbPAi+4U2TFrJQ913LJ0BrxzcjsRCK6iMOleMyS2a2I5gIId/v371v1XsXR58cSK+shBCZFZub5ojcgcgOJ9E5RojpINLDk4zuH4hTVk05RJzfyW4QHBaDlx0OFdasNZJFhLhc3tTcmfw+NHNr18f89un9qcbq6e4lF1U2vZnDhFq1ZqZbM0RuTUQtUyapW0Ag0TLjgdjNkAvqRTuFKqmq0G071o/4h7XYcFvIBc+Kg+3FAuGIhChbN54e/Xz/+tXj3d3dof0VjN6GiYTM0ctTgxBhLfvs7HdI5LZAfHGrNLvSbFqhY7bYo76C5c8x32DD25rNGrMAAArkSURBVI+S2ahgZK0yWDAQSCRMalx78wOfexh594nqPVOFyvHRGXaMUofsqjWnHAEQuR0QWtyK6Tufpa0FNSZitEwsP2iYTbgZ1yJX4VZPclW50F/XNxY9QyCRUO334Q8nhTq1R9Zoo5I1hcHpmIQuRJ9IFBBA5BZA9oWEVkSUd0SFtBKVGWOuUAahSF+WG01Jc9+U84v56LKs1hYOhCUSCmR99S/nFhy4335yJjSO3cS91GGXsiNzC3bKNJH4QHqj1W6KDdL6S4mZmDnrAte3wk4G0dLKiC8BRUlYrFAp8TvJZQiY0UTC2+ZtiXJJNYZd7z4YJ1unz9qeVT3sBnZkfgVVmaqYiQNkZbpDRDBhI/mGlvZiHdmZQOp+BgxsFmnv9RM61yiB27cLBZPfJy5FUY4iMqtdhbpanW7tj7y/E/uXeb8cJkWtWhElbRSRGEBST5/gxzxEUS6TdOwIEBJnx3T1Zyw5rBXbGKYz8Pt2ruAK6c0lSfwFxZgz+4c8G44MRlqDElJ2Vy1MJKpLW0AkBpD8m53f98I/U0u45BMKibNjEoc4VdDDLklKV9j6wxAtGq4kMWMvuUsSwfTnyEwgh+9+k4THCfoLUFfq25GwNnTMeYhvR+J0i36rW8dNQbkIu/py1WRcXn5MfEqS16ywFEPTdqgyQbsQMt4697XhxhEXAS9LldQjMruxpC5VrcSsXri+HelHAfHnSAwg9
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