Spec-Zone.ru › Matplotlib 3.6

matplotlib.axes.Axes.set_xlabel

Axes.set_xlabel(xlabel, fontdict=None, labelpad=None, *, loc=None, **kwargs)[source]

Установите метку для оси X.

Параметры:
xlabelstr

Текст метки.

labelpadfloat, по умолчанию: rcParams["axes.labelpad"] (по умолчанию: 4.0)

Отступ в пунктах от области построения графика, включая метки и деления. Если None, предыдущее значение остается неизменным.

loc{'left', 'center', 'right'}, по умолчанию: rcParams["xaxis.labellocation"] (по умолчанию: 'center')

Положение метки. Это высокоуровневый вариант для передачи параметров x и horizontalalignment.

Другие параметры:
**kwargsText свойства

Text свойства контролируют внешний вид метки.

См. также

text

Документирует свойства, поддерживаемые Text.

Примеры использования matplotlib.axes.Axes.set_xlabel

<img alt="Демонстрация меток столбцов" 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
Разрывная гистограмма

Разрывная гистограмма

Разрывная гистограмма
<img alt="CSD Demo" 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0QEfMnN5CnPU0IFMzxQWPZXdLxCVHF8k0JU+1h3tko+x01Lzv49Lvws+usPBEws+MIBgP3PCjZ8c3D5Yuyq6JJIIDry1VbZoboVEXYtjsJQBmk0kSDoMVyKrn9syjT6bPew1ufNS9VJGfWMUpObZy6dASjdeymm6fiAG+J3GdoJgd+wojEIMDc3/RJ5ihiBnDVZGI9KLCyGwpxiV2G5nIjOyZssr0NiXZaY3twR9N5qMbYckhxRJRh7I5Oy1p1Coudty1i06OTxM7WNHc2NjnvCRAtOs9BGR8gnQIzTiaTAIRUt1H0joMLNWgVU23SdwWkx+ws6OSAoPMrpeD2pPdXNCFX21QYPy7/hSEnc32Mi55bnLPutMOdWdAoKVK8oyPn77c8vA7AhsaJLhCvX0umYuCC7uD5gq1CP4UgJUXINDRWZgslsr5/SqcxFx4U98PUews7DGXUN18uK0E9xhC0cOodquF1UlIs7OIib8QmZah4LQeGFpDeRKon3qmVfSqTUbEphsURpvVJjIDBKOiumiI5DEt1TOt0yfAQV4xu8p7vFlgL34lHLEu9ki6kP3bk4LHUMuQKWoQBh/p+6xinLOeG3vnRVzLKYbAJABfgEoOLZoYEneKfS/dzXxnAxFks5XJ96gcgal2cIvids8aOlOoX2ZzmFIo1Q2Vg5NyxnJnMhXUTMp0smkYR11dH//1duA7iYuOJW9Zl//BGAS+v+PSCBFZV0jYJ0f8zc1343cIA+pB/6aVTjmJ/eCeurFHbT0OjKfMfPLU3zQz+xG7XmWbkLO8fS6qCHDQ2Gtt3bm+BJO671xYsprd3JYdZmmQzQi6dXrvlKAtXOxl2qEN+BbY1l+jt3bc+mygbrRJUzzVrLrXSHaVHTtKV8tMLSdt9h5SFrGaSPPtQAD9F7Be/0+U9qGua/0hW00QeSnkzTh/LX5DeYqvJrktp/aPe5e/j+Hb1T1aFoB73WItGWTz7vwoknFBmCiiGH5x73258cvutRmD9WpxhUTE3J7+sltZUDDleX+sAyJ+G7jR88itx7xX1XImrX+n031+2/unxh5W9P42CNEe7vxobSIoVo/OaTOFUeT91g8vIc6cRJT1d2GLjzakDraD7Z3TPC7msxdGn8/R9BaeCGCCIwqsl+aZKyl7D0CL/NcoUGeBhxq1qFQw6dNwnSPqXkTFpEcG+foYvyL3nBsNWuxZrmy8pJ/SOgFJPJgRXm8U4BAo5utjppSXtEMi4bthb1EkEq+1U34A60wde9SrLoiDUDYqXLznAnZ4BmuwnxFFlI0epPPO+Ni1lwSkYUigf9qKga+V4JmEIE5ZOc0a6gpk7jaHzcJo+U4UY1aeC/1UsUcMXFffs++a3wuwPFP15yOFdc/Gl08a41CytfzBExtnG4/zWLieaHeO3mH4VyM7mgQTLGHLGReL7WB4a4CTWIZed4d9vIbKPY3KSJDamBSpF7HiPjTQhST3FZUgwhPrAN9x++Wg8TOcEEuHQh3rG0aym3bRI6vbfTYDesUXQ8UrzDUQ2jo/2E3hHEQAiiFo3ZXCxAwNF1EpPH9ClRQkdbax2sOmdHn9HXgPf6L5g8oWspTEUuSUmdi5t/uJPn2OC1TZ7E3PhjP1el3/sa4sFtSOSSQnO606lvVGCT8MgxcMLLayt4XtfLN7alaPyP4sYnlaDwlyUKuHHvlUv7P6hcvR6s/hKsXw3AH96T57M/leraYinLm1glbA83LzIalQsyqYCC6aVtNjKoWdbnZstlNdjipgazGsFgM9bc3bAlctCMBPxMLIo3w3ZV8VgMMecEuw03u1ndCjO4FIguQ8ACy21+SFXdUeKQDq9u1E0rHhTK18GMBuv4SJrGPyINQzXYXpkMv5CPgJ20TvgC0wefSQFMeaaunLwZrZkFyfoJjJKPl4mJiE1LyvuY/BB+ia1VDc6SbsSmf1aD/vagJBl+LHAFSiiYlRbVmw12ePgHAKZL0jWAL++kGatTRp2DWQkH3oJHu5ZsIgXLV370dZY78Mtg/tDhW7qDjQfOPgtYfp0CWOfNbBezksSh7Bw//+tAsUkjmKodMM0MAT/ywpwrOAxwevh7pAQukcQ7LngHv/ZSv4UJVAmMxP+wUgqv+SGPSvXmwmWmyxllA/XbC+WTFuXb8v4RmdFL2IQTWV/4iogFjse2hQsS6ANRGeERwSD2jVRUN+h2pb4LZPO6tRxaLI8U5w2yKhV9I8IotKsNsdRg0lE8371GuOmdRIVLQDrw9AWgYqjfngIRh8lFCIEiHOlqvDVim6no4V9DBRQY1FVLFfDqgYvrcj4q4BmA92GqERDbeSwCxC4OAGXYVViSqc+ZcoGCSVZ3aB4sVqrT5AJ72bRpfgjgyf9j5+yjmrzOAH48Dp4ha08qKNOXWtJEQCnmTaIp+GqaWEI0SFDCAolS+QiiOQkfaqJV1nyRQGIQAUVR5wcKQRemdR2VdogiTKu1fnYedexMV1unzq26zW097uy+EGn4El40O/uD+w8kPLnc/O69z32+7pvvSY2JU4GnF2NC7Y33ChkXZuwRHCpSYyJGEQi1Avln13hqBTjYKvxBXPvfS+Z+XVLtBDGjc7u1gcl5rNJUx8lUqtJ1HE5eYvrhgvXGd+IhZs1VuerwVbuA7oaDQjGh+OM2TEo4wLax5EhSfmrGrCat3WElJNOjJny8Jvmyq0zr321r78BBYQJYGhULqznIEJp+eUnaVf2F62+lwk9219fdGinA4qw39u4eAmA4s09m3Eqw8CJtcwqhI2PtaUZPyN61kfMF4W740wUIf5aR2yGtBLlTKbKof8l8LLqwJq/E5sLa2CITqGsM5jPXDG1yBBDj69aXHG1+feLFklw3ku46m6VpOv9dJiKrnsFSYbqHRyJlTd4WTyDFOSQ2Luy6o33gCF2i4UMqX8gTvnse+a0Uwq6t33Y3oyFjZpG2zlClg/jy/vxqjwra65JnJ0d2xHpmUdHsXL4YFnHgyNzbjp0d4vEMZETDndkvFrZ0jNWPePDDWbwiAMcw+2YdStYywqhjHBbQihg2iozxZISs/tFDAbbh5CCKYyd1v6fgSUNp5Ire5IfE69l2escRV2kbXYHYan26Fimv2GgOwDJiWG97EEELyCcwB2Xc/iHfUn2bebxfdzA9SYY7pSUakERZyjOjnjLc6TPyWkl04jgAi8ibB3CvHLjVZwXLzPvZEVnY3tt1lEpbLYXXoN3eNRq+kqYNwq82ekGsS0kOp8xKXPlIILeg8ibvd8uaVnb6KxiCA0e+n9klj8rlqHXHuGA85q2hQ+Z7QcCmecU8hIwHWzfCsWZlaVyowlYtkOvXsPwhOzTOWWM0atkZrkWFsN0y6VsSwdMfyO44zlLD0hJQG8zOWzGbVn55zo/rc31JZaq0kIjHUOBdikoyXYxdFTYeDWOsphpZfHgQsfblZev7P7aFNNmtb5680XAuj/XyDzkzoeZCakcaZYvRK20sIm9qTBslMRgopM48ZbdOqdEviIWxby5MvfAmwX9OpLVKW6zciA7I1EMBMT6GCmVj0SMxqKSkHmJ/pGbbUhrOLdGIWl3ATZa2hvzumc2v4hMCp07C5CKCNsYO0CLUyUNbwYHrTGTLgtWZdZf2deP3NXTc6gght0Nsxq5O2kwB/ywL0n2x0sZ5Bx7phcPG/3PnFnq9MRTX3mC1mBZ3d2OBw40oDLHj9XWN8klc6kIaX4b1SwYlhUEqXQmwYhJ2st74IwAm1VAFyCSUPOjprLEgNeSW3uGqZUw7Seq+yskphmZpkBA7cKTWrQz+UgwzjSfQ8d5sHIJqASpyPXLPmWogmYwipUcyFQJyzy//VfGNrpZSPPjyGmQ+Z+ZyPvuxa5yqzHjOouuOgMnzbHWn0VxZ78+341h1SU2tng4SLC/uhbkqccTbTOz0gEAt6FanMnQU6uhjWTVm5ZhbReOfIyAD+MCUlJaeAKkAHLnQigOgAoXlPqgS3CQwgxMq8M2oGPlKT6G9qkZ7F/7gafUTLQ3aZSYPU3aRpOjkZIRVIAQxkzGBROEBdaNJ8ZCU5lR82XwcQksmQzMTtZJHXti6ALC5YkZtD82zMwEvCjn8aDFf3gNCCy+TntCyZGo0gM2xGYkzaul6ZlX71gmguYWkehxMuuDNSgFv2Z2XlUgYokxJ26Mj1BHO9JlnJKAMFw/ttuVzLIIMlNAJz0Ag7UQpQhCxxjQEvrewpMheKkdtS4snWZ2YkRoOihqfY2fwPpG67Zih2KTLckk5+2T/nRXz7ULH1sVzemQoKHk5z1vBZLD6ykuCDpPg+uT26rn/C1I66NSbtUfxnpAD9NgG8FkIdoNYEbz9i9x2RmE8vAjHpp/U0vQKjd9WGKPg0kIo8NVE0AV8A31fpW93IbbnwLEX0egb6tjVC/Olnpl5VhcmbAvoPBX/QKYdHYkVhB4jFUtBp1EEgJKdw7jt9Esxl+v6xdwkL6da8xD3KeyMFCH5VK45WUAUokWJoiFZ53xHp6fVPQM52e73lxNXirtd6tE3tPTWPCBAMds3hfbR0eG1aQqY9OHR5m9CE/ItHp6QFW0EpRZOC4zQwa1xkwmvlsA7JCGZcXgTvRslIAWYVTy7cRxUgC2e7BpK10M+kgkXjXbZj13rKHB0IowST9wBUDAqwDp3gen6bQKKyDQ1Qrset8LS19RbyejBhtzqV8Mk1f/GbYQFckLg9L1WvqRkpwGX7NwdSBkiTss0DFlGxvw0ALs/7sDN5VypLtM8Sk25MDM+7aKMzicQSrWtogOWkH/d77THkTbkYaFIU5Mo2k4oismpYABfPWz+nw0k/NlKAkL0hMpgqQFBiA5by2VQT+0ofZPC8Vq7K3qO7FM8FCDqRnKbXDQ3woEbKgq8PN99GVhQbTYqyZ76GeVOJFo5WfDn7jO9urA8E0IkPKCsxh/StNbQxyr1f9exuXPh8gDJMP6wS365g4Kz7zduQktAo0ZZWUgTYrWg0D8b+TwFKuINI97sr5xaZBhQcCmCQ2jksgGY2IrbwyOGT3VYdWJwjAWjS+k9+KQAjc5f7A2w4mlNb8bPJgYMDHLT1A0izOQYUtJY+HyDYXcMCqCPrZlePPXGRdKnRoqUFjQRgEb/q5QAs2EcmV7IKN+Vk/7q4WzXmUrrh59PLhiHBA211si746Ylw0qXuVSJM5bKhSznhhWtjqhobG4sfbvp5QhAUHoCEmcUFZJef7j1b60+hLaMkXbuMirR/+vj+732CHQrxn/bRpYsh/v589OvIOs/+JP3HLwqwIjAwsPbolleXj1m1OyUyYRX47Ue7IXtFQlXF8FvAxGkBFKRDXgmg0vn4gYaicgZUBMcy/QIqAnCDV3cB/psodB78au5L2cLZOxNW1O6etDbhc//ctd0FC7kBvtvCkSGUtrD/QENRkaGLmLQuT7LXeTWhikrfL6u87QfBMGYqvBYAmc+sw//3ZyZ4HVKOXhdrRh86MTyAg7ZRgKMARwGOAhwFOApwFOAowFGALwQwdyqlcVB6yOQGSg+ZhJmUhhLsRymuMdlXABP2jqPQCilJFxSO82HnmylJL/cVwJzPA4ff0tc2plOQLlieTqXznBQqnW9+SKXz4h/5bAuvorITxq2gIr1sN6Ut3DieivTzc2X9trDPQvrZY6iMo4pS7KaC2lN8p1GK7UbOpCL9WravAI62FwNYcWASFdMhnYqlMSlwIgXpqcvSKR3xQbUUxFelH5jmE4Crlh/NobBxAs9mUfiKW/au3TJ86Qn7Ct4IotD7p/9+ZfjCK87uy/YJwP+ydz4xaWxdAA8oXtSCf7BYmwEnBOEJIwsjEQjEBAiBCBGJBBMwMhoVQiIiJIoG46JrImoiSYPpQ1gZN00bE+vGrelLXt6X+O27aHd+XX+b991hQCmozBT6vTbMWV3kzGX4ee855557mMvfACvzdJzIAq2ZMdNBQ7l/7y0N7cWzFT51bX6ma/6HAOy9BS2dPwxg5y2dJ8dzOlZ6qGsvv7w8ozHfcf4k+0cATE0eZmgsFwbet9AwgrnLORorP858LkMjpOLTMieSuYVl/Ic4kewenRkciERozJvDyBqNziVnZ2207EMnjf8Od23mORPG/JRhDCMMwOYCmBIyAOuQ3NrYIj7UDtoFQDDAAKQve5dvZw4zy4Mrb/vWBiPrDEC6cviG17KwtnjCXvp4GbleZADSBhjJtiwcHyyDjQ8ZXm8rA5CuSJZbjnMfJWtgb2BmeW2bAUhf7tdTrJ/ptpg4kAHIAGQAMgAZgAxABiADkAHIAGQAMgAZgAxABuD/CyCrdbu1KOt3rVpCQ7P1p9DcbmU1GiC7mFh68b6rKLdLXRSFumbXP6x5W2otN7TAcuB6vnVpg2zf3hVn9VCudmJR1hRQLzqloUm5iEt4l37krDQQIOvNZA7nFZ8HN3gHkJ2kel/7WcpfVviPavLuUD9vUJU+N9LSMtOxN3gskBRG4O8tlwF+UYSdfGqyeOS4uqCmystR7JOfzCWpquZ49DU7XzQG4PriIv/gQ+TyFu+fJGrJBrgbnJKlbc9StMxbDqluiJruaYCqvd8OUHZMgVOqmtm+0j33N/aHNguBnttL8ql4K/RtoMF5bvnlbGDDf2iDF3d1XtzV3Q9RBajXnlM99Rbvpe5uKGPpxSkDZP04gCX5DoDerRs3A/D7AY5j9ndmBuD3A7T5FZ/EOAPwuwHKldYjLM8A/G6ACuXplcrDAHwYoNpa8wq7khUwyhmADwL0SMM1r9jy7meVMgbggwAtU2jNKyz6faHXxQB8COCIKuS31brCadjn7SQYgNUAkyAtzivtta5wh/YvTOFmBtizKGwXDEuqAF4EYxpgTigKx0ICn17/cKyC6vYX06ZmBth5PdN/upGpzAeyskY1tHBikZR4xv804sQeThl41aBNq2/SfGBB5q73xgTcQj

Демо CSD

Демо CSD
<img alt="Заполнение промежутка и альфа-канал" 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

Заполнение области и альфа-канал

Заполнение области и альфа-канал
Заполнение области между линиями

Заполнение области между линиями

Заполнение области между линиями
Демонстрация заполнения между x

Демонстрация заполнения между x

Демонстрация заполнения между x
<img alt="Гистограммы с заливкой штриховкой" 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N+3gkAfbtATp9vjKVNARJkYxsEuL7hUHSXskpS6cQ/ambiAC8qJTD+LAEhUhNHXBhFAD654RkgAEiAAZLe6WZvZBC6QejWcLzHyA3VIBlB6M8ApUCtVpgaYWOp7AAT2FYwjCL/z8CXzICh0XiOp2uTiyCrpBDNxCu1AGNzIMRqAUrET4VwBxiwyGd/WoAriFSuL1dJBaLvIQbCAfxK+oyECkcLYCPq7g0I/AU0Llggsu/z8CXzICh0XiOp2uTiyCrpBDNxCu1AGNzIMRqAUrET4VwBxiwyGd/WoAriFSuL1dJBaLvIQbCAfxK+oyECkcLYCPq7g0I/AU0Llggsu/PHykvh7+DRyJ6d9/TNZfIjwCX30K+3X+4YccSoDwNa6dp5YHD0H1uXOZ8M+pNYGrlIDZ4op6GoBZWYvfeI1SOD7+9A0agBwwqfmECmAcn8/X8rX4ES+yAtcrR2gA7v3Vp9tfoxR+AUA4s6YG6C/l6QADn4h0AN8ql3aHayItkcAUBi6CfWGBuA73s8CZry3A2GPrc7vDMQKficU6o1FXI4KusEA3yI3QlcCNI1ED2HcDTeXQAjy5HNQrLUB8oyE0gMnfZWdsDFcKAxHuVUz3oeiNwIdPDqH0IzATJAYdwAPN1dXVzSGW8PaYResin8KC6JVw36+/fVhFMxfkoFVAmzIpxyA/80uoyysoxyC7Gp45PBgMMCa3MSvsKSw2CgSCsIfIRlXsDADGJyScpwMIxiDQBWqAcfzlWqCJw0lBBOH+wpFggPveLwIlXFxxLC1PlZWydkHFraQQL96BANkryQDVd+49bW+/NxYGgEuPNe71v3C6tDymhbGgccPLAMYnfEMPkHKblSwhHUDS5nUAwNyUvDQGI6n7/RJpdkpLzL59ed2MdWtD6Ykc+OhodU8PqYQlahS1+dy9Y2GYSMcWjRybGIAxiUWM7oyieQZwY252Lvy4JZ++s6Ek+VapqkXKSK4IoSfy5kWFoVWpbFUocK+BPohoMI6+XQS/brdABykMAm4WI7BlcgQWl6e8RdnWfLUAVXkZyeDJsjdjX2nR9vKM3eXlaSH2RHQGg9xikftdAd2lwRAuOiKGX3vFFqChMz09PQvn9gxM3rFgJs/AFwIEExwO3TMwTigBCvUZ2JgNSySpcT1jXRYjrZjxm5DvztrcKoelCktY0Dbyr3tAbo+eo9ePncWzGC9hxdm7QIb7kU/h+ITruTvpAOKb/LX51ClMbPc/oEnhNQeBCoMBLlLl5c4yhVcVFn5RWFh4VWmB8SEHIcK0sFhujWuAxfLpTQMD3kf3hg1dZ2E3R3FJKBTyFVEBeOMQ/VKk6gehME5NHcKZ+1fKZLIXVy/FUm5RafIsARYWfLBFxl7W1joFUMRidaColcVqQLF+FsvERdysSwRA+BEVD2CzZma9uQgBPEf7/AMAC2axFt6xW7p4tgBXfrBlycKFbaQStlj7nSjqsfpMGGaz+noxrnXoEizhmmvAJDW3v4K9ufdeJ4BzKGE/wKcKg1IuVxqg30G5eoyrgY7oUQQ4YhMpwTe8FjmQ92dQIezXC2BiytrYcAFUKocRBHXZATbMrIHu0vM8IvjdqAFMSKABSHQ4qQBOHjyaBpAd0OQ8Ev4d6YASvvvs2V2j8Z5eb3dbNRy9vdMG3Dzg0GhGx4eco6NqooRXRhhg31+vX8+l2s/iHMIPEW4KBph/0q9T+wO2s9g5q8lnC9+NIEAQIsIRs7kTRLAdRrBb04sHcUMTi9XPdQK3DuJFoog4wD2qJ08+oSzeC5t/gApK4OVX6yeODE7riayOpfn1EmEGeBEC1H6NoA48gm0wgmEQm1AUBLELw3ysJvMgPzoA35YiqanUADPxOg0u4Kury/xHgKd15VZHuitHLmEJANhhs4IIdtisYA7j8fSbMK7N0+/CEKun3zwYpRL+nZSmJ5d6gSY+AMB06tigfYE7zABBiIAl2zjG1aOYnos7jGDCYRxzUIQzCtdzFu/PkR+B/3sAn9XAbYRRsxmFEYx7rx13fEVsgo45lVARBtjX17dnGkDOhF4MkE2hqAEkSnjc5zPrNWZ3P/ROK3DXgM3OAe4BburiR76E3z4PpAoE+OGE0EmA+ZkByt8MAK6gEDt6AEGISIZYrE67eWBqLdwLIxiBQWzFnKymyIfI6YeVlZWXqwLnzbVT8m8h5F/eH6gHf1+W814hhT6LCkA2GwfIfAQjmOdhsZwoz4ZHsBVGMOpjscwY5o4CQFCv8CKeaVt/2kn5SzZzf1lBgJax2TkfM0JR2AD2bNvS3NODl7DgpsfmxLAOj60BwxwOG1gLexzWXgyxOaxmTG+7ySRKWLZkiez4rlkBTEqMfQlAjGLuEvTgo1iwhQFg4qKKpRWLiluy10thl3NmABePGbxjY2NEK3McRTkYl0NyBMU44L+EO3cU9jZFXUc/AnI/nhXAtH/sZpBvLpodQG1kAGYVl7ZsWJsXo4rJzo1hZC2e0d1Z940Whc5oHH70aPiZfBRBeCYXCh0GMa8BOBd1agjHRmF33dj+i06nM7b/M2SAC3JVqqR93YwX9URe6QhkSG/l7u0uT2ksLUrLBp8yZiY/5yemTiSQSMY1erPP7dJoXG6fS6/p7eyHPmB16e2mJpuZA9xjHo0DJSxUXGNKJHEz21YNAJgl3SFdECOFv1iJagQSrypNACS9qgSWH1qywFIkf/9X009D41c9zQ1g43cViRklyTElu1NKVDN91esnoVHEjOMPuTSdMILt0DV4EOtdIHx9iAkGMYYH8eCdrq6um+NtQhAlhvuzKuHE8jyankjfNzegHvtnMFWVk9qUefIKWX87ceLE48PB+v1cASa9k/gG/H0ixYzYmfdECIDX7oAaZbEcPJ4Dj2APjGAeiOBelNcPIxgEcZOdy+1kNWm4cwFIn8J913fiUz3/1K+WNMsTbm0maxdjbvdrhSuFk1atylq1Ci8hpvAOgjU4HB0ggh0OEMEdHR6wCnZ0eEAEe5w2Fxc6CGLgdqQNFLJacR++ZJqVFDaAxDVkHP8mFlqr5U9KuFVGujRh2S4GY14APNz8/Gh19W2xwSsSi8cxDEFBVnChY4QjhHNhHAMH/wDBoD+Fx327foY3th2tDyvAqeTAarWk06dbZaQ9FvZ8AXikbNufZQW36+SKOp1u0GXiwfAlvJc3EcE8px2PYOhYhx6A5HYMwwPn7bfB5PXMjwciBBAlAxTOT4D1Bdv+tGTlbaZRJFBLvvZ1mjQak9sNvdNn0msaBvp79faGJmsvx+5ssrkQs7PJA7yj6RemWh2n+DdYj5w5HhaAeP5CgFPi1mqn3g+Om58l/F/2zgeoqSOP45XEvCgYQCwh8ienwBsjkMgEwSnMBXIliIQQBomBMPXwvAgFHS0RpaTAGUcHjJcijqOcf7AkxgMORRo5WhHMyfUQkbsG4ZG4nVUonWuRq+2Z89pb/cl4Y8vQPjTAnq/GZZleW+z+WR/77u/t3m7VoDhUEQ2YFFwmRZGwVCItZgQW2NhVGqJhUFaTNXQaPALSKtnEmDtX+C2ap8dIB6w2Ve77v992D79ePfB3UN2cC4C9OjCJBjQ0WBCLMdi4WY6A4uFGSAWLqNTtVCC6TUzDtA3egdm6Fe3TsGnGM6eOnv4kNX+uIRCoSxZlzXS1s0tgMFQhYN7NCoQBcs1GiDBKrkGSLCmy9yj05nlygo6USlVAglWSi+VoaJL0nqowvkzBzDzY6vf7vq0deXKVmxqzTpOvj6X187CAEZ9DVQYiCqIglGLBKNoZ+5DHbAAZqZMFtCJCTEdpnRLSn2aD6wOTm7OEMAHtu+8bF5pm9y1Tq0tn/MAvZv6e7r6nz7qBLLbLMfEt7nd1EJuacGcK7McjJ6VuSiQY6UQjmJgWl8AbOvfwl53gEcAwKiwc5oyf/k1vapMqNLWqIRCVY22q9rXtijY6XKj0Vj6wqjLVdIKpf4VSlqx1L8qONgjGVwDw8J+JIAr5wfAfz7pKmxvN/tzRdegBAsxCYbpD7XD/AJkwI0zZcYX5XWm0udyGtAa+uMrdVd6Hvf39dX3NW6bNsDqTADQ3wowJNzaA61PT286PIcBng3ZuDY4+BeFDKqURrvEYIBYeMDdryOj/IXvMD/bXaZMk6SWOQiFWET3r6HpPUFEHBLewN08TYAtAXcfPMj23IE9z5/ybNu2+7eBfbH+sNXUcxlg8sa1HuEFKpTerJICCZbKpS+YEhPQjmF+Nl8mp0uYZJlRpKlQlqFCZYVSSKwKWbihgXt2ugBrs4koXK0tJCTk1M9jo2ItXW4J8qPb9AF+z/2oLp/7CGgskUoHEozS6UZJuu+I65+t//m2QH4AIFwgERwOU+ojLpe7te6b6QP0tC53Z1kK/jDyE9kM9MCGb/NbG6oYzUoGCsRXs5dIHzCN4jeq/4GL/aAICDG9GKRUYnF9Q0NDwdZTrxJAAqfI6WQesjMaiYskTXhDdckt6MIhVRqtQpkr1NQolEJhR7W9/mflRw4oLZQTpcU0S3rGA7rwZhga8LOcHAWYxz4OmrZqjgJ037LTnXU8iX0ynp0zzn4i694/cujJ+0eqwjGAbVCCRffq6rpV7YOZY/ovBhCEe1CINTDmg18JbuDWRxw82PSr3fscAejk4uUSmpBKQPg5w/uJAID+/p7vhNs2I5hVF8477s7bn+jKSYyL5Iy9nwgpK3DTuydir/d5YACbabRiBtHIrJWYnO357xA/sm/JafOC5wOmbhGK6hVWgLHe3sdOBDoEkL8/yY+fFA0f7bNNKgXU/jl7794DB975/Zo1b599KzBi0WwCpCSlctisSLYgjgW/cz7mcyJZEd7HLi6N7QM9MDy5qkJeIUcBQInJdzz/xQCml2bKmMwuISpU5daHYADDFgUeuxixz1EX5gycREbsqRSXnX3/6v2bH+7bvp2/3UcNLGs2AUbH8S/wkJwixM1tPBGxAIwyN97rbmx8hMJlh1GjZFz9sPDLKIV5mQ5GxGjnQ2CPy37mHQUqcxggJdQHGb2r157WqxGL1NaRC4mEzKYLO5jCWRFhxy5GxX7tLxKi8kuYBCvH0N8WPD8A0BMTYlEhkGRhU1PTfy42OQxwlApb9pVLvnowUI385DYdgPV93zTW198rrhBZJVirOE12sP8BLekqpLXJUXkbjI57ent7C7hwE8HXCOD2t0POr/UIvqLIRYtp+sqSwUpTOnmC/hcwxA8ApME7riDyU0iJPSELw8/ne7xuABcW5Ht4XGlj0Cto3UzfsfTDPj9yJqs7vfz584d6hZZO1IGAbuoALbu7fhLhPc8AblhdkL8h2SAnorlSXTXzpfhtvOsfZFmZUVnLlMkM8jK5iKhbuXrh+Sm68C//dOO/2Sm3f3f75s3L8wkgaftaEMRyue1UIhGl6wC/Sfgvxi8AkxI6CuLix1hEnP/FlAB+tmPP1Q+dkNmxKQFc915KyrOUlKqqvo+qqh4ymosZqM6R8R+eHwRIpJYVdup0uvZuXUoKrFg9WYC/9px6nzKfAF5etOnYP5YvEim1tMJmT2UNrTC3YsLrn11+5MwOFV2jBXJMBGnhueWx7564fvPVB7g09tyJsKVEJY2mz+006/XdckPLBOOXALv8yL6Sjq6j6aYfmuFMsd47EMQjsa8+QL7B0HPPYCCWKRRtjBhMf1um1P8seSaTafRHy/SKa1X19b9urL/16gNMbj2/tbUBLWsWSj1jZMyJ47cx+h+ZWZpREgDvsYqwynobGjZyGyYL8O4f7u+5Oa8AJpjN5jaz+WEntBjmFPVjmB9ZFuMphKH0l0CLu7mslJTDz1LWOwzQ7V9qyjrS/AD43qEjh54ceasNpdIZokHMAiQm8hT918aPTB5c8OLo0aSk9ra9VNFvc895/+biqD2PJgD47/XIrNkkAUb39PXc63tKu6YiXtKWwPumUxg/4/mRZczS9BIZuYZ2TepZ/GhN75m1vbccBpg3LwDuU6vVbupPvi3o/bL3jELfruvSl/hCftP2X0s+3dmX7GzKyGA9H7iy9Wl/Tx9LrV6/Xq12ms8AXdxdbQCd2tuftBe3t9VoPanCmhLQ0bC+xnT8/t94/AIwfqCMycxkSuoUhZ2dciDzXWaDYZ1dgF77o0nzAGA8R0xBeBjAJfGGRIPBkGosNR7tqHS2WXn6UNbZdFpmy5akSzKH8hmlQ3nAz3ZMdWlGZbWtXJJRMlylybkE/FXyfX+/oae/n2IXID8ylTAPAIpDBYRogeU5kc/vBAV9HgR/bnwHf2N2h3PHlg36jhM0nL8xdEjQ3bv28yOqAfkgfJWurnlxrkV4F+YnxceERqb6IBcEljmRFZcvz1GAH7AWOJF4Lw9jHLlf7sigYhIDj1EASQQCwe14Ih8hebkjs27jAnRyC53SplQzbngXzkkYEpE5DHD8+4GzCXCkCv8f4CsOkDcHWun6gX2ASbPftL9OCJCfGLN48eL4VJiONnYiriyGhS8D5y62UzaZ+gScsZsWIxbgT0tk4coWONaKGDHLTnXssd5UTGraRAARJ6B6BF48hfCSUVyT8GUXtuDKCHw2vmxy9VHGaRqFE4k/bVk0rsyHjWsEYRW+ZZQ38adS/PJwZQnWUy1TCW9M2FMJRfgyHztl/DQ74xU7x1HslBHsnOvjNWHTXOxMRfH4dq4DjrXC3qlp+NWhSaOqe8MBZ0+z82JFPDvH4d5PqB0wXitwRaGu+GY6FblM2LCXqvdyQVy8kIQ0hD/UYB9XHyRtBfzPqqEGexXBP3zSRnUDF5KLC5LAG9ENQl15JFcKUhSKFA2D9eLBdwlfiDcJgDsFkbimLxPn4T4Z1sur/jrF27mEvZmKK3LzExBwr8BJdJ3IN9jikQ0jbRF7icU5AvEFtjjOWpbnx84RC3JgcaJ1hUlSHHs/Cx4TvUC8c+iz74gTWE+1raPIGbiwTOC383/t3LGKq0AUBmDcC1kIizqwgRQipEsnMqXFjI3DkJiphLG1tRFSx2

Гистограммы с заливкой штриховкой

Гистограммы с заливкой штриховкой
График шляп

График шляп

График шляп
Сопоставление свойств маркеров с многомерными данными

Сопоставление свойств маркеров с многомерными данными

Сопоставление свойств маркеров с многомерными данными
Scatter plots with custom symbols

Диаграммы рассеяния с пользовательскими символами

Диаграммы рассеяния с пользовательскими символами
Scatter Demo2
END_OF_DOCUMENT_MARKER

Демо scatter графика 2

Демо scatter графика 2
Столбчатые диаграммы и потоковые графики

Столбчатые диаграммы и потоковые графики

Столбчатые диаграммы и потоковые графики
hlines и vlines

hlines и vlines

hlines и vlines
<img alt="График контуров" 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6QVNtEEU9Fd4NRC/K76VgNN349AKXeswCYOOhnRyzIW5+JO3BsN/8YA0LV/5+4M4+JMr3jeJZLRo7BCU7XaAeHgGVkZJydMtAMRIdjGXADDiJXKxQ8OMK1lUFKVBAoh0EyKCEWkAwjyvGHI4eEKwXCrluKqSs0hZZtzLKUJkS36mrX9Ej6HO877zvAvMO07+jzFzETHT/5nd/n9/zANjiyjMMgWcoUUB2xGR9mG6BPZla96t0DNBX6PzmCxegGJQFQ1NE0EsNggFQcjCSaZmyCoJKxJE2z78JJr483u75zgFhbIIR+bILVtaOwFZHjJGwB4AeXsQlG9naIaD7cWjxuQVFgG2BEZn5GWFDoewDo/COj0M/fA6eKBNMYIKoDcRXDAPADbIIlvX0iqpJROhXXCJiDIMsAw040+viEer4PC6QL/fwr6L88hnwYdSIdkTstAMSZuGSuDQE8TUgKq+8Y4Hn/Q1GZB95DDNww0c+/j0xQJyPFGO2wJYAniTTSRw+C8oJqqpR+NzEw4mpjz7sByKPOZqEfXW2OFyMnBiZIZhGzWdgIcKevaRZZETBnEbYB9og/v3aJ+ljdp/W2AcjjuU9NJQaCkzg1FWxkCCf6kdDPjztSSkqCKA/39qEgeNk8QKLQwVmEBLhaayVAPzrA5MwsNYcTfYG7/fG2s+VBd3Opj6m55awOFxH0nIMrAgM9jCcv8GFFMMGQnOhHYbC6Bqn60ASftOFmwyLAJhOAo7WOVgH8yoCO3V9QHIuqb+ZyVKe4jcbhon13OZz6cKYsXHfw5420vzEpjQPX37E03kbgqwjMA9gcqAMhJk458+gT/YigoBs6MUrE2siYLaSEzTHQBKBTa6dVAP91XYOPLvUSaCnEYdFRnIjXSeJo8gNVt5vLxUwAOT0HztObkWYAMDw+44cfsonPBJ4RokPglDuPpi/wr0AnhpICvlRaxnrMSQsAiV6EAOi01yqA/n/swucWF66/y4wuzFepb3HyjVsok7LOJ/UwuXD8qaNHaesaT+w+nsGqC/OCt8aHEeYlQiv8CY8YIqzci+6GZaiUEfU1jZiRY+iCgmkSkY12WxUD/RMV6Pz5G+TCdani+FxVs38UNd5WeCHrEiPAhIgwWsQMUKPVb6wlEV6Fgzl82JUDoSMTQj8/DhAcmy6QQScGBHW9MeYJEiGwZA4X0qQe07liQdDaAPDX+Ot99Q22OZWKE+DKUVNb/EPF8ck+jL3wtVPigzYrY9wfbuLnoVBIJBKFwsOIMJhHCv18ZIPTnbFKONkh0j75LerntvRiwgDJTuQ0Ievruq0qpDcC7HRUqUmFdUwA647aTo3hOQea4vMA5Bafzy8szM93LQKOCvSHwI8pob9yr6C9eFWGZ2NEfX3YBh+bVQSHi7Uiuiitq2EXoGfzUe55JoDJt/39vW0DkPdTU34KyeLCzA2NXj+o1+s1mhszC1yFBH0CGiES+jHBmmKcin1F2qZl4lrk5NYBsGS4T0QTBJ1k/zniyCpAztldPo1MAD2TD9SF2gTgBvtTSLpmNPqBv6+9MNjZCQ1Va98O6DXrC4vQDD0cQDKByRiWM9AG2xtkBMG2uRJUUMc8PrmFph8zQlwrESGQnkNu8tkAGJp16OIhpjImLDMr9apNALrT+XlIuu6lL700SKU5qPT388uRSg1rE3rNTBdCCIwQCf2YYPUjOGcJCdrbP8HVTGTkY3w5d/Ly4xjj3WavqQHG6ix1clbHwAupCVmuTJ1ILufEBVsA5NH5KTxm0wfWpFI705MjFb5cSr8HEQIj5BFCf1ylo2NN8aoSxkFYzRTPGa+HY+CJpAYUlrGibzTABpqatWcHKy6cHIRH9s12IuIgcb0NAPIqaPwk3HX9S2kORQ5dZgvhT9KctYH0GS6MhQ/dsdDPBz2JoOZRA8rFsKlrAm681YxHyXCb1jQCtq6UWncnYglgfHIal5vErMY019sgBvKmaOFP8lwzYJDS4NmVoYN+BGa4tqSZdVBAN3bGQj//mKPAcXxVLtsvhxW1VtvRN1KyCd/IHMjT2ACV5M06Nad6k88GwAh1Yz1zGeMjzrRFFqYHQMl8+gSOfBCfXVl/SwoeiWpp6S/zAwxzcl7qbzyXgI6lgoeE/p9BGxyr1TUo8aiqSNvb1LeTboYxcLyo194kg9BvRBwdj7ECkKNK44SnMcXAugRb1IG8RBq/5+nfkuYn9OtP8fLC+Fxc4FhUSgswRDupYSJ9Jg8kk0R3PEQIB6fHHqGuDrmxqGPZd25uZGdMCUzKJTtHIofJATejA5tMF1Vub7jIIkC1f0AYo5iQ/Lkt6kD3PCNARVf6P43u2+9CwjMeL5eUBxDh2iAywkB3LPTz91Q6VteMt8pIIxSJvmxr6h3uAxhHlnubntgbB33JGUuT+bb7fHYAcppTxYVMLryvJz46gm2ANAP0yLsxICXNL4XC53UHHBeXFHi8UsqEwhzhRPos6PACp7DQDxtj0JR0OsFs/GP4XkRkr+3oWO7t7dAuf6klw5+9PTkfqKRNWIIUsm2A6JgDGKqKP1CfzARQlbv7WhLLAHnueZQDzwwKcfwTPjDyuxMSklLo7X0gJSW7CBx1UVF2dvaDnJeae4ugR67A2gI/7qajoL1WJ0dGiBHidw601w6+p8lJfZmcPuN7f5sDlv4fJqLz8JdbA8y4yA0KSmMCeDc/qjCBbYCUAYIEkobLF2E/hc/790uDQ0OTQxmUauTqetgtpGr9epfEAaYSJPT/4EqpYGx6vFUpQ4++Nr9a8rU3vnQAXTDNgc3VMJsBfoGvaoL/ujXAg1XlanUoE8Do87mnytkFSDNAj7zrE1LC/gh+XiGvvp787u3f3kT7+Gz83Y9Ff5j4aB6UhA/dQTL+zS9AMj6Cs7GMeDe34dkchc8ptrOY9mxz20Pm/l+4o+9sDmBP6mt/cS4TQNeA0MYAlgFOUQY4qzfgAOiXQpjf2aeTb9+cO3Pm4y2/cPizj2ZhKiEm+vnwsm78UXFrLEIoh+82fQnfPU17cqhUFkxTAbC0ctvvRCwBvFuX9B6ms4w1IDBAsoIh4l/Iq6Gv686cc3M7bOZfDv9+cgamElLoj/udo0BQMz6KnxDvhxDxoT8dlsl13fQNCsdYA9h46x9ZuxKYAapU+9gF6E61wAuEAQr7XQh+k2/PAXxFh83ev7qe0N8DvTMsZ5DQz78PN3hMF+tAKFTiN7Do0N5dK1vbaK8NGR3YWoCc+LSMaMYsrD4kPsWyIl1BAVzHEVDoR/jvq8lnZ9zc3LKZfiem60X9eh4sZ0AyhtsC+HuAGwvaV1YKGmRbLKGQxcoLuleqaY8NK614bGgRICfp02TGXvgEd59nOKsAqRys6NKk+dEysFfL0FvEryicaQbA9ezgDVTOOOMhQv6O+3tLBYLS8VrdaIPSZBuATKmUj7bVHKG/Wa+M28EiQHVWfvIuhk6kMOp4UH4juxYYSKWQQT96BAyZ+M7tnEV+HM7HhiVEcIpHCv14J9R4d+10wSi0Q4BRJlPGxsrlDW210/TVHYAfn02AAUG7d+UzWGC8t/dZrDawBpAqYiSkB+MS5s7ByTfQAN0OWxhD8bxjWFqHnTEoCLHQz98D38QKBNXV7bW1bZ2t+1tbWxv2r+pqu6trqk2Wx1TusOrJv2UXDi2vCmBy4cJmVXQuqwCDjUXg4vV/oyJa2IIN8OlT7MAWlwupygyD6/A+r4JnXAtMLiYrbZ9eaQcYgeGtdNeMm27RsszPWoCuSWLGXjjs+O1M8V02AZqEwBd+lAd71U9+fwby28YvySyyM+jvKTBBQugHRogRou1t1WNj1Zv3uFmKf/9LDBR7qhnVmIhGkKbDbQNwXo9rmD/hEubZUPb2DBB8bWHOC81noKuDBMkhQv4nlYy7Lfc6XtnGkikrAaoyy7lBrozXmrt2H8+neqqIUNYASmaXcAgsc7HOgyFAoXQtfQESnOIZ1wLzdxxjQvirY/z/G2CYGi2xo33EpyqJsRe+msCJzs0yNvXeYnEyawA/w0IWUcT8l72zi2nrPOO45nkKRxj8UZamqiUEcijDX/EaBA3QWcbC9hJNwVAwMEyMsAHHLiXMcxSRhZV1wlRhHSA0rcsuCCB2kyzYmTYJCSRSViqNC6ItVL1A3AQ14yMBpclINe285z3H5/jrHB9zzBRyHuUiRjagH+/zfvzP8/zf8uBm0gArxgR5up2WCaDzN1FsgSHCOB6hb775o18eS4ZfDMB3sJiHAJ2NjVZEJFaRFnkVVxFRrYj2oVK7qquIeL+o0dij5wzgAg4QW0NyG0LPkgaYc+ZOnkA3O+yRYARhRf9PoU3jWWCRfDnSPPDyh39+Iyl80QBVL76G8QcMoLI3UIIoGhHTFKlImxX05W3G0S5SVKps1Ax5EY1Y/U0G5wADoWeupAF2ZF5BPxlc0IJHxtkRtsDHMYaXKebmH/3u7LEk8cXUB356EcZX32+vwesDbUrETZaNj15oplWkp5tNUkqReeuQeBTdPZrPn/i/AqxoyB3LE3TaW1YAwTpZlHUPYHjuiw+x+OLc2WPHk8YXMwLxh3evv1+kQRcCf4Fd32totpEFlkCUplVjoh4q2aRuM+dzIAQ4xgYg+gF0CMIkBktxjFvAcUqwcrpNBLAAWqCWGK5pnMqYziPa4iJVfnr2gZGrcO5kcKONBUAwBAV540tgJRaWyuisezgBmOgoVzRNDzDH4uw1pAng/fFC6j5w5jkbgJmZX6JDcMf3AKucaZKxtwXmBGBlj9RfYKZbhZWqmn5OAYZrOsq24EmEALi8jp2EabUs/LcuB0P2LjoEC4PYEMSmQW7u/2MJEDEXnb+hnE4McEjvtnjTIyZEnYUnd+ccmGmzq4oJoCMAPjAGyo924CwoLIVdJV9f/M2xS4eawn69DXFaaQRV083mwXSpMSPblJ10bi7cSTMnceXeJhiCDeBRym3fCqhjlSzK4rkFpB+guQfdydDMgebq6QIHxw+VSD3wHrGKwKPI8h7mGp7lok/iylMQYOYVNId1MwvYMoKtxBkc3P/HEqD3G2+7kuYkUq9SKZXcSvoUNWErUo4ZC23AIeiiFWSqOiBAbBLU7YzAOvVior0u458XD7IYswQ4dXVqiq4+UFQpQv9xC7CP7AMZ3qEqquXLISvu/U+jSVe5LKHdyfAq0u9zwz9IaTy3gHQDrLG5pWr9IT/WpEyC91Y7KRuZ3NxVTJChXUiqXK5nIThiAUDB7fEVWMy/KKO6BaS8GLMDaNbYpvOttAAtgWoDtwBli+Ecdrc87KQ81pzMn4NJjGbxKVG8X/jUB1lZbWtr2BQINoIowCCmagklnuwI655U7/9jmcIVtY5uL+1JRKWq4bg2hlLdq71FlGY14KIqpkrDNK6KyWN5dUdHVtvTOSyDsVUYZY8DFEr6ZHHcAtINsLpV6jDRqTFDYu+Ql2OAZA6XTRBDEC+NKV8OE+xAV+OIRK6qQL+W5XKt4wNwTEAdgcRmOtot4KAAX8eO04k30l2j5gB9edvNxt40VmctrHYStZWwtGgZzWJXFsGwoiocHwB8aAI/D8FnUHAKLCTmQPQ8R23BbUr1/r9IgI0fnTsL4o23EwEMKFUOWoA2o0LBNcBSsjxL3LITVR2zOfe8g0jjrA5KYItL2/O5IjgAM2FDid0njgcw5fv/ogC+/z14X+LpRHOgytirolOkh+yIjeMUjhyCS/heMFyfWr4b3HsWHoSR0WZdm9uF/HLvwDaIbXwfGA2QdAs4GEDYGpYQoFmVX6+mA2hVOb12zgFSKgTLHuFJHCY42bA/t/a0LYahq821EVrtwvmN4b04q/e0wrgAU7z/jyVAROHW0z5UQgbdPSKuAVKHYJnYR9RYEgRzy/Nn5tY3rChDAqLL1dZm3dgLLedOZlISGIjSE2WJAMa3BeYWoChf2UrbbKixt7eno0+ELNPXbhHTYB5RZQmqfGdDobXNp5Ys7Eool/XpxlootO8sJ+qAsRUEHIUflQkTAsx461+sF2O7KaysUCjptjEDfputOr2dStr7Ld8SjQ6UQumGjdlgKLS3vr62tr4XCgVnNxoIfLkEv86HLVthgHWyeNY9bO//YwdQUdTdL1bSzoHN+fCownWv3CKl1WaJJHiFbHWYLJ8M7G4u7+/vL2/udqGvwg04DTi/wrwgrsVEbaQpSwnb+//YAex1l4jpG64NtXrxVBoAZmQXC6kEn+govUqUbhF4JdTkJOVrmXcEkB+awCMeslw4O+7PiWMLzGUKa2oZHirl2N3TjrS0u/ZRu63vt2zrCsMIY/uVSHzh4QceyrW4y4R0GZzBXuhnCVB+vVlNWyM9UNJu9aYDYCRB7UoL2bAJRmF8hnjfF8zfztmWLS35LeYTegGxuP+P/SpsG7L00vaJtKvE9rQAjOg4FGonRsYf6qg9mw2g2ZDCEX3RcOdLQXj45c34qPwW6VzgWAj9LAFW1p7vvUa3iOR0SfXp8UxAp6eIpnXPQssstWtYUHj3LtYpB8ihcefulTA9lJ89OELmr1CYYAYMawtJC/0sARr8Yps0hwagI4AYrqbL9qQp0jZha2R8p1BH7VsHmXoXDaIRO4xPsA/bX8kEZvhbJXf/XwpzoPtmM50ibbz+mZLS5qBxOrg03pFlRxp3CJd8wSeCcCKT7f+RVgq6wifjwytaKvxFxtGerNDPDLAygEHozQciS47VOSCiAVjZ6xgcIDfS1f5uhEv7O1l2XaTxzoN7vuD27Rj3CUoU6m7vBH1LHi31c4vMZnLM9//FB/grGKe7wl+75lc5EaRGaQeVkvISdRGt6YRBJW3F4OcY0EAUSoRb+7so86wy7YOlcd8M8D8pjAOvUyd4ODs+vPRAK2HJjxD6L7ED+OLTn8H4CrO/M6MMKlTmAT+C+G+o4f7YcuN6UtZPxhKTySvHAHJrf9cX7V/kWbk1PD6zbb/dqQM2MjDA//MeP5kNEmY8rPklKfRHAmz+5PcwPtED+7spk8lUrzI72hFEap9WgcEkVl6zMVRntZLpL++5aeHawRKdCCMdyCToMFwBHlCrM9tPHvb3P378uN/+7c7sTNA3fOu+u0wbZbi1mPSPSkbojwJ4+m0sfnKSTGGxXl1QYykw9ZcAIjVm+pOI3DJkJVv+zf36Au49VGV1Hkm0hZtWKF5ZWng07iNi5NbC/QlPWeTgA8+WF1n8pHeYhf5ogPg9YifJKlPzaD5isSIFoxVJGXErGy/1adrGUDT+4hgXQcwGr0zoEbsnJibcDzw

Демонстрация Contourf

Демонстрация Contourf
<img alt="Демонстрация триконтуров" src="data:image/png;base64,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

Демонстрация триконтура

Демонстрация триконтура
<img alt="Демонстрация Tripcolor" 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

Демонстрация Tripcolor

Демонстрация Tripcolor
<img alt="Демонстрация триплота" src="data:image/png;base64,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

Демонстрация Triplot

Демонстрация Triplot
Выравнивание меток

Выравнивание меток

Выравнивание меток
Демонстрация осей

Демонстрация осей

Демонстрация осей
Положение подписи оси

Положение подписи оси

Положение подписи оси
Изменение размера осей с помощью ограниченного макета

Изменение размера осей с помощью ограниченного макета

Изменение размера осей с помощью ограниченного макета
Изменение размеров осей с помощью плотного макета

Изменение размеров осей с помощью плотного макета

Изменение размеров осей с помощью плотного макета
Метки фигуры: suptitle, supxlabel, supylabel

Метки фигур: suptitle, supxlabel, supylabel

Метки фигур: suptitle, supxlabel, supylabel
Отображение осей

Инвертировать оси

Инвертировать оси
Дополнительная ось

Дополнительная ось

Дополнительная ось
Фигуры из подфигур

Подрисунки

Подрисунки
Несколько подграфиков

Несколько подграфиков

Несколько подграфиков
Графики с разными масштабами
END_OF_DOCUMENT_MARKER

Графики с разными масштабами

Графики с разными масштабами
Диаграммы размаха с пользовательскими цветами заливки

Диаграммы размаха с пользовательскими цветами заливки

Диаграммы размаха с пользовательскими цветами заливки
Боксплоты

Боксплоты

Боксплоты
Сравнение диаграммы размаха и диаграммы размаха

Сравнение диаграммы размаха и диаграммы размаха

Сравнение диаграммы размаха и диаграммы размаха
Настройка диаграмм размаха

Настройка диаграмм размаха

Настройка диаграмм размаха
Использование гистограмм для построения кумулятивного распределения

Использование гистограмм для построения кумулятивного распределения

Использование гистограмм для построения кумулятивного распределения
Некоторые особенности функции гистограммы (hist)

Некоторые особенности функции гистограммы (hist)

Некоторые особенности функции гистограммы (hist)
Создание нескольких гистограмм рядом

Создание нескольких гистограмм рядом

Создание нескольких гистограмм рядом
Использование текста с диакритическими знаками в Matplotlib

Использование текста с диакритическими знаками в Matplotlib

Использование текста с диакритическими знаками в Matplotlib
Подписи делений с использованием инженерной нотации

Подписи делений с использованием инженерной нотации

Подписи делений с использованием инженерной нотации
Использование файла шрифта ttf в Matplotlib

Использование файла шрифта ttf в Matplotlib

Использование файла шрифта ttf в Matplotlib
<img alt="Демонстрация легенды" 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</div>
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Демонстрация легенды

Демонстрация легенды
Mathtext

Mathtext

Mathtext
Многострочный текст

Многострочный текст

Многострочный текст
Рендеринг математических уравнений с помощью TeX

Рендеринг математических уравнений с помощью TeX

Рендеринг математических уравнений с помощью TeX
Расположение заголовка

Расположение заголовка

Расположение заголовка
Простые подписи осей

Простые подписи осей

Простые подписи осей
Команды текста

Команды текста

Команды текста
<img alt="Демонстрация цветов" 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BsoAy0cLi1CIHEwXgBRZA2RJ0zljkIBFNUHFCQopw5GkGH0AzJBEomSI6BDA8QEn1gEi/xbnTO49nVEVuc070uILCT9omy1vr2v9b/r++/eWPtGWMIXV+6hl1WAIpvxaSQ7DZv5ltnZoPsaBe2BGZoTvt1mL2NxBj2XixIvUouKwDpti5ab4n39tbZAd3Fw9jOTaJIcZX4/yrknRpJV6rfkePLSAK72lZVW27w1gV+Y0GlxOk68sJozWf8TaOPlNHz8u18RMCyNkWuyt7KK/TUefqiH24uYcuxxWr57nsFWr9yrKX1RZ2UVVqi9b79qQsllWu+x7Ws4YzUKo6ec4BtnlN93xEeHw6AOnEdrGKz5/N6DK3nTfheb2JAkVSQybPmxKprB0nNPOQ9/UJAWzMoQ06hmc+qqptFYoCBmdJ4j0x1Klcvn9BDRgudh2VLSMA1THnG9763ngevaocjyeR3WykDTaGV9b7dv9yWbx8AFxZoKgYMPCKFtNpXXMQL/SHOJJIq/kv1Gqd+LRJtXwA5DaWkrtA8U5IZbWdLcc5mshdmu691RQ/6Wq8cHV9HblsAKRzGneHAJxt1DFDERapSpxcn2K28QPINGfqS/Hj2ueVTBAKXWSC/C/JBHH7mZ4B/mWJWK3thAnHs0SXden64gEuM8r0joM3lgyALjprndR/y4Zk7nPg4zQHbmOdtNpAtCtjNHbh1Iagm1ounAIZiKoaqcd3ryMDKAhLEPr6uhGqUeFR0t+DS+KCD8SFfryFicMaG5BccOuytGHEGJEZWXsAM2eN+iL8xABUAANrnXa7Y3DFnDSHgG93bAo+EBsqn5vmQJdlawuBSAKm2XzOvaAC5LOyYP0rAxipzXTYYrDd0KgACoYGi9Nax4sT3J1K3/qv3bglQP5d+IYAoeAzDwmUNV3TA4KiTv9Dg16dhP5nKYC19E7WT1mysQMtkQGs6W1N+OxD/VXp9ti45OSSqP/sXLf5wH+D5XO2MJtRfqcyHgxBVqcvR88Y4czodAAd/E7WrfgZI8hbOLLfbh9KC3R3rEvWRZcEBwetC474yLFOJmnuGSjQSTU33kC+Y5HZbceMgG9KlXsnRrVYSiThknD8/HiYR2iHv0Qql0v8/yK0gzOjrYWAALKqyqdHULcwmeKKSQD96/gkTd3KRZLANKfdkbcC1JCW5TR2GEHnRJ16GYNqShPd69N1oFwEG99jOkcv1hk4XhzptbGOB4BE9rVtwHLB6F6kohJNdGJWH6i24gC0TucsEoBC/2K7fXLQFwxAMiVmtBD4CBSF5GejmtL08ccGcBOIGhg+Il4kAMOGxsMEgYASSBT9fFsLvq4vjHeRtWPpozFwNpHRTZgwTWl0JbJ/0uHIA5RA+sxULgRJSnXMlGYgrYu8mgplQip34Ya1o0tgf29tTVogIIAHv2+AuFuw8bd/RAtcEZ+essBcYpixx5guLPQzcNA+NFQrAANQ2X4HapqUZQrNZ0sffdhDwQxkG/5etkgSuN/pdNaCbWHy+pQVKuaKNSL6bInGmQYGaqCJ53iFjFABTHhTIwhLG5y9C3sFkLj18BgFtxUfHEJyLKlMT+BceoxlKolYFADzHHa73SdSAgIgnTjcDIcHmzuN4rMl6kwVkMCHYCZ9oZ+BgrRioa8EaAsTlx9BFrejqodRKvuK98xAvimRahSvsi8GIy3wDZR4pvz/+f1Ryr/q+X1INFjtDIpvk7pzexskk6i0PlIuDoCC/bWRa924hLVBUu47KNqf+3iyMWTBaAcFOS/6OEoiDPvSADsQVTWKFeCBTunXTDoG+30/lD3Z8cNmuXxL7I6twbFflfi7140R35owwjLM9Nm78IJB7pp+BQsg0zxch6CvZhkfdDPGZ9w56AzzKLwjlMZGJH8ZFbp5Q4Dw0t8+fw8gdS+dgn6xYxPwhAzRnQUfYK1sh/dtshnn3t8A0SWw1v7MXiPw8ImslfwQvWVDXND2KI92GGT9fWiFwKZMVEOjTv3xAl6YlPfuwb/e5tEkXACFK2qHWv/l6158bEdEdFzw35M3bEk+4JnmQCK4iJQPLPDrsj6h4Dfj/QlYxcP9ZvaAQTdj8p7Zn00O+bqVv9uevL0kbmN0RFzUVn/slkCylsuwYstqRxEi/Jm60TFYuaVvzsYwYpAJ45f6ex0r3AswSiVSqdz18RdiAyg+Pd0A+Xsm6TFCYByZMlwFa2QZZ+rF+BJoH7f3O1cgNiPgX1fFcBXkfiReI7mIGOhACKpwZpYEQz8DfWvG87w1mcUFMOOuGc6QYeMnnqJca+mWmU64mTKG6VltjwxgYFrv5ORg2IIByJnSo3DWIzU2jMTtEecf7oWTdeJBFzsPlH6vw2doIQFMhHRXUAMPr4iRDoupSjhZ3+ZW/Q2DUO132BcSQKL7x2NQ/4B4hVYblc0ofQBFCVLHps7iA5hQXLy/f79g4QAkd5km9DB+AP2dUrRLrazpGhRZpHrh1lkIFUCJxOmT1u9cQAkUifcNF8J4oo49vInG7NFlj0cgBmJ0o6YPLi9kx3rts0mHo3YBJVBE50zDHO6q9CnEgF3i5M+ZEPqK0d5tIvAZ6db+N4PeGP15APBcFkQ+Kpt/OxWxuxp53TRqA39Vam3TLzJsAAU+vdzT6ruAABJ1mnvAYS4idvdrRQbiSMr2p+BENpNvdu8HgW7GhPU7hhAbsoC6K2ImRoAFQ93RcgjVOyQ7fjwe2BdF9bxUuCUao5sxbxw1vT4LqUREdNNdK2BQpojpND9HTnWnz5bnXgAVQWXlU/c+gjiRCcVOt/jAAFdug4T7lqyerw7X9NF9I6ARNVRPehaye40o0twDlnX2wkF3XzwygJJIp703cja0Q7Il/FuJZOs/wtdGJ+/cPj8drsWnY06AWnas4cl65Ax+8kTMEysgKch2Go+4V3pF38KtvXmCtzpEIpVKV4dHbfgyQLo9+eufIn4Lj+CEEaTDNd+6ripuGQD7zTHG+lIV8nh0dks16ECVVQr3GsoYEpjX+zY+UBK9adOmrVGhQV8JJf7fhX8dFBsXLheCdLjmR7D8jBlMD7MXxnIwKvHTLYdoLaAAml/HuLvx0NmYyH7HpCu8zb9k48aNO10AJsgDgqOCpKvX/ft3IUCHa4B1HbwxAnY2MZU92RhhVuLzMbZ0IC6R2ptbts99IJwtXPPnFpbL5W+3cMTm0N+SN0WE/xTFnYG8Ha5BADxzZKyHBZKLPt36bvQYF7JC0Q0m62xng2d1L3RCNTBM4BaYwCkR4brQkp3JwZwiCZLMixIRuYrhrQkBEUCb4bAJxz9OZJ0DknXWqGM8g2nmLVszIEDozymT1XLJW4NmXgAUhWgOV4HEdbHq+LJ9BN5hoQWRQGpvZYEiaeVCALgAhrSrkmfbmJn/bGK1VSsbsYrA0PWlRAOAzamsrN7jWTt0aQMoazn0RR//HYGzopV4UWrEr5pdI/zpzKy2z5jj2ddvaQPImdIZ1fz3fHV6dZKiAitOMkRxZcwMYArmz22YsLQBJHel1hH6EN6TvTIetx6l+FDbbjOvrKur49+3KVkeAIqU7WfEAMmXKvoGZqy4qzJaMx+ryuRnxl/RnBAtIwBlxw+uOsUT88eqRvLF5ZjlI8S3uHu3jQdB6lSuHwf0cgKQPlvO5vOU62F0mcbriiK8fBnym9SiNXwJpcpc26q57RKWOIBkUmqFstA7UUJZLH6nTbhFB8l9iauqeNKpWL06ZW5FkSUOIBtSfo5W67zSxcoBnV8LdiscOqfRr8HsVdbZHt3FX+eWqVjiAIroxpsyfZ/XYooqNUv/j71r+20aS+NaOYxtDfHID7G8XsvYTdPcmpLISSw3iUJSJYVO1VaBaUlBG+5SpdJKYaZlKBQqMduUEWVgBJpZLhU3oQIDg3Y1yj7QjnhDQkKRlud5mz+Cxz120mIndmYgx6tG4khFLcc+l5+/853vfOec7zd9qlUA7Uf2+/xNTWmhMDby12v36lTFlgfw2j0WH21m4gqjR5HjrQeysz0aPowUTjcxBdnJvT2OBuq7rQ4gcmz4GXKribuYvTL2wD4LIZRiz9RletfYfXNZZ9fnkX376+/wQSMnVQmuCfId1TUcAGBf9H5n7/5RMC0KXz/I0qfG6ZZrcpw4TwM7pckxox4MudQQ+RcSgEwskgiT1ERF9JLFrExBAxCjv7xJC4V58/jxR0dYehUCFRN9eQpYygdNtwHxC/Msfa3h+A0EABme55fKGTlCcd7XEiqL4YqzCcP1+/brq2m7MDhmtiAWBgusbejQw9YjKX6mEqn5zE2YsRHW0chq2jqATCifzwcjSU98kXIFc+XMAB93MeYM1++rBB8DwwGYeqypfwkHj0CIJmvzzSzTwoNRExHEz8wJqlEFHUAiJsty0i0lE2gU5cPxYDFaiRJQXPpVJQhMV/bHOePpkb01VhDo1pypm0pQiZ7sM4v1j0/eYhWz3oIhrOyJcBPZeCCQSUbS0mLk7QBEHagqQQzb5TcGUAlYXn0CxrLxbxg+f9ZwxhcGwRcEarJBF0OjBIp6SGd0MeYhCWcM4ixcO+orFEYNF/r4jwUBqEAYLDhK2LfdLLbrjBGAQrfiE6LBRG0VgNV7rprbrtAARB4rEUG79xpdehAmB1k15icUMroOoAQxQbhisHDEjyrcBt37r1sHoEWGtHKEuQ8IGFB2jessduTVAwFz3F6FQ/OoWIJA1gx8MkAAJ3EjK7AdAMRolSbTf7qRoKbKk4ms3nbAqei6wrCNT37bYMsIwogPM+ZsawcA+6eUM+D4lXpXCfvFQfBf8ChhqwzbBiIoFE4rdJKGrIFtAGCNSFRZs9W5YQrd6sbToW8gkRL7Z5QNI+FBga1fLs51CIouMQgY2gYAYv79y7S6FJhn9Wsr1bp2/NxyFMpNWf/5qlIUPrIu6I3NV4o/DflHp0GcrXYAsLZjhB+d6xF03VLXd7aT/bAArDFsg5Wjzpq+M6/eFjDm7m0HAO0KH53yS6Hw7gggmBjVIE9KuDFIIxgThjpnVQbzH15pXbj3u9U/7IYx+doBQNueruqRRnz93MaCRPDtqtprYP3gg1SPsuqpXmBgj15hN6NKXDir2vC2Z4bnv9oBQAwZrxJ/CINna2t9/Iu5yTvVPl/8lwODBmD/veqlL7ww+nd1FAv+C2NVabQfMYxu3RYA0rfHkQ3DZaTDj+PC/f+M1ljPfH037NAARI5tMId3Xxib7GZxbNB3poqkWSSb9pDAlxv3MAW//8zec+u+f0/WfNTIbOceGzQAwYRfu4cpsD/MDd46N/ftIC7UdMYhw4h88AiaqapjhkQpjoEMIFiELtObjs35C6d3sRs6nn7R8oamTtYPXN0ojvULt9YnH/jf+SUNL9PCI2hOEigR83rDzoDXRUAGEBgymzAJOI5rbd/LMAG0P+zTOCbYO/i7IJw3Vw0rggQg5Y2ngxwTTqWzoTcp5Z4IhGsOmn5912d88gCsUnZDHMEqq6TdZNPummUAOp1OUvS6sgTBLOWk2GsxAAA0YrhuwS1t0i/61Ek7TPww+oRx0DPk0rDxl4KwJ5JMJBL5SMATJyjC/9RDRAMVoAQNGK5b6dfF88b9muqn4QJ45JBh/GDwpYw9FrAkMFPM5GIBfsDNx5JSnIE8hIER1rfPeCetNQ66Rlkf6jSkGPHfMyHOgAEgAZIzX/RMSFwwzIVyxRAJeRIB/TIcw9BHsJmsKyOYxSycRBROKoKhUGDFMBxPwjZjFG+xkW7qgT2ClUtLfQbeMceGKd+ehrTqKDHY+EBeNm4ztj5fGRjMto6Za3R7A4j5epcbuuA48CXsEaxQ4lxtqAiZNQ1J0zYA0jfH7QbCQkMHEIh1w9YRff57s4raBkDk8JN68hn6et8+ATqAYMKt9/vZjneZsn+1DYAYvVq/pYOMv4AvgMoxrV5fvZdrxjQAS/sAaL/RpY8wi7x8shuxAEBgCtZNIz0z5pN9+wCIdczobVn64vdWCKDi4dGvOuj6T9emANL/1O1fAqX4GLEEQNujJ7rzhsjJF+ZO7zYCENvXqx1J9ImrdsyaRB+Y/lyrO4abxANpJwDpZc1QAhrwGGIRgLZnwxr7qGOm2QHidgIQ85/8ZXMsfT59nsasSvRX77SFo7+v2eGvtgIQebn2kN7oVtcem2UAYh1Tv9Qqsl9aa2qtQ3Mm8JwaOYEnUUucCRvel66vVcXnmF27YZ0Aqjxuy6qwI0P7m0s6JABJl1uJtkOU3GEuKCZJiwAUPrvYu9uBII7ZJ6esxE/Rt2vXlYqOT0/7bBYDSHAgecoRHuW8CSkRyMoVJ2ENgJit48Rw/6VjL9Ysxk9Zj6ydf3z4ct/qUHOPLZRT+pLkpQIiADBf4hP51FI2DO+aQz2CyPJUZ+f4Q6vxAwgeu9rV2dvf8weaFsY9kVQqFawCmEmR2YEiX3Ex9QzXEJd0tkfPEASzPiH241/7//BDwbipxHE8H0u8kcMp10qk7MlG3FbpwJoU2rD/T/ozFUGaRAiP1xuOhihXYJGMBZyEpQBuqQTNjKE4kiBRkiJQhiLQjwBuSUP6I4AfAXwvAH138Fra/KUhfUjOliruzpBVABILn26m/35qlj4kZ2sV51r43RoA0R3bN9Jvz3duN0nPzTJ2Pv/N5KWd5sXdbVacWc5fPqC47c/vbv66A7UIwM207dcFU+qlBbPqf1rYbvLStu0LP5l9swXTNiz8apZz17S4T5oU98mf7DwMAEHHoOZs8eKgAkhwnEJZqsQHrUUG1cQMreYQJF+XU32U4yj1xbriGBSlOJ6hOIqoy6m9WX1G6ylS3WtKccqP3gdHoZsVGRRHcjxV37pqj0AbKPDDWQ0gEc2LIZIMi3nUJZajOjbdgUiAJGWx7AxE3BPaLjMudzFKokUxwwUiA7p3okXRRRIZMZ0MRooeTdbvnlwRJZiYO+eJFt0ubXFkICFThDMlSlRKzC9qc0KREsBuALQhpG8dGcvlCYKUxIQEWhdidDnK+VFSjkicNxJkLAaQL7mlCMUkZFFyB4sZTnsmOOGNO5lkyF0qVbyLWpg4dymf4p2vMyFiBTylERo+UwyKFOpxvQ6JYkAPrfzUSXC5TCqVyZfcnM5b5C7zRDQQeuqqlCdI3fozk+BQKp5L8hEpN8Dpi0MJwhOLy5kVXesIT8BbQUlXJVmZWAnEk6TFALrlaNy5uLIoFRNRr6hpIpfJ8FkXw+1IBCZS6aB2aDHZWCDCLZbK6Yksn9GizoleTxZV3I68nK/oGk9E3zoJKh2aiLgDrqxOMPhgngf/JtPOYP6tTjgpUA/KSPmVcDwq61BnYnEULEpdlW2BVFaidMM+6KbAi0tiJrJUlDiLASwGQUvQFc9AKuGSt

Демонстрация цветов

Демонстрация цветов
<img alt="Коллекция линий, полигонов и правильных многоугольников с автоматическим масштабированием" 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

Коллекция линий, полигонов и правильных многоугольников с автоматическим масштабированием

Коллекция линий, полигонов и правильных многоугольников с автоматическим масштабированием
<img alt="Набор эллипсов" 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

Коллекция эллипсов

Коллекция эллипсов
<img alt="Стиль темного фона" 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7eoatI8844DQXJiuehfpFdDgxIMf6w1Bx0ew3DioxtEAAd9NHtz9xD11dxpCiBFpzJvCxgPEZCe5ttwufMWd4/Wr6tUkx2o0MjrLWt1wowI1UdUujM3qCT0+w54DN+ZUXHLcIgRbPlH6wzABFZIPtIk3ylgVXhBeQOgNLB7wYCm5kFRZisVXgLizJwPoOHhaWL6YKDSXgDKZRJGI2MjY2IvEKZ5CB790fOVY4ljISbX3EJECAdxVWHcCtDHqItPF9bBNrNeX/J0sHaVAmoiainheDaR8wMNAGvfgsw8giuCrb8TF/fsmTjI3cBtv67SCQzX7UKamwGLDpduafTUJHHLrxbVHVfuAsqtUz3WzJNpz/k1NEUeqquK3/P7sP5HqHhLyYMmZgeheEH2+5KK+wdh4528iF5cYsslyEtRoOVBtEjLDSTuNjEQNfCX3qI+XEn2nUGwOAARSnK/kYsqB3RfME/TTxtDh0qNHFVYJ80VtUgvsZdAVlfsyTU2Vqq5E6FduQ1+gpwssxY+YtIlufvry5UsW5TyZbH1KZ6eojswSyJi8a9Mh0CqHkU9t6uysa+DzvPaQGfmOk5Pk49wYqquhDk+lv/d5wIP36fuTOrkgjeEcVWJLy8ME5VwYqSmDOcaAXd4R+vRPoc0QRV+faKDrpuinRpoZmnXQeko067/RgwNUE1Iq3SWqSK02oQyGrfmIzA2AIUCS/Kq1Qw4B/EAfjIf+DGz78sSg/1P1Y3iBvXPQewUqfg5+dFTwvAUkrNUFqNxcC2tM+hl6XDSf1DT0nrv7fkqruejnioaO6bppyqKbnj930GZuAFw+8fnzVXoKrzhkIFC0MpRj2U96nN0WiggUi1tUsYJl2rvaFygKyODtPjpUusEtQ1atNKjsEm8LHRwCKEBHpcZ0gEKykxxXWNj1Nf057h5ccrYzk0dHrzYZiVzekvXjY4GB4P6ccKBOc4Cd3akGE3JJWxWWGbYwf+l5+un48+bmZkBSjFutTyfVjx/mam//GrzYmSmm1le6jMANqF38Fn8yO2Ql5ty1SX9wmkyXSBMARAb67Ujy1XckEsmMnGvrHk/hbHCchU4hGet2kDHnvzGArHUZoCBa//lvbosz1ul+HUCLvG3dEJk9QNWpGa/f1b4Gklp7+xL6ZxosRvczFvtSC2VwVdj7AseAvj46faGywOxgSEyt1yYn2ZTmDsXZU+kIpbSKjFLZFyMDySncA0triDwnh1xZWHFeXkVthS4JTeRbLZk379zib5zC1ksdM3AUQ/5isTTDTbEX81c6gL4TStMe6HIefzsRNYdUzd1CA4FBPn1WdunhoSF/es3JLBf6lWitYLaZYYpMIUnE4kdExMLmbhOACRsYn3JT8xpo7lwgqW2MZGgyM8xHAiQwyurqoqRwckMxapL65g1pcZn3H3o7fmslstQbewUW2TEDdVyS4Y2im//0T/pO1rBKXiwq4vG3CEOXFe6slBeAV+YdpF/CPiy2TNpKv9cRP6W8oBwRKcbGZhdVosWSuCYeiNy7uFLTmRM8iBeKRB3wenZ2dvZedQQev/4Rrjk78W7WcgKuimplpLMKD2hu9fAd/s21MJa/WfcVC0P/sAT0a9brvpbCeB5HjzMBBrE9o16aXrBsRClw8wGA5+kfy69MsrISt9LvdUT4FQAxwGkKBReSZGmZRKiOsU29WYrnSCepvgMxUVGY0vUyNCS9rbWhhH+ZxeW6n1SGanEyQX1RjSeaFJ0A0/rDj6bfwUzQyXjlttkRAXlr/ccMi69y4PPc3ImbChfpVEUckcKvM+cr7Sz2u3PaKWw3JLa0qtKKQKG5eTgdQFlwZKRMsVBPa62uEayRQyiQcT8H4biKAhvbVIPr4V4TvIhZ//IJoX9xua0HVw6poqKIV6H2U6cTEgohmksFAgPv7+HGIAwUwXAQQkxdhF6FFQj5Ny+3IMgdK05WAsAOX6uOUJ3FaWytFK6t3e1LZ7sz9kFB/fQADNyraVyqtiiu8d8qH1MXsPTb5dBMwNo63p5QP3OsmVksfJCPPhKnO6iaN91t76ocLHXLlQo0sVGbyj1qn107S7cntB5DGc+6yflc/fP27ThSWXCBfMmHx7Q5XrSwdbrp7mrJwIp9BRcoFZu5PjKQXJZbYQgu32/rofl4AdeZSsegO+DiUqhuSUxAJQbLjUCXtEcd9r05CulczONrZKe008VoGvyBfwCyM392HemXPk5O9d3NueQvMTAgivkVBc72ZeQGVSfN2pokU5hVsKeza6Z89lFZMjgfRGHmazJ+gYZmlI0O0DtOSuWgAlMq6hlPBp7qIhKJNGIPQWDk4jM+TmQJzO6FzbTJVS9eBbFOWGrMdAd8m3cH0x6zZndPBO5LD+rpcSg7RWB5+aMjrq7OleRr2gWCXxzVRedw0iXF/tMPw3lqOggwF5ZDClqbqaP51wTIZSmUz19aFogP57i7c8kAom63H6TH17kkNJKb4ohgGQOtf3K8nlzA/CF3rm4o3o6RoJYWAuAXpzGolW4WInDGR/KPBwDAUnKMFHvx+UU1zs7O5A0auP8kINJ4GaimtbAH9M3lcJ4RUu6MUGlCYwU1NReIuikDupYCILSnLW95eGwi8ycW4OAgfNB4toPiNiCRKdkbQ+dTe3hsrNdXGreDxvIHYjB2mhtdPn5/DmTUHw89yuFwjlJYq7qI/9uhkZH3CMWWESjtaaWHCho6KOyfww08VWbjA0IHP1hNkTJ7Z7U9zcpO2bmBIuqGxFZWHmPL2PT+0fzTLtpjMoMNDc0e0h/e/97+e79r1cmzZwsz0NkHECxoT/Sx7ufUxgNfVP2/96Y0Y2bhQYODbHULs2DBLZbKlpkgRo+Un063UCmYoH+pBvcGRlD/1QiPH7qSJKd3lZWnHRyOafXq0N+/SH/4MVt320T69UhMglFd1FwAiC7xMdU+YeGvUdqS2iaN2LYO2dL6VGmoXt790zCxvTloo/q/3377oJoVqloaLKPPgzO2Jk1qe0HHPmn5gnis4f+ZubKoJrI0fKonpiqTSAhLAiGIsspmAEnYQYJoUEAE2QQVxUYRWWxRXIf1oCM2CgICarugIIhLCy4oiwvu7TYu7a7IHO3ph5nxofv0OXPOnKmbpCr33qLnSaF5gkstt7761+///7JcwTn/qlStWo8HVfFnnZy8Do+JBNblDqXifX7Ckv/sGuG02x8MD3bqqdGk7WRKdH0sr0e9P1pIGKzYXM5VwnuXqO/iwuZbeva/CXh4z3tcW/5LKh5VrlarXE5yuipB81vOWAD4LC9VEnAR2aVgc+y9oAP7K604nNRKH92Ju7OgRxVW6fJYgX8CpKqCahB5UBmzVizkWKtFUlVx8yYMrNXpTk5rcRE0eewh+cR5AwX/3re1g5Ovfv33faXE6AM4O+903Rs6Uq2HPV2Dt6dn7PLAwAOcnDbode0HfvjTrYgGzqyis5iGlppr8P4bYulbtCvMzbU4tzX5hkqtWnT8zkmkYXc1HQP+M8EZg/VNgEf0LHxaM2ldZdeS2dhiUBsvsrRr1AGk8mgvel0iCeiBAYxx9fa+Dgok+Rxex04u//bOFOVLRGCr1j7amRDh5jYAr5YM2hAZCkvzIlwvqWyptDjLYdIUhIjoOuu0ryy35hbCTvOjU+NEGdoMRIqtQAizphezzyCEKTtCjTaAoke0F82tl1zUwE+o8Y6KulYhs64owM/7YGdm9ogO45ph6QHdDKa2trYoD9jg3VQYtEKhWIwXpAS92efCLikdlAgZO3w43rehxs3+IMxlD4FGlwyFwhJG8FUj2PiS3jUwF/kXwGKJ5uWMugp3isWnwwhNNGIDNxf+PMhPOmHdyBkWDDKza/3RYZIyC1buZaDCdNk+AqHmyaOunq7liXM3csbVZizhgRKd0gGm5+NBBjJgb2tbA3WE2aTQaFK0J1YsNspfZbKvLhaUShexm3Dv1pPQOe/OlAm+BIDjwK74zs4U6Y6NORCbOkE2m1oP2S9+rEa/1eXcgTCf7vIZzc1ZCI8qyhOLj13fsQ3Bjyqh7cCnhSOwk9mAz6OevLwDmTHqDIih+QkREUZ6n9D0gDI6ARqA2Ui8oF92okBHxqpVaiaV4dfayUGIKtjj5WVR9gUAnPB2+1KS/PN4R8L/m7e6pkl8zIGqv2L8Y7DE8Mu6pBEu1p3XMR2f4XhW92sfftz7e66tHAcC4j1GcL43qnDk4VKdoNr4XWOvQ1zwCLgAzp+jXVXExgPrAq0DgQqHqF1c2FjQR65vBiUOWTh5DX9+ACm/IOFbigx+6yf6ZtxU+po+jt/iihUXHROnf1pqQiwTFRYkjzAuOjVzhBma2W5hnDXN5l84SQTJS1vPaO7krcyFcvZ57TNYL14Ck89qQOe43jRbJbKSvE6mB1Cwd1ExW+K0abWze037asFwusUXkcBgf+qtgCRE8x23m7iPJ0ln/69xZGxeBHjoGiIaCpuqWTOyqzEJrxOT3x+7zYVl2786OYsL5n46ihtRYbbUJZu5NyuCR7ycvI4YDn3OcPuaixIPieFVtrOiXCmTndDHBhQryqRN+c2bOsWaPFz6bvIXANB/vP94Z/6ECX8KDV4avHREFY4JkHg8plWCB2YXWBZr14PAE6gnJpZlha2874ji73fL9toxPDBrtzS3rNVgiyG64Q9WBDue6CzesJdF+hnmXbQYZJmI9rg4xHSzsy1dja/yfVl6fy9jVe6zL4o4s/oLAEgtnc/3t/H/ylHAC/YjRqyJXAnw8EihYbG552ns87Pql1k/2A8fFnkp884ArTDdsGhNqHGzPVhXdR7VYq3C0pIjguHFLi5qBurdmUp9UarM6ewhNvV+fmuHs96oaIw81sLEBTy9UYGyo2UGEZxYDoU+8aVWo00m6D3phYu6zk+qJCpqC0PDEMmB1rJK+LCOKQ4Oj8zM5K/hXL6BjgFtfzUVb0AaV0CDkDa2ehDJI3hLim+sYWDpUDpM2ioETFRZJCvSwlz7iMv0BgQ9cCPWnFWWRYBUaIRfJ9G7ZjYQ0e5gEvfnow8gLXv6HX+shiYI85MrDiD55Sn6mZvN5GiNU5gQYX8dtAYjpOLGVUXaoHuuUSWwEO7Nnm60UaDf7RSNQM486GruoNtoJhBA2NXTKY2CtoOIAJLkORd1LyEKKkf6SOIP5USOCYCkJhqocCzCbRH5y5EtP1EqM5/crm0NRaLMhG1+E6vEpqfhyJj2nFbkYJS35xZIWIWL4ADSpONOJn0KNQ92nCa37N1Ab2HPFYSZpnPCRKrgwCuEWC1WqVR72+RoxTV+nwXj0kcZQJ3SfPyIrSJKQ748uYnWUx6iNOQ2ELuF5K1FygIbtSAW9HR1raZgAUQDQ97TU6CUjgi5T+6tFgH/uxRkhwuKFObtSdaByb6IQaVdUp/cTF4LG5Q9tEufNzYdqnHRxLhYnFxFtCZyayTXbPMT9CmIO+yIhYnAZFGbC5ugCt10RAB1jjjryZGzR5C4nCL4LUtTAiT/QPwPvz2xPRlzaYKrKmn2UgAg/DR70scMQLLnTf1HziIsgi8ZGg4WwW1M8tBpLC4LMwzZKzXIFpeJqzfUnHD76XELNPbV8WOXJRKPFxjn3J4IAERyIyrkYbZzq1kr0r4YecjpXdeYqDDJS5kWEM3JPQr6d1UKmMCNkTGjCAqcrxtyYCqcbT1fOMtcy0MSa/rAMBeVy3r8vpHN6Vwm3iRhmiQgBdsJoe2vqFiHc7zZuffdsdqNVdfksXEiZCoYYI7DV/fLmPnb6VA34E8ru3XOmtdna+vHLJ43VJeJRNppMt0crAg+lKpVxXg7HNmReTwd50HJ5wdfpOBMPtm+osCXQw+F/fb/vkz2RwBQcECmH0UUpDUrs5gAYVyt3K4cXGPA3tbtMhPqhWzI26mb45plbqnIIDERDC+WSs/hCBCnlJMyd+M7uVCT0IcDQ71a0b6Aox+3fwv74wAoKpw2rZ7zxdddD2QyED0Is5QOLIkcCvgPoLozaQBZDrTTVCz+QR9EK4rYWnrJluoGfeLwMI0DQBfokXuJh6QSW7eIXGwnvslac3Oc3jdZ+Sw7bQb6VsJnhowRgLzCwaEeDgFl1djf76sDcJIRwImtdvJa3bdUDtq77TA8AFFFB9N1QFi0Ge0sfhOaPKNALGhMXREiulkJZpjQn6EmN/q1YPHAq0Yg1xsRaiL0Q/f0YqkKmTNZtlZ8eubYALi5hKSi47jrwgO6dO6lctJWthsj9OZrnSMeyB3wYTHvFItNf9BlrtBreO/q7e2tMRDR+E98adfJ5rvYS7OJHqixd0MlsGB/fwEOIPWTnV3bGhe1yw3YYf8oNhVXEWMBoKiQ1rQrPSN8868SDKOJLm3aDVNFPm20PhItcCHJpDNvLe0lBFqYB7RpinItpG/X+3AkAaQdcEgWUp4ziakfot/LQaTPJb8i0DqpfZV5IgzVRDAT3qfCfPt5GsC8MYkDYwAPKIrWcP9DLM+ns7i72KT6zSCS9G/BZrfqntFpQyKyGHc09meSnL2E+6WjnOF3wCudhMtzRM+0gBTaOPwNmb7ZFWgtWy7go1X6ca/lcrPQXrU6DeF2N5x+tOzz01m0nQ+d7yjw+Sr4d8YcSFG1LnCI6dFwvxyetI4kLqVhqIa2UYLcmXhY8VcRuXgjdntNYcjV9ee4+Dl5WYAQMCQLwtYGfDziChjWgZIdYr9M9zUdq1lIn9x9s9f3KSoEbfNKq5ph8vkJ1aDxAtLZffvU4O3OghEBFLwvbNIFDt95SHp4XBFMenIJrzARbT4+LbhbperGa4vm4Of/j7crD4rizOI1OjPdbY+gzAhyj1wDA8glNwyKKJQogiggogKy4G0EjIgoHjFKcEUFvDHe8cJjI3G89FpdNMQriXijMavGbKyysnGTqs3u9tc93f0d1C4mI/5ldfV8dL/vfe/4vd97vajS1vDXQcT5zfHU7WB5oo

Стиль темного фона

Стиль темного фона
Выделение места для метки ylabel с помощью axes_grid

Выделение места для метки ylabel с помощью axes_grid

Выделение места для метки ylabel с помощью axes_grid
Простой пример паразитной оси

Простой пример паразитной оси

Простой пример паразитной оси
Демонстрация осей-паразитов

Демонстрация осей-паразитов

Демонстрация осей-паразитов
<img alt="Демонстрация оси-паразита" 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bTMlliCyM9CQk9PBmpKkroc9/9oz8hZU23kcySWXCWjnTvvDqG9LTa8JWJlBWQtPG/9UX6EieciRAkJSdzrgrR94EBUhZCS1jOvs7pVcPz806bgiX1wyWe4geoJWEtkqLzGd/EWNZS06Z0UEAH5cX3y8WP8CaL8i30ZmKn39RNXPDav2UIwBmzCe9qhGgvC0fc49bfU/L/KKipNwBUlVCc9j97Y9R3/2wygvAyABsZvTyxT5TxjvNqGaPwwG+DjLNAJDqfivlSNhxH84AH3+yTBV/OZwsri9pyWlbsRsgAgZujQPg2XdkCQe4fH/5oMMBpkV8iT0Xzas9UhUWgrA96rWx2KeohOa8+9vdekatt/PemYFoD5SfQLPG0+pt+BAmfRffAOXjBUr0x/4scHhnWCIAYSEnOOzKUUhoqN3fxdvq22+g7/wovZNowr5/dDj5vQ4JwnZ2igQBqHsQcTEuUhb/GkTlV8QCEFQdy74PUkho2N3fCUNLzgjk/Ucl2nPtCPALW/KJy/cKb6f+DLw/1cs7Oi6zwDcLAamVWT7cduUoJLQdu78PR3JaDBPwQzi2T7k3OE4V/RUQDKA9yxhyCU374CPGtvDmNqQ0dL07mZNLaMr4y34kw6kGlwNIKqEXeNn9fQKjGlwNIGkltAz+1lc2quEDZ2noagDLf5sBE3/Zt8t69TCXkexiABtJJDRPxc8bzchpJLsWQDIJzV/xs4U0HGYtDV0LIImE5rX42UIaxqiHX6zyC9APW2fnOxMgiYTmvfh5cySXteS0GXkEqPAOOwl0uZPOA2h5T2h74i971TDMrBpYAoxzA5EBilM7lD6mIWcBJJHQbx1T/LzZMGn406rdAP1TtO7oj6z9e9PAxTpnASTejsNxxc+bjUkasgK49VxyMvDT6UCp6UDuFicBJEpo++Ivh5F8Rq2fsHMIK9zA0O8CM5HU3GAnXQOJEprDg4/sbYvUqoHLMkYiw5/64BSABAnt8OJnG9VgaCGvT3KVdaCthJ7lK/6yVw3k0tBJACUD53wAuKkLBlHVWhYAbSU0r/GXdUDBpeGCLUAELGVhNxRLzBoSDuCAW7UOgPbjKcD7gTyCEaCthP6G5/jLRTXYSEOsB870zQCww3QzyE8wgIE7FUoUY0Xz4VywPQsF6EX7L9tIaAfEX/Yj2UY1yLAhnIwCjJ0EVb6CAbw4E4ftyoEKbZBUWw1AfNgRmntK2UhoB8Vftg35aVMa+lXL+xAUYAoAWh2IPyAYwERl865Uz/2T8YpJVRX61wML/Km3Fm0ktOPiL5eRvF6f5H86GgF1t5LvBIea3CuEuwktSJkBpfk7EguAbG8poB/CNhLaofGXg2rIacHrk7AhPJ64pBgCh5fyxbmMsZbQDo+/bNvsHC4w/j/rSW0ELEXy7S8O5ctMgBWktoR579hVMN6r8AcQO0ktD27/7y3lYqxd0DLSW0wPGXXZOJ+xpoWQktfPxl08QtEyzvCe2U+OvqAC0k9Dfsip8/ArRsez59KYb467IALSS0k+OvawK0kNAiiL8uCHBTQosj/roawE0JLZr4ywdARCiAmxJaVPHXHoB1fSFgIDcTEQbghoQWaPfXwQC3oQADMlMPxB8IGucF4FZsG8Yrzg/4bIsjO+q1IaFFGH+JAE9jLj9gmydV5/IbisBKO04G71ABt0Q+AKaYTF8BWbVKHlDRnEpy1GtDQosx/hIAjpuwxxpFq/JkFG+KqpZjz5AaOOeb66Pk5YEs7onjzegfB6Zwd2Us+hWqIq1e/kVCS0UZf61boBS4bQ9XogCbtdSXNwU6hO/09Z3Iy9VJ+QAYuAM/6hXrLo3aEr0dAOXJRMstwfXbcRSKM/5aupi92lwEqO5EBaHdbEi5l3YSkfj7S/gqsKzOu1nxOv+kMkqqOKDSogDzQiz64LqEThBp/LUEGPHgFAIyM7dfLA1QRFVGCLYOPO2uCs1TNDe7hz6QT0baHPVal9Bo/J0F4m/oEPZK81YEe+bJUyWiWEh7mCU0t7O/H5PI5u9mCS3i+CtygGYJLeb4K26AZgkt6vgrboC4hBZ3/BU1QLwSWuTxV8wAcQkt9vgrYoBF9xrEufvrKgCzj43JXCD+ihZgx6cd4o+/IgY4dmy+x1nFz/8XABt2i3b31yUAjh4dEu3urysAHPzkT7/uBeAjQDiAXkX3/vNZF/gIEBZgwtrPLhN/xQDQf1KHXvXC03aBw24D2EmV5T/+9y3xbTLy/xxCIS4l5AJRSrHXw8u/gt+A8VzW1v+1dz6vqWNRHMcf02Makzq90VTUoI1Q2gaDieAiXWhQdCUEhUotcVMXpUKhC3duUzeCKzdd2LWb4b3NLOZPmsQ3Y9LXvKHzpvMKj5yFkm9ODuFz7z33yv0hAF7sqz8MYEEutyGEMswyLMSsOZHfp24/fzPukwwNzf0FNNZV7qVc5cqNexT93FUWc67yMRMAva0XIcik/uH0sf9lq9c+B/ocbbd6jf747ZfQK1P1nPpaDQX3sGDITaeSbroq0G5RQkeMaxT16sxND667blEig2EEptakEslBTfs2QP/7Asw/4QyQ9yCtUODUrAnZcRZ7bdQ9R7nIWGfkKlMjxlXmHlzdsyPM1X2M3Nyp4dhNZhBSwb9uITi+h4L+TTaE/r4Aq1EUlxJdapigp2izzWtWinEUraVspe09h2w6qX/pjvph5ait6wv5y4Wbd8g9eHB78yv3XZSXwVXr2Yg1mfiEqLhGzLEh/t86pH/TC6dncB4JLhJAYla9b0rmtbRwOPBls5dRNB5mUtmR2nBJATgqFE6gpxGOTFQTVAj0NanBazk720+kyfZThJZ2a3uTNSsrioUMbKSCY4dllSYBBuWCCEutZcvn2onZWZxqc3at9e3gjdXK+v2kSDjEO+nWsaoQ8OMA7qwtUSkYlPocgWqcXYI9VIipwGdQb47W9pRxZdjnWtB7TjWaXA3Z+s1Fvg9BhX9kH7qKHfzsugxweG0+w6xK6Z18pI2tIsp0LgtD3j62M8g/m41BeU6xE66PbL3JyOZNcf1Y52RHGeNCYWrS5fpRIprjDt9hSPQ9AFWOXBdBzEK+dgeysdPnp3BtbYDFFjyF7PVMaQS+DEwoJpWTILq306N1JWx+rfNwE3ZuXKzRACd34D9lYLsz/u/Kg76MPntV6sVSFcw6zpjqGCkZUNKWzUurTMMgUZhzEU+qaA4UfHBXu4LY7UcBLJF8G046EMsxcBHf6VIfSgFQu1buNeweDEdQtFY31Ydm1zO0mwwiFtZ/7mStQ21ijvUBtRXAjIG8gED+GqB6U7Ag5J0ArRYP7LVx4SwdSG0HPJR1TPSV/Ypwi5lFxfuByU2BWnwQQLi5Qhl6gOThESaX6vaoa+iTjWb7OZ64XCG7YkY6cvQpN9GL7RYnU3Y+0mMdgybxh1Cwr9/biQDnuBm9z8hDNnxRsrNaRftUFTbdR6NeXTGO4V3vU1fJ4XrbVy/JmD3MJpjRCU22HiKqGdxOBOJnTWHpxLWcPYrKUfKjAIYyCWH6dK2togkgh6DexqunaWV4B0EhqNvwn8Hl1kJVTRKLx7/hEJwDtLpsksnfkJk4tlT6ZgroHne8/zamNGaSS0Of4+MTjiFDfdED6IPQnA1v9vQYdwaVBac1wcftcOo0E/YYAAWNj7A2kHhAVIJ6E34u9EjPr2onAAwZ7iYlulv37XjiHlqfDwZmz5aCzRt5ZwB1jYeeNGZw9/AOkqoS3j74RBfWbkoWDXwJePbPsfft+Y0MxJuTYsDCuB6zbE3DUYuQOsbQLgyjR/AGkqoW3i75ORnJaSemGGcHb2KHFcoEM4sm4pAHxpfiBQfauhBGIZc2m6sLCWv0mEphKaGH9X399Vx/QL0QNfLd8/yLgORN4PQyyka3/s7PyRtx5IUwlNfufny3r1mdZuRwPMqDmY9JIB4GpbTMlliCyM9CQk9PBmpKkroc9/9oz8hZU23kcySWXCWjnTvvDqG9LTa8JWJlBWQtPG9/7x/8C/rSW0ELEXy7S8O5ctMgBWktoR579hVMN6r8AcQO0ktD27/7y3lYqxd0DLSW0wPGXXZOJ+xpoWQktfPxl08QtEyzvCe2U+OvqAC0k9Dfsip8/ArRsez59KYb467IALSS0k+OvawK0kNAiiL8uCHBTQosj/roawE0JLZr4ywdARCiAmxJaVPHXHoB1fSFgIDcTEQbghoQWaPfXwQC3oQADMlMPxB8IGucF4FZsG8Yrzg/4bIsjO+q1IaFFGH+JAE9jLj9gmydV5/IbisBKO04G71ABt0Q+AKaYTF8BWbVKHlDRnEpy1GtDQosx/hIAjpuwxxpFq/JkFG+KqpZjz5AaOOeb66Pk5YEs7onjzegfB6Zwd2Us+hWqIq1e/kVCS0UZf61boBS4bQ9XogCbtdSXNwU6hO/09Z3Iy9VJ+QAYuAM/6hXrLo3aEr0dAOXJRMstwfXbcRSKM/5aupi92lwEqO5EBaHdbEi5l3YSkfj7S/gqsKzOu1nxOv+kMkqqOKDSogDzQiz64LqEThBp/LUEGPHgFAIyM7dfLA1QRFVGCLYOPO2uCs1TNDe7hz6QT0baHPVal9Bo/J0F4m/oEPZK81YEe+bJUyWiWEh7mCU0t7O/H5PI5u9mCS3i+CtygGYJLeb4K26AZgkt6vgrboC4hBZ3/BU1QLwSWuTxV8wAcQkt9vgrYoBF9xrEufvrKgCzj43JXCD+ihZgx6cd4o+/IgY4dmy+x1nFz/8XABt2i3b31yUAjh4dEu3urysAHPzkT7/uBeAjQDiAXkX3/vNZF/gIEBZgwtrPLhN/xQDQf1KHXvXC03aBw24D2EmV5T/+9y3xbTLy/xxCIS4l5AJRSrHXw8u/gt+A8VzW1v+1dz6vqWNRHMcf02Makzq90VTUoI1Q2gaDieAiXWhQdCUEhUotcVMXpUKhC/duUzeCKzdd2LWb4b3NLOZPmsQ3Y9LXvKHzpvMKj5yFkm9ODuFz7z33yv0hAF7sqz8MYEEutyGEMswyLMSsOZHfp24/fzPukwwNzf0FNNZV7qVc5cqNexT93FUWc67yMRMAva0XIcik/uH0sf9lq9c+B/ocbbd6jf747ZfQK1P1nPpaDQX3sGDITaeSbroq0G5RQkeMaxT16sxND667blEig2EEptakEslBTfs2QP/7Asw/4QyQ9yCtUODUrAnZcRZ7bdQ9R7nIWGfkKlMjxlXmHlzdsyPM1X2M3Nyp4dhNZhBSwb9uITi+h4L+TTaE/r4Aq1EUlxJdapigp2izzWtWinEUraVspe09h2w6qX/pjvph5ait6wv5y4Wbd8g9eHB78yv3XZSXwVXr2Yg1mfiEqLhGzLEh/t86pH/TC6dncB4JLhJAYla9b0rmtbRwOPBls5dRNB5mUtmR2nBJATgqFE6gpxGOTFQTVAj0NanBazk720+kyfZThJZ2a3uTNSsrioUMbKSCY4dllSYBBuWCCEutZcvn2onZWZxqc3at9e3gjdXK+v2kSDjEO+nWsaoQ8OMA7qwtUSkYlPocgWqcXYI9VIipwGdQb47W9pRxZdjnWtB7TjWaXA3Z+s1Fvg9BhX9kH7qKHfzsugxweG0+w6xK6Z18pI2tIsp0LgtD3j62M8g/m41BeU6xE66PbL3JyOZNcf1Y52RHGeNCYWrS5fpRIprjDt9hSPQ9AFWOXBdBzEK+dgeysdPnp3BtbYDFFjyF7PVMaQS+DEwoJpWTILq306N1JWx+rfNwE3ZuXKzRACd34D9lYLsz/u/Kg76MPntV6sVSFcw6zpjqGC9j97Y9R3/2wygvAyABsZvTyxT5TxjvNqGaPwwG+DjLNAJDqfivlSNhxH84AH3+yTBV/OZwsri9pyWlbsRsgAgZujQPg2XdkCQe4fH/5oMMBpkV8iT0Xzas9UhUWgrA96rWx2KeohOa8+9vdekatt/PemYFoD5SfQLPG0+pt+BAmfRffAOXjBUr0x/4scHhnWCIAYSEnOOzKUUhoqN3fxdvq22+g7/wovZNowr5/dDj5vQ4JwnZ2igQBqHsQcTEuUhb/GkTlV8QCEFQdy74PUkho2N3fCUNLzgjk/Ucl2nPtCPALW/KJy/cKb6f+DLw/1cs7Oi6zwDcLAamVWT7cduUoJLQdu78PR3JaDBPwQzi2T7k3OE4V/RUQDKA9yxhyCU374CPGtvDmNqQ0dL07mZNLaMr4y34kw6kGlwNIKqEXeNn9fQKjGlwNIGkltAz+1lc2quEDZ2noagDLf5sBE3/Zt8t69TCXkexiABtJJDRPxc8bzchpJLsWQDIJzV/xs4U0HGYtDV0LIImE5rX42UIaxqiHX6zyC9APW2fnOxMgiYTmvfh5cySXteS0GXkEqPAOOwl0uZPOA2h5T2h74i971TDMrBpYAoxzA5EBilM7lD6mIWcBJJHQbx1T/LzZMGn406rdAP1TtO7oj6z9e9PAxTpnASTejsNxxc+bjUkasgK49VxyMvDT6UCp6UDuFicBJEpo++Ivh5F8Rq2fsHMIK9zA0O8CM5HU3GAnXQOJEprDg4/sbYvUqoHLMkYiw5/64BSABAnt8OJnG9VgaCGvT3KVdaCthJ7lK/6yVw3k0tBJACUD53wAuKkLBlHVWhYAbSU0r/GXdUDBpeGCLUAELGVhNxRLzBoSDuCAW7UOgPbjKcD7gTyCEaCthP6G5/jLRTXYSEOsB870zQCww3QzyE8wgIE7FUoUY0Xz4VywPQsF6EX7L9tIaAfEX/Yj2UY1yLAhnIwCjJ0EVb6CAbw4E4ftyoEKbZBUWw1AfNgRmntK2UhoB8Vftg35aVMa+lXL+xAUYAoAWh2IPyAYwERl865Uz/2T8YpJVRX61wML/Km3Fm0ktOPiL5eRvF6f5H86GgF1t5LvBIea3CuEuwktSJkBpfk7EguAbG8poB/CNhLaofGXg2rIacHrk7AhPJ64pBgCh5fyxbmMsZbQDo+/bNvsHC4w/j/rSW0ELEXy7S8O5ctMgBWktoR579hVMN6r8AcQO0ktD27/7y3lYqxd0DLSW0wPGXXZOJ+xpoWQktfPxl08QtEyzvCe
Выравнивание меток делений

Выравнивание меток делений

Выравнивание меток делений
Простое направление оси03

Простое направление оси03

Простое направление оси03
Простая ось

Простая ось

Простая ось
<img alt="Анатомия фигуры" 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

Анатомия графика

Анатомия графика
XKCD

XKCD

XKCD
Событие нажатия клавиши

Событие нажатия клавиши

Событие нажатия клавиши
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Pythonic Matplotlib

Pythonic Matplotlib

Pythonic Matplotlib
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<img alt="Построение 2D-данных на 3D-графике" 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

График 2D данных на 3D графике

График 2D данных на 3D графике
<img alt="Создание 2D гистограмм на разных плоскостях" 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

Создание 2D гистограмм на разных плоскостях

Создание 2D гистограмм на разных плоскостях
3D errorbars

Трехмерные ошибки

Трехмерные ошибки
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END_OF_DOCUMENT_MARKER

Притяжение Лоренца

Притяжение Лоренца
<img alt="Автоматическое смещение текста" src="data:image/png;base64,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...</div>
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Автоматическое смещение текста

Автоматическое смещение текста
<img alt="Диаграмма рассеяния в 3D" 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UpHWD0zSKU7rqXihSjo6KI7QlHUtfW2i7N2nX7fOUnEin/6o035dchwMt888z7nfd7nfQ7OJr3dr2HFaVstwT5NXASsmiX31iWGVWJ0vUKaXvRq/v9HBQJUwvMbQctnZ0UiqFR4gxb622hvU4iHE6FgqwIK7QQJzskhCBoAkGiZIaTNk71ul91uCBiXFM5n8YWJ8dqBXqdbIzObzXKZ2e7s0QTqJu8xNSavSWMNaiP3CfhQJeZBlShKVZPF6yE9G/pS4WznJbIy4z20GAJwHlVWEDEPV0Tl1ygAYfYALRw3ua1dybjylN/aBVpzmiBJTApsHbvms/p9UQTVNf1D/iaDocdkk0E7JiuZz706POmAokamUmlMTmc/+CbxR6rOzp6gxRQVO1QOmFKJV68OQmHJYMOJmb4of7bzZry/+ZebV+GxBWB6HkHazNkokZAWBTB1voSenvyrrq6un/KYiqDJ1BqihURcLk7+BT25cf2HDY0lYRxAs33crNKWBvx+sqtCT4C/9/fwzmBc091iZer1eBX74TLVcaw5YLJPa11KYHrPNlTmfBYQlP4/hwXWrMmY/cfzWDOm82AJQlAo4mcsByBDxUfOZyBPhrBxUAaMcQLy0Oxx6gthbzgFMh9kOOm91/Zr1G7EIgx2912pk6loAUm1YxzASRTg0V9O/dTqb+wCPZTUtLCh8mI5gUE+NJzKY/wh/hVzvduvh4Jx2cMH8DAG6Ki56SNEu0FDCOnre0r+WVyOxBWBu5jwPl+y+M7xTQvA2Pym02wAtBl4coVQolOhH4+PrAMq7AZnpbN3aPY0R/NSagHcUSGi1TC6L6EBGznkfhngSTl7r7R1JhasSTzyL5LxZq5VjGLxLVZP6EkC7222XQzazCqU8zq4TnKgZs+HA++UHwmYMbfnK8oWM2AKwIDOJT2UoCZwXESxEWjGCKgxOYyjykAw9HesduovSFEEbBBCR/KQE0g9CITda3UOGmSYLjq2uP9KBwcebRqUa4MBsjCeOE3loYndbMFzbaq3NZkc9COgqkhd8qITYJxYdAudDsrKy8ubOXb59lUhKeQnbTnyxK7aaiCTlEM8TTt97wtED1MNmC1Fid8DZA3tvHuTtrWGL5XpzSHkq4FYp6YMOVUYBEHDMtQIAE3NxBvtVN8b3u+kXFeswtQyMHvIacnvM4h0KixVsz2/qNyKaTpPjAi96m0wWdgrhVtOT9wH5PxkWLFq0aOvc91bMXSiSUlum1Kpdc2MKQBQv5xCRukN4lPWXJM7Gkwml0e0PnCKgyUUwBoWB7rbrdkWota7Optx7xXWNl8ZnPfuh4tMWgEFNNu1VAM3fTEx/zsTjVBSlPdhiT0L+waucXMBmxrqGNWX7aAaT25UifG2vHieGXShlxk6p6sTB+K1hCidsrlq+sih2ACxCM1lCaXTqRXg6SN8cDi6BbKb7fD46DZ2fKokXF3YF7cH7mShRCjoqTTk8NGI04wnnj/z5yD1QiEjmqxWoxu1jUw+bW5vdlJ2lDbrMSMu4/2E+V8zLyqsoK+vwlRr1xlkAFEBlg+TP2CkVHz6cEm4inkPLixJXxVIXFnEZMCwZca4AgISOl04nCA+b3AtDhSNKKhQLUFpIociBdlcopAzlDU82GdU41vJpxYeDoNVmZvCWkXv06Otd+v7RVlfA2vtISy7vnG1GbcKYM7jMI0g8zt1+7KIAMffZmzLSXksMki/oMNJm3yn9/uiJo+eWxhCFiRSaZAaAOh4DFBvpwyDc6Hok/+1kahqOeFzKrCvnVQHoXGF3d1wArVb6TXHxpac4UqOJqBg5/njE7zZ1T01JETkowLYznX363jowm+DaZntLilDMlfZ73Zdeiwd68mC6n8GdHSUUSeWlJcUQgEUS8u2PlwDqEvlUkojBUSqphoKU86j1Ei0khdgStFtPbMf7/S4BAAsrga12mW1k+8j4PWFhp72PrEGmQ/XgQZP90fTWF3t8Kmaf3eL1M5+ebtfXqtUe0/X8OWD0uHS9rXfs+L8nY6hcoW5B9ewHTlh47tx7sQQg6K8JaUR0nQ6ar44I74BLS5Wkd8Vihd39kP0BoDCKsC+Z6sY7O63GiJUnV3lvTo/Ynp48fX10AAZdzMa61pO39r/9x31rXohK/Xp5U6uhmZk0qJWrca3j9u2JtUDFNHV3W08Xc9ILBVAklmAzQ0m6mVvNVzhcvXxDVSz5gQBAQST5TEPj3ilAI78MdgbgGJLFx1Mob1VZaunNCKHx/At2r3dMsLs2aqqYe27f/v6J1b/Y5bU8HuQnp8S7TIGBz6anfliyf9TqN/W3mxzL5OHMqvnBjamJnT4cD7pcjpO58TlsPrcgSbCRiYVDSTw4Cr+zYvbzsjdUf3EgxgCMJp/RQtYhJIKf8rTX0q6A3pUk7K2GXG1tjqJCviBkNBhOq5VzmHiJDyMjbN3Xnk+fd3VP6h0OY40gUXhlbOi7y19Pff98x/PutrY6d8AdKJWZw6FfZv2W+rtQfmu12twCBgy6icRHvlqfipFmDBkSob2xzIoYG3ixBODL4C5BE7F1L6MJihGLxSVnSQkCTZHCsiTorqkb08fZoJ+Awe5ZHMFg4h37wDiMyf1nXDsuqryWuto+LaC1762ShALe9ic3bw5VTNw802Zx22wuI9NABd5KdjRU7vfNtO9xz1v7V068+zWMrSI6cpdCO/DmB92bivN/BSDot9TwwcknJOTURsBnH3HFqJpcAHdx0JyGrj+6sbLy7JcSImLuM7COyrJ6pk/e3tZmGXhmtNlslOjb+dudGMLIv3/5zj/P3qkacnc79X1yrcH57d8hWlhFZWV92MZB0qmAqvn4xI0fNybksMVsqShd58Fph7fOetz8w9uKl1bFGIBknhxNFYN5mJzalHqHEkLUN9DtUJDvOWS12yCuS8rObtr4c7JYobnPqH3yY0NDS0fZkX8YDA/ZZsBINe5RY2sb1q9pxJB86dotZe/+6VjHI6+3xyxjWp3fwWkFW1f2602fRwBMI0O/SGPVjYnHNWRsVVReLEyJRw9vm/GYgVlVOnkpXFm99ANxTC2VaDAOTRAF0M4CQ0cSAKezDpqnyfeGzrh1lDntqjMqaWj2l8cuSiCX5xCEUEDsNdRNNHQI/vDJpn00bRKXSgNqmEhjQ/2axhIkt6Cl4ZOy1SXZl4eHxxOXGE2m0ftmwO89lR9vWY1FMquJCLg8teerO3cukZ95dAVpGUJW+dGfRRO+kpULVxRV/eIv/0Fi9b8DIMH5FzXXGtRUeobncJJwDrnfQ9KQBIRwx4HVLlftSCCc8bJGFyVcKmAKNFyzKmjGoh4QuYWpLQEBcVkFlxVU1HXOuCrqrGzVrhattutWrK67Su3iOnWdtbUz/b6TC1j3Z6cTz88TfpAn7/153pfAhXqaTEIjwqikPrt90yTKXnKjsqenD5ggdfW+1b6VQqP5hCIKWGmOuaxRKRWHSKpu9vw9S9zeljnkABnWBeDWWiM5UDpA07uOq3tBiCQtxubTPJHo+ndRUpzEDEMmWw17VnKZU27J7b9n6jCnu0BFZOE4QoYtPzwbBLnylbKVxAapzwIonCdys+hQj5DUWlVVD1pkUXJrff04dF3Vn1pb8x1SHUMJ5/zKwXZbTZKWG5a97s43OyRIXWl3M4sGkMWKz7VWVSfjGPBQy71ohOVwlyYklP8KhrPhpZSSwdI6hwdA9bXRDme1vTVnTMyaGxbRFbFK+N8lZmRkBAcvXBa71j8D8pyJwLOzY3wLQAodXsz1XONw0ekUFSHAdSUJW/sn6UURWUKCkQNqGfpowiKnqb1zXMqTNl6empr69G8RmvcQBAElCmu6HDlutR+pht3v/KWfBuGvdBgIfm3kWCw/QmNYf3Co2T0XVOd1jD58fudRKsHy0sJBMAuv49M1S6heJsMIxuHsldwNevBiw6W/+r+T7UsAhlBM7RKxlwmhV1tRnCdjKPUlyS0tudCFI7UhKjmtjVFB0sky4HzW/4cZZc7lUy9vpSqieXJhjETFYzaOVnRvb7UfqUwuNpDG+m9+Ve7ucx0OAz1EtY3kjUVGCGJHzpoG1rjIY/VgW9vIy89e7nXMoYXBR4wM3SwL8tOFiQkfrfw5jIGrwhcmvuNTdWAClxOkk3hbEVDyMVCJHHg0Kpuurqz8y1GQVCTaQA7NJcG2OYliLEpovfmCrTw4WmHOIuMtCDdYKxrOVpgzLz5MTzveUlmb3nh06YmJOy9S6aqGNVDaa/AA6ECQadvZi8ci5rERBCN5ql1769qaKhpxryREDaX8jGVz/DQEQudKIcsIat2f43wJQK5IEULTct7NTNQ1TkBlYePnHl5sb6ZAPtG6lb2RusnkpUmTD67suVKYVGMqKE1LgZtcJEIGblMf25Jx+0FX/o4dZ7pLDz7pmZiYePoJtL+xpi1tkH7C954fgNkD6TUfPB0tkPPCJYbFmjUOQ2/nWFq+Z4xD0rJzxqofX/RSJIBC2pd4YX8CQVG9xgtgXDSqF+KuhDwvobHD1Na4n4wdBp1IgBLOHXRU1fG34+TJ4zeeMRrzyuowcX/15vkkRqp4ePOFqYkv7p3L3369tLuUv2NqYqISmiDhbMhsqjOAqHgj+i060hkwFoia4mD9hbMNBXUOxEFk9RV5RIMkD+qAkYXs/8W3+3+4MAWh8nJxKrUwyjXgBwlZubmso8woEYVLAXbpvUcpSnKyz259MoNPvi3jhxmKLcysPmtRbngkFwNJxNja03NCL7gvPd1dOlhi+fDOoz2F9Mgwr6ITDqW3nojCWaw5Iphm26lf7z4vDVdhrK07jrvJdpKvAr+HeCHzDQEQ0nJRXimgMuiAR9kLb00ExK83BovYpJBBxZe2lx1VinXV1udfgDCIY4FqjjBUnFVvtf7j0eocdqAIS0nOz9+OFFqfnBRt+0GDyMaa42lMWBg9Oii0V94fHMzBWLPEnanhtw3OMzf4nMffV/Unu0yQ5CjgvYBV1BsEYLj7qgRFBWWrQ17JJ4tkQlyJCUH1bDO39+4Xa1PPj9SUB+AIzmSSGpmA//jcdy9uv6jjip6lSZo3x38SX13Un1uoiBJwtunYxe5hKT2y2dTS8shsrul0egUhBmf7xYE+6yajIoYXy4nQQEEDRkIRIRK3VvmmuDCEKtzFCjO12llpAhwhUAgvgqJostPvoM3cjGKxw3mdZXvfQnD4EExcEvTDredTzx8LrnU2/gzjircXVlVVWfcVW0iuaFjEh6C4B84pD5Kvf2DLbAJtjEcQUs4W89OOW4uSi6E2RgZlHaDQhqwmErMs5A0CkD6KwEAxTszsVQT4NkTC2eynIFvMZFB+5ZspZcwB9lCZuXzBGiaOuzFk/iL/yb9WX2va2VTONKYWPRVH5re05LNTEF0gQoMSKHYZImmM/rxiy+7RGg+AnR22cn7qpjPV9GSb1iRJ5Xz9MKhv8IhlCW8QgLSSDdWAWtl7FQEm5PAwzpit7Ogk6mKLUYqKkvOUzPXTKd2ldQTuefyS7v1OfOHUzlPXHF3vW/ekdlW3tFT1P7CAjgKAAjfgHkdBxSDocqPbNzaZxlw+7VjfNpo5dJcdbzHOn7PspZEdkAtD2bq5nJJ02F/1kc5HAfQHWVgjQ+E4hpx7FYGhVG0TIu0NDea+31ggWwzpThkmpAhHgHNjQV6KGz6mn0OqxpnptgbbDOfu90VF27vGl6ZWtzyNF4S6lGuW1Jvffi7SBotx2QVTRc1VB4CvhGWoMzdlto1x/psVRrgcSaBWtPaS1uvDko83oMsTD8/zWQBBeawk1PRiHO2t7kV1Oaj+TFsa/m2vzeIRtIeHKkkB8N2AoY0mW7rLBIldeedPgndEcQ7OIFX6W7ekVwvrl1rtRefkkRKJmA059SN7MEWoUC78sqKgoBzgN202dbM6y2ymXrH8tT0lBYcEbfMvP16hgTqO0NBQbMUHGXHL/det9l0AJXo2x5WIKVqaQNNLfHUEGlBnq/mjfd8hNc5AI6GH44t1GpLR3FnW6wqCfiUPv6rYtYAOhgBRgpHVHHTySs/XX7d+eyuFQEBWkXBTrT1Hao0kwlV9efli5hgbWTOwsX20vDsvz/kTheg1WlhFs5rDn9ElQiKUxlx69/dL3vVpALFskQKd3UpybfVLxFpQxkyO7ysqyp3BQX/HRhkEwg5Sc9TBGDPAZYCM019NPaQB9DxEV+GRiZszw9vCQKED/ojEJE979tDrcYT2mOmfQrkgdKygwFYy7XSWsCI5rwFIM09zSTk05sPDXB92YRD+dEs8MnwGAdcJoTiGVLoqmgWHDh1yCPEIHrF/P0HCrEvO0/F50QocwMOMu3976kU6MQdAPKvWat13lxckFEmD2dAuu6p77A/EwJkRaRxmgEP7YzsbBtIQwsEiZ+WBXgBp5ok5d9HLHxeCJKL11SQSgvDUPK80gQkApJhSLQBR7Nr0h9ywgCOj0F7nNOEp/8QxPI4+DI/m9dXXv/8e/urTlTWjB8hhcTqOIFrhd8haWVmbxRZL2Dy4vwA6uIqdu0fuCmMUJO6eY9Np2T17/Q815x/T1nXFcb343eDnZ79nG/92jY2B8MMGV2mcKCkNiEAdbqMsdVocGPHUYH44wtlMYo24bZTJYExmx7NnBxaGVBQIJYOGoDTyIpYlsEwTUn9o2tRq/JHln0hNp0ybNqnKX7v32cZ2J+2PqYowf9my9eT74Zz7Pefce44FHwv/r0O57QZQpLQAdutqAikmcDzIS+XdVuXRs/UazfTdhJPIIOqZnnShXG72UFXjxIGJQnztgC80czskCSickRjuv3qkbQfirl/QY0PcOR6O30224QuDChMD0xcGR91e185skycC+LP3igZgmYqXG7JDpsSwLn0Pf6vTn1cn7YCppq5EPLiclg5HyB5x74aMQqsQik11BMjz4YM/rVOWcV+Dg8mBYRKK1N88lfytlCJlj2QwQJfSB9tuRbq+SvfANh/S1av4xM42r92Z5OJrIn0s/MaFogFYkcoN2cFNI4pMrxduCUbvNdfUQr6ED/ZM+WNumCZlnYl0d38qrQIA2ViNmDVU8kEG4sTJm59/msZ8YLLbPcDlKu3/+MsXf5A/cI9a0QNC88MH6bN0ZiwAU2lAhqj/asDpnGvLTfolf3C6aABqOL/duhrdwYJsRyty7NTy/MpToGFoFDF3jhIZS4Otya7PlJVpOwNQZ

Диаграмма рассеяния в 3D

Диаграмма рассеяния в 3D
<img alt="3D поверхность с полярными координатами" 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

3D поверхность с полярными координатами

3D поверхность с полярными координатами
<img alt="Текстовые аннотации в 3D" 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

Текстовые аннотации в 3D

Текстовые аннотации в 3D
Asinh Demo

Демонстрация asinh

Демонстрация asinh
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Логарифмическая гистограмма

Логарифмическая гистограмма
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<img alt="МРТ с ЭЭГ" 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

МРТ с ЭЭГ

МРТ с ЭЭГ
Несколько осей Y с ребрами

Несколько осей Y с ребрами

Несколько осей Y с ребрами
Выравнивание меток между делениями

Выравнивание меток между делениями

Выравнивание меток между делениями
Шрифты PGF

Шрифты PGF

Шрифты PGF
PGF texsystem

PGF texsystem

PGF texsystem
<img alt="Ползунок" 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Руководство по быстрому началу

Руководство по быстрому началу

Руководство по быстрому началу
Урок по объектам Artist

Урок по объектам Artist

Урок по объектам Artist
Руководство по ограниченной компоновке

Руководство по ограниченной компоновке

Руководство по ограниченной компоновке
Руководство по Tight Layout

Руководство по Tight Layout

Руководство по Tight Layout
Размещение нескольких областей Axes на графике

Размещение нескольких областей Axes на графике

Размещение нескольких областей Axes на графике
<img alt="Выбор цветовых карт в Matplotlib" 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

Выбор цветовых карт в Matplotlib

Выбор цветовых карт в Matplotlib
Текст на графиках Matplotlib

Текст на графиках Matplotlib

Текст на графиках Matplotlib

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Spec-Zone.ru

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Spec-Zone .ru
спецификации, руководства, описания, API