Spec-Zone.ru › Matplotlib

matplotlib.figure.Figure.tight_layout

Figure.tight_layout(*, pad=1.08, h_pad=None, w_pad=None, rect=None)[source]

Настройка отступов между и вокруг подграфиков.

Чтобы исключить элемент-артист на оси из расчёта границ, определяющего параметры подграфиков (например, легенду или аннотацию), установите a.set_in_layout(False) для этого артиста.

Параметры:
padfloat, по умолчанию: 1.08

Отступ между краем фигуры и краями подграфиков, как доля размера шрифта.

h_pad, w_padfloat, по умолчанию: pad

Отступ (высота/ширина) между краями смежных подграфиков, как доля размера шрифта.

rectкортеж (left, bottom, right, top), по умолчанию: (0, 0, 1, 1)

Прямоугольник в нормализованных координатах фигуры, в который поместится вся область подграфиков (включая подписи).

См. также

Figure.set_layout_engine
pyplot.tight_layout

Примеры использования matplotlib.figure.Figure.tight_layout

Заполнение области между линиями

Заполнение области между линиями

График «шляпы»

График «шляпы»

Ссылка на маркеры

Ссылка на маркеры
END_OF_DOCUMENT_MARKER

Scatter Demo2

Scatter Demo2
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

Изображение контуров

Изображение контуров
<img alt="" loading="lazy" 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2ajmAph9ug2MyiEzeohEMIYwRnXvgowVff34WHAb68B5vfnF5bmCU5mlxvyim4XNpzMr9Z31vdVdXaUFvaebfAXES4oIhtzniLCnVvz5UCrxWJymEAQO2Al8efArYEBV6I10WJxpBxNsVoCcuAqr/JzMc9bSniVdBExmpvj7Ps8pcFoDsiBsbxYUGxgEYkFJIOKiF1OFRFwHJoDKYDDew4QF/VKRSIJ3lHfLe3N7TZIu/WZkuJcULgM+R3FhlfamAq6jakIaGNAH0N6Oph42NLQORA2MCCEyRTYxpDBbUxlQDNDtzEEaEsIb3PCYgX2gWzYyHjaGHZwG0N42xiMhaEd+BoA/mCvRHQefm1fRK+FwwKYqhtuox5RB4btQICvLerA7+JASLDt/agDw3YgpfejDgzTgW2RA3BPZyLs/3cmIt7dTMQLsCwSAF76BUo/x0//GqU7+EcfIl84cGYUoQUZHjhlC5i34VmjCwhtp6LfHzyVgwDLIgXgW6IDIQ4saysr+0kEAPzoDkp1eFICSsfwOhlKz1OTFCidwk9fQKoAR54/AZBC6lUHlpVBgr+KAIAXkLnu0x1yVzIuYyNzV0HCYZT+jNe1IHQ1MQuPQ50fw3eZA6H/yiIB4LELyGr7b/wYqhbuSwMAUdUTAGSgBABeTURoJQvHUOcn8N21MRS+sshw4FsJsCxiAH4/Dox9MwD3/zTqwHAB7oePSAD4tjpw//4IAehxIEmiAWJYwLobB2YErAEAVapEaoVPqkCAhP8DsECAnmEwQf8fCRDoCgR4/HxN8Rt24FHTFsVtfQWwWyF9ALHmZgyuSrAq5EQAQCa8kq3kUYdsvwMnlp7Ap6kJgPC+H+BVkxWuVqu1JTFxSxUAUKmFH6CEX9prFZgPoMIoB//ZR72qxdAA74E/CqChr0i0twCLX73XOF8f5EDSOq+xkPHketdAE2nVmWiAhJ3PtxOEkV9rIwgzR+kHyHy+wI6tdLu3gfee8/wOXOyaymDELD5sXcpgtC7e9wJUmdrb51WJLYPzmybVls7VQgMkeji1aoww1/KVxCXOuJoGqBjicORxl4rgq3KBTRsKcP+9e+CPBnjDsLcAezer8vsLpTfyqqrzpLkN1cUPBIbyUs8d30nQgXDO2xQfPzgPALo2XSlegKyhZSOHlVxkU/MxVk+f3Q9wYXuVzea52TIxm/fNaqUP4KxzLoPxpPXg4uLskxdOQNHrQIANPKVbNSqVaXNwiwYoF8T1mFkYX20rSlYIOErMAxBT1qZxlllaASa0JSMH6xAg1BVBQw2eoz+bnbmnAA2lHdk12aI+Q9/FG/U15X2ihtzcfoOgG8dFhSIIkHRoTGSTRdOuiSdNEKXXgRylksNKE9rl/DjW054EGiC7UeZ2x7I/32a7eWymm+13IBcAjDnYynh2d3bWOTVLh7AqUWMB+S+93fJeYoumRUUDVPNZ5vG0OL7cLkxmCZeTvQ4kjJwEITUXHjcnY5xmIm5HgKLMVFx6vkOwt/fG1HRKOvGG3n68U19Y3lB9u77BcPYGXlqD4yfrc2EIg7A6um4yWTQvUkjTixUaIKtofLyoWWkW2oYIwg6CinaguFEmY/LEMp6MyWbKmP4cuDGzxpi7//Cxcw0AXPPlwBbNfEvL9FWTDgRvi87qy4EK/jLHbtQOPRWaWSyhWeEFiKkFRr5yWctfrl0msNplRej3gR5+16gQ1jc05O5xDsyuvn69U9+PX9cXFubl9fWWd3b0d3p/agkCnNbMuxwWsslqBQVkcIAOYUwrFGqNTxU9Q6CWaIU2zBfCbB6PuRrb6Ibz3NVRps+Bz1qdE4tLS867TxgZc86pDDoH6toHtwZbrBbgPZWlHZQRD0DMODRO2JTNQz0KeGz0hjBIvpynxLjWOGSGx/DTQwFeg48rr6mN6TZkSqR4MV6cI5VmSrozcyRSqSTHnwPJJtIz/yXp+a+3CrNYcRgRx6ImsywiuI0BoUzNc9kBVThjdpYRQ63w2OdAVfp7KhDHdDPjr8IE+AACw6hRMZz/0lWYAB9GUK/CY0QVvncN6tGV6JVIWI10qhfgtXNvHmDS23kl4nXguagDw3QggAcfUQeG68Brjx4BflEHhu/AR5SiDgzXgR5+JecidSZCAUSNJtJ2nomg+FEzkasIQYCo8xO7momkQoAlkQEw6c6PP0XoQ/wYRoQKS8Ofi3mhEjcWJHyM0td43b+QysIJ1PlZeBKBVPBuTc2jkhLwFxEOPJCK0s6b7VMLUPofP69xHKnvNBemAAIdigSAJ36PFF5wGqUs/FgaSgl4wW9RqsNPnMoK1amsA6k7vP9AElJBAHM0JR6AwxEA8OsPEOPcDz7e8eYiBepmpJif4XVHELr8Jf6b370Tql/+8cSZrw6FqmRydzcXaUo87/9hARz7HgB+uyuAOV6AR6IODNuBl6GiAMMEmKO5PAY1EgUYNkDq9CN/igIME+DYCKWIAXjz5mH/GgDQu1+YDNgvrPDvL+b69hf7AI5dphZYT8YCAH7yt3eo9RO4BgEs8a0lAQA9m2s8K4ECeITix44UgPcfzwFqTx4/fvfw4XenbvoAOlxWCqDVER+/7mjyAeROrW1wY7hLa0vcGAbcX0wDHHs5OXZkbPIzuH4LEHoB/tP07EeA3F+n1wG9dYDQB/CrSaqaTo4dOvTySAkNEFPb4P5irQ0OpJVxWCjAkdcL0ED9IuLJoJ8CCgQ44ZwBAA/efXD/8M25rmcHvQBJ14DGRcY3TW+6SHJAZ6UBcpda/+KM4U7MPJv5T8VSF9ys7QE4NuKWAeN9+Zl78vLIPxZejv2XvfOPaSrL4njeTuxTw8T4Y9V1RwcZ3swgq07aQVsabZeZMk2a7lg62FBba8sOpa1sV9jJ0oAsurW0ZIANP1raEQsRMqSpnV0p8kMoJmBgVlh+xJIYwgRcXf90JxJDIJq997Wv9NHXpK4IM0lPk2sbLs/wzyTnnntfzvvcGAe7prusqL08c7h7uKj9Vd72rPASw4z70u8VH4MOTjiUCoFojEJqQfFcWrhcWRLQ1AUD8DnzTegGsrhFLDQ11KoHPnqOolLH4/DSZirEC8GqvGQbvVnPv3m13fCMEwC0ZX7R2X874EdcLXw+qNQHAs9NtZ829J+cG2gbmTk74RlYAXqrvgJFb/2Sp88CXlyYJgG/1A3LlXU+7ng7176loSyQAZnvqn+PjP8GH54uTQYBheuHBJLXTa4oE+OGHkwDgtRuBdhwLv5OEDR+F4g0BrFUyuc4cPhOekyIVCAwypsqZi6J6GzcAcOAqyH1bzf8A3mi+Fwrhy4+r3g/qhTMIvTAEOD4OAJ6dmB0B45w5FMKdL+93PHoJKoy+531lnc+Xyg6sAPwKJMCh1oqh/requkIhPAnm92Xv/rLjkSc7+199RAhj4XphhEIvDADiXa1rAQ9UOKX4X8mUNIk4bwSgjOmDG7ijOTZUIuZLJWI0x6e0WVA0T2aBAH857Rvtnd424psB+XAYZMIAwMvddUM/3Bx6cBPXCwcV6zCE75jHZ+dm7gyPDE+c/R7qi4Me+N3L+vuTniVP3xNPWVlH/XehHPigbmjP0KkHt6EjVj0+RQDsXPLA+Ut99/uysxcXDxAhbBJ6hUWDRWyvsBlD2F41NcBNm87d4DOAy0lr8P3zUlksveoNeWBLsVRvkehzmDKbUqRScfQyiT54xA++iLS1zfSO7B1vG9+6d9vIeCgHDrVev/nj7YzLNx9kbHm3+/HKIjI63vv9yC9G20ahvng8FMIHyibPdHomPYse6I6XQjnwt0PXuxNv75m+DhaR8h9ureTA7N19u/smwQgWkcn6UA5EdNZmxK829kyBpUTXY4wM4U3noO26Uau0oPYWQS18tKPSZmPq30wOFFcruFxFJV9sl2dyDZYUvZ5l4Qd3eMXLmHv3YAhfvXcPljErIUylF8bLGFjAQH3xWaKkCStjyjrhTVagmAmFcH//xXKijOkvJ5UxRAkDh1AZk4Th+mIstAVKOMDUlJJrQYBw4zyGUgTPgEDFent1vJCOsZA+F5CSPQssIoF9miuZNsbpOMDYvkwgAwyYniuQKuMAY/PAXbvOwBcJ4Gmfz5kTBxibB+46Ewkwk8GwxHNgrB4I6AEjAayWSJz2OMCYPTACYJpYzOdvBEAqK4yqFz4fRV/8h86ySMsGAPd8QWH/Ppp5IJvClmLSC7NKAvw+eUZ+sjLVvgEA1X+nsvnwXXx/F76Lb+lhKjuBfltPZc/R43+mtKPHqKZ7FmPSC7OqqAA2qGqKK9cf4Ju1NTtZaucqgHg/30ECKH+oFG/AIvKnUkqLqhc+mETZGI6i8z34inrhg7HohVODAM+QAaJ5/BbD+gOk7z8UafsPR9ULR9kiYCd17kpGP0/gUdiO46+jF2ZVQff7xLEKYLrKkLn+AM8forITUZ/OKj2xPdIgQMr5ACBvB4W1H3+Np7NSIUAHfK0qY0QSQxxgTHVgVYAfGSBXr1Kq4gBjA+jALYHsgQYV9V6qcYCxAbQwcpXxHPgaALlcQa10gwDStIGRBscwgOF64ZgAImFjGEC3G8fmjgAYnI+sBrjqOpEAExwJwEgAc5jF6fyNAaidW9BCcgtz4EOhNgQQKYIdRcQEv1PPh3vHEgAbF8Awv7wwD9/TwwAa8R1mjVDtqw4D6PBAag4HHBPcYQDxmYjRhM8P0wsb80M/VSOUABMgwjFSGWNgyHLSNgIgbWHAPKOlFba5Zg5p75gnCIDYlFA4hSE6jdCPYYMuYwjg8qzQSt/eaHW55uk6c/M8ARARaFzqzViPRlOE5Gv8JgJgwljJM0Bt7KHHvSOhoptHAAQz2UUINijU6LBSl9cUApilceVvLrVq2CYkX+iPbCpVJeC2gwSwmtnirDu9hgDtHLvFJmgQcFQpBo4+RWWT8zkMVGoT5EpRroUfPDITANRax+fMh7SjvlsjNO1o3XQhLQAw2TU1xU5Osg4acb2wnwBIH8w6YV4GHP3CRvpUXU9jECBiFGJwo2ORWuBNUvtcRiTkgS8qwD/uisdut+PhMwcBUC3KFwwmI0Kj15qU79Ss6IWFybheOD/Ln2TyRYoNAUAeL4GX4CYB1NtZ1aqUNQTIkDqLa6szfYyaHIa0qbJJrzAIROmSat9pJlpjcNobcLkrBHhrpNBcqJ15OjE8p12YDYUwWS8sOEIAfLun523hMp2+4GI30pdnQyGM6NhHBP4jJiHm7UkCv5xMeKDbU1LCc+9oLwEeyKuAMRwA+P/qhXGAwMgAWamgxF7DHKhgSpvkUiZDhKqkNVJfeosCdtO5ApSZzkQl1TnFSii4lkOA07dGZy9M3DEvmAFA8wUCYHKW15tVZPQK7rIxzO/6OOSBd9nNwuXmxoVl5wJ9GfpiEKBJpNM0N5uEzS5/Msa+ixAAeR5HncfD41V0A2+s8IRyYD6YeVdnYt/F9cKDpSt6YZ1QB6/DxvXCFDkwsLSTAa71ox0KkbJJqWKe9nGY1Uylj9EilokETbkSgS+vxeZLV3E4oRxYeGt2YmGcNj47QqMdamsjQhgpcrlMU4PqLLYO2WxyeREiB85bZ6eWrctZ7EHAzppFhPBmzK/xYj1FzWxrPtT86oIh7HY8K3nBG+O1VpQ43O4X0A+DOXCKbS31AjfPUkO3mwrphcF1EKtpit0DruOnCmF8SXcHACr0+GHYeXwun8+3r2EINzAseem5ClG6Bb5Ny2OhlTJLqlzlTMsEH2WMtNAqTNNqtaCSASNcksNW4eRkBJQYQb1w2CpMp9O30/ERvl9ZhTEM7+fiEl8MCy9j3PAPbncTJU1wFcawML0wtlLGBK4Dx8B1IgG6obWPwUc7Mu18CQhdrkQFzJm21qtwGvm0l1TuqmPzfp6FtLsd2pUxLjzDTlZrg44If5ApTonficQM0H1lTCKwwGN08UPaLRKJsy49fisXE8D2oAfCZzksXD6+7Ymem5kjSIsDjBHgFfD6G76IZHK5cBERc6S5LEX8y4QYAeIbYf6KVMbkcjkcfl4cYEwAIb5vrhSEA4QNJblStv49kVcGGKUnEhUglbnXAOAVMsBiuR3ceK1/COfTKNq8NAAQobIjaBIs/yLs/M53KOcnoZ+3f0Nlx1GMan4ySn0dZDVAXLZd0Joe/hTpQ85GtDV3UtuazafWF3/6yv8BCeBAYB+Bj1pJVUsDfyOaStH6vynHqOxT9J2DlIamRNEXU1/n2M6UXCqzxKQXThvA+RWsAlgt3Yi2ZrS+8Mf7/htp+y6gpZQ58zB6/COqPfb/iv4x8VSkJZ46+u3v/xJpH9xgxZIDAcACaO+2rmprMuUbAPDk/kg7CQB+vS/SLl5AN0cD+GsKKwAAv0qMtP9AgO99FmG/iRVgAX7591tXtTVVyp8QQAp++75eS4CffRBh78UKMHCkxBYSQIZcJar8iQO8+FMBGMgQGSSALK5cnBb3wBgBBo6BIQE0SGo34vnAn6cHBp7+JAOU/4+9+49pIssDAJ7pkU6363lEwwIqYRW6RiBrcwoL0li8iBVrkxbJFptaglagZe82tnLLDw1kt2IhC66gICtmNaW34sZLakwrVbctaKgogYhyNRVo4PT29rL8ioj8Ye7em5lOfzC99ccB3b1+B16HOn/ox++37zHz3gyfy5WEMvDVAPH5x5/7AEpFqc17lghQJpNhcDLimwCctNkwt0kb/u0GpLvPXcOL8EovQDY7FmuxfS9AOHKBbTlsvQB5cVCRh73weB5AFsLytFSA71AA7tm3d+/pBQZMxnupmh2+gHeMFqtM1j8yZKHJ+vUkoG24W29bZbM7uh02mx3sEoB0ld5i

Создание аннотированных тепловых карт

Создание аннотированных тепловых карт

Изображения pcolor

Изображения pcolor

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pcolormesh
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

Демонстрация QuadMesh

Демонстрация QuadMesh
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

Демонстрация Triinterp

Демонстрация Triinterp

Одинаковый масштаб осей

Одинаковый масштаб осей

Изменение размера осей с помощью tight layout

Изменение размера осей с помощью tight layout

Объединение двух подграфиков с помощью subplots и GridSpec

Объединение двух подграфиков с помощью subplots и GridSpec
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

Создание нескольких подграфиков с помощью plt.subplots

Создание нескольких подграфиков с помощью plt.subplots
<img alt="" loading="lazy" 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d3iDEEvShKS6EWJUqO1tJFiv+Qnyi3prUquoffvE/gOjqJVvXZEeqDRFPe/vJNgAOs556Rh0uIOF1Nvcl70L/I7xgsEvuOnQ/j8iO9z2eT8iK+MyJIuH38joTaekYtTKvaucp1pwuwqlXxxXTTFheVHCQZQOkD3a+SkdVz6cJnDciMj6iPU6eQrxvQIvwN7V10SxLYugVI/PDaNKJX7CJV2+ZIbHuO/bNSLjg1KJAsXr+rRNogdIN+7cSHBAErSbnOenLSiJzYZ6Kgu7YznP8xcXVCU1xme3vTM7AZYWSAs4m4wisuyiiAgatAFkxANZhFj8KcJkgjLIFWJJgV01VjrD/UniTG2MVMxk6CTGEebJk2nZqY3uWpz4XTai0z/ZpqLTnvT3vSmN+U77/ue85z9zPQm24UZhxkd+djznfM87/s8z3t8oOXJ7aRpAaRqlHzUAa1tHt4VtWIxF23YrFVufETNcA1rWiCiaSDu3+ODVM/38r5uXXy8wAuoAdr10ciWHBtGZW7+Xu8s1Tk+GjmfTzu4SBbJLqfg3uLhXXEz4mJWQ2rVUSSWTt2/pMsRenfqmI2boaMtv430xbecKqYQC7hClwjzsNLK6CxFJoTVcEfcO66eRwZ4p7uzl5wejSpFN1gzz8O7/QsQFzNBD1JTwyhEkA9IuGAe0WxxwalShbvcKqYQC0jJghUIWlXBCZFBLZpr3bQ+gKYIUUpXq6PfPWGYyVoiWjd9BH0XSsoVhVBfbPJKSGYm+Vq0wDKTQe01ygoRbhVTiAUs14d37dYcv0IOskHzfd7hbYmhY0E+e6/T5JJCtQmr4XDDTlMbmQI57hFGtBa5i/AhEajJsURmHzGaKxHqsJinxdydLvAChkuGfKBVrctqF7SGWr1wUKQxiRqrhqZ0CRJL3xH9L1gNT1LNW4mmSESX1cUNKP4RQyVDWNP/UP+gdG04xxJR6uNdVMX8uMALWDSqRWbHsfAsYGneDGE0e4SR2oux5n79GQ7vw2LuUb3PlmM1nC2vM82becTRMd28oSlySA8GVDViwU1RmcNBJJYt2msgU+TTN24WeAEzpLU5AY3OvRmRSy2a63xftBH1STpF4w5o6Rqc5AP5epbyfY5ZnBjOmnLayLgaUrOOWUwV4LIg9tGkXhAAT3+m7rOATZtmoWF+/0h9uGtdvke9eoIrVW41XD8cVbnq6SK9p4orTvro0HVyG/S2dZzcHs1JbjU8HtJ7yjGudmyxApYRbTQn1TtTJq1dWkXShv4nZ3MW0JtTqmpva69W6cp0tGlx+sHJ/C4gWxoju3IVZJ2oBDTXJyY8isRCxYrrKo1q4BxahQXyqoStEIWTgvodVaKrxCGRilIfJyUCCL3lvZZYPjzlfrJf/ebLN9XKMrWpTbVsfGjn6iXqwZ78LmALicdO/KTugMZsJ+FCtLC/AYnlKc081U6EOahXuK0CUD9Jj3gZO5ahcv2OHJXgFWIex20nTpofAOgtJtqr85zDAciX0wL+8fdvqsRiVeZt4+TiJcvVk5n8LmAiFLHHR+iwfL+vGuZspUMsFOSvCkE1XBzU+2d3BaB+S0z3G47CzdlKh7s20SOc4QcKhETQ+SvaR4+Iz/6Emc9u3ecIR8vWl53s6t74/OrIw2Vb9+d3AbtD+g0tRdTvmqd8xML+j0MsazWCZWNALFx9T1QA6ifiWjJwMsNLF+jP5Th/ZYTDK1DhfmQHld2g5GRqdZhxZWyWhq69ce1+JJJdlkpFUstmVz0yEc4ziYzHNRg9hqjPYv6aJ32E4UaEyOQMxyGdOUbx6A4cOGIxv2u7j5NkzUDll9ciTYze8UUVQCw9JOZ3hGbJ/8bFq6rAZUxbjISVAHYYhOYje3yEoXYdgb87TocN4woRGhtZiKi/LK53wSBGJ5/eoHzEwo9w4gpkJ4UrIK5QTZyk4wpnfqAKvYCDZGg24TgVhwi2YjvxAjHKC5glGN2M34gwCO6dLEHdOf2tFN8R57ccYiFOcmcpAsT6q0Bt4/xW0vt26sOCL+Ah6tMncOSNJ7+cjBU7H05cOURbbzu0E5209SKrABc5tcsbETsMl1h4uAzlZxkuKwG1jZMyNd5eP3v7/7CAA6/zFMAA/3EWcDUp6PWhsdwOw0V9rqoxYxWOEzKtgHaiIxABKGROIvDrGAYtkfORL23xcZLjawr4odqmwc/zNcfVezlSwjefkb59Z+DWnQuvXTp/+aczF6Y+P317ajpnAdkm4mrGIYwrKK5zEg1Nx2ycthnkvdUEZfuLcGaQ31Enzgwy/T6HA2BMv5j3yDD94ozZylhKetBLb3ya3wV878QHM+98MK3OnHn31EefvHb58/Mn7njN95++nYt3ThiD45aDJfDpOG450geMG+vA001NzLkslYN1Pk6aHwP5mQtAR79vJk5a14fCGj1iA6htu2PFooJ8cfFmvo/w1M1rty5cv31DHftkWh07c0ZdPqFe/e0vf5aLd05IbQ8xhU7NiM+0nVAIO5aaEDFFO3QsbRX0fw5AO7GRmKIaZ+CZKdIlsIDlm8FVcTjJyeSUhliHG1TX3x/I8wIO3Ln0urp1/tfXXzv2zvdPXH77ws3ZHXj6d19+y+Ldw6gpMJp/zCXiZK5s6BBLy7mkj1ikHCo/5OMkJzDDEaKmAHAX71r0npmTWITmuoFT7a071fk7Kr8LePond29Pnzr27qVTUzdmzk+9ffXC1Efe3//cHmF2dbm8V3hgvMEG06IF2nzEIpl9DMw8NoqSk/OOnMAMc1J3PAuctBuMAiaMYMTXFHWxvn98iZ+Ev/EdOHN15j3vWp8Br2D3/szksjC/2yymWTiih/OBUU5Hd8FtKBMsMh2EanjJcRQ9nXeUKoFqmFvChRBqemCYdigGZsaDYypXbWNO8ozhz6bzvYD/uw5kPYQlDocOKfrC9cTeBMjuYgKR0PExFNyLePugTsWEUQSBGbHocEw0w1J07/bJHJ/J5S5BkUefvukj4QIs4IaXUWSjs8SDX5GQbSdk2LJu1IJW6WgWjB/6kmFLbCd28TuCwRPxoXuGLflH4iQeozFcypP9W9f6+iTVt/GLi5cKv4By1hpsOzHJVk8VtBPVjYR3u4Mp0PQmnV2ndyNvFWwnNrAwCzpVMe/GqpjV71tCtOHRYxnaR2LU8gU+TlLtI9ffV4VfQJlMnWfbCW/UUHsZQCwLYxFUv+issZ+JUpgMVmI7IQFCIJaiWsLDTMB2LOJnCu5pTmIBYmmzj5PU4jXnp+bAAnLICVFfMt2pckss4qgvbBzz0eEhSGKKo74e2glx1FfYdiIbIkZOQeJIHHVu1YiT5BHHfZykyh7COddCLWB4+xUf6kv/VASJo2UHMj7UX83bYnODRX05ukf6fE0MTjSmGunoYuKoaR89oiVuu8pFfHR7W+07khB1/66LN75mAdNls3V8Yt1IpGdNf1t+FzDaMOhDfbkAoBgSRzIpPHbUMvN3OeGMk/useuHkvvkxcCHH2FEiD5zcl+BSBC7kkGFkJBbJAGz968Vr/gX822yZ1dO+sj2pkolD/R1rB1P5XcCs5DfAAOnZy4sEBshQK30CHDeUnutwicXFSu6LIQ4UlfgBRFlrjtIuo5ggdxgcKcZJbxm1aINJb6kbFv3l7lXfJ6NRL+3KzS7xksyOgxvz64mYrDagfvIogxDoVBRM8AaRLOrLgB2OYT/DhAFj2OYdgbPu3VZB+Lg612fSF50Y2ZDFn921Fnr5Do8Xu746q+6/AxOL1fOzv+ZL3u+S3RPN6wJ6qlpurW+GgIBYlnB7UHSgzUeHrAFKe0CrYT2WjFw8BM66kR/XLodH8I4NWfKXLrE7GPHVDb1f/ULdHwMnDz6//uRz6dpXSjvXPbE8v0c4IldfgbPeHePzAjlT6YGjENkSOmyBuyMkHA3zmmPBCXc7eZwUzKhcnUrC3ZMHLPmLToGj8lw3vJj+6u2vWUAVTUSLns0k6qujifl5ZuGkzKCDTtUkUR64r0UkEkR9kUhq4va3bGXCSNvLpHrENwYDpFTi+dssscilNOHWQR8nJe2ofJiFNXX4D5+qwpcx8+McbNlhh4ZMXg1QfyuzKqK+iHRjwwtth8GEcbjWMLNZXxjsorCcR/7rfZy0v9lKYduYkyJ2RiIq65u+9+ocWMBOKYyh1u89XuxD/RHZPXD5RuVGERo6bBNTJ2fUoH5yb497RhVdZkJn1D7C3CsFzro0MZm4eUSqnB/x73upObCAHcN8XHda19Zchgeob7wQyFOJUSHmEnYW9Rb1O0Wy6rLthLkMD7RE4+MDsQgnRRtX2rqBOenv9743BxZwWSN/kqGgJQw5zTClbz5opSUW6W3DAYP6ZmAH8lTdjXxcN++zhCFuHJC/GdiptMTSIJVozOS1q5iTBv45JxawNMB1JhggxqwF1DeyPWSBjWxfblA/EuwQM8OgflMF80mdvb3EPALI38j2cEGKmXMNGvKXoNGJf9xLzoEFNHmLplWmWTKJBLC9ze0G7dadCMq6WdQ3iQQzzusRMr+apph5RyZD/R0rxj4lr8Zy1/5a6cbLH7N1A3HSF/86l5gDC3hFOobxgMlTmV0B47zGunzQTMaFz8nJtTcpiKanxkJGSzRCwHjIMHN/X468jOBgTSqb4m825C9aw1t/LqmfAwsoBoOqt+2EIQwYWzNxX4v6D5xrcj0UBZclwASIuSyh3l7/YszzpZaZnxF6sukHO6pih0ykT7rzn9bxObCAy6U261xlEMV8gN4Sn6anDhpisWKoRf36ODNu2KK+2cf69hMmDHnEFcvMZh/b9EOVSYjYvHY3BbhP332n9eQcWECDd5CiNUcIMm+iu6ojBvV7AnKE9hjUHzd3L1SkfYTRYsPURvEfsu+o4ZCPWAwnqT6T195NObITP3r3QOl/mbu2oCjPMzwZL/4ZkV/CKi0rWSIGo8uKgkVW1LJgGWhFOZjxLAlUgTSiIDblGK1BiRikpBDUUDxUDmOMA5pxcCbOZNqmvbCZTi/aXCYzPd1kpre9LLvfe3j+/cfJMiOuXDEO6w/v/33v8Xmf5zkwoOAoVio0QZx4ruKpZINavb6CGZQPuiudvztWHT0Emosw/ugSDanLBMygFD2KklP0w1qTb31xeby1fgENOB6jAd/m0+ZVuQVJI4A/R9II5c/RA6UVi2aTinkTmnTgz5GYJHmoZSXxgdKST3GaOqSqMn2eh+9HePsWyICDvSOPx2NrqHI5FNosTSRxaWZD0ySy7G/WSadUOyRlwuV3UBYPtZcoFcbhhGxXTCo6zu/IFqSw0oVoo0xjV6mJbL+ZjtA6LpABB0aHe2/FNlTir47F0uiTUipDMG92I5/Pzh9wh7dcNjcVmqADOkU6Cyyje7U8QrDqeTKkCglWXaEJ+Sn8BnVIZRprE7++6+JV/y4DNndteC05NgOOPRyduTk4LwMymBaLecW8hXLYfR1dbktPj0+v7qzrtoQSEAk3oX1CHiHDAiEgsrxCHCjNDCs7KTG6mUEXfHaox4F5cxqwOzv8qwXKmx0off+qzs722Ax4d+Dh9MO78zOgqAAoI62GCaXcSG+lRl8wgcndlftNv5MwAfs6ukIj+zppSRz8dV+nYin/x11Jnqh2GteXYWBbFCemMaDZE9lSlzhnr7qfr8Q9Ef+WjBXe2Aw42mPd75nfFVZogi3U9er1dQc1W9gkKxKaXeWEJjnq9fcJsF+8vudYveRCRa6YdF52MzWP0vVPA+w/MxJNEmW+YFOpqaY7swA3lSq/V1Z2MDYD3pv5+N2JeRpQZBQ6TjC6tEWgCcX9adH9L2CfVa+vjM/q9fWmidc3pFuOmQzEpHbhWymRLFExbxF0de3Xk9F8K2RA3pU7b/2kys5sqtFduYA3ee1af2wGnBr5ZN4GFK+/RJR6lAxFhzorTvMbLV3uaiDCqr9WLFroCYOTncO+qEEwb/mykenP4Ucoc7qS50XWcXrCuKwtq55whb3bgjuO5NdvP7j9CGxrtuW9887e6hiv8NXBscF5GlC/vo4VfQJIM/w3EVfVyPWY7gRXn+1wXVz1+tpglrPYfZxPgvIKKJ+FjFVhzsBjVQLLXX90LZoMBYNI7s6ujHpPwTtpVmmh4oqLDlbtWhebASdnbk5emacBxeuHZLDt2cQvTAfbqel5UXMmxA3skj0cAaTZypIuXt8rFOaGkisSnYTCvFLIUBTfwIN9Astd+tiKJkP57jSmfVlZ9s7YDDh9dXI6zIhUOzhba83OZYSDc+a8ca/W6rn33pMMKIcHtE7OloqJODB6U4qie3qGsc3k4BIwNrDT8ikvgpR8AYFu6gSpXvDmLbL0rwgbJaGPbDFHYEWiLdFcFIrFgPaBqrRgbAa8NXPuQQTQO3bu2lTfmdHZvjM3b/T1Xh3uuzRd+wQDivsCFQIBpCm4p0HKCb1B7Yv59u055EqpQYVASr5i3UqRHoy2fhqkl6gxSaEJ4TnTnaEr6EMSVV/tadXC47w/0Tcx8OVg79joxJkLk+Mj98esT4Ytz+/+9Af3/yi/rF/hZQJI003L0LEghkPqAvIntgr9jHyiW+ln5BNZiwXjJYQ1Sj+jXUDFm2Rt5kfsPhDme5rATwAY5OnviVy7dKund2CqNrIn8viC5ddjLfrjp5+7f1LKibbN0vcUaIIOPRWQpi2EFUKBpb3p6vWe6BJNz2y2Ql3kzCoBkp5ZjUl6ZjfOxYGBCCpGNAHVaz91SaDBc7ceP3g8dn3g/sBU7/XeKyNf9E084QofYq8PEFuBJhyQxnGHQBO0iSVev1kDhnj9BqUxkT4VyGp8n+m+VS1Hvaaq5aRxyWe/OOc0b191eE0AxD3tVa8LZ64OXxi7M/54use6+XDQuj5w60lBRGwEWDzpDCrIW6EJWkk1MJuMxlSN2xpT1UYaU9VG2gWM2EgDholdjEb3na2aywKvmNeQ6PLacZQIX8fN9er9PpfXB4o7AaRphdG9Jis6q9PMUbM69fogeCW3FNjoJXPcI418yRzDLD6jRr8hd/Vhl9eOowE/Wu6qKxSaAKI8Ulgo5Dmxn6LgmxJhtHbRukK9PpByS/CHukI0ClSlT2qX8JLmJSNGmt9aGZ0FxNOAQpQN21yykQ8IDEE675eA4TtGXr9FKlsVEGhXQTmBJhS85A7+UNkKMYPSwtssNtvSX259Numsns+fCD0HBhRMFvBeiV+CtQ8BpGlHXTjEdM6k/ZuuVpkGV7TSO9

Графики с разными масштабами

Графики с разными масштабами

Демонстрация различных настроек histtype функции гистограммы

Демонстрация различных настроек histtype функции гистограммы

Функция гистограммы (hist) с несколькими наборами данных

Функция гистограммы (hist) с несколькими наборами данных

Текст с диакритическими знаками

Текст с диакритическими знаками

Mathtext

Математический текст

Рисование фигурных прямоугольников

Рисование фигурных прямоугольников
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

Демонстрация логарифмов

Демонстрация логарифмов
<img alt="" loading="lazy" 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

Демонстрация логарифмической оси

Демонстрация логарифмической оси
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

Исследование нормализаций

Исследование нормализаций
END_OF_DOCUMENT_MARKER

Демонстрация symlog

Демонстрация symlog

Демонстрация столбчатой диаграммы с единицами измерения

Демонстрация столбчатой диаграммы с единицами измерения
END_OF_DOCUMENT_MARKER

Градусы делений

Градусы делений

Обработка единиц

Обработка единиц

Шрифты PGF

Шрифты PGF

PGF текстовая система

PGF текстовая система

Руководство по tight layout

Руководство по tight layout
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

Выбор цветовых карт в Matplotlib

Выбор цветовых карт в Matplotlib

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Spec-Zone.ru

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