Spec-Zone.ru › Matplotlib

matplotlib.pyplot.gca

matplotlib.pyplot.gca()[source]

Получить текущую область построения графиков.

Если в этой Figure нет области построения графиков, новая создаётся с помощью Figure.add_subplot. (Чтобы проверить, есть ли в Figure область построения графиков, проверьте, пустой ли figure.axes. Чтобы проверить, есть ли в стеке pyplot Figure, проверьте, пустой ли pyplot.get_fignums().)

Примечания

Примечание

Это оболочка pyplot для Figure.gca.

Примеры использования matplotlib.pyplot.gca

<img alt="" loading="lazy" 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

Создание аннотированных тепловых карт

Создание аннотированных тепловых карт

Управление несколькими фигурами в pyplot

Управление несколькими фигурами в pyplot

Аннотация угла, инвариантная к масштабу

Аннотация угла, инвариантная к масштабу

Бесконечные линии

Бесконечные линии

Свойства установки и получения

Свойства установки и получения
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

Диаграммы Хинтона

Диаграммы Хинтона
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

Spec-Zone.ru

Настройки Оффлайн Что нового Помощь О нас
Spec-Zone .ru
спецификации, руководства, описания, API