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matplotlib.pyplot.colorbar

matplotlib.pyplot.colorbar(mappable=None, cax=None, ax=None, **kw) [source]

Добавить полосу цвета к графику.

Функциональные подписи для интерфейса pyplot; все, кроме первой, также являются подписями методов для метода colorbar:

colorbar(**kwargs)
colorbar(mappable, **kwargs)
colorbar(mappable, cax=cax, **kwargs)
colorbar(mappable, ax=ax, **kwargs)
Параметры:
mappable

matplotlib.cm.ScalarMappable (т.е., AxesImage, ContourSet и т.д.) описанный этой полосой цвета. Этот аргумент обязателен для метода Figure.colorbar, но необязателен для функции pyplot.colorbar, которая устанавливает значение по умолчанию для текущего изображения.

Обратите внимание, что можно создать ScalarMappable «на лету», чтобы создать полосы цветов, не привязанные к ранее нарисованному элементу, например:

fig.colorbar(cm.ScalarMappable(norm=norm, cmap=cmap), ax=ax)
caxAxes, optional

Оси, в которые будет нарисована полоса цветов.

axAxes, list of Axes, optional

Родительские оси, из которых будет украден/изменён размер для новых осей полосы цветов. Если задан список осей, все они будут изменены, чтобы освободить место для осей полосы цветов.

use_gridspecbool, optional

Если cax является None, новая cax создаётся как экземпляр осей. Если ax является экземпляром Subplot и use_gridspec является True, cax создаётся как экземпляр Subplot с использованием модуля gridspec.

Возвращает:
colorbarColorbar

См. также базовый класс, ColorbarBase.

Примечания

Дополнительные ключевые аргументы бывают двух типов:

свойства осей:

fractionfloat, default: 0.15
Доля исходных осей, используемых для полосы цветов.
shrinkfloat, default: 1.0
Доля, на которую нужно умножить размер полосы цветов.
aspectfloat, default: 20
Соотношение длинных и коротких размеров.
padfloat, default: 0.05 if vertical, 0.15 if horizontal
Доля исходных осей между полосой цветов и новыми осями изображения.
anchor(float, float), optional
Точка привязки осей полосы цветов. По умолчанию (0.0, 0.5), если вертикально; (0.5, 1.0), если горизонтально.
panchor(float, float), or False, optional
Точка привязки родительских осей полосы цветов. Если False, точка привязки родительских осей останется неизменной. По умолчанию (1.0, 0.5), если вертикально; (0.5, 0.0), если горизонтально.

свойства полосы цветов:

Свойство Описание
extend {'ничего', 'оба', 'мин', 'макс'} Если не 'ничего', создайте заостренные концы для значений вне диапазона. Эти значения устанавливаются для заданной цветовой карты с помощью методов colormap set_under и set_over.
extendfrac {None, 'авто', длина, длины} Если установлено в None, минимальное и максимальное треугольные расширения полосы цветов будут иметь длину 5% от длины внутренней полосы цветов (это значение по умолчанию). Если установлено в 'авто', делает треугольные расширения полосы цветов такими же, как внутренние ящики (когда spacing установлено в 'равномерно') или такими же, как соответствующие соседние внутренние ящики (когда spacing установлено в 'пропорционально'). Если скаляр, указывает длину минимального и максимального треугольных расширений полосы цветов как долю от длины внутренней полосы цветов. Также может быть задана последовательность из двух элементов, указывающая длину минимального и максимального расширений полосы цветов как долю от длины внутренней полосы цветов.
extendrect bool Если False, минимальные и максимальные расширения полосы цветов будут треугольными (по умолчанию). Если True, расширения будут прямоугольными.
spacing {'равномерно', 'пропорционально'} Равномерное распределение дает каждому дискретному цвету одинаковое место; пропорциональное делает расстояние пропорциональным интервалу данных.
ticks None или список меток или Locator Если None, метки определяются автоматически из ввода.
format None или str или Formatter Если None, используется ScalarFormatter. Если задана строка форматирования, например '%.3f', она используется. Вместо этого может быть задан другой Formatter.
drawedges bool Рисовать ли линии на границах цветов.
label str Подпись по длинной оси полосы цветов.

Следующее, вероятно, будет полезно только в контексте индексированных цветов (то есть, когда mappable имеет norm=NoNorm()), или других необычных обстоятельствах.

Свойство Описание
boundaries None или последовательность
values None или последовательность, которая должна быть на 1 меньше, чем последовательность boundaries. Для каждого региона, ограниченного соседними записями в boundaries, будет использоваться цвет, сопоставленный соответствующему значению в значениях.

Если mappable является ContourSet, его extend kwarg включается автоматически.

Аргумент shrink предоставляет простой способ масштабирования полосы цветов по отношению к осям. Обратите внимание, что если cax указан, он определяет размер полосы цветов, и аргументы shrink и aspect игнорируются.

Для более точного управления вы можете вручную указать расположение объектов осей, в которых нарисованы mappable и полоса цветов. В этом случае не используйте ни один из аргументов axes properties.

Известно, что некоторые просмотрщики векторной графики (svg и pdf) отображают белые промежутки между сегментами полосы цветов. Это связано с ошибками в просмотрщиках, а не с Matplotlib. В качестве обходного решения полоса цветов может быть отображена с перекрывающимися сегментами:

cbar = colorbar()
cbar.solids.set_edgecolor("face")
draw()

Однако это имеет негативные последствия в других обстоятельствах, например, с полупрозрачными изображениями (alpha < 1) и расширениями полосы цветов; поэтому этот обходной путь не используется по умолчанию (см. вопрос #1188).

Примеры использования matplotlib.pyplot.colorbar

Демонстрация контуров

Демонстрация контуров

<img alt="Изображение контура" 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

Изображение контуров

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

Демонстрация Contourf

<img alt="Контурная штриховка" 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

Штриховка контурных участков

Контурные участки и логарифмическая шкала цвета

Контурные участки и логарифмическая шкала цвета

<img alt="Создание аннотированных тепловых карт" 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

Создание аннотированных тепловых карт

<img alt="Маска изображения" 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

Маскированное изображение

<img alt="Много изображений" src="data:image/png;base64,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

Много изображений

Демонстрация pcolor

Демонстрация pcolor

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pcolormesh

<img alt="Настройка подграфиков" src="data:image/png;base64,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</img>

Настройка подграфиков

<img alt="Панель управления цветом" 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

Панель управления цветом

<img alt="Создание цветовой карты из списка цветов" 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

Создание цветовой карты из списка цветов

<img alt="Коллекция эллипсов" 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

Коллекция эллипсов

Коллекция линий

Коллекция линий

Демонстрация делителя осей

Демонстрация разделителя осей

Простая цветовая шкала

Простая цветовая шкала

<img alt="Руководство по изображениям" 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Руководство по Tight Layout

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Spec-Zone.ru

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