Spec-Zone.ru › Matplotlib 3.3

matplotlib.patches.Rectangle

class matplotlib.patches.Rectangle(xy, width, height, angle=0.0, **kwargs) [source]

Bases: matplotlib.patches.Patch

Прямоугольник, определённый точкой привязки xy, его шириной и высотой.

Прямоугольник простирается от xy[0] до xy[0] + width по оси x и от xy[1] до xy[1] + height по оси y.

:                +------------------+
:                |                  |
:              height               |
:                |                  |
:               (xy)---- width -----+

Можно представить xy как левую нижнюю точку, но фактическая точка xy зависит от направления осей и знаков ширины и высоты; например, xy будет правой нижней точкой, если ось x инвертирована или если ширина отрицательна.

Параметры:
xy(float, float)

Точка привязки.

widthfloat

Ширина прямоугольника.

heightfloat

Высота прямоугольника.

anglefloat, default: 0

Угол поворота против часовой стрелки относительно xy в градусах.

Другие параметры:
**kwargsPatch properties
Свойство Описание
agg_filter функция фильтра, которая принимает (m, n, 3) массив чисел с плавающей точкой и значение dpi, и возвращает (m, n, 3) массив
alpha число с плавающей точкой или None
animated bool
antialiased or aa неизвестно
capstyle {'butt', 'round', 'projecting'}
clip_box Bbox
clip_on bool
clip_path Объект Patch или (Path, Transform) или None
color цвет
contains неизвестно
edgecolor or ec цвет или None или 'auto'
facecolor or fc цвет или None
figure Figure
fill bool
gid строка
hatch {'/', '\', '|', '-', '+', 'x', 'o', 'O', '.', '*'}
in_layout bool
joinstyle {'miter', 'round', 'bevel'}
label объект
linestyle or ls {'-', '--', '-.', ':', '', (offset, on-off-seq), ...}
linewidth or lw число с плавающей точкой или None
path_effects AbstractPathEffect
picker None или bool или вызываемая функция
rasterized bool или None
sketch_params (масштаб: число с плавающей точкой, длина: число с плавающей точкой, случайность: число с плавающей точкой)
snap bool или None
transform Transform
url строка
visible bool
zorder число с плавающей точкой
END_OF_DOCUMENT_MARKER
__init__(self, xy, width, height, angle=0.0, **kwargs) [source]
Параметры:
xy(float, float)

Точка привязки.

widthfloat

Ширина прямоугольника.

heightfloat

Высота прямоугольника.

anglefloat, default: 0

Поворот против часовой стрелки в градусах вокруг xy.

Другие параметры:
**kwargsPatch properties
Свойство Описание
agg_filter функция фильтра, которая принимает (m, n, 3) массив чисел с плавающей точкой и значение dpi, и возвращает (m, n, 3) массив
alpha число с плавающей точкой или None
animated логическое значение
antialiased или aa неизвестно
capstyle {'butt', 'round', 'projecting'}
clip_box Bbox
clip_on логическое значение
clip_path Patch или (Path, Transform) или None
color цвет
contains неизвестно
edgecolor или ec цвет или None или 'auto'
facecolor или fc цвет или None
figure Figure
fill логическое значение
gid строка
hatch {'/', '\', '|', '-', '+', 'x', 'o', 'O', '.', '*'}
in_layout логическое значение
joinstyle {'miter', 'round', 'bevel'}
label объект
linestyle или ls {'-', '--', '-.', ':', '', (смещение, последовательность включений-выключений), ...}
linewidth или lw число с плавающей точкой или None
path_effects AbstractPathEffect
picker None или логическое значение или вызываемая функция
rasterized логическое значение или None
sketch_params (масштаб: число с плавающей точкой, длина: число с плавающей точкой, случайность: число с плавающей точкой)
snap логическое значение или None
transform Transform
url строка
visible логическое значение
zorder число с плавающей точкой
__module__ = 'matplotlib.patches'
__str__(self) [source]

Возвращает str(self).

get_bbox(self) [source]

Возвращает Bbox.

get_height(self) [source]

Возвращает высоту прямоугольника.

get_patch_transform(self) [source]

Возвращает Transform экземпляр, отображающий координаты объекта в координаты данных.

Например, можно определить область круга, которая представляет радиус 5, предоставив координаты единичного круга и преобразование, масштабирующее координаты (координаты объекта) на 5.

get_path(self) [source]

Возвращает вершины прямоугольника.

get_width(self) [source]

Возвращает ширину прямоугольника.

get_x(self) [source]

Возвращает левую координату прямоугольника.

get_xy(self) [source]

Возвращает левую и нижнюю координаты прямоугольника как кортеж.

get_y(self) [source]

Возвращает нижнюю координату прямоугольника.

set_bounds(self, *args) [source]

Устанавливает границы прямоугольника как левую, нижнюю, ширину, высоту.

Значения можно передать как отдельные параметры или как кортеж:

set_bounds(left, bottom, width, height)
set_bounds((left, bottom, width, height))
set_height(self, h) [source]

Устанавливает высоту прямоугольника.

set_width(self, w) [source]

Устанавливает ширину прямоугольника.

set_x(self, x) [source]

Устанавливает левую координату прямоугольника.

set_xy(self, xy) [source]

Устанавливает левую и нижнюю координаты прямоугольника.

Параметры:
xy(float, float)
set_y(self, y) [source]

Устанавливает нижнюю координату прямоугольника.

property xy

Возвращает левую и нижнюю координаты прямоугольника в виде кортежа.

Примеры использования matplotlib.patches.Rectangle

Создание прямоугольников из графиков ошибок с помощью PatchCollection

Создание прямоугольников из графиков ошибок с помощью PatchCollection

Гистограммы

Гистограммы

<img alt="Демонстрация режимов поворота текста" 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

Демонстрация режима поворота текста

Точное расположение текста

Точное расположение текста

Настройка графика Axes

Настройка графика Axes

Расположение текста

Расположение текста

<img alt="Список именованных цветов" 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

Список именованных цветов

Справочник по артистам Matplotlib

Справочник по артистам Matplotlib

<img alt="Демонстрация заливки" 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

Демонстрация заливки

Демонстрация размещения вставок

Демонстрация размещения вставок

Демонстрация события Pick

Демонстрация события Pick

<img alt="Viewlims" 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<!-- END_OF_DOCUMENT_MARKER -->class matplotlib.patches.Rectangle(xy, width, height, angle=0.0, **kwargs)

Viewlims

Изменение цвета линий, пересекающих прямоугольник

Изменение цвета линий, пересекающих прямоугольник

END_OF_DOCUMENT_MARKER
<img alt="Логотип Matplotlib" 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

Логотип Matplotlib

<img alt="Диаграммы Хинтона" src="data:image/png;base64,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

Диаграммы Хинтона

Тесты элементов

Тесты элементов

Меню

Меню

Учебник по элементам

Учебник по элементам

END_OF_DOCUMENT_MARKER
Руководство по легендам

Руководство по легендам

Урок по преобразованиям

Урок по преобразованиям

END_OF_DOCUMENT_MARKER
Указание цветов

Указание цветов

Свойства текста и его расположение

Свойства текста и его расположение

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Licensed under the Matplotlib License Agreement.
https://matplotlib.org/3.3.3/api/_as_gen/matplotlib.patches.Rectangle.html

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Spec-Zone .ru
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