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matplotlib.patches.Patch

classmatplotlib.patches.Patch(*, edgecolor=None, facecolor=None, color=None, linewidth=None, linestyle=None, antialiased=None, hatch=None, fill=True, capstyle=None, joinstyle=None, **kwargs)[source]

Основы: Artist

Область — это 2D-объект с цветом заливки и цветом контура.

Если какой-либо из параметров edgecolor, facecolor, linewidth или antialiased имеет значение None, он по умолчанию принимает значение из rc параметра.

Поддерживаются следующие свойства kwarg:

Свойство

Описание

agg_filter

функция фильтра, которая принимает массив с плавающей точкой (m, n, 3) и значение dpi, и возвращает массив с плавающей точкой (m, n, 3) и два смещения от левого нижнего угла изображения

alpha

неизвестно

animated

булево значение

antialiased или aa

булево значение или None

capstyle

CapStyle или {'butt', 'projecting', 'round'}

clip_box

Bbox

clip_on

булево значение

clip_path

Область или (Path, Transform) или None

color

цвет

edgecolor или ec

цвет или None

facecolor или fc

цвет или None

figure

Figure

fill

булево значение

gid

строка

hatch

{'/', '\', '|', '-', '+', 'x', 'o', 'O', '.', '*'}

in_layout

булево значение

joinstyle

JoinStyle или {'miter', 'round', 'bevel'}

label

объект

linestyle или ls

{'-', '--', '-.', ':', '', (смещение, последовательность вкл/выкл), ...}

linewidth или lw

число с плавающей точкой или None

mouseover

булево значение

path_effects

AbstractPathEffect

picker

None или булево значение или число с плавающей точкой или вызываемая функция

rasterized

булево значение

sketch_params

(масштаб: число с плавающей точкой, длина: число с плавающей точкой, случайность: число с плавающей точкой)

snap

булево значение или None

transform

Transform

url

строка

visible

булево значение

zorder

число с плавающей точкой
contains(mouseevent, radius=None)[source]

Проверить, произошла ли событие мыши в области.

Возвращает:
(bool, пустой словарь)
contains_point(point, radius=None)[source]

Возвращает значение, если заданная точка находится внутри области.

Параметры:
point(float, float)

Точка (x, y) для проверки в координатах целевого объекта self.get_transform(). Это координаты отображения для областей, добавленных к фигуре или оси.

radiusfloat, необязательно

Дополнительный отступ от области в целевых координатах self.get_transform(). Дополнительные сведения см. в Path.contains_point.

Возвращает:
bool

Примечания

Правильное использование этого метода зависит от преобразования области. У изолированных областей нет преобразования. В этом случае координаты создания области и координаты точки совпадают. В следующем примере проверяется, находится ли центр круга внутри круга

>>> center = 0, 0
>>> c = Circle(center, radius=1)
>>> c.contains_point(center)
True

Конвенция проверки относительно преобразованной области обусловлена тем, что этот метод в основном используется для проверки того, находятся ли координаты отображения (например, из событий мыши) внутри области. Если вы хотите выполнить вышеуказанную проверку с координатами данных, необходимо сначала правильно преобразовать их:

>>> center = 0, 0
>>> c = Circle(center, radius=1)
>>> plt.gca().add_patch(c)
>>> transformed_center = c.get_transform().transform(center)
>>> c.contains_point(transformed_center)
True
contains_points(points, radius=None)[source]

Возвращает, находятся ли заданные точки внутри области.

Параметры:
points(N, 2) массив

Точки для проверки, в целевых координатах self.get_transform(). Это координаты отображения для областей, добавленных в рисунок или оси. Столбцы содержат значения x и y.

radiusfloat, необязательно

Дополнительный отступ от области в целевых координатах self.get_transform(). См. Path.contains_point для получения более подробной информации.

Возвращаемые значения:
Массив bool длины N

Примечания

Правильное использование этого метода зависит от преобразования области. См. примечания к Patch.contains_point.

draw(renderer)[source]

Отрисовка объекта (и его дочерних элементов) с помощью заданного рендерера.

Это не повлияет, если объект не виден (Artist.get_visible возвращает False).

Параметры:
rendererRendererBase подкласс.

Примечания

Этот метод переопределён в подклассах объекта.

propertyfill

Возвращает, заполнена ли область.

get_aa()[source]

Псевдоним для get_antialiased.

get_antialiased()[source]

Возвращает, используется ли сглаживание при отрисовке.

get_capstyle()[source]

Возвращает стиль окончания линии.

get_data_transform()[source]

Возвращает Transform, преобразующую координаты данных в физические координаты.

get_ec()[source]

Псевдоним для get_edgecolor.

get_edgecolor()[source]

Возвращает цвет границы.

get_extents()[source]

Возвращает прямоугольные охваты области как Bbox.

get_facecolor()[source]

Возвращает цвет заливки.

get_fc()[source]

Псевдоним для get_facecolor.

get_fill()[source]

Возвращает, заполнена ли область.

get_hatch()[source]

Возвращает узор штриховки.

get_joinstyle()[source]

Возвращает стиль соединения.

get_linestyle()[source]

Возвращает стиль линии.

get_linewidth()[source]

Возвращает ширину линии в пунктах.

get_ls()[source]

Псевдоним для get_linestyle.

get_lw()[source]

Псевдоним для get_linewidth.

get_patch_transform()[source]

Возвращает экземпляр Transform, отображающий координаты области в координаты данных.

Например, можно определить область круга, представляющую радиус 5, предоставив координаты единичного круга и преобразование, масштабирующее координаты (координаты области) на 5.

get_path()[source]

Возвращает путь этой области.

get_transform()[source]

Возвращает Transform, применяемый к Patch.

get_verts()[source]

Возвращает копию вершин, используемых в этой области.

Если область содержит кривые Безье, кривые будут интерполированы отрезками прямых. Чтобы получить доступ к кривым как к кривым, используйте get_path.

get_window_extent(renderer=None)[source]

Получить прямоугольник области объекта на пространстве отображения.

Ширина и высота прямоугольника неотрицательны.

Подклассы должны переопределять для включения в вычисление прямоугольника "плотного" размещения. По умолчанию возвращается пустой прямоугольник в координатах (0, 0).

Будьте внимательны, используя эту функцию, результаты не обновятся, если прямоугольник области объекта изменится. Изменение прямоугольника может произойти из-за любых изменений стека преобразований, таких как изменение пределов осей, размера фигуры или используемого холста (как это делается при сохранении изображения). Это может привести к неожиданному поведению, когда интерактивные фигуры будут выглядеть хорошо на экране, но сохранятся неправильно.

set(*, agg_filter=<UNSET>, alpha=<UNSET>, animated=<UNSET>, antialiased=<UNSET>, capstyle=<UNSET>, clip_box=<UNSET>, clip_on=<UNSET>, clip_path=<UNSET>, color=<UNSET>, edgecolor=<UNSET>, facecolor=<UNSET>, fill=<UNSET>, gid=<UNSET>, hatch=<UNSET>, in_layout=<UNSET>, joinstyle=<UNSET>, label=<UNSET>, linestyle=<UNSET>, linewidth=<UNSET>, mouseover=<UNSET>, path_effects=<UNSET>, picker=<UNSET>, rasterized=<UNSET>, sketch_params=<UNSET>, snap=<UNSET>, transform=<UNSET>, url=<UNSET>, visible=<UNSET>, zorder=<UNSET>)[source]

Установить несколько свойств сразу.

Поддерживаются следующие свойства:

Свойство

Описание

agg_filter

функция фильтра, которая принимает массив float (m, n, 3) и значение dpi, и возвращает массив (m, n, 3) и два смещения от нижнего левого угла изображения

alpha

неизвестно

animated

bool

antialiased

bool или None

capstyle

CapStyle или {'butt', 'projecting', 'round'}

clip_box

Bbox

clip_on

bool

clip_path

Patch или (Path, Transform) или None

color

цвет

edgecolor

цвет или None

facecolor

цвет или None

figure

Figure

fill

bool

gid

str

hatch

{'/', '\', '|', '-', '+', 'x', 'o', 'O', '.', '*'}

in_layout

bool

joinstyle

JoinStyle или {'miter', 'round', 'bevel'}

label

объект

linestyle

{'-', '--', '-.', ':', '', (смещение, последовательность включения-выключения), ...}

linewidth

float или None

mouseover

bool

path_effects

AbstractPathEffect

picker

None или bool или float или вызываемый объект

rasterized

bool

sketch_params

(масштаб: float, длина: float, случайность: float)

snap

bool или None

transform

Transform

url

str

visible

bool

zorder

float
set_aa(aa)[source]

Псевдоним для set_antialiased.

END_OF_DOCUMENT_MARKER
set_alpha(alpha)[source]

Установить значение альфа-канала для смешивания - не поддерживается во всех бэкендах.

Параметры:
alphaскаляр или None

alpha должен быть в диапазоне от 0 до 1 включительно.

set_antialiased(aa)[source]

Установить, использовать ли антиалиасинговое отображение.

Параметры:
aabool или None
set_capstyle(s)[source]

Установить стиль окончания линии CapStyle.

По умолчанию стиль окончания линии 'round' для FancyArrowPatch и 'butt' для всех других объектов.

Параметры:
sCapStyle или {'butt', 'projecting', 'round'}
set_color(c)[source]

Установить цвет обводки и заливки.

Параметры:
cцвет

См. также

Patch.set_facecolor, Patch.set_edgecolor

Для установки цвета обводки или заливки по отдельности.

set_ec(color)[source]

Псевдоним для set_edgecolor.

set_edgecolor(color)[source]

Установить цвет обводки объекта.

Параметры:
colorцвет или None
set_facecolor(color)[source]

Установить цвет заливки объекта.

Параметры:
colorцвет или None
set_fc(color)[source]

Псевдоним для set_facecolor.

set_fill(b)[source]

Установить, закрашивать ли объект.

Параметры:
bbool
set_hatch(hatch)[source]

Установить узор штриховки.

hatch может быть одним из:

/   - diagonal hatching
\   - back diagonal
|   - vertical
-   - horizontal
+   - crossed
x   - crossed diagonal
o   - small circle
O   - large circle
.   - dots
*   - stars

Буквы могут быть объединены, в этом случае выполняются все указанные штриховки. Если одна буква повторяется, это увеличивает плотность штриховки этого узора.

Штриховка поддерживается только в бэкендах PostScript, PDF, SVG и Agg.

Параметры:
hatch{'/', '\', '|', '-', '+', 'x', 'o', 'O', '.', '*'}
set_joinstyle(s)[source]

Установить стиль соединения JoinStyle.

По умолчанию стиль соединения 'round' для FancyArrowPatch и 'miter' для всех других объектов.

Параметры:
sJoinStyle или {'miter', 'round', 'bevel'}
set_linestyle(ls)[source]

Установить стиль линии объекта.

linestyle

описание

'-' or 'solid'

сплошная линия

'--' or 'dashed'

пунктирная линия

'-.' or 'dashdot'

штрихпунктирная линия

':' or 'dotted'

точечная линия

'none', 'None', ' ', or ''

ничего не рисовать

Также можно указать кортеж с длиной, соответствующей чередованию отрезков с цветом и без цвета:

(offset, onoffseq)

где onoffseq - это кортеж чётной длины, содержащий отрезки с цветом и без цвета в пунктах.

Параметры:
ls{'-', '--', '-.', ':', '', (offset, on-off-seq), ...}

Стиль линии.

set_linewidth(w)[source]

Устанавливает ширину линии области в пунктах.

Параметры:
wfloat или None
set_ls(ls)[source]

Псевдоним для set_linestyle.

set_lw(w)[source]

Псевдоним для set_linewidth.

update_from(other)[source]

Копирует свойства из other в self.

zorder=1

Примеры использования matplotlib.patches.Patch

Кривая с полосой погрешности

Кривая с полосой погрешности

Демонстрация ступенчатой функции

Демонстрация ступенчатой функции
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

Обрезка изображений фигурами

Обрезка изображений фигурами

Демонстрация изображения

Демонстрация изображения
END_OF_DOCUMENT_MARKER

Аспект области Axes

Аспект области Axes

Управление пределами области просмотра с помощью полей и sticky_edges

Управление пределами области просмотра с помощью полей и sticky_edges

Эффект масштабирования осей

Эффект масштабирования осей

Диаграммы размаха

Диаграммы размаха
END_OF_DOCUMENT_MARKER

Построение эллипса доверия двумерного набора данных

Построение эллипса доверия двумерного набора данных

Создание прямоугольников из столбцов ошибок с помощью PatchCollection

Создание прямоугольников из столбцов ошибок с помощью PatchCollection

Столбик-пирог

Столбик-пирог

Инвариантная к масштабу метка угла

Инвариантная к масштабу метка угла

Аннотации углов на стрелках скобок

Аннотации углов на стрелках скобок

Компоновка графиков

Компоновка графиков
END_OF_DOCUMENT_MARKER

Создание пользовательских легенд

Создание пользовательских легенд

Демо AnnotationBbox

Демо AnnotationBbox
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

Использование текста в качестве Path

Использование текста в качестве Path

Режим поворота текста

Режим поворота текста

Размещение текстовых блоков

Размещение текстовых блоков

Выравнивание текста

Выравнивание текста
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

Список именованных цветов

Список именованных цветов

Руководство по стрелкам

Руководство по стрелкам

Справочник по элементам Matplotlib

Справочник по элементам Matplotlib

Составной контур

Составной контур
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

Дельфины

Дельфины

Ммм, пончики!!!

Ммм, пончики!!!
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

Демонстрация эллипсов

Демонстрация эллипсов

Рисование фигурных прямоугольников

Рисование фигурных прямоугольников
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

Демонстрация штриховки

Демонстрация штриховки

Справочник по стилям штриховки

Справочник по стилям штриховки

Окружности, сегменты и многоугольники

Окружности, сегменты и многоугольники

Объект PathPatch

Объект PathPatch

Кривая Безье

Кривая Безье
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<!-- 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Стиль таблицы ggplot

Стиль таблицы ggplot
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

Таблица стилей «Grayscale»

Таблица стилей «Grayscale»

Справочник по таблицам стилей

Справочник по таблицам стилей

Демонстрация размещения вставленных графиков

Демонстрация размещения вставленных графиков
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

Структура рисунка

Структура рисунка
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

Firefox

Firefox

Интеграл как площадь под кривой

Интеграл как площадь под кривой
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<!-- 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Анимацию с несколькими осями

Анимация с несколькими осями
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

Увеличительное стекло

Увеличительное стекло

Редактор путей

Редактор путей

Демонстрация события выбора

Демонстрация события выбора

Редактор полигонов

Редактор полигонов
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

Демонстрация события Trifinder

Демонстрация события Trifinder
END_OF_DOCUMENT_MARKER

Viewlims

Viewlims

Закреплённые объекты

Закреплённые объекты
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

Настройка проекции

Настройка проекции

Построение гистограмм с помощью прямоугольников и PolyCollections

Построение гистограмм с помощью прямоугольников и PolyCollections
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

Логотип Matplotlib

Логотип Matplotlib

Диаграмма уплотнённых пузырьков

Диаграмма уплотнённых пузырьков

Пироги SVG фильтра

Пироги SVG фильтра
<img alt="" src="data:image/png;base64,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

Отрисовка плоских объектов на 3D-графике

Отрисовка плоских объектов на 3D-графике
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

Диаграммы Хинтона

Диаграммы Хинтона
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

Диаграмма радаров (также известная как диаграмма паука или звёздная диаграмма)

Диаграмма радаров (также известная как диаграмма паука или звёздная диаграмма)

Диаграмма SkewT-logP: использование преобразований и пользовательских проекций

Диаграмма SkewT-logP: использование преобразований и пользовательских проекций
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Тесты элементов

Тесты элементов
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

Меню

Меню

Вставленная рамка04

Вставленная рамка04

Комментирование Объяснение

Комментирование Объяснение

Connect Simple01

Connect Simple01

Simple Annotate01

Simple Annotate01

Руководство по легендам

Руководство по легендам

Путевой учебник

Путевой учебник

Учебник по преобразованиям

Учебник по преобразованиям

Указание цветов

Указание цветов

Свойства и расположение текста

Свойства и расположение текста

Аннотации

Аннотации

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Licensed under the Matplotlib License Agreement.
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Spec-Zone.ru

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Spec-Zone .ru
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