matplotlib.axes.Axes.annotate

Axes.annotate(text, xy, xytext=None, xycoords='data', textcoords=None, arrowprops=None, annotation_clip=None, **kwargs)[source]

Добавить аннотацию к точке xy с текстом text.

В простейшем случае текст размещается в точке xy.

Дополнительно, текст можно отобразить в другом месте xytext. Стрелка, указывающая от текста к аннотируемой точке xy, может быть добавлена с помощью параметра arrowprops.

Параметры:

textstr

Текст аннотации.

xy(float, float)

Точка (x, y) для аннотации. Система координат определяется параметром xycoords.

xytext(float, float), по умолчанию: xy

Положение (x, y) для размещения текста. Система координат определяется параметром textcoords.

xycoordsодинарное или парное значение str или Artist или Transform или вызываемый объект, по умолчанию: 'data'

Система координат для xy. Поддерживаются следующие типы значений:

Одно из следующих строк:

Значение	Описание
'figure points'	Точки от левого нижнего угла фигуры
'figure pixels'	Пиксели от левого нижнего угла фигуры
'figure fraction'	Доля фигуры от левого нижнего угла
'subfigure points'	Точки от левого нижнего угла подрисунка
'subfigure pixels'	Пиксели от левого нижнего угла подрисунка
'subfigure fraction'	Доля подрисунка от левого нижнего угла
'axes points'	Точки от левого нижнего угла области Axes
'axes pixels'	Пиксели от левого нижнего угла области Axes
'axes fraction'	Доля области Axes от левого нижнего угла
'data'	Используется система координат объекта, к которому применяется аннотация (по умолчанию)
'polar'	(theta, r) если не родные координаты 'data'

Обратите внимание, что 'subfigure pixels' и 'figure pixels' совпадают для родительской фигуры, поэтому пользователи, которые хотят использовать код, пригодный для подрисунка, могут использовать 'subfigure pixels'.

Объект Artist: xy интерпретируется как доля от области Bbox объекта. Например, (0, 0) — это левый нижний угол области, а (0.5, 1) — центр верхней части области.
Преобразование Transform для преобразования xy в экранные координаты.
Функция с одним из следующих сигнатур:
```
def transform(renderer) -> Bbox
def transform(renderer) -> Transform
```
где renderer — подкласс RendererBase.

Результат функции интерпретируется так же, как в случаях с Artist и Transform выше.
Кортеж (xcoords, ycoords), задающий отдельные системы координат для x и y. xcoords и ycoords должны быть одного из описанных выше типов.

См. Дополнительные аннотации для получения дополнительной информации.

textcoordsодинарное или парное значение str или Artist или Transform или вызываемый объект, по умолчанию: значение xycoords

Система координат для xytext.

Все значения xycoords являются допустимыми, а также следующие строки:

Значение	Описание
'offset points'	Смещение в пунктах от значения xy
'offset pixels'	Смещение в пикселях от значения xy
'offset fontsize'	Смещение, относительно размера шрифта, от значения xy

arrowpropsсловарь, необязательно

Свойства, используемые для рисования стрелки FancyArrowPatch между позициями xy и xytext. По умолчанию None, т.е. стрелка не рисуется.

По историческим причинам существуют два способа задания стрелок, "простые" и "сложные":

Простая стрелка:

Если arrowprops не содержит ключ 'arrowstyle', допустимые ключи:

Ключ	Описание
width	Ширина стрелки в пунктах
headwidth	Ширина основания головки стрелки в пунктах
headlength	Длина головки стрелки в пунктах
shrink	Доля от общей длины, отсекаемой с обеих концов
?	Любое свойство `FancyArrowPatch`

Стрелка прикрепляется к краю текстового поля, точное положение (углы или центры) зависит от направления.

Сложная стрелка:

Используется, если в arrowprops указан ключ 'arrowstyle'.

Допустимые ключи — параметры FancyArrowPatch:

Ключ	Описание
arrowstyle	Стиль стрелки
connectionstyle	Стиль соединения
relpos	См. ниже; по умолчанию (0.5, 0.5)
patchA	По умолчанию — область текста
patchB	По умолчанию — None
shrinkA	В пунктах. По умолчанию 2 пункта
shrinkB	В пунктах. По умолчанию 2 пункта
mutation_scale	По умолчанию — размер текста (в пунктах)
mutation_aspect	По умолчанию 1
?	Любое свойство `FancyArrowPatch`

Точное начальное положение стрелки определяется параметром relpos. Это кортеж относительных координат текстового поля, где (0, 0) — левый нижний угол, а (1, 1) — правый верхний угол. Поддерживаются значения <0 и >1, указывающие точки за пределами текстового поля. По умолчанию (0.5, 0.5), поэтому начальная точка находится в центре текстового поля.

annotation_clipbool или None, по умолчанию: None

Определяет, обрезать ли (т.е. не рисовать) аннотацию, когда точка аннотации xy находится за пределами области Axes.

Если True, аннотация будет обрезана, когда xy находится за пределами области Axes.
Если False, аннотация всегда будет нарисована.
Если None, аннотация будет обрезана, когда xy находится за пределами области Axes и xycoords равен 'data'.

**kwargs

Дополнительные kwargs передаются в Text.

Возвращает:

Annotation

См. также

Аннотации

Примеры использования `matplotlib.axes.Axes.annotate`

Разрывной столбчатой диаграммы

Диаграмма шляпы

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

Создание временной шкалы с линиями, датами и текстом

Объединение двух подграфиков с помощью подграфиков и GridSpec

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Подписывание круговой и кольцевой диаграмм

Аннотация угла, инвариантная к масштабу

Аннотация Преобразования

Аннотирование графика

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Аннотирование графиков

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

Полярная аннотация

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

Справочник по стилям стрелок аннотаций

Подписывание подграфиков

Объединение объектов Text с различными свойствами

Отображение математических уравнений с помощью TeX

Демонстрация эффекта пути

Диаграмма Исикавы

Аннотация с единицами измерения

Аннотировать объяснение