Spec-Zone.ru › Matplotlib 3.5

matplotlib.axis.Axis.set_major_locator

Axis.set_major_locator(locator)[source]

Установить локализатор для основного тикера.

Параметры
locatorLocator

Примеры использования matplotlib.axis.Axis.set_major_locator

END_OF_DOCUMENT_MARKER
<img alt="Гистограммы, заполненные штриховкой" 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

Гистограммы с заливкой

Создание временной шкалы с линиями, датами и текстом

Создание временной шкалы с линиями, датами и текстом

<img alt="Метки делений шкалы по датам" 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

Метки делений по дате

<img alt="Анатомия фигуры" 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

Анатомия фигуры

3D поверхность (цветовая карта)
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3D поверхность (цветовая карта)

<img alt="3D поверхность (шахматная)" 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

3D поверхность (шахматный узор)

Масштабы

Масштабы

<img alt="МРТ с ЭЭГ" 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

МРТ с ЭЭГ

Диаграмма SkewT-logP: использование преобразований и пользовательских проекций

Диаграмма SkewT-logP: использование преобразований и пользовательских проекций

Выравнивание меток между делениями шкалы

Выравнивание меток между делениями шкалы

Форматирование делений дат с помощью ConciseDateFormatter

Форматирование делений дат с помощью ConciseDateFormatter

END_OF_DOCUMENT_MARKER
Демонстрация работы с датами

Демонстрация работы с датами

Размещение меток дат с помощью правил повторения

Размещение меток дат с помощью правил повторения

Основные и дополнительные деления

Основные и дополнительные деления

Установка меток делений из списка значений

Установка меток делений из списка значений

<img alt="Выбор цветовых схем в Matplotlib" 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

Выбор цветовых карт в Matplotlib

Текст на графиках Matplotlib

Текст на графиках Matplotlib

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Spec-Zone.ru

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Spec-Zone .ru
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