Цена перекрестия

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Цена перекрестия, Цена перекрестия на правой шкале графика, как в TradingView
 
Хотелось бы видеть цены перекрестия на правой стороне (шкале) графика, не привязанную к ценам свечи.
Подскажите может быть есть где включить эту функцию, я не нашел. Спасибо

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[/img]
 
Вставил скриншот, он почему то каким то кодом встал, хотел отредактировать не пойму где.
 
Скриншот
 
Александр12, добрый день.

Цитата
Александр12 написал:
Хотелось бы видеть цены перекрестия на правой стороне (шкале) графика, не привязанную к ценам свечи.
Нажмите на стрелочку слева от перекрестия, там будет строка "Значение на оси", поставьте галочку.(См. Рис.1)
 
Цитата
Anzhelika Belokur написал:
Александр12, добрый день.

Цитата
Александр12 написал:
Хотелось бы видеть цены перекрестия на правой стороне (шкале) графика, не привязанную к ценам свечи.
Нажмите на стрелочку слева от перекрестия, там будет строка "Значение на оси", поставьте галочку.(См. Рис.1)
Спасибо большое, нужно было сразу здесь спросить, так много времени потратил. Спасибо.
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