Некорректное отображение % изменения от закрытия

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Некорректное отображение % изменения от закрытия, Некорректное отображение "% изменения от закрытия" в таблице текущих торгов
 
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Обратил внимание, что прямо сейчас % изменения от закрытия в таблице текущих торгов по инструменту USDRUBF [ФОРТС фьючерсы] равно значению 2,33
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[/img],
при том, что на сайте Мосбиржи отображает корректное значение (примерно +1,38 %).
При этом линейкой на графике всё корректно.
[img]data:image/png;base64,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[/img]

Я не знаю, есть ли аналогичная проблема с другими инструментами. Просто решил написать об этом сразу как заметил некорректное отображение значения именно по этому инструменту
 
Добрый день!
Обратил внимание, что прямо сейчас % изменения от закрытия в таблице текущих торгов по инструменту USDRUBF [ФОРТС фьючерсы] равно значению 2,36,
при том, что на сайте Мосбиржи отображает корректное значение (примерно +1,38 %).
При этом линейкой на графике всё корректно.

Я не знаю, есть ли аналогичная проблема с другими инструментами. Просто решил написать об этом сразу как заметил некорректное отображение значения именно по этому инструменту

PS. Прошу прощения за 1 сообщение, думал можно отправить скрины прямо в теле сообщения. Можете удалить. Прикрепляю файлом
 
Rostislav Ivanov, здравствуйте.

К сожалению, приложенная вами ссылка на файл не открылась.

Расхождение в значении «% изменения от закрытия» связано с тем, что на сайте Московской биржи этот показатель рассчитывается от цены последней сделки вчерашнего дня. В таблице текущих торгов QUIK для срочного рынка в параметре «Цена закрытия» транслируется расчетная цена последнего клиринга, соответственно от нее и рассчитывается процент изменения.

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