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Возврат по СО в Бухгалтерии 2.0
 
Бухгалтерия для Казахстана, редакция 2.0, (2.0.33.2), 1С:Предприятие 8.3 (8.3.15.1958)

Добрый день! Можете, пожалуйста, подсказать почему при возврате по социальным отчислениям, сумма делиться на две строчки и получаются суммы с копейками. При повторном перечислении отчислений, возвратные суммы так же садятся с копейками, хотя в базе настроено округление до 1 по данному виду налога.

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[/img]

Первоначальная сумма начислений - 11 900 тг.
 
Добрый день! Спасибо большое, вопрос решили!
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