Как составить КА на НТСС в соответствии с 421/пр

Как составить КА на НТСС в соответствии с 421/пр

Как составить КА на НТСС в соответствии с 421/пр
 
Уважаемые коллеги, очень срочно нужна Ваша помощь!
Задача оформить КА в соответствии с 421м. на Услуги по научно-техническому сопровождению строительства Объекта, и вроде ясно что это просто, но как кодировать данную услугу?
Делаю в гранде((((
 
Ария, насколько помню, там только два КП нужно, а код - нули.  
"Выберите себе работу по душе, и вам не придётся работать ни одного дня в своей жизни." © Конфуций
 
Анна, не дает программа шифр с нулями формировать
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Изменено: Ария - 05.09.2024 14:21:52
 
Ария, там надо немножко по-другому сделать, в КА в графе тип позиции надо выбрать оплата труда, тогда шифр по позиции будет формироваться немного по-другому
Cannibal
 
О, здорово! Очень помогли. Благодарю!!!! Хорошего дня!
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О рекомендуемой величине индексов изменения сметной стоимости строительства в IV квартале 2023 года, в том числе величине индексов изменения сметной стоимости строительно-монтажных работ, индексов изменения сметной стоимости пусконаладочных работ, индексов изменения сметной стоимости проектных и изыскательских работ
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