Поправочный коэффициент на изыскательские работы 1,21

Поправочный коэффициент на изыскательские работы 1,21

Поправочный коэффициент на изыскательские работы 1,21
 
Добрый день, скажите, письмо ГС №21д статус не действует, проверяю смету на изыскательские работы, но поправочный коэффициент 1,21 здесь фигурирует, это ошибка? или его все-таки применяют?
Похожие темы:Найти еще: поправочный коэффициент
П 60.1 Приказ Минстроя РФ от 04.08.2020 N 421/ПР
... среднемесячные размеры оплаты труда рабочего первого разряда, занятого в строительной отрасли, учитывающие отраслевую специфику, применяются поправочные коэффициенты к показателям оплаты труда рабочих и машинистов в размере 1,25. (в ред. Приказа Минстроя РФ от 07.07.2022 N 557/пр (https://normativ.kontur.ru/document?...
Поправочные коэффициенты по объектам ТЭК
Автор: Вера. Добрый день, уважаемые коллеги! Являюсь самоучкой в сметном деле. В примере сметы применен коэффициент к итогам, а именно, "Поправочные коэффициенты по объектам, относящихся к нефтегазовой отрасли топливно-энергетического комплекса на 1 квартал 2022г. ОЗП=1,52; ЭМ=1,29; ЗПМ=1,52; МАТ=1,...
ФЕР-2001 Сборник№35 поправочные коэф. к расценкам
Автор: alex. Добрый день! Составляем смету на горнопроходческие работы по 35 сборнику, применили поправочные коэффициенты к расценкам таблица №8 пункт 70 "Б" (т.к. предприятие относится цветной металлурги) Заказчик утверждает что это не правомерно ...
П 60.1 Приказ Минстроя РФ от 04.08.2020 N 421/ПР
... среднемесячные размеры оплаты труда рабочего первого разряда, занятого в строительной отрасли, учитывающие отраслевую специфику, применяются поправочные коэффициенты к" а на ФГИС ЦС есть расценки для перми по 4кв 2022 года.
Поправочные коэффициенты по объектам ТЭК
... топку, нет описания условий для применения коэффициента в ПОС или ППР - туда же... нет вообще проекта - тем более в топку. "Вера пишет: "Поправочные коэффициенты по объектам, относящихся к нефтегазовой отрасли топливно-энергетического комплекса на 1 квартал 2022г. ОЗП=1,52; ЭМ=1,29; ЗПМ=1,52; МАТ=1,...
 
Цитата
Алена пишет:
проверяю смету на изыскательские работы, но поправочный коэффициент 1,21 здесь фигурирует, это ошибка? или его все-таки применяют?
данный коэффициент применялся только для СЦ 82 года, но этот СЦ отменен. поэтому смета с таким коэффициентом составлена неверно и длжна содержать в себе только сборники, входящие в ФРСН
 
Спасибо! Этот сборник я скачала с сайта Минстроя, значит он действительный, верно? Просто  во вкладке ФРСН я захожу, там только письмо. А это из вкладки Справочники базовых цен. (Извините за такие вопросы, я новичок)
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[/img]
 
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Подтвердите свою квалификацию в области ценообразования и сметного нормирования в строительстве — получите сертификат специалиста или специалиста высшей категории.