Страницы: 1
RSS
Автосоздание выпадающих списков
 
Есть пополняемый список предложений различных товаров, от различных поставщиков, с разным количеством в упаковке, разным сроком поставки и соответственно разной ценой. Хочется автоматизировать процесс закупки по такому списку.

На вход дается список необходимых к покупке товаров с их кол-ом. Есть еще критерий - срок, за который хочется получить все товары.
А дальше начинаются варианты... Кто-нибудь ведет подобные таблицы?

Самое простое, брать минимальную доступную цену, но часто она обязывает брать большую упаковку.
Зачастую это допустимо, взять товара больше чем надо по факту, но не понятно как описать это формально.

Пришла идея заполнять полуавтоматом: чтобы Excel поставлял в список покупки к  каждой позиции несколько сформированных автоматом выпадающих списков,
где можно выбрать поставщика, кол-во и получить цену. Можно ли сделать такое заполнение? Пример с пояснениями в вложении.
 
Александр П, сообщение похоже на ТЗ - нет конкретного вопроса, что у Вас не получается. Может посмотрите в сторону платных услуг? Там можно комплексно.
 
Есть плат как это сделать, но не нахожу варианта для своеобразного Pivot'а, который мог бы сделать так:
[img]data:image/png;base64,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[/img]
имея такую промежуточную таблицу как слева, можно было бы уже делать выпадающие списки.
 
Александр П, не вставляйте скопированную графику - прикрепляйте файлом. Посмотрите, что получается. Исправьте своё сообщение.
Страницы: 1
Наверх