Институт внутренних аудиторов

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Неужели форуму как площадке общения внутренних аудиторов пришел конец?, Коллеги! Куда, куда вы удалились? Самая "свежая" тема от 2020 года!
 
Цитата
1784607 написал:
Присоединяемся.
К чему?
 
Огромное спасибо, за журнал "Внутренний Аудитор" Это просто чудеснейший источник полезной практической информации!!!
 

Волонтерская деятельность на благо развития профессии поможет вам в собственном профессиональном развитии, получении и укреплении навыков выступлений, структурированному и грамотному изложению мыслей и информации.
Предлагаем вам принять участие в следующих инициативах:
• Написание статей: станьте авторами журнала «Внутренний аудитор» и профессиональных СМИ, с которыми у ИВА установлены партнерские отношения.
• Проведение вебинаров: поделитесь своими знаниями и опытом с коллегами по профессии и станьте спикерами вебинаров ИВА, которые проходят каждый месяц.
• Запись видеороликов: продемонстрируйте свою экспертизу и знания, записав ролик для YouTube-канала ИВА.
Это дает вам возможность:
• внести свой вклад в развитие профессии внутреннего аудитора
• укрепить репутацию профессионала во внутреннем аудите
• обобщить и структурировать свои знания по различным профессиональным тематикам
• получить дополнительные баллы для участия в Национальной премии «Внутренний аудитор года»
• получить СРЕ-часы (обладателям профессиональных сертификатов).
По всем вопросам обращайтесь к Елене Фроловой-Ивановой по адресу: pr@iia-ru.ru
Присоединяйтесь к волонтерам Института внутренних аудиторов и внесите свой вклад в развитие профессии!15IVA Rus12:12

 
Считаю, что у каждого внутреннего аудитора в его "инструментальном" саквояже обязательно должны быть
[B]1. Закономерность Бенфорда[/B]
Что за "зверь" такой?
Буду краток )))
- Помогает обрабатывать большие массивы данных (выгружаем из 1С в Ексель);
- Применяется для вскрытия фактов мошенничества;
- Проста для применения, не нужно дополнительных затрат;
- Проверена, работает!
Готов поделиться презентацией на тему применения закономерности Бенфорда с теми кому это интересно. Присылайте в комментариях свои е-мейлы.
[B]2. Коэффициенты Мессода Бениша для Российских компаний[/B]
Применяются для оценки достоверности финансовой отчетности компании.
Также готов поделиться презентацией на тему применения коэффициентов Бениша с теми кому это интересно. Присылайте в комментариях свои е-адреса.
 
Антон, может нам сделать коллаборацию? Можно попробовать сделать автоматизацию оценки по данным инструментам. Я немного знаком с VBA и 1С - можно реализовать на данных инструментах. От тебя методическое сопровождение, от меня - техническое. Как тебе такое?
Я ранее делал доступ из сторонней конфигурации 1С (внешняя обработка) к учетной системе 1С (Бух, УПП, ERP) к любому объекту конфигурации (документы регистры сведений, накоплений и т.д.), в которой можно реализовать бизнес логику оценки этих показателей.
Пытаться достучаться до 1С с Excel - это можно, но могут возникнуть проблемы доступа с разными разрядностями Офиса и Сервера приложений 1С.
Мой мэйл andrey.lugovoy@gmail.com
 
Андрей, напишу Вам в почту! Конечно я согласен на ваше предложение!
 

Добрый день, уважаемые коллеги! Просьба отнестись к этому посту с пониманием. Я хочу через эту площадку поздравить себя со своей юбилейной датой! Этой весной в марте 2022 года исполнится ровно 10 лет, как я стал членом ассоциации Институт Внутренних Аудиторов.

Началось всё несколько раньше. В 2010 году я впервые попал на собрание внутренних аудиторов, которое проходило в конференц-зале компании «Ваш Советник» г. Краснодар, на этом заседании с речью выступал Алексей Михайлович Сонин.

За эти 12 лет было много всякого: интересного, удивительного, разные места работы, но ИВА всегда оставался рядом со мной.

Именно через Институт Внутренних Аудиторов я знаком со многими великолепными профессионалами в области внутреннего аудита. Ура, ИВА!

 
Цитата
1684187 написал:
Андрей, напишу Вам в почту! Конечно я согласен на ваше предложение!
Добрый день, Антон!
Направляю Вам на почту внешнюю обработку по анализу ОСВ, корреспонденции счетов, проводок и анализа Бенфорда. Она будет работать на типовых конфигурациях УПП, БП, УП - там где есть РегистрБухИтогов и ПланСчетов.Хозрасчетный (я ее тестировал на УПП 1.3., обычное приложение). Она пока сделана под обычное приложение, Вы вроде говорили, что используется у Вас не управляемые формы. Для Бенфорда может использоваться кредитовый оборот сч50 и/или сч51. Я кстати экспериментировал и с 60, 71 счетами - интересные итоги получаются с закрытием АО...
В целом совокупность данных (примерно 4 тыс. строк) формируется за 35 сек. Разница между количеством строк 3711 и 3710 вызвана 1 платежом менее 1 руб. (вначале стоит 0 и эта запись исключена).
Если будет заполнено поле Имя файла - то при нажатии кнопки "Проанализировать" сформируется файл Excel с полной выборкой документов регистраторов (Вкладка "Таблица"). Если что, дайте обратную связь по корректности работы
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[/img]
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[/img]
 
Не смог приложить к предыдущему посту скрины
 
Андрей, спасибо! Отличная коллаборация у нас получилась! Ответил вам в почту! Я на связи!