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Тимофея Дёмина в рамках 5 Ежегодной социологической школы СПбГУ. Санкт-Петербург, Россия. 2015 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Валентина Старикова в рамках 5 Ежегодной социологической школы СПбГУ. 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классические...","preview":{"posterSrc":"data:image/png;base64,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политике априори смешивается реальное и воображаемое, желаемое и действительное, теория и практика. Поэтому мы решили подойти к этой теме обстоятельно, пригласив в качестве эксперта на школу...","preview":{"posterSrc":"data:image/png;base64,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","isBase64Poster":true},"target":"_blank","position":"20","reqid":"1765585647566888-8727093060322671801-balancer-l7leveler-kubr-yp-klg-51-BAL","isAdultDoc":false,"relatedParams":{"text":"\"Избирательная 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science — или наука о сетях — относительно новая междисциплинарная парадигма, выросшая из методологии анализа социальных сетей. Как методология сетевой анализ позволяет моделировать...","preview":{"posterSrc":"data:image/png;base64,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читальных...","preview":{"posterSrc":"data:image/png;base64,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социальных наук можно рассматривать как смену этапов, связанных с характером доминирующих данных. Социология долгое время опиралась на специальные методы сбора данных 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лекция Оксаны Силантьевой» от автора Ноябрьские чтения | Observatorium sociologiae. Хорошее качество видео 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сайт: www.соцшкола-спбгу.рф Мы в VK: www.vk.com/socschoolspb === Почему пожилые стали привлекать все большее внимание в последние годы? Увеличилось число обозначений для них, попытки 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