целостного восприятия буквы над её частями позволяет преодолевать регрессивные последствия рефлексивной теории движения капитала, разработанной Дж. Соросом. Одним из элементов его теории является традиция по капитализации финансовых и реальных инвестиций согласно пропорции «1:5». Пропорция «1:5» означает, что с каждой поступившей в бюджет 1000 рублей в реальный сектор экономики отправляется только 200 рублей. Пропорция «1:3» будет означать, что с каждой поступившей в бюджет 1000 рублей в реальный сектор экономики будет отправляться 800 рублей. Также стоит уточнить, что действующая финансовая пропорция 1:5 только видимо увеличивает прирост ВВП (3%+3% – не равно 6%), поскольку 200 рублей реальных инвестиций ещё также направляются на затраты по капитализации финансовых инвестиций – 800 рублей, которыми оказываются переполнены банковские системы, но они при этом эти средства никогда не поступают реальный сектор экономики. Именно поэтому необходимо увеличение не иллюзорного процесса удвоения ВВП в усилении налоговых ставок, и в усилении высокоуправляемой дефляции и инфляции в рамках «прямоугольной пропорции» 1:5, которая предусматривает поступление только 200 рублей в реальный сектор экономики. Пропорция 1:3 позволяет в реальный сектор экономики направлять 800 рублей (реальное удвоение ВВП 3%+3% = 6%), с которых наиболее эффективно удастся поддержать и развить все области народного хозяйства и ещё к тому же обеспечить капитализацию оставшихся 200 рублей, которые мы получили с каждой 1000 рублей, поступившей в бюджет.
В рамках действия матрицы «1:5» в обществе возникает когнитивный диссонанс (противоречие), которое закрепляется на уровне психологической установки: через переход биологической природы рефлекса, спазма в ответ на неблагоприятные социальные условия в его проекцию на уровень подсознания – рефлексию, в центре которой находится циклический процесс обращения личности к осмыслению части целого буквенного символа – её цифровой эманации. Именно этот процесс положен в обожествление числа в рациональных и иррациональных концепциях, но как хорошо стало видно, он является тупиковым и даже регрессивным, поскольку сосредотачивает внимание личности на частном целого, уводит его от осмысления своих скрытых резервов, которые бы можно было направить на производительную работу на благо общества. В результате без тонкого социального регулирования хаотичной природы указанной рефлексии и приведения её через корректные финансовые операции к целостному, холистическому образу – к первичности синестезийной природы символа буквы, происходит понижение психологического комфорта в том или ином социуме.
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)
Рис. 8
Философская рефлексия, приведённых доводов
Представленный гениально-простой механизм управления финансовыми и геополитическими процессами был использованы и ранее для развития культурно-исторического