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)
Поскольку в нашем примере двустороннее боковое освещение, то Значения n1 и n2 от каждого бокового проема определяем по графикам I и II прил. 5 (4). Сначала накладываем график I на поперечный разрез здания, совмещая его полюс О с расчетной точкой, и определяем число лучей n1, проходящих к ней от неба через проем; затем накладываем график II на план здания и для той же точки подсчитываем число лучей по ширине светового проема. Значения определяем по формуле 13 (4):
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)
Для каждой точки находим требуемые величины и вычисляем произведения |