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Theorem
Let αt∈(0,1)\alpha_{t}\in(0,1)αt∈(0,1) ∏t=0∞(1−αt)>0 ⟺ ∑t=0∞αt<∞\prod_{t=0}^{\infty}(1-\alpha_{t})>0\iff \sum_{t=0}^{\infty}\alpha_{t}<\inftyt=0∏∞(1−αt)>0⟺t=0∑∞αt<∞