1. Infinite productIn mathematics, for a sequence of complex numbers a1, a2, a3, ... the infinite product is defined to be the limit of the partial products a1a2... an as n increases without bound. The product is said to converge when the limit exists and is not zero. Otherwise the product is said to diverge. A limit of zero is treated specially in order to obtain results analogous to those for infinite sums.
Read “Infinite product” on English Wikipedia
Read “総乗” on Japanese Wikipedia
Read “Infinite product” on DBpedia
Read “Infinite product” on English Wikipedia
Read “総乗” on Japanese Wikipedia
Read “Infinite product” on DBpedia
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