ヤコビの三重積
1. Jacobi triple productIn mathematics, the Jacobi triple product is the mathematical identity: for complex numbers x and y, with |x| < 1 and y ≠ 0. It was introduced by Carl Gustav Jacob Jacobi, who proved it in 1829 in his work Fundamenta Nova Theoriae Functionum Ellipticarum. The Jacobi triple product identity is the Macdonald identity for the affine root system of type A1, and is the Weyl denominator formula for the corresponding affine Kac–Moody algebra.
Read “Jacobi triple product” on English Wikipedia
Read “ヤコビの三重積” on Japanese Wikipedia
Read “Jacobi triple product” on DBpedia
Read “Jacobi triple product” on English Wikipedia
Read “ヤコビの三重積” on Japanese Wikipedia
Read “Jacobi triple product” on DBpedia
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