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En mathématiques, l'identité du produit quintuple de Watson est un produit infini introduit par Watson, en 1929, puis redécouvert par Bailey, en 1951, et par Gordon en 1961. Il est analogue au triple produit de Jacobi.
, In mathematics the Watson quintuple produc … In mathematics the Watson quintuple product identity is an infinite product identity introduced by Watson and rediscovered by and . It is analogous to the Jacobi triple product identity, and is the Macdonald identity for a certain non-reduced affine root system. It is related to Euler's pentagonal number theorem.ated to Euler's pentagonal number theorem.
, 数学において次の恒等式をワトソンの五重積 (ワトソンのごじゅうせき、Watson Quintuple Product) という。
, Inom matematiken är kvintupelproduktidentiteten en oändlig produktidentitet introducerad av och återupptäckt av ) och ). Identiteten säger att
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En mathématiques, l'identité du produit quintuple de Watson est un produit infini introduit par Watson, en 1929, puis redécouvert par Bailey, en 1951, et par Gordon en 1961. Il est analogue au triple produit de Jacobi.
, Inom matematiken är kvintupelproduktidentiteten en oändlig produktidentitet introducerad av och återupptäckt av ) och ). Identiteten säger att
, 数学において次の恒等式をワトソンの五重積 (ワトソンのごじゅうせき、Watson Quintuple Product) という。
, In mathematics the Watson quintuple produc … In mathematics the Watson quintuple product identity is an infinite product identity introduced by Watson and rediscovered by and . It is analogous to the Jacobi triple product identity, and is the Macdonald identity for a certain non-reduced affine root system. It is related to Euler's pentagonal number theorem.ated to Euler's pentagonal number theorem.
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Kvintupelproduktidentiteten
, Quintuple product identity
, ワトソンの五重積
, Identité du produit quintuple
|
