1. SedenionIn abstract algebra, sedenions form a 16-dimensional non-associative algebra over the reals obtained by applying the Cayley–Dickson construction to the octonions. The set of sedenions is denoted by . The term "sedenion" is also used for other 16-dimensional algebraic structures, such as a tensor product of 2 copies of the quaternions, or the algebra of 4 by 4 matrices over the reals, or that studied by Smith (1995).
Read “Sedenion” on English Wikipedia
Read “十六元数” on Japanese Wikipedia
Read “Sedenion” on DBpedia
Read “Sedenion” on English Wikipedia
Read “十六元数” on Japanese Wikipedia
Read “Sedenion” on DBpedia
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