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structurable algebra  

Definition(s)

  • In abstract algebra, a structurable algebra is a certain kind of unital involutive non-associative algebra over a field. For example, all Jordan algebras are structurable algebras (with the trivial involution), as is any alternative algebra with involution, or any central simple algebra with involution. An involution here means a linear anti-homomorphism whose square is the identity.
    (Wikipedia, The Free Encyclopedia, https://en.wikipedia.org/wiki/Structurable_algebra)

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