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- Example_of_a_non-associative_algebra abstract "This page presents and discusses an example of a non-associative division algebra over the real numbers.The multiplication is defined by taking the complex conjugate of the usual multiplication: . This is a commutative, non-associative division algebra of dimension 2 over the reals, and has no unit element.".
- Example_of_a_non-associative_algebra wikiPageID "2394650".
- Example_of_a_non-associative_algebra wikiPageRevisionID "556459274".
- Example_of_a_non-associative_algebra hasPhotoCollection Example_of_a_non-associative_algebra.
- Example_of_a_non-associative_algebra subject Category:Algebras.
- Example_of_a_non-associative_algebra subject Category:Articles_containing_proofs.
- Example_of_a_non-associative_algebra subject Category:Non-associative_algebras.
- Example_of_a_non-associative_algebra type Abstraction100002137.
- Example_of_a_non-associative_algebra type Algebra106012726.
- Example_of_a_non-associative_algebra type Algebras.
- Example_of_a_non-associative_algebra type Cognition100023271.
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- Example_of_a_non-associative_algebra type Mathematics106000644.
- Example_of_a_non-associative_algebra type NonassociativeAlgebras.
- Example_of_a_non-associative_algebra type PsychologicalFeature100023100.
- Example_of_a_non-associative_algebra type PureMathematics106003682.
- Example_of_a_non-associative_algebra type Science105999797.
- Example_of_a_non-associative_algebra comment "This page presents and discusses an example of a non-associative division algebra over the real numbers.The multiplication is defined by taking the complex conjugate of the usual multiplication: . This is a commutative, non-associative division algebra of dimension 2 over the reals, and has no unit element.".
- Example_of_a_non-associative_algebra label "Example of a non-associative algebra".
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- Example_of_a_non-associative_algebra sameAs Q5419310.
- Example_of_a_non-associative_algebra sameAs Example_of_a_non-associative_algebra.
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