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  • https://doi.org/10.18311/jims/1956/16992Copy DOI Icon

Quadratic Forms over Involutorial Division Algebras

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Abstract

In 1924 Hasse proved a fundamental theorem concerning quadratic forms over algebraic number fields, namely that two quadratic forms with coefficients in an algebraic number field K are equivalent if and only if they are so in every completion K p of K by valuations of K.

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