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Titlebook: Quadratic Forms in Infinite Dimensional Vector Spaces; Herbert Gross Book 1979 Springer Science+Business Media New York 1979 algebra.proof

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楼主: genial
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Classification of Hermitean Forms in Characteristic 2,All forms considered in this chapter are E-hermitean forms over a field k of characteristic 2 equipped with antiautomorphism ?↣?..
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Involutions in Hermitean Spaces in Characteristic Two,Fields and forms are as specified under the caption of Chapter VIII.
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Extension of Isometries,The main result in this chapter is a theorem in [1] on the extension of isometries φ: V →V between ⊥-closed subspaces of a sesquilinear space E (Theorems 5 and 9 below).
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Quadratic Forms,Quadratic forms are closely related to orthosymmetric sesquilinear forms and, to a large extent, they behave very similarly. In fact, the two concepts partly overlap (cf. Example 2 in Section 3 below).
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,Diagonalization of ℵ0-Forms,ecomposition into mutually orthogonal lines is impossible. The problem of “normalizing” bases brings us to stability and the beginner is confronted with the first Ping-Pong style proof with its characteristic back-and-forth argument (Theorem 2). These matters are basic and their knowledge is tacitly assumed in the rest of the book.
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