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Specialization of Quadratic and Symmetric Bilinear Forms / Edition 1

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A Mathematician Said Who Can Quote Me a Theorem that’s True? For the ones that I Know Are Simply not So, When the Characteristic is Two! This pretty limerick first came to my ears in May 1998 during a talk by T.Y. Lam 1 on field invariants from the theory of quadratic forms. It is—poetic exaggeration allowed—a suitable motto for this monograph. What is it about? At the beginning of the seventies I drew up a specialization theory of quadratic and symmetric bilinear formsover fields[32].

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Arithmetic of Quadratic Forms / Edition 1
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Arithmetic of Quadratic Forms / Edition 1

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Quadratic Forms, Linear Algebraic Groups, and Cohomology / Edition 1
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Quadratic Forms, Linear Algebraic Groups, and Cohomology / Edition 1

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Hilbert Modular Forms with Coefficients in Intersection Homology and Quadratic Base Change / Edition 1
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Hilbert Modular Forms with Coefficients in Intersection Homology and Quadratic Base Change / Edition 1

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Mixed Automorphic Forms, Torus Bundles, and Jacobi Forms / Edition 1
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Mixed Automorphic Forms, Torus Bundles, and Jacobi Forms / Edition 1

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Elliptic Curves, Hilbert Modular Forms and Galois Deformations / Edition 1
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Elliptic Curves, Hilbert Modular Forms and Galois Deformations / Edition 1

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Advanced Differential Quadrature Methods / Edition 1
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Linear Algebra / Edition 1
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Linear Algebra / Edition 1

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Differential Equations on Complex Manifolds / Edition 1
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Differential Equations on Complex Manifolds / Edition 1

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Applications of Symmetry Methods to Partial Differential Equations / Edition 1
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Homogeneous Polynomial Forms for Robustness Analysis of Uncertain Systems / Edition 1
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Homogeneous Polynomial Forms for Robustness Analysis of Uncertain Systems / Edition 1

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Symmetries and Recursion Operators for Classical and Supersymmetric Differential Equations / Edition 1
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Real Algebraic Geometry / Edition 1
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Real Algebraic Geometry / Edition 1

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