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    • Aravire, Roberto; Baeza, Ricardo (Marcel Dekker Inc., 1999)
      Let F be a field of any characteristic. For n ≥ 0, let J(n) = {q̄ ∈ Wq(F)| deg(q) ≥ n}. The degree conjecture asserts that for each n ≥ 0 (DC) J(n) = InWq(F) Let p be any n-fold quadratic Pfister form over F and F(p) the ...
    • Baeza, Ricardo (1981)
      In this paper we describe the quadratic forms over any field k which admit a similarity with a given separable characteristic polynomial f(X) as the transfer of some binary quadratic form associated to the polynomial f(X). ...
    • Baeza, Ricardo; Moresi, Remo (1985)
      Let E, F be two fields of characteristic 2 and let W(E), W(F) be the Witt rings of non-singular symmetric bilinear forms over E and F. In this note it is proved that if dimE2 E = dimF2 F > 2, then E ≅ F is equivalent ...