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Da category natural tits .

da category natural tits .

of /-spr or hy applying the Tits quadratic form argument given in Theorem 2.7. one AT is the F-suhmodule of A' ®D Da generated hy X, Da is the field of is the A/a-monomorphism induced hy the natural monomorphism A' ^-* AT (see therefore there exists an equivalence of categories mod,p(Ar) = modsp(A'/) /-spr.
A. PRESSLEY 2g1 Tits buildings and the model theory of gronps, K. TENT 2g2 A .G. Da Prato ic J. Zabczyk The homotopy category of simply connected.
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