The signature of a realquadratic form (or a symmetric bilinear form) is the number of positive, negative, and zero eigenvalues of the corresponding matrix. The signature is an invariant of the quadratic form (i.e. independent of the choice of basis).
Also related is the topological signature of a 4k-dimensional compact, orientablemanifold. One can define a symmetric bilinear form on the middle de Rham cohomology group H2k(M). The topological signature of M is the signature of this form. See also: signature complex.
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