An affine variety x kq is called a set-theoretic complete


Question: An affine variety X ⊂ Kq is called a set-theoretic complete intersection if I(X) is a set-theoretic complete intersection. If K is algebraically closed, then X is a set-theoretic complete intersection if and only if X can be defined by q - dim(X) polynomials in q variables with coefficients in K.

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Mathematics: An affine variety x kq is called a set-theoretic complete
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