Let k be an algebraically closed field then there is a one
Question: Let K be an algebraically closed field. Then there is a one to one correspondence between affine varieties (resp. irreducible varieties) in Aq K and radical ideals (resp. prime ideals) in the polynomial ring K[t1,...,tq].
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a competitive market achieves economic efficiency by maximizing the sum of consumer surplus and producer
question let i be an ideal of a polynomial ring s kt over an algebraically closed field k and let p1 ps be the
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question let k be an algebraically closed field then there is a one to one correspondence between affine varieties resp
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question let i be a monomial ideal in kt1tq and x vi sub aq k the associated monomial variety if k is infinite prove
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