
doi: 10.1007/bfb0084624
handle: 20.500.14352/57303
Let R be a real closed field. The semialgebraic subsets of Rn form the smallest collection of subsets of Rn containing all sets of the form {x 2 Rn| f(x) > 0}, where f 2 R[X1, · · · ,Xn], and closed under complementation and finite union and intersection. The Euclidean topology on Rn is defined by taking the open balls Bn(x, r) := {y 2 Rn| ky −xk M.
polynomial mappings, 1201.01 Geometría Algebraica, Geometria algebraica, 512.7, Semialgebraically proper map, Nash map, semialgebraically closed map
polynomial mappings, 1201.01 Geometría Algebraica, Geometria algebraica, 512.7, Semialgebraically proper map, Nash map, semialgebraically closed map
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