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Perfectly supportable semigroups are σ-discrete in each Hausdorff shift-invariant topology

机译:每个Hausdorff位移不变拓扑中可完全支持的半群是σ离散的

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In this paper we introduce perfectly supportable semigroupsand prove that they are σ-discrete in each Hausdorff shiftinvarianttopology. The class of perfectly supportable semigroupsincludes each semigroup S such that FSym(X) ? S ?FRel(X) where FRel(X) is the semigroup of finitely supportedrelations on an infinite set X and FSym(X) is the group offinitely supported permutations of X.
机译:在本文中,我们介绍了完全可支持的半群,并证明它们在每个Hausdorff不变不变拓扑中都是σ离散的。完全可支持的半群的类包括每个半群S,使得FSym(X)? S?FRel(X)其中FRel(X)是无限集X上有限支持的相对关系的半群,而FSym(X)是X的有限支持的排列的群。

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