Counting coarse subsets of a countable group

For every countable group G, there are 2ω distinct classes of coarselyequivalent subsets of G.

Bibliographic Details
Main Authors: Igor Protasov, Ksenia Protasova
Format: Article
Language:English
Published: Universitat Politècnica de València 2018-04-01
Series:Applied General Topology
Subjects:
Online Access:https://polipapers.upv.es/index.php/AGT/article/view/7721
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author Igor Protasov
Ksenia Protasova
author_facet Igor Protasov
Ksenia Protasova
author_sort Igor Protasov
collection DOAJ
description For every countable group G, there are 2ω distinct classes of coarselyequivalent subsets of G.
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1989-4147
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spelling doaj.art-e4b1a50325fe476faa6af7abe9a9170b2022-12-22T03:35:46ZengUniversitat Politècnica de ValènciaApplied General Topology1576-94021989-41472018-04-01191859010.4995/agt.2018.77216755Counting coarse subsets of a countable groupIgor Protasov0Ksenia Protasova1Kyiv UniversityKyiv UniversityFor every countable group G, there are 2ω distinct classes of coarselyequivalent subsets of G.https://polipapers.upv.es/index.php/AGT/article/view/7721balleancoarse structureasymorphismcoarse equivalence
spellingShingle Igor Protasov
Ksenia Protasova
Counting coarse subsets of a countable group
Applied General Topology
ballean
coarse structure
asymorphism
coarse equivalence
title Counting coarse subsets of a countable group
title_full Counting coarse subsets of a countable group
title_fullStr Counting coarse subsets of a countable group
title_full_unstemmed Counting coarse subsets of a countable group
title_short Counting coarse subsets of a countable group
title_sort counting coarse subsets of a countable group
topic ballean
coarse structure
asymorphism
coarse equivalence
url https://polipapers.upv.es/index.php/AGT/article/view/7721
work_keys_str_mv AT igorprotasov countingcoarsesubsetsofacountablegroup
AT kseniaprotasova countingcoarsesubsetsofacountablegroup