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Type: Article
Extending antichains in the poset
Abstract:
We prove that for every antichain A in the poset [?] <?, ? the set of maximal antichains which extend A is either finite or has the size of the continuum. As a consequence we prove a conjecture of de Jongh and Vargas-Sandoval about nepfi families of finite languages
We prove that for every antichain A in the poset [?] <?, ? the set of maximal antichains which extend A is either finite or has the size of the continuum. As a consequence we prove a conjecture of de Jongh and Vargas-Sandoval about nepfi families of finite languages
Keywords: Partial orders||Antichains||Formal learning theory||Finite identification||
Positive data
MSC: 06A07;68Q32
Journal: Archive for Mathematical Logic
ISSN: 1432-0665
Year: 2025
Revision: 1
Notas: Scimago Q1
CC BY 4.0



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