Combinatorial Set Theory: Partition Relations for Cardinals

Partition Relations for Cardinals de

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Éditeur :

North Holland


Paru le : 2011-08-18

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Description
This work presents the most important combinatorial ideas in partition calculus and discusses ordinary partition relations for cardinals without the assumption of the generalized continuum hypothesis. A separate section of the book describes the main partition symbols scattered in the literature. A chapter on the applications of the combinatorial methods in partition calculus includes a section on topology with Arhangel'skii's famous result that a first countable compact Hausdorff space has cardinality, at most continuum. Several sections on set mappings are included as well as an account of recent inequalities for cardinal powers that were obtained in the wake of Silver's breakthrough result saying that the continuum hypothesis can not first fail at a singular cardinal of uncountable cofinality.
Pages
348 pages
Collection
n.c
Parution
2011-08-18
Marque
North Holland
EAN papier
9780444861573
EAN PDF SANS DRM
9780444537454

Informations sur l'ebook
Prix
109,25 €

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