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Kategorie szczegółowe BISAC

Cardinal Invariants on Boolean Algebras: Second Revised Edition

ISBN-13: 9783034807296 / Angielski / Twarda / 2014 / 573 str.

J. Donald Monk
Cardinal Invariants on Boolean Algebras: Second Revised Edition Monk, J. Donald 9783034807296 Birkhauser - książkaWidoczna okładka, to zdjęcie poglądowe, a rzeczywista szata graficzna może różnić się od prezentowanej.

Cardinal Invariants on Boolean Algebras: Second Revised Edition

ISBN-13: 9783034807296 / Angielski / Twarda / 2014 / 573 str.

J. Donald Monk
cena 523,30
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This book is concerned with cardinal number valued functions defined for any Boolean algebra. Examples of such functions are independence, which assigns to each Boolean algebra the supremum of the cardinalities of its free subalgebras, and cellularity, which gives the supremum of cardinalities of sets of pairwise disjoint elements. Twenty-one such functions are studied in detail, and many more in passing. The questions considered are the behaviour of these functions under algebraic operations such as products, free products, ultraproducts, and their relationships to one another.Assuming familiarity with only the basics of Boolean algebras and set theory, through simple infinite combinatorics and forcing, the book reviews current knowledge about these functions, giving complete proofs for most facts. A special feature of the book is the attention given to open problems, of which 185 are formulated.Based on Cardinal Functions on Boolean Algebras (1990) and Cardinal Invariants on Boolean Algebras (1996) by the same author, the present work is much larger than either of these. It contains solutions to many of the open problems of the earlier volumes. Among the new topics are continuum cardinals on Boolean algebras, with a lengthy treatment of the reaping number. Diagrams at the end of the book summarize the relationships between the functions for many important classes of Boolean algebras, including interval algebras, tree algebras and superatomic algebras.

Kategorie:
Nauka, Matematyka
Kategorie BISAC:
Mathematics > Logic
Mathematics > Algebra - Abstrakcyjna
Wydawca:
Birkhauser
Seria wydawnicza:
Progress in Mathematics
Język:
Angielski
ISBN-13:
9783034807296
Rok wydania:
2014
Wydanie:
2014
Numer serii:
000019240
Ilość stron:
573
Waga:
0.95 kg
Wymiary:
23.37 x 15.75 x 3.56
Oprawa:
Twarda
Wolumenów:
01
Dodatkowe informacje:
Wydanie ilustrowane

"This book surveys the theory of cardinal-valued functions for Boolean algebras ... . The book provides an invaluable resource for anyone working in Boolean algebras and can also be interesting for people working in set-theoretic topology or combinatorial set theory." (Juan Carlos Martínez, Mathematical Reviews, April, 2015)

Introduction.- 1. Special Operations on Boolean Algebras.- 2. Special Classes of Boolean Algebras.- 3. Cellularity.- 4. Depth.- 5. Topological Density.- 6. Pi-Weight.- 7. Length.- 8. Irredundance.- 9. Cardinality.- 10. Independence.- 11. Pi-Character.- 12. Tightness.- 13. Spread.- 14. Character.- 15. Hereditary Lindelöf Degree.- 16. Hereditary Density.- 17. Incomparability.- 18. Hereditary Cofinality.- 19. Number of Ultrafilters.- 20. Number of Automorphisms.- 21. Number of Endomorphisms.- 22. Number of Ideals.- 23. Number of Subalgebras.- 24. Other Cardinal Functions.- 25. Diagrams.- 26. Examples.- 27. Problems.- References.- Symbol Index.- Subject Index.- Name Index.

This book is concerned with cardinal number valued functions defined for any Boolean algebra. Examples of such functions are independence, which assigns to each Boolean algebra the supremum of the cardinalities of its free subalgebras, and cellularity, which gives the supremum of cardinalities of sets of pairwise disjoint elements. Twenty-one such functions are studied in detail, and many more in passing. The questions considered are the behaviour of these functions under algebraic operations such as products, free products, ultraproducts, and their relationships to one another.

Assuming familiarity with only the basics of Boolean algebras and set theory, through simple infinite combinatorics and forcing, the book reviews current knowledge about these functions, giving complete proofs for most facts. A special feature of the book is the attention given to open problems, of which 185 are formulated.

Based on Cardinal Functions on Boolean Algebras (1990) and Cardinal Invariants on Boolean Algebras (1996) by the same author, the present work is much larger than either of these. It contains solutions to many of the open problems of the earlier volumes. Among the new topics are continuum cardinals on Boolean algebras, with a lengthy treatment of the reaping number. Diagrams at the end of the book summarize the relationships between the functions for many important classes of Boolean algebras, including interval algebras, tree algebras and superatomic algebras.



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