Gesamtpreis (1 Artikel Artikel):
Versandziel:
9780387302935 - Problems and Theorems in Classical Set Theory (Problem Books in Mathematics) von Komjath, Peter; Totik, Vilmos (1 Ergebnisse)
Direkt zu den wichtigsten Suchergebnissen
Produktart
- Alle Produktarten
- Bücher (1)
- Magazine & Zeitschriften
- Comics
- Noten
- Kunst, Grafik & Poster
- Fotografien
- Karten
-
Manuskripte &
Papierantiquitäten
Zustand
- Alle
- Neu
- Antiquarisch/Gebraucht
Einband
- alle Einbände
- Hardcover
- Softcover
Weitere Eigenschaften
- Erstausgabe
- Signiert
- Schutzumschlag
- Angebotsfoto
Land des Verkäufers
Verkäuferbewertung
-
Problems and Theorems in Classical Set Theory
Verlag: Springer New York, 2006
ISBN 10: 038730293XISBN 13: 9780387302935
Buch
Buch. Zustand: Neu. Druck auf Anfrage Neuware - Printed after ordering - Although the rst decades of the 20th century saw some strong debates on set theory and the foundation of mathematics, afterwards set theory has turned into a solid branch of mathematics, indeed, so solid, that it serves as the foundation of the whole building of mathematics. Later generations, honest to Hilbert's dictum, 'No one can chase us out of the paradise that Cantor has created for us' proved countless deep and interesting theorems and also applied the methods of set theory to various problems in algebra, topology, in nitary combinatorics, and real analysis. The invention of forcing produced a powerful, technically sophisticated tool for solving unsolvable problems. Still, most results of the pre-Cohen era can be digested with just the knowledge of a commonsense introduction to the topic. And it is a worthy e ort, here we refer not just to usefulness, but, rst and foremost, to mathematical beauty. In this volume we o er a collection of various problems in set theory. Most of classical set theory is covered, classical in the sense that independence methods are not used, but classical also in the sense that most results come fromtheperiod,say,1920-1970.Manyproblemsarealsorelatedtoother elds of mathematics such as algebra, combinatorics, topology, and real analysis. We do not concentrate on the axiomatic framework, although some - pects, such as the axiom of foundation or the role of the axiom of choice, are elaborated.
