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Kanamori, Akihiro [Author]

The higher infinite : large cardinals in set theory from their beginnings - [corr. 2. print.]

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Berlin; Heidelberg [u.a.]: Springer, 1997

Published in: Perspectives in mathematical logic
Prikry, Karel L. [Author]

Changing measurable into accessible cardinals

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Warszawa: PWN, 1970

Published in: Dissertationes mathematicae ; 68
Bowen, Kenneth A. [Author]

The relative consistency of some consequences of the existence of measurable cardinal numbers

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Warszawa: PWN, 1972

Published in: Dissertationes mathematicae ; 91
Drake, Frank R. [Author]

Set theory : an introduction to large cardinals

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Amsterdam [u.a.]: North-Holland [u.a.], 1974

Published in: Studies in logic and the foundations of mathematics ; 76
Klaua, Dieter [Author]

Kardinal- und Ordinalzahlen

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Berlin: Akademie-Verl., 19XX-

Published in: Einführung in die allgemeine Mengenlehre ; 3- Wissenschaftliche Taschenbücher ; Reihe Mathematik und Physik ; .
Erdös, Paul [Other]

Combinatorial set theory : partition relations for cardinals

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Amsterdam [u.a.]: North-Holland Publ. Co., 1984

Published in: Studies in logic and the foundations of mathematics ; 10600
Häussler, Alexander F. [Author]

Drei Beiträge zur Kardinalzahltheorie ohne Auswahlaxiom

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1978
Schmid, Wolfgang P. [Author]

Wort und Zahl : sprachwissenschaftliche Betrachtungen der Kardinalzahlwörter

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Mainz: Akad. der Wiss. und der Literatur [u.a.], 1989

Published in: Akademie der Wissenschaften und der Literatur Mainz: Abhandlungen der Geistes- und Sozialwissenschaftlichen Klasse ; 1989,8
Winzen, Werner [Author]

Unendliche Mengen, transfinite Kardinalzahlen

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Ratingen [u.a.]: Henn, 1975

Published in: Beiträge zur Fachdidaktik ; 34
Sierpiński, Wacław [Author]

Cardinal and ordinal numbers

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Warszawa: Panstwowe Wydawnictwo Naukowe, 1958

Published in: Monografie matematyczne ; 34
Holz, Michael [Author]; Steffens, Karsten [Author]; Weitz, Edmund [Author]

Introduction to cardinal arithmetic

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Basel; Boston; Berlin: Birkhäuser, 1999

Published in: Birkhäuser advanced texts ; Basler Lehrbücher
Monk, J. Donald [Author]; Monk, James Donald [Author]

Cardinal invariants on Boolean algebras - [2., rev. ed.]

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Basel; Heidelberg [u.a.]: Birkhäuser, 2014

Published in: Progress in mathematics ; 142.2014
Monk, James Donald [Author]

Cardinal functions on Boolean algebras

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Basel; Boston; Berlin; [Stuttgart]: Birkhäuser, 1990

Published in: Lectures in mathematics ETH Zürich
Bekkali, Mohamed [Author]

Topics in set theory : Lebesgue measurability, large cardinals, forcing axioms, rho-functions

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Berlin; Heidelberg [u.a.]: Springer, 1991

Published in: Lecture notes in mathematics ; 1476
Hellsten, Alex [Author]

Diamonds on large cardinals

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Helsinki: Suomalainen Tiedeakatemia, 2003

Published in: Suomalainen Tiedeakatemia: Annales Academiae Scientiarum Fennicae ; 134
Schaefer, Helmut H. [Author]

Georg Cantor und das Unendliche in der Mathematik : vorgetragen in der Sitzung vom 31. Oktober 1981

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Berlin; Heidelberg [u.a.]: Springer, 1982

Published in: Heidelberger Akademie der Wissenschaften: Sitzungsberichte der Heidelberger Akademie der Wissenschaften, Mathematisch-Naturwissenschaftliche Klasse ; 19820200
Kanamori, Akihiro [Author]

The Higher Infinite : Large Cardinals in Set Theory from Their Beginnings - [2]

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Berlin, Heidelberg: Springer Berlin Heidelberg, 2003

Published in: Springer Monographs in Mathematics- SpringerLink ; Bücher- Springer eBook Collection ; Mathematics and Statistics
Rothacker, Edgar [Author] ; Ziegler, Martin [Degree supervisor]; Thiele, Ernst-Jochen [Other]; Koppelberg, Sabine [Other]

Homogen-universelle verallgemeinerte metrische Räume unter besonderer Berücksichtigung nicht-archimedischer Metriken

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https://d-nb.info/1188697633/34

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Berlin: Technische Universität Berlin, 2019
Limberg, Thomas [Author]

Eine transfinite Zahl als Grenzwert

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KLUEDO - Publication Server of University of Kaiserslautern-Landau (RPTU), 2010
Zeman, Martin [Author]

Inner Models and Large Cardinals

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https://www.degruyter.com/isbn/9783110857818

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Berlin ;New York: Walter de Gruyter, 2011 ; 2011

Published in: De Gruyter Series in Logic and Its Applications ; 5- De Gruyter series in logic and its applications ; 5

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