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  1. Zermelo's axiom of choice: Its origins, development, and influence (Studies in the history of mathematics and physical sciences 8) by Gregory H. Moore, 1982-11-17
  2. Ernst Zermelo: An Approach to His Life and Work by Heinz-Dieter Ebbinghaus, 2010-11-30
  3. Einführung in die Mengenlehre: Die Mengenlehre Georg Cantors und ihre Axiomatisierung durch Ernst Zermelo (Springer-Lehrbuch) (German Edition) by Oliver Deiser, 2009-10-29
  4. Ernst Zermelo - Collected Works/Gesammelte Werke: Volume I/Band I - Set Theory, Miscellanea/Mengenlehre, Varia (Schriften der Mathematisch-naturwissenschaftlichen ... Wissenschaften) (English and German Edition) by Ernst Zermelo, 2010-03-05
  5. Ernst Zermelo - Collected Works/Gesammelte Werke: Volume II/Band II - Calculus of Variations, Applied Mathematics, and Physics/Variationsrechnung, Angewandte ... und Physik (English and German Edition) by Ernst Zermelo, 2011-06-29
  6. Untersuchungen zur Variations-rechnung (German Edition) by Ernst Zermelo, 1894-01-01
  7. Gesammelte Abhandlungen mathematischen und philosophischen Inhalts: Mit erläuternden Anmerkungen sowie mit Ergänzungen aus dem Briefwechsel Cantor-Dedekind (German Edition) by Georg Cantor, 1980-09-01
  8. Untersuchungen zur Variations-Rechnung, Inaugural-Dissertation... von Ernst Zermelo,... by Ernst Friedrich Ferdinand (1871-1953). ZERMELO, 1894-01-01
  9. Gesammelte Abhandlungen Mathematischen Und Philosophischen Inhalts by Georg, Herausgegeben Von Ernst Zermelo Cantor, 1966

21. Zermelo Set Theory - Wikipedia, The Free Encyclopedia
an important paper in 1908 by ernst zermelo, is the ancestor of modern set theory zermelo, ernst. " Untersuchungen über die Grundlagen der Mengenlehre I". Mathematische Annalen, 65
http://www.wikipedia.org/wiki/Zermelo set theory
Zermelo set theory
Categories Set theory
From Wikipedia , the free encyclopedia.
Zermelo set theory , as set out in an important paper in 1908 by Ernst Zermelo , is the ancestor of modern set theory . It bears certain differences to its descendants, which are not always understood, and are frequently misquoted. This article sets out the original axioms, with the original text (translated into English) and original numbering. Table of contents 1 The Axioms of Zermelo Set Theory 2 Connection with standard set theory 3 The aim of Zermelo's paper 4 The axiom of separation ... edit
The Axioms of Zermelo Set Theory
AXIOM I. Axiom of extensionality Axiom der Bestimmtheit ) "If every element of a set M is also an element of N and vice versa ... then M = N. Briefly, every set is determined by its elements". AXIOM II. Axiom of elementary sets ( Axiom der Elementarmengen Axiom of pairs AXIOM III. Axiom of separation Axiom der Aussonderung AXIOM IV. Axiom of the power set Axiom der Potenzmenge ) "To every set T there corresponds a set T', the power set of T, that contains as elements precisely all subsets of T".

22. Unbenanntes Dokument
Scientific biography of ernst zermelo, site contains bibliography of zermelo's writings and papers on zermelo.
http://www.phil.uni-erlangen.de/~p1phil/personen/peckhaus/zermelo/id9.htm
Prof. Dr. Volker Peckhaus, Paderborn
This site was moved! This page: http:/hrz.uni-paderborn.de/philosophie/peckhaus/zermelo/id9.htm Home: http://hrz.uni-paderborn.de/philosophie/peckhaus Last revision: 10.1.2003 (VP, peckhaus@hrz.upb.de

23. Zermelo, Ernst Friedrich Ferdinand
zermelo, ernst Friedrich Ferdinand (18711953). German mathematicianwho made important contributions to the development of set theory
http://www.cartage.org.lb/en/themes/Biographies/MainBiographies/Z/Zermelo/1.html
Zermelo, Ernst Friedrich Ferdinand German mathematician who made important contributions to the development of set theory, particularly in developing the axiomatic set theory that now bears his name.
In 1904 Zermelo defined the axiom of choice, the use of which had previously been unrecognized in mathematical reasoning. The first formulations of axioms for set theory - an axiom system for German mathematician Georg Cantor' s theory of sets - were made by Zermelo in 1908.

24. Steps Towards A Logic Of Natural Objects
in Logic 6, Springer, Berlin. zermelo, ernst (1904). Beweis, dass jede Menge wohlgeordnet werden Annalen 59, 514516. zermelo, ernst (1908). Untersuchungen über die Grundlagen der
http://www.math.baruch.cuny.edu/~lkirby/naturalobjects.html
Back to Laurence Kirby's home page Steps towards a logic of natural objects Laurence Kirby Baruch College, City University of New York
This article appeared in Epistemologia vol XXV (2002), pp.225-244. 1. Introduction
The natural objects that I propose to consider are broadly those physical objects which are studied and referred to by science and by a common sense view, informed by science, of the world. Natural objects are, philosophically speaking, individuals ; they are involved as units in dynamic, causal processes. I shall draw a distinction between natural objects and the abstract objects of mathematics, in particular set theory. Natural objects encompass atoms and molecules; cells and organisms, including you and me; the objects of everyday life such as chairs and automobiles; nations, continents, ecosystems, mountain ranges, geological faults; planets, stars and galaxies. Each natural object, when regarded internally, is a dynamic system with various interacting parts and components (some of which may be natural objects in their own right); when regarded externally, a natural object acts as a unit with respect to a larger system or systems (which may again be natural objects) of which the given object forms a part or component. It is sometimes argued that objects such as atoms or galaxies are theoretical constructs, as much so as mathematical objects (or even, according to some, more so). It is true that any reference to an object rests on epistemological assumptions. The approach here will be not to belittle these important epistemological questions but to leave them aside, and accept as a working assumption the practical viewpoint of people who are dealing with the world: that natural objects exist, act, and are acted upon, independently of the observer although any description of them or of their actions is dependent on the describer.

25. Math: Logic And Foundations: History: People: Zermelo, Ernst
Science Directory zermelo, ernst. zermelo. zermelo, ernst. Spacetransportation.org- Science Directory - Last Update Fri Apr 23 2004.
http://www.spacetransportation.org/Math/Logic_and_Foundations/History/People/Zer
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  • Ernst Zermelo - Biography from the MacTutor History of Mathematics archive.
  • Zermelo Project - Scientific biography of Ernst Zermelo, site contains bibliography of Zermelo's writings and papers on Zermelo.
Zermelo, Ernst
Spacetransportation.org - Science Directory - Last Update: Sun May 23 2004

26. Math: History: People: Page 4
zermelo ernst Friedrich Ferdinand zermelo (1871-1953) - zermelo in1908 was the first to attempt an axiomatisation of set theory.
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  • Peirce, Benjamin (1809-1880) - Life and work of 19th century mathematician and philosopher of mathematics; by Ivor Grattan-Guinness and Alison Walsh.
  • Pell, John (1611-1685) - Worked on algebra and number theory, gave a table of factors of all integers up to 100000 in 1668. Pell's equation is y^2 = ax^2 + 1, where a is a non-square integer.
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27. Science, Math, Logic And Foundations, History, People: Zermelo, Ernst
ernst zermelo Biography from the MacTutor History of Mathematics archive. ernstzermelo (1871-1953) made significant early contributions to set theory.
http://www.combose.com/Science/Math/Logic_and_Foundations/History/People/Zermelo
Top Science Math Logic and Foundations ... Zermelo, Ernst
Related links of interest: Ernst Zermelo (1871-1953) made significant early contributions to set theory. Help build the largest human-edited directory on the web. Submit a Site Open Directory Project Become an Editor The combose.com directory is based on the Open Directory and has been modified and enhanced using our own technology. About ComboSE Download Combose Toolbar

28. A Guide To The Max Dehn Papers, 1899-1954, 1975-1979
Toeplitz, and E. zermelo. Biographical material on Dehn is included Toeplitz, Otto, 18811940. Topology. zermelo, ernst, 1871-
http://www.lib.utexas.edu/taro/utcah/00192/00192-F.html

29. Science, Math, History: People
zermelo ernst Friedrich Ferdinand zermelo (1871-1953) - zermelo in1908 was the first to attempt an axiomatisation of set theory;
http://www.combose.com/Science/Math/History/People/
Top Science Math History ... Omar Khayyam Related links of interest:

30. Untitled
Toeplitz, and E. zermelo. Biographical material on Dehn is included 1940. /persname persname encodinganalog="600" zermelo, ernst, 1871 /persname subject encodinganalog="650
http://www.lib.utexas.edu/taro/utcah/00192.xml
urn:taro:utexas.cah.00192 A Guide to the Max Dehn Papers, 1899-1954, 1975-1979 Text converted and initial EAD tagging done by Kristy Sorensen on April 18, 2003 Finding aid written in English. Tue Jul 22 15:29:09 CDT 2003 urn:taro:utexas.cah.00192 converted from EAD 1.0 to 2002 by v1to02.xsl (20030505). Descriptive Summary Dehn, Max, 1878-1952. Max Dehn Papers 2 ft., 2 in. Center for American History, The University of Texas at Austin Collection documents the career of Max Dehn (1878-1952), relating chiefly to his research in geometry, topology, group theory, and the history of mathematics. and [code "engger" not found in ISO 639-2 list]. Biographical Note Max Dehn (1878-1952) was a mathematician whose research focused on geometry, topology, group theory, and the history of mathematics. He began his career at Frankfurt University (1921-1935) and in 1940 immigrated to the United States where he worked with the Black Mountain college. Scope and Contents Collection documents the career of Max Dehn (1878-1952), relating chiefly to his research in geometry, topology, group theory, and the history of mathematics. The bulk of the papers is from Dehn's years at Frankfurt University (1921-1935) and after his immigration to the United States in 1940, where he was chiefly associated with Black Mountain college. Correspondents include E. Artin, O. Blumenthal, H. Bohr, S. Breuer, C. Caratheodory, M. Kneser, E. Noether, M. Pasch, O. Toeplitz, and E. Zermelo. Biographical material on Dehn is included. The collection also contains lecture notes by E. Hellinger. Included are correspondence, lecture and course notes, notebooks, manuscripts of publications, and reprints.

31. MathSeek.com - Site Profile For Zermelo - Ernst Friedrich
zermelo ernst Friedrich Ferdinand zermelo (1871-1953) Site Profile.Title zermelo - ernst Friedrich Ferdinand zermelo (1871-1953).
http://www.mathseek.com/profiles/4400.php
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Zermelo - Ernst Friedrich Ferdinand Zermelo (1871-1953) Site Profile
Title: Zermelo - Ernst Friedrich Ferdinand Zermelo (1871-1953) Description: Zermelo in 1908 was the first to attempt an axiomatisation of set theory Url: http://www-groups.dcs.st-and.ac.uk/~history/Mathematicians/Zermelo.html Category: Science/Math/History/People
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32. MathSeek.com Zermelo,_Ernst
Math Logic and Foundations History People zermelo,ernst Found 0 sites about zermelo, ernst.
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33. Biografia De Zermelo, Ernst
Translate this page zermelo, ernst. (Berlín, 1871-Friburgo, 1953) Matemático alemán.Profesor en la Universidad de Friburgo, se especializó en el
http://www.biografiasyvidas.com/biografia/z/zermelo.htm
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Zermelo, Ernst (Berlín, 1871-Friburgo, 1953) Matemático alemán. Profesor en la Universidad de Friburgo, se especializó en el estudio de la teoría de conjuntos y llevó a cabo una primera axiomatización de la misma, ampliada posteriormente por Fraenkel y Skolem. Enunció un teorema ( teorema de Zermelo ) según el cual siempre se puede establecer una aplicación biyectiva entre un conjunto y un número ordinal. Inicio Buscador Recomendar sitio

34. Zermelo Set Theory - Wikipedia, The Free Encyclopedia
zermelo set theory, as set out in an important paper in 1908 by ernstzermelo, is the ancestor of modern set theory. zermelo, ernst.
http://en.wikipedia.org/wiki/Zermelo_set_theory
Zermelo set theory
Categories Set theory
From Wikipedia , the free encyclopedia.
Zermelo set theory , as set out in an important paper in 1908 by Ernst Zermelo , is the ancestor of modern set theory . It bears certain differences to its descendants, which are not always understood, and are frequently misquoted. This article sets out the original axioms, with the original text (translated into English) and original numbering. Table of contents 1 The Axioms of Zermelo Set Theory
2 Connection with standard set theory

3 The aim of Zermelo's paper

4 The axiom of separation
...
edit
The Axioms of Zermelo Set Theory
AXIOM I. Axiom of extensionality Axiom der Bestimmtheit ) "If every element of a set M is also an element of N and vice versa ... then M = N. Briefly, every set is determined by its elements". AXIOM II. Axiom of elementary sets ( Axiom der Elementarmengen Axiom of pairs AXIOM III. Axiom of separation Axiom der Aussonderung AXIOM IV. Axiom of the power set Axiom der Potenzmenge ) "To every set T there corresponds a set T', the power set of T, that contains as elements precisely all subsets of T".

35. Zermelo Set Theory
zermelo set theory. zermelo set theory, as set out in an important paper in 1908by ernst zermelo, is the ancestor of modern set theory. zermelo, ernst.
http://www.fact-index.com/z/ze/zermelo_set_theory.html
Main Page See live article Alphabetical index
Zermelo set theory
Zermelo set theory , as set out in an important paper in 1908 by Ernst Zermelo , is the ancestor of modern set theory . It bears certain differences to its descendants, which are not always understood, and are frequently misquoted. This article sets out the original axioms, with the original text (translated into English) and original numbering. Table of contents 1 The Axioms of Zermelo Set Theory
2 Connection with standard set theory

3 The aim of Zermelo's paper

4 The axiom of separation
...
5 Cantor's Theorem
The Axioms of Zermelo Set Theory
AXIOM I. Axiom of extensionality Axiom der Bestimmtheit ) "If every element of a set M is also an element of N and vice versa ... then M = N. Briefly, every set is determined by its elements". AXIOM II. Axiom of elementary sets ( Axiom der Elementarmengen AXIOM III. Axiom of separation Axiom der Aussonderung AXIOM IV. Axiom of the power set ( Axiom der Potenzmenge ) "To every set T there corresponds a set T', the power set of T, that contains as elements precisely all subsets of T".

36. Zermelo-Fraenkel-Mengenlehre | Mathe Board Lexikon
Translate this page Sie baut auf den Axiomen der Aussagenlogik und Prädikatenlogik und zusätzlichenmengentheoretischen Axiomen auf, und ist nach ernst zermelo und Abraham
http://www.matheboard.de/lexikon/index.php/Zermelo-Fraenkel-Mengenlehre
Startseite Mathe Board Lexikon Mathe Tools ... Partner Das Mathe Board: Kostenlose Nachhilfe in Mathematik von der Grundschule bis zur Hochschule. A B C D ... Z
Zermelo-Fraenkel-Mengenlehre
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Zermelo-Fraenkel-Mengenlehre
Dieser Artikel enthält mathematische Symbole. Diese werden in der http://www.matheboard.de/lexikon/index.php/Tabelle_mit_mathematischen_Symbolen " class='internal' title ="Tabelle mit mathematischen Symbolen">Tabelle mit mathematischen Symbolen erläutert. Die Zermelo-Fraenkel-Mengenlehre ist eine verbreitete Axiomatisierung der Mengenlehre . Sie baut auf den Axiomen der Aussagenlogik und Prädikatenlogik und zusätzlichen mengentheoretischen Axiomen auf, und ist nach Ernst Zermelo und Abraham Fraenkel benannt. Sie ist heute Grundlage fast aller Zweige der Mathematik. Dieses Axiomensystem ist das Ergebnis einer Arbeit von Thoralf Skolem , die auf Arbeiten von Abraham Fraenkel aus dem gleichen Jahr basiert, welche wiederum auf dem Axiomensystem aufbaut, das Ernst Zermelo aufgestellt hatte ( Zermelo-Mengenlehre Ohne Auswahlaxiom wird diese Mengenlehre meist mit ZF abgekürzt, mit Auswahlaxiom kürzt man es mit

37. Ernst Friedrich Ferdinand Zermelo
ernst zermelo s father was a college professor, so zermelo was broughtup in a family where academic pursuits were encouraged. He
http://www.stetson.edu/~efriedma/periodictable/html/Zr.html
Ernst Friedrich Ferdinand Zermelo
Ernst Zermelo's father was a college professor, so Zermelo was brought up in a family where academic pursuits were encouraged. He graduated from gymnasium in 1889. At this time it was the custom for students in Germany to study at a number of different universities, and that is what Zermelo did. He studied at Berlin, Halle and Freiburg, and the subjects he studied were quite wide ranging and included mathematics, physics and philosophy. At these universities he attended courses by Frobenius, Lazarus, Fuchs, Planck, Schmidt, and Schwarz. Zermelo began to undertake research in mathematics after completing his first degree. His doctorate was completed in 1894 when the University of Berlin awarded him the degree for a dissertation on the calculus of variations. In this thesis he extended Weierstrass's method for the extrema of integrals over a class of curves to the case of integrands depending on derivatives of arbitrarily high order, at the same time giving a careful definition of the notion of neighbourhood in the space of curves. After the award of his doctorate, Zermelo remained at the University of Berlin where he was appointed assistant to Planck who held the chair of theoretical physics there. At this stage Zermelo's work was turning more towards areas of applied mathematics and, under Planck's guidance, he began to work for his habilitation thesis studying hydrodynamics.

38. Ernst Zermelo
Translate this page ernst zermelo. Storia della Matematica. Nacque a Berlino nel 1871 emorì a Friburgo in Brisgovia nel 1953. Si interessò al calcolo
http://www.netsys.it/itis.alessandrini/infinito/zermelo.htm
Ernst Zermelo Storia della Matematica Nacque a Berlino nel 1871 e morì a Friburgo in Brisgovia nel 1953. Si interessò al calcolo delle variazioni e soprattutto alla teoria degli insiemi, di cui diede la prima formulazione assiomatica in sette postulati, il sesto dei quali, noto anche come assioma della scelta, ha profonde implicazioni concettuali e diede origine a vivaci discussioni circa la sua legittimità. Nel 1908, infatti egli mise in evidenza il fatto che Cantor assioma di Zermelo , o delle infinite scelte arbitrarie.

39. Lexikon - Ernst Zermelo Definition Erklärung Bedeutung
Translate this page Was Wer Wo ist ernst zermelo - Definition Erklärung Bedeutung vonernst zermelo. ernst zermelo. Artikel auf Englisch ernst zermelo.
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Definition, Bedeutung, Erkl¤rung im Lexikon
Artikel auf Englisch: Ernst Zermelo
Ernst Friedrich Ferdinand Zermelo 27. Juli in Berlin 21. Mai in Freiburg im Breisgau ) war ein deutscher Mathematiker Zermelo besuchte das Luisenst¤dtisches Gymnasium in Berlin bis zum Abitur . Er studierte Mathematik Physik und Philosophie an den Universit¤t en von Berlin, Halle (Saale) und Freiburg . Er graduierte und wurde f¼r seine Doktorarbeit von der Universit¤t Berlin ausgezeichnet. Dort studierte er unter Max Planck Hydrodynamik ging Zermelo nach G¶ttingen , damals das Weltzentrum der Mathematik. bekam Zermelo den Lehrstuhl f¼r Mathematik an der Universit¤t Z¼rich , den er wieder aufgab. Er arbeitete ab ehrenhalber in Freiburg im Breisgau, gab diese Arbeit als Protest gegen Hitler wieder auf. Nach dem 2. Weltkrieg bezog er seine Position wieder bis
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40. Lexikon - Zermelo-Fraenkel-Mengenlehre Definition Erklärung Bedeutung
Translate this page den Axiomen der Aussagenlogik und Prädikatenlogik und zusätzlichen mengentheoretischenAxiomen auf, und ist nach ernst zermelo und Abraham Fraenkel benannt.
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Artikel auf Englisch: Zermelo-Fraenkel set theory
Dieser Artikel enth¤lt mathematische Symbole. Diese werden in der Tabelle mit mathematischen Symbolen erl¤utert. Die Zermelo-Fraenkel-Mengenlehre ist eine verbreitete Axiomatisierung der Mengenlehre . Sie baut auf den Axiomen der Aussagenlogik und Pr¤dikatenlogik und zus¤tzlichen mengentheoretischen Axiomen auf, und ist nach Ernst Zermelo und Abraham Fraenkel benannt. Sie ist heute Grundlage fast aller Zweige der Mathematik. Dieses Axiomensystem ist das Ergebnis einer Arbeit von Thoralf Skolem , die auf Arbeiten von Abraham Fraenkel aus dem gleichen Jahr basiert, welche wiederum auf dem Axiomensystem aufbaut, das Ernst Zermelo aufgestellt hatte (Zermelo-Mengenlehre). Ohne Auswahlaxiom wird diese Mengenlehre meist mit ZF abgek¼rzt, mit Auswahlaxiom k¼rzt man es mit ZFC ab (engl.

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