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         Kuratowski Kazimierz:     more books (26)
  1. University of Warsaw Faculty: Michel Foucault, Waclaw Sierpinski, Kazimierz Kuratowski, Zygmunt Bauman, Leszek Kolakowski, Jerzy Szacki
  2. Members of the Polish Academy of Sciences: Kazimierz Kuratowski, Alfred Tarski, Norman Borlaug, Oskar R. Lange, George Zarnecki
  3. Introduccion al Calculo by Kazimierz Kuratowski, 1978
  4. Introduction to Set Theory and Topology by Kazimierz Kuratowski, 1962
  5. Set Theory, with an Introduction to Descriptive Set Theory (Studies in Logic and the Foundations of Mathematics - Vol 86) by Kazimierz Kuratowski, Andrzej Mostowski, 1976-02-26
  6. Zorn's Lemma: Max August Zorn, Kazimierz Kuratowski, Well-Ordering Theorem, Zermelo?Fraenkel Set Theory, Tychonoff's Theorem, Hahn?Banach Theorem, Maximal Ideal
  7. Zorn's Lemma: Max August Zorn, Kazimierz Kuratowski, Zermelo?Fraenkel Axioms, Axiom of Choice, Hausdorff Maximal Principle
  8. Topology by Kazimierz Kuratowski, 1966
  9. Wstep Do Teorii Mnogosci I Topologii by Kazimierz Kuratowski, 1977
  10. Selected papers by Kazimierz Kuratowski, 1988
  11. Introduction a La Theorie Des Ensembles et a La Topologie by Kazimierz Kuratowski, 1966
  12. Notatki do autobiografii by Kazimierz Kuratowski, 1981

21. + 1 Caisse De RMS Depuis 1992-2002
Translate this page SMA KORN 1-02 b. Krickeberg Klaus. Petit cours de statistique. SMA KRIC1-02 b. kuratowski kazimierz. Topologie 1. M 770 020. Lafontaine Jacques.
http://www.dma.ens.fr/bibliotheque/umagreg.htm
+ 1 caisse de RMS depuis 1992-2002 Aigner Martin Raisonnements divins INF AIGN 1-02 b Aldous Joan M. Graphs and applications : an introductory approach SMA ALDO 1-01 Alessandri Michel SMA ALES 1-01 Alinhac Serge SM ALIN 1-01 c Alperin Jonathan L. Groups and representations SMA ALPE 1-02 a Armstrong Mark Anthony Groups and symmetry SMA ARMS 1-01 SMA ARNA 1-02/2 c SM ARNA 1-02/4 c SMA ARNA 1-02/1 c SM ARNA 1-02/3 c SMA ARNA 1-03 d SM ARNA 1-06/1 SM ARNA 1-06/2 SM ARNA 1-07 Arnol'd Vladimir Igorevich SM ARNO 2-03 c Arnol'd Vladimir Igorevich Ordinary differential equations SMA ARNO 2-01 b SM ARTI 3-01 b Artin Emil SMA ARTI 1-12 e Artin Emil Galois theory : lectures delivered at the University of Notre Dame SM ARTI 1-11 f Artin Michael Algebra SM ARTI 2-03 d Atiyah Michael Francis Introduction to commutative algebra SMA ATIY 1-04 a SMA AUDI 1-03 a SMA AVEZ 1-01 c Baranger Jacques SM BARA 1-01 b Benedetti Riccardo Real algebraic and semi-algebraic sets SM BENE 2-01 Berger Marcel SMA BERG 3-05 f Berger Marcel SMA BERG 3-03/2 f Berger Marcel SMA BERG 3-03/3 e Berger Marcel SMA BERG 3-03/4 f Berger Marcel SMA BERG 3-03/5 e Berger Marcel SMA BERG 3-03/1 f Bernardi Christine SM BERN 3-01 Bertin Jean-Etienne SMA BERT 3-03 b Bickel Peter J.

22. Kuratowski
Biography of kazimierz kuratowski (18961980) kazimierz kuratowski. Born 2 Feb 1896 in Warsaw, Russian Empire (now Poland) kazimierz kuratowski's father, Marek kuratowski was a leading lawyer in Warsaw
http://www-groups.dcs.st-and.ac.uk/~history/Mathematicians/Kuratowski.html
Kazimierz Kuratowski
Born: 2 Feb 1896 in Warsaw, Russian Empire (now Poland)
Died: 18 June 1980 in Warsaw, Poland
Click the picture above
to see four larger pictures Show birthplace location Previous (Chronologically) Next Biographies Index Previous (Alphabetically) Next Main index
Kazimierz Kuratowski 's father, Marek Kuratowski was a leading lawyer in Warsaw. To understand what Kuratowski's school years were like it is necessary to look a little at the history of Poland around the time he was born. The first thing to note is that really Poland did not formally exist at this time. Poland had been partitioned in 1772 and the south was called Galicia and under Austrian control. Russia controlled much of the rest of the country and in the years prior to Kuratowski's birth there had been strong moves by Russia to make "Vistula Land", as it was called, be dominated by Russian culture. In a policy implemented between 1869 and 1874, all secondary schooling was in Russian. Warsaw only had a Russian language university after the University of Warsaw became a Russian university in 1869. From 1906, however, the Underground Warsaw University was set up to provide a Polish university education for those prepared to risk teaching and learning in this illegal institution. Galicia, although under Austrian control, retained Polish culture and was often where Poles from "Vistula Land" went for their education. When Kuratowski was nine years old the policy of Russian schooling was softened, but although Polish language schools were allowed, a student could not proceed from such a secondary school to university without taking the Russian examinations as an external candidate. As a consequence most Poles in "Vistula Land" at this time went abroad for their university education. Some went to Galicia where, although under Austrian control, Polish education still flourished. Kuratowski, however, when he left secondary school decided that he wanted to become an engineer. The University of Glasgow, in Scotland, had an engineering school with a long established history, the chair of engineering being established in 1840. It rightly appeared to Kuratowski as an outstanding place to study engineering.

23. Zarankiewicz
kazimierz Zarankiewicz was born and brought up in Czestochowa in southcentral Poland. in1918, and in 1919, the year Zarankiewicz arrived, kuratowski had just
http://www-gap.dcs.st-and.ac.uk/~history/Mathematicians/Zarankiewicz.html
Kazimierz Zarankiewicz
Born: 2 May 1902 in Czestochowa, Poland
Died: 5 Sept 1959 in London, England
Click the picture above
to see a larger version Show birthplace location Previous (Chronologically) Next Biographies Index Previous (Alphabetically) Next Main index
Kazimierz Zarankiewicz was born and brought up in Czestochowa in south-central Poland. He attended secondary school in Bedzin, which is near Czestochowa, and for much of his time at school Poland was going through the difficult events of World War I. When we say that Zarankiewicz was brought up in Poland, this must be seen in relation to the political circumstances of the time. Poland had been partitioned in 1772 with the south, which was called Galicia, under Austrian control and Russia in control of much of the rest of the country. This situation, which was the position throughout the early years of Zarankiewicz's life, lasted until the outbreak of World War I in 1914. At this time Russia tried to win Polish support, particularly in Galicia, by promising the Poles autonomy. By the end of 1914 Russian forces controlled almost all of Galicia. However, the Central Powers (Germany and Austria- Hungary) recaptured Galicia and large parts of Congress Poland which had been under Russian control. A German governor general was installed in Warsaw and a new Kingdom of Poland was declared on 5 November 1916. The University of Warsaw, which had been a Russian language university for many years, became Polish again in November 1915 following the withdrawal of the Russian forces from Warsaw in August 1915.

24. ScienceDaily Encyclopedia Kazimierz Kuratowski
See live article. kazimierz kuratowski. From Wikipedia, the free encyclopedia. kazimierz kuratowski ( born February 21896, Warsaw, died June 18, 1980, Warsaw) was a Polishmathematician
http://www.sciencedaily.com/encyclopedia/Kazimierz_Kuratowski
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25. Kuratowski Closure Axiom
set. They were first introduced by kazimierz kuratowski, in a slightlydifferent form that applied only to Hausdorff spaces. In
http://www.fact-index.com/k/ku/kuratowski_closure_axiom.html
Main Page See live article Alphabetical index
Kuratowski closure axiom
In topology and related branches of mathematics , the Kuratowski closure axioms are a set of axioms that allow one to define a topology on a set . They were first introduced by Kazimierz Kuratowski , in a slightly different form that applied only to Hausdorff spaces. In general topology , if X is a topological space and A is a subset of X , then the closure of A in X is defined to be the smallest closed set containing A , or equivalently, the intersection of all closed sets containing A . The closure operator c that assigns to each subset of A its closure c A ) is thus a function from the power set of X to itself. The closure operator satisfies the following axioms:
  • Isotonicity : Every set is contained in its closure. Idempotence : The closure of the closure of a set is equal to the closure of that set. Preservation of binary unions : The closure of the union of two sets is the union of their closures. Preservation of nullary unions : The closure of the empty set is empty.
  • In symbols: The closed sets can now be defined as the fixed points of this operator; i.e., all

    26. Topological Foundations Of Cognitive Science
    Friedrich Riesz in 1906, and independently by the Pole kazimierz kuratowski in 1922 kuratowski, kazimierz 1922 "Sur l'opération A d'analysis situs", Fundamenta Mathematica, 3
    http://www.ontology.buffalo.edu/smith/articles/topo.html
    Topological Foundations of Cognitive Science Barry Smith
    This is a revised version of the introductory essay in C. Eschenbach, C. Habel and B. Smith (eds.), Topological Foundations of Cognitive Science, Hamburg: Graduiertenkolleg Kognitionswissenschaft, 1994, the text of a talk delivered at the First International Summer Institute in Cognitive Science in Buffalo in July 1994
    I shall begin by introducing the concepts at the heart of topology in an informal and intuitive fashion. Two well-known alternatives present themselves to this end. These prove to be equivalent from the mathematical point of view, but they point to distinct sorts of extensions and applications from the perspective of cognitive science.
    1. The Concept of Transformation
    A first introduction to the basic concepts of topology takes as its starting point the notion of transformation. We note, familiarly, that we can transform a spatial body such as a sheet of rubber in various ways which do not involve cutting or tearing. We can invert it, stretch or compress it, move it, bend it, twist it, or otherwise knead it out of shape. Certain properties of the body will in general be invariant under such transformations - which is to say under transformations which are neutral as to shape, size, motion and orientation. The transformations in question can be defined also as being those which do not affect the possibility of our connecting two points on the surface or in the interior of the body by means of a continuous line. Let us provisionally use the term 'topological spatial properties' to refer to those spatial properties of bodies which are invariant under such transformations (broadly: transformations which do not affect the

    27. Stanislaw M. Ulam Papers, 1916-1984
    Ulam Papers)//EN" "ulam.xml" /eadid filedesc titlestmt titleproper Stanislaw M. 1900 /persname persname encodinganalog="700" kuratowski, kazimierz, 1896- /persname persname encodinganalog="700
    http://www.amphilsoc.org/library/mole/u/ulam.xml
    PUBLIC "-//American Philosophical Society Library//TEXT(US::PAAV::Ms Coll 54:: Stanislaw M. Ulam Papers)//EN" "ulam.xml" Stanislaw M. Ulam Papers rsc Support for processing the Ulam Papers was provided by a grant from the Andrew W. Mellon Foundation. American Philosophical Society EAD tagging February 2002 ENG, POL Stanislaw M. Ulam Papers American Philosophical Society English Ulam, Stanislaw M. (Stanislaw Marcin), 1909-1985 Sketches Ms. Coll. 54 36 linear feet American Philosophical Society 105 South Fifth Street Philadelphia, PA 19106-3386 A gifted mathematician, Polish-born Stanislaw Ulam made contributions to set theory, topology, mathematical logic, and number theory, but is most widely remembered for his work in fostering the technical development of thermonuclear weapons. He was associated with Los Alamos Scientific Laboratories for most of the years between 1943 and 1965, and thereafter with the University of Colorado. These papers include personal and professional correspondence, manuscripts of both published and unpublished works, and memorabilia. Stanislaw Ulam Stanislaw Ulam was gifted mathematician who, during the course of his career, made significant contributions to set theory, topology, ergodic theory, probability, cellular automata theory, the study of nonlinear processes, the function of real variables, mathematical logic, and number theory. Perhaps his greatest achievement was the development of the Monte Carlo method for solving complex mathematical problems by electronic random sampling, but he made equally noteworthy contributions in hydrodynamics (three-dimensional fluid flow), the development of nuclear propulsion for space flight (Project Orion), and in fields as disparate as physics, biology, and astronomy. Yet despite the breadth of his scholarship, Ulam is most often remembered for the central role he played in the early development of the American hydrogen bomb.

    28. Kazimierz Kuratowski, Mathematician
    Prominent Poles. kazimierz kuratowski, Mathematician. Born February2, 1896, in Warsaw, Poland Died June 18, 1980, in Warsaw, Poland.
    http://www.polishwashington.com/prominent-poles/Kazimierz.Kuratowski.htm
    Prominent Poles
    Kazimierz Kuratowski, Mathematician
    Born: February 2, 1896, in Warsaw, Poland
    Died: June 18, 1980, in Warsaw, Poland Accomplishments: When Kuratowski was nine years old the policy of Russian schooling was softened, but although Polish language schools were allowed, a student could not proceed from such a secondary school to university without taking the Russian examinations as an external candidate. As a consequence most Poles in "Vistula Land" at this time went abroad for their university education. Some went to Galicia where, although under Austrian control, Polish education still flourished. Kuratowski, however, when he left secondary school, "Gimnazjum Filologiczne Chrzanowskiego" in Warsaw, decided that he wanted to become an engineer. The University of Glasgow, in Scotland, had an engineering school with a long established history, the chair of engineering being established in 1840. It rightly appeared to Kuratowski as an outstanding place to study engineering. After Kuratowski made the decision to study in Glasgow , he matriculated there as a student there in October 1913. At the end of his first year Kuratowski was awarded the Class Prize in Mathematics. He then studied chemistry at the Technical College during the summer and returned to Poland for a holiday before starting his second year of study. However, back in Poland in August 1914 at the outbreak of World War I, returning to Scotland became impossible for Kuratowski. Although his education was disrupted, one benefit to mathematics was that Kuratowski could no longer study engineering and mathematics would gain enormously.

    29. The Kuratowski Closure-Complement Problem
    The kuratowski closurecomplement problem was introduced in 1922 by kazimierz kuratowski in his doctoral dissertation (click
    http://problems.math.umr.edu/kuratowski/kccleft.htm
    The Kuratowski Closure-Complement Problem The Kuratowski closure-complement problem was introduced in 1922 by Kazimierz Kuratowski in his doctoral dissertation (click here for a comprehensive reference list). The problem is to show that the maximum number of distinct sets that can be generated from one set in a topological space under the operations of closure and complementation (iterated in any order) is 14. The proof requires two parts. First, one must show that no more than 14 distinct sets can be generated. This is accomplished by proving the identity Ackckckc = Ackc, where "c" represents the closure operation and "k" represents complementation. Second, one must find a set in a topological space that actually generates 14 sets under the two operations. Such sets are called Kuratowski 14-sets Readers are invited to construct a Kuratowski 14-set below in the reals under the usual topology. Select which subsets to include then click the button. The notations "Q(2, 3)" and "I(2, 3)" denote the rationals and irrationals in (2, 3), respectively. The odds are 63-to-1 against hitting a Kuratowski 14-set with a random selection, so if you hit one on your first try it probably wasn't by sheer luck alone.
    Q(2, 3)

    30. Auteur - Kuratowski, Kazimierz
    Translate this page Auteur kuratowski, kazimierz, 7 documents trouvés. Ajouter au panier,Imprimer, Envoyer par mail, Liste détaillée. Ouvrage Teoria mnogosci
    http://bibli.cirm.univ-mrs.fr/Auteur.htm?numrec=061921735910350

    31. PlanetMath: Kuratowski's Theorem
    1. kazimierz kuratowski. Sur le problème des courbes gauches en topologie This is version 8 of kuratowski's theorem, born on 200111-12, modified 2004-03-27.
    http://www.planetmath.org/encyclopedia/KuratowskisTheorem.html
    (more info) Math for the people, by the people. Encyclopedia Requests Forums Docs ... Random Login create new user name: pass: forget your password? Main Menu sections Encyclop¦dia
    Papers

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    Feedback Bug Reports downloads Snapshots PM Book information Docs Classification News Legalese ... TODO List Kuratowski's theorem (Theorem) A finite graph is planar if and only if it contains no subgraph that is isomorphic to or is a subdivision of or , where is the complete graph of order 5 and is the complete bipartite graph with 3 vertices in each of the halfs. Wagner's theorem is an equivalent later result.
    References
    Kazimierz Kuratowski. Fund. Math.
    "Kuratowski's theorem" is owned by bbukh full author list owner history view preamble View style: HTML with images page images TeX source See Also: planar graph Wagner's theorem Keywords: planar Cross-references: equivalent Wagner's theorem vertices complete bipartite graph ... finite There are 2 references to this object. This is version 8 of Kuratowski's theorem , born on 2001-11-12, modified 2004-03-27.

    32. Editeur - Pergamon Press
    Translate this page Ouvrage A half century of polish mathematics remembrances and reflections kuratowski,kazimierz (Principal) PWN-Polish Scientific Publishers International
    http://bibli.cirm.univ-mrs.fr/Reference.htm&numrec=191914002919680&Range=0002

    33. A Guide To The R. L. Moore Papers, 1875, 1891-1975
    Kline, John Robert, 1891 kuratowski, kazimierz, 1896- Kubota, T., 1920-1931. kuratowski, kazimierz, 1930. Lane, Ralph E
    http://www.lib.utexas.edu/taro/utcah/00304/cah-00304.html
    TARO Repository Browse List
    Frames Version
    Print Version ... Accessing Materials Described Here
    TABLE OF CONTENTS
    Descriptive Summary Biographical Note Scope and Contents Organization ... IV: Artifacts:
    A Guide to the R. L. Moore Papers, 1875, 1891-1975
    Descriptive Summary Creator: Moore, R. L. (Robert Lee), 1882- Title: R. L. Moore Papers, Dates: Abstract: R. L. Moore (1882-1974), a prominent mathematician, was a professor of mathematics at The University of Texas at Austin for almost fifty years. The R. L. Moore Papers, 1875-1975, consist of correspondence, research notebooks, drafts, teaching material, mathematical notes, printed material, photographs and other material documenting the life and career of Moore. Accession Numbers: Extent: 27 ft., plus books and journals Laguage: Materials are written in English. Repository: Archives of American Mathematics, Center for American History,The University of Texas at Austin
    Biographical Note
    Robert Lee Moore (1882-1974), a prominent mathematician, was a professor of mathematics at The University of Texas at Austin for almost fifty years. He is well known for his work in point-set topology, but is most remembered for his work as an educator. During his long career, Moore supervised over fifty doctoral students, including three members of the National Academy of Sciences, three presidents of the American Mathematical Society and four presidents of the Mathematical Association of America. Moore was born November 14, 1882, in Dallas, Texas, the fifth child of Charles Jonathan and Louisa Ann Moore. He developed an interest in mathematics early in life, teaching himself out of a calculus textbook before entering The University of Texas in 1898 at the age of sixteen. There he studied under George Bruce Halsted, simultaneously earning a B.S. and M.A. in 1901. After graduating, Moore spent a year as a Fellow in mathematics at UT and taught an analytic geometry course. During his fellowship, Moore discovered a redundancy in Hilbert's formulation of a set of axioms for geometry; this redundancy, unbeknownst to Moore, had already been published earlier that year by E. H. Moore (no relation) of the University of Chicago. Nonetheless, R. L. Moore's version of the redundancy was "elegant" and an important early achievement in his career.

    34. Auteur - Kuratowski, Kazimierz
    Translate this page VIDEO. Auteur. kuratowski, kazimierz kuratowski, K. kuratowski, C. Kuratovski,K. kuratowski, Casimir kuratowski, Kasimierz, 8 documents trouvés.
    http://www.math.univ-rennes1.fr/bibli/catalogue/Auteur.htm?numrec=06198916891619

    35. Lexikon - Kazimierz Kuratowski Definition Erklärung Bedeutung
    Translate this page Was Wer Wo ist kazimierz kuratowski - Definition Erklärung Bedeutung von kazimierzkuratowski. kazimierz kuratowski. Artikel auf Englisch kazimierz kuratowski.
    http://www.net-lexikon.de/Kazimierz-Kuratowski.html
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    Kazimierz Kuratowski
    Definition, Bedeutung, Erkl¤rung im Lexikon
    Artikel auf Englisch: Kazimierz Kuratowski
    Kazimierz Kuratowski 2. Februar 18. Juni polnischer Mathematiker Kuratowski wurde am 2. Februar in Warschau geboren. Seine Eltern waren Marek Kuratow, ein Rechtsanwalt, und Rosa von Karzewski. Er schloss das philologische Chrzanowski-Gymnasium in Warschau ab und ging anschlieŸend ( ) nach Glasgow , um dort Mathematik zu studieren. Nach der Gr¼ndung der polnischen Universit¤t in Warschau kehrte er dorthin zur¼ck. schloss er sein Studium an der Warschauer Universit¤t ab und promovierte mit einer zweiteiligen Arbeit, die folgendes umfasste: 1. Eine axiomatische Fundierung der Topologie , indem er die so genannte Axiomatik der Abschl¼sse einf¼hrte ( "Sur la notion de l'ensemble fini" , Fundamenta Mathematicae 1, 1920) 2. Die endg¼ltige Entscheidung des Problems der irreduziblen Kontinua, die das Thema der Pariser Doktorarbeit von Janiszewski gewesen war. Doktorvater war Sierpinski; Janiszewski, der offizielle Betreuer, war damals schon nicht mehr am Leben.

    36. Lexikon - Bedeutende Persönlichkeiten Aus Polen Definition Erklärung Bedeutu
    kuratowski, kazimierz, * 1896, † 1980, Mathematiker;Lukasiewicz, Jan, * 1878, † 1956, Philosoph und Mathematiker;
    http://www.net-lexikon.de/Bedeutende-Persoenlichkeiten-aus-Polen.html
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    Bedeutende Pers¶nlichkeiten aus Polen
    Definition, Bedeutung, Erkl¤rung im Lexikon
    Artikel auf Englisch: List of Poles
    Liste von bedeutenden Personen aus Polen, nach Kategorien und dort alphabetisch geordnet, mit Geburts- und Todesjahr und ausgew¤hlten Stichworten zum Wirken, NP = Nobelpreis Inhaltsverzeichnis
    1 Wissenschaft
    2 Sport

    3 Politik
    4 Kultur ... 5 Klerus
    Wissenschaft
    Sport
    • Korzeniowski, Robert, * 1968, Olympiasieger im Gehen 1996 und 2000 Małysz, Adam , * 1977, Skispringer, Sieger der Vierschanzentournee 2000/01
    Politik

    37. Kwartalnik Historii Nauki I Techniki - Wielcy I Wiêksi - Wirtualny Wszech¶wiat
    Kwartalnik Historii Nauki i Techniki Autobiografie kazimierz kuratowski - Bylemswiadkiem powstania Polskiej Szkoly Matematycznej lat temu 60; jestem
    http://www.wiw.pl/wielcy/kwartalnik/KuratowskiKazimierz.asp
    W iw.pl Na bie¿±co: I nformacje C o nowego Matematyka i przyroda: A stronomia B iologia ... odelowanie rzeczywisto¶ci Humanistyka: F ilozofia H istoria ... ztuka Czytaj: B iblioteka D elta ... ielcy i wiêksi Przydatne: S ³owniki C o i gdzie studiowaæ ... szech¶wiat w obrazkach Jeste¶ tutaj: Wirtualny Wszech¶wiat Wielcy i wiêksi Kwartalnik Historii Nauki i Techniki Jeste¶ tutaj
    Wielcy i wiêksi
    Kwartalnik Historii Nauki i Techniki
    Autobiografie:
    Kazimierz Kuratowski
    Co nowego W Kwartalniku Historii Nauki i Techniki pojawi³ siê wybór artyku³ów z tego czasopisma. Kwartalnik Historii Nauki i Techniki powiêkszy³ siê o trzy autobiografie polskich uczonych: Tadeusza Kielanowskiego Stanis³awa Mariana Leszczyckiego i Ryszarda Manteuffela-Szoege W Wielkich i wiêkszych pojawi³y siê dwie nowe autobiografie polskich uczonych: historyka sztuki Stanis³awa Lorentza i badacza mózgu Bogus³awa ¯ernickiego "Wielcy i wiêksi"
    Otworzyli¶my nowy dzia³ w Wirtualnym Wszech¶wiecie, po¶wiêcony biografiom znanych i mniej znanych uczonych i my¶licieli. Szukacz Przeszukaj Wirtualny Wszech¶wiat: Jak zadawaæ pytania?

    38. The Mathematics Genealogy Project - Kazimierz Kuratowski
    kazimierz kuratowski Biography Ph.D. According to our current onlinedatabase, kazimierz kuratowski has 2 students and 28 descendants.
    http://www.genealogy.ams.org/html/id.phtml?id=24546

    39. Kazimierz Kuratowski
    Translate this page kazimierz kuratowski. Academicus.ch - KostenlosesOnline-Lexikon. kazimierz kuratowski.
    http://www.academicus.ch/de/kazimierz_kuratowski.html
    Kazimierz Kuratowski
    Academicus.ch - Kostenloses Online-Lexikon
    Hauptseite Edit this page
    Kazimierz Kuratowski
    Kazimierz Kuratowski 2. Februar 18. Juni polnischer Mathematiker Kuratowski wurde am 2. Februar in Warschau geboren. Seine Eltern waren Marek Kuratow, ein Rechtsanwalt, und Rosa von Karzewski. Er schloss das philologische Chrzanowski-Gymnasium in Warschau ab und ging anschließend ( ) nach Glasgow , um dort Mathematik zu studieren. Nach der Gründung der polnischen Universität in Warschau kehrte er dorthin zurück. schloss er sein Studium an der Warschauer Universität ab und promovierte mit einer zweiteiligen Arbeit, die folgendes umfasste: 1. Eine axiomatische Fundierung der Topologie , indem er die so genannte Axiomatik der Abschlüsse einführte ( "Sur la notion de l'ensemble fini" , Fundamenta Mathematicae 1, 1920) 2. Die endgültige Entscheidung des Problems der irreduziblen Kontinua, die das Thema der Pariser Doktorarbeit von Janiszewski gewesen war. Doktorvater war Sierpinski; Janiszewski, der offizielle Betreuer, war damals schon nicht mehr am Leben. Im Herbst desselben Jahres habilitierte er sich an der Warschauer Universität mit der Lösung eines Problems aus der Mengenlehre , das ursprünglich von de la Vallée Poussin, einem belgischen Mathematiker, gestellt worden war. Zwei Jahre später wurde er stellvertretender Professor am zweiten Lehrstuhl für Mathematik an der Warschauer Universität.

    40. Liste Der Biographien/K
    kuratowski, kazimierz, polnischer Mathematiker;Kyrill, Missionar. Biographien A - B - C - D - E - F - G
    http://www.academicus.ch/de/liste_der_biographien_k.html
    Liste der Biographien/K
    Academicus.ch - Kostenloses Online-Lexikon
    Hauptseite Edit this page
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