Purkert, Walter (Author)
As a young Privatdozent in Halle, Georg Cantor began to investigate problems involving the uniqueness of trigonometric series espansions, following the lead of his senior colleague, Eduard Heine.
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Grattan-Guinness, I.;
(2000)
The Search for Mathematical Roots, 1870-1940: Logics, Set Theories and the Foundations of Mathematics from Cantor through Russell to Gödel
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Keele, Lisa;
(2008)
Theories of Continuity and Infinitesimals: Four Philosophers of the Nineteenth Century
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Li, Di;
(2005)
Transmission of the mathematical theories of German mathematicians in China during the first half of the 20th century
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Moore, Gregory H.;
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The Emergence of Open Sets, Closed Sets, and Limit Points in Analysis and Topology
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Katz, Mikhail G.;
Sherry, David;
(2013)
Ten Misconceptions from the History of Analysis and Their Debunking
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Grattan-Guiness, I.;
(2000)
Search for Mathematical Roots, 1870-1940: Logics, Set Theories and the Foundations of Mathematics from Cantor Through Russell to Gödel
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Inönü, Erdal;
(2005)
Salih Zeki and Asâr-i Bâkiye
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Deisera, Oliver;
(2010)
On the Development of the Notion of a Cardinal Number
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Aczel, Amir D.;
(2000)
The Mystery of the Aleph: Mathematics, the Kabbalah, and the Search for Infinity
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Moore, Matthew E.;
(2002)
A Cantorian Argument Against Infinitesimals
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Tapp, Christian;
(2005)
Kardinalität und Kardinäle: Wissenschaftshistorische Aufarbeitung der Korrespondenz zwischen Georg Cantor und katholischen Theologen seiner Zeit
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Turner, Laura E.;
(2013)
The Mittag-Leffler Theorem: The Origin, Evolution, and Reception of a Mathematical Result, 1876--1884
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Ferreirós, José;
(2004)
The Motives behind Cantor's Set Theory -- Physical, Biological, and Philosophical Questions
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Ausejo Martínez, Elena;
Ausejo Lifante, Elena;
(2017)
Correspondencia de Zoel García de Galdeano con matemáticos alemanes: Georg Cantor
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Koetsier, Teun;
Bergmans, Luc;
(2005)
Mathematics and the Divine: A Historical Study
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Laugwitz, Detlef;
(2002)
Debates about Infinity in Mathematics around 1890: The Cantor-Veronese Controversy, Its Origins and Its Outcome
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Cobos Bueno, José M.;
(2004)
Maimónides y la paradoja de Burali-Forti
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Peckhaus, Volker;
Kahle, Reinhard;
(2002)
Hilbert's Paradox
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Ehrlich, Philip;
(2006)
The Rise of Non-Archimedean Mathematics and the Roots of a Misconception I: The Emergence of Non-Archimedean Systems of Magnitudes
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Belna, Jean-Pierre;
(2000)
Cantor
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