Number, the Language of Science
New York, Free Press (1954)
| Abstract | A new edition of the classic introduction to mathematics, first published in 1930 and revised in the 1950s, explains the history and tenets of mathematics, ... | |||||||||
| Keywords | Number concept Arithmetic History | |||||||||
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| Call number | QA9.D2 1967 | |||||||||
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Richard G. Heck Jr (1997). Finitude and Hume's Principle. Journal of Philosophical Logic 26 (6):589 - 617.
Richard Heck (1997). Finitude and Hume's Principle. Journal of Philosophical Logic 26 (6):589-617.
H. Wallis Chapman (1931). Number; The Language of Science. By Tobias Dantzig, Ph.D. (London: George Allen & Unwin Ltd. 1930. Pp. Viii + 260. Price 10s.). [REVIEW] Philosophy 6 (24):517-.
B. R. Buckingham (1953). Elementary Arithmetic. Boston, Ginn.
Gottlob Frege (1953/1968). The Foundations of Arithmetic. Evanston, Ill.,Northwestern University Press.
Markus Schmitz (2001). Erkenntnistheorie der Zahldefinition Und Philosophische Grundlegung der Arithmetik Unter Bezugnahme Auf Einen Vergleich Von Gottlob Freges Logizismus Und Platonischer Philosophie (Syrian, Theon Von Smyrna U.A.). Journal for General Philosophy of Science 32 (2):271-305.
Michael Roubach (2008). Being and Number in Heidegger's Thought. Continuum International Pub. Group.
José Ferreirós Domínguez & Jeremy Gray (eds.) (2006). The Architecture of Modern Mathematics: Essays in History and Philosophy. Oxford University Press.
Gottlob Frege (1980). The Foundations of Arithmetic: A Logico-Mathematical Enquiry Into the Concept of Number. Northwestern University Press.
Howard F. Fehr (1940). A Study of the Number Concept of Secondary School Mathematics. [New York]Teachers College, Columbia University.
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