Philosophy of Arithmetic

Results: 51



#Item
21Ordinal numbers / Constructible universe / Tautology / Modus ponens / Curry–Howard correspondence / Ordinal arithmetic / Logic / Mathematical logic / Mathematics

Conditionals and Actuality* (forthcoming in Erkenntnis) Timothy Williamson University of Oxford

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Source URL: www.philosophy.ox.ac.uk

Language: English - Date: 2008-10-01 05:55:25
22Cognitive science / Mathematical notation / Numerical cognition / Computational neuroscience / Number / Neural network / Modularity / Module / Numeral system / Mathematics / Elementary arithmetic / Mathematics education

How Do Cultural Numerical Concepts Build Upon an Evolved Number Sense? Helen De Cruz ([removed]) Centre for Logic and Philosophy of Science, Free University of Brussels, Pleinlaan[removed]Brussels, Belgium

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Source URL: users.ox.ac.uk

Language: English - Date: 2013-10-08 12:52:08
23Numbers / Mathematical logic / Elementary arithmetic / Philosophy of mathematics / Peano axioms / Gottlob Frege / Numeracy / Negative number / Natural number / Mathematics / Elementary mathematics / Integers

Commentary/Rips et al.: From numerical concepts to concepts of number arithmetical skills. However, they neglect the neo-Fregean alternative axiomatization of arithmetic, based on Hume’s principle. Frege arithmetic is

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Source URL: users.ox.ac.uk

Language: English - Date: 2013-10-08 12:52:07
24Binary operations / Mathematical notation / Mathematics education / Philosophy of mathematics / Number / Cognition / Arithmetic / Negative number / Addition / Mathematics / Elementary arithmetic / Cognitive science

Synthese[removed]:3–19 DOI[removed]s11229[removed]Mathematical symbols as epistemic actions Helen De Cruz · Johan De Smedt

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Source URL: users.ox.ac.uk

Language: English - Date: 2013-10-08 12:52:09
25Mathematical notation / Cognitive science / Binary operations / Philosophy of mathematics / Numerical cognition / Arithmetic / Addition / Decimal / Number / Mathematics / Elementary arithmetic / Mathematics education

The cognitive basis of arithmetic Helen De Cruz1 , Hansj¨org Neth2 , Dirk Schlimm3∗ 1 Centre for Logic and Analytic Philosophy, Katholieke Universiteit Leuven, Kardinaal Mercierplein 2, 3000 Leuven, Belgium

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Source URL: users.ox.ac.uk

Language: English - Date: 2013-10-08 12:52:27
26Infinity / Philosophy of mathematics / Theology / NaN / Knitting / Nesoi / Abstraction / Computer arithmetic / Philosophy / Mathematics

WISERTrade provided by the Vermont Global Trade Partnership State HS Database From State: Vermont Commodity: All Commodities Destination: China Rows selected: 50

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Source URL: accd.vermont.gov

Language: English - Date: 2014-10-21 09:32:36
27Philosophy of mind / Division / Elementary arithmetic / Fraction / Numbers / Idea / Square root / Creativity / Cognition / Mathematics / Mind

Problem Solving and Communication Activity Series Change the Representation Student Handout Name(s): ___________________________________________ Date: ___________________________________________

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Source URL: mathforum.org

Language: English - Date: 2014-02-28 13:39:55
28Philosophy of mathematics / Infinity / Binary operations / Natural number / Number / Addition / Multiplication / Sequence / Actual infinity / Mathematics / Elementary mathematics / Elementary arithmetic

Volume 1, Issue #1, Fall 2000 University of Manitoba Outreach Project Published by the Department of Mathematics W elcome to the first issue of Manitoba Math Links.

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Source URL: net185.math.umanitoba.ca

Language: English - Date: 2000-12-11 15:30:37
29Philosophy of mathematics / Infinity / Binary operations / Natural number / Number / Addition / Multiplication / Sequence / Actual infinity / Mathematics / Elementary mathematics / Elementary arithmetic

Volume 1, Issue #1, Fall 2000 University of Manitoba Outreach Project Published by the Department of Mathematics W elcome to the first issue of Manitoba Math Links.

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Source URL: www.math.umanitoba.ca

Language: English - Date: 2000-12-11 15:30:37
30Dependently typed programming / Logic in computer science / Philosophy of computer science / Proof theory / Type theory / Ordinal number / Partition of a set / Ordinal arithmetic / Orbifold / Mathematics / Mathematical logic / Curry–Howard correspondence

Set Partitions in R Robin K. S. Hankin Luke J. West Auckland University of Technology National Oceanography Centre, Southampton

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Source URL: cran.r-project.org

Language: English - Date: 2014-07-02 15:58:21
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