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ADDENDA ET CORRIGENDA TO “THE ARITHMETIC OF THE EVEN AND THE ODD”

Published online by Cambridge University Press:  01 August 2016

STEPHEN MENN  and
VICTOR PAMBUCCIAN
STEPHEN MENN*
Affiliation:
Department of Philosophy, McGill University
VICTOR PAMBUCCIAN*
Affiliation:
School of Mathematical and Natural Sciences, Arizona State University
*
*DEPARTMENT OF PHILOSOPHY McGILL UNIVERSITY 855 SHERBROOKE STREET WEST MONTREAL, QUEBEC H3A 2T7, CANADA E-mail: stephen.menn@mcgill.ca
† SCHOOL OF MATHEMATICAL AND NATURAL SCIENCES ARIZONA STATE UNIVERSITY - WEST CAMPUS P. O. BOX 37100, PHOENIX AZ 85069-7100, USA E-mail: pamb@asu.edu
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Abstract

We correct two typos and an error in The Arithmetic of the Even and the Odd, and provide an axiom system for a weak arithmetic in which the fact that a square root of an integer is either irrational or an integer can be proved.

Type
Research Article
Information
The Review of Symbolic Logic , Volume 9 , Issue 3 , September 2016 , pp. 638 - 640
Copyright
Copyright © Association for Symbolic Logic 2016 

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References

BIBLIOGRAPHY

Euclid, . (1956). The Elements, translated with introduction and commentary by Sir Thomas L. Heath (second edition). NY: Dover. Originally published by Cambridge University Press.Google Scholar
Pambuccian, V. (2016). The arithmetic of the even and the odd. The Review of Symbolic Logic, 9, 359–369.Google Scholar
Pengelley, D. (2013). Quick, Does 23/67 equal 33/97? A mathematician’s secret from Euclid to today. The American Mathematical Monthly, 120, 867–876.Google Scholar