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Research in History and Philosophy of Mathematics

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Cover of 'Research in History and Philosophy of Mathematics'

Table of Contents

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    Book Overview
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    Chapter 1 Bolzano Against Kant’s Pure Intuition
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    Chapter 2 Poincaré on the Foundation of Geometry in the Understanding
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    Chapter 3 Natural Deduction for Diagonal Operators
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    Chapter 4 What is a Symbol?
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    Chapter 5 Polar Ordinates in Bernoulli and L’Hôpital
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    Chapter 6 Magic Squares of Subtraction of Adam Adamandy Kochański
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    Chapter 7 Euler’s E228: Primality Testing and Factoring via Sums of Squares
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    Chapter 8 “A Most Elegant Property”: On the Early History of Lexell’s Theorem
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    Chapter 9 The Misnamings of Playfair’s Axiom
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    Chapter 10 Napier, Torporley, Menelaus, and Ptolemy: Delambre and De Morgan’s Observations on Seventeenth-Century Restructuring of Spherical Trigonometry
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    Chapter 11 The Reception of American Mathematics Education in Soviet Pedagogical Journals of the 1960s and 1970s
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    Chapter 12 Mathematics in Library Subject Classification Systems
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    Chapter 13 The Convolution as a Mathematical Object
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    Chapter 14 Sundials–Une Promenade Parisienne (A Math Walk in Paris)
Attention for Chapter 8: “A Most Elegant Property”: On the Early History of Lexell’s Theorem
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Chapter title
“A Most Elegant Property”: On the Early History of Lexell’s Theorem
Chapter number 8
Book title
Research in History and Philosophy of Mathematics
Published by
Birkhäuser, Cham, May 2016
DOI 10.1007/978-3-319-64551-3_8
Book ISBNs
978-3-31-964092-1, 978-3-31-964551-3
Authors

Eisso J. Atzema, Atzema, Eisso J.

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