An edition of The Babylonian theorem
(2010)
The Babylonian theorem
the mathematical journey to Pythagoras and Euclid
by Peter Strom Rudman
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Subjects
Mathematics, History, Ancient Mathematics, Babylonian Mathematics, Mathematics, egyptian, Mathematics, babylonian, Mathematics, ancient, Geometry, algebraicPeople
Euclid, PythagorasPlaces
EgyptShowing 2 featured editions. View all 2 editions?
| Edition | Availability |
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1
The Babylonian theorem: the mathematical journey to Pythagoras and Euclid
2010, Prometheus Books
in English
159102773X 9781591027737
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2
The Babylonian theorem: the mathematical journey to Pythagoras and Euclid
2010, Prometheus Books
in English
159102773X 9781591027737
|
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Libraries near you:
WorldCat
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Book Details
Table of Contents
Number system basics
Egyptian numbers and arithmetic
Babylonian numbers and arithmetic
Old Babylonian "quadratic algebra" problem texts. YBC 6967 ; AO 8862 ; Db₂ 146 ; VAT 8512
Pythagorean triples. OB problem text BM 85196 #9 ; Berlin Papyrus 6610 #1 ; Proto-Plimpton 322 ; Plimpton 322
Square root calculations. Egyptian calculation ; OB problem text YBC 7289 ; OB squaring-the-rectangle (Heron's method) ; OB cut-and-paste square root (Newton's method) ; Pythagoras calculates square roots ; Archimedes calculates square roots ; Ptolemy calculates square roots
PI [mathematical symbol for Pi]. RMP problems 48 and 50 ; OB problem text YBC 7302 ; A scribe from Susa calculates [Pi] (ca. 2000 BCE) ; Archimedes calculates [Pi] (ca. 200 BCE) ; Kepler calculates the area of a circle (ca. 1600) ; Everybody calculates the area of a circle (ca. 2000)
Similar triangles (Proportionality). RMP problem 53 ; OB problem text MLC 1950 ; OB problem text IM 55357
Sequences and series. Arithmetic sequences and series ; OB problem text YBC 4608 #5 ; TMP problem 64 ; RMP problem 40 ; Geometric sequences and series ; OB problem text IM 55357
revisited
Old Babylonian algebra : simultaneous linear equations. A modern elementary algebra problem ; OB problem test VAT 8389
Pyramid volume. How they knew V (pyramid) / V (prism) = 1/3 ; Euclid proves V (pyramid) / V (prism) = 1/3 ; Truncated pyramid (frustum) volume
From Old Babylonian scribe to Late Babylonian scribe to Pythagoras to Plato. Late Babylonian (LB) mathematics ; Pythagoras (ca. 580-500 BCE) ; Plato (427-347 BCE)
Euclid. Who was Euclid? ; Euclid I-1 ; Euclid I-22 ; Euclid I-37 ; Euclid I-47 : the Pythagorean Theorem ; Euclid II-22 ; Euclid II-14 : the Babylonian Theorem.
Edition Notes
Sequel to: How mathematics happened, the first 50,000 years. 2007.
Includes bibliographical references (p. 233-243) and index.
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| August 2, 2020 | Edited by ImportBot | import existing book |
| February 29, 2020 | Edited by ImportBot | import existing book |
| February 28, 2020 | Edited by MARC Bot | remove fake subjects |
| July 14, 2017 | Edited by Mek | adding subject: Internet Archive Wishlist |
| October 20, 2010 | Created by ImportBot | initial import |