[i][c]
Maor, Eli
Trigonometric Delights
Princeton University Press
Princeton 1998
ISBN: 9780691057545
Cover
#matematica #trigonometria
ig01#matematica ig01#trigonometria
ig02#matematica ig02#trigonometria

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  [i][c] INDICE:
0.01[titolo]
0.03[frontespizio]
0.04[colophon]
0.05[dedica]
0.06Contents
29404;1997.02200.11Preface
0.14__
0.14____
1[titolo]
3      Prologue: Ahmes the Scribe, 1650 B.C.
9            Notes and Sources
11      []Recreational Mathematics in Ancient Egypt
14            Notes and Sources
15      1.Angles
18            Notes and Sources
20      2.Chords
29            Notes and Sources
30      []Plimpton 322: The Earliest Trigonometric Table?
34            Notes and Sources
35      3.Six Functions Come of Age
40            Notes and Sources
41      []Johann Müller alias Regiomontanus
48            Notes and Sources
50      4.Trigonometry Becomes Analytic
54            Notes and Sources
56      []François Viète
61            Notes and Sources
63      5.Measuring Heaven and Earth
78            Notes and Sources
80      Abraham De Moivre
86            Notes and Sources
87      6.Two Theorems from Geometry
94            Notes and Sources
95      7.Epicycloids and Hypocycloids
106            Notes and Sources
108      []Maria Agnesi and Her “Witch”
111            Notes and Sources
112      8.Variations on a Theme by Gauss
116            Notes and Sources
117      9.Had Zeno Only Known This!
127            Notes and Sources
129      10.(sin x)/x
138            Notes and Sources
139      11.A Remarkable Formula
144            Notes and Sources
145      []Jules Lissajous and His Figures
149            Notes and Sources
150      12.tan x
162            Notes and Sources
165      13.A Mapmaster's Paradise
179            Notes and Sources
181      14.sin x = 2: Immaginary Trigonometry
191            Notes and Sources
192      Edmund Landau: The Master Rigorist
196            Notes and Sources
198      15.Fourier's Theorem
209            Notes and Sources
211Appendices
213      1.Let's Revive an Old Idea
218      2.Barrow's Integration of sec φ
220      3.Some Trigonometric Gems
222      4.Some Special Values of sin α
225Bibliography
229Credits for Illustrations
231Index
236_
240__

 
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