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Stamping through mathematics

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Cover of 'Stamping through mathematics'

Table of Contents

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    Book Overview
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    Chapter 1 Early Mathematics
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    Chapter 2 Egypt
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    Chapter 3 Greek Geometry
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    Chapter 4 Plato’s Academy
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    Chapter 5 Euclid and Archimedes
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    Chapter 6 Greek Astronomy
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    Chapter 7 Mathematical Recreations
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    Chapter 8 China
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    Chapter 9 India
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    Chapter 10 Mayans and Incas
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    Chapter 11 Early Islamic Mathematics
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    Chapter 12 The Middle Islamic Period
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    Chapter 13 Late Islamic Mathematics
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    Chapter 14 The Middle Ages
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    Chapter 15 The Growth of Learning
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    Chapter 16 Renaissance Art
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    Chapter 17 Go and Chess
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    Chapter 18 The Age of Exploration
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    Chapter 19 Map-Making
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    Chapter 20 Globes
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    Chapter 21 Navigational Instruments
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    Chapter 22 Nicolaus Copernicus
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    Chapter 23 The New Astronomy
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    Chapter 24 Calendars
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    Chapter 25 Calculating Numbers
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    Chapter 26 Seventeenth-Century France
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    Chapter 27 Isaac Newton
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    Chapter 28 Reactions to Newton
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    Chapter 29 Continental Mathematics
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    Chapter 30 Halley’s Comet
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    Chapter 31 Longitude
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    Chapter 32 The New World
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    Chapter 33 France and the Enlightenment
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    Chapter 34 The French Revolution
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    Chapter 35 The Liberation of Geometry
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    Chapter 36 The Liberation of Algebra
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    Chapter 37 Statistics
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    Chapter 38 China and Japan
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    Chapter 39 Russia
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    Chapter 40 Eastern Europe
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    Chapter 41 Mathematical Physics
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    Chapter 42 The Nature of Light
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    Chapter 43 Einstein’s Theory of Relativity
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    Chapter 44 Quantum Theory
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    Chapter 45 The Twentieth Century
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    Chapter 46 The Birth of Computing
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    Chapter 47 The Development of Computing
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    Chapter 48 The International Scene
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    Chapter 49 Mathematics and Nature
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    Chapter 50 Twentieth-Century Painting
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    Chapter 51 The Geometry of Space
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    Chapter 52 Mathematical Games
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    Chapter 53 Mathematics Education
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    Chapter 54 Metrication
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    Chapter 55 Mathematical Shapes
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