Jackson T. Mathematics. An Illustrated History of Numbers 2012
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Introduction Prehistory to the Middle Ages Learning to Count Positional Notation The Abacus Pythagoras Theorem The Rhind Papyrus Zero The Math of Music The Golden Ratio Platonic Solids Logic Geometry Magic Squares Prime Numbers Pi Measuring the Earth The Powers of Ten The Modern Calendar Diophantine Equations Hindu-Arabic Number System Algorithms Cryptography Algebra Fibonacci Sequence The Renaissance and the Age of Enlightenment Perspective Geometry Non-Linear Equations Pendulum Law x and y Ellipses Logarithms Napier's Bones Slide Rule Complex Numbers Cartesian Coordinates Laws of Fall Calculators Pascal's Triangle Chance Principle of Induction Calculus Math of Gravity Binary Numbers New Numbers, New Theories e Graph Theory Three-Body Problem Euler's Identity Bayes' Theorem Maskelyne and the Personal Equation Malthusianism Fundamental Theorem of Algebra Perturbation Theory Central Limit Theorem Fourier Analysis The Mechanical Computer Bessel Function Group Theory Non-Euclidean Geometry The Average Person The Poisson Distribution Quaternions Transcendental Numbers Finding Neptune Fechner-Weber Law Boolean Algebra Maxwell-Boltzmann Defining Irrationals Infinity Set Theory Peano Axioms Simple Lie Groups Statistical Techniques Modern Mathematics Topology A New Geometry Hilbert's Problems Mass Energy Markov Chains Population Genetics Foundations of Mathematics General Relativity The Mathematics of Quantum Physics Gbdel's Theorem Turing Machine Fields Medals Zuse and the Electronic Computer Game Theory Information Theory Geodesics Chaos Theory String Theory Catastrophe Theory Four-Color Theorem Public Key Encryption Fractals The Fourth Dimension and Beyond Classification of all Simple Finite Groups Self-Organized Criticality Fermat's Last Theorem Proof by Computer Millennium Problems Poincare Conjecture The Search for Mersenne Primes Mathematics: a guide Imponderables The Great Mathematicians Bibliography and Other Resources Index Acknowledgements

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