Preface | |
The Ancient Greeks | |
Zeno's Paradox and the concept of limit | |
The mystical mathematics of Hypatia | |
The Islamic world and the development of algebra | |
Cardano, Abel, Galois, and the solving of equations | |
Rene Descartes and the idea of coordinates | |
The invention of differential calculus | |
The great Isaac Newton | |
Complex numbers and polynomials | |
The prince of mathematics | |
Sophie Germain and Fermat's Problem | |
Cauchy and the foundations of analysis | |
The prime numbers | |
Dirichlet and how to count | |
Riemann and the geometry of surfaces | |
Georg Cantor and the orders of infinity | |
The natural numbers | |
Henri Poincaré, child phenomenon | |
Sonya Kovalevskaya and mechanics | |
Emmy Noether and algebra | |
Methods of proof | |
Alan Turing and cryptography | |
Bibliography | |
Index | |
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