Journey through genius the great theorems of mathematics - Dunham, William 1947- (New York Penguin Books, 1991)
1. Hippocrates' quadrature of the Lune (ca. 440 B.C.) -- 2. Euclid's proof of the Pythagorean Theorem (ca. 300 B.C.) -- 3. Euclid and the infinitude of primes (ca. 300 B.C.) -- 4. Archimedes' determination of circular area (ca. 225 B.C.) -- 5. Heron's formula for triangular area (ca. A.D. 75) -- 6. Cardano and the solution of the cubic (1545) -- 7. A gem from Isaac Newton (late 1660s) -- 8. The Bernoullis and the Harmonic series (1689) -- 9. The extraordinary sums of Leonhard Euler (1734) -- 10. A sampler of Euler's number theory (1736) -- 11. The non-denumerability of the continuum (1874) -- 12. Cantor and the transfinite realm (1891)
Includes bibliographical references (p. 291-293)
Keywords: Mathematics -- History; Mathematicians -- Biography