Men of Mathematics
From one of the greatest minds in contemporary mathematics, Professor E.T. Bell, comes a witty, accessible, and fascinating look at the beautiful craft and enthralling history of mathematics.
Men of Mathematics provides a rich account of major mathematical milestones, from the geometry of the Greeks through Newton’s calculus, and on to the laws of probability, symbolic logic, and the fourth dimension. Bell breaks down this majestic history of ideas into a series of engrossing biographies of the great mathematicians who made progress possible—and who also led intriguing, complicated, and often surprisingly entertaining lives.
Never pedantic or dense, Bell writes with clarity and simplicity to distill great mathematical concepts into their most understandable forms for the curious everyday reader. Anyone with an interest in math may learn from these rich lessons, an advanced degree or extensive research is never necessary.
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A supremely well written and engrossing collection of short biographies. From this light hearted work a comprehensive view of the development of modern mathematics appears.
Review: Men of MathematicsUser Review - Riley Holmes - Goodreads
Heliotropes improved geodesy. Read full review
MODERN MINDS IN ANCIENT BODIES
GENTLEMAN SOLDIER AND MATHEMATICIAN
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Abel Academy algebraic integers algebraic number fields algebraic numbers analysis analytic analytic geometry angle applied Archimedes arithmetic astronomy became Berlin Bernoullis biquadratic reciprocity Boole calculus called Cantor career Cauchy Cauchy's Cayley chapter complex numbers curve D'Alembert death Dedekind degree Descartes discovery elliptic functions ematics equation Euler father Fermat Fermat's Last Theorem finite Fourier French Galois Gauss genius geometry given Gottingen greatest Hamilton Hermite honor human important infinite interest invented Jacobi Kronecker Kronecker's Kummer Lagrange Lagrange's Laplace Laplace's later lectures Legendre Leibniz letter mathe mathematical physics mathematician matical matter memoir method modern Monge Monge's Napoleon never Newton non-Euclidean geometry Paris Pascal philosophy plane Poincare postulates prime problem projective geometry proof proved pure rational integers researches Riemann scientific solution straight line surface Sylvester theorem theory of numbers things tion twenty University variable Weierstrass whole numbers young