To praise it would amount to praising myself.
German mathematician and physicist (1777–1855)
A working-class German kid who at nineteen cracked a geometry problem untouched for two millennia, then spent the rest of his life seeding ideas — non-Euclidean space, least squares, the fast Fourier transform — that wouldn't be named or widely known until decades, sometimes a century, after he'd quietly worked them out.
Born in 1777, Gauss showed such early facility with numbers that he landed at the University of Göttingen, where he proved the constructibility of the heptadecagon at nineteen — the first advance in regular polygon construction in over two thousand years. He published Disquisitiones Arithmeticae and Theoria motus corporum coelestium, introduced the triple bar for congruence, gave the second and third complete proofs of the fundamental theorem of algebra, and contributed the law of quadratic reciprocity and Gaussian curvature's Theorema Egregium. From 1807 until his death in 1855 he directed th…
Sourced, dated quotes from Carl Friedrich Gauss
To praise it would amount to praising myself.
I will add that I have recently received from Hungary a little paper on non-Euclidean geometry in which I rediscover all my own ideas and results worked out with great elegance...
The history of the apple is too absurd. Whether the apple fell or not, how can any one believe that such a discovery could in that way be accelerated or retarded?
Less depends upon the choice of words than upon this, that their introduction shall be justified by pregnant theorems.
Arc, amplitude, and curvature sustain a similar relation to each other as time, motion, and velocity, or as volume, mass, and density.
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