Charles Hermite (nonfiction): Difference between revisions

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One of his students was [[Henri Poincaré (nonfiction)|Henri Poincaré]].
One of his students was [[Henri Poincaré (nonfiction)|Henri Poincaré]].


He was the first to prove that e, the base of natural logarithms, is a transcendental number. His methods were later used by Ferdinand von Lindemann to prove that π is transcendental.
He was the first to prove that e, the base of natural logarithms, is a transcendental number. His methods were later used by [[Ferdinand von Lindemann (nonfiction) (nonfiction)|Ferdinand von Lindemann]] to prove that π is transcendental.


In a letter to [[Thomas Joannes Stieltjes (nonfiction)|Thomas Joannes Stieltjes]] in 1893, Hermite remarked:  
In a letter to [[Thomas Joannes Stieltjes (nonfiction)|Thomas Joannes Stieltjes]] in 1893, Hermite remarked:  
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== Nonfiction cross-reference ==
== Nonfiction cross-reference ==


* [[Ferdinand von Lindemann (nonfiction) (nonfiction)]]
* [[Henri Poincaré (nonfiction)]]
* [[Henri Poincaré (nonfiction)]]
* [[Thomas Joannes Stieltjes (nonfiction)]]
* [[Thomas Joannes Stieltjes (nonfiction)]]

Revision as of 08:37, 5 February 2017

Charles Hermite.

Prof Charles Hermite FRS FRSE MIAS (December 24, 1822 – January 14, 1901) was a French mathematician who did research on number theory, quadratic forms, invariant theory, orthogonal polynomials, elliptic functions, and algebra.

Hermite polynomials, Hermite interpolation, Hermite normal form, Hermitian operators, and cubic Hermite splines are named in his honor.

One of his students was Henri Poincaré.

He was the first to prove that e, the base of natural logarithms, is a transcendental number. His methods were later used by Ferdinand von Lindemann to prove that π is transcendental.

In a letter to Thomas Joannes Stieltjes in 1893, Hermite remarked:

I turn with terror and horror from this lamentable scourge of continuous functions with no derivatives.

On 14 July of 1856, Hermite was elected to fill the vacancy created by the death of Jacques Binet in the Académie des Sciences.

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