T.R | Title | User | Personal Name | Date | Lines |
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1499.1 | Rather Perish than Publish | CORREO::BELDIN_R | Pull us together, not apart | Mon Oct 07 1991 18:10 | 12 |
| My theory is that Gauss is not on the list for the following reason.
He was more concerned with private knowledge than publication. We have
anecdotal evidence that he polished his work over long periods of time,
long enough to let others get priority. There is also evidence that
suggest that he was disturbed by the acrimony of the Newton - Leibniz
controversy and avoided any appearance of anxiety over priority.
IMHO,
Dick
|
1499.2 | another one for the list .. | STAR::ABBASI | | Tue Oct 08 1991 04:53 | 7 |
| Gauss theorem that every polynomial equation f(z)=0, where z is complex
number, has at least one root, either real or complex.
this is called the fundamental theorem of algebra. this was Gauss PhD
thesis. he showed that earlier attempts by Euler, d'Alembert and
Lagrange were as he put it "unsatisfactory and illusory" .
well, who can argue with him..
/Nasser
|
1499.3 | Who says pedantry is dead? | ELIS::GARSON | V+F = E+2 | Tue Oct 08 1991 09:16 | 17 |
| re .0
>6. Carano 1545
> solution of cubic equation
I think the guy's name was Cardano.
(And, yes, I liked the derivation of this solution when I first came upon
it.)
> n
>10. Leonhard Euler 1736 2
> refuted fermat claim that all primes are of form 2 + 1
This is obviously false as stated. I presume you mean that he refuted
the claim that all numbers of the given form are prime.
Personally speaking, I think V+F=E+2 should be on the list.
|
1499.4 | | ALLVAX::JROTH | I know he moves along the piers | Tue Oct 08 1991 10:10 | 13 |
| <<< Note 1499.3 by ELIS::GARSON "V+F = E+2" >>>
-< Who says pedantry is dead? >-
> Personally speaking, I think V+F=E+2 should be on the list.
The Euler-Poincare characteristic is more elegantly expressed as an
alternating sum of k-faces:
F - E + V = 2
because it generalizes to higher dimensions and genus in this form.
- Jim
|
1499.5 | Law of Quadratic Reciprocity | CIVAGE::LYNN | Lynn Yarbrough @WNP DTN 427-5663 | Tue Oct 08 1991 14:28 | 10 |
| Although Gauss didn't discover it, he was the first to prove the "Golden
Theorem" ascribed to Legendre, the Law of Quadratic Reciprocity. Gauss
found seven different proofs, and at least 50 different proofs have been
found since his first! Chapter six of Beiler's "Recreations in the Theory
of Numbers" is devoted to it.
However, not very many people know about this law, which forms part of the
foundation of what we know about factoring large numbers, so maybe it's not
great in terms of popularity and accessibility. Still, it's pretty neat
stuff.
|