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Subject:
```**Re: Help Kenny! (Exit Yobbos)**

From: rpw3@rpw3.org (Rob Warnock)

Date: Sun, 22 Jun 2008 23:22:46 -0500

Newsgroups: comp.lang.lisp

Message-ID: <L_udnWt8Z6eLuMLVnZ2dnUVZ_sTinZ2d@speakeasy.net>

Kenny <kentilton@gmail.com> wrote: +--------------- | ...so that only leaves one slot and it would be nice to show | respect for women and have a babe in there so of course I am | thinking Anna Kournikova... at some point tho I might veer | uncharacteristically towards sanity ... +--------------- Let me in no wise discourage your general admiration of Anna K's obvious qualities... ;-} ;-} ...but in this case may I be so bold as to suggest that the following might be a substantially better choice [unless you were to find an even more outstanding female mathematician!]: http://en.wikipedia.org/wiki/Emmy_Noether Amalie Emmy Noether ... (March 23, 1882 April 14, 1935) was a German Jewish mathematician who is known for her seminal contributions to abstract algebra. Often described as the most important woman in the history of mathematics, she revolutionized the theories of rings, fields, and algebras. She is also known for her contributions to modern theoretical physics, especially for the first Noether's theorem which explains the connection between symmetry and conservation laws. ... In the form used by physicists[1], Noether's theorem states: For every symmetry exhibited by a physical law, there is a corresponding observable quantity that is conserved. E.g., if a physical law (or more loosely, physical system) behaves the same regardless of when in the past or future you measure it (temporal translation symmetry), then it must conserve energy. If it behaves the same regardless of how it is positioned up, down, or sidewise in space (translational symmetry), then it must conserve linear momentum. And it behaves the same regardless of how it is oriented in space (rotationally symmetric), then that law/system must conserve angular momentum. Etc.[2] -Rob [1] Page 172 of: http://www.press.jhu.edu/books/title_pages/3474.html Deep Down Things The Breathtaking Beauty of Particle Physics by Bruce A. Schumm I only heard about Noether this week while reading this very enjoyable and (ironically!) relatively non-mathematical presentation of the Standard Model of particle physics. [2] I say "Etc." since it's not limited to macro-scale or even "physical" quantities that are directly observable, but (as best I understand it) the only real prequisite for applying Noether's theorem is the invariance of the law in question under some -- any -- symmetry. Thus it naturally extends to such things as "internal symmetry spaces" such as the SU(3) Lie group used in the Standard Model to describe the strong nuclear force, with the result that (e.g.) total nuclear isospin must be conserved in any interaction [as must the strong color charge (modulo the weird way the "R/G/B"s can cancel each other), if I'm reading Schumm correctly]. That kind of thing. Fun stuff. ;-} ----- Rob Warnock <rpw3@rpw3.org> 627 26th Avenue <URL:http://rpw3.org/> San Mateo, CA 94403 (650)572-2607