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::::::Historically this term originated to describe proofs in number theory which did not use complex analysis, a usage which now falls under either umbrella.  Selberg's Fields Medal was for a variety of contributions (like the Nobel prize, it is given not for a single result, but for overall contributions to mathematics), the primary of which (according to the official citation) was his extension of Brun's work on the zeta function (showing that a positive proportion of zeroes lie on the critical line), decidedly non-elementary work! --[[User:MarkGall|MarkGall]] 12:55, 25 August 2009 (EDT)
 
::::::Historically this term originated to describe proofs in number theory which did not use complex analysis, a usage which now falls under either umbrella.  Selberg's Fields Medal was for a variety of contributions (like the Nobel prize, it is given not for a single result, but for overall contributions to mathematics), the primary of which (according to the official citation) was his extension of Brun's work on the zeta function (showing that a positive proportion of zeroes lie on the critical line), decidedly non-elementary work! --[[User:MarkGall|MarkGall]] 12:55, 25 August 2009 (EDT)
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:::::::Mark, Conservapedia does not simply cut and paste quotes from others, many of whom has obvious self-serving biases.  The logic underlying the concept of an "elementary proof" is clear and cannot seriously be disputed.  You're not addressing the substance of the significance of an "elementary proof."  Once you address that, it will become clear that proofs relying on the [[Axiom of Choice]] are not [[elementary proofs]].  It doesn't matter whether any math professors admit that or not.  No math professor will publicly admit that the best mathematicians are men rather than women, but that denial does not alter the obvious truth.--[[User:Aschlafly|Andy Schlafly]] 13:23, 25 August 2009 (EDT)
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