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1,568 bytes added ,  20:37, December 4, 2008
→‎Deleted: not elementary, dear Watson, but necessary
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Take it to Citizendium or Wikipedia. We don't need arcane stuff like this. First, write an article on how to prove a [[theorem]] in [[geometry]] or [[symbolic logic]. --[[User:Ed Poor|Ed Poor]] <sup>[[User talk:Ed Poor|Talk]]</sup> 12:18, 4 December 2008 (EST)
 
Take it to Citizendium or Wikipedia. We don't need arcane stuff like this. First, write an article on how to prove a [[theorem]] in [[geometry]] or [[symbolic logic]. --[[User:Ed Poor|Ed Poor]] <sup>[[User talk:Ed Poor|Talk]]</sup> 12:18, 4 December 2008 (EST)
 
:Arcane stuff like what? The article's gone. [[User:HelpJazz|Help]][[User talk:HelpJazz|Jazz]] 12:47, 4 December 2008 (EST)
 
:Arcane stuff like what? The article's gone. [[User:HelpJazz|Help]][[User talk:HelpJazz|Jazz]] 12:47, 4 December 2008 (EST)
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::Granted, the AC isn't trivial stuff, but it should have it place here, especially as quite a few sites link to it:
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    * Pierre de Fermat (← links)
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    * Fermat's Last Theorem (← links)
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    * Mathematics (← links)
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    * Well-Ordering Theorem (← links)
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    * Lebesgue measurable (← links)
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    * Axiom of choice (redirect page) (← links)
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          o Tychonoff theorem (← links)
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          o Countable (← links)
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          o Talk:Fermat's Last Theorem (← links)
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          o User talk:Aschlafly/Archive34 (← links)
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          o User:SamHB/Mathematical paradoxes (← links)
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    * Real analysis (← links)
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    * User talk:RSchlafly/Archive1 (← links)
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    * Conservapedia:Critical Thinking in Math (← links)
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    * Constructive proof (← links)
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    * Banach-Tarski Paradox (← links)
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    * Mathematical formula (← links)
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    * Algebraic closure (← links)
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    * User talk:Aschlafly/Archive34 (← links)
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    * User talk:Foxtrot (← links)
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    * Proof by induction (← links)
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    * Axiom of empty set (← links)
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    * Forcing (← links)
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    * Talk:Examples of Bias in Wikipedia/Archive11 (← links)
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    * Undecidable (← links)
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    * Zermelo-Fraenkel (← links)
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And A. Schlafly shows an interest in the AC - it is part of the proposed program of "critical thinking in math": This shows that it should be accessible for interested laymen, whom this course targets. The whole debate about elementary vs. non-elementary proofs cannot be understood without it.
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Please restore it. --[[User:BRichtigen|BRichtigen]] 15:37, 4 December 2008 (EST)
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