User talk:Jonathan de Boyne Pollard

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, welcome to Wikinews! I hope you like the place and decide to stay. Here are a few good links for newcomers:

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message posted on ur user page
No axiom in Andersons system (see Perspex Machin VIII - Axioms of Transreal Arithmetic) deals with general powers and their properties. The equation $$a^{(x+y)}=a^x \times a^y$$ is dealt with in Perspex Machine IX: Transreal Analysis as a theorem. The special case $$0^{1-1}=0^1 \times 0^{-1}$$ has to be justified. This is not done. However he justifies the case when $$x=0$$ and $$y=0$$ by saying that $$0^0=\Phi$$. Does anyone have a proof of this case using only the axioms of Andersons system? on Userpage, moved here by Soldrums


 * unless u're particular, u can just blank the above message on ur user page, which is most likely posted there by mistake, or u can replace it with content of ur own. if u're particular, i can delete the user page, but deletion is not really necessary, i think. &mdash; Doldrums(talk) 10:08, 17 December 2006 (UTC)