Re: Largest Set in ZFC?
- From: MoeBlee <jazzmobe@xxxxxxxxxxx>
- Date: Mon, 10 Mar 2008 12:51:33 -0700 (PDT)
On Mar 9, 3:02 pm, reaste...@xxxxxxxxx wrote:
Each member of P is a subset of N.
For each member of P, replace each
member of N with the corresponding
member of X given by B.
If you state that in set theory, then probably you'd do it through
showing the existence of a certain function as you would describe that
function. But it's not clear that we can infer the existence of such
functions without the power set axiom.
MoeBlee
.
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- Largest Set in ZFC?
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