Re: A theorem can't be wrong
- From: Virgil <ITSnetNOTcom#virgil@xxxxxxxxxxx>
- Date: Sat, 30 Apr 2005 12:17:55 -0600
In article
<MkLce.674043$w62.341447@xxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxx>,
"N. Silver" <mathelp@xxxxxxxxxxxxxxxx> wrote:
> JSH wrote:
>
> > It seems odd that I need to remind that a theorem cannot be
> > wrong.
But not everything called a theorem (in the sense implied) actually is a
theorem (in that sense).
JSH has himself occasionally proclaimed the theoremhood of things that
turned out not to be. Why should this be different?
> >So the surrogate factoring theorem (SFT) cannot be
> > wrong.
Then we need incontrovertable proof that it is actualy a theorem, and
not just a misnamed conjecture.
For example "Fermat's Last Theorem" was not actually known to be a
theorem for about 350 years after it was written down. Until Wiles
proof, it was really only properly called a conjecture.
.
- References:
- JSH: A theorem can't be wrong
- From: jstevh
- Re: A theorem can't be wrong
- From: N. Silver
- JSH: A theorem can't be wrong
- Prev by Date: Re: Can someone answer me this?
- Next by Date: Re: Partitions & equivalence relations
- Previous by thread: Re: A theorem can't be wrong
- Next by thread: Re: JSH: A theorem can't be wrong
- Index(es):