Re: Cum Hoc, Ergo Propter Hoc
From: James Harris (jstevh_at_msn.com)
Date: 08/23/04
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Date: 23 Aug 2004 15:28:17 -0700
Alex Hunsley <lard@tardis.ed.ac.molar.uk> wrote in message news:<10ijeenoj1lrse3@corp.supernews.com>...
> James Harris wrote:
>
> > Looking over my threads I talk a good bit about sci.math'ers who
> > dispute reality--living in their own little fantasy world--and
> > sci.math'ers claim I live in my own little fantasy world, so what's
> > the answer?
> >
> > Well it is a *math* newsgroup and you'd think that math would be
> > enough, but I've noticed repeatedly that certain posters say things
> > that go against rather basic mathematics, and somehow many of you seem
> > to suddenly forget basic mathematics long enough to believe them.
> >
> > But it's not just a sci.math thing, and mathematicians rather
> > bizarrely ignore logic itself in claiming that Andrew Wiles found a
> > proof of Fermat's Last Theorem, and his mistake is so basic there's a
> > name in logic for it:
> >
> > Cum Hoc, Ergo Propter Hoc
>
> James, why don't you write up this error you think you've spotted and try to
> get it published? If you're truly onto something, it might be a good idea!
>
> alex
I've learned to talk out things until I'm satisfied LONG before I even
think about writing a math paper.
Much of what I'm actually trying to do on sci.math is talk out ideas
and get good critiques to evaluate them.
Unfortunately I have some parasites who tend to mess with the system.
Still I usually, eventually, get some on-point observations here and
there from others.
What I'd like is for some airing out of this particular charge.
I say that Wiles made a basic logical error which is essentially
looking at what may be a coincidence and mapping what may be a LOT of
coincidences to make a "proof" which turns out to be false.
In the real world the logical error is rather commmon, and in the math
world it's a little more interesting because in mathematics you can
map INFINITE sets and still, amazingly enough, have the equivalent of
a coincidence.
If I'm right, to me it's not nearly as big of a deal as you might
think, though to others it should be.
Besides at the rate I'm going with my ideas, it could be quite a few
years before my critique can drill through mathematicians' resistance,
so for now, it's just fun to muse.
James Harris
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