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Can anyone give me site with Fermat's last theorem proof by A. Whiles?
IPBLE: Increasing Performance By Lowering Expectations.
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Hmm .. that might take awiles ... ![]()
Start here on Wikipedia. External Links may help.
"The physicists defer only to mathematicians, and the mathematicians defer only to God ..." - Leon M. Lederman
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I'm opening it...
IPBLE: Increasing Performance By Lowering Expectations.
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I think this link would help http://www.mbay.net/~cgd/flt/flt08.htm
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Thank you Siva, but it's not the full proof.
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From http://cgd.best.vwh.net/home/flt/flt01.htm it seem that this site has the proof http://www.math.princeton.edu/~annals/i … 141_3.html but it seems that you can only get access to the article through certain universities.
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Maybe this will help some. It's way over my head.
http://cgd.best.vwh.net/home/flt/flt08.htm
or same linky
igloo myrtilles fourmis
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Not my area either ... I think you would need a special interest in the subject to understand it. But interesting to read about, nonetheless
"The physicists defer only to mathematicians, and the mathematicians defer only to God ..." - Leon M. Lederman
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Thank you very much.
IPBLE: Increasing Performance By Lowering Expectations.
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I have a great idea:
Do you want to understand it?
I'm offering to discute the proof from the begining to the end. We'll post what we don't understand.
Are you in?
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1. What is an eliptic curve?
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I'm starting exploring internet...
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2. What is cartesian plane?
Last edited by krassi_holmz (2005-12-31 23:18:33)
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2 (answer). As i understood it is just Euclidean plane. Is that right?
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3. What is Riemann surface?
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3.(answer): I think I understood what is this.
But how to explain it?
A Riemann surface is a surface-like configuration that covers the complex plane with "sheets.". When we have a functin over the complex plaine C, which is not "single valued":
∃ z1,z2 ∈ C: (z1)=(z2)=y.
What will we get for the inverse function of (z)?
Here's "logical" answer:
-¹(z) =={1-¹(z) OR 2-¹(z)}.
In the general case -¹(z) may be union of k "single valued" functions.
The riemann surface of -¹(z) is the union of the graphs of these functions.
We can use Euclidean plane, too.
Last edited by krassi_holmz (2006-01-01 00:23:37)
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Here's a simple example:
we use the function f(x)=x^2.(picture 1)
f-¹(y) = {sqrt(y) (picture 2) OR -sqrt(y) (picture 3)}
Then the Riemann surface of the function f-¹(y) is the union of the plots(picture 4)
Last edited by krassi_holmz (2006-01-01 10:19:25)
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I think the following site is the best:
I'm following the proof that siva(thank you) gave me.
There you can download the full solution. Or you can do this by clicking:
here for zipped .pdf file
here for PostScript
and here for .dvi
(I've tested only the .pdf format)
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Your graphs are a great introduction to Riemann Surfaces, krassi!
"The physicists defer only to mathematicians, and the mathematicians defer only to God ..." - Leon M. Lederman
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4. Weierstrass p function?
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5. What is pole?
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6. Singularity
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Please help me if you know some of these.
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7. Domain:
A set of values for which f is defined.
For example the function f=n!, defined over Natural numbers (N) has domain N. It also can be said "function f over N "
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8. A function is analitic if is differentiable???
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