Going Beyond Fermat's Last Theorem 357
amjith writes "An Indian mathematician, Chandrashekhar Khare, is poised to make a significant breakthrough in the field of number theory with his solution of part of a major outstanding problem in algebraic number theory. He is currently an associate professor in Mathematics Department of University of Utah. "
What is it about? (Score:5, Interesting)
Besides, this is kinda vaporware. Why is this even news? Why not talk about it once it's done?
Serre Conjecture (Score:4, Interesting)
Pretty exciting stuff! (Relatively speaking, of course :-)
Re:And being Indian ... (Score:3, Interesting)
It does just seemed to me as if the point'd been made gratuitously, though. Associate Prof (his current job status in the field: it would've be much more interesting if the breakthrough had come from a full Prof, or a grad student) and University of Utah (if you were interested in following up on it) seems to be more relevant than the country he was born in.
When was the last time Albert Einstein was refered to as "that German professor", or Isaac Newton as "that English scientist"? It's just not relevant.
Maybe it's just me.
Re:And being Indian ... (Score:3, Interesting)
I thought... (Score:3, Interesting)
Beyond Fermat (Score:3, Interesting)
Re:Explanation needed (Score:3, Interesting)
Yes, Fermat's Last Theorem was proven by Andrew Wiles in the early nineties.
This result would (apparently) supply another proof. Like the first, it would rely on quite complex and modern mathematics, but a slightly different sort than before.
The thing is that Fermat's Last Theorem is not especially important to mathematics; it's mostly a historical curiosity. However, it is a simple enough equation that anyone with a smattering of mathematics can understand: all you need to understand is exponentiation and addition operations, what an equation is, and what integers are. Plus, the story about Fermat's boast makes good press. These things make the equation famous.
So, the fact that this may prove Fermat's Last Theorem is icing on the cake, but for mathematicians the importance of the result is in its major implications for a vast field of research (algebraic geometry).
If it is actually proven, that is. I have seen enough popular accounts of some mathematician "on the verge of proving X" to not put much trust in such things. Wiles was wise to work in secret.
Re:erm (Score:3, Interesting)
Re:Slashdot and mathematics breakthroughs... (Score:3, Interesting)