Examples of using Last theorem in English and their translations into Czech
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Fermat's last theorem.
But what did it have to do with Fermat's last theorem?
Of Fermat's Last Theorem. I have been working on finishing your proof Sorry.
He's solved Bormat's Last Theorem?
Or, said differently, if Shimura-Taniyama is correct,so is Fermat's last theorem.
But I'm sad in some ways because Fermat's last theorem has been responsible for so much.
I have been working on finishing your proof of Fermat's last theorem.
There was this marvellous moment when we were coming close to a proof of Fermat's last theorem, the tension had built up and there was only one possible punchline.
There was this marvelous moment when we were coming close to a proof of Fermat's last theorem.
Well, on the face of it the Shimura-Taniyama conjecture which is about elliptic curves,and Fermat's last theorem have nothing to do with each other because there's no connection between Fermat and elliptic curves.
That's why it's called the last theorem.
We decided to read Alister's Last Theorem.
Ok. I'm gonna run a proof of Fermat's last theorem in my head.
OK, I'm going to run the proof of Fermat's last theorem in my head.
The Taniyama-Shimura conjecture is no longer a conjecture, andas a result Fermat's last theorem has been proved.
What he didn't realise was that on the other side of the world elliptic curves and Fermat's last theorem were becoming inextricably linked.
I knew that moment the course of my life was changing because this meant that to prove Fermat's last theorem I just had to prove Taniyama-Shimura conjecture.
So after I would explained the 3/5 switch on the blackboard,I then just wrote up a statement of Fermat's last theorem, said I would proved it, said I think I will stop there.
Late in the spring of'93, I was in this very awkward position that I thought I would got most of the curves being modular,so that was nearly enough to be content to have Fermat's last theorem, but there were these few families of elliptic curves that had escaped the net.