Geniuses -

genius pierre de fermat

Pierre de Fermat

And perhaps, posterity will thank me for having shown that the ancients did not know everything.

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genius pierre de fermat

Pierre de Fermat

It is impossible for any number which is a power greater than the second to be written as a sum of two like powers. I have a truly marvelous demonstration of this proposition which this margin is too narrow to contain.

genius pierre de fermat

Pierre de Fermat

I have found a very great number of exceedingly beautiful theorems.

genius pierre de fermat

Pierre de Fermat

I am more exempt and more distant than any man in the world

genius pierre de fermat

Pierre de Fermat

I have discovered a truly marvelous proof of this, which however the margin is not large enough to contain.

genius pierre de fermat

Pierre de Fermat

To divide a cube into two other cubes, a fourth power, or in general any power whatever into two powers of the same denomination above the second is impossible, and I have assuredly found an admirable proof of this, but the margin is too narrow to contain it.