Some Famous Problems of the Theory of Numbers And in Particular Warings Problem

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As it is, I must confine myself to one or two extremely inadequate remarks. The proof falls into two parts. The first part is what I may call semi- transcendental. It is not fully transcendental in the sense in which, for example, the classical proofs in the theory of the distribution of primes are transcendental, for it does not make use of the machinery of the theory of analytic functions of a complex variable ; but it uses the methods of the integral calculus, and is therefore not fully elem...entary. Hilbert set out with what would appear at first sight to be the singularly ill -adapted weapon of a volume integral in space of 25 dimensions, a number which he was afterwards able to reduce to 5. The formula which he ultimately used is = G \\\\\ (^1 + ^2 + ^3 where C is a certain constant, viz.
and the integration is effected over the interior of the hypersphere tf+v+yttfttfr' 1 Starting from this formula he was able, by an exceed- ingly ingenious process based upon the definition of a definite integral as the limit of a finite sum.


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