Brun's Theorem is a result in number theory that provides an estimate for the number of twin primes, which are pairs of prime numbers that differ by two. This theorem asserts that the sum of the reciprocals of the twin primes converges, implying that there are infinitely many twin primes. It connects to broader implications in the study of prime distributions and sieve methods, particularly regarding the Riemann Hypothesis and its impact on prime number theory.
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