We show that there exist sets of primes A, B ⊆ P ∩ [1, N] with |A| = s, |B| = t such that all 1/2 (ai + bj) are also prime, and where s ≥ 0.33tN/(log N)t+1 holds, for sufficiently large N.
|Number of pages||3|
|Journal||The Quarterly Journal of Mathematics|
|Publication status||Published - Dec 2002|
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