A Hybrid of Theorems of Goldbach and Piatetski-Shapiro

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It is proved that for almost all sufficiently large even integers n, the prime variable equation n = p1 + p2, p1 ∈ Pγ is solvable, with 13/15 <γ≤ 1, where Pγ = {p |p = [m1/γ], for integer m and prime p} is the set of the Piatetski-Shapiro primes.
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