Cubes t^3 = (p+q+r)/3 which are the arithmetic mean of three consecutive primes such that p < t^3 < q < r.

A234256

Cubes t^3 = (p+q+r)/3 which are the arithmetic mean of three consecutive primes such that p < t^3 < q < r.

Terms

    a(0) =5735339a(1) =10503459a(2) =73560059a(3) =253636137a(4) =393832837a(5) =761048497a(6) =791453125a(7) =1064332261a(8) =1829276567a(9) =2014698447a(10) =2487813875a(11) =2893640625a(12) =4533086375a(13) =7845011803a(14) =14437662875a(15) =45998156287a(16) =55611739513a(17) =62429032063a(18) =63378025803a(19) =72877493233a(20) =87115050737a(21) =104154702625

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