Cubes t^3 = (p+q+r+s)/4 which are the arithmetic mean of four consecutive primes such that p < t^3 < q < r < s.
A234358
Cubes t^3 = (p+q+r+s)/4 which are the arithmetic mean of four consecutive primes such that p < t^3 < q < r < s.
Terms
- a(0) =25934336a(1) =194104539a(2) =320013504a(3) =332812557a(4) =428661064a(5) =8072216216a(6) =8640364608a(7) =11239424000a(8) =16290480375a(9) =17738739712a(10) =26730899000a(11) =44136677304a(12) =46850670125a(13) =68117264704a(14) =114366627864a(15) =119168121961
External references
- oeis: A234358