|Aug1-12, 09:44 PM||#1|
Goldbach Partitions for Even Numbers 2^k
Attached is a graph of the number of goldbach partitions versus Hardy Littlewoods asymptote for even numbers of the form 2^k.
I only computed the values for 2^3 through to 2^17. It would be interesting to see what happens for larger values of k.
Correct if I am wrong, but I think the goldbach partitions of the form 2^k lie at the bottom of Goldbach comet's. So this Hardy Littlewood asympote may be a minimum bound of Goldbach partitions [though not proven].
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