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{{ED intro}} | |||
== Theory == | |||
327ed7 is related to [[695zpi no-2 no-3 no-5 analogue]]. | |||
[[695zpi]] sets a height record on the Riemann zeta function with primes 2, 3 and 5 removed. | |||
There is no better peak until the [[2485zpi no-2 no-3 no-5 analogue]], related to 934ed7. | |||
5.50170634367309287643484991017769754899729226704541986574311048539416 | |||
327.005976583980785662359711182151706915324382836632556050595015540 | |||
5.6157930141135163017766685402444293609627477857549470376596348292657 | |||
933.950702612953471546210854419427367873650944163629066387540013694 | |||
== Harmonics == | |||
{{Harmonics in cet|10.3022198974590976419888782283736910408845013796922597566139145837442966930|columns=15|start=1|title=Approximation of harmonics in 327ed7}} | {{Harmonics in cet|10.3022198974590976419888782283736910408845013796922597566139145837442966930|columns=15|start=1|title=Approximation of harmonics in 327ed7}} | ||
{{Harmonics in cet|10.3022198974590976419888782283736910408845013796922597566139145837442966930|columns=16|start=16|title=Approximation of harmonics in 327ed7}} | {{Harmonics in cet|10.3022198974590976419888782283736910408845013796922597566139145837442966930|columns=16|start=16|title=Approximation of harmonics in 327ed7}} | ||