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-   -   New Maximal Gaps (https://www.mersenneforum.org/showthread.php?t=26924)

CraigLo 2021-11-01 05:46

This approach is only useful when it is needed to guarantee that a number is prime. For prime gap searches that probably means only maximal gap searches where we want to make sure we haven't missed any large gaps. The approach requires knowing all primes up to sqrt(N) so it couldn't be used for very large numbers. It might be useful up to 2[SUP]80[/SUP].

Bobby Jacobs 2022-03-01 23:49

How far have you gotten in your search now? Have you found any new large prime gaps just above 2[SUP]64[/SUP]? Have you proven that 1552 and 1572 are maximal prime gaps?

rudy235 2022-03-02 03:17

[QUOTE=Bobby Jacobs;600956]How far have you gotten in your search now? Have you found any new large prime gaps just above 2[SUP]64[/SUP]? Have you proven that 1552 and 1572 are maximal prime gaps?[/QUOTE]

I think that is a valid question. But I don’t think CraigLo would have forgotten to tell us. :smile:

Bobby Jacobs 2022-05-07 14:01

Well, Craig has not been on this site in a while. Does anybody else know how to prove the new maximal prime gaps?


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