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-   -   Leyland Primes (x^y+y^x primes) (https://www.mersenneforum.org/showthread.php?t=19347)

xilman 2019-11-14 18:29

[QUOTE=rogue;530590]Maybe he could give you or someone else update access to the website or maybe it could be moved elsewhere. With Russia building its own internet, who knows how long it will be before that site is not accessible to anyone outside of Russia.[/QUOTE]Err...

It's not in Russia.

rogue 2019-11-14 18:51

[QUOTE=xilman;530598]Err...

It's not in Russia.[/QUOTE]

I assumed that this site, [url]http://www.primefan.ru/xyyxf/default.html[/url], is in Russia.

xilman 2019-11-14 21:02

[QUOTE=rogue;530600]I assumed that this site, [url]http://www.primefan.ru/xyyxf/default.html[/url], is in Russia.[/QUOTE]Hmm. AFAIK, Andrey is, or was, in Belarus. I assumed that his site was located there too.

Oh well.

pxp 2019-11-16 03:00

[QUOTE=pxp;528543]That makes L(29356,257) #1403.[/QUOTE]

I have examined all Leyland numbers in the seven gaps between L(29356,257) <70746>, #1403, and L(30280,241) <72128> and found 12 new primes. That makes L(30280,241) #1422.

pxp 2019-11-26 01:14

[QUOTE=pxp;530464]As I write, there is a captcha timeout error that prevents me from posting my two most recent finds to PRPtop so I will note these with an asterisk in my list, until such a time as the issue is resolved.[/QUOTE]

The PRP Top submission issue appears to be fixed. I just added 12 Leyland PRPs.

pxp 2019-12-08 11:28

[QUOTE=pxp;530726]That makes L(30280,241) #1422.[/QUOTE]

I have examined all Leyland numbers in the two gaps between L(30280,241) <72128>, #1422, and L(104824,5) <73269> and found 14 new primes. That makes L(104824,5) #1438.

NorbSchneider 2019-12-10 23:10

Another new PRP:
2223^25780+25780^2223, 86285 digits.

NorbSchneider 2019-12-24 12:45

Another new PRP:
1828^25929+25929^1828, 84580 digits.

NorbSchneider 2019-12-29 23:24

Another new PRP:
15927^18196+18196^15927, 76463 digits.

NorbSchneider 2020-01-06 22:41

Another new PRP:
2551^26056+26056^2551, 88766 digits.

pxp 2020-01-10 22:25

[QUOTE=pxp;532355]That makes L(104824,5) #1438.[/QUOTE]

I have examined all Leyland numbers in the eight gaps between L(104824,5) <73269>, #1438, and L(30247,300) <74926> and found 24 new primes. That makes L(30247,300) #1470.


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