Some Somewhat Easier n^i Sequences Available for Termination

[gd_barnes]

Originally Posted by gd_barnes

24^110 and 96^80 terminate

Looks like I reported 24^110 as terminated but I had failed to finish entering the factors in the DB for over half a day. Now the DB has it terminated :-)

[gd_barnes]

Reserving 10^156 and 223^65

[gd_barnes]

10^156, 227^57, and 229^61 terminate

Reserving 233^53, 233^55, and 233^57.

[richs]

6^210 terminated by me.

[gd_barnes]

229^63, 233^53, 233^55, and 233^57 terminate

[gd_barnes]

20^116 and 21^117 terminate

[gd_barnes]

76^82, 157^71, and 223^65 terminate

[gd_barnes]

151^67 terminates

Reserving 85^81

[gd_barnes]

85^81 terminates

[gd_barnes]

Reserving 199^57 and 229^57

With large (by my standards) fully-ECM'd cofactors and a factor of 3 that usually means plenty more along the way, these should take a while.

With all of the low-lying fruit gone and all cofactors at >= 120 digits, it's time to get them all to size >= 130 digits. :-)

[EdH]

Originally Posted by gd_barnes

. . .
With all of the low-lying fruit gone and all cofactors at >= 120 digits, it's time to get them all to size >= 130 digits. :-)

I don't know. . . 10^160 seems pretty "low hanging." But, after that. . .