![]() |
Seems there're different handling of those shortcuts in browesers, see [url='http://dmcritchie.mvps.org/firefox/keyboard.htm']here[/url] (see yellow rows in the middle of the page) and depends on own browser settings, too.
|
I tested all of n=11 up to size 102 and cofactor 97 (fully ECM'd). Here are the updates:
11^44: 490 U104 (99) +8 iterations 11^48: 609 U103 (100) +6 11^50: 1406 U105 (101) +57 11^52: 446 U104 (102) +117 11^54: 237 U102 (98) +3 11^62: 400 U102 (97) +21 11^64: 514 U103 (101) +9 11^66: 477 U102 (100) +265 11^68: 761 U108 (98) +9 11^72: 848 U102 (97) +54 11^74: 1165 U108 (98) +20 11^76: 125 U103 (102) +54 11^78: 262 U107 (103) +98 11^82: 164 U108 (97) +62 11^84: 219 U109 (104) +172 11^86: 146 U102 (97) +98 11^88: 96 U105 (101) +50 11^90: 102 U103 (101) +49 11^92: 2684 U104 (102) +2560 (Dropped to 15 digits!) 11^96: 46 U104 (102) +29 11^100: 38 U116 (107) +6 11^102: 9 U108 (97) +6 11^106: 18 U113 (104) +16 11^108: 6 U114 (100) +2 I am now working on all of n=12 testing to the same limit. I'll be done in ~2-3 days. No reservations. |
12^98, 12^104, and 12^106 all terminate after short runs. :smile:
|
I added a few terms to some larger sequences:
6^139: 6 U110 (106) +4 iterations 6^141: 15 U113 (101) +13 6^143: 10 U115 (99) +7 6^145: 13 U115 (97) +9 6^147: 6 U116 (100) +2 6^149: 4 U117 (103) +1 7^130: 7 U110 (109) +3 7^136: 5 U115 (109) +2 7^138: 5 U117 (99) +3 10^116: 7 U115 (101) +2 10^118: 12 U115 (107) +8 |
OK all is updated.
Thanks a lot to gd_Barnes (GDB) ! |
[QUOTE=garambois;500938]OK, all is done !
Now, you can see the URL. [/QUOTE] [QUOTE=kar_bon;500939]Note to the new links on that page, there's is a standard behavior: [/QUOTE] Thanks a billion. That is exactly what we expected. We use ctrl+click a lot. Our mouse has a "ctrl" button too (side button, whose function can be set, to press with the thumb). Now, if we don't ask for too much, can the links point to the "last 20" instead of "last" only? As we are already spoiled by the aliquots blue page, to see the last 20, we will avoid additional 2 clicks on the destination page. It is more encouraging when we can see the "evolution" of the driver for the last terms in the sequence. It may be only me... but it is a psychological thing.. An that being said, I will reserve the base 28 (all shown in table). |
I second the motion to see the "last 20" instead of the last one.
|
11^34 done to 124 digits, still got the 2^4*31 driver (C115 full ecm-ed)
|
I'll reserve 21, but I won't start work on it until my current batch of sequences is done.
|
I'll reserve 9999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999.
I'll start on it in 2-3 years when my current prime searches are done. :smile: |
12^100, 12^102, and 12^108 all terminate after short runs. :smile:
|
All times are UTC. The time now is 10:53. |
Powered by vBulletin® Version 3.8.11
Copyright ©2000 - 2022, Jelsoft Enterprises Ltd.