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[URL="http://www.factordb.com/index.php?id=1100000000126356463"]26010319^29-1[/URL] has been factored! Phew, total time: 1037.52 hours.
Progress on [URL="http://www.factordb.com/index.php?query=8178376117%5E23-1"]8178376117^23-1[/URL] has been quite slow so far, but is continuing. |
Update on t800 file
Here is the latest update to the easiest SNFS jobs in the t800 file which are ready for NFS.
P48^5-1 (~SNFS-191) [CODE]112460652744378364853759012694282455494813080061^5-1 107927376183745108366689702165024524322958067003^5-1 447502945934301283161776096917629148402454445541^5-1[/CODE] P33^7-1 (~SNFS-196) [CODE]704635516394998559259828961524553^7-1 378113344089458052918622653774119^7-1 127409164457691533608671725623243^7-1 706691267287327023948550632285277^7-1 640992247445482576119970066870663^7-1 118085024551805774505651739081667^7-1 244431668748815002725611352036937^7-1 337597253482952933496880218453677^7-1 110733802113174771476533550595851^7-1[/CODE] P21^11-1 (~SNFS-206) [CODE]970244551306876240403^11-1 283355944507855047853^11-1 660195026475300218611^11-1 182252042272959813223^11-1 103737625617657751921^11-1 373760264642068615009^11-1[/CODE] P17^13-1 (~SNFS-199) [CODE]33565630407553129^13-1 78372732118311223^13-1 39383509906716221^13-1[/CODE] |
Looking at a quote from 2017-01-25.
[QUOTE=RichD;451555]Looking a little closer at the t600.txt file I see some interesting facts. As of today there are 456 numbers in the file. ...[/QUOTE] As of today the remaining number of composites is 375. On a side note, Pascal is running his massive accumulation job and should have new t-files sometime in early-to-mid June. |
[QUOTE=lavalamp;451236]I'll work on that batch of P32^7's, but it will take me longer now as I have to use these machines for other things too.[/QUOTE]
Are you still working on [URL=http://www.factordb.com/index.php?id=1100000000438441876]43380497318350653332411961196681^7-1[/URL]? |
[QUOTE=RichD;459823]Are you still working on [URL=http://www.factordb.com/index.php?id=1100000000438441876]43380497318350653332411961196681^7-1[/URL]?[/QUOTE]Seems I just forgot to report the result. I've added it now.
Progress for 8178376117^23-1 has slowed quite a bit, but I do have over 50% of the estimated minimum relations now. |
[QUOTE=lavalamp;459893]Seems I just forgot to report the result. I've added it now.
Progress for 8178376117^23-1 has slowed quite a bit, but I do have over 50% of the estimated minimum relations now.[/QUOTE] Thank you. And Pascal also thanks you. |
t600 File
As of today, the number of remaining composites in the [URL=http://www.lirmm.fr/~ochem/opn/t600.txt]t600[/URL] file is 350.
Additionally, there is a new [URL=http://www.lirmm.fr/~ochem/opn/t550.txt]t550[/URL] created which contains 91 numbers. |
Pascal has created a new Most Wanted Road Blocks [url=http://www.lirmm.fr/~ochem/opn/mwrb2100.txt]file[/url] for the OPN project. Many new numbers have only low level ECM. I have identified all the new numbers below C200. Below is a summary of this list. I will take the two C150s.
11 - C130s 31 - C140s 2 - C150s 9 - C160s 9 - C170s 3 - C180s 12 - C190s |
I'm going to switch to the Most Wanted numbers for a while once my current reservation on the Brent tables has finished.
As a starter I'll do the C120-149 ones (43 numbers). Do you think it's worth posting results here as well as in factordb? Chris |
[QUOTE=chris2be8;468891]I'm going to switch to the Most Wanted numbers for a while once my current reservation on the Brent tables has finished.
As a starter I'll do the C120-149 ones (43 numbers). Do you think it's worth posting results here as well as in factordb? Chris[/QUOTE] I've don't a few in the C130s & C140s. Check FDB before starting a number. Since these are relatively easy, no need to post here - just FDB. Pascal will pick them up automatically. P.S. I am finishing 61403^29-1 then completing C150s before moving to C160s. |
I've factored all the C120-149 numbers. So I'll reserve some more:
(32237^47-1)/32236 (208 digits, for my main system) (6980910082227886540820089867^7-1)/48866370575595205785740629062 (167 digits) (48847^37-1)/48846 (169 digits) Although I won't start for a couple of days, so post here if they are being worked on. Chris |
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