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Sierp 928
Sierpinski 928 is at n=11K
22 primes so far: [CODE] 372*928^10905+1 1903*928^10946+1 2236*928^10935+1 7059*928^10927+1 7318*928^10831+1 8014*928^10330+1 9385*928^10578+1 10365*928^10782+1 10434*928^10765+1 10521*928^10556+1 11229*928^10505+1 15007*928^10676+1 17386*928^10200+1 17778*928^10478+1 18664*928^10282+1 19036*928^10875+1 19267*928^10584+1 19656*928^10412+1 19785*928^10381+1 21007*928^10922+1 24796*928^10451+1 26176*928^10392+1 [/CODE] There are 664 k remaining. Continuing. Files emailed to Gary. |
Riesel 727
Reserving Riesel 727 as new to n=25k
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[B]R986: proven, CK=8[/B]
Trivial k's: 1, 6 No MOB's, GFNs Primes: 2*986^22-1 3*986^1-1 4*986^1-1 5*986^5580-1 7*986^12505-1 |
Sierp base 900, CK=12.
Primes: 2*900^1+1 3*900^3+1 4*900^3+1 5*900^3+1 6*900^47+1 7*900^1+1 9*900^1+1 10*900^1+1 11*900^1+1 8*900^2270+1 Base proven. |
Riesel 727
Riesel Base 727
Conjectured k = 246 Covering Set = 7, 13 Trivial Factors k == 1 mod 2(2) and k == 1 mod 3(3) and k == 1 mod 11(11) Found Primes: 70k's - File attached Remaining k's: 4k's - Tested to n=25K 8*727^n-1 48*727^n-1 156*727^n-1 194*727^n-1 Trivial Factor Eliminations: 48k's Base Released |
Reserving
S869 to n=75K |
Riesel 603
Continuing with the experimentation of the new-bases script, I'm going to have a go with Riesel 603. According to the untested bases thread, it has a conjectured k=11324. (I'm crazy with these large k-values, no?) ;]
Arghh, I'm getting _lots_ of these errors: [CODE]Error occuring in PFGW at Wed May 12 19:58:24 2010 Expr = 8594*603^361-1 Detected in MAXERR>0.45 (round off check) in prp_using_gwnum Iteration: 94/3347 ERROR: ROUND OFF 0.46094>0.45 PFGW will automatically rerun the test with -a1 ----------------------------------------------------------------------- [/CODE] They kicked in at ... 4090*603^2467-1 and continued all the way to 11318*603^520-1 I have updated my version of pfgw (I was using whatever was in the CRUS package, which is now woefully out of date), and re-running the script. Is this the sort of error, Gary, that were running into recently? Advice, comments, platitudes? Iced biscuits? |
[QUOTE=paleseptember;214986]Continuing with the experimentation of the new-bases script, I'm going to have a go with Riesel 603. According to the untested bases thread, it has a conjectured k=11324. (I'm crazy with these large k-values, no?) ;]
Arghh, I'm getting _lots_ of these errors: [CODE]Error occuring in PFGW at Wed May 12 19:58:24 2010 Expr = 8594*603^361-1 Detected in MAXERR>0.45 (round off check) in prp_using_gwnum Iteration: 94/3347 ERROR: ROUND OFF 0.46094>0.45 PFGW will automatically rerun the test with -a1 ----------------------------------------------------------------------- [/CODE] They kicked in at ... 4090*603^2467-1 and continued all the way to 11318*603^520-1 I have updated my version of pfgw (I was using whatever was in the CRUS package, which is now woefully out of date), and re-running the script. Is this the sort of error, Gary, that were running into recently? Advice, comments, platitudes? Iced biscuits?[/QUOTE] This is due to the version of PFGW you were using. Most (if not all) of these should go away with 3.3.3/3.3.4. With the version you are using, there is no immediate problem since PFGW detected the error and corrected itself. |
1 Attachment(s)
Am getting the errors again (running with PFGW 3.3.4 now) for the same k/n pairs.
Since it's re-running with the -a1 switch (again), I'm going to assume that pfgw is taking care of it, but just in case, I've attached the pfgw_err.log for brighter minds if they're interested. |
1 Attachment(s)
Sierp base 800, CK=88.
Primes attached. k's remain: 26*800^n+1 61*800^n+1 82*800^n+1 Base completed to 25K and released. |
[QUOTE=paleseptember;214994]Am getting the errors again (running with PFGW 3.3.4 now) for the same k/n pairs.
Since it's re-running with the -a1 switch (again), I'm going to assume that pfgw is taking care of it, but just in case, I've attached the pfgw_err.log for brighter minds if they're interested.[/QUOTE] I'll see what we can do, but I'm not too concerned about it. |
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