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Old 2014-02-06, 13:01   #309
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"Luigi"
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Quote:
Originally Posted by tServo View Post
Luigi,
I'm wrapping up the 2 older ranges by the weekend. I have the new 29 range I just reserved. I will decide how much work I have ahead of me this weekend and let you know. If someone steps in before then, that's OK, of course.
Thanks Marvin, the range has slowly paced duting the last six months, so there is no hurry. I just wanted to be sure that no holes were present among the ranges, as usual, and asked for help.

Luigi
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Old 2014-02-09, 01:05   #310
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Quote:
Originally Posted by tServo View Post
Reserve,
FermatFactor=39, 6.1 * 10^16, 1.0 * 10^17
nada:

Code:
no factor for k*2^39+1 in k range: 61P to 65P (95-bit factors) [mmff 0.26 mfaktc_barrett96_F32_63gs]
no factor for k*2^39+1 in k range: 65P to 70P (95-bit factors) [mmff 0.26 mfaktc_barrett96_F32_63gs]
no factor for k*2^39+1 in k range: 70P to 72P (95-bit factors) [mmff 0.26 mfaktc_barrett96_F32_63gs]
no factor for k*2^39+1 in k range: 72000000000000000 to 72057594037927935 (95-bit factors) [mmff 0.26 mfaktc_barrett96_F32_63gs]
no factor for k*2^39+1 in k range: 72057594037927936 to 74000000000000000 (96-bit factors) [mmff 0.26 mfaktc_barrett96_F32_63gs]
no factor for k*2^39+1 in k range: 74P to 76P (96-bit factors) [mmff 0.26 mfaktc_barrett96_F32_63gs]
no factor for k*2^39+1 in k range: 76P to 78P (96-bit factors) [mmff 0.26 mfaktc_barrett96_F32_63gs]
no factor for k*2^39+1 in k range: 78P to 80P (96-bit factors) [mmff 0.26 mfaktc_barrett96_F32_63gs]
no factor for k*2^39+1 in k range: 80P to 85P (96-bit factors) [mmff 0.26 mfaktc_barrett96_F32_63gs]
no factor for k*2^39+1 in k range: 85P to 90P (96-bit factors) [mmff 0.26 mfaktc_barrett96_F32_63gs]
no factor for k*2^39+1 in k range: 90P to 93P (96-bit factors) [mmff 0.26 mfaktc_barrett96_F32_63gs]
no factor for k*2^39+1 in k range: 93P to 96P (96-bit factors) [mmff 0.26 mfaktc_barrett96_F32_63gs]
no factor for k*2^39+1 in k range: 96P to 100P (96-bit factors) [mmff 0.26 mfaktc_barrett96_F32_63gs]
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Old 2014-02-09, 01:13   #311
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Quote:
Originally Posted by ET_ View Post
Thanks Marvin, the range has slowly paced duting the last six months, so there is no hurry. I just wanted to be sure that no holes were present among the ranges, as usual, and asked for help.

Luigi
The other 2^37 range I thought would be done this weekend, which was a hole
in the range, will be done in about 4 days because I found a hole in my work. ( a
hole within a hole? ). The 2^29 work I just started looks to take about 2 months or so. How long do you reckon ( a guess will do ) do you think it will take to
finish your stuff in gtx 580 time? I am refurbing an old machine this weekend
and may be able to use it.
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Old 2014-02-09, 10:45   #312
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Quote:
Originally Posted by tServo View Post
The other 2^37 range I thought would be done this weekend, which was a hole
in the range, will be done in about 4 days because I found a hole in my work. ( a
hole within a hole? ). The 2^29 work I just started looks to take about 2 months or so. How long do you reckon ( a guess will do ) do you think it will take to
finish your stuff in gtx 580 time? I am refurbing an old machine this weekend
and may be able to use it.
The range is a heavy one. It wil take 8-9 days to complete the bitlevel, and another month or two to complete the whole range in a not-24/7 fashion.

Luigi

P.S. Congratulations for reaching the top of the list!

Last fiddled with by ET_ on 2014-02-09 at 10:46
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Old 2014-02-09, 18:20   #313
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Quote:
Originally Posted by ET_ View Post
The range is a heavy one. It wil take 8-9 days to complete the bitlevel, and another month or two to complete the whole range in a not-24/7 fashion.

Luigi

P.S. Congratulations for reaching the top of the list!
OK, Luigi, you can PM me with the *.ckp and worktodo files at my Gmail account.
I'll send you a message from there so You'll have the correct address to use.
I can't believe I surpassed Batalov !

Oooops. I just realized I put my latest results in this thread instead of the
results thread. Oh, well.
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Old 2014-02-09, 19:48   #314
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Quote:
Originally Posted by tServo View Post
OK, Luigi, you can PM me with the *.ckp and worktodo files at my Gmail account.
I'll send you a message from there so You'll have the correct address to use.
I can't believe I surpassed Batalov !

Oooops. I just realized I put my latest results in this thread instead of the
results thread. Oh, well.
Ooops... I misunderstood you and sent the mmff source instead. A new mssage is coming!

Luigi
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Old 2014-02-18, 23:46   #315
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finally complete (with many stops - sorry):

no factor for MM31 in k range: 55P to 56P (88-bit factors) [mmff 0.27 mfaktc_barrett89_M31gs]


reserving:
MM107, 3P to 3.2P
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Old 2014-03-05, 14:25   #316
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Now Reserving,

FermatFactor=36,310e15,330e15

Regards,
Matt
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Old 2014-03-12, 21:03   #317
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complete, no factors:

no factor for MM107 in k range: 3000T to 3200T (160-bit factors) [mmff 0.27 mfaktc_barrett160_M107gs]


reserving:
MM107, 3.2P to 3.4P
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Old 2014-03-30, 13:14   #318
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complete, no factors:

no factor for MM107 in k range: 3200T to 3400T (160-bit factors) [mmff 0.27 mfaktc_barrett160_M107gs]


reserving:
MM31, 56P to 57P
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Old 2014-04-20, 00:45   #319
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Complete:
Code:
no factor for k*2^91+1 in k range: 1000000000000000 to 1125899906842623 (141-bit factors) [mmff 0.27 mfaktc_barrett152_F64_95gs]
no factor for k*2^91+1 in k range: 1125899906842624 to 1300000000000000 (142-bit factors) [mmff 0.27 mfaktc_barrett152_F64_95gs]
no factor for k*2^92+1 in k range: 1000000000000000 to 1125899906842623 (142-bit factors) [mmff 0.27 mfaktc_barrett152_F64_95gs]
no factor for k*2^92+1 in k range: 1125899906842624 to 1300000000000000 (143-bit factors) [mmff 0.27 mfaktc_barrett152_F64_95gs]
no factor for k*2^93+1 in k range: 1000000000000000 to 1125899906842623 (143-bit factors) [mmff 0.27 mfaktc_barrett152_F64_95gs]
no factor for k*2^93+1 in k range: 1125899906842624 to 1300000000000000 (144-bit factors) [mmff 0.27 mfaktc_barrett152_F64_95gs]
no factor for k*2^94+1 in k range: 1000000000000000 to 1125899906842623 (144-bit factors) [mmff 0.27 mfaktc_barrett152_F64_95gs]
no factor for k*2^94+1 in k range: 1125899906842624 to 1300000000000000 (145-bit factors) [mmff 0.27 mfaktc_barrett152_F64_95gs]
n=110...119 is almost done, too.

Reserving: n=58...63, k=3e15...4.503e15 (i.e. 2^52)
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