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Old 2010-11-14, 23:26   #1563
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Quote:
Originally Posted by Max
What you'll want to do is create a subdirectory off the GGNFS directory for this particular factorization; place your .n file in there (formatted properly--if you need help with this see http://gilchrist.ca/jeff/factoring/n...ers_guide.html). Then open a command prompt to the subdirectory and run:

../factmsieve.py filename.n
Okay; Here is my GGNFS directory;

...\Downloads\Factoring\ggnfs-svn360-win64-core2

So, this would be the path for the subdirectory:

...\Downloads\Factoring\ggnfs-svn360-win64-core2\tobefactored\example.n?

Last fiddled with by 3.14159 on 2010-11-14 at 23:28
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Old 2010-11-15, 00:16   #1564
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Quote:
Originally Posted by 3.14159 View Post
Okay; Here is my GGNFS directory;

...\Downloads\Factoring\ggnfs-svn360-win64-core2

So, this would be the path for the subdirectory:

...\Downloads\Factoring\ggnfs-svn360-win64-core2\tobefactored\example.n?
Correct.
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Old 2010-11-15, 00:59   #1565
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Quote:
Originally Posted by mdettweiler View Post
Correct.
Well, I tried that and got no luck;

I also noted something interesting:

The pack has one of its files missing. Luckily, I forgot I had a spare copy, which I got around July-August, apparently. I will see how that works out.

.. The only problem is, that annoying problem of the correct path.. There must have someone other than I who ran away from this because it's impossible to set up..

Last fiddled with by 3.14159 on 2010-11-15 at 01:26
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Old 2010-11-15, 04:30   #1566
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Quote:
Originally Posted by 3.14159 View Post
Well, I tried that and got no luck;

I also noted something interesting:

The pack has one of its files missing. Luckily, I forgot I had a spare copy, which I got around July-August, apparently. I will see how that works out.

.. The only problem is, that annoying problem of the correct path.. There must have someone other than I who ran away from this because it's impossible to set up..
Hmm...did your copy of GGNFS come with an msieve.exe binary? Mine did (albeit a very old copy) but I got it a while back. If you don't have msieve.exe in your GGNFS directory, grab the latest version from http://sourceforge.net/projects/msieve/.

If that doesn't work, try replacing the "../"'s with absolute paths. That is, with "...\Downloads\Factoring\ggnfs-svn360-win64-core2" (replacing with whatever full path is in its place).
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Old 2010-11-18, 23:56   #1567
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Y'know, I've always had the idea that one day, I might be able to have a somewhat impressive semiprime integer split into its factors, like this;

Code:
34202459310305167332073477050434588029922904302593504279353572001153771881481122935589269582256218330011913588589287285938611761601312404711541389297229774861463835999831 = 

4474901351001318687510657405661030821171754716612970370265520870318598719901177600069 * 7643176156866991540331200941525581679369244062690306474322557206918623812221160197099

Last fiddled with by 3.14159 on 2010-11-18 at 23:56
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Old 2010-11-19, 00:20   #1568
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Quote:
Originally Posted by CRGreathouse View Post
Pfft, here's 100.

Oops, the forum won't let me post that many characters. OK, here's the amount I can fit into a post.

Code:
3828341080244400637832496477959805704164073468183074462634180957833651864984723682138669035433026500 = 2 * 2 * 3 * 5 * 5 * 5 * 7 * 19 * 19 * 23 * 37 * 53 * 241 * 1181 * 5649913 * 36081377 * 8581181173 * 47840420649221 * 56402348128571 * p32
1588660322983396302885796245830814329302488843364165698215578492464397730424401789229489704601075756 = 2 * 2 * 3 * 7 * 13 * 23 * 47 * 61 * 181 * 15031 * 526483 * 927323 * 1148527 * 406979061818023 * 81538217474440208479553 * p30
1021031048497837374483531447808891337935989532331588576367878602517111431033593224173329292881512173 = 31 * 367 * 30809 * 5668727 * 908392703 * 1028314699 * 2197843586849586383840467 * p42
7086422853097868451711345316509410180470376785600011857778722004533443743419826800885302936650498470 = 2 * 5 * 13 * 19 * 29 * 431 * 587 * 691 * 2767 * 942187 * 1893539 * 2597779 * 15624896897 * 1610494874908351 * 3845935534903586029 * p21
4318456126006444342857842557107114096633481415982568386769884274414806491142401044261345969736720694 = 2 * 3 * 7 * 11 * 13 * 23 * 31159 * 302053 * 30936197387 * 4176718791229 * 847849456387121 * 2254092997188947242409 * p26
1109587849660304353836201770893761411871650688020685001076825645933095103648972795052962839552595690 = 2 * 3 * 3 * 5 * 7 * 23 * 31 * 67 * 163 * 85632998041 * 17249535181483504313 * 394021370780626750477817951 * p33
2979941477970790621634249796909439789746784691205449811130412558873271515382744651517007594645175894 = 2 * 3 * 11 * 13 * 19 * 97 * 1637 * 706109 * 60265063 * 59542983281711851 * 6457175558840031600628637783 * p32
6420726987540740841706278258860741277295366130264261913963063511707914602848605467111390751821088121 = 3 * 7 * 97 * 1481121042485345479125151 * 176615229066307992468364472796139 * p41
9816138939953536743143344071912358383004405759221258712071041553368290365584815105024598168207976103 = 839 * 10399 * 4264780100791321147 * 8561427410274222444303852083 * p47
2268168812216914591854154823153328155076179646049376828112834528320073183563365268538263313054628020 = 2 * 2 * 3 * 3 * 5 * 7 * 7 * 23 * 31 * 31 * 37 * 61 * 73 * 479 * 523 * 1486553277901 * 2312246873086067716693912462289027 * p35
2175187002194884841675973456689521692815926892066030053856510088603896308976058660302016139102867286 = 2 * 17 * 43 * 199 * 317 * 17207 * 595611953 * 374487601672675901611 * 120397871923043244929719 * p35
1964666465908214969730131549122817558003317961763724416749317778247127635667033822930173507293655037 = 1409 * 2621779 * 572550962994499639130106764801815763499954743 * p45
2109835988366518432588338355806050669474506758795640108970282822027494388216935165502614463059840500 = 2 * 2 * 3 * 3 * 5 * 5 * 5 * 13 * 17 * 53 * 53 * 89 * 241 * 279464069 * 13390332799 * 13566564771765494922641095631 * p39
4170436258982883679101363076894140796229193134975892831177906516068402234097418053129515314672448236 = 2 * 2 * 17 * 2069 * 131381 * 147541 * 392669 * 1385569 * 8654839 * 1817213413 * 641105533842841 * 22777900103786411 * p26
1112745709173761896559835695316280609014296134651327666778801370828688600198148161143564180857076834 = 2 * 3 * 7 * 11 * 31 * 47 * 317 * 19381 * 182617 * 304849 * 589163046401 * 490279242759107592236447059 * p38
6754467728048555661382638518307179841909700849996023430663298769830785246937785624396484840143801820 = 2 * 2 * 5 * 13 * 19 * 23 * 29 * 83 * 97 * 2029 * 102139 * 175919 * 28920977 * 37222903 * 3325507556831 * 113026544095967 * p35
9290303292654677796208450313997479786862212010805900056412444714830815535310109739094853648011955880 = 2 * 2 * 2 * 3 * 5 * 19 * 19 * 53 * 139 * 149 * 2633 * 254557 * 7518315653802366207934294760412271 * p47
1519045907326352179272495192012691255110343871460740344723603485053123113376600850827082587042722632 = 2 * 2 * 2 * 3 * 3 * 3 * 7 * 7 * 7 * 7 * 11 * 13 * 19 * 23 * 73 * 953 * 8039 * 191531 * 650543 * 966923 * 2910837913 * 4712082339471169543 * p35
2297494279297747651318689357388091486187167887028748530651383542166405596399953892245633133215771067 = 3 * 19 * 1129 * 4909 * 45281 * 95483 * 350573551 * 185546423887211 * 5000505715976357 * p43
6916716710106028694497858360968629919200917839743569117166581989808297983518264029006195056926115135 = 3 * 5 * 7 * 313 * 599 * 701 * 887 * 117331 * 4657853 * 8510059 * 3519961031 * 34327729151 * 346541139438472730910749 * p25
4020646510893532589104720126916970485917983107805030705775412066914614392060823406100284080206300400 = 2 * 2 * 2 * 2 * 3 * 3 * 5 * 5 * 7 * 7 * 7 * 13 * 31 * 31 * 43 * 67 * 349 * 33623 * 102679 * 142159 * 229717 * 10307723 * 338788421 * 1427600611 * p39
7172656039606291939374148166929125456455438300989478240428912337825056979098115354643207581855835285 = 3 * 3 * 5 * 7 * 13 * 19 * 37 * 61 * 487 * 1121941560287 * 121409626878654282391474088573 * p48
2528919604826729658531053105058688132708635900874626524727189778747923659829992520183389956689288493 = 7 * 19 * 37 * 127 * 887 * 2347 * 149551999 * 140397312799 * 46097360176928611953517733 * p43
4780580308922684791934717889134818971136050278964890263719923034086360164542392367179511433499581230 = 2 * 3 * 5 * 11 * 47 * 107 * 199 * 3559 * 101399 * 226307 * 1130190559 * 12732542650017211591 * 130385357953530112759 * p29
1771581299718052268780183255753188184264364543991851960093639623289282075054030826702670725925580126 = 2 * 3 * 7 * 23 * 73 * 1621 * 440681 * 57252901 * 9424402487 * 555590203710791497 * 1664351435128005575192027 * p26
1826607301881605308867617623466131387321007525492908119055581832481636954149723135560049573051779689 = 3 * 7 * 8731 * 11971 * 86423 * 133697 * 6175693 * 3399940349409841 * 228101887805109423382486397 * p32
5012088009277640314402761559890041839759396057018545897258241994190447331558998944288170990344028751 = 2917 * 1757549 * 85744849549 * 77390355798296212981 * 117857840533006506831097561 * p34
1118682071008816168222725102230550120702126996309533995481998016819660387118847018742147190609638748 = 2 * 2 * 3 * 7 * 7 * 7 * 11 * 31 * 31 * 15107 * 66041 * 3629831 * 32303143 * 3644664791 * 3669739756759 * 9842283515159 * p34
3409719665791495912088557548714548870555928299445478456550560379913289306779291543643147189360470373 = 13 * 63079 * 1897177 * 6700089011507840929048948172217533113246337 * p45
1495013387078444830971209867702573522460009718985740283372631172961535442849970157536302235575256418 = 2 * 3 * 7 * 7 * 7 * 23 * 43 * 683 * 1069 * 11941 * 79943 * 174767 * 3055399 * 15229428191 * 97167102001 * 342494678174970979223 * p25
4525811937133892039004695583122389645196403182725701117694456147561445885523093800196418939098804213 = 3 * 7 * 127 * 181 * 971 * 1249 * 2417 * 938338889863 * 1435055134111 * 14576177493396886245107 * p39
2073311625512958451771092516352979522018668970964146344058841979417884026793493734398961719458991714 = 2 * 7 * 83 * 683 * 2927 * 2853337 * 14091887522033 * 229463148114318047593 * 119858213886351109516757 * p27
2898380564764331740650976346727898110985597681040329046593860520663948977367124731596264106185936093 = 3 * 3 * 101 * 151 * 271 * 1373 * 2153 * 17239 * 81239 * 2773871 * 7857481 * 899962939 * 82370557151 * 1455761853057791 * p28
3198477157946413712356473944979032360351567621787560078910437352396253167806937403734139451063110790 = 2 * 5 * 31 * 1543 * 31643 * 16930549 * 4315089697 * 147331735717257383607543819531715979 * p38
3122316024826623570999390780435061018523720250135414481535910292606995414401907413802207852764507150 = 2 * 5 * 5 * 13 * 53 * 9941 * 1095839 * 1436933 * 3566369 * 116278069 * 704550047 * 3739896647 * p46
1150279127692742245826975952975244459786635097720009368565532437170228458297750980752159689159559618 = 2 * 3 * 7 * 43 * 211 * 74843 * 487703 * 179282303 * 5191468757 * 279705792443006937347 * p45
3476994682280465721380107970080979643964773181753875578457560808630413498598886246958613562097879220 = 2 * 2 * 3 * 5 * 13 * 191 * 5912088495769122635780489 * 7782116779738216343902940458011407 * p36
2396930940518056525873755201487754594494952937746349126647824329949425055589025208870046787995076360 = 2 * 2 * 2 * 3 * 3 * 3 * 5 * 17 * 1361 * 13049 * 117243743 * 3537179857 * 13631427749 * 24865862748311267 * 83386179669921800083 * p24
5059444662280282391945087488109772319758228923707259715338382813207657103741168542070840844904146220 = 2 * 2 * 3 * 3 * 5 * 7 * 23 * 29 * 79 * 101 * 113 * 743 * 4831 * 2962207 * 4864957 * 15387939349 * 30166451450413001 * 22509974642730605057 * p23
9047865069205221785796363229531231728097227782231483365308238450563871586695628928251384364335276289 = 3 * 7 * 11 * 13 * 37 * 41 * 1327 * 1361 * 4243 * 29153 * 47513 * 9410983 * 55253941 * 219090281 * 1296987047 * 8269682713 * 84184045307 * p22
4818738698309238680979976982780739771434590565295500757251227197031479934194199257557409828463541162 = 2 * 31 * 79 * 379 * 25868233 * 64475011693 * 10929957278893 * 26357427070885165852945211371 * p34
7569920572151463447485708659596986502379885621035578545383014239308628711137659305904538890841093447 = 3 * 7 * 13 * 37 * 47 * 53 * 149 * 401 * 3457 * 34673 * 2494512199 * 13965069563 * 32420504751992087 * p44
7384425977124614373037190268769494322670515018022021984540726867123494391479847118318115045923964027 = 11 * 103 * 241 * 719 * 148709668309 * 51020820806647045557427500151889591 * p46
1460986172293537551768238256080060645982228305051951190204471703642679618463315789617586532311138454 = 2 * 3 * 31 * 47 * 673 * 1051 * 29478523 * 2049939233 * 120265998807826733 * 292426016421719911 * p39
Could have posted those into a document.
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Old 2010-11-19, 02:47   #1569
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A suitable number to leave YAFU working overnight..

54226171049950775045015304584853623265770119570639252888707467753514344661290463063582064327739908372829 (104 digits.)

That will set me a new record.

Last fiddled with by 3.14159 on 2010-11-19 at 02:49
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Old 2010-11-19, 07:12   #1570
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Quote:
Originally Posted by 3.14159 View Post
That will set me a new record.
For my record of a SIQS-run with yafu see here.
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Old 2010-11-19, 11:04   #1571
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Quote:
Originally Posted by kar_bon View Post
For my record of a SIQS-run with yafu see here.
... I almost finished it, but it crashed instead of giving me factors.



Code:
11/18/10 22:02:26 v1.20 , starting SIQS on c104: 54226171049950775045015304584853623265770119570639252888707467753514344661290463063582064327739908372829
11/18/10 22:02:26 v1.20 , random seeds: 2937123117, 3499815544
11/18/10 22:02:26 v1.20 , ==== sieve params ====
11/18/10 22:02:26 v1.20 , n = 106 digits, 350 bits
11/18/10 22:02:26 v1.20 , factor base: 140000 primes (max prime = 3952219)
11/18/10 22:02:26 v1.20 , single large prime cutoff: 592832850 (150 * pmax)
11/18/10 22:02:26 v1.20 , double large prime range from 45 to 53 bits
11/18/10 22:02:26 v1.20 , double large prime cutoff: 6184122292945686
11/18/10 22:02:26 v1.20 , allocating 10 large prime slices of factor base
11/18/10 22:02:26 v1.20 , buckets hold 2048 elements
11/18/10 22:02:26 v1.20 , sieve interval: 46 blocks of size 32768
11/18/10 22:02:26 v1.20 , polynomial A has ~ 14 factors
11/18/10 22:02:26 v1.20 , using multiplier of 29
11/18/10 22:02:26 v1.20 , using small prime variation correction of 22 bits
11/18/10 22:02:26 v1.20 , using SSE2 for trial division and x128 sieve scanning
11/18/10 22:02:26 v1.20 , trial factoring cutoff at 96 bits
11/18/10 22:02:26 v1.20 , ==== sieving started ( 4 threads) ====
11/19/10 04:29:16 v1.20 , trial division touched 1037885351 sieve locations out of 1691911094009856
11/19/10 04:29:16 v1.20 , 140700 relations found: 33259 full + 107441 from 2117572 partial, using 561228576 polys (1471 A polys)
11/19/10 04:29:16 v1.20 , on average, sieving found 0.00 rels/poly and 92.67 rels/sec
11/19/10 04:29:16 v1.20 , trial division touched 1037885351 sieve locations out of 1691911094009856
11/19/10 04:29:16 v1.20 , ==== post processing stage (msieve-1.38) ====
Then, an error message, "yafu has stopped working", or something to that effect.

I guess it doesn't work for anything larger than 100 digits..

Last fiddled with by 3.14159 on 2010-11-19 at 11:28
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Old 2010-11-19, 11:57   #1572
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Quote:
Originally Posted by 3.14159 View Post
I guess it doesn't work for anything larger than 100 digits..
Definitely not. Don't guess, try again or read the manual.

Start again yafu, the found relations are stored so it will continue the test.

Last fiddled with by kar_bon on 2010-11-19 at 11:57
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Old 2010-11-19, 22:11   #1573
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Quote:
Originally Posted by kar_bon View Post
Definitely not. Don't guess, try again or read the manual.

Start again yafu, the found relations are stored so it will continue the test.
I guess I'll try once again..

.. No luck. It doesn't work for anything > 100 digits.
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