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Old 2011-02-10, 14:02   #34
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Done with 156024, 156408, 158592.
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Old 2011-02-10, 15:34   #35
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158310 is finished: size 110, i635, 23 * 3 * 47 * 467 * 307537 * 504667 * c93


reserving 158418
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Old 2011-02-10, 17:16   #36
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Done with 150540, 112 Digits, 2^2*3^2*7
Done with 150684, 113 Digits, 2^4*3*5*31
Done with 150780, 110 Digits, 2^2*3^3*7^2
Keeping 151140, 110 Digits, 2^2*3^2*5
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Old 2011-02-11, 18:32   #37
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159816 is finished: size 111, i1448, 23 * 33 * c108
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Old 2011-02-12, 01:50   #38
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Of interest (to me, at least), 158418 successfully shed its 24 * 31 driver:
Code:
 1569 .     877504840415796196828714453659314223144562000146040084797161544513449054471072234400052867838756604807971984 = 2^4 * 31 * 114807993437 * 1308765267208711532569032703 * 11774269083623272495487815794706054426109866029093735891732891352189
 1570 .     877504840431082673216742614434171897694527937984557499894311395448312146088244136513657027027254263337220976 = 2^4 * 31^2 * 509 * 728756813051 * 1313969196053 * 30473705411963929679 * 3842335569968832747048122883089109352865023831706318401147
 1571 .     882725435332832992280529012688183015572664240038669798309081626504511097084234167423411538095400843565588624 = 2^4 * 31^2 * 661763982029 * 975336307807295041 * 3053917018770797324772764509 * 29125106404783957476050790108106341686154674449
 1572 .     884505123713190642038038984952323241372320504239967583687243993613506157941485817209835404409728125986721376 = 2^5 * 31 * 43 * 263 * 9371 * 17781499 * 37949339 * 12468262969438803640800795695294186792840056607487737550974257200732791796462953707
 1573 .     962031755437381922284451030388530771802874880715857493985566529261273968640603314738154374810484960467038624 = 2^5 * 73 * 116707 * 462173315371 * 26314376287603 * 1033388340784191781 * 311353653711515642179 * 901787461335620154170360522356302601
 1574 .     957929919803315068970348525188520743376000433384406350811676839768837677406296524666375191305494785774282336 = 2^5 * 89 * 661 * 122561 * 271063906667 * 240372347540960272801744369 * 63721178560003990781581369000605553884749883046046833319629
 1575 .     952085553353239884308295295501837614160200698187373610430323982280280589465972633723606637793222298140101664 = 2^5 * 107 * 6277 * 203023 * 126655147 * 4773567732973857151 * 1406446781227266542419 * 256599386564124264109801883885754506029780293287
 1576 .     940161552081910454302818307146367288570237617087349733263679206513279656012724557451035206230120871873000416 = 2^5 * 29380048502559701696963072098323977767819925533979679164489975203539989250397642420344850194691277246031263
 1577 .     910781503579350752605855235048043310802417691553370054099189231309739666762326915030690356035429594626969216 = 2^7 * 2247751894321823 * 31962139288470691 * 39842237090331920173147312059360907 * 2485857932462511910892812491889635825347
 1578 .     903666023082637938847443881670653314962781482865712570340051685859741154222668113122444460520911449961462144 = 2^7 * 489390257 * 419971921363814489 * 34349657398522317411133900039328560288190452662374222730536505571722388300164251
 1579 .     896606135955907196277623819811084846971175973577263639888615525187609892531991862345783856994038098583807056 = 2^4 * 173 * 11560931 * 3700848369919 * 15403422021431 * 2863909828383521 * 171618841438704297554321642567498411627959691186236100603
 1580 .     850609874043581405310368147555896277031111503807899604390394341520719105085664680275596633301042809866230704 = 2^4 * 7^2 * 12637 * 7558877 * 4513084948291 * 1588695597941497214275198948716819989417 * 1584159451542761553915932902821276352005577
 1581 .     1066669188377398330344633908909828879251144730147596742020593100838032474911564224897269086150264331966603280 = 2^4 * 5 * 503 * 5725747 * 6002053 * 149624364257 * 5155104577119713471733113569256291725834211843277145091728630464509107905680581
 1582 .     1418267951775548059650025719532938294488510751229988533526546188699954575619790718017894857253299086527757808 = 2^4 * 12781 * 293544413 * 493774709 * 49315828591 * 290269677563 * 417660546134815373246540527 * 8003120469138286308557590312792400609
 1583 .     1329841218151283803157367235950075328980984860334139200774081000229135805419275254878494398659846407478821392 = 2^4 * 9951693922833943361021322043 * 8351852134815915016369608600135750830017987581850660489885626416407200293400659
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Old 2011-02-12, 11:26   #39
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Done with 155034, 156688, 158720.
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Old 2011-02-12, 12:03   #40
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Done with:
155448: i1020,sz110, 2*3
155790: i970, sz110, 2*3^2
156174: i1270, sz110, 2^5*3*5
156360: i1177, sz110, 2^3*3*7
156468: i492, sz110, 2^5*3*7
156750: i768, sz110, 2^2*3
156828: i1077, sz111, 2^4*31
Taking rest of <160k:
158010, 158730, 158814,
159372, 159900
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Old 2011-02-12, 15:06   #41
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no more sequence to reserve here...
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Old 2011-02-12, 16:31   #42
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Quote:
Originally Posted by Andi47 View Post
no more sequence to reserve here...
I hope I'm not overstepping, but per the file in the first post, I see these as the next set:

(You still need to check against the reservation thread!)

160062, 160200, 160722,
161064, 161232, 161490, 161568, 161700, 161820, 161844, 161952,
162072, 162120, 162216, 162288, 162348, 162702, 162990,
163100, 163308, 163350, 163464, 163590, 163872, 163890, 163920, 163950, 163992,
164220, 164352, 164556, 164622, 164688, 164982

I'll reserve 161232
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Old 2011-02-12, 23:31   #43
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Ok, then I'll take 160062 160200 161064 161844 162072 162120 162216 162288.
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Old 2011-02-13, 14:21   #44
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Done with 151584, 119 Digits, 2^4*3*31
I stop when I find a cofactor of 100 or more digits (and have 110 or more digits total of course). This one managed to go 54 indicies to 119 digits before this occurred.

For 157728, I took it to index 1007 but it is 1216 ind the DB. Is someone actively working/reserved this? I can take it farther (no driver), but don't want to duplicate work - I would normally keep this one on my active list.

Done with 157890, 110 Digits, 2^2*3^2*5*7

Reserving the 163xxx ones.
163100, 163308, 163350, 163464, 163590, 163872, 163890, 163920, 163950, 163992

Last fiddled with by Greebley on 2011-02-13 at 14:25
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