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C171 baseline poly
@richs
[code] Y0: -802491073375414832049437700665826 Y1: 17773467038463166224451 c0: 281450494700811560760839813890939051120 c1: -59185115778630761425559458207234 c2: -681290192857977360683711431 c3: -186171856825853336081 c4: 177529875832800 c5: 6874560 skew: 2210380.09649 # MurphyE=3.03338768e-13 [/code] |
C171 polys
[code]
Y0: -691735415860028161291242601067023 Y1: 25898420289952162105307 c0: 577300829383670786734653724089000359155200 c1: -45090526843823845959056529260126600 c2: -6637850955461852556600436653 c3: 111155248878476001023 c4: 42917566535268 c5: 5418720 skew: 12640532.26887 # MurphyE=3.05653198e-13 [/code][code] Y0: -803751455843259212672712847254981 Y1: 864581296717236270923 c0: -285484927206354497927796006707577717312 c1: 190607726108324557464500216348560 c2: 846894054469728955224899163 c3: -492239302261749233215 c4: -217266315868896 c5: -17914680 skew: 2425436.95571 # MurphyE=2.99962291e-13 [/code][code] Y0: -654035970248107691085069922013531 Y1: 1350822226295549689231 c0: 36860592170702325669218218368535419684768 c1: -2543745023823771483378850007823916 c2: -4676662370246444072129246739 c3: 232336354977493976595 c4: 44096544672790 c5: 2391000 skew: 7854939.34557 # MurphyE=2.95052464e-13 [/code][code] Y0: -1028511587689284667445138373376675 Y1: 665535349247962788221 c0: 22533008545320724338946558961105602417284 c1: -13487962063174154176858318389486031 c2: -4221943086576449154161816835 c3: 691820990086461083128 c4: 50377334496579 c5: -1118880 skew: 9768597.42761 # MurphyE=2.88467876e-13 [/code][code] Y0: -1527241659984638577722022092845741 Y1: 98615006614726432337 c0: 1551797973527777343502001314371109831429620 c1: -179044194645784780867209554001496051 c2: -18577403418136911264177315420 c3: -1626286374330428138973 c4: 22941820816816 c5: 275520 skew: 37940978.94624 # MurphyE=2.88411600e-13 [/code][code] Y0: -653427900355868874360576643427098 Y1: 4616438473145694210583 c0: 111896729588287178704430215285391549856 c1: 774805738647581580011686968630366 c2: -807963142329967887562959403 c3: -437165908293276868141 c4: 87606193554720 c5: 19217280 skew: 2549136.20448 # MurphyE=2.87193336e-13 [/code][code] Y0: -689795874507435216678843558826287 Y1: 1908332137424347372291 c0: -7342030739720333539261812968871993657000 c1: -12820259708389481053006085563824986 c2: -4593074902761256051542240913 c3: 346593234042892118206 c4: -43368508076322 c5: 2748600 skew: 7056957.29227 # MurphyE=2.79971088e-13 [/code][code] Y0: -631953363466978811546908255857153 Y1: 2913589592814534639431 c0: 724178019260093763001501131570723466520 c1: -3266887919909219915449846919384122 c2: -7242003286559748550929114959 c3: -23123752658855491802 c4: 14084723240490 c5: 1419480 skew: 8721896.15958 # MurphyE=2.78661745e-13 [/code] |
C171 poly
@richs
Msieve's pick [code] R0: -691759524440491874859424810300253 R1: 25898420289952162105307 A0: 613461853462764228314022286702260688380900 A1: -32561477763161255775397850413517360 A2: -6768839093161172980776241263 A3: -1694631477025393057 A4: 17696405231268 A5: 5418720 skew 12652731.84, size 1.103e-016, alpha -8.595, combined = 3.057e-013 [/code] |
Thanks very much, Max. I will trial sieve these polys and see how they perform.
|
C171 Poly
This was the best poly that I found by CPU search:
[CODE]# norm 1.433572e-016 alpha -8.545613 e 3.128e-013 rroots 5 n: 143078471890001396404975722954703592875148935188191068938072316014184174902812459038968421963880118593068060667758149846867638636307227896395788079777289956829055499772249 skew: 718798201.99 c0: -20927250992693086458259129496993713626586796400 c1: 23809337639420727499940642755002298868 c2: 325528092819547637374452732948 c3: -141143903779127307669 c4: -826446704440 c5: 84 Y0: -4428524236781113000924987068997327 Y1: 126683988140215801[/CODE] I will now test sieve with the various polys. Max, if you can optimize this poly with CADO, that would be great! |
C171 poly
@richs
CADO can't optimize your last poly, sorry. |
Thanks for trying, Max.
|
C164
I can't find anything better than the following poly for the remaining OPN composite. Any help is appreciated.
[CODE]N: 48617051659411879901148500183191173740459719818818239572906825331510589697540739558361422095833883018398491446348980638157678408112092901699165057691650922870794961 # 12400411646533^17-1 (C164) # expecting poly E from 7.50e-13 to > 8.62e-13 R0: -39473793098609748035930791458335 R1: 261219411908353 A0: -79506750899122167078435904866945771228 A1: 198162089109303566012723859657744 A2: -89849179280019767242017511 A3: -22750770139482346637 A4: 3542486324931 A5: 507276 skew 4138471.73, size 5.151e-16, alpha -5.250, combined = 7.630e-13 rroots = 5[/CODE] |
C164
@RichD
I'll do a CADO run for this number and a CADO optimization for your poly when I get home. Will let you know tomorrow. |
C164 poly
@RichD
Your poly can be optimized by CADO-NFS. Do sieving and pick the best one. [code] Y0: -39473793098845147737507887122756 Y1: 261219411908353 c0: -6830288066541248281806141898016863107 c1: 59132071551759142629528655523557 c2: -14794676992600995256675732 c3: -31400608615324626065 c4: 1256809733271 c5: 507276 skew: 3046940.43999 # lognorm 49.83, E 44.55, alpha -5.28 (proj -1.67), 5 real roots # MurphyE=8.04313460e-13 [/code]OR: [code] Y0: -39473793098425407586702362013059 Y1: 261219411908353 c0: 36414268145373788770115624216770967668 c1: 42969519334008936189506779266008 c2: -125646566348823834900729739 c3: -10224912539480172989 c4: 5332389399891 c5: 507276 skew: 4174573.51659 # lognorm 50.86, E 44.97, alpha -5.88 (proj -1.67), 5 real roots # MurphyE=8.65454021e-13 [/code] |
C164 poly
@RichD
Just throwing stuff into the mix, it'll be so much better at the end of the run: [code] Y0: -81148938188395992589149600045435 Y1: 79052040992330600806697 c0: 18544266948722570756177786709532060268656 c1: -8028036987025083800172268123394832 c2: -228574636379475055640641343 c3: 95579261398293234945 c4: 1048094307910 c5: 26520 skew: 16552788.76419 # lognorm 52.13, E 44.68, alpha -7.45 (proj -1.95), 3 real roots # MurphyE=7.84174299e-13 [/code] |
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