Changes of Phin10.txt <March 2013> Phin10.txt の更新履歴 <2013 年 3 月> - Repunit レピュニット - Factorization 素因数分解 - STUDIO KAMADA

March 26, 2013 2013 年 3 月 26 日 (Kurt Beschorner)

n=3613: c3607(2697637705......) = 139410035265285153698001138601 * c3578(1935038392......)

# ECM B1=1e6, sigma=335191599

March 24, 2013 2013 年 3 月 24 日 (Maksym Voznyy)

n=37889: c37858(4131121558......) = 205084495013009243 * c37841(2014350991......)

n=32251: c32226(2188127790......) = 32752957963357759384837 * c32203(6680702831......)

n=35153: c35127(2219757222......) = 27188692136545831 * c35110(8164266273......)

n=37963: c37917(9390140057......) = 413861385455835479 * c37900(2268909443......)

n=35159: c35141(6153110827......) = 10655256776548985414249 * c35119(5774718485......)

n=35171: c35132(1508734603......) = 8549307167222385127843 * c35110(1764744877......)

n=35201: c35174(3007511946......) = 695139147643015853419212289 * c35147(4326489101......)

n=35267: c35244(4735329972......) = 289523579341643549587 * c35224(1635559350......)

n=38039: c38022(1441900951......) = 375509897436407052317 * c38001(3839848061......)

n=32363: c32345(2335170698......) = 1842908033019770681 * c32327(1267111899......)

n=35317: c35270(1652884157......) = 8288567426821511 * c35254(1994173506......)

n=38069: c38005(1064141377......) = 12038689229681273933 * c37985(8839345857......)

n=35353: c35340(3607955310......) = 772066357380889 * x35325(4673115562......)

n=35353: x35325(4673115562......) = 1510692006489393209 * c35307(3093360885......)

n=35407: c35377(2484980143......) = 21356974880454449 * c35361(1163545004......)

n=38237: c38237(1111111111......) = 426842314243892158597 * c38216(2603095040......)

n=38273: c38251(9769448731......) = 73355064295793550329 * c38232(1331802899......)

n=32611: c32587(2090910137......) = 214982510147970312191 * c32566(9725954620......)

n=35573: c35536(2896973947......) = 7010068527895788151 * c35517(4132590053......)

n=35597: c35584(5282983922......) = 462423243725505834467 * c35564(1142456395......)

n=38393: c38377(1373039874......) = 5709419902675302773 * c38358(2404867566......)

n=32749: c32749(1111111111......) = 25738380463427363351 * c32729(4316942601......)

n=35759: c35749(5974965135......) = 1097722835587302288191 * c35728(5443054422......)

n=38453: c38377(9567714085......) = 16148432413454785812997 * c38355(5924856258......)

n=35839: c35818(5629655147......) = 1400749192879339397 * c35800(4019031512......)

n=38639: c38614(2952994422......) = 130882260089090311 * c38597(2256222058......)

n=39619: c39571(9037830943......) = 132751542294152812649 * c39551(6808079806......)

n=39631: c39589(4572422276......) = 232500049537102358267 * c39569(1966632818......)

n=39229: c39229(1111111111......) = 22781785015651863277 * c39209(4877190748......)

n=39679: c39679(1111111111......) = 9692000675861919948271 * c39657(1146420794......)

n=39791: c39759(1640413139......) = 32549421993575243 * c39742(5039761196......)

n=39821: c39809(2919578777......) = 3922133707441482215933 * c39787(7443853256......)

n=39367: c39367(1111111111......) = 33327866251527574169 * c39347(3333880131......)

n=39383: c39383(1111111111......) = 256842621908494319 * c39365(4326038656......)

n=39419: c39394(1593664101......) = 1100220282820274923 * c39376(1448495475......)

n=39113: c39101(1143212388......) = 341826485601730419135323 * c39077(3344423082......)

# Found by Prime95 80 ECM curves with B1=11000

# 74884 of 100000 Φ_n(10) factorizations were cracked. 100000 個中 74884 個の Φ_n(10) の素因数が見つかりました。

# 7426 of 9592 R_prime factorizations were cracked. 9592 個中 7426 個の R_prime の素因数が見つかりました。

March 20, 2013 2013 年 3 月 20 日 (Maksym Voznyy)

n=30113: c30063(1112683856......) = 2448562296978592892161 * c30041(4544233395......)

n=30259: c30252(2110345625......) = 297016904339489329507 * c30231(7105136423......)

n=30367: c30341(1237329645......) = 15131406324670551317 * c30321(8177228335......)

n=30389: c30376(2083274913......) = 2368477796895756599 * c30357(8795838899......)

n=30391: c30371(8668898516......) = 32681159999564379987637 * c30349(2652567569......)

n=30403: c30394(2037810918......) = 221887387009525799 * c30376(9183987183......)

n=30467: c30467(1111111111......) = 3665293778856624564183436769 * c30439(3031438073......)

n=30493: c30487(2277385042......) = 214394832406641493 * c30470(1062238775......)

n=30643: c30624(8197934017......) = 450628724369935560563 * c30604(1819221362......)

n=30703: c30685(3950574857......) = 62691937114167067957 * c30665(6301567697......)

n=30727: c30719(2860818101......) = 14969890461431965027877 * c30697(1911048119......)

n=31069: c31018(5245536173......) = 1138512834671478660053203 * c30994(4607357962......)

n=31231: c31205(1145174230......) = 177166285554043 * c31190(6463838346......)

n=31469: c31462(4203345585......) = 6249067057515395377037 * c31440(6726356985......)

n=31687: c31687(1111111111......) = 14024794002224182996279 * c31664(7922477228......)

n=31847: c31817(2239544872......) = 12360083261957426231 * c31798(1811917302......)

n=31883: c31883(1111111111......) = 56901214636761969209 * c31863(1952701920......)

n=31957: c31949(1835741415......) = 2234006346539381033237 * c31927(8217261417......)

n=31973: c31973(1111111111......) = 52119281081924681 * c31956(2131861929......)

n=32143: c32104(5636887233......) = 644123217652947157 * c32086(8751256093......)

n=33049: c33019(8782483028......) = 1376318038995530333 * c33001(6381143587......)

n=33107: c33090(4096870141......) = 1069847343767831003 * c33072(3829396937......)

n=33343: c33343(1111111111......) = 124156909256692090529 * c33322(8949249121......)

n=33461: c33456(1660282878......) = 867488087390266333 * c33438(1913897035......)

n=33713: c33690(9068835614......) = 24220304895597043 * c33674(3744311086......)

n=33769: c33751(4075939306......) = 69214632808603 * c33737(5888840467......)

n=33773: c33768(1644945165......) = 85082642939259107 * c33751(1933349868......)

n=34217: c34205(5006810048......) = 2421360394061370227 * c34187(2067767384......)

n=34537: c34537(1111111111......) = 3963624610095310213 * c34518(2803270290......)

n=34747: c34728(3391174567......) = 54868448960031663917 * c34708(6180554821......)

n=34847: c34834(4396678585......) = 204811165557737880677 * c34814(2146698678......)

n=34939: c34925(7309468145......) = 304047655533420349006483 * c34902(2404053447......)

n=36061: c36040(1372607947......) = 29601190112850119 * c36023(4637002573......)

n=36313: c36300(1515498256......) = 5771802975517757 * c36284(2625692982......)

n=36497: c36488(4987533159......) = 637474944948377063597 * c36467(7823888921......)

n=36571: c36554(2231863141......) = 1395924640186216067 * x36536(1598842141......)

n=36571: x36536(1598842141......) = 757444120034169821314249 * c36512(2110838409......)

n=36637: c36624(7561522031......) = 5046190759600293070681 * c36603(1498461392......)

n=36653: c36645(9473227092......) = 227724375954800369773 * c36625(4159953036......)

n=36709: c36709(1111111111......) = 17271163490615276441 * x36689(6433330978......)

n=36709: x36689(6433330978......) = 4994507457766839599 * c36671(1288081163......)

n=37117: c37089(1228750056......) = 33997217702205413 * c37072(3614266518......)

n=37313: c37307(2481504724......) = 404389370998657271 * c37289(6136424206......)

n=37337: c37284(4820907496......) = 1134360219981733 * x37269(4249891182......)

n=37337: x37269(4249891182......) = 600957072143963 * c37254(7071871485......)

n=37447: c37439(5640981736......) = 1004801097542248693 * c37421(5614028239......)

n=37537: c37537(1111111111......) = 205748145449685843307 * c37516(5400345692......)

n=37663: c37657(2950131856......) = 71302368677910061477 * c37637(4137494883......)

n=37811: c37788(8152035738......) = 700025471857488617107 * c37768(1164534158......)

# Prime95, 80 ECM curves with B1=11000

# 74878 of 100000 Φ_n(10) factorizations were cracked. 100000 個中 74878 個の Φ_n(10) の素因数が見つかりました。

# 7420 of 9592 R_prime factorizations were cracked. 9592 個中 7420 個の R_prime の素因数が見つかりました。

March 20, 2013 2013 年 3 月 20 日 (Kurt Beschorner)

n=3631: c3626(5099881172......) = 274619444212909351615860803 * c3600(1857072133......)

# ECM B1=1e6, sigma=3515901195

March 11, 2013 2013 年 3 月 11 日 (Kurt Beschorner)

n=96179: c96162(9027086748......) = 2066614485343117 * c96147(4368055490......)

# mfactc

n=96233: c96200(1408517583......) = 229836846781276667 * c96182(6128336703......)

# mfactc

March 2, 2013 2013 年 3 月 2 日 (Alfred Reich)

n=10618: p5289(2739422364......) is definitely prime.

# Certification is available at: http://stdkmd.com/nrr/cert/Phi/index.htm#CERT_PHI_10618_10

n=7478: p3691(1675720435......) is definitely prime.

# Certification is available at: http://stdkmd.com/nrr/cert/Phi/index.htm#CERT_PHI_7478_10

March 2, 2013 2013 年 3 月 2 日 (Kurt Beschorner)

n=3571: c3537(6215429430......) = 162352413477246998619783373 * c3511(3828356658......)

# ECM B1=1e6, sigma=3416000300

n=3581: c3541(2467589329......) = 2970270478788572210937714552616787 * c3507(8307625004......)

# ECM B1=1e6, sigma=3034157290

March 2, 2013 2013 年 3 月 2 日 (bbmz)

# via yoyo@home

n=1075: c809(3471160748......) = 401759843800206842045898088790993527341538136201 * c761(8639889729......)

# ECM B1=43000000, sigma=3689830550

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