Factores primos de Gúgolplex − 10 con 16 dígitos
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Alpertron
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Teoría de números
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Factores primos de Gúgolplex − 10 con 16 digitos
Esta es una lista de factores primos de
16 dígitos de gúgolplex − 10, es decir, 1010^100 − 10.
Estos números tienen la forma 1 + 2k ∏i piei,
donde pi es un factor primo de 10100 − 1
y ei es cero o uno.
La lista de factores primos de 10100 − 1 es: 3, 3, 11,
41, 101, 251, 271, 3541, 5051, 9091, 21401, 25601, 27961, 60101, 7019801,
18 2521213001, 1410 3673319201, 7887 5943472201 y 168058 8011350901.
En esta lista se pueden ver los factores primos, sus descubridores y los valores de k.
- 104250 4158520093 (Phil Carmody, k=2)
- 104529 9065086123 (Phil Carmody, k=7)
- 105000 3288127883 (Phil Carmody, k=1)
- 105459 6160656919 (Phil Carmody, k=1)
- 108799 8808970201 (Phil Carmody, k=100)
- 110056 5574302683 (Phil Carmody, k=1)
- 111391 6968909163 (Phil Carmody, k=229)
- 111843 9999888157 (Phil Carmody, k=2)
- 112576 9624167893 (Phil Carmody, k=46)
- 116427 9601057037 (Phil Carmody, k=38)
- 117050 9231886479 (Phil Carmody, k=139)
- 118470 0372894523 (Phil Carmody, k=99)
- 124531 9758922951 (Phil Carmody, k=25)
- 124836 0615812671 (Phil Carmody, k=95)
- 126832 1818054987 (Phil Carmody, k=197)
- 127592 3518907599 (Phil Carmody, k=1)
- 128778 4693718161 (Phil Carmody, k=760)
- 130372 7451956227 (Phil Carmody, k=37)
- 131742 8550346591 (Phil Carmody, k=5)
- 133332 0000133333 (Phil Carmody, k=2)
- 133348 0990232359 (Phil Carmody, k=1)
- 134247 7441440169 (Phil Carmody, k=908)
- 135957 5284281733 (Phil Carmody, k=14)
- 136767 1390704881 (Phil Carmody, k=40)
- 137495 5253869591 (Phil Carmody, k=5)
- 137785 9130326999 (Phil Carmody, k=1)
- 138770 4236230271 (Phil Carmody, k=35)
- 139684 8866789521 (Phil Carmody, k=40)
- 141781 7554504957 (Phil Carmody, k=2)
- 141813 8765980597 (Phil Carmody, k=2)
- 146074 3277063431 (Phil Carmody, k=5)
- 146565 1306276957 (Phil Carmody, k=2)
- 147309 8598520363 (Phil Carmody, k=129)
- 150110 2745895601 (Phil Carmody, k=200)
- 150665 0313621437 (Phil Carmody, k=38)
- 153079 0315950083 (Phil Carmody, k=1)
- 157570 9739978441 (Phil Carmody, k=20)
- 159331 9282847839 (Dario Alpern, k=2821)
- 159787 8063402667 (Phil Carmody, k=1)
- 160403 9177991317 (Phil Carmody, k=58)
- 162389 5029923437 (Phil Carmody, k=2)
- 163371 5758157849 (Phil Carmody, k=4)
- 167703 0608682907 (Phil Carmody, k=1)
- 169603 3059788359 (Phil Carmody, k=1)
- 173285 2617032483 (Phil Carmody, k=1)
- 173513 1177283717 (Phil Carmody, k=2)
- 175291 2509026907 (Dario Alpern, k=1933)
- 183121 1760134483 (Phil Carmody, k=1)
- 183341 1803830333 (Phil Carmody, k=2)
- 185375 6448544243 (Phil Carmody, k=29)
- 190561 3149934849 (Phil Carmody, k=128)
- 193222 8540508333 (Phil Carmody, k=22)
- 200889 8914476631 (Phil Carmody, k=5)
- 201078 2501931083 (Phil Carmody, k=11)
- 204105 4753098769 (Phil Carmody, k=8)
- 204576 1982695399 (Phil Carmody, k=53)
- 208807 8748059307 (Phil Carmody, k=1)
- 215122 6248847369 (Phil Carmody, k=28)
- 215408 2440360187 (Phil Carmody, k=7)
- 219108 6998242267 (Phil Carmody, k=1)
- 230001 6724207399 (Phil Carmody, k=651)
- 230671 2534117157 (Phil Carmody, k=2)
- 232344 9732519529 (Phil Carmody, k=148)
- 238207 2564569479 (Phil Carmody, k=23)
- 238427 3333094907 (Phil Carmody, k=1)
- 242664 3188843773 (Phil Carmody, k=2)
- 245030 4076832281 (Phil Carmody, k=60)
- 245807 5714770763 (Phil Carmody, k=9)
- 245967 6231871387 (Phil Carmody, k=1)
- 252373 2958604489 (Phil Carmody, k=4)
- 255184 7037815197 (Phil Carmody, k=2)
- 256812 0000256813 (Phil Carmody, k=2)
- 258419 6899239253 (Phil Carmody, k=2)
- 261681 3702605653 (Phil Carmody, k=2)
- 268021 0698117679 (Phil Carmody, k=551)
- 279252 7317201799 (Phil Carmody, k=1)
- 285561 9627918157 (Phil Carmody, k=2)
- 286591 5572691013 (Phil Carmody, k=2)
- 289389 1392444163 (Phil Carmody, k=47)
- 291172 0162614517 (Phil Carmody, k=2)
- 297782 9362195843 (Phil Carmody, k=7)
- 301229 1164677637 (Dario Alpern, k=1238)
- 302036 6666364631 (Dario Alpern, k=1805)
- 313751 0103678199 (Phil Carmody, k=31)
- 314964 2617902757 (Phil Carmody, k=2)
- 317151 4376339083 (Phil Carmody, k=9)
- 318577 6077533111 (Phil Carmody, k=5)
- 320851 1247017959 (Phil Carmody, k=21)
- 324051 7255178191 (Phil Carmody, k=65)
- 334024 2611269129 (Phil Carmody, k=36)
- 334603 7008035481 (Phil Carmody, k=860)
- 339700 6856383603 (Phil Carmody, k=7)
- 341681 2907138347 (Phil Carmody, k=1)
- 342344 0536088563 (Phil Carmody, k=9)
- 343369 6969353601 (Dario Alpern, k=1600)
- 347431 7613428707 (Phil Carmody, k=1)
- 352780 9940544203 (Phil Carmody, k=1)
- 376169 6816741839 (Phil Carmody, k=13)
- 395319 9630600991 (Phil Carmody, k=105)
- 398166 6341065249 (Phil Carmody, k=16)
- 399269 8290640043 (Phil Carmody, k=1)
- 404476 1218848277 (Phil Carmody, k=2)
- 408442 8573131839 (Phil Carmody, k=43)
- 409529 9339488963 (Phil Carmody, k=9)
- 430945 4713844677 (Dario Alpern, k=1706)
- 436368 0000436369 (Phil Carmody, k=8)
- 438217 3996484533 (Phil Carmody, k=2)
- 440457 0963414637 (Phil Carmody, k=266)
- 446416 0819424107 (Phil Carmody, k=1)
- 458352 9509575831 (Phil Carmody, k=5)
- 460148 2956141391 (Phil Carmody, k=305)
- 465549 7955006557 (Phil Carmody, k=42)
- 479456 8143544639 (Phil Carmody, k=1)
- 490687 4628455603 (Phil Carmody, k=1)
- 499244 2545844997 (Phil Carmody, k=538)
- 501521 9826807791 (Phil Carmody, k=145)
- 507073 7513956159 (Phil Carmody, k=881)
- 519785 4462276547 (Phil Carmody, k=217)
- 530115 3868727399 (Phil Carmody, k=29)
- 531839 8572653893 (Phil Carmody, k=2)
- 537959 7610026403 (Phil Carmody, k=287)
- 545573 3003897203 (Phil Carmody, k=39)
- 545860 7668738267 (Phil Carmody, k=301)
- 555004 5313098133 (Phil Carmody, k=14)
- 564319 1675232493 (Phil Carmody, k=62)
- 577434 4799488387 (Phil Carmody, k=1)
- 578056 5204969889 (Phil Carmody, k=16)
- 587840 5647739231 (Phil Carmody, k=5)
- 595428 1776385933 (Phil Carmody, k=2)
- 607154 1858839293 (Phil Carmody, k=2)
- 610457 6350526413 (Phil Carmody, k=2)
- 630001 9728767293 (Phil Carmody, k=2)
- 633493 0738323769 (Phil Carmody, k=28)
- 659340 2926169929 (Dario Alpern, k=2676)
- 660339 3445816093 (Phil Carmody, k=2)
- 670386 2945100157 (Phil Carmody, k=2)
- 697444 5759041707 (Phil Carmody, k=11)
- 705589 5480474409 (Phil Carmody, k=68)
- 714440 7807436747 (Phil Carmody, k=7)
- 724386 0000724387 (Phil Carmody, k=481)
- 726759 8753854627 (Phil Carmody, k=87)
- 735781 9393203613 (Phil Carmody, k=2)
- 738217 3124598427 (Phil Carmody, k=7)
- 740853 6035710591 (Phil Carmody, k=5)
- 744620 1833484763 (Phil Carmody, k=547)
- 747357 6572400733 (Phil Carmody, k=2)
- 777271 3968135601 (Phil Carmody, k=200)
- 781057 1878038667 (Phil Carmody, k=87)
- 783660 9906515413 (Phil Carmody, k=34)
- 790036 4443654409 (Phil Carmody, k=4)
- 792860 9832343951 (Phil Carmody, k=575)
- 805925 6332099039 (Phil Carmody, k=1)
- 813482 0904922849 (Phil Carmody, k=16)
- 817706 1515503717 (Phil Carmody, k=2)
- 836045 9135947249 (Phil Carmody, k=8)
- 854651 5783289947 (Phil Carmody, k=7)
- 870770 3502055169 (Dario Alpern, k=1664)
- 896049 4718434249 (Phil Carmody, k=36)
- 907725 5650343893 (Phil Carmody, k=302)
- 921839 5820193121 (Phil Carmody, k=240)
- 944596 2831627079 (Phil Carmody, k=521)
- 946772 0000946773 (Phil Carmody, k=46)
- 959250 3114581797 (Phil Carmody, k=86)
- 974225 0153686933 (Phil Carmody, k=14)
- 980207 8218801991 (Phil Carmody, k=55)
- 986537 1582832681 (Dario Alpern, k=1460)
- 988953 2457972001 (Dario Alpern, k=2000)
- 995580 2084352547 (Phil Carmody, k=1)
- 997193 1240444889 (Phil Carmody, k=156)