Factores primos de Gúgolplex − 10 con 33 dígitos
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Alpertron
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Teoría de números
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Factores primos de Gúgolplex − 10 con 33 digitos
Esta es una lista de factores primos de
33 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.
- 100 2308578769 8855266732 7429703693 (Dario Alpern, k=1126)
- 100 3412955147 2914610907 5640269723 (Phil Carmody, k=1)
- 100 3804471447 7299063838 6511321799 (Phil Carmody, k=23)
- 100 8993125160 3973725684 9634065973 (Phil Carmody, k=2)
- 101 3317164037 9999999898 6682835963 (Dario Alpern, k=1669)
- 101 6003331872 8983746961 2980415191 (Phil Carmody, k=5)
- 101 7040675633 6521424742 0057599357 (Phil Carmody, k=46)
- 101 7929606060 3342177314 3577170987 (Phil Carmody, k=27)
- 102 0264534053 5120545208 8915608413 (Phil Carmody, k=2)
- 102 2502768627 4843296067 8176690431 (Phil Carmody, k=5)
- 103 2063153613 3098961638 4006105159 (Phil Carmody, k=1)
- 103 8441718305 0517544715 6645529609 (Phil Carmody, k=76)
- 103 9503255350 5535055350 5524660319 (Phil Carmody, k=1)
- 104 2900938321 2944320462 3148367413 (Phil Carmody, k=474)
- 104 8031984578 7883951651 9693819763 (Phil Carmody, k=39)
- 105 4893284164 4913619757 4738550519 (Phil Carmody, k=1)
- 106 1530813714 8272679433 8758761591 (Dario Alpern, k=1015)
- 106 4483920970 4694690434 3339829159 (Phil Carmody, k=1)
- 107 1576194805 9565638411 3944904427 (Phil Carmody, k=1)
- 107 4753294850 9485094850 9474347319 (Phil Carmody, k=79)
- 108 0917817913 8692699366 3804116759 (Phil Carmody, k=61)
- 108 7480804448 1630766752 1797519601 (Phil Carmody, k=200)
- 108 9729841415 5268583494 8747181671 (Dario Alpern, k=1415)
- 109 1784859819 4827106146 7859578641 (Phil Carmody, k=40)
- 109 8052380379 0144180359 9022493161 (Phil Carmody, k=20)
- 109 9273795255 1362766214 7141216199 (Phil Carmody, k=19)
- 110 4937839814 6243962347 7165481201 (Phil Carmody, k=200)
- 111 2449622206 9758482109 3027175199 (Phil Carmody, k=59)
- 112 4540967536 6990845200 7815593677 (Phil Carmody, k=42)
- 112 7029185482 9518960397 9931501677 (Dario Alpern, k=1078)
- 113 3672968592 6988929750 8843037573 (Phil Carmody, k=46)
- 113 5682211115 7837899578 9385815689 (Phil Carmody, k=4)
- 113 9690773268 7676767562 7985994409 (Phil Carmody, k=4)
- 114 0515580911 3006305575 5038027801 (Phil Carmody, k=100)
- 114 4520970866 8623626812 5407372243 (Phil Carmody, k=1)
- 115 4940397187 9782410109 0126516453 (Phil Carmody, k=2)
- 115 5600107700 6178807745 9973086431 (Phil Carmody, k=185)
- 115 6343722027 9361950850 0306850769 (Phil Carmody, k=8)
- 115 9482954160 9389274147 9473255031 (Phil Carmody, k=5)
- 117 8165343042 0103799554 1938456631 (Phil Carmody, k=65)
- 117 9120056553 5283852748 8572720347 (Dario Alpern, k=1841)
- 118 4362162240 3122857873 4466199281 (Phil Carmody, k=360)
- 118 7698291711 4300821440 4660316071 (Dario Alpern, k=2195)
- 118 9060757683 0554446710 8266082529 (Phil Carmody, k=16)
- 119 7343009230 4561650637 8095340013 (Dario Alpern, k=2434)
- 120 1948238446 7856240115 6167461599 (Phil Carmody, k=1)
- 120 2307792338 4043929494 6312174173 (Phil Carmody, k=2)
- 121 5392199999 9999999999 9987846079 (Dario Alpern, k=2201)
- 121 7575819171 3371824145 5399965493 (Phil Carmody, k=466)
- 121 7860927636 5357414018 0763813237 (Phil Carmody, k=2)
- 122 0076792580 4173474725 6448293997 (Phil Carmody, k=2)
- 122 8785811248 4687863475 7517415243 (Phil Carmody, k=999)
- 123 2686776212 4952161616 8170920147 (Phil Carmody, k=1)
- 123 6965201067 6587071480 9817961031 (Phil Carmody, k=5)
- 123 8608082628 7026381794 0695527013 (Phil Carmody, k=2)
- 124 5654181212 0826382611 9869281369 (Phil Carmody, k=4)
- 124 9247814634 1463414634 1450922157 (Phil Carmody, k=2)
- 125 0007882375 1714967506 8298443631 (Phil Carmody, k=355)
- 125 4676926009 3823256100 7780499239 (Phil Carmody, k=1)
- 125 5506084820 1564843635 4092091083 (Phil Carmody, k=39)
- 125 7468048446 8428109631 0960061311 (Phil Carmody, k=5)
- 125 8468139746 9717777691 6248226041 (Dario Alpern, k=1940)
- 126 7483372005 5434567412 3948529121 (Dario Alpern, k=1520)
- 127 2240845539 2964694931 7623487693 (Phil Carmody, k=2)
- 127 8729102646 2352235095 6494419707 (Phil Carmody, k=1)
- 128 5166337514 6851007746 0555045961 (Phil Carmody, k=420)
- 128 9314013978 8227757481 3569339523 (Phil Carmody, k=1)
- 128 9926369156 2947875082 6049170827 (Phil Carmody, k=177)
- +129063282232848961951985354966759 ()
(k=638927139766579019564283935479)
- 131 3402514288 8823384277 0650535639 (Phil Carmody, k=1)
- 132 8549233279 9107646322 0372121403 (Phil Carmody, k=137)
- 133 1602259260 0581762288 1058711083 (Phil Carmody, k=17)
- 134 7830442704 0610392823 1956627031 (Phil Carmody, k=155)
- 136 0631031714 4629388667 1659844803 (Phil Carmody, k=1)
- 136 1535091963 7321889819 6776897003 (Phil Carmody, k=1)
- 137 0522615826 2295663212 0515054159 (Phil Carmody, k=643)
- 137 5681200000 0000000000 0013756813 (Phil Carmody, k=2)
- 137 9902326568 9028635561 6176660187 (Phil Carmody, k=357)
- 138 3619965791 9423005715 0290361689 (Phil Carmody, k=548)
- 138 5578486429 2891200463 8957575921 (Phil Carmody, k=40)
- 138 6006491686 1049356641 3269354787 (Phil Carmody, k=1)
- 140 2874302586 5194787255 0857099281 (Phil Carmody, k=40)
- 140 6266270284 1421394760 6296074653 (Phil Carmody, k=2)
- 140 6446705614 1518051549 6746380717 (Phil Carmody, k=2)
- 141 4195566355 4017173816 3378743773 (Phil Carmody, k=14)
- 141 5082717020 2683128431 7254704613 (Phil Carmody, k=2)
- 141 5983494428 2046879088 6189040729 (Phil Carmody, k=68)
- 141 8656581471 8147181471 8132994907 (Phil Carmody, k=1)
- 143 6579269424 3870652109 9691079733 (Phil Carmody, k=2)
- 143 7717117598 6583856045 1955316049 (Phil Carmody, k=56)
- 143 8491781174 7400581766 9259152067 (Phil Carmody, k=1)
- 143 9887051052 1968662839 6326104147 (Dario Alpern, k=1897)
- 144 9342238147 7299107021 4704641227 (Phil Carmody, k=17)
- 145 1828681224 8341583105 6512902027 (Phil Carmody, k=1)
- 145 3037066703 8898382754 8064550397 (Phil Carmody, k=2)
- 146 0173434946 8539407818 5096418997 (Phil Carmody, k=802)
- 146 2957226297 2165986374 2024349041 (Phil Carmody, k=40)
- 146 9443131132 1186075390 1654607079 (Dario Alpern, k=1121)
- 148 2576341328 2955820632 2953736879 (Phil Carmody, k=79)
- 148 3459815087 7942396273 1710304107 (Phil Carmody, k=1)
- 149 9605751547 5978722060 7624614477 (Phil Carmody, k=166)
- 150 2165642378 7333846152 0219883049 (Phil Carmody, k=36)
- 150 6499372379 1034113677 7102132877 (Dario Alpern, k=1222)
- 151 1140852245 3029946264 8432869253 (Phil Carmody, k=326)
- 152 7492253343 5931790738 1616606173 (Phil Carmody, k=2)
- 153 0121236933 4531203208 2064825867 (Phil Carmody, k=1)
- 153 6481031381 8651336025 3055787049 (Phil Carmody, k=4)
- 154 2132273023 1254003294 9121730427 (Phil Carmody, k=83)
- 154 4809812546 8569564846 5549339013 (Phil Carmody, k=622)
- 155 2037117571 9159458573 6993232757 (Dario Alpern, k=1842)
- 155 6845819759 8919842772 3495239013 (Dario Alpern, k=1882)
- 155 6960316145 2557110587 5596794599 (Phil Carmody, k=679)
- 156 2718561793 5020057277 4162645241 (Phil Carmody, k=20)
- 156 5245707581 2947297648 9685782493 (Phil Carmody, k=2)
- 157 4112458097 9778617864 0967472467 (Dario Alpern, k=1631)
- 158 0006269988 6095929076 5939373267 (Phil Carmody, k=1)
- 158 0735570748 5384685494 0546410267 (Phil Carmody, k=1)
- 158 6177189486 4725947385 6345990479 (Phil Carmody, k=1)
- 159 5119514879 5665207537 4255927831 (Phil Carmody, k=5)
- 159 6843105139 1221697069 1233071321 (Phil Carmody, k=20)
- 160 7883884930 3078096470 4482172881 (Dario Alpern, k=1160)
- 160 9918853692 9521038645 7017672077 (Phil Carmody, k=2)
- 161 0583236939 5799211677 2572395317 (Phil Carmody, k=2)
- 161 5918509301 3471011764 6357036239 (Phil Carmody, k=1)
- 163 8299650204 8517518024 1108957093 (Phil Carmody, k=982)
- 164 4760182984 5248870789 9470986317 (Phil Carmody, k=2)
- 164 5470106411 6046668411 6715176027 (Phil Carmody, k=1)
- 165 2397231545 1855997166 9953815293 (Phil Carmody, k=46)
- 165 5236192407 3768522124 7516350987 (Phil Carmody, k=1)
- 166 1688034786 1161774547 8879680523 (Phil Carmody, k=839)
- 166 4477165751 0451203244 4704372519 (Dario Alpern, k=2001)
- 166 8642537338 4911569211 0027857231 (Phil Carmody, k=35)
- 167 0360471975 5609755930 5249284123 (Phil Carmody, k=249)
- 167 2768956121 3752344757 2905877041 (Phil Carmody, k=40)
- 168 0943474931 8691012921 7747538159 (Phil Carmody, k=11)
- 168 6573024479 6950115355 6476859997 (Phil Carmody, k=2)
- 169 3110821941 8800570568 8851214947 (Phil Carmody, k=1)
- 169 7981491483 9851070501 4861378227 (Phil Carmody, k=67)
- 171 0129923863 9312366820 7143074999 (Phil Carmody, k=1)
- 171 7310947925 4523333245 3535864957 (Phil Carmody, k=2)
- 171 8682864122 4952150306 6269286357 (Phil Carmody, k=2)
- 172 4690493800 2648132681 0637393587 (Phil Carmody, k=37)
- 173 0800665219 6762127332 2134176973 (Phil Carmody, k=62)
- 173 3179679103 6557108689 6551238043 (Phil Carmody, k=1)
- 173 8861414110 3641428444 1611697677 (Phil Carmody, k=2)
- 173 9524953492 7256702021 5274411557 (Phil Carmody, k=2)
- 174 2280181057 1419141739 9634010363 (Phil Carmody, k=7)
- 174 4678003133 9096455039 3145965403 (Phil Carmody, k=1)
- 174 9888864962 5366743758 8163890243 (Phil Carmody, k=17)
- 175 4756170302 4383732015 3587957929 (Phil Carmody, k=388)
- 176 2187921865 5252681923 8169861231 (Phil Carmody, k=5)
- 176 3718259471 4699891485 7120246053 (Dario Alpern, k=1814)
- 176 9902850684 9969238880 1491945399 (Phil Carmody, k=1)
- 177 6839645528 4552845528 4535077133 (Phil Carmody, k=2)
- 177 7787176783 2032121073 3003930199 (Phil Carmody, k=139)
- 178 2783192411 4955163592 1478902053 (Phil Carmody, k=2)
- 179 2208086820 8294250598 2212125911 (Phil Carmody, k=5)
- 180 1770752222 6623239938 2243055533 (Phil Carmody, k=34)
- 181 2812860394 4410168286 8310514363 (Phil Carmody, k=469)
- 181 7057280978 1141457803 7984317093 (Phil Carmody, k=2)
- 181 7115657553 5280503768 6693097237 (Phil Carmody, k=46)
- 181 7681841627 0928070008 7948290129 (Dario Alpern, k=2456)
- 181 7832989111 8879517722 4000552521 (Phil Carmody, k=20)
- 182 4373979180 3822120892 4859502523 (Phil Carmody, k=467)
- 182 6553901361 3335215858 0110882599 (Phil Carmody, k=41)
- 182 7789236705 1011288581 1798580523 (Phil Carmody, k=37)
- 183 8442081102 0977099672 6796315613 (Phil Carmody, k=34)
- 184 8879148577 9538242213 6721824053 (Phil Carmody, k=34)
- 187 6892198793 2357095300 4573807587 (Phil Carmody, k=1)
- 188 5457247849 0892966106 6253111043 (Dario Alpern, k=2949)
- 188 5491616767 0986254979 0719058129 (Phil Carmody, k=104)
- 189 9018741022 5112595760 6093854929 (Phil Carmody, k=8)
- 190 0311570880 3688651372 0004327757 (Phil Carmody, k=2)
- 190 9403144260 9584932835 4087465129 (Phil Carmody, k=556)
- 191 7760909830 0448374850 5075726067 (Phil Carmody, k=1)
- 191 8534546760 5323946760 5343132107 (Phil Carmody, k=1)
- 192 2189845938 8912378913 9839374483 (Phil Carmody, k=107)
- 192 3039434470 3447034470 3427804077 (Phil Carmody, k=2)
- 192 4777650948 5094850948 5075603173 (Phil Carmody, k=46)
- 192 6068557504 2219124747 9544249929 (Phil Carmody, k=76)
- 192 6693360517 7008539965 0320827763 (Phil Carmody, k=7)
- 193 6953209816 6697674021 7868829923 (Phil Carmody, k=79)
- 195 7593067511 6958873311 9300992399 (Phil Carmody, k=1)
- 196 2726636000 1446745590 0216862117 (Phil Carmody, k=2)
- 196 3292281553 1844681553 1864314477 (Phil Carmody, k=58)
- 196 6863727066 8217276373 1566626477 (Phil Carmody, k=2)
- 197 2637678154 9163612469 9030852077 (Phil Carmody, k=62)
- 197 8118457204 0127945582 5536758643 (Phil Carmody, k=1)
- 200 0949153204 0400674308 6824163119 (Phil Carmody, k=13)
- 201 5712123511 3226556977 4601295773 (Phil Carmody, k=14)
- 202 0020199999 9999999999 9979799799 (Phil Carmody, k=1)
- 202 4534600000 0000000000 0020245347 (Phil Carmody, k=473)
- 202 5388073105 6526022481 8479508147 (Phil Carmody, k=1)
- 202 8879962148 8281962362 6631037357 (Phil Carmody, k=2)
- 202 9424922140 1784158674 3291651467 (Phil Carmody, k=7)
- 203 3104342535 2315473083 6398365997 (Phil Carmody, k=2)
- 204 6577125153 0910985710 8620694511 (Phil Carmody, k=85)
- 205 5978692790 0565394140 4586701557 (Phil Carmody, k=2)
- 206 1054008434 1233818814 0602542249 (Dario Alpern, k=2764)
- 206 6324305009 4200966551 0758147107 (Phil Carmody, k=7)
- 207 3009262473 3702507212 0693244947 (Dario Alpern, k=1343)
- 208 6754306835 8037199371 2494672519 (Phil Carmody, k=1)
- 209 1375246873 5312646873 5333560627 (Phil Carmody, k=1)
- 209 6369752881 6042818449 3534451917 (Phil Carmody, k=2)
- 209 7766877602 8625666379 0858788987 (Phil Carmody, k=1)
- 210 1308295333 4633655881 1463067209 (Phil Carmody, k=76)
- 210 2490527331 7778955333 5288428213 (Phil Carmody, k=82)
- 211 7552119777 9646947734 2227084519 (Phil Carmody, k=1)
- 211 8737756528 4347156528 4368343907 (Phil Carmody, k=657)
- 212 4812786334 1590611709 3422841121 (Dario Alpern, k=1840)
- 212 7877405690 1258943995 3772887677 (Phil Carmody, k=586)
- 213 2847439657 8690585424 8345375871 (Phil Carmody, k=15)
- 213 7559443691 0840108187 3280664711 (Phil Carmody, k=5)
- 213 7629559191 8600711042 9807991121 (Phil Carmody, k=40)
- 213 8062063907 2386832565 4126749071 (Phil Carmody, k=15)
- 214 2789696259 9005103547 2346443933 (Phil Carmody, k=14)
- 216 0409025659 0994023639 0584998197 (Phil Carmody, k=2)
- 216 8144478802 3803657843 8075345191 (Phil Carmody, k=5)
- 217 0037842773 6243205735 2959493961 (Phil Carmody, k=20)
- 217 3950625727 3067010898 1677085641 (Phil Carmody, k=20)
- 217 8290734720 1638436780 3347702279 (Phil Carmody, k=113)
- 218 8729031295 3722497884 2973124849 (Phil Carmody, k=8)
- 219 4160900604 6806680448 6507166203 (Phil Carmody, k=1)
- 220 4053651999 2805790384 3140557397 (Phil Carmody, k=2)
- 220 6233538228 9754306472 4012155079 (Phil Carmody, k=1)
- 220 6927280566 3469313885 3557005951 (Phil Carmody, k=25)
- 221 3215611976 8534312119 8250075683 (Phil Carmody, k=119)
- 224 1938033395 1165314185 7315503563 (Phil Carmody, k=1)
- 224 1955149642 1898323119 7861216643 (Phil Carmody, k=1)
- 224 2755473515 0453089855 2109051523 (Phil Carmody, k=9)
- 225 6532230488 5845774333 3101040163 (Phil Carmody, k=19)
- 228 9399857875 2120840097 8479301799 (Phil Carmody, k=1)
- 229 9341160628 3936811833 4711679933 (Phil Carmody, k=2)
- 230 4465655609 5367912354 6149781729 (Phil Carmody, k=16)
- 230 5581950082 4876909880 3288182283 (Phil Carmody, k=1)
- 231 0641576005 7600576005 7577469591 (Phil Carmody, k=5)
- 233 4495478984 4868257028 9591305323 (Phil Carmody, k=337)
- 233 4916298736 0566741537 7850292827 (Dario Alpern, k=2171)
- 233 9471952727 8324973449 8853020957 (Dario Alpern, k=1378)
- 234 4995075688 0600907312 7481807627 (Phil Carmody, k=31)
- 238 4745466666 6666666666 6642819213 (Phil Carmody, k=2)
- 238 9193857695 6385701059 6972793803 (Phil Carmody, k=1)
- 239 3421691721 9515079459 8314541093 (Phil Carmody, k=182)
- 240 7584897010 1675910692 4434784827 (Phil Carmody, k=743)
- 241 1077009867 9999999758 8922990133 (Phil Carmody, k=34)
- 241 4925324292 1880929234 4487960187 (Phil Carmody, k=623)
- 241 9707116422 0750207821 2876008849 (Phil Carmody, k=8)
- 242 4383743799 2641721825 3486039249 (Phil Carmody, k=8)
- 242 8154052552 6804959835 2313714643 (Phil Carmody, k=29)
- 243 5179914690 1608729184 8082204591 (Phil Carmody, k=5)
- 243 5198506257 1296780504 2269655191 (Phil Carmody, k=5)
- 248 1864077295 8840317091 5462767037 (Phil Carmody, k=46)
- 248 7946344577 8775460888 9109776929 (Phil Carmody, k=16)
- 248 9005635189 3591198714 2189409319 (Phil Carmody, k=1)
- 249 0224411202 0709172700 3464268919 (Phil Carmody, k=81)
- 249 1127737417 3349899967 1382779373 (Phil Carmody, k=14)
- 249 9765646033 1297177271 2928307267 (Phil Carmody, k=37)
- 252 4398143011 2600407458 3001449279 (Phil Carmody, k=21)
- 252 9919488710 1931074565 9947115831 (Dario Alpern, k=1535)
- 253 2080448057 3454861845 2304068239 (Phil Carmody, k=23)
- 253 3266600000 0000000000 0025332667 (Phil Carmody, k=151)
- 253 6360506005 3498207838 5196933721 (Phil Carmody, k=20)
- 253 6858608157 5061252166 3081503231 (Phil Carmody, k=5)
- 253 7402291896 9090866187 6837089397 (Phil Carmody, k=2)
- 254 3387952769 7695632477 5909329883 (Phil Carmody, k=1)
- 256 4651205728 4847221588 2616187813 (Dario Alpern, k=1774)
- 257 6858340037 7099146694 9170487797 (Phil Carmody, k=2)
- 258 8386413676 5934735652 1995015987 (Phil Carmody, k=13)
- 259 4306925376 9410755244 3618681613 (Phil Carmody, k=34)
- 261 7506284298 5588728352 8082444317 (Phil Carmody, k=2)
- 263 2323673740 3919998915 9343815241 (Phil Carmody, k=140)
- 263 7854382771 6186411106 9462531801 (Phil Carmody, k=100)
- 263 9782024493 6623517387 2706447917 (Phil Carmody, k=2)
- 265 5942944154 8159475969 9767618311 (Phil Carmody, k=295)
- 266 0047272980 0531666510 0425563853 (Phil Carmody, k=14)
- 266 2000307617 6559498548 0950235867 (Phil Carmody, k=1)
- 267 2485214039 4570362854 9672590121 (Phil Carmody, k=20)
- 267 6150470627 0193474515 3461920083 (Phil Carmody, k=1)
- 269 7016527447 1993001478 9219472169 (Phil Carmody, k=4)
- 269 8158483672 8367283672 8340302089 (Phil Carmody, k=4)
- 271 0853941849 6144142605 0444523119 (Phil Carmody, k=151)
- 271 9514245285 5888764013 4308742093 (Dario Alpern, k=1794)
- 273 4918467426 5783724583 0206898627 (Phil Carmody, k=7)
- 274 4894491271 6439163092 8895140093 (Phil Carmody, k=26)
- 276 0001247781 4798545736 2322050707 (Phil Carmody, k=13)
- 277 4856985759 4820617797 2522189667 (Phil Carmody, k=7)
- 279 3935072816 7281672816 7253733467 (Dario Alpern, k=1871)
- 279 7014198148 8871143244 6896464707 (Phil Carmody, k=1)
- 280 1246556757 7655386725 3421288561 (Phil Carmody, k=280)
- 281 8900767940 6687738375 8829049227 (Phil Carmody, k=47)
- 283 6298830208 3465564827 2962877409 (Phil Carmody, k=16)
- 285 2787750677 6535239500 8512187889 (Dario Alpern, k=1208)
- 285 5245251780 7533746155 0310569039 (Phil Carmody, k=761)
- 288 6139450303 5925816040 6472605723 (Phil Carmody, k=1)
- 289 8870095509 6265107852 1027157973 (Phil Carmody, k=234)
- 290 3764759120 6121864498 8626353323 (Phil Carmody, k=39)
- 290 8128722583 5915889007 8203810603 (Phil Carmody, k=1)
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- 961 4076493960 7974438183 9146276161 (Dario Alpern, k=2080)
- 962 0391248818 4157952520 6625963997 (Phil Carmody, k=2)
- 962 6409152139 4027976007 6285535643 (Phil Carmody, k=1)
- 963 6243143442 0906987613 4795694271 (Phil Carmody, k=15)
- 965 0864572036 3533063603 9180777199 (Phil Carmody, k=53)
- 965 4474269824 7272726307 2798457449 (Dario Alpern, k=1636)
- 966 3236750528 7356868641 9763683437 (Phil Carmody, k=2)
- 967 0405792300 7857964255 6462952361 (Phil Carmody, k=20)
- 980 3679856664 4346963761 8039013289 (Phil Carmody, k=28)
- 980 4873403219 5211214250 3304251803 (Phil Carmody, k=221)
- 981 1742775769 4056525570 2122770489 (Phil Carmody, k=436)
- 982 5171620370 0262204975 3989201799 (Phil Carmody, k=1)
- 982 5389068189 1533977605 9440589587 (Dario Alpern, k=1807)
- 983 6235622612 8090002775 3568222681 (Phil Carmody, k=60)
- 987 1959609693 0702208420 3635843877 (Phil Carmody, k=266)
- 990 4975273742 3950876509 5015207719 (Phil Carmody, k=13)
- 997 8457582787 7422322339 8964740551 (Phil Carmody, k=225)