# List of S-integral points (x,y) on the elliptic curve
# y^2 + y = x^3 - 6349808647*x + 193146346911036
# assuming that the Mordell-Weil rank is at most the analytic rank of this curve (as predicted by BSD), where
# S is the set of the first 7 primes.
# It contains 2316 points in total.
# For each point P, only one of +P, -P is listed.
# Format: "(P(x),P(y))".
# Computing this list took 1317329 seconds.
# Authors: Rafael von Känel and Benjamin Matschke, 2015.
# License: Creative commons 3.0 by-nc.
#
(42543,72833)
(42541,84530)
(42464,280691)
(42321,464589)
(42187,590750)
(41990,743622)
(49421,200114)
(49493,333458)
(49513,362258)
(41746,905085)
(49632,502899)
(49667,538049)
(49797,654674)
(41442,1082450)
(49899,735713)
(50012,818375)
(50165,921837)
(41074,1276386)
(50215,954017)
(40636,1488999)
(50823,1305633)
(51108,1454591)
(51376,1589084)
(38756,2294720)
(52840,2270507)
(37887,2637249)
(37228,2889783)
(36441,3185069)
(54329,2920146)
(35965,3360882)
(54576,3025884)
(35184,3645468)
(35022,3703950)
(34411,3922974)
(56052,3651375)
(33454,4261521)
(56986,4043850)
(32037,4753874)
(57819,4392926)
(58007,4471649)
(60115,5354622)
(60568,5544708)
(28296,6010635)
(62036,6162224)
(25615,6877697)
(63163,6638241)
(24477,7237874)
(22028,7997591)
(65936,7818300)
(66058,7870533)
(18007,9200225)
(16344,9681476)
(16096,9752435)
(70629,9848621)
(71203,10100033)
(14051,10329534)
(13687,10430750)
(13352,10523499)
(11115,11132897)
(75317,11922450)
(8719,11766273)
(8237,11891250)
(75874,12171986)
(76266,12348005)
(77834,13055418)
(2206,13384670)
(572,13766424)
(-3659,14708205)
(-6674,15337134)
(-7501,15503361)
(87363,17469633)
(-11035,16182482)
(89798,18629241)
(90667,19046174)
(91474,19434813)
(-14359,16773869)
(-14748,16839999)
(95649,21467661)
(95751,21517790)
(-20836,17787783)
(-22511,18018866)
(-26041,18461918)
(-26792,18548283)
(-27260,18600672)
(101588,24422991)
(-31753,19046174)
(-35677,19346241)
(107783,27584033)
(-38989,19530750)
(109540,28494912)
(111490,29513202)
(-44822,19690341)
(-50760,19613147)
(-52476,19541088)
(-53216,19502643)
(-58227,19117133)
(-58914,19046174)
(122788,35563008)
(-62502,18597258)
(-69894,17190570)
(-70431,17058573)
(197521/4,171379/8)
(-75282,15637166)
(-77123,14971250)
(-78023,14615250)
(200321/4,6924429/8)
(201953/4,8956317/8)
(-88692,7658216)
(-88777,7561758)
(159585/4,14568091/8)
(-89660,6457632)
(-89718,6377274)
(-90217,5632158)
(-91135,3860877)
(-91888,877500)
(147444,49621551)
(159892,57145200)
(222073/4,27409375/8)
(179324,69433511)
(193976,79120859)
(245121/4,46751979/8)
(195213,79954866)
(109353/4,50587425/8)
(195609,80222381)
(197618,81583458)
(201129,83977746)
(101593/4,55573225/8)
(208314,88938858)
(271601/4,69301909/8)
(72209/4,73495987/8)
(240026,111792309)
(58617/4,81286303/8)
(243998,114761633)
(250153,119408658)
(382735/9,3901499/27)
(277182,140459774)
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(444418/9,47375/27)
(445024/9,6919073/27)
(376951/9,22057307/27)
(375019/9,25707338/27)
(370873/9,32608198/27)
(454651/9,30672091/27)
(343785/4,134406721/8)
(-27463/4,123007353/8)
(465286/9,47130706/27)
(470941/9,55048447/27)
(471406/9,55685386/27)
(327679,182473278)
(330697,185090450)
(340406,193588745)
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(351971,203866689)
(353821,205526285)
(316453/9,98647775/27)
(390713/4,179752767/8)
(306736/9,109080881/27)
(372665,222670637)
(520729/9,119058758/27)
(279277/9,137638207/27)
(427633/4,217063125/8)
(402418,250610333)
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(422833,270380466)
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(-191911/4,157451215/8)
(-193143/4,157413639/8)
(436683,284063841)
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(454403,301883841)
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(204157/9,210494591/27)
(500897/4,295204539/8)
(184411/9,228530267/27)
(673857/16,41541375/64)
(790273/16,6976737/64)
(669689/16,53461869/64)
(502951,352456865)
(-302711/4,124005127/8)
(516254,366750753)
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(-338431/4,89345067/8)
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(630513/16,129825687/64)
(112660/9,290325104/27)
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(587582,446459774)
(599099,459801438)
(861337/16,173226275/64)
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(626338,491861741)
(628766,494753630)
(645615,514973822)
(908121/16,252671805/64)
(518793/16,295692549/64)
(514273/16,301933199/64)
(708609/4,544224555/8)
(946409/16,316828629/64)
(726013,615029133)
(809086/9,504288442/27)
(812449/9,509125798/27)
(756904,654996203)
(443017/16,397402811/64)
(989353/16,388949237/64)
(779967,685370174)
(1237246/25,41086669/125)
(1247844/25,93360547/125)
(1035066/25,138011761/125)
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(909352/9,651962332/27)
(1001246/25,219269206/125)
(1291571/25,216067494/125)
(881697/4,779875453/8)
(1296654/25,228145917/125)
(-328406/9,523732238/27)
(941572,910479200)
(-387833/9,530983882/27)
(1346174/25,339057718/125)
(-402557/9,531617723/27)
(1350354/25,348090058/125)
(872351/25,468752349/125)
(1053232,1077892899)
(-556634/9,504610226/27)
(73249/16,820030737/64)
(1263041/16,867689151/64)
(47113/16,845368187/64)
(-669968/9,429734132/27)
(744054/25,690620533/125)
(1306937/16,948152525/64)
(-712898/9,380998891/27)
(1217686/9,1148930306/27)
(-726617/9,361793098/27)
(706711/25,752460541/125)
(1209904,1328024796)
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(648569/25,846638122/125)
(1417993/36,439814431/216)
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(1386836,1630554575)
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(1421240,1691734052)
(1429023,1705677758)
(388249/25,1239200682/125)
(1491990,1819873622)
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(2026907/49,385641719/343)
(1569011,1962858750)
(2014198/49,432227375/343)
(1997109/49,491047115/343)
(2489281/49,443900843/343)
(179574/25,1520210293/125)
(1038697/36,1258679375/216)
(1943138/49,659906750/343)
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(2551789/49,659906750/343)
(-852343/16,1247973125/64)
(1805318/49,1040979050/343)
(-979927/16,1201277237/64)
(-108186/25,1856339262/125)
(1918068,2654158416)
(2361865/36,1658390687/216)
(2166449/25,2142033418/125)
(1960172,2742127799)
(2703409/64,278095273/512)
(1976617/4,2744852439/8)
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(1689410/49,1337411531/343)
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(-246811/25,1995589738/125)
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(-1328911/16,777481367/64)
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(2174478,3204385841)
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(-1445671/16,346031939/64)
(2531401/64,1007276997/512)
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(2209703,3282631841)
(2226024,3319098411)
(2505001/64,1094989141/512)
(2278557,3437380850)
(2955660/49,1866074001/343)
(2958124/49,1873311537/343)
(2376201,3660863634)
(3483289/64,1516486083/512)
(-934641/25,2431192477/125)
(3398638/81,558294814/729)
(3147211/49,2431946994/343)
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(3013837,5230332749)
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