A nonlift newform in S14(K(16))+

(Filename: eigs/eig-plus-14-16-3.html)


FORMULA FOR THE EIGENFORM  f
with 314−3λ3 = -128952 - 3456*α,
where throughout this wepage, α is taken to have minimal polynomial  -51 + x^2
Note that T(3) is the Hecke operator under the scalar-invariant slash and λ3 is the corresponding eigenvalue.
The eigenform   f  has the formula
    f = Σi=114 bi Grit(φi) + Σi=059 c1,i T(3)i g1 + Σi=059 c2,i T(3)i g2 + Σi=059 c4,i T(3)i g4
where g1, g2, g4 are the Borcherds products that helped span the space S14(K(16))+ and where φi are jacobi forms in J14,16cusp given by the following table.
φ1 TB(14;1,1,1,1,1,1,1,1,1,1,1,1,1,1,1,1,1,1,1,1,1,1,1,1,1,1,1,1,2,2,2,2,2,4)|W2
φ2 TB(14;1,1,1,1,1,1,1,1,1,1,1,1,1,1,1,1,1,1,1,1,1,1,1,1,2,2,2,2,2,2,2,2,2,2)|W2
φ3 TB(14;1,1,1,1,1,1,1,1,1,1,1,1,1,1,1,1,1,1,1,1,1,1,1,1,1,1,1,1,2,2,2,2,4,6)|W3
φ4 TB(14;1,1,1,1,1,1,1,1,1,1,1,1,1,1,1,1,1,1,1,1,1,1,1,1,1,1,1,2,2,2,3,4,4,4)|W3
φ5 TB(14;1,1,1,1,1,1,1,1,1,1,1,1,1,1,1,1,1,1,1,1,1,1,1,1,2,2,2,2,2,2,2,2,2,6)|W3
φ6 TB(14;1,1,1,1,1,1,1,1,1,1,1,1,1,1,1,1,1,1,1,1,1,1,1,1,2,2,2,2,2,3,3,3,3,4)|W3
φ7 TB(14;1,1,1,1,1,1,1,1,1,1,1,1,1,1,1,1,1,1,1,1,2,2,2,2,2,2,2,2,2,2,3,3,3,3)|W3
φ8 TB(14;1,1,1,1,1,1,1,1,1,1,1,1,1,1,1,2,2,2,2,2,2,2,2,2,2,2,2,2,2,2,2,2,2,3)|W3
φ9 TB(14;1,1,1,1,1,1,1,1,1,1,1,1,1,1,1,1,1,1,1,1,1,1,1,1,1,1,1,1,2,2,2,2,4,10)|W5
φ10 TB(14;1,1,1,1,1,1,1,1,1,1,1,1,1,1,1,1,1,1,1,1,1,1,1,1,1,1,1,2,2,2,2,2,7,8)|W5
φ11 TB(14;1,1,1,1,1,1,1,1,1,1,1,1,1,1,1,1,1,1,1,1,1,1,1,1,1,1,1,2,2,2,4,4,5,8)|W5
φ12 TB(14;1,1,1,1,1,1,1,1,1,1,1,1,1,1,1,1,1,1,1,1,1,1,1,1,1,1,2,2,2,2,2,5,5,8)|W5
φ13 TB(14;1,1,1,1,1,1,1,1,1,1,1,1,1,1,1,1,1,1,1,1,1,1,1,1,1,1,2,2,2,3,4,5,6,6)|W5
φ14 TB(14;1,1,1,1,1,1,1,1,1,1,1,1,1,1,1,1,1,1,1,1,1,1,1,1,1,1,2,4,4,4,4,4,5,5)|W5
Here is a table of the coefficients bi and cj,i.
b1 13704154507653534017181186807062984199696599596987965523637256189785101338513249056587045320911054500592499875339886859501184779881045637843424305051347723626546387998308052796444883566540801356489535585423354644452185622045309496657597106370565159839994231671803660399097128588340281213215368104913719765293321912821472902087317654195579832326865694899299785867847874274498736055242731139/139346163397515173007634508066265818182478979324098034182774656737401242465976868091571702593968373396189577525101994746516134309898121793180447242054183070104347549247298068126625751948766073776791699011298292519430410942159624926370286317846605362418888888504489739925894797501444709172222591956941205756282208356377530480369601906388496468551799394009088000000000 - (4452372556705757101254606878603988382895048008316414924643695794502287371502830051818798002767037818968774664144337039876042743505529146003356240616872055245985185788226804928707330456260498095629121437073383442303137042749715559990659467323757020575590624160278209817251851392732598853526537833030044503965306426168120016616034885503197329175906720219366405351579548964057492241028629311*α)/526418839501723986917730363805893090911587255224370351357148703230182471538134835012604209799436077274493959539274202375727618504059571218681689581093580487060868519378681590700586174028671834267879751820460216184514885781491916388509970534087175813582469134350294573053380346116568901317285347392888999523732787124092892925840718313023208881195686599589888000000000
b2 -41168581080286909158699051727597963075806144942822269339145051079228348666413547553523525650338611044168754411926154820675529262876188293453370826035811514845255786084485052902964288778922988662993898924933046539198434784636254729545406550466094541782400445988434739773603882277222134191273580567544458804307949110503933507379870874410346920123737420991057598280916151543855753937436953343/348365408493787932519086270165664545456197448310245085456936641843503106164942170228929256484920933490473943812754986866290335774745304482951118105135457675260868873118245170316564379871915184441979247528245731298576027355399062315925715794616513406047222221261224349814736993753611772930556479892353014390705520890943826200924004765971241171379498485022720000000000 + (13379260321293198183404427626134390254557537621017690701399870741881076899219436155814852986493185399609517894800673426049411915043013124606643150912346363235101515514656904445948563149679985027055138825955287009552132433395273989816415473444096681005195046267761205878325855606173371203022728515606765976807652629352576294865370688433624176185513668957434043951681469903271068372055443307*α)/1316047098754309967294325909514732727278968138060925878392871758075456178845337087531510524498590193186234898848185505939319046260148928046704223952733951217652171298446703976751465435071679585669699379551150540461287214453729790971274926335217939533956172835875736432633450865291422253293213368482222498809331967810232232314601795782558022202989216498974720000000000
b3 5513835476680635480740519427438905918026823006107312129506398062996168360182951692548921280055710105095950820342390413760837222648572629462040389283653733757989881986230847038469102289415885458007630564806888127984827843445980563114938478229315530666569860831921643682639489967376485751635817742320919628637048465521843003058112800850202441368972525540766756253484387158282948931843623769/34836540849378793251908627016566454545619744831024508545693664184350310616494217022892925648492093349047394381275498686629033577474530448295111810513545767526086887311824517031656437987191518444197924752824573129857602735539906231592571579461651340604722222126122434981473699375361177293055647989235301439070552089094382620092400476597124117137949848502272000000000 - (1791935312015122412990718339547576342115635900881656901763497644993688524808857695169251925578135404969602734711037743804395518567050074604165656809541905930413185394935016913944174933977145566085414748951558239186288807501002229809215915989291226134921933151483954872253612813622027351193067522588278457176730982822375822520657573975349415649606741873325547257475590718905064788742063181*α)/131604709875430996729432590951473272727896813806092587839287175807545617884533708753151052449859019318623489884818550593931904626014892804670422395273395121765217129844670397675146543507167958566969937955115054046128721445372979097127492633521793953395617283587573643263345086529142225329321336848222249880933196781023223231460179578255802220298921649897472000000000
b4 7122468171233524165882663214391818161396941890585978305092340680495742563985222821063055474088891776538259609729504296181550720165054199228454854798799376289946280069498534914159800698043631397728642427416560903764882677719062390295038248965974851262481273328297435998007809175214803145818535706363378979192125104534761339084969589621993679663675960516254061965020690717009028348030663927/44789838234915591323882520449871155844368243354174368130177568237021827935492564743719475833775548591632364204497069739951614599610110576379429470660273129676397426543774379040701134554960523713968760396488736881245489231408450869190449173593551723634642857019300273547609042054035799376785833129016816135947852685978491940118800612767731007748792662360064000000000 - (2314719792722374284684567957625987734310454450965187973677595284902772712561649956871259251063096544105294310440642834162796487241098055692959337438812694918935762564770155058284058795968613362351385972878889452312694254972241807512076289645508742008990755556164996817912914624469613140471878799602271229049037721900171956282410317408516691812057977970727089694410456968046349850666457923*α)/169206055554125567223556188366179922078724474893547612936226368895415794422971911254051353149818739123944486994766707906483877376304862177433400222494365156555279166943147654153759841652073089586104205942290783773594070429765258839163919100242306511508650793184023255624300825537468575423413147376285749846914110147029858440448802314900317140384327835582464000000000
b5 91764519830556821071844104374535297752303702040604962988126208841528051308918684145135133622428087762790554728101243689473049621884171132440911623247021825860879681797213966788447671865765117617062033139423358586299020057278892062239145353528327171468849520923773336498327987644663477328848302787831539156193988513178006952421966104121783327043306560152758819725460443417736171586106807/445248096063066233278832155951381904251707981272265908039634997859151899003713069641708398820964033336937111618669095639755695428076838865783677578161295016901465541973615128925313053564104614434719038260953124026582378158379866628638784684243591098853254436641564849467356157696923922798817749448214503599954985280732937629583343369525373331467288004526080000000 - (5040003886462189153585954678885089016438480802809597528370874778045845681645849366775287010759524294983630187160572738572067808065194053744574829204266482344675185793343881190351090917204409347755421234320698288589444727868391260155465030769255173534000546509535451051638671481142449436334318985170397621923773467089163135399901226879271174855667973117998265890708888295880177552485542267*α)/284266173330930952935574396455182269092257117821159989732860299744298534630592810906806273291695481728226738151208069282892913992192168458088112373790533463012869000464488058978316533975482790504655065983048516739638038322005634849795384088407074939334533332549159069448825386902947206711334087592160059742815705047010162179953987889032532795845670763778539520000000
b6 2482457452179050977461204462908953824501584066429300210348511899486779625981376682503688525629749404163229252502764466649147331469784068074909267675803688607999102451247860399162032892998518090560221724770401945473975918377121810043665734339483627998102014421914000357306729166854707965953777970528660994083876112068668610966203888662746030131606953430211095477908992687053848360405489072781/18811732058664548356030658588945885454634662208753234614674578659549167732906877192362179850185730408485592965888769290779678131836246442079360377677314714464086919148385239197094476513083419959866879366525269490123105477191549365059988652909291723926549999948106114889995797662695035738250049914187062777098098128110966614849896257362447023254492918191226880000000000 - (62059628095808204398461087397446312632550391697299759347208288192500644970571225559429192864300977763462193316983843203921976569696456410811052471421652917782522564743949934809576930584740071999300763150682112059124752698440632656220359135125945746203439562803825031419274157597082813000498917084906600489273072650246203124194890166728608632599272046674753449692678261669623362894998280213*α)/5466657179440979864145661470291966713312636881176153648708851918159587204434477132823197563301836187081283425984770563132556038311387854963232930265202566596401326932009385749583010268759284432781828191981702244993039198500108362496065078623212979602587179472099212874015872825056677052141040146003078071977225097057887734229884382481394861458570591611125760000000000
b7 221961700793741966806936903485559282529390067149411790208442758193208611099153345541935574862210527992472658439136984178518988913504187043308414073684553475385911876365669878201755809957031737939330281852255400533897460351765241345472343912949692166117712504585269692652074103915286090532264915278290183987360640039501404124469639940410257764412289925334896263197260173118474940409392871183/575869348734629031307060977212629146570448843125099018816568734475994930599190118133536117862828481892416111200676610942235044852129993124878378908489225952982252626991384873380443158563778162036741205097712331330299147260965796889591489374774236446731122447391003517040687683551888849130103568801644778890758105962580610658670293592727970099627334230343680000000000 - (72131665912855793200297823976770403867136589633965701886818481328032983503253640835482511792576078127792511911439939697222117599200906394681312680914617810104847883015487134610444339860348668960167418555198286429091349296081895847316745870212560416812892469495529866049418250651286243430983409673723372842947482570190640350196701034092648268639975584720291618517744410095158507144549377467*α)/2175506428553043007160008136136598998155028962917040737751481885798203071152496001837803111926240931593571975647000530226221280552491085138429431432070409155710732146411898410548340821240939723249911219258024362803352334096981899360678959860258226576539795912366013286598153471196024541158169037695102498031752844747526751377198886905861220376369929314631680000000000
b8 166791967630245737616570822803176462975030968919704600248222121606344196967829044093876285307526394009435495953773057661558257478452991017543420629249934908645214471434047936944904417500906765605725077279064410310207005400608155405866118229066573259337724197370139100930833232376916312833003696156820378345818883450304971567874215002600162220685939176046453520924042054530091860579836147653/1881173205866454835603065858894588545463466220875323461467457865954916773290687719236217985018573040848559296588876929077967813183624644207936037767731471446408691914838523919709447651308341995986687936652526949012310547719154936505998865290929172392654999994810611488999579766269503573825004991418706277709809812811096661484989625736244702325449291819122688000000000 - (54206105042974877902854001610846824621295052258369545552418620048337028674333459099192761215322830393138882941074413805920443611856337824640346452123277198872496857474913685151480242238186892104368423685194010230851728695038220494071744827950828642574271471123571328497106971534621666157962823005812855234658496164859212401502631062132687106686507405928107919265034601315228108016402179497*α)/7106654333273273823389359911379556727306427945528999743321507493607463365764820272670156832292387043205668453780201732072322849804804211452202809344763336575321725011612201474457913349387069762616376649576212918490950958050140871244884602210176873483363333313728976736220634672573680167783352189804001493570392626175254054498849697225813319896141769094463488000000000
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c1,39-11917566792033494512612494947552401684965424035524473659674601286871007714999237981172982603357613878055355129387875998681587530433049341351243523310403545238194713053880147780528325944178037208972465113805236065962553227205390270766589021237062365597785706841992934934097297/3153167444542653810835670425135328034843341618039918478663289499760181862600048306901225537480686365751260462065070049188457968860667136919568590369131610495015543910487809746516876785431559244024943592248579036509953248596675172980753952599934870701038373663148520225912246606233600000000000 + (34718556767535733724241626494448535333038331568990779941075037117345286317561579027864205582155319032983417355551495332721274375727630871711403588596052451453647334535740884361921920233192421311528352386128720246784244470358069308619852610541594146730222613350259270501649977*α)/107207693114450229568412794454601153184673615013357228274551842991846183328401642434641668274343336435542855710212381672407570941262682655265332072550474756830528492956585531381573810704673014296848082136451687241338410452286955881345634388397785603835304704547049687681016384611942400000000000
c1,40-640716857003880179140493372619523276633088360419391509298017242550646494490389468804918837968096766228147711433092705710463797827829317878000240322150771778706971616301092657036522114295667666759962180323524906897154851795030572110697091711612788389742941523698072298127/7882918611356634527089176062838320087108354045099796196658223749400454656500120767253063843701715914378151155162675122971144922151667842298921475922829026237538859776219524366292191963578898110062358980621447591274883121491687932451884881499837176752595934157871300564780616515584000000000 + (58798629417561231228071492893200506228355305056913633399423689847270424149807062746397147935138653393460396510712698178195386619922904911366455579444268737508518498633419130243707216319697984369617560985811343912121405939566046597093738961347771604754590780164711752543399*α)/8576615449156018365473023556368092254773889201068578261964147439347694666272131394771333461947466914843428456816990533792605675301014612421226565804037980546442279436526842510525904856373841143747846570916134979307072836182956470507650751071822848306824376363763975014481310768955392000000000
c1,412821145995063239314659818824078193949298128856950775763106208375159976881483137047758816525047160934860526607932400507805945737048680571096811079880516989506771520452748467912655062156815277974215876882051938379049499261749148269818597754913094999908467585704838951149796761/403605432901459687786965814417321988459947727109109565268901055969303278412806183283356868797527854816161339144328966296122620014165393525704779567248846143361989620542439647554160228535239583235192779807818116673274015820374422141536505932791663449732911828883010588916767565597900800000000000 - (8191593232249285743521018665365112612558921538641269846588806890939639839179847420748452431190794956777617851677753491152375627285045138548458801577865458925386961336374684732725232113585371249769482799860751129328186918786561106590514168985141878150534647626539561858245101*α)/13722584718649629384756837690188947607638222721709725219142635902956311466035410231634133539115947063749485530907184854068169080481623379873962505286460768874307647098442948016841447770198145829996554513465815966891316537892730352812241201714916557290919002182022360023170097230328627200000000000
c1,420
c1,430
c1,440
c1,450
c1,460
c1,470
c1,480
c1,490
c1,500
c1,510
c1,520
c1,530
c1,540
c1,550
c1,560
c1,570
c1,580
c1,590
c2,00
c2,10
c2,20
c2,30
c2,40
c2,50
c2,60
c2,70
c2,80
c2,90
c2,100
c2,110
c2,120
c2,130
c2,140
c2,150
c2,160
c2,170
c2,180
c2,190
c2,200
c2,210
c2,220
c2,230
c2,240
c2,250
c2,260
c2,270
c2,280
c2,290
c2,300
c2,310
c2,320
c2,330
c2,340
c2,350
c2,360
c2,370
c2,380
c2,390
c2,400
c2,410
c2,420
c2,430
c2,440
c2,450
c2,460
c2,470
c2,480
c2,490
c2,500
c2,510
c2,520
c2,530
c2,540
c2,550
c2,560
c2,570
c2,580
c2,590
c4,00
c4,10
c4,20
c4,30
c4,40
c4,50
c4,60
c4,70
c4,80
c4,90
c4,100
c4,110
c4,120
c4,130
c4,140
c4,150
c4,160
c4,170
c4,180
c4,190
c4,200
c4,210
c4,220
c4,230
c4,240
c4,250
c4,260
c4,270
c4,280
c4,290
c4,300
c4,310
c4,320
c4,330
c4,340
c4,350
c4,360
c4,370
c4,380
c4,390
c4,400
c4,410
c4,420
c4,430
c4,440
c4,450
c4,460
c4,470
c4,480
c4,490
c4,500
c4,510
c4,520
c4,530
c4,540
c4,550
c4,560
c4,570
c4,580
c4,590


COEFFICIENTS OF f  (return to top)
Use the notation
    [a b c ]=
 
a b
b c
 
Here is a list of some Fourier coefficients of f.

2udet(2u)a(u, f)
[4 -53 704]751209/2980020224000 + (621*α)/745005056000
[8 -89 992]154926167/2980020224000 + (223123*α)/745005056000
[4 -25 160]153245191/2980020224000 + (184979*α)/745005056000
[12 -109 992]23-13179/6520832000 + (1449*α)/1630208000
[6 -13 32]23-13179/6520832000 + (1449*α)/1630208000
[6 -19 64]23-33888867/2980020224000 - (1881423*α)/745005056000
[14 -42 128]28-51209/727544000 - (621*α)/181886000
[14 -70 352]28-51209/727544000 - (621*α)/181886000
[8 -42 224]28-51209/727544000 - (621*α)/181886000
[8 -106 1408]28-51209/727544000 - (621*α)/181886000
[16 -113 800]312985797/1490010112000 - (331407*α)/372502528000
[8 -113 1600]312985797/1490010112000 - (331407*α)/372502528000
[14 -47 160]31-87957203/1490010112000 - (331407*α)/372502528000
[20 -101 512]39-32640603/2980020224000 - (7226007*α)/745005056000
[10 -91 832]3948281397/2980020224000 - (16442007*α)/745005056000
[10 -101 1024]3948281397/2980020224000 - (16442007*α)/745005056000
[8 -27 96]392430204693/2980020224000 + (53978217*α)/745005056000
[24 -73 224]47-81779913/1490010112000 - (15632397*α)/372502528000
[12 -73 448]47-515589297/1490010112000 - (19950093*α)/372502528000
[4 9 32]47-81779913/1490010112000 - (15632397*α)/372502528000
[8 -73 672]47-515589297/1490010112000 - (19950093*α)/372502528000
[16 -55 192]47-4461789081/1490010112000 - (90133389*α)/372502528000
[2 4 32]480
[26 76 224]480
[6 12 32]480
[14 36 96]480
[2 3 32]55-1996557113/2980020224000 - (171865197*α)/745005056000
[14 -29 64]5564564939/596004044800 + (34948791*α)/149001011200
[14 -99 704]5564564939/596004044800 + (34948791*α)/149001011200
[8 -35 160]552173438411/596004044800 - (1876041*α)/149001011200
[2 2 32]60116761/727544000 - (108691*α)/181886000
[30 -210 1472]60-3245191/727544000 - (184979*α)/181886000
[16 -50 160]60-4926167/727544000 - (223123*α)/181886000
[16 -178 1984]60-312843/145508800 - (29367*α)/36377200
[10 -30 96]60-8288119/727544000 - (299411*α)/181886000
[10 -50 256]60-4926167/727544000 - (223123*α)/181886000
[8 -50 320]60-6607143/727544000 - (261267*α)/181886000
[8 -114 1632]60-3245191/727544000 - (184979*α)/181886000
[2 1 32]63-11477782851/2980020224000 - (581349519*α)/745005056000
[16 -225 3168]6313127703117/2980020224000 + (601730673*α)/745005056000
[4 33 288]6313127703117/2980020224000 + (601730673*α)/745005056000
[12 -159 2112]63-880165359/372502528000 - (15540471*α)/93125632000
[8 -97 1184]637085009181/2980020224000 + (871634289*α)/745005056000
[2 0 32]64100964/11367875 + (36864*α)/11367875
[2 8 64]64-50482/11367875 - (18432*α)/11367875
[2 16 160]640
[4 8 32]64-50482/11367875 - (18432*α)/11367875
[20 56 160]6450482/11367875 + (18432*α)/11367875
[10 -24 64]6450482/11367875 + (18432*α)/11367875
[10 -64 416]64-100964/11367875 - (36864*α)/11367875
[10 -144 2080]640
[36 -469 6112]71-6169830003/2980020224000 - (966398607*α)/745005056000
[18 -181 1824]71-6063539379/2980020224000 - (1017918351*α)/745005056000
[18 -235 3072]71-18859560531/2980020224000 - (360695439*α)/745005056000
[12 -85 608]71-6063539379/2980020224000 - (1017918351*α)/745005056000
[120 277 640]71-6169830003/2980020224000 - (966398607*α)/745005056000
[10 -43 192]71-6593824227/2980020224000 - (7909263*α)/745005056000
[10 -53 288]71-18859560531/2980020224000 - (360695439*α)/745005056000
[40 -441 4864]797271014193/1490010112000 - (838967283*α)/372502528000
[20 -121 736]79-8237802891/298002022400 - (411725079*α)/74500505600
[190 441 1024]797271014193/1490010112000 - (838967283*α)/372502528000
[10 -71 512]79-8237802891/298002022400 - (411725079*α)/74500505600
[10 -121 1472]79-18230861591/1490010112000 - (2370894579*α)/372502528000
[44 -397 3584]87-94528123457/2980020224000 - (5712786133*α)/745005056000
[22 -45 96]8729575025279/2980020224000 + (3293649451*α)/745005056000
[22 -243 2688]87-233845177/6520832000 - (11888813*α)/1630208000
[16 -115 832]8729575025279/2980020224000 + (3293649451*α)/745005056000
[12 -51 224]87-33509372413/596004044800 + (219630703*α)/149001011200
[134 307 704]87-94528123457/2980020224000 - (5712786133*α)/745005056000
[46 -138 416]92-21843261/727544000 - (3205809*α)/181886000
[46 -230 1152]92-21843261/727544000 - (3205809*α)/181886000
[4 6 32]92-21843261/727544000 - (3205809*α)/181886000
[24 -218 1984]9233888867/727544000 + (1881423*α)/181886000
[26 70 192]9233888867/727544000 + (1881423*α)/181886000
[162 374 864]92-21843261/727544000 - (3205809*α)/181886000
[6 26 128]9233888867/727544000 + (1881423*α)/181886000
[26 -86 288]9217924199/145508800 + (1393731*α)/36377200
[12 -26 64]9233888867/727544000 + (1881423*α)/181886000
[12 -38 128]92-21843261/727544000 - (3205809*α)/181886000
[12 -122 1248]9233888867/727544000 + (1881423*α)/181886000
[12 -134 1504]9233888867/727544000 + (1881423*α)/181886000
[48 -337 2368]95-223192718481/2980020224000 - (11534995989*α)/745005056000
[24 -337 4736]95301565753103/2980020224000 + (16009206507*α)/745005056000
[4 17 96]95-296326150497/2980020224000 - (13610671893*α)/745005056000
[16 -81 416]95-296326150497/2980020224000 - (13610671893*α)/745005056000
[6 49 416]95301565753103/2980020224000 + (16009206507*α)/745005056000
[12 -145 1760]95735280927791/2980020224000 + (21847814379*α)/745005056000
[60 145 352]95-95495971041/2980020224000 - (1713412629*α)/745005056000
[10 15 32]95-223192718481/2980020224000 - (11534995989*α)/745005056000
[52 -261 1312]103-32256527703/2980020224000 - (9941519907*α)/745005056000
[4 5 32]103-32256527703/2980020224000 - (9941519907*α)/745005056000
[26 -261 2624]103-2370690411/596004044800 - (825335559*α)/149001011200
[14 -59 256]103-460156837543/2980020224000 - (22115544867*α)/745005056000
[14 -101 736]103-2370690411/596004044800 - (825335559*α)/149001011200
[56 -169 512]11189559821649/2980020224000 - (5322269019*α)/745005056000
[28 -169 1024]111-127874137587/596004044800 - (6805959903*α)/149001011200
[120 297 736]111-125265334671/2980020224000 + (8227604901*α)/745005056000
[6 9 32]11189559821649/2980020224000 - (5322269019*α)/745005056000
[14 -169 2048]111-1113545029599/2980020224000 - (31046301531*α)/745005056000
[14 -183 2400]111-1208088127503/2980020224000 - (34681942107*α)/745005056000
[12 -87 640]111-127874137587/596004044800 - (6805959903*α)/149001011200
[10 23 64]111-125265334671/2980020224000 + (8227604901*α)/745005056000
[2 4 64]1120
[58 172 512]1120
[4 4 32]1120
[28 -84 256]1120
[28 -140 704]1120
[28 -196 1376]1120
[14 -28 64]1120
[14 -84 512]1120
[8 12 32]1120
[16 -84 448]1120
[16 -148 1376]1120
[16 -212 2816]1120
[2 3 64]119-27908184717/1490010112000 - (2481776073*α)/372502528000
[30 -61 128]119-53336981577/298002022400 - (984266613*α)/74500505600
[30 -451 6784]119-27908184717/1490010112000 - (2481776073*α)/372502528000
[20 -61 192]119-151512950193/298002022400 - (4095964917*α)/74500505600
[90 221 544]119-64568462637/1490010112000 + (11477451447*α)/372502528000
[16 -67 288]119718726129467/1490010112000 + (24521072823*α)/372502528000
[8 67 576]119-53336981577/298002022400 - (984266613*α)/74500505600
[12 -61 320]119-151512950193/298002022400 - (4095964917*α)/74500505600
[24 61 160]119-568345817973/1490010112000 - (19372062537*α)/372502528000
[12 -125 1312]119-64568462637/1490010112000 + (11477451447*α)/372502528000
[2 2 64]124-93928797/363772000 + (331407*α)/90943000
[62 -434 3040]124-93928797/363772000 + (331407*α)/90943000
[4 2 32]124-93928797/363772000 + (331407*α)/90943000
[32 -226 1600]12487957203/363772000 + (331407*α)/90943000
[16 -98 608]12487957203/363772000 + (331407*α)/90943000
[16 -226 3200]12487957203/363772000 + (331407*α)/90943000
[8 34 160]12487957203/363772000 + (331407*α)/90943000
[28 -94 320]124-93928797/363772000 + (331407*α)/90943000
[10 14 32]124-93928797/363772000 + (331407*α)/90943000
[14 -46 160]124269843203/363772000 + (331407*α)/90943000
[14 -130 1216]12487957203/363772000 + (331407*α)/90943000
[14 -158 1792]12487957203/363772000 + (331407*α)/90943000
[2 1 64]1279211797171/372502528000 + (2076783849*α)/93125632000
[4 1 32]1279211797171/372502528000 + (2076783849*α)/93125632000
[32 -449 6304]12715715810603/74500505600 + (453162357*α)/18625126400
[16 -193 2336]127-8955273127/14900101120 - (162115983*α)/3725025280
[8 65 544]12715715810603/74500505600 + (453162357*α)/18625126400
[2 0 64]1286655716/11367875 + (354816*α)/11367875
[2 8 96]128-6655716/11367875 - (354816*α)/11367875
[2 16 192]1286655716/11367875 + (354816*α)/11367875
[4 0 32]1286655716/11367875 + (354816*α)/11367875
[4 16 96]1280
[4 32 288]128-6655716/11367875 - (354816*α)/11367875
[6 8 32]128-6655716/11367875 - (354816*α)/11367875
[22 -112 576]1280
[22 -200 1824]1286655716/11367875 + (354816*α)/11367875
[22 -288 3776]1280
[18 -40 96]1286655716/11367875 + (354816*α)/11367875
[18 -112 704]128-6655716/11367875 - (354816*α)/11367875
[18 -256 3648]128-6655716/11367875 - (354816*α)/11367875
[12 16 32]1286655716/11367875 + (354816*α)/11367875
[12 -64 352]1280
[12 -112 1056]128-6655716/11367875 - (354816*α)/11367875
[68 -885 11520]13519162790139/149001011200 + (2707752591*α)/37250252800
[34 -171 864]135-126922080417/745005056000 + (11833839627*α)/186251264000
[34 -341 3424]135148137250911/149001011200 + (2580937359*α)/37250252800
[24 -267 2976]135-2517173707167/2980020224000 - (131333790123*α)/745005056000
[8 11 32]13519162790139/149001011200 + (2707752591*α)/37250252800
[18 -75 320]13555203867663/29800202240 + (877157187*α)/7450050560
[16 -117 864]135148137250911/149001011200 + (2580937359*α)/37250252800
[12 -75 480]135-126674224839/119200808960 - (5809358691*α)/29800202240
[72 -793 8736]14382745095233/596004044800 + (13829553477*α)/149001011200
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