[
  {
    "number": "1.607545704384156318650530093776391996150879157716323862361040340985864091887809095275040153408104995 + i * [0, 0]",
    "comment": "The holomorphic denominator is HREF{Normalized_holomorphic_periods_of_hypergeometric_Calabi_Yau_families#2.2.2.2,1}[$F_A(z)$].",
    "params": {
      "template": "2.2.2.2",
      "z": "1",
      "normalization": "unit"
    }
  },
  {
    "number": "0.006279475407750610619728633178814031234964371709829390087347813831976031608936754278418125599250410139 + i * [0, 0]",
    "params": {
      "template": "2.2.2.2",
      "z": "1",
      "normalization": "integral"
    }
  },
  {
    "number": "0.5814620307094641230365136907866994079071783003719593020385680683269605314398451758087777209736060177 + i * [0, 0]",
    "comment": "The holomorphic denominator is HREF{Normalized_holomorphic_periods_of_hypergeometric_Calabi_Yau_families#2.2.2.2,1/2}[$F_A(z)$]. Local arithmetic of this fibre includes HREF{Frobenius_polynomials_of_hypergeometric_Calabi_Yau_motives#2.2.2.2,1/2,3}[the Frobenius polynomial at $p=3$] and HREF{Unit_roots_of_hypergeometric_Calabi_Yau_motives#2.2.2.2,1/2,5}[the unit eigenvalue at $p=5$].",
    "params": {
      "template": "2.2.2.2",
      "z": "1/2",
      "normalization": "unit"
    }
  },
  {
    "number": "0.002271336057458844230611381604635544562137415235827966023588156516902189575936895218003037972553148507 + i * [0, 0]",
    "params": {
      "template": "2.2.2.2",
      "z": "1/2",
      "normalization": "integral"
    }
  },
  {
    "number": "-0.8210518038695846366355611646894515331156284676114402488508608724153387995782757340030412563052230355 + i * [0, 0]",
    "comment": "The holomorphic denominator is HREF{Normalized_holomorphic_periods_of_hypergeometric_Calabi_Yau_families#2.2.2.2,-1}[$F_A(z)$]. Local arithmetic of this fibre includes HREF{Frobenius_polynomials_of_hypergeometric_Calabi_Yau_motives#2.2.2.2,-1,3}[the Frobenius polynomial at $p=3$] and HREF{Unit_roots_of_hypergeometric_Calabi_Yau_motives#2.2.2.2,-1,5}[the unit eigenvalue at $p=5$].",
    "params": {
      "template": "2.2.2.2",
      "z": "-1",
      "normalization": "unit"
    }
  },
  {
    "number": "-0.003207233608865564986857660799568170051232923701607188472073675282872417185852639585949379907442277482 + i * [0, 0]",
    "params": {
      "template": "2.2.2.2",
      "z": "-1",
      "normalization": "integral"
    }
  },
  {
    "number": "2.610309621725711273748213291649061955193512854905301163912466657222763770971997913458687879298823726 + i * 2.197589069970661188925386453424551694054933355093077114713371268311227537709026137909871692010859550",
    "comment": "The holomorphic denominator is HREF{Normalized_holomorphic_periods_of_hypergeometric_Calabi_Yau_families#2.2.2.2,2}[$F_A(z)$]. Local arithmetic of this fibre includes HREF{Frobenius_polynomials_of_hypergeometric_Calabi_Yau_motives#2.2.2.2,2,3}[the Frobenius polynomial at $p=3$] and HREF{Unit_roots_of_hypergeometric_Calabi_Yau_motives#2.2.2.2,2,5}[the unit eigenvalue at $p=5$].",
    "params": {
      "template": "2.2.2.2",
      "z": "2",
      "normalization": "unit"
    }
  },
  {
    "number": "0.01019652195986605966307895817050414826247465958947383267153307287977642098035936684944799952851103018 + i * 0.008584332304572895269239790833689655054902083418332332479349106516840732569175883351210436296917420115",
    "params": {
      "template": "2.2.2.2",
      "z": "2",
      "normalization": "integral"
    }
  },
  {
    "number": "1.602391567868480888920922584700803062714960586293762483277273740756362256421759253654838937251276942 + i * [0, 0]",
    "comment": "The holomorphic denominator is HREF{Normalized_holomorphic_periods_of_hypergeometric_Calabi_Yau_families#2.2.3,1}[$F_A(z)$].",
    "params": {
      "template": "2.2.3",
      "z": "1",
      "normalization": "unit"
    }
  },
  {
    "number": "0.003709239740436298353983617094214821904432779134939265007586281807306394112087405679756571614007585515 + i * [0, 0]",
    "params": {
      "template": "2.2.3",
      "z": "1",
      "normalization": "integral"
    }
  },
  {
    "number": "0.5813313504259733189586692651742407398919910173879826823435319010282355710935193332500421823021218399 + i * [0, 0]",
    "comment": "The holomorphic denominator is HREF{Normalized_holomorphic_periods_of_hypergeometric_Calabi_Yau_families#2.2.3,1/2}[$F_A(z)$]. Local arithmetic of this fibre includes HREF{Frobenius_polynomials_of_hypergeometric_Calabi_Yau_motives#2.2.3,1/2,5}[the Frobenius polynomial at $p=5$] and HREF{Unit_roots_of_hypergeometric_Calabi_Yau_motives#2.2.3,1/2,5}[the unit eigenvalue at $p=5$].",
    "params": {
      "template": "2.2.3",
      "z": "1/2",
      "normalization": "unit"
    }
  },
  {
    "number": "0.001345674422282345645737660336051483194194423651361071023943360882009804562716479938078801347921578333 + i * [0, 0]",
    "params": {
      "template": "2.2.3",
      "z": "1/2",
      "normalization": "integral"
    }
  },
  {
    "number": "-0.8207933151249359376384550820932414010331656359015027353762830647981080792167526727719933439830168787 + i * [0, 0]",
    "comment": "The holomorphic denominator is HREF{Normalized_holomorphic_periods_of_hypergeometric_Calabi_Yau_families#2.2.3,-1}[$F_A(z)$]. Local arithmetic of this fibre includes HREF{Frobenius_polynomials_of_hypergeometric_Calabi_Yau_motives#2.2.3,-1,5}[the Frobenius polynomial at $p=5$] and HREF{Unit_roots_of_hypergeometric_Calabi_Yau_motives#2.2.3,-1,5}[the unit eigenvalue at $p=5$].",
    "params": {
      "template": "2.2.3",
      "z": "-1",
      "normalization": "unit"
    }
  },
  {
    "number": "-0.001899984525752166522311238615956577317206401934957182257815470057403027961149890446231466074034761293 + i * [0, 0]",
    "params": {
      "template": "2.2.3",
      "z": "-1",
      "normalization": "integral"
    }
  },
  {
    "number": "2.635744767864621951269598806046505153095134799487591996779903959522712815632451973981593976071810587 + i * 2.195140332204298357672194961823748636143740250053817225105038749486844402086865925121641996253137758",
    "comment": "The holomorphic denominator is HREF{Normalized_holomorphic_periods_of_hypergeometric_Calabi_Yau_families#2.2.3,2}[$F_A(z)$]. Local arithmetic of this fibre includes HREF{Frobenius_polynomials_of_hypergeometric_Calabi_Yau_motives#2.2.3,2,5}[the Frobenius polynomial at $p=5$] and HREF{Unit_roots_of_hypergeometric_Calabi_Yau_motives#2.2.3,2,7}[the unit eigenvalue at $p=7$].",
    "params": {
      "template": "2.2.3",
      "z": "2",
      "normalization": "unit"
    }
  },
  {
    "number": "0.006101261036723661924235182421403947113646145369184240733286814721117390776926972161994430500166228212 + i * 0.005081343361584023976093043893110529250332732060309762095150552660849176856682560011855652769104485551",
    "params": {
      "template": "2.2.3",
      "z": "2",
      "normalization": "integral"
    }
  },
  {
    "number": "1.595622865254846328739058046740183249765107210616155896822307538938705616712917940100233407502505761 + i * [0, 0]",
    "comment": "The holomorphic denominator is HREF{Normalized_holomorphic_periods_of_hypergeometric_Calabi_Yau_families#2.2.4,1}[$F_A(z)$].",
    "params": {
      "template": "2.2.4",
      "z": "1",
      "normalization": "unit"
    }
  },
  {
    "number": "0.001558225454350435867909236373769710204848737510367339742990534705994829703821208925879134187014165782 + i * [0, 0]",
    "params": {
      "template": "2.2.4",
      "z": "1",
      "normalization": "integral"
    }
  },
  {
    "number": "0.5811566437931660496435746991166754108530305584803244959599191217129569118901403208973132355636003464 + i * [0, 0]",
    "comment": "The holomorphic denominator is HREF{Normalized_holomorphic_periods_of_hypergeometric_Calabi_Yau_families#2.2.4,1/2}[$F_A(z)$]. Local arithmetic of this fibre includes HREF{Frobenius_polynomials_of_hypergeometric_Calabi_Yau_motives#2.2.4,1/2,3}[the Frobenius polynomial at $p=3$] and HREF{Unit_roots_of_hypergeometric_Calabi_Yau_motives#2.2.4,1/2,3}[the unit eigenvalue at $p=3$].",
    "params": {
      "template": "2.2.4",
      "z": "1/2",
      "normalization": "unit"
    }
  },
  {
    "number": "0.0005675357849542637203550534171061283309111626547659418905858585172978094842677151571262824566050784633 + i * [0, 0]",
    "params": {
      "template": "2.2.4",
      "z": "1/2",
      "normalization": "integral"
    }
  },
  {
    "number": "-0.8204461223040783470737480087409600502981668563255812937102873585086228915163969301477712635357086421 + i * [0, 0]",
    "comment": "The holomorphic denominator is HREF{Normalized_holomorphic_periods_of_hypergeometric_Calabi_Yau_families#2.2.4,-1}[$F_A(z)$]. Local arithmetic of this fibre includes HREF{Frobenius_polynomials_of_hypergeometric_Calabi_Yau_motives#2.2.4,-1,3}[the Frobenius polynomial at $p=3$] and HREF{Unit_roots_of_hypergeometric_Calabi_Yau_motives#2.2.4,-1,3}[the unit eigenvalue at $p=3$].",
    "params": {
      "template": "2.2.4",
      "z": "-1",
      "normalization": "unit"
    }
  },
  {
    "number": "-0.0008012169163125765108142070397860937991193035706304504821389524985435770424964813770974328745465904708 + i * [0, 0]",
    "params": {
      "template": "2.2.4",
      "z": "-1",
      "normalization": "integral"
    }
  },
  {
    "number": "2.670138077009049675753927157961349516384206437423518935050223343858685237439556008118019611651635938 + i * 2.191053472053850881336994368809542632596113574236288840009568953171683477813335040749463027754966210",
    "comment": "The holomorphic denominator is HREF{Normalized_holomorphic_periods_of_hypergeometric_Calabi_Yau_families#2.2.4,2}[$F_A(z)$]. Local arithmetic of this fibre includes HREF{Frobenius_polynomials_of_hypergeometric_Calabi_Yau_motives#2.2.4,2,3}[the Frobenius polynomial at $p=3$] and HREF{Unit_roots_of_hypergeometric_Calabi_Yau_motives#2.2.4,2,3}[the unit eigenvalue at $p=3$].",
    "params": {
      "template": "2.2.4",
      "z": "2",
      "normalization": "unit"
    }
  },
  {
    "number": "0.002607556715829150073978444490196630387093951599046405210009983734236997302187066414177753527003550720 + i * 0.002139700656302588751305658563290568977144642162340125820321844680831722146302085000731897488041959190",
    "params": {
      "template": "2.2.4",
      "z": "2",
      "normalization": "integral"
    }
  },
  {
    "number": "1.585539481786017732516715125713980676050289958552117822928268426718301697460075611418240741305827394 + i * [0, 0]",
    "comment": "The holomorphic denominator is HREF{Normalized_holomorphic_periods_of_hypergeometric_Calabi_Yau_families#2.2.6,1}[$F_A(z)$].",
    "params": {
      "template": "2.2.6",
      "z": "1",
      "normalization": "unit"
    }
  },
  {
    "number": "0.0002293893926195048802830895725859347042896831537257114905856869830321617039149414947075001072491069725 + i * [0, 0]",
    "params": {
      "template": "2.2.6",
      "z": "1",
      "normalization": "integral"
    }
  },
  {
    "number": "0.5808907340233043313407898959756253086639750960654079012472415366959421981286072004006725556099939719 + i * [0, 0]",
    "comment": "The holomorphic denominator is HREF{Normalized_holomorphic_periods_of_hypergeometric_Calabi_Yau_families#2.2.6,1/2}[$F_A(z)$]. Local arithmetic of this fibre includes HREF{Frobenius_polynomials_of_hypergeometric_Calabi_Yau_motives#2.2.6,1/2,5}[the Frobenius polynomial at $p=5$] and HREF{Unit_roots_of_hypergeometric_Calabi_Yau_motives#2.2.6,1/2,5}[the unit eigenvalue at $p=5$].",
    "params": {
      "template": "2.2.6",
      "z": "1/2",
      "normalization": "unit"
    }
  },
  {
    "number": "0.00008404090480661231645555409374647356896180195255575924497211249084142682264592118061352322853153847973 + i * [0, 0]",
    "params": {
      "template": "2.2.6",
      "z": "1/2",
      "normalization": "integral"
    }
  },
  {
    "number": "-0.8199156472451549294280416719403441075384710176364660523799492174187322203257929959798520933229579673 + i * [0, 0]",
    "comment": "The holomorphic denominator is HREF{Normalized_holomorphic_periods_of_hypergeometric_Calabi_Yau_families#2.2.6,-1}[$F_A(z)$]. Local arithmetic of this fibre includes HREF{Frobenius_polynomials_of_hypergeometric_Calabi_Yau_motives#2.2.6,-1,5}[the Frobenius polynomial at $p=5$] and HREF{Unit_roots_of_hypergeometric_Calabi_Yau_motives#2.2.6,-1,5}[the unit eigenvalue at $p=5$].",
    "params": {
      "template": "2.2.6",
      "z": "-1",
      "normalization": "unit"
    }
  },
  {
    "number": "-0.0001186220554463476460399365844821099692619315708386090932262658011311823235425047737239369347978816504 + i * [0, 0]",
    "params": {
      "template": "2.2.6",
      "z": "-1",
      "normalization": "integral"
    }
  },
  {
    "number": "2.723430428711742961525616836146690010556887150430481263506898613905914164947923822248506199988405345 + i * 2.183292911688597678427576560112728356857721009943638822312859810602159725920962554459729829959721183",
    "comment": "The holomorphic denominator is HREF{Normalized_holomorphic_periods_of_hypergeometric_Calabi_Yau_families#2.2.6,2}[$F_A(z)$]. Local arithmetic of this fibre includes HREF{Frobenius_polynomials_of_hypergeometric_Calabi_Yau_motives#2.2.6,2,5}[the Frobenius polynomial at $p=5$] and HREF{Unit_roots_of_hypergeometric_Calabi_Yau_motives#2.2.6,2,5}[the unit eigenvalue at $p=5$].",
    "params": {
      "template": "2.2.6",
      "z": "2",
      "normalization": "unit"
    }
  },
  {
    "number": "0.0003940148189687128127207200283777039945828829789395950902064378781692584150676973122466010127298040141 + i * 0.0003158699235660586919021378125163090794064989887071236722096151346357291270140281473466044314177837360",
    "params": {
      "template": "2.2.6",
      "z": "2",
      "normalization": "integral"
    }
  },
  {
    "number": "1.588671007805435910278184340583054981040594839308100211035376937785363404520674905977284938032109095 + i * [0, 0]",
    "comment": "The holomorphic denominator is HREF{Normalized_holomorphic_periods_of_hypergeometric_Calabi_Yau_families#3.3,1}[$F_A(z)$].",
    "params": {
      "template": "3.3",
      "z": "1",
      "normalization": "unit"
    }
  },
  {
    "number": "0.002179246924287292057994765899290884747655136953783402209925071245247412077531789994481872342979573518 + i * [0, 0]",
    "params": {
      "template": "3.3",
      "z": "1",
      "normalization": "integral"
    }
  },
  {
    "number": "0.5801392459848647890702224497073745937177132077082791204116552613157598618696595923682386287825066939 + i * [0, 0]",
    "comment": "The holomorphic denominator is HREF{Normalized_holomorphic_periods_of_hypergeometric_Calabi_Yau_families#3.3,1/2}[$F_A(z)$]. Local arithmetic of this fibre includes HREF{Frobenius_polynomials_of_hypergeometric_Calabi_Yau_motives#3.3,1/2,5}[the Frobenius polynomial at $p=5$] and HREF{Unit_roots_of_hypergeometric_Calabi_Yau_motives#3.3,1/2,5}[the unit eigenvalue at $p=5$].",
    "params": {
      "template": "3.3",
      "z": "1/2",
      "normalization": "unit"
    }
  },
  {
    "number": "0.0007958014348214880508507852533708842163480290915065557207292939112699037885729212515339350189060448476 + i * [0, 0]",
    "params": {
      "template": "3.3",
      "z": "1/2",
      "normalization": "integral"
    }
  },
  {
    "number": "-0.8225785461863915927652850402422584833828597653957539436361864467216826499572800151390142514720348079 + i * [0, 0]",
    "comment": "The holomorphic denominator is HREF{Normalized_holomorphic_periods_of_hypergeometric_Calabi_Yau_families#3.3,-1}[$F_A(z)$]. Local arithmetic of this fibre includes HREF{Frobenius_polynomials_of_hypergeometric_Calabi_Yau_motives#3.3,-1,5}[the Frobenius polynomial at $p=5$] and HREF{Unit_roots_of_hypergeometric_Calabi_Yau_motives#3.3,-1,5}[the unit eigenvalue at $p=5$].",
    "params": {
      "template": "3.3",
      "z": "-1",
      "normalization": "unit"
    }
  },
  {
    "number": "-0.001128365632628795051804231879619010265271412572559333256016716662169660699529876563976699933432146513 + i * [0, 0]",
    "params": {
      "template": "3.3",
      "z": "-1",
      "normalization": "integral"
    }
  },
  {
    "number": "2.658923646408950794062295423123746060476697535837289357464712547295876386361907441218660334645173665 + i * 2.156216287806930423378601747520697371683692784280048546736463013058225160777864225369546298916298138",
    "comment": "The holomorphic denominator is HREF{Normalized_holomorphic_periods_of_hypergeometric_Calabi_Yau_families#3.3,2}[$F_A(z)$]. Local arithmetic of this fibre includes HREF{Frobenius_polynomials_of_hypergeometric_Calabi_Yau_motives#3.3,2,5}[the Frobenius polynomial at $p=5$] and HREF{Unit_roots_of_hypergeometric_Calabi_Yau_motives#3.3,2,5}[the unit eigenvalue at $p=5$].",
    "params": {
      "template": "3.3",
      "z": "2",
      "normalization": "unit"
    }
  },
  {
    "number": "0.003647357539655625231909870264915975391600408142437982657701937650611627416134303760245075904863064013 + i * 0.002957772685606214572535804866283535489278042228093345057251663941094959068282392627393067625399585923",
    "params": {
      "template": "3.3",
      "z": "2",
      "normalization": "integral"
    }
  },
  {
    "number": "1.571324608485595283252918012571046604635821080390641012691658771674435046112034957742374900100607868 + i * [0, 0]",
    "comment": "The holomorphic denominator is HREF{Normalized_holomorphic_periods_of_hypergeometric_Calabi_Yau_families#3.4,1}[$F_A(z)$].",
    "params": {
      "template": "3.4",
      "z": "1",
      "normalization": "unit"
    }
  },
  {
    "number": "0.0009093313706513861592898831091267630813864705326334728082706358632375202813148350449898002894100739976 + i * [0, 0]",
    "params": {
      "template": "3.4",
      "z": "1",
      "normalization": "integral"
    }
  },
  {
    "number": "0.5786389432907873688111918958035731174875043459248511536005423241442377644503982858099533373198247138 + i * [0, 0]",
    "comment": "The holomorphic denominator is HREF{Normalized_holomorphic_periods_of_hypergeometric_Calabi_Yau_families#3.4,1/2}[$F_A(z)$]. Local arithmetic of this fibre includes HREF{Frobenius_polynomials_of_hypergeometric_Calabi_Yau_motives#3.4,1/2,5}[the Frobenius polynomial at $p=5$] and HREF{Unit_roots_of_hypergeometric_Calabi_Yau_motives#3.4,1/2,5}[the unit eigenvalue at $p=5$].",
    "params": {
      "template": "3.4",
      "z": "1/2",
      "normalization": "unit"
    }
  },
  {
    "number": "0.0003348604995895760236175879026641048133608242742620666398151286598056931507236101191029822553934170798 + i * [0, 0]",
    "params": {
      "template": "3.4",
      "z": "1/2",
      "normalization": "integral"
    }
  },
  {
    "number": "-0.8247835482133431894243876032305852628732770095580435185807656819920363373547434207097022873643145487 + i * [0, 0]",
    "comment": "The holomorphic denominator is HREF{Normalized_holomorphic_periods_of_hypergeometric_Calabi_Yau_families#3.4,-1}[$F_A(z)$]. Local arithmetic of this fibre includes HREF{Frobenius_polynomials_of_hypergeometric_Calabi_Yau_motives#3.4,-1,5}[the Frobenius polynomial at $p=5$] and HREF{Unit_roots_of_hypergeometric_Calabi_Yau_motives#3.4,-1,5}[the unit eigenvalue at $p=5$].",
    "params": {
      "template": "3.4",
      "z": "-1",
      "normalization": "unit"
    }
  },
  {
    "number": "-0.0004773052941049439753613354185362183234220353064572011102897949548565025100432542943921888237062005490 + i * [0, 0]",
    "params": {
      "template": "3.4",
      "z": "-1",
      "normalization": "integral"
    }
  },
  {
    "number": "2.689610554676616962936341531778840330700821587443263048748672255791356614720378389165328316069050354 + i * 2.105723523188559215656499167555439661362414948997266482435268565881573762005937643140562130578795720",
    "comment": "The holomorphic denominator is HREF{Normalized_holomorphic_periods_of_hypergeometric_Calabi_Yau_families#3.4,2}[$F_A(z)$]. Local arithmetic of this fibre includes HREF{Frobenius_polynomials_of_hypergeometric_Calabi_Yau_motives#3.4,2,5}[the Frobenius polynomial at $p=5$] and HREF{Unit_roots_of_hypergeometric_Calabi_Yau_motives#3.4,2,5}[the unit eigenvalue at $p=5$].",
    "params": {
      "template": "3.4",
      "z": "2",
      "normalization": "unit"
    }
  },
  {
    "number": "0.001556487589511931112810382830890532598785197677918555005062889036916294337222441197433639071799218955 + i * 0.001218590001845231027578992573816805359584730873262306992150039679329614445605287987928566047788654931",
    "params": {
      "template": "3.4",
      "z": "2",
      "normalization": "integral"
    }
  },
  {
    "number": "1.546695117944233189633078818752855934848563253750935670598184687616313725747047438610460367771915313 + i * [0, 0]",
    "comment": "The holomorphic denominator is HREF{Normalized_holomorphic_periods_of_hypergeometric_Calabi_Yau_families#3.6,1}[$F_A(z)$].",
    "params": {
      "template": "3.6",
      "z": "1",
      "normalization": "unit"
    }
  },
  {
    "number": "0.0001326041767784836410865122444061090479122567947317331679182257105295193523445685389755195788556168821 + i * [0, 0]",
    "params": {
      "template": "3.6",
      "z": "1",
      "normalization": "integral"
    }
  },
  {
    "number": "0.5765196547991863085932653860286204507861659790098142725933914505976079286438256811414089366541904357 + i * [0, 0]",
    "comment": "The holomorphic denominator is HREF{Normalized_holomorphic_periods_of_hypergeometric_Calabi_Yau_families#3.6,1/2}[$F_A(z)$]. Local arithmetic of this fibre includes HREF{Frobenius_polynomials_of_hypergeometric_Calabi_Yau_motives#3.6,1/2,5}[the Frobenius polynomial at $p=5$] and HREF{Unit_roots_of_hypergeometric_Calabi_Yau_motives#3.6,1/2,5}[the unit eigenvalue at $p=5$].",
    "params": {
      "template": "3.6",
      "z": "1/2",
      "normalization": "unit"
    }
  },
  {
    "number": "0.00004942726807263257103851726560602027184380709696586199182042107772613236699621276415821407207254719099 + i * [0, 0]",
    "params": {
      "template": "3.6",
      "z": "1/2",
      "normalization": "integral"
    }
  },
  {
    "number": "-0.8278208454958142357623760795531655137240966212202760906169160735066167214435664009826000612858018844 + i * [0, 0]",
    "comment": "The holomorphic denominator is HREF{Normalized_holomorphic_periods_of_hypergeometric_Calabi_Yau_families#3.6,-1}[$F_A(z)$]. Local arithmetic of this fibre includes HREF{Frobenius_polynomials_of_hypergeometric_Calabi_Yau_motives#3.6,-1,5}[the Frobenius polynomial at $p=5$] and HREF{Unit_roots_of_hypergeometric_Calabi_Yau_motives#3.6,-1,5}[the unit eigenvalue at $p=5$].",
    "params": {
      "template": "3.6",
      "z": "-1",
      "normalization": "unit"
    }
  },
  {
    "number": "-0.00007097229470986061692064266800009992401612625353397428760433093908664409477396831284144376382765791190 + i * [0, 0]",
    "params": {
      "template": "3.6",
      "z": "-1",
      "normalization": "integral"
    }
  },
  {
    "number": "2.735718693413890318927047049404706051640961609351423970979468133883856542915232713192132942574367745 + i * 2.031338453240913590356556677246463934954300066975716681201083990736874329049797426437739836391399559",
    "comment": "The holomorphic denominator is HREF{Normalized_holomorphic_periods_of_hypergeometric_Calabi_Yau_families#3.6,2}[$F_A(z)$]. Local arithmetic of this fibre includes HREF{Frobenius_polynomials_of_hypergeometric_Calabi_Yau_motives#3.6,2,5}[the Frobenius polynomial at $p=5$] and HREF{Unit_roots_of_hypergeometric_Calabi_Yau_motives#3.6,2,5}[the unit eigenvalue at $p=5$].",
    "params": {
      "template": "3.6",
      "z": "2",
      "normalization": "unit"
    }
  },
  {
    "number": "0.0002345437837289000616364066400381263761694925933943264721347280636045830369440357264396547447337420907 + i * 0.0001741545313135213983501849003126255088266718164416766701989955410439707072230621936246347596357509910",
    "params": {
      "template": "3.6",
      "z": "2",
      "normalization": "integral"
    }
  },
  {
    "number": "1.541179995379390799813378589130027915477608312560313357118039040686828137100332296572168874078049984 + i * [0, 0]",
    "comment": "The holomorphic denominator is HREF{Normalized_holomorphic_periods_of_hypergeometric_Calabi_Yau_families#4.4,1}[$F_A(z)$].",
    "params": {
      "template": "4.4",
      "z": "1",
      "normalization": "unit"
    }
  },
  {
    "number": "0.0003762646473094215819856881321118232215521504669336702532026462501676826506592608145928146665229614219 + i * [0, 0]",
    "params": {
      "template": "4.4",
      "z": "1",
      "normalization": "integral"
    }
  },
  {
    "number": "0.5754942694061342454259955193504952391605075960749596550769155367453706129181701997265538579529168506 + i * [0, 0]",
    "comment": "The holomorphic denominator is HREF{Normalized_holomorphic_periods_of_hypergeometric_Calabi_Yau_families#4.4,1/2}[$F_A(z)$]. Local arithmetic of this fibre includes HREF{Frobenius_polynomials_of_hypergeometric_Calabi_Yau_motives#4.4,1/2,3}[the Frobenius polynomial at $p=3$] and HREF{Unit_roots_of_hypergeometric_Calabi_Yau_motives#4.4,1/2,3}[the unit eigenvalue at $p=3$].",
    "params": {
      "template": "4.4",
      "z": "1/2",
      "normalization": "unit"
    }
  },
  {
    "number": "0.0001405015306167319935122059373414295017481707998229881970402625822132252472944751464176156879767863405 + i * [0, 0]",
    "params": {
      "template": "4.4",
      "z": "1/2",
      "normalization": "integral"
    }
  },
  {
    "number": "-0.8302049004421762411535825903157475296327188188610135406122336063741011150532111561579642062764435616 + i * [0, 0]",
    "comment": "The holomorphic denominator is HREF{Normalized_holomorphic_periods_of_hypergeometric_Calabi_Yau_families#4.4,-1}[$F_A(z)$]. Local arithmetic of this fibre includes HREF{Frobenius_polynomials_of_hypergeometric_Calabi_Yau_motives#4.4,-1,3}[the Frobenius polynomial at $p=3$] and HREF{Unit_roots_of_hypergeometric_Calabi_Yau_motives#4.4,-1,3}[the unit eigenvalue at $p=3$].",
    "params": {
      "template": "4.4",
      "z": "-1",
      "normalization": "unit"
    }
  },
  {
    "number": "-0.0002026867432720156838753863745888055492267379928859896339385335953061770300422878799213779800479598539 + i * [0, 0]",
    "params": {
      "template": "4.4",
      "z": "-1",
      "normalization": "integral"
    }
  },
  {
    "number": "2.713001145948908932197072426380213476751994991322418985201935253777249680475144008069724736403783591 + i * 1.997887313898205353849099259807647189490266276305028198657518840470150098547479581558910662895502039",
    "comment": "The holomorphic denominator is HREF{Normalized_holomorphic_periods_of_hypergeometric_Calabi_Yau_families#4.4,2}[$F_A(z)$]. Local arithmetic of this fibre includes HREF{Frobenius_polynomials_of_hypergeometric_Calabi_Yau_motives#4.4,2,3}[the Frobenius polynomial at $p=3$] and HREF{Unit_roots_of_hypergeometric_Calabi_Yau_motives#4.4,2,3}[the unit eigenvalue at $p=3$].",
    "params": {
      "template": "4.4",
      "z": "2",
      "normalization": "unit"
    }
  },
  {
    "number": "0.0006623537953976828447746758853467318058476550271783249475590662240667113477722519550951476407235799782 + i * 0.0004877654574946790414670652489764763646216470401135322750628708106616577389031932572165309235584721776",
    "params": {
      "template": "4.4",
      "z": "2",
      "normalization": "integral"
    }
  },
  {
    "number": "1.499428196608766428671256868210411562378115469790192527353924786893447759155106887354632222934052635 + i * [0, 0]",
    "comment": "The holomorphic denominator is HREF{Normalized_holomorphic_periods_of_hypergeometric_Calabi_Yau_families#4.6,1}[$F_A(z)$].",
    "params": {
      "template": "4.6",
      "z": "1",
      "normalization": "unit"
    }
  },
  {
    "number": "0.00005423279067595364687034349205043444597721771809136981074052100647039379915925589146971326037811243618 + i * [0, 0]",
    "params": {
      "template": "4.6",
      "z": "1",
      "normalization": "integral"
    }
  },
  {
    "number": "0.5710966096964102598884388379026302969289187411847617997049908357691802206053070470130896042593634554 + i * [0, 0]",
    "comment": "The holomorphic denominator is HREF{Normalized_holomorphic_periods_of_hypergeometric_Calabi_Yau_families#4.6,1/2}[$F_A(z)$]. Local arithmetic of this fibre includes HREF{Frobenius_polynomials_of_hypergeometric_Calabi_Yau_motives#4.6,1/2,5}[the Frobenius polynomial at $p=5$] and HREF{Unit_roots_of_hypergeometric_Calabi_Yau_motives#4.6,1/2,5}[the unit eigenvalue at $p=5$].",
    "params": {
      "template": "4.6",
      "z": "1/2",
      "normalization": "unit"
    }
  },
  {
    "number": "0.00002065598270024632016378902046812175553128322993289792388979278196503111330314333937402667839479757868 + i * [0, 0]",
    "params": {
      "template": "4.6",
      "z": "1/2",
      "normalization": "integral"
    }
  },
  {
    "number": "-0.8377930642075599063078302283623838119146095393865489139028349118950067697564980735197693565194491259 + i * [0, 0]",
    "comment": "The holomorphic denominator is HREF{Normalized_holomorphic_periods_of_hypergeometric_Calabi_Yau_families#4.6,-1}[$F_A(z)$]. Local arithmetic of this fibre includes HREF{Frobenius_polynomials_of_hypergeometric_Calabi_Yau_motives#4.6,-1,5}[the Frobenius polynomial at $p=5$] and HREF{Unit_roots_of_hypergeometric_Calabi_Yau_motives#4.6,-1,5}[the unit eigenvalue at $p=5$].",
    "params": {
      "template": "4.6",
      "z": "-1",
      "normalization": "unit"
    }
  },
  {
    "number": "-0.00003030212182463686003717557249574594227121706956693246939752730439435064994779000555265369489726016804 + i * [0, 0]",
    "params": {
      "template": "4.6",
      "z": "-1",
      "normalization": "integral"
    }
  },
  {
    "number": "2.743591312903407043351837526506289637316457089062388350744310761077937097891047971526412655397387999 + i * 1.844563044265763675708116831358182227407043980018843506063459463664211440740364427471427030322264730",
    "comment": "The holomorphic denominator is HREF{Normalized_holomorphic_periods_of_hypergeometric_Calabi_Yau_families#4.6,2}[$F_A(z)$]. Local arithmetic of this fibre includes HREF{Frobenius_polynomials_of_hypergeometric_Calabi_Yau_motives#4.6,2,5}[the Frobenius polynomial at $p=5$] and HREF{Unit_roots_of_hypergeometric_Calabi_Yau_motives#4.6,2,5}[the unit eigenvalue at $p=5$].",
    "params": {
      "template": "4.6",
      "z": "2",
      "normalization": "unit"
    }
  },
  {
    "number": "0.00009923290338915679410271403090662216570155009726064772680643485102278418322811950128495416143653747101 + i * 0.00006671596658947351257624843863419351227600708839767229116259619009202153648511156060009501701107728335",
    "params": {
      "template": "4.6",
      "z": "2",
      "normalization": "integral"
    }
  },
  {
    "number": "1.435607324172525758436718605333085122201194685854027447276036531108691619474039855214851914721511263 + i * [0, 0]",
    "comment": "The holomorphic denominator is HREF{Normalized_holomorphic_periods_of_hypergeometric_Calabi_Yau_families#6.6,1}[$F_A(z)$].",
    "params": {
      "template": "6.6",
      "z": "1",
      "normalization": "unit"
    }
  },
  {
    "number": "0.000007692511810766706095875764131800224634565729412369402902499338408289885649616554436807977080769414777 + i * [0, 0]",
    "params": {
      "template": "6.6",
      "z": "1",
      "normalization": "integral"
    }
  },
  {
    "number": "0.5635801590541463871188639007947240474924883349625714322951580752140078299806863980884125509409454247 + i * [0, 0]",
    "comment": "The holomorphic denominator is HREF{Normalized_holomorphic_periods_of_hypergeometric_Calabi_Yau_families#6.6,1/2}[$F_A(z)$]. Local arithmetic of this fibre includes HREF{Frobenius_polynomials_of_hypergeometric_Calabi_Yau_motives#6.6,1/2,5}[the Frobenius polynomial at $p=5$] and HREF{Unit_roots_of_hypergeometric_Calabi_Yau_motives#6.6,1/2,5}[the unit eigenvalue at $p=5$].",
    "params": {
      "template": "6.6",
      "z": "1/2",
      "normalization": "unit"
    }
  },
  {
    "number": "0.000003019869679431082749908178480767339932122815580860829434023266435260244287876620360127382067370463739 + i * [0, 0]",
    "params": {
      "template": "6.6",
      "z": "1/2",
      "normalization": "integral"
    }
  },
  {
    "number": "-0.8519242938870121806864043687972567045816064236410391036672072022571738565654614245871071393637989240 + i * [0, 0]",
    "comment": "The holomorphic denominator is HREF{Normalized_holomorphic_periods_of_hypergeometric_Calabi_Yau_families#6.6,-1}[$F_A(z)$]. Local arithmetic of this fibre includes HREF{Frobenius_polynomials_of_hypergeometric_Calabi_Yau_motives#6.6,-1,5}[the Frobenius polynomial at $p=5$] and HREF{Unit_roots_of_hypergeometric_Calabi_Yau_motives#6.6,-1,5}[the unit eigenvalue at $p=5$].",
    "params": {
      "template": "6.6",
      "z": "-1",
      "normalization": "unit"
    }
  },
  {
    "number": "-0.000004564923556922004569007225055712323734255006985387941013305937083425357170382487914668569633936679763 + i * [0, 0]",
    "params": {
      "template": "6.6",
      "z": "-1",
      "normalization": "integral"
    }
  },
  {
    "number": "2.740837703998161429716362015782933239729528249559811729406588745700609641244295140290496394506307413 + i * 1.589419837901907647374384422940861460871659573292173084941470719418693890338537392592973299469145935",
    "comment": "The holomorphic denominator is HREF{Normalized_holomorphic_periods_of_hypergeometric_Calabi_Yau_families#6.6,2}[$F_A(z)$]. Local arithmetic of this fibre includes HREF{Frobenius_polynomials_of_hypergeometric_Calabi_Yau_motives#6.6,2,5}[the Frobenius polynomial at $p=5$] and HREF{Unit_roots_of_hypergeometric_Calabi_Yau_motives#6.6,2,5}[the unit eigenvalue at $p=5$].",
    "params": {
      "template": "6.6",
      "z": "2",
      "normalization": "unit"
    }
  },
  {
    "number": "0.00001468641602365269970484161745425525784320091868977093905074689614251441208657136885015055081075481938 + i * 0.000008516695804944206786771178535134074185912099050991153790195637856967452687427862400296710495269343358",
    "params": {
      "template": "6.6",
      "z": "2",
      "normalization": "integral"
    }
  },
  {
    "number": "1.578218973200672348148153717019159614474405673833114182051817094064360116761208824444309291223489161 + i * [0, 0]",
    "comment": "The holomorphic denominator is HREF{Normalized_holomorphic_periods_of_hypergeometric_Calabi_Yau_families#5,1}[$F_A(z)$].",
    "params": {
      "template": "5",
      "z": "1",
      "normalization": "unit"
    }
  },
  {
    "number": "0.0005050300714242151514074091894461310766318098156265965382565814701005952373635868238221789731915165316 + i * [0, 0]",
    "params": {
      "template": "5",
      "z": "1",
      "normalization": "integral"
    }
  },
  {
    "number": "0.5797235865463785672485483907249178980319714351729970978179760617062304897562882200798497292332396619 + i * [0, 0]",
    "comment": "The holomorphic denominator is HREF{Normalized_holomorphic_periods_of_hypergeometric_Calabi_Yau_families#5,1/2}[$F_A(z)$]. Local arithmetic of this fibre includes HREF{Frobenius_polynomials_of_hypergeometric_Calabi_Yau_motives#5,1/2,3}[the Frobenius polynomial at $p=3$] and HREF{Unit_roots_of_hypergeometric_Calabi_Yau_motives#5,1/2,3}[the unit eigenvalue at $p=3$].",
    "params": {
      "template": "5",
      "z": "1/2",
      "normalization": "unit"
    }
  },
  {
    "number": "0.0001855115476948411415195354850319737273702308592553590713017523397459937567220122304255519133546366918 + i * [0, 0]",
    "params": {
      "template": "5",
      "z": "1/2",
      "normalization": "integral"
    }
  },
  {
    "number": "-0.8224371559978493461955121757709056535389270116770549243410368695882557007309709513389658777950236412 + i * [0, 0]",
    "comment": "The holomorphic denominator is HREF{Normalized_holomorphic_periods_of_hypergeometric_Calabi_Yau_families#5,-1}[$F_A(z)$]. Local arithmetic of this fibre includes HREF{Frobenius_polynomials_of_hypergeometric_Calabi_Yau_motives#5,-1,3}[the Frobenius polynomial at $p=3$] and HREF{Unit_roots_of_hypergeometric_Calabi_Yau_motives#5,-1,3}[the unit eigenvalue at $p=3$].",
    "params": {
      "template": "5",
      "z": "-1",
      "normalization": "unit"
    }
  },
  {
    "number": "-0.0002631798899193117907825638962466898091324566437366575757891317982682418242339107044284690808944075652 + i * [0, 0]",
    "params": {
      "template": "5",
      "z": "-1",
      "normalization": "integral"
    }
  },
  {
    "number": "2.705528394101289653769872306515797423533089534627491958729821882783828164848870450858922580093091301 + i * 2.142707763474325418245949767019320767617102238527529194760838201396824786770844491619806923509085657",
    "comment": "The holomorphic denominator is HREF{Normalized_holomorphic_periods_of_hypergeometric_Calabi_Yau_families#5,2}[$F_A(z)$]. Local arithmetic of this fibre includes HREF{Frobenius_polynomials_of_hypergeometric_Calabi_Yau_motives#5,2,3}[the Frobenius polynomial at $p=3$] and HREF{Unit_roots_of_hypergeometric_Calabi_Yau_motives#5,2,3}[the unit eigenvalue at $p=3$].",
    "params": {
      "template": "5",
      "z": "2",
      "normalization": "unit"
    }
  },
  {
    "number": "0.0008657690861124126892063591380850551755305886510807974267935430024908250127516385442748552256297892163 + i * 0.0006856664843117841338387039254461826456374727163288093423234682244469839317666702373183382155229074103",
    "params": {
      "template": "5",
      "z": "2",
      "normalization": "integral"
    }
  },
  {
    "number": "1.552151024536763372646706794741037290251849809684623454480325208145249075705607713054696121986535452 + i * [0, 0]",
    "comment": "The holomorphic denominator is HREF{Normalized_holomorphic_periods_of_hypergeometric_Calabi_Yau_families#8,1}[$F_A(z)$].",
    "params": {
      "template": "8",
      "z": "1",
      "normalization": "unit"
    }
  },
  {
    "number": "0.00002368394507654973407969218131623897232439956374640843894165535290748976250771496144187463565042931292 + i * [0, 0]",
    "params": {
      "template": "8",
      "z": "1",
      "normalization": "integral"
    }
  },
  {
    "number": "0.5776195917233048288211879067724691551539159714534188755871455113573494887726172444946083515482471295 + i * [0, 0]",
    "comment": "The holomorphic denominator is HREF{Normalized_holomorphic_periods_of_hypergeometric_Calabi_Yau_families#8,1/2}[$F_A(z)$]. Local arithmetic of this fibre includes HREF{Frobenius_polynomials_of_hypergeometric_Calabi_Yau_motives#8,1/2,3}[the Frobenius polynomial at $p=3$] and HREF{Unit_roots_of_hypergeometric_Calabi_Yau_motives#8,1/2,3}[the unit eigenvalue at $p=3$].",
    "params": {
      "template": "8",
      "z": "1/2",
      "normalization": "unit"
    }
  },
  {
    "number": "0.000008813775508473279248370176800117022020781188529257490167040184194295493908273578559793218254825548241 + i * [0, 0]",
    "params": {
      "template": "8",
      "z": "1/2",
      "normalization": "integral"
    }
  },
  {
    "number": "-0.8252164099613336728124866420943594620244085408267263824488534961035297588650081691703074608186444130 + i * [0, 0]",
    "comment": "The holomorphic denominator is HREF{Normalized_holomorphic_periods_of_hypergeometric_Calabi_Yau_families#8,-1}[$F_A(z)$]. Local arithmetic of this fibre includes HREF{Frobenius_polynomials_of_hypergeometric_Calabi_Yau_motives#8,-1,3}[the Frobenius polynomial at $p=3$] and HREF{Unit_roots_of_hypergeometric_Calabi_Yau_motives#8,-1,3}[the unit eigenvalue at $p=3$].",
    "params": {
      "template": "8",
      "z": "-1",
      "normalization": "unit"
    }
  },
  {
    "number": "-0.00001259180313051351429462412478781676425208142915079843723219075769200942625221264906570903718290167867 + i * [0, 0]",
    "params": {
      "template": "8",
      "z": "-1",
      "normalization": "integral"
    }
  },
  {
    "number": "2.763759785402847841147819365476030697431124549217893032236216784280411795373818655032411690807443811 + i * 2.067854905673484194299333214068192992912909504783068161581824181109888529113219742181708671262575624",
    "comment": "The holomorphic denominator is HREF{Normalized_holomorphic_periods_of_hypergeometric_Calabi_Yau_families#8,2}[$F_A(z)$]. Local arithmetic of this fibre includes HREF{Frobenius_polynomials_of_hypergeometric_Calabi_Yau_motives#8,2,3}[the Frobenius polynomial at $p=3$] and HREF{Unit_roots_of_hypergeometric_Calabi_Yau_motives#8,2,3}[the unit eigenvalue at $p=3$].",
    "params": {
      "template": "8",
      "z": "2",
      "normalization": "unit"
    }
  },
  {
    "number": "0.00004217162758488232179485808357965134731187629011868122912958094458435686943624601219226702409068975541 + i * 0.00003155296181752752982024129049786671436939864356663617189913672151351758619862701022616132616062279700",
    "params": {
      "template": "8",
      "z": "2",
      "normalization": "integral"
    }
  },
  {
    "number": "1.498823244663539768813823006706324002199181902171462126987437331897247419228556665226697595617222406 + i * [0, 0]",
    "comment": "The holomorphic denominator is HREF{Normalized_holomorphic_periods_of_hypergeometric_Calabi_Yau_families#10,1}[$F_A(z)$].",
    "params": {
      "template": "10",
      "z": "1",
      "normalization": "unit"
    }
  },
  {
    "number": "0.000001873529055829424711017278758382905002748977377714327658734296664871559274035695831533371994521528008 + i * [0, 0]",
    "params": {
      "template": "10",
      "z": "1",
      "normalization": "integral"
    }
  },
  {
    "number": "0.5716476350773265289806588450103158677853339156861009141909182855310885661333478904909910132907915442 + i * [0, 0]",
    "comment": "The holomorphic denominator is HREF{Normalized_holomorphic_periods_of_hypergeometric_Calabi_Yau_families#10,1/2}[$F_A(z)$]. Local arithmetic of this fibre includes HREF{Frobenius_polynomials_of_hypergeometric_Calabi_Yau_motives#10,1/2,3}[the Frobenius polynomial at $p=3$] and HREF{Unit_roots_of_hypergeometric_Calabi_Yau_motives#10,1/2,3}[the unit eigenvalue at $p=3$].",
    "params": {
      "template": "10",
      "z": "1/2",
      "normalization": "unit"
    }
  },
  {
    "number": "7.145595438466581612258235562628948347316673946076261427386478569138607076666848631137387666134894302e-7 + i * [0, 0]",
    "params": {
      "template": "10",
      "z": "1/2",
      "normalization": "integral"
    }
  },
  {
    "number": "-0.8359260629182693617465184990210172206331117795367763475858733135603210461392818153226901481038454563 + i * [0, 0]",
    "comment": "The holomorphic denominator is HREF{Normalized_holomorphic_periods_of_hypergeometric_Calabi_Yau_families#10,-1}[$F_A(z)$]. Local arithmetic of this fibre includes HREF{Frobenius_polynomials_of_hypergeometric_Calabi_Yau_motives#10,-1,3}[the Frobenius polynomial at $p=3$] and HREF{Unit_roots_of_hypergeometric_Calabi_Yau_motives#10,-1,3}[the unit eigenvalue at $p=3$].",
    "params": {
      "template": "10",
      "z": "-1",
      "normalization": "unit"
    }
  },
  {
    "number": "-0.000001044907578647836702183148123776271525791389724420970434482341641950401307674102269153362685129806820 + i * [0, 0]",
    "params": {
      "template": "10",
      "z": "-1",
      "normalization": "integral"
    }
  },
  {
    "number": "2.782713636641698360061019491629444350597327487105319494624519185607578783473396262176256253803271741 + i * 1.857144840235118554254037304444964973378011592121346444770375432478707208180306280824268448699429994",
    "comment": "The holomorphic denominator is HREF{Normalized_holomorphic_periods_of_hypergeometric_Calabi_Yau_families#10,2}[$F_A(z)$]. Local arithmetic of this fibre includes HREF{Frobenius_polynomials_of_hypergeometric_Calabi_Yau_motives#10,2,3}[the Frobenius polynomial at $p=3$] and HREF{Unit_roots_of_hypergeometric_Calabi_Yau_motives#10,2,3}[the unit eigenvalue at $p=3$].",
    "params": {
      "template": "10",
      "z": "2",
      "normalization": "unit"
    }
  },
  {
    "number": "0.000003478392045802122950076274364536805438246659358881649368280648982009473479341745327720320317254089676 + i * 0.000002321431050293898192817546630556206216722514490151683055962969290598384010225382851030335560874287492",
    "params": {
      "template": "10",
      "z": "2",
      "normalization": "integral"
    }
  },
  {
    "number": "1.557042386408223516835955914895480231452948292388943456292395727761494517198688738598478284494333287 + i * [0, 0]",
    "comment": "The holomorphic denominator is HREF{Normalized_holomorphic_periods_of_hypergeometric_Calabi_Yau_families#12,1}[$F_A(z)$].",
    "params": {
      "template": "12",
      "z": "1",
      "normalization": "unit"
    }
  },
  {
    "number": "5.214503448137108292730155000480512392072255887469401899984714344623060663415104496870975479086067733e-7 + i * [0, 0]",
    "params": {
      "template": "12",
      "z": "1",
      "normalization": "integral"
    }
  },
  {
    "number": "0.5788162943265502185070899530337036119818553393586432117388411522824162129380921153273579168133007438 + i * [0, 0]",
    "comment": "The holomorphic denominator is HREF{Normalized_holomorphic_periods_of_hypergeometric_Calabi_Yau_families#12,1/2}[$F_A(z)$]. Local arithmetic of this fibre includes HREF{Frobenius_polynomials_of_hypergeometric_Calabi_Yau_motives#12,1/2,5}[the Frobenius polynomial at $p=5$] and HREF{Unit_roots_of_hypergeometric_Calabi_Yau_motives#12,1/2,5}[the unit eigenvalue at $p=5$].",
    "params": {
      "template": "12",
      "z": "1/2",
      "normalization": "unit"
    }
  },
  {
    "number": "1.938444058395993476546056352055816816104357355426697570177339035582294523139079497168631569403254484e-7 + i * [0, 0]",
    "params": {
      "template": "12",
      "z": "1/2",
      "normalization": "integral"
    }
  },
  {
    "number": "-0.8222592560296430088722591007197519649492499248608597935370981333341162792238484064654829188062149854 + i * [0, 0]",
    "comment": "The holomorphic denominator is HREF{Normalized_holomorphic_periods_of_hypergeometric_Calabi_Yau_families#12,-1}[$F_A(z)$]. Local arithmetic of this fibre includes HREF{Frobenius_polynomials_of_hypergeometric_Calabi_Yau_motives#12,-1,5}[the Frobenius polynomial at $p=5$] and HREF{Unit_roots_of_hypergeometric_Calabi_Yau_motives#12,-1,5}[the unit eigenvalue at $p=5$].",
    "params": {
      "template": "12",
      "z": "-1",
      "normalization": "unit"
    }
  },
  {
    "number": "-2.753729611510453535157117723068013642903813030682213278895995870487304283023112000819438144364520993e-7 + i * [0, 0]",
    "params": {
      "template": "12",
      "z": "-1",
      "normalization": "integral"
    }
  },
  {
    "number": "2.802613518168013719432609385835401350849429648240102736707001994241402628337890727555550370085901865 + i * 2.108284951717092182057352763014557851260193791064165703732370296515827900454251535236260128437804272",
    "comment": "The holomorphic denominator is HREF{Normalized_holomorphic_periods_of_hypergeometric_Calabi_Yau_families#12,2}[$F_A(z)$]. Local arithmetic of this fibre includes HREF{Frobenius_polynomials_of_hypergeometric_Calabi_Yau_motives#12,2,5}[the Frobenius polynomial at $p=5$] and HREF{Unit_roots_of_hypergeometric_Calabi_Yau_motives#12,2,5}[the unit eigenvalue at $p=5$].",
    "params": {
      "template": "12",
      "z": "2",
      "normalization": "unit"
    }
  },
  {
    "number": "9.385895966515606645690698228240343387136132170299983980848530984229663080371129676366485453659168520e-7 + i * 7.060603645957554300550012200382044415710847047620368038584166212932915583118501422768039374751520007e-7",
    "params": {
      "template": "12",
      "z": "2",
      "normalization": "integral"
    }
  }
]