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WSJT-X/boost/libs/math/test/bessel_k_prime_data.ipp

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// Copyright (c) 2014 Anton Bikineev
// Use, modification and distribution are subject to the
// Boost Software License, Version 1.0. (See accompanying file
// LICENSE_1_0.txt or copy at http://www.boost.org/LICENSE_1_0.txt)
static const boost::array<boost::array<typename table_type<T>::type, 3>, 526> bessel_k_prime_data = {{
{{ SC_(-0.8049192047119140625e2), SC_(0.24750102996826171875e2), SC_(-223964241238127376907362933849.77811883621356945072) }},
{{ SC_(-0.8049192047119140625e2), SC_(0.637722015380859375e2), SC_(-3.8648041779027959239388782349048349624084267353648e-09) }},
{{ SC_(-0.8049192047119140625e2), SC_(0.1252804412841796875e3), SC_(-3.6565779603591655562583295314803218468260642362413e-45) }},
{{ SC_(-0.8049192047119140625e2), SC_(0.25554705810546875e3), SC_(-2.4190909126777442847637956215785750284058654395426e-107) }},
{{ SC_(-0.8049192047119140625e2), SC_(0.503011474609375e3), SC_(-1.219620886701684973558478574167401783825245103538e-217) }},
{{ SC_(-0.8049192047119140625e2), SC_(0.10074598388671875e4), SC_(-2.8759116222738175323191695250228885450735227319625e-438) }},
{{ SC_(-0.8049192047119140625e2), SC_(0.1185395751953125e4), SC_(-8.656135863990512823611279606761037327763769429165e-516) }},
{{ SC_(-0.8049192047119140625e2), SC_(0.353451806640625e4), SC_(-5.0156745400827303020875916527662318545254904167654e-1537) }},
{{ SC_(-0.8049192047119140625e2), SC_(0.80715478515625e4), SC_(-7.7664147329568575919379482774926088376140985600006e-3508) }},
{{ SC_(-0.8049192047119140625e2), SC_(0.1622925e5), SC_(BOOST_MATH_SMALL_CONSTANT(-6.3957444698529951994589166738566522004887281442523e-7051)) }},
{{ SC_(-0.8049192047119140625e2), SC_(0.3206622265625e5), SC_(BOOST_MATH_SMALL_CONSTANT(-5.0741239974147423625304060686424101773477735801947e-13929)) }},
{{ SC_(-0.8049192047119140625e2), SC_(0.3636794921875e5), SC_(BOOST_MATH_SMALL_CONSTANT(-2.8623745476551145305348906256496397306448089397871e-15797)) }},
{{ SC_(-0.7460263824462890625e2), SC_(0.24750102996826171875e2), SC_(-3794454981121002761198744.9826140208081979296819968) }},
{{ SC_(-0.7460263824462890625e2), SC_(0.637722015380859375e2), SC_(-8.9747091237141513784347353621979484900792428922109e-12) }},
{{ SC_(-0.7460263824462890625e2), SC_(0.1252804412841796875e3), SC_(-1.1542368579655756226858659851675383404078664655503e-46) }},
{{ SC_(-0.7460263824462890625e2), SC_(0.25554705810546875e3), SC_(-4.1455838380761457914925022602955935390233578702302e-108) }},
{{ SC_(-0.7460263824462890625e2), SC_(0.503011474609375e3), SC_(-4.9326837255106385876980488126276641132040755503017e-218) }},
{{ SC_(-0.7460263824462890625e2), SC_(0.10074598388671875e4), SC_(-1.8281004439703352079910815343682319706696940035428e-438) }},
{{ SC_(-0.7460263824462890625e2), SC_(0.1185395751953125e4), SC_(-5.8891472101462070923686253349770419831103413999691e-516) }},
{{ SC_(-0.7460263824462890625e2), SC_(0.353451806640625e4), SC_(-4.4076834751264207754504577197432798341964297761109e-1537) }},
{{ SC_(-0.7460263824462890625e2), SC_(0.80715478515625e4), SC_(-7.3391630299178173734443377525918932290713974948573e-3508) }},
{{ SC_(-0.7460263824462890625e2), SC_(0.1622925e5), SC_(BOOST_MATH_SMALL_CONSTANT(-6.2182696019406168576500601010874825439179538162594e-7051)) }},
{{ SC_(-0.7460263824462890625e2), SC_(0.3206622265625e5), SC_(BOOST_MATH_SMALL_CONSTANT(-5.0023677870089337028208152148428288392719301653778e-13929)) }},
{{ SC_(-0.7460263824462890625e2), SC_(0.3636794921875e5), SC_(BOOST_MATH_SMALL_CONSTANT(-2.8266539948347919351166378742384267515954784710424e-15797)) }},
{{ SC_(-0.7290460205078125e2), SC_(0.24750102996826171875e2), SC_(-173130896033510584513668.61333176231095893188765736) }},
{{ SC_(-0.7290460205078125e2), SC_(0.637722015380859375e2), SC_(-1.6661597801597259037807387557654501633956196709127e-12) }},
{{ SC_(-0.7290460205078125e2), SC_(0.1252804412841796875e3), SC_(-4.453514117992647398717300213848578053804423885993e-47) }},
{{ SC_(-0.7290460205078125e2), SC_(0.25554705810546875e3), SC_(-2.5539832872656254981901074161597258860814633052973e-108) }},
{{ SC_(-0.7290460205078125e2), SC_(0.503011474609375e3), SC_(-3.8479957755790590299812722344368637764046588759177e-218) }},
{{ SC_(-0.7290460205078125e2), SC_(0.10074598388671875e4), SC_(-1.6144881335280453027771285738245939972462035053573e-438) }},
{{ SC_(-0.7290460205078125e2), SC_(0.1185395751953125e4), SC_(-5.2988274712363455506775334512381862742446695384697e-516) }},
{{ SC_(-0.7290460205078125e2), SC_(0.353451806640625e4), SC_(-4.2542329100177561901550473597877558324298118410738e-1537) }},
{{ SC_(-0.7290460205078125e2), SC_(0.80715478515625e4), SC_(-7.226163709518519127052322977989779630523951878905e-3508) }},
{{ SC_(-0.7290460205078125e2), SC_(0.1622925e5), SC_(BOOST_MATH_SMALL_CONSTANT(-6.1704684198809868239616753576099614792266492248368e-7051)) }},
{{ SC_(-0.7290460205078125e2), SC_(0.3206622265625e5), SC_(BOOST_MATH_SMALL_CONSTANT(-4.9828685924566586624316802472111294541905099204842e-13929)) }},
{{ SC_(-0.7290460205078125e2), SC_(0.3636794921875e5), SC_(BOOST_MATH_SMALL_CONSTANT(-2.8169367703601964783181199163061646744819562747861e-15797)) }},
{{ SC_(-0.62323604583740234375e2), SC_(0.24750102996826171875e2), SC_(-1829426347716924.1227313529873561419974614447058892) }},
{{ SC_(-0.62323604583740234375e2), SC_(0.637722015380859375e2), SC_(-9.1782948313211819423448111954220793845613677248821e-17) }},
{{ SC_(-0.62323604583740234375e2), SC_(0.1252804412841796875e3), SC_(-1.8554904641776856052632062680604401721166694972761e-49) }},
{{ SC_(-0.62323604583740234375e2), SC_(0.25554705810546875e3), SC_(-1.5958918016319967676671126677638853739233424616111e-109) }},
{{ SC_(-0.62323604583740234375e2), SC_(0.503011474609375e3), SC_(-9.3067997773126529953008318348539938326970709231603e-219) }},
{{ SC_(-0.62323604583740234375e2), SC_(0.10074598388671875e4), SC_(-7.9379964640920900964825870885447624518568666914701e-439) }},
{{ SC_(-0.62323604583740234375e2), SC_(0.1185395751953125e4), SC_(-2.8980227236708651594211454215936337150886954450001e-516) }},
{{ SC_(-0.62323604583740234375e2), SC_(0.353451806640625e4), SC_(-3.4746281631433370686786072309756667233289020543629e-1537) }},
{{ SC_(-0.62323604583740234375e2), SC_(0.80715478515625e4), SC_(-6.6132054045070196759039061368519891414462171632671e-3508) }},
{{ SC_(-0.62323604583740234375e2), SC_(0.1622925e5), SC_(BOOST_MATH_SMALL_CONSTANT(-5.9043602406958926091296458228963784842968100907072e-7051)) }},
{{ SC_(-0.62323604583740234375e2), SC_(0.3206622265625e5), SC_(BOOST_MATH_SMALL_CONSTANT(-4.8729259482914066589308177561682630747529311120642e-13929)) }},
{{ SC_(-0.62323604583740234375e2), SC_(0.3636794921875e5), SC_(BOOST_MATH_SMALL_CONSTANT(-2.7620632063085934867173943429793291237843713829425e-15797)) }},
{{ SC_(-0.5579319000244140625e2), SC_(0.24750102996826171875e2), SC_(-49396409297.49064758246889504568794217487331599038) }},
{{ SC_(-0.5579319000244140625e2), SC_(0.637722015380859375e2), SC_(-4.0142031234786326238595299670386255343146834891239e-19) }},
{{ SC_(-0.5579319000244140625e2), SC_(0.1252804412841796875e3), SC_(-9.3846429799889887766852348985434531848730286010065e-51) }},
{{ SC_(-0.5579319000244140625e2), SC_(0.25554705810546875e3), SC_(-3.5650479233582400513141896503559253889643843272817e-110) }},
{{ SC_(-0.5579319000244140625e2), SC_(0.503011474609375e3), SC_(-4.3276242223807114945318504356531651005611617538824e-219) }},
{{ SC_(-0.5579319000244140625e2), SC_(0.10074598388671875e4), SC_(-5.4133680975277376537574669543559816153395454892444e-439) }},
{{ SC_(-0.5579319000244140625e2), SC_(0.1185395751953125e4), SC_(-2.0931512445244537587237937804978964980530155782611e-516) }},
{{ SC_(-0.5579319000244140625e2), SC_(0.353451806640625e4), SC_(-3.1154082169824800589363562906159483306517530697762e-1537) }},
{{ SC_(-0.5579319000244140625e2), SC_(0.80715478515625e4), SC_(-6.3046269405011200377164065990245814289483059931174e-3508) }},
{{ SC_(-0.5579319000244140625e2), SC_(0.1622925e5), SC_(BOOST_MATH_SMALL_CONSTANT(-5.7656977629060996677137391746740699826791877142929e-7051)) }},
{{ SC_(-0.5579319000244140625e2), SC_(0.3206622265625e5), SC_(BOOST_MATH_SMALL_CONSTANT(-4.8146671143615768740572164853371762978433764136753e-13929)) }},
{{ SC_(-0.5579319000244140625e2), SC_(0.3636794921875e5), SC_(BOOST_MATH_SMALL_CONSTANT(-2.7329263839992471059696942162858928888180351639778e-15797)) }},
{{ SC_(-0.4430035400390625e2), SC_(0.95070552825927734375e1), SC_(-271482002899936712799296.6051523280271997811249956) }},
{{ SC_(-0.4430035400390625e2), SC_(0.24750102996826171875e2), SC_(-2554.0337451524139436931017755925178595287992211378) }},
{{ SC_(-0.4430035400390625e2), SC_(0.637722015380859375e2), SC_(-9.7751694689029171430775793718696451123988070641939e-23) }},
{{ SC_(-0.4430035400390625e2), SC_(0.1252804412841796875e3), SC_(-1.0516107763372982964330960211638511205830507828004e-52) }},
{{ SC_(-0.4430035400390625e2), SC_(0.25554705810546875e3), SC_(-3.7927860534214524747307158177418493572114982880834e-111) }},
{{ SC_(-0.4430035400390625e2), SC_(0.503011474609375e3), SC_(-1.3803383944937296055133828171313833086259503020534e-219) }},
{{ SC_(-0.4430035400390625e2), SC_(0.10074598388671875e4), SC_(-3.0584450414521647331130316852714332727782272065109e-439) }},
{{ SC_(-0.4430035400390625e2), SC_(0.1185395751953125e4), SC_(-1.2883873251968340441370687908660178577311857550059e-516) }},
{{ SC_(-0.4430035400390625e2), SC_(0.353451806640625e4), SC_(-2.6474863850637752285573060385342961915402343053879e-1537) }},
{{ SC_(-0.4430035400390625e2), SC_(0.80715478515625e4), SC_(-5.870969276329755035121868562159453201581771218073e-3508) }},
{{ SC_(-0.4430035400390625e2), SC_(0.1622925e5), SC_(BOOST_MATH_SMALL_CONSTANT(-5.5649290688654891244741336984344607680958490974081e-7051)) }},
{{ SC_(-0.4430035400390625e2), SC_(0.3206622265625e5), SC_(BOOST_MATH_SMALL_CONSTANT(-4.7290739510894349480191824314676000225472499448942e-13929)) }},
{{ SC_(-0.4430035400390625e2), SC_(0.3636794921875e5), SC_(BOOST_MATH_SMALL_CONSTANT(-2.6900430631658865044473565242390914709237255551255e-15797)) }},
{{ SC_(-0.383665924072265625e2), SC_(0.51139926910400390625e1), SC_(-37636469299900483022369314553.072352004705028845999) }},
{{ SC_(-0.383665924072265625e2), SC_(0.95070552825927734375e1), SC_(-630089233072712854.84092478812170577687020399042427) }},
{{ SC_(-0.383665924072265625e2), SC_(0.24750102996826171875e2), SC_(-1.1835384886710798109209593731460306023918251453889) }},
{{ SC_(-0.383665924072265625e2), SC_(0.637722015380859375e2), SC_(-2.5723195002032899632527205292031685531995825614116e-24) }},
{{ SC_(-0.383665924072265625e2), SC_(0.1252804412841796875e3), SC_(-1.5254420738891017336405940800600562074273985556971e-53) }},
{{ SC_(-0.383665924072265625e2), SC_(0.25554705810546875e3), SC_(-1.4559879341701341431357418580247625285353145897093e-111) }},
{{ SC_(-0.383665924072265625e2), SC_(0.503011474609375e3), SC_(-8.4773238379194752151585092142913643576508037528734e-220) }},
{{ SC_(-0.383665924072265625e2), SC_(0.10074598388671875e4), SC_(-2.3974554262897385488654488656680991812226311278267e-439) }},
{{ SC_(-0.383665924072265625e2), SC_(0.1185395751953125e4), SC_(-1.0475378640932329506302063797864154189298544329546e-516) }},
{{ SC_(-0.383665924072265625e2), SC_(0.353451806640625e4), SC_(-2.4699839511769809026546484165085136668572898601802e-1537) }},
{{ SC_(-0.383665924072265625e2), SC_(0.80715478515625e4), SC_(-5.6952465099118950239800109933328230707743244892587e-3508) }},
{{ SC_(-0.383665924072265625e2), SC_(0.1622925e5), SC_(BOOST_MATH_SMALL_CONSTANT(-5.4814594363694066448333278657896376072867354638352e-7051)) }},
{{ SC_(-0.383665924072265625e2), SC_(0.3206622265625e5), SC_(BOOST_MATH_SMALL_CONSTANT(-4.6930403971681920345835419144543167035203586378855e-13929)) }},
{{ SC_(-0.383665924072265625e2), SC_(0.3636794921875e5), SC_(BOOST_MATH_SMALL_CONSTANT(-2.6719623870133770904648159382814374770999564883442e-15797)) }},
{{ SC_(0.93762989044189453125e1), SC_(0.7444499991834163665771484375e-2), SC_(-3427155579533461926560347914576.2659509328241619041) }},
{{ SC_(0.93762989044189453125e1), SC_(0.1433600485324859619140625e-1), SC_(-3818689510260838519163904833.6952420148388143059669) }},
{{ SC_(0.93762989044189453125e1), SC_(0.1760916970670223236083984375e-1), SC_(-452062364700677260126198639.75113581556687416152629) }},
{{ SC_(0.93762989044189453125e1), SC_(0.6152711808681488037109375e-1), SC_(-1040955950980707790269.4299646350196574025823445237) }},
{{ SC_(0.93762989044189453125e1), SC_(0.11958599090576171875e0), SC_(-1053374412699994211.6306030825936388393883840254155) }},
{{ SC_(0.93762989044189453125e1), SC_(0.15262925624847412109375e0), SC_(-83761519293122829.101773109228707223052707614537112) }},
{{ SC_(0.93762989044189453125e1), SC_(0.408089816570281982421875e0), SC_(-3088021660860.608939173798211454264956268506817062) }},
{{ SC_(0.93762989044189453125e1), SC_(0.6540834903717041015625e0), SC_(-22969284433.86474696076927742746981013880185616267) }},
{{ SC_(0.93762989044189453125e1), SC_(0.1097540378570556640625e1), SC_(-104899686.50144952539870752467353023722259914181225) }},
{{ SC_(0.93762989044189453125e1), SC_(0.30944411754608154296875e1), SC_(-1840.7682581711522698284701502582384535202491926018) }},
{{ SC_(0.93762989044189453125e1), SC_(0.51139926910400390625e1), SC_(-6.8588129957849980629420534494689064182426369787787) }},
{{ SC_(0.93762989044189453125e1), SC_(0.95070552825927734375e1), SC_(-0.0027577094707850600730109884367242014475591075898189) }},
{{ SC_(0.93762989044189453125e1), SC_(0.24750102996826171875e2), SC_(-2.7224455441410718952197541892429158883708802180594e-11) }},
{{ SC_(0.93762989044189453125e1), SC_(0.637722015380859375e2), SC_(-6.3597021374512448931577321133980261688515738941955e-29) }},
{{ SC_(0.93762989044189453125e1), SC_(0.1252804412841796875e3), SC_(-6.2332881545225776239572596406653426466781273100913e-56) }},
{{ SC_(0.93762989044189453125e1), SC_(0.25554705810546875e3), SC_(-9.7078795284639720066242141986753938723152615534655e-113) }},
{{ SC_(0.93762989044189453125e1), SC_(0.503011474609375e3), SC_(-2.1403045141894500839206881025187087450839942491373e-220) }},
{{ SC_(0.93762989044189453125e1), SC_(0.10074598388671875e4), SC_(-1.205916590061089276537612753281951396093960203636e-439) }},
{{ SC_(0.93762989044189453125e1), SC_(0.1185395751953125e4), SC_(-5.841751568644388295730530867558839003018904325686e-517) }},
{{ SC_(0.93762989044189453125e1), SC_(0.353451806640625e4), SC_(-2.0307216479223082848976336447590087355184465677807e-1537) }},
{{ SC_(0.93762989044189453125e1), SC_(0.80715478515625e4), SC_(-5.2272666574019230764224335705555460722247979035015e-3508) }},
{{ SC_(0.93762989044189453125e1), SC_(0.1622925e5), SC_(BOOST_MATH_SMALL_CONSTANT(-5.2526281603299794187002407722813090172937885810585e-7051)) }},
{{ SC_(0.93762989044189453125e1), SC_(0.3206622265625e5), SC_(BOOST_MATH_SMALL_CONSTANT(-4.5928406765707296427049517993687176720197130593291e-13929)) }},
{{ SC_(0.93762989044189453125e1), SC_(0.3636794921875e5), SC_(BOOST_MATH_SMALL_CONSTANT(-2.6215980381945457266533766026667638402488142346227e-15797)) }},
{{ SC_(0.944411754608154296875e1), SC_(0.7444499991834163665771484375e-2), SC_(-5851185807135446314832112351634.1819921272174713413) }},
{{ SC_(0.944411754608154296875e1), SC_(0.1433600485324859619140625e-1), SC_(-6236253246284024412252549297.0487903391460422627951) }},
{{ SC_(0.944411754608154296875e1), SC_(0.1760916970670223236083984375e-1), SC_(-728032589998503473674818600.86098805948592964117319) }},
{{ SC_(0.944411754608154296875e1), SC_(0.6152711808681488037109375e-1), SC_(-1540058757026849522678.3358635983834498224145844702) }},
{{ SC_(0.944411754608154296875e1), SC_(0.11958599090576171875e0), SC_(-1489755391203527283.5602193413776679145680670983987) }},
{{ SC_(0.944411754608154296875e1), SC_(0.15262925624847412109375e0), SC_(-116517568755358451.82806255917205982977764324611634) }},
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{{ SC_(-0.935389862060546875e2), SC_(0.637722015380859375e2), SC_(-0.0086193499264408384061544921656171038123785912461195) }},
{{ SC_(-0.935389862060546875e2), SC_(0.1252804412841796875e3), SC_(-1.7599720670846666046250588911522373229642596323551e-41) }},
{{ SC_(-0.935389862060546875e2), SC_(0.25554705810546875e3), SC_(-1.9088531900333186769060488626063146154344533534065e-105) }},
{{ SC_(-0.935389862060546875e2), SC_(0.503011474609375e3), SC_(-1.15483265133524546539038776396176049148957187365e-216) }},
{{ SC_(-0.935389862060546875e2), SC_(0.10074598388671875e4), SC_(-8.8676471191380742036934522321506604712730216617774e-438) }},
{{ SC_(-0.935389862060546875e2), SC_(0.1185395751953125e4), SC_(-2.2545666176316840092866897706851243814725216428028e-515) }},
{{ SC_(-0.935389862060546875e2), SC_(0.353451806640625e4), SC_(-6.9156244746410304043798713595842249852020302261852e-1537) }},
{{ SC_(-0.935389862060546875e2), SC_(0.80715478515625e4), SC_(-8.9394021100953091263153329299187451630582479509392e-3508) }},
{{ SC_(-0.935389862060546875e2), SC_(0.1622925e5), SC_(BOOST_MATH_SMALL_CONSTANT(-6.8591832582144387646368065885889101010022659132943e-7051)) }},
{{ SC_(-0.935389862060546875e2), SC_(0.3206622265625e5), SC_(BOOST_MATH_SMALL_CONSTANT(-5.2569927829632576125083458239049157355980847188863e-13929)) }},
{{ SC_(-0.935389862060546875e2), SC_(0.3636794921875e5), SC_(BOOST_MATH_SMALL_CONSTANT(-2.9531396362529126716854500487074476649605067278358e-15797)) }},
{{ SC_(-0.937735595703125e2), SC_(0.637722015380859375e2), SC_(-0.01137030065815612960370831087647104379911521526917) }},
{{ SC_(-0.937735595703125e2), SC_(0.1252804412841796875e3), SC_(-2.0706888972387411205898048220596042570054762245014e-41) }},
{{ SC_(-0.937735595703125e2), SC_(0.25554705810546875e3), SC_(-2.076747188203903305949196338713305075811149238145e-105) }},
{{ SC_(-0.937735595703125e2), SC_(0.503011474609375e3), SC_(-1.206138863501423091012055647373090290373057026604e-216) }},
{{ SC_(-0.937735595703125e2), SC_(0.10074598388671875e4), SC_(-9.0629576101423788912524341010755944080482662765986e-438) }},
{{ SC_(-0.937735595703125e2), SC_(0.1185395751953125e4), SC_(-2.2967143819366169401505634677120170066995690649849e-515) }},
{{ SC_(-0.937735595703125e2), SC_(0.353451806640625e4), SC_(-6.9587443759167291523051646597944050009369317166297e-1537) }},
{{ SC_(-0.937735595703125e2), SC_(0.80715478515625e4), SC_(-8.963767622812737147576550718407855129766122180056e-3508) }},
{{ SC_(-0.937735595703125e2), SC_(0.1622925e5), SC_(BOOST_MATH_SMALL_CONSTANT(-6.8684749432461237452482072444067606374284784899753e-7051)) }},
{{ SC_(-0.937735595703125e2), SC_(0.3206622265625e5), SC_(BOOST_MATH_SMALL_CONSTANT(-5.2605957482764622649044864083253881631348210278576e-13929)) }},
{{ SC_(-0.937735595703125e2), SC_(0.3636794921875e5), SC_(BOOST_MATH_SMALL_CONSTANT(-2.9549241397840480921229968726823503335972147694438e-15797)) }},
{{ SC_(-0.98576263427734375e2), SC_(0.637722015380859375e2), SC_(-3.6686816477282175741062854887392827202537802300625) }},
{{ SC_(-0.98576263427734375e2), SC_(0.1252804412841796875e3), SC_(-6.2399832007271194286193178414362361578969127220333e-40) }},
{{ SC_(-0.98576263427734375e2), SC_(0.25554705810546875e3), SC_(-1.2197055850790942102833053161804296244667372399762e-104) }},
{{ SC_(-0.98576263427734375e2), SC_(0.503011474609375e3), SC_(-3.0073585223276919910623824690988486916059485468597e-216) }},
{{ SC_(-0.98576263427734375e2), SC_(0.10074598388671875e4), SC_(-1.4327862387775261953192982503772965587341390132943e-437) }},
{{ SC_(-0.98576263427734375e2), SC_(0.1185395751953125e4), SC_(-3.3901517048219300614034883286039472371133965744397e-515) }},
{{ SC_(-0.98576263427734375e2), SC_(0.353451806640625e4), SC_(-7.9302445478748911451073379421472555993851487974647e-1537) }},
{{ SC_(-0.98576263427734375e2), SC_(0.80715478515625e4), SC_(-9.4917070630321412669855703990840487507093560375947e-3508) }},
{{ SC_(-0.98576263427734375e2), SC_(0.1622925e5), SC_(BOOST_MATH_SMALL_CONSTANT(-7.0667715724747080745349594062644690011902150106069e-7051)) }},
{{ SC_(-0.98576263427734375e2), SC_(0.3206622265625e5), SC_(BOOST_MATH_SMALL_CONSTANT(-5.3369217577635370104041886049119027025431819578313e-13929)) }},
{{ SC_(-0.98576263427734375e2), SC_(0.3636794921875e5), SC_(BOOST_MATH_SMALL_CONSTANT(-2.9926936605456938905177281393602465206014795130064e-15797)) }},
{{ SC_(-0.99292266845703125e2), SC_(0.637722015380859375e2), SC_(-8.8285524650129256933638180698917549810701836035732) }},
{{ SC_(-0.99292266845703125e2), SC_(0.1252804412841796875e3), SC_(-1.049792135876353865511740651480185410819111323384e-39) }},
{{ SC_(-0.99292266845703125e2), SC_(0.25554705810546875e3), SC_(-1.5996444827452915890990402200237025952688558810316e-104) }},
{{ SC_(-0.99292266845703125e2), SC_(0.503011474609375e3), SC_(-3.4595213350656230785971872762202885234300143856178e-216) }},
{{ SC_(-0.99292266845703125e2), SC_(0.10074598388671875e4), SC_(-1.5370356988755426778767692613876015040381491797487e-437) }},
{{ SC_(-0.99292266845703125e2), SC_(0.1185395751953125e4), SC_(-3.5987581690622945659656802112451101694463306035307e-515) }},
{{ SC_(-0.99292266845703125e2), SC_(0.353451806640625e4), SC_(-8.0907841383527165661715057045677964687892142603151e-1537) }},
{{ SC_(-0.99292266845703125e2), SC_(0.80715478515625e4), SC_(-9.5753775952636351949636155792849650813468738905751e-3508) }},
{{ SC_(-0.99292266845703125e2), SC_(0.1622925e5), SC_(BOOST_MATH_SMALL_CONSTANT(-7.0976847244501301711496758361494292049081737362601e-7051)) }},
{{ SC_(-0.99292266845703125e2), SC_(0.3206622265625e5), SC_(BOOST_MATH_SMALL_CONSTANT(-5.3487247123357975974272081432102149067206440666883e-13929)) }},
{{ SC_(-0.99292266845703125e2), SC_(0.3636794921875e5), SC_(BOOST_MATH_SMALL_CONSTANT(-2.9985285649643779417565006201095646024682201998538e-15797)) }},
}};
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