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bessel_k_int_data.ipp

bessel_k_int_data.ipp 53 KB
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123456789101112131415161718192021222324252627282930313233343536373839404142434445464748495051525354555657585960616263646566676869707172737475767778798081828384858687888990919293949596979899100101102103104105106107108109110111112113114115116117118119120121122123124125126127128129130131132133134135136137138139140141142143144145146147148149150151152153154155156157158159160161162163164165166167168169170171172173174175176177178179180181182183184185186187188189190191192193194195196197198199200201202203204205206207208209210211212213214215216217218219220221222223224225226227228229230231232233234235236237238239240241242243244245246247248249250251252253254255256257258259260261262263264265266267268269270271272273274275276277278279280281282283284285286287288289290291292293294295296297298299300301302303304305306307308309310311312313314315316317318319320321322323324325326327328329330331332333334335336337338339340341342343344345346347348349350351352353354355356357358359360361362363364365366367368369370371372373374375376377378379380381382383384385386387388389390391392393394395396397398399400401402403404405406407408409410411412413414415416417418419420421422423424425426427428429430431432433434435436437438439440441442443444445446447448449450451452453454455456457458459460461462463464465466467468469470471472473474475476477478479480481482483484485486487488489 
  1. //  Copyright (c) 2007 John Maddock
    2. 

  2. //  Use, modification and distribution are subject to the
    3. 

  3. //  Boost Software License, Version 1.0. (See accompanying file
    4. 

  4. //  LICENSE_1_0.txt or copy at http://www.boost.org/LICENSE_1_0.txt)
    5. 

  5.    static const boost::array<boost::array<typename table_type<T>::type, 3>, 481> bessel_k_int_data = {{
    6. 

  6.       {{ SC_(0.0), SC_(0.177219114266335964202880859375e-2), SC_(0.6451475930592273598846015135698055330078e1) }}, 
    7. 

  7.       {{ SC_(0.0), SC_(0.22177286446094512939453125e-2), SC_(0.6227212142001190939808570915268231760654e1) }}, 
    8. 

  8.       {{ SC_(0.0), SC_(0.7444499991834163665771484375e-2), SC_(0.5016294646816679195434588077252051358532e1) }}, 
    9. 

  9.       {{ SC_(0.0), SC_(0.1433600485324859619140625e-1), SC_(0.4361188048817122598222684820956136285199e1) }}, 
    10. 

  10.       {{ SC_(0.0), SC_(0.1760916970670223236083984375e-1), SC_(0.4155666670689396106825982497779831275659e1) }}, 
    11. 

  11.       {{ SC_(0.0), SC_(0.6152711808681488037109375e-1), SC_(0.2907904688572973437220285912023264651352e1) }}, 
    12. 

  12.       {{ SC_(0.0), SC_(0.11958599090576171875e0), SC_(0.2251245456228397094716239150833833783688e1) }}, 
    13. 

  13.       {{ SC_(0.0), SC_(0.15262925624847412109375e0), SC_(0.2013151217079277922721039040650374928823e1) }}, 
    14. 

  14.       {{ SC_(0.0), SC_(0.408089816570281982421875e0), SC_(0.1097070466164341232251948278975330916289e1) }}, 
    15. 

  15.       {{ SC_(0.0), SC_(0.6540834903717041015625e0), SC_(0.7111296101768869724219672824880816154124e0) }}, 
    16. 

  16.       {{ SC_(0.0), SC_(0.1097540378570556640625e1), SC_(0.3668587200933656003255821289886727335553e0) }}, 
    17. 

  17.       {{ SC_(0.0), SC_(0.30944411754608154296875e1), SC_(0.3115344887529544812621292520040581803004e-1) }}, 
    18. 

  18.       {{ SC_(0.0), SC_(0.51139926910400390625e1), SC_(0.325805941096065330441380826151925706171e-2) }}, 
    19. 

  19.       {{ SC_(0.0), SC_(0.95070552825927734375e1), SC_(0.2983575249299677934623174911041338567643e-4) }}, 
    20. 

  20.       {{ SC_(0.0), SC_(0.24750102996826171875e2), SC_(0.4469793219985647671692938809730755521561e-11) }}, 
    21. 

  21.       {{ SC_(0.0), SC_(0.637722015380859375e2), SC_(0.3154890666025357981487513910165521100024e-28) }}, 
    22. 

  22.       {{ SC_(0.0), SC_(0.1252804412841796875e3), SC_(0.4365986153732310357450484955539750321993e-55) }}, 
    23. 

  23.       {{ SC_(0.0), SC_(0.25554705810546875e3), SC_(0.8155212353606568575514680314443449984517e-112) }}, 
    24. 

  24.       {{ SC_(0.0), SC_(0.503011474609375e3), SC_(0.1959094651632950581341362431434333187503e-219) }}, 
    25. 

  25.       {{ SC_(0.0), SC_(0.10074598388671875e4), SC_(0.1153834312978712202246739136605238163053e-438) }}, 
    26. 

  26.       {{ SC_(0.0), SC_(0.1185395751953125e4), SC_(0.5626632279469502957817365401058836530616e-516) }}, 
    27. 

  27.       {{ SC_(0.0), SC_(0.353451806640625e4), SC_(0.2005335541692877275070776095045572408221e-1536) }}, 
    28. 

  28.       {{ SC_(0.0), SC_(0.80715478515625e4), SC_(0.5198552672839385593247348234265735246569e-3507) }}, 
    29. 

  29.       {{ SC_(0.0), SC_(0.1622925e5), SC_(BOOST_MATH_SMALL_CONSTANT(0.5238258665687646932029547633274667132227e-7050)) }}, 
    30. 

  30.       {{ SC_(0.0), SC_(0.3206622265625e5), SC_(BOOST_MATH_SMALL_CONSTANT(0.4586477351514513511787402593637142120047e-13928)) }}, 
    31. 

  31.       {{ SC_(0.0), SC_(0.3636794921875e5), SC_(BOOST_MATH_SMALL_CONSTANT(0.261839521735852199886433084148333502408e-15796)) }}, 
    32. 

  32.       {{ SC_(0.1e1), SC_(0.177219114266335964202880859375e-2), SC_(0.5642670589050394493876757991354791444425e3) }}, 
    33. 

  33.       {{ SC_(0.1e1), SC_(0.22177286446094512939453125e-2), SC_(0.4509043336519153776882032141395071321111e3) }}, 
    34. 

  34.       {{ SC_(0.1e1), SC_(0.7444499991834163665771484375e-2), SC_(0.134306823034307382114643500755390513023e3) }}, 
    35. 

  35.       {{ SC_(0.1e1), SC_(0.1433600485324859619140625e-1), SC_(0.6971959660478877278042038844910522107511e2) }}, 
    36. 

  36.       {{ SC_(0.1e1), SC_(0.1760916970670223236083984375e-1), SC_(0.5674760507791176149484792894248541539452e2) }}, 
    37. 

  37.       {{ SC_(0.1e1), SC_(0.6152711808681488037109375e-1), SC_(0.1614820987046735392831380358603921129883e2) }}, 
    38. 

  38.       {{ SC_(0.1e1), SC_(0.11958599090576171875e0), SC_(0.8197998310985025401124448473235927713019e1) }}, 
    39. 

  39.       {{ SC_(0.1e1), SC_(0.15262925624847412109375e0), SC_(0.6360645272530455596559051797225101283072e1) }}, 
    40. 

  40.       {{ SC_(0.1e1), SC_(0.408089816570281982421875e0), SC_(0.2132196083017461631334167216825680193136e1) }}, 
    41. 

  41.       {{ SC_(0.1e1), SC_(0.6540834903717041015625e0), SC_(0.1156576280544243110905012085298289192381e1) }}, 
    42. 

  42.       {{ SC_(0.1e1), SC_(0.1097540378570556640625e1), SC_(0.5118042111815067840711185047380239515098e0) }}, 
    43. 

  43.       {{ SC_(0.1e1), SC_(0.30944411754608154296875e1), SC_(0.3587084607310022256777513946093825420136e-1) }}, 
    44. 

  44.       {{ SC_(0.1e1), SC_(0.51139926910400390625e1), SC_(0.3563402139499414445927612094054750431128e-2) }}, 
    45. 

  45.       {{ SC_(0.1e1), SC_(0.95070552825927734375e1), SC_(0.3136737811772098452264479387949931309609e-4) }}, 
    46. 

  46.       {{ SC_(0.1e1), SC_(0.24750102996826171875e2), SC_(0.4559214298385623744840433425339909113277e-11) }}, 
    47. 

  47.       {{ SC_(0.1e1), SC_(0.637722015380859375e2), SC_(0.3179530807904064450989433716351000642288e-28) }}, 
    48. 

  48.       {{ SC_(0.1e1), SC_(0.1252804412841796875e3), SC_(0.4383376507619551733740470932900485417799e-55) }}, 
    49. 

  49.       {{ SC_(0.1e1), SC_(0.25554705810546875e3), SC_(0.8171153185119733731907215700781324087313e-112) }}, 
    50. 

  50.       {{ SC_(0.1e1), SC_(0.503011474609375e3), SC_(0.1961041051464076987061687841817509806692e-219) }}, 
    51. 

  51.       {{ SC_(0.1e1), SC_(0.10074598388671875e4), SC_(0.1154406816332980455168031108997781743075e-438) }}, 
    52. 

  52.       {{ SC_(0.1e1), SC_(0.1185395751953125e4), SC_(0.5629005093195648507075346585433996324305e-516) }}, 
    53. 

  53.       {{ SC_(0.1e1), SC_(0.353451806640625e4), SC_(0.2005619200413067947685927551685795058075e-1536) }}, 
    54. 

  54.       {{ SC_(0.1e1), SC_(0.80715478515625e4), SC_(0.5198874692343800657182245260803672831532e-3507) }}, 
    55. 

  55.       {{ SC_(0.1e1), SC_(0.1622925e5), SC_(BOOST_MATH_SMALL_CONSTANT(0.5238420046465533380647381293479454296805e-7050)) }}, 
    56. 

  56.       {{ SC_(0.1e1), SC_(0.3206622265625e5), SC_(BOOST_MATH_SMALL_CONSTANT(0.4586548866666827230215894859840049327748e-13928)) }}, 
    57. 

  57.       {{ SC_(0.1e1), SC_(0.3636794921875e5), SC_(BOOST_MATH_SMALL_CONSTANT(0.2618431215775737825097728016673681678693e-15796)) }}, 
    58. 

  58.       {{ SC_(0.4e1), SC_(0.177219114266335964202880859375e-2), SC_(0.4866299979081122714121229096210700191518e13) }}, 
    59. 

  59.       {{ SC_(0.4e1), SC_(0.22177286446094512939453125e-2), SC_(0.1984300471606527742059001282352526315267e13) }}, 
    60. 

  60.       {{ SC_(0.4e1), SC_(0.7444499991834163665771484375e-2), SC_(0.1562777308081462787649352118638441640974e11) }}, 
    61. 

  61.       {{ SC_(0.4e1), SC_(0.1433600485324859619140625e-1), SC_(0.1136373878031891372753785993664350977306e10) }}, 
    62. 

  62.       {{ SC_(0.4e1), SC_(0.1760916970670223236083984375e-1), SC_(0.4991999111548545244274999181282075933079e9) }}, 
    63. 

  63.       {{ SC_(0.4e1), SC_(0.6152711808681488037109375e-1), SC_(0.3348404754435542940391088463548015493779e7) }}, 
    64. 

  64.       {{ SC_(0.4e1), SC_(0.11958599090576171875e0), SC_(0.2344242859197388683851101586642876973144e6) }}, 
    65. 

  65.       {{ SC_(0.4e1), SC_(0.15262925624847412109375e0), SC_(0.882769652248796999251835414827424137219e5) }}, 
    66. 

  66.       {{ SC_(0.4e1), SC_(0.408089816570281982421875e0), SC_(0.1706913744135878990186254129470637633145e4) }}, 
    67. 

  67.       {{ SC_(0.4e1), SC_(0.6540834903717041015625e0), SC_(0.2531380187689981167427802188655172652219e3) }}, 
    68. 

  68.       {{ SC_(0.4e1), SC_(0.1097540378570556640625e1), SC_(0.2998821965908379171336639130797038553785e2) }}, 
    69. 

  69.       {{ SC_(0.4e1), SC_(0.30944411754608154296875e1), SC_(0.2600800540545786927103321191355308119242e0) }}, 
    70. 

  70.       {{ SC_(0.4e1), SC_(0.51139926910400390625e1), SC_(0.1310113816036379606520481730426498313864e-1) }}, 
    71. 

  71.       {{ SC_(0.4e1), SC_(0.95070552825927734375e1), SC_(0.6590536459344845745057389826071914812742e-4) }}, 
    72. 

  72.       {{ SC_(0.4e1), SC_(0.24750102996826171875e2), SC_(0.6133030556661369892325048452149519811279e-11) }}, 
    73. 

  73.       {{ SC_(0.4e1), SC_(0.637722015380859375e2), SC_(0.3572958141609371155661279310848429937317e-28) }}, 
    74. 

  74.       {{ SC_(0.4e1), SC_(0.1252804412841796875e3), SC_(0.4652677436708263229732006683514849916063e-55) }}, 
    75. 

  75.       {{ SC_(0.4e1), SC_(0.25554705810546875e3), SC_(0.8414034107282798661333568860302936388064e-112) }}, 
    76. 

  76.       {{ SC_(0.4e1), SC_(0.503011474609375e3), SC_(0.1990470027325467302112278177698801722237e-219) }}, 
    77. 

  77.       {{ SC_(0.4e1), SC_(0.10074598388671875e4), SC_(0.1163028521762409349244231951145594725638e-438) }}, 
    78. 

  78.       {{ SC_(0.4e1), SC_(0.1185395751953125e4), SC_(0.5664717578847921482243142747309256970705e-516) }}, 
    79. 

  79.       {{ SC_(0.4e1), SC_(0.353451806640625e4), SC_(0.2009878898832100717589398352424725806132e-1536) }}, 
    80. 

  80.       {{ SC_(0.4e1), SC_(0.80715478515625e4), SC_(0.5203707379166988887861124229263216602351e-3507) }}, 
    81. 

  81.       {{ SC_(0.4e1), SC_(0.1622925e5), SC_(BOOST_MATH_SMALL_CONSTANT(0.5240841354827504548639257799260351864794e-7050)) }}, 
    82. 

  82.       {{ SC_(0.4e1), SC_(0.3206622265625e5), SC_(BOOST_MATH_SMALL_CONSTANT(0.4587621727772824151475167382626737854669e-13928)) }}, 
    83. 

  83.       {{ SC_(0.4e1), SC_(0.3636794921875e5), SC_(BOOST_MATH_SMALL_CONSTANT(0.2618971251427177592957235690575280827847e-15796)) }}, 
    84. 

  84.       {{ SC_(0.7e1), SC_(0.177219114266335964202880859375e-2), SC_(0.8393410852610954393527641216972580532522e24) }}, 
    85. 

  85.       {{ SC_(0.7e1), SC_(0.22177286446094512939453125e-2), SC_(0.1746439477339240202017380879835593298264e24) }}, 
    86. 

  86.       {{ SC_(0.7e1), SC_(0.7444499991834163665771484375e-2), SC_(0.3636325329423526419455515218262149164257e20) }}, 
    87. 

  87.       {{ SC_(0.7e1), SC_(0.1433600485324859619140625e-1), SC_(0.3702642450648513536507007355077838785335e18) }}, 
    88. 

  88.       {{ SC_(0.7e1), SC_(0.1760916970670223236083984375e-1), SC_(0.8776769778941284214793226696145517599417e17) }}, 
    89. 

  89.       {{ SC_(0.7e1), SC_(0.6152711808681488037109375e-1), SC_(0.1380314199659804887833132363429985792775e14) }}, 
    90. 

  90.       {{ SC_(0.7e1), SC_(0.11958599090576171875e0), SC_(0.1316714319257667815497187929741473396631e12) }}, 
    91. 

  91.       {{ SC_(0.7e1), SC_(0.15262925624847412109375e0), SC_(0.2385758315216153945368410974902013750543e11) }}, 
    92. 

  92.       {{ SC_(0.7e1), SC_(0.408089816570281982421875e0), SC_(0.2427787443092239173513776098900037902893e8) }}, 
    93. 

  93.       {{ SC_(0.7e1), SC_(0.6540834903717041015625e0), SC_(0.8837961864361020779649458889083260267903e6) }}, 
    94. 

  94.       {{ SC_(0.7e1), SC_(0.1097540378570556640625e1), SC_(0.2284960408772201116356019420915711713484e5) }}, 
    95. 

  95.       {{ SC_(0.7e1), SC_(0.30944411754608154296875e1), SC_(0.115430121001405235617754789786436933495e2) }}, 
    96. 

  96.       {{ SC_(0.7e1), SC_(0.51139926910400390625e1), SC_(0.1855200551723818627257578663296940991293e0) }}, 
    97. 

  97.       {{ SC_(0.7e1), SC_(0.95070552825927734375e1), SC_(0.3209697242000963916775210833432692821492e-3) }}, 
    98. 

  98.       {{ SC_(0.7e1), SC_(0.24750102996826171875e2), SC_(0.117317638217852819641984018466983384411e-10) }}, 
    99. 

  99.       {{ SC_(0.7e1), SC_(0.637722015380859375e2), SC_(0.4617273805283495366784436206553361766215e-28) }}, 
    100. 

  100.       {{ SC_(0.7e1), SC_(0.1252804412841796875e3), SC_(0.530463977506128210095346164740795780716e-55) }}, 
    101. 

  101.       {{ SC_(0.7e1), SC_(0.25554705810546875e3), SC_(0.8974052085234798283338593957917220800683e-112) }}, 
    102. 

  102.       {{ SC_(0.7e1), SC_(0.503011474609375e3), SC_(0.2056776608251995281157685677374180807283e-219) }}, 
    103. 

  103.       {{ SC_(0.7e1), SC_(0.10074598388671875e4), SC_(0.1182223532524629470705848948269762593562e-438) }}, 
    104. 

  104.       {{ SC_(0.7e1), SC_(0.1185395751953125e4), SC_(0.5744084382473215145583083888149374566061e-516) }}, 
    105. 

  105.       {{ SC_(0.7e1), SC_(0.353451806640625e4), SC_(0.2019282105175847423689110847031244713335e-1536) }}, 
    106. 

  106.       {{ SC_(0.7e1), SC_(0.80715478515625e4), SC_(0.5214355108270690028322792158847712991209e-3507) }}, 
    107. 

  107.       {{ SC_(0.7e1), SC_(0.1622925e5), SC_(BOOST_MATH_SMALL_CONSTANT(0.5246172173384328966498809821165883204056e-7050)) }}, 
    108. 

  108.       {{ SC_(0.7e1), SC_(0.3206622265625e5), SC_(BOOST_MATH_SMALL_CONSTANT(0.4589982905651508483373540209643329865296e-13928)) }}, 
    109. 

  109.       {{ SC_(0.7e1), SC_(0.3636794921875e5), SC_(BOOST_MATH_SMALL_CONSTANT(0.262015972194351617452666405333559675244e-15796)) }}, 
    110. 

  110.       {{ SC_(0.1e2), SC_(0.7444499991834163665771484375e-2), SC_(0.3553669112260589679559369394169552207558e30) }}, 
    111. 

  111.       {{ SC_(0.1e2), SC_(0.1433600485324859619140625e-1), SC_(0.5066979194966296085342168261220876180382e27) }}, 
    112. 

  112.       {{ SC_(0.1e2), SC_(0.1760916970670223236083984375e-1), SC_(0.6480976752277127998631768393896823291736e26) }}, 
    113. 

  113.       {{ SC_(0.1e2), SC_(0.6152711808681488037109375e-1), SC_(0.2389580098055959485819366060615251558358e21) }}, 
    114. 

  114.       {{ SC_(0.1e2), SC_(0.11958599090576171875e0), SC_(0.3104970025126176531421165865660207446979e18) }}, 
    115. 

  115.       {{ SC_(0.1e2), SC_(0.15262925624847412109375e0), SC_(0.2706288504370378982033987546887060486023e17) }}, 
    116. 

  116.       {{ SC_(0.1e2), SC_(0.408089816570281982421875e0), SC_(0.1443666691816396300812633872636237266303e13) }}, 
    117. 

  117.       {{ SC_(0.1e2), SC_(0.6540834903717041015625e0), SC_(0.1280984206792023020920423547804293082128e11) }}, 
    118. 

  118.       {{ SC_(0.1e2), SC_(0.1097540378570556640625e1), SC_(0.7084777398701569213628979833632335112045e8) }}, 
    119. 

  119.       {{ SC_(0.1e2), SC_(0.30944411754608154296875e1), SC_(0.1776330561989790884945591902602612974108e4) }}, 
    120. 

  120.       {{ SC_(0.1e2), SC_(0.51139926910400390625e1), SC_(0.7561612211922255925715297223843141543753e1) }}, 
    121. 

  121.       {{ SC_(0.1e2), SC_(0.95070552825927734375e1), SC_(0.3312175747188703924731868316016670207045e-2) }}, 
    122. 

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    380. 

  380.       {{ SC_(0.61e2), SC_(0.3206622265625e5), SC_(BOOST_MATH_SMALL_CONSTANT(0.4860454245105296988781115294196285058127e-13928)) }}, 
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    391. 

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    392. 

  392.       {{ SC_(0.64e2), SC_(0.3206622265625e5), SC_(BOOST_MATH_SMALL_CONSTANT(0.4888957443663140543644871361643761747612e-13928)) }}, 
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  393.       {{ SC_(0.64e2), SC_(0.3636794921875e5), SC_(BOOST_MATH_SMALL_CONSTANT(0.2770074319459807641783655781741093857784e-15796)) }}, 
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  397.       {{ SC_(0.67e2), SC_(0.25554705810546875e3), SC_(0.4980726389162882741712033067856828293759e-108) }}, 
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  398.       {{ SC_(0.67e2), SC_(0.503011474609375e3), SC_(0.167948569861795538522970935654345076463e-217) }}, 
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  399.       {{ SC_(0.67e2), SC_(0.10074598388671875e4), SC_(0.1068722229666081091973101721647873584696e-437) }}, 
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  400.       {{ SC_(0.67e2), SC_(0.1185395751953125e4), SC_(0.3732529706926917583477299343548737282551e-515) }}, 
    401. 

  401.       {{ SC_(0.67e2), SC_(0.353451806640625e4), SC_(0.3783787616795079157142852699862298530265e-1536) }}, 
    402. 

  402.       {{ SC_(0.67e2), SC_(0.80715478515625e4), SC_(0.6865006402804243398070353234801672966588e-3507) }}, 
    403. 

  403.       {{ SC_(0.67e2), SC_(0.1622925e5), SC_(BOOST_MATH_SMALL_CONSTANT(0.6015168398426805542472282512313488150136e-7050)) }}, 
    404. 

  404.       {{ SC_(0.67e2), SC_(0.3206622265625e5), SC_(BOOST_MATH_SMALL_CONSTANT(0.4919008189674129617858770677394899509167e-13928)) }}, 
    405. 

  405.       {{ SC_(0.67e2), SC_(0.3636794921875e5), SC_(BOOST_MATH_SMALL_CONSTANT(0.2785081625530675286577295403413443334166e-15796)) }}, 
    406. 

  406.       {{ SC_(0.7e2), SC_(0.24750102996826171875e2), SC_(0.3200133529232737321115234201266326454559e21) }}, 
    407. 

  407.       {{ SC_(0.7e2), SC_(0.637722015380859375e2), SC_(0.6731146076014642148395421819876868378567e-13) }}, 
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  408.       {{ SC_(0.7e2), SC_(0.1252804412841796875e3), SC_(0.7964621054909191295512910144858209516278e-47) }}, 
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  409.       {{ SC_(0.7e2), SC_(0.25554705810546875e3), SC_(0.1101144291182637778358682346270185127938e-107) }}, 
    410. 

  410.       {{ SC_(0.7e2), SC_(0.503011474609375e3), SC_(0.2522817286419656696577388487800399007574e-217) }}, 
    411. 

  411.       {{ SC_(0.7e2), SC_(0.10074598388671875e4), SC_(0.1310206208699986118807886315832315681721e-437) }}, 
    412. 

  412.       {{ SC_(0.7e2), SC_(0.1185395751953125e4), SC_(0.4438324037790869017660048341591393207415e-515) }}, 
    413. 

  413.       {{ SC_(0.7e2), SC_(0.353451806640625e4), SC_(0.4010253858858078283335826255416157967798e-1536) }}, 
    414. 

  414.       {{ SC_(0.7e2), SC_(0.80715478515625e4), SC_(0.7042018797575106309572625922749346299401e-3507) }}, 
    415. 

  415.       {{ SC_(0.7e2), SC_(0.1622925e5), SC_(BOOST_MATH_SMALL_CONSTANT(0.6091816057177725949783663850061790717355e-7050)) }}, 
    416. 

  416.       {{ SC_(0.7e2), SC_(0.3206622265625e5), SC_(BOOST_MATH_SMALL_CONSTANT(0.4950632917672309705754397226621067105838e-13928)) }}, 
    417. 

  417.       {{ SC_(0.7e2), SC_(0.3636794921875e5), SC_(BOOST_MATH_SMALL_CONSTANT(0.2800863270994291420518570661218980325799e-15796)) }}, 
    418. 

  418.       {{ SC_(0.73e2), SC_(0.24750102996826171875e2), SC_(0.6600974229573307442059086118768767449093e23) }}, 
    419. 

  419.       {{ SC_(0.73e2), SC_(0.637722015380859375e2), SC_(0.1201297498924823083105718685052381246325e-11) }}, 
    420. 

  420.       {{ SC_(0.73e2), SC_(0.1252804412841796875e3), SC_(0.4046845520756788077228347262642337964193e-46) }}, 
    421. 

  421.       {{ SC_(0.73e2), SC_(0.25554705810546875e3), SC_(0.2518393365952522637287348252737396942553e-107) }}, 
    422. 

  422.       {{ SC_(0.73e2), SC_(0.503011474609375e3), SC_(0.3857308045703755765391334346735015990041e-217) }}, 
    423. 

  423.       {{ SC_(0.73e2), SC_(0.10074598388671875e4), SC_(0.1620626521068011080509491031666896383943e-437) }}, 
    424. 

  424.       {{ SC_(0.73e2), SC_(0.1185395751953125e4), SC_(0.5317713886826713534838432572251814525015e-515) }}, 
    425. 

  425.       {{ SC_(0.73e2), SC_(0.353451806640625e4), SC_(0.4261107169830410931379086346743264316689e-1536) }}, 
    426. 

  426.       {{ SC_(0.73e2), SC_(0.80715478515625e4), SC_(0.7231653609674731879282356274318541000741e-3507) }}, 
    427. 

  427.       {{ SC_(0.73e2), SC_(0.1622925e5), SC_(BOOST_MATH_SMALL_CONSTANT(0.6172862491836114717204373678657121117295e-7050)) }}, 
    428. 

  428.       {{ SC_(0.73e2), SC_(0.3206622265625e5), SC_(BOOST_MATH_SMALL_CONSTANT(0.4983859558064200409817902804417896457076e-13928)) }}, 
    429. 

  429.       {{ SC_(0.73e2), SC_(0.3636794921875e5), SC_(BOOST_MATH_SMALL_CONSTANT(0.2817431477497909957363236959638032643128e-15796)) }}, 
    430. 

  430.       {{ SC_(0.76e2), SC_(0.24750102996826171875e2), SC_(0.1531183321100941817299267523275491292448e26) }}, 
    431. 

  431.       {{ SC_(0.76e2), SC_(0.637722015380859375e2), SC_(0.2352685186849495712347188367635010810633e-10) }}, 
    432. 

  432.       {{ SC_(0.76e2), SC_(0.1252804412841796875e3), SC_(0.2187653883215974720282435704263980509287e-45) }}, 
    433. 

  433.       {{ SC_(0.76e2), SC_(0.25554705810546875e3), SC_(0.5957804953158544567415337939041815553818e-107) }}, 
    434. 

  434.       {{ SC_(0.76e2), SC_(0.503011474609375e3), SC_(0.6002961099601760044656616805251101448532e-217) }}, 
    435. 

  435.       {{ SC_(0.76e2), SC_(0.10074598388671875e4), SC_(0.2022524994842388381712489452722204489107e-437) }}, 
    436. 

  436.       {{ SC_(0.76e2), SC_(0.1185395751953125e4), SC_(0.6419787531456505117374325893361016267861e-515) }}, 
    437. 

  437.       {{ SC_(0.76e2), SC_(0.353451806640625e4), SC_(0.4539191527866687375064734054902878636098e-1536) }}, 
    438. 

  438.       {{ SC_(0.76e2), SC_(0.80715478515625e4), SC_(0.7434679507997340046976676659450109196349e-3507) }}, 
    439. 

  439.       {{ SC_(0.76e2), SC_(0.1622925e5), SC_(BOOST_MATH_SMALL_CONSTANT(0.625845673025821801704758202141407507098e-7050)) }}, 
    440. 

  440.       {{ SC_(0.76e2), SC_(0.3206622265625e5), SC_(BOOST_MATH_SMALL_CONSTANT(0.5018717578209518619159368787008041682897e-13928)) }}, 
    441. 

  441.       {{ SC_(0.76e2), SC_(0.3636794921875e5), SC_(BOOST_MATH_SMALL_CONSTANT(0.2834799123178316316921082908434236819708e-15796)) }}, 
    442. 

  442.       {{ SC_(0.79e2), SC_(0.24750102996826171875e2), SC_(0.3977450254611439907015094861072686143365e28) }}, 
    443. 

  443.       {{ SC_(0.79e2), SC_(0.637722015380859375e2), SC_(0.5045557998916834451345285819041530054045e-9) }}, 
    444. 

  444.       {{ SC_(0.79e2), SC_(0.1252804412841796875e3), SC_(0.1257398100175037281002031105345426585638e-44) }}, 
    445. 

  445.       {{ SC_(0.79e2), SC_(0.25554705810546875e3), SC_(0.1457761666527355876308418609616580684983e-106) }}, 
    446. 

  446.       {{ SC_(0.79e2), SC_(0.503011474609375e3), SC_(0.9508736439729252372797046089858665696247e-217) }}, 
    447. 

  447.       {{ SC_(0.79e2), SC_(0.10074598388671875e4), SC_(0.2546664153931547063082509241536182642882e-437) }}, 
    448. 

  448.       {{ SC_(0.79e2), SC_(0.1185395751953125e4), SC_(0.7809182105858958259760323416560481270815e-515) }}, 
    449. 

  449.       {{ SC_(0.79e2), SC_(0.353451806640625e4), SC_(0.4847747575121366789595217747585489900848e-1536) }}, 
    450. 

  450.       {{ SC_(0.79e2), SC_(0.80715478515625e4), SC_(0.7651931736233482793339884190747843802592e-3507) }}, 
    451. 

  451.       {{ SC_(0.79e2), SC_(0.1622925e5), SC_(BOOST_MATH_SMALL_CONSTANT(0.634875744436278296417277623731115109911e-7050)) }}, 
    452. 

  452.       {{ SC_(0.79e2), SC_(0.3206622265625e5), SC_(BOOST_MATH_SMALL_CONSTANT(0.5055238025936264849903127242851811532009e-13928)) }}, 
    453. 

  453.       {{ SC_(0.79e2), SC_(0.3636794921875e5), SC_(BOOST_MATH_SMALL_CONSTANT(0.2852979759332925163346706705764848988845e-15796)) }}, 
    454. 

  454.       {{ SC_(0.82e2), SC_(0.637722015380859375e2), SC_(0.1182479183003843898967122682220895379283e-7) }}, 
    455. 

  455.       {{ SC_(0.82e2), SC_(0.1252804412841796875e3), SC_(0.7679246824874028855732984729868233341459e-44) }}, 
    456. 

  456.       {{ SC_(0.82e2), SC_(0.25554705810546875e3), SC_(0.3688731597877386657104803215785579078246e-106) }}, 
    457. 

  457.       {{ SC_(0.82e2), SC_(0.503011474609375e3), SC_(0.1533025263190811001855129953690241988217e-216) }}, 
    458. 

  458.       {{ SC_(0.82e2), SC_(0.10074598388671875e4), SC_(0.3235306253457630283328305165089298636569e-437) }}, 
    459. 

  459.       {{ SC_(0.82e2), SC_(0.1185395751953125e4), SC_(0.95714803641107768131549467236444623187e-515) }}, 
    460. 

  460.       {{ SC_(0.82e2), SC_(0.353451806640625e4), SC_(0.5190472642970221025902053308995793605448e-1536) }}, 
    461. 

  461.       {{ SC_(0.82e2), SC_(0.80715478515625e4), SC_(0.7884317762303207970574981219562166816935e-3507) }}, 
    462. 

  462.       {{ SC_(0.82e2), SC_(0.1622925e5), SC_(BOOST_MATH_SMALL_CONSTANT(0.6443933438399520983914837847908697932304e-7050)) }}, 
    463. 

  463.       {{ SC_(0.82e2), SC_(0.3206622265625e5), SC_(BOOST_MATH_SMALL_CONSTANT(0.5093453575580057440764704712908558993787e-13928)) }}, 
    464. 

  464.       {{ SC_(0.82e2), SC_(0.3636794921875e5), SC_(BOOST_MATH_SMALL_CONSTANT(0.2871987628027187822900488209818201448873e-15796)) }}, 
    465. 

  465.       {{ SC_(0.85e2), SC_(0.637722015380859375e2), SC_(0.3022386458998828808890958658069437125556e-6) }}, 
    466. 

  466.       {{ SC_(0.85e2), SC_(0.1252804412841796875e3), SC_(0.4980051147455231361906632503761840466974e-43) }}, 
    467. 

  467.       {{ SC_(0.85e2), SC_(0.25554705810546875e3), SC_(0.9651821409596944246819658023453058852567e-106) }}, 
    468. 

  468.       {{ SC_(0.85e2), SC_(0.503011474609375e3), SC_(0.2515578850121789395121409417066593310199e-216) }}, 
    469. 

  469.       {{ SC_(0.85e2), SC_(0.10074598388671875e4), SC_(0.4146905619633520795687290702797802077516e-437) }}, 
    470. 

  470.       {{ SC_(0.85e2), SC_(0.1185395751953125e4), SC_(0.1182063426653318577358697854155415902088e-514) }}, 
    471. 

  471.       {{ SC_(0.85e2), SC_(0.353451806640625e4), SC_(0.5571590796064834896786127413958385484532e-1536) }}, 
    472. 

  472.       {{ SC_(0.85e2), SC_(0.80715478515625e4), SC_(0.8132823498430510533405211338608503625054e-3507) }}, 
    473. 

  473.       {{ SC_(0.85e2), SC_(0.1622925e5), SC_(BOOST_MATH_SMALL_CONSTANT(0.6544164172431353956246831844735505709742e-7050)) }}, 
    474. 

  474.       {{ SC_(0.85e2), SC_(0.3206622265625e5), SC_(BOOST_MATH_SMALL_CONSTANT(0.5133398576643193156132512241768029727037e-13928)) }}, 
    475. 

  475.       {{ SC_(0.85e2), SC_(0.3636794921875e5), SC_(BOOST_MATH_SMALL_CONSTANT(0.2891837680670311977658996166762631480513e-15796)) }}, 
    476. 

  476.       {{ SC_(0.88e2), SC_(0.637722015380859375e2), SC_(0.8408884745537773166223428345981835442608e-5) }}, 
    477. 

  477.       {{ SC_(0.88e2), SC_(0.1252804412841796875e3), SC_(0.3427163660301187722220573043617848517407e-42) }}, 
    478. 

  478.       {{ SC_(0.88e2), SC_(0.25554705810546875e3), SC_(0.2611158848229128475717621937789423053511e-105) }}, 
    479. 

  479.       {{ SC_(0.88e2), SC_(0.503011474609375e3), SC_(0.4201277178177965425183058418537562017403e-216) }}, 
    480. 

  480.       {{ SC_(0.88e2), SC_(0.10074598388671875e4), SC_(0.5362866581825708379523263981965145477407e-437) }}, 
    481. 

  481.       {{ SC_(0.88e2), SC_(0.1185395751953125e4), SC_(0.1470923110114575284128795225669870357461e-514) }}, 
    482. 

  482.       {{ SC_(0.88e2), SC_(0.353451806640625e4), SC_(0.5995934685429881061512313674772217021537e-1536) }}, 
    483. 

  483.       {{ SC_(0.88e2), SC_(0.80715478515625e4), SC_(0.839852015080128730529999326058629197173e-3507) }}, 
    484. 

  484.       {{ SC_(0.88e2), SC_(0.1622925e5), SC_(BOOST_MATH_SMALL_CONSTANT(0.664964032329384431282211022073156371507e-7050)) }}, 
    485. 

  485.       {{ SC_(0.88e2), SC_(0.3206622265625e5), SC_(BOOST_MATH_SMALL_CONSTANT(0.5175109105174760942763088943597648303892e-13928)) }}, 
    486. 

  486.       {{ SC_(0.88e2), SC_(0.3636794921875e5), SC_(BOOST_MATH_SMALL_CONSTANT(0.2912545597593180629046239733714231938561e-15796)) }}
    487. 

  487.    }};
    488. 

  488. 

  489.