/************************************************************/
/* Authors : Gustavo Rama, Gonzalo Tornaría
 * Date    : April 2023
 *
 * Eigenvalues for the orthogonal modular form of level 94, sign +1
 *
 * Please reference this data as
 *
 *      Gustavo Rama and Gonzalo Tornaría,
 *      Quinary orthogonal modular forms, 2023.
 *      http://www.cmat.edu.uy/cnt/
 *
 * See also:
 *
 *      Gustavo Rama and Gonzalo Tornaría,
 *      Computation of paramodular forms,
 *      ANTS 2020. 
 *
 * Example usage (gp/pari 2.15.3):
 *
 *      ? \r lfunparamodular.gp
 *      ? \r form_94a.gp
 *      ? L94=lfunparamodular(form_94a);
 *
 * check the functional equation:
 *
 *      ? lfuncheckfeq(L94)
 *      %4 = -133
 *
 * compute the central value
 *
 *      ? lfun(L94, 2)
 *      %5 = 0.17815783617895789653725754803907877238
 *
 * The format is
 *
 *      [level, class, dimension, root_numbers, ap_values, ap2_values]
 */


{form_94a=
[94, "a", 1, [[2, 1], [47, -1]],
[
  [  2,     -5], [  3,     -1], [  5,    -13], [  7,      8],
  [ 11,    -12], [ 13,    -59], [ 17,    -13], [ 19,     44],
  [ 23,     75], [ 29,     59], [ 31,    228], [ 37,   -102],
  [ 41,     -7], [ 43,   -210], [ 47,    548], [ 53,   -491],
  [ 59,    -43], [ 61,    859], [ 67,   -417], [ 71,   -165],
  [ 73,  -1272], [ 79,    488], [ 83,     81], [ 89,  -1013],
  [ 97,   1039], [101,   1596], [103,    670], [107,    468],
  [109,   -151], [113,   -294], [127,   1021], [131,   -289],
  [137,   1492], [139,  -1352], [149,   -672], [151,   -537],
  [157,    740], [163,    909], [167,     41], [173,   2412],
  [179,   -883], [181,   2987], [191,  -4957], [193,  -4530],
  [197,  -3416], [199,   -749], [211,  -1554], [223,   1283],
  [227,   3845], [229,   2117], [233,   4829], [239,  -3950],
  [241,   6741], [251,    349], [257,   -360], [263,  -1281],
  [269,  -1660], [271,   1016], [277,   -992], [281,   2550],
  [283,  -3547], [293,  -8454], [307,   1017], [311,  -4915],
  [313,  -7126], [317,    547], [331,    418], [337,  12721],
  [347,  -2393], [349,  -1107], [353,   -312], [359,   1125],
  [367,  11405], [373,   9657], [379,   4993], [383,   2042],
  [389,  -3998], [397,   1337], [401,  -8513], [409,  -7478],
  [419,   3452], [421,  -5162], [431,  -2851], [433,   4331],
  [439,  -3906], [443,  -3249], [449,   4755], [457, -14655],
  [461,    449], [463,   -744], [467,  18469], [479,  11544],
  [487,  -4718], [491,   5543], [499,  19108], [503,    549],
  [509, -18244], [521,  -4881], [523,  10959], [541,  -6229],
  [547,   3747], [557, -13600], [563,  20294], [569,   3435],
  [571,  -3906], [577, -17158], [587,  12796], [593,  12018],
  [599, -15221], [601,   -903], [607,   6589], [613,  -7864],
  [617,   9937], [619,  15201], [631, -22073], [641,  14272],
  [643,  -4239], [647,  10920], [653,   -204], [659,  11795],
  [661, -25881], [673,   3563], [677,  -9731], [683,  17960],
  [691, -16548], [701,   5757], [709,  -2126], [719,   3990],
  [727, -30576], [733,  -7875], [739, -31734], [743,  -5984],
  [751,  -4056], [757,  26453], [761, -20901], [769,  22547],
  [773,  35172], [787, -37044], [797,    274], [809,  -4698],
  [811,  -1559], [821, -12989], [823,  10001], [827, -19787],
  [829,   1199], [839, -12205], [853,  -9269], [857,  -3982],
  [859, -33376], [863,  17342], [877,  44023], [881,    992],
  [883, -36483], [887,  51547], [907,  -7070], [911,  44259],
  [919,   4675], [929, -50706], [937, -19364], [941, -27898],
  [947, -52029], [953,  -5955], [967,  35629], [971,  67269],
  [977,   5075], [983, -37059], [991, -11485], [997,  56793]
],[
  [ 3,  -17], [ 5,    9], [ 7,  -12], [11, -150], [13,  115],
  [17, -351], [19,  -42], [23, -795], [29,  -54], [31,  488]
]];}