File: neural_function.c

    1   /*
    2    * File: neural_function.c
    3    *
    4    * MATLAB Coder version            : 3.0
    5    * C/C++ source code generated on  : 28-Feb-2020 13:04:44
    6    */
    7   
    8   /* Include Files */
    9   #include "rt_nonfinite.h"
   10   #include "neural_function.h"
   11   #include "bsxfun.h"
   12   #include "repmat.h"
   13   
   14   /* Function Declarations */
   15   static void mapminmax_apply(const double x[550], const double settings_gain[550],
   16     const double settings_xoffset[550], double y[550]);
   17   static void softmax_apply(double n[4], double a[4]);
   18   static void tansig_apply(const double n[25], double a[25]);
   19   
   20   /* Function Definitions */
   21   
   22   /*
   23    * Arguments    : const double x[550]
   24    *                const double settings_gain[550]
   25    *                const double settings_xoffset[550]
   26    *                double y[550]
   27    * Return Type  : void
   28    */
   29   static void mapminmax_apply(const double x[550], const double settings_gain[550],
   30     const double settings_xoffset[550], double y[550])
   31   {
   32     double dv7[550];
   33     double dv8[550];
   34   
   35     /*  ===== MODULE FUNCTIONS ======== */
   36     /*  Map Minimum and Maximum Input Processing Function */
   37     bsxfun(x, settings_xoffset, dv7);
   38     b_bsxfun(dv7, settings_gain, dv8);
   39     c_bsxfun(dv8, y);
   40   }
   41   
   42   /*
   43    * Arguments    : double n[4]
   44    *                double a[4]
   45    * Return Type  : void
   46    */
   47   static void softmax_apply(double n[4], double a[4])
   48   {
   49     int ixstart;
   50     double mtmp;
   51     int ix;
   52     boolean_T exitg1;
   53     double av[4];
   54     double numer[4];
   55     double denom;
   56   
   57     /*  Competitive Soft Transfer Function */
   58     ixstart = 1;
   59     mtmp = n[0];
   60     if (rtIsNaN(n[0])) {
   61       ix = 2;
   62       exitg1 = false;
   63       while ((!exitg1) && (ix < 5)) {
   64         ixstart = ix;
   65         if (!rtIsNaN(n[ix - 1])) {
   66           mtmp = n[ix - 1];
   67           exitg1 = true;
   68         } else {
   69           ix++;
   70         }
   71       }
   72     }
   73   
   74     if (ixstart < 4) {
   75       while (ixstart + 1 < 5) {
   76         if (n[ixstart] > mtmp) {
   77           mtmp = n[ixstart];
   78         }
   79   
   80         ixstart++;
   81       }
   82     }
   83   
   84     for (ixstart = 0; ixstart < 4; ixstart++) {
   85       av[ixstart] = n[ixstart] - mtmp;
   86     }
   87   
   88     for (ixstart = 0; ixstart < 4; ixstart++) {
   89       numer[ixstart] = exp(av[ixstart]);
   90     }
   91   
   92     denom = numer[0];
   93     for (ixstart = 0; ixstart < 3; ixstart++) {
   94       denom += numer[ixstart + 1];
   95     }
   96   
   97     mtmp = denom;
   98     for (ixstart = 0; ixstart < 1; ixstart++) {
   99       if (denom == 0.0) {
  100         mtmp = 1.0;
  101       }
  102     }
  103   
  104     for (ixstart = 0; ixstart < 4; ixstart++) {
  105       a[ixstart] = numer[ixstart] / mtmp;
  106     }
  107   }
  108   
  109   /*
  110    * Arguments    : const double n[25]
  111    *                double a[25]
  112    * Return Type  : void
  113    */
  114   static void tansig_apply(const double n[25], double a[25])
  115   {
  116     int k;
  117   
  118     /*  Sigmoid Symmetric Transfer Function */
  119     for (k = 0; k < 25; k++) {
  120       a[k] = 2.0 / (1.0 + exp(-2.0 * n[k])) - 1.0;
  121     }
  122   }
  123   
  124   /*
  125    * NEURAL_FUNCTION neural network simulation function.
  126    *
  127    *  Generated by Neural Network Toolbox function genFunction, 28-Feb-2020 12:26:30.
  128    *
  129    *  [Y] = neural_function(X,~,~) takes these arguments:
  130    *
  131    *    X = 1xTS cell, 1 inputs over TS timesteps
  132    *    Each X{1,ts} = 550xQ matrix, input #1 at timestep ts.
  133    *
  134    *  and returns:
  135    *    Y = 1xTS cell of 1 outputs over TS timesteps.
  136    *    Each Y{1,ts} = 4xQ matrix, output #1 at timestep ts.
  137    *
  138    *  where Q is number of samples (or series) and TS is the number of timesteps.
  139    * Arguments    : const double X[550]
  140    *                double Y[4]
  141    * Return Type  : void
  142    */
  143   void neural_function(const double X[550], double Y[4])
  144   {
  145     double dv0[4];
  146     double dv1[25];
  147     double dv2[550];
  148     static const double dv3[550] = { -12.7307468279496, -12.9979051301932,
  149       -11.3389957066626, -9.72597237256957, -9.87855300656429, -9.87855300656429,
  150       -10.1496965928853, -9.95097910015346, -10.2312712689577, -9.57982150409833,
  151       -9.57982150409833, -6.91672478831545, -6.00719157772743, -4.71014432394466,
  152       -4.0191399908578, -2.79887666953591, -3.31414056050929, -2.75657288086071,
  153       -2.90781741728917, -4.05193502511177, -6.10524796444401, -6.10524796444401,
  154       -6.23192887549529, -5.67465295394784, -4.72378051718039, -3.61585975822761,
  155       -3.64048516376901, -4.00161898408471, -5.88179088469566, -4.5626884553634,
  156       -4.71895585512618, -8.22372295449374, -9.88899021225516, -11.4157262762015,
  157       -12.2702218729095, -12.2876896160834, -10.9097396277659, -8.8689399507548,
  158       -8.60794685443097, -9.43550407260586, -10.1782358918928, -11.6812003323265,
  159       -12.3579323891901, -12.8605127069955, -13.9544696374021, -15.6197818743026,
  160       -17.1317556112748, -17.5352020030708, -15.8944932290233, -14.8084543379887,
  161       -4.85817010629236, -4.63313643237115, -4.23622823823553, -4.37645886288847,
  162       -4.82373904590722, -5.86868906104432, -5.41243856099539, -5.3572534413509,
  163       -4.39689206404564, -4.38763893879143, -3.92085192027981, -3.47117379308615,
  164       -3.62040365799718, -3.15629870552451, -3.27927953897595, -2.88796495712678,
  165       -3.03744921182438, -3.99308648723241, -4.38457133053988, -2.84825895652115,
  166       -2.95399646823239, -2.95675983301478, -3.1078431359255, -2.63090920140422,
  167       -2.39628175181352, -2.7544592795963, -3.10997658105362, -2.50044837551963,
  168       -2.50044837551963, -2.05971893014128, -1.66997151934419, -0.979957483987883,
  169       0.203408752657561, 0.245811162769146, 0.245811162769146, 0.225304486036269,
  170       0.206789487154313, -0.0983414001924414, -0.0190920126034539,
  171       -0.318814551667921, -0.30346670241318, -0.170394591888141,
  172       -0.186262562913261, -0.102541398356555, -0.102541398356555,
  173       -0.00227059787569384, 0.0210558204915932, 0.00223935849078227,
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  175       -0.436492115259171, -0.436492115259171, -0.38163098692894,
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  240       -0.302769839763641, -0.302769839763641, -0.303919970989227,
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  252       -0.302577674388886, -0.302577674388886, -0.302577674388886,
  253       -0.302577674388886, -0.295674979686737, -0.287621676921844,
  254       -0.287621676921844, -0.287621676921844, -0.287621676921844,
  255       -0.287621676921844, -0.215907752513886, -0.215907752513886,
  256       -0.215907752513886, -0.215907752513886, -3.13948345184326, -3.13948345184326,
  257       -3.13948345184326, -3.13948345184326, -3.13948345184326, -3.13948345184326,
  258       -3.13948345184326, -3.13948345184326, -3.13910007476807, -3.13910007476807,
  259       -3.13910007476807, -3.13910007476807, -3.13756608963013, -3.13756608963013,
  260       -3.13756608963013, -3.13756608963013, -3.13756608963013, -3.13756608963013,
  261       -3.13756608963013, -3.13756608963013, -3.13507342338562, -3.13507342338562,
  262       -3.1306631565094, -3.1306631565094, -3.13123846054077, -3.13123846054077,
  263       -3.13373112678528, -3.13373112678528, -3.13373112678528, -3.13373112678528,
  264       -3.13373112678528, -3.13373112678528, -3.13373112678528, -3.13373112678528,
  265       -3.13373112678528, -3.13507342338562, -3.13507342338562, -3.13507342338562,
  266       -3.13507342338562, -3.13507342338562, -3.13507342338562, -3.13507342338562,
  267       -3.13507342338562, -3.13507342338562, -3.14140105247498, -3.14140105247498,
  268       -3.14140105247498, -3.14140105247498, -3.14140105247498, -3.14140105247498,
  269       -2.5770411491394, -2.5770411491394, -2.5770411491394, -3.06562519073486,
  270       -3.06562519073486, -3.06562519073486, -2.69200205802917, -2.69200205802917,
  271       -2.69200205802917, -2.3662793636322, -2.3662793636322, -2.3662793636322,
  272       -2.3662793636322, -2.29921889305115, -2.29921889305115, -2.29921889305115,
  273       -2.29921889305115, -2.29921889305115, -2.55788087844849, -2.55788087844849,
  274       -2.55788087844849, -2.55788087844849, -2.95066428184509, -2.95066428184509,
  275       -2.95066428184509, -2.95066428184509, -2.95066428184509, -2.95066428184509,
  276       -2.76864266395569, -2.76864266395569, -2.91234397888184, -2.91234397888184,
  277       -2.91234397888184, -2.91234397888184, -2.91234397888184, -2.85486340522766,
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  279       -2.85486340522766, -2.85486340522766, -3.59252953529358, -2.01181650161743,
  280       -2.01181650161743, -2.01181650161743, -2.01181650161743, -2.01181650161743,
  281       -0.574804723262787, -0.574804723262787, -4.08111333847046, -4.3014554977417,
  282       -4.3014554977417, -4.3014554977417, -4.3014554977417, -4.3014554977417,
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  284       -4.12901401519775, -4.12901401519775, -4.06195306777954, -4.06195306777954,
  285       -3.42966818809509, -3.31470727920532, -3.31470727920532, -2.8452832698822,
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  304       -14.8682823181152, -14.8682823181152, -14.8682823181152, -14.8682823181152,
  305       -15.3281259536743, -16.1424331665039, -16.1424331665039, -16.7747173309326,
  306       -16.7747173309326, -16.7747173309326 };
  307   
  308     static const double dv4[550] = { 0.0737197131312659, 0.0731372654979804,
  309       0.0779421143187805, 0.0837888216210829, 0.0838536877613095,
  310       0.0857506108668044, 0.082503491612047, 0.0829962209285445,
  311       0.0823461405613057, 0.083226163731142, 0.083226163731142, 0.0936977929444671,
  312       0.0998972410634992, 0.105640479382992, 0.113752507632469, 0.113180880536942,
  313       0.114568359481849, 0.118463206401579, 0.118286221679356, 0.110504955535767,
  314       0.0929515825943298, 0.0972642413966892, 0.0957393083308745,
  315       0.105094879937895, 0.111049228871025, 0.120388416997437, 0.11827354570035,
  316       0.11339164658674, 0.102029389817803, 0.109390683597104, 0.109853429765235,
  317       0.0952319110097174, 0.0877887459802064, 0.0835294460370446,
  318       0.0805143368276177, 0.0803422970668577, 0.0837348811790414,
  319       0.0921300568259981, 0.0926195888399008, 0.0892010474819162,
  320       0.090249256491071, 0.0840540707181724, 0.0825531740015171,
  321       0.0805437553000705, 0.0771270735844643, 0.0713475697273614,
  322       0.0676961847084034, 0.0671190611511484, 0.0710300778343528,
  323       0.0724814909285354, 0.10839754626579, 0.109082510387161, 0.121847428934333,
  324       0.134343113076296, 0.12938137645556, 0.121189166279302, 0.12194533448756,
  325       0.121975133299211, 0.128143969228673, 0.136646328602946, 0.13566986692922,
  326       0.13998096215551, 0.132888094594678, 0.130243193982776, 0.132098398846076,
  327       0.126226816890209, 0.129756853183589, 0.124768728431858, 0.118647316175531,
  328       0.121446794193309, 0.111010444744822, 0.133546621986955, 0.130411591608833,
  329       0.127098831065891, 0.130468415500242, 0.130143863477421, 0.125330548529734,
  330       0.126277333136555, 0.125620864980248, 0.129197358861307, 0.133939365379475,
  331       0.155072997911636, 0.176822064766055, 0.170338667473947, 0.159978355478615,
  332       0.16309690142675, 0.161297247820436, 0.154940326226814, 0.15398341293013,
  333       0.150510216632424, 0.174112014113204, 0.161241164577614, 0.153351348348651,
  334       0.147952692050282, 0.136197344558842, 0.123896246944586, 0.112675426623616,
  335       0.109898588972324, 0.121285366603101, 0.1302491053612, 1.94505890880609,
  336       1.94505890880609, 2.08376038827718, 2.63042815244669, 2.65648116572056,
  337       2.72887806120565, 2.72887806120565, 2.72887806120565, 2.72887806120565,
  338       2.72887806120565, 2.9730294131993, 2.98010798644714, 3.03797428013141,
  339       3.10325300037068, 3.34217726289924, 3.34217726289924, 3.53239518080711,
  340       3.12650793900006, 3.36463808295309, 3.05527746541072, 3.05527746541072,
  341       3.05527746541072, 3.05527746541072, 3.06525392502795, 3.06525392502795,
  342       3.01117563967477, 3.01117563967477, 3.01117563967477, 2.60037130412436,
  343       2.31144115922166, 2.31144115922166, 2.27227602956399, 2.27227602956399,
  344       2.27227602956399, 2.27227602956399, 2.20489494964715, 2.20489494964715,
  345       2.20489494964715, 2.20489494964715, 2.53711895077713, 2.19779695208774,
  346       2.19779695208774, 2.32864257687765, 2.32864257687765, 2.36382507961886,
  347       2.46225321373329, 2.47360745909033, 2.50998405977925, 3.00034850413486,
  348       2.4430293815023, 1.42475287942527, 1.42475287942527, 1.38049126902147,
  349       1.29525220942577, 1.29525220942577, 1.29525220942577, 1.29525220942577,
  350       1.27805861305344, 1.27805861305344, 1.28417789886875, 1.28417789886875,
  351       1.28417789886875, 1.28417789886875, 1.30266646810259, 1.24212243021971,
  352       1.24212243021971, 1.1673981221324, 1.1673981221324, 1.1673981221324,
  353       1.1673981221324, 1.1673981221324, 1.09793450335987, 1.09793450335987,
  354       1.09793450335987, 1.16594817723477, 1.16594817723477, 1.22390354915058,
  355       1.18658113330583, 1.18658113330583, 1.18658113330583, 1.37291997874812,
  356       1.37291997874812, 1.37291997874812, 1.37291997874812, 1.37291997874812,
  357       1.37291997874812, 1.46078043956849, 1.46078043956849, 1.46078043956849,
  358       1.46078043956849, 1.46078043956849, 1.46078043956849, 1.59242419424724,
  359       1.59242419424724, 1.59242419424724, 0.96776705754004, 1.00359112547823,
  360       1.00399363142191, 1.00399363142191, 1.01197577719351, 1.802225172122,
  361       2.01769813696653, 1.81881139219102, 1.81881139219102, 1.81881139219102,
  362       1.81881139219102, 1.83705291976323, 1.83705291976323, 1.83705291976323,
  363       1.83705291976323, 1.86952260788639, 2.01283092710834, 2.01283092710834,
  364       1.98254281091693, 2.24913814255313, 2.24913814255313, 2.28819996458021,
  365       2.28819996458021, 2.28819996458021, 2.28819996458021, 2.25996762443073,
  366       1.79318821703358, 1.79318821703358, 1.79834105521879, 1.79834105521879,
  367       1.71301829923018, 1.71301829923018, 1.71301829923018, 1.71301829923018,
  368       1.71301829923018, 1.71301829923018, 1.67183261142208, 1.56065506855441,
  369       1.56065506855441, 1.56065506855441, 1.56065506855441, 1.56065506855441,
  370       1.56065506855441, 1.56065506855441, 1.56065506855441, 1.49153374137136,
  371       1.49153374137136, 1.38763343145287, 1.50982552861887, 1.43812180641443,
  372       1.43812180641443, 1.56880554906973, 1.499874639558, 1.499874639558,
  373       1.499874639558, 15.6377266249706, 13.5283982234378, 13.5283982234378,
  374       13.5283982234378, 13.6345148622994, 13.6345148622994, 14.0381955833428,
  375       14.0381955833428, 14.7529880197818, 15.0727854242283, 15.5213523395059,
  376       16.1460347066828, 16.2466644190241, 16.7153019990424, 16.7153019990424,
  377       18.1713977533737, 18.7259919444922, 18.7259919444922, 19.0335256725263,
  378       21.1569599273192, 18.9643341344188, 18.9643341344188, 20.2531403216527,
  379       21.2864522292294, 21.2864522292294, 21.2864522292294, 18.3310265627176,
  380       18.3310265627176, 18.3310265627176, 18.3310265627176, 18.3310265627176,
  381       13.3722633322387, 13.7422643932742, 13.5812272731688, 13.5812272731688,
  382       12.9088872200815, 12.658228459333, 12.658228459333, 12.0861820057459,
  383       12.0861820057459, 12.0861820057459, 12.5365140676112, 12.5365140676112,
  384       12.185022005835, 12.185022005835, 13.9257278311943, 13.9257278311943,
  385       14.0381952162696, 14.0381952162696, 14.0381952162696, 3.44578053924118,
  386       3.44578053924118, 3.43896605640512, 3.43896605640512, 3.43896605640512,
  387       3.45262492426837, 3.45262492426837, 3.45262492426837, 3.65978187745244,
  388       3.68044407824018, 3.68044407824018, 3.68044407824018, 3.68044407824018,
  389       3.69086291646794, 3.77365470952882, 3.7970078777224, 3.7970078777224,
  390       3.78049141023561, 3.78049141023561, 3.78049141023561, 3.7198220929356,
  391       3.71187856647268, 3.71187856647268, 3.71187856647268, 3.65209562328848,
  392       3.65209562328848, 3.59668278510906, 3.56350333087797, 3.56350333087797,
  393       3.55379018059131, 3.55379018059131, 3.55379018059131, 3.55379018059131,
  394       3.55379018059131, 3.51783490187428, 3.57572197664952, 3.57572197664952,
  395       3.57572197664952, 3.57572197664952, 3.57572197664952, 3.67655337146363,
  396       3.73179967542636, 3.73179967542636, 3.73179967542636, 3.73179967542636,
  397       3.73179967542636, 4.34961572882931, 4.44982165932156, 4.45552236522862,
  398       4.45552236522862, 0.318796329334695, 0.318796329334695, 0.318796329334695,
  399       0.318659968606595, 0.318659968606595, 0.318659968606595, 0.318659968606595,
  400       0.318630761896984, 0.318650224372301, 0.318504277455287, 0.318504277455287,
  401       0.318504277455287, 0.318582104009366, 0.318582104009366, 0.318582104009366,
  402       0.318582104009366, 0.318572364536427, 0.318572364536427, 0.318572364536427,
  403       0.318572364536427, 0.31869890307214, 0.31869890307214, 0.318923033763206,
  404       0.318923033763206, 0.318893778813546, 0.319059619773766, 0.318932794689766,
  405       0.318932794689766, 0.318864541351088, 0.318864541351088, 0.318864541351088,
  406       0.318864541351088, 0.318864541351088, 0.318864541351088, 0.318864541351088,
  407       0.318796317219325, 0.318796317219325, 0.318806058274648, 0.318806058274648,
  408       0.318806058274648, 0.318806058274648, 0.318806058274648, 0.318806058274648,
  409       0.318786576759255, 0.318465378435716, 0.318465378435716, 0.318465378435716,
  410       0.318465378435716, 0.318465378435716, 0.318475099277074, 0.286373879133037,
  411       0.286373879133037, 0.305661138699066, 0.284423101524398, 0.284423101524398,
  412       0.284423101524398, 0.300383537768881, 0.300383537768881, 0.301685775464158,
  413       0.290761218911073, 0.290761218911073, 0.290761218911073, 0.290761218911073,
  414       0.293623843524256, 0.293623843524256, 0.285981574071274, 0.28326533443232,
  415       0.28326533443232, 0.257418693748211, 0.256155281631907, 0.256155281631907,
  416       0.252438405942333, 0.240514466392618, 0.238590352905246, 0.220916989241875,
  417       0.220916989241875, 0.220916989241875, 0.213900162017374, 0.218146876737874,
  418       0.19276690703258, 0.190133476810089, 0.190133476810089, 0.190133476810089,
  419       0.190133476810089, 0.190133476810089, 0.191178168123998, 0.191178168123998,
  420       0.191178168123998, 0.249720759016304, 0.259983254795961, 0.260632405351823,
  421       0.285590371549362, 0.253357460348641, 0.308826276457532, 0.308826276457532,
  422       0.308826276457532, 0.307461792907457, 0.307461792907457, 0.394643776477556,
  423       0.394643776477556, 0.287557239470959, 0.278727030153135, 0.278727030153135,
  424       0.293623833246632, 0.293623833246632, 0.294037390376659, 0.298237928407749,
  425       0.310664516121387, 0.313934665006441, 0.319214919118294, 0.292390122628689,
  426       0.292390122628689, 0.295285091559728, 0.295285091559728, 0.325688845266692,
  427       0.428678747448357, 0.463925667328377, 0.410957786064162, 0.362441933237833,
  428       0.365615683479614, 0.365615683479614, 0.382356327534014, 0.382356327534014,
  429       0.382356327534014, 0.36433953044955, 0.346213183930418, 0.346213183930418,
  430       0.346213183930418, 0.325688845266692, 0.325688845266692, 0.325688845266692,
  431       0.324171664820436, 0.324171664820436, 0.334561792310813, 0.334561792310813,
  432       0.292390132820128, 0.292390132820128, 0.300816358863253, 0.323669070125029,
  433       0.349692719581773, 0.356256911586017, 0.345068684999395, 0.301250439875284,
  434       0.286373869356684, 0.272541190926479, 0.272541190926479, 0.285981583820861,
  435       0.262930169423143, 0.262930169423143, 0.262930169423143, 0.189100136593982,
  436       0.182647903923192, 0.182647903923192, 0.182647903923192, 0.182647903923192,
  437       0.182647903923192, 0.193660994082086, 0.193660994082086, 0.210450165635959,
  438       0.194382277365815, 0.197135556310388, 0.197135556310388, 0.197135556310388,
  439       0.212809956876381, 0.253665316080423, 0.337809970937884, 0.337809970937884,
  440       0.337809970937884, 0.243601594713961, 0.254593365440284, 0.235894407503081,
  441       0.235894407503081, 0.235894407503081, 0.235894407503081, 0.235894407503081,
  442       0.235894407503081, 0.235894407503081, 0.223998437999173, 0.238590359691277,
  443       0.238590359691277, 0.238590359691277, 0.242751802593772, 0.242751802593772,
  444       0.242751802593772, 0.211516271628732, 0.220916995059803, 0.219754255635628,
  445       0.219754255635628, 0.214559656663953, 0.20268596950324, 0.197882984806481,
  446       0.197882984806481, 0.197882984806481, 0.196763950803195, 0.185735362410782,
  447       0.172677037434154, 0.166746435973751, 0.15839647616421, 0.15839647616421,
  448       0.15839647616421 };
  449   
  450     double dv5[25];
  451     int i0;
  452     double d0;
  453     int i1;
  454     static const double a[13750] = { -0.048706749568147516, 0.14643176402790667,
  455       0.015499794159650738, -0.10024806204498703, 0.1074592417403528,
  456       -0.093070403190126674, -0.079531929314427957, -0.16984657329968555,
  457       0.13366273576723187, 0.22682274442168657, -0.0030578880736582947,
  458       -0.033531629182866937, 0.16099437324581034, -0.039362777957962392,
  459       -0.081216893237417945, 0.06540903975949211, 0.060248423017415773,
  460       -0.15520900272362415, 0.1623326860364154, -0.063172318247665254,
  461       0.13435099246137061, 0.0279267932342416, 0.024477757064696147,
  462       -0.33606678877593044, -0.00434649211969574, 0.081533702782163389,
  463       0.12271585222351171, 0.096199220414280071, -0.12478108369726823,
  464       -0.010026052702740502, -0.17086708206402365, -0.099419109016049126,
  465       -0.15056850657087184, 0.17333308748641352, 0.21124973224546681,
  466       -0.17561165254348127, -0.079758669322692863, 0.1117991312898575,
  467       -0.073986734792994183, -0.099735416567146365, 0.080296981957421992,
  468       0.15438552530126659, 0.017330659725905948, 0.17452485938090082,
  469       -0.020063279419861756, 0.085381216813164282, 0.0069090279194761956,
  470       -0.0077679631662889307, -0.32041372765632864, -0.0094216471355233009,
  471       0.0894319707069931, 0.055985099333288317, 0.11475124245739081,
  472       -0.13587073950798434, -0.056585297796224329, -0.11160849776357563,
  473       -0.13417484237155763, -0.13521081960832199, 0.10416170468245607,
  474       0.1263636536862541, -0.048528194053956968, 0.03217662652152687,
  475       0.057032807522827571, -0.026545614624649893, -0.13733608312456205,
  476       -0.010130431772287925, 0.084060780513456779, -0.0945453275361938,
  477       0.14187323617730049, -0.056705642382713972, 0.12582456001350892,
  478       -0.0097880392386231752, -0.10450297134999777, -0.20894200125961282,
  479       0.029875308502485248, -0.065072064964182483, 0.14719269907133747,
  480       0.07084865737396058, -0.076473595072249267, -0.008552073396932822,
  481       -0.12877221809385375, -0.053346210622905288, -0.0043630654244702421,
  482       0.062686766233716842, 0.23386902636010237, 0.063512665151936445,
  483       0.10795325993806604, -0.002567921799531892, -0.069670636999965882,
  484       -0.069649354951925618, -0.015204067976669207, 0.17458186677007945,
  485       0.072230276488043588, 0.1873880291188072, -0.071746993349709035,
  486       0.10734630036798272, -0.057675290102536143, -0.10427850067582535,
  487       -0.31353698438140565, -0.02968612364302179, -0.032236009400274414,
  488       0.081581763421490663, 0.044265992470899587, -0.019839410878127319,
  489       -0.039000833212059417, -0.0067055697424811813, -0.078046566218776869,
  490       0.053903513626500379, 0.13628088035814107, 0.21790020846791108,
  491       -0.059894017368976413, 0.0028085827748861691, 0.0877694778135166,
  492       -0.13805242491702638, -0.11559044054462489, -0.09895022814098689,
  493       0.1924076189327209, -0.070857503295767649, 0.0945763627491848,
  494       -0.065298214104612326, 0.054737065466880813, 0.10746715529258248,
  495       -0.039725995676879983, -0.21528519297245546, 0.078071857104178313,
  496       -0.028035759070826966, 0.14965212549982573, -0.02128992834387242,
  497       0.0090289710050247378, 0.011452715267292064, -0.044534096951456187,
  498       0.081663123630637741, -0.10290462216768384, 0.0994021658064183,
  499       0.26397418749252921, 0.049417621877800695, -0.02334697343621563,
  500       0.037757708135817317, -0.089322101861543851, 0.036195624770729892,
  501       -0.048366351415973126, 0.21888695373345868, -0.0053731243908839744,
  502       0.20791157482359371, -0.1801481268843918, -0.064363732517187369,
  503       -0.037369887971941754, -0.11790431270105534, -0.27208580689702017,
  504       0.085044396808182154, -0.049057367100840257, 0.081137073316338681,
  505       -0.015481304501743282, -0.057021729627964757, 0.064401270899487911,
  506       -0.12968899026579248, 0.075412266091043359, -0.12033273504202904,
  507       0.089855481951318816, 0.13298118798434358, 0.010612278917878012,
  508       0.1011418404857502, 0.071958306561648852, -0.040464310531980394,
  509       0.045258383105639725, -0.12055825614130038, 0.15797150757606807,
  510       0.019653311347242131, 0.088072871349199916, -0.070692401264868823,
  511       -0.027992786757465242, 0.099467727228029226, -0.0033388083126498227,
  512       -0.27083546480005172, -0.0381007280044232, -0.09255566680918427,
  513       0.13761122866017156, -0.0546796644498657, 0.050638189206143311,
  514       0.033659933774693812, 0.0010417138234256691, -0.087050664165834152,
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 1795       -0.084222467899749909, -0.053840786140974456, -0.038190212471401065,
 1796       0.050880147532099532, -0.040052300836119832, 0.060164991818812928,
 1797       0.10843912522989264, -0.0070881084935952472, -0.016603154252416367,
 1798       0.054119519893577661, 0.022100811948773409, 0.00833410807757708,
 1799       0.093518486715906832, -0.0865607430301429, -0.021743100151382883,
 1800       0.09762856381971434, -0.051112239682273325, -0.013708625777103129,
 1801       -0.037025696382456091, -0.19986370677948753, -0.00096374878760900477,
 1802       -0.029031797906297445, 0.11564541468635686, 0.10995134949261826,
 1803       0.0697110189830576, -0.16160882006603894, -0.0032992925194160454,
 1804       -0.021692530080501968, -0.075990639765982013, 0.067647800644732026,
 1805       -0.030303240428232646, -0.020940067944572718, 0.018335583644457431,
 1806       -0.044095876991489362, -0.0693633426880092, -0.055592702282384984,
 1807       -0.037321883149318544, 0.0736918667212924, -0.0070221828591656311,
 1808       -0.084821660504034654, -0.035642008399731938, -0.16019218753371367,
 1809       0.16702952595140075, -0.070392124581746526, -0.14137969511252302,
 1810       0.047669309285839477, 0.022960408450663886, -0.027719855829838248,
 1811       -0.0061760826000471338, 0.097401700889935355, -0.11004795807365574,
 1812       0.011945177794556968, 0.0607905218533485, 0.059597460083775249,
 1813       -0.082505039764041013, 0.070754334293148313, -0.03245952275558469,
 1814       0.0041261713457236915, -0.01720909055593129, 0.037335656394265219,
 1815       0.0083894372944757073, 0.037624683406639506, 0.18708257135208819,
 1816       0.062918371290376529, 0.08181581989103863, -0.075225340614083452,
 1817       -0.13206852252457796, -0.053651605555495509, -0.055036351803234795,
 1818       -0.15541228470381366, -0.083829333701397432, 0.067890698041152345,
 1819       -0.041677154518698051, -0.11388794514983173, 0.11435758471037,
 1820       0.025830185057464646, 0.039153564071423945, 0.00056421276635673407,
 1821       -0.043034691433767418, 0.062664578910284943, -0.085922350836144371,
 1822       -0.037290899482044546, 0.069898728229391929, -0.07993258378887734,
 1823       -0.010656213999184384, -0.079503031876292082, -0.12047067020223114,
 1824       0.18743970832012891, 0.060624926091131813, -0.054249831249575664,
 1825       0.0882721842119236, -0.15380442421722645, -0.014025652825526121,
 1826       0.021702388174023497, -0.094962220082584356, 0.087434293069336366,
 1827       -0.071939336185326413, 0.10300744874208177, 0.056470189816854428,
 1828       0.066580654331626091, 0.088602170448854545, 0.10208638140999926,
 1829       0.0688531044078546, 0.0975563815605989, -0.0038170473674904591,
 1830       0.039837278930273681, -0.093247121849817122, 0.039222373275862747,
 1831       -0.095133516139177754, -0.028155227297854777, -0.0280552111130499,
 1832       0.011891704350081573, 0.12081120550214702, -0.087546372758760413,
 1833       0.017924893487638056, -0.054283936122585516, -0.23936026568193583,
 1834       0.041798505299521609, 0.017243060249912123, -0.020579629866389955,
 1835       -0.062029561819110936, -0.11903932732550529, 0.038363919601293005,
 1836       -0.081782617348331157, 0.042985042031668988, -0.10838782713144274,
 1837       0.057152547565420028, 0.011479203855190344, -0.037247851142695583,
 1838       0.0055682706863137742, -0.0626845214679829, -0.075370249007514975,
 1839       0.037426110964112962, 0.094954960638963873, 0.059125693462825257,
 1840       0.00015448443475581694, -0.097874253303898179, 0.11560154844475577,
 1841       -0.0052806228361677015, -0.11580871074245835, -0.06202880136987915,
 1842       -0.027990821486011966, 0.038386760118959834, -0.07344742589407563,
 1843       0.11942436954533334, -0.079826023702808155, -0.028862733702603005,
 1844       0.020234560989404474, -0.026131896818694572, 0.09913741559382086,
 1845       0.10900748793717888, 0.046534233955396333, -0.081119315202673778,
 1846       -0.12291008060844705, 0.074758730534949719, 0.011898288604306891,
 1847       -0.17541834560509068, -0.011150409289648854, 0.077064988410131374,
 1848       0.023539817133248014, -0.046398716634020704, 0.07697466517124818,
 1849       0.15088213445014548, 0.046479090061702054, -0.12753059707974404,
 1850       -0.11708093182026826, -0.1581414894001347, 0.0774004686871208,
 1851       -0.057437217974955983, -0.044768278224775686, 0.060370930159065861,
 1852       0.037199513019846905, -0.04673750157124619, 0.0086082381704730131,
 1853       0.065405739133817045, -0.024732314420307509, 0.074845907060285086,
 1854       0.0506346169024355, 0.0059289804060007186, -0.071542608330244131,
 1855       -0.090642753507546275, 0.038651131395166037, -0.041737350984004176,
 1856       0.053890101441047618, 0.14486841538718351, -0.14583707201526327,
 1857       0.012812548603499707, 0.052675948255053569, -0.1097041681814838,
 1858       -0.03302704293623801, 0.048847548811167721, -0.098355826558949033,
 1859       0.0029004052133058231, 0.029397276176747231, 0.065292358934515168,
 1860       0.01871953255558613, 0.0014800338350300008, -0.13700884987113682,
 1861       0.061924557872994633, 0.12170087756942603, 0.063641085066108036,
 1862       0.0051398273583927127, 0.062064488758512885, -0.020023368024412545,
 1863       0.093976238729935949, 0.080155672453045723, 0.11007789885912879,
 1864       0.067682528443068588, -0.027087439511275485, 0.13001057651566159,
 1865       0.0025754810030705, 0.0706122075630038, 0.07923683015182946,
 1866       0.031791905239020667, -0.010026260238188565, 0.018219827263657597,
 1867       -0.13563140960144116, -0.04784028090105423, 0.0433075852523926,
 1868       -0.0089925183772277054, 0.018418012969104121, -0.099362799535079691,
 1869       -0.033974613590493953, -0.033062977864984647, 0.10610966725467608,
 1870       -0.13064497155979166, 0.080980731809091627, -0.0984530782045068,
 1871       -0.05783853828859014, 0.020568169010701146, -0.054051258037192809,
 1872       -0.13752237262579881, -0.0081765543570743032, 0.065071851792233876,
 1873       -0.052326435144507771, -0.00750253964973403, 0.16227351565661519,
 1874       0.075761869820052161, -0.014690181513807882, -0.034603742317617342,
 1875       -0.018664283324584734, -0.12917082496635143, -0.014284657538291886,
 1876       -0.055852371423671193, -0.074120352581000165, 0.075838800238828635,
 1877       0.082414215724330456, -0.0904992767766543, 0.075330842078199123,
 1878       0.0454531564388488, -0.013433656002000039, -0.084755510281291441,
 1879       0.035625588187043068, -0.002397779229636984, -0.099252633109340863,
 1880       0.095134392428360137, 0.028838854216536945, 0.096135505134128843,
 1881       -0.11312418393497745, -0.048473992805378868, -0.11648213340127547,
 1882       0.078624564378804, 0.075688667193054726, -0.024259635698174725,
 1883       0.077739130916648053, 0.035455168063022229, -0.091618050048769953,
 1884       0.063731906853468967, -0.0518107189111428, 0.08009151438929514,
 1885       0.036661562198411372, -0.032150116150817469, 0.08551187851423632,
 1886       0.10085593309795146, 0.065440718127343991, -0.083445620452150579,
 1887       -0.022420687120860709, -0.050105715669413069, -0.0712195749713135,
 1888       -0.016670694638303812, 0.068920774903690432, -0.037515043228734619,
 1889       -0.043036771233010009, 0.10668395304851228, 0.052717896959139005,
 1890       0.035612693059072033, -0.070145241186280863, -0.045289726184635636,
 1891       -0.036813544354445227, -0.047710108336524788, 0.072237682012869467,
 1892       -0.025221461105274668, -0.005163784573678663, 0.020701584710704844,
 1893       -0.097882019093067221, 0.028830746675679308, -0.060197135005606264,
 1894       0.036025711018306671, -0.076824502986749268, 0.07032775713690502,
 1895       0.044839753001794276, -0.023965185883080452, -0.0571475058840961,
 1896       0.0920985104774443, 0.1038935860649129, -0.058622101226847169,
 1897       -0.017237603136612874, 0.007612661948009007, 0.032705835486302813,
 1898       0.064986815912714588, -0.1003431412749574, -0.103907260684252,
 1899       0.048658772825836957, 0.047211395073734022, 0.047151021429160396,
 1900       -0.10014504235625279, -0.1442288699953794, -0.052947078501263956,
 1901       0.11583356244129329, -0.11417965089562482, -0.05450177766124082,
 1902       0.030015067685607473, 0.014070975182151871, 0.082192524927203137,
 1903       -0.03798745275168279, -0.050196895320672216, 0.047740035217412234,
 1904       0.0085468367326064654, 0.12432141465056254, -0.076992688699451528,
 1905       -0.09110866436548315, 0.15449125352150331, 0.020845336006503103,
 1906       0.066772405284293609, 0.01775780004221986, 0.0425623295345152,
 1907       -0.076945199114835466, 0.11066011655211749, 0.10311313419110099,
 1908       -0.080416787652658056, 0.038187453614897476, -0.10618177162645263,
 1909       -0.068676017299012862, -0.063768300658700761, -0.0016530216773976709,
 1910       -0.030874009810317442, 0.029427538620597542, 0.18053714408732716,
 1911       0.0068854947253404021, 0.0819780962436518, 0.035651308255027631,
 1912       0.0096414993658442017, 0.017875902690410568, -0.049626321665527419,
 1913       -0.066026707704306256, 0.0701764152812291, 0.11125294460324804,
 1914       -0.047401627883191515, 0.028642308892612347, -0.15852434631387743,
 1915       0.074378067462441827, -0.018349596320576349, 0.0807245864551282,
 1916       0.13615191594368312, 0.057879862280317169, -0.07247182999384659,
 1917       -0.0545411546216172, 0.03244678528600909, -0.01853666904892538,
 1918       0.0177113663070889, 0.05589120799002404, 0.039302639030612374,
 1919       0.17335381011266535, 0.033905650090076143, 0.023636344504883649,
 1920       -0.0091132138917787361, -0.074758063863585036, -0.061060576917309713,
 1921       0.0778222110412584, -0.046239505018298072, -0.047993458845692241,
 1922       0.053927133323433241, 0.0080777527468698616, -0.054769888379117206,
 1923       0.0020891973189228552, 0.084528212643768183, -0.11759256717728267,
 1924       0.013540798307296341, -0.042132740750309546, 0.057747798059060981,
 1925       -0.088851191971944868, -0.13647293226846255, 0.023489575449309203,
 1926       -0.06578017285853377, 0.060783002105419308, 0.074239236451690171,
 1927       0.01564508587730563, 0.11503887164741983, -0.0749258007767008,
 1928       -0.0069392568781728838, -0.18323374232359349, -0.0736789443691491,
 1929       0.047970004883109547, 0.06922248756638609, 0.090973716468293719,
 1930       0.1065322073947321, 0.051082466987857525, 0.042041809689034947,
 1931       -0.045491070518366976, -0.1871564775531902, 0.076391605069989418,
 1932       -0.092628043567966709, 0.010273981236945222, -0.076927147242999136,
 1933       -0.11139547252048081, -0.039864174990120953, 0.024787040151135989,
 1934       -0.0718384277034907, -0.0064466522870616537, 0.057784905429539853,
 1935       -0.027539175467941233, 0.0922896298230472, 0.0036709781196493066,
 1936       0.08126247929317211, 0.090605868809957676, -0.069344975697134159,
 1937       -0.020154491145558225, -0.06411264383940915, 0.11004750717331294,
 1938       0.062605794393243236, 0.00764759834219974, 0.021282799294636369,
 1939       0.0805613111633356, 0.019069360034725796, -0.1105420585749558,
 1940       0.0074524754725933959, 0.067525151323566221, 0.11917129227360378,
 1941       -0.061243841716760762, 0.047191562439200266, -0.027577325685305253,
 1942       -0.11289707300245465, -0.045371982152512612, 0.054961835129084195,
 1943       0.0905282899091221, -0.04856717172845703, 0.01521417971782537,
 1944       0.035442589049825689, -0.01604810644334926, -0.068587958267709248,
 1945       0.016608239156928384, -0.14283591567687856, 0.071477671952392741,
 1946       0.076388417239225223, 0.060824984692546623, 0.075884707920970185,
 1947       0.048023188757606527, 0.0010606693723822385, 0.0085521007991772174,
 1948       -0.20307959050500851, 0.12312324551525791, 0.020707904589969104,
 1949       -0.0043497015479882608, 0.024703916726633558, -0.025291997753833045,
 1950       0.058448423593210584, -0.044852491940013277, 0.12366977935657633,
 1951       -0.17851366878799829, 0.11079177257334143, -0.1061960152303472,
 1952       0.017044422748287644, 0.13220875749874905, -0.049693259051696519,
 1953       -0.051301527750712825, -0.074889695621855462, 0.0023135902617319555,
 1954       -0.085324236315473062, 0.010229134682416527, 0.059606890284868617,
 1955       0.0650128285449349, -0.073807436581904737, 0.033454386429453906,
 1956       -0.051357029590026873, -0.10008282095765808, 0.096431582205957767,
 1957       0.023941057496438076, 0.0251027158290221, -0.048055391305603649,
 1958       -0.032164595572731394, 0.13026372098911068, -0.06859429021153822,
 1959       0.017069954162430196, -0.025121657944761018, -0.053755029691076608,
 1960       -0.0018103419435883915, 0.02782925002658964, 0.015421793633852765,
 1961       -0.061380106049700164, -0.083081776689616957, -0.13995022830498485,
 1962       -0.039382692005455668, 0.031201648641099807, 0.046717518527613154,
 1963       -0.00068687943737931012, -0.028282198557228105, 0.075797481042499615,
 1964       -0.021564710599173732, 0.0066931341600152952, -0.14513661684877266,
 1965       -0.036092426369880637, 0.06188377563271856, 0.08278576610053133,
 1966       0.10196794623912082, -0.12572751398330065, -0.037529349771053169,
 1967       -0.066004114898903232, 0.0398688655031563, -0.14256408024526263,
 1968       0.038356811854043223, -0.012420343521790864, -0.05014978264124946,
 1969       0.064968955245622947, 0.12102716402511089, 4.5378794138389812E-5,
 1970       -0.046203069153281116, -0.037979501058922942, -0.002525925655477003,
 1971       -0.064376983014813025, -0.023506942403856673, 0.0043301074064975307,
 1972       0.10883461883941958, 0.13670612348179639, -0.041003384640021845,
 1973       0.0026479262934223481, 0.10114898656274822, 0.04208330595919485,
 1974       0.054418324495921586, 0.13607337868376557, -0.13633599054771137,
 1975       0.0463382954583169, 0.011956944380248231, 0.091446968164983142,
 1976       -0.13888821130381998, -0.020608549488905215, 0.014241232689209257,
 1977       -0.075694102100711452, -0.041013191043952638, 0.0848168118909539,
 1978       0.029331555129469493, -0.12258592881342767, -0.040291347397875051,
 1979       0.062085967564310056, 0.0917385880293743, 0.10935684467535212,
 1980       0.043047391529968358, 0.0060304723103711613, 0.038793752389703832,
 1981       -0.10767604987713693, -0.04959804727013533, 0.042044543420133404,
 1982       0.14875739206837821, -0.11448616601222485, 0.046282963201879516,
 1983       -0.13021612882300451, 0.12552715109759746, -0.06631081292221272,
 1984       0.022888126195807268, -0.060417817182428619, -0.022717723709349182,
 1985       -0.0654374492759381, 0.020709886582675051, 0.035531372805879306,
 1986       -0.063165791514572953, -0.13314740065428679, -0.18310567225389951,
 1987       -0.030761796029466357, 0.0066113652729886674, 0.06076651814754911,
 1988       0.071811943676322848, -0.057504071142836358, 0.097300136052746136,
 1989       0.00651298163035414, -0.089906227179305326, 0.015930178464864428,
 1990       -0.022084630786896445, -0.029663863842665044, -0.025090351282248943,
 1991       -0.079633025297752083, 0.014064175771424716, -0.012978007336528718,
 1992       0.0796448013975439, 0.080370389348810911, -0.0048248067879932827,
 1993       -0.092109891135021077, -0.001801036627405807, 0.028941986297189418,
 1994       -0.0076744939524099332, -0.020094014885705083, -0.14193150257719164,
 1995       -0.025567253058204981, -0.070947999103683088, 0.056888616249575655,
 1996       -0.046431919940062572, 0.091590872753349289, -0.083440576771606934,
 1997       0.084376578136471647, 0.12605260121422454, 0.12332552430453148,
 1998       -0.0037530700579764707, 0.078912127864127019, -0.101642336870788,
 1999       -0.11513498203324653, 0.038917757820692948, -0.018933170610463325,
 2000       -0.071426166104211292, 0.012135205667326621, 0.023183201145041032,
 2001       -0.066121735537272339, -0.033619000643430041, 0.045572703814647827,
 2002       -0.011637629483376674, 0.069616419733370918, 0.024148751157972742,
 2003       0.01940007683207938, -0.19274254802247648, 0.06343270266849968,
 2004       -0.02673770113629053, -0.072773573970238328, 0.10102327597061857,
 2005       0.06265647154379117, -0.0033397866920638428, 0.020838116899522655,
 2006       0.044994518761516625, 0.13303810318477469, 0.18826204137506383,
 2007       -0.15652150435115769, -0.13412744003009452, 0.076870072273726386,
 2008       -0.060218710069637769, 0.0044747320178907543, -0.002716834235770954,
 2009       -0.025424491406096435, 0.031105321504082285, 0.017828158372326972,
 2010       0.11487677293579399, 0.070436164582039773, -0.0011792920572514483,
 2011       0.0826339337402026, -0.15784684150976147, -0.061619839554362066,
 2012       0.058269287894052273, 0.078057940312478077, -0.078748157235074029,
 2013       0.024623926981939007, -0.10353708574435543, -0.030335778998298379,
 2014       0.026091131311164514, -0.15153790905620029, 0.014916154411771708,
 2015       -0.00414925907391707, 0.13851011730320098, 0.013152851891293648,
 2016       -0.080664568090792074, 0.020687194912928891, 0.13855519130263849,
 2017       0.004373171620668654, 0.14338200272385393, -0.027796438737277558,
 2018       0.030900210108158924, -0.018974727874821153, 0.0045414300603680352,
 2019       0.067611007643826854, 0.073186379711862232, -0.14278126965809859,
 2020       -0.034490852409077614, -0.034411656987566881, -0.087545959431789444,
 2021       0.0961181191973209, -0.11233338260172322, 0.049000501908220896,
 2022       -0.00801775173666776, 0.097995634734024437, -0.052949703394476577,
 2023       -0.10733941974896959, 0.088351338461447715, 0.082095661233119954,
 2024       -0.050301844821813331, -0.00079909070823741307, 0.056187674723648079,
 2025       -0.061337618665597865, -0.056105264233761387, 0.0086485887331983931,
 2026       -0.0024733442905582759, 0.13023529551007823, 0.032036991296529448,
 2027       -0.092132698368444121, -0.018948193750964328, 0.042349241086632343,
 2028       -0.020603701369264774, 0.027905805377836507, 0.1811780054039259,
 2029       -0.11635963612426731, 0.0921854602010305, 0.0689653497391682,
 2030       0.064743228286468418, -0.0020858977043866841, 0.05007516042689595,
 2031       -0.068347899180528693, 0.011190153837873357, 0.10143387739173045,
 2032       -0.019418166255735374, -0.0034246206081155694, 0.019021179891354552,
 2033       -0.0551306402825764, 0.083743355288845231, 0.016751134084237718,
 2034       0.11698806261997378, -0.11272805263296985, 0.12572651729575868,
 2035       -0.05339914580530622, 0.05855337933127553, 0.0263947829658388,
 2036       0.086856396042135964, 0.012152630389026538, -0.057783873238316685,
 2037       0.016681262010785916, 0.017070576782818883, -0.063507969252124513,
 2038       -0.069636315285588127, -0.057357072082343925, -0.076479131330471989,
 2039       0.031265410686633313, 0.056498536143647853, 0.063445948628325241,
 2040       -0.044593502623259916, -0.11948256624205658, -0.087003142731419791,
 2041       -0.13616262863477926, -0.071605091964738729, -0.032646797080967453,
 2042       -0.0020565148250132025, 0.093063852273562231, 0.023510104224825273,
 2043       0.07273599429851943, 0.07276471524683259, -0.035615522092443105,
 2044       -0.01181418178061616, -0.042905565224770771, -0.079006207950080717,
 2045       -0.055800371330830864, 0.06442569632551208, -0.10402055341644215,
 2046       -0.0925656845187191, -0.0832380369376104, -0.0032689472359917196,
 2047       -0.11663666926625869, 0.041755568060159724, 0.1620757129718764,
 2048       0.18598023792543125, 0.048609035429820674, -0.14909999848116343,
 2049       -0.1139060912868305, -0.043197808456429072, -0.0890212345563922,
 2050       0.005177943166453999, -0.0053451493029472276, 0.044116050158070595,
 2051       -0.0870306736177933, 0.20051329052226749, -0.0045636615950015334,
 2052       0.078067445911255265, -0.040506553211136435, -0.011279854315318451,
 2053       -0.10748265318853698, 0.11369620134108105, -0.031969038367348018,
 2054       -0.017289813834237028, -0.042622636895404527, -0.044303484282809377,
 2055       0.07107888749198718, -0.024399676349421189, 0.013047631953578163,
 2056       0.19934420522690852, 0.17367624562713693, -0.12383496031436399,
 2057       -0.011754369641867988, -0.062624250644785065, -0.025205303337546996,
 2058       0.013475724434503997, -0.095682383028811963, 0.15332628156402991,
 2059       0.03743454247808891, 0.10071164725128667, 0.056352160244729679,
 2060       0.11318850363925659, -0.054247066118306195, -0.050706382926601692,
 2061       0.053752136286847038, -0.035230246752798663, 0.11205701483850287,
 2062       0.10492994453619232, -0.012875964058850276, 0.0738996798653395,
 2063       -0.023092985919930125, 0.022108177291418733, -0.10958877163018281,
 2064       0.11051920420850546, 0.030265046455999534, 0.036370806028485428,
 2065       0.047524480050401469, -0.051779586452531196, -0.18270828093010405,
 2066       -0.19472214901455373, 0.073676193659993144, -0.079859071810089,
 2067       0.20309844963598606, 0.056566856427178534, 0.10847480904925719,
 2068       -0.012549694594745996, -0.018411153503295578, 0.045202118820993134,
 2069       0.096283005192702442, 0.035563005681924276, 0.096474978354359461,
 2070       0.032058245845818407, 0.0991698304851867, 0.05695701660755581,
 2071       -0.069944613924248708, -0.082988364102931117, 0.052565364584084173,
 2072       -0.01196583591267979, 0.04627823245167683, 0.0011485730573995824,
 2073       -0.11930852966907227, -0.038729531997886049, -0.10190171915458755,
 2074       -0.11461905493720906, -0.11642177612482311, 0.00894774200422105,
 2075       -0.0948312624896516, 0.087379108858099977, 0.0211650344728082,
 2076       -0.066139461887786771, -0.0090621131831618, 0.054649737322860853,
 2077       0.10820049442133962, 0.11306793509829212, -0.023178067846347142,
 2078       -0.10093154393555256, -0.077620482261755608, 0.094077137737250446,
 2079       0.065299943708737, 0.026480588011586956, -0.041250911779532995,
 2080       -0.013372193107109452, -0.0048765612359131273, 0.12571294147789522,
 2081       0.011061204363042816, 0.038795774856913004, -0.050623121939387485,
 2082       0.011420233291960794, 0.021936636437737456, -0.00096302292926227413,
 2083       0.007047340491676342, -0.029133071470012966, -0.11586017200537717,
 2084       0.081580643358686408, -0.074150380437052049, 0.13811518828971595,
 2085       0.10122334990993101, -0.069013843884050338, 0.058569392229349648,
 2086       0.0012187333162529553, 0.073825930919781679, 0.01106173318448872,
 2087       -0.021383914032864798, 0.068414240823194347, -0.06894156279244415,
 2088       0.035365589721932607, -0.0603116620446555, 0.15070505417953239,
 2089       0.11774792191893481, 0.0092570186555198317, -0.038301841728040846,
 2090       0.0073743326288677668, -0.15525051742757304, 0.0068030530644050732,
 2091       0.02343978718617858, -0.0438088954918039, -0.0788157134334914,
 2092       -0.11343014879830816, 0.00017813296438385642, -0.064096538587432222,
 2093       0.14579713945811346, -0.023613546549518749, 0.10748555770184638,
 2094       -0.046227154417527519, -0.042461282138244349, 0.0034979153820311583,
 2095       -0.18050200897559554, 0.05285472965736935, -0.049894705342817633,
 2096       -0.11006526279174179, -0.021483865188087869, -0.047062770178875918,
 2097       0.072860812054524382, 0.021228227572345319, 0.021514558338159521,
 2098       -0.11453008332808536, 0.0777890143346534, -0.10747987258523677,
 2099       0.068271090030926226, 0.0046946401882881706, -0.099296204427862064,
 2100       -0.08807092780875711, 0.0031305665678525822, 0.10449867954229909,
 2101       0.022061130188511642, 0.12208086201010467, 0.10778220022785877,
 2102       0.12747055128157506, -0.0073476229402913784, -0.024410653500658991,
 2103       -0.054865250993296255, 0.024995538438434349, -0.062002615315456221,
 2104       -0.037003787194815604, -0.052066581709995868, 0.051489216258446213,
 2105       0.037753221411272186, 0.063204974652478679, 0.0542133984443838,
 2106       0.13910233740849223, -0.1475558195768881, 0.0815937835579548,
 2107       -0.055604537993135562, 0.02907106624297948, -0.029685963077451052,
 2108       -0.0317852699902503, -0.12844862151748587, -0.023992171707005336,
 2109       -0.031111025479393414, -0.013924714880621098, 0.0072636390371376806,
 2110       -0.026797151798827714, 0.1205384858065149, -0.00052053623604881249,
 2111       0.003366785361759982, -0.09268041756779874, -0.0449908455463204,
 2112       0.055283542239871385, 0.077960162227441274, 0.066208895254555228,
 2113       0.042997328933508404, -0.016631374863354632, -0.02044079473323656,
 2114       0.034913541300652946, 0.018688033326939902, -0.10214308434732074,
 2115       0.16083408262540769, -0.008942782461038544, 0.096685139263027881,
 2116       -0.032780364387080776, -0.020282587098148123, -0.012524538269016281,
 2117       -0.011892119686446326, -0.020985888137203128, -0.061450661242702008,
 2118       0.12931710037088157, -0.027510186480896759, 0.068686010974111533,
 2119       0.019572047572035838, -0.10456859622016167, -0.084475141554636854,
 2120       -0.19883317494639829, 0.0028622166148429291, 0.080543572902802132,
 2121       -0.022653910871908871, 0.0358131203865297, -0.078162413887087445,
 2122       0.027831432989494007, 0.054045176181625659, -0.031550441975965182,
 2123       0.067329154534158234, -0.11411164220821936, -0.024598537859905404,
 2124       0.0032716558882086564, 0.0725985238848058, 0.092893336714828814,
 2125       -0.093363123477725032, -0.0973573685523424, 0.02533308490456862,
 2126       0.11838093192718091, 0.028881317155564159, 0.014572160783622031,
 2127       0.039822465629301987, 0.1386221971596695, 0.031613439801417668,
 2128       -0.0042864854473433182, 0.12479484097941348, 0.0002144622146062553,
 2129       -0.074130262336007682, 0.06406054312234695, -0.1003078067113347,
 2130       0.030936015701197868, -0.0016946769540317332, 0.026777030802632652,
 2131       0.026430481345697549, 0.04316420440301922, -0.095678054156048936,
 2132       0.017183451094926073, -0.15580453970987937, -0.022157959873929725,
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 2137       -0.008334359966091949, -0.026878756979612541, 0.083599905958998841,
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 5000       -0.10203611685187926, 0.087525783664843052, 0.023096804487756421,
 5001       -0.098792942920651508, 0.11211051037153455, -0.019498669160599943,
 5002       0.03370537775457691, -0.085706955701396109, 0.047701096776438578,
 5003       -0.050820852719457521, -0.00480083096932765, 0.090921183628322813,
 5004       -0.086998941820229367, -0.05673364744932384, 0.017855828717285929,
 5005       -0.0824121416343753, 0.0519628852361328, 0.018202451892146865,
 5006       -0.06040116430073636, -0.022852893373065356, 0.11628224810701711,
 5007       -0.0088368037083720076, 0.027208591384997847, -0.078369595419738008,
 5008       -0.071763770031154681, 0.029381515632422146, -0.045016208381986951,
 5009       0.012642672383440528, -0.10853452162086523, -0.071593336777687658,
 5010       0.0854663728782064, 0.033042627151161429, -0.03553911620530651,
 5011       0.023273626422670786, -0.063796384196230946, 0.018703782944178834,
 5012       0.038227993384919161, -0.010676373948115946, 0.05917442251706586,
 5013       -0.0089025633627515845, -0.069634376198534173, -0.1461437444572726,
 5014       0.002181706531567983, -0.013414593885817812, 0.0448928867713714,
 5015       0.025811067885838656, 0.043869117592030174, -0.036819163642482562,
 5016       0.00216867988923574, 0.048214973105222665, -0.026018712469311346,
 5017       0.029132190471663925, -0.068267264761494126, -0.040732898433871352,
 5018       -0.0051241661037216956, -0.097426269784638114, -0.0063007186102332869,
 5019       0.0742048159075186, 0.014768244823151351, -0.056093127697640639,
 5020       0.017142770899028388, 0.017179116143851942, 0.096405087330124442,
 5021       -0.058724256323036635, 0.051893308043584371, -0.094726242356997128,
 5022       0.081168757017540311, 0.0025260041807781694, 0.012813096078353639,
 5023       0.088063406097247776, 0.032273820418938719, 0.032591086608552616,
 5024       -0.096439263188137545, 0.015680046063561, 0.014560084568213576,
 5025       0.12122689225111456, -0.0866718602579304, 0.079373137404256416,
 5026       -0.07025304116893763, -0.08560530526895406, -0.041246745661736993,
 5027       0.10592898022076941, 0.039248593083731582, 0.065038581827261341,
 5028       -0.033865649376128369, -0.040165735876695939, 0.07372288355162078,
 5029       0.0035447992801123343, 0.10120402644240573, 0.013225872528542449,
 5030       0.042501744325434923, 0.018889200928633124, 0.067273006382596992,
 5031       -0.13874692188125581, 0.070773132562219718, 0.069235410397755118,
 5032       0.053984211246057505, 1.88548249089768E-5, 0.061179712583883668,
 5033       0.11644132536303646, -0.012461824664984366, -0.038836605387032222,
 5034       0.13728494337343858, -0.073404480742444517, -0.13632986947040648,
 5035       -0.0936681703398795, -0.014533148891902228, -0.015614635848940297,
 5036       0.0901786804031245, 0.037251730656639642, 0.035926425264013524,
 5037       -0.02623057820496516, 0.0744413856358997 };
 5038   
 5039     double dv6[4];
 5040     static const double b_a[100] = { 0.92816294678223876, -0.64423664608444819,
 5041       -0.62443581207290055, 1.1193926202518607, -0.52268220982132341,
 5042       -0.7050859064228, 0.65469389980376858, 0.10808203138713963,
 5043       -0.43482262650117742, 0.10550572601345036, -0.42127446288154147,
 5044       -0.57752425102786131, -0.59236831014406421, -1.0151750783558942,
 5045       0.059465696532669435, 1.2832933071609121, -1.1591838053061772,
 5046       1.341193917525527, -0.42361517807823712, -0.47800196179994758,
 5047       -1.0515801942724212, 0.57058777000061656, 1.2087998896071466,
 5048       -0.69918228915749236, -0.37468099080487227, 1.2006501107749574,
 5049       1.1481604717168745, -1.321002698833512, -1.2481552578288182,
 5050       -0.2503122546901923, 0.87495829250473534, 0.75139873289400561,
 5051       1.1594649843094411, 0.20464107311427629, -1.4162219699619421,
 5052       0.407957130090146, 0.47159363803825327, 1.1020739346843704,
 5053       -1.1570251667617233, 0.76984098846558069, -1.2566677720845607,
 5054       -0.91470519509024351, 0.37351073833672288, 0.52644935866097153,
 5055       1.0067270713060481, 0.17076923569144692, 0.85529038048444606,
 5056       0.52899921325556443, 0.24361100766419055, -0.36040357118304056,
 5057       -1.0219307329155241, 0.40306369177725476, -0.052283291840626654,
 5058       -0.75169232599432834, 1.2171295504458837, -0.84966946050886838,
 5059       -0.94085474979775729, 0.015550759587109697, 0.44445100919336494,
 5060       0.8508802465820543, 1.5306810051286508, -0.86399644156110689,
 5061       -0.56244745891089365, -0.49199301159381015, -1.2181111320570837,
 5062       1.3638674612623669, -0.66798893564060746, 0.18657645800041339,
 5063       -0.40636978340629537, 0.63356144079585675, 1.1471396025423013,
 5064       0.4417985745216082, -0.17825389606144662, 1.2230671107957833,
 5065       -0.24245260331521665, 0.21483387780162624, -0.26345203669751138,
 5066       -1.2736650436360606, -0.41591543055723029, 1.0734749898854696,
 5067       0.884554673651612, 0.52739218258838838, -0.15318822379716121,
 5068       0.74093916596881926, 0.40916705824720528, 0.762870155997704,
 5069       0.93432691701671666, -0.29542024025863528, 1.0960775534250813,
 5070       0.39165380793288712, 0.65055332741505567, -1.22620073536349,
 5071       0.2039907863714453, -1.0944426078872154, 1.3786193610582842,
 5072       0.56249571436145041, 0.71651505342757826, 0.38053423625152827,
 5073       -0.33789192301224064, -0.98000366622452073 };
 5074   
 5075     /*  ===== NEURAL NETWORK CONSTANTS ===== */
 5076     /*  Input 1 */
 5077     /*  Layer 1 */
 5078     /*  Layer 2 */
 5079     /*  ===== SIMULATION ======== */
 5080     /*  Dimensions */
 5081     /*  timesteps */
 5082     /*  samples/series */
 5083     /*  Allocate Outputs */
 5084     /*  Input 1 */
 5085     /*  Layer 1 */
 5086     /*  Layer 2 */
 5087     /*  Output 1 */
 5088     b_repmat(dv0);
 5089     repmat(dv1);
 5090     mapminmax_apply(X, dv4, dv3, dv2);
 5091     for (i0 = 0; i0 < 25; i0++) {
 5092       d0 = 0.0;
 5093       for (i1 = 0; i1 < 550; i1++) {
 5094         d0 += a[i0 + 25 * i1] * dv2[i1];
 5095       }
 5096   
 5097       dv5[i0] = dv1[i0] + d0;
 5098     }
 5099   
 5100     tansig_apply(dv5, dv1);
 5101     for (i0 = 0; i0 < 4; i0++) {
 5102       d0 = 0.0;
 5103       for (i1 = 0; i1 < 25; i1++) {
 5104         d0 += b_a[i0 + (i1 << 2)] * dv1[i1];
 5105       }
 5106   
 5107       dv6[i0] = dv0[i0] + d0;
 5108     }
 5109   
 5110     softmax_apply(dv6, Y);
 5111   }
 5112   
 5113   /*
 5114    * File trailer for neural_function.c
 5115    *
 5116    * [EOF]
 5117    */
 5118