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 13:01:40
    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[8], double a[8]);
   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[8]
  111    *                double a[8]
  112    * Return Type  : void
  113    */
  114   static void tansig_apply(const double n[8], double a[8])
  115   {
  116     int k;
  117   
  118     /*  Sigmoid Symmetric Transfer Function */
  119     for (k = 0; k < 8; 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 12:41:17.
  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[8];
  147     double dv2[550];
  148     static const double dv3[550] = { -0.901906208733605, -0.886441611133896,
  149       -0.814963826570432, -0.643823011867724, -0.557262485063015,
  150       -0.796083711946469, -0.790759197982147, -0.872371295651659,
  151       -1.08571078547794, -2.69393367077511, -2.99833303188094, -4.30219418275896,
  152       -4.44661851213671, -5.0649650666607, -4.75898568225151, -4.7538816689164,
  153       -4.7538816689164, -4.67640013256507, -6.77411344535953, -3.77487480930052,
  154       -3.77487480930052, -3.75411918520906, -4.20377508989234, -4.20704885210023,
  155       -5.08736062221437, -6.1147470614179, -5.88924957271148, -6.19225948802257,
  156       -6.03445451122649, -8.06222304833883, -8.06222304833883, -8.28222435458946,
  157       -9.77495724834528, -10.2482974475533, -10.0244331523922, -10.4061544075176,
  158       -9.64227860941479, -9.66947354992046, -9.00335778536491, -8.54305425681435,
  159       -8.54305425681435, -8.85039980298602, -8.34797796159733, -7.7552129794832,
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  161       -5.49924033892692, -4.82925407167288, -19.0175741105288, -21.0338848205586,
  162       -22.9464467001702, -22.9464467001702, -21.3836506148482, -19.7634283745791,
  163       -20.2211644047125, -20.2290557641202, -20.6301453888331, -20.6301453888331,
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  169       -19.7141028236857, -19.7141028236857, -19.9950486242706, -20.2059742485572,
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  252       -0.0696045681834221, -0.0696045681834221, -0.0696045681834221,
  253       -0.072097472846508, -0.072097472846508, -0.072097472846508,
  254       -0.072097472846508, -0.072097472846508, -3.13277244567871, -3.13277244567871,
  255       -3.13277244567871, -3.13277244567871, -3.12797856330872, -3.12797856330872,
  256       -3.12797856330872, -3.12797856330872, -3.12797856330872, -3.12797856330872,
  257       -3.12797856330872, -3.12797856330872, -3.13852477073669, -3.13852477073669,
  258       -3.13852477073669, -3.13852477073669, -3.13852477073669, -3.13852477073669,
  259       -3.13852477073669, -3.13852477073669, -3.14025044441223, -3.14025044441223,
  260       -3.14025044441223, -3.14044237136841, -3.14044237136841, -3.14044237136841,
  261       -3.14044237136841, -3.14044237136841, -3.14044237136841, -3.14044237136841,
  262       -3.14044237136841, -3.14044237136841, -3.14005875587463, -3.14005875587463,
  263       -3.14005875587463, -3.14005875587463, -3.14005875587463, -3.14005875587463,
  264       -3.13794946670532, -3.13794946670532, -3.13794946670532, -3.13794946670532,
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  270       -1.1687695980072, -0.958007872104645, -0.958007872104645, -0.958007872104645,
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  304       -17.5028038024902, -17.5028038024902, -17.5028038024902, -17.5028038024902,
  305       -17.5028038024902, -17.5028038024902 };
  306   
  307     static const double dv4[550] = { 0.111572924886625, 0.0946961351865157,
  308       0.0865656658736463, 0.0872116828642017, 0.0939651881335859,
  309       0.106025629242971, 0.101977183500273, 0.10126713997408, 0.0997555654153358,
  310       0.0923479151173884, 0.0839447266192862, 0.08215351727218, 0.0851972179689787,
  311       0.0870496301581941, 0.0977758716389442, 0.0978002752209656,
  312       0.0991945111493969, 0.0914949829996032, 0.079907581362524,
  313       0.0884353494289183, 0.084116234157027, 0.0879016789752249,
  314       0.0875522306546751, 0.0814883820186595, 0.0802456328672095,
  315       0.0776814461022859, 0.0789485013912429, 0.0745887983231703,
  316       0.0825239953346281, 0.0783366602325546, 0.0796562101652534,
  317       0.0829205203422802, 0.0754126259893463, 0.0725286238189106,
  318       0.0725518602881182, 0.0709621685170508, 0.0757814299823729,
  319       0.0779834696541524, 0.0835751908896684, 0.0882800505777687,
  320       0.0890400139479226, 0.0844093736516899, 0.0869396918590858,
  321       0.0880979654095352, 0.0879992056137916, 0.0882911911513441,
  322       0.0923584838187829, 0.0974340053696431, 0.0907495346391473,
  323       0.0846635508146589, 0.105462897982519, 0.094830091307383, 0.0874459404227713,
  324       0.0871564740362918, 0.094303021537415, 0.101654097511792, 0.0997505825466997,
  325       0.0992764682856141, 0.0973359750499738, 0.0974055905358682,
  326       0.0935713932268652, 0.0976835153936026, 0.101610743816818,
  327       0.0979479898501572, 0.118818625481137, 0.117164609990294, 0.106975743843747,
  328       0.0990335924604738, 0.0942339732065681, 0.105007961788049,
  329       0.0973172057117681, 0.0933232947310642, 0.0979443584550577,
  330       0.0903923977534921, 0.0924812634973586, 0.0940457292641637,
  331       0.0943561912022127, 0.0908024090501916, 0.101394128675718, 0.107081407125789,
  332       0.102552015065723, 0.102743940461532, 0.101491174892178, 0.100173958357817,
  333       0.0989164294061719, 0.0996338036122305, 0.105405041768149, 0.113457242824484,
  334       0.11807486677018, 0.127322500348281, 0.12650929632315, 0.1176344442229,
  335       0.108930121907949, 0.106988541780334, 0.0969870642953292, 0.101013729891871,
  336       0.104141690868123, 0.110549366652359, 0.105378465940077, 0.0985973360230805,
  337       1.61746118310648, 1.61746118310648, 1.61746118310648, 1.61746118310648,
  338       1.61746118310648, 1.81310291217733, 2.20489502209006, 2.20489502209006,
  339       2.71899796563973, 2.38560114789492, 2.38560114789492, 2.38560114789492,
  340       2.38560114789492, 2.37054051075398, 2.37054051075398, 2.40932699260208,
  341       2.40932699260208, 2.40932699260208, 2.43195348892663, 2.58961115004876,
  342       2.62766695482349, 1.90460868044002, 1.90460868044002, 1.89022707050404,
  343       1.83795215524969, 1.89260896614069, 1.89260896614069, 1.85428940098033,
  344       1.85428940098033, 1.82766422382994, 1.82766422382994, 1.82766422382994,
  345       1.82766422382994, 1.82766422382994, 1.82766422382994, 1.82633082402497,
  346       1.78297062334144, 1.78297062334144, 1.83212303601058, 1.86812740315651,
  347       1.86812740315651, 1.86812740315651, 2.08260461626701, 2.09246931523118,
  348       2.13591362602285, 1.72918998896711, 1.72918998896711, 1.72918998896711,
  349       1.72918998896711, 1.63222607299946, 1.38814647226523, 1.38814647226523,
  350       1.39822612501499, 1.46391275098098, 1.49183003048889, 1.49183003048889,
  351       1.49183003048889, 1.39200602893389, 1.39200602893389, 1.29793855012762,
  352       1.26450114933814, 1.32495979840843, 1.32495979840843, 1.25646180731432,
  353       1.25646180731432, 1.25646180731432, 1.33106565043542, 1.33106565043542,
  354       1.33841958670515, 1.66848972123567, 1.66848972123567, 1.99836935541179,
  355       1.99836935541179, 1.99836935541179, 2.3142903259975, 2.23175990100409,
  356       2.21660922740728, 1.97524255997771, 2.09714393910298, 2.06371866133582,
  357       2.06371866133582, 1.98779041788232, 1.81004395856922, 1.81004395856922,
  358       1.81004395856922, 1.81004395856922, 1.81004395856922, 1.81004395856922,
  359       2.01661446799181, 2.01661446799181, 1.79404496378914, 1.94758094801174,
  360       1.94758094801174, 1.93553405925598, 1.93553405925598, 1.93553405925598,
  361       1.93553405925598, 2.29659702622781, 2.03519574435216, 2.03519574435216,
  362       1.7331806958367, 1.7331806958367, 1.75136948921257, 1.75136948921257,
  363       1.73638663803672, 1.73638663803672, 1.73638663803672, 1.73638663803672,
  364       1.73638663803672, 1.73638663803672, 1.84381838364479, 1.9335407374916,
  365       1.9335407374916, 1.9335407374916, 1.9335407374916, 2.22977208459508,
  366       2.34977235429046, 2.4031591746944, 2.47360745909033, 2.50245659557074,
  367       2.50245659557074, 2.50245659557074, 2.63042804934329, 2.58159926761509,
  368       2.30152378818229, 2.17866908238658, 2.17866908238658, 2.17866908238658,
  369       2.17866908238658, 2.26473831840451, 2.32864257687765, 2.32864257687765,
  370       2.46954031181575, 2.16610109630585, 2.16610109630585, 2.16610109630585,
  371       2.16610109630585, 2.16610109630585, 2.16610109630585, 2.16610109630585,
  372       2.16610109630585, 2.21726374053604, 2.21726374053604, 2.62491165072931,
  373       2.40469816675121, 2.40469816675121, 2.40469816675121, 2.1704833396655,
  374       2.28889736718799, 2.28889736718799, 10.7751815879039, 10.7751815879039,
  375       11.0257746632207, 11.0257746632207, 11.0257746632207, 13.1696733162688,
  376       13.1696733162688, 14.9646386415375, 14.8792747633135, 14.8158359152064,
  377       14.8158359152064, 14.9005242998421, 14.9005242998421, 14.9005242998421,
  378       14.9005242998421, 14.9005242998421, 14.8158882504137, 14.5067872826326,
  379       14.5067872826326, 13.7603880860109, 14.1524940172883, 14.1524940172883,
  380       14.2882094647364, 14.2882094647364, 12.6123236431345, 13.1365105183785,
  381       13.1365105183785, 13.1365105183785, 13.1365105183785, 15.6143231789751,
  382       15.6143231789751, 15.4295379547107, 14.7113841345581, 14.1909927223145,
  383       12.5515957685575, 12.5515957685575, 12.5515957685575, 12.5515957685575,
  384       12.5515957685575, 12.1142480843604, 12.1142480843604, 12.1142480843604,
  385       11.9477459308255, 13.4239206273004, 13.3894239517326, 13.6881329160398,
  386       13.5989287648049, 13.9443860792319, 13.7061591550769, 13.2533597075245,
  387       5.98415198344758, 5.98415198344758, 6.25322082780823, 6.25322082780823,
  388       5.96021425250257, 6.13190698979558, 6.13190698979558, 5.77540095814672,
  389       5.77540095814672, 5.77540095814672, 5.77540095814672, 5.77540095814672,
  390       5.55989857549317, 5.55989857549317, 5.55989857549317, 5.71526848409348,
  391       5.71526848409348, 5.71526848409348, 5.72468381324223, 5.48389739773795,
  392       5.48389739773795, 5.48389739773795, 5.48389739773795, 5.48389739773795,
  393       5.48389739773795, 5.48389739773795, 5.72782654642466, 5.96362098516536,
  394       5.96362098516536, 5.96362098516536, 5.98758614354894, 5.98758614354894,
  395       5.98758614354894, 6.86661030684808, 7.11970577962323, 7.11970577962323,
  396       7.11970577962323, 7.11970577962323, 7.11970577962323, 7.19832242245938,
  397       7.19832242245938, 7.47697106017273, 7.47697106017273, 7.47697106017273,
  398       7.64690439415873, 7.57470606953773, 7.57470606953773, 7.57470606953773,
  399       7.77225303287023, 7.77225303287023, 0.319127944519892, 0.319127944519892,
  400       0.319186545763041, 0.319382018504159, 0.31910843578547, 0.31910843578547,
  401       0.31910843578547, 0.31910843578547, 0.31910843578547, 0.31910843578547,
  402       0.31910843578547, 0.31910843578547, 0.31880607039076, 0.31880607039076,
  403       0.31880607039076, 0.31880607039076, 0.31880607039076, 0.31880607039076,
  404       0.318552911570683, 0.318552911570683, 0.318465378435716, 0.318465378435716,
  405       0.318465378435716, 0.318455646098269, 0.318455646098269, 0.318591831978005,
  406       0.318591831978005, 0.318591831978005, 0.318591831978005, 0.318591831978005,
  407       0.318591831978005, 0.318757346837613, 0.318776836894384, 0.318786576759255,
  408       0.318786576759255, 0.318786576759255, 0.318786576759255, 0.318991312147604,
  409       0.319098664105136, 0.319098664105136, 0.319098664105136, 0.319098664105136,
  410       0.319098664105136, 0.319098664105136, 0.319098664105136, 0.319098664105136,
  411       0.318874298697496, 0.318796329334695, 0.318796329334695, 0.318796329334695,
  412       0.315357326246403, 0.333492898463822, 0.333492898463822, 0.333492898463822,
  413       0.320194099595515, 0.308370093606773, 0.308370093606773, 0.308370093606773,
  414       0.308370093606773, 0.308370093606773, 0.308370093606773, 0.308370093606773,
  415       0.318727562180545, 0.363704784906574, 0.363704784906574, 0.363704784906574,
  416       0.363704784906574, 0.342802235192182, 0.342802235192182, 0.342802235192182,
  417       0.339457827455385, 0.339457827455385, 0.339457827455385, 0.339457827455385,
  418       0.31252479377392, 0.31252479377392, 0.31252479377392, 0.31252479377392,
  419       0.400703559229753, 0.400703559229753, 0.400703559229753, 0.400703559229753,
  420       0.400703559229753, 0.446082383817402, 0.446082383817402, 0.438585203051983,
  421       0.438585203051983, 0.438585203051983, 0.438585203051983, 0.438585203051983,
  422       0.474469442484089, 0.474469442484089, 0.474469442484089, 0.474469442484089,
  423       0.519319789291425, 0.507947818684068, 0.507947818684068, 0.507947818684068,
  424       0.465996776339301, 0.45187566589831, 0.266964902260947, 0.289953544084694,
  425       0.271125392966771, 0.266283873778783, 0.238863341203654, 0.253357475652731,
  426       0.253357475652731, 0.261940480432344, 0.261940480432344, 0.254283262056527,
  427       0.254283262056527, 0.254283262056527, 0.277246408980599, 0.285200208750878,
  428       0.281736237285592, 0.294452124442006, 0.294452124442006, 0.290761218911073,
  429       0.284811129889281, 0.260632413449621, 0.260632413449621, 0.260632413449621,
  430       0.260632413449621, 0.2567854415289, 0.252744023269084, 0.261940472253059,
  431       0.287953872501496, 0.278727039414357, 0.22716708406631, 0.22716708406631,
  432       0.22716708406631, 0.22716708406631, 0.22716708406631, 0.22716708406631,
  433       0.22716708406631, 0.22716708406631, 0.227662544105742, 0.227662544105742,
  434       0.227662544105742, 0.281356546047983, 0.294037400683254, 0.289551396998038,
  435       0.289551396998038, 0.277615099075229, 0.277615099075229, 0.277615099075229,
  436       0.284036138642659, 0.284036138642659, 0.283650217679339, 0.259659898664452,
  437       0.175139727905871, 0.182010957272228, 0.182010957272228, 0.175139735219104,
  438       0.175139735219104, 0.175139735219104, 0.175139735219104, 0.179816160091148,
  439       0.179816160091148, 0.179816160091148, 0.196209171136214, 0.196209171136214,
  440       0.197695603830511, 0.199394993675349, 0.200930277121406, 0.200930277121406,
  441       0.200930277121406, 0.161834544428938, 0.161834544428938, 0.181694135155174,
  442       0.181694135155174, 0.18458582025518, 0.18458582025518, 0.18458582025518,
  443       0.188077980339563, 0.193840823805385, 0.170979978641893, 0.13627060542479,
  444       0.13627060542479, 0.13627060542479, 0.119774278971443, 0.119774278971443,
  445       0.119774278971443, 0.119774278971443, 0.119774278971443, 0.11922704884874,
  446       0.11922704884874, 0.11922704884874, 0.11922704884874, 0.11922704884874,
  447       0.11922704884874, 0.123823584079272, 0.124860383225125, 0.128156262799134,
  448       0.135915724230133, 0.135915724230133, 0.135915724230133, 0.139736648159011,
  449       0.139736648159011, 0.144976772042347 };
  450   
  451     double dv5[8];
  452     int i0;
  453     double d0;
  454     int i1;
  455     static const double a[4400] = { 0.14555827069821509, -0.18429158926635322,
  456       0.1743801661504969, 0.27856836345104724, -0.25955360428021668,
  457       0.13622478213316422, -0.057935444941276011, -0.41968855442995007,
  458       0.10755322569315172, -0.13667844042969915, 0.13195438949807439,
  459       0.26142830267619183, -0.12232748957264795, -0.026412136158388624,
  460       -0.17912017852902432, -0.16878522974764734, 0.033447423707113413,
  461       -0.21280640073621512, 0.267538945407759, 0.20860281172140477,
  462       -0.01783646724426146, 0.07088442820082598, -0.096085792210639412,
  463       -0.22094930854155453, 0.070393737748072546, -0.2275901753760301,
  464       0.2560967499895071, 0.23735437742277221, -0.12903827570613241,
  465       -0.049407670296209676, -0.08459379072204877, -0.23302067132971802,
  466       0.082584006364557427, -0.17596538072312393, 0.22442280197144304,
  467       0.24333905664210873, -0.068568665260682782, -0.078951387051945626,
  468       -0.1850070256230601, -0.13814216040926214, -0.015293671301262416,
  469       -0.053884481916060635, 0.17898441637376708, 0.25041566726620845,
  470       -0.017250993435568646, -0.015284109451111806, 0.01659762084716486,
  471       -0.069482469547762354, 0.10920646022433703, -0.056010010124720185,
  472       0.23106424467441827, 0.142905579439587, -0.11337320192995859,
  473       -0.021041721581518485, 0.086221131683884442, -0.14147421013269743,
  474       0.0023009439938977572, -0.031060189716424741, 0.10394028156384659,
  475       0.12773700851647296, -0.11894953371270413, -0.067945558091494912,
  476       -0.057387602460111022, -0.10362793603891539, -0.058795667248377176,
  477       -0.12190466242452225, 0.10952938148053123, 0.036778088947237719,
  478       -0.085971209500497164, -0.030593735433651362, -0.11618760374221049,
  479       -0.0047259001390046081, 0.028496302519481424, -0.036456906457669469,
  480       0.22941249359550386, 0.18859025758360887, -0.09368537065477904,
  481       -0.14887082974310761, 0.00025058869361776624, -0.022086999046602225,
  482       0.086863463108962147, -0.072485568179219681, 0.081265562591562215,
  483       0.05318632190892459, -0.11611583712446856, -0.13860709142917355,
  484       -0.038669034318928007, -0.031156393922836936, -0.027078409740250536,
  485       0.0495663433116319, 0.14973869875660686, -0.01938525139322337,
  486       0.017235604919887779, 0.016098952481100531, 0.011666375605247166,
  487       0.00054384302379273212, 0.10779743125496975, -0.11248490444408163,
  488       0.10808712361044857, 0.0093126763682652627, 0.026053149011949422,
  489       -0.05816199450450063, -0.11120326555143761, -0.010015397109086686,
  490       -0.082645891396411542, 0.076941452989475675, 0.049615693066945805,
  491       -0.014296133457128107, 0.040141055237504386, -0.19976733631458787,
  492       -0.041027414495452774, -0.1452437618858369, 0.096775805625649983,
  493       0.026397967656471562, 0.12277544173695776, 0.044903146151722861,
  494       -0.032551888425431413, -0.20115934205709246, 0.043993389881573711,
  495       -0.25254704070271766, -0.11135773211406141, 0.10013637731261026,
  496       0.037445708830589175, 0.10174246439641398, 0.032747837236472739,
  497       -0.21494662311361179, 0.0021330510190840373, -0.0719881161588657,
  498       0.058166907200868548, -0.038294369556768515, 0.008854622119706123,
  499       -0.047350727538470284, 0.11932575983144336, -0.065042450240408944,
  500       0.099177836753277765, -0.35858046013681122, 0.051669825678604113,
  501       -0.090785743289363008, -0.036744180144639461, -0.047020014305341785,
  502       0.13006904290890722, -0.025473928552630084, 0.0030754381852134542,
  503       -0.092840602653300144, 0.051605628230452956, -0.066249433527840448,
  504       0.053939108861707344, -0.0374455441055627, 0.17602484790008091,
  505       0.032704191371663749, -0.0847758171041249, 0.017272516988127283,
  506       0.024899566853294423, 0.058831790995603955, 0.07908920908638592,
  507       -0.0464370116463808, 0.010812096569573814, -0.040284785598879505,
  508       -0.029054646025919291, -0.11535066821522802, -0.073796574052772582,
  509       -0.14080606752879049, 0.091156377516798073, 0.061234018052838637,
  510       0.12650609870746654, -0.14354620383153988, 0.025581264490867346,
  511       -0.020534346563637104, 0.083754190513472035, 0.032463608142883793,
  512       -0.021657194957629994, -0.13086380602659808, 0.12767536571385243,
  513       -0.092535608180152287, 0.029021899499267149, -0.016784969655504162,
  514       -0.042144210760004436, -0.14019468286707215, 0.020483681910091513,
  515       -0.13562675478712694, 0.0338291135160141, -0.16112566920256671,
  516       -0.028065945926215967, -0.16066671502934762, 0.0051295488867229184,
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 1801       0.0084109457750203079, 0.10646305621767832, 0.071945939278161314,
 1802       -0.035668145668152754, -0.029943852933582718, 0.024366520951003036,
 1803       -0.03949994504603286, -0.00985456176722282, -0.00017468862955446037,
 1804       0.027797928801843581, -0.16902777833347582, -0.08112089060968225,
 1805       0.17001028702723944, -0.013098673051270179, 0.069347220652328623,
 1806       -0.12607679558481677, 0.02757432717405648, 0.11004702468982321,
 1807       0.02398659191718738, 0.023900773672795694, 0.15044974832044219,
 1808       0.021832755739674418, 0.147560737440347, -0.11365375615137062,
 1809       0.14078674751311124, -0.086550804240400542, 0.19668025482524826,
 1810       0.018738038101228351, 0.083840409933688576, -0.039022545451233674,
 1811       0.023351931011050354, 0.10442224188793305, -0.019109516875321125,
 1812       -0.16887125790714125, 0.20648899333130111, -0.11742413844461223,
 1813       -0.0993423882572971, -0.059327220560037988, 0.1127403323887379,
 1814       0.14080560967107517, 0.075360583575360823, -0.18526987516974486,
 1815       0.10518740275033996, -0.038434315678546382, 0.093417800488544631,
 1816       -0.12865025146181117, 0.13332292538535065, 0.082426296354171008,
 1817       0.12215158048789033, -0.060409216204648647, 0.22843190341703271,
 1818       -0.10503775936696214, -0.072085771758997066, 0.025747133179756417,
 1819       0.074379302326307475, 0.035499916130385244, 0.18763302371483639,
 1820       -0.089335223648008777, -0.22350469501202194, -0.079427604838189031,
 1821       -0.15516938508716357, 0.051854250003548652, 0.033833860949432991,
 1822       0.1992760528509315, 0.091299679908743339, -0.028201536758721592,
 1823       -0.1481168470825906, -0.08596262272812781, -0.026488491468198944,
 1824       -0.10581798434649699, 0.0057582847162210328, 0.04509418811834659,
 1825       0.037786087171115333, -0.063122110799070749, -0.0032111977712037977,
 1826       -0.1045775061254253, -0.025138108812600327, -0.092114927381892822,
 1827       0.11691584207928177, 0.047825011516028665, 0.038071379781335984,
 1828       -0.038450561365658414, 0.1769046640663616, -0.061556830701318448,
 1829       -0.0964370878148346, -0.0062132226081928008, -0.0867738128603499,
 1830       0.091301293763821845, 0.098483704617297885, 0.024802512659676014,
 1831       -0.16820456552334287, 0.036820949957067625, 0.071294069165123916,
 1832       -0.18288226290574647, -0.15033627212455036, 0.092552882567157033,
 1833       0.076305749592717881, 0.11164463004814629, 0.21433644175426478,
 1834       -0.11893958581317007, 0.0867585129778018, -0.098831982810565128,
 1835       -0.14952479497930918, -0.0078418204721889019, 0.052303439522860255,
 1836       0.043756048288735722, 0.039810384135139133, -0.067754524162233529,
 1837       0.084184493789850309, -0.016733225988338866, -0.15053929506102823,
 1838       -0.0033806508947196489, 0.071634877026005461, -0.023994108258373184,
 1839       -0.017476516804757286, -0.061055414968892378, -0.14081088007812564,
 1840       -0.0545995773300328, -0.25292995762218495, 0.12587907110165619,
 1841       0.10589951864008516, -0.011283105264105612, 0.0747969362686267,
 1842       -0.0917534657082087, 0.00491492505179081, -0.038465601882570526,
 1843       -0.060221451236779786, 0.097094967455318829, 0.093295019499792672,
 1844       0.0880561790443181, 0.092146138486852533, 0.039019413092329785,
 1845       0.019559163918565905, -0.030558146720520138, -0.046469570987944755,
 1846       0.15757191448153107, 0.11188435801335925, -0.054448010574842533,
 1847       0.060141648705505486, 0.034970286711304858, 0.10841967433269278,
 1848       -0.057224309051251317, -0.095055547142239391, 0.051750442150246927,
 1849       -0.035193131288170851, 0.076187518583810176, -0.022833969216387438,
 1850       0.064559037690084531, -0.0447150987823404, -0.16470928646618282,
 1851       -0.059092697046345274, -0.103314029113297, -0.058451676028371639,
 1852       -0.079409193869393935, -0.056210440426306879, 0.018535232043726976,
 1853       0.11481087633059929, -0.10806817370283218, -0.16321968654379793,
 1854       0.076694798058673408, -0.0884326284487051, -0.0286874450544766,
 1855       0.14996673934990012, -0.017490734880984463, 0.073157697097888871,
 1856       -0.082002965799088251, -0.15997315412834931, 0.047648541216456168,
 1857       0.034385826987372, 0.064632646785765316, -0.16681352681552772,
 1858       0.083427527613318786, -0.035802455557127945, 0.066274256471803544,
 1859       -0.22043942734797486, -0.15527534141739369, -0.0456255874122851,
 1860       0.042154224395243668, -0.0843170808416306, -0.024469478927123266,
 1861       0.030207473763716013, -0.030071222671993952, -0.05099106135897,
 1862       0.063361234416951157, 0.0038056178266758578, 0.069645454573353138,
 1863       0.028378242403046053, -0.14214997201081986, 0.0387603658462274,
 1864       -0.014088613336774277, -0.16839577847604345, 0.058467646129530169,
 1865       -0.032740398703859162, -0.020698479897021366, 0.11692465258867644,
 1866       -0.19741273320930869, 0.0462384617061435, -0.054989774693245244,
 1867       -0.22460125328406191, 0.10819934554782178, -0.098804017071873043,
 1868       0.0082010501153983451, 0.22197828264913783, -0.0980985409189346,
 1869       -0.081971217609794478, 0.073373385642622579, -0.11083823125842539,
 1870       -0.048609180987641928, -0.075623797788417726, 0.052111120202655153,
 1871       0.025825793669950671, -0.08400080990049906, -0.056408284627771664,
 1872       0.032917986220022774, -0.054487520314486351, -0.04417469912423673,
 1873       0.0049361395054572663, -0.049203114548163181, 0.018099459807662387,
 1874       -0.14681756422645625, -0.10961966938181363, -0.02182411150053306,
 1875       -0.10737528371391464, -0.17838668743961153, 0.049704490071744906,
 1876       0.090616882354987036, -0.15064973681079122, -0.020609040308617318,
 1877       0.019334767308686419, 0.016225785084079642, 0.0072016288737212367,
 1878       0.065810973676163814, -0.041284337807562708, 0.078938493618860531,
 1879       -0.10288963296987873, 0.031650236797220677, 0.14172064906703624,
 1880       0.022619225833197865, -0.02364959502829813, 0.022367926783629213,
 1881       0.034633497160822625, 0.071006076546038244, 0.20766673117357753,
 1882       -0.042222407337834937, -0.057395473849463259, -0.0034441281993704922,
 1883       -0.0098382910471200239, 0.041053061962840434, 0.12502730921099287,
 1884       0.021778545807972338, -0.026293509678223869, -0.052853695919703958,
 1885       -0.0149841986314472, -0.035274235303764279, 0.12798547525007203,
 1886       -0.051075731019956244, -0.092842551449332442, 0.096519773018313174,
 1887       0.10513297041847092, -0.0615418608066881, 0.062088889649998577,
 1888       0.057179555509243855, -0.029174095726107154, -0.077392665451426437,
 1889       0.048382662666046711, -0.045727874048189066, -0.22593192539575407,
 1890       -0.009554994217979779, -0.010578087978474066, -0.026159559955581738,
 1891       -0.055307885182119633, -0.062716195349838091, -0.031980850146503252,
 1892       -0.047531875136550918, -0.075310681560740875, -0.11297373652170341,
 1893       -0.09119212236524922, 0.0037541721379022405, 0.013116623243635056,
 1894       0.0063192938228471386, 0.033463723955459684, 0.0012714678794188152,
 1895       -0.10390070668874649, 0.025389148213327044, 0.016392074686274703,
 1896       0.00017346984568716362, 0.010489127524300647, -0.081711689656890144,
 1897       -0.07523491063947628, 0.059955393031501263, -0.017019565747064289,
 1898       -0.054653235558596913, -0.13318661062201645, -0.0015418740475708038,
 1899       -0.02530551886284629, 0.055711426054680727, -0.083931661796359455,
 1900       0.019584688402570431, -0.017938997394780398, -0.11042838449586791,
 1901       0.076174713789297951, -0.063155040645640051, -0.028918139737738838,
 1902       0.055646372446578371, 0.028671340384427407, 0.028863467260373244,
 1903       0.078156402484520757, -0.075597105710140444, 0.043233937991074195,
 1904       -0.038511858917945604, 0.0475897815380143, -0.033635304287054725,
 1905       -0.090904417532528661, 0.16874559587981164, 0.23310469852261351,
 1906       -0.023115264245437722, -0.16179406085379741, -0.14704641910112448,
 1907       -0.060412561105335022, 0.11343422248258979, 0.0051370411158608541,
 1908       0.039432222458931569, 0.27156517045053108, -0.20378160677357868,
 1909       -0.075511389038672827, -0.09424112969995, -0.045381302225275692,
 1910       0.098947080626602887, 0.024823918523939774, -0.088304869678133571,
 1911       0.055387263698707626, -0.097493299056012159, -0.099115625708856167,
 1912       -0.014169319420774857, 0.011781134475865719, -0.00684441695810731,
 1913       0.077416248812740437, 0.087333965348583259, 0.20179074299593933,
 1914       -0.22904211918433015, -0.015070062265455427, -0.06999260809673119,
 1915       -0.10856621040484622, 0.029914907138636947, 0.15125157312530074,
 1916       -0.098141434696530971, 0.1418712912874478, -0.09649323291808809,
 1917       -0.086371985506296711, -0.048291245448879049, -0.1020747972631371,
 1918       0.13018516181437481, 0.013388096243242434, 0.074362385624775679,
 1919       -0.1094038584175845, -0.080818878865062685, -0.18398666498987623,
 1920       -0.12034947071748966, -0.14842224228457274, 0.14535727249126493,
 1921       0.086304644835682912, -0.066185377940208456, 0.05888646990234371 };
 1922   
 1923     double dv6[4];
 1924     static const double b_a[32] = { -2.1673782391873817, 0.97609342191364845,
 1925       -0.9576327594448143, 0.085658804438697791, -0.34282020026707283,
 1926       1.8000767832331774, -0.93172234160454448, -0.86338169707772194,
 1927       -2.0864514144113437, -0.81256397459086549, 1.1322866971725434,
 1928       -1.385684962258743, -2.8900246292947376, 0.86056970690734713,
 1929       -0.93699712605563923, 1.8955144526643166, 1.6553055164848731,
 1930       -1.7274629070580247, -0.71721223590189509, 1.3458412575606873,
 1931       -0.12049693110604622, -1.1355927235975793, -0.8549616550645871,
 1932       2.0439076003034939, 0.79604592241578187, 0.99342714851844827,
 1933       0.59421346435318179, -1.1402788138206836, 0.13175992696364244,
 1934       2.2865453547711523, -2.6026297322686887, -0.072753589700656152 };
 1935   
 1936     /*  ===== NEURAL NETWORK CONSTANTS ===== */
 1937     /*  Input 1 */
 1938     /*  Layer 1 */
 1939     /*  Layer 2 */
 1940     /*  ===== SIMULATION ======== */
 1941     /*  Format Input Arguments */
 1942     /* isCellX = iscell(X); */
 1943     /* if ~isCellX, X = {X}; end; */
 1944     /*  Dimensions */
 1945     /*  timesteps */
 1946     /*  samples/series */
 1947     /*  Allocate Outputs */
 1948     /*  Time loop */
 1949     /* for ts=1:TS */
 1950     /*  Input 1 */
 1951     /*  Layer 1 */
 1952     /*  Layer 2 */
 1953     /*  Output 1 */
 1954     b_repmat(dv0);
 1955     repmat(dv1);
 1956     mapminmax_apply(X, dv4, dv3, dv2);
 1957     for (i0 = 0; i0 < 8; i0++) {
 1958       d0 = 0.0;
 1959       for (i1 = 0; i1 < 550; i1++) {
 1960         d0 += a[i0 + (i1 << 3)] * dv2[i1];
 1961       }
 1962   
 1963       dv5[i0] = dv1[i0] + d0;
 1964     }
 1965   
 1966     tansig_apply(dv5, dv1);
 1967     for (i0 = 0; i0 < 4; i0++) {
 1968       d0 = 0.0;
 1969       for (i1 = 0; i1 < 8; i1++) {
 1970         d0 += b_a[i0 + (i1 << 2)] * dv1[i1];
 1971       }
 1972   
 1973       dv6[i0] = dv0[i0] + d0;
 1974     }
 1975   
 1976     softmax_apply(dv6, Y);
 1977   }
 1978   
 1979   /*
 1980    * File trailer for neural_function.c
 1981    *
 1982    * [EOF]
 1983    */
 1984