/*
   There are a total of 45 entries in the algebraic variable array.
   There are a total of 16 entries in each of the rate and state variable arrays.
   There are a total of 50 entries in the constant variable array.
 */
/*
 * VOI is time in component environment (second).
 * STATES[0] is V in component membrane (millivolt).
 * CONSTANTS[0] is R in component membrane (joule_per_kilomole_kelvin).
 * CONSTANTS[1] is T in component membrane (kelvin).
 * CONSTANTS[2] is F in component membrane (coulomb_per_mole).
 * CONSTANTS[45] is RTONF in component membrane (millivolt).
 * CONSTANTS[3] is C in component membrane (microF).
 * CONSTANTS[4] is i_pulse in component membrane (nanoA).
 * ALGEBRAIC[25] is i_f in component hyperpolarising_activated_current (nanoA).
 * ALGEBRAIC[27] is i_K in component time_dependent_potassium_current (nanoA).
 * ALGEBRAIC[28] is i_K1 in component time_independent_potassium_current (nanoA).
 * ALGEBRAIC[29] is i_to in component transient_outward_current (nanoA).
 * ALGEBRAIC[30] is i_Na_b in component sodium_background_current (nanoA).
 * ALGEBRAIC[32] is i_Ca_b in component calcium_background_current (nanoA).
 * ALGEBRAIC[33] is i_p in component sodium_potassium_pump (nanoA).
 * ALGEBRAIC[34] is i_NaCa in component Na_Ca_exchanger (nanoA).
 * ALGEBRAIC[36] is i_Na in component fast_sodium_current (nanoA).
 * ALGEBRAIC[43] is i_si in component second_inward_current (nanoA).
 * ALGEBRAIC[23] is i_fNa in component hyperpolarising_activated_current (nanoA).
 * ALGEBRAIC[0] is E_Na in component hyperpolarising_activated_current (millivolt).
 * ALGEBRAIC[10] is E_K in component hyperpolarising_activated_current (millivolt).
 * ALGEBRAIC[24] is i_fK in component hyperpolarising_activated_current (nanoA).
 * CONSTANTS[5] is g_f_Na in component hyperpolarising_activated_current (microS).
 * CONSTANTS[6] is g_f_K in component hyperpolarising_activated_current (microS).
 * CONSTANTS[7] is Km_f in component hyperpolarising_activated_current (millimolar).
 * STATES[1] is Kc in component extracellular_potassium_concentration (millimolar).
 * STATES[2] is Ki in component intracellular_potassium_concentration (millimolar).
 * STATES[3] is Nai in component intracellular_sodium_concentration (millimolar).
 * CONSTANTS[8] is Nao in component extracellular_sodium_concentration (millimolar).
 * STATES[4] is y in component hyperpolarising_activated_current_y_gate (dimensionless).
 * ALGEBRAIC[1] is alpha_y in component hyperpolarising_activated_current_y_gate (per_second).
 * ALGEBRAIC[19] is beta_y in component hyperpolarising_activated_current_y_gate (per_second).
 * CONSTANTS[9] is delta_y in component hyperpolarising_activated_current_y_gate (millivolt).
 * ALGEBRAIC[11] is E0_y in component hyperpolarising_activated_current_y_gate (millivolt).
 * ALGEBRAIC[26] is I_K in component time_dependent_potassium_current (nanoA).
 * CONSTANTS[10] is i_K_max in component time_dependent_potassium_current (nanoA).
 * STATES[5] is x in component time_dependent_potassium_current_x_gate (dimensionless).
 * ALGEBRAIC[2] is alpha_x in component time_dependent_potassium_current_x_gate (per_second).
 * ALGEBRAIC[12] is beta_x in component time_dependent_potassium_current_x_gate (per_second).
 * CONSTANTS[11] is g_K1 in component time_independent_potassium_current (microS).
 * CONSTANTS[12] is Km_K1 in component time_independent_potassium_current (millimolar).
 * CONSTANTS[13] is Km_to in component transient_outward_current (millimolar).
 * CONSTANTS[14] is Km_Ca in component transient_outward_current (millimolar).
 * CONSTANTS[15] is g_to in component transient_outward_current (microS_per_millimolar).
 * STATES[6] is Cai in component intracellular_calcium_concentration (millimolar).
 * STATES[7] is s in component transient_outward_current_s_gate (dimensionless).
 * ALGEBRAIC[3] is alpha_s in component transient_outward_current_s_gate (per_second).
 * ALGEBRAIC[13] is beta_s in component transient_outward_current_s_gate (per_second).
 * CONSTANTS[16] is g_Nab in component sodium_background_current (microS).
 * ALGEBRAIC[31] is E_Ca in component calcium_background_current (millivolt).
 * CONSTANTS[17] is g_Cab in component calcium_background_current (microS).
 * CONSTANTS[18] is Cao in component extracellular_calcium_concentration (millimolar).
 * CONSTANTS[19] is I_p in component sodium_potassium_pump (nanoA).
 * CONSTANTS[20] is K_mK in component sodium_potassium_pump (millimolar).
 * CONSTANTS[21] is K_mNa in component sodium_potassium_pump (millimolar).
 * CONSTANTS[22] is n_NaCa in component Na_Ca_exchanger (dimensionless).
 * CONSTANTS[23] is K_NaCa in component Na_Ca_exchanger (nanoA).
 * CONSTANTS[24] is d_NaCa in component Na_Ca_exchanger (dimensionless).
 * CONSTANTS[25] is gamma in component Na_Ca_exchanger (dimensionless).
 * CONSTANTS[26] is g_Na in component fast_sodium_current (microS).
 * ALGEBRAIC[35] is E_mh in component fast_sodium_current (millivolt).
 * STATES[8] is m in component fast_sodium_current_m_gate (dimensionless).
 * STATES[9] is h in component fast_sodium_current_h_gate (dimensionless).
 * ALGEBRAIC[14] is alpha_m in component fast_sodium_current_m_gate (per_second).
 * ALGEBRAIC[20] is beta_m in component fast_sodium_current_m_gate (per_second).
 * CONSTANTS[27] is delta_m in component fast_sodium_current_m_gate (millivolt).
 * ALGEBRAIC[4] is E0_m in component fast_sodium_current_m_gate (millivolt).
 * ALGEBRAIC[5] is alpha_h in component fast_sodium_current_h_gate (per_second).
 * ALGEBRAIC[15] is beta_h in component fast_sodium_current_h_gate (per_second).
 * ALGEBRAIC[37] is i_siCa in component second_inward_current (nanoA).
 * ALGEBRAIC[38] is i_siK in component second_inward_current (nanoA).
 * ALGEBRAIC[40] is i_siNa in component second_inward_current (nanoA).
 * CONSTANTS[28] is P_si in component second_inward_current (nanoA_per_millimolar).
 * STATES[10] is d in component second_inward_current_d_gate (dimensionless).
 * STATES[11] is f in component second_inward_current_f_gate (dimensionless).
 * STATES[12] is f2 in component second_inward_current_f2_gate (dimensionless).
 * ALGEBRAIC[16] is alpha_d in component second_inward_current_d_gate (per_second).
 * ALGEBRAIC[21] is beta_d in component second_inward_current_d_gate (per_second).
 * CONSTANTS[29] is delta_d in component second_inward_current_d_gate (millivolt).
 * ALGEBRAIC[6] is E0_d in component second_inward_current_d_gate (millivolt).
 * ALGEBRAIC[17] is alpha_f in component second_inward_current_f_gate (per_second).
 * ALGEBRAIC[22] is beta_f in component second_inward_current_f_gate (per_second).
 * CONSTANTS[30] is delta_f in component second_inward_current_f_gate (millivolt).
 * ALGEBRAIC[7] is E0_f in component second_inward_current_f_gate (millivolt).
 * CONSTANTS[31] is alpha_f2 in component second_inward_current_f2_gate (per_second).
 * ALGEBRAIC[8] is beta_f2 in component second_inward_current_f2_gate (per_second).
 * CONSTANTS[32] is K_mf2 in component second_inward_current_f2_gate (millimolar).
 * CONSTANTS[33] is radius in component intracellular_sodium_concentration (micrometre).
 * CONSTANTS[34] is length in component intracellular_sodium_concentration (micrometre).
 * CONSTANTS[35] is V_e_ratio in component intracellular_sodium_concentration (dimensionless).
 * CONSTANTS[46] is V_Cell in component intracellular_sodium_concentration (micrometre3).
 * CONSTANTS[47] is Vi in component intracellular_sodium_concentration (micrometre3).
 * CONSTANTS[48] is V_up in component intracellular_calcium_concentration (micrometre3).
 * CONSTANTS[49] is V_rel in component intracellular_calcium_concentration (micrometre3).
 * ALGEBRAIC[39] is i_up in component intracellular_calcium_concentration (nanoA).
 * ALGEBRAIC[41] is i_tr in component intracellular_calcium_concentration (nanoA).
 * ALGEBRAIC[44] is i_rel in component intracellular_calcium_concentration (nanoA).
 * STATES[13] is Ca_up in component intracellular_calcium_concentration (millimolar).
 * STATES[14] is Ca_rel in component intracellular_calcium_concentration (millimolar).
 * CONSTANTS[36] is Ca_up_max in component intracellular_calcium_concentration (millimolar).
 * CONSTANTS[37] is K_mCa in component intracellular_calcium_concentration (millimolar).
 * STATES[15] is p in component intracellular_calcium_concentration (dimensionless).
 * ALGEBRAIC[9] is alpha_p in component intracellular_calcium_concentration (per_second).
 * ALGEBRAIC[18] is beta_p in component intracellular_calcium_concentration (per_second).
 * CONSTANTS[38] is tau_up in component intracellular_calcium_concentration (second).
 * CONSTANTS[39] is tau_rep in component intracellular_calcium_concentration (second).
 * CONSTANTS[40] is tau_rel in component intracellular_calcium_concentration (second).
 * CONSTANTS[41] is rCa in component intracellular_calcium_concentration (dimensionless).
 * CONSTANTS[42] is Ve in component extracellular_potassium_concentration (micrometre3).
 * CONSTANTS[43] is Kb in component extracellular_potassium_concentration (millimolar).
 * ALGEBRAIC[42] is i_mK in component extracellular_potassium_concentration (nanoA).
 * CONSTANTS[44] is pf in component extracellular_potassium_concentration (per_second).
 * RATES[0] is d/dt V in component membrane (millivolt).
 * RATES[4] is d/dt y in component hyperpolarising_activated_current_y_gate (dimensionless).
 * RATES[5] is d/dt x in component time_dependent_potassium_current_x_gate (dimensionless).
 * RATES[7] is d/dt s in component transient_outward_current_s_gate (dimensionless).
 * RATES[8] is d/dt m in component fast_sodium_current_m_gate (dimensionless).
 * RATES[9] is d/dt h in component fast_sodium_current_h_gate (dimensionless).
 * RATES[10] is d/dt d in component second_inward_current_d_gate (dimensionless).
 * RATES[11] is d/dt f in component second_inward_current_f_gate (dimensionless).
 * RATES[12] is d/dt f2 in component second_inward_current_f2_gate (dimensionless).
 * RATES[3] is d/dt Nai in component intracellular_sodium_concentration (millimolar).
 * RATES[15] is d/dt p in component intracellular_calcium_concentration (dimensionless).
 * RATES[13] is d/dt Ca_up in component intracellular_calcium_concentration (millimolar).
 * RATES[14] is d/dt Ca_rel in component intracellular_calcium_concentration (millimolar).
 * RATES[6] is d/dt Cai in component intracellular_calcium_concentration (millimolar).
 * RATES[1] is d/dt Kc in component extracellular_potassium_concentration (millimolar).
 * RATES[2] is d/dt Ki in component intracellular_potassium_concentration (millimolar).
 */
void
initConsts(double* CONSTANTS, double* RATES, double *STATES)
{
STATES[0] = -87;
CONSTANTS[0] = 8314.472;
CONSTANTS[1] = 310;
CONSTANTS[2] = 96485.3415;
CONSTANTS[3] = 0.075;
CONSTANTS[4] = 0;
CONSTANTS[5] = 3;
CONSTANTS[6] = 3;
CONSTANTS[7] = 45;
STATES[1] = 4;
STATES[2] = 140;
STATES[3] = 8;
CONSTANTS[8] = 140;
STATES[4] = 0.2;
CONSTANTS[9] = 1e-5;
CONSTANTS[10] = 180;
STATES[5] = 0.01;
CONSTANTS[11] = 920;
CONSTANTS[12] = 210;
CONSTANTS[13] = 10;
CONSTANTS[14] = 0.0005;
CONSTANTS[15] = 0.28;
STATES[6] = 5e-5;
STATES[7] = 1;
CONSTANTS[16] = 0.18;
CONSTANTS[17] = 0.02;
CONSTANTS[18] = 2;
CONSTANTS[19] = 125;
CONSTANTS[20] = 1;
CONSTANTS[21] = 40;
CONSTANTS[22] = 3;
CONSTANTS[23] = 0.02;
CONSTANTS[24] = 0.001;
CONSTANTS[25] = 0.5;
CONSTANTS[26] = 750;
STATES[8] = 0.01;
STATES[9] = 0.8;
CONSTANTS[27] = 1e-5;
CONSTANTS[28] = 15;
STATES[10] = 0.005;
STATES[11] = 1;
STATES[12] = 1;
CONSTANTS[29] = 0.0001;
CONSTANTS[30] = 0.0001;
CONSTANTS[31] = 5;
CONSTANTS[32] = 0.001;
CONSTANTS[33] = 0.05;
CONSTANTS[34] = 2;
CONSTANTS[35] = 0.1;
STATES[13] = 2;
STATES[14] = 1;
CONSTANTS[36] = 5;
CONSTANTS[37] = 0.001;
STATES[15] = 1;
CONSTANTS[38] = 0.025;
CONSTANTS[39] = 2;
CONSTANTS[40] = 0.05;
CONSTANTS[41] = 2;
CONSTANTS[42] = 0.00157;
CONSTANTS[43] = 4;
CONSTANTS[44] = 0.7;
CONSTANTS[45] = ( CONSTANTS[0]*CONSTANTS[1])/CONSTANTS[2];
CONSTANTS[46] =  3.14159*pow(CONSTANTS[33], 2.00000)*CONSTANTS[34];
CONSTANTS[47] =  CONSTANTS[46]*(1.00000 - CONSTANTS[35]);
CONSTANTS[48] =  CONSTANTS[47]*0.0500000;
CONSTANTS[49] =  CONSTANTS[47]*0.0200000;
}
void
computeRates(double VOI, double* CONSTANTS, double* RATES, double* STATES, double* ALGEBRAIC)
{
ALGEBRAIC[8] = ( STATES[6]*CONSTANTS[31])/CONSTANTS[32];
RATES[12] = CONSTANTS[31] -  STATES[12]*(CONSTANTS[31]+ALGEBRAIC[8]);
ALGEBRAIC[2] = ( 0.500000*exp( 0.0826000*(STATES[0]+50.0000)))/(1.00000+exp( 0.0570000*(STATES[0]+50.0000)));
ALGEBRAIC[12] = ( 1.30000*exp( - 0.0600000*(STATES[0]+20.0000)))/(1.00000+exp( - 0.0400000*(STATES[0]+20.0000)));
RATES[5] =  ALGEBRAIC[2]*(1.00000 - STATES[5]) -  ALGEBRAIC[12]*STATES[5];
ALGEBRAIC[3] =  0.0330000*exp(- STATES[0]/17.0000);
ALGEBRAIC[13] = 33.0000/(1.00000+exp(- (STATES[0]+10.0000)/8.00000));
RATES[7] =  ALGEBRAIC[3]*(1.00000 - STATES[7]) -  ALGEBRAIC[13]*STATES[7];
ALGEBRAIC[5] =  20.0000*exp( - 0.125000*(STATES[0]+75.0000));
ALGEBRAIC[15] = 2000.00/( 320.000*exp( - 0.100000*(STATES[0]+75.0000))+1.00000);
RATES[9] =  ALGEBRAIC[5]*(1.00000 - STATES[9]) -  ALGEBRAIC[15]*STATES[9];
ALGEBRAIC[9] = ( 0.625000*(STATES[0]+34.0000))/(exp((STATES[0]+34.0000)/4.00000) - 1.00000);
ALGEBRAIC[18] = 5.00000/(1.00000+exp(( - 1.00000*(STATES[0]+34.0000))/4.00000));
RATES[15] =  ALGEBRAIC[9]*(1.00000 - STATES[15]) -  ALGEBRAIC[18]*STATES[15];
ALGEBRAIC[1] =  0.0500000*exp( - 0.0670000*((STATES[0]+52.0000) - 10.0000));
ALGEBRAIC[11] = (STATES[0]+52.0000) - 10.0000;
ALGEBRAIC[19] = (fabs(ALGEBRAIC[11])<CONSTANTS[9] ? 2.50000 : ( 1.00000*ALGEBRAIC[11])/(1.00000 - exp( - 0.200000*ALGEBRAIC[11])));
RATES[4] =  ALGEBRAIC[1]*(1.00000 - STATES[4]) -  ALGEBRAIC[19]*STATES[4];
ALGEBRAIC[4] = STATES[0]+41.0000;
ALGEBRAIC[14] = (fabs(ALGEBRAIC[4])<CONSTANTS[27] ? 2000.00 : ( 200.000*ALGEBRAIC[4])/(1.00000 - exp( - 0.100000*ALGEBRAIC[4])));
ALGEBRAIC[20] =  8000.00*exp( - 0.0560000*(STATES[0]+66.0000));
RATES[8] =  ALGEBRAIC[14]*(1.00000 - STATES[8]) -  ALGEBRAIC[20]*STATES[8];
ALGEBRAIC[6] = (STATES[0]+24.0000) - 5.00000;
ALGEBRAIC[16] = (fabs(ALGEBRAIC[6])<CONSTANTS[29] ? 120.000 : ( 30.0000*ALGEBRAIC[6])/(1.00000 - exp(( - 1.00000*ALGEBRAIC[6])/4.00000)));
ALGEBRAIC[21] = (fabs(ALGEBRAIC[6])<CONSTANTS[29] ? 120.000 : ( 12.0000*ALGEBRAIC[6])/(exp(ALGEBRAIC[6]/10.0000) - 1.00000));
RATES[10] =  ALGEBRAIC[16]*(1.00000 - STATES[10]) -  ALGEBRAIC[21]*STATES[10];
ALGEBRAIC[7] = STATES[0]+34.0000;
ALGEBRAIC[17] = (fabs(ALGEBRAIC[7])<CONSTANTS[30] ? 25.0000 : ( 6.25000*ALGEBRAIC[7])/(exp(ALGEBRAIC[7]/4.00000) - 1.00000));
ALGEBRAIC[22] = 50.0000/(1.00000+exp(( - 1.00000*(STATES[0]+34.0000))/4.00000));
RATES[11] =  ALGEBRAIC[17]*(1.00000 - STATES[11]) -  ALGEBRAIC[22]*STATES[11];
ALGEBRAIC[0] =  CONSTANTS[45]*log(CONSTANTS[8]/STATES[3]);
ALGEBRAIC[30] =  CONSTANTS[16]*(STATES[0] - ALGEBRAIC[0]);
ALGEBRAIC[33] = ( (( CONSTANTS[19]*STATES[1])/(CONSTANTS[20]+STATES[1]))*STATES[3])/(CONSTANTS[21]+STATES[3]);
ALGEBRAIC[34] = ( CONSTANTS[23]*( exp(( CONSTANTS[25]*(CONSTANTS[22] - 2.00000)*STATES[0])/CONSTANTS[45])*pow(STATES[3], CONSTANTS[22])*CONSTANTS[18] -  exp(( (CONSTANTS[25] - 1.00000)*(CONSTANTS[22] - 2.00000)*STATES[0])/CONSTANTS[45])*pow(CONSTANTS[8], CONSTANTS[22])*STATES[6]))/( (1.00000+ CONSTANTS[24]*( STATES[6]*pow(CONSTANTS[8], CONSTANTS[22])+ CONSTANTS[18]*pow(STATES[3], CONSTANTS[22])))*(1.00000+STATES[6]/0.00690000));
ALGEBRAIC[35] =  CONSTANTS[45]*log((CONSTANTS[8]+ 0.120000*STATES[1])/(STATES[3]+ 0.120000*STATES[2]));
ALGEBRAIC[36] =  CONSTANTS[26]*pow(STATES[8], 3.00000)*STATES[9]*(STATES[0] - ALGEBRAIC[35]);
ALGEBRAIC[23] =  (( STATES[4]*STATES[1])/(STATES[1]+CONSTANTS[7]))*CONSTANTS[5]*(STATES[0] - ALGEBRAIC[0]);
ALGEBRAIC[40] =  (( 0.0100000*CONSTANTS[28]*(STATES[0] - 50.0000))/( CONSTANTS[45]*(1.00000 - exp(( - 1.00000*(STATES[0] - 50.0000))/CONSTANTS[45]))))*( STATES[3]*exp(50.0000/CONSTANTS[45]) -  CONSTANTS[8]*exp(( - 1.00000*(STATES[0] - 50.0000))/CONSTANTS[45]))*STATES[10]*STATES[11]*STATES[12];
RATES[3] = ( - 1.00000*(ALGEBRAIC[36]+ALGEBRAIC[30]+ALGEBRAIC[23]+ALGEBRAIC[40]+ ALGEBRAIC[33]*3.00000+( ALGEBRAIC[34]*CONSTANTS[22])/(CONSTANTS[22] - 2.00000)))/( 1.00000*CONSTANTS[47]*CONSTANTS[2]);
ALGEBRAIC[39] =  (( 2.00000*1.00000*CONSTANTS[47]*CONSTANTS[2])/( 1.00000*CONSTANTS[38]*CONSTANTS[36]))*STATES[6]*(CONSTANTS[36] - STATES[13]);
ALGEBRAIC[41] =  (( 2.00000*1.00000*CONSTANTS[49]*CONSTANTS[2])/( 1.00000*CONSTANTS[39]))*STATES[15]*(STATES[13] - STATES[14]);
RATES[13] = ( 1.00000*(ALGEBRAIC[39] - ALGEBRAIC[41]))/( 2.00000*1.00000*CONSTANTS[48]*CONSTANTS[2]);
ALGEBRAIC[26] = ( CONSTANTS[10]*(STATES[2] -  STATES[1]*exp(- STATES[0]/CONSTANTS[45])))/140.000;
ALGEBRAIC[27] =  STATES[5]*ALGEBRAIC[26];
ALGEBRAIC[10] =  CONSTANTS[45]*log(STATES[1]/STATES[2]);
ALGEBRAIC[28] = ( (( CONSTANTS[11]*STATES[1])/(STATES[1]+CONSTANTS[12]))*(STATES[0] - ALGEBRAIC[10]))/(1.00000+exp(( ((STATES[0]+10.0000) - ALGEBRAIC[10])*2.00000)/CONSTANTS[45]));
ALGEBRAIC[29] =  (( (( STATES[7]*CONSTANTS[15]*(0.200000+STATES[1]/(CONSTANTS[13]+STATES[1]))*STATES[6])/(CONSTANTS[14]+STATES[6]))*(STATES[0]+10.0000))/(1.00000 - exp( - 0.200000*(STATES[0]+10.0000))))*( STATES[2]*exp(( 0.500000*STATES[0])/CONSTANTS[45]) -  STATES[1]*exp(( - 0.500000*STATES[0])/CONSTANTS[45]));
ALGEBRAIC[24] =  (( STATES[4]*STATES[1])/(STATES[1]+CONSTANTS[7]))*CONSTANTS[6]*(STATES[0] - ALGEBRAIC[10]);
ALGEBRAIC[38] =  (( 0.0100000*CONSTANTS[28]*(STATES[0] - 50.0000))/( CONSTANTS[45]*(1.00000 - exp(( - 1.00000*(STATES[0] - 50.0000))/CONSTANTS[45]))))*( STATES[2]*exp(50.0000/CONSTANTS[45]) -  STATES[1]*exp(( - 1.00000*(STATES[0] - 50.0000))/CONSTANTS[45]))*STATES[10]*STATES[11]*STATES[12];
ALGEBRAIC[42] = (ALGEBRAIC[28]+ALGEBRAIC[27]+ALGEBRAIC[24]+ALGEBRAIC[38]+ALGEBRAIC[29]) -  2.00000*ALGEBRAIC[33];
RATES[1] =  - CONSTANTS[44]*(STATES[1] - CONSTANTS[43])+( 1.00000*ALGEBRAIC[42])/( 1.00000*CONSTANTS[42]*CONSTANTS[2]);
RATES[2] = ( - 1.00000*ALGEBRAIC[42])/( 1.00000*CONSTANTS[47]*CONSTANTS[2]);
ALGEBRAIC[25] = ALGEBRAIC[23]+ALGEBRAIC[24];
ALGEBRAIC[31] =  0.500000*CONSTANTS[45]*log(CONSTANTS[18]/STATES[6]);
ALGEBRAIC[32] =  CONSTANTS[17]*(STATES[0] - ALGEBRAIC[31]);
ALGEBRAIC[37] =  (( 4.00000*CONSTANTS[28]*(STATES[0] - 50.0000))/( CONSTANTS[45]*(1.00000 - exp(( - 1.00000*(STATES[0] - 50.0000)*2.00000)/CONSTANTS[45]))))*( STATES[6]*exp(100.000/CONSTANTS[45]) -  CONSTANTS[18]*exp(( - 2.00000*(STATES[0] - 50.0000))/CONSTANTS[45]))*STATES[10]*STATES[11]*STATES[12];
ALGEBRAIC[43] = ALGEBRAIC[37]+ALGEBRAIC[38]+ALGEBRAIC[40];
RATES[0] = - (ALGEBRAIC[25]+ALGEBRAIC[27]+ALGEBRAIC[28]+ALGEBRAIC[29]+ALGEBRAIC[30]+ALGEBRAIC[32]+ALGEBRAIC[33]+ALGEBRAIC[34]+ALGEBRAIC[36]+ALGEBRAIC[43]+CONSTANTS[4])/CONSTANTS[3];
ALGEBRAIC[44] = ( (( 2.00000*1.00000*CONSTANTS[49]*CONSTANTS[2])/( 1.00000*CONSTANTS[40]))*STATES[14]*pow(STATES[6], CONSTANTS[41]))/(pow(STATES[6], CONSTANTS[41])+pow(CONSTANTS[37], CONSTANTS[41]));
RATES[14] = ( 1.00000*(ALGEBRAIC[41] - ALGEBRAIC[44]))/( 2.00000*1.00000*CONSTANTS[49]*CONSTANTS[2]);
RATES[6] = ( - 1.00000*((((ALGEBRAIC[37]+ALGEBRAIC[32]) - ( 2.00000*ALGEBRAIC[34])/(CONSTANTS[22] - 2.00000)) - ALGEBRAIC[44])+ALGEBRAIC[39]))/( 2.00000*1.00000*CONSTANTS[47]*CONSTANTS[2]);
}
void
computeVariables(double VOI, double* CONSTANTS, double* RATES, double* STATES, double* ALGEBRAIC)
{
ALGEBRAIC[8] = ( STATES[6]*CONSTANTS[31])/CONSTANTS[32];
ALGEBRAIC[2] = ( 0.500000*exp( 0.0826000*(STATES[0]+50.0000)))/(1.00000+exp( 0.0570000*(STATES[0]+50.0000)));
ALGEBRAIC[12] = ( 1.30000*exp( - 0.0600000*(STATES[0]+20.0000)))/(1.00000+exp( - 0.0400000*(STATES[0]+20.0000)));
ALGEBRAIC[3] =  0.0330000*exp(- STATES[0]/17.0000);
ALGEBRAIC[13] = 33.0000/(1.00000+exp(- (STATES[0]+10.0000)/8.00000));
ALGEBRAIC[5] =  20.0000*exp( - 0.125000*(STATES[0]+75.0000));
ALGEBRAIC[15] = 2000.00/( 320.000*exp( - 0.100000*(STATES[0]+75.0000))+1.00000);
ALGEBRAIC[9] = ( 0.625000*(STATES[0]+34.0000))/(exp((STATES[0]+34.0000)/4.00000) - 1.00000);
ALGEBRAIC[18] = 5.00000/(1.00000+exp(( - 1.00000*(STATES[0]+34.0000))/4.00000));
ALGEBRAIC[1] =  0.0500000*exp( - 0.0670000*((STATES[0]+52.0000) - 10.0000));
ALGEBRAIC[11] = (STATES[0]+52.0000) - 10.0000;
ALGEBRAIC[19] = (fabs(ALGEBRAIC[11])<CONSTANTS[9] ? 2.50000 : ( 1.00000*ALGEBRAIC[11])/(1.00000 - exp( - 0.200000*ALGEBRAIC[11])));
ALGEBRAIC[4] = STATES[0]+41.0000;
ALGEBRAIC[14] = (fabs(ALGEBRAIC[4])<CONSTANTS[27] ? 2000.00 : ( 200.000*ALGEBRAIC[4])/(1.00000 - exp( - 0.100000*ALGEBRAIC[4])));
ALGEBRAIC[20] =  8000.00*exp( - 0.0560000*(STATES[0]+66.0000));
ALGEBRAIC[6] = (STATES[0]+24.0000) - 5.00000;
ALGEBRAIC[16] = (fabs(ALGEBRAIC[6])<CONSTANTS[29] ? 120.000 : ( 30.0000*ALGEBRAIC[6])/(1.00000 - exp(( - 1.00000*ALGEBRAIC[6])/4.00000)));
ALGEBRAIC[21] = (fabs(ALGEBRAIC[6])<CONSTANTS[29] ? 120.000 : ( 12.0000*ALGEBRAIC[6])/(exp(ALGEBRAIC[6]/10.0000) - 1.00000));
ALGEBRAIC[7] = STATES[0]+34.0000;
ALGEBRAIC[17] = (fabs(ALGEBRAIC[7])<CONSTANTS[30] ? 25.0000 : ( 6.25000*ALGEBRAIC[7])/(exp(ALGEBRAIC[7]/4.00000) - 1.00000));
ALGEBRAIC[22] = 50.0000/(1.00000+exp(( - 1.00000*(STATES[0]+34.0000))/4.00000));
ALGEBRAIC[0] =  CONSTANTS[45]*log(CONSTANTS[8]/STATES[3]);
ALGEBRAIC[30] =  CONSTANTS[16]*(STATES[0] - ALGEBRAIC[0]);
ALGEBRAIC[33] = ( (( CONSTANTS[19]*STATES[1])/(CONSTANTS[20]+STATES[1]))*STATES[3])/(CONSTANTS[21]+STATES[3]);
ALGEBRAIC[34] = ( CONSTANTS[23]*( exp(( CONSTANTS[25]*(CONSTANTS[22] - 2.00000)*STATES[0])/CONSTANTS[45])*pow(STATES[3], CONSTANTS[22])*CONSTANTS[18] -  exp(( (CONSTANTS[25] - 1.00000)*(CONSTANTS[22] - 2.00000)*STATES[0])/CONSTANTS[45])*pow(CONSTANTS[8], CONSTANTS[22])*STATES[6]))/( (1.00000+ CONSTANTS[24]*( STATES[6]*pow(CONSTANTS[8], CONSTANTS[22])+ CONSTANTS[18]*pow(STATES[3], CONSTANTS[22])))*(1.00000+STATES[6]/0.00690000));
ALGEBRAIC[35] =  CONSTANTS[45]*log((CONSTANTS[8]+ 0.120000*STATES[1])/(STATES[3]+ 0.120000*STATES[2]));
ALGEBRAIC[36] =  CONSTANTS[26]*pow(STATES[8], 3.00000)*STATES[9]*(STATES[0] - ALGEBRAIC[35]);
ALGEBRAIC[23] =  (( STATES[4]*STATES[1])/(STATES[1]+CONSTANTS[7]))*CONSTANTS[5]*(STATES[0] - ALGEBRAIC[0]);
ALGEBRAIC[40] =  (( 0.0100000*CONSTANTS[28]*(STATES[0] - 50.0000))/( CONSTANTS[45]*(1.00000 - exp(( - 1.00000*(STATES[0] - 50.0000))/CONSTANTS[45]))))*( STATES[3]*exp(50.0000/CONSTANTS[45]) -  CONSTANTS[8]*exp(( - 1.00000*(STATES[0] - 50.0000))/CONSTANTS[45]))*STATES[10]*STATES[11]*STATES[12];
ALGEBRAIC[39] =  (( 2.00000*1.00000*CONSTANTS[47]*CONSTANTS[2])/( 1.00000*CONSTANTS[38]*CONSTANTS[36]))*STATES[6]*(CONSTANTS[36] - STATES[13]);
ALGEBRAIC[41] =  (( 2.00000*1.00000*CONSTANTS[49]*CONSTANTS[2])/( 1.00000*CONSTANTS[39]))*STATES[15]*(STATES[13] - STATES[14]);
ALGEBRAIC[26] = ( CONSTANTS[10]*(STATES[2] -  STATES[1]*exp(- STATES[0]/CONSTANTS[45])))/140.000;
ALGEBRAIC[27] =  STATES[5]*ALGEBRAIC[26];
ALGEBRAIC[10] =  CONSTANTS[45]*log(STATES[1]/STATES[2]);
ALGEBRAIC[28] = ( (( CONSTANTS[11]*STATES[1])/(STATES[1]+CONSTANTS[12]))*(STATES[0] - ALGEBRAIC[10]))/(1.00000+exp(( ((STATES[0]+10.0000) - ALGEBRAIC[10])*2.00000)/CONSTANTS[45]));
ALGEBRAIC[29] =  (( (( STATES[7]*CONSTANTS[15]*(0.200000+STATES[1]/(CONSTANTS[13]+STATES[1]))*STATES[6])/(CONSTANTS[14]+STATES[6]))*(STATES[0]+10.0000))/(1.00000 - exp( - 0.200000*(STATES[0]+10.0000))))*( STATES[2]*exp(( 0.500000*STATES[0])/CONSTANTS[45]) -  STATES[1]*exp(( - 0.500000*STATES[0])/CONSTANTS[45]));
ALGEBRAIC[24] =  (( STATES[4]*STATES[1])/(STATES[1]+CONSTANTS[7]))*CONSTANTS[6]*(STATES[0] - ALGEBRAIC[10]);
ALGEBRAIC[38] =  (( 0.0100000*CONSTANTS[28]*(STATES[0] - 50.0000))/( CONSTANTS[45]*(1.00000 - exp(( - 1.00000*(STATES[0] - 50.0000))/CONSTANTS[45]))))*( STATES[2]*exp(50.0000/CONSTANTS[45]) -  STATES[1]*exp(( - 1.00000*(STATES[0] - 50.0000))/CONSTANTS[45]))*STATES[10]*STATES[11]*STATES[12];
ALGEBRAIC[42] = (ALGEBRAIC[28]+ALGEBRAIC[27]+ALGEBRAIC[24]+ALGEBRAIC[38]+ALGEBRAIC[29]) -  2.00000*ALGEBRAIC[33];
ALGEBRAIC[25] = ALGEBRAIC[23]+ALGEBRAIC[24];
ALGEBRAIC[31] =  0.500000*CONSTANTS[45]*log(CONSTANTS[18]/STATES[6]);
ALGEBRAIC[32] =  CONSTANTS[17]*(STATES[0] - ALGEBRAIC[31]);
ALGEBRAIC[37] =  (( 4.00000*CONSTANTS[28]*(STATES[0] - 50.0000))/( CONSTANTS[45]*(1.00000 - exp(( - 1.00000*(STATES[0] - 50.0000)*2.00000)/CONSTANTS[45]))))*( STATES[6]*exp(100.000/CONSTANTS[45]) -  CONSTANTS[18]*exp(( - 2.00000*(STATES[0] - 50.0000))/CONSTANTS[45]))*STATES[10]*STATES[11]*STATES[12];
ALGEBRAIC[43] = ALGEBRAIC[37]+ALGEBRAIC[38]+ALGEBRAIC[40];
ALGEBRAIC[44] = ( (( 2.00000*1.00000*CONSTANTS[49]*CONSTANTS[2])/( 1.00000*CONSTANTS[40]))*STATES[14]*pow(STATES[6], CONSTANTS[41]))/(pow(STATES[6], CONSTANTS[41])+pow(CONSTANTS[37], CONSTANTS[41]));
}