Number of Factors M 10 
Number of of columns of matrix c R 0 
Multi-step prognose indicator V 1 
Multi-step optimization indicator W 0 
Number of prognose repetitions K 1 
indicator of simulated annealing SA 0 
temperature of simulated annealing ST 1.000000e+04 
number of simulated annealing iterations  SI 100  
indicator of residual printing EPS 0  
indicator of input control INP 0  
the first line in datafile for regression, TR  -10  
the  last line in datafile for regression, TE  250  
starting number of AR parameters Ps 10  
minimal number of AR parameters Pmin 10  
minimal number of MA parameters Qmin 0  
maximal number of AR parameters Pmax 100  
maximal number of MA parameters Qmax 2  
number of data entries T 3600  
number of  entries for a and b optimization T0 1200  
number of  entries for P and Q optimization T1 2400  
indicator of variance F 0  
Global Max Iterat 50 
Local Max Iterat 60 
b-Bounds 1.000000e+00 
Diskret Params Init (Ps-AR params, Qs-MA params,ts-starting time) :  Ps Qs ts  = 10 0 0  
Diskret  Params Step :  dP dQ dt = 10 1 1 
Diskret  Params Max :  Pmax Qmax tmax = 100 2 0 
Start AR:  l=0_Ps a[l] =  -9.836616e+02 
Start AR:  l=0_Ps a[l] =  8.682834e+02 
Start AR:  l=0_Ps a[l] =  5.174412e+02 
Start AR:  l=0_Ps a[l] =  -1.464722e+02 
Start AR:  l=0_Ps a[l] =  -2.322585e+02 
Start AR:  l=0_Ps a[l] =  -1.388697e+02 
Start AR:  l=0_Ps a[l] =  3.190708e+01 
Start AR:  l=0_Ps a[l] =  1.236619e+03 
Start AR:  l=0_Ps a[l] =  1.436575e+02 
Start AR:  l=0_Ps a[l] =  2.968939e-01 
Start Results: opt delta_perc delta_mean= 1.046629e+03  -1.948252e+01  8.710343e+02  
Start Discret: Po Qo to   opt   delta_perc  delta_mean = 10 0 0 1.046629e+03 -1.948252e+01 8.710343e+02  
Start  AR:  l=0_Po  a[l] =  -9.836616e+02  
Start  AR:  l=0_Po  a[l] =  8.682834e+02  
Start  AR:  l=0_Po  a[l] =  5.174412e+02  
Start  AR:  l=0_Po  a[l] =  -1.464722e+02  
Start  AR:  l=0_Po  a[l] =  -2.322585e+02  
Start  AR:  l=0_Po  a[l] =  -1.388697e+02  
Start  AR:  l=0_Po  a[l] =  3.190708e+01  
Start  AR:  l=0_Po  a[l] =  1.236619e+03  
Start  AR:  l=0_Po  a[l] =  1.436575e+02  
Start  AR:  l=0_Po  a[l] =  2.968939e-01  
BAYES,
EXKOR,
Finish Discret: Po Qo toP Q t0 opt delta_perc delta_mean= 10  0  0       10  0  0      1.046629e+03  -1.948252e+01  8.710343e+02   
Finish  ARo:  l=0_P  a[l] = -9.836616e+02  
Finish  ARo:  l=0_P  a[l] = 8.682834e+02  
Finish  ARo:  l=0_P  a[l] = 5.174412e+02  
Finish  ARo:  l=0_P  a[l] = -1.464722e+02  
Finish  ARo:  l=0_P  a[l] = -2.322585e+02  
Finish  ARo:  l=0_P  a[l] = -1.388697e+02  
Finish  ARo:  l=0_P  a[l] = 3.190708e+01  
Finish  ARo:  l=0_P  a[l] = 1.236619e+03  
Finish  ARo:  l=0_P  a[l] = 1.436575e+02  
Finish  ARo:  l=0_P  a[l] = 2.968939e-01  
Finish: sigma 0.000000e+00  
Finish progn_err 1.124267e+03