
RDC set # 1	dObsA.tab:
Perform SVD fit to ../pdb/2mjb_001.pdb... 
Saupe Alignment Tensor Components (fitted to ../pdb/2mjb_001.pdb) : 
        Szz     Sxx-Syy         Sxy         Sxz         Syz    Da_HN Rhombicity
  7.884e-04   8.989e-04   5.172e-04  -6.694e-04   5.238e-04  -14.642      0.518

RDC set # 2	dObsP.tab:
Perform SVD fit to ../pdb/2mjb_001.pdb... 
Saupe Alignment Tensor Components (fitted to ../pdb/2mjb_001.pdb) : 
        Szz     Sxx-Syy         Sxy         Sxz         Syz    Da_HN Rhombicity
  1.567e-03  -9.309e-04  -1.366e-03  -6.352e-04   1.498e-03   30.010      0.421

RDC set # 3	dObsS.tab:
Perform SVD fit to ../pdb/2mjb_001.pdb... 
Saupe Alignment Tensor Components (fitted to ../pdb/2mjb_001.pdb) : 
        Szz     Sxx-Syy         Sxy         Sxz         Syz    Da_HN Rhombicity
  9.991e-04   4.638e-04  -1.221e-04  -1.137e-03   3.398e-04   18.548      0.078


Saupe Alignment Tensor Components Set T (normalized to 10Hz): 
#Medium    Szz (Sxx-Syy)/√3     2*Sxy/√3     2*Sxz/√3     2*Syz/√3 
1      -11.623       -7.651       -8.804       11.394       -8.916 
2       11.272       -3.866      -11.346       -5.275       12.439 
3       11.627        3.116       -1.641      -15.278        4.566 
4        0.000        0.000        0.000        0.000        0.000 
5        0.000        0.000        0.000        0.000        0.000 


Normalized Scalar Products of Above Alignment Tensors: 
         #1       #2       #3
#1    1.000   -0.370   -0.818 
#2   -0.370    1.000    0.644 
#3   -0.818    0.644    1.000 


Applying SVD to Tensor Components Set T = U*S*V'...
 Unitary Matrix V: 
  -0.606   -0.590    0.000   -0.534    0.000 
   0.510   -0.803    0.000    0.309    0.000 
   0.611    0.085   -0.000   -0.787    0.000 
  -0.000   -0.000   -1.000    0.000    0.000 
   0.000    0.000    0.000    0.000    1.000 
 Unitary Matrix U: 
   0.633   -0.070   -0.767    0.075    0.000 
   0.145    0.457    0.084    0.062   -0.871 
  -0.046    0.821   -0.079    0.351    0.440 
  -0.602   -0.219   -0.417    0.608   -0.213 
   0.462   -0.252    0.473    0.705    0.041 
 Diagonal Matrix S: 
  31.430   17.245    0.000    7.096    0.000 


Saupe Alignment Tensor Components from Orthogonalizing Above Tensors:

             Tensor1  Tensor2  Tensor3  Tensor4  Tensor5
         Szz  19.889   -1.206    0.531 
(Sxx-Syy)/√3   4.568    7.882    0.438 
    2*Sxy/√3  -1.451   14.165    2.489 
    2*Sxz/√3 -18.924   -3.785    4.316 
    2*Syz/√3  14.532   -4.341    5.005 

          Da  15.500    7.976    3.480 
          Rh   0.193    0.474    0.230 


Generating Orthogonalized RDC Datasets ...

Conversion Matrix 1/(V'): 
  -0.606   -0.590   -0.534 
   0.510   -0.803    0.309 
   0.611    0.085   -0.787 

generating orthogonalized RDC set 1... saved to file dOrth_1.tab
generating orthogonalized RDC set 2... saved to file dOrth_2.tab
generating orthogonalized RDC set 3... saved to file dOrth_3.tab

Summary of orthogonalized RDC sets:
D_TYPE RES  obsD_#1  obsD_#2  obsD_#3       orthD_#1  orthD_#2  orthD_#3
  HN_N   4   -6.589    4.728   -1.655   =>     5.392    -0.051     6.280 
  HN_N   5   -4.154   -0.470   -5.332   =>    -0.979     2.374     6.270 
  HN_N   6   -2.632   -9.128   -9.316   =>    -8.748     8.090     5.921 
  HN_N   7    2.324  -12.709   -8.168   =>   -12.875     8.140     1.266 
  HN_N   8  -10.282   -2.295    9.289   =>    10.734     8.698    -2.532 
  HN_N  10   -6.015  -12.493   -2.685   =>    -4.364    13.352     1.468 
  HN_N  11   11.568   -8.088   -7.931   =>   -15.976    -1.004    -2.429 
  HN_N  12   -1.711  -13.391   -7.014   =>   -10.074    11.166     2.301 
  HN_N  13   -0.478   -2.909   -7.014   =>    -5.477     2.021     4.879 
  HN_N  14   -4.395   -1.667   -6.071   =>    -1.895     3.415     6.610 
  HN_N  15   -9.696   11.479    5.871   =>    15.313    -2.999     4.098 
  HN_N  16   -0.053    2.627   -0.798   =>     0.884    -2.146     1.467 
  HN_N  17   -1.341   -0.635    5.219   =>     3.676     1.745    -3.589 
  HN_N  18   13.738   -6.968   -7.073   =>   -16.196    -3.110    -3.916 
  HN_N  20    8.256    3.875   -5.575   =>    -6.432    -8.456     1.178 
  HN_N  21   -3.130   -9.329    4.421   =>    -0.159     9.714    -4.689 
  HN_N  22  -16.207   18.557   13.974   =>    27.814    -4.153     3.379 
  HN_N  23   -2.617   -9.898   -9.402   =>    -9.203     8.692     5.743 
  HN_N  25    1.740   -7.661  -10.141   =>   -11.153     4.263     4.690 
  HN_N  26   -2.166   -7.467   -9.731   =>    -8.438     6.446     6.512 
  HN_N  27   -3.465  -14.339   -8.200   =>   -10.218    12.860     3.879 
  HN_N  29   -1.856   -5.255   -8.136   =>    -6.523     4.622     5.773 
  HN_N  30   -2.472  -13.022   -9.462   =>   -10.919    11.109     4.748 
  HN_N  31   -3.326  -12.579   -7.219   =>    -8.806    11.449     3.575 
  HN_N  32    2.367   -9.364  -10.287   =>   -12.490     5.248     3.944 
  HN_N  33   -2.293   -6.313   -8.815   =>    -7.212     5.672     6.215 
  HN_N  34   -2.980  -14.090   -8.136   =>   -10.345    12.380     3.646 
  HN_N  35    9.213    4.012   -2.356   =>    -4.976    -8.856    -1.824 
  HN_N  36   16.643   -5.268   -9.376   =>   -18.495    -6.384    -3.130 
  HN_N  39  -12.105   13.089    8.756   =>    19.354    -2.625     3.610 
  HN_N  40   -0.107   11.649    0.857   =>     6.527    -9.219     2.978 
  HN_N  41  -18.030    8.291   16.686   =>    25.342     5.398    -0.952 
  HN_N  43   -9.104  -14.156    2.830   =>     0.028    16.978    -1.739 
  HN_N  44   -2.984  -16.029   -8.518   =>   -11.566    13.907     3.350 
  HN_N  45    2.046  -14.174   -8.702   =>   -13.780     9.435     1.382 
  HN_N  46   -0.810  -15.468   -8.578   =>   -12.633    12.169     2.410 
  HN_N  47   -2.996   -9.297   -8.286   =>    -7.985     8.528     5.252 
  HN_N  48   15.688   -3.560  -10.087   =>   -17.481    -7.253    -1.532 
  HN_N  49    1.933    0.446   -6.130   =>    -4.688    -2.020     3.932 
  HN_N  50   -2.678  -15.222   -7.904   =>   -10.965    13.131     2.952 
  HN_N  54    3.777   -2.774   -2.712   =>    -5.359    -0.231    -0.738 
  HN_N  55   -1.539   -6.082   -8.901   =>    -7.604     5.035     5.951 
  HN_N  56  -13.004   16.951    9.845   =>    22.533    -5.104     4.425 
  HN_N  57  -17.253   13.059   14.681   =>    26.077     0.939     1.684 
  HN_N  58   -8.252    9.527    5.898   =>    13.458    -2.281     2.703 
  HN_N  59   -8.215   11.523    2.857   =>    12.597    -4.164     5.693 
  HN_N  61  -13.025   -2.086   13.446   =>    15.041    10.502    -4.276 
  HN_N  62  -11.102   15.285   14.562   =>    23.412    -4.487    -0.819 
  HN_N  63   10.540   -2.444   -7.661   =>   -12.311    -4.907    -0.350 
  HN_N  64  -15.433   14.458   13.532   =>    24.986    -1.356     2.049 
  HN_N  65  -13.490    7.524   16.772   =>    22.253     3.342    -3.680 
  HN_N  66  -11.075   11.416    6.313   =>    16.386    -2.097     4.466 
  HN_N  67   -5.556    5.551   -1.860   =>     5.060    -1.339     6.144 
  HN_N  68   -3.120  -14.011   -8.874   =>   -10.672    12.336     4.326 
  HN_N  69   -4.484  -17.021   -2.976   =>    -7.778    16.060    -0.518 
  HN_N  70   -9.218   -8.077    4.928   =>     4.478    12.342    -1.452 
 HA_CA   1   26.186  -21.657  -19.916   =>   -39.070     0.251    -4.986 
 HA_CA   2   -7.965    7.090   10.141   =>    14.634    -0.133    -1.543 
 HA_CA   3  -12.583   10.541   10.545   =>    19.438    -0.146     1.669 
 HA_CA   4  -18.258   16.501    2.723   =>    21.137    -2.249    12.697 
 HA_CA   5  -10.755    0.623  -12.718   =>    -0.933     4.762    15.946 
 HA_CA   6   -1.714  -14.233  -18.514   =>   -17.525    10.865    11.096 
 HA_CA  11   -0.721  -28.181   -8.836   =>   -19.326    22.303    -1.358 
 HA_CA  13   -3.299  -16.043  -19.393   =>   -18.024    13.179    12.075 
 HA_CA  14  -16.100   13.039   -3.051   =>    14.538    -1.233    15.022 
 HA_CA  15  -15.915   13.670    0.739   =>    17.062    -1.527    12.134 
 HA_CA  16   -9.019    5.783   11.931   =>    15.700     1.691    -2.793 
 HA_CA  17  -24.035   12.813   19.959   =>    33.285     5.586     1.074 
 HA_CA  22  -12.138    9.467   -5.828   =>     8.621    -0.938    13.990 
 HA_CA  24   17.157    5.445   -4.254   =>   -10.217   -14.855    -4.129 
 HA_CA  25  -13.490   14.458    5.704   =>    19.028    -3.168     7.174 
 HA_CA  26   18.038   -5.318  -16.093   =>   -23.469    -7.739     1.399 
 HA_CA  27  -31.070   -1.870   30.342   =>    36.403    22.410    -7.879 
 HA_CA  29  -25.107   33.112   13.020   =>    40.044   -10.671    13.375 
 HA_CA  30    3.149  -25.405   -9.435   =>   -20.621    17.741    -2.097 
 HA_CA  31    8.830   11.225    5.963   =>     4.014   -13.715    -5.942 
 HA_CA  33   -3.797   11.736   -4.399   =>     5.596    -7.559     9.113 
 HA_CA  34   -9.199  -35.778  -14.805   =>   -21.707    32.896     5.520 
 HA_CA  38   -5.018  -11.060   11.257   =>     4.278    12.798    -9.598 
 HA_CA  39    2.441  -17.635  -25.307   =>   -25.925    10.569    13.175 
 HA_CA  40   20.407    5.502   -9.607   =>   -15.428   -17.273    -1.632 
 HA_CA  41  -23.573  -10.947   20.115   =>    20.988    24.407    -6.631 
 HA_CA  44   -7.897  -36.288  -16.735   =>   -23.935    32.375     6.187 
 HA_CA  46  -25.960  -13.422   24.013   =>    23.553    28.134    -9.189 
 HA_CA  48   21.415    7.879  -15.279   =>   -18.290   -20.258     3.029 
 HA_CA  49   -4.152  -30.501  -16.341   =>   -23.013    25.552     5.665 
 HA_CA  50    6.546  -11.623  -17.786   =>   -20.754     3.959     6.919 
 HA_CA  54   -5.097  -15.705   -1.855   =>    -6.050    15.460    -0.667 
 HA_CA  59   -4.512    6.861   -6.922   =>     2.004    -3.437     9.976 
 HA_CA  60    8.068   23.948   12.600   =>    15.015   -22.918    -6.832 
 HA_CA  62  -24.062   18.766   28.703   =>    41.676     1.566    -3.958 
 HA_CA  63   -6.324    9.422    8.685   =>    13.939    -3.097    -0.553 
 HA_CA  64    0.477   -4.713  -17.074   =>   -13.120     2.051    11.732 
 HA_CA  67  -14.799    8.506   -5.381   =>    10.017     1.441    14.762 
 HA_CA  68   -2.304  -30.678  -19.738   =>   -26.298    24.314     7.297 
 HA_CA  69  -15.045  -28.297   -0.674   =>    -5.721    31.540    -0.174 
	Running time (main): 0.054926 seconds
