********* Eigenvalues for the 2+1 transverse lattice  *********
Couplings:  m^2, G^2 N, la_1, la_2, la_3, tau_1, tau_2
             0      1     2     3     4      5      6  
Use chi^2 fit with 13 criteria, and tolerance 0.001.  
Overall scale from minimizing chi^2.
2 parity doublets with fractional errors 2 0.5.
Spectrum for P_perp a = (0)  ( 0.25) 
 using (# states, o, multiplet, c^2 error for each) =
  (4, 1 & -1, 1 & 2, 0.5 2 0.5 0.5)
  (4, 1 & -1, 2 & 1, 0.5 0.5 0.5 0.5).
Spectra extrapolated using (K,p) = (18/2,6)  (18/2,8) 
  (20/2,6)  (20/2,8)  (24/2,6)  (32/2,6) .
Winding potential using (n,K,p) = ( 2,20/2,4)  ( 2,20/2,6) 
  ( 2,24/2,4)  ( 2,28/2,4)  ( 3,21/2,5)  ( 3,21/2,7)  ( 3,23/2,5) 
  ( 3,27/2,5)  ( 4,20/2,6)  ( 4,20/2,8)  ( 4,22/2,6)  ( 4,26/2,6) .
Heavy potential determined using (n,K,p,K_max) = ( 1,-32/2,2,4) 
  ( 1,-32/2,4,4)  ( 1,-32/2,2,5)  ( 1,-34/2,2,4)  ( 1,-44/2,2,5) 
  ( 1,-60/2,2,4) ,
 L = 3 4 6 (all in G^2 N units); relative scale error 0.25.
Roundness determined using (n,K,p,K_max) = ( 1,-19/2,3,4) 
  ( 1,-19/2,5,4)  ( 1,-19/2,3,5)  ( 1,-33/2,3,4)  ( 1,-33/2,3,5) 
  ( 1,-49/2,3,4) 
 L=3 and error 0.3; 
  ( 1,-19/2,3,4)  ( 1,-19/2,5,4)  ( 1,-19/2,3,5)  ( 1,-33/2,3,4) 
  ( 1,-33/2,3,5)  ( 1,-49/2,3,4) 
 L=1 and error 0.3; all in G^2 N units.
p-extrapolation using n=( 1) and (K,p) = (21/2,3)  (27/2,3) 
  (39/2,3)  (21/2,5)  (27/2,5)  (21/2,7)  (23/2,7) .
Result format:
 fit info, # steps, chi^2, p damping, and scale g^2 N/(a sigma);
 the 7 couplings (G^2 N units) and which--if any--were fit;
 winding and longitudinal string tension fits;
 Roundness with calculated and derived values (G^2 N units);
 the rescaled spectrum for each P_perp*a and c^2 values.

5 103 6.823992 -1.657319 7.977159
0.000000 1.000000 0.013503 -0.135778 38.420953 -0.982852 -1.281813  2 3 4 5 6
0.184755 -0.440726 0.282539  0.126013 0.019620 0.187638
0.624613 0.634919  0.554929 0.522235  
 18.549223 18.605526 1.327672
 31.209020 31.178695 -0.715115
 37.228493 37.252725 0.571431
 49.440316 49.449876 0.225433
 24.938779 24.977018 0.901730
 47.911686 47.956893 1.066027
 63.379471 63.389068 0.226291
 67.058303 67.104256 1.083618

5 103 8.489174 -1.364067 7.116923
0.001968 1.000000 -0.016976 -0.156721 10.872881 -0.819493 -0.949569  2 3 4 5 6
0.203239 -0.468565 0.305570  0.153338 0.030205 0.127477
0.769507 0.732765  0.629109 0.583456  
 16.169322 16.228261 1.364033
 29.183868 29.152934 -0.715893
 33.295124 33.310642 0.359132
 45.848645 45.858519 0.228523
 23.692069 23.728315 0.838845
 44.752627 44.794391 0.966542
 59.366235 59.372878 0.153733
 62.059421 62.099434 0.926021

5 101 16.955253 -1.911534 4.939579
0.007919 1.000000 0.078435 -0.212695 3.557522 -0.244203 -1.065878  2 3 4 5 6
0.235358 -0.493614 0.306443  0.205803 0.039296 -0.001096
0.792653 0.829212  0.654190 0.573272  
 15.288752 15.341320 0.977826
 19.858935 19.877154 0.338898
 27.255988 27.224625 -0.583399
 36.550021 36.600158 0.932605
 17.139930 17.161123 0.394225
 35.653812 35.683501 0.552240
 44.742569 44.761309 0.348591
 45.951552 45.961075 0.177142

1 35 9.306779 -1.559263 6.903602
0.018006 1.000000 -0.053670 -0.159332 778.188670 -1.208153 -1.647082  2 3 4 5 6
0.285919 -0.477800 0.268018  0.145758 0.011875 0.156202
0.722591 0.738049  0.651288 0.610169  
 23.300093 23.348677 1.534351
 34.542972 34.508298 -1.095063
 37.998482 38.013901 0.486955
 53.897121 53.902705 0.176351
 26.794516 26.819274 0.781898
 53.576401 53.608982 1.028960
 65.694821 65.702998 0.258241
 67.732679 67.749741 0.538857