********** 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   (2-6 /a)
Use chi^2 fit with 14 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)  (26/2,6)  (32/2,6) .
Winding potential using (n,K,p) = ( 2,20/2,4)  ( 2,20/2,6) 
  ( 2,20/2,4)  ( 2,20/2,6)  ( 2,24/2,4)  ( 2,28/2,4)  ( 3,19/2,5) 
  ( 3,19/2,7)  ( 3,21/2,5)  ( 3,21/2,7)  ( 3,23/2,5)  ( 3,27/2,5) 
  ( 4,18/2,6)  ( 4,18/2,8)  ( 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,-32/2,2,3) 
  ( 1,-32/2,4,3)  ( 1,-32/2,2,4.5)  ( 1,-44/2,2,3)  ( 1,-44/2,2,4.5) 
  ( 1,-60/2,2,3)  ( 1,-60/2,2,4.5) ,
 L = 3 4 6 (all in G^2 N units); relative scale error 0.2.
Roundness determined using (n,K,p,K_max) = ( 1,-19/2,3,3) 
  ( 1,-19/2,5,3)  ( 1,-19/2,3,4.5)  ( 1,-33/2,3,3)  ( 1,-33/2,3,4.5) 
  ( 1,-49/2,3,3)  ( 1,-49/2,3,4.5) 
 L=0 and error 0.2; 
  ( 1,-19/2,3,3)  ( 1,-19/2,5,3)  ( 1,-19/2,3,4.5)  ( 1,-33/2,3,3) 
  ( 1,-33/2,3,4.5)  ( 1,-49/2,3,3)  ( 1,-49/2,3,4.5) 
 L=2.5 and error 0.2; 
  ( 1,-19/2,3,3)  ( 1,-19/2,5,3)  ( 1,-19/2,3,4.5)  ( 1,-33/2,3,3) 
  ( 1,-33/2,3,4.5)  ( 1,-49/2,3,3)  ( 1,-49/2,3,4.5) 
 L=5 and error 0.2; 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/sigma.
 The 7 couplings (G^2 N units) and which--if any--were fit.
 Winding potential and heavy source potential fits.
 Roundness with calculated and derived values (G^2 N units).
 The rescaled spectrum for each P_perp*a and c^2 values.

2 59 16.649040 -0.604688 22.640180
0.032492 1.000000 1.057480 -0.150013 74.025305 -3.096539 -1.674353  2 3 4 5 6
0.087300 -1.369728 2.243388  0.046140 0.059293 0.027661
0.465082 0.372076  0.358632 0.392664  0.500960 0.447943  
 74.646955 74.668635 0.685613
 79.988412 80.065245 2.429759
 130.568690 130.552258 -0.519630
 146.580582 146.587536 0.219906
 36.036789 36.065996 0.923626
 114.761704 114.775813 0.446168
 156.371499 156.391821 0.642655
 171.362232 171.372388 0.321161

2 15 23.491551 -0.604688 22.640180
0.032492 1.000000 -0.006705 -0.149275 63.022643 0.736156 -0.851703  2 3 4 5 6
0.087300 -1.369728 2.243388  0.046140 0.059293 0.027661
0.465082 0.372076  0.358632 0.392664  0.500960 0.447943  
 74.646955 74.668635 0.685613
 79.988412 80.065245 2.429759
 130.568690 130.552258 -0.519630
 146.580582 146.587536 0.219906
 36.036789 36.065996 0.923626
 114.761704 114.775813 0.446168
 156.371499 156.391821 0.642655
 171.362232 171.372388 0.321161

5 103 10.748890 -1.227740 6.810474
0.051777 1.000000 -0.165003 -0.149878 85.028894 -1.161703 -1.210790  2 3 4 5 6
0.363242 -0.506384 0.296546  0.148225 0.181126 -0.170275
0.781687 0.748054  0.828801 0.858074  1.130818 1.113675  
 23.959850 23.996366 1.445376
 35.258861 35.228870 -1.187091
 40.671111 40.684308 0.522371
 57.998987 58.002197 0.127035
 29.995209 30.014545 0.765356
 59.613205 59.639868 1.055368
 69.413535 69.416876 0.132229
 73.843998 73.854058 0.398174

2 71 8.827403 -1.015904 6.270622
0.051777 1.000000 -0.194318 -0.143852 5.107384 1.206308 -1.012472  2 3 4 5 6
0.352168 -0.537404 0.378872  0.167059 0.139120 -0.139139
0.775093 0.723394  0.854751 0.857014  1.178550 1.158039  
 16.514323 16.547911 1.186765
 29.289113 29.257687 -1.110394
 30.418966 30.440807 0.771696
 50.271209 50.301978 1.087148
 27.332232 27.351200 0.670199
 52.439464 52.464133 0.871621
 63.321506 63.318587 -0.103170
 65.629118 65.638642 0.336486

2 9 19.739854 -1.189803 5.229813
0.076429 1.000000 -0.210952 -0.146851 4.137146 -0.742131 -1.646500  2 3 4 5 6
0.410825 -0.491724 0.245144  0.192218 0.111264 -0.114304
0.815763 0.721496  0.803855 0.887725  1.071355 1.249366  
 16.979005 17.006661 0.950721
 26.029361 26.040424 0.380312
 29.340524 29.323404 -0.588537
 43.112940 43.134006 0.724203
 24.530899 24.543390 0.429378
 49.602669 49.621683 0.653644
 55.227750 55.230126 0.081681
 60.573458 60.578520 0.174002

2 8 20.484073 -1.189803 5.229813
0.076429 1.000000 -0.210952 -0.146851 4.137146 0.742131 -1.646500  2 3 4 5 6
0.410825 -0.491724 0.245144  0.192218 0.111264 -0.114304
0.815763 0.721496  0.803855 0.887725  1.071355 1.249366  
 16.979005 17.006661 0.950721
 26.029361 26.040424 0.380312
 29.340524 29.323404 -0.588537
 43.112940 43.134006 0.724203
 24.530899 24.543390 0.429378
 49.602669 49.621683 0.653644
 55.227750 55.230126 0.081681
 60.573458 60.578520 0.174002

2 26 20.124598 -1.509508 5.051363
0.107240 1.000000 -0.205190 -0.142119 5.137906 -0.780352 -1.147787  2 3 4 5 6
0.489030 -0.447547 0.107032  0.199959 0.093611 -0.097685
0.863085 0.772305  0.946804 0.936385  1.294814 1.301795  
 22.110110 22.131848 0.859150
 30.798263 30.809276 0.435276
 35.055027 35.039008 -0.633125
 46.600308 46.617461 0.677957
 25.681620 25.690263 0.341599
 55.090712 55.104512 0.545428
 56.592947 56.596792 0.151975
 66.147260 66.150421 0.124927

2 26 20.238040 -1.509508 5.051363
0.107240 1.000000 -0.208900 -0.144201 5.302754 0.951482 -1.129672  2 3 4 5 6
0.489030 -0.447547 0.107032  0.199959 0.093611 -0.097685
0.863085 0.772305  0.946804 0.936385  1.294814 1.301795  
 22.110110 22.131848 0.859150
 30.798263 30.809276 0.435276
 35.055027 35.039008 -0.633125
 46.600308 46.617461 0.677957
 25.681620 25.690263 0.341599
 55.090712 55.104512 0.545428
 56.592947 56.596792 0.151975
 66.147260 66.150421 0.124927