********** 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.

1 35 24.033975 -1.288020 4.789746
0.145309 1.000000 -0.304065 -0.102077 1.997472 -0.735848 -1.235935  2 3 4 5 6
0.547633 -0.413077 0.028515  0.208847 0.073153 -0.075717
0.896440 0.792054  0.976655 0.961564  1.331171 1.340806  
 12.694110 12.711061 0.711407
 27.406157 27.412165 0.252143
 34.140981 34.135580 -0.226694
 39.686382 39.695562 0.385264
 25.805264 25.811033 0.242137
 54.356684 54.362431 0.241195
 56.351749 56.358588 0.287012
 63.554829 63.542963 -0.497994

1 32 24.052462 -1.288020 4.789746
0.145309 1.000000 -0.303845 -0.101958 1.940386 0.948378 -1.237684  2 3 4 5 6
0.547633 -0.413077 0.028515  0.208847 0.073153 -0.075717
0.896440 0.792054  0.976655 0.961564  1.331171 1.340806  
 12.694110 12.711061 0.711407
 27.406157 27.412165 0.252143
 34.140981 34.135580 -0.226694
 39.686382 39.695562 0.385264
 25.805264 25.811033 0.242137
 54.356684 54.362431 0.241195
 56.351749 56.358588 0.287012
 63.554829 63.542963 -0.497994

2 41 23.560958 -1.652989 5.035836
0.192168 1.000000 -0.286379 -0.088340 2.952262 -1.069252 -1.440141  2 3 4 5 6
0.649528 -0.376345 -0.105482  0.201059 0.085184 -0.089127
0.953129 0.879231  1.018532 1.024882  1.375396 1.366135  
 19.724420 19.738407 0.732001
 39.079976 39.084508 0.237165
 45.177007 45.172994 -0.210045
 46.529419 46.537492 0.422497
 29.584972 29.588973 0.209392
 60.529244 60.532008 0.144701
 69.128952 69.135498 0.342550
 77.070609 77.061812 -0.460355

2 59 22.496519 -1.682083 5.299154
0.192168 1.000000 -0.274952 -0.099761 2.438433 1.467683 -1.561128  2 3 4 5 6
0.648302 -0.378495 -0.106180  0.190896 0.097755 -0.106069
0.954097 0.887397  1.001901 1.020324  1.346610 1.336386  
 19.070159 19.087267 0.940423
 41.654529 41.660775 0.343354
 47.944107 47.945605 0.082340
 48.242603 48.244233 0.089623
 31.156316 31.160862 0.249867
 63.747917 63.751075 0.173556
 72.919268 72.926719 0.409534
 81.699193 81.689976 -0.506641