504
N. C. Bacalis
Table 13.6 Accidental
convergence of the 2nd root
z 0
z 1
g
n E 2r (a.u.)
2.7
1.2
1.1
1 0.99477
2.20242
0.940034
0.917342
1 0.256091
1.89495
0.731999
0.818135
1 −0.0551044
1.58749
0.523964
0.718929
2 −0.0866029
−3.05737
−10.9139
−12.3444
1 69.042
−2.07399
−7.38161
−8.30417
1 33.6488
−1.38465
−4.90769
−5.47902
1 16.3024
−0.695314
−2.43378
−2.65387
1 5.07481
−0.695314
−2.43378
−2.65387
1 5.07481
−0.414382
−1.43604
−1.53652
1 2.2856
−0.214196
−0.731385
−0.76036
1 0.910672
−0.0140099 −0.0267279 0.0157957 2 0.0214185
0.164968
0.31467
−0.18661
2 −0.0598432
0.326748
0.626253
−0.334901 2 −0.103163
0.401263
0.771636
−0.381191 2 −0.116354
...
...
...
... ...
0.518132
1.00162
−0.429903 2 −0.124998
0.516411
0.998281
−0.42876
2 −0.125
Table 13.7 Same as in Table
13.5, but by consulting F 1
z 0
z 1
g
n ε(a.u.)
2.7
1.2
1.1
1 −0.119716
1.93961
1.03415
0.976157 1 0.126188
1.76764
0.886719 1.08156
2 −0.121279
1.61807
0.892447 1.16453
2 −0.121751
1.41702
0.918759 1.21697
2 −0.123372
1.20892
0.9443
1.21744
2 −0.124476
1.04199
0.963778 1.18615
2 −0.12487
0.924215 0.977699 1.15139
2 0.124969
0.841179 0.986541 1.12222
2 0.124992
0.780975 0.991767 1.09888
2 0.124998
0.735948 0.994853 1.0804
2 −0.124999
0.701294 0.996712 1.06577
2 −0.125
Table 13.8 Overpassing a
false convergence
z 0
z 1
g
n E (a.u.)
2.5
1.2
0.9
1 −0.138096
2.62454
1.03587
0.935687 1 −0.127460
2.48591
0.989487 0.976356 1 −0.125154
2.34727
0.943106 1.01703
1 −0.124859
1.41343
1.02160
0.963025 2 −0.124868
1.25337
1.01623
0.964009 2 −0.124954
1.12615
1.01049
0.968734 2 −0.124986
1.02330
1.00655
0.974106 2 −0.124996
0.939738 1.00405
0.978974 2 −0.124999
0.871820 1.00250
0.983044 2 −0.125