Table 3: Cr II log gf-values. Lines sorted by wavelength.

$\lambda$ $_{\rm vac}$
$\sigma$ log gf
(Å) (cm-1) Our work Spregera Bergesonb Gonzalezc Musielokd Kurucze

2056.254
48 632.12 -0.186   -0.20 -0.216   +0.025
2062.234 48 491.10 -0.312   -0.33 -0.346   -0.114
2066.161 48 398.95 -0.522   -0.51 -0.516   -0.297
2532.606 39 485.02 -1.740         -1.878
2535.095 39 446.26 -1.315         -1.361
2654.368 37 673.75 -0.617       -0.667 -0.304
2659.377 37 602.79 -0.578     -0.504 -0.625 -0.450
2662.512 37 558.51 -1.138 -1.29       -0.755
2664.214 37 534.52 -0.251         -0.205
2664.392 37 532.02 -1.623         -2.181
2664.467 37 530.96 -1.040         -0.973
2666.812 37 497.95 -0.106 -0.10   -0.056 -0.313 -0.064
2669.501 37 460.19 -0.509 -0.67   -0.537 -0.557 -0.448
2672.598 37 416.78 -0.331 -0.34   -0.373 -0.377 -0.271
2673.620 37 402.47 -0.433 -0.59     -0.468 -0.281
2677.954 37 341.94 +0.351f         +0.360
2677.956 37 341.91 +0.011f         +0.038
2679.584 37 319.22 -0.286 -0.39   -0.351   -0.475
2687.884 37 203.98 -0.555 -0.60   -0.608   -0.674
2691.839 37 149.33 -0.352     -0.337   -0.403
2699.205 37 047.94 -0.542         -1.077
2699.484 37 044.12 -0.564         -0.656
2704.651 36 973.35 -1.392         -1.327
2713.107 36 858.11 -0.798 -0.76       -1.167
2718.311 36 787.55 -1.429         -1.543
2723.550 36 716.78 -0.866 -1.002       -1.014
2740.905 36 484.30 -1.098 -1.18 -1.09 -1.091 -1.004 -1.233
2742.843 36 458.52 -0.690 -0.82 -0.68 -0.626   -0.817
2744.453 36 437.14 -0.461   -0.47 -0.470   -0.545
2749.793 36 366.37 -0.278 -0.52 -0.28 -0.257   -0.305
2751.540 36 343.28 -0.187 -0.43 -0.18 -0.199   -0.226
2752.678 36 328.26 -0.296 -0.69 -0.29 -0.294   -0.349
2758.535 36 251.13 -0.342 -0.53 -0.36 -0.372   -0.349
2763.405 36 187.24 +0.038 -0.28 +0.05 +0.024   +0.048
2767.348 36 135.68 +0.312   +0.32 +0.301   +0.310
2836.463 35 255.18 +0.558     +0.562   +0.572
2844.085 35 160.69 +0.361 +0.052   +0.362 -0.131 +0.391
2850.674 35 079.42 +0.171 +0.13   +0.150 -0.067 +0.184
2856.509 35 007.77 -0.081 -0.18   -0.101   -0.069
2857.596 34 994.45 -0.618 -0.71     -0.511 -0.598
2858.237 34 986.60 -0.686       -0.562 -0.698
2859.490 34 971.27 -0.737         -0.726
2859.748 34 968.11 -0.224     -0.179   -0.196
2861.774 34 943.36 -0.449     -0.503 -0.490 -0.432
2863.411 34 923.38 -0.070 -0.45   -0.034 -0.229 -0.053
2865.943 34 892.53 -0.088 -0.12   -0.045   -0.057
2866.170 34 889.77 -0.721         -0.688
2867.582 34 872.59 -0.173     -0.225 -0.266 -0.153
2867.930 34 868.35 -0.488       -0.266 -0.474
2868.487 34 861.58 -0.360     -0.353 -0.567 -0.324
2871.274 34 827.74 -0.150 -0.14     -0.051 -0.133
2874.322 34 790.81 -0.860     -0.843   -0.853
2874.649 34 786.85 -0.677       -0.672 -0.662
2876.831 34 760.47 +0.185         +0.175
2877.089 34 757.35 -0.835     -0.580   -0.804
2878.817 34 736.49 -0.970     -0.952   -0.931
2879.289 34 730.80 -1.318     -1.304 -1.158 -1.270
2881.708 34 701.64 -0.499       -0.411 -0.493
2890.039 34 601.61 -0.556         -0.554
3033.800 32 961.96 -1.313         -1.031
3048.492 32 803.10 -0.984         -1.234
3048.640 32 801.51 -1.580         -1.326
3119.551 32 055.90 -0.102       -0.004 -0.081
3121.263 32 038.31 +0.108 -0.19     +0.119 +0.124
3125.879 31 991.00 +0.286 +0.44       +0.303
3129.599 31 952.98 -0.528 -0.82     -0.362 -0.511
3132.961 31 918.69 +0.437 +0.57       +0.451
3137.590 31 871.60 -0.414 -0.29     -0.254 -0.416
3148.132 31 764.87 -0.528 -0.18       -0.558
3181.613 31 430.60 -0.195       +0.013 -0.131
3197.999 31 269.55 -0.313         -0.246
3210.103 31 151.65 -0.411       -0.214 -0.372
3218.322 31 072.09 -0.568       -0.332 -0.501
3325.003 30 075.16 -1.529 -1.21       -1.691
3329.299 30 036.35 -1.707         -1.752
3337.280 29 964.52 -1.172         -1.172
3340.746 29 933.43 -0.976 -1.03       -1.044
3343.537 29 908.45 -0.811 -0.51       -1.030
3348.782 29 861.60 -1.152 -1.24       -1.170
3354.087 29 814.37 -1.612 -0.97       -1.477
3359.456 29 766.72 -0.669 -0.44       -0.722
3361.256 29 750.78 -0.371       +0.211 -0.206
3362.733 29 737.72 -1.044         -0.926
3369.009 29 682.32 -0.165 +0.18       -0.319
3379.301 29 591.92 -1.061       -0.376 -0.930
3380.341 29 582.81 -1.003       -0.307 -0.875
3380.793 29 578.86 -0.690       -0.044 -0.548
3383.646 29 553.92 -0.978 -0.70     -0.354 -0.639
3392.397 29 477.68 -1.398       -0.906 -1.350
3393.958 29 464.12 -1.178       -0.508 -1.046
3394.812 29 456.71 -0.989       -0.348 -0.900
3395.268 29 452.76 -0.975       -0.291 -0.884
3403.372 29 382.62 -1.186       -0.567 -1.085
3404.231 29 375.21 -1.174         -1.054
3404.283 29 374.76 -0.664         -0.536
3409.735 29 327.79 -0.424 -0.048     -0.017 -0.038
3422.183 29 221.11 -0.720       -0.224 -0.611
3423.714 29 208.05 -0.423 -0.15     -0.039 -0.266
3434.279 29 118.19 -0.729       -0.338 -0.624
3476.111 28 767.78 -1.619         -1.764
3496.373 28 601.07 -1.705         -1.539
3512.828 28 467.09 -1.461 -1.46     -1.074 -1.452
3586.310 27 883.81 -0.701         -1.144
3586.515 27 882.22 -1.385         -1.517
3604.804 27 740.76 -1.211         -1.693
3632.496 27 529.28 -1.226         -0.846
3632.706 27 527.69 -1.682         -1.253
3678.714 27 183.41 -1.511         -1.266
3678.893 27 182.09 -1.503         -1.247
3678.930 27 181.82 -1.803         -1.669
3713.986 26 925.25 -1.329         -1.243
3716.229 26 909.00 -1.367         -1.843
4559.928 21 930.17 -0.656         -0.416
4589.484 21 788.94 -0.826         -0.594
4593.336 21 770.67 -1.419         -1.188
4620.096 21 644.57 -0.996         -0.791
4635.368 21 573.26 -0.980         -0.984
4825.475 20 723.35 -0.920         -0.964
4849.590 20 620.30 -0.999         -1.160
a Spreger et al. (1994).
b Bergeson & Lawler (1993).
c Gonzalez et al. (1994).
d Musielok & Wujec (1979).
e Kurucz (1988).
f Blended lines, theoretical BFs used to derive the oscillator strengths.

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