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Table 3:

Calculated frequencies and intensities of $\Delta F = \Delta N$ rotational transitions in the $X^{2}\Sigma ^{+}$ (v=2) ground state of AlO. The constants from Goto et al. (1994) have been used. The intensities are calculated according to a Hund's case $(b\beta _{J})-(b\beta _{J})$ formula (B1) from Bacis et al. (1973), at a temperature of 230 K.
G N' F' N'' F'' Freq/MHz Int. (230 K)
3 1 4 0 3 37 542.790 6.0
2 1 3 0 2 37 605.344 0.0
2 2 2 1 1 75 112.495 0.0
3 2 4 1 3 75 137.372 17.7
3 2 5 1 4 75 141.892 28.9
2 2 4 1 3 75 183.222 11.8
2 2 3 1 2 75 183.878 4.1
3 2 3 1 2 75 266.837 9.5
2 3 2 2 1 112 728.294 5.5
2 3 1 2 0 112 728.397 0.0
3 3 6 2 5 112 729.337 76.2
3 3 5 2 4 112 729.778 55.3
2 3 3 2 2 112 742.608 14.1
3 3 4 2 3 112 758.605 38.4
2 3 4 2 3 112 759.967 26.4
2 3 5 2 4 112 763.492 43.0
3 3 3 2 2 112 791.209 25.1
3 3 2 2 1 112 813.425 15.1
3 4 7 3 6 150 311.607 155.1
3 4 6 3 5 150 314.425 122.0
2 4 2 3 1 150 315.892 19.9
2 4 3 3 2 150 318.652 33.2
2 4 4 3 3 150 327.771 50.8
3 4 5 3 4 150 329.449 94.1
2 4 5 3 4 150 338.108 73.1
2 4 6 3 5 150 342.478 100.8
3 4 4 3 3 150 346.552 71.1
3 4 1 3 0 150 358.843 10.3
3 4 3 3 2 150 359.766 52.7
3 4 2 3 1 150 364.690 38.8
3 5 8 4 7 187 889.577 272.5
3 5 7 4 6 187 893.776 224.8
2 5 3 4 2 187 894.977 65.3
2 5 4 4 3 187 898.631 88.2
3 5 6 4 5 187 904.406 183.6
2 5 5 4 4 187 905.924 116.7
2 5 6 4 5 187 913.907 151.3
3 5 5 4 4 187 916.259 148.5
2 5 7 4 6 187 918.686 192.4
3 5 4 4 3 187 926.137 119.4
3 5 2 4 1 187 930.744 48.1
3 5 3 4 2 187 931.560 96.2
3 6 9 5 8 225 462.998 435.2
3 6 8 5 7 225 468.127 370.7
2 6 4 5 3 225 468.664 142.1
2 6 5 5 4 225 472.704 176.9
3 6 7 5 6 225 476.866 313.8
2 6 6 5 5 225 479.119 218.6
2 6 7 5 6 225 486.028 267.7
3 6 6 5 5 225 486.299 264.3
2 6 8 5 7 225 491.071 324.5
3 6 5 5 4 225 494.519 222.0
3 6 4 5 3 225 499.971 187.1
3 6 3 5 2 225 501.378 114.5
3 7 10 6 9 263 031.296 649.6
2 7 5 6 4 263 036.986 257.0
3 7 9 6 8 263 037.118 566.0
3 7 9 6 8 263 037.118 566.0
2 7 6 6 5 263 041.225 305.9
3 7 8 6 7 263 044.915 491.2
2 7 7 6 6 263 047.148 363.2
3 7 7 6 6 263 053.038 425.0
2 7 8 6 7 263 053.483 429.1
2 7 9 6 8 263 058.730 503.8
3 7 6 6 5 263 060.304 367.3
3 7 5 6 4 263 065.680 318.2
3 7 4 6 3 263 068.245 216.5
3 8 11 7 10 300 593.773 922.1
2 8 6 7 5 300 599.412 416.5
3 8 10 7 9 300 600.162 817.1
2 8 7 7 6 300 603.763 481.9
3 8 9 7 8 300 607.450 722.2
2 8 8 7 7 300 609.381 557.0
3 8 8 7 7 300 614.795 637.1
2 8 9 7 8 300 615.388 641.8
2 8 10 7 9 300 620.807 736.7
3 8 7 7 6 300 621.458 561.7
3 8 6 7 5 300 626.743 496.1
3 8 5 7 4 300 629.976 360.8
3 9 12 8 11 338 149.680 1258.7
2 9 7 8 6 338 155.243 627.0
3 9 11 8 10 338 156.564 1130.3
2 9 8 8 7 338 159.662 711.2
3 9 10 8 9 338 163.572 1013.0
2 9 9 8 8 338 165.085 806.2
3 9 9 8 8 338 170.423 906.8
2 9 10 8 9 338 170.892 912.2
2 9 11 8 10 338 176.469 1029.3
3 9 8 8 7 338 176.685 811.5
3 9 7 8 6 338 181.886 727.2
3 9 6 8 5 338 185.533 553.8
3 10 13 9 12 375 698.240 1665.2
2 10 8 9 7 375 703.724 894.7
3 10 12 9 11 375 705.582 1511.3
2 10 9 9 8 375 708.189 999.8
3 10 11 9 10 375 712.444 1369.6
2 10 10 9 9 375 713.480 1116.9
3 10 10 9 9 375 718.972 1240.2
2 10 11 9 10 375 719.167 1246.1
2 10 12 9 11 375 724.894 1387.7
3 10 9 9 8 375 724.955 1122.8
3 10 8 9 7 375 730.083 1017.6
3 10 7 9 6 375 733.996 801.8
3 11 14 10 13 413 238.667 2147.4
2 11 9 10 8 413 244.076 1225.5
3 11 13 10 12 413 246.449 1965.9
2 11 10 10 9 413 248.572 1353.6
3 11 12 10 11 413 253.247 1797.8
2 11 11 10 10 413 253.773 1494.9
2 11 12 10 11 413 259.391 1649.5
3 11 11 10 10 413 259.559 1643.0
2 11 13 10 12 413 265.266 1817.5
3 11 10 10 9 413 265.343 1501.4
3 11 9 10 8 413 270.411 1373.2
3 11 8 10 7 413 274.505 1110.7


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