arf40_ic#w69.dat
Resolved Specific Ion Data Collections
- Ion
- W69+
- Temperature Range
- 84.44 eV → 1.267 x 105 eV
ADF04
- Filename
- arf40_ic#w69.dat
- Full Path
- adf04/coparf#74/arf40_ic#w69.dat
Download data
- Spontaneous Emission: W+69(i) → W+69(j) + hv
- Electron Impact Excitation: W+69(i) + e → W+69(j) + e
| 22513 2P0.5 | 0.0 cm-1 |
| 12523 4P0.5 | 2205190.0 cm-1 |
| 22513 2P1.5 | 11937100.0 cm-1 |
| 12523 4P1.5 | 13554800.0 cm-1 |
| 12523 2D2.5 | 13934200.0 cm-1 |
| 12523 2P0.5 | 14362600.0 cm-1 |
| 12523 2D1.5 | 14423700.0 cm-1 |
| 12523 4P2.5 | 25618500.0 cm-1 |
| 12523 2S0.5 | 26314800.0 cm-1 |
| 12523 2P1.5 | 26375600.0 cm-1 |
| 22514 2S0.5 | 85705600.0 cm-1 |
| 22515 2P0.5 | 86424000.0 cm-1 |
| 12513515 4D0.5 | 87811200.0 cm-1 |
| 12513515 4D1.5 | 88072100.0 cm-1 |
| 12513515 4P0.5 | 88291200.0 cm-1 |
| 22515 2P1.5 | 89929700.0 cm-1 |
| 22516 2D1.5 | 90361800.0 cm-1 |
| 22516 2D2.5 | 91270500.0 cm-1 |
| 12513515 4S1.5 | 91391500.0 cm-1 |
| 12513515 4D2.5 | 91679200.0 cm-1 |
| 12513515 2D1.5 | 91695800.0 cm-1 |
| 12513515 2P0.5 | 91697900.0 cm-1 |
| 12513516 4F1.5 | 91723800.0 cm-1 |
| 12513516 4F2.5 | 92000600.0 cm-1 |
| 12513516 4P1.5 | 92138300.0 cm-1 |
| 12513516 4D0.5 | 92146000.0 cm-1 |
| 12513516 4P2.5 | 92733600.0 cm-1 |
| 12513516 2F3.5 | 93000100.0 cm-1 |
| 12513516 2F2.5 | 93066100.0 cm-1 |
| 12513516 2D1.5 | 93078700.0 cm-1 |
| 12513515 4P1.5 | 99923100.0 cm-1 |
| 12513515 2D2.5 | 99961800.0 cm-1 |
| 12513515 2P0.5 | 100554000.0 cm-1 |
| 12513515 2D1.5 | 100569000.0 cm-1 |
| 12513515 4D3.5 | 103317000.0 cm-1 |
| 12513515 2P1.5 | 103387000.0 cm-1 |
| 12513515 4P2.5 | 103508000.0 cm-1 |
| 12513515 2S0.5 | 103540000.0 cm-1 |
| 12513516 4D2.5 | 103823000.0 cm-1 |
| 12513516 4D1.5 | 103849000.0 cm-1 |
| 12513516 4P0.5 | 103857000.0 cm-1 |
| 12513516 4F3.5 | 103905000.0 cm-1 |
| 12513515 2D2.5 | 103991000.0 cm-1 |
| 12513515 2P1.5 | 104108000.0 cm-1 |
| 12513515 2S0.5 | 104123000.0 cm-1 |
| 12513516 2D1.5 | 104438000.0 cm-1 |
| 12513516 2F2.5 | 104492000.0 cm-1 |
| 12513516 2P0.5 | 104535000.0 cm-1 |
| 12513516 4F4.5 | 104610000.0 cm-1 |
| 12513516 2D2.5 | 104778000.0 cm-1 |
| 12513516 4D3.5 | 104836000.0 cm-1 |
| 12513516 2P1.5 | 104891000.0 cm-1 |
| 12513516 2P0.5 | 104995000.0 cm-1 |
| 12513516 2F3.5 | 105324000.0 cm-1 |
| 12513516 2D2.5 | 105440000.0 cm-1 |
| 12513516 2P1.5 | 105440000.0 cm-1 |
| 22517 2S0.5 | 115389000.0 cm-1 |
| 22518 2P0.5 | 115675000.0 cm-1 |
| 12513518 4D0.5 | 117084000.0 cm-1 |
| 22518 2P1.5 | 117140000.0 cm-1 |
| 22519 2D1.5 | 117301000.0 cm-1 |
| 12513518 4D1.5 | 117364000.0 cm-1 |
| 12513518 4P0.5 | 117418000.0 cm-1 |
| 22519 2D2.5 | 117698000.0 cm-1 |
| 2251a 2F2.5 | 117807000.0 cm-1 |
| 2251a 2F3.5 | 117988000.0 cm-1 |
| 12513518 4S1.5 | 118566000.0 cm-1 |
| 12513519 4F1.5 | 118710000.0 cm-1 |
| 12513518 4D2.5 | 118851000.0 cm-1 |
| 12513518 2D1.5 | 118857000.0 cm-1 |
| 12513518 2P0.5 | 118859000.0 cm-1 |
| 12513519 4F2.5 | 118984000.0 cm-1 |
| 12513519 2P1.5 | 119021000.0 cm-1 |
| 12513519 4D0.5 | 119033000.0 cm-1 |
| 12513519 4P2.5 | 119125000.0 cm-1 |
| 12513519 2F3.5 | 119402000.0 cm-1 |
| 12513519 2F2.5 | 119419000.0 cm-1 |
| 12513519 4P1.5 | 119425000.0 cm-1 |
| 2251b 2S0.5 | 128807000.0 cm-1 |
| 2251c 2P0.5 | 128947000.0 cm-1 |
| 12513518 4P1.5 | 129161000.0 cm-1 |
| 12513518 2D2.5 | 129174000.0 cm-1 |
| 2251c 2P1.5 | 129691000.0 cm-1 |
| 2251d 2D1.5 | 129773000.0 cm-1 |
| 12513518 2P0.5 | 129783000.0 cm-1 |
| 12513518 2D1.5 | 129790000.0 cm-1 |
| 2251d 2D2.5 | 129975000.0 cm-1 |
| 2251e 2F2.5 | 130028000.0 cm-1 |
| 2251e 2F3.5 | 130121000.0 cm-1 |
| 12513518 4D3.5 | 130592000.0 cm-1 |
| 12513518 2P1.5 | 130618000.0 cm-1 |
| 12513518 4P2.5 | 130651000.0 cm-1 |
| 12513518 2S0.5 | 130677000.0 cm-1 |
| 12513519 4D2.5 | 130783000.0 cm-1 |
| 12513519 4D1.5 | 130793000.0 cm-1 |
| 12513519 4P0.5 | 130796000.0 cm-1 |
| 12513519 4F3.5 | 130812000.0 cm-1 |
| 12513519 4F4.5 | 131131000.0 cm-1 |
| 12513519 2D2.5 | 131188000.0 cm-1 |
| 12513519 4D3.5 | 131202000.0 cm-1 |
| 12513519 2D1.5 | 131206000.0 cm-1 |
| 12513518 2D2.5 | 131227000.0 cm-1 |
| 12513519 2P0.5 | 131256000.0 cm-1 |
| 12513518 2P1.5 | 131259000.0 cm-1 |
| 12513518 2S0.5 | 131261000.0 cm-1 |
| 12513519 2D1.5 | 131417000.0 cm-1 |
| 12513519 2F2.5 | 131420000.0 cm-1 |
| 12513519 2P0.5 | 131436000.0 cm-1 |
| 12513519 2F3.5 | 131780000.0 cm-1 |
| 12513519 2D2.5 | 131812000.0 cm-1 |
| 12513519 2P1.5 | 131818000.0 cm-1 |
| 2251g 2S0.5 | 135976000.0 cm-1 |
| 2251h 2P0.5 | 136054000.0 cm-1 |
| 2251h 2P1.5 | 136482000.0 cm-1 |
| 2251i 2D1.5 | 136530000.0 cm-1 |
| 2251i 2D2.5 | 136646000.0 cm-1 |
| 2251j 2F2.5 | 136676000.0 cm-1 |
| 2251j 2F3.5 | 136730000.0 cm-1 |
| 2251m 2S0.5 | 140247000.0 cm-1 |
| 2251n 2P0.5 | 140295000.0 cm-1 |
| 2251n 2P1.5 | 140563000.0 cm-1 |
| 2251o 2D1.5 | 140593000.0 cm-1 |
| 2251o 2D2.5 | 140666000.0 cm-1 |
| 2251p 2F2.5 | 140685000.0 cm-1 |
| 2251p 2F3.5 | 140719000.0 cm-1 |
| 11522523 4P0.5 | 473827000.0 cm-1 |
| 11522523 4P1.5 | 485847000.0 cm-1 |
| 11522523 2D2.5 | 486125000.0 cm-1 |
| 11522523 2P0.5 | 486240000.0 cm-1 |
| 11522523 2D1.5 | 486366000.0 cm-1 |
| 11522523 4P2.5 | 498378000.0 cm-1 |
| 11522523 2P1.5 | 498757000.0 cm-1 |
| 11522523 2S0.5 | 498926000.0 cm-1 |
| 11522513515 4D0.5 | 560889000.0 cm-1 |
| 11522513515 4D1.5 | 561037000.0 cm-1 |
| 11522513515 4P0.5 | 561261000.0 cm-1 |
| 11522513515 4S1.5 | 564592000.0 cm-1 |
| 11522513515 4D2.5 | 564734000.0 cm-1 |
| 11522513515 2D1.5 | 564785000.0 cm-1 |
| 11522513515 2S0.5 | 564790000.0 cm-1 |
| 11522513516 4F1.5 | 565057000.0 cm-1 |
| 11522513516 4F2.5 | 565173000.0 cm-1 |
| 11522513516 2P1.5 | 565342000.0 cm-1 |
| 11522513516 4D0.5 | 565375000.0 cm-1 |
| 11522513516 2D2.5 | 566084000.0 cm-1 |
| 11522513516 4P1.5 | 566219000.0 cm-1 |
| 11522513516 2F2.5 | 566235000.0 cm-1 |
| 11522513516 4F3.5 | 566247000.0 cm-1 |
| 11522513515 4P1.5 | 573525000.0 cm-1 |
| 11522513515 2D2.5 | 573573000.0 cm-1 |
| 11522513515 2P0.5 | 573858000.0 cm-1 |
| 11522513515 2D1.5 | 573870000.0 cm-1 |
| 11522513515 4D3.5 | 577027000.0 cm-1 |
| 11522513515 2P1.5 | 577100000.0 cm-1 |
| 11522513515 2P0.5 | 577231000.0 cm-1 |
| 11522513515 4P2.5 | 577232000.0 cm-1 |
| 11522513515 2D2.5 | 577411000.0 cm-1 |
| 11522513515 2P1.5 | 577540000.0 cm-1 |
| 11522513515 2S0.5 | 577574000.0 cm-1 |
| 11522513516 4D2.5 | 577665000.0 cm-1 |
| 11522513516 4D1.5 | 577712000.0 cm-1 |
| 11522513516 2F3.5 | 577729000.0 cm-1 |
| 11522513516 4P0.5 | 577732000.0 cm-1 |
| 11522513516 2D1.5 | 577990000.0 cm-1 |
| 11522513516 2F2.5 | 578029000.0 cm-1 |
| 11522513516 2P0.5 | 578046000.0 cm-1 |
| 11522513516 4F4.5 | 578504000.0 cm-1 |
| 11522513516 4P2.5 | 578619000.0 cm-1 |
| 11522513516 2D1.5 | 578648000.0 cm-1 |
| 11522513516 4D3.5 | 578652000.0 cm-1 |
| 11522513516 2P0.5 | 578784000.0 cm-1 |
| 11522513516 2F3.5 | 578877000.0 cm-1 |
| 11522513516 2D2.5 | 578988000.0 cm-1 |
| 11522513516 2P1.5 | 579032000.0 cm-1 |
Contributors
- Adam Foster
- Martin O'Mullane
-------------------------------------------------------------------------------- Configuration Eissner == Standard R % Parentage 1 22513 == 2S2 2P1 100 1 2P 2P/ 2 12523 == 2S1 2P2 49 1 2S 2S/ 1 3P 4P/ 3 22513 == 2S2 2P1 100 1 2P 2P/ 4 12523 == 2S1 2P2 89 1 2S 2S/ 1 3P 4P/ 5 12523 == 2S1 2P2 64 1 2S 2S/ 2 1D 2D/ 6 12523 == 2S1 2P2 68 1 2S 2S/ 1 3P 2P/ 7 12523 == 2S1 2P2 61 1 2S 2S/ 2 1D 2D/ 8 12523 == 2S1 2P2 64 1 2S 2S/ 1 3P 4P/ 9 12523 == 2S1 2P2 68 1 2S 2S/ 3 1S 2S/ 10 12523 == 2S1 2P2 59 1 2S 2S/ 1 3P 2P/ 11 22514 == 2S2 3S1 100 1 2S 2S/ 12 22515 == 2S2 3P1 100 1 2P 2P/ 13 12513515 == 2S1 2P1 3P1 70 1 2S 2S/ 1 2P 3P/ 1 2P 4D/ 14 12513515 == 2S1 2P1 3P1 39 1 2S 2S/ 1 2P 3P/ 1 2P 4D/ 15 12513515 == 2S1 2P1 3P1 44 1 2S 2S/ 1 2P 3P/ 1 2P 4P/ 16 22515 == 2S2 3P1 100 1 2P 2P/ 17 22516 == 2S2 3D1 100 1 2D 2D/ 18 22516 == 2S2 3D1 98 1 2D 2D/ 19 12513515 == 2S1 2P1 3P1 * 15 1 2S 2S/ 1 2P 3P/ 1 2P 4S/ 20 12513515 == 2S1 2P1 3P1 41 1 2S 2S/ 1 2P 3P/ 1 2P 4D/ 21 12513515 == 2S1 2P1 3P1 38 1 2S 2S/ 1 2P 3P/ 1 2P 2D/ 22 12513515 == 2S1 2P1 3P1 36 1 2S 2S/ 1 2P 3P/ 1 2P 2P/ 23 12513516 == 2S1 2P1 3D1 69 1 2S 2S/ 1 2P 3P/ 1 2D 4F/ 24 12513516 == 2S1 2P1 3D1 40 1 2S 2S/ 1 2P 3P/ 1 2D 4F/ 25 12513516 == 2S1 2P1 3D1 16 1 2S 2S/ 1 2P 3P/ 1 2D 4P/ 26 12513516 == 2S1 2P1 3D1 53 1 2S 2S/ 1 2P 3P/ 1 2D 4D/ 27 12513516 == 2S1 2P1 3D1 31 1 2S 2S/ 1 2P 3P/ 1 2D 4P/ 28 12513516 == 2S1 2P1 3D1 11 1 2S 2S/ 1 2P 3P/ 1 2D 2F/ 29 12513516 == 2S1 2P1 3D1 41 1 2S 2S/ 1 2P 3P/ 1 2D 2F/ 30 12513516 == 2S1 2P1 3D1 32 1 2S 2S/ 1 2P 3P/ 1 2D 2D/ 31 12513515 == 2S1 2P1 3P1 45 1 2S 2S/ 1 2P 3P/ 1 2P 4P/ 32 12513515 == 2S1 2P1 3P1 44 1 2S 2S/ 1 2P 3P/ 1 2P 2D/ 33 12513515 == 2S1 2P1 3P1 48 1 2S 2S/ 1 2P 1P/ 1 2P 2P/ 34 12513515 == 2S1 2P1 3P1 58 1 2S 2S/ 1 2P 1P/ 1 2P 2D/ 35 12513515 == 2S1 2P1 3P1 100 1 2S 2S/ 1 2P 3P/ 1 2P 4D/ 36 12513515 == 2S1 2P1 3P1 54 1 2S 2S/ 1 2P 3P/ 1 2P 2P/ 37 12513515 == 2S1 2P1 3P1 53 1 2S 2S/ 1 2P 3P/ 1 2P 4P/ 38 12513515 == 2S1 2P1 3P1 45 1 2S 2S/ 1 2P 3P/ 1 2P 2S/ 39 12513516 == 2S1 2P1 3D1 44 1 2S 2S/ 1 2P 3P/ 1 2D 4D/ 40 12513516 == 2S1 2P1 3D1 43 1 2S 2S/ 1 2P 3P/ 1 2D 4D/ 41 12513516 == 2S1 2P1 3D1 83 1 2S 2S/ 1 2P 3P/ 1 2D 4P/ 42 12513516 == 2S1 2P1 3D1 45 1 2S 2S/ 1 2P 3P/ 1 2D 4F/ 43 12513515 == 2S1 2P1 3P1 69 1 2S 2S/ 1 2P 1P/ 1 2P 2D/ 44 12513515 == 2S1 2P1 3P1 56 1 2S 2S/ 1 2P 1P/ 1 2P 2P/ 45 12513515 == 2S1 2P1 3P1 43 1 2S 2S/ 1 2P 1P/ 1 2P 2S/ 46 12513516 == 2S1 2P1 3D1 60 1 2S 2S/ 1 2P 1P/ 1 2D 2D/ 47 12513516 == 2S1 2P1 3D1 64 1 2S 2S/ 1 2P 1P/ 1 2D 2F/ 48 12513516 == 2S1 2P1 3D1 69 1 2S 2S/ 1 2P 1P/ 1 2D 2P/ 49 12513516 == 2S1 2P1 3D1 100 1 2S 2S/ 1 2P 3P/ 1 2D 4F/ 50 12513516 == 2S1 2P1 3D1 38 1 2S 2S/ 1 2P 3P/ 1 2D 2D/ 51 12513516 == 2S1 2P1 3D1 50 1 2S 2S/ 1 2P 3P/ 1 2D 4D/ 52 12513516 == 2S1 2P1 3D1 41 1 2S 2S/ 1 2P 3P/ 1 2D 2P/ 53 12513516 == 2S1 2P1 3D1 85 1 2S 2S/ 1 2P 3P/ 1 2D 2P/ 54 12513516 == 2S1 2P1 3D1 70 1 2S 2S/ 1 2P 1P/ 1 2D 2F/ 55 12513516 == 2S1 2P1 3D1 62 1 2S 2S/ 1 2P 1P/ 1 2D 2D/ 56 12513516 == 2S1 2P1 3D1 64 1 2S 2S/ 1 2P 1P/ 1 2D 2P/ 57 22517 == 2S2 4S1 100 1 2S 2S/ 58 22518 == 2S2 4P1 100 1 2P 2P/ 59 12513518 == 2S1 2P1 4P1 63 1 2S 2S/ 1 2P 3P/ 1 2P 4D/ 60 22518 == 2S2 4P1 100 1 2P 2P/ 61 22519 == 2S2 4D1 88 1 2D 2D/ 62 12513518 == 2S1 2P1 4P1 35 1 2S 2S/ 1 2P 3P/ 1 2P 4D/ 63 12513518 == 2S1 2P1 4P1 40 1 2S 2S/ 1 2P 3P/ 1 2P 4P/ 64 22519 == 2S2 4D1 100 1 2D 2D/ 65 2251A == 2S2 4F1 100 1 2F 2F/ 66 2251A == 2S2 4F1 100 1 2F 2F/ 67 12513518 == 2S1 2P1 4P1 * 12 1 2S 2S/ 1 2P 3P/ 1 2P 4S/ 68 12513519 == 2S1 2P1 4D1 57 1 2S 2S/ 1 2P 3P/ 1 2D 4F/ 69 12513518 == 2S1 2P1 4P1 41 1 2S 2S/ 1 2P 3P/ 1 2P 4D/ 70 12513518 == 2S1 2P1 4P1 34 1 2S 2S/ 1 2P 3P/ 1 2P 2D/ 71 12513518 == 2S1 2P1 4P1 35 1 2S 2S/ 1 2P 3P/ 1 2P 2P/ 72 12513519 == 2S1 2P1 4D1 42 1 2S 2S/ 1 2P 3P/ 1 2D 4F/ 73 12513519 == 2S1 2P1 4D1 22 1 2S 2S/ 1 2P 3P/ 1 2D 2P/ 74 12513519 == 2S1 2P1 4D1 53 1 2S 2S/ 1 2P 3P/ 1 2D 4D/ 75 12513519 == 2S1 2P1 4D1 25 1 2S 2S/ 1 2P 3P/ 1 2D 4P/ 76 12513519 == 2S1 2P1 4D1 11 1 2S 2S/ 1 2P 3P/ 1 2D 2F/ 77 12513519 == 2S1 2P1 4D1 34 1 2S 2S/ 1 2P 3P/ 1 2D 2F/ 78 12513519 == 2S1 2P1 4D1 7 1 2S 2S/ 1 2P 3P/ 1 2D 4P/ 79 2251B == 2S2 5S1 100 1 2S 2S/ 80 2251C == 2S2 5P1 100 1 2P 2P/ 81 12513518 == 2S1 2P1 4P1 45 1 2S 2S/ 1 2P 3P/ 1 2P 4P/ 82 12513518 == 2S1 2P1 4P1 43 1 2S 2S/ 1 2P 3P/ 1 2P 2D/ 83 2251C == 2S2 5P1 100 1 2P 2P/ 84 2251D == 2S2 5D1 89 1 2D 2D/ 85 12513518 == 2S1 2P1 4P1 47 1 2S 2S/ 1 2P 1P/ 1 2P 2P/ 86 12513518 == 2S1 2P1 4P1 51 1 2S 2S/ 1 2P 1P/ 1 2P 2D/ 87 2251D == 2S2 5D1 100 1 2D 2D/ 88 2251E == 2S2 5F1 100 1 2F 2F/ 89 2251E == 2S2 5F1 100 1 2F 2F/ 90 12513518 == 2S1 2P1 4P1 100 1 2S 2S/ 1 2P 3P/ 1 2P 4D/ 91 12513518 == 2S1 2P1 4P1 55 1 2S 2S/ 1 2P 3P/ 1 2P 2P/ 92 12513518 == 2S1 2P1 4P1 56 1 2S 2S/ 1 2P 3P/ 1 2P 4P/ 93 12513518 == 2S1 2P1 4P1 54 1 2S 2S/ 1 2P 3P/ 1 2P 2S/ 94 12513519 == 2S1 2P1 4D1 43 1 2S 2S/ 1 2P 3P/ 1 2D 4D/ 95 12513519 == 2S1 2P1 4D1 42 1 2S 2S/ 1 2P 3P/ 1 2D 4D/ 96 12513519 == 2S1 2P1 4D1 83 1 2S 2S/ 1 2P 3P/ 1 2D 4P/ 97 12513519 == 2S1 2P1 4D1 44 1 2S 2S/ 1 2P 3P/ 1 2D 4F/ 98 12513519 == 2S1 2P1 4D1 100 1 2S 2S/ 1 2P 3P/ 1 2D 4F/ 99 12513519 == 2S1 2P1 4D1 43 1 2S 2S/ 1 2P 3P/ 1 2D 2D/ 100 12513519 == 2S1 2P1 4D1 54 1 2S 2S/ 1 2P 3P/ 1 2D 4D/ 101 12513519 == 2S1 2P1 4D1 36 1 2S 2S/ 1 2P 3P/ 1 2D 2D/ 102 12513518 == 2S1 2P1 4P1 70 1 2S 2S/ 1 2P 1P/ 1 2P 2D/ 103 12513519 == 2S1 2P1 4D1 77 1 2S 2S/ 1 2P 3P/ 1 2D 2P/ 104 12513518 == 2S1 2P1 4P1 58 1 2S 2S/ 1 2P 1P/ 1 2P 2P/ 105 12513518 == 2S1 2P1 4P1 47 1 2S 2S/ 1 2P 1P/ 1 2P 2S/ 106 12513519 == 2S1 2P1 4D1 62 1 2S 2S/ 1 2P 1P/ 1 2D 2D/ 107 12513519 == 2S1 2P1 4D1 64 1 2S 2S/ 1 2P 1P/ 1 2D 2F/ 108 12513519 == 2S1 2P1 4D1 69 1 2S 2S/ 1 2P 1P/ 1 2D 2P/ 109 12513519 == 2S1 2P1 4D1 70 1 2S 2S/ 1 2P 1P/ 1 2D 2F/ 110 12513519 == 2S1 2P1 4D1 64 1 2S 2S/ 1 2P 1P/ 1 2D 2D/ 111 12513519 == 2S1 2P1 4D1 64 1 2S 2S/ 1 2P 1P/ 1 2D 2P/ 112 2251G == 2S2 6S1 100 1 2S 2S/ 113 2251H == 2S2 6P1 100 1 2P 2P/ 114 2251H == 2S2 6P1 100 1 2P 2P/ 115 2251I == 2S2 6D1 100 1 2D 2D/ 116 2251I == 2S2 6D1 100 1 2D 2D/ 117 2251J == 2S2 6F1 100 1 2F 2F/ 118 2251J == 2S2 6F1 100 1 2F 2F/ 119 2251M == 2S2 7S1 100 1 2S 2S/ 120 2251N == 2S2 7P1 100 1 2P 2P/ 121 2251N == 2S2 7P1 100 1 2P 2P/ 122 2251O == 2S2 7D1 100 1 2D 2D/ 123 2251O == 2S2 7D1 100 1 2D 2D/ 124 2251P == 2S2 7F1 100 1 2F 2F/ 125 2251P == 2S2 7F1 100 1 2F 2F/ 126 11522523 == 1S1 2S2 2P2 47 1 2S 2S/ 1 3P 4P/ 127 11522523 == 1S1 2S2 2P2 90 1 2S 2S/ 1 3P 4P/ 128 11522523 == 1S1 2S2 2P2 65 1 2S 2S/ 2 1D 2D/ 129 11522523 == 1S1 2S2 2P2 68 1 2S 2S/ 1 3P 2P/ 130 11522523 == 1S1 2S2 2P2 61 1 2S 2S/ 2 1D 2D/ 131 11522523 == 1S1 2S2 2P2 65 1 2S 2S/ 1 3P 4P/ 132 11522523 == 1S1 2S2 2P2 57 1 2S 2S/ 1 3P 2P/ 133 11522523 == 1S1 2S2 2P2 68 1 2S 2S/ 3 1S 2S/ 134 11522513515 == 1S1 2S2 2P1 3P1 74 1 2S 2S/ 1 2P 3P/ 1 2P 4D/ 135 11522513515 == 1S1 2S2 2P1 3P1 39 1 2S 2S/ 1 2P 3P/ 1 2P 4D/ 136 11522513515 == 1S1 2S2 2P1 3P1 46 1 2S 2S/ 1 2P 3P/ 1 2P 4P/ 137 11522513515 == 1S1 2S2 2P1 3P1 * 19 1 2S 2S/ 1 2P 3P/ 1 2P 4S/ 138 11522513515 == 1S1 2S2 2P1 3P1 41 1 2S 2S/ 1 2P 3P/ 1 2P 4D/ 139 11522513515 == 1S1 2S2 2P1 3P1 45 1 2S 2S/ 1 2P 3P/ 1 2P 2D/ 140 11522513515 == 1S1 2S2 2P1 3P1 * 8 1 2S 2S/ 1 2P 3P/ 1 2P 2S/ 141 11522513516 == 1S1 2S2 2P1 3D1 70 1 2S 2S/ 1 2P 3P/ 1 2D 4F/ 142 11522513516 == 1S1 2S2 2P1 3D1 34 1 2S 2S/ 1 2P 3P/ 1 2D 4F/ 143 11522513516 == 1S1 2S2 2P1 3D1 30 1 2S 2S/ 1 2P 3P/ 1 2D 2P/ 144 11522513516 == 1S1 2S2 2P1 3D1 52 1 2S 2S/ 1 2P 3P/ 1 2D 4D/ 145 11522513516 == 1S1 2S2 2P1 3D1 8 1 2S 2S/ 1 2P 3P/ 1 2D 2D/ 146 11522513516 == 1S1 2S2 2P1 3D1 8 1 2S 2S/ 1 2P 3P/ 1 2D 4P/ 147 11522513516 == 1S1 2S2 2P1 3D1 33 1 2S 2S/ 1 2P 3P/ 1 2D 2F/ 148 11522513516 == 1S1 2S2 2P1 3D1 35 1 2S 2S/ 1 2P 3P/ 1 2D 4F/ 149 11522513515 == 1S1 2S2 2P1 3P1 45 1 2S 2S/ 1 2P 3P/ 1 2P 4P/ 150 11522513515 == 1S1 2S2 2P1 3P1 43 1 2S 2S/ 1 2P 3P/ 1 2P 2D/ 151 11522513515 == 1S1 2S2 2P1 3P1 47 1 2S 2S/ 1 2P 1P/ 1 2P 2P/ 152 11522513515 == 1S1 2S2 2P1 3P1 56 1 2S 2S/ 1 2P 1P/ 1 2P 2D/ 153 11522513515 == 1S1 2S2 2P1 3P1 100 1 2S 2S/ 1 2P 3P/ 1 2P 4D/ 154 11522513515 == 1S1 2S2 2P1 3P1 51 1 2S 2S/ 1 2P 3P/ 1 2P 2P/ 155 11522513515 == 1S1 2S2 2P1 3P1 43 1 2S 2S/ 1 2P 3P/ 1 2P 2P/ 156 11522513515 == 1S1 2S2 2P1 3P1 49 1 2S 2S/ 1 2P 3P/ 1 2P 4P/ 157 11522513515 == 1S1 2S2 2P1 3P1 67 1 2S 2S/ 1 2P 1P/ 1 2P 2D/ 158 11522513515 == 1S1 2S2 2P1 3P1 52 1 2S 2S/ 1 2P 1P/ 1 2P 2P/ 159 11522513515 == 1S1 2S2 2P1 3P1 33 1 2S 2S/ 1 2P 1P/ 1 2P 2S/ 160 11522513516 == 1S1 2S2 2P1 3D1 42 1 2S 2S/ 1 2P 3P/ 1 2D 4D/ 161 11522513516 == 1S1 2S2 2P1 3D1 43 1 2S 2S/ 1 2P 3P/ 1 2D 4D/ 162 11522513516 == 1S1 2S2 2P1 3D1 47 1 2S 2S/ 1 2P 3P/ 1 2D 2F/ 163 11522513516 == 1S1 2S2 2P1 3D1 83 1 2S 2S/ 1 2P 3P/ 1 2D 4P/ 164 11522513516 == 1S1 2S2 2P1 3D1 61 1 2S 2S/ 1 2P 1P/ 1 2D 2D/ 165 11522513516 == 1S1 2S2 2P1 3D1 60 1 2S 2S/ 1 2P 1P/ 1 2D 2F/ 166 11522513516 == 1S1 2S2 2P1 3D1 68 1 2S 2S/ 1 2P 1P/ 1 2D 2P/ 167 11522513516 == 1S1 2S2 2P1 3D1 100 1 2S 2S/ 1 2P 3P/ 1 2D 4F/ 168 11522513516 == 1S1 2S2 2P1 3D1 36 1 2S 2S/ 1 2P 3P/ 1 2D 4P/ 169 11522513516 == 1S1 2S2 2P1 3D1 43 1 2S 2S/ 1 2P 3P/ 1 2D 2D/ 170 11522513516 == 1S1 2S2 2P1 3D1 34 1 2S 2S/ 1 2P 3P/ 1 2D 4D/ 171 11522513516 == 1S1 2S2 2P1 3D1 79 1 2S 2S/ 1 2P 3P/ 1 2D 2P/ 172 11522513516 == 1S1 2S2 2P1 3D1 60 1 2S 2S/ 1 2P 1P/ 1 2D 2F/ 173 11522513516 == 1S1 2S2 2P1 3D1 59 1 2S 2S/ 1 2P 1P/ 1 2D 2D/ 174 11522513516 == 1S1 2S2 2P1 3D1 58 1 2S 2S/ 1 2P 1P/ 1 2D 2P/ (R) - Levels (or levels within a term) have been reassigned from their principal component. -------------------------------------------------------------------------------- Generated from Cowan Atomic Structure Program From IFG file : ./ifg#adf34_tungsten_w69.dat Options in effect Coupling Avalue numtemps Lweight Isonuclear Comment Level IC YES 14 NO YES 2 Cowan code options ------------------ Cowan plane wave Born method Scale factors 85 95 85 85 50 Parity 1 Parity 2 Allowed 3493 2877 5105 initially 3493 2877 5105 reduced Note: The Born method does NOT calculate spin changing transitions correctly. You should supplement for important transitions of this type. -------------------------------------------------------------------------------- Code : ADAS801 Producer : Adam Foster Date : 15/05/09 -------------------------------------------------------------------------------- Correct the orbital energy line to insert 0.0 for orbitals not present in the set of configurations. Martin O'Mullane 29-11-2011 -------------------------------------------------------------------------------