arf40_ls#w51.dat
Resolved Specific Ion Data Collections
- Ion
- W51+
- Temperature Range
- 46.62 eV → 6.988 x 104 eV
ADF04
- Filename
- arf40_ls#w51.dat
- Full Path
- adf04/coparf#74/arf40_ls#w51.dat
Download data
- Spontaneous Emission: W+51(i) → W+51(j) + hv
- Electron Impact Excitation: W+51(i) + e → W+51(j) + e
| 56 2D4.5 | 0.0 cm-1 |
| 56 2S0.5 | 166530.0 cm-1 |
| 56 4D9.5 | 355340.0 cm-1 |
| 56 4G17.5 | 377340.0 cm-1 |
| 56 2F6.5 | 380520.0 cm-1 |
| 56 2I12.5 | 381090.0 cm-1 |
| 56 6S2.5 | 517980.0 cm-1 |
| 56 4F13.5 | 715263.0 cm-1 |
| 56 2G8.5 | 811500.0 cm-1 |
| 56 2D4.5 | 899290.0 cm-1 |
| 56 4P5.5 | 911370.0 cm-1 |
| 56 2H10.5 | 982850.0 cm-1 |
| 56 2G8.5 | 1024730.0 cm-1 |
| 56 2P2.5 | 1087850.0 cm-1 |
| 56 2D4.5 | 1178350.0 cm-1 |
| 56 2F6.5 | 1533810.0 cm-1 |
| 24555566 2S0.5 | 2643940.0 cm-1 |
| 24555566 2P2.5 | 3174840.0 cm-1 |
| 24555566 4P5.5 | 3284840.0 cm-1 |
| 24555566 4G17.5 | 3301040.0 cm-1 |
| 24555566 4D9.5 | 3356640.0 cm-1 |
| 24555566 4H21.5 | 3476440.0 cm-1 |
| 24555566 2F6.5 | 3589840.0 cm-1 |
| 24555566 2F6.5 | 3613140.0 cm-1 |
| 24555566 4H21.5 | 3675940.0 cm-1 |
| 24555566 4S1.5 | 3784740.0 cm-1 |
| 24555566 6D14.5 | 3875040.0 cm-1 |
| 24555566 2G8.5 | 3886540.0 cm-1 |
| 24555566 2S0.5 | 3940040.0 cm-1 |
| 24555566 2I12.5 | 3957140.0 cm-1 |
| 24555566 2G8.5 | 3958540.0 cm-1 |
| 24555566 2D4.5 | 4010840.0 cm-1 |
| 24555566 2D4.5 | 4063040.0 cm-1 |
| 24555566 6F20.5 | 4077640.0 cm-1 |
| 24555566 2G8.5 | 4079940.0 cm-1 |
| 24555566 2D4.5 | 4171240.0 cm-1 |
| 24555566 4P5.5 | 4171640.0 cm-1 |
| 24555566 4G17.5 | 4173440.0 cm-1 |
| 24555566 4F13.5 | 4214840.0 cm-1 |
| 24555566 4D9.5 | 4229040.0 cm-1 |
| 24555566 6P8.5 | 4280440.0 cm-1 |
| 24555566 2P2.5 | 4324940.0 cm-1 |
| 24555566 4F13.5 | 4335340.0 cm-1 |
| 24555566 2F6.5 | 4406140.0 cm-1 |
| 24555566 2D4.5 | 4432840.0 cm-1 |
| 24555566 4F13.5 | 4483040.0 cm-1 |
| 24555566 4D9.5 | 4499040.0 cm-1 |
| 24555566 2P2.5 | 4550040.0 cm-1 |
| 24555566 4S1.5 | 4578540.0 cm-1 |
| 24555566 2H10.5 | 4600640.0 cm-1 |
| 24555566 4I25.5 | 4635940.0 cm-1 |
| 24555566 2F6.5 | 4641740.0 cm-1 |
| 24555566 4F13.5 | 4657940.0 cm-1 |
| 24555566 2D4.5 | 4698440.0 cm-1 |
| 24555566 2D4.5 | 4722740.0 cm-1 |
| 24555566 2D4.5 | 4759340.0 cm-1 |
| 24555566 2F6.5 | 4762040.0 cm-1 |
| 24555566 2H10.5 | 4764340.0 cm-1 |
| 24555566 4D9.5 | 4824440.0 cm-1 |
| 24555566 4P5.5 | 4860240.0 cm-1 |
| 24555566 2F6.5 | 4931940.0 cm-1 |
| 24555566 4D9.5 | 4944640.0 cm-1 |
| 24555566 2H10.5 | 4955140.0 cm-1 |
| 24555566 2J14.5 | 4968840.0 cm-1 |
| 24555566 2H10.5 | 4988940.0 cm-1 |
| 24555566 4F13.5 | 5027540.0 cm-1 |
| 24555566 2G8.5 | 5038740.0 cm-1 |
| 24555566 2F6.5 | 5101440.0 cm-1 |
| 24555566 2G8.5 | 5146240.0 cm-1 |
| 24555566 2P2.5 | 5160240.0 cm-1 |
| 24555566 2I12.5 | 5188540.0 cm-1 |
| 24555566 4G17.5 | 5279840.0 cm-1 |
| 24555566 2F6.5 | 5299640.0 cm-1 |
| 24555566 4P5.5 | 5299740.0 cm-1 |
| 24555566 2H10.5 | 5430340.0 cm-1 |
| 24555566 4G17.5 | 5443840.0 cm-1 |
| 24555566 2F6.5 | 5506040.0 cm-1 |
| 24555566 2G8.5 | 5521340.0 cm-1 |
| 24555566 2D4.5 | 5622440.0 cm-1 |
| 24555566 4D9.5 | 5628640.0 cm-1 |
| 24555566 2G8.5 | 5712140.0 cm-1 |
| 24555566 2P2.5 | 5725640.0 cm-1 |
| 24555566 2P2.5 | 5848640.0 cm-1 |
| 24555566 2P2.5 | 5966740.0 cm-1 |
| 46518 2P2.5 | 15952700.0 cm-1 |
| 46518 2H10.5 | 16224700.0 cm-1 |
| 46518 2F6.5 | 16503700.0 cm-1 |
| 46518 2H10.5 | 16626700.0 cm-1 |
| 46518 2F6.5 | 16632700.0 cm-1 |
| 46518 2J14.5 | 16681700.0 cm-1 |
| 46518 4G17.5 | 16684700.0 cm-1 |
| 46518 4F13.5 | 16693700.0 cm-1 |
| 46518 4G17.5 | 16725700.0 cm-1 |
| 46518 6D14.5 | 16727700.0 cm-1 |
| 46518 2H10.5 | 16733700.0 cm-1 |
| 46518 4F13.5 | 16742700.0 cm-1 |
| 46518 2P2.5 | 16764700.0 cm-1 |
| 46518 2G8.5 | 16782700.0 cm-1 |
| 46518 4P5.5 | 16797700.0 cm-1 |
| 46518 4H21.5 | 16797700.0 cm-1 |
| 46518 2F6.5 | 16821700.0 cm-1 |
| 46518 4D9.5 | 16824700.0 cm-1 |
| 46518 2F6.5 | 16827700.0 cm-1 |
| 46518 2D4.5 | 16828700.0 cm-1 |
| 46518 2F6.5 | 16841700.0 cm-1 |
| 46518 4G17.5 | 16854700.0 cm-1 |
| 46518 4I25.5 | 16870700.0 cm-1 |
| 46518 6F20.5 | 16877700.0 cm-1 |
| 46518 4P5.5 | 16882700.0 cm-1 |
| 46518 4D9.5 | 16899700.0 cm-1 |
| 46518 4F13.5 | 16951700.0 cm-1 |
| 46518 2F6.5 | 16985700.0 cm-1 |
| 46518 2F6.5 | 17017700.0 cm-1 |
| 46518 2G8.5 | 17027700.0 cm-1 |
| 46518 6P8.5 | 17039700.0 cm-1 |
| 46518 2D4.5 | 17053700.0 cm-1 |
| 46518 2I12.5 | 17127700.0 cm-1 |
| 46518 4G17.5 | 17129700.0 cm-1 |
| 46518 4D9.5 | 17144700.0 cm-1 |
| 46518 4F13.5 | 17191700.0 cm-1 |
| 46518 2P2.5 | 17194700.0 cm-1 |
| 46518 2G8.5 | 17258700.0 cm-1 |
| 46518 2P2.5 | 17272700.0 cm-1 |
| 46518 2D4.5 | 17299700.0 cm-1 |
| 46518 4P5.5 | 17329700.0 cm-1 |
| 46518 4P5.5 | 17338700.0 cm-1 |
| 46518 2F6.5 | 17348700.0 cm-1 |
| 46518 4D9.5 | 17366700.0 cm-1 |
| 46518 2I12.5 | 17389700.0 cm-1 |
| 46518 4S1.5 | 17399700.0 cm-1 |
| 46518 2D4.5 | 17404700.0 cm-1 |
| 46518 2G8.5 | 17412700.0 cm-1 |
| 46518 2G8.5 | 17423700.0 cm-1 |
| 46518 2H10.5 | 17435700.0 cm-1 |
| 46518 2H10.5 | 17440700.0 cm-1 |
| 46518 4H21.5 | 17468700.0 cm-1 |
| 46518 4D9.5 | 17473700.0 cm-1 |
| 46518 2F6.5 | 17495700.0 cm-1 |
| 46518 2D4.5 | 17497700.0 cm-1 |
| 46518 2P2.5 | 17502700.0 cm-1 |
| 46518 2P2.5 | 17534700.0 cm-1 |
| 46518 2P2.5 | 17579700.0 cm-1 |
| 46519 2S0.5 | 17627700.0 cm-1 |
| 46518 4D9.5 | 17753700.0 cm-1 |
| 46518 4F13.5 | 17763700.0 cm-1 |
| 46518 2G8.5 | 17791700.0 cm-1 |
| 46518 2D4.5 | 17833700.0 cm-1 |
| 46518 2G8.5 | 17842700.0 cm-1 |
| 46518 2S0.5 | 17856700.0 cm-1 |
| 46518 4S1.5 | 17896700.0 cm-1 |
| 46518 2D4.5 | 17924700.0 cm-1 |
| 46519 2F6.5 | 17955700.0 cm-1 |
| 46518 2D4.5 | 18000700.0 cm-1 |
| 46519 4F13.5 | 18064700.0 cm-1 |
| 46519 4P5.5 | 18081700.0 cm-1 |
| 46519 4G17.5 | 18128700.0 cm-1 |
| 46519 4F13.5 | 18150700.0 cm-1 |
| 46519 4F13.5 | 18154700.0 cm-1 |
| 46519 4H21.5 | 18230700.0 cm-1 |
| 46519 6G26.5 | 18231700.0 cm-1 |
| 46519 4G17.5 | 18237700.0 cm-1 |
| 46519 6S2.5 | 18246700.0 cm-1 |
| 46519 2P2.5 | 18256700.0 cm-1 |
| 46519 6F20.5 | 18259700.0 cm-1 |
| 46519 2J14.5 | 18261700.0 cm-1 |
| 46519 6P8.5 | 18266700.0 cm-1 |
| 46519 2D4.5 | 18268700.0 cm-1 |
| 46519 2K16.5 | 18273700.0 cm-1 |
| 46519 2I12.5 | 18307700.0 cm-1 |
| 46519 2H10.5 | 18314700.0 cm-1 |
| 46519 6D14.5 | 18316700.0 cm-1 |
| 46519 4H21.5 | 18320700.0 cm-1 |
| 46519 2I12.5 | 18324700.0 cm-1 |
| 46519 4F13.5 | 18328700.0 cm-1 |
| 46519 4G17.5 | 18331700.0 cm-1 |
| 46519 4I25.5 | 18338700.0 cm-1 |
| 46519 4P5.5 | 18339700.0 cm-1 |
| 46519 2F6.5 | 18347700.0 cm-1 |
| 46518 2S0.5 | 18348700.0 cm-1 |
| 46519 4D9.5 | 18355700.0 cm-1 |
| 46519 2H10.5 | 18355700.0 cm-1 |
| 46519 4D9.5 | 18368700.0 cm-1 |
| 46519 2P2.5 | 18372700.0 cm-1 |
| 46519 4F13.5 | 18376700.0 cm-1 |
| 46519 4D9.5 | 18378700.0 cm-1 |
| 46519 4D9.5 | 18410700.0 cm-1 |
| 46519 2H10.5 | 18416700.0 cm-1 |
| 46519 2D4.5 | 18418700.0 cm-1 |
| 46519 4I25.5 | 18420700.0 cm-1 |
| 46519 4J29.5 | 18421700.0 cm-1 |
| 46519 2F6.5 | 18439700.0 cm-1 |
| 46519 4H21.5 | 18439700.0 cm-1 |
| 46519 4G17.5 | 18459700.0 cm-1 |
| 46519 4P5.5 | 18470700.0 cm-1 |
| 46519 2F6.5 | 18476700.0 cm-1 |
| 46519 4H21.5 | 18497700.0 cm-1 |
| 46519 4P5.5 | 18510700.0 cm-1 |
| 46519 2G8.5 | 18531700.0 cm-1 |
| 46519 2G8.5 | 18556700.0 cm-1 |
| 46519 2H10.5 | 18559700.0 cm-1 |
| 46519 2F6.5 | 18561700.0 cm-1 |
| 46519 2G8.5 | 18562700.0 cm-1 |
| 46519 2I12.5 | 18625700.0 cm-1 |
| 46519 2D4.5 | 18636700.0 cm-1 |
| 46519 2S0.5 | 18639700.0 cm-1 |
| 46519 4D9.5 | 18653700.0 cm-1 |
| 46519 2D4.5 | 18655700.0 cm-1 |
| 46519 2H10.5 | 18660700.0 cm-1 |
| 46519 4F13.5 | 18672700.0 cm-1 |
| 46519 2G8.5 | 18700700.0 cm-1 |
| 46519 2H10.5 | 18741700.0 cm-1 |
| 46519 4D9.5 | 18764700.0 cm-1 |
| 46519 2S0.5 | 18774700.0 cm-1 |
| 46519 2G8.5 | 18782700.0 cm-1 |
| 46519 4S1.5 | 18809700.0 cm-1 |
| 46519 4D9.5 | 18814700.0 cm-1 |
| 46519 4F13.5 | 18816700.0 cm-1 |
| 46519 2F6.5 | 18830700.0 cm-1 |
| 46519 2I12.5 | 18836700.0 cm-1 |
| 46519 4S1.5 | 18844700.0 cm-1 |
| 46519 2G8.5 | 18889700.0 cm-1 |
| 46519 2P2.5 | 18896700.0 cm-1 |
| 4651a 2G8.5 | 18902700.0 cm-1 |
| 46519 2P2.5 | 18909700.0 cm-1 |
| 46519 2D4.5 | 18918700.0 cm-1 |
| 46519 2D4.5 | 18930700.0 cm-1 |
| 46519 4P5.5 | 18941700.0 cm-1 |
| 46519 4G17.5 | 18952700.0 cm-1 |
| 46519 2G8.5 | 18953700.0 cm-1 |
| 46519 2H10.5 | 18961700.0 cm-1 |
| 4651a 2S0.5 | 18973700.0 cm-1 |
| 46519 4F13.5 | 18975700.0 cm-1 |
| 46519 4G17.5 | 18981700.0 cm-1 |
| 46519 2F6.5 | 18983700.0 cm-1 |
| 46519 2D4.5 | 18985700.0 cm-1 |
| 46519 2G8.5 | 19010700.0 cm-1 |
| 46519 2I12.5 | 19023700.0 cm-1 |
| 46519 2G8.5 | 19045700.0 cm-1 |
| 46519 2P2.5 | 19046700.0 cm-1 |
| 46519 2F6.5 | 19052700.0 cm-1 |
| 46519 2G8.5 | 19065700.0 cm-1 |
| 46519 2G8.5 | 19068700.0 cm-1 |
| 46519 2F6.5 | 19069700.0 cm-1 |
| 46519 2F6.5 | 19078700.0 cm-1 |
| 46519 2J14.5 | 19085700.0 cm-1 |
| 46519 2P2.5 | 19086700.0 cm-1 |
| 46519 2H10.5 | 19091700.0 cm-1 |
| 46519 2D4.5 | 19094700.0 cm-1 |
| 46519 2D4.5 | 19119700.0 cm-1 |
| 4651a 2P2.5 | 19127700.0 cm-1 |
| 4651a 6F20.5 | 19145700.0 cm-1 |
| 46519 2F6.5 | 19148700.0 cm-1 |
| 46519 2P2.5 | 19151700.0 cm-1 |
| 4651a 4I25.5 | 19155700.0 cm-1 |
| 46519 2D4.5 | 19162700.0 cm-1 |
| 46519 2D4.5 | 19194700.0 cm-1 |
| 46519 2P2.5 | 19216700.0 cm-1 |
| 4651a 2I12.5 | 19242700.0 cm-1 |
| 4651a 2P2.5 | 19255700.0 cm-1 |
| 4651a 4P5.5 | 19292700.0 cm-1 |
| 4651a 4G17.5 | 19295700.0 cm-1 |
| 4651a 6D14.5 | 19296700.0 cm-1 |
| 46519 2F6.5 | 19318700.0 cm-1 |
| 4651a 2G8.5 | 19326700.0 cm-1 |
| 4651a 2P2.5 | 19336700.0 cm-1 |
| 4651a 2D4.5 | 19349700.0 cm-1 |
| 4651a 6P8.5 | 19350700.0 cm-1 |
| 46519 4P5.5 | 19362700.0 cm-1 |
| 4651a 2G8.5 | 19385700.0 cm-1 |
| 46519 2D4.5 | 19393700.0 cm-1 |
| 4651a 4J29.5 | 19397700.0 cm-1 |
| 4651a 2K16.5 | 19419700.0 cm-1 |
| 4651a 4H21.5 | 19431700.0 cm-1 |
| 4651a 2L18.5 | 19443700.0 cm-1 |
| 4651a 4F13.5 | 19446700.0 cm-1 |
| 4651a 4D9.5 | 19458700.0 cm-1 |
| 4651a 4H21.5 | 19467700.0 cm-1 |
| 4651a 2J14.5 | 19471700.0 cm-1 |
| 4651a 2H10.5 | 19475700.0 cm-1 |
| 46519 2D4.5 | 19478700.0 cm-1 |
| 4651a 6H32.5 | 19490700.0 cm-1 |
| 4651a 4P5.5 | 19502700.0 cm-1 |
| 4651a 2J14.5 | 19512700.0 cm-1 |
| 4651a 2H10.5 | 19524700.0 cm-1 |
| 4651a 2H10.5 | 19531700.0 cm-1 |
| 4651a 4D9.5 | 19532700.0 cm-1 |
| 4651a 2G8.5 | 19555700.0 cm-1 |
| 4651a 4I25.5 | 19563700.0 cm-1 |
| 4651a 2F6.5 | 19582700.0 cm-1 |
| 4651a 4D9.5 | 19583700.0 cm-1 |
| 4651a 2H10.5 | 19584700.0 cm-1 |
| 4651a 4G17.5 | 19601700.0 cm-1 |
| 4651a 2G8.5 | 19607700.0 cm-1 |
| 4651a 4F13.5 | 19622700.0 cm-1 |
| 4651a 4I25.5 | 19628700.0 cm-1 |
| 4651a 2F6.5 | 19636700.0 cm-1 |
| 4651a 2J14.5 | 19639700.0 cm-1 |
| 4651a 4F13.5 | 19664700.0 cm-1 |
| 4651a 6G26.5 | 19672700.0 cm-1 |
| 4651a 4F13.5 | 19686700.0 cm-1 |
| 4651a 4G17.5 | 19701700.0 cm-1 |
| 4651a 4D9.5 | 19714700.0 cm-1 |
| 4651a 4K33.5 | 19718700.0 cm-1 |
| 4651a 4F13.5 | 19720700.0 cm-1 |
| 4651a 2F6.5 | 19722700.0 cm-1 |
| 4651a 2G8.5 | 19727700.0 cm-1 |
| 4651a 2G8.5 | 19734700.0 cm-1 |
| 4651a 2F6.5 | 19735700.0 cm-1 |
| 4651a 2F6.5 | 19737700.0 cm-1 |
| 4651a 4G17.5 | 19739700.0 cm-1 |
| 4651a 4G17.5 | 19740700.0 cm-1 |
| 4651a 4H21.5 | 19744700.0 cm-1 |
| 4651a 4P5.5 | 19746700.0 cm-1 |
| 4651a 4F13.5 | 19754700.0 cm-1 |
| 4651a 2I12.5 | 19755700.0 cm-1 |
| 4651a 2S0.5 | 19755700.0 cm-1 |
| 4651a 2H10.5 | 19755700.0 cm-1 |
| 4651a 4J29.5 | 19758700.0 cm-1 |
| 4651a 4P5.5 | 19760700.0 cm-1 |
| 4651a 2D4.5 | 19767700.0 cm-1 |
| 4651a 2P2.5 | 19767700.0 cm-1 |
| 4651a 4H21.5 | 19791700.0 cm-1 |
| 4651a 2D4.5 | 19792700.0 cm-1 |
| 4651a 2I12.5 | 19806700.0 cm-1 |
| 4651a 2F6.5 | 19817700.0 cm-1 |
| 4651a 2H10.5 | 19820700.0 cm-1 |
| 4651a 4D9.5 | 19823700.0 cm-1 |
| 4651a 2J14.5 | 19828700.0 cm-1 |
| 4651a 2K16.5 | 19831700.0 cm-1 |
| 4651a 4D9.5 | 19846700.0 cm-1 |
| 4651a 2I12.5 | 19847700.0 cm-1 |
| 4651a 2G8.5 | 19848700.0 cm-1 |
| 4651a 2D4.5 | 19857700.0 cm-1 |
| 4651a 2G8.5 | 19875700.0 cm-1 |
| 4651a 4G17.5 | 19876700.0 cm-1 |
| 4651a 2P2.5 | 19889700.0 cm-1 |
| 4651a 4I25.5 | 19892700.0 cm-1 |
| 4651a 2H10.5 | 19905700.0 cm-1 |
| 4651a 2I12.5 | 19909700.0 cm-1 |
| 4651a 4D9.5 | 19912700.0 cm-1 |
| 4651a 4F13.5 | 19912700.0 cm-1 |
| 4651a 4H21.5 | 19929700.0 cm-1 |
| 4651a 2H10.5 | 19932700.0 cm-1 |
| 4651a 2F6.5 | 19951700.0 cm-1 |
| 4651a 4G17.5 | 19972700.0 cm-1 |
| 4651a 2D4.5 | 19988700.0 cm-1 |
| 4651a 2D4.5 | 20017700.0 cm-1 |
| 4651a 2F6.5 | 20032700.0 cm-1 |
| 4651a 2I12.5 | 20057700.0 cm-1 |
| 4651a 2D4.5 | 20076700.0 cm-1 |
| 4651a 4D9.5 | 20079700.0 cm-1 |
| 4651a 4H21.5 | 20099700.0 cm-1 |
| 4651a 2H10.5 | 20117700.0 cm-1 |
| 4651a 2G8.5 | 20134700.0 cm-1 |
| 4651a 2D4.5 | 20137700.0 cm-1 |
| 4651a 2G8.5 | 20165700.0 cm-1 |
| 4651a 2F6.5 | 20166700.0 cm-1 |
| 4651a 2I12.5 | 20193700.0 cm-1 |
| 4651a 2F6.5 | 20194700.0 cm-1 |
| 4651a 2J14.5 | 20200700.0 cm-1 |
| 4651a 2P2.5 | 20214700.0 cm-1 |
| 4651a 2P2.5 | 20217700.0 cm-1 |
| 4651a 4P5.5 | 20222700.0 cm-1 |
| 4651a 2H10.5 | 20226700.0 cm-1 |
| 4651a 4F13.5 | 20228700.0 cm-1 |
| 4651a 2H10.5 | 20234700.0 cm-1 |
| 4651a 2F6.5 | 20246700.0 cm-1 |
| 4651a 4G17.5 | 20253700.0 cm-1 |
| 4651a 2D4.5 | 20263700.0 cm-1 |
| 4651a 2G8.5 | 20267700.0 cm-1 |
| 4651a 4S1.5 | 20274700.0 cm-1 |
| 4651a 2D4.5 | 20275700.0 cm-1 |
| 4651a 2P2.5 | 20278700.0 cm-1 |
| 4651a 2I12.5 | 20281700.0 cm-1 |
| 4651a 2D4.5 | 20324700.0 cm-1 |
| 4651a 2F6.5 | 20334700.0 cm-1 |
| 4651a 2D4.5 | 20334700.0 cm-1 |
| 4651a 2P2.5 | 20352700.0 cm-1 |
| 4651a 2F6.5 | 20366700.0 cm-1 |
| 4651a 2F6.5 | 20472700.0 cm-1 |
| 4651a 2G8.5 | 20532700.0 cm-1 |
| 4651a 2S0.5 | 20581700.0 cm-1 |
| 4651a 4S1.5 | 20717700.0 cm-1 |
| 4651a 2F6.5 | 20726700.0 cm-1 |
Contributors
- Adam Foster
- Martin O'Mullane
-------------------------------------------------------------------------------- Configuration Eissner == Standard R Parentage 1 56 == 3D5 14 2D 2D/ 2 56 == 3D5 * 16 2S 2S/ 3 56 == 3D5 4 4D 4D/ 4 56 == 3D5 * 2 4G 4G/ 5 56 == 3D5 11 2F 2F/ 6 56 == 3D5 * 6 2I 2I/ 7 56 == 3D5 1 6S 6S/ 8 56 == 3D5 * 3 4F 4F/ 9 56 == 3D5 8 2G 2G/ 10 56 == 3D5 * 13 2D 2D/ 11 56 == 3D5 5 4P 4P/ 12 56 == 3D5 7 2H 2H/ 13 56 == 3D5 9 2G 2G/ 14 56 == 3D5 15 2P 2P/ 15 56 == 3D5 12 2D 2D/ 16 56 == 3D5 * 10 2F 2F/ 17 24555566 == 3S2 3P5 3D6 1 2P 2P/ 7 3P 2S/ 18 24555566 == 3S2 3P5 3D6 * 1 2P 2P/ 8 3P 2P/ 19 24555566 == 3S2 3P5 3D6 * 1 2P 2P/ 1 5D 4P/ 20 24555566 == 3S2 3P5 3D6 1 2P 2P/ 3 3G 4G/ 21 24555566 == 3S2 3P5 3D6 1 2P 2P/ 8 3P 4D/ 22 24555566 == 3S2 3P5 3D6 1 2P 2P/ 2 3H 4H/ 23 24555566 == 3S2 3P5 3D6 * 1 2P 2P/ 4 3F 2F/ 24 24555566 == 3S2 3P5 3D6 * 1 2P 2P/12 1F 2F/ 25 24555566 == 3S2 3P5 3D6 1 2P 2P/ 3 3G 4H/ 26 24555566 == 3S2 3P5 3D6 1 2P 2P/ 8 3P 4S/ 27 24555566 == 3S2 3P5 3D6 1 2P 2P/ 1 5D 6D/ 28 24555566 == 3S2 3P5 3D6 1 2P 2P/ 3 3G 2G/ 29 24555566 == 3S2 3P5 3D6 * 1 2P 2P/ 8 3P 2S/ 30 24555566 == 3S2 3P5 3D6 * 1 2P 2P/ 9 1I 2I/ 31 24555566 == 3S2 3P5 3D6 1 2P 2P/11 1G 2G/ 32 24555566 == 3S2 3P5 3D6 1 2P 2P/ 4 3F 2D/ 33 24555566 == 3S2 3P5 3D6 1 2P 2P/ 7 3P 2D/ 34 24555566 == 3S2 3P5 3D6 * 1 2P 2P/ 1 5D 6F/ 35 24555566 == 3S2 3P5 3D6 1 2P 2P/ 5 3F 2G/ 36 24555566 == 3S2 3P5 3D6 1 2P 2P/13 1D 2D/ 37 24555566 == 3S2 3P5 3D6 1 2P 2P/ 7 3P 4P/ 38 24555566 == 3S2 3P5 3D6 1 2P 2P/ 4 3F 4G/ 39 24555566 == 3S2 3P5 3D6 1 2P 2P/ 5 3F 4F/ 40 24555566 == 3S2 3P5 3D6 * 1 2P 2P/ 6 3D 4D/ 41 24555566 == 3S2 3P5 3D6 1 2P 2P/ 1 5D 6P/ 42 24555566 == 3S2 3P5 3D6 1 2P 2P/ 6 3D 2P/ 43 24555566 == 3S2 3P5 3D6 1 2P 2P/ 3 3G 4F/ 44 24555566 == 3S2 3P5 3D6 * 1 2P 2P/ 6 3D 2F/ 45 24555566 == 3S2 3P5 3D6 * 1 2P 2P/14 1D 2D/ 46 24555566 == 3S2 3P5 3D6 1 2P 2P/ 6 3D 4F/ 47 24555566 == 3S2 3P5 3D6 1 2P 2P/ 7 3P 4D/ 48 24555566 == 3S2 3P5 3D6 1 2P 2P/16 1S 2P/ 49 24555566 == 3S2 3P5 3D6 1 2P 2P/ 7 3P 4S/ 50 24555566 == 3S2 3P5 3D6 * 1 2P 2P/ 2 3H 2H/ 51 24555566 == 3S2 3P5 3D6 1 2P 2P/ 2 3H 4I/ 52 24555566 == 3S2 3P5 3D6 1 2P 2P/ 3 3G 2F/ 53 24555566 == 3S2 3P5 3D6 * 1 2P 2P/ 4 3F 4F/ 54 24555566 == 3S2 3P5 3D6 1 2P 2P/ 5 3F 2D/ 55 24555566 == 3S2 3P5 3D6 * 1 2P 2P/ 8 3P 2D/ 56 24555566 == 3S2 3P5 3D6 * 1 2P 2P/ 6 3D 2D/ 57 24555566 == 3S2 3P5 3D6 * 1 2P 2P/14 1D 2F/ 58 24555566 == 3S2 3P5 3D6 * 1 2P 2P/ 3 3G 2H/ 59 24555566 == 3S2 3P5 3D6 1 2P 2P/ 4 3F 4D/ 60 24555566 == 3S2 3P5 3D6 1 2P 2P/ 8 3P 4P/ 61 24555566 == 3S2 3P5 3D6 * 1 2P 2P/ 5 3F 2F/ 62 24555566 == 3S2 3P5 3D6 1 2P 2P/ 5 3F 4D/ 63 24555566 == 3S2 3P5 3D6 1 2P 2P/10 1G 2H/ 64 24555566 == 3S2 3P5 3D6 1 2P 2P/ 9 1I 2K/ 65 24555566 == 3S2 3P5 3D6 1 2P 2P/11 1G 2H/ 66 24555566 == 3S2 3P5 3D6 1 2P 2P/ 1 5D 4F/ 67 24555566 == 3S2 3P5 3D6 * 1 2P 2P/ 2 3H 2G/ 68 24555566 == 3S2 3P5 3D6 1 2P 2P/10 1G 2F/ 69 24555566 == 3S2 3P5 3D6 1 2P 2P/12 1F 2G/ 70 24555566 == 3S2 3P5 3D6 1 2P 2P/15 1S 2P/ 71 24555566 == 3S2 3P5 3D6 * 1 2P 2P/ 2 3H 2I/ 72 24555566 == 3S2 3P5 3D6 1 2P 2P/ 5 3F 4G/ 73 24555566 == 3S2 3P5 3D6 1 2P 2P/13 1D 2F/ 74 24555566 == 3S2 3P5 3D6 1 2P 2P/ 6 3D 4P/ 75 24555566 == 3S2 3P5 3D6 1 2P 2P/ 9 1I 2H/ 76 24555566 == 3S2 3P5 3D6 * 1 2P 2P/ 2 3H 4G/ 77 24555566 == 3S2 3P5 3D6 1 2P 2P/11 1G 2F/ 78 24555566 == 3S2 3P5 3D6 1 2P 2P/ 4 3F 2G/ 79 24555566 == 3S2 3P5 3D6 1 2P 2P/12 1F 2D/ 80 24555566 == 3S2 3P5 3D6 * 1 2P 2P/ 1 5D 4D/ 81 24555566 == 3S2 3P5 3D6 * 1 2P 2P/10 1G 2G/ 82 24555566 == 3S2 3P5 3D6 1 2P 2P/ 7 3P 2P/ 83 24555566 == 3S2 3P5 3D6 1 2P 2P/14 1D 2P/ 84 24555566 == 3S2 3P5 3D6 1 2P 2P/13 1D 2P/ 85 46518 == 3D4 4P1 * 7 3P 3P/ 1 2P 2P/ 86 46518 == 3D4 4P1 * 3 3G 3G/ 1 2P 2H/ 87 46518 == 3D4 4P1 6 3D 3D/ 1 2P 2F/ 88 46518 == 3D4 4P1 9 1I 1I/ 1 2P 2H/ 89 46518 == 3D4 4P1 11 1G 1G/ 1 2P 2F/ 90 46518 == 3D4 4P1 9 1I 1I/ 1 2P 2K/ 91 46518 == 3D4 4P1 5 3F 3F/ 1 2P 4G/ 92 46518 == 3D4 4P1 5 3F 3F/ 1 2P 4F/ 93 46518 == 3D4 4P1 2 3H 3H/ 1 2P 4G/ 94 46518 == 3D4 4P1 1 5D 5D/ 1 2P 6D/ 95 46518 == 3D4 4P1 11 1G 1G/ 1 2P 2H/ 96 46518 == 3D4 4P1 1 5D 5D/ 1 2P 4F/ 97 46518 == 3D4 4P1 13 1D 1D/ 1 2P 2P/ 98 46518 == 3D4 4P1 * 2 3H 3H/ 1 2P 2G/ 99 46518 == 3D4 4P1 8 3P 3P/ 1 2P 4P/ 100 46518 == 3D4 4P1 2 3H 3H/ 1 2P 4H/ 101 46518 == 3D4 4P1 * 3 3G 3G/ 1 2P 2F/ 102 46518 == 3D4 4P1 * 8 3P 3P/ 1 2P 4D/ 103 46518 == 3D4 4P1 5 3F 3F/ 1 2P 2F/ 104 46518 == 3D4 4P1 7 3P 3P/ 1 2P 2D/ 105 46518 == 3D4 4P1 * 12 1F 1F/ 1 2P 2F/ 106 46518 == 3D4 4P1 4 3F 3F/ 1 2P 4G/ 107 46518 == 3D4 4P1 2 3H 3H/ 1 2P 4I/ 108 46518 == 3D4 4P1 1 5D 5D/ 1 2P 6F/ 109 46518 == 3D4 4P1 6 3D 3D/ 1 2P 4P/ 110 46518 == 3D4 4P1 5 3F 3F/ 1 2P 4D/ 111 46518 == 3D4 4P1 4 3F 3F/ 1 2P 4F/ 112 46518 == 3D4 4P1 13 1D 1D/ 1 2P 2F/ 113 46518 == 3D4 4P1 4 3F 3F/ 1 2P 2F/ 114 46518 == 3D4 4P1 * 4 3F 3F/ 1 2P 2G/ 115 46518 == 3D4 4P1 * 1 5D 5D/ 1 2P 6P/ 116 46518 == 3D4 4P1 * 4 3F 3F/ 1 2P 2D/ 117 46518 == 3D4 4P1 * 9 1I 1I/ 1 2P 2I/ 118 46518 == 3D4 4P1 * 3 3G 3G/ 1 2P 4G/ 119 46518 == 3D4 4P1 7 3P 3P/ 1 2P 4D/ 120 46518 == 3D4 4P1 3 3G 3G/ 1 2P 4F/ 121 46518 == 3D4 4P1 15 1S 1S/ 1 2P 2P/ 122 46518 == 3D4 4P1 * 3 3G 3G/ 1 2P 2G/ 123 46518 == 3D4 4P1 14 1D 1D/ 1 2P 2P/ 124 46518 == 3D4 4P1 12 1F 1F/ 1 2P 2D/ 125 46518 == 3D4 4P1 * 7 3P 3P/ 1 2P 4P/ 126 46518 == 3D4 4P1 1 5D 5D/ 1 2P 4P/ 127 46518 == 3D4 4P1 10 1G 1G/ 1 2P 2F/ 128 46518 == 3D4 4P1 1 5D 5D/ 1 2P 4D/ 129 46518 == 3D4 4P1 * 2 3H 3H/ 1 2P 2I/ 130 46518 == 3D4 4P1 * 8 3P 3P/ 1 2P 4S/ 131 46518 == 3D4 4P1 13 1D 1D/ 1 2P 2D/ 132 46518 == 3D4 4P1 12 1F 1F/ 1 2P 2G/ 133 46518 == 3D4 4P1 5 3F 3F/ 1 2P 2G/ 134 46518 == 3D4 4P1 2 3H 3H/ 1 2P 2H/ 135 46518 == 3D4 4P1 10 1G 1G/ 1 2P 2H/ 136 46518 == 3D4 4P1 3 3G 3G/ 1 2P 4H/ 137 46518 == 3D4 4P1 4 3F 3F/ 1 2P 4D/ 138 46518 == 3D4 4P1 14 1D 1D/ 1 2P 2F/ 139 46518 == 3D4 4P1 8 3P 3P/ 1 2P 2D/ 140 46518 == 3D4 4P1 16 1S 1S/ 1 2P 2P/ 141 46518 == 3D4 4P1 * 8 3P 3P/ 1 2P 2P/ 142 46518 == 3D4 4P1 * 6 3D 3D/ 1 2P 2P/ 143 46519 == 3D4 4D1 * 14 1D 1D/ 1 2D 2S/ 144 46518 == 3D4 4P1 6 3D 3D/ 1 2P 4D/ 145 46518 == 3D4 4P1 6 3D 3D/ 1 2P 4F/ 146 46518 == 3D4 4P1 11 1G 1G/ 1 2P 2G/ 147 46518 == 3D4 4P1 5 3F 3F/ 1 2P 2D/ 148 46518 == 3D4 4P1 10 1G 1G/ 1 2P 2G/ 149 46518 == 3D4 4P1 * 7 3P 3P/ 1 2P 2S/ 150 46518 == 3D4 4P1 7 3P 3P/ 1 2P 4S/ 151 46518 == 3D4 4P1 14 1D 1D/ 1 2P 2D/ 152 46519 == 3D4 4D1 6 3D 3D/ 1 2D 2F/ 153 46518 == 3D4 4P1 * 6 3D 3D/ 1 2P 2D/ 154 46519 == 3D4 4D1 * 1 5D 5D/ 1 2D 4F/ 155 46519 == 3D4 4D1 6 3D 3D/ 1 2D 4P/ 156 46519 == 3D4 4D1 * 2 3H 3H/ 1 2D 4G/ 157 46519 == 3D4 4D1 * 5 3F 3F/ 1 2D 4F/ 158 46519 == 3D4 4D1 7 3P 3P/ 1 2D 4F/ 159 46519 == 3D4 4D1 5 3F 3F/ 1 2D 4H/ 160 46519 == 3D4 4D1 1 5D 5D/ 1 2D 6G/ 161 46519 == 3D4 4D1 5 3F 3F/ 1 2D 4G/ 162 46519 == 3D4 4D1 1 5D 5D/ 1 2D 6S/ 163 46519 == 3D4 4D1 * 6 3D 3D/ 1 2D 2P/ 164 46519 == 3D4 4D1 1 5D 5D/ 1 2D 6F/ 165 46519 == 3D4 4D1 9 1I 1I/ 1 2D 2K/ 166 46519 == 3D4 4D1 1 5D 5D/ 1 2D 6P/ 167 46519 == 3D4 4D1 11 1G 1G/ 1 2D 2D/ 168 46519 == 3D4 4D1 9 1I 1I/ 1 2D 2L/ 169 46519 == 3D4 4D1 11 1G 1G/ 1 2D 2I/ 170 46519 == 3D4 4D1 * 3 3G 3G/ 1 2D 2H/ 171 46519 == 3D4 4D1 1 5D 5D/ 1 2D 6D/ 172 46519 == 3D4 4D1 2 3H 3H/ 1 2D 4H/ 173 46519 == 3D4 4D1 * 3 3G 3G/ 1 2D 2I/ 174 46519 == 3D4 4D1 2 3H 3H/ 1 2D 4F/ 175 46519 == 3D4 4D1 1 5D 5D/ 1 2D 4G/ 176 46519 == 3D4 4D1 3 3G 3G/ 1 2D 4I/ 177 46519 == 3D4 4D1 8 3P 3P/ 1 2D 4P/ 178 46519 == 3D4 4D1 3 3G 3G/ 1 2D 2F/ 179 46518 == 3D4 4P1 * 8 3P 3P/ 1 2P 2S/ 180 46519 == 3D4 4D1 8 3P 3P/ 1 2D 4D/ 181 46519 == 3D4 4D1 11 1G 1G/ 1 2D 2H/ 182 46519 == 3D4 4D1 5 3F 3F/ 1 2D 4D/ 183 46519 == 3D4 4D1 7 3P 3P/ 1 2D 2P/ 184 46519 == 3D4 4D1 8 3P 3P/ 1 2D 4F/ 185 46519 == 3D4 4D1 3 3G 3G/ 1 2D 4D/ 186 46519 == 3D4 4D1 7 3P 3P/ 1 2D 4D/ 187 46519 == 3D4 4D1 * 2 3H 3H/ 1 2D 2H/ 188 46519 == 3D4 4D1 3 3G 3G/ 1 2D 2D/ 189 46519 == 3D4 4D1 2 3H 3H/ 1 2D 4I/ 190 46519 == 3D4 4D1 2 3H 3H/ 1 2D 4K/ 191 46519 == 3D4 4D1 * 11 1G 1G/ 1 2D 2F/ 192 46519 == 3D4 4D1 4 3F 3F/ 1 2D 4H/ 193 46519 == 3D4 4D1 3 3G 3G/ 1 2D 4G/ 194 46519 == 3D4 4D1 * 5 3F 3F/ 1 2D 4P/ 195 46519 == 3D4 4D1 * 5 3F 3F/ 1 2D 2F/ 196 46519 == 3D4 4D1 3 3G 3G/ 1 2D 4H/ 197 46519 == 3D4 4D1 1 5D 5D/ 1 2D 4P/ 198 46519 == 3D4 4D1 2 3H 3H/ 1 2D 2G/ 199 46519 == 3D4 4D1 9 1I 1I/ 1 2D 2G/ 200 46519 == 3D4 4D1 * 4 3F 3F/ 1 2D 2H/ 201 46519 == 3D4 4D1 13 1D 1D/ 1 2D 2F/ 202 46519 == 3D4 4D1 13 1D 1D/ 1 2D 2G/ 203 46519 == 3D4 4D1 * 2 3H 3H/ 1 2D 2I/ 204 46519 == 3D4 4D1 * 12 1F 1F/ 1 2D 2D/ 205 46519 == 3D4 4D1 13 1D 1D/ 1 2D 2S/ 206 46519 == 3D4 4D1 1 5D 5D/ 1 2D 4D/ 207 46519 == 3D4 4D1 * 5 3F 3F/ 1 2D 2D/ 208 46519 == 3D4 4D1 9 1I 1I/ 1 2D 2H/ 209 46519 == 3D4 4D1 * 3 3G 3G/ 1 2D 4F/ 210 46519 == 3D4 4D1 * 11 1G 1G/ 1 2D 2G/ 211 46519 == 3D4 4D1 * 5 3F 3F/ 1 2D 2H/ 212 46519 == 3D4 4D1 * 6 3D 3D/ 1 2D 4D/ 213 46519 == 3D4 4D1 6 3D 3D/ 1 2D 2S/ 214 46519 == 3D4 4D1 * 5 3F 3F/ 1 2D 2G/ 215 46519 == 3D4 4D1 * 6 3D 3D/ 1 2D 4S/ 216 46519 == 3D4 4D1 * 4 3F 3F/ 1 2D 4D/ 217 46519 == 3D4 4D1 4 3F 3F/ 1 2D 4F/ 218 46519 == 3D4 4D1 * 2 3H 3H/ 1 2D 2F/ 219 46519 == 3D4 4D1 9 1I 1I/ 1 2D 2I/ 220 46519 == 3D4 4D1 1 5D 5D/ 1 2D 4S/ 221 46519 == 3D4 4D1 6 3D 3D/ 1 2D 2G/ 222 46519 == 3D4 4D1 * 5 3F 3F/ 1 2D 2P/ 223 4651A == 3D4 4F1 4 3F 3F/ 1 2F 2G/ 224 46519 == 3D4 4D1 8 3P 3P/ 1 2D 2P/ 225 46519 == 3D4 4D1 8 3P 3P/ 1 2D 2D/ 226 46519 == 3D4 4D1 13 1D 1D/ 1 2D 2D/ 227 46519 == 3D4 4D1 4 3F 3F/ 1 2D 4P/ 228 46519 == 3D4 4D1 6 3D 3D/ 1 2D 4G/ 229 46519 == 3D4 4D1 12 1F 1F/ 1 2D 2G/ 230 46519 == 3D4 4D1 12 1F 1F/ 1 2D 2H/ 231 4651A == 3D4 4F1 * 12 1F 1F/ 1 2F 2S/ 232 46519 == 3D4 4D1 6 3D 3D/ 1 2D 4F/ 233 46519 == 3D4 4D1 4 3F 3F/ 1 2D 4G/ 234 46519 == 3D4 4D1 * 12 1F 1F/ 1 2D 2F/ 235 46519 == 3D4 4D1 16 1S 1S/ 1 2D 2D/ 236 46519 == 3D4 4D1 3 3G 3G/ 1 2D 2G/ 237 46519 == 3D4 4D1 10 1G 1G/ 1 2D 2I/ 238 46519 == 3D4 4D1 * 10 1G 1G/ 1 2D 2G/ 239 46519 == 3D4 4D1 12 1F 1F/ 1 2D 2P/ 240 46519 == 3D4 4D1 7 3P 3P/ 1 2D 2F/ 241 46519 == 3D4 4D1 14 1D 1D/ 1 2D 2G/ 242 46519 == 3D4 4D1 4 3F 3F/ 1 2D 2G/ 243 46519 == 3D4 4D1 * 10 1G 1G/ 1 2D 2F/ 244 46519 == 3D4 4D1 14 1D 1D/ 1 2D 2F/ 245 46519 == 3D4 4D1 * 2 3H 3H/ 1 2D 2K/ 246 46519 == 3D4 4D1 4 3F 3F/ 1 2D 2P/ 247 46519 == 3D4 4D1 10 1G 1G/ 1 2D 2H/ 248 46519 == 3D4 4D1 14 1D 1D/ 1 2D 2D/ 249 46519 == 3D4 4D1 15 1S 1S/ 1 2D 2D/ 250 4651A == 3D4 4F1 6 3D 3D/ 1 2F 2P/ 251 4651A == 3D4 4F1 1 5D 5D/ 1 2F 6F/ 252 46519 == 3D4 4D1 * 8 3P 3P/ 1 2D 2F/ 253 46519 == 3D4 4D1 14 1D 1D/ 1 2D 2P/ 254 4651A == 3D4 4F1 5 3F 3F/ 1 2F 4I/ 255 46519 == 3D4 4D1 6 3D 3D/ 1 2D 2D/ 256 46519 == 3D4 4D1 10 1G 1G/ 1 2D 2D/ 257 46519 == 3D4 4D1 13 1D 1D/ 1 2D 2P/ 258 4651A == 3D4 4F1 * 11 1G 1G/ 1 2F 2I/ 259 4651A == 3D4 4F1 11 1G 1G/ 1 2F 2P/ 260 4651A == 3D4 4F1 5 3F 3F/ 1 2F 4P/ 261 4651A == 3D4 4F1 7 3P 3P/ 1 2F 4G/ 262 4651A == 3D4 4F1 1 5D 5D/ 1 2F 6D/ 263 46519 == 3D4 4D1 4 3F 3F/ 1 2D 2F/ 264 4651A == 3D4 4F1 * 3 3G 3G/ 1 2F 2G/ 265 4651A == 3D4 4F1 5 3F 3F/ 1 2F 2P/ 266 4651A == 3D4 4F1 7 3P 3P/ 1 2F 2D/ 267 4651A == 3D4 4F1 * 1 5D 5D/ 1 2F 6P/ 268 46519 == 3D4 4D1 7 3P 3P/ 1 2D 4P/ 269 4651A == 3D4 4F1 * 11 1G 1G/ 1 2F 2G/ 270 46519 == 3D4 4D1 4 3F 3F/ 1 2D 2D/ 271 4651A == 3D4 4F1 2 3H 3H/ 1 2F 4K/ 272 4651A == 3D4 4F1 * 2 3H 3H/ 1 2F 2L/ 273 4651A == 3D4 4F1 5 3F 3F/ 1 2F 4H/ 274 4651A == 3D4 4F1 9 1I 1I/ 1 2F 2M/ 275 4651A == 3D4 4F1 7 3P 3P/ 1 2F 4F/ 276 4651A == 3D4 4F1 1 5D 5D/ 1 2F 4D/ 277 4651A == 3D4 4F1 2 3H 3H/ 1 2F 4H/ 278 4651A == 3D4 4F1 11 1G 1G/ 1 2F 2K/ 279 4651A == 3D4 4F1 6 3D 3D/ 1 2F 2H/ 280 46519 == 3D4 4D1 7 3P 3P/ 1 2D 2D/ 281 4651A == 3D4 4F1 1 5D 5D/ 1 2F 6H/ 282 4651A == 3D4 4F1 1 5D 5D/ 1 2F 4P/ 283 4651A == 3D4 4F1 3 3G 3G/ 1 2F 2K/ 284 4651A == 3D4 4F1 10 1G 1G/ 1 2F 2H/ 285 4651A == 3D4 4F1 2 3H 3H/ 1 2F 2H/ 286 4651A == 3D4 4F1 * 5 3F 3F/ 1 2F 4D/ 287 4651A == 3D4 4F1 9 1I 1I/ 1 2F 2G/ 288 4651A == 3D4 4F1 2 3H 3H/ 1 2F 4I/ 289 4651A == 3D4 4F1 * 3 3G 3G/ 1 2F 2F/ 290 4651A == 3D4 4F1 8 3P 3P/ 1 2F 4D/ 291 4651A == 3D4 4F1 11 1G 1G/ 1 2F 2H/ 292 4651A == 3D4 4F1 * 2 3H 3H/ 1 2F 4G/ 293 4651A == 3D4 4F1 * 8 3P 3P/ 1 2F 2G/ 294 4651A == 3D4 4F1 1 5D 5D/ 1 2F 4F/ 295 4651A == 3D4 4F1 3 3G 3G/ 1 2F 4I/ 296 4651A == 3D4 4F1 11 1G 1G/ 1 2F 2F/ 297 4651A == 3D4 4F1 * 9 1I 1I/ 1 2F 2K/ 298 4651A == 3D4 4F1 3 3G 3G/ 1 2F 4F/ 299 4651A == 3D4 4F1 1 5D 5D/ 1 2F 6G/ 300 4651A == 3D4 4F1 * 6 3D 3D/ 1 2F 4F/ 301 4651A == 3D4 4F1 * 5 3F 3F/ 1 2F 4G/ 302 4651A == 3D4 4F1 4 3F 3F/ 1 2F 4D/ 303 4651A == 3D4 4F1 2 3H 3H/ 1 2F 4L/ 304 4651A == 3D4 4F1 2 3H 3H/ 1 2F 4F/ 305 4651A == 3D4 4F1 10 1G 1G/ 1 2F 2F/ 306 4651A == 3D4 4F1 * 14 1D 1D/ 1 2F 2G/ 307 4651A == 3D4 4F1 13 1D 1D/ 1 2F 2G/ 308 4651A == 3D4 4F1 13 1D 1D/ 1 2F 2F/ 309 4651A == 3D4 4F1 9 1I 1I/ 1 2F 2F/ 310 4651A == 3D4 4F1 6 3D 3D/ 1 2F 4G/ 311 4651A == 3D4 4F1 1 5D 5D/ 1 2F 4G/ 312 4651A == 3D4 4F1 1 5D 5D/ 1 2F 4H/ 313 4651A == 3D4 4F1 6 3D 3D/ 1 2F 4P/ 314 4651A == 3D4 4F1 * 5 3F 3F/ 1 2F 4F/ 315 4651A == 3D4 4F1 3 3G 3G/ 1 2F 2I/ 316 4651A == 3D4 4F1 5 3F 3F/ 1 2F 2S/ 317 4651A == 3D4 4F1 * 9 1I 1I/ 1 2F 2H/ 318 4651A == 3D4 4F1 3 3G 3G/ 1 2F 4K/ 319 4651A == 3D4 4F1 3 3G 3G/ 1 2F 4P/ 320 4651A == 3D4 4F1 * 4 3F 3F/ 1 2F 2D/ 321 4651A == 3D4 4F1 13 1D 1D/ 1 2F 2P/ 322 4651A == 3D4 4F1 3 3G 3G/ 1 2F 4H/ 323 4651A == 3D4 4F1 6 3D 3D/ 1 2F 2D/ 324 4651A == 3D4 4F1 * 5 3F 3F/ 1 2F 2I/ 325 4651A == 3D4 4F1 * 2 3H 3H/ 1 2F 2F/ 326 4651A == 3D4 4F1 5 3F 3F/ 1 2F 2H/ 327 4651A == 3D4 4F1 * 3 3G 3G/ 1 2F 4D/ 328 4651A == 3D4 4F1 * 2 3H 3H/ 1 2F 2K/ 329 4651A == 3D4 4F1 9 1I 1I/ 1 2F 2L/ 330 4651A == 3D4 4F1 2 3H 3H/ 1 2F 4D/ 331 4651A == 3D4 4F1 * 2 3H 3H/ 1 2F 2I/ 332 4651A == 3D4 4F1 * 6 3D 3D/ 1 2F 2G/ 333 4651A == 3D4 4F1 3 3G 3G/ 1 2F 2D/ 334 4651A == 3D4 4F1 * 2 3H 3H/ 1 2F 2G/ 335 4651A == 3D4 4F1 3 3G 3G/ 1 2F 4G/ 336 4651A == 3D4 4F1 * 3 3G 3G/ 1 2F 2P/ 337 4651A == 3D4 4F1 4 3F 3F/ 1 2F 4I/ 338 4651A == 3D4 4F1 * 3 3G 3G/ 1 2F 2H/ 339 4651A == 3D4 4F1 4 3F 3F/ 1 2F 2I/ 340 4651A == 3D4 4F1 * 6 3D 3D/ 1 2F 4D/ 341 4651A == 3D4 4F1 8 3P 3P/ 1 2F 4F/ 342 4651A == 3D4 4F1 4 3F 3F/ 1 2F 4H/ 343 4651A == 3D4 4F1 4 3F 3F/ 1 2F 2H/ 344 4651A == 3D4 4F1 * 8 3P 3P/ 1 2F 2F/ 345 4651A == 3D4 4F1 * 8 3P 3P/ 1 2F 4G/ 346 4651A == 3D4 4F1 5 3F 3F/ 1 2F 2D/ 347 4651A == 3D4 4F1 11 1G 1G/ 1 2F 2D/ 348 4651A == 3D4 4F1 4 3F 3F/ 1 2F 2F/ 349 4651A == 3D4 4F1 * 9 1I 1I/ 1 2F 2I/ 350 4651A == 3D4 4F1 8 3P 3P/ 1 2F 2D/ 351 4651A == 3D4 4F1 7 3P 3P/ 1 2F 4D/ 352 4651A == 3D4 4F1 6 3D 3D/ 1 2F 4H/ 353 4651A == 3D4 4F1 12 1F 1F/ 1 2F 2H/ 354 4651A == 3D4 4F1 12 1F 1F/ 1 2F 2G/ 355 4651A == 3D4 4F1 * 2 3H 3H/ 1 2F 2D/ 356 4651A == 3D4 4F1 * 5 3F 3F/ 1 2F 2G/ 357 4651A == 3D4 4F1 16 1S 1S/ 1 2F 2F/ 358 4651A == 3D4 4F1 12 1F 1F/ 1 2F 2I/ 359 4651A == 3D4 4F1 12 1F 1F/ 1 2F 2F/ 360 4651A == 3D4 4F1 10 1G 1G/ 1 2F 2K/ 361 4651A == 3D4 4F1 12 1F 1F/ 1 2F 2P/ 362 4651A == 3D4 4F1 14 1D 1D/ 1 2F 2P/ 363 4651A == 3D4 4F1 4 3F 3F/ 1 2F 4P/ 364 4651A == 3D4 4F1 13 1D 1D/ 1 2F 2H/ 365 4651A == 3D4 4F1 4 3F 3F/ 1 2F 4F/ 366 4651A == 3D4 4F1 14 1D 1D/ 1 2F 2H/ 367 4651A == 3D4 4F1 14 1D 1D/ 1 2F 2F/ 368 4651A == 3D4 4F1 * 4 3F 3F/ 1 2F 4G/ 369 4651A == 3D4 4F1 * 12 1F 1F/ 1 2F 2D/ 370 4651A == 3D4 4F1 10 1G 1G/ 1 2F 2G/ 371 4651A == 3D4 4F1 * 4 3F 3F/ 1 2F 4S/ 372 4651A == 3D4 4F1 14 1D 1D/ 1 2F 2D/ 373 4651A == 3D4 4F1 * 4 3F 3F/ 1 2F 2P/ 374 4651A == 3D4 4F1 10 1G 1G/ 1 2F 2I/ 375 4651A == 3D4 4F1 13 1D 1D/ 1 2F 2D/ 376 4651A == 3D4 4F1 15 1S 1S/ 1 2F 2F/ 377 4651A == 3D4 4F1 10 1G 1G/ 1 2F 2D/ 378 4651A == 3D4 4F1 10 1G 1G/ 1 2F 2P/ 379 4651A == 3D4 4F1 7 3P 3P/ 1 2F 2F/ 380 4651A == 3D4 4F1 6 3D 3D/ 1 2F 2F/ 381 4651A == 3D4 4F1 * 7 3P 3P/ 1 2F 2G/ 382 4651A == 3D4 4F1 * 4 3F 3F/ 1 2F 2S/ 383 4651A == 3D4 4F1 * 5 3F 3F/ 1 2F 4S/ 384 4651A == 3D4 4F1 * 5 3F 3F/ 1 2F 2F/ (R) - Levels (or levels within a term) have been reassigned from their principal component. -------------------------------------------------------------------------------- IC Level list : 1 2 3 4 5 6 7 8 9 10 11 12 13 14 15 16 17 18 19 20 21 22 23 24 25 26 27 28 29 30 31 32 33 34 35 36 37 38 39 40 41 42 43 44 45 46 47 48 49 50 51 52 53 54 55 56 57 58 59 60 61 62 63 64 65 66 67 68 69 70 71 72 73 74 75 76 77 78 79 80 81 82 83 84 85 86 87 88 89 90 91 92 93 94 95 96 97 98 99 100 101 102 103 104 105 106 107 108 109 110 111 112 113 114 115 116 117 118 119 120 121 122 123 124 125 126 127 128 129 130 131 132 133 134 135 136 137 138 139 140 141 142 143 144 145 146 147 148 149 150 151 152 153 154 155 156 157 158 159 160 161 162 163 164 165 166 167 168 169 170 171 172 173 174 175 176 177 178 179 180 181 182 183 184 185 186 187 188 189 190 191 192 193 194 195 196 197 198 199 200 201 202 203 204 205 206 207 208 209 210 211 212 213 214 215 216 217 218 219 220 221 222 223 224 225 226 227 228 229 230 231 232 233 234 235 236 237 238 239 240 241 242 243 244 245 246 247 248 249 250 251 252 253 254 255 256 257 258 259 260 261 262 263 264 265 266 267 268 269 270 271 272 273 274 275 276 277 278 279 280 281 282 283 284 285 286 287 288 289 290 291 292 293 294 295 296 297 298 299 300 301 302 303 304 305 306 307 308 309 310 311 312 313 314 315 316 317 318 319 320 321 322 323 324 325 326 327 328 329 330 331 332 333 334 335 336 337 338 339 340 341 342 343 344 345 346 347 348 349 350 351 352 353 354 355 356 357 358 359 360 361 362 363 364 365 366 367 368 369 370 371 372 373 374 375 376 377 378 379 380 381 382 383 384 385 386 387 388 389 390 391 392 393 394 395 396 397 398 399 400 401 402 403 404 405 406 407 408 409 410 411 412 413 414 415 416 417 418 419 420 421 422 423 424 425 426 427 428 429 430 431 432 433 434 435 436 437 438 439 440 441 442 443 444 445 446 447 448 449 450 451 452 453 454 455 456 457 458 459 460 461 462 463 464 465 466 467 468 469 470 471 472 473 474 475 476 477 478 479 480 481 482 483 484 485 486 487 488 489 490 491 492 493 494 495 496 497 498 499 500 501 502 503 504 505 506 507 508 509 510 511 512 513 514 515 516 517 518 519 520 521 522 523 524 525 526 527 528 529 530 531 532 533 534 535 536 537 538 539 540 541 542 543 544 545 546 547 548 549 550 551 552 553 554 555 556 557 558 559 560 561 562 563 564 565 566 567 568 569 570 571 572 573 574 575 576 577 578 579 580 581 582 583 584 585 586 587 588 589 590 591 592 593 594 595 596 597 598 599 600 601 602 603 604 605 606 607 608 609 610 611 612 613 614 615 616 617 618 619 620 621 622 623 624 625 626 627 628 629 630 631 632 633 634 635 636 637 638 639 640 641 642 643 644 645 646 647 648 649 650 651 652 653 654 655 656 657 658 659 660 661 662 663 664 665 666 667 668 669 670 671 672 673 674 675 676 677 678 679 680 681 682 683 684 685 686 687 688 689 690 691 692 693 694 695 696 697 698 699 700 701 702 703 704 705 706 707 708 709 710 711 712 713 714 715 716 717 718 719 720 721 722 723 724 725 726 727 728 729 730 731 732 733 734 735 736 737 738 739 740 741 742 743 744 745 746 747 748 749 750 751 752 753 754 755 756 757 758 759 760 761 762 763 764 765 766 767 768 769 770 771 772 773 774 775 776 777 778 779 780 781 782 783 784 785 786 787 788 789 790 791 792 793 794 795 796 797 798 799 800 801 802 803 804 805 806 807 808 809 810 811 812 813 814 815 816 817 818 819 820 821 822 823 824 825 826 827 828 829 830 831 832 833 834 835 836 837 838 839 840 841 842 843 844 845 846 847 848 849 850 851 852 853 854 855 856 857 858 859 860 861 862 863 864 865 866 867 868 869 870 871 872 873 874 875 876 877 878 879 880 881 882 883 884 885 886 887 888 889 890 891 892 893 894 895 896 897 898 899 900 901 902 903 904 905 906 907 908 909 910 911 912 913 914 915 916 917 918 919 920 921 922 923 924 925 926 927 928 929 930 931 932 933 934 935 936 937 938 939 940 941 942 943 944 945 946 947 948 949 950 951 952 953 954 955 956 957 958 959 960 961 962 963 964 965 966 967 968 969 970 971 972 973 974 975 976 977 978 979 980 981 982 983 984 985 986 987 988 989 990 991 992 993 994 995 996 997 998 999 1000 1001 1002 1003 1004 1005 1006 1007 1008 1009 1010 1011 1012 1013 1014 1015 1016 1017 1018 1019 Map to LS levels : 1 4 4 3 6 8 3 2 5 10 7 3 4 4 3 6 11 5 12 13 8 1 11 9 9 14 15 11 8 12 8 13 10 16 14 15 16 25 19 27 21 17 23 37 18 43 34 34 25 39 19 27 20 52 51 27 42 46 20 22 40 47 38 20 21 46 63 24 33 22 59 74 41 41 28 43 62 50 53 58 74 67 56 21 57 55 34 40 32 68 22 39 48 66 51 20 18 64 54 25 22 26 76 62 65 24 72 31 30 40 39 38 77 29 38 43 53 80 45 59 61 60 62 59 75 35 30 31 36 35 78 44 83 84 73 37 36 32 70 71 80 47 66 69 76 28 33 49 81 44 82 23 79 45 41 60 66 55 47 27 66 72 19 34 58 71 39 72 53 21 47 50 69 80 76 43 54 61 60 27 68 79 82 34 72 51 48 51 25 64 46 57 65 38 59 80 76 75 56 42 62 78 52 77 83 73 37 53 84 70 63 46 67 40 81 74 34 119 94 108 86 98 105 85 87 101 104 94 108 108 100 107 94 136 107 93 90 102 102 88 91 92 95 89 99 102 106 111 110 114 112 97 125 96 128 91 120 103 121 92 96 109 118 106 111 85 113 116 94 118 96 122 145 144 86 120 100 93 91 92 132 109 140 99 106 119 135 124 127 138 123 158 115 108 115 129 126 126 93 108 115 100 96 120 100 107 128 134 93 117 90 99 117 141 139 88 110 91 92 95 89 118 147 110 133 146 103 142 186 119 137 111 137 111 106 113 137 116 136 112 97 130 131 131 104 160 164 160 121 200 172 125 176 163 155 174 108 133 144 126 143 94 193 152 192 87 128 188 128 136 144 109 118 107 145 129 101 122 134 158 98 154 175 141 139 102 105 145 110 153 142 156 159 157 156 185 140 197 164 148 161 148 175 119 154 204 206 173 149 124 114 135 137 196 157 132 127 123 150 138 155 193 151 151 217 183 180 160 171 189 198 164 190 171 171 164 172 189 154 190 165 212 184 232 168 196 161 176 167 159 169 184 177 261 162 136 228 166 166 146 120 246 160 166 147 160 181 164 233 197 192 172 171 156 185 170 154 170 206 182 144 178 189 194 174 190 145 179 174 187 153 275 203 165 182 209 180 156 178 168 177 199 152 161 210 167 195 182 157 159 169 191 181 177 182 184 180 208 201 257 214 202 176 209 194 185 191 187 242 227 207 236 125 216 158 211 216 227 195 224 192 233 186 226 222 217 205 201 209 202 171 175 218 175 161 199 212 281 252 196 173 255 228 245 299 281 207 249 213 230 225 159 258 261 215 264 185 318 219 314 251 223 193 186 220 250 312 219 327 206 203 160 262 212 293 232 342 212 206 221 164 194 268 254 198 365 254 368 176 232 221 235 180 174 251 237 155 172 284 158 184 229 193 196 208 238 188 251 190 189 244 241 286 218 157 269 273 310 248 265 217 260 231 234 229 267 283 223 312 234 305 211 228 240 268 300 239 243 216 266 247 306 279 235 343 197 183 209 276 192 311 259 263 280 224 210 233 230 256 186 253 237 216 225 240 239 238 247 243 270 204 241 244 248 214 253 290 271 294 281 262 256 373 251 303 288 277 336 271 299 227 251 288 262 303 295 281 262 217 297 272 282 200 322 288 341 310 318 254 345 274 251 236 299 273 295 309 311 282 276 226 278 271 298 315 304 277 272 330 255 267 267 271 319 252 335 274 352 304 277 328 292 294 245 330 332 246 222 263 340 290 285 325 341 278 254 233 304 342 287 276 313 317 292 333 242 292 295 294 319 301 291 277 337 260 298 298 270 276 290 285 266 232 322 335 289 327 301 289 329 286 331 273 228 163 334 351 257 324 275 323 287 259 348 302 258 347 356 326 296 363 249 296 291 339 260 302 261 286 337 300 302 321 250 338 350 307 308 301 269 280 316 320 308 375 307 320 364 268 344 321 290 345 376 312 346 299 273 313 262 297 281 282 314 300 281 299 264 283 303 365 352 322 324 355 294 311 310 318 288 330 322 279 327 315 314 295 349 319 317 340 303 327 292 329 326 325 353 299 344 323 301 349 335 333 313 338 354 298 345 265 334 352 346 340 335 341 314 362 328 286 330 351 332 275 357 380 331 304 337 359 309 358 336 360 275 261 337 353 369 354 367 368 357 293 361 339 372 361 366 358 360 351 381 370 351 355 366 359 284 363 311 362 305 371 302 374 377 367 374 306 370 342 378 369 350 379 345 348 372 379 377 378 382 318 365 347 363 342 365 368 384 312 368 341 343 310 300 375 352 383 380 340 364 373 356 384 381 376 -------------------------------------------------------------------------------- Generated from Cowan Atomic Structure Program From IFG file : ./ifg#adf34_tungsten_w51.dat Options in effect Coupling Avalue numtemps Lweight Isonuclear Comment Level LS 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 32848 150475 96232 initially 6415 28651 24821 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 -------------------------------------------------------------------------------