Table E.1
Line list of the observed CHD2OCHO transitions used in the fit.
Transition J(Ka, Kc) – ![]() |
ν (GHz) | gu | Eu (K) | Aul (s−1) |
---|---|---|---|---|
30(5,26) o− – 29(5,25) o−a | 332.0340 | 61 | 266 | 5.305 × 10−4 |
30(5,26) o+ – 29(5,25) o+ | 332.0340 | 61 | 266 | 5.305 × 10−4 |
31(3,28) o− – 30(3,27) o− | 333.1965 | 63 | 273 | 5.405 × 10−4 |
31(3,28) o+ – 30(3,27) o+ | 333.1966 | 63 | 273 | 5.404 × 10−4 |
30(4,26) o+ – 29(4,25) o+ | 333.8572 | 61 | 266 | 5.397 × 10−4 |
30(4,26) o− – 29(4,25) o− | 333.8574 | 61 | 266 | 5.397 × 10−4 |
32(3,30) o− – 31(3,29) o− | 333.9611 | 65 | 278 | 5.490 × 10−4 |
32(3,30) o+ – 31(3,29) o+ | 333.9613 | 65 | 278 | 5.490 × 10−4 |
33(1,32) o− – 32(2,31) o− | 335.0038 | 67 | 282 | 1.071 × 10−4 |
33(2,32) o− – 32(2,31) o− | 335.0039 | 67 | 282 | 5.594 × 10−4 |
33(1,32) o− – 32(1,31) o− | 335.0040 | 67 | 282 | 5.594 × 10−4 |
33(1,32) o+ – 32(2,31) o+ | 335.0041 | 67 | 282 | 1.071 × 10−4 |
33(2,32) o− – 32(1,31) o− | 335.0041 | 67 | 282 | 1.071 × 10−4 |
33(2,32) o+ – 32(2,31) o+ | 335.0042 | 67 | 282 | 5.594 × 10−4 |
33(1,32) o+ – 32(1,31) o+ | 335.0042 | 67 | 282 | 5.594 × 10−4 |
33(2,32) o+ – 32(1,31) o+ | 335.0043 | 67 | 282 | 1.071 × 10−4 |
32(1,31) i – 31(2,30) i | 335.1566 | 65 | 288 | 1.168 × 10−4 |
32(2,31) i – 31(2,30) i | 335.1567 | 65 | 288 | 5.492 × 10−4 |
32(1,31) i – 31(1,30) i | 335.1567 | 65 | 288 | 5.492 × 10−4 |
32(2,31) i – 31(1,30) i | 335.1567 | 65 | 288 | 1.168 × 10−4 |
34(0,34) o− – 33(1,33) o− | 336.1205 | 69 | 285 | 1.208 × 10−4 |
34(1,34) o− – 33(1,33) o− | 336.1205 | 69 | 285 | 5.704 × 10−4 |
34(0,34) o− – 33(0,33) o− | 336.1205 | 69 | 285 | 5.704 × 10−4 |
34(1,34) o− – 33(0,33) o− | 336.1205 | 69 | 285 | 1.208 × 10−4 |
34(0,34) o+ – 33(1,33) o+ | 336.1205 | 69 | 285 | 1.208 × 10−4 |
34(1,34) o+ – 33(1,33) o+ | 336.1205 | 69 | 285 | 5.704 × 10−4 |
34(0,34) o+ – 33(0,33) o+ | 336.1205 | 69 | 285 | 5.704 × 10−4 |
34(1,34) o+ – 33(0,33) o+ | 336.1205 | 69 | 285 | 1.208 × 10−4 |
33(0,33) i – 32(1,32) i | 336.6965 | 67 | 292 | 1.312 × 10−4 |
33(1,33) i – 32(1,32) i | 336.6965 | 67 | 292 | 5.629 × 10−4 |
33(0,33) i – 32(0,32) i | 336.6965 | 67 | 292 | 5.629 × 10−4 |
33(1,33) i – 32(0,32) i | 336.6965 | 67 | 292 | 1.312 × 10−4 |
30(12,19) o+ – 29(12,18) o+ | 337.9397 | 61 | 339 | 4.885 × 10−4 |
30(12,18) o+ – 29(12,17) o+ | 337.9397 | 61 | 339 | 4.885 × 10−4 |
30(12,19) o− – 29(12,18) o− | 337.9401 | 61 | 339 | 4.887 × 10−4 |
30(12,18) o− – 29(12,17) o− | 337.9402 | 61 | 339 | 4.885 × 10−4 |
30(6,25) o− – 29(6,24) o− | 339.0506 | 61 | 274 | 5.609 × 10−4 |
30(6,25) o+ – 29(6,24) o+ | 339.0507 | 61 | 274 | 5.609 × 10−4 |
31(5,27) o+ – 30(5,26) o+ | 341.8847 | 63 | 282 | 5.800 × 10−4 |
31(5,27) o− – 30(5,26) o− | 341.8848 | 63 | 282 | 5.800 × 10−4 |
32(4,29) o− – 31(4,28) o− | 342.7908 | 65 | 289 | 5.892 × 10−4 |
32(4,29) o+ – 31(4,28) o+ | 342.7909 | 65 | 289 | 5.892 × 10−4 |
29(6,23) o− – 28(6,22) o− | 342.8648 | 59 | 261 | 5.838 × 10−4 |
29(6,23) o+ – 28(6,22) o+ | 342.8651 | 59 | 261 | 5.838 × 10−4 |
32(3,29) o− – 31(3,28) o− | 342.8687 | 65 | 289 | 5.897 × 10−4 |
32(3,29) o+ – 31(3,28) o+ | 342.8688 | 65 | 289 | 5.897 × 10−4 |
33(2,31) o− – 32(2,30) o− | 343.6912 | 67 | 295 | 5.991 × 10−4 |
33(2,31) o+ – 32(2,30) o+ | 343.6914 | 67 | 295 | 5.991 × 10−4 |
32(2,30) i – 31(3,29) i | 343.7220 | 65 | 300 | 1.123 × 10−4 |
32(3,30) i – 31(3,29) i | 343.7228 | 65 | 300 | 5.868 × 10−4 |
32(2,30) i – 31(2,29) i | 343.7235 | 65 | 300 | 5.868 × 10−4 |
32(3,30) i – 31(2,29) i | 343.7244 | 65 | 300 | 1.123 × 10−4 |
34(1,33) o− – 33(2,32) o− | 344.7396 | 69 | 299 | 1.173 × 10−4 |
34(2,33) o− – 33(2,32) o− | 344.7396 | 69 | 299 | 6.101 × 10−4 |
34(1,33) o− – 33(1,32) o− | 344.7396 | 69 | 299 | 6.101 × 10−4 |
34(2,33) o− – 33(1,32) o− | 344.7397 | 69 | 299 | 1.173 × 10−4 |
34(1,33) o+ – 33(2,32) o+ | 344.7398 | 69 | 299 | 1.173 × 10−4 |
34(2,33) o+ – 33(2,32) o+ | 344.7398 | 69 | 299 | 6.101 × 10−4 |
34(1,33) o+ – 33(1,32) o+ | 344.7399 | 69 | 299 | 6.101 × 10−4 |
34(2,33) o+ – 33(1,32) o+ | 344.7399 | 69 | 299 | 1.173 × 10−4 |
33(1,32) i – 32(2,31) i | 345.2040 | 67 | 305 | 1.283 × 10−4 |
33(2,32) i – 32(2,31) i | 345.2040 | 67 | 305 | 6.006 × 10−4 |
33(1,32) i – 32(1,31) i | 345.2040 | 67 | 305 | 6.006 × 10−4 |
33(2,32) i – 32(1,31) i | 345.2041 | 67 | 305 | 1.283 × 10−4 |
35(0,35) o− – 34(1,34) o− | 345.8592 | 71 | 302 | 1.318 × 10−4 |
35(1,35) o− – 34(1,34) o− | 345.8592 | 71 | 302 | 6.218 × 10−4 |
35(0,35) o− – 34(0,34) o− | 345.8592 | 71 | 302 | 6.218 × 10−4 |
35(1,35) o− – 34(0,34) o− | 345.8592 | 71 | 302 | 1.318 × 10−4 |
35(0,35) o+ – 34(1,34) o+ | 345.8592 | 71 | 302 | 1.318 × 10−4 |
35(1,35) o+ – 34(1,34) o+ | 345.8592 | 71 | 302 | 6.218 × 10−4 |
35(0,35) o+ – 34(0,34) o+ | 345.8592 | 71 | 302 | 6.218 × 10−4 |
35(1,35) o+ – 34(0,34) o+ | 345.8592 | 71 | 302 | 1.318 × 10−4 |
34(0,34) i – 33(1,33) i | 346.7478 | 69 | 309 | 1.435 × 10−4 |
34(1,34) i – 33(1,33) i | 346.7478 | 69 | 309 | 6.151 × 10−4 |
34(0,34) i – 33(0,33) i | 346.7478 | 69 | 309 | 6.151 × 10−4 |
34(1,34) i – 33(0,33) i | 346.7478 | 69 | 309 | 1.435 × 10−4 |
31(12,20) o+ – 30(12,19) o+ | 349.4138 | 63 | 356 | 5.468 × 10−4 |
31(12,19) o+ – 30(12,18) o+ | 349.4139 | 63 | 356 | 5.468 × 10−4 |
31(12,20) o− – 30(12,19) o− | 349.4142 | 63 | 356 | 5.468 × 10−4 |
31(12,19) o− – 30(12,18) o− | 349.4143 | 63 | 356 | 5.468 × 10−4 |
32(4,28) o+ – 31(4,27) o+ | 352.5493 | 65 | 299 | 6.371 × 10−4 |
32(4,28) o− – 31(4,27) o− | 352.5495 | 65 | 299 | 6.371 × 10−4 |
34(3,32) o− – 33(3,31) o− | 353.4151 | 69 | 312 | 6.520 × 10−4 |
34(3,32) o+ – 33(3,31) o+ | 353.4153 | 69 | 312 | 6.520 × 10−4 |
35(1,34) o− – 34(2,33) o− | 354.4737 | 71 | 316 | 1.282 × 10−4 |
35(2,34) o− – 34(2,33) o− | 354.4737 | 71 | 316 | 6.638 × 10−4 |
35(1,34) o− – 34(1,33) o− | 354.4737 | 71 | 316 | 6.638 × 10−4 |
35(2,34) o− – 34(1,33) o− | 354.4738 | 71 | 316 | 1.282 × 10−4 |
35(1,34) o+ – 34(2,33) o+ | 354.4739 | 71 | 316 | 1.282 × 10−4 |
35(2,34) o+ – 34(2,33) o+ | 354.4740 | 71 | 316 | 6.637 × 10−4 |
35(1,34) o+ – 34(1,33) o+ | 354.4740 | 71 | 316 | 6.637 × 10−4 |
35(2,34) o+ – 34(1,33) o+ | 354.4740 | 71 | 316 | 1.282 × 10−4 |
30(6,24) o− – 29(6,23) o− | 354.6897 | 61 | 278 | 6.481 × 10−4 |
30(6,24) o+ – 29(6,23) o+ | 354.6898 | 61 | 278 | 6.481 × 10−4 |
34(1,33) i – 33(2,32) i | 355.2495 | 69 | 322 | 1.405 × 10−4 |
34(2,33) i – 33(2,32) i | 355.2495 | 69 | 322 | 6.552 × 10−4 |
34(1,33) i – 33(1,32) i | 355.2495 | 69 | 322 | 6.552 × 10−4 |
34(2,33) i – 33(1,32) i | 355.2495 | 69 | 322 | 1.405 × 10−4 |
36(0,36) o− – 35(1,35) o− | 355.5962 | 73 | 319 | 1.435 × 10−4 |
36(1,36) o− – 35(1,35) o− | 355.5962 | 73 | 319 | 6.761 × 10−4 |
36(0,36) o− – 35(0,35) o− | 355.5962 | 73 | 319 | 6.761 × 10−4 |
36(1,36) o− – 35(0,35) o− | 355.5962 | 73 | 319 | 1.435 × 10−4 |
36(0,36) o+ – 35(1,35) o+ | 355.5963 | 73 | 319 | 1.436 × 10−4 |
36(1,36) o+ – 35(1,35) o+ | 355.5963 | 73 | 319 | 6.761 × 10−4 |
36(0,36) o+ – 35(0,35) o+ | 355.5963 | 73 | 319 | 6.761 × 10−4 |
36(1,36) o+ – 35(0,35) o+ | 355.5963 | 73 | 319 | 1.436 × 10−4 |
32(12,21) o+ – 31(12,20) o+ | 360.9101 | 65 | 373 | 6.096 × 10−4 |
32(12,20) o+ – 31(12,19) o+ | 360.9104 | 65 | 373 | 6.096 × 10−4 |
32(12,21) o− – 31(12,20) o− | 360.9104 | 65 | 373 | 6.096 × 10−4 |
32(12,20) o− – 31(12,19) o− | 360.9107 | 65 | 373 | 6.096 × 10−4 |
33(5,29) o+ – 32(5,28) o+ | 361.4382 | 67 | 317 | 6.872 × 10−4 |
33(5,29) o− – 32(5,28) o− | 361.4383 | 67 | 317 | 6.872 × 10−4 |
34(4,31) o− – 33(4,30) o− | 362.2148 | 69 | 323 | 6.968 × 10−4 |
34(4,31) o+ – 33(4,30) o+ | 362.2148 | 69 | 323 | 6.968 × 10−4 |
34(3,31) o− – 33(3,30) o− | 362.2450 | 69 | 323 | 6.971 × 10−4 |
34(3,31) o+ – 33(3,30) o+ | 362.2450 | 69 | 323 | 6.971 × 10−4 |
Notes. (a) The CHD2 OCHO torsional pattern consists of three non-degenerate sublevels, indicated by the p quantum number. A first 10 cm−1 energy symmetry-splitting separates the i and o states, so-called “H-in-plane” and “H-out-plane”, respectively. The lower torsional level o splits again by tunneling into two sublevels, o+ and o− 10.8 MHz above the first one (for more details, see Coudert et al. 2012).
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