Fit of experimental data using an Euler Hamiltonian. Parameters with zero uncertainties were kept fixed in the fit. In the case of parameters starting with identifiers 90 or 92, the parameter names are those of a traditional Watson Hamiltonian. Parameters 90ij00 correspond to X_ij Parameters 92ij00 correspond to Y_ij See also the paper. H2D+, I^r, A Wed Jul 13 14:52:08 2016 LINES REQUESTED= 54 NUMBER OF PARAMETERS= 26 NUMBER OF ITERATIONS= 4 EXP.FREQ. - CALC.FREQ. - DIFF. - EXP.ERR.- EST.ERR.-AVG. CALC.FREQ. - DIFF. - WT. 1: 1 0 1 0 0 0 1370084.88000 1370084.89405 -0.01405 0.02000 0.00000 2: 1 0 1 0 0 0 1370084.89900 1370084.89405 0.00495 0.01200 0.00000 3: 1 1 0 1 1 1 372421.35580 372421.35579 0.00001 0.00320 0.00000 4: 2 0 2 0 0 0 3946841.40000 3946841.18171 0.21829 1.60000 0.00000 5: 2 0 2 1 0 1 2576756.60000 2576756.28767 0.31233 1.00000 0.00000 6: 2 1 2 1 1 1 2363242.82000 2363242.57723 0.24277 0.69000 0.00000 7: 2 1 2 1 1 0 1990819.63000 1990821.22143 -1.59143 0.96000 0.00000 8: 2 1 2 1 1 0 1990821.01000 1990821.22143 -0.21143 0.69000 0.00000 9: 2 1 1 1 1 1 3474745.60000 3474750.43053 -4.83053 3.50000 0.00000 10: 2 1 1 1 1 0 3102329.70000 3102329.07473 0.62527 0.40000 0.00000 11: 2 1 1 1 1 0 3102328.56000 3102329.07473 -0.51473 0.56000 0.00000 12: 2 1 1 2 1 2 1111507.83700 1111507.85330 -0.01630 0.09200 0.00000 13: 2 2 0 2 2 1 155987.18500 155987.18510 -0.00010 0.03700 0.00000 14: 3 1 3 2 1 2 3453653.30000 3453653.18820 0.11180 0.50000 0.00000 15: 3 1 3 2 1 2 3453653.06000 3453653.18820 -0.12820 0.44000 0.00000 16: 3 2 1 3 2 2 646430.29500 646430.29495 0.00005 0.05000 0.00000 17: 2 0 2 0 0 0 131.6510000 131.6524508 -0.0014508 -0.0020000 0.0000000 18: 2 0 2 0 0 0 131.6540000 131.6524508 0.0015492 -0.0020000 0.0000000 19: 2 2 1 1 0 1 172.9500000 172.9517148 -0.0017148 -0.0020000 0.0000000 20: 2 2 1 1 0 1 172.9530000 172.9517148 0.0012852 -0.0020000 0.0000000 21: 2 2 1 1 0 1 172.9540000 172.9517148 0.0022852 -0.0020000 0.0000000 22: 2 1 1 1 1 1 115.9050000 115.9051983 -0.0001983 -0.0020000 0.0000000 23: 2 1 1 1 1 1 115.9080000 115.9051983 0.0028017 -0.0020000 0.0000000 24: 2 1 1 1 1 1 115.9040000 115.9051983 -0.0011983 -0.0020000 0.0000000 25: 2 1 1 1 1 1 115.9050000 115.9051983 -0.0001983 -0.0020000 0.0000000 26: 2 1 1 1 1 1 115.9060000 115.9051983 0.0008017 -0.0020000 0.0000000 27: 2 1 2 1 1 0 66.4060000 66.4066479 -0.0006479 -0.0020000 0.0000000 28: 2 1 2 1 1 0 66.4030000 66.4066479 -0.0036479 -0.0020000 0.0000000 29: 2 1 2 1 1 0 66.4080000 66.4066479 0.0013521 -0.0020000 0.0000000 30: 2 1 2 1 1 0 66.4100000 66.4066479 0.0033521 -0.0020000 0.0000000 31: 3 1 2 1 1 0 253.7110000 253.7083743 0.0026257 -0.0020000 0.0000000 32: 2 2 0 2 0 2 92.2010000 92.2035493 -0.0025493 -0.0020000 0.0000000 33: 2 2 0 2 0 2 92.2030000 92.2035493 -0.0005493 -0.0020000 0.0000000 34: 3 2 2 2 0 2 223.1260000 223.1249408 0.0010592 -0.0020000 0.0000000 35: 3 2 2 2 0 2 223.1250000 223.1249408 0.0000592 -0.0020000 0.0000000 36: 3 2 2 2 0 2 223.1260000 223.1249408 0.0010592 -0.0020000 0.0000000 37: 3 1 2 2 1 2 187.3010000 187.3017263 -0.0007263 -0.0020000 0.0000000 38: 3 1 2 2 1 2 187.3000000 187.3017263 -0.0017263 -0.0020000 0.0000000 39: 3 1 2 2 1 2 187.3010000 187.3017263 -0.0007263 -0.0020000 0.0000000 40: 3 3 0 2 1 2 320.9670000 320.9704619 -0.0034619 -0.0020000 0.0000000 41: 4 1 4 2 1 2 264.8200000 264.8187380 0.0012620 -0.0020000 0.0000000 42: 3 1 3 2 1 1 78.1240000 78.1255589 -0.0015589 -0.0020000 0.0000000 43: 3 1 3 2 1 1 78.1290000 78.1255589 0.0034411 -0.0020000 0.0000000 44: 3 1 3 2 1 1 78.1250000 78.1255589 -0.0005589 -0.0020000 0.0000000 45: 3 3 1 2 1 1 282.4070000 282.4093853 -0.0023853 -0.0020000 0.0000000 46: 3 2 1 2 2 1 157.6890000 157.6871575 0.0018425 -0.0020000 0.0000000 47: 3 0 3 2 2 1 32.7580000 32.7624955 -0.0044955 -0.0020000 0.0000000 48: 3 0 3 2 2 1 32.7600000 32.7624955 -0.0024955 -0.0020000 0.0000000 49: 3 2 2 2 2 0 130.9220000 130.9213915 0.0006085 -0.0020000 0.0000000 50: 3 2 2 2 2 0 130.9190000 130.9213915 -0.0023915 -0.0020000 0.0000000 51: 3 2 2 2 2 0 130.9210000 130.9213915 -0.0003915 -0.0020000 0.0000000 52: 4 1 3 3 1 3 262.0950000 262.0943493 0.0006507 -0.0020000 0.0000000 53: 4 1 4 3 1 2 77.5200000 77.5170117 0.0029883 -0.0020000 0.0000000 54: 3 3 0 3 1 2 133.6700000 133.6687356 0.0012644 -0.0020000 0.0000000 NEW PARAMETER (EST. ERROR) -- CHANGE THIS ITERATION 1 911000 a 3.200000000( 0)E-03 0.000000000E-03 2 910100 b 0.720000000( 0)E-03 0.000000000E-03 3 931000 a_off 8.500000000( 0)E-03 0.000000000E-03 4 930100 b_off 1.300000000( 0)E-03 0.000000000E-03 5 901000 A 1302313.1( 32) 0.0 6 900100 (B+C)/2 685666.307(134) -0.000 7 902000 -DelK 2950.734659886( 0) 0.000000000 8 901100 -DelJK 2520.346(173) 0.000 9 900200 -DelJ 180.908( 80) 0.000 10 903000 PhiK 6.660825868( 0) 0.000000000 11 902100 PhiKJ 6.373153107( 0) 0.000000000 12 901200 PhiJK 2.027634413( 0) -0.000000000 13 900300 PhiJ 0.3271( 70) -0.0000 14 904000 LK 0.027202615( 0) 0.000000000 15 903100 LKKJ 0.110319980( 0) 0.000000000 16 902200 LJK -0.054008253( 0) -0.000000000 17 901300 LJJK 6.985293850( 0)E-03 -0.000000000E-03 18 904100 PKKJ -0.681426018( 0)E-03 0.000000000E-03 19 920000 (B-C)/4 93964.525(246) 0.000 20 921000 -delK 50.193(244) -0.000 21 920100 -delJ 0.6351(293) -0.0000 22 922000 phiK 4.516182634( 0) -0.000000000 23 921100 phiJK -1.584( 61) 0.000 24 920200 phiJ 0.0487( 56) -0.0000 25 923000 lK -0.030742200( 0) 0.000000000 26 922100 lKJ 0.018194724( 0) 0.000000000 MICROWAVE AVG = -0.361956 MHz, IR AVG = -0.00007 MICROWAVE RMS = 1.294238 MHz, IR RMS = 0.00200 END OF ITERATION 1 OLD, NEW RMS ERROR= 0.93391 0.93391 1 2 0.000000 1 3 0.000000 1 4 0.000000 1 5 0.000000 1 6 0.000000 1 7 0.000000 1 8 0.000000 1 9 0.000000 1 10 0.000000 1 11 0.000000 1 12 0.000000 1 13 0.000000 1 14 0.000000 1 15 0.000000 1 16 0.000000 1 17 0.000000 1 18 0.000000 1 19 0.000000 1 20 0.000000 1 21 0.000000 1 22 0.000000 1 23 0.000000 1 24 0.000000 1 25 0.000000 1 26 0.000000 2 1 0.000000 2 3 0.000000 2 4 0.000000 2 5 0.000000 2 6 0.000000 2 7 0.000000 2 8 0.000000 2 9 0.000000 2 10 0.000000 2 11 0.000000 2 12 0.000000 2 13 0.000000 2 14 0.000000 2 15 0.000000 2 16 0.000000 2 17 0.000000 2 18 0.000000 2 19 0.000000 2 20 0.000000 2 21 0.000000 2 22 0.000000 2 23 0.000000 2 24 0.000000 2 25 0.000000 2 26 0.000000 3 1 0.000000 3 2 0.000000 3 4 0.000000 3 5 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0.000000 25 2 0.000000 25 3 0.000000 25 4 0.000000 25 5 0.000000 25 6 0.000000 25 7 0.000000 25 8 0.000000 25 9 0.000000 25 10 0.000000 25 11 0.000000 25 12 0.000000 25 13 0.000000 25 14 0.000000 25 15 0.000000 25 16 0.000000 25 17 0.000000 25 18 0.000000 25 19 0.000000 25 20 0.000000 25 21 0.000000 25 22 0.000000 25 23 0.000000 25 24 0.000000 25 26 0.000000 26 1 0.000000 26 2 0.000000 26 3 0.000000 26 4 0.000000 26 5 0.000000 26 6 0.000000 26 7 0.000000 26 8 0.000000 26 9 0.000000 26 10 0.000000 26 11 0.000000 26 12 0.000000 26 13 0.000000 26 14 0.000000 26 15 0.000000 26 16 0.000000 26 17 0.000000 26 18 0.000000 26 19 0.000000 26 20 0.000000 26 21 0.000000 26 22 0.000000 26 23 0.000000 26 24 0.000000 26 25 0.000000 H2D+, I^r, A Wed Jul 13 14:52:08 2016