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Table 4

Spectral type indices selected.

Index name Index reference Sensitivity range Coefficients(a) Type of fit rmse (SpT)

c0 c1 c2 c3
H2OB (1) M5-L4 5.808 64.156 −108.775 44.736 3rd degree 0.99
L9-T8 29.479 -20.416 linear 1.00
K1 (2) M5-L3 6.707 23.623 linear 0.77
H2O-C (3) M4-L2 37.130 -30.240 linear 0.79
H2O-H (4) M5-L3 38.348 -33.438 linear 0.98
T0-T8 31.521 -19.174 linear 0.68
H2O (1.5 μm) (5) M5-L4 -32.696 51.745 −14.011 2nd degree 0.97
ωD (6) M4-L6 4.547 29.312 −11.631 2nd degree 0.94
T1-T8 15.649 6.877 −0.837 2nd degree 0.66
sHJ (7) T2.5-T8 18.803 10.554 −8.353 2.982 3rd degree 0.25
CH4A (1) T0-T8 28.918 -11.717 0.220 2nd degree 0.37
CH4B (1) T0-T5 27.750 -8.969 linear 0.56
ω0 (6) T1-T8 14.897 7.534 −1.007 2nd degree 0.60
K2 (2) T0-T8 18.861 -5.297 −0.108 2nd degree 0.56
CH4-B (3) T3-T8 28.871 -11.882 4.908 2nd degree 0.23
CH4-C (3) T0-T5 26.477 -8.668 linear 0.52
CH4-H (4) T3-T8 28.985 -11.037 3.981 2nd degree 0.27
CH4-K (4) T0-T6 27.176 -9.550 0.473 2nd degree 0.52

Notes. (a)The spectral type is calculated from the polynomial fits as: SpT=i=0nci×(index)i$SpT = \sum\nolimits_{i = 0}^n {{c_i} \times {{\left( {{\rm{index}}} \right)}^i}} $ (with n = 1 for linear, n = 2 for the second-degree and n = 3 for the third-degree polynomial fit).

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