Table 9
Spearman coefficient and probability of the correlations between morphological and physical parameters.
| Parameter | rP20ell | GSB − rP20S | M20 | Cmin A | A | S | ell | ξ(Lyα/rest-UV) |
|
|
||||||||
| Rest-UV | ||||||||
|
|
||||||||
| EW(Lyα) | (–0.64, 0.03) | (0.25, 0.44) | (0.49, 0.11) | (–0.20, 0.53) | (0.22, 0.50) | (–0.29, 0.37) | (–0.11, 0.74) | |
| fesc(Lyα) | (–0.22, 0.48) | (0.24, 0.45) | (0.43, 0.16) | (0.09, 0.77) | (0.38, 0.22) | (0.01, 0.98) | (0.18, 0.59) | |
| Age | (0.52, 0.08) | (0.01, 0.98) | (–0.41, 0.18) | (0.11, 0.75) | (0.20, 0.54) | (0.68, 0.01) | (0.30, 0.34) | |
| sSFRuv_corr | (–0.57, 0.05) | (0.07, 0.84) | (0.25, 0.43) | (0.00, 0.99) | (–0.30, 0.34) | (–0.74, 0.01) | (–0.16, 0.61) | |
| M∗ | (0.74, 0.01) | (0.06, 0.86) | (–0.33, 0.30) | (–0.02, 0.96) | (0.09, 0.78) | (0.63, 0.03) | (0.16, 0.62) | |
| E(B − V)neb | (0.01, 0.97) | (–0.44, 0.15) | (–0.20, 0.53) | (–0.23, 0.48) | (–0.31, 0.32) | (–0.13, 0.69) | (–0.42, 0.17) | |
|
|
||||||||
| Rest-optical | ||||||||
|
|
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| EW(Lyα) | (–0.60, 0.04) | (0.24, 0.46) | (–0.03, 0.93) | (–0.57, 0.05) | (–0.13, 0.70) | (–0.36, 0.25) | (–0.18, 0.57) | |
| fesc(Lyα) | (–0.38, 0.22) | (0.11, 0.73) | (0.24, 0.44) | (–0.31, 0.33) | (0.01, 0.98) | (0.03, 0.93) | (0.24, 0.46) | |
| Age | (0.58, 0.05) | (–0.62, 0.03) | (0.05, 0.88) | (–0.17, 0.60) | (–0.39, 0.21) | (0.26, 0.42) | (0.01, 0.98) | |
| sSFRuv_corr | (–0.69, 0.01) | (0.62, 0.03) | (–0.16, 0.62) | (0.08, 0.81) | (0.50, 0.10) | (–0.27, 0.40) | (–0.01, 0.98) | |
| M∗ | (0.66, 0.02) | (–0.55, 0.07) | (0.24, 0.46) | (0.21, 0.51) | (–0.13, 0.70) | (0.36, 0.25) | (0.14, 0.66) | |
| E(B − V)neb | (0.08, 0.81) | (–0.32, 0.31) | (–0.42, 0.17) | (0.20, 0.54) | (–0.10, 0.75) | (–0.18, 0.58) | (–0.41, 0.18) | |
|
|
||||||||
| Lyα | ||||||||
|
|
||||||||
| EW(Lyα) | (–0.22, 0.53) | (0.51, 0.09) | (0.03, 0.93) | (0.59, 0.04) | (–0.70, 0.01) | (–0.61, 0.04) | (–0.42, 0.17) | (0.25, 0.49) |
| fesc(Lyα) | (–0.52, 0.13) | (0.20, 0.53) | (0.42, 0.17) | (0.18, 0.57) | (–0.67, 0.02) | (–0.76, 0.00) | (–0.19, 0.56) | (–0.22, 0.53) |
| Age | (–0.01, 0.99) | (0.60, 0.04) | (0.22, 0.50) | (–0.32, 0.31) | (0.61, 0.04) | (0.84, 0.00) | (0.57, 0.05) | (–0.24, 0.51) |
| sSFRuv_corr | (0.02, 0.96) | (0.65, 0.02) | (–0.38, 0.23) | (0.27, 0.40) | (–0.56, 0.06) | (–0.90, 0.00) | (–0.54, 0.07) | (0.49, 0.15) |
| M ∗ | (–0.03, 0.93) | (–0.45, 0.14) | (0.31, 0.33) | (–0.50, 0.10) | (0.76, 0.00) | (0.80, 0.00) | (0.56, 0.06) | (–0.47, 0.17) |
| E(B − V)neb | (0.53, 0.12) | (–0.19, 0.55) | (–0.34, 0.29) | (0.02, 0.95) | (0.52, 0.08) | (0.57, 0.05) | (–0.06, 0.85) | (0.31, 0.38) |
Notes. The number pairs in the table correspond to the Spearman coefficient, r, and probability, p, for the correlations between physical (column, y) and morphological (row, x) parameters, measured in the rest-frame UV, optical, and Lyα images. For instance, for x = GSB − rP20S and y = sSFRuv_corr, the Spearman (x, y) calculation tells us that the probability that x and y are uncorrelated datasets is only p = 3% and there is a positive (r = 0.62) correlation. Bold face indicates the most significant correlations.
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