Table A.1.
Catalogue of deconvolved galaxies with quality tiers 1 to 3. The first column is the identification number from Sánchez-Portal et al. (2015); column 2 is the new derived redshift; column 3 and 4 are the integrated Hα flux and [N II]λ6583, respectively, in erg cm−2 s−1 × 10−17; column 5 is the derived abundance employing the N2 index; column 6 is the logarithm of the stellar mass in solar masses, and column 7 is the flag for AGN from Sánchez-Portal et al. (2015). The uncertainties are taken as one standard deviation of the value of each parameter.
ID (#) | z | F(Hα) | F([N II] λ6583) | 12 + log(O/H) | log(M*) | isAGN |
---|---|---|---|---|---|---|
[10−17 erg cm−2 s−1] | [10−17 erg cm−2 s−1] | [M⊙] | ||||
73 | 0.3966 ± 0.0004 | 9.85 ![]() |
4.44 ![]() |
N.A. | 9.30 ![]() |
True |
87 | 0.3801 ± 0.0003 | 12.34 ![]() |
1.33 ![]() |
N.A. | N.A. | True |
105 | 0.3829 ± 0.0002 | 31.60 ![]() |
4.21 ![]() |
8.40 ![]() |
9.40 ![]() |
False |
106 | 0.3810 ± 0.0002 | 25.74 ![]() |
9.98 ![]() |
8.67 ![]() |
10.09 ![]() |
False |
138 | 0.3814 ± 0.0002 | 42.46 ![]() |
7.87 ![]() |
8.48 ![]() |
9.77 ![]() |
False |
146 | 0.3913 ± 0.0001 | 42.91 ![]() |
7.75 ![]() |
N.A. | 9.23 ![]() |
True |
147 | 0.3890 ± 0.0022 | 8.37 ![]() |
2.20 ![]() |
8.57 ![]() |
8.67 ![]() |
False |
219 | 0.3984 ± 0.0004 | 40.25 ![]() |
19.86 ![]() |
N.A. | 10.57 ![]() |
True |
227 | 0.4005 ± 0.0002 | 11.56 ![]() |
6.09 ![]() |
N.A. | 9.42 ![]() |
True |
263 | 0.3995 ± 0.0002 | 54.41 ![]() |
13.70 ![]() |
N.A. | 9.68 ![]() |
True |
265 | 0.4006 ± 0.0002 | 26.58 ![]() |
6.50 ![]() |
N.A. | 9.43 ![]() |
True |
282 | 0.3802 ± 0.0001 | 12.72 ![]() |
0.76 ![]() |
8.20 ![]() |
8.92 ![]() |
False |
288 | 0.3911 ± 0.0001 | 23.85 ![]() |
7.78 ![]() |
N.A. | 10.37 ![]() |
True |
290 | 0.3797 ± 0.0004 | 8.81 ![]() |
0.44 ![]() |
N.A. | 8.61 N.A. | True |
291 | 0.3891 ± 0.0001 | 15.04 ![]() |
6.23 ![]() |
N.A. | 9.29 ![]() |
True |
308 | 0.3998 ± 0.0002 | 39.78 ![]() |
3.87 ![]() |
8.32 ![]() |
N.A. | False |
317 | 0.4013 ± 0.0003 | 7.51 ![]() |
3.49 ![]() |
8.71 ![]() |
9.33 ![]() |
False |
336 | 0.3795 ± 0.0001 | 12.70 ![]() |
1.93 ![]() |
8.43 ![]() |
9.89 ![]() |
False |
338 | 0.3915 ± 0.0004 | 34.63 ![]() |
11.02 ![]() |
8.62 ![]() |
10.62 ![]() |
False |
339 | 0.3901 ± 0.0002 | 11.08 ![]() |
0.29 ![]() |
8.00 ![]() |
9.72 ![]() |
False |
341 | 0.3938 ± 0.0003 | 36.31 ![]() |
7.75 ![]() |
N.A. | 10.40 ![]() |
True |
343 | 0.3999 ± 0.0002 | 22.04 ![]() |
7.86 ![]() |
N.A. | 10.40 ![]() |
True |
345 | 0.3955 ± 0.0002 | 15.61 ![]() |
5.07 ![]() |
8.62 ![]() |
10.35 ![]() |
False |
353 | 0.3949 ± 0.0002 | 8.15 ![]() |
1.79 ![]() |
8.52 ![]() |
9.23 ![]() |
False |
366 | 0.3996 ± 0.0001 | 62.84 ![]() |
11.90 ![]() |
8.49 ![]() |
9.74 ![]() |
False |
384 | 0.3930 ± 0.0002 | 12.78 ![]() |
2.21 ![]() |
N.A. | N.A. | True |
405 | 0.3940 ± 0.0003 | 111.77 ![]() |
74.77 ![]() |
8.80 ![]() |
10.96 ![]() |
False |
422 | 0.3935 ± 0.0002 | 68.49 ![]() |
25.64 ![]() |
8.66 ![]() |
10.02 ![]() |
False |
424 | 0.3908 ± 0.0002 | 68.03 ![]() |
12.45 ![]() |
8.48 ![]() |
10.22 ![]() |
False |
433 | 0.4005 ± 0.0002 | 16.44 ![]() |
1.03 ![]() |
8.21 ![]() |
8.87 ![]() |
False |
443 | 0.3968 ± 0.0003 | 10.26 ![]() |
1.72 ![]() |
8.46 ![]() |
N.A. | False |
451 | 0.3911 ± 0.0002 | 29.11 ![]() |
3.02 ![]() |
8.34 ![]() |
10.09 ![]() |
False |
456 | 0.3967 ± 0.0006 | 55.76 ![]() |
29.93 ![]() |
N.A. | 10.70 ![]() |
True |
457 | 0.3922 ± 0.0001 | 13.10 ![]() |
11.13 ![]() |
N.A. | 10.60 ![]() |
True |
485 | 0.3935 ± 0.0001 | 12.62 ![]() |
2.98 ![]() |
8.54 ![]() |
9.08 ![]() |
False |
501 | 0.3791 ± 0.0002 | 8.84 ![]() |
3.69 ![]() |
8.68 ![]() |
10.24 ![]() |
False |
560 | 0.3947 ± 0.0002 | 30.94 ![]() |
4.50 ![]() |
8.42 ![]() |
9.59 ![]() |
False |
574 | 0.3931 ± 0.0002 | 11.39 ![]() |
1.50 ![]() |
8.40 ![]() |
9.20 ![]() |
False |
582 | 0.3959 ± 0.0003 | 10.66 ![]() |
2.68 ![]() |
8.56 ![]() |
N.A. | False |
612 | 0.3956 ± 0.0004 | 18.24 ![]() |
4.39 ![]() |
N.A. | 10.00 ![]() |
True |
651 | 0.3945 ± 0.0001 | 27.06 ![]() |
8.48 ![]() |
N.A. | 10.42 ![]() |
True |
657 | 0.3896 ± 0.0001 | 20.63 ![]() |
6.99 ![]() |
8.63 ![]() |
9.83 ![]() |
False |
658 | 0.3950 ± 0.0002 | 11.21 ![]() |
0.36 ![]() |
N.A. | 9.53 ![]() |
True |
664 | 0.3949 ± 0.0001 | 28.42 ![]() |
8.90 ![]() |
N.A. | 10.33 ![]() |
True |
675 | 0.3943 ± 0.0002 | 70.70 ![]() |
25.60 ![]() |
8.65 ![]() |
10.38 ![]() |
False |
677 | 0.3911 ± 0.0006 | 60.72 ![]() |
21.82 ![]() |
N.A. | 10.75 ![]() |
True |
700 | 0.3819 ± 0.0002 | 15.86 ![]() |
3.30 ![]() |
N.A. | N.A. | True |
708 | 0.3965 ± 0.0001 | 12.40 ![]() |
1.72 ![]() |
8.41 ![]() |
9.72 ![]() |
False |
714 | 0.3962 ± 0.0002 | 26.64 ![]() |
8.08 ![]() |
8.60 ![]() |
10.00 ![]() |
False |
728 | 0.3938 ± 0.0003 | 17.70 ![]() |
7.60 ![]() |
N.A. | 9.87 ![]() |
True |
758 | 0.3970 ± 0.0004 | 16.90 ![]() |
9.79 ![]() |
N.A. | 10.42 ![]() |
True |
773 | 0.3952 ± 0.0002 | 15.95 ![]() |
0.74 ![]() |
8.14 ![]() |
8.94 ![]() |
False |
775 | 0.3922 ± 0.0005 | 5.92 ![]() |
0.96 ![]() |
8.45 ![]() |
8.86 ![]() |
False |
777 | 0.3806 ± 0.0002 | 43.72 ![]() |
10.48 ![]() |
8.55 ![]() |
N.A. | False |
783 | 0.4010 ± 0.0009 | 6.22 ![]() |
1.41 ![]() |
8.53 ![]() |
N.A. | False |
811 | 0.4042 ± 0.0005 | 7.33 ![]() |
0.71 ![]() |
N.A. | 10.45 ![]() |
True |
826 | 0.3964 ± 0.0003 | 39.67 ![]() |
9.71 ![]() |
N.A. | 9.57 ![]() |
True |
847 | 0.3962 ± 0.0001 | 31.59 ![]() |
2.41 ![]() |
8.26 ![]() |
9.41 ![]() |
False |
850 | 0.3922 ± 0.0002 | 89.29 ![]() |
24.36 ![]() |
N.A. | 10.48 ![]() |
True |
869 | 0.3949 ± 0.0004 | 17.21 ![]() |
5.64 ![]() |
N.A. | 9.95 ![]() |
True |
872 | 0.3921 ± 0.0004 | 7.13 ![]() |
4.34 ![]() |
8.78 ![]() |
10.41 ![]() |
False |
875 | 0.3898 ± 0.0002 | 33.48 ![]() |
3.54 ![]() |
8.34 ![]() |
9.89 ![]() |
False |
882 | 0.4045 ± 0.0012 | 6.01 ![]() |
2.54 ![]() |
8.69 ![]() |
10.24 ![]() |
False |
889 | 0.3959 ± 0.0003 | 5.79 ![]() |
2.79 ![]() |
N.A. | 10.27 ![]() |
True |
919 | 0.3949 ± 0.0001 | 15.90 ![]() |
1.73 ![]() |
8.35 ![]() |
10.10 ![]() |
False |
927 | 0.3971 ± 0.0002 | 40.35 ![]() |
11.91 ![]() |
N.A. | 10.08 ![]() |
True |
929 | 0.3806 ± 0.0004 | 49.44 ![]() |
20.88 ![]() |
8.69 ![]() |
N.A. | False |
938 | 0.3991 ± 0.0004 | 8.50 ![]() |
1.73 ![]() |
8.51 ![]() |
N.A. | False |
966 | 0.3966 ± 0.0002 | 52.99 ![]() |
24.49 ![]() |
8.71 ![]() |
10.29 ![]() |
False |
977 | 0.3915 ± 0.0003 | 8.55 ![]() |
3.51 ![]() |
N.A. | 9.84 ![]() |
True |
998 | 0.3914 ± 0.0001 | 55.39 ![]() |
10.26 ![]() |
N.A. | 10.22 ![]() |
True |
1015 | 0.3936 ± 0.0001 | 83.94 ![]() |
16.44 ![]() |
8.50 ![]() |
10.02 ![]() |
False |
1039 | 0.3956 ± 0.0001 | 50.48 ![]() |
23.94 ![]() |
N.A. | 10.82 ![]() |
True |
1057 | 0.3933 ± 0.0001 | 20.64 ![]() |
5.54 ![]() |
8.57 ![]() |
9.96 ![]() |
False |
1097 | 0.3946 ± 0.0001 | 12.84 ![]() |
2.40 ![]() |
8.48 ![]() |
9.44 ![]() |
False |
1103 | 0.3959 ± 0.0001 | 11.65 ![]() |
0.83 ![]() |
8.25 ![]() |
8.60 ![]() |
False |
1125 | 0.3917 ± 0.0001 | 9.36 ![]() |
2.61 ![]() |
N.A. | 9.16 ![]() |
True |
1130 | 0.3918 ± 0.0001 | 10.76 ![]() |
3.32 ![]() |
8.61 ![]() |
9.47 ![]() |
False |
1165 | 0.3950 ± 0.0001 | 27.32 ![]() |
8.58 ![]() |
8.61 ![]() |
10.56 ![]() |
False |
1173 | 0.3901 ± 0.0001 | 39.05 ![]() |
1.65 ![]() |
8.12 ![]() |
9.02 ![]() |
False |
1204 | 0.3950 ± 0.0001 | 13.21 ![]() |
1.73 ![]() |
8.40 ![]() |
8.61 ![]() |
False |
1219 | 0.3822 ± 0.0001 | 33.56 ![]() |
9.30 ![]() |
N.A. | 10.40 ![]() |
True |
1220 | 0.3995 ± 0.0001 | 27.69 ![]() |
10.76 ![]() |
8.67 ![]() |
9.92 ![]() |
False |
41000 | 0.3809 ± 0.0002 | 19.24 ![]() |
2.06 ![]() |
N.A. | N.A. | True |
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