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Table 3:

Cluster candidates.

ID
X Y RA (J2000) Dec (J2000) $\langle z \rangle$ $n_{\rm gal}$ $M_V {\rm (tot)}$ $n_{\rm gal}$ $\langle z \rangle$
                          $\sigma_z \le 0.15$
1 1196.0 -736.1 3 4 52.7 - 0 32 55 0.651 175 -25.8 136 0.653
3 331.7 -1430.3 3 5 50.4 - 0 44 29 0.834 61 -25.0 37 0.827
5 1644.4 -1272.7 3 4 22.9 - 0 41 51 1.053 22 -24.2 19 1.046
6 -1054.2 -608.8 3 7 22.8 - 0 30 47 1.112 26 -24.5 14 1.096
7 458.2 -1624.9 3 5 41.9 - 0 47 43 1.194 39 -24.9 23 1.215
9 999.7 71.6 3 5 5.8 - 0 19 27 0.643 34 -24.2 30 0.649
10 1183.0 -941.9 3 4 53.6 - 0 36 20 1.086 38 -24.8 29 1.068
11 -7.7 -1449.3 3 6 13.0 - 0 44 48 1.304 30 -24.9 26 1.315
13 386.6 -1147.2 3 5 46.7 - 0 39 46 0.936 22 -24.3 18 0.938
14 1173.5 -1282.4 3 4 54.2 - 0 42 1 1.326 47 -25.4 34 1.303
15 1138.2 -794.0 3 4 56.6 - 0 33 52 0.909 9 -22.4 6 0.911
16 -533.9 -937.5 3 6 48.1 - 0 36 16 0.620 36 -24.8 26 0.614
17 -1248.8 -812.3 3 7 35.7 - 0 34 11 0.577 45 -24.5 26 0.576
18 210.7 -1516.0 3 5 58.4 - 0 45 54 1.201 37 -25.0 24 1.195
19 -1588.6 -587.7 3 7 58.4 - 0 30 26 0.912 23 -24.2 20 0.909
20 471.3 -1594.5 3 5 41.1 - 0 47 13 1.465 10 -24.2 6 1.437
22 36.2 -1173.4 3 6 10.1 - 0 40 12 1.408 63 -25.8 45 1.388
24 -814.5 -1232.1 3 7 6.8 - 0 41 11 0.597 41 -24.3 30 0.608
25 393.9 -1414.6 3 5 46.2 - 0 44 13 0.560 71 -25.0 55 0.569
26 902.1 -1289.3 3 5 12.3 - 0 42 8 1.244 24 -24.6 19 1.227
27 -4.4 889.0 3 6 12.8 - 0 5 49 1.353 17 -24.6 14 1.330
30 -471.9 -311.9 3 6 43.9 - 0 25 50 1.053 10 -23.4 8 1.067
31 1235.5 -1149.9 3 4 50.1 - 0 39 48 0.658 76 -24.9 60 0.665
33 -1621.1 -1360.8 3 8 0.6 - 0 43 19 0.914 31 -24.4 23 0.904
36 1723.1 175.3 3 4 17.6 - 0 17 43 1.001 8 -23.4 8 1.001
39 -746.8 -1075.6 3 7 2.3 - 0 38 34 0.646 22 -23.2 15 0.659
40 767.5 1055.4 3 5 21.3 - 0 3 3 0.968 25 -24.0 21 0.941
44 -310.0 -297.2 3 6 33.1 - 0 25 36 0.606 34 -24.1 23 0.629
45 -13.8 1209.5 3 6 13.4 - 0 0 29 1.344 17 -24.1 10 1.374
47 -502.9 1196.8 3 6 46.0 - 0 0 42 0.877 31 -24.3 28 0.875
49 57.9 227.4 3 6 8.6 - 0 16 51 0.698 25 -23.8 21 0.699
50 1397.0 -349.8 3 4 39.3 - 0 26 28 0.756 13 -23.3 13 0.756
54 -197.5 -1551.9 3 6 25.6 - 0 46 30 0.577 17 -23.2 12 0.584
56 -90.1 -1491.7 3 6 18.5 - 0 45 30 0.888 10 -23.5 8 0.860
58 1674.6 -1121.1 3 4 20.8 - 0 39 19 0.708 13 -23.5 11 0.704
61 229.7 -1558.3 3 5 57.2 - 0 46 37 1.599 30 -25.2 18 1.598
62 -134.2 1391.2 3 6 21.4 + 0 2 33 1.515 13 -24.5 6 1.519
63 -437.5 480.4 3 6 41.6 - 0 12 38 0.469 32 -34.9 24 0.461
67 1359.5 326.7 3 4 41.8 - 0 15 12 1.393 10 -23.8 8 1.396
69 -1024.3 -548.3 3 7 20.8 - 0 29 47 1.465 11 -24.0 8 1.448
72 -722.2 -1427.7 3 7 0.6 - 0 44 26 0.837 12 -23.3 12 0.837
75 -550.9 -1450.5 3 6 49.2 - 0 44 49 0.883 19 -23.7 15 0.906
77 560.9 -893.7 3 5 35.1 - 0 35 32 0.636 24 -23.4 24 0.636
78 266.8 414.5 3 5 54.7 - 0 13 44 0.592 7 -22.5 7 0.592
79 -1257.1 92.0 3 7 36.3 - 0 19 6 1.631 7 -23.5 6 1.596
81 187.6 -1122.2 3 6 0.0 - 0 39 21 0.675 16 -23.7 15 0.682
83 -504.2 -631.5 3 6 46.1 - 0 31 10 0.603 58 -24.6 42 0.622
84 714.1 -1261.6 3 5 24.9 - 0 41 40 0.622 17 -23.1 14 0.621
86 -361.0 1518.4 3 6 36.5 + 0 4 40 0.710 25 -23.9 14 0.682
89 -71.8 -1691.6 3 6 17.3 - 0 48 50 1.324 7 -23.3 6 1.347
91 1474.0 -640.2 3 4 34.2 - 0 31 19 0.831 13 -23.5 13 0.831
92 472.1 -1666.4 3 5 41.0 - 0 48 25 0.753 19 -23.3 10 0.705
97 -534.1 -1286.2 3 6 48.1 - 0 42 5 0.542 9 -22.6 6 0.566
103 -1005.8 1200.3 3 7 19.5 - 0 0 38 0.700 6 -22.4 6 0.700
110 -362.2 1479.8 3 6 36.6 + 0 4 1 0.975 8 -23.2 7 0.967
111 649.7 -1062.1 3 5 29.2 - 0 38 21 0.726 9 -22.9 8 0.729
115 941.1 540.1 3 5 9.7 - 0 11 38 0.719 8 -22.6 8 0.719
120 -700.6 645.2 3 6 59.2 - 0 9 53 0.874 12 -23.7 10 0.861
121 -432.2 -1317.9 3 6 41.3 - 0 42 36 0.811 12 -23.0 11 0.816
123 718.0 -929.2 3 5 24.6 - 0 36 8 0.745 19 -23.2 17 0.748
126 -810.0 -954.2 3 7 6.5 - 0 36 33 0.575 13 -23.0 11 0.585
131 5.1 319.9 3 6 12.1 - 0 15 19 0.566 11 -22.1 7 0.605
135 -1451.4 714.7 3 7 49.2 - 0 8 44 0.579 17 -24.0 7 0.609
137 175.9 -1714.0 3 6 0.8 - 0 49 12 1.398 8 -24.1 7 1.397
140 1208.8 1662.9 3 4 51.9 + 0 7 5 0.602 10 -22.5 9 0.611
150 -1201.8 1549.6 3 7 32.6 + 0 5 11 1.661 14 -25.2 7 1.651
153 1016.8 -1297.7 3 5 4.7 - 0 42 16 0.735 8 -23.4 8 0.735
156 1176.7 -1047.2 3 4 54.0 - 0 38 6 0.765 8 -22.0 6 0.748
160 -739.7 -237.9 3 7 1.8 - 0 24 36 0.568 12 -23.6 10 0.583
166 -212.2 618.7 3 6 26.6 - 0 10 20 0.558 13 -22.8 8 0.585
170 -680.4 -843.0 3 6 57.8 - 0 34 41 0.527 12 -22.8 9 0.535
174 447.2 9.9 3 5 42.7 - 0 20 29 1.618 13 -24.2 6 1.552
222 -494.2 -613.8 3 6 45.4 - 0 30 52 0.944 7 -22.9 7 0.944
225 -346.3 -1086.8 3 6 35.6 - 0 38 45 0.582 8 -23.6 8 0.582
241 805.0 -1034.8 3 5 18.8 - 0 37 53 0.639 9 -23.0 8 0.635
257 -1348.1 -132.2 3 7 42.4 - 0 22 51 0.525 8 -22.7 6 0.533
390 192.6 -345.5 3 5 59.6 - 0 26 24 0.603 8 -22.6 7 0.613
397 -1286.0 -1040.7 3 7 38.2 - 0 37 59 0.717 6 -21.9 6 0.717
2 1211.2 -1192.1 3 4 51.7 - 0 40 30 1.202 11 -23.7 5 1.233
23 853.6 -1071.7 3 5 15.6 - 0 38 30 1.256 6 -22.5 3 1.291
32 -1283.1 -558.9 3 7 38.0 - 0 29 57 1.224 10 -23.1 4 1.294
34 -1115.9 -783.3 3 7 26.9 - 0 33 42 1.163 10 -22.8 2 1.063
38 1631.4 -1161.2 3 4 23.7 - 0 39 60 1.068 6 -22.3 3 1.011
43 488.1 687.8 3 5 39.9 - 0 9 11 1.077 10 -22.7 2 0.984
57 8.4 -1275.9 3 6 11.9 - 0 41 54 1.175 6 -23.0 5 1.196
73 425.4 -1416.5 3 5 44.1 - 0 44 15 1.250 12 -23.7 4 1.269
74 -332.1 1160.6 3 6 34.6 - 0 1 18 0.515 12 -22.3 3 0.485
76 1635.1 -1581.1 3 4 23.5 - 0 46 59 1.260 9 -23.5 5 1.282
85 37.6 1375.6 3 6 10.0 + 0 2 17 1.269 11 -23.8 5 1.300
101 1405.8 -880.6 3 4 38.8 - 0 35 19 1.178 8 -23.7 5 1.149
113 656.9 553.1 3 5 28.7 - 0 11 25 0.925 6 -22.8 5 0.899
127 799.2 -1593.8 3 5 19.2 - 0 47 12 1.296 7 -22.3 2 1.239
142 -602.7 -763.9 3 6 52.7 - 0 33 22 1.011 8 -22.3 2 0.955
151 1399.2 1358.8 3 4 39.2 + 0 2 0 1.634 6 -24.1 4 1.613
155 432.8 -1403.9 3 5 43.6 - 0 44 2 1.522 7 -23.5 3 1.447
157 -322.5 1581.2 3 6 34.0 + 0 5 43 0.529 8 -21.3 2 0.525
161 -137.1 1624.8 3 6 21.6 + 0 6 26 1.185 6 -23.1 4 1.217
162 855.6 -1712.3 3 5 15.4 - 0 49 11 1.264 8 -22.9 4 1.288
180 -342.4 -320.9 3 6 35.3 - 0 25 59 0.812 6 -22.2 4 0.810
189 1232.8 -927.8 3 4 50.3 - 0 36 6 1.426 6 -23.5 3 1.470
192 -1632.1 1596.6 3 8 1.3 + 0 5 58 0.869 6 -22.0 3 0.942
205 -336.7 1381.2 3 6 34.9 + 0 2 23 1.425 7 -24.0 3 1.507
214 -1409.0 1634.9 3 7 46.4 + 0 6 37 0.545 6 -20.7 1 0.614
224 -938.7 -663.8 3 7 15.1 - 0 31 42 0.523 9 -23.6 5 0.529
242 303.5 1105.4 3 5 52.2 - 0 2 13 1.742 7 -23.9 3 1.656
261 -782.4 -534.7 3 7 4.6 - 0 29 33 0.566 8 -22.6 5 0.589
264 -1214.5 1684.1 3 7 33.4 + 0 7 26 1.598 7 -23.8 3 1.632
267 -605.4 1256.1 3 6 52.8 + 0 0 18 1.610 11 -23.9 4 1.492
386 580.1 -1549.6 3 5 33.8 - 0 46 28 1.517 6 -22.8 1 1.489
475 -1054.2 1011.4 3 7 22.8 - 0 3 47 0.449 6 -21.2 4 0.411
28 505.0 -1731.4 3 5 38.8 - 0 49 30 1.113 8 -21.4 0  
42 -1642.1 1490.5 3 8 1.9 - 0 4 12 1.194 6 -22.4 0  
146 -508.4 -1425.5 3 6 46.4 - 0 44 24 0.544 6 -23.0 0  
172 490.0 -1611.7 3 5 39.8 - 0 47 30 1.797 6 -23.6 0  

Notes. The gnomonic positions X and Y refer to the pointing centre of RA(J2000 $) = 3^{\rm h} 6^{\rm m} 12\hbox{$.\!\!^{\rm s}$ }48$ and Dec(J2000 $) = -0\hbox {$^\circ $ }\ 20\hbox {$^\prime $ }\ 38\hbox {$^{\prime \prime }$ }$. $\langle z \rangle$ and $n_{\rm gal}$ give the average photometric redshift and the number of member galaxies. $M_V {\rm (tot)}$ is the total rest-frame magnitude in the Johnson V-band. The last two columns list the average redshift and number of galaxies for those members with an error in the photometric redshift of less than 0.15.
The first part of the table lists those candidates which have six or more member galaxies for the restricted photometric redshift errors. The second part gives those candidates who fall below the limit of 6 members in the restricted sample and the third section gives those candidates who do not have any member galaxy with a photometric redshift error less than 0.15.


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