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Table 1:

Subsamples used to measure $w(\theta )$, and best-fit power-law parameters.

Sample 		N A $\delta$ A0.8 A2.0
S250>33 6317 $-0.01\pm 0.07$ $1.7\pm 0.2$ -0.00 -0.01
S350>36 2754 $0.20\pm 0.07$ $2.0\pm 0.2$ 0.11 0.20
$S_{350}>36^{\ast}$ 1633 $0.50 \pm 0.09$ $2.8\pm 0.5$ 0.21 0.50
S500>45 304 $1.24\pm 1.6$ $2.4\pm 1.3$ 0.51 1.24
S500/S250>0.75 808 $0.92 \pm 0.3$ $2.1\pm 0.5$ 0.38 0.92

Notes. N is the number of sources in each sample. A is the amplitude at 1' and $\delta$ is the power-law slope. A0.8 and A2.0 are the amplitudes at 1' with the slopes fixed at 0.8 and 2.0 respectively.
$^{(\ast)}$ This is the 350+ sample which has the additional constraint that source must be detected at ${>}3\sigma$ in the other two bands.


Source LaTeX | All tables | In the text

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