Table 03all

Mean \(r \times 10^3\) and \(\sigma(r) \times 10^3\) from sets of \(\simeq 500\) for model (04.03) for all frequency bands.

Decorrelation model	\(A_L\) = 1	\(A_L\) = 0.3	\(A_L\) = 0.1	\(A_L\) = 0.03
Input \(r\) = 0
none	0.872±2.726	0.754±1.004	0.639±0.515	0.534±0.340
linear	-0.019±2.847	-0.015±1.162	-0.001±0.671	-0.011±0.482
Input \(r\) = 0.003
none	4.180±2.817	3.871±1.181	3.702±0.703	3.593±0.527
linear	3.309±2.890	3.104±1.327	3.049±0.873	3.025±0.696

Table 03no

Mean \(r \times 10^3\) and \(\sigma(r) \times 10^3\) from sets of \(\simeq 500\) for model (04.03), with no 85 and no 145 GHz bands.

Decorrelation model	\(A_L\) = 1	\(A_L\) = 0.3	\(A_L\) = 0.1	\(A_L\) = 0.03
Input \(r\) = 0
none	0.855±2.857	0.772±1.145	0.654±0.649	0.555±0.466
linear	-0.285±3.095	-0.187±1.412	-0.152±0.900	-0.149±0.692
Input \(r\) = 0.003
none	4.038±2.942	3.807±1.285	3.663±0.802	3.570±0.634
linear	2.888±3.143	2.821±1.575	2.824±1.097	2.829±0.908

Table 03all

Shift on \(r \times 10^3\) from sets of \(\simeq 500\) for model ('04.03): "no 85, no 145" - "all frequencies".

Decorrelation model	\(A_L\) = 1	\(A_L\) = 0.3	\(A_L\) = 0.1	\(A_L\) = 0.03
Input \(r\) = 0
none	-0.017	0.018	0.015	0.021
linear	-0.266	-0.172	-0.151	-0.138
Input \(r\) = 0.003
none	-0.142	-0.064	-0.039	-0.023
linear	-0.422	-0.282	-0.225	-0.195