Table 6.

Power properties of G^ρ statistics for scenario I censoring (B = 10, 000, n₁ = n₂ = 120).

ξ 1	ξ 2	ϕ 1	ϕ 2	ω 1	ω 2	ρ = 0	ρ = 0.5	ρ = 1.0	ρ = 2.0
55.7	72.8	0	0	55.7	72.8	0.810	0.806	0.800	0.780
55.7	72.8	10	10	60.1	75.5	0.783	0.779	0.772	0.750
55.7	72.8	20	20	64.6	78.2	0.738	0.739	0.735	0.723
55.7	72.9	30	30	69.0	81.0	0.689	0.687	0.682	0.667
55.8	72.8	40	40	73.5	83.7	0.632	0.63	0.626	0.615
55.7	72.8	0	10	55.7	75.5	0.894	0.893	0.889	0.875
55.7	72.8	10	20	60.1	78.2	0.874	0.872	0.868	0.853
55.6	72.9	20	30	64.5	81.0	0.860	0.858	0.855	0.842
55.7	72.9	30	40	69.0	83.7	0.831	0.828	0.826	0.816
55.6	72.8	10	0	60.0	72.8	0.660	0.656	0.650	0.631
55.7	72.7	20	10	64.6	75.4	0.585	0.582	0.578	0.560
55.6	72.9	30	20	68.9	78.3	0.538	0.537	0.533	0.523
55.7	72.9	40	30	73.4	81.0	0.458	0.457	0.455	0.447
55.7	72.8	0	20	55.7	78.2	0.952	0.950	0.947	0.936
55.8	72.9	10	30	60.2	81.0	0.943	0.942	0.940	0.931
55.7	72.8	20	40	64.6	83.7	0.930	0.930	0.929	0.923
55.7	72.8	20	0	64.6	72.8	0.446	0.445	0.444	0.427
55.8	72.8	30	10	69.1	75.5	0.376	0.374	0.373	0.363
55.6	72.8	40	20	73.4	78.2	0.307	0.305	0.303	0.296
55.7	72.8	0	30	55.7	81.0	0.982	0.981	0.98	0.976
55.7	72.8	10	40	60.1	83.7	0.979	0.979	0.977	0.974
55.7	72.9	30	0	69.0	72.9	0.248	0.248	0.246	0.239
55.8	72.8	40	10	73.5	75.5	0.181	0.179	0.178	0.171

T₁ ~ Exp(σ₁ = 5.873) T₂ ~ Exp(σ₂ = 10.931). ξ_i, i = 1, 2 represents the percentage of observations censored due to insufficient follow-up; ϕ_i, i = 1, 2 represents the percentage of observations censored due to random censoring; ω_i, i = 1, 2 represents the percentage of observations censored due to insufficient follow-up and random censoring.