Table 3 The CPs and ALs of 95% two-sided... | Emerald Publishing

Table 3

The CPs and ALs of 95% two-sided confidence intervals for the common SNR of several log-normal distributions

$(n_{1}, n_{2}, n_{3})$	$(σ_{1}, σ_{2}, σ_{3})$	CP (AL)
$(n_{1}, n_{2}, n_{3})$	$(σ_{1}, σ_{2}, σ_{3})$	$C I_{γ . GCI}$	$C I_{γ . AM}$	$C I_{γ . CA}$	$C I_{γ . BS}$
(30,30,30)	(0.10,0.29,0.47)	0.9530 (1.2606)	0.8846 (1.0129)	0.9394 (1.2970)	0.9478 (1.2424)
(30,30,30)	(0.29,0.47,0.83)	0.9484 (0.7425)	0.8908 (0.6071)	0.9386 (0.7596)	0.9444 (0.7317)
(50,50,50)	(0.10,0.29,0.47)	0.9512 (0.9656)	0.8814 (0.7612)	0.9456 (0.9823)	0.9504 (0.9523)
(50,50,50)	(0.29,0.47,0.83)	0.9550 (0.5699)	0.8952 (0.4578)	0.9498 (0.5776)	0.9528 (0.5614)
(30,50,100)	(0.10,0.29,0.47)	0.9482 (0.6554)	0.9100 (0.5783)	0.9426 (0.6650)	0.9426 (0.6465)
(30,50,100)	(0.29,0.47,0.83)	0.9484 (0.4010)	0.9170 (0.3554)	0.9508 (0.4065)	0.9444 (0.3954)
(100,100,100)	(0.10,0.29,0.47)	0.9544 (0.6780)	0.8736 (0.5262)	0.9458 (0.6842)	0.9494 (0.6689)
(100,100,100)	(0.29,0.47,0.83)	0.9448 (0.4000)	0.8792 (0.3169)	0.9454 (0.4032)	0.9414 (0.3944)

$(n_{1}, n_{2}, n_{3})$	$(σ_{1}, σ_{2}, σ_{3})$	CP (AL)
$(n_{1}, n_{2}, n_{3})$	$(σ_{1}, σ_{2}, σ_{3})$	$C I_{γ . GCI}$	$C I_{γ . AM}$	$C I_{γ . CA}$	$C I_{γ . BS}$
(30,30,30)	(0.10,0.29,0.47)	0.9530 (1.2606)	0.8846 (1.0129)	0.9394 (1.2970)	0.9478 (1.2424)
(30,30,30)	(0.29,0.47,0.83)	0.9484 (0.7425)	0.8908 (0.6071)	0.9386 (0.7596)	0.9444 (0.7317)
(50,50,50)	(0.10,0.29,0.47)	0.9512 (0.9656)	0.8814 (0.7612)	0.9456 (0.9823)	0.9504 (0.9523)
(50,50,50)	(0.29,0.47,0.83)	0.9550 (0.5699)	0.8952 (0.4578)	0.9498 (0.5776)	0.9528 (0.5614)
(30,50,100)	(0.10,0.29,0.47)	0.9482 (0.6554)	0.9100 (0.5783)	0.9426 (0.6650)	0.9426 (0.6465)
(30,50,100)	(0.29,0.47,0.83)	0.9484 (0.4010)	0.9170 (0.3554)	0.9508 (0.4065)	0.9444 (0.3954)
(100,100,100)	(0.10,0.29,0.47)	0.9544 (0.6780)	0.8736 (0.5262)	0.9458 (0.6842)	0.9494 (0.6689)
(100,100,100)	(0.29,0.47,0.83)	0.9448 (0.4000)	0.8792 (0.3169)	0.9454 (0.4032)	0.9414 (0.3944)

Source(s): Authors’ calculation