Table 1 The coverage probabilities (CP)... | Emerald Publishing

Table 1

The coverage probabilities (CP) and average lengths (AL) of 95% two-sided confidence intervals for the SNR of log-normal distribution

$n$	$θ$	CP (AL)
$n$	$θ$	$C I_{θ . GCI}$	$C I_{θ . LS}$	$C I_{θ . BS}$
30	1	0.9486 (0.7296)	0.9490 (0.7302)	0.9478 (0.7243)
	2	0.9506 (1.1787)	0.9516 (1.1815)	0.9462 (1.1691)
	5	0.9452 (2.6796)	0.9460 (2.6927)	0.9424 (2.6563)
	10	0.9522 (5.2743)	0.9550 (5.3010)	0.9498 (5.2268)
50	1	0.9498 (0.5552)	0.9498 (0.5554)	0.9488 (0.5510)
	2	0.9478 (0.8957)	0.9482 (0.8968)	0.9458 (0.8887)
	5	0.9472 (2.0433)	0.9480 (2.0498)	0.9444 (2.0263)
	10	0.9500 (4.0332)	0.9510 (4.0460)	0.9496 (3.9995)
100	1	0.9520 (0.3888)	0.9528 (0.3888)	0.9490 (0.3856)
	2	0.9536 (0.6249)	0.9540 (0.6252)	0.9532 (0.6202)
	5	0.9522 (1.4279)	0.9516 (1.4295)	0.9478 (1.4166)
	10	0.9488 (2.8132)	0.9508 (2.8180)	0.9490 (2.7917)

$n$	$θ$	CP (AL)
$n$	$θ$	$C I_{θ . GCI}$	$C I_{θ . LS}$	$C I_{θ . BS}$
30	1	0.9486 (0.7296)	0.9490 (0.7302)	0.9478 (0.7243)
	2	0.9506 (1.1787)	0.9516 (1.1815)	0.9462 (1.1691)
	5	0.9452 (2.6796)	0.9460 (2.6927)	0.9424 (2.6563)
	10	0.9522 (5.2743)	0.9550 (5.3010)	0.9498 (5.2268)
50	1	0.9498 (0.5552)	0.9498 (0.5554)	0.9488 (0.5510)
	2	0.9478 (0.8957)	0.9482 (0.8968)	0.9458 (0.8887)
	5	0.9472 (2.0433)	0.9480 (2.0498)	0.9444 (2.0263)
	10	0.9500 (4.0332)	0.9510 (4.0460)	0.9496 (3.9995)
100	1	0.9520 (0.3888)	0.9528 (0.3888)	0.9490 (0.3856)
	2	0.9536 (0.6249)	0.9540 (0.6252)	0.9532 (0.6202)
	5	0.9522 (1.4279)	0.9516 (1.4295)	0.9478 (1.4166)
	10	0.9488 (2.8132)	0.9508 (2.8180)	0.9490 (2.7917)

Source(s): Authors’ calculation