The W/S Test for Data Having Neutrosophic Numbers: An Application to USA Village Population

Table 4

Power of test for the proposed test.

	n	Asymmetric		Symmetric
		Weibull ([5, 7], [2.5, 3])	Chi-square ([4, 6])	Normal ([5, 7], [0.5, 1])	t ([8, 10])	Cauchy ([5, 7], [2.5, 3])
[5, 5]	5	[0.06, 0.16]	[0.12, 0.15]	[0.11, 0.06]	[0.1, 0.08]	[0.08, 0.09]
[10, 10]	10	[0.08, 0.12]	[0.09, 0.1]	[0.08, 0.11]	[0.09, 0.08]	[0.21, 0.17]
[15, 15]	15	[0.09, 0.13]	[0.07, 0.05]	[0.06, 0.06]	[0.1, 0.12]	[0.45, 0.42]
[20, 20]	20	[0.09, 0.17]	[0.1, 0.08]	[0.08, 0.13]	[0.13, 0.1]	[0.77, 0.68]
[25, 25]	25	[0.03, 0.13]	[0.13, 0.13]	[0.13, 0.12]	[0.14, 0.08]	[0.82, 0.81]
[30, 30]	30	[0.14, 0.12]	[0.15, 0.18]	[0.05, 0.08]	[0.19, 0.25]	[0.92, 0.87]
[35, 35]	35	[0.15, 0.17]	[0.18, 0.14]	[0.1, 0.08]	[0.23, 0.26]	[0.89, 0.97]
[40, 40]	40	[0.13, 0.12]	[0.18, 0.16]	[0.12, 0.21]	[0.21, 0.26]	[0.94, 0.94]
[45, 45]	45	[0.11, 0.09]	[0.12, 0.17]	[0.1, 0.09]	[0.26, 0.17]	[0.97, 0.98]
[50, 50]	50	[0.07, 0.08]	[0.2, 0.2]	[0.07, 0.12]	[0.29, 0.24]	[1, 0.99]
[55, 55]	55	[0.09, 0.09]	[0.22, 0.21]	[0.11, 0.09]	[0.28, 0.36]	[0.99, 0.99]
[60, 60]	60	[0.14, 0.1]	[0.2, 0.11]	[0.14, 0.08]	[0.27, 0.3]	[0.99, 1]
[65, 65]	65	[0.11, 0.13]	[0.23, 0.11]	[0.08, 0.09]	[0.3, 0.35]	[0.99, 1]
[70, 70]	70	[0.09, 0.09]	[0.18, 0.21]	[0.07, 0.08]	[0.27, 0.33]	[1, 0.99]
[75, 75]	75	[0.07, 0.11]	[0.17, 0.16]	[0.09, 0.09]	[0.37, 0.31]	[1, 0.99]
[80, 80]	80	[0.12, 0.1]	[0.26, 0.25]	[0.05, 0.15]	[0.29, 0.34]	[1, 1]
[85, 85]	85	[0.12, 0.19]	[0.22, 0.27]	[0.07, 0.11]	[0.28, 0.34]	[1, 1]
[90, 90]	90	[0.11, 0.07]	[0.24, 0.12]	[0.09, 0.05]	[0.39, 0.41]	[1, 0.99]
[95, 95]	95	[0.14, 0.08]	[0.2, 0.12]	[0.03, 0.1]	[0.32, 0.28]	[1, 1]
[100, 100]	100	[0.09, 0.14]	[0.29, 0.18]	[0.11, 0.15]	[0.43, 0.36]	[1, 1]