Table 5 The point estimation results of \(R_{1}(t)\) from Set-1.

From: Analysis of Weibull time metrics using normal operating via partially accelerated tests with improved adaptive progressive censoring and its applications

\((n_1,n_2)\)	\((m_{1},m_{2})\)	Test	MLE			Bayes
			MLE			Group-1			Group-2
			MPE	RMSE	MARB	MPE	RMSE	MARB	MPE	RMSE	MARB
\((T_{11},T_{12},T_{21},T_{22}) = ({0.5,\ 1.0,\ 0.4,\ 0.8})\)
(40,30)	(20, 10)	[1]	0.957	0.109	0.102	0.945	0.053	0.049	0.966	0.039	0.036
		[2]	0.959	0.111	0.107	0.968	0.053	0.051	0.976	0.048	0.045
		[3]	0.966	0.122	0.111	0.971	0.056	0.054	0.977	0.048	0.045
	(30, 20)	[1]	0.956	0.062	0.061	0.970	0.041	0.039	0.967	0.023	0.019
		[2]	0.963	0.073	0.072	0.971	0.050	0.044	0.965	0.030	0.026
		[3]	0.954	0.067	0.067	0.969	0.046	0.044	0.966	0.027	0.025
(60,50)	(30, 20)	[1]	0.955	0.048	0.045	0.968	0.036	0.030	0.966	0.020	0.019
		[2]	0.950	0.048	0.047	0.961	0.037	0.032	0.959	0.020	0.019
		[3]	0.965	0.052	0.047	0.970	0.039	0.038	0.966	0.022	0.019
	(40, 30)	[1]	0.946	0.038	0.036	0.973	0.026	0.022	0.988	0.015	0.012
		[2]	0.966	0.046	0.044	0.978	0.033	0.028	0.990	0.020	0.018
		[3]	0.944	0.046	0.040	0.978	0.031	0.026	0.992	0.016	0.013
(80,90)	(40, 50)	[1]	0.946	0.032	0.029	0.986	0.021	0.017	0.982	0.008	0.007
		[2]	0.932	0.034	0.030	0.983	0.023	0.019	0.979	0.009	0.008
		[3]	0.954	0.037	0.031	0.984	0.025	0.020	0.980	0.015	0.011
	(60, 70)	[1]	0.934	0.024	0.019	0.956	0.012	0.008	0.940	0.007	0.006
		[2]	0.941	0.031	0.029	0.962	0.013	0.011	0.946	0.008	0.007
		[3]	0.932	0.025	0.020	0.956	0.013	0.010	0.940	0.007	0.006
\((T_{11},T_{12},T_{21},T_{22}) = ({1.0,\ 1.5,\ 0.8,\ 1.2})\)
(40,30)	(20, 10)	[1]	0.941	0.059	0.057	0.959	0.041	0.026	0.959	0.038	0.025
		[2]	0.960	0.069	0.067	0.967	0.052	0.032	0.973	0.049	0.029
		[3]	0.964	0.070	0.069	0.964	0.055	0.032	0.972	0.053	0.029
	(30, 20)	[1]	0.939	0.050	0.046	0.941	0.036	0.020	0.936	0.031	0.018
		[2]	0.954	0.056	0.055	0.956	0.039	0.025	0.953	0.034	0.022
		[3]	0.946	0.053	0.052	0.954	0.038	0.022	0.951	0.032	0.019
(60,50)	(30, 20)	[1]	0.928	0.043	0.039	0.937	0.031	0.019	0.927	0.026	0.016
		[2]	0.955	0.043	0.039	0.960	0.035	0.019	0.959	0.030	0.016
		[3]	0.963	0.047	0.040	0.963	0.035	0.020	0.960	0.031	0.017
	(40, 30)	[1]	0.938	0.033	0.031	0.951	0.023	0.010	0.947	0.020	0.007
		[2]	0.970	0.038	0.034	0.978	0.030	0.019	0.990	0.025	0.015
		[3]	0.963	0.035	0.031	0.975	0.027	0.012	0.988	0.023	0.008
(80,90)	(40, 50)	[1]	0.915	0.027	0.023	0.952	0.016	0.006	0.945	0.013	0.005
		[2]	0.933	0.030	0.025	0.972	0.018	0.006	0.966	0.014	0.005
		[3]	0.948	0.033	0.030	0.980	0.022	0.007	0.974	0.016	0.006
	(60, 70)	[1]	0.916	0.019	0.015	0.936	0.008	0.005	0.918	0.007	0.004
		[2]	0.930	0.026	0.022	0.949	0.010	0.005	0.930	0.008	0.005
		[3]	0.916	0.026	0.020	0.932	0.010	0.005	0.915	0.007	0.004

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Table 5 The point estimation results of \(R_{1}(t)\) from Set-1.

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