Table 1.

Simulation results for μ₁(t) = r₀₁t at t = 3; all entries except $e_r^n$ and $e_r^w$ are shown after multiplication by 10²

α	Biasn	${\stackrel{\sim }{V}}_1^{n1/2}$	κz		Biasr	${\stackrel{\sim }{V}}_1^{r1/2}$	${\stackrel{\sim }{V}}_1^{r1/2}$		Biasω	${\stackrel{\sim }{V}}_1^{w1/2}$	$e_r^n$	$e_r^w$
μ2(t) = r02t2/2
0·5	−0·45	17·9	0	10%	−0·13	18·0	18·2	94·5	−0·38	17·9	0·99	0·99
				20%	0·09	18·3	18·1	94·6	−0·38	18·1	0·96	0·98
				30%	0·25	18·7	18·0	94·0	−0·48	18·4	0·91	0·97
			2·08	10%	−0·18	18·3	18·1	93·8	−0·45	18·2	0·96	0·99
				20%	0·00	18·6	18·1	93·7	−0·46	18·3	0·93	0·98
				30%	0·49	18·9	18·1	92·9	−0·34	18·6	0·90	0·97
1·0	0·93	22·8	0	10%	1·05	22·9	22·2	93·8	0·86	22·9	0·99	0·99
				20%	1·30	23·3	22·2	93·8	0·85	23·1	0·96	0·99
				30%	1·79	23·4	22·3	94·2	1·10	23·2	0·94	0·98
			2·08	10%	1·12	23·1	22·3	93·6	0·95	23·0	0·98	0·99
				20%	1·42	23·1	22·3	94·2	0·99	23·0	0·97	0·99
				30%	1·84	23·6	22·3	94·0	1·10	23·3	0·93	0·97
μ2(t) = r02(t + t2/2 + t3/9)
0·5	0·52	18·3	0	10%	0·17	18·6	18·1	93·8	2·04	18·7	0·97	1·03
				20%	0·03	19·0	17·9	92·6	3·21	19·2	0·92	1·05
				30%	−0·06	19·7	17·8	91·5	4·56	19·8	0·86	1·07
			2·08	10%	0·29	18·5	18·1	93·7	1·81	18·7	0·98	1·03
				20%	0·11	19·0	17·9	92·9	2·92	19·3	0·93	1·05
				30%	0·52	19·7	17·8	91·9	4·72	20·4	0·86	1·13
1·0	2·07	21·8	0	10%	1·63	22·0	22·1	94·6	4·90	22·5	0·98	1·09
				20%	1·35	22·3	21·9	94·4	6·62	23·1	0·96	1·16
				30%	1·20	22·8	21·8	93·7	8·55	23·8	0·91	1·22
			2·08	10%	1·59	21·9	22·2	94·9	4·32	22·4	0·99	1·08
				20%	1·32	22·3	22·0	94·4	6·21	23·1	0·95	1·14
				30%	1·35	22·7	21·9	94·1	8·13	23·8	0·92	1·23