Table 2. Values of $(AR{L}_1,SDR{L}_1)$ of RR ${}_{r,s}-{\gamma }^2$ charts corresponding to the chart parameters in Table 1 for various situations of τ.

		${\gamma }_0=0.05$		${\gamma }_0=0.1$		${\gamma }_0=0.2$
Charts	τ	n = 5	n = 15	n = 5	n = 15	n = 5	n = 15
RR ${}_{2,3}^{-}-{\gamma }^2$	0.5	$(8.1,6.6)$	$(2.1,0.3)$	$(8.1,6.5)$	$(2.1,0.3)$	$(8.2,6.7)$	$(2.1,0.3)$
RR ${}_{3,4}^{-}-{\gamma }^2$		$(5.6,3.3)$	$(3.0,0.1)$	$(5.6,3.3)$	$(3.0,0.1)$	$(5.7,3.4)$	$(3.0,0.1)$
RR ${}_{4,5}^{-}-{\gamma }^2$		$(5.4,2.1)$	$(4.0,0.1)$	$(5.4,2.1)$	$(4.0,0.1)$	$(5.4,2.2)$	$(4.0,0.1)$
RR ${}_{2,3}^{-}-{\gamma }^2$	0.65	$(26.9,25.2)$	$(3.8,2.3)$	$(26.6,25.0)$	$(3.8,2.2)$	$(27.1,25.5)$	$(3.9,2.4)$
RR ${}_{3,4}^{-}-{\gamma }^2$		$\left(\right(16.2,13.7)$	$(3.8,1.4)$	$(16.2,13.8)$	$(3.8,1.4)$	$(16.6,14.1)$	$(3.9,1.5)$
RR ${}_{4,5}^{-}-{\gamma }^2$		$(12.6,9.5)$	$(4.5,1.0)$	$(12.7,9.6)$	$(4.5,1.0)$	$(13.0,9.9)$	$(4.5,1.0)$
RR ${}_{2,3}^{-}-{\gamma }^2$	0.8	$(87.9,86.1)$	$(17.9,16.2)$	$(87.2,85.4)$	$(17.5,15.9)$	$(88.4,86.6)$	$(18.2,16.5)$
RR ${}_{3,4}^{-}-{\gamma }^2$		$(59.8,57.1)$	$(12.6,10.2)$	$(59.9,57.2)$	$(12.7,10.3)$	$(61.1,58.4)$	$(13.2,10.8)$
RR ${}_{4,5}^{-}-{\gamma }^2$		$(46.8,43.4)$	$(11.1,8.0)$	$(47.0,43.6)$	$(11.2,8.0)$	$(48.1,44.7)$	$(11.6,8.4)$
RR ${}_{2,3}^{-}-{\gamma }^2$	0.9	$(184.4,182.5)$	$(75.4,73.7)$	$(183.7,181.9)$	$(73.9,72.2)$	$(185.2,183.4)$	$(75.7,73.9)$
RR ${}_{3,4}^{-}-{\gamma }^2$		$(149.3,146.5)$	$(55.4,52.7)$	$(149.5,146.7)$	$(55.3,52.6)$	$(151.3,148.5)$	$(57.1,54.5)$
RR ${}_{4,5}^{-}-{\gamma }^2$		$(128.7,125.1)$	$(46.5,43.1)$	$(129.1,125.4)$	$(46.7,43.3)$	$(130.9,127.3)$	$(48.3,44.9)$
RR ${}_{2,3}^{+}-{\gamma }^2$	1.10	$(95.9,94.1)$	$(45.8,44.1)$	$(96.5,94.7)$	$(46.4,44.6)$	$(98.7,96.9)$	$(48.5,46.8)$
RR ${}_{3,4}^{+}-{\gamma }^2$		$(94.2,91.5)$	$(42.3,39.7)$	$(94.8,92.0)$	$(42.8,40.1)$	$(97.0,94.2)$	$(44.7,42.1)$
RR ${}_{4,5}^{+}-{\gamma }^2$		$(94.9,91.4)$	$(41.3,37.9)$	$(95.4,91.9)$	$(41.7,38.3)$	$(97.6,94.0)$	$(43.6,40.2)$
RR ${}_{2,3}^{+}-{\gamma }^2$	1.25	$(25.8,24.2)$	$(8.7,7.1)$	$(26.1,24.4)$	$(8.8,7.2)$	$(27.2,25.6)$	$(9.4,7.8)$
RR ${}_{3,4}^{+}-{\gamma }^2$		$(26.3,23.8)$	$(8.9,6.5)$	$(26.5,24.0)$	$(9.0,6.6)$	$(27.6,25.1)$	$(9.5,7.1)$
RR ${}_{4,5}^{+}-{\gamma }^2$		$(27.5,24.2)$	$(9.5,6.4)$	$(27.8,24.5)$	$(9.6,6.5)$	$(28.9,25.5)$	$(10.1,7.0)$
RR ${}_{2,3}^{+}-{\gamma }^2$	1.5	$(8.1,6.6)$	$(3.1,1.5)$	$(8.2,6.7)$	$(3.1,1.6)$	$(8.6,7.1)$	$(3.3,1.7)$
RR ${}_{3,4}^{+}-{\gamma }^2$		$(9.1,6.7)$	$(3.9,1.4)$	$(9.2,6.8)$	$(3.9,1.5)$	$(9.6,7.2)$	$(4.0,1.6)$
RR ${}_{4,5}^{+}-{\gamma }^2$		$(10.2,7.1)$	$(4.8,1.4)$	$(10.3,7.2)$	$(4.8,1.4)$	$(10.7,7.6)$	$(4.9,1.6)$
RR ${}_{2,3}^{+}-{\gamma }^2$	2.0	$(3.4,1.9)$	$(2.1,0.3)$	$(3.4,1.9)$	$(2.1,0.3)$	$(3.6,2.1)$	$(2.1,0.4)$
RR ${}_{3,4}^{+}-{\gamma }^2$		$(4.3,2.0)$	$(3.1,0.3)$	$(4.4,2.0)$	$(3.1,0.3)$	$(4.6,2.2)$	$(3.1,0.3)$
RR ${}_{4,5}^{+}-{\gamma }^2$		$(5.3,2.1)$	$(4.0,0.2)$	$(5.4,2.1)$	$(4.0,0.2)$	$(5.6,2.3)$	$(4.1,0.3)$