Table 6.1.

Optimal decisions and performances under the two scenarios.

	Model IN	Model IB
$D^j$	$\frac{\left(1-\overline{\theta }-bc\right)}{4}$	$\frac{2b\lambda \left(1-\overline{\theta }-bc\right)}{8b\lambda -3}$
$w^j$	$\frac{\left(1-\overline{\theta }-bc\right)}{2b}+c$	$\frac{4\lambda \left(1-\overline{\theta }-bc\right)}{8b\lambda -3}+c$
$p^j$	$\frac{3\left(1-\overline{\theta }-bc\right)}{4b}+c$	$\frac{6\lambda \left(1-\overline{\theta }-bc\right)}{8b\lambda -3}+c$
${\theta }_R^j$	—	$\frac{\left(1-\overline{\theta }-bc\right)}{8b\lambda -3}$
${\theta }_S^j$	—	$\frac{2\left(1-\overline{\theta }-bc\right)}{8b\lambda -3}$
${\mathrm{\Pi }}_R^j$	$\frac{{\left(1-\overline{\theta }-bc\right)}^2}{16b}-\frac{1}{2}\alpha \beta M$	$\frac{\lambda (8b\lambda -1){\left(1-\overline{\theta }-bc\right)}^2}{2{(8b\lambda -3)}^2}-{\alpha }_I\beta \left(1-{\alpha }_S\right)M$
${\mathrm{\Pi }}_S^j$	$\frac{{\left(1-\overline{\theta }-bc\right)}^2}{8b}-\frac{1}{2}\alpha \beta M$	$\frac{2\lambda (4b\lambda -1){\left(1-\overline{\theta }-bc\right)}^2}{{(8b\lambda -3)}^2}-{\alpha }_I\beta {\alpha }_{S}M$
${\mathit{CS}}^j$	$\frac{{\left(1-\overline{\theta }-bc\right)}^2}{32}$	$\frac{2b^2{\lambda }^2{\left(1-\overline{\theta }-bc\right)}^2}{{(8b\lambda -3)}^2}$