Table 3.

Equilibrium solutions under scenario WW and WD

	w*	p*	e*	d*	${\pi }_b^{\ast }$	${\pi }_s^{\ast }$	${\pi }_p^{\ast }$
WW	$\frac{\theta }{4}$	$\frac{\mathrm{\theta }\left(r,-,3,\mathrm{\theta },k\right)}{4\left(r,-,\mathrm{\theta },k\right)}$	$\frac{\mathrm{\theta }r}{2\mathrm{\theta }k-2r}$	$\frac{1}{4}$	$\frac{\mathrm{\theta }}{16}$	$\frac{{\mathrm{\theta }}^{2}kr\left(\mathrm{\theta },k,-,2,r\right)}{8{\left(r,-,\mathrm{\theta },k\right)}^2}$	$\frac{{\mathrm{\theta }}^{2}k\left(r,-,1\right)}{8\left(r,-,\mathrm{\theta },k\right)}$
WD	$\frac{{\theta }^{2}k}{4\theta k-r}$	$\frac{3{\mathrm{\theta }}^{2}k}{4\mathrm{\theta }k-r}$	$\frac{\mathrm{\theta }r}{4\mathrm{\theta }k-r}$	$\frac{\mathrm{\theta }k}{4\mathrm{\theta }k-r}$	$\frac{{\mathrm{\theta }}^3{k}^2}{{\left(r,-,4,\mathrm{\theta },k\right)}^2}$	$\frac{{\mathrm{\theta }}^{2}kr}{8\mathrm{\theta }k-2r}$	$\frac{2{\mathrm{\theta }}^3{k}^2\left(1,-,r\right)}{{\left(r,-,4,\mathrm{\theta },k\right)}^2}$