$\frac{{\displaystyle {\sum }_{j\ne i}}{p}_j}{n-1}$

$g_{\min }\left(p_{-i}\right)$

$f_i\left(p_{-i}\right)$

$\ge {\lambda }^{\overline{NE}}$

$\ge {\lambda }^{\overline{NE}}$

${\lambda }^{\overline{NE}}\le f_i\left(p_{-i}\right)\le g_{\min }\left(p_{-i}\right)$

$\ge {\lambda }^{\overline{NE}}$

$\left[{\lambda }^{\underset{\_}{NE}}\mathrm{,}{\lambda }^{\overline{NE}}\right]$

${\lambda }^{\underset{\_}{NE}}\le g_{\min }\left(p_{-i}\right)\le f_i\left(p_{-i}\right)\le \frac{{\displaystyle {\sum }_{j\ne i}}{p}_j}{n-1}$

$\ge {\lambda }^{\overline{NE}}$

$\le {\lambda }^{\underset{\_}{NE}}$

$g_{\min }\left(p_{-i}\right)\le {\lambda }^{\underset{\_}{NE}}\le f_i\left(p_{-i}\right)\le \frac{{\displaystyle {\sum }_{j\ne i}}{p}_j}{n-1}$

$\left[{\lambda }^{\underset{\_}{NE}}\mathrm{,}{\lambda }^{\overline{NE}}\right]$

$\left[{\lambda }^{\underset{\_}{NE}}\mathrm{,}{\lambda }^{\overline{NE}}\right]$

${\lambda }^{\underset{\_}{NE}}\le g_{\min }\left(p_{-i}\right)\le f_i\left(p_{-i}\right)\le {\lambda }^{\overline{NE}}$

$\left[{\lambda }^{\underset{\_}{NE}}\mathrm{,}{\lambda }^{\overline{NE}}\right]$

$\le {\lambda }^{\underset{\_}{NE}}$

$g_{\min }\left(p_{-i}\right)\le {\lambda }^{\underset{\_}{NE}}\le f_i\left(p_{-i}\right)\le {\lambda }^{\overline{NE}}$

$\le {\lambda }^{\underset{\_}{NE}}$

$\le {\lambda }^{\underset{\_}{NE}}$

$\frac{{\displaystyle {\sum }_{j\ne i}}{p}_j}{n-1}\le f_i\left(p_{-i}\right)\le {\lambda }^{\overline{NE}}$