$\backslash$begin$\{$tabular$\}\{|$l$|$l$|$l$|\}$

$\backslash$hline & Left & Right $\backslash \backslash$

$\backslash$hline Top & $\backslash ((5,4)\backslash )$ & $\backslash ((2,3)\backslash )\backslash \backslash$

$\backslash$hline Middle & $\backslash ((1,1)\backslash )$ & $\backslash ((1,2)\backslash )\backslash \backslash$

$\backslash$hline Bottom & $\backslash ((3,8)\backslash )$ & $\backslash ((4,1)\backslash )\backslash \backslash$

$\backslash$hline

$\backslash$end$\{$tabular$\}$

Use the game shown above to answer the following question. As usual, Player $1$ is the row player and Player $2$ is the column player.

Which of the following statements is true:

This game has three or more Nash Equilibria

This game has two Nash Equilibria: $($Middle$,$ Left$)$ and $($Top$,$ Right$)$

This game's only Nash Equilibrium is $($Top$,$ Left$)$

This game has no Nash Equilibrium