For each game in Problem $13\mathrm{.}1$:

$($a$)$ Find each player$$s naive strategy.

$($b$)$ Explain what happens when both players play their naive strategies,

and say who the outcome favors.

$($c$)$ Find each player$$s counter$-$naive strategy, if there is one.

$($d$)$ Explain what happens when Row plays her counter$-$naive strategy

instead of her naive strategy against Column$$s naive strategy.