Scenario $2$:

Two players can move in certain directions to earn certain payoffs, given in dollars. The playoffs read as $($Player $1\text{'}$s payoff, Player $2\text{'}$s payoff$).$ For example, if Player $1$ moved Centre and Player $2$ moved Centre, they would each earn $$1.$ It does not matter which player moves first.

Player $2$:

Player $1$:

$\backslash$table$[[,$Left$],[$Centre$,$Right$],[$Left$,11],[100,-101],[$Centre$,010],[11,101],[$Right$,1-10],[110,11]]$