Given the payoff table below

$\backslash$table$[[$Probability$,0\mathrm{.}3,{0\mathrm{.}6}^{***},0\mathrm{.}1],[,$S$1,$S$2,$S$3],[$D$1,12,12,12],[$D$2,5,50,-40],[$D$3,15,10,5],[$D$4,15,25,10]]$

Enter answers as D$1,$ D$2,$ D$3,$ D$4,$ S$1,$ S$2$ or S$3($one only per answer$)$

Using the optimistic $($maximax$)$ criteria the choice is

$$ A

Using the pessimistic model $($maximin$)$ the choice is