Problem $8(1$ pt$).$ A strategy can also take advantage of the Swine swap rule. Implement

which

Rolls $0$ if it would cause a beneficial swap that gains points.

Rolls BASELINE$\_$NUM$\_$ROLLS if rolling $0$ would cause a harmful swap that loses points.

If rolling $0$ would not cause a swap, then do so if it would give at least points and roll BASELINE$\_$NUM$\_$ROLLS otherwise.

Test your implementation before moving on:

python$3$ hog$\_$grader.py $-98$

Once you have implemented this strategy, update $$ to evaluate your new strategy against the baseline. You should find that it performs even better than $,$ on average.

At this point, run the entire autograder to see if there are any tests that don't pass.

$$ python$3$ hog$\_$grader.pydef swap$\_$strategy$($score$,$ opponent$\_$score$)$:

$"$m$"$This strategy rolls $0$ dice when it would result in a beneficial swap and rolls BASELINE$\_$NUM$\_$ROLLS if it would result in a harmful swap. It also rolls $0$ dice if that gives at least BACON$\_$MARGIN points and rolls BASELINE$\_$NUM$\_$ROLLS otherwise.

$>>swa{p}_s$trategy $(23,60)$#$23+(1+$max$(6,0))=30$ : Beneficial swap

$0$

$>>swa{p}_s$trategy $(27,18)$#$27+(1+$max$(1,8))=36$ : Harmful swap

$5$

$>swa{p}_s$trategy $(50,80)$#$(1+$max$(8,0))=9$ : Lots $of$ free bacon

$0$

$>>swa{p}_s$trategy $(12,12)\frac{?}{?}$# Baseline

$5$

$m...$