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Back to the Future Part II Action-adventure. I accept More information. E knows that he will not get anything D is senior and will make a distribution of , 0.
So E would be fine with anything greater than 0. Consider the situation when A and B die, C, D, and E are left. D knows that he will not get anything C will make a distribution of 99, 0, 1 and E will vote in favor of C.
Consider the situation when A dies. References: Pirate game — Wikipedia. Go On, Challenge this Puzzle to your Friends!
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Of course, if their own ship were in really bad shape, the pirates would sometimes simply swap ships with their victims! Most of the "loot" gained by pirates was trade goods being shipped by merchants.
Pirates never knew what they would find on the ships they robbed. Popular trade goods at the time included bolts of cloth, tanned animal skins, spices, sugar, dyes, cocoa, tobacco, cotton, wood, and more.
Pirates had to be choosy about what to take, as some items were easier to sell than others. Many pirates had clandestine contacts with merchants willing to purchase such stolen goods for a fraction of their true worth and then resell them for a profit.
Pirate-friendly towns such as Port Royal , Jamaica, or Nassau, Bahamas, had many unscrupulous merchants willing to make such deals.
In addition, the order of seniority is known in advance so each of them can accurately predict how the others might vote in any scenario.
This becomes apparent if we work backwards. The final possible scenario would have all the pirates except D and E thrown overboard.
Since D is senior to E, he has the casting vote ; so, D would propose to keep for himself and 0 for E.
If there are three left C, D and E , C knows that D will offer E 0 in the next round; therefore, C has to offer E one coin in this round to win E's vote.
Therefore, when only three are left the allocation is C, D:0, E If B, C, D and E remain, B can offer 1 to D; because B has the casting vote, only D's vote is required.
Thus, B proposes B, C:0, D:1, E In the previous round, one might consider proposing B, C:0, D:0, E:1, as E knows it won't be possible to get more coins, if any, if E throws B overboard.