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We ban all bots. Riddle about pirates self. So the pirates value their own personal lives over gold, gold over watching other pirates walk the plank, and finally watching others walk the plank rather than letting them live. These pirates live in a very democratic society and the 3 gold coins will be distributed between the pirates. Here are some rules 1. Nth pirate decides how to distribute the gold 2.
All pirates vote including the Nth pirate 3. If at least half of the pirates vote in favor of the distribution, then the Nth pirate lives. Otherwise N-1th pirate makes distribution and then N-1 pirates vote. I think the answer is Basically, pirates will only collaborate if 1 they're getting more money than they expect in the next round, or 2 they expect to die in the next round. If there are 8 or less pirates, there are enough coins to buy off enough collaborators namely 3.
If there are 9 pirates, pirate P9 is screwed because he can't buy off 4 others. This makes him certain to collaborate with P10 though, which means that P10 can use the 3 coins to buy the additional 3 supporters he needs for a total of 4. P11 needs 5 collaborators and that's just never going to happen. None of the other 10 pirates fears for their life if the game goes on and there are only 3 coins to buy support.
With the fearful collaboration of P11 and the 3 coins, P12 can get 4 collaborators but that is also not enough. First, with that logic, P20 would survive. Since from P1 to P10 would survive whatever, they'll vote against anyone from P11 and onward. But if there are 20 pirates, the P11 to P20 can collaborate and vote against the P1 to P Essentially, verification procedure involves, inter alia, confirming that the order is authentic and that the cardholder is aware of charges by placing a phone call to them, and in certain cases by requesting some additional documents to be submitted for verification to our Risk Department.
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