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Consider a weighted voting system with three players. If Players 1 and 2 have veto power but are not dictators, and Player 3 is a dummy: a. Find the Banzhof power distribution. b. Find the Shapley-Shubik power distribution | Numerade
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SOLVED:Consider the weighted voting system [q: 7,5,3,1,1] a. What is the smallest value that the quota q can take? b. What is the largest value that the quota q can take? c. What is the value of the quota if at least two-thirds of the votes are required to pass a motion?
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SOLVED:(a) Consider the weighted voting system [22: 10,10,10 10,1] . Are there any dummies? Explain your answer. (b) Without doing any work [but using your answer for (a)], find the Banzhaf and Shapley-Shubik power distributions of this weighted voting system. (c) Consider the weighted voting system [q: 10,10,10, 10,1] . Find all the possible values of q for which P5 is not a dummy. (d) Consider the weighted voting system [34: 10,10, 10,10, w] . Find all positive integers w which make P5 a dummy
SOLVED:(a) Consider the weighted voting system [22: 10,10,10 10,1] . …
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numerade.com
SOLVED:Explore and describe the similarities, differences, and interplay between weighted voting, fair division (if you've studied it yet), and apportionment.
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