Suppose there are 3 agents i e(1, 2, 3) with preferences over 3 objects j e{a,b,c} as follows:1:cba2:bca 3:bac Consider
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Suppose there are 3 agents i e(1, 2, 3) with preferences over 3 objects j e{a,b,c} as follows:1:cba2:bca 3:bac Consider
Suppose there are 3 agents i e(1, 2, 3) with preferences over 3 objects j e{a,b,c} as follows:1:cba2:bca 3:bac Consider the random allocation given by the following probability shares: Agent Good a b c10.50 0.52 0.25 0.5 0.25 3 0.25 0.5 0.25 Is this allocation ordinally efficient? Is it ex-ante weakly envy-free? Be sure to explain how you arrived at your answer.
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