Question: 5 . ( 2 0 points ) Suppose that agents have binary additive valuations. Prove that there exists an efficient algorithm that computes each agent's

5.(20 points) Suppose that agents have binary additive valuations. Prove that there exists an efficient algorithm that computes each agent's maximin share.
Hint: Consider the following procedure: fix an agent \( i \). Run the Yankee Swap algorithm when all agents have the valuation function \( v_{i}\).
5 . ( 2 0 points ) Suppose that agents have

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