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Determining what nonlocal behaviour can occur as a result of quantum entanglement is one of the most puzzling aspects of quantum information. Simple questions about this are not currently even known to be computationally decidable. One way of investigating this behaviour is in terms of the resources in classical information required to simulate it. It is known that the nonlocal correlations that can arise by measuring the individual qubits of a Bell state can be simulated by a classical twoparty protocol where the parties, Alice and Bob, have shared randomness and are permitted to communicate with a finite number of bits. We consider a harder simulation task, where there is no shared randomness between Alice and Bob; rather, there is shared randomness between Alice and an intermediate party Carol, as well between Carol and Bob, and finite communication is permitted. Can the same nonlocal correlations between Alice and Bob be simulated in this scenario? We answer this question and explain how this simulation problem is related to the problem of simulating entanglement swapping. This is joint work with Cyril Branciard, Nicolas Brunner, Harry Buhrman, Nicolas Gisin, Samuel Portmann, Denis Rosset, and Mario Szegedy. Host: Rolando Somma 