The article "Quantum Telepathy Saves the World" [1] describes a game based on the Mermin-GHZ game [2,3] In the game, three players (Alice, Bob and Charlie) are separated by a large distance, and then each is given a blue stone or a red stone. The number of blue stones will always be three (the 3-blue case) or one (the 1-blue case). Each of the players must then make a choice: to keep his or her stone or to give it back.

In order to win the 1-blue case, the three players must keep an odd number of stones. In order to win the 3-blue case, the players must give back an odd number of stones.

Alice, Bob and Charlie are allowed to agree on a strategy ahead of time, but once they are given the stones, they may no longer communicate. A classical strategy is an agreement they make that dictates which colors of stones they will keep and which they will give back. A classical strategy cannot win the game, but the article describes an always winning strategy in which the players share three entangled qubits of a quantum computation.