Laura Mančinska, Vern I. Paulsen, Ivan G. Todorov, Andreas Winter
Abstract
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We show that the $^*$-algebra of the product of two synchronous games is the tensor product of the corresponding $^*$-algebras. We prove that the product game has a perfect C$^*$-strategy if and only if each of the individual games does, and that in this
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We show that the $^*$-algebra of the product of two synchronous games is the tensor product of the corresponding $^*$-algebras. We prove that the product game has a perfect C$^*$-strategy if and only if each of the individual games does, and that in this
Key concepts: Mathematics