Quantum tripartite intrinsic non-locality (QTINL Sample Clauses

Quantum tripartite intrinsic non-locality (QTINL of a quantum correlation p(a, b, c|x, y, z) is defined as NQ(A; B; C)p := sup inf I(A; B; C|EXY Z)ρ, (31) 2 q(x,y,z) ρABCXY ZE where q(x, y, z) is a probability distribution for the inputs of Alice, Bob, and Charlie and ρABCXY ZE is a quantum extension, as in (16), of the state shared by Alice, Bob, and Charlie, given by Σ ρABCXY ZE = a,b,c,x,y,z
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Quantum tripartite intrinsic non-locality (QTINL of a quantum correlation p(a, b, c|x, y, z) is defined as Q p N (A; B; C) := 1 sup inf I(A; B; C|EXY Z)ρ, (24) 2 q(x,y,z) ρABCXY ZE where q(x, y, z) is a probability distribution for the inputs of Xxxxx, Xxx, and Xxxxxxx and xXXXXX ZE is a quantum extension, as in (12), of the state shared by Xxxxx, Xxx, and Xxxxxxx, given by Σ ρABCXY ZE = a,b,c,x,y,z

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