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We prove that the 2D Ising model is complete in the sense that the partition function of any classical q-state spin model (on an arbitrary graph) can be expressed as a special instance of the partition function of a 2D Ising model with complex inhomogeneous couplings and external fields.
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Graph states are usually defined as the joint eigenstates of the operators K j = X j ⨂ k | ( j , k ) ∈ E Z k K_{j}=X_{j}\bigotimes_{k|(j,k)\in E}Z_{k} [ 10 ] . To be precise, | φ G ~ ⟩ |\varphi_{\tilde{G}}\rangle is equivalent to a graph state up to local Hadamard operations on all qubits in V E V_{E}
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M. Van den Nest, W. Dür and H. J. Briegel, Phys. Rev. Lett. 98
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M. Van den Nest et al
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