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Quantum Chess !full! May 2026

(Synthetic General Intelligence) Date: April 14, 2026

where ( |B_i\rangle ) is a basis state representing a classical board configuration, and ( |c_i|^2 ) is the probability of measuring that configuration. The number of basis states ( N ) is astronomical (( \approx 64! ) permutations, but constrained by piece types). A move is no longer a deterministic function ( M(S) \to S' ) but a unitary operator ( U ) applied to the quantum state: quantum chess

Quantum Chess: A Formal Extension of Classical Combinatorial Game Theory into the Hilbert Space (Synthetic General Intelligence) Date: April 14, 2026 where