FINDING: Quantum teleportation is a protocol for transferring an unknown quantum state via shared entanglement and classical communication — not a transfer of matter or energy. | MATH: Core protocol: Bell state \(|Φ^+ = {1}{√2}(|00 + |11)\); teleported state \(|ψ = α|0 + β|1\) with \(|α|^2 + |β|^2 = 1\). After Bell measurement, Bob applies one of four Pauli corrections: \(I, X, Z, XZ\) (identity, bit-flip, phase-flip, both). Success probability = 1 (deterministic) given the classical 2-bit channel. No faster-than-light signaling — information rate limited by classical bits. | CONNECTION: The four Bell states form a basis of the 2-qubit Hilbert space \(C^2 ⊗ C^2\), isomorphic to the root system of \(D_2\) (or \(A_1 × A_1\)) — a crystallographic symmetry. The coefficients \(α, β\) are complex numbers on the unit sphere \(S^3\), whose Hopf fibration relates to the golden rati Author: Andrew Stewart Caldin, Independent Researcher, UK. Part of the E8 Intelligence Research series. Platform: e8intelligence.com
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