Parametrizing Correlation Timing in Quantum Entanglement: A Lorentz-Structured Ansatz in Terms of Concurrence

Quantum entanglement is commonly assumed to exhibit no measurable correlation delay, independent of entanglement strength. This paper asks whether that limit maybe a special case rather than a universal property, and proposes a quantitative formulation for how correlation timing may depend on the degree of entanglement. The formulation parametrizes correlation timing as a function of Concurrence, satisfying three explicit requirements: zero delay at C = 1, classical light-travel time at C = 0, and continuous monotonic interpolation without new physical scales. Among the functions satisfying those requirements, the Euclidean member n = 2 is singled out as the unique Euclidean consequence of the geometric resource hypothesis: if timing and entanglement are orthogonal projections of a shared quadratic resource, then the Lorentz-structured form follows, consistent with the quadratic geometry established for Bell violation by the Horodecki criterion and for two-qubit entanglement geometry by other authors. The formulation is placed on the table as a falsifiable quantitative candidate: open to experimental test, open to full theoretical derivation, and open to replacement by a better parametrization. Its relevance is not tied to any single protocol or application.