A BUFT Field-Theoretic Reformulation of the Riemann Hypothesis

This paper presents a BUFT (Bijay Unified Field Theory) field-theoretic reformulation of the Riemann Hypothesis through prime-memory collapse, C–X balance, and the leakage functional L(s)=Im[s(1−s)]. It does not claim a completed conventional proof of the Riemann Hypothesis. Instead, it establishes an internal BUFT theorem and identifies a standard mathematical translation target: deriving the zero-leakage condition from accepted structures such as positivity, self-adjointness, explicit formula methods, or spectral theory, without assuming the critical line. This paper presents a BUFT (Bijay Unified Field Theory) field-theoretic reformulation of the Riemann Hypothesis through prime-memory collapse, C–X balance, and the leakage functional L(s)=Im[s(1−s)]. It does not claim a completed conventional proof of the Riemann Hypothesis. Instead, it establishes an internal BUFT theorem and identifies a standard mathematical translation target: deriving the zero-leakage condition from accepted structures such as positivity, self-adjointness, explicit formula methods, or spectral theory, without assuming the critical line.