The Holographic Strong-CP K-Locking Theorem: Exact Strong-Channel Null from Universal K = 256 ln(2)/9 and Discrete Boundary Closure

Key Points

• The aim is to resolve the strong CP problem using a K-driven approach to closure without requiring axions.
• Developed a holographic model focusing on CP-odd coherence suppression
• Analyzed the universal boundary timescale τ_K via K and ΔE_CP
• Examined periodic reversible orbits for boundary closure
• CP-odd coherence is dynamically suppressed to e^(−K)
• The strong CP problem is addressed without the need for axions
• Achieved exact projection through discrete boundary closure on orbits