Detecting Riemann zeros from composite-coded sieve remainders in 6k ±1

Key Points

• To introduce a method for representing nontrivial zeros of the Riemann zeta function using composite coding.
• Develop a composite-centered representation approach.
• Utilize lattice points in the format 6k±1.
• Analyze sieve remainders to identify zeros.
• Demonstrated a novel representation of Riemann zeros.
• Showed potential for new insights into their distribution in the given lattice.