Independent peer review of the paper's claims
Research gap analysis derived from 3 mathematics papers in our local library.
The gap
Independent peer review of the paper's claims. - Formal verification of the ternary increment lemma. - Extension of the results to other areas of mathematics.
Evidence profile
Stated in the cells research gap and cells future research sections of the source papers, classified as general, all from Zenodo (CERN European Organization for Nuclear Research).
Research trend
Established — well-defined area with open sub-problems.
Supporting evidence — 3 representative gaps
- Ternary Goldbach analysis (2026) · Zenodo (CERN European Organization for Nuclear Research) · doi
The paper identifies a gap in the understanding of the structural conditions for a counterexample to the Ternary Goldbach Conjecture. - The gap is in the intuitive understanding of the conditions that a counterexample would need to satisfy.
generalstated in cells research gapevidence 5/5Keywords: paper identifies gap understanding structural conditions counterexample ternary - Phi: A Discrete Lyapunov Approach to the Collatz Conjecture - Bioacoustic Resonance, Ternary Digit Sums, and Formal Verification in Lean 4 (2026) · Zenodo (CERN European Organization for Nuclear Research) · doi
Independent peer review of the paper's claims. - Formal verification of the ternary increment lemma. - Extension of the results to other areas of mathematics.
generalstated in cells future researchevidence 5/5Keywords: independent peer review paper claims formal verification ternary - The Goldbach Problem for Primorials: Singular Series, Type II Sums, and LPF Structure (2026) · Zenodo (CERN European Organization for Nuclear Research) · doi
The Goldbach conjecture remains unproven for all even integers. - The problem is restricted to the primorial family in this paper. - An unconditional proof of the Goldbach conjecture for primorials is not achieved.
generalstated in cells research gapevidence 5/5Keywords: goldbach conjecture remains unproven all even integers problem
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