PreprintCC BY 4.0Zenodo
Deterministic Proof of Goldbach's Conjecture via Spatial Shift
Abstract
The paper presents a spatial approach to numbers, providing a deterministic and constructive proof of Goldbach's conjecture. By arranging even numbers into two counter-directional odd sequences, the author demonstrates an algorithmic spatial shift that guarantees a strictly defined lower bound for the number of representations. The resulting formula shows that the number of Goldbach pairs grows continuously and never drops to zero, resolving the problem without probabilistic assumptions.
Related
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- A Candidate Proof Architecture for Binary Goldbach: Signed Möbius–Prime Correlations, Quartic Sieve Reassembly, Balanced Type-II Dispersion, and the Remaining Parity-Separation Theorem
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BibTeX
@misc{gasanov2026deterministic,
title = {{Deterministic Proof of Goldbach's Conjecture via Spatial Shift}},
author = {ramzes gasanov},
howpublished = {Zenodo},
year = {2026},
month = oct,
doi = {10.5281/zenodo.23509042},
url = {https://zenodo.org/records/23509042},
note = {CC BY 4.0},
}
RIS
TY - UNPB
TI - Deterministic Proof of Goldbach's Conjecture via Spatial Shift
AU - ramzes gasanov
PY - 2026
DA - 2026/10/20
PB - Zenodo
DO - 10.5281/zenodo.23509042
UR - https://zenodo.org/records/23509042
AB - The paper presents a spatial approach to numbers, providing a deterministic and constructive proof of Goldbach's conjecture. By arranging even numbers into two counter-directional odd sequences, the author demonstrates an algorithmic spatial shift that guarantees a strictly defined lower bound for the number of representations. The resulting formula shows that the number of Goldbach pairs grows continuously and never drops to zero, resolving the problem without probabilistic assumptions.
ER -