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| Format: | Recurso digital |
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Zenodo
2025
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| Online Access: | https://doi.org/10.5281/zenodo.17920685 |
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Table of Contents:
- <div>This paper introduces a declarative mathematical language designed to express</div> <div>reversibility, stability, and structural impossibility.</div> <div>Rather than proving numerical inequalities directly,</div> <div>the language specifies which growth configurations are definable</div> <div>and which are structurally excluded.</div> <div> </div> <div>Within this framework, the ABC conjecture emerges as a necessary theorem:</div> <div>the configurations required for infinite counterexamples</div> <div>cannot be coherently defined without violating fundamental stability principles.</div> <div>The result is not a traditional inequality-based proof,</div> <div>but a language-level demonstration that ABC violations are structurally impossible.</div> <div> </div> <div>The proposed Reversible Stability Language reframes mathematical proof</div> <div>as a question of definability and coherence,</div> <div>and suggests a broader paradigm in which long-standing conjectures</div> <div>are resolved by redesigning the language in which they are expressed.</div> <p> </p>