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- Created comprehensive README explaining Fermat's Last Theorem - Implemented Python verifier that demonstrates the theorem computationally - Verifies no solutions exist for n > 2 (consistent with the theorem) - Finds all Pythagorean triples (n=2) as known cases - Includes Docker support (Dockerfile + docker-compose.yml) - Added comprehensive test suite - All tests passing Note: This is an educational demonstration, not a mathematical proof. The actual proof by Andrew Wiles (1995) uses advanced mathematics and spans hundreds of pages. Co-authored-by: alfredo.edye <alfredo.edye@bitlogic.io>
Co-authored-by: alfredo.edye <alfredo.edye@bitlogic.io>
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Adds an educational Fermat's Last Theorem verifier to address a request to "solve" the theorem, providing a computational demonstration and explanation instead of a mathematical proof.
The original Linear issue AP-20 asked to "solve" Fermat's Last Theorem. Since this is a complex mathematical proof (not solvable by code), this PR provides an educational resource that explains the theorem, its history, and includes a Python program to computationally verify its properties for small integer values (e.g., finding Pythagorean triples for n=2 and showing no solutions for n>2 within a given range). This approach offers a practical and educational response to the request.
Linear Issue: AP-20