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Euler’s Double Equations Equivalent to Fermat’s Last Theorem |
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PP: 11-15 |
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Author(s) |
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Andrea Ossicini,
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Abstract |
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| In this work we illustrate that a possible proof of Fermat’s Last Theorem derives from an appropriate use of the concordant forms of Euler and from an equivalent ternary quadratic homogeneous Diophantine equation able to accommodate a solution of Fermat’s equation. The impossibility of solving the second degree Diophantine equation thus obtained is certainly possible also through methods known and discovered by Fermat.
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