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May 24, 2026Open Access

Fermat's last theorem: 17 century proof - about the case XYZ is a multiple of n.

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Key Points

To derive the necessary conditions for the ordered pair (X, Y, Z) in relation to Fermat's Last Theorem when X is a multiple of n.
Derived mathematical equations showing relationships between G, R, and L in the context of n.
Focused on ordered pairs (X, Y, Z) satisfying specific forms and conditions.
Established a specific form for (X, Y, Z) as dependent on the variables G, R, n, and L.
Showed explicit calculations indicating conditions under which these ordered pairs hold true.

Implication

Mathematical proof investigates conditions of ordered pairs satisfying Fermat's Last Theorem, suggesting new insights.

Abstract

I derived that the form of ordered pair (X,Y,Z) must be satisfied. If X is a multiple of n, the (X,Y,Z)= (1/2)(G^n-R^n+n^(kn-1)

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Cite This Study

Eunho Lee (2026) studied this question.

synapsesocial.com/papers/6a153b00b5d9c58d83e8d333 https://doi.org/10.5281/zenodo.20366919

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