The irrational-exponent conjecture for Fermat-type equations
The irrational-exponent conjecture for Fermat-type equations
Let be positive integers and let be an exponent such that
Irrational-exponent conjecture. Then is irrational. Equivalently, no such equation has a rational exponent under these hypotheses. This statement is presented after the paper's claimed proof of Fermat's Last Theorem, so its mathematical status is not established by the supplied text.
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Primary source
Hector Ivan Nunez, “The Cartesian method and Fermat's Last Theorem”, arXiv:2106.11775 (2022).
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