Assuming C Less Then Rad2 (Abc), a New Proof of the Abc Conjecture
Abdelmajid Ben Hadj Salem
Abstract
Abdelmajid Ben Hadj Salem
Abstract
In this paper, we consider the abc conjecture. Assuming that c<rad^2(abc) is true, we give a new proof of the abc conjecture, by proceeding with the contradiction of the definition of the abc conjecture, for \epsilon \geq 1, then for \epsilon \in ]0,1[.
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In this paper, we consider the abc conjecture. Assuming that c<rad^2(abc) is true, we give a new proof of the abc conjecture, by proceeding with the contradiction of the definition of the abc conjecture, for \epsilon \geq 1, then for \epsilon \in ]0,1[.
Key concepts: Conjecture, abc conjecture, Combinatorics, Contradiction, Mathematics, Beal's conjecture, Philosophy, Epistemology