Abstract
The proof of The Beal’s Conjecture.
Highlights
E It is easy to see that if either are co-prime or, if not co-prime that any common factor could be divided out of each term until the equation existed with co-prime
T bases. (Co-prime is synonymous with pairwise relatively prime and means that in a given set of numbers, no two of the numbers share a common factor)
You could restate Fermat's Last Theorem (FLT) by saying that is impossible with co-prime bases
Summary
E It is easy to see that if either are co-prime or, if not co-prime that any common factor could be divided out of each term until the equation existed with co-prime. Abstract: The proof of The Beal’s Conjecture. The famous Fermat's Last Theorem (FLT) assertion that for all and for all
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