Fermat’s Last Theorem: A one-operation proof

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  • Thread starter Thread starter Victor Sorokine
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SUMMARY

The forum discussion centers on an elementary proof of Fermat's Last Theorem (FLT) proposed by Victor Sorokine, which simplifies the equation a^n + b^n = c^n through digit manipulation in various bases. The proof involves multiplying the equation by 11^n and analyzing the last digits of the sums involved. Despite the proof's simplicity, participants express confusion over notation and specific assertions, particularly regarding the last digits and their implications in different bases, such as base 13. The proof has garnered attention from around 1,000 individuals, yet feedback remains sparse.

PREREQUISITES
  • Understanding of Fermat's Last Theorem
  • Knowledge of the Newton Binomial Theorem
  • Familiarity with Fermat's Little Theorem
  • Basic arithmetic operations and number manipulation in various bases
NEXT STEPS
  • Study the implications of Fermat's Little Theorem in modular arithmetic
  • Explore the Newton Binomial Theorem and its applications in number theory
  • Research the properties of numbers in different bases, particularly base 11 and base 13
  • Examine existing critiques and analyses of Sorokine's proof for deeper insights
USEFUL FOR

Mathematicians, number theorists, and students interested in advanced proofs and the intricacies of Fermat's Last Theorem, particularly those exploring elementary approaches to complex mathematical concepts.

  • #151
ComputerGeek said:
please oh please kill this thread.


Please explain to me why ?
 

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