FLT. Formulas of Numbers A, B, C

Theorem. In a hypothetical equality A n + B n - C n = 0 in a number system with a prime base n > 2, mutually prime natural numbers A, B, C (mod n k ) starting from k=1 equal to the numbers A 1 n^(k-1) , B 1 n^(k-1) , C 1 n^(k-1) (mod n k ), where k can be arbitrarily large.

Publication Details

Journal
Archivos de Ciencia e Investigación
Published
2025-05-29
DOI
https://doi.org/10.33140/adci.01.01.10
Primary Topic
Analytic Number Theory Research
Type
article
Field-Weighted Citation Impact
0.00
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article

FLT. Formulas of Numbers A, B, C

Archivos de Ciencia e Investigación
Analytic Number Theory Research
article

FLT. Formulas of Numbers A, B, C

article en

Abstract

Theorem. In a hypothetical equality A n + B n - C n = 0 in a number system with a prime base n > 2, mutually prime natural numbers A, B, C (mod n k ) starting from k=1 equal to the numbers A 1 n^(k-1) , B 1 n^(k-1) , C 1 n^(k-1) (mod n k ), where k can be arbitrarily large.

Archivos de Ciencia e InvestigaciónVol. 1(1)
Openalex Percentile: Top 73%
Analytic Number Theory Research
DOIOpen Access PDFOpenAlex
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FLT. Formulas of Numbers A, B, C · Archivos de Ciencia e Investigación (2025) | TGRS Research Map | TGRS