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Groundbreaking Proof for Goldbach’s Conjecture Verification with Mathematical Induction Formula

EasyChair Preprint 13920

13 pagesDate: July 10, 2024

Abstract

This document forwards a freshly unearthed test of the Goldbach Conjecture,
a longstanding enigma in the theory of numbers put forth by
Christian Goldbach in 1742. In our point of view, we have been able to
come up with a simple and yet stunning explanation on how numbers
which are divisible by 2 could be permanently expressed as the sum of
two prime numbers. Through an extensive analysis, it will be seen that
every other two numbers above 2 can always be expressed in that manner.
Our evidence is based on fundamental theories of numbers and original
methods that solve the problem without any difficulty. Consequently, understanding
is not difficult at all. The pathway for further research in
number theory has just been brought to light while at the same time indicating
how vital determination and a variation of outlook are for any
endeavour.

Keyphrases: Goldbach Conjecture, Prime number, integers

BibTeX entry
BibTeX does not have the right entry for preprints. This is a hack for producing the correct reference:
@booklet{EasyChair:13920,
  author    = {Budee U Zaman},
  title     = {Groundbreaking Proof for Goldbach’s Conjecture Verification with Mathematical Induction Formula},
  howpublished = {EasyChair Preprint 13920},
  year      = {EasyChair, 2024}}
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