Marouane Rhafli

9 Questions 22 Answers 0 Followers

Questions related from Marouane Rhafli

Beal's Conjecture, the Case (x,y,z)=(n,2n-1,n) Matlab code proved it ?

Hi, More than year ago I published On Beal's Conjecture, the Case (x,y,z)=(n,2n-1,n) where I proved that Beal's conjecture for the case (x,y,z)=(n,2n-1,n) is true. Today I created a simple...

29 December 2021 860 7 View

The connection between primes and odd composite would solve number theory mysteries ?

Prime number-related issues can be viewed from drastically different perspectives by examining the close connections between prime numbers and composite numbers. I read the below study which seems...

01 January 1970 5,726 1 View

Partial solution to Beal's conjecture

Why Wikipedia is still refusing to add my research as one of the partial solutions to Beal's conjecture when (x,y,z)=(n,2n-1,n) ? The research :...

01 January 1970 9,101 0 View

The connection between Riemann zeta function, primes and odd composites ?

What this new equation The Zeta function and its relation to prime numbers using Ma... that connects Riemann zeta function to primes & odd composites will give to the study of the distribution of...

01 January 1970 6,188 0 View

Looking for a co-author for Brocard conjecture

Hi, I am looking for a co-author to refine and send my research about Brocard conjecture to a peer-reviewed journal. Why is this interesting ? It's because I used a new primes/odd composites...

01 January 1970 748 2 View

Number theory and the distribution of primes number are now easier to understand with new equations

Beal conjecture was formulated in 1993 by Andrew Beal ! It's one of the non-solved conjectures in mathematics ! In 2020, I was the first and the only one who published the exact analytic...

01 January 1970 7,792 3 View

Experimental results using ML techniques

Wit the raise of AI and ML techniques, it's now easier than before to experimentally test maths algorithms, In my recent discussion with Michael Jagdeo, he was able to make a quick thesis...

01 January 1970 990 3 View

The exact analytic expression of Beal's conjecture

Hi, in my research : On Beal's Conjecture, the Case (x,y,z)=(n,2n-1,n) I gave the exact analytic expression (showing the common prime factors and the ) of beal's conjecture for a special...

01 January 1970 8,554 0 View

Any prime number is the product of a greater prime and a fractional number less than 1

In my attempt to solve Beal's conjecture I found the exact analytic expression where a prime is the product of a greater prime and a fractional number (screenshot attached). I used the exact...

01 January 1970 4,536 0 View