Is this an extension of Fermat's Theorem?
Posted: Mon Nov 17, 2014 5:18 pm
The most famous theorem in math is Fermat's Theorem which was proven in 1994.
In 2009 I was examining multigrades. I dot multiplied them by the natural numbers to create hypermultigrades and I noticed something about these hypermultigrades - none of them went above the second degree. A computer program was unable to find any hypermultigrades above the second degree either.
Here's a link about multigrades: http://books.google.com/books?id=GB5xKd ... =html_text
It would be nice if this conjecture can be proven.
PhilX
In 2009 I was examining multigrades. I dot multiplied them by the natural numbers to create hypermultigrades and I noticed something about these hypermultigrades - none of them went above the second degree. A computer program was unable to find any hypermultigrades above the second degree either.
Here's a link about multigrades: http://books.google.com/books?id=GB5xKd ... =html_text
It would be nice if this conjecture can be proven.
PhilX