Andere Kunden interessierten sich auch für
![A Collection Of Special Sextic Diophantine Equations With Solutions]( "A Collection Of Special Sextic Diophantine Equations With Solutions")
A Collection Of Special Sextic Diophantine Equations With Solutions37,99 €![Dio-Triples and Dio-Quadruples]( "Dio-Triples and Dio-Quadruples")
Dio-Triples and Dio-Quadruples16,99 €![Possible Solutions of the Diophantine Equation]( "Possible Solutions of the Diophantine Equation")
Possible Solutions of the Diophantine Equation23,99 €![Diophantine Approximation and Dirichlet Series]( "Diophantine Approximation and Dirichlet Series")
Diophantine Approximation and Dirichlet Series88,99 €![Diophantine geometric figures]( "Diophantine geometric figures")
Diophantine geometric figures37,99 €![Diophantine Approximation and Dirichlet Series]( "Diophantine Approximation and Dirichlet Series")
Diophantine Approximation and Dirichlet Series88,99 €![Special higher degree diophantine problems with solutions]( "Special higher degree diophantine problems with solutions")
Special higher degree diophantine problems with solutions16,99 €
Generally, we see the solutions with restricting in finite range; we use to find solutions for Diophantine equations. However, in my work, I have discussed and introduced a novel approach to solve Diophantine equations. Also, without restricting the solutions range and set (N or Z or Q or R or C), we can find solutions infinitely in some new Diophantine equations, which I call as, Dio-Gandhi equations. Precisely, we can find solutions in any range and in any set. I have an interest in several areas of mathematics, one of which is perhaps the oldest unsolved problem in mathematics, the existence (or otherwise) of an perfect number In 2008. I obtained a minor but original result, that any odd perfect number (if such exists) must have the form 12m + 1 or 324m + 81 or 468m + 117. In this thesis, we will establish some interesting and important theorems.