Review of Generalized Fermat Number & Few Properties of Prime Number with respect to N-equation [ READ ]
Debajit Das
It cannot be denial of the fact that with the help of N-equation theory we have received the answers of so many unsolved problems in number theory. N-equation is nothing but the systematic arrangement of all Pythagorean triplets, details of which was first published in this journal IJSER vide Aug-edition 2013 and by which first we have been able to penetrate the mystery of Beal equation. Then with further development of N-equation we unveiled the mystery of Generalized Fermat Number published in same journal Nov-edition, 2015 and so many related conjectures in between. Now it is felt necessary to review the proof of Generalized Fermat Number once again just to have a clear picture and to highlight few properties of prime numbers generated out of this. The most important highlight of which is how twin primes form with respect to N-equation.
Debajit Das
It cannot be denial of the fact that with the help of N-equation theory we have received the answers of so many unsolved problems in number theory. N-equation is nothing but the systematic arrangement of all Pythagorean triplets, details of which was first published in this journal IJSER vide Aug-edition 2013 and by which first we have been able to penetrate the mystery of Beal equation. Then with further development of N-equation we unveiled the mystery of Generalized Fermat Number published in same journal Nov-edition, 2015 and so many related conjectures in between. Now it is felt necessary to review the proof of Generalized Fermat Number once again just to have a clear picture and to highlight few properties of prime numbers generated out of this. The most important highlight of which is how twin primes form with respect to N-equation.
