- #1
Kummer
- 297
- 0
Consider the Diophantine equation:
[tex]y^3 = x^2 + 2[/tex]
Without using rational elliptic curves and unique factorization in [tex]\mathbb{Z}[\sqrt{-2}][/tex] how many different ways can you show that this equation has only a single solution.
Historical question: Who was the mathematician who created the concept of UFD? I think it was Leopold Kroneckor, am I correct?
[tex]y^3 = x^2 + 2[/tex]
Without using rational elliptic curves and unique factorization in [tex]\mathbb{Z}[\sqrt{-2}][/tex] how many different ways can you show that this equation has only a single solution.
Historical question: Who was the mathematician who created the concept of UFD? I think it was Leopold Kroneckor, am I correct?