- #1
Brimley
- 77
- 0
Hello Physics Forums,
I read around and saw a few examples for Fermat's last theorem for exponents 1 and 2, but I was wondering if this can be proven for exponent 3. That is:
Proof that IF [itex]x^3+y^3=z^3[/itex], where [itex]x,y,[/itex] and [itex]z[/itex] are rational integers, then [itex]x, y, [/itex] or [itex]z[/itex] is [itex]0[/itex].
Can this be done?
I read around and saw a few examples for Fermat's last theorem for exponents 1 and 2, but I was wondering if this can be proven for exponent 3. That is:
Proof that IF [itex]x^3+y^3=z^3[/itex], where [itex]x,y,[/itex] and [itex]z[/itex] are rational integers, then [itex]x, y, [/itex] or [itex]z[/itex] is [itex]0[/itex].
Can this be done?