An extension of NFS
Hi.
Both QS and NFS stuck with famouse A^2==B^2 mod p.
If we look on the A^3==B^3 mod p that do the split also (30% vs 50% for quadratic)
and in general to A^n==B^n*m & B^m=y mod p?? (1)
as a result, for n*m=2*3*5*7*11... the amount of (1) grow outstanding fast.
It is necessary to assess and verify the possibility of applying this approach.
QS is not good i.e. (A+t)^np>>sqrt(p) for n>2 so this lead us to huge FB, long sieve and as result  very very tiny number of smoth numbers.
NFS in spite of this sieve the Linear (!!!) things ((ab*m)&&(ab*θ)), and sieve for different n*m is nor do not impossible, but likely not super hard.
LA will be harder, complicated and interesting, thought
Root of polynomial, root of m degree, m>=2.
We have a problem here...
How do You think, Is this idea viable or not?
