Now we find a scaling relation for the gn(e).
Recall rn = 4n/6.
| gn+1(4e) = fn+1(-2 + 4e/rn+1) |
| = fn+1(-2 + e/rn) |
| = (fn(-2 + e/rn))2 + (-2 + e/rn) |
| = (gn(e))2 - 2 + e/rn |
Taking the limit as n -> infinity, we obtain
g(4e) = g(e)2 - 2
Return to Hurwitz-Robucci scaling.