30 Apr
2003
30 Apr
'03
2:44 p.m.
Thanks for the suggestions! In the special case Q = cbrt 2, R = cbrt 3, I spotted a zero divisor. (Q-R)^3 = Q^3 - R^3 since the cross terms cancel out. = 2 - 3 = -1 in the special case. So 1 + (Q-R)^3 = 0, and it's the product of 1 + Q - R with 1 - (Q-R) + (Q-R)^2. This construction seems to work on a lot of cases. Rich rcs@cs.arizona.edu