where
result =
Usage:
<deg01 I d result
Given an ideal I in 2 sets of variables (i.e. ring has two blocks), find
a k-basis for the degree (d, 1) part of the quotient ring S/I.
Parameters:
I = ideal, bihomogeneous, where first weight vector is the one used in
the ring, and the second is: each variable in the first block
of variables has degree 1, and the rest have degree 0. It is
assumed that a STANDARD BASIS of I HAS BEEN COMPUTED.
d = integer.
Output values:
result = the ideal consisting of a set of monomials of
degree (d, 1) which form a basis of S/I in degree (d,1).