|
|
|
[Next][Prev] [Right] [Left] [Up] [Index] [Root]
The ChangeRing function enables the changing of the coefficient ring
of a local polynomial ring or ideal.
ChangeRing(I, L) : RngMPolLoc, Rng -> RngMPolLoc
Given an ideal I of a local polynomial ring R=K[x1, ..., xn] of
rank n with coefficient ring K, together with a field L, construct
the ideal J of the polynomial field S=L[x1, ..., xn]
obtained by coercing the coefficients of the elements of the basis of I
into L.
It is necessary that all elements of the old coefficient field K
can be automatically coerced into the new coefficient field L.
If K and L are fields and K is known to be a subfield of L
and the current basis of I is a standard basis, then the basis of
J is marked automatically to be a standard basis of J.
[Next][Prev] [Right] [Left] [Up] [Index] [Root]
|
|
