| ##### 7.5.24.0. qminor Procedure from library `qmatrix.lib` (see qmatrix_lib). Usage: qminor(I,J,n); I,J intvec, n int Return: poly, the quantum minor of a generic n*n quantum matrix Assume: I is the ordered list of the rows to consider in the minor, J is the ordered list of the columns to consider in the minor, I and J must have the same number of elements, n is the order of the quantum matrix algebra you are working with (quantMat(n)). The base ring should be constructed using `quantMat`. Example:
    LIB "qmatrix.lib";
    def r = quantMat(3); // let r be a quantum matrix of order 3
    setring r;
    intvec u = 1,2;
    intvec v = 2,3;
    intvec w = 1,2,3;
    qminor(w,w,3);
    ==> y(1)*y(5)*y(9)+(-q)*y(1)*y(6)*y(8)+(-q)*y(2)*y(4)*y(9)+(q^2)*y(2)*y(6)*y(\
       7)+(q^2)*y(3)*y(4)*y(8)+(-q^3)*y(3)*y(5)*y(7)
    qminor(u,v,3);
    ==> y(2)*y(6)+(-q)*y(3)*y(5)
    qminor(v,u,3);
    ==> y(4)*y(8)+(-q)*y(5)*y(7)
    qminor(u,u,3);
    ==> y(1)*y(5)+(-q)*y(2)*y(4)
See also: quantMat.

User manual for Singular version 4.4.0, 2024, generated by texi2html.