| #### D.2.8.16 id2mod Procedure from library `polylib.lib` (see polylib_lib). Usage: id2mod(I,vpos); I ideal, vpos intvec Return: module corresponding to the ideal by replacing var(vpos[i]) by gen(i) and omitting all generators var(vpos[i])*var(vpos[j]) Note: * This procedure only makes sense if the ideal contains all var(vpos[i])*var(vpos[j]) as monomial generators and all other generators of I are linear combinations of the var(vpos[i]) over the ring in the other variables. * This is the inverse procedure to mod2id and should be applied only to ideals created by mod2id using the same intvec vpos (possibly after a standard basis computation) Example:
    LIB "polylib.lib";
    ring r=0,(e(1),e(2),x,y,z),(dp(2),ds(3));
    ideal i=e(2)^2,e(1)*e(2),e(1)^2,e(1)*y+e(2)*x;
    intvec iv=2,1;
    id2mod(i,iv);
    ==> _[1]=x*gen(1)+y*gen(2)

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