Use R ::= QQ[t,x,y,z];
I := Ideal(x^2-yt,xy-zt,xy);
$gb.Start_Res(I);
$gb.Steps(I,6);
$gb.GetNthSyzShifts(I,2);
Shifts([x^2yz])
-------------------------------
$gb.Complete(I);
$gb.GetNthSyzShifts(I,2);
Shifts([x^2yz, txyz, tx^2z, x^3y])
-------------------------------
J := Ideal(t,x)^3;
Res(J);
0 --> R^3(-4) --> R^4(-3)
-------------------------------
$gb.GetNthSyzShifts(J,1);
Shifts([x^3, tx^2, t^2x, t^3])
-------------------------------
$gb.GetNthSyzShifts(J,2);
Shifts([tx^3, t^2x^2, t^3x])
-------------------------------
SS := It;
SS[1];
tx^3
-------------------------------
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