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gap> U_G2 := UnipotChevSubGr("G", 2, Rationals);;
gap> a := Indeterminate( Rationals, "a" );
a
gap> b := Indeterminate( Rationals, "b", [a] );
b
gap> c := Indeterminate( Rationals, "c", [a,b] );
c
gap> x := UnipotChevElemByFC(U_G2, [[3,1], [1,0], [0,1]], [a,b,c] );
x_{[3, 1]}( a ) * x_{[1, 0]}( b ) * x_{[0, 1]}( c )
gap> y := CanonicalForm(x);
x_{[1, 0]}( b ) * x_{[0, 1]}( c ) * x_{[3, 1]}( a ) * x_{[3, 2]}( a*c )
Now you want to do further computations for these: so you need the sequence of roots and coefficients. There seems to be no documented way to do that! We should add one.
In the meantime, users can directly access the innards of those objects:
gap> x!.roots;
[5, 1, 2]
gap> x!.felems;
[ a, b, c ]
gap> y!.roots;
[1, 2, 5, 6]
gap> y!.felems;
[ b, c, a, a*c ]
The text was updated successfully, but these errors were encountered:
Suppose you created some elements with unipot:
Now you want to do further computations for these: so you need the sequence of roots and coefficients. There seems to be no documented way to do that! We should add one.
In the meantime, users can directly access the innards of those objects:
The text was updated successfully, but these errors were encountered: