muEC::SFA::TomA( s[3,1](2*A1) ); // BROKEN EXAMPLE
2 m[3, 1](2 A1) + 2 m[2, 1, 1](2 A1) +
3 m[1, 1, 1, 1](2 A1)
muEC::SFA::TomA( s[3,1](2*A1)*m[2](A2^2)^2, [ A2^2, A3 ] );
muEC::SFA::TomA( s[2]( p[4,3](2*A1) ) + q*m[2,1](A2^2),
[ p[4,3](2*A1) ] );
muEC::SFA::TomA – develops any symmetric function on the m-basis
The muEC::SFA::TomA function analyses sfa and develops any symmetric function in sfa on the basis of m-polynomials.
One can develop only symmetric functions of which alphabets are given in the optional argument.
Call:
muEC::SFA::TomA(sfa, <alist>)
Parameters:
|
sfa: |
any valid expression of SFA |
|
alist: |
a list of alphabets |
Related Functions:
muEC::SFA::SfAExpand, muEC::SFA::ToeA, muEC::SFA::TohA, muEC::SFA::TopA, muEC::SFA::TosA, muEC::SYMF::Tom, muEC::TYP::SfA
muEC::SFA::TomA( s[3,1](2*A1) ); // BROKEN EXAMPLE
2 m[3, 1](2 A1) + 2 m[2, 1, 1](2 A1) +
3 m[1, 1, 1, 1](2 A1)
muEC::SFA::TomA( s[3,1](2*A1)*m[2](A2^2)^2, [ A2^2, A3 ] );
muEC::SFA::TomA( s[2]( p[4,3](2*A1) ) + q*m[2,1](A2^2),
[ p[4,3](2*A1) ] );