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// Copyright 2003 Michael E. Stillman
#include "solvable.hpp"
#include "gbring.hpp"
SolvableAlgebra::~SolvableAlgebra()
{
// Nothing to do
}
bool SolvableAlgebra::initialize_solvable(const Matrix *Q)
{
Q_ = Q;
return true;
}
SolvableAlgebra *SolvableAlgebra::create(const Ring *K,
const Monoid *M,
const Matrix *Q)
{
SolvableAlgebra *result = new SolvableAlgebra;
result->initialize_poly_ring(K, M);
if (!result->initialize_solvable(Q)) return 0;
result->gb_ring_ = GBRing::create_SolvableAlgebra(K, M, result);
return result;
}
SolvableAlgebra *SolvableAlgebra::create(const PolynomialRing *R,
const Matrix *Q)
{
return create(R->getCoefficients(), R->getMonoid(), Q);
}
#if 0
// const SolvableAlgebra *SolvableAlgebra::createPolyRing(const Monoid *M) const
// // creates this[M], which is commutative in M variables, but skew commutative in
// // (some of) the variables of this
// {
// const Monoid *newM = Monoid::tensor_product(M, getMonoid());
// if (newM == 0) return 0;
//
// // Somehow generate a new matrix Q?
// const Matrix *Q = Q_;
//
// return create(getCoefficients(),
// newM,
// this,
// M,
// Q);
// }
#endif
ring_elem SolvableAlgebra::mult_by_term(const ring_elem f,
const ring_elem c,
const int *m) const
// Computes c*m*f, BUT NOT doing normal form wrt a quotient ideal..
{
// TODO
#ifdef DEVELOPMENT
#warning "implement SolvableAlgebra::mult_by_term"
#endif
return ZERO_RINGELEM;
}
ring_elem SolvableAlgebra::power(const ring_elem f, mpz_srcptr n) const
{
std::pair<bool, int> n1 = RingZZ::get_si(n);
if (n1.first)
return power(f, n1.second);
else
throw exc::engine_error("exponent too large");
}
ring_elem SolvableAlgebra::power(const ring_elem f, int n) const
{
return Ring::power(f, n);
}
// Local Variables:
// compile-command: "make -C $M2BUILDDIR/Macaulay2/e "
// indent-tabs-mode: nil
// End:
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