ppl-1.2/src/Linear_Form_inlines.hh

/* Linear_Form class implementation: inline functions.
   Copyright (C) 2001-2010 Roberto Bagnara <bagnara@cs.unipr.it>
   Copyright (C) 2010-2016 BUGSENG srl (http://bugseng.com)

This file is part of the Parma Polyhedra Library (PPL).

The PPL is free software; you can redistribute it and/or modify it
under the terms of the GNU General Public License as published by the
Free Software Foundation; either version 3 of the License, or (at your
option) any later version.

The PPL is distributed in the hope that it will be useful, but WITHOUT
ANY WARRANTY; without even the implied warranty of MERCHANTABILITY or
FITNESS FOR A PARTICULAR PURPOSE.  See the GNU General Public License
for more details.

You should have received a copy of the GNU General Public License
along with this program; if not, write to the Free Software Foundation,
Inc., 51 Franklin Street, Fifth Floor, Boston, MA 02111-1307, USA.

For the most up-to-date information see the Parma Polyhedra Library
site: http://bugseng.com/products/ppl/ . */

#ifndef PPL_Linear_Form_inlines_hh
#define PPL_Linear_Form_inlines_hh 1

#include "Variable_defs.hh"
#include <iostream>
#include <stdexcept>

namespace Parma_Polyhedra_Library {

template <typename C>
inline dimension_type
Linear_Form<C>::max_space_dimension() {
  return vec_type().max_size() - 1;
}

template <typename C>
inline
Linear_Form<C>::Linear_Form()
  : vec(1, zero) {
  vec.reserve(compute_capacity(1, vec_type().max_size()));
}

template <typename C>
inline
Linear_Form<C>::Linear_Form(dimension_type sz, bool)
  : vec(sz, zero) {
  vec.reserve(compute_capacity(sz, vec_type().max_size()));
}

template <typename C>
inline
Linear_Form<C>::Linear_Form(const Linear_Form& f)
  : vec(f.vec) {
}

template <typename C>
inline
Linear_Form<C>::~Linear_Form() {
}

template <typename C>
inline dimension_type
Linear_Form<C>::size() const {
  return vec.size();
}

template <typename C>
inline void
Linear_Form<C>::extend(dimension_type sz) {
  assert(sz > size());
  vec.reserve(compute_capacity(sz, vec_type().max_size()));
  vec.resize(sz, zero);
}

template <typename C>
inline
Linear_Form<C>::Linear_Form(const C& n)
  : vec(1, n) {
  vec.reserve(compute_capacity(1, vec_type().max_size()));
}

template <typename C>
inline dimension_type
Linear_Form<C>::space_dimension() const {
  return size() - 1;
}

template <typename C>
inline const C&
Linear_Form<C>::coefficient(Variable v) const {
  if (v.space_dimension() > space_dimension()) {
    return zero;
  }
  return vec[v.id()+1];
}

template <typename C>
inline C&
Linear_Form<C>::operator[](dimension_type i) {
  assert(i < size());
  return vec[i];
}

template <typename C>
inline const C&
Linear_Form<C>::operator[](dimension_type i) const {
  assert(i < size());
  return vec[i];
}

template <typename C>
inline const C&
Linear_Form<C>::inhomogeneous_term() const {
  return vec[0];
}

template <typename C>
inline memory_size_type
Linear_Form<C>::total_memory_in_bytes() const {
  return sizeof(*this) + external_memory_in_bytes();
}

/*! \relates Linear_Form */
template <typename C>
inline Linear_Form<C>
operator+(const Linear_Form<C>& f) {
  return f;
}

/*! \relates Linear_Form */
template <typename C>
inline Linear_Form<C>
operator+(const Linear_Form<C>& f, const C& n) {
  return n + f;
}

/*! \relates Linear_Form */
template <typename C>
inline Linear_Form<C>
operator+(const Linear_Form<C>& f, const Variable v) {
  return v + f;
}

/*! \relates Linear_Form */
template <typename C>
inline Linear_Form<C>
operator-(const Linear_Form<C>& f, const C& n) {
  return -n + f;
}

/*! \relates Linear_Form */
template <typename C>
inline Linear_Form<C>
operator-(const Variable v, const Variable w) {
  return Linear_Form<C>(v, w);
}

/*! \relates Linear_Form */
template <typename C>
inline Linear_Form<C>
operator*(const Linear_Form<C>& f, const C& n) {
  return n * f;
}

/*! \relates Linear_Form */
template <typename C>
inline Linear_Form<C>&
operator+=(Linear_Form<C>& f, const C& n) {
  f[0] += n;
  return f;
}

/*! \relates Linear_Form */
template <typename C>
inline Linear_Form<C>&
operator-=(Linear_Form<C>& f, const C& n) {
  f[0] -= n;
  return f;
}

/*! \relates Linear_Form */
template <typename C>
inline bool
operator!=(const Linear_Form<C>& x, const Linear_Form<C>& y) {
  return !(x == y);
}

template <typename C>
inline void
Linear_Form<C>::m_swap(Linear_Form& y) {
  using std::swap;
  swap(vec, y.vec);
}

template <typename C>
inline void
Linear_Form<C>::ascii_dump(std::ostream& s) const {
  using namespace IO_Operators;
  dimension_type space_dim = space_dimension();
  s << space_dim << "\n";
  for (dimension_type i = 0; i <= space_dim; ++i) {
    const char separator = ' ';
    s << vec[i] << separator;
  }
  s << "\n";
}

template <typename C>
inline bool
Linear_Form<C>::ascii_load(std::istream& s) {
  using namespace IO_Operators;
  dimension_type new_dim;
  if (!(s >> new_dim)) {
    return false;
  }

  vec.resize(new_dim + 1, zero);
  for (dimension_type i = 0; i <= new_dim; ++i) {
    if (!(s >> vec[i])) {
      return false;
    }
  }

  PPL_ASSERT(OK());
  return true;
}

// Floating point analysis related methods.
template <typename C>
inline bool
Linear_Form<C>::overflows() const {
  if (!inhomogeneous_term().is_bounded()) {
    return true;
  }
  for (dimension_type i = space_dimension(); i-- > 0; ) {
    if (!coefficient(Variable(i)).is_bounded()) {
      return true;
    }
  }

  return false;
}

/*! \relates Linear_Form */
template <typename C>
inline void
swap(Linear_Form<C>& x, Linear_Form<C>& y) {
  x.m_swap(y);
}

} // namespace Parma_Polyhedra_Library

#endif // !defined(PPL_Linear_Form_inlines_hh)