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simplify nex_creator
Signed-off-by: Lev Nachmanson <levnach@hotmail.com>
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@ -191,6 +191,21 @@ public:
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void add_child(nex* e) {
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add_child_in_power(e, 1);
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}
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// returns true if the product of scalars gives a number different from 1
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bool has_a_coeff() const {
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rational r(1);
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for (auto & p : *this) {
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if (p.e()->is_scalar())
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r *= to_scalar(p.e())->value();
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}
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return !r.is_one();
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}
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const nex_pow* begin() const { return m_children.begin(); }
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const nex_pow* end() const { return m_children.end(); }
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nex_pow* begin() { return m_children.begin(); }
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nex_pow* end() { return m_children.end(); }
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void add_child_in_power(nex* e, int power) { m_children.push_back(nex_pow(e, power)); }
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@ -379,14 +379,14 @@ nex* nex_creator::create_child_from_nex_and_coeff(nex *e,
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}
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case expr_type::MUL: {
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nex_mul * em = to_mul(e);
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nex_pow *np = em->children().begin();
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nex_pow *np = em->begin();
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if (np->e()->is_scalar()) {
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SASSERT(np->pow() == 1);
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to_scalar(np->e())->value() = coeff;
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return e;
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}
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em->add_child(mk_scalar(coeff));
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std::sort(em->children().begin(), em->children().end(), [this](const nex_pow& a,
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std::sort(em->begin(), em->end(), [this](const nex_pow& a,
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const nex_pow& b) {return less_than_on_nex_pow(a, b);});
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return em;
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}
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@ -415,11 +415,11 @@ bool nex_creator::register_in_join_map(std::map<nex*, rational, nex_lt>& map, ne
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// returns true if a simplificatian happens
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bool nex_creator::process_mul_in_simplify_sum(nex_mul* em, std::map<nex*, rational, nex_lt> &map) {
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bool found = false;
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auto it = em->children().begin();
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auto it = em->begin();
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if (it->e()->is_scalar()) {
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SASSERT(it->pow() == 1);
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rational r = to_scalar(it->e())->value();
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auto end = em->children().end();
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auto end = em->end();
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if (em->children().size() == 2 && em->children()[1].pow() == 1) {
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found = register_in_join_map(map, em->children()[1].e(), r);
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} else {
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@ -536,20 +536,21 @@ bool have_no_scalars(const nex_mul* a) {
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return true;
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}
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nex * nex_creator::mk_div_sum_by_mul(const nex_sum* m, const nex_mul* b) {
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nex_sum * r = mk_sum();
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for (auto e : m->children()) {
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r->add_child(mk_div_by_mul(e, b));
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}
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TRACE("nla_cn_details", tout << *r << "\n";);
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return r;
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}
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nex * nex_creator::mk_div_by_mul(const nex* a, const nex_mul* b) {
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// todo: break on shorter funcitons
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if (a->is_sum()) {
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nex_sum * r = mk_sum();
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const nex_sum * m = to_sum(a);
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for (auto e : m->children()) {
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r->add_child(mk_div_by_mul(e, b));
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}
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TRACE("nla_cn_details", tout << *r << "\n";);
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return r;
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return mk_div_sum_by_mul(to_sum(a), b);
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}
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if (a->is_var() || (a->is_mul() && to_mul(a)->children().size() == 1)) {
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SASSERT(b->get_degree() == 1 && !b->has_a_coeff() && b->contains(to_var(a)->var()));
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return mk_scalar(rational(1));
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}
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const nex_mul* am = to_mul(a);
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@ -203,6 +203,7 @@ public:
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nex * mk_div(const nex* a, lpvar j);
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nex * mk_div(const nex* a, const nex* b);
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nex * mk_div_by_mul(const nex* a, const nex_mul* b);
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nex * mk_div_sum_by_mul(const nex_sum* a, const nex_mul* b);
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nex * simplify_mul(nex_mul *e);
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bool is_sorted(const nex_mul * e) const;
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@ -236,6 +237,6 @@ public:
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bool less_than_on_var_nex(const nex_var* a, const nex* b) const;
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bool less_than_on_mul_nex(const nex_mul* a, const nex* b) const;
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void fill_map_with_children(std::map<nex*, rational, nex_lt> & m, ptr_vector<nex> & children);
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void process_map_pair(nex *e, const rational& coeff, ptr_vector<nex> & children, std::unordered_set<nex*>&);
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void process_map_pair(nex *e, const rational& coeff, ptr_vector<nex> & children, std::unordered_set<nex*>&);
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};
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}
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