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order lemmas on also rationals
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@ -40,8 +40,6 @@ void order::order_lemma() {
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void order::order_lemma_on_monic(const monic& m) {
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TRACE("nla_solver_details",
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tout << "m = " << pp_mon(c(), m););
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if (c().has_real(m))
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return;
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for (auto ac : factorization_factory_imp(m, _())) {
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if (ac.size() != 2)
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continue;
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@ -82,6 +80,8 @@ void order::order_lemma_on_binomial(const monic& ac) {
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*/
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void order::order_lemma_on_binomial_sign(const monic& xy, lpvar x, lpvar y, int sign) {
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if (!c().var_is_int(x) && val(x).is_big())
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return;
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SASSERT(!_().mon_has_zero(xy.vars()));
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int sy = rat_sign(val(y));
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new_lemma lemma(c(), __FUNCTION__);
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@ -326,6 +326,8 @@ bool order::order_lemma_on_ac_and_bc_and_factors(const monic& ac,
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lemma b != val(b) || sign 0 m <= a*val(b)
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*/
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void order::order_lemma_on_ab_gt(new_lemma& lemma, const monic& m, const rational& sign, lpvar a, lpvar b) {
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if (!c().var_is_int(b) && val(b).is_big())
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return;
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SASSERT(sign * var_val(m) > val(a) * val(b));
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// negate b == val(b)
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lemma |= ineq(b, llc::NE, val(b));
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@ -337,6 +339,8 @@ void order::order_lemma_on_ab_gt(new_lemma& lemma, const monic& m, const rationa
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lemma b != val(b) || sign*m >= a*val(b)
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*/
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void order::order_lemma_on_ab_lt(new_lemma& lemma, const monic& m, const rational& sign, lpvar a, lpvar b) {
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if (!c().var_is_int(b) && val(b).is_big())
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return;
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TRACE("nla_solver", tout << "sign = " << sign << ", m = "; c().print_monic(m, tout) << ", a = "; c().print_var(a, tout) <<
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", b = "; c().print_var(b, tout) << "\n";);
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SASSERT(sign * var_val(m) < val(a) * val(b));
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