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https://github.com/Z3Prover/z3
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build warnings, updates to reduce-invertible, change is_algebraic tester to use int return type
Signed-off-by: Nikolaj Bjorner <nbjorner@microsoft.com>
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@ -119,10 +119,10 @@ extern "C" {
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Z3_CATCH_RETURN(nullptr);
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}
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Z3_bool Z3_API Z3_is_algebraic_number(Z3_context c, Z3_ast a) {
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int Z3_API Z3_is_algebraic_number(Z3_context c, Z3_ast a) {
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LOG_Z3_is_algebraic_number(c, a);
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Z3_bool r = mk_c(c)->autil().is_irrational_algebraic_numeral(to_expr(a)) ? Z3_TRUE : Z3_FALSE;
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IF_VERBOSE(10, verbose_stream() << r << "\n");
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int r = mk_c(c)->autil().is_irrational_algebraic_numeral(to_expr(a)) ? 1 : 0;
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//IF_VERBOSE(10, verbose_stream() << r << "\n");
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return r;
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}
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@ -239,7 +239,7 @@ namespace Microsoft.Z3
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/// </summary>
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public bool IsAlgebraicNumber
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{
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get { return Native.Z3_is_algebraic_number(Context.nCtx, NativeObject); }
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get { return 0 != Native.Z3_is_algebraic_number(Context.nCtx, NativeObject); }
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}
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#endregion
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@ -1823,7 +1823,7 @@ namespace Microsoft.Z3
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Z3_sort_kind sk = (Z3_sort_kind)Native.Z3_get_sort_kind(ctx.nCtx, s);
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if ( // Z3_sort_kind.Z3_REAL_SORT == sk &&
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Native.Z3_is_algebraic_number(ctx.nCtx, obj)) // is this a numeral ast?
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0 != Native.Z3_is_algebraic_number(ctx.nCtx, obj)) // is this a numeral ast?
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return new AlgebraicNum(ctx, obj);
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if (Native.Z3_is_numeral_ast(ctx.nCtx, obj))
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@ -275,7 +275,7 @@ public class Expr extends AST
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**/
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public boolean isAlgebraicNumber()
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{
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return Native.isAlgebraicNumber(getContext().nCtx(), getNativeObject());
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return 0 != Native.isAlgebraicNumber(getContext().nCtx(), getNativeObject());
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}
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/**
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@ -2108,7 +2108,7 @@ public class Expr extends AST
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Z3_sort_kind sk = Z3_sort_kind
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.fromInt(Native.getSortKind(ctx.nCtx(), s));
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if (Native.isAlgebraicNumber(ctx.nCtx(), obj)) // is this a numeral ast?
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if (Native.isAlgebraicNumber(ctx.nCtx(), obj) != 0) // is this a numeral ast?
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return new AlgebraicNum(ctx, obj);
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if (Native.isNumeralAst(ctx.nCtx(), obj))
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@ -4397,9 +4397,9 @@ extern "C" {
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/**
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\brief Return true if the given AST is a real algebraic number.
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def_API('Z3_is_algebraic_number', BOOL, (_in(CONTEXT), _in(AST)))
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def_API('Z3_is_algebraic_number', INT, (_in(CONTEXT), _in(AST)))
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*/
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Z3_bool Z3_API Z3_is_algebraic_number(Z3_context c, Z3_ast a);
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int Z3_API Z3_is_algebraic_number(Z3_context c, Z3_ast a);
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/**
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\brief Convert an \c ast into an \c APP_AST. This is just type casting.
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@ -199,6 +199,9 @@ theory_seq::theory_seq(ast_manager& m, theory_seq_params const & params):
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m_reset_cache(false),
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m_eq_id(0),
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m_find(*this),
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m_overlap(m),
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m_overlap2(m),
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m_len_prop_lvl(-1),
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m_factory(nullptr),
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m_exclude(m),
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m_axioms(m),
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@ -216,9 +219,6 @@ theory_seq::theory_seq(ast_manager& m, theory_seq_params const & params):
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m_atoms_qhead(0),
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m_new_solution(false),
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m_new_propagation(false),
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m_len_prop_lvl(-1),
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m_overlap(m),
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m_overlap2(m),
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m_mk_aut(m) {
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m_prefix = "seq.p.suffix";
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m_suffix = "seq.s.prefix";
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@ -50,7 +50,6 @@ namespace smt {
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class seq_value_proc;
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theory_seq_params const & m_params;
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// cache to track evaluations under equalities
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class eval_cache {
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@ -295,6 +294,7 @@ namespace smt {
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typedef hashtable<rational, rational::hash_proc, rational::eq_proc> rational_set;
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ast_manager& m;
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theory_seq_params const& m_params;
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dependency_manager m_dm;
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solution_map m_rep; // unification representative.
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bool m_reset_cache; // invalidate cache.
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@ -258,17 +258,37 @@ private:
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rest = arg;
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}
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if (!rest) return false;
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expr_ref zero(m_arith.mk_numeral(rational::zero(), false), m);
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expr_ref zero(m_arith.mk_real(0), m);
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new_v = m.mk_ite(m.mk_eq(zero, rest), zero, v);
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if (mc) {
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ensure_mc(mc);
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expr_ref def(m_arith.mk_div(v, rest), m);
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(*mc)->add(v, def);
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}
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return true;
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return true;
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}
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expr* e1 = nullptr, *e2 = nullptr;
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// t / v -> if t = 0 then 0 else v
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// inverse: t = 0 then 1 else v / t
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if (m_arith.is_div(p, e1, e2) && e2 == v) {
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expr_ref zero(m_arith.mk_real(0), m);
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new_v = m.mk_ite(m.mk_eq(zero, e1), zero, v);
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if (mc) {
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ensure_mc(mc);
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expr_ref def(m.mk_ite(m.mk_eq(zero, e1), m_arith.mk_real(1), m_arith.mk_div(e1, v)), m);
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(*mc)->add(v, def);
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}
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return true;
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}
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// v / t unless t != 0
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if (m_arith.is_div(p, e1, e2) && e1 == v) {
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return false;
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}
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if (m.is_eq(p, e1, e2)) {
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if (mc && has_diagonal(e1)) {
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ensure_mc(mc);
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@ -294,12 +314,15 @@ private:
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bool has_diagonal(expr* e) {
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return
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m_bv.is_bv(e) ||
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m.is_bool(e);
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m.is_bool(e) ||
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m_arith.is_int_real(e);
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}
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expr * mk_diagonal(expr* e) {
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if (m_bv.is_bv(e)) return m_bv.mk_bv_neg(e);
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if (m.is_bool(e)) return m.mk_not(e);
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if (m_arith.is_int(e)) return m_arith.mk_add(m_arith.mk_int(1), e);
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if (m_arith.is_real(e)) return m_arith.mk_add(m_arith.mk_real(1), e);
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UNREACHABLE();
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return e;
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}
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@ -30,8 +30,8 @@ namespace sat {
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SASSERT(m.mk_ite(v1,v0,v0) == v0);
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SASSERT(m.mk_ite(v0,!v0,v1) == (!v0 && v1));
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SASSERT(m.mk_ite(v0,v1,!v0) == (!v0 || v1));
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SASSERT(!(v0 && v1) == (!v0 || !v1));
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SASSERT(!(v0 || v1) == (!v0 && !v1));
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SASSERT((!(v0 && v1)) == (!v0 || !v1));
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SASSERT((!(v0 || v1)) == (!v0 && !v1));
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}
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static void test3() {
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