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Merge pull request #8671 from Z3Prover/copilot/add-missing-api-functions

Add missing solver diagnostic and congruence closure APIs to Go bindings
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Nikolaj Bjorner 2026-02-17 13:11:46 -08:00 committed by GitHub
commit 8931f61a76
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@ -195,6 +195,91 @@ func (s *Solver) Interrupt() {
C.Z3_solver_interrupt(s.ctx.ptr, s.ptr)
}
// Units returns the unit clauses (literals) learned by the solver.
// Unit clauses are assertions that have been simplified to single literals.
// This is useful for debugging and understanding solver behavior.
func (s *Solver) Units() []*Expr {
vec := C.Z3_solver_get_units(s.ctx.ptr, s.ptr)
return astVectorToExprs(s.ctx, vec)
}
// NonUnits returns the non-unit clauses in the solver's current state.
// These are clauses that have not been reduced to unit clauses.
// This is useful for debugging and understanding solver behavior.
func (s *Solver) NonUnits() []*Expr {
vec := C.Z3_solver_get_non_units(s.ctx.ptr, s.ptr)
return astVectorToExprs(s.ctx, vec)
}
// Trail returns the decision trail of the solver.
// The trail contains the sequence of literals assigned during search.
// This is useful for understanding the solver's decision history.
// Note: This function works primarily with SimpleSolver. For solvers created
// using tactics (e.g., NewSolver()), it may return an error.
func (s *Solver) Trail() []*Expr {
vec := C.Z3_solver_get_trail(s.ctx.ptr, s.ptr)
return astVectorToExprs(s.ctx, vec)
}
// TrailLevels returns the decision levels for each literal in the trail.
// The returned slice has the same length as the trail, where each element
// indicates the decision level at which the corresponding trail literal was assigned.
// This is useful for understanding the structure of the search tree.
// Note: This function works primarily with SimpleSolver. For solvers created
// using tactics (e.g., NewSolver()), it may return an error.
func (s *Solver) TrailLevels() []uint {
// Get the trail vector directly from the C API
trailVec := C.Z3_solver_get_trail(s.ctx.ptr, s.ptr)
C.Z3_ast_vector_inc_ref(s.ctx.ptr, trailVec)
defer C.Z3_ast_vector_dec_ref(s.ctx.ptr, trailVec)
n := uint(C.Z3_ast_vector_size(s.ctx.ptr, trailVec))
if n == 0 {
return []uint{}
}
// Allocate the levels array
levels := make([]C.uint, n)
// Get the levels using the trail vector directly
// Safe to pass &levels[0] because we checked n > 0 above
C.Z3_solver_get_levels(s.ctx.ptr, s.ptr, trailVec, C.uint(n), &levels[0])
// Convert to Go slice
result := make([]uint, n)
for i := uint(0); i < n; i++ {
result[i] = uint(levels[i])
}
return result
}
// CongruenceRoot returns the congruence class representative of the given expression.
// This returns the root element in the congruence closure for the term.
// Note: This function works primarily with SimpleSolver. Terms and variables that
// are eliminated during pre-processing are not visible to the congruence closure.
func (s *Solver) CongruenceRoot(expr *Expr) *Expr {
ast := C.Z3_solver_congruence_root(s.ctx.ptr, s.ptr, expr.ptr)
return newExpr(s.ctx, ast)
}
// CongruenceNext returns the next element in the congruence class of the given expression.
// This allows iteration through all elements in a congruence class.
// Note: This function works primarily with SimpleSolver. Terms and variables that
// are eliminated during pre-processing are not visible to the congruence closure.
func (s *Solver) CongruenceNext(expr *Expr) *Expr {
ast := C.Z3_solver_congruence_next(s.ctx.ptr, s.ptr, expr.ptr)
return newExpr(s.ctx, ast)
}
// CongruenceExplain returns an explanation for why two expressions are congruent.
// The result is an expression that justifies the congruence between a and b.
// Note: This function works primarily with SimpleSolver. Terms and variables that
// are eliminated during pre-processing are not visible to the congruence closure.
func (s *Solver) CongruenceExplain(a, b *Expr) *Expr {
ast := C.Z3_solver_congruence_explain(s.ctx.ptr, s.ptr, a.ptr, b.ptr)
return newExpr(s.ctx, ast)
}
// Model represents a Z3 model (satisfying assignment).
type Model struct {
ctx *Context