Bit vectors are an efficient representation of arithmetic problems. In this essay some techniques are introduced to transform bit-vector-arithmetic problems to satisfiability-equivalent propositional logic problems, whose satisfiability can be decided by SAT solvers. First, we describe how the problems can be translated into positional logic by flattening and decided by SAT solvers. We also introduce an improvement of this technique, incremental bit flattening.
In this paper we present a new decision procedure for the satisfiability of Linear Arithmetic Logic ...
Satisfiability solving, the problem of deciding whether the variables of a propositional formula can...
The inference of program invariants over machine arithmetic, commonly called bit-vector arithmetic, ...
Decision procedures for expressive logics such as linear arithmetic, bit-vectors, uninterpreted func...
We define a new bit-vector approach for reducing the satisfiability problem of any finitely-valued l...
Abstract. Many high-level verification tools rely on SMT solvers to efficiently discharge complex ve...
Systems mixing Boolean logic and arithmetic have been a long-standing challenge for verification too...
We present a new decision procedure for finite-precision bitvector arithmetic with arbitrary bit-vec...
Many applications in hardware and software verification rely on Satisfiability Modulo Theories (SMT)...
Among many theories supported by SMT solvers, the theory of finite-precision bit-vector arithmetic i...
Recent advances in solving propositional satisfiability problems (SAT) have extended their applicati...
This paper presents a new SMT solver, STABLE, for formulas of the quantifier-free logic over fixed-s...
Optimization problems can be solved using Boolean Sat-isfiability by mapping them to a sequence of d...
Abstract—Satisfiability Modulo Theories (SMT) is a decision problem for logical formulas over one or...
Among many theories supported by SMT solvers, the theory of finite-precision bit-vector arithmetic i...
In this paper we present a new decision procedure for the satisfiability of Linear Arithmetic Logic ...
Satisfiability solving, the problem of deciding whether the variables of a propositional formula can...
The inference of program invariants over machine arithmetic, commonly called bit-vector arithmetic, ...
Decision procedures for expressive logics such as linear arithmetic, bit-vectors, uninterpreted func...
We define a new bit-vector approach for reducing the satisfiability problem of any finitely-valued l...
Abstract. Many high-level verification tools rely on SMT solvers to efficiently discharge complex ve...
Systems mixing Boolean logic and arithmetic have been a long-standing challenge for verification too...
We present a new decision procedure for finite-precision bitvector arithmetic with arbitrary bit-vec...
Many applications in hardware and software verification rely on Satisfiability Modulo Theories (SMT)...
Among many theories supported by SMT solvers, the theory of finite-precision bit-vector arithmetic i...
Recent advances in solving propositional satisfiability problems (SAT) have extended their applicati...
This paper presents a new SMT solver, STABLE, for formulas of the quantifier-free logic over fixed-s...
Optimization problems can be solved using Boolean Sat-isfiability by mapping them to a sequence of d...
Abstract—Satisfiability Modulo Theories (SMT) is a decision problem for logical formulas over one or...
Among many theories supported by SMT solvers, the theory of finite-precision bit-vector arithmetic i...
In this paper we present a new decision procedure for the satisfiability of Linear Arithmetic Logic ...
Satisfiability solving, the problem of deciding whether the variables of a propositional formula can...
The inference of program invariants over machine arithmetic, commonly called bit-vector arithmetic, ...