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STIMSMITH

Bounded Model Checking

Technique

Bounded Model Checking is described in the evidence as a prominent SAT-based formal-verification technique whose performance improvements made it suitable for larger-scale designs. The cited material contrasts original BMC, which uses the initial state, with interval property checking, which uses arbitrary starting states.

First seen 5/26/2026
Last seen 6/8/2026
Evidence 6 chunks
Wiki v1

WIKI

Bounded Model Checking

Bounded Model Checking (BMC) is a SAT-based formal-verification technique. The cited source describes SAT-based methods as a robust solution in formal verification and identifies SAT-based BMC as a prominent technique; it also states that successive performance improvements made BMC suitable for formal verification of larger-scale designs.

Verification model

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NEIGHBORHOOD

3 nodes · 2 edges
graph · Bounded Model Checking · depth=1

RELATIONSHIPS

3 connections
Interval Property Checking ← extends 90% 3e
IPC is described as a technique similar to but extending Bounded Model Checking.
Boolean Satisfiability uses → 100% 1e
Bounded model checking uses Boolean satisfiability (SAT) as its core solving mechanism.
Interval Property Checking ← uses 95% 1e
Interval Property Checking is a variant of Bounded Model Checking used for safety property verification.

CITATIONS

5 sources
5 citations — click to expand
[1] Bounded Model Checking is a prominent SAT-based formal-verification technique, and performance improvements made it suitable for larger-scale designs. Generating an Efficient Instruction Set Simulator from a Complete Property Suite
[2] Original BMC uses the initial state, while interval property checking uses an arbitrary starting state. Generating an Efficient Instruction Set Simulator from a Complete Property Suite
[3] A synchronous circuit can be modeled as a finite-state machine with input alphabet, output alphabet, finite state set, initial states, output function, and next-state function. Generating an Efficient Instruction Set Simulator from a Complete Property Suite
[4] A safety property f = AG(φ) can be translated into a Boolean function whose satisfying assignment corresponds to a counterexample, and the function depends on signals within a bounded interval. Generating an Efficient Instruction Set Simulator from a Complete Property Suite
[5] In the interval-property-checking SAT formulation, the transition relation is unrolled within the bounded interval [0, c] and connected to a single property instantiation. Generating an Efficient Instruction Set Simulator from a Complete Property Suite