BMC Completeness Threshold
ConceptIn bounded model checking (BMC), the completeness threshold CT is a depth value such that, for properties over a state set ψ, if the corresponding BMC instance becomes unsatisfiable, one can guarantee that no counterexample exists at any depth beyond the explored one. Hybrid model checking (HMC) leverages this notion by combining frontier-set-based state traversal with path-based reasoning that uses CT as a completeness criterion.
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BMC Completeness Threshold
In bounded model checking (BMC), unrolling the transition relation up to depth k produces a formula $BMC_{k,k+d}(\psi, \phi)$ whose satisfiability witnesses a counterexample trace of length up to k + d. As k grows, more potential counterexamples are exposed, but unbounded verification is impossible without additional machinery.
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