Formal Methods of Microcode Verification and Synthesis

Mueller, Robert A.; Duda, Michael

doi:10.1109/ms.1986.233753

Cited by 4 publications

(1 citation statement)

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“…King specifically used symbolic simulation was to derive invariants [14]. Symbolic simulation along paths between major states has also applied to formal verification of microprograms [8,15,16]. The idea of using regular expressions to represent all possible execution paths comes directly from Tarjan [25], who suggested using regular algebra for program flow analysis.…”

Section: Introductionmentioning

confidence: 99%

Formally Verifying Data and Control with Weak Reachability Invariants

Dill

Skakkebæk

1998

Formal Methods in Computer-Aided Design

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Existing formal verification methods do not handle systems that combine state machines and data paths very well. Model checking deals with finitestate machines efficiently, but model checking full designs is infeasible because of the large amount of state in the data path. Theorem-proving methods may be effective for verifying data path operations, but verifying the control requires finding and proving inductive invariants that characterize the reachable states of the system. We present a new approach to verification of systems that combine control FSMs and data path operations. Invariants are specified only for a small set of control states, called clean states, where the invariants are especially simple. We avoid the need to specify the invariants for the unclean states by symbolically simulating over all paths to find the possible next clean states. The set of all paths from one clean state to the next is represented by a regular expression, which is extracted from the control FSMs. The number of paths is infinite only if the regular expression contains stars. The method uses a heuristic to generalize the symbolic state to cover all of the paths of the starred expression. We have implemented a prototype tool for guiding an existing symbolic simulator and verification tool and used it successfully to prove properties of the Instruction Fetch Unit of TORCH, a superscalar microprocessor designed at Stanford. With much less effort, we were able to find all the bugs in the unit that were found earlier by manually strengthening the invariants.

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