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It occurred to me that it should be possible for the checker to identify when symmetry reduction results in an upper range of a scalarset type being unnecessary. For example, the user may define a scalarset(10) but the checker may find that in practice any value above 5 is always symmetric to one less. Hence, the user could have just defined a scalarset(6).
Extending this idea, it should be possible for the checker to take an "infinite" scalarset and find a "useful" upper bound to it. Subsequent to having this idea, I read David Dill's "A Retrospective on Murϕ" and realised he had already had this idea. It does not look like this was ever implemented in a Murphi variant, but it certainly seems like a worthwhile goal for Rumur.
The text was updated successfully, but these errors were encountered:
It occurred to me that it should be possible for the checker to identify when symmetry reduction results in an upper range of a scalarset type being unnecessary. For example, the user may define a
scalarset(10)
but the checker may find that in practice any value above5
is always symmetric to one less. Hence, the user could have just defined ascalarset(6)
.Extending this idea, it should be possible for the checker to take an "infinite" scalarset and find a "useful" upper bound to it. Subsequent to having this idea, I read David Dill's "A Retrospective on Murϕ" and realised he had already had this idea. It does not look like this was ever implemented in a Murphi variant, but it certainly seems like a worthwhile goal for Rumur.
The text was updated successfully, but these errors were encountered: