Now that the PropertyMap to the concrete simplification version is optional,
we can just pass nullptr here to get the old behavior where type terms are
simplified to canonical anchors and no concrete simplification is performed.
- Rename StepLimit to MaxRuleCount, DepthLimit to MaxRuleLength
- Rename command line flags to -requirement-machine-max-rule-{count,length}=
- Check limits outside of PropertyMap::buildPropertyMap()
- Simplify the logic in RequirementMachine::computeCompletion()
We have three simplification passes, give each one its own predicate:
- Left hand side simplification
- Right hand side simplification
- Substitution simplification
This is for debugging output and will also allow me to tighten up
some invariants.
When minimizing a generic signature, we only care about loops
where the basepoint is a generic parameter symbol.
When minimizing protocol requirement signatures in a connected
component, we only care about loops where the basepoint is a
protocol symbol or associated type symbol whose protocol is
part of the connected component.
All other loops can be discarded since they do not encode
redundancies that are relevant to us.
Previously we did this when adding new concrete type rules,
but we don't have a complete rewrite system at that point yet,
so there was no guarantee concrete substitution terms would
be canonical.
Now, perform simplification in a post-pass after completion,
at the same time as simplifying rule right hand sides.
Rewrite loops are recorded relating the original rule with the
simplified substitutions.
Filter out trivial overlaps where a rule overlaps entirely with
itself before looking at CheckedOverlaps. Otherwise, we'll miss
overlaps where a rule overlaps with itself at a non-zero
position.
When a rewrite rule is replaced with a path containing ::Adjust, ::Decompose,
::ConcreteConformance or ::SuperclassConformance rewrite steps, the steps
will get a non-zero EndOffset if the original rule appears in a step with a
non-zero EndOffset.
For this reason, these steps must work with a non-zero EndOffset, which
primarily means computing correct offsets into the term being manipulated.
