14e1d4328f
This PR fixes a crash in the `cbv` tactic's `handleProj` simproc when processing a dependent projection (e.g. `Sigma.snd`) whose struct is rewritten via `@[cbv_eval]` to a non-definitionally-equal term that cannot be further reduced. - Previously, `handleProj` returned `.rfl (done := false)`, causing the `.proj` expression to flow into `simpStep` which throws "unexpected kernel projection term" - The fix marks the result as `done := true` so that `cbv` gracefully gets stuck instead of crashing - Adds regression tests for dependent projections on `Sigma`, custom structures, and `Subtype` 🤖 Generated with [Claude Code](https://claude.com/claude-code) Co-authored-by: Claude Opus 4.6 <noreply@anthropic.com>
73 lines
2 KiB
Text
73 lines
2 KiB
Text
set_option cbv.warning false
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/-! Tests for `cbv` handling of dependent projections.
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When a struct is rewritten (e.g. via `@[cbv_eval]`) but the projection is
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dependent and the original struct can't be reduced, `cbv` should gracefully
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get stuck rather than crash.
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-/
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-- Sigma: .1 is non-dependent, .2 is dependent
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def myPair : Σ n : Nat, Fin (n + 1) := ⟨5, ⟨3, by omega⟩⟩
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axiom otherPair : Σ n : Nat, Fin (n + 1)
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@[cbv_eval ←] axiom otherPair_eq : myPair = otherPair
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example : otherPair.1 = 5 := by cbv
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/--
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error: unsolved goals
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⊢ otherPair.2.1 = 3
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-/
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#guard_msgs in
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example : otherPair.2.val = 3 := by cbv
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-- Custom structure with a dependent field
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structure DepPkg where
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n : Nat
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val : Fin (n + 1)
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def concretePkg : DepPkg := ⟨5, ⟨3, by omega⟩⟩
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axiom opaquePkg : DepPkg
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@[cbv_eval ←] axiom opaquePkg_eq : concretePkg = opaquePkg
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example : opaquePkg.n = 5 := by cbv
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/--
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error: unsolved goals
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⊢ opaquePkg.2.1 = 3
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-/
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#guard_msgs in
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example : opaquePkg.val.val = 3 := by cbv
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-- Subtype: .val is non-dependent, so the rewrite goes through
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def concreteSubtype : { n : Nat // n > 0 } := ⟨5, by omega⟩
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axiom opaqueSubtype : { n : Nat // n > 0 }
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@[cbv_eval ←] axiom opaqueSubtype_eq : concreteSubtype = opaqueSubtype
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example : opaqueSubtype.val = 5 := by cbv
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-- Non-dependent projections: function projected from a structure and applied
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structure FnStruct where
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fn : Nat → Nat
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def myFnStruct : FnStruct := ⟨fun n => n + 1⟩
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example : myFnStruct.fn 5 = 6 := by cbv
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-- Nested non-dependent projections
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structure Layer1 where val : Nat
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structure Layer2 where inner : Layer1
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structure Layer3 where inner : Layer2
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def nested : Layer3 := ⟨⟨⟨42⟩⟩⟩
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example : nested.inner.inner.val = 42 := by cbv
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-- Double projection through a product
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structure FnPairS where
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fst : Nat → Nat
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snd : Nat → Nat
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def fnPairPair : FnPairS × FnPairS :=
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(⟨fun n => n + 1, fun n => n + 2⟩, ⟨fun n => n + 3, fun n => n + 4⟩)
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example : fnPairPair.1.fst 5 = 6 := by cbv
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example : fnPairPair.2.snd 5 = 9 := by cbv
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