This PR changes the "declaration uses 'sorry'" warning to use backticks instead of single quotes, consistent with Lean's conventions for formatting code identifiers in diagnostic messages.
119 lines
2.4 KiB
Text
119 lines
2.4 KiB
Text
/-!
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# Improve zeta-delta tracking for `simp?`
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https://github.com/leanprover/lean4/issues/6655 reports issues with `simp?` where
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it would over-report local variables. This comes down to two kinds of issues:
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- zeta-delta tracking wasn't being reset, so previous `simp?`s would contribute variables
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- `simp?` would report variables that weren't explicitly mentioned,
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because `whnf` would be run with different configurations during the tracking.
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(e.g. `withInferTypeConfig` enables `zetaDelta`.)
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This file tests that it resets the tracking and filters the list.
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-/
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set_option linter.unusedSimpArgs false
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/-!
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Example from #6655. This used to suggest `simp only [e, d]`.
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-/
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/--
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info: Try this:
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[apply] simp only [e]
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---
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trace: α : Type
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c : α → α
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x : α
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d : α → α := c
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e : α → α := d
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⊢ d x = x
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---
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warning: declaration uses `sorry`
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-/
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#guard_msgs in
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example {α : Type} (c : α → α) (x : α) : c x = x := by
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let d := c
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let e := d
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change e x = x
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simp? [e]
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trace_state
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sorry
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/-!
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Example from #6655. This used to suggest `simp only [d]`.
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-/
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/--
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info: Try this:
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[apply] simp only
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---
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warning: declaration uses `sorry`
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-/
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#guard_msgs in
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example {α : Type} (c : α → α) (x : α) : c x = x := by
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let d := c
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change d x = x
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simp [d]
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have : x = x := by
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simp?
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sorry
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/-!
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Example from comments of #6655. This used to suggest `simp only [Int.add_sub_cancel, p]`.
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(N.B. the goal at that point does not have `p` in it!)
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-/
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/--
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info: Try this:
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[apply] simp only [Int.add_sub_cancel]
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-/
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#guard_msgs in
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example (a b : Int) : a + b - b = a := by
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let p := 1
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have h : p = 1 := by
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simp only [p]
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simp?
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/-!
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Example from https://github.com/leanprover/lean4/pull/7539 by JovanGerb.
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This used to suggest `simp only [a, b] ` and `simp only [a, b]`
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-/
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/--
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info: Try this:
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[apply] simp only [a]
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---
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info: Try this:
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[apply] simp only
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-/
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#guard_msgs in
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example : True := by
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let a := 1
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let b := 2
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have : b = 2 := by simp [a,b]
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have : a = 1 := by simp? [a]
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have : 1 = 1 := by simp?
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trivial
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/-!
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Test that there is still a deficiency. This should say `simp only [e]`.
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-/
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/--
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info: Try this:
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[apply] simp only [e, c]
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---
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trace: α : Type
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b : α → α
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x : α
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c : α → α := b
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d : α → α := c
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e : α → α := d
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⊢ d x = x
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---
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warning: declaration uses `sorry`
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-/
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#guard_msgs in
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example {α : Type} (b : α → α) (x : α) : b x = x := by
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let c := b
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let d := c
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let e := d
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change e x = x
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simp? [e, c]
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trace_state
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sorry
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