fix: fix typos in deBruijn.lean and phoas.lean examples

This commit is contained in:
kzvi 2022-07-02 14:46:09 -07:00 committed by Leonardo de Moura
parent 0bdab9b4f7
commit 7326c817d2
2 changed files with 2 additions and 2 deletions

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@ -153,7 +153,7 @@ use hypotheses such as `a = b` as rewriting/simplications rules.
We use the `split` to break the nested `match` expression in the `plus` case into two cases.
The local variables `iha` and `ihb` are the induction hypotheses for `a` and `b`.
The modifier `←` in a term simplifier argument instructs the term simplier to use the equation as a rewriting rule in
the "reverse direction. That is, given `h : a = b`, `← h` instructs the term simplifier to rewrite `b` subterms to `a`.
the "reverse direction". That is, given `h : a = b`, `← h` instructs the term simplifier to rewrite `b` subterms to `a`.
-/
theorem Term.constFold_sound (e : Term ctx ty) : e.constFold.denote env = e.denote env := by
induction e with simp [*]

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@ -23,7 +23,7 @@ We can write a function to translate `Ty` values to a Lean type
— remember that types are first class, so can be calculated just like any other value.
We mark `Ty.denote` as `[reducible]` to make sure the typeclass resolution procedure can
unfold/reduce it. For example, suppose Lean is trying to synthesize a value for the instance
`Add (Ty.denote Ty.nat)`. Since `Ty.denote` is marked as `[reducible],
`Add (Ty.denote Ty.nat)`. Since `Ty.denote` is marked as `[reducible]`,
the typeclass resolution procedure can reduce `Ty.denote Ty.nat` to `Nat`, and use
the builtin instance for `Add Nat` as the solution.