pull/68/head
Jon Eugster 3 years ago
parent 1a9a299ed6
commit 0ea112c29e

@ -34,7 +34,7 @@ note that `zero_add` is about zero add something, and `add_zero` is about someth
The names of the proofs tell you what the theorems are. Anyway, let's prove `0 + n = n`.
"
Statement MyNat.zero_add (attr := simp)
Statement MyNat.zero_add
"For all natural numbers $n$, we have $0 + n = n$."
(n : ) : 0 + n = n := by
Hint "You can start a proof by induction over `n` by typing:

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