Remove extra space, that prevent translation
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@@ -40,7 +40,7 @@ Statement mul_left_cancel (a b c : ℕ) (ha : a ≠ 0) (h : a * b = a * c) : b =
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· rw [h2]
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rfl
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· Hint "The inductive hypothesis `hd` is \"For all natural numbers `c`, `a * d = a * c → d = c`\".
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You can `apply` it `at` any hypothesis of the form `a * d = a * ?`. "
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You can `apply` it `at` any hypothesis of the form `a * d = a * ?`."
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Hint (hidden := true) "Split into cases `c = 0` and `c = succ e` with `cases c with e`."
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cases c with e
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· rw [mul_succ, mul_zero] at h
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