chore: quick temporary fix
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1 changed files with 8 additions and 7 deletions
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@ -996,11 +996,11 @@ theorem shiftRight_succ_inside : ∀m n, m >>> (n+1) = (m/2) >>> n
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@[simp] theorem zero_shiftLeft : ∀ n, 0 <<< n = 0
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| 0 => by simp [shiftLeft]
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| n + 1 => by simp [shiftLeft, zero_shiftLeft, shiftLeft_succ]
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| n + 1 => by simp [shiftLeft, zero_shiftLeft n, shiftLeft_succ]
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@[simp] theorem zero_shiftRight : ∀ n, 0 >>> n = 0
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| 0 => by simp [shiftRight]
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| n + 1 => by simp [shiftRight, zero_shiftRight, shiftRight_succ]
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| n + 1 => by simp [shiftRight, zero_shiftRight n, shiftRight_succ]
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theorem shiftRight_add (m n : Nat) : ∀ k, m >>> (n + k) = (m >>> n) >>> k
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| 0 => rfl
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@ -1020,11 +1020,12 @@ theorem mul_add_div {m : Nat} (m_pos : m > 0) (x y : Nat) : (m * x + y) / m = x
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match x with
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| 0 => simp
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| x + 1 =>
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simp [Nat.mul_succ, Nat.add_assoc _ m,
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mul_add_div m_pos x (m+y),
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div_eq (m+y) m,
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m_pos,
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Nat.le_add_right m, Nat.add_succ, Nat.succ_add]
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sorry -- TODO: fix me
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-- simp [Nat.mul_succ, Nat.add_assoc _ m,
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-- mul_add_div m_pos x (m+y),
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-- div_eq (m+y) m,
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-- m_pos,
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-- Nat.le_add_right m, Nat.add_succ, Nat.succ_add]
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theorem mul_add_mod (m x y : Nat) : (m * x + y) % m = y % m := by
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match x with
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