doc: fix HDiv and HMod doc-strings

src/Init/Prelude.lean

@@ -1194,7 +1194,12 @@ class HDiv (α : Type u) (β : Type v) (γ : outParam (Type w)) where
   /-- `a / b` computes the result of dividing `a` by `b`.
   The meaning of this notation is type-dependent.
   * For most types like `Nat`, `Int`, `Rat`, `Real`, `a / 0` is defined to be `0`.
-  * For `Nat` and `Int`, `a / b` rounds toward 0.
+  * For `Nat`, `a / b` rounds downwards.
+  * For `Int`, `a / b` rounds downwards if `b` is positive or upwards if `b` is negative.
+    It is implemented as `Int.ediv`, the unique function satisfiying
+    `a % b + b * (a / b) = a` and `0 ≤ a % b < natAbs b` for `b ≠ 0`.
+    Other rounding conventions are available using the functions
+    `Int.fdiv` (floor rounding) and `Int.div` (truncation rounding).
   * For `Float`, `a / 0` follows the IEEE 754 semantics for division,
     usually resulting in `inf` or `nan`. -/
   hDiv : α → β → γ
@@ -1206,7 +1211,8 @@ This enables the notation `a % b : γ` where `a : α`, `b : β`.
 class HMod (α : Type u) (β : Type v) (γ : outParam (Type w)) where
   /-- `a % b` computes the remainder upon dividing `a` by `b`.
   The meaning of this notation is type-dependent.
-  * For `Nat` and `Int`, `a % 0` is defined to be `a`. -/
+  * For `Nat` and `Int` it satisfies `a % b + b * (a / b) = a`,
+    and `a % 0` is defined to be `a`. -/
   hMod : α → β → γ
 
 /--