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Within LTS Haskell 24.39 (ghc-9.10.3)

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1. numClassName :: Name

   ghc	GHC.Builtin.Names

   No documentation available.

2. numericClassKeys :: [Unique]

   ghc	GHC.Builtin.Names

   No documentation available.

3. numTyLitIdKey :: Unique

   ghc	GHC.Builtin.Names.TH

   No documentation available.

4. numTyLitName :: Name

   ghc	GHC.Builtin.Names.TH

   No documentation available.

5. numBranches :: forall (br :: BranchFlag) . Branches br -> Int

   ghc	GHC.Core.Coercion.Axiom

   No documentation available.

6. numVisibleArgs :: [HsArg p tm ty] -> Arity

   ghc	GHC.Hs.Type

   No documentation available.

7. numberRanges :: CompOptions -> Bool

   Glob	System.FilePath.Glob

   Allow open ranges, <...>.

8. numberRange :: Maybe Integer -> Maybe Integer -> Pattern

   Glob	System.FilePath.Glob.Primitive

   Matches a number in the given range, which may be open, half-open, or closed. Corresponds to the <> operator.

9. numbered :: [a] -> [Numbered a]

   Diff	Data.Algorithm.DiffContext

   No documentation available.

10. numLaws :: (Num a, Eq a, Arbitrary a, Show a) => Proxy a -> Laws

    quickcheck-classes	Test.QuickCheck.Classes

    Tests the following properties:

    • Additive Commutativity a + b ≡ b + a
    • Additive Left Identity 0 + a ≡ a
    • Additive Right Identity a + 0 ≡ a
    • Multiplicative Associativity a * (b * c) ≡ (a * b) * c
    • Multiplicative Left Identity 1 * a ≡ a
    • Multiplicative Right Identity a * 1 ≡ a
    • Multiplication Left Distributes Over Addition a * (b + c) ≡ (a * b) + (a * c)
    • Multiplication Right Distributes Over Addition (a + b) * c ≡ (a * c) + (b * c)
    • Multiplicative Left Annihilation 0 * a ≡ 0
    • Multiplicative Right Annihilation a * 0 ≡ 0
    • Additive Inverse negate a + a ≡ 0
    • Subtraction a + negate b ≡ a - b
    • Abs Is Idempotent @abs (abs a) ≡ abs a
    • Signum Is Idempotent @signum (signum a) ≡ signum a
    • Product Of Abs And Signum Is Id abs a * signum a ≡ a

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