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1. scalarIsValid :: EllipticCurveECDSA curve => proxy curve -> Scalar curve -> Bool

   cryptonite	Crypto.PubKey.ECDSA

   Is a scalar in the accepted range for ECDSA

2. InvalidParameters :: Error

   cryptonite	Crypto.PubKey.RSA

   some parameters lead to breaking assumptions.

3. InvalidParameters :: Error

   cryptonite	Crypto.PubKey.RSA.Types

   some parameters lead to breaking assumptions.

4. InvalidParameters :: Error

   cryptonite	Crypto.PubKey.Rabin.Types

   some parameters lead to breaking assumptions

5. data UseProvidedHandle

   streaming-commons	Data.Streaming.Process

   Use the Handle provided by the CreateProcess value. This would allow you, for example, to open up a Handle to a file, set it as std_out, and avoid any additional overhead of dealing with providing that data to your process. Since 0.1.4

6. UseProvidedHandle :: UseProvidedHandle

   streaming-commons	Data.Streaming.Process

   No documentation available.

7. module Generics.Deriving.Monoid

   No documentation available.

8. class GSemigroup a => GMonoid a

   generic-deriving	Generics.Deriving.Monoid

   No documentation available.

9. class GSemigroup' f => GMonoid' (f :: k -> Type)

   generic-deriving	Generics.Deriving.Monoid

   No documentation available.

10. class Semigroup a => Monoid a

    generic-deriving	Generics.Deriving.Monoid

    The class of monoids (types with an associative binary operation that has an identity). Instances should satisfy the following:

    • Right identity x <> mempty = x
    • Left identity mempty <> x = x
    • Associativity x <> (y <> z) = (x <> y) <> z (Semigroup law)
    • Concatenation mconcat = foldr (<>) mempty
    You can alternatively define mconcat instead of mempty, in which case the laws are:
    • Unit mconcat (pure x) = x
    • Multiplication mconcat (join xss) = mconcat (fmap mconcat xss)
    • Subclass mconcat (toList xs) = sconcat xs
    The method names refer to the monoid of lists under concatenation, but there are many other instances. Some types can be viewed as a monoid in more than one way, e.g. both addition and multiplication on numbers. In such cases we often define newtypes and make those instances of Monoid, e.g. Sum and Product. NOTE: Semigroup is a superclass of Monoid since base-4.11.0.0.

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