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1. iDom :: Graph gr => gr a b -> Node -> [(Node, Node)]

   fgl	Data.Graph.Inductive.Query.Dominators

   return immediate dominators for each reachable node of a graph, given a root

2. identity :: a -> a

   relude	Relude.Function

   Renamed version of id.

   >>> identity 10
   10
   

   >>> fmap identity [1,2,3]
   [1,2,3]
   

3. idCP :: Typeable a => CP a a

   distributed-process	Control.Distributed.Process.Closure

   CP version of id

4. idCP :: Typeable a => CP a a

   distributed-process	Control.Distributed.Process.Internal.Closure.BuiltIn

   CP version of id

5. idempotent :: (Show a, Eq a, GenValid a) => (a -> a) -> Property

   genvalidity-property	Test.Validity.Functions.Idempotence

   No documentation available.

6. idempotentOnArbitrary :: (Show a, Eq a, Arbitrary a) => (a -> a) -> Property

   genvalidity-property	Test.Validity.Functions.Idempotence

   id is idempotent for any type:

   idempotentOnArbitrary (id :: Int -> Int)
   

   const, given any input, is idempotent for any type as well:

   \int -> idempotentOnArbitrary (const int :: Int -> Int)
   

7. idempotentOnGen :: (Show a, Eq a) => (a -> a) -> Gen a -> (a -> [a]) -> Property

   genvalidity-property	Test.Validity.Functions.Idempotence

   No documentation available.

8. identity :: (Show a, Eq a, GenValid a) => (a -> a -> a) -> a -> Property

   genvalidity-property	Test.Validity.Operations.Identity

   identity ((*) :: Int -> Int -> Int) 1
   

   identity ((+) :: Int -> Int -> Int) 0
   

9. identityOnArbitrary :: (Show a, Eq a, Arbitrary a) => (a -> a -> a) -> a -> Property

   genvalidity-property	Test.Validity.Operations.Identity

   identityOnArbitrary ((*) :: Int -> Int -> Int) 1
   

   identityOnArbitrary ((+) :: Int -> Int -> Int) 0
   

10. identityOnGen :: (Show a, Eq a) => (a -> a -> a) -> a -> Gen a -> (a -> [a]) -> Property

    genvalidity-property	Test.Validity.Operations.Identity

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