Fix typos

README.md

@@ -14,7 +14,7 @@ Free arrows and free Kleisli categories are also included.
 Free categories are useful to model state machines in a simple yet type safe
 manner.  For that purpose `Kleisli` categories are a very useful target which
 allows to include monadic computations.  This package contains a useful
-generalisation of `Kliesli` categories captured by `EffectCategory` class
+generalisation of `Kleisli` categories captured by `EffectCategory` class
 (categories with effects), and a (free) transformer which lifts a category to
 a category with effects.
 
@@ -29,8 +29,8 @@ Check performance characteristics of various representations:
 ## Resources
 * [LoginStateMachine](https://github.com/coot/free-category/blob/master/examples/src/LoginStateMachine.hs):
   based on [State Machines All The Way
-  Down](https://www.youtube.com/watch?v=xq7ZuSRgCR4) by Edwin Bradly, 2017 You
-  can run it with `cabal new-run examples:login-state-machine`.
+  Down](https://www.youtube.com/watch?v=xq7ZuSRgCR4) by Edwin Bradly, 2017.
+  You can run it with `cabal new-run examples:login-state-machine`.
 * Read more [here](https://coot.me/posts/finite-state-machines.html) on
   a simple example of a finite state machine encoded using a free category
   using a simple GADT.

src/Control/Arrow/Free.hs

@@ -20,7 +20,7 @@ module Control.Arrow.Free
   , A (..)
   , fromA
   , toA
-    -- * Free interface re-exports 
+    -- * Free interface re-exports
   , FreeAlgebra2 (..)
   , wrapFree2
   , foldFree2
@@ -116,7 +116,7 @@ instance FreeAlgebra2 Arr where
 -- Free arrows using CSP style
 --
 
--- | Free arrow using CPS sytle.
+-- | Free arrow using CPS style.
 --
 newtype A f a b
   = A { runA :: forall r. Arrow r

src/Control/Category/FreeEffect.hs

@@ -73,8 +73,8 @@ liftEffect :: ( Monad m
            => tr a b -> EffCat m (cat tr) a b
 liftEffect = liftFree2 . liftFree2
 
--- | Fold @'FreeLifing'@ category based on a free category @'cat' tr@ (e.g.
--- @'Cat' tr@) using a functor @tr x y -> c x y@.
+-- | Fold @'FreeLifting'@ category based on a free category @'cat' tr@ (e.g.
+-- @'C' tr@) using a functor @tr x y -> c x y@.
 --
 foldNatEffCat
   :: ( Monad m
@@ -89,7 +89,7 @@ foldNatEffCat
   -> c a b
 foldNatEffCat nat = foldNatFree2 (foldNatFree2 nat)
 
--- |  Functor from @(->)@ category to @'Kleisli' m@.  If @m@ is 'Identity' then
+-- | Functor from @(->)@ category to @'Kleisli' m@.  If @m@ is 'Identity' then
 -- it will respect 'effect' i.e.
 -- @'liftKleisli' ('effect' ar) = 'effect' ('liftKleisli' \<$\> ar)@.
 --