src: import only instances from Prelude, where appropriate.

diff --git a/src/FEM/R1.hs b/src/FEM/R1.hs
index 9ce8387e8f5ec980fc252a17bf5698f0510073cf..dd5c11b023b9f267ddf2ac70479e2b4c6a004f85 100644 (file)
--- a/src/FEM/R1.hs
+++ b/src/FEM/R1.hs
@@ -35,7 +35,7 @@ import qualified Algebra.RealField as RealField ( C )
 import qualified Algebra.ToRational as ToRational ( C )
 import Data.Vector.Fixed ( Arity, S )
 import NumericPrelude hiding ( abs )
 import qualified Algebra.ToRational as ToRational ( C )
 import Data.Vector.Fixed ( Arity, S )
 import NumericPrelude hiding ( abs )

-import qualified Prelude as P
+import Prelude ()

 
 import Integration.Gaussian ( gaussian )
 import Linear.Matrix (
 
 import Integration.Gaussian ( gaussian )
 import Linear.Matrix (

diff --git a/src/Piecewise.hs b/src/Piecewise.hs
index 6d2f5085e31b88fe85468cc31e70e853c8fc1f3f..59af066db58dcd3a424f12576b76e7ae6998adad 100644 (file)
--- a/src/Piecewise.hs
+++ b/src/Piecewise.hs
@@ -13,7 +13,7 @@ import qualified Algebra.Field as Field ( C )
 import Control.Arrow ( first )
 import Misc ( partition )
 import NumericPrelude
 import Control.Arrow ( first )
 import Misc ( partition )
 import NumericPrelude

-import qualified Prelude as P
+import Prelude ()

 
 -- | A predicate is basically a function that returns True or
 --   False. In this case, the predicate is used to determine which
 
 -- | A predicate is basically a function that returns True or
 --   False. In this case, the predicate is used to determine which

diff --git a/src/Polynomials/Orthogonal.hs b/src/Polynomials/Orthogonal.hs
index 4ea0b68191d1b4bc8b717e2aa156c10e2d77cb5e..8fb777fcb103741a65a404046c28226cde723620 100644 (file)
--- a/src/Polynomials/Orthogonal.hs
+++ b/src/Polynomials/Orthogonal.hs
@@ -27,7 +27,7 @@ where
 
 import NumericPrelude
 import qualified Algebra.RealField as RealField ( C )
 
 import NumericPrelude
 import qualified Algebra.RealField as RealField ( C )

-import qualified Prelude as P
+import Prelude ()

 
 
 -- | The @n@th Legendre polynomial in @x@ over [-1,1]. These are
 
 
 -- | The @n@th Legendre polynomial in @x@ over [-1,1]. These are