Define a custom 'Point' type instead of a 3-tuple so that its constructor can be...

[spline3.git] / src / Grid.hs

diff --git a/src/Grid.hs b/src/Grid.hs
index d5553b426fc6c18c38438afec5d3039ee1c2a4cc..de5f76ac326ff6d4d169125284a3d8a9b7b381a2 100644 (file)
--- a/src/Grid.hs
+++ b/src/Grid.hs
@@ -30,7 +30,7 @@ import Cube (Cube(Cube),
              tetrahedron)
 import Examples (trilinear, trilinear9x9x9, zeros, naturals_1d)
 import FunctionValues (make_values, value_at)
-import Point (Point)
+import Point (Point(..))
 import ScaleFactor (ScaleFactor)
 import Tetrahedron (Tetrahedron, c, polynomial, v0, v1, v2, v3)
 import ThreeDimensional (ThreeDimensional(..))
@@ -105,10 +105,9 @@ calculate_containing_cube_coordinate g coord
 --   Since our grid is rectangular, we can figure this out without having
 --   to check every cube.
 find_containing_cube :: Grid -> Point -> Cube
-find_containing_cube g p =
+find_containing_cube g (Point x y z) =
     cube_at g i j k
     where
-      (x, y, z) = p
       i = calculate_containing_cube_coordinate g x
       j = calculate_containing_cube_coordinate g y
       k = calculate_containing_cube_coordinate g z
@@ -128,7 +127,7 @@ zoom_result v3d (sfx, sfy, sfz) (R.Z R.:. m R.:. n R.:. o) =
     m' = (fromIntegral m) / (fromIntegral sfx) - offset
     n' = (fromIntegral n) / (fromIntegral sfy) - offset
     o' = (fromIntegral o) / (fromIntegral sfz) - offset
-    p  = (m', n', o') :: Point
+    p  = Point m' n' o'
     cube = find_containing_cube g p
     t = find_containing_tetrahedron cube p
     f = polynomial t
@@ -270,25 +269,25 @@ trilinear_c0_t0_tests =
 
     test_trilinear_f0_t0_v0 :: Assertion
     test_trilinear_f0_t0_v0 =
-      assertEqual "v0 is correct" (v0 t) (1, 1, 1)
+      assertEqual "v0 is correct" (v0 t) (Point 1 1 1)
 
     test_trilinear_f0_t0_v1 :: Assertion
     test_trilinear_f0_t0_v1 =
-      assertEqual "v1 is correct" (v1 t) (0.5, 1, 1)
+      assertEqual "v1 is correct" (v1 t) (Point 0.5 1 1)
 
     test_trilinear_f0_t0_v2 :: Assertion
     test_trilinear_f0_t0_v2 =
-      assertEqual "v2 is correct" (v2 t) (0.5, 0.5, 1.5)
+      assertEqual "v2 is correct" (v2 t) (Point 0.5 0.5 1.5)
 
     test_trilinear_f0_t0_v3 :: Assertion
     test_trilinear_f0_t0_v3 =
-      assertEqual "v3 is correct" (v3 t) (0.5, 1.5, 1.5)
+      assertEqual "v3 is correct" (v3 t) (Point 0.5 1.5 1.5)
 
 
 test_trilinear_reproduced :: Assertion
 test_trilinear_reproduced =
     assertTrue "trilinears are reproduced correctly" $
-             and [p (i', j', k') ~= value_at trilinear i j k
+             and [p (Point i' j' k') ~= value_at trilinear i j k
                     | i <- [0..2],
                       j <- [0..2],
                       k <- [0..2],
@@ -306,7 +305,7 @@ test_trilinear_reproduced =
 test_zeros_reproduced :: Assertion
 test_zeros_reproduced =
     assertTrue "the zero function is reproduced correctly" $
-             and [p (i', j', k') ~= value_at zeros i j k
+             and [p (Point i' j' k') ~= value_at zeros i j k
                     | i <- [0..2],
                       j <- [0..2],
                       k <- [0..2],
@@ -325,7 +324,7 @@ test_zeros_reproduced =
 test_trilinear9x9x9_reproduced :: Assertion
 test_trilinear9x9x9_reproduced =
     assertTrue "trilinear 9x9x9 is reproduced correctly" $
-      and [p (i', j', k') ~= value_at trilinear9x9x9 i j k
+      and [p (Point i' j' k') ~= value_at trilinear9x9x9 i j k
             | i <- [0..8],
               j <- [0..8],
               k <- [0..8],
@@ -355,7 +354,7 @@ test_tetrahedra_collision_sensitivity =
   where
     g = make_grid 1 naturals_1d
     cube = cube_at g 0 18 0
-    p = (0, 17.5, 0.5) :: Point
+    p = Point 0 17.5 0.5
     t20 = tetrahedron cube 20