X-Git-Url: http://gitweb.michael.orlitzky.com/?a=blobdiff_plain;f=src%2FTests%2FGrid.hs;h=92ba20efbce2aa1c9f7bb843ec06806cb3e5d631;hb=ac0e94e82605a5fd1e3ee724cd597f48614689e4;hp=6da0e09e2b6a663eabd31214750c592f64060d64;hpb=f6d0c289ad3397cf392976c24f3afdb17da5d377;p=spline3.git diff --git a/src/Tests/Grid.hs b/src/Tests/Grid.hs index 6da0e09..92ba20e 100644 --- a/src/Tests/Grid.hs +++ b/src/Tests/Grid.hs @@ -10,7 +10,9 @@ import Cube hiding (i, j, k) import Examples import FunctionValues (value_at) import Grid +import Point (Point) import Tetrahedron +import ThreeDimensional -- | Check the value of c0030 for tetrahedron0 belonging to the @@ -336,18 +338,42 @@ test_zeros_reproduced = -- | Make sure we can reproduce a 9x9x9 trilinear from the 3x3x3 one. -test_trilinearx2_reproduced_t0 :: Assertion -test_trilinearx2_reproduced_t0 = - assertTrue "trilinearx2 is reproduced correctly" $ - and [p (i', j', k') ~= value_at trilinearx2 i j k +test_trilinear9x9x9_reproduced :: Assertion +test_trilinear9x9x9_reproduced = + assertTrue "trilinear 9x9x9 is reproduced correctly" $ + and [p (i', j', k') ~= value_at trilinear9x9x9 i j k | i <- [0..8], j <- [0..8], k <- [0..8], + t <- tetrahedra c0, + let p = polynomial t, let i' = (fromIntegral i) * 0.5, let j' = (fromIntegral j) * 0.5, let k' = (fromIntegral k) * 0.5] where g = make_grid 1 trilinear c0 = fromJust $ cube_at g 1 1 1 - t0 = tetrahedron0 c0 - p = polynomial t0 + + +-- | The point 'p' in this test lies on the boundary of tetrahedra 12 and 15. +-- However, the 'contains_point' test fails due to some numerical innacuracy. +-- This bug should have been fixed by setting a positive tolerance level. +-- +-- Example from before the fix: +-- +-- > b0 (tetrahedron12 c) p +-- -2.168404344971019e-18 +-- > b0 (tetrahedron15 c) p +-- -3.4694469519536365e-18 +-- +test_tetrahedra_collision_sensitivity :: Assertion +test_tetrahedra_collision_sensitivity = + assertTrue "tetrahedron collision tests aren't too sensitive" $ + contains_point t12 p && + contains_point t15 p + where + g = make_grid 1 trilinear + c = cube_at g 0 17 1 + p = (0, 16.75, 0.5) :: Point + t12 = tetrahedron12 c + t15 = tetrahedron15 c