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module Xanthous.Util.GraphicsSpec (main, test) where
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import Test.Prelude hiding (head)
--------------------------------------------------------------------------------
import Xanthous.Util.Graphics
import Xanthous.Util
import Data.List (head)
import Data.Set (isSubsetOf)
--------------------------------------------------------------------------------
main :: IO ()
main = defaultMain test
test :: TestTree
test = testGroup "Xanthous.Util.Graphics"
[ testGroup "circle"
[ testCase "radius 1, origin 2,2"
{-
| | 0 | 1 | 2 | 3 |
|---+---+---+---+---|
| 0 | | | | |
| 1 | | | x | |
| 2 | | x | | x |
| 3 | | | x | |
-}
$ (sort . unique @[] @[_]) (circle @Int (2, 2) 1)
@?= [ (1, 2)
, (2, 1), (2, 3)
, (3, 2)
]
, testCase "radius 12, origin 0"
$ (sort . unique @[] @[_]) (circle @Int (0, 0) 12)
@?= [ (-12,-4),(-12,-3),(-12,-2),(-12,-1),(-12,0),(-12,1),(-12,2)
, (-12,3),(-12,4),(-11,-6),(-11,-5),(-11,5),(-11,6),(-10,-7),(-10,7)
, (-9,-9),(-9,-8),(-9,8),(-9,9),(-8,-9),(-8,9),(-7,-10),(-7,10)
, (-6,-11),(-6,11),(-5,-11),(-5 ,11),(-4,-12),(-4,12),(-3,-12),(-3,12)
, (-2,-12),(-2,12),(-1,-12),(-1,12),(0,-12),(0,12),(1,-12),(1,12)
, (2,-12),(2,12),(3,-12),(3,12),(4,-12),(4,12),(5,-11),(5 ,11),(6,-11)
, (6,11),(7,-10),(7,10),(8,-9),(8,9),(9,-9),(9,-8),(9,8),(9,9),(10,-7)
, (10,7),(11,-6),(11,-5),(11,5),(11,6),(12,-4),(12,-3),(12,-2),(12,-1)
, (12,0), (12,1),(12,2),(12,3),(12,4)
]
]
, testGroup "filledCircle"
[ testProperty "is a superset of circle" $ \center radius ->
let circ = circle @Int center radius
filledCirc = filledCircle center radius
in counterexample ( "circle: " <> show circ
<> "\nfilledCircle: " <> show filledCirc)
$ setFromList circ `isSubsetOf` setFromList filledCirc
-- TODO later
-- , testProperty "is always contiguous" $ \center radius ->
-- let filledCirc = filledCircle center radius
-- in counterexample (renderBooleanGraphics filledCirc) $
]
, testGroup "line"
[ testProperty "starts and ends at the start and end points" $ \start end ->
let ℓ = line @Int start end
in counterexample ("line: " <> show ℓ)
$ length ℓ > 2 ==> (head ℓ === start) .&&. (head (reverse ℓ) === end)
]
]
--------------------------------------------------------------------------------
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