Data.Geometry.Slab

Documentation

data Orthogonal

Constructors

Horizontal

Vertical

Instances

Eq Orthogonal

Methods

(==) :: Orthogonal -> Orthogonal -> Bool

(/=) :: Orthogonal -> Orthogonal -> Bool

Read Orthogonal

Methods

readsPrec :: Int -> ReadS Orthogonal

readList :: ReadS [Orthogonal]

readPrec :: ReadPrec Orthogonal

readListPrec :: ReadPrec [Orthogonal]

Show Orthogonal

Methods

showsPrec :: Int -> Orthogonal -> ShowS

show :: Orthogonal -> String

showList :: [Orthogonal] -> ShowS

newtype Slab o a r

Constructors

Slab

Fields

• _unSlab :: Interval a r

Instances

Bifunctor (Slab o)

Methods

bimap :: (a -> b) -> (c -> d) -> Slab o a c -> Slab o b d

first :: (a -> b) -> Slab o a c -> Slab o b c

second :: (b -> c) -> Slab o a b -> Slab o a c

Functor (Slab o a)

Methods

fmap :: (a -> b) -> Slab o a a -> Slab o a b

(<$) :: a -> Slab o a b -> Slab o a a

Foldable (Slab o a)

Methods

fold :: Monoid m => Slab o a m -> m

foldMap :: Monoid m => (a -> m) -> Slab o a a -> m

foldr :: (a -> b -> b) -> b -> Slab o a a -> b

foldr' :: (a -> b -> b) -> b -> Slab o a a -> b

foldl :: (b -> a -> b) -> b -> Slab o a a -> b

foldl' :: (b -> a -> b) -> b -> Slab o a a -> b

foldr1 :: (a -> a -> a) -> Slab o a a -> a

foldl1 :: (a -> a -> a) -> Slab o a a -> a

toList :: Slab o a a -> [a]

null :: Slab o a a -> Bool

length :: Slab o a a -> Int

elem :: Eq a => a -> Slab o a a -> Bool

maximum :: Ord a => Slab o a a -> a

minimum :: Ord a => Slab o a a -> a

sum :: Num a => Slab o a a -> a

product :: Num a => Slab o a a -> a

Traversable (Slab o a)

Methods

traverse :: Applicative f => (a -> f b) -> Slab o a a -> f (Slab o a b)

sequenceA :: Applicative f => Slab o a (f a) -> f (Slab o a a)

mapM :: Monad m => (a -> m b) -> Slab o a a -> m (Slab o a b)

sequence :: Monad m => Slab o a (m a) -> m (Slab o a a)

(Fractional r, Ord r, HasBoundingLines o) => IsIntersectableWith (Line 2 r) (Slab o a r)

Methods

intersect :: Line 2 r -> Slab o a r -> Intersection (Line 2 r) (Slab o a r)

intersects :: Line 2 r -> Slab o a r -> Bool

nonEmptyIntersection :: proxy (Line 2 r) -> proxy (Slab o a r) -> Intersection (Line 2 r) (Slab o a r) -> Bool

(Eq a, Eq r) => Eq (Slab o a r)

Methods

(==) :: Slab o a r -> Slab o a r -> Bool

(/=) :: Slab o a r -> Slab o a r -> Bool

(Show r, Show a) => Show (Slab o a r)

Methods

showsPrec :: Int -> Slab o a r -> ShowS

show :: Slab o a r -> String

showList :: [Slab o a r] -> ShowS

(Fractional r, Ord r, HasBoundingLines o) => IsIntersectableWith (SubLine 2 a r) (Slab o a r)

Methods

intersect :: SubLine 2 a r -> Slab o a r -> Intersection (SubLine 2 a r) (Slab o a r)

intersects :: SubLine 2 a r -> Slab o a r -> Bool

nonEmptyIntersection :: proxy (SubLine 2 a r) -> proxy (Slab o a r) -> Intersection (SubLine 2 a r) (Slab o a r) -> Bool

Ord r => IsIntersectableWith (Slab o a r) (Slab o a r)

Methods

intersect :: Slab o a r -> Slab o a r -> Intersection (Slab o a r) (Slab o a r)

intersects :: Slab o a r -> Slab o a r -> Bool

nonEmptyIntersection :: proxy (Slab o a r) -> proxy (Slab o a r) -> Intersection (Slab o a r) (Slab o a r) -> Bool

IsIntersectableWith (Slab Horizontal a r) (Slab Vertical a r)

Methods

intersect :: Slab Horizontal a r -> Slab Vertical a r -> Intersection (Slab Horizontal a r) (Slab Vertical a r)

intersects :: Slab Horizontal a r -> Slab Vertical a r -> Bool

nonEmptyIntersection :: proxy (Slab Horizontal a r) -> proxy (Slab Vertical a r) -> Intersection (Slab Horizontal a r) (Slab Vertical a r) -> Bool

type IntersectionOf (Line 2 r) (Slab o a r)

type IntersectionOf (Line 2 r) (Slab o a r) = (:) * NoIntersection ((:) * (Line 2 r) ((:) * (LineSegment 2 a r) ([] *)))

type IntersectionOf (SubLine 2 p r) (Slab o a r)

type IntersectionOf (SubLine 2 p r) (Slab o a r) = (:) * NoIntersection ((:) * (SubLine 2 () r) ([] *))

type IntersectionOf (Slab o a r) (Slab o a r)

type IntersectionOf (Slab o a r) (Slab o a r) = (:) * NoIntersection ((:) * (Slab o a r) ([] *))

type IntersectionOf (Slab Horizontal a r) (Slab Vertical a r)

type IntersectionOf (Slab Horizontal a r) (Slab Vertical a r) = (:) * (Rectangle (a, a) r) ([] *)

unSlab :: forall o a r o a r. Iso (Slab o a r) (Slab o a r) (Interval a r) (Interval a r)

horizontalSlab :: (r :+ a) -> (r :+ a) -> Slab Horizontal a r

Smart consturctor for creating a horizontal slab

verticalSlab :: (r :+ a) -> (r :+ a) -> Slab Vertical a r

Smart consturctor for creating a vertical slab

class HasBoundingLines o where

Minimal complete definition

boundingLines, inSlab

Methods

boundingLines :: Num r => Slab o a r -> (Line 2 r :+ a, Line 2 r :+ a)

The two bounding lines of the slab, first the lower one, then the higher one:

inSlab :: Ord r => Point 2 r -> Slab o a r -> Bool

Instances

HasBoundingLines Horizontal

Methods

boundingLines :: Num r => Slab Horizontal a r -> (Line 2 r :+ a, Line 2 r :+ a)

inSlab :: Ord r => Point 2 r -> Slab Horizontal a r -> Bool

HasBoundingLines Vertical

Methods

boundingLines :: Num r => Slab Vertical a r -> (Line 2 r :+ a, Line 2 r :+ a)

inSlab :: Ord r => Point 2 r -> Slab Vertical a r -> Bool

test :: SubLine 2 () Double