Safe Haskell	None
Language	Haskell2010

Diagrams.Core.Measure

Synopsis

Documentation

newtype Measured n a Source #

'Measured n a' is an object that depends on local, normalized and global scales. The normalized and global scales are calculated when rendering a diagram.

For attributes, the local scale gets multiplied by the average scale of the transform.

Constructors

Measured
Fields unmeasure :: (n, n, n) -> a

Instances

Profunctor Measured Source #
Methods dimap :: (a -> b) -> (c -> d) -> Measured b c -> Measured a d # lmap :: (a -> b) -> Measured b c -> Measured a c # rmap :: (b -> c) -> Measured a b -> Measured a c # (#.) :: Coercible * c b => (b -> c) -> Measured a b -> Measured a c # (.#) :: Coercible * b a => Measured b c -> (a -> b) -> Measured a c #
Monad (Measured n) Source #
Methods (>>=) :: Measured n a -> (a -> Measured n b) -> Measured n b # (>>) :: Measured n a -> Measured n b -> Measured n b # return :: a -> Measured n a # fail :: String -> Measured n a #
Functor (Measured n) Source #
Methods fmap :: (a -> b) -> Measured n a -> Measured n b # (<$) :: a -> Measured n b -> Measured n a #
Applicative (Measured n) Source #
Methods pure :: a -> Measured n a # (<>) :: Measured n (a -> b) -> Measured n a -> Measured n b # (>) :: Measured n a -> Measured n b -> Measured n b # (<*) :: Measured n a -> Measured n b -> Measured n a #
Distributive (Measured n) Source #
Methods distribute :: Functor f => f (Measured n a) -> Measured n (f a) # collect :: Functor f => (a -> Measured n b) -> f a -> Measured n (f b) # distributeM :: Monad m => m (Measured n a) -> Measured n (m a) # collectM :: Monad m => (a -> Measured n b) -> m a -> Measured n (m b) #
Representable (Measured n) Source #
Associated Types type Rep (Measured n :: * -> ) :: # Methods tabulate :: (Rep (Measured n) -> a) -> Measured n a # index :: Measured n a -> Rep (Measured n) -> a #
Additive (Measured n) Source #
Methods zero :: Num a => Measured n a # (^+^) :: Num a => Measured n a -> Measured n a -> Measured n a # (^-^) :: Num a => Measured n a -> Measured n a -> Measured n a # lerp :: Num a => a -> Measured n a -> Measured n a -> Measured n a # liftU2 :: (a -> a -> a) -> Measured n a -> Measured n a -> Measured n a # liftI2 :: (a -> b -> c) -> Measured n a -> Measured n b -> Measured n c #
Floating a => Floating (Measured n a) Source #
Methods pi :: Measured n a # exp :: Measured n a -> Measured n a # log :: Measured n a -> Measured n a # sqrt :: Measured n a -> Measured n a # (**) :: Measured n a -> Measured n a -> Measured n a # logBase :: Measured n a -> Measured n a -> Measured n a # sin :: Measured n a -> Measured n a # cos :: Measured n a -> Measured n a # tan :: Measured n a -> Measured n a # asin :: Measured n a -> Measured n a # acos :: Measured n a -> Measured n a # atan :: Measured n a -> Measured n a # sinh :: Measured n a -> Measured n a # cosh :: Measured n a -> Measured n a # tanh :: Measured n a -> Measured n a # asinh :: Measured n a -> Measured n a # acosh :: Measured n a -> Measured n a # atanh :: Measured n a -> Measured n a # log1p :: Measured n a -> Measured n a # expm1 :: Measured n a -> Measured n a # log1pexp :: Measured n a -> Measured n a # log1mexp :: Measured n a -> Measured n a #
Fractional a => Fractional (Measured n a) Source #
Methods (/) :: Measured n a -> Measured n a -> Measured n a # recip :: Measured n a -> Measured n a # fromRational :: Rational -> Measured n a #
Num a => Num (Measured n a) Source #
Methods (+) :: Measured n a -> Measured n a -> Measured n a # (-) :: Measured n a -> Measured n a -> Measured n a # (*) :: Measured n a -> Measured n a -> Measured n a # negate :: Measured n a -> Measured n a # abs :: Measured n a -> Measured n a # signum :: Measured n a -> Measured n a # fromInteger :: Integer -> Measured n a #
Semigroup a => Semigroup (Measured n a) Source #
Methods (<>) :: Measured n a -> Measured n a -> Measured n a # sconcat :: NonEmpty (Measured n a) -> Measured n a # stimes :: Integral b => b -> Measured n a -> Measured n a #
Monoid a => Monoid (Measured n a) Source #
Methods mempty :: Measured n a # mappend :: Measured n a -> Measured n a -> Measured n a # mconcat :: [Measured n a] -> Measured n a #
HasOrigin t => HasOrigin (Measured n t) Source #
Methods moveOriginTo :: Point (V (Measured n t)) (N (Measured n t)) -> Measured n t -> Measured n t Source #
Qualifiable a => Qualifiable (Measured n a) Source #
Methods (.>>) :: IsName a => a -> Measured n a -> Measured n a Source #
HasStyle b => HasStyle (Measured n b) Source #
Methods applyStyle :: Style (V (Measured n b)) (N (Measured n b)) -> Measured n b -> Measured n b Source #
Juxtaposable a => Juxtaposable (Measured n a) Source #
Methods juxtapose :: Vn (Measured n a) -> Measured n a -> Measured n a -> Measured n a Source #
MonadReader (n, n, n) (Measured n) Source #
Methods ask :: Measured n (n, n, n) # local :: ((n, n, n) -> (n, n, n)) -> Measured n a -> Measured n a # reader :: ((n, n, n) -> a) -> Measured n a #
type Rep (Measured n) Source #
type Rep (Measured n) = (n, n, n)
type N (Measured n a) Source #
type N (Measured n a) = N a
type V (Measured n a) Source #
type V (Measured n a) = V a

type Measure n = Measured n n Source #

A measure is a Measured number.

fromMeasured :: Num n => n -> n -> Measured n a -> a Source #

fromMeasured globalScale normalizedScale measure -> a

output :: n -> Measure n Source #

Output units don't change.

local :: Num n => n -> Measure n Source #

Local units are scaled by the average scale of a transform.

global :: Num n => n -> Measure n Source #

Global units are ?

normalized :: Num n => n -> Measure n Source #

Normalized units get scaled so that one normalized unit is the size of the final diagram.

normalised :: Num n => n -> Measure n Source #

Just like normalized but spelt properly.

scaleLocal :: Num n => n -> Measured n a -> Measured n a Source #

Scale the local units of a Measured thing.

atLeast :: Ord n => Measure n -> Measure n -> Measure n Source #

Calculate the smaller of two measures.

atMost :: Ord n => Measure n -> Measure n -> Measure n Source #

Calculate the larger of two measures.