-- | -- Module: Optics.AffineFold -- Description: A 'Optics.Fold.Fold' that contains at most one element. -- -- An 'AffineFold' is a 'Optics.Fold.Fold' that contains at most one -- element, or a 'Optics.Getter.Getter' where the function may be -- partial. -- module Optics.AffineFold ( -- * Formation AffineFold -- * Introduction , afolding -- * Elimination , preview , previews -- * Computation -- | -- -- @ -- 'preview' ('afolding' f) ≡ f -- @ -- * Additional introduction forms , afoldVL , filtered -- * Additional elimination forms , atraverseOf_ , isn't -- * Monoid structure -- | 'AffineFold' admits a monoid structure where 'afailing' combines folds -- (returning a result from the second fold only if the first returns none) -- and the identity element is 'Optics.IxAffineTraversal.ignored' (which -- returns no results). -- -- /Note:/ There is no 'Optics.Fold.summing' equivalent that returns an -- 'AffineFold', because it would not need to return more than one result. -- -- There is no 'Semigroup' or 'Monoid' instance for 'AffineFold', because -- there is not a unique choice of monoid to use that works for all optics, -- and the ('<>') operator could not be used to combine optics of different -- kinds. , afailing -- * Subtyping , An_AffineFold -- | <> ) where import Data.Maybe import Data.Profunctor.Indexed import Optics.Internal.Bi import Optics.Internal.Optic -- | Type synonym for an affine fold. type AffineFold s a = Optic' An_AffineFold NoIx s a -- | Obtain an 'AffineFold' by lifting 'traverse_' like function. -- -- @ -- 'afoldVL' '.' 'atraverseOf_' ≡ 'id' -- 'atraverseOf_' '.' 'afoldVL' ≡ 'id' -- @ -- -- @since 0.3 afoldVL :: (forall f. Functor f => (forall r. r -> f r) -> (a -> f u) -> s -> f v) -> AffineFold s a afoldVL f = Optic (rphantom . visit f . rphantom) {-# INLINE afoldVL #-} -- | Retrieve the value targeted by an 'AffineFold'. -- -- >>> let _Right = prism Right $ either (Left . Left) Right -- -- >>> preview _Right (Right 'x') -- Just 'x' -- -- >>> preview _Right (Left 'y') -- Nothing -- preview :: Is k An_AffineFold => Optic' k is s a -> s -> Maybe a preview o = previews o id {-# INLINE preview #-} -- | Retrieve a function of the value targeted by an 'AffineFold'. previews :: Is k An_AffineFold => Optic' k is s a -> (a -> r) -> s -> Maybe r previews o = \f -> runForgetM $ getOptic (castOptic @An_AffineFold o) $ ForgetM (Just . f) {-# INLINE previews #-} -- | Traverse over the target of an 'AffineFold', computing a 'Functor'-based -- answer, but unlike 'Optics.AffineTraversal.atraverseOf' do not construct a -- new structure. -- -- @since 0.3 atraverseOf_ :: (Is k An_AffineFold, Functor f) => Optic' k is s a -> (forall r. r -> f r) -> (a -> f u) -> s -> f () atraverseOf_ o point f s = case preview o s of Just a -> () <$ f a Nothing -> point () {-# INLINE atraverseOf_ #-} -- | Create an 'AffineFold' from a partial function. -- -- >>> preview (afolding listToMaybe) "foo" -- Just 'f' -- afolding :: (s -> Maybe a) -> AffineFold s a afolding f = Optic (contrabimap (\s -> maybe (Left s) Right (f s)) Left . right') {-# INLINE afolding #-} -- | Filter result(s) of a fold that don't satisfy a predicate. filtered :: (a -> Bool) -> AffineFold a a filtered p = afoldVL (\point f a -> if p a then f a else point a) {-# INLINE filtered #-} -- | Try the first 'AffineFold'. If it returns no entry, try the second one. -- -- >>> preview (ix 1 % re _Left `afailing` ix 2 % re _Right) [0,1,2,3] -- Just (Left 1) -- -- >>> preview (ix 42 % re _Left `afailing` ix 2 % re _Right) [0,1,2,3] -- Just (Right 2) -- afailing :: (Is k An_AffineFold, Is l An_AffineFold) => Optic' k is s a -> Optic' l js s a -> AffineFold s a afailing a b = afolding $ \s -> maybe (preview b s) Just (preview a s) infixl 3 `afailing` -- Same as (<|>) {-# INLINE afailing #-} -- | Check to see if this 'AffineFold' doesn't match. -- -- >>> isn't _Just Nothing -- True -- isn't :: Is k An_AffineFold => Optic' k is s a -> s -> Bool isn't k s = not (isJust (preview k s)) {-# INLINE isn't #-} -- $setup -- >>> import Optics.Core