Data.Machine.Moore

http://en.wikipedia.org/wiki/Moore_machine

Documentation

data Moore a b

Moore machines

Constructors

Moore b (a -> Moore a b)

Instances

Profunctor Moore

Defined in Data.Machine.Moore

Methods

dimap :: (a -> b) -> (c -> d) -> Moore b c -> Moore a d

lmap :: (a -> b) -> Moore b c -> Moore a c

rmap :: (b -> c) -> Moore a b -> Moore a c

(#.) :: Coercible c b => q b c -> Moore a b -> Moore a c

(.#) :: Coercible b a => Moore b c -> q a b -> Moore a c

Corepresentable Moore

Defined in Data.Machine.Moore

Associated Types

type Corep Moore :: Type -> Type

Methods

cotabulate :: (Corep Moore d -> c) -> Moore d c

Closed Moore

Defined in Data.Machine.Moore

Methods

closed :: Moore a b -> Moore (x -> a) (x -> b)

Costrong Moore

Defined in Data.Machine.Moore

Methods

unfirst :: Moore (a, d) (b, d) -> Moore a b

unsecond :: Moore (d, a) (d, b) -> Moore a b

Automaton Moore

Defined in Data.Machine.Moore

Methods

auto :: Moore a b -> Process a b

Cosieve Moore []

Defined in Data.Machine.Moore

Methods

cosieve :: Moore a b -> [a] -> b

Monad (Moore a)

slow diagonalization

Defined in Data.Machine.Moore

Methods

(>>=) :: Moore a a0 -> (a0 -> Moore a b) -> Moore a b

(>>) :: Moore a a0 -> Moore a b -> Moore a b

return :: a0 -> Moore a a0

fail :: String -> Moore a a0

Functor (Moore a)

Defined in Data.Machine.Moore

Methods

fmap :: (a0 -> b) -> Moore a a0 -> Moore a b

(<$) :: a0 -> Moore a b -> Moore a a0

MonadFix (Moore a)

Defined in Data.Machine.Moore

Methods

mfix :: (a0 -> Moore a a0) -> Moore a a0

Applicative (Moore a)

Defined in Data.Machine.Moore

Methods

pure :: a0 -> Moore a a0

(<*>) :: Moore a (a0 -> b) -> Moore a a0 -> Moore a b

liftA2 :: (a0 -> b -> c) -> Moore a a0 -> Moore a b -> Moore a c

(*>) :: Moore a a0 -> Moore a b -> Moore a b

(<*) :: Moore a a0 -> Moore a b -> Moore a a0

Distributive (Moore a)

Defined in Data.Machine.Moore

Methods

distribute :: Functor f => f (Moore a a0) -> Moore a (f a0)

collect :: Functor f => (a0 -> Moore a b) -> f a0 -> Moore a (f b)

distributeM :: Monad m => m (Moore a a0) -> Moore a (m a0)

collectM :: Monad m => (a0 -> Moore a b) -> m a0 -> Moore a (m b)

Representable (Moore a)

Defined in Data.Machine.Moore

Associated Types

type Rep (Moore a) :: Type

Methods

tabulate :: (Rep (Moore a) -> a0) -> Moore a a0

index :: Moore a a0 -> Rep (Moore a) -> a0

MonadZip (Moore a)

Defined in Data.Machine.Moore

Methods

mzip :: Moore a a0 -> Moore a b -> Moore a (a0, b)

mzipWith :: (a0 -> b -> c) -> Moore a a0 -> Moore a b -> Moore a c

munzip :: Moore a (a0, b) -> (Moore a a0, Moore a b)

Comonad (Moore a)

Defined in Data.Machine.Moore

Methods

extract :: Moore a a0 -> a0

duplicate :: Moore a a0 -> Moore a (Moore a a0)

extend :: (Moore a a0 -> b) -> Moore a a0 -> Moore a b

ComonadApply (Moore a)

Defined in Data.Machine.Moore

Methods

(<@>) :: Moore a (a0 -> b) -> Moore a a0 -> Moore a b

(@>) :: Moore a a0 -> Moore a b -> Moore a b

(<@) :: Moore a a0 -> Moore a b -> Moore a a0

Pointed (Moore a)

Defined in Data.Machine.Moore

Methods

point :: a0 -> Moore a a0

Copointed (Moore a)

Defined in Data.Machine.Moore

Methods

copoint :: Moore a a0 -> a0

MonadReader [a] (Moore a)

Defined in Data.Machine.Moore

Methods

ask :: Moore a [a]

local :: ([a] -> [a]) -> Moore a a0 -> Moore a a0

reader :: ([a] -> a0) -> Moore a a0

Semigroup b => Semigroup (Moore a b)

Defined in Data.Machine.Moore

Methods

(<>) :: Moore a b -> Moore a b -> Moore a b

sconcat :: NonEmpty (Moore a b) -> Moore a b

stimes :: Integral b0 => b0 -> Moore a b -> Moore a b

Monoid b => Monoid (Moore a b)

Defined in Data.Machine.Moore

Methods

mempty :: Moore a b

mappend :: Moore a b -> Moore a b -> Moore a b

mconcat :: [Moore a b] -> Moore a b

type Corep Moore

Defined in Data.Machine.Moore

type Corep Moore = []

type Rep (Moore a)

Defined in Data.Machine.Moore

type Rep (Moore a) = [a]

logMoore :: Monoid m => Moore m m

Accumulate the input as a sequence.

unfoldMoore :: (s -> (b, a -> s)) -> s -> Moore a b

Construct a Moore machine from a state valuation and transition function