| Safe Haskell | None |
|---|---|
| Language | Haskell2010 |
Data.Pulse
Synopsis
- class Pulsable (pulse ∷ (Type → Type) → Type → Type) where
- data PulseMapM (m ∷ Type → Type) ans where
- data PulseListM (m ∷ Type → Type) ans where
- PulseList ∷ ∀ ans a (m ∷ Type → Type). !Int → !(ans → a → m ans) → ![a] → !ans → PulseListM m ans
- type PulseMap ans = PulseListM Identity ans
- type PulseList ans = PulseListM Identity ans
- pulseList ∷ Int → (t1 → t2 → t1) → [t2] → t1 → PulseListM Identity t1
- pulseMap ∷ Int → (a → k → v → a) → Map k v → a → PulseMapM Identity a
- pulse ∷ Pulsable p ⇒ p Identity ans → p Identity ans
- complete ∷ Pulsable p ⇒ p Identity ans → ans
- foldlM' ∷ (Foldable t, Monad m) ⇒ (ans → k → m ans) → ans → t k → m ans
- foldlWithKeyM' ∷ Monad m ⇒ (a → k → b → m a) → a → Map k b → m a
The class that defines operations on pulsers.
class Pulsable (pulse ∷ (Type → Type) → Type → Type) where Source #
let T be a Pulse structure. A Pulse struture is abstracted over a monad: m, and an answer type: t, so the concrete type of a pulse structure is written: (T m a). The Pulsable class supplies operations on the structure that allow its computation to be split into many discrete steps. One does this by running: "pulse p" or "pulseM p", depending upon whether the computation is monadic or not, to run a discrete step. The scheduling infrastructure needs to know nothing about what is going on inside the pulse structure.
Methods
done ∷ ∀ (m ∷ Type → Type) ans. pulse m ans → Bool Source #
current ∷ ∀ (m ∷ Type → Type) ans. pulse m ans → ans Source #
Instances
| Pulsable PulseListM Source # | |
Defined in Data.Pulse Methods done ∷ ∀ (m ∷ Type → Type) ans. PulseListM m ans → Bool Source # current ∷ ∀ (m ∷ Type → Type) ans. PulseListM m ans → ans Source # pulseM ∷ Monad m ⇒ PulseListM m ans → m (PulseListM m ans) Source # completeM ∷ Monad m ⇒ PulseListM m ans → m ans Source # | |
| Pulsable PulseMapM Source # | |
Two reusable types that have Pulsable instances
data PulseMapM (m ∷ Type → Type) ans where Source #
A Map based pulser.
Constructors
| PulseMap ∷ ∀ ans k v (m ∷ Type → Type). !Int → !(ans → k → v → m ans) → !(Map k v) → !ans → PulseMapM m ans |
data PulseListM (m ∷ Type → Type) ans where Source #
A List based pulser
Constructors
| PulseList ∷ ∀ ans a (m ∷ Type → Type). !Int → !(ans → a → m ans) → ![a] → !ans → PulseListM m ans |
Instances
| Pulsable PulseListM Source # | |
Defined in Data.Pulse Methods done ∷ ∀ (m ∷ Type → Type) ans. PulseListM m ans → Bool Source # current ∷ ∀ (m ∷ Type → Type) ans. PulseListM m ans → ans Source # pulseM ∷ Monad m ⇒ PulseListM m ans → m (PulseListM m ans) Source # completeM ∷ Monad m ⇒ PulseListM m ans → m ans Source # | |
| Show ans ⇒ Show (PulseListM m ans) Source # | |
Defined in Data.Pulse Methods showsPrec ∷ Int → PulseListM m ans → ShowS # show ∷ PulseListM m ans → String # showList ∷ [PulseListM m ans] → ShowS # | |
Virtual versions of PulseMapM and PulseListM specialized to be non-monadic.
type PulseMap ans = PulseListM Identity ans Source #
Type of a Map based pulser in the Identity monad.
type PulseList ans = PulseListM Identity ans Source #
Type of a List based pulser in the Identity monad.
pulseList ∷ Int → (t1 → t2 → t1) → [t2] → t1 → PulseListM Identity t1 Source #
Create List pulser structure in the Identity monad, a pure accumulator is lifted to a monadic one.
pulseMap ∷ Int → (a → k → v → a) → Map k v → a → PulseMapM Identity a Source #
Create Map pulser structure in the Identity monad, a pure accumulator is lifted to a monadic one.
pulse ∷ Pulsable p ⇒ p Identity ans → p Identity ans Source #
Pulse a structure in the Identity monad
Monadic folds designed to be used inside pulsers.
foldlM' ∷ (Foldable t, Monad m) ⇒ (ans → k → m ans) → ans → t k → m ans Source #
A strict, monadic, version of foldl. It associates to the left.
foldlWithKeyM' ∷ Monad m ⇒ (a → k → b → m a) → a → Map k b → m a Source #
O(n). A strict, monadic, version of foldlWithKey. Each application of the
operator is evaluated before using the result in the next application. This
function is strict in the starting value. Associates to the left.