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streamlined MonadSpec
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dist
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.hpc
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*.swo
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*.swp
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@ -1,3 +1,7 @@
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/1.4/
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* Simplified MonadSpec
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/1.3/
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* Removed old benchmark/test framework.
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@ -17,36 +17,37 @@ module Control.Concurrent.Speculation.Class where
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import Control.Monad.Trans.Cont
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import Control.Concurrent.Speculation
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import Data.Function (on)
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class MonadSpec m where
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-- | When a is unevaluated, @'spec' g a@ evaluates the current continuation
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-- with @g@ while testing if @g@ '==' @a@, if they differ, it re-evalutes the
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-- continuation with @a@. If @a@ was already evaluated, the continuation is
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-- just directly applied to @a@ instead.
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specM :: Eq a => a -> a -> m a
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-- | As per 'spec', without the check for whether or not the second argument
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-- is already evaluated.
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specM' :: Eq a => a -> a -> m a
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-- | @spec@ with a user supplied comparison function
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specByM :: (a -> a -> Bool) -> a -> a -> m a
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-- | @spec'@ with a user supplied comparison function
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specByM' :: (a -> a -> Bool) -> a -> a -> m a
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-- | @spec'@ with a user supplied comparison function
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specOnM :: Eq c => (a -> c) -> a -> a -> m a
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-- | When a is unevaluated, @'spec' g a@ evaluates the current continuation
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-- with @g@ while testing if @g@ '==' @a@, if they differ, it re-evalutes the
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-- continuation with @a@. If @a@ was already evaluated, the continuation is
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-- just directly applied to @a@ instead.
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specM :: (MonadSpec m, Eq a) => a -> a -> m a
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specM = specByM (==)
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-- | @spec'@ with a user supplied comparison function
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specOnM' :: Eq c => (a -> c) -> a -> a -> m a
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-- | As per 'spec', without the check for whether or not the second argument
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-- is already evaluated.
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specM' :: (MonadSpec m, Eq a) => a -> a -> m a
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specM' = specByM' (==)
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-- | @spec'@ with a user supplied comparison function
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specOnM :: (MonadSpec m, Eq c) => (a -> c) -> a -> a -> m a
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specOnM = specByM . on (==)
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-- | @spec'@ with a user supplied comparison function
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specOnM' :: (MonadSpec m, Eq c) => (a -> c) -> a -> a -> m a
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specOnM' = specByM . on (==)
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-- * Basic speculation
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instance Monad m => MonadSpec (ContT r m) where
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specM g a = ContT $ \k -> spec g k a
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specM' g a = ContT $ \k -> spec' g k a
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specByM f g a = ContT $ \k -> specBy f g k a
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specByM' f g a = ContT $ \k -> specBy' f g k a
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specOnM f g a = ContT $ \k -> specOn f g k a
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specOnM' f g a = ContT $ \k -> specOn' f g k a
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@ -1,5 +1,5 @@
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name: speculation
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version: 1.3
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version: 1.4
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license: BSD3
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license-file: LICENSE
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author: Edward A. Kmett
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