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  1. module Database.PostgreSQL.Consumers.Consumer

    No documentation available.

  2. data ConsumerID

    consumers Database.PostgreSQL.Consumers.Consumer

    ID of a consumer.

  3. registerConsumer :: forall m (n :: Type -> Type) idx job . (MonadBase IO m, MonadMask m, MonadTime m) => ConsumerConfig n idx job -> ConnectionSourceM m -> m ConsumerID

    consumers Database.PostgreSQL.Consumers.Consumer

    Register consumer in the consumers table, so that it can reserve jobs using acquired ID.

  4. unregisterConsumer :: forall m (n :: Type -> Type) idx job . (MonadBase IO m, MonadMask m) => ConsumerConfig n idx job -> ConnectionSourceM m -> ConsumerID -> m ()

    consumers Database.PostgreSQL.Consumers.Consumer

    Unregister consumer with a given ID.

  5. msum :: (Foldable t, MonadPlus m) => t (m a) -> m a

    control-monad-free Control.Monad.Free

    The sum of a collection of actions using (<|>), generalizing concat. msum is just like asum, but specialised to MonadPlus.

    Examples

    Basic usage, using the MonadPlus instance for Maybe:
    >>> msum [Just "Hello", Nothing, Just "World"]
    Just "Hello"
    

  6. assume :: PropRef Universal -> Proof a

    copilot-theorem Copilot.Theorem

    Assume that a property, given by reference, holds.

  7. Assume :: PropId -> Action

    copilot-theorem Copilot.Theorem.Prove

    No documentation available.

  8. assumptions :: BisimulationProofBundle sym -> [Pred sym]

    copilot-theorem Copilot.Theorem.What4

    User-provided property assumptions

  9. ecPointsMulAndSum :: EcGroup -> [(EcPoint, Integer)] -> EcPoint

    cryptonite-openssl Crypto.OpenSSL.ECC

    compute sum ((q,m) -> q * m) l

  10. ecPointsMulOfPowerAndSum :: EcGroup -> [EcPoint] -> Integer -> EcPoint

    cryptonite-openssl Crypto.OpenSSL.ECC

    Compute the sum of the point to the nth power

    f [p1,p2,..,pi] n = p1 * (n ^ 0) + p2 * (n ^ 1) + .. + pi * (n ^ i-1)
    

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