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  1. scrucTagUpdateOnProvisionedProduct :: Lens' ServiceCatalogResourceUpdateConstraint (Val Text)

    stratosphere Stratosphere.Resources.ServiceCatalogResourceUpdateConstraint

    http://docs.aws.amazon.com/AWSCloudFormation/latest/UserGuide/aws-resource-servicecatalog-resourceupdateconstraint.html#cfn-servicecatalog-resourceupdateconstraint-tagupdateonprovisionedproduct

  2. _serviceCatalogStackSetConstraintProductId :: ServiceCatalogStackSetConstraint -> Val Text

    stratosphere Stratosphere.Resources.ServiceCatalogStackSetConstraint

    No documentation available.

  3. scsscProductId :: Lens' ServiceCatalogStackSetConstraint (Val Text)

    stratosphere Stratosphere.Resources.ServiceCatalogStackSetConstraint

    http://docs.aws.amazon.com/AWSCloudFormation/latest/UserGuide/aws-resource-servicecatalog-stacksetconstraint.html#cfn-servicecatalog-stacksetconstraint-productid

  4. IntendedProduct :: String -> Info

    HCodecs Codec.SoundFont

    No documentation available.

  5. liftProduct :: (BasisCoblade m -> BasisCoblade m -> Comultivector r m) -> Comultivector r m -> Comultivector r m -> Comultivector r m

    algebra Numeric.Coalgebra.Geometric

    No documentation available.

  6. module Numeric.Semiring.ZeroProduct

    No documentation available.

  7. class (Monoidal r, Semiring r) => ZeroProductSemiring r

    algebra Numeric.Semiring.ZeroProduct

    A zero-product semiring has no zero divisors 

    a * b = 0 implies a == 0 || b == 0

  8. oproduct :: (MonoFoldable mono, Num (Element mono)) => mono -> Element mono

    classy-prelude-yesod ClassyPrelude.Yesod

    oproduct computes the product of the numbers of a monomorphic container.

  9. class (CoCartesian r, Cartesian t, Functor f r t, Object t f ZeroObject r) => SumToProduct (f :: Type -> Type) (r :: Type -> Type -> Type) (t :: Type -> Type -> Type)

    constrained-categories Control.Category.Constrained.Prelude

    It is fairly common for functors (typically, container-like) to map Either to tuples in a natural way, thus "separating the variants". This is related to Foldable (with list and tuple monoids), but rather more effective.

  10. sum2product :: (SumToProduct f r t, ObjectSum r a b, ObjectPair t (f a) (f b)) => t (f (a + b)) (f a, f b)

    constrained-categories Control.Category.Constrained.Prelude 

    sum2product ≡ mapEither id

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