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SBool
data
() =>
SBool
(b :: Bool)
servant
Servant.API
data
SBool
(b :: Bool)
ghc-typelits-knownnat
GHC.TypeLits.KnownNat
Singleton version of
Bool
data
SBool
(a :: Bool)
singletons-base
Data.Bool.Singletons
Data.Singletons.Base.TH
Prelude.Singletons
SBool
:: Bool -> Scalar
HsYAML
Data.YAML
tag:yaml.org,2002:bool
data
SBool
(b :: Bool)
Agda
Agda.Utils.TypeLits
Singleton for type level booleans.
type
SBool
= SBV Bool
sbv
Data.SBV
Data.SBV.Internals
Data.SBV.Trans
A symbolic boolean/bit
data
SBool
(b :: Bool)
singleton-bool
Data.Singletons.Bool
,
type-natural
Data.Type.Natural
SBool
:: SimpleType
copilot-core
Copilot.Core.Type
data
SBool
b
singleraeh
Singleraeh.Bool
Singleton
Bool
.
sbool
:: SBoolI b => SBool b
servant
Servant.API
,
singleton-bool
Data.Singletons.Bool
sBool
:: String -> Symbolic SBool
sbv
Data.SBV
Declare a named
SBool
NB. For a version which generalizes over the underlying monad, see
sBool
sBool
:: MonadSymbolic m => String -> m SBool
sbv
Data.SBV.Trans
Generalization of
sBool
sBool
:: Size Bool
flat
Flat.Encoder
Flat.Encoder.Strict
sBool
:: NumBits
flat
Flat.Encoder.Size
class
() =>
SBool
I
(b :: Bool)
servant
Servant.API
newtype
SBool
Kb
(f :: Symbol)
ghc-typelits-knownnat
GHC.TypeLits.KnownNat
A type "representationally equal" to
SBool
, used for simpler implementation of constraint-level functions that need to create instances of
KnownBool
SBool
Kb
:: Bool -> SBoolKb (f :: Symbol)
ghc-typelits-knownnat
GHC.TypeLits.KnownNat
class
SBool
I
(b :: Bool)
singleton-bool
Data.Singletons.Bool
sBool
_
:: forall a (t1 :: a) (t2 :: a) (t3 :: Bool) . Sing t1 -> Sing t2 -> Sing t3 -> Sing (Bool_ t1 t2 t3)
singletons-base
Data.Bool.Singletons
sBool
_
:: Symbolic SBool
sbv
Data.SBV
Declare an unnamed
SBool
NB. For a version which generalizes over the underlying monad, see
sBool_
sBool
s
:: [String] -> Symbolic [SBool]
sbv
Data.SBV
Declare a list of
SBool
s NB. For a version which generalizes over the underlying monad, see
sBools
sBool
s
:: MonadSymbolic m => [String] -> m [SBool]
sbv
Data.SBV.Trans
Generalization of
sBools
sbool
And
:: SBool a -> SBool b -> SBool (a && b)
singleton-bool
Data.Singletons.Bool
>>> sboolAnd STrue SFalse SFalse
sbool
EqRefl
:: forall k (a :: k) (b :: k) . SBoolI (a == b) => Maybe (a :~: b)
singleton-bool
Data.Singletons.Bool
Useful combination of
sbool
and
eqToRefl
sbool
Not
:: SBool a -> SBool (Not a)
singleton-bool
Data.Singletons.Bool
Packages
is:exact
servant
ghc-typelits-knownnat
singletons-base
HsYAML
Agda
sbv
singleton-bool
type-natural
copilot-core
singleraeh
flat