Twilio.Types.Alpha

This module defines Alpha, a data type for the characters A through Z, along with a singleton type.

Documentation

data Alpha

Characters A through Z

Constructors

A

B

C

D

E

F

G

H

I

J

K

L

M

N

O

P

Q

R

S

T

U

V

W

X

Y

Z

Instances

Bounded Alpha

Methods

minBound :: Alpha

maxBound :: Alpha

Enum Alpha

Methods

succ :: Alpha -> Alpha

pred :: Alpha -> Alpha

toEnum :: Int -> Alpha

fromEnum :: Alpha -> Int

enumFrom :: Alpha -> [Alpha]

enumFromThen :: Alpha -> Alpha -> [Alpha]

enumFromTo :: Alpha -> Alpha -> [Alpha]

enumFromThenTo :: Alpha -> Alpha -> Alpha -> [Alpha]

Eq Alpha

Methods

(==) :: Alpha -> Alpha -> Bool

(/=) :: Alpha -> Alpha -> Bool

Data Alpha

Methods

gfoldl :: (forall d b. Data d => c (d -> b) -> d -> c b) -> (forall g. g -> c g) -> Alpha -> c Alpha

gunfold :: (forall b r. Data b => c (b -> r) -> c r) -> (forall r. r -> c r) -> Constr -> c Alpha

toConstr :: Alpha -> Constr

dataTypeOf :: Alpha -> DataType

dataCast1 :: Typeable (* -> *) t => (forall d. Data d => c (t d)) -> Maybe (c Alpha)

dataCast2 :: Typeable (* -> * -> *) t => (forall d e. (Data d, Data e) => c (t d e)) -> Maybe (c Alpha)

gmapT :: (forall b. Data b => b -> b) -> Alpha -> Alpha

gmapQl :: (r -> r' -> r) -> r -> (forall d. Data d => d -> r') -> Alpha -> r

gmapQr :: (r' -> r -> r) -> r -> (forall d. Data d => d -> r') -> Alpha -> r

gmapQ :: (forall d. Data d => d -> u) -> Alpha -> [u]

gmapQi :: Int -> (forall d. Data d => d -> u) -> Alpha -> u

gmapM :: Monad m => (forall d. Data d => d -> m d) -> Alpha -> m Alpha

gmapMp :: MonadPlus m => (forall d. Data d => d -> m d) -> Alpha -> m Alpha

gmapMo :: MonadPlus m => (forall d. Data d => d -> m d) -> Alpha -> m Alpha

Ord Alpha

Methods

compare :: Alpha -> Alpha -> Ordering

(<) :: Alpha -> Alpha -> Bool

(<=) :: Alpha -> Alpha -> Bool

(>) :: Alpha -> Alpha -> Bool

(>=) :: Alpha -> Alpha -> Bool

max :: Alpha -> Alpha -> Alpha

min :: Alpha -> Alpha -> Alpha

Read Alpha

Methods

readsPrec :: Int -> ReadS Alpha

readList :: ReadS [Alpha]

readPrec :: ReadPrec Alpha

readListPrec :: ReadPrec [Alpha]

Show Alpha

Methods

showsPrec :: Int -> Alpha -> ShowS

show :: Alpha -> String

showList :: [Alpha] -> ShowS

Ix Alpha

Methods

range :: (Alpha, Alpha) -> [Alpha]

index :: (Alpha, Alpha) -> Alpha -> Int

unsafeIndex :: (Alpha, Alpha) -> Alpha -> Int

inRange :: (Alpha, Alpha) -> Alpha -> Bool

rangeSize :: (Alpha, Alpha) -> Int

unsafeRangeSize :: (Alpha, Alpha) -> Int

Generic Alpha

Associated Types

type Rep Alpha :: * -> *

Methods

from :: Alpha -> Rep Alpha x

to :: Rep Alpha x -> Alpha

Hashable Alpha

Methods

hashWithSalt :: Int -> Alpha -> Int

hash :: Alpha -> Int

Binary Alpha

Methods

put :: Alpha -> Put

get :: Get Alpha

putList :: [Alpha] -> Put

NFData Alpha

Methods

rnf :: Alpha -> ()

type Rep Alpha

type Rep Alpha = D1 * (MetaData "Alpha" "Twilio.Types.Alpha" "twilio-0.2.0.1-Cwy6vZAHYb886DlZ9eauoR" False) ((:+:) * ((:+:) * ((:+:) * ((:+:) * (C1 * (MetaCons "A" PrefixI False) (U1 *)) ((:+:) * (C1 * (MetaCons "B" PrefixI False) (U1 *)) (C1 * (MetaCons "C" PrefixI False) (U1 *)))) ((:+:) * (C1 * (MetaCons "D" PrefixI False) (U1 *)) ((:+:) * (C1 * (MetaCons "E" PrefixI False) (U1 *)) (C1 * (MetaCons "F" PrefixI False) (U1 *))))) ((:+:) * ((:+:) * (C1 * (MetaCons "G" PrefixI False) (U1 *)) ((:+:) * (C1 * (MetaCons "H" PrefixI False) (U1 *)) (C1 * (MetaCons "I" PrefixI False) (U1 *)))) ((:+:) * ((:+:) * (C1 * (MetaCons "J" PrefixI False) (U1 *)) (C1 * (MetaCons "K" PrefixI False) (U1 *))) ((:+:) * (C1 * (MetaCons "L" PrefixI False) (U1 *)) (C1 * (MetaCons "M" PrefixI False) (U1 *)))))) ((:+:) * ((:+:) * ((:+:) * (C1 * (MetaCons "N" PrefixI False) (U1 *)) ((:+:) * (C1 * (MetaCons "O" PrefixI False) (U1 *)) (C1 * (MetaCons "P" PrefixI False) (U1 *)))) ((:+:) * (C1 * (MetaCons "Q" PrefixI False) (U1 *)) ((:+:) * (C1 * (MetaCons "R" PrefixI False) (U1 *)) (C1 * (MetaCons "S" PrefixI False) (U1 *))))) ((:+:) * ((:+:) * (C1 * (MetaCons "T" PrefixI False) (U1 *)) ((:+:) * (C1 * (MetaCons "U" PrefixI False) (U1 *)) (C1 * (MetaCons "V" PrefixI False) (U1 *)))) ((:+:) * ((:+:) * (C1 * (MetaCons "W" PrefixI False) (U1 *)) (C1 * (MetaCons "X" PrefixI False) (U1 *))) ((:+:) * (C1 * (MetaCons "Y" PrefixI False) (U1 *)) (C1 * (MetaCons "Z" PrefixI False) (U1 *)))))))

alphaToChar :: Alpha -> Char

salphaToChar :: IsAlpha a => SAlpha a -> Char

data SAlpha (a :: Alpha) where

Constructors

SA :: SAlpha A

SB :: SAlpha B

SC :: SAlpha C

SD :: SAlpha D

SE :: SAlpha E

SF :: SAlpha F

SG :: SAlpha G

SH :: SAlpha H

SI :: SAlpha I

SJ :: SAlpha J

SK :: SAlpha K

SL :: SAlpha L

SM :: SAlpha M

SN :: SAlpha N

SO :: SAlpha O

SP :: SAlpha P

SQ :: SAlpha Q

SR :: SAlpha R

SS :: SAlpha S

ST :: SAlpha T

SU :: SAlpha U

SV :: SAlpha V

SW :: SAlpha W

SX :: SAlpha X

SY :: SAlpha Y

SZ :: SAlpha Z

class IsAlpha (a :: Alpha) where

Minimal complete definition

promote, demote

Methods

promote :: SAlpha a

demote :: SAlpha a -> Alpha

Instances

IsAlpha A

Methods

promote :: SAlpha A

demote :: SAlpha A -> Alpha

IsAlpha B

Methods

promote :: SAlpha B

demote :: SAlpha B -> Alpha

IsAlpha C

Methods

promote :: SAlpha C

demote :: SAlpha C -> Alpha

IsAlpha D

Methods

promote :: SAlpha D

demote :: SAlpha D -> Alpha

IsAlpha E

Methods

promote :: SAlpha E

demote :: SAlpha E -> Alpha

IsAlpha F

Methods

promote :: SAlpha F

demote :: SAlpha F -> Alpha

IsAlpha G

Methods

promote :: SAlpha G

demote :: SAlpha G -> Alpha

IsAlpha H

Methods

promote :: SAlpha H

demote :: SAlpha H -> Alpha

IsAlpha I

Methods

promote :: SAlpha I

demote :: SAlpha I -> Alpha

IsAlpha J

Methods

promote :: SAlpha J

demote :: SAlpha J -> Alpha

IsAlpha K

Methods

promote :: SAlpha K

demote :: SAlpha K -> Alpha

IsAlpha L

Methods

promote :: SAlpha L

demote :: SAlpha L -> Alpha

IsAlpha M

Methods

promote :: SAlpha M

demote :: SAlpha M -> Alpha

IsAlpha N

Methods

promote :: SAlpha N

demote :: SAlpha N -> Alpha

IsAlpha O

Methods

promote :: SAlpha O

demote :: SAlpha O -> Alpha

IsAlpha P

Methods

promote :: SAlpha P

demote :: SAlpha P -> Alpha

IsAlpha Q

Methods

promote :: SAlpha Q

demote :: SAlpha Q -> Alpha

IsAlpha R

Methods

promote :: SAlpha R

demote :: SAlpha R -> Alpha

IsAlpha S

Methods

promote :: SAlpha S

demote :: SAlpha S -> Alpha

IsAlpha T

Methods

promote :: SAlpha T

demote :: SAlpha T -> Alpha

IsAlpha U

Methods

promote :: SAlpha U

demote :: SAlpha U -> Alpha

IsAlpha V

Methods

promote :: SAlpha V

demote :: SAlpha V -> Alpha

IsAlpha W

Methods

promote :: SAlpha W

demote :: SAlpha W -> Alpha

IsAlpha X

Methods

promote :: SAlpha X

demote :: SAlpha X -> Alpha

IsAlpha Y

Methods

promote :: SAlpha Y

demote :: SAlpha Y -> Alpha

IsAlpha Z

Methods

promote :: SAlpha Z

demote :: SAlpha Z -> Alpha