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compile :: forall a. String -> a -> String

Compile a string into a template which can be applied to a context.

This function should be partially applyied, resulting in a compiled function which can be reused, instead of compiling the template on each application.

Note: This function performs no verification on the template string, so it is recommended that an appropriate type signature be given to the resulting function. For example:

hello :: { name :: String } -> String
hello = compile "Hello, {{name}}!"

declareFlowType' :: forall a. HasFlowRep a => String -> a -> String

A convenience function for declaring types taking a concrete value over a proxy.

generateFlowType' :: forall a. HasFlowRep a => String -> a -> String

A convenience function for generating types taking a concrete value over a proxy.

s :: forall a. String -> a -> String

Separator

power :: forall m. Monoid m => m -> Int -> m

Append a value to itself a certain number of times. For the Multiplicative type, and for a non-negative power, this is the same as normal number exponentiation.

If the second argument is negative this function will return mempty (unlike normal number exponentiation). The Monoid constraint alone is not enough to write a power function with the property that power x n cancels with power x (-n), i.e. power x n <> power x (-n) = mempty. For that, we would additionally need the ability to invert elements, i.e. a Group.

power [1,2] 3    == [1,2,1,2,1,2]
power [1,2] 1    == [1,2]
power [1,2] 0    == []
power [1,2] (-3) == []

spy :: forall a. DebugWarning => String -> a -> a

Logs any value and returns it, using a "tag" or key value to annotate the traced value. Useful when debugging something in the middle of a expression, as you can insert this into the expression without having to break it up.

repeat :: forall a. Monoid a => a -> Int -> a

power :: forall g. Group g => g -> Int -> g

Append a value (or its inverse) to itself a certain number of times.

For the Additive Int type, this is the same as multiplication.

pow :: forall a. Semiring a => a -> Int -> a

Integer power

runFn0 :: forall b a. String -> a -> b

taggedLog :: forall a. String -> a -> a

For a string t and value a, calls console.log(t, a), then returns a.

taggedLogShow :: forall a. Show a => String -> a -> a

For a string t and value a, calls console.log(t, (show a)), then returns a.

unsafeGetField :: forall b a. String -> a -> b

effect0 :: forall b a. String -> a -> b

m :: forall bem. WithModifiers bem => String -> bem -> bem

question :: forall m e. MonadAff (console :: CONSOLE, readline :: READLINE | e) m => MonadAsk Interface m => String -> m String

Prompt for input, then read a line

runThisFn0 :: forall a this. String -> this -> a

unsafeField :: forall val obj. String -> obj -> val

unsafeLog :: forall a. String -> a -> a

Unsafely write a string to the console.

unsafeLog "unsafe!" unit -- unit (logs "unsafe!")

add :: forall a. Semiring a => a -> a -> a

append :: forall a. Semigroup a => a -> a -> a

conj :: forall a. HeytingAlgebra a => a -> a -> a

const :: forall a b. a -> b -> a

Returns its first argument and ignores its second.

const 1 "hello" = 1

It can also be thought of as creating a function that ignores its argument:

const 1 = \_ -> 1

disj :: forall a. HeytingAlgebra a => a -> a -> a

div :: forall a. EuclideanRing a => a -> a -> a

gcd :: forall a. Eq a => EuclideanRing a => a -> a -> a

The greatest common divisor of two values.

genericAdd :: forall a rep. Generic a rep => GenericSemiring rep => a -> a -> a

A Generic implementation of the add member from the Semiring type class.

genericAdd' :: forall a. GenericSemiring a => a -> a -> a

genericAppend :: forall a rep. Generic a rep => GenericSemigroup rep => a -> a -> a

A Generic implementation of the append member from the Semigroup type class.

genericAppend' :: forall a. GenericSemigroup a => a -> a -> a

genericConj :: forall a rep. Generic a rep => GenericHeytingAlgebra rep => a -> a -> a

A Generic implementation of the conj member from the HeytingAlgebra type class.

genericConj' :: forall a. GenericHeytingAlgebra a => a -> a -> a

genericDisj :: forall a rep. Generic a rep => GenericHeytingAlgebra rep => a -> a -> a

A Generic implementation of the disj member from the HeytingAlgebra type class.

genericDisj' :: forall a. GenericHeytingAlgebra a => a -> a -> a

genericImplies :: forall a rep. Generic a rep => GenericHeytingAlgebra rep => a -> a -> a

A Generic implementation of the implies member from the HeytingAlgebra type class.

genericImplies' :: forall a. GenericHeytingAlgebra a => a -> a -> a

genericMul :: forall a rep. Generic a rep => GenericSemiring rep => a -> a -> a

A Generic implementation of the mul member from the Semiring type class.

genericMul' :: forall a. GenericSemiring a => a -> a -> a

genericSub :: forall a rep. Generic a rep => GenericRing rep => a -> a -> a

A Generic implementation of the sub member from the Ring type class.

genericSub' :: forall a. GenericRing a => a -> a -> a

implies :: forall a. HeytingAlgebra a => a -> a -> a

lcm :: forall a. Eq a => EuclideanRing a => a -> a -> a

The least common multiple of two values.

leftDiv :: forall a. DivisionRing a => a -> a -> a

Left division, defined as leftDiv a b = recip b * a. Left and right division are distinct in this module because a DivisionRing is not necessarily commutative.

If the type a is also a EuclideanRing, then this function is equivalent to div from the EuclideanRing class. When working abstractly, div should generally be preferred, unless you know that you need your code to work with noncommutative rings.

max :: forall a. Ord a => a -> a -> a

Take the maximum of two values. If they are considered equal, the first argument is chosen.

min :: forall a. Ord a => a -> a -> a

Take the minimum of two values. If they are considered equal, the first argument is chosen.

mod :: forall a. EuclideanRing a => a -> a -> a

mul :: forall a. Semiring a => a -> a -> a

rightDiv :: forall a. DivisionRing a => a -> a -> a

Right division, defined as rightDiv a b = a * recip b. Left and right division are distinct in this module because a DivisionRing is not necessarily commutative.

If the type a is also a EuclideanRing, then this function is equivalent to div from the EuclideanRing class. When working abstractly, div should generally be preferred, unless you know that you need your code to work with noncommutative rings.

sub :: forall a. Ring a => a -> a -> a

crashWith :: forall a. Partial => String -> a

A partial function which crashes on any input with the specified message.