Semigroup typeclass definition and its instances for basic types.
Construct from a prepend function.
Construct from a concatenation function.
Construct an instance for any type which satisfies Elm's appendable magic constraint.
Map over the owner type of an instance to produce a new instance.
You need to provide both a covariant and a contravariant mapping
(i.e., (a -> b) and (b -> a)).
Instance for strings under the appending operation.
Instance for maybe, which chooses the first Just value.
Instance for list under concatenation.
Instance for commands under the batch operation.
Instance for subscriptions under the batch operation.
Instance for tasks, which sequentially executes them and groups the results.
Instance for a -> a function
Instance for set under the difference operation.
Instance for and
Instance for integers under the multiplication operation.
Instance for integers under the sum operation.
Instance for modularArithmetic semigroup
Construct an instance for any type which satisfies Elm's number magic constraint.
Implements multiplication.
Construct an instance for any type which satisfies Elm's number magic constraint.
Implements sum.
Instance for or
Instance for set under the intersection operation.
Instance for set under the union operation.
Instance for trivial semigroup
Instance for xor
Explicit typeclass which implements semigroup operations for type
a.Notice that the binary operation function is named "prepend" instead of "append", because it follows the convention of having the context value come as the last value.