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https://github.com/roc-lang/roc.git
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355 lines
8 KiB
Text
355 lines
8 KiB
Text
interface Set
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exposes [
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Set,
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empty,
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single,
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walk,
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walkUntil,
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insert,
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len,
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remove,
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contains,
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toList,
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fromList,
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union,
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intersection,
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difference,
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]
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imports [
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List,
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Bool.{ Bool, Eq },
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Dict.{ Dict },
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Num.{ Nat },
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Hash.{ Hash },
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]
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# We should have this line above the next has.
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# It causes the formatter to fail currently.
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# | k has Hash & Eq
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## Provides a [set](https://en.wikipedia.org/wiki/Set_(abstract_data_type))
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## type which stores a collection of unique values, without any ordering
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Set k := Dict.Dict k {}
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has [
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Eq {
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isEq,
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},
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]
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isEq : Set k, Set k -> Bool | k has Hash & Eq
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isEq = \xs, ys ->
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if len xs != len ys then
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Bool.false
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else
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walkUntil xs Bool.true \_, elem ->
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if contains ys elem then
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Continue Bool.true
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else
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Break Bool.false
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## Creates a new empty `Set`.
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## ```
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## emptySet = Set.empty {}
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## countValues = Set.len emptySet
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##
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## expect countValues == 0
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## ```
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empty : {} -> Set k | k has Hash & Eq
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empty = \{} -> @Set (Dict.empty {})
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## Creates a new `Set` with a single value.
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## ```
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## singleItemSet = Set.single "Apple"
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## countValues = Set.len singleItemSet
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##
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## expect countValues == 1
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## ```
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single : k -> Set k | k has Hash & Eq
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single = \key ->
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Dict.single key {} |> @Set
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## Insert a value into a `Set`.
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## ```
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## fewItemSet =
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## Set.empty {}
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## |> Set.insert "Apple"
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## |> Set.insert "Pear"
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## |> Set.insert "Banana"
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##
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## countValues = Set.len fewItemSet
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##
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## expect countValues == 3
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## ```
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insert : Set k, k -> Set k | k has Hash & Eq
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insert = \@Set dict, key ->
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Dict.insert dict key {} |> @Set
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# Inserting a duplicate key has no effect.
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expect
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actual =
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empty {}
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|> insert "foo"
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|> insert "bar"
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|> insert "foo"
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|> insert "baz"
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expected =
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empty {}
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|> insert "foo"
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|> insert "bar"
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|> insert "baz"
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expected == actual
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## Counts the number of values in a given `Set`.
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## ```
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## fewItemSet =
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## Set.empty {}
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## |> Set.insert "Apple"
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## |> Set.insert "Pear"
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## |> Set.insert "Banana"
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##
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## countValues = Set.len fewItemSet
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##
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## expect countValues == 3
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## ```
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len : Set k -> Nat | k has Hash & Eq
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len = \@Set dict ->
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Dict.len dict
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# Inserting a duplicate key has no effect on length.
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expect
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actual =
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empty {}
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|> insert "foo"
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|> insert "bar"
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|> insert "foo"
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|> insert "baz"
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|> len
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actual == 3
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## Removes the value from the given `Set`.
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## ```
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## numbers =
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## Set.empty {}
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## |> Set.insert 10
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## |> Set.insert 20
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## |> Set.remove 10
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##
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## has10 = Set.contains numbers 10
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## has20 = Set.contains numbers 20
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##
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## expect has10 == Bool.false
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## expect has20 == Bool.true
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## ```
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remove : Set k, k -> Set k | k has Hash & Eq
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remove = \@Set dict, key ->
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Dict.remove dict key |> @Set
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## Test if a value is in the `Set`.
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## ```
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## Fruit : [Apple, Pear, Banana]
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##
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## fruit : Set Fruit
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## fruit =
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## Set.single Apple
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## |> Set.insert Pear
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##
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## hasApple = Set.contains fruit Apple
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## hasBanana = Set.contains fruit Banana
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##
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## expect hasApple == Bool.true
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## expect hasBanana == Bool.false
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## ```
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contains : Set k, k -> Bool | k has Hash & Eq
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contains = \@Set dict, key ->
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Dict.contains dict key
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## Retrieve the values in a `Set` as a `List`.
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## ```
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## numbers : Set U64
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## numbers = Set.fromList [1,2,3,4,5]
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##
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## values = [1,2,3,4,5]
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##
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## expect Set.toList numbers == values
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## ```
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toList : Set k -> List k | k has Hash & Eq
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toList = \@Set dict ->
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Dict.keys dict
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## Create a `Set` from a `List` of values.
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## ```
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## values =
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## Set.empty {}
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## |> Set.insert Banana
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## |> Set.insert Apple
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## |> Set.insert Pear
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##
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## expect Set.fromList [Pear, Apple, Banana] == values
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## ```
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fromList : List k -> Set k | k has Hash & Eq
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fromList = \list ->
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initial = @Set (Dict.withCapacity (List.len list))
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List.walk list initial insert
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## Combine two `Set` collection by keeping the
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## [union](https://en.wikipedia.org/wiki/Union_(set_theory))
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## of all the values pairs. This means that all of the values in both `Set`s
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## will be combined.
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## ```
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## set1 = Set.single Left
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## set2 = Set.single Right
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##
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## expect Set.union set1 set2 == Set.fromList [Left, Right]
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## ```
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union : Set k, Set k -> Set k | k has Hash & Eq
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union = \@Set dict1, @Set dict2 ->
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Dict.insertAll dict1 dict2 |> @Set
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## Combine two `Set`s by keeping the [intersection](https://en.wikipedia.org/wiki/Intersection_(set_theory))
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## of all the values pairs. This means that we keep only those values that are
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## in both `Set`s.
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## ```
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## set1 = Set.fromList [Left, Other]
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## set2 = Set.fromList [Left, Right]
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##
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## expect Set.intersection set1 set2 == Set.single Left
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## ```
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intersection : Set k, Set k -> Set k | k has Hash & Eq
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intersection = \@Set dict1, @Set dict2 ->
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Dict.keepShared dict1 dict2 |> @Set
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## Remove the values in the first `Set` that are also in the second `Set`
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## using the [set difference](https://en.wikipedia.org/wiki/Complement_(set_theory)#Relative_complement)
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## of the values. This means that we will be left with only those values that
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## are in the first and not in the second.
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## ```
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## first = Set.fromList [Left, Right, Up, Down]
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## second = Set.fromList [Left, Right]
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##
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## expect Set.difference first second == Set.fromList [Up, Down]
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## ```
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difference : Set k, Set k -> Set k | k has Hash & Eq
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difference = \@Set dict1, @Set dict2 ->
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Dict.removeAll dict1 dict2 |> @Set
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## Iterate through the values of a given `Set` and build a value.
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## ```
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## values = Set.fromList ["March", "April", "May"]
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##
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## startsWithLetterM = \month ->
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## when Str.toUtf8 month is
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## ['M', ..] -> Bool.true
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## _ -> Bool.false
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##
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## reduce = \state, k ->
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## if startsWithLetterM k then
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## state + 1
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## else
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## state
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##
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## result = Set.walk values 0 reduce
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##
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## expect result == 2
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## ```
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walk : Set k, state, (state, k -> state) -> state | k has Hash & Eq
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walk = \@Set dict, state, step ->
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Dict.walk dict state (\s, k, _ -> step s k)
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## Iterate through the values of a given `Set` and build a value, can stop
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## iterating part way through the collection.
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## ```
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## numbers = Set.fromList [1,2,3,4,5,6,42,7,8,9,10]
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##
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## find42 = \state, k ->
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## if k == 42 then
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## Break FoundTheAnswer
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## else
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## Continue state
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##
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## result = Set.walkUntil numbers NotFound find42
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##
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## expect result == FoundTheAnswer
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## ```
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walkUntil : Set k, state, (state, k -> [Continue state, Break state]) -> state | k has Hash & Eq
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walkUntil = \@Set dict, state, step ->
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Dict.walkUntil dict state (\s, k, _ -> step s k)
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expect
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first =
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single "Keep Me"
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|> insert "And Me"
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|> insert "Remove Me"
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second =
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single "Remove Me"
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|> insert "I do nothing..."
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expected =
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single "Keep Me"
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|> insert "And Me"
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difference first second == expected
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expect
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first =
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single "Keep Me"
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|> insert "And Me"
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|> insert "Remove Me"
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second =
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single "Remove Me"
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|> insert "I do nothing..."
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expected =
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single "Keep Me"
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|> insert "And Me"
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difference first second == expected
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expect
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first =
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single 1
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|> insert 2
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second =
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single 1
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|> insert 3
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|> insert 4
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expected =
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single 1
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|> insert 2
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|> insert 3
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|> insert 4
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union first second == expected
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expect
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base =
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single "Remove Me"
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|> insert "Keep Me"
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|> insert "And Me"
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expected =
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single "Keep Me"
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|> insert "And Me"
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remove base "Remove Me" == expected
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expect
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x =
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single 0
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|> insert 1
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|> insert 2
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|> insert 3
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|> insert 4
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|> insert 5
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|> insert 6
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|> insert 7
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|> insert 8
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|> insert 9
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x == fromList (toList x)
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