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datatypes: Set
implementation (#14853)
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@ -26,5 +26,5 @@ println(stack)
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- [x] Stack (LIFO)
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- [x] Queue (FIFO)
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- [x] Min heap (priority queue)
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- [ ] Set
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- [x] Set
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- [ ] ...
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130
vlib/datatypes/set.v
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130
vlib/datatypes/set.v
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@ -0,0 +1,130 @@
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module datatypes
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pub struct Set<T> {
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mut:
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elements map[T]u8
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}
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// checks the element is exists.
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fn (set Set<T>) exists(element T) bool {
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return element in set.elements
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}
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// adds the element to set, if it is not present already.
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fn (mut set Set<T>) add(element T) {
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set.elements[element] = 1
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}
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// removes the element from set.
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fn (mut set Set<T>) remove(element T) {
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set.elements.delete(element)
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}
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// pick returns an arbitrary element of set, if set is not empty.
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fn (mut set Set<T>) pick() ?T {
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for k, _ in set.elements {
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return k
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}
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return error('Set is empty.')
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}
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// rest returns the set consisting of all elements except for the arbitrary element.
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fn (mut set Set<T>) rest() ?[]T {
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element := set.pick()?
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return set.elements.keys().filter(it != element)
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}
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// pop returns an arbitrary element and deleting it from set.
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fn (mut set Set<T>) pop() ?T {
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element := set.pick()?
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set.elements.delete(element)
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return element
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}
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// delete all elements of set.
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fn (mut set Set<T>) clear() {
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set.elements = map[T]u8{}
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}
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// checks whether the two given sets are equal (i.e. contain all and only the same elements).
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fn (mut l Set<T>) equal(r Set<T>) bool {
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if l.elements.len != r.elements.len {
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return false
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}
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for e, _ in r.elements {
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if e !in l.elements {
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return false
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}
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}
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return true
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}
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// checks whether the set is empty.
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fn (mut set Set<T>) is_empty() bool {
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return set.size() == 0
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}
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// size returns the number of elements in the set.
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fn (mut set Set<T>) size() int {
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return set.elements.len
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}
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// copy returns a copy of all the elements in the set.
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fn (mut set Set<T>) copy() Set<T> {
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return Set<T>{
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elements: set.elements.clone()
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}
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}
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// add_all adds the whole `elements` array to the set
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fn (mut set Set<T>) add_all(elements []T) {
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for element in elements {
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set.add(element)
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}
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}
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// @union returns the union of the two sets.
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fn (mut l Set<T>) @union(r Set<T>) Set<T> {
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mut set := l
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for e, _ in r.elements {
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set.add(e)
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}
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return set
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}
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// intersection returns the intersection of sets.
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fn (mut l Set<T>) intersection(r Set<T>) Set<T> {
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mut set := l
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for e, _ in l.elements {
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if !r.exists(e) {
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set.remove(e)
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}
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}
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for e, _ in r.elements {
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if !l.exists(e) {
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set.remove(e)
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}
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}
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return set
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}
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// difference returns the difference of sets.
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fn (mut l Set<T>) difference(r Set<T>) Set<T> {
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mut set := l
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for e, _ in l.elements {
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if r.exists(e) {
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set.remove(e)
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}
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}
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return set
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}
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// subset returns true if the set `r` is a subset of the set `l`.
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fn (mut l Set<T>) subset(r Set<T>) bool {
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for e, _ in r.elements {
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if e !in l.elements {
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return false
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}
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}
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return true
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}
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117
vlib/datatypes/set_test.v
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117
vlib/datatypes/set_test.v
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@ -0,0 +1,117 @@
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module datatypes
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fn test_exists() {
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mut set := Set<string>{}
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set.add('foo')
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assert set.exists('foo')
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assert set.exists('bar') == false
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}
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fn test_remove() {
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mut set := Set<string>{}
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set.remove('foo')
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set.add('foo')
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assert set.exists('foo')
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set.remove('foo')
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assert set.exists('foo') == false
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}
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fn test_size() {
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mut set := Set<string>{}
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set.add('foo')
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set.add('foo')
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assert set.size() == 1
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}
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fn test_pop() {
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mut set := Set<string>{}
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set.add('foo')
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set.pop() or { return }
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assert set.exists('foo') == false
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}
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fn test_clear() {
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mut set := Set<string>{}
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set.add('foo')
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set.clear()
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assert set.size() == 0
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}
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fn test_rest() {
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mut set := Set<string>{}
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set.add('foo')
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set.add('bar')
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array := set.rest() or { return }
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assert array.len == 1
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}
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fn test_equal() {
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mut first_set := Set<string>{}
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mut second_set := Set<string>{}
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first_set.add('foo')
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assert second_set.equal(first_set) == false
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second_set.add('foo')
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assert second_set.equal(first_set)
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}
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fn test_is_empty() {
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mut set := Set<string>{}
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assert set.is_empty()
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set.add('foo')
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assert set.is_empty() == false
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}
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fn test_union() {
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mut first_set := Set<string>{}
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mut second_set := Set<string>{}
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first_set.add_all(['b', 'c', 'd'])
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second_set.add_all(['a', 'e'])
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mut third_set := first_set.@union(second_set)
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assert third_set.exists('a')
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assert third_set.exists('b')
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assert third_set.exists('c')
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assert third_set.exists('d')
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assert third_set.exists('e')
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}
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fn test_intersection() {
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mut first_set := Set<string>{}
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first_set.add_all(['foo', 'bar', 'baz'])
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mut second_set := Set<string>{}
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second_set.add_all(['bar', 'baz', 'boo'])
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mut third_set := first_set.intersection(second_set)
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assert third_set.exists('foo') == false
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assert third_set.exists('bar')
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assert third_set.exists('baz')
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assert third_set.exists('boo') == false
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}
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fn test_difference() {
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mut first_set := Set<string>{}
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mut second_set := Set<string>{}
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first_set.add_all(['foo', 'bar', 'baz'])
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second_set.add_all(['bar', 'baz', 'boo'])
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mut third_set := first_set.difference(second_set)
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assert third_set.exists('foo')
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assert third_set.exists('bar') == false
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assert third_set.exists('baz') == false
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assert third_set.exists('boo') == false
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first_set.clear()
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second_set.clear()
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third_set.clear()
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first_set.add_all(['bar', 'baz', 'boo'])
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second_set.add_all(['foo', 'bar', 'baz'])
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third_set = first_set.difference(second_set)
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assert third_set.exists('foo') == false
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assert third_set.exists('bar') == false
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assert third_set.exists('baz') == false
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assert third_set.exists('boo')
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}
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fn test_subset() {
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mut set := Set<string>{}
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set.add_all(['a', 'b', 'c'])
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mut subset := Set<string>{}
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subset.add_all(['b', 'c'])
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assert set.subset(subset)
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}
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