/
btree_set.go
478 lines (396 loc) · 10.1 KB
/
btree_set.go
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package gost
import (
"fmt"
"strings"
)
// A ordered set based on a B-Tree.
type BTreeSet[K Ord[K]] struct {
_treemap BTreeMap[K, struct{}]
}
// Creates an empty BTreeSet.
func BTreeSetNew[K Ord[K]]() BTreeSet[K] {
return BTreeSet[K]{}
}
// Clears the set, removing all elements.
//
// set := gost.BTreeSetNew[Int]()
// set.Insert(gost.I32(1))
// set.Insert(gost.I32(2))
// set.Clear()
// gost.AssertEq(set.Len(), gost.USize(0))
func (self *BTreeSet[K]) Clear() {
self._treemap.Clear()
}
// Returns true if the set contains an element equal to the value.
// The value may be any borrowed form of the set’s element type, but the ordering on the borrowed form must match the ordering on the element type.
//
// set := gost.BTreeSetNew[Int]()
// set.Insert(gost.I32(1))
// set.Insert(gost.I32(2))
// gost.Assert(set.Contains(gost.I32(1)))
// gost.Assert(!set.Contains(gost.I32(3)))
func (self *BTreeSet[K]) Contains(key K) Bool {
return self._treemap.ContainsKey(key)
}
// Adds a value to the set.
// Returns whether the value was newly inserted. That is:
// If the set did not previously contain an equal value, true is returned.
// If the set already contained an equal value, false is returned, and the entry is not updated.
//
// set := gost.BTreeSetNew[Int]()
// gost.Assert(set.Insert(gost.I32(1)))
// gost.Assert(!set.Insert(gost.I32(1)))
func (self *BTreeSet[K]) Insert(key K) Bool {
result := self._treemap.Insert(key, struct{}{})
if result.IsSome() {
return false
} else {
return true
}
}
// If the set contains an element equal to the value, removes it from the set and drops it. Returns whether such an element was present.
// The value may be any borrowed form of the set’s element type, but the ordering on the borrowed form must match the ordering on the element type.
//
// set := gost.BTreeSetNew[Int]()
// set.Insert(gost.I32(1))
// set.Insert(gost.I32(2))
// gost.Assert(set.Remove(gost.I32(1)))
// gost.Assert(!set.Remove(gost.I32(3)))
func (self *BTreeSet[K]) Remove(key K) Bool {
result := self._treemap.Remove(key)
if result.IsSome() {
return true
} else {
return false
}
}
// Returns true if the set contains no elements.
//
// set := gost.BTreeSetNew[Int]()
// gost.Assert(set.IsEmpty())
//
// set.Insert(gost.I32(1))
// gost.Assert(!set.IsEmpty())
func (self BTreeSet[K]) IsEmpty() Bool {
return self._treemap.IsEmpty()
}
// Returns the number of elements in the set.
//
// set := gost.BTreeSetNew[Int]()
// gost.AssertEq(set.Len(), gost.USize(0))
//
// set.Insert(gost.I32(1))
// gost.AssertEq(set.Len(), gost.USize(1))
func (self BTreeSet[K]) Len() USize {
return self._treemap.Len()
}
// Returns true if the set is a subset of another, i.e., other contains at least all the elements in self.
//
// set1 := gost.BTreeSetNew[I32]()
// set1.Insert(gost.I32(1))
// set1.Insert(gost.I32(2))
//
// set2 := gost.BTreeSetNew[I32]()
// set2.Insert(gost.I32(1))
// set2.Insert(gost.I32(2))
// set2.Insert(gost.I32(3))
//
// gost.Assert(set1.IsSubset(set2))
// gost.Assert(!set2.IsSubset(set1))
func (self BTreeSet[K]) IsSubset(other BTreeSet[K]) Bool {
if self.Len() > other.Len() {
return false
}
iter := self.IntoIter()
for {
value := iter.Next()
if value.IsNone() {
return true
}
if !other.Contains(value.Unwrap()) {
return false
}
}
}
// Returns true if the set is a superset of another, i.e., self contains at least all the elements in other.
//
// set1 := gost.BTreeSetNew[I32]()
// set1.Insert(gost.I32(1))
// set1.Insert(gost.I32(2))
//
// set2 := gost.BTreeSetNew[I32]()
// set2.Insert(gost.I32(1))
// set2.Insert(gost.I32(2))
// set2.Insert(gost.I32(3))
//
// gost.Assert(!set1.IsSuperset(set2))
// gost.Assert(set2.IsSuperset(set1))
func (self BTreeSet[K]) IsSuperset(other BTreeSet[K]) Bool {
return other.IsSubset(self)
}
// Visits the elements representing the intersection, i.e., the elements that are both in self and other, in ascending order.
//
// set1 := gost.BTreeSetNew[I32]()
// set1.Insert(gost.I32(1))
// set1.Insert(gost.I32(2))
// set1.Insert(gost.I32(5))
//
// set2 := gost.BTreeSetNew[I32]()
// set2.Insert(gost.I32(1))
// set2.Insert(gost.I32(2))
// set2.Insert(gost.I32(3))
//
// intersection := set1.Intersection(set2)
// gost.Assert(intersection.Len() == gost.USize(2))
// gost.Assert(intersection.Contains(gost.I32(1)))
// gost.Assert(intersection.Contains(gost.I32(2)))
func (self BTreeSet[K]) Intersection(other BTreeSet[K]) BTreeSet[K] {
newSet := BTreeSetNew[K]()
iter := self.IntoIter()
for {
value := iter.Next()
if value.IsNone() {
return newSet
}
if other.Contains(value.Unwrap()) {
newSet.Insert(value.Unwrap())
}
}
}
// Returns true if self has no elements in common with other. This is equivalent to checking for an empty intersection.
//
// set1 := gost.BTreeSetNew[I32]()
// set1.Insert(gost.I32(1))
// set1.Insert(gost.I32(2))
//
// set2 := gost.BTreeSetNew[I32]()
// set2.Insert(gost.I32(3))
// set2.Insert(gost.I32(4))
//
// gost.Assert(set1.IsDisjoint(set2))
func (self BTreeSet[K]) IsDisjoint(other BTreeSet[K]) Bool {
iter := self.IntoIter()
for {
value := iter.Next()
if value.IsNone() {
return true
}
if other.Contains(value.Unwrap()) {
return false
}
}
}
// Visits the elements representing the union, i.e., all the elements in self or other, without duplicates, in ascending order.
//
// set1 := gost.BTreeSetNew[I32]()
// set1.Insert(gost.I32(1))
// set1.Insert(gost.I32(2))
// set1.Insert(gost.I32(3))
//
// set2 := gost.BTreeSetNew[I32]()
// set2.Insert(gost.I32(3))
// set2.Insert(gost.I32(4))
//
// union := set1.Union(set2)
// gost.Assert(union.Len() == gost.USize(4))
// gost.Assert(union.Contains(gost.I32(1)))
// gost.Assert(union.Contains(gost.I32(2)))
// gost.Assert(union.Contains(gost.I32(3)))
// gost.Assert(union.Contains(gost.I32(4)))
func (self BTreeSet[K]) Union(other BTreeSet[K]) BTreeSet[K] {
newSet := BTreeSetNew[K]()
iter := self.IntoIter()
for {
value := iter.Next()
if value.IsNone() {
break
}
newSet.Insert(value.Unwrap())
}
iter = other.IntoIter()
for {
value := iter.Next()
if value.IsNone() {
break
}
newSet.Insert(value.Unwrap())
}
return newSet
}
// Visits the elements representing the symmetric difference, i.e., the elements that are in self or in other but not in both, in ascending order.
//
// set1 := gost.BTreeSetNew[I32]()
// set1.Insert(gost.I32(1))
// set1.Insert(gost.I32(2))
// set1.Insert(gost.I32(5))
//
// set2 := gost.BTreeSetNew[I32]()
// set2.Insert(gost.I32(1))
// set2.Insert(gost.I32(2))
// set2.Insert(gost.I32(3))
//
// symmetricDifference := set1.SymmetricDifference(set2)
// gost.Assert(symmetricDifference.Len() == gost.USize(2))
// gost.Assert(symmetricDifference.Contains(gost.I32(3)))
// gost.Assert(symmetricDifference.Contains(gost.I32(5)))
func (self BTreeSet[K]) SymmetricDifference(other BTreeSet[K]) BTreeSet[K] {
newSet := BTreeSetNew[K]()
iter := self.IntoIter()
for {
value := iter.Next()
if value.IsNone() {
break
}
if !other.Contains(value.Unwrap()) {
newSet.Insert(value.Unwrap())
}
}
iter = other.IntoIter()
for {
value := iter.Next()
if value.IsNone() {
break
}
if !self.Contains(value.Unwrap()) {
newSet.Insert(value.Unwrap())
}
}
return newSet
}
// Returns an iterator over the set.
type BTreeSetIter[K Ord[K]] struct {
vec Vec[K]
position USize
}
// into_iter
func (self *BTreeSet[K]) IntoIter() Iterator[K] {
keys := self._treemap.root._ToKeyVec()
return &BTreeSetIter[K]{vec: keys, position: 0}
}
// next
func (self *BTreeSetIter[K]) Next() Option[K] {
if self.position >= self.vec.Len() {
return None[K]()
}
value := self.vec.GetUnchecked(self.position)
self.position++
return Some[K](value)
}
// map
func (self BTreeSetIter[K]) Map(f func(K) K) Iterator[K] {
newVec := VecNew[K]()
for {
value := self.Next()
if value.IsNone() {
return newVec.IntoIter()
}
newVec.Push(f(value.Unwrap()))
}
}
// filter
func (self BTreeSetIter[K]) Filter(f func(K) Bool) Iterator[K] {
newVec := VecNew[K]()
for {
value := self.Next()
if value.IsNone() {
return newVec.IntoIter()
}
if f(value.Unwrap()) {
newVec.Push(value.Unwrap())
}
}
}
// fold
func (self BTreeSetIter[K]) Fold(init K, f func(K, K) K) K {
for {
value := self.Next()
if value.IsNone() {
return init
}
init = f(init, value.Unwrap())
}
}
// rev
func (self BTreeSetIter[K]) Rev() Iterator[K] {
newVec := VecWithLen[K](self.vec.Len())
i := self.vec.Len() - 1
for {
value := self.Next()
if value.IsNone() {
return newVec.IntoIter()
}
newVec.AsSlice()[i] = value.Unwrap()
i--
}
}
// Collect to Vec
func (self BTreeSetIter[K]) CollectToVec() Vec[K] {
return self.vec
}
// Collect to LinkedList
func (self BTreeSetIter[K]) CollectToLinkedList() LinkedList[K] {
list := LinkedListNew[K]()
for {
value := self.Next()
if value.IsNone() {
return list
}
list.PushBack(value.Unwrap())
}
}
// impl Display for BTreeSet
func (self BTreeSet[K]) Display() String {
keys := self.IntoIter().CollectToVec()
buffer := String("")
buffer += "BTreeSet{"
fields := []string{}
for i := USize(0); i < keys.Len(); i++ {
key := keys.GetUnchecked(i)
fields = append(fields, string(Format("{}", key)))
}
buffer += String(strings.Join(fields, ", "))
buffer += "}"
return buffer
}
// impl Debug for BTreeSet
func (self BTreeSet[K]) Debug() String {
return self.Display()
}
// impl AsRef for BTreeSet
func (self BTreeSet[K]) AsRef() *BTreeSet[K] {
return &self
}
// impl Clone for BTreeSet
func (self BTreeSet[K]) Clone() BTreeSet[K] {
newSet := BTreeSetNew[K]()
for {
value := self.IntoIter().Next()
if value.IsNone() {
return newSet
}
e := value.Unwrap()
clone := castToClone[K](e)
if clone.IsNone() {
typeName := getTypeName(e)
panic(fmt.Sprintf("'%s' does not implement Clone[%s]", typeName, typeName))
} else {
newSet.Insert(clone.Unwrap().Clone())
}
}
}
// impl Eq for BTreeSet
func (self BTreeSet[K]) Eq(other BTreeSet[K]) Bool {
if self.Len() != other.Len() {
return false
}
iter := self.IntoIter()
for {
value := iter.Next()
if value.IsNone() {
return true
}
if !other.Contains(value.Unwrap()) {
return false
}
}
}