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279-perfect-squares.swift
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class Solution {
// Time O(n)
// Space O(n)
func numSquares(_ n: Int) -> Int {
var visited = Set<Int>()
let queue = Queue<Int>()
queue.enqueue(n)
var level = 0
while !queue.isEmpty {
level += 1
var levelSize = queue.size
while levelSize != 0 {
let curr = queue.front
queue.dequeue()
for s in perfectSquares(curr) {
let next = curr - s
if next == 0 {
return level
} else if !visited.contains(next) {
queue.enqueue(next)
visited.insert(next)
}
}
levelSize -= 1
}
}
return level
}
// Time O(sqrt(n))
// Space O(sqrt(n))
func perfectSquares(_ till: Int) -> [Int] {
var squares = [Int]()
for i in 1...100 {
let square = i * i
if square > till { break }
squares.append(square)
}
return squares
}
}
class Queue<T> {
private class Node<T> {
var val: T, next: Node<T>?
init(_ val: T) {
self.val = val
}
}
private var head: Node<T>?
private var tail: Node<T>?
init() {}
var size = 0
var front: T {
head!.val
}
var rear: T {
tail!.val
}
var isEmpty: Bool {
head == nil
}
func enqueue(_ val: T?) {
guard let val = val else { return }
let node = Node(val)
if let tail = tail {
tail.next = node
} else {
head = node
}
tail = node
size += 1
}
func dequeue() {
let old = head
if head === tail {
head = nil
tail = nil
} else {
head = head?.next
}
old?.next = nil
size = max(0, size - 1)
}
deinit {
while !isEmpty {
dequeue()
}
}
}