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lines changed Original file line number Diff line number Diff line change 1+ /**
2+ * TC: O(V + E)
3+ * SC: O(V + E)
4+ * N: numCourses(all of vertex), P: prerequisites(all of edge)
5+ */
6+
7+ /**
8+ * @param {number } numCourses
9+ * @param {number[][] } prerequisites
10+ * @return {boolean }
11+ */
12+ var canFinish = function ( numCourses , prerequisites ) {
13+ const STEP = {
14+ before : 0 ,
15+ ing : 1 ,
16+ after : 2 ,
17+ } ;
18+ const stepBoard = Array . from ( { length : numCourses } , ( ) => STEP . before ) ;
19+ const board = Array . from ( { length : numCourses } , ( ) => [ ] ) ;
20+
21+ for ( const [ a , b ] of prerequisites ) {
22+ board [ a ] . push ( b ) ;
23+ }
24+
25+ for ( let index = 0 ; index < numCourses ; index ++ ) {
26+ if ( isCycle ( index ) ) {
27+ return false ;
28+ }
29+ }
30+ return true ;
31+
32+ function isCycle ( current ) {
33+ if ( stepBoard [ current ] === STEP . end ) {
34+ return false ;
35+ }
36+ if ( stepBoard [ current ] === STEP . ing ) {
37+ return true ;
38+ }
39+
40+ stepBoard [ current ] = STEP . ing ;
41+ for ( const next of board [ current ] ) {
42+ if ( isCycle ( next ) ) {
43+ return true ;
44+ }
45+ }
46+ stepBoard [ current ] = STEP . end ;
47+ return false ;
48+ }
49+ } ;
Original file line number Diff line number Diff line change 1+ /**
2+ * 양쪽 자식 노드 주소를 교환하고 dfs로 순회합니다.
3+ *
4+ * TC: O(N)
5+ * 모든 트리를 순회합니다.
6+ *
7+ * SC: O(N)
8+ * 최악의 경우 (한쪽으로 치우친 트리) N만큼 CallStack이 생깁니다.
9+ *
10+ * N: tree의 모든 node 수
11+ */
12+
13+ /**
14+ * Definition for a binary tree node.
15+ * function TreeNode(val, left, right) {
16+ * this.val = (val===undefined ? 0 : val)
17+ * this.left = (left===undefined ? null : left)
18+ * this.right = (right===undefined ? null : right)
19+ * }
20+ */
21+ /**
22+ * @param {TreeNode } root
23+ * @return {TreeNode }
24+ */
25+ var invertTree = function ( root ) {
26+ if ( ! root ) {
27+ return root ;
28+ }
29+ [ root . left , root . right ] = [ root . right , root . left ] ;
30+ invertTree ( root . left ) ;
31+ invertTree ( root . right ) ;
32+ return root ;
33+ } ;
Original file line number Diff line number Diff line change 1+ /**
2+ * TC: O(N)
3+ * SC: O(1)
4+ * N: nums.length
5+ */
6+
7+ /**
8+ * @param {number[] } nums
9+ * @return {boolean }
10+ */
11+ var canJump = function ( nums ) {
12+ if ( nums . length === 1 ) {
13+ return true ;
14+ }
15+
16+ let maximumIndex = 0 ;
17+
18+ for ( let index = 0 ; index < nums . length ; index ++ ) {
19+ const jumpLength = nums [ index ] ;
20+
21+ if ( jumpLength === 0 ) {
22+ continue ;
23+ }
24+
25+ if ( maximumIndex < index ) {
26+ return false ;
27+ }
28+
29+ maximumIndex = Math . max ( maximumIndex , index + nums [ index ] ) ;
30+
31+ if ( maximumIndex >= nums . length - 1 ) {
32+ return true ;
33+ }
34+ }
35+
36+ return false ;
37+ } ;
Original file line number Diff line number Diff line change 1+ /**
2+ * 모든 케이스가 많지 않다고 생각되어 분기처리하였습니다..
3+ * 더 간결한 풀이법을 고려해보는 중..
4+ *
5+ * TC: O(log N)
6+ * 이진탐색을 이용하여 순회합니다.
7+ *
8+ * SC: O(1)
9+ * 이진탐색에 이용되는 투 포인터의 공간복잡도를 갖습니다.
10+ */
11+
12+ /**
13+ * @param {number[] } nums
14+ * @param {number } target
15+ * @return {number }
16+ */
17+ var search = function ( nums , target ) {
18+ if ( nums . length === 1 ) {
19+ return target === nums [ 0 ] ? 0 : - 1 ;
20+ }
21+
22+ let left = 0 ;
23+ let right = nums . length - 1 ;
24+
25+ while ( left < right ) {
26+ const center = Math . floor ( ( left + right ) / 2 ) ;
27+ if ( target === nums [ left ] ) {
28+ return left ;
29+ }
30+ if ( target === nums [ center ] ) {
31+ return center ;
32+ }
33+ if ( target === nums [ right ] ) {
34+ return right ;
35+ }
36+
37+ if ( nums [ left ] <= nums [ center ] && nums [ center ] < nums [ right ] ) {
38+ if ( target < nums [ left ] || nums [ right ] < target ) {
39+ return - 1 ;
40+ } else if ( nums [ left ] < target && target < nums [ center ] ) {
41+ right = center ;
42+ } else if ( nums [ center ] < target && target < nums [ right ] ) {
43+ left = center + 1 ;
44+ }
45+ } else if ( nums [ right ] < nums [ left ] && nums [ left ] <= nums [ center ] ) {
46+ if ( nums [ right ] < target && target < nums [ left ] ) {
47+ return - 1 ;
48+ } else if ( nums [ left ] < target && target < nums [ center ] ) {
49+ right = center ;
50+ } else {
51+ left = center + 1 ;
52+ }
53+ } else if ( nums [ center ] < nums [ right ] && nums [ right ] < nums [ left ] ) {
54+ if ( nums [ center ] < target && target < nums [ right ] ) {
55+ left = center + 1 ;
56+ } else if ( nums [ right ] < target && target < nums [ left ] ) {
57+ return - 1 ;
58+ } else {
59+ right = center ;
60+ }
61+ }
62+ }
63+
64+ return - 1 ;
65+ } ;
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