Problem Analysis
题目大意: 给定整数 n n n,构造 n n n个长度为 2 n 2n 2n的合法括号序列并输出, n ∈ [ 1 , 50 ] n \in [1, 50] n∈[1,50]。
思路: 直接按照以下规律构造 n n n组。 i = 1 , ( ) ( ) ( ) ( ) . . . i = 2 , ( ( ) ) ( ) ( ) . . . i = 3 , ( ( ( ) ) ) ( ) . . . i = 4 , ( ( ( ( ) ) ) ) . . . \begin{aligned} &i = 1, ()()()()... \\ &i = 2, (())()()... \\ &i = 3, ((()))()... \\ &i = 4, (((())))... \\ \end{aligned} i=1,()()()()...i=2,(())()()...i=3,((()))()...i=4,(((())))... 即先构造 i , i ∈ [ 1 , n ] i,\ i \in [1,n] i, i∈[1,n]个嵌套括号,剩余的长度直接输出括号补齐。
Accepted Code
#include
using namespace std;
signed main(){
int t = 0; cin >> t;
while(t--){
int n = 0; cin >> n;
for(int i = 1; i > m;
for(int i = 1; i > x >> y;
int pos = lower_bound(a + 1, a + n, x) - a;
if(pos != n){
if(a[pos] == x) //能找到跟x_i相同大小的a_i
ans = ((y - sum + a[pos])
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