💡문제
https://leetcode.com/problems/first-day-where-you-have-been-in-all-the-rooms/description/
There are n rooms you need to visit, labeled from 0 to n - 1. Each day is labeled, starting from 0. You will go in and visit one room a day.
Initially on day 0, you visit room 0. The order you visit the rooms for the coming days is determined by the following rules and a given 0-indexed array nextVisit of length n:
- Assuming that on a day, you visit room i,
- if you have been in room i an odd number of times (including the current visit), on the next day you will visit a room with a lower or equal room number specified by nextVisit[i] where 0 <= nextVisit[i] <= i;
- if you have been in room i an even number of times (including the current visit), on the next day you will visit room (i + 1) mod n.
Return the label of the first day where you have been in all the rooms. It can be shown that such a day exists. Since the answer may be very large, return it modulo 109 + 7.
Example 1:
Input: nextVisit = [0,0] Output: 2 Explanation: - On day 0, you visit room 0. The total times you have been in room 0 is 1, which is odd. On the next day you will visit room nextVisit[0] = 0 - On day 1, you visit room 0, The total times you have been in room 0 is 2, which is even. On the next day you will visit room (0 + 1) mod 2 = 1 - On day 2, you visit room 1. This is the first day where you have been in all the rooms.
Example 2:
Input: nextVisit = [0,0,2] Output: 6 Explanation: Your room visiting order for each day is: [0,0,1,0,0,1,2,...]. Day 6 is the first day where you have been in all the rooms.
Example 3:
Input: nextVisit = [0,1,2,0] Output: 6 Explanation: Your room visiting order for each day is: [0,0,1,1,2,2,3,...]. Day 6 is the first day where you have been in all the rooms.
Constraints:
- n == nextVisit.length
- 2 <= n <= 105
- 0 <= nextVisit[i] <= i
💡키워드
- 동적계획법
💡접근/해결 방법
✅ 풀이
class Solution:
def firstDayBeenInAllRooms(self, nextVisit: List[int]) -> int:
n = len(nextVisit)
MOD = 10**9 + 7
dp = [0] * n
for i in range(1, n):
dp[i] = (2 * dp[i-1] - dp[nextVisit[i-1]] + 2) % MOD
return dp[n-1]
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