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3104. Find Longest Self-Contained Substring

Given a string s, your task is to find the length of the longest self-contained substring of s.

A substring t of a string s is called self-contained if t != s and for every character in t, it doesn’t exist in the rest of s.

Return the length of the longest self-contained substring of s if it exists, otherwise, return -1.

3094. Guess the Number Using Bitwise Questions II

There is a number n between 0 and 230 - 1 (both inclusive) that you have to find.

There is a pre-defined API int commonBits(int num) that helps you with your mission. But here is the challenge, every time you call this function, n changes in some way. But keep in mind, that you have to find the initial value of n.

commonBits(int num) acts as follows:

• Calculate count which is the number of bits where both n and num have the same value in that position of their binary representation.
• n = n XOR num
• Return count.

Return the number n.

Note: In this world, all numbers are between 0 and 230 - 1 (both inclusive), thus for counting common bits, we see only the first 30 bits of those numbers.

3088. Make String Anti-palindrome

We call a string s of even length n an anti-palindrome if for each index 0 <= i < n, s[i] != s[n - i - 1].

Given a string s, your task is to make s an anti-palindrome by doing any number of operations (including zero).

In one operation, you can select two characters from s and swap them.

Return the resulting string. If multiple strings meet the conditions, return the lexicographically smallest one. If it can’t be made into an anti-palindrome, return "-1".

3078. Match Alphanumerical Pattern in Matrix I

You are given a 2D integer matrix board and a 2D character matrix pattern. Where 0 <= board[r][c] <= 9 and each element of pattern is either a digit or a lowercase English letter.

Your task is to find a submatrix of board that matches pattern.

An integer matrix part matches pattern if we can replace cells containing letters in pattern with some digits (each distinct letter with a unique digit) in such a way that the resulting matrix becomes identical to the integer matrix part. In other words,

• The matrices have identical dimensions.

• If pattern[r][c] is a digit, then part[r][c] must be the same digit.

• If

1	pattern[r][c]

is a letter

1

x

:

• For every pattern[i][j] == x, part[i][j] must be the same as part[r][c].
• For every pattern[i][j] != x, part[i][j] must be different than part[r][c].

Return an array of length 2 containing the row number and column number of the upper-left corner of a submatrix of board which matches pattern. If there is more than one such submatrix, return the coordinates of the submatrix with the lowest row index, and in case there is still a tie, return the coordinates of the submatrix with the lowest column index. If there are no suitable answers, return [-1, -1].

3073. Maximum Increasing Triplet Value

Given an array nums, return the maximum value of a triplet (i, j, k) such that i < j < k and nums[i] < nums[j] < nums[k].

The value of a triplet (i, j, k) is nums[i] - nums[j] + nums[k].

3037. Find Pattern in Infinite Stream II

You are given a binary array pattern and an object stream of class InfiniteStream representing a 0-indexed infinite stream of bits.

The class InfiniteStream contains the following function:

• int next(): Reads a single bit (which is either 0 or 1) from the stream and returns it.

Return the first starting index where the pattern matches the bits read from the stream. For example, if the pattern is [1, 0], the first match is the highlighted part in the stream [0, **1, 0**, 1, ...].

2073. Time Needed to Buy Tickets

There are n people in a line queuing to buy tickets, where the 0th person is at the front of the line and the (n - 1)th person is at the back of the line.

You are given a 0-indexed integer array tickets of length n where the number of tickets that the ith person would like to buy is tickets[i].

Each person takes exactly 1 second to buy a ticket. A person can only buy 1 ticket at a time and has to go back to the end of the line (which happens instantaneously) in order to buy more tickets. If a person does not have any tickets left to buy, the person will leave the line.

Return the time taken for the person at position k (0-indexed)\ to finish buying tickets.

3108. Minimum Cost Walk in Weighted Graph

There is an undirected weighted graph with n vertices labeled from 0 to n - 1.

You are given the integer n and an array edges, where edges[i] = [ui, vi, wi] indicates that there is an edge between vertices ui and vi with a weight of wi.

A walk on a graph is a sequence of vertices and edges. The walk starts and ends with a vertex, and each edge connects the vertex that comes before it and the vertex that comes after it. It’s important to note that a walk may visit the same edge or vertex more than once.

The cost of a walk starting at node u and ending at node v is defined as the bitwise AND of the weights of the edges traversed during the walk. In other words, if the sequence of edge weights encountered during the walk is w0, w1, w2, ..., wk, then the cost is calculated as w0 & w1 & w2 & ... & wk, where & denotes the bitwise AND operator.

You are also given a 2D array query, where query[i] = [si, ti]. For each query, you need to find the minimum cost of the walk starting at vertex si and ending at vertex ti. If there exists no such walk, the answer is -1.

Return the array answer, where answer[i] denotes the minimum cost of a walk for query i.

3107. Minimum Operations to Make Median of Array Equal to K

You are given an integer array nums and a non-negative integer k. In one operation, you can increase or decrease any element by 1.

Return the minimum number of operations needed to make the median of nums equal to k.

The median of an array is defined as the middle element of the array when it is sorted in non-decreasing order. If there are two choices for a median, the larger of the two values is taken.