Compute the longest substring with matching parenslongest_substring_with_matching_parentheses.ccLongestSubstringWithMatchingParentheses.javalongest_substring_with_matching_parentheses.py Compute the maximum of a
Pineapple insists, that the name of their phone occurs in the name of AI as a substring. Because the name of technology was already printed on all devices, the Gogol's director decided to replace some characters in AI name with "#". As this operation is pretty expensive, you should find...
For any l and r (1≤l≤r≤n) the length of the longest non-decreasing subsequence of the substring slsl+1…sr is equal to the length of the longest non-decreasing subsequence of the substring tltl+1…tr; The number of zeroes in t is the maximum possible. A non-decreasing subsequence ...
Open Addressing: inopen addressing, when a new entry is inserted, the buckets are examined, starting with the hashed-to-slot and proceeding in some sequence, until an unoccupied slot is found. The name open addressing refers to the fact that the location of an item is not always determined...
For any l and r (1≤l≤r≤n) the length of the longest non-decreasing subsequence of the substring slsl+1…sr is equal to the length of the longest non-decreasing subsequence of the substring tltl+1…tr; The number of zeroes in t is the maximum possible. ...
Compute the longest substring with matching parenslongest_substring_with_matching_parentheses.ccLongestSubstringWithMatchingParentheses.javalongest_substring_with_matching_parentheses.py Compute the maximum of a sliding windowmax_of_sliding_window.ccMaxOfSlidingWindow.javamax_of_sliding_window.py ...