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This approach uses two pointers to scan both strings, one pointer for each string. The idea is to attempt to match characters of t
with those in s
. A character from t
is successfully matched if it is equal to the current character in s
. We iterate through s
, moving the pointer for each character matched, while the pointer for t
only moves if a match is found. Once we've iterated through s
, we determine how many characters are left unmatched in t
, which is the number of characters needed to be appended to s
.
Time Complexity: O(n + m) where n is the length of s
and m is the length of t
.
Space Complexity: O(1) as no additional space is used.
1#include <stdio.h>
2#include <string.h>
3
4int minCharsToAppend(char* s, char* t) {
5 int sLen
The C solution declares a function minCharsToAppend
that takes two strings, s
and t
, and calculates the minimum number of characters required to append to s
to make t
a subsequence. We use two indices to traverse the strings, incrementing sIndex
for each iteration and only incrementing tIndex
when characters match. Finally, we calculate the number of unmatched characters in t
and return it.
This approach uses dynamic programming to precompute the next occurrence of each character for every position in the string s
. By doing so, we quickly identify the existence and location of each character from t
in s
. We build a 2D array next
where next[i][j]
represents the smallest index >= i that holds the character j
in s
. This helps in efficiently determining the position of characters and the necessary additions to the end of the string.
Time Complexity: O(n + m + n * ALPHABET_SIZE) due to preprocessing each character for positions.
Space Complexity: O(n * ALPHABET_SIZE) used by the 2D array next
where n is length of s
.
The JavaScript solution establishes a matrix to track the next locations of each character, easing in the decision to determine which characters remain unmatched and need appending for t
to form a subsequence.