809. Expressive Words
Description
Sometimes people repeat letters to represent extra feeling. For example:
"hello" -> "heeellooo"
"hi" -> "hiiii"
In these strings like "heeellooo"
, we have groups of adjacent letters that are all the same: "h"
, "eee"
, "ll"
, "ooo"
.
You are given a string s
and an array of query strings words
. A query word is stretchy if it can be made to be equal to s
by any number of applications of the following extension operation: choose a group consisting of characters c
, and add some number of characters c
to the group so that the size of the group is three or more.
- For example, starting with
"hello"
, we could do an extension on the group"o"
to get"hellooo"
, but we cannot get"helloo"
since the group"oo"
has a size less than three. Also, we could do another extension like"ll" -> "lllll"
to get"helllllooo"
. Ifs = "helllllooo"
, then the query word"hello"
would be stretchy because of these two extension operations:query = "hello" -> "hellooo" -> "helllllooo" = s
.
Return the number of query strings that are stretchy.
Example 1:
Input: s = "heeellooo", words = ["hello", "hi", "helo"] Output: 1 Explanation: We can extend "e" and "o" in the word "hello" to get "heeellooo". We can't extend "helo" to get "heeellooo" because the group "ll" is not size 3 or more.
Example 2:
Input: s = "zzzzzyyyyy", words = ["zzyy","zy","zyy"] Output: 3
Constraints:
1 <= s.length, words.length <= 100
1 <= words[i].length <= 100
s
andwords[i]
consist of lowercase letters.
Solutions
Solution 1: Traversal Counting + Two Pointers
We can traverse the array $\textit{words}$, and for each word $t$ in the array, check if $t$ can be expanded to obtain $s$. If it can, increment the answer by one.
Therefore, the key problem is to determine if the word $t$ can be expanded to obtain $s$. We use a function $\textit{check}(s, t)$ to determine this. The implementation logic of the function is as follows:
First, check the length relationship between $s$ and $t$. If the length of $t$ is greater than $s$, return $\textit{false}$ directly. Otherwise, use two pointers $i$ and $j$ to point to $s$ and $t$, respectively, both initially set to $0$.
If the characters pointed to by $i$ and $j$ are different, then $t$ cannot be expanded to obtain $s$, and we return $\textit{false}$. Otherwise, we need to check the relationship between the consecutive occurrence counts of the characters pointed to by $i$ and $j$, denoted as $c_1$ and $c_2$. If $c_1 \lt c_2$ or $c_1 \lt 3$ and $c_1 \neq c_2$, then $t$ cannot be expanded to obtain $s$, and we return $\textit{false}$. Otherwise, move $i$ and $j$ to the right by $c_1$ and $c_2$ times, respectively, and continue checking.
If both $i$ and $j$ reach the end of the strings, then $t$ can be expanded to obtain $s$, and we return $\textit{true}$. Otherwise, we return $\textit{false}$.
The time complexity is $O(n \times m + \sum_{i=0}^{m-1} w_i)$, where $n$ and $m$ are the lengths of the string $s$ and the array $\textit{words}$, respectively, and $w_i$ is the length of the $i$-th word in the array $\textit{words}$.
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