Give you a character string s and a law p, invite you to implement a support '' and '*' in the regular expression matching.
'.' Matches any single character
'*' matches zero or more of the preceding element that a
so-called matching, to cover the entire string s, and not part of the string.
Description:
s may be empty, and only lowercase letters az from the.
p may be empty and contain only lowercase letters from az, and characters. and *.
Example 1:
Input:
S = "AA"
P = "A"
Output: false
interpretation: "a" can not match the entire string "aa".
Example 2:
Input:
S = "AA"
P = "A *"
Output: true
explanation: because the '*' matches zero or representatives of the foregoing that a plurality of elements, this is in front of the element 'a'. Thus, the string "aa" may be regarded as 'a' is repeated once.
Example 3:
Input:
S = "ab &"
P = "*."
Output: true
explained: ". *" Denotes zero or more matches ( '*') of any character ( '.').
Example 4:
Input:
S = "AAB"
P = "C * A * B"
Output: true
explanation: because the '*' means zero or more, where 'c' is 0, 'a' is repeated once. So it can match the string "aab".
Example 5:
Input:
S = "Mississippi"
P = "MIS * IS * P *."
Output: false
Source: stay button (LeetCode)
link: https: //leetcode-cn.com/problems/regular-expression-matching
copyrighted by deduction from all networks. Commercial reprint please contact the authorized official, non-commercial reprint please indicate the source.
class Solution { public boolean isMatch(String text, String pattern) { if (pattern.isEmpty()) return text.isEmpty(); boolean first_match = (!text.isEmpty() && (pattern.charAt(0) == text.charAt(0) || pattern.charAt(0) == '.')); if (pattern.length() >= 2 && pattern.charAt(1) == '*'){ // 这里主要考虑aa*aa这种pattern return (isMatch(text, pattern.substring(2)) || (first_match && isMatch(text.substring(1), pattern))); } else { return first_match && isMatch(text.substring(1), pattern.substring(1)); } } }
This question some difficulty, I was wondering for a while, no harvest, this partial solution logic, no thinking algorithm.