2299. Strong Password Checker II
Description
A password is said to be strong if it satisfies all the following criteria:
- It has at least
8
characters. - It contains at least one lowercase letter.
- It contains at least one uppercase letter.
- It contains at least one digit.
- It contains at least one special character. The special characters are the characters in the following string:
"!@#$%^&*()-+"
. - It does not contain
2
of the same character in adjacent positions (i.e.,"aab"
violates this condition, but"aba"
does not).
Given a string password
, return true
if it is a strong password. Otherwise, return false
.
Example 1:
Input: password = "IloveLe3tcode!" Output: true Explanation: The password meets all the requirements. Therefore, we return true.
Example 2:
Input: password = "Me+You--IsMyDream" Output: false Explanation: The password does not contain a digit and also contains 2 of the same character in adjacent positions. Therefore, we return false.
Example 3:
Input: password = "1aB!" Output: false Explanation: The password does not meet the length requirement. Therefore, we return false.
Constraints:
1 <= password.length <= 100
password
consists of letters, digits, and special characters:"!@#$%^&*()-+"
.
Solutions
Solution 1: Simulation + Bit Manipulation
According to the problem description, we can simulate the process of checking whether the password meets the requirements.
First, we check if the length of the password is less than $8$. If it is, we return $\textit{false}$.
Next, we use a mask $\textit{mask}$ to record whether the password contains lowercase letters, uppercase letters, digits, and special characters. We traverse the password, and for each character, we first check if it is the same as the previous character. If it is, we return $\textit{false}$. Then, we update the mask $\textit{mask}$ based on the character type. Finally, we check if the mask $\textit{mask}$ is $15$. If it is, we return $\textit{true}$; otherwise, we return $\textit{false}$.
The time complexity is $O(n)$, and the space complexity is $O(1)$. Here, $n$ is the length of the password.
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