Find All Anagrams In A String
To solve this coding challenge, we need to find all the start indices of the anagrams of string
within string
. An anagram of a string is formed by rearranging its letters, so for each substring of
with the length equal to
, we need to check if it is an anagram of
.
p
s
s
p
p
Explanation
-
Initial Checks
: We begin by checking if
s
p
s
p
-
Initial Setup
: We initialize an empty list to store the starting indices of the anagrams. We then count the occurrences of each character in
p
len(p) - 1
s
-
Sliding Window
: We move a sliding window across
s
len(p) - 1
s
- Include the character at the current position in our count.
-
Compare the current window's character counts with
p
- Exclude the character that is no longer in the window from our count.
- Result Processing : Finally, return the list of starting indices where we found anagrams.
- Check for Empty Inputs :
-
If
s
p
len(s) < len(p)
- Initialize Result and Counts :
-
Create an empty list
result
-
Use a dictionary
p_count
p
-
Initialize a dictionary
s_count
s
len(p) - 1
- Process Each Window :
-
Iterate from
len(p) - 1
len(s)
-
Add the character at the current index to
s_count
-
Compare
s_count
p_count
result
-
Remove the character that exits the window from
s_count
- Initial Checks :
-
If
s
p
s
p
-
Populate
p_count
s_count
-
Calculate the frequency of each character in
p
p_count
-
For the initial window (
s[0]
s[len(p) - 2]
s_count
- Sliding Window Processing :
-
Loop over each character in the string
s
len(p) - 1
-
Add the current character to
s_count
-
If the current window's character counts (
s_count
p_count
-
Remove the character at the start of the previous window from
s_count
Detailed Steps
Step-by-Step Explanation
// Check for Empty Inputs
if s is empty or p is empty or length of s < length of p:
return empty list
// Initialize Result and Counts
p_count = frequency count of each character in p
s_count = frequency count of first len(p)-1 characters in s
initialize result as empty list
// Process Each Window
for i from len(p) - 1 to length of s - 1:
// Include current character in s_count
add 1 to s_count[character at index i in s]
// Compare counts
if p_count is equal to s_count:
append i - len(p) + 1 to result
// Remove character at start of previous window from s_count
decrease s_count[character at index i - len(p) + 1 in s] by 1
// If count becomes zero, remove the character from s_count
if s_count[character at index i - len(p) + 1 in s] is zero:
remove the character from s_count
// Return result
return result
This pseudocode provides a clear and detailed approach to solving the challenge while ensuring we explain each step thoroughly. It balances the logic needed to solve the problem with simplicity and clarity.