The negative number case tripped me up briefly.
First, clarify edge cases and constraints (e.g., negative numbers, zero, leading zeros). Then, extract all odd digits, sort them in ascending order, and construct the smallest number by placing the smallest non-zero digit first followed by the remaining digits in ascending order. If no odd digits exist, return None.
Pro tip: Mention that you handle negative numbers by taking the absolute value, and that leading zeros are avoided by placing the smallest non-zero odd digit first. Also, discuss the time complexity (O(d log d) where d is the number of digits) and potential optimizations like counting sort for digits.
Ask about input range, negative numbers, zero, and whether leading zeros are allowed. Confirm that the output should be an integer, not a string.
Iterate through the absolute value of the number and collect all digits that are odd (1,3,5,7,9).
Sort the collected digits in ascending order. If the smallest digit is 0, find the smallest non-zero digit and swap it with the first zero to avoid leading zeros.
Combine the sorted digits into an integer. If no odd digits were found, return None.
Verify with provided examples (62315 -> 135, 260 -> None, -25 -> 5) and additional cases like 0, -100, 111, etc.
AI-generated suggestions, not part of the candidate's original notes. May be inaccurate — verify before relying on them.