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Auto-solve daily LeetCode problem using GPT-5-mini
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problems/1009/gpt5-mini.md

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# [Problem 1009: Complement of Base 10 Integer](https://leetcode.com/problems/complement-of-base-10-integer/description/?envType=daily-question)
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## Initial thoughts (stream-of-consciousness)
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I need to flip every bit in the binary representation of n and return the resulting integer. The main detail is that only the meaningful bits (up to the highest 1) should be flipped — leading zeros are not part of the representation and shouldn't be flipped. A straightforward way: get the bit-length of n, build a mask that has 1s in every position up to that length, then XOR n with the mask. Edge case: n = 0 (binary "0") — its complement should be 1. Alternatives: convert to binary string and replace characters, or iterate bit-by-bit to construct the complement. Bit operations should be simplest and most efficient.
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## Refining the problem, round 2 thoughts
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Refine: use n.bit_length() to find number of meaningful bits. If bit_length is L, then mask = (1 << L) - 1 has L ones (e.g., L=3 -> mask=0b111). Then answer = n ^ mask. For n = 0, bit_length() is 0, so mask becomes 0; but complement should be 1, so handle n == 0 explicitly (return 1). Alternatively, we could set mask = 1 if L == 0. Time complexity: computing bit_length and doing shifts / xor is O(1) with respect to fixed-size integers, or O(log n) in the number of bits; space O(1). Also mention string-based approach (bin -> flip chars -> int) which is fine but less direct.
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## Attempted solution(s)
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```python
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class Solution:
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def bitwiseComplement(self, n: int) -> int:
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# Edge case: the complement of 0 (binary "0") is 1 (binary "1")
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if n == 0:
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return 1
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# Number of bits in n (excluding leading zeros)
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bits = n.bit_length()
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# Mask with 'bits' ones, e.g., bits=3 -> mask=0b111
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mask = (1 << bits) - 1
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# XOR n with mask flips all bits within the bit-length
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return n ^ mask
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```
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- Notes:
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- Approach: Use bit_length to find meaningful bits, build a mask of that many 1s, and XOR to flip bits.
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- Time complexity: O(1) in typical machine model (or O(log n) related to number of bits). Space complexity: O(1).
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- Handles edge case n = 0 explicitly (returns 1). Alternative implementations could use string manipulation (bin/replace) or iteratively building the mask by shifting until it covers n.

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