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I'd seen linked list reversal before but never with this grouping twist.
Clarify the problem and edge cases, then propose an iterative in-place solution that traverses the list while tracking group boundaries and sizes. For each group, determine its actual size, and if even, reverse the nodes within that group by adjusting pointers; otherwise, skip. Finally, reconnect the reversed groups and return the new head.
Pro tip: Emphasize the importance of handling the last group correctly and maintaining O(1) space; also mention that you would write unit tests for edge cases like empty list, single node, and groups of varying sizes.
Restate the problem to ensure alignment, and ask about constraints (e.g., list length, memory limits). Discuss edge cases: empty list, single node, last group smaller than expected.
Plan an iterative approach with a dummy node to simplify head changes. Use pointers to track the start and end of each group, and a counter to determine group size. For each group, if size is even, reverse the nodes; otherwise, skip.
Write a helper function to reverse a sublist of given size, or inline the reversal by adjusting next pointers. Ensure proper reconnection of the reversed group with the previous and next groups.
After processing all full groups, check if the remaining nodes form a group of even size. If so, reverse them; otherwise, leave as is. Ensure the list is properly terminated.
State time complexity O(n) and space O(1). Walk through examples, including edge cases, to verify correctness. Mention potential pitfalls like pointer loss during reversal.
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