Coding questions · Nextdoor
Implement and use a version comparator
Implement and use a version comparator evaluates algorithm design, data structures, correctness, complexity, edge cases, and implementation details in a realistic interview setting. A strong answer states assumptions, handles edge cases, explains trade-offs, and shows how to validate the result clearly.
You are given up to 100,000 version-like identifiers (e.g., "1.0", "01.2.0", "2.0.0-alpha", "1.10.3"). Implement compare(a, b) that orders identifiers by: (1) split by '.', compare numeric segments as integers; (2) missing segments are treated as 0; (3) pre-release tags (e.g., '-alpha', '-beta', '-rcN') sort before the corresponding release; numeric build metadata after a '+' is ignored for ordering. Use your comparator to return the list sorted in ascending order. Discuss time and space complexity and edge cases (leading zeros, different lengths, non-numeric segments). Provide code.
What a Strong Answer Covers
- A clear algorithm with the right data structures and enough pseudocode or code-level detail to implement it.
- A correctness argument that explains why the algorithm covers all required cases.
- Time and space complexity, plus at least one alternative approach when relevant.
- Focused tests for normal cases, edge cases, and failure modes.
Follow-up Questions
- How would the approach change if the input were streaming or too large for memory?
- What invariants would you assert in production code?
- Which tests would catch off-by-one, duplicate, or tie-breaking bugs?
Implement and use a version comparator
You are given up to 100,000 version-like identifiers (e.g., "1.0", "01.2.0", "2.0.0-alpha", "1.10.3"). Implement a comparator that orders identifiers by the following rules, then return the list sorted in ascending order:
- Split each identifier by '.' and compare the numeric segments as integers (so '1.10' > '1.9', and leading zeros are ignored: '01' == '1').
- Missing trailing segments are treated as 0, so '1', '1.0', and '1.0.0' are all equal in numeric core.
- A pre-release tag introduced by '-' (e.g. '-alpha', '-beta', '-rcN') sorts BEFORE the corresponding release with the same numeric core. Among pre-release tags the order is alpha < beta < rc, and an rc's trailing number compares as an integer (rc1 < rc2 < rc10). Build metadata after a '+' (e.g. '+build5') is ignored for ordering.
Return the list sorted ascending. When two identifiers compare equal, keep their original relative order (stable sort). Also be able to discuss time/space complexity and edge cases (leading zeros, different lengths, non-numeric segments).
Constraints
- 0 <= number of identifiers <= 100000
- Each identifier is a non-empty string of numeric segments separated by '.', optionally followed by a '-' pre-release tag and/or a '+' build-metadata suffix.
- Numeric segments fit in a 64-bit integer; leading zeros are allowed.
- Pre-release names considered: alpha, beta, rc (with an optional trailing integer); any other tag is treated as ranking after rc.
- Sort must be stable: equal identifiers keep their original relative order.
Examples
Example 1
Input: (["1.0", "01.2.0", "2.0.0-alpha", "1.10.3"],)
Output: ['1.0', '01.2.0', '1.10.3', '2.0.0-alpha']
Explanation: Numeric cores: 1.0 < 1.2.0 (01 == 1) < 1.10.3 < 2.0.0. The pre-release '-alpha' on 2.0.0 only matters relative to a 2.0.0 release, which is absent, so it stays last.
Example 2
Input: (["1.0.0", "1.0.0-alpha", "1.0.0-beta", "1.0.0-rc1"],)
Output: ['1.0.0-alpha', '1.0.0-beta', '1.0.0-rc1', '1.0.0']
Explanation: Same numeric core 1.0.0. Pre-releases sort before the release in the order alpha < beta < rc, and the plain '1.0.0' release comes last.
Hints
- Strip build metadata (everything from '+' onward) first; it never affects ordering.
- Split the numeric core on '.' and compare segment-by-segment as integers, treating any missing segment in the shorter version as 0. Parsing each segment as an int automatically handles leading zeros (01 -> 1).
- Only after the numeric cores tie does the pre-release tag matter: map it to a sortable key where a missing tag (a real release) ranks ABOVE every pre-release, and alpha < beta < rc, with rc's trailing number compared numerically (rc2 < rc10).
- Use a custom comparator (functools.cmp_to_key in Python, Comparator in Java, a lambda in C++, or Array.prototype.sort's compare fn in JS) and rely on a stable sort for ties.
Solution
Solution Alignment
The prompt asks for an implementation-level answer. The safest way to present it is to define the state, maintain clear invariants, then walk through complexity and tests.
Problem Restatement
You are given up to 100,000 version-like identifiers (e.g., "1.0", "01.2.0", "2.0.0-alpha", "1.10.3"). Implement compare(a, b) that orders identifiers by: ( 1) split by '.', compare numeric segments as integers; ( 2) missing segments are treated as 0; ( 3) pre-release tags (e.g., '-alpha', '-beta', '-rcN') sort before the corresponding release; numeric build metadata after a '+' is ignored for ordering. Use your comparator to return the list sorted in ascending order. Discuss time and space complexity and edge cases (leading zeros, different lengths, non-numeric segments). Provide code.
Recommended Approach
Start with a brute-force baseline to confirm correctness, then identify the repeated work or ordering property that enables a better data structure such as a hash map, heap, stack, queue, two pointers, prefix sums, BFS/DFS, or dynamic programming. Write the implementation around a small invariant and test that invariant directly.
Correctness
The implementation should maintain an invariant after each loop or operation that directly matches the problem statement. At termination, that invariant implies the returned value has considered every valid candidate exactly once, or has preserved the required data-structure state after every API call.
Complexity
State the baseline complexity and the optimized complexity. For most interview constraints, justify why the optimized approach meets the expected input size.
Edge Cases and Tests
Empty and singleton inputs, duplicates, ties, invalid inputs, boundary values, and tests that exercise the main invariant.