← Meta Interview Insights

Meta·Software Engineer·Onsite - Coding / Algorithms·Senior

SeniorPrefer not to say
Apr 2026

Summary

Meta SWE AI coding round built around a card game where you find triples summing to 15. Four progressive sub-tasks across roughly 55 minutes, and the pacing matters a lot since Q1 can quietly eat your time if you're not careful.

Questions Asked (4)

Q1

Debug a broken draw-cards method where the unit test fails because the drawn triple isn't guaranteed to come from the cards currently on the table.

Algorithms & Data StructuresRoot Cause Analysis
Author's notes

The sneaky part is the bug isn't in the method you're staring at.

Create a free account to read the full note

AI HintsAI Generated

Suggested Approach

Start by reproducing the failing test and reading the test's intent to understand the expected invariant: the drawn triple must be a subset of the cards currently on the table. Then trace the draw-cards method to identify where it selects cards from an outdated or incorrect source, and fix the selection logic to operate on the current table state.

Pro tip: Before changing code, articulate the invariant the test is checking and confirm it matches the method's contract; this shows you debug by validating assumptions rather than guessing. Also, add a regression test that explicitly verifies the drawn cards are a subset of the table before and after the draw.

1. Reproduce and Understand the Failure

Run the failing unit test and read its assertions to pinpoint exactly what is expected. Identify the invariant: the drawn triple must come from the cards currently on the table.

2. Trace the Draw Logic

Walk through the draw-cards method step by step, noting where it reads the table state and how it selects cards. Look for stale references, incorrect filtering, or mutation of the table before selection.

3. Identify the Root Cause

Determine why the selected cards may not belong to the current table—e.g., using a cached list, drawing from the deck instead of the table, or removing cards before validating membership.

4. Implement and Verify the Fix

Modify the method to select only from the current table state, ensuring the invariant holds. Run the unit test and add a regression test to confirm the fix and prevent future regressions.

Key Points to Mention

  • The importance of understanding the test's invariant and the method's contract before debugging.
  • Common root causes: stale references, incorrect data source (deck vs. table), or mutation order issues.
  • The need to validate that drawn cards are a subset of the current table state.
  • Writing a regression test to capture the bug and ensure it doesn't reappear.
  • Considering edge cases like an empty table, fewer than three cards, or concurrent modifications.
  • Communicating the debugging process clearly, including hypotheses and verification steps.

AI-generated suggestions, not part of the candidate's original notes. May be inaccurate — verify before relying on them.

Q2

Implement a naive scoring strategy that, each round, picks any three cards on the table that sum to 15.

Algorithms & Data Structures
Author's notes

Basically 3Sum.

Create a free account to read the full note

AI HintsAI Generated

Suggested Approach

Clarify the problem constraints (e.g., card values, duplicates, whether to find any triple or all) and then propose a solution using hashing or sorting. Discuss the trade-offs between different approaches and analyze time/space complexity. If time permits, outline how to extend the solution to handle multiple rounds or larger inputs.

Pro tip: Demonstrate awareness of the 3SUM problem and its optimal complexity; mention that while a naive O(n^3) solution is straightforward, a more efficient O(n^2) approach using hashing or two pointers is preferable. Also, consider edge cases like duplicate cards and the need to avoid reusing the same card.

1. Clarify requirements and constraints

Ask about card values (integers? range?), duplicates, whether the same card can be used multiple times, and if we need to find all triples or just one. Confirm that 'any three cards' means distinct cards.

2. Discuss naive and optimized approaches

Start with the brute-force O(n^3) triple loop, then explain how to improve to O(n^2) using a hash set or sorting with two pointers. Mention that sorting allows early termination and avoids duplicates if needed.

3. Implement the chosen approach

Write clean code for the selected method, handling edge cases such as fewer than three cards or no valid triple. Use appropriate data structures (e.g., set for O(1) lookups).

4. Analyze complexity and test

State time and space complexity (e.g., O(n^2) time, O(n) space for hashing). Walk through test cases: positive, negative, duplicates, and no solution.

5. Extend and optimize (if asked)

Discuss how to handle multiple rounds (e.g., removing used cards) or larger inputs. Mention that for repeated queries, pre-processing or caching might help.

Key Points to Mention

  • The problem is a variant of 3SUM, a classic algorithmic problem.
  • Time complexity: O(n^3) naive, O(n^2) optimized with hashing or two pointers.
  • Space complexity: O(n) for hash set, O(1) extra if sorting in-place.
  • Handling duplicates: ensure distinct indices, not just distinct values.
  • Edge cases: fewer than 3 cards, no valid triple, negative numbers.
  • Potential follow-up: how to find all triples or handle multiple rounds.

AI-generated suggestions, not part of the candidate's original notes. May be inaccurate — verify before relying on them.

Q3

Build a simulation harness to measure how often your naive strategy achieves a perfect game across many randomized runs.

A/B Testing & ExperimentationAlgorithms & Data Structures
Author's notes

This is where the round diverges from other AI coding prompts I'd seen.

Create a free account to read the full note

AI HintsAI Generated

Suggested Approach

Start by clarifying the game rules and what constitutes a 'perfect game' and a 'naive strategy'. Then outline a simulation harness that runs many randomized trials, tracks success rates, and computes statistics like mean and confidence intervals. Emphasize modular design, reproducibility, and scalability.

Pro tip: Use a fixed random seed for reproducibility and run a pilot with a small number of trials to estimate variance before scaling up. This shows you understand experimental design and resource efficiency.

1. Clarify the problem

Define the game, the naive strategy, and the exact condition for a perfect game. Confirm assumptions with the interviewer.

2. Design the simulation

Outline a modular harness: a game simulator, a strategy module, and a trial runner. Ensure randomization is properly seeded and independent.

3. Run and collect data

Execute many trials, recording success/failure for each. Aggregate results to compute the success rate and other statistics.

4. Analyze and report

Calculate confidence intervals, perform sensitivity analysis, and discuss limitations. Present results clearly.

5. Optimize and scale

Discuss parallelization, vectorization, or distributed computing to handle large numbers of trials efficiently.

Key Points to Mention

  • Define success criteria and game rules precisely
  • Use of random seeds for reproducibility
  • Statistical measures: success rate, confidence intervals, variance
  • Modular design for easy swapping of strategies
  • Performance considerations: parallelization, vectorization
  • Edge cases and potential biases in simulation

AI-generated suggestions, not part of the candidate's original notes. May be inaccurate — verify before relying on them.

Q4

Optimize the strategy using backtracking or dynamic programming over draw orderings to maximize the perfect-game rate.

Algorithms & Data StructuresTechnical Trade-offs
Author's notes

State is the set of remaining cards, transitions are picking one valid triple, base case is no valid triple left.

Create a free account to read the full note

AI HintsAI Generated

Suggested Approach

Start by clarifying the problem: define the game, the state space, and what 'perfect-game rate' means. Then compare backtracking and dynamic programming, explaining when each is appropriate and how to optimize the chosen approach using memoization, pruning, or state compression. Finally, discuss trade-offs and potential improvements.

Pro tip: Emphasize that the optimal strategy often depends on the constraints; for large state spaces, DP with memoization is usually preferred, but backtracking with alpha-beta pruning can be effective for adversarial games. Mention that you would validate the approach with small test cases and analyze time/space complexity.

1. Clarify the problem

Ask questions to understand the game rules, the definition of 'perfect-game rate', and the constraints (e.g., number of cards, deck size). Confirm whether the draw order is known or random.

2. Define the state and objective

Identify the state representation (e.g., remaining cards, current score) and the objective function to maximize (e.g., probability of achieving a perfect game).

3. Compare backtracking and DP

Discuss how backtracking explores all possible draw orders but may be exponential; DP can exploit overlapping subproblems. Explain when each is suitable based on constraints.

4. Optimize the chosen approach

For DP, describe memoization, state compression, or iterative bottom-up. For backtracking, mention pruning, ordering heuristics, or branch-and-bound.

5. Analyze trade-offs and validate

Discuss time/space complexity, potential optimizations, and how to test the solution with small cases. Mention any assumptions and limitations.

Key Points to Mention

  • State space definition and how to represent it efficiently (e.g., bitmask, tuple).
  • Overlapping subproblems and optimal substructure for DP applicability.
  • Memoization vs. tabulation and when to use each.
  • Pruning techniques for backtracking (e.g., alpha-beta, branch-and-bound).
  • Time and space complexity analysis for both approaches.
  • Trade-offs between exact solutions and heuristics for large state spaces.

AI-generated suggestions, not part of the candidate's original notes. May be inaccurate — verify before relying on them.