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Meta·Data Scientist·Technical Phone Screen·Senior

Senior
Jul 2026

Summary

Meta DS interview focused entirely on a single sprawling experiment design question about network interference and spillover effects. Dense, technical, and pretty humbling if you haven't thought hard about SUTVA violations before.

Questions Asked (1)

Q1

A new social feature might cause network spillovers (like hashtag following or invite prompts spreading between users). Design an experiment that can separately measure direct effects on treated users and indirect spillover effects on their neighbors, covering the full design, estimands, power calculations, analysis approach, guardrails, and what happens when the graph changes mid-experiment.

A/B Testing & ExperimentationProduct Analytics & MetricsSystem Design
Author's notes

This was basically six questions wrapped in one.

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AI HintsAI Generated

Suggested Approach

Structure your answer around cluster-based randomization as the core design choice, explaining why standard user-level A/B testing fails when network spillovers exist. Walk through each component systematically — design, estimands, power, analysis, guardrails, and graph dynamics — demonstrating that you understand both the statistical theory and the practical engineering constraints at Meta's scale.

Pro tip: Explicitly name the two estimands — the Direct Treatment Effect (DTE) and the Indirect/Spillover Effect (ISE) — and explain how your design isolates each one; interviewers at Meta love candidates who speak precisely about what they're actually measuring rather than vaguely gesturing at 'network effects.'

1. Diagnose Why Standard A/B Testing Fails

Explain that user-level randomization violates SUTVA (Stable Unit Treatment Value Assumption) because a treated user's behavior (e.g., sending invites, using hashtags) directly affects control users in their network, contaminating the control group and biasing both treatment and control estimates.

2. Design: Cluster-Based Graph Randomization

Partition the social graph into dense, minimally-connected clusters (e.g., using community detection algorithms like Louvain or ego-network partitioning) and randomize at the cluster level, assigning entire clusters to treatment or control to contain spillovers within clusters and prevent cross-arm contamination.

3. Define Estimands and Analysis Strategy

Define the Direct Treatment Effect (DTE) by comparing treated users in treatment clusters vs. control users in control clusters, and the Indirect Spillover Effect (ISE) by comparing untreated neighbors of treated users vs. control users in fully-control clusters; use a two-stage regression or Horvitz-Thompson estimator with cluster-robust standard errors to account for within-cluster correlation.

4. Power Calculations and Guardrails

Run power calculations at the cluster level (not user level), accounting for intra-cluster correlation (ICC) via a design effect (DEFF = 1 + (m-1)*ICC), which typically requires significantly more users than a standard A/B test; set guardrails on core health metrics (DAU, content integrity signals, user reports) at both the cluster and individual level to catch unintended viral harms early.

5. Handle Mid-Experiment Graph Changes

Address graph evolution by snapshotting cluster assignments at experiment launch and freezing them (new edges don't reassign users mid-flight), then post-hoc analyze edge additions as a sensitivity check; flag clusters with high cross-arm edge growth as potentially contaminated and consider excluding or down-weighting them in the final analysis.

Key Points to Mention

  • SUTVA violation and why it invalidates standard A/B testing for networked features — this is the foundational motivation for the entire design
  • Cluster randomization via graph partitioning (Louvain, ego-networks, or bipartite graph cuts) and the tradeoff between cluster size, cluster quality, and statistical power
  • Two distinct estimands: Direct Treatment Effect (DTE) and Indirect Spillover Effect (ISE), and how the experimental design enables identification of each separately
  • Design Effect (DEFF) and Intra-Cluster Correlation (ICC) in power calculations — clusters reduce effective sample size and require larger experiments than naive calculations suggest
  • Horvitz-Thompson or exposure-model-based estimators as alternatives to simple difference-in-means when exposure probabilities vary across the network
  • Graph dynamics mid-experiment: snapshot-and-freeze strategy, contamination monitoring via cross-arm edge rate, and sensitivity analyses to bound the impact of graph evolution on estimates

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