Crowdsourcing for Clustering: Algorithms and Information-Theoretic Lower Bounds
summary
Uses a low-rank plus sparse convex program (nuclear norm + L1) to recover cluster blocks from partially observed stochastic block graphs, proves success requires minimum cluster size on the order of sqrt(N) under constant P,Q,R, and connects to planted-clique limits. Runs Amazon Mechanical Turk on 473 dog images (15% edges observed, worker edge-error ≈24%): spectral on cleaned L reduces label errors from 193 to 13. Finds triangle queries cost ~1.5× edge and, for same budget, show ~2× effective edges and error drops (dogs 25%→20%, birds 14%→11%).
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chapters (18)
- 0:00Introduction
- 8:35The Simple Idea
- 10:42The Algorithm
- 12:50Motivation
- 20:52Simulation
- 23:28Related work
- 25:30Simulation result
- 26:30Crowdsourcing
- 31:03Triangle Queries
- 32:53Birds
- 33:28Triangle Query
- 34:16Probability of Success
- 35:23Bottom Line
- 37:35Cost
- 40:47Summary
- 41:21Empirical Evidence
- 42:35Crowdsourcing for Clustering
- 43:13Question of Interest
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