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Efficient Sublinear-Regret Algorithms for Online Sparse Linear Regression with Limited Observation

NeurIPS 2017 · Bandits and online learning › Online convex optimization and games · approach: Online learning with feedback graphs · 2 citations (OpenAlex)

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Measured effects reported in the paper

What was changedWhereMeasuredEffect
Use Algorithm 1 (extra observations, k' >= k+2) instead of greedy selectiononline sparse linear regression with known k · Synthetic (d,k,k')=(20,5,7), T=5000regret R_T /10^2: 1.53 vs 33.28 for greedyHelped
Use Algorithm 2/3 (no extra observations) instead of Algorithm 1 when ground-truth k is unknown (ablation)online sparse regression, k unknown · Synthetic (d,k1,k), T=5000regret R_T /10^2: Algorithm 3 17.19 and Algorithm 2 20.59 vs Algorithm 1 26.88Helped
Algorithm 2/3 (sublinear-regret, polynomial time) vs exponential-time FKKonline sparse regression · Synthetic (d,k1,k), T=5000regret R_T /10^2: 17.19 (Alg 3) vs 58.71 (FKK)Helped
Use Algorithm 1 (k'=k+2 observations) rather than baselines on synthetic (d,k,k') instancesonline sparse regression · Synthetic (d,k,k')=(20,5,7), T=5000regret R_T /10^2: 1.53 vs 24.05 for FKK and 25.73 for uniform randomHelped
Algorithm 2 and 3 (no extra observation) vs Algorithm 1 in the k'=k setting with known k (ablation)online sparse regression · Synthetic (d,k,k')=(20,5,7), T=5000regret R_T /10^2: Algorithm 2 2.38 and Algorithm 3 3.60 vs Algorithm 1 1.53Hurt
Algorithm 2/3 vs others on real CT-slice dataset (k' = 70, k1 = 60), square loss over roundsonline sparse regression · CT-slice datasetcumulative square loss: qualitative: Algorithms 2 and 3 superior to othersHelped

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