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Research map / Learning theory and algorithms / Sample complexity

List-decodable Linear Regression

NeurIPS 2019 · Learning theory and algorithms › Sample complexity · approach: Learning under log-concave distributions · 3 citations (OpenAlex)

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Measured effects reported in the paper

What was changedWhereMeasuredEffect
Use certifiably anti-concentrated inliers and SoS pseudo-distributions with rounding by votesList-decodable linear regression · List-decodable linear regressionlist size: O(1/α)Helped
Use certifiably anti-concentrated Gaussian inliers with bounded covariance condition numberList-Decodable Regression · Gaussian inliersruntime: (d/αη)^{O(1/(α^8η^8))}Helped
Restrict the target to equal-magnitude Boolean coordinates and use anti-concentration only in Boolean directionsList-Decodable Regression · Product-distribution inlierssample complexity: (d/αη)^{O(1/(α^2η^2))}Helped
Assume only ordinary anti-concentration for a general distribution rather than a certifiable conditionList-decodable regression · General inlier distributionsalgorithmic efficiencyHurt
Use inliers that fail the required anti-concentration conditionList-decodable regression · [q]^d inliersminimum list size for the stated approximation guarantee: list of size < dHurt
Allow independent additive label noise with variance ζ² and modify the constraints and selected subset sizeList-Decodable Regression · Noisy inlier labelsparameter error: ζ/α + ηHurt

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