Greedy function approximation: A gradient boosting machine.
Greedy function approximation: A gradient boosting machine. is a research paper published in The Annals of Statistics (2001). On theSindex it has a DataRank of 1.5. It has been cited 28,192 times.
Abstract
Function estimation/approximation is viewed from the perspective\nof numerical optimization in function space, rather than parameter space. A\nconnection is made between stagewise additive expansions and steepest-descent\nminimization. A general gradient descent “boosting” paradigm is\ndeveloped for additive expansions based on any fitting criterion.Specific\nalgorithms are presented for least-squares, least absolute deviation, and\nHuber-M loss functions for regression, and multiclass logistic likelihood for\nclassification. Special enhancements are derived for the particular case where\nthe individual additive components are regression trees, and tools for\ninterpreting such “TreeBoost” models are presented. Gradient\nboosting of regression trees produces competitive, highly robust, interpretable\nprocedures for both regression and classification, especially appropriate for\nmining less than clean data. Connections between this approach and the boosting\nmethods of Freund and Shapire and Friedman, Hastie and Tibshirani are\ndiscussed.
›Data sources & pipeline
FAIR Checklist
Context only (not used in score)- Has DOI
- Open Access
FAIR checklist signals are shown for context only and do not affect DataRank scoring.
DataRank Breakdown
Base Score Contribution
1.5
From this paper's citation signal
Citation Network Contribution
0
Citation network not refreshed for this result
This paper's DataRank is currently driven only by its base citation score. Citation network data was not refreshed for this result.
Learn more about DataRank methodology →Why this DataRank?
DataRank blends this paper's own citation count with the influence of the papers that cite it. Here, roughly 100% comes from its base citations and 0% from the citation network.
- Base score B(p)
- log1p(citation_count) — grows sub-linearly, so a paper with 1,000 citations is not 10× a paper with 100.
- Network N(p)
- Σ over citers of log1p(Cq) ÷ max(outdegreeq, 1). Being cited by a highly-cited paper with few references counts most.
- Damping factor d = 0.85
- DataRank = (1−d)·B(p) + d·N(p) — the two cards above are each already multiplied by their share.
- Self-citations excluded
- Citers sharing any OpenAlex author ID with this paper are filtered out before the network sum.
Citers are pulled from OpenAlex sorted by cited_by_count:descand capped per paper, so when the cap binds we keep the highest-signal references and the score is reproducible across reruns.