Systematic Interpretability and the Likelihood for Boosted Top Quark Identification
Andrew J. Larkoski

TL;DR
This paper develops a theoretically grounded likelihood ratio method for identifying boosted top quarks at the LHC, providing insights into the physics and interpretability of top-tagging algorithms.
Contribution
It introduces a minimal assumption-based likelihood ratio for top quark tagging and a systematic interpretability framework, advancing understanding of discrimination power.
Findings
Derived the optimal likelihood ratio for top vs. bottom jet discrimination.
Validated the likelihood's effectiveness through analytical calculations and simulations.
Established a fundamental limit on discrimination power based on physics constraints.
Abstract
Identification of boosted, hadronically-decaying top quarks is a problem of central importance for physics goals of the Large Hadron Collider. We present a theoretical analysis of top quark tagging, establishing zeroth-order, minimal assumptions that should be satisfied by any purported top-tagged jet, like existence of three hard subjets, a bottom-tagged subjet, total mass consistent with the top quark, and a pairwise subjet mass consistent with the W boson. From these minimal assumptions, we construct the optimal discrimination observable, the likelihood ratio, for the binary discrimination problem of top quark-initiated versus bottom quark-initiated jets through next-to-leading order in the strong coupling. We compare and compute corresponding signal and background efficiencies both analytically and from simulated data, validating an understanding of the relevant physics identified…
Peer Reviews
No public reviews on file for this paper yet. If you reviewed it on a platform where reviews are public (OpenReview, ICLR, NeurIPS, ICML), you can paste yours below so the community can read it here.
Videos
No videos yet. Explain this paper in a talk, walkthrough, or lecture? Add one.
Taxonomy
TopicsBenford’s Law and Fraud Detection · Particle physics theoretical and experimental studies · Probability and Statistical Research
