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A Field Guide for Pacing Budget and ROS Constraints

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arxiv 2302.08530 v2 pith:CQ74WP2E submitted 2023-02-16 cs.GT

classification cs.GT
keywords algorithmpacingbudgetconstraintssystemsadvertiserdual-basedmin-pacing
verification ladder T0 review T1 audit T2 compute T3 formal
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Budget pacing is a popular service that has been offered by major internet advertising platforms since their inception. Budget pacing systems seek to optimize advertiser returns subject to budget constraints by smoothly spending advertiser budgets. In the past few years, autobidding products that provide real-time bidding as a service to advertisers have seen a prominent rise in adoption. A popular autobidding strategy is value maximization subject to return-on-spend (ROS) constraints. For historical/business reasons, the systems that govern these two services, namely budget pacing and ROS pacing, are not always a unified and coordinated entity that optimizes a global objective subject to both constraints. The purpose of this work is to theoretically and empirically compare algorithms with different degrees of coordination between these two pacing systems. In particular, we compare (a) a fully-decoupled sequential algorithm that first constructs the advertiser's ROS-pacing bid and then lowers that bid for budget pacing; (b) a minimally-coupled min-pacing algorithm that runs these two services independently, obtains the bid multipliers from both of them and applies the minimum of the two multipliers as the effective multiplier; and (c) a fully-coupled dual-based algorithm that optimally combines the dual variables from both the systems. Our main contribution is to theoretically analyze the min-pacing algorithm and show that it attains similar guarantees to the fully-coupled canonical dual-based algorithm. On the other hand, we show that the sequential algorithm, even though appealing by virtue of being fully decoupled, could badly violate the constraints. We validate our theoretical findings empirically by showing that the min-pacing algorithm performs almost as well as the canonical dual-based algorithm on a semi-synthetic dataset based on a large online advertising platform's data.

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Cited by 2 Pith papers

Reviewed papers in the Pith corpus that reference this work. Sorted by Pith novelty score. Full citation record

  1. Beyond the PPAD hardness of Auto-bidding Auctions

    cs.GT 2026-08 conditional novelty 6.0 of 10

    Under non-atomic value distributions, auto-bidding equilibria become separately monotone generalized Nash equilibria and PRIME solves them with last-iterate linear convergence.

  2. Optimal Return-to-Go Guided Decision Transformer for Auto-Bidding in Advertisement

    cs.LG 2025-06 conditional novelty 4.0 of 10

    An iterative R* Decision Transformer that predicts an upper-quantile return-to-go and augments its training set with simulator-filtered high-reward trajectories beats DT, BC, and IQL on the AIGB auto-bidding benchmark.

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