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Identifying and Addressing Disparities in Public Libraries with Bayesian Latent Variable Modeling

AAAI 2024 · Probabilistic and scientific modeling › Molecules and proteins · approach: Cold-start recommendation models · 4 citations (OpenAlex)

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Bayesian latent variable model of book checkouts across NYPL branches (browser vs. hold checkouts) that disentangles book desirability, branch demand, and hold usage to measure and mitigate socioeconomic disparities in library access.

Problem

Public library systems may provide unequal access to books across neighborhoods, but system-level checkout counts cannot reveal whether causes are collection quality, resident demand/access, or operational policies such as the online hold system.

Approach

A zero-inflated Bayesian binomial model with per-branch demand and hold-usage parameters and per-title desirability, fit to book-branch availability and checkout-day data, which separates browser and hold checkouts while controlling for availability; used to quantify book flows from holds and simulate a paging-list intervention.

Key results

Measured effects reported in the paper

What was changedWhereMeasuredEffect
Add zero-inflation to the hold checkout model (ablation)Bayesian latent variable model · NYPL checkout predictionbalance of hold and browser checkout prediction performanceHelped
Add a paging-list policy that pulls available books from branches with the highest net inflowNYPL holds system · NYPL branches, counterfactual hold flowsnet book desirability inflowHelped
Add a paging-list policy that pulls available books from branches with the highest net inflowNYPL holds system · NYPL branches, counterfactual hold flowsrelationship between net inflows and patron median income: p-value = .705Helped

Surprising findings

Limitations

Experimental setup

Datasets: NYPL 2022 transaction logs NYPL monthly collection snapshots US Census socioeconomic data for branch service areas

Benchmarks: held-out book-branch checkout prediction on NYPL 2022 data

Metrics: mean squared error r2 Pearson correlation

Baselines: pooled regression separate browser/hold regressions

Builds on: zero-inflated models (Hall 2000)

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