Searcharxiv⌕ Search

arXiv · 2610.17115

Machine Learning Models Trained on a Longitudinal Survey Dataset Poorly Predict Hundreds of Life Outcomes

Abstract

Understanding the predictability of life outcomes is important for public policy and science, but existing studies focus on a limited number of outcomes and therefore struggle to describe the broad patterns of predictability. We developed a high-throughput approach that uses a single dataset to study the predictability of many future outcomes using past data. We deployed this approach with hundreds of outcomes and thousands of machine learning models per outcome in the Future of Families and Child Wellbeing Study. Three findings emerged. First, most outcomes were not very predictable, but some were much more predictable than others. Second, even for the most predictable outcomes, our complex prediction procedure typically exhibited little skill relative to a simple procedure. Third, we found modest patterns in how predictability varied across outcomes. We conclude by discussing scope conditions and how future research might address them.

Explore related subjects

Keep this discovery

Explore connections, maps & timelines

BibTeXRIS

Emily M. Cantrell, Pranay Anchuri, Hanzhang Ren, Matthew J. Salganik. 2026-10-12. Machine Learning Models Trained on a Longitudinal Survey Dataset Poorly Predict Hundreds of Life Outcomes. https://arxiv.org/abs/2610.17115

Cite the original work for its findings. Save a collection to share your selection of sources.

KEEP EXPLORING

Related papers

Decomposing Basketball Team Efficiency Using the Four Factors and Shapley Values

Understanding how different aspects of basketball performance translate into overall team efficiency is central to analysis and strategy. This paper derives a mathematical expression that presents team offensive, defensive, and net ratings directly in terms of a team's four factors and shooting percentages. The resulting formula captures the full nonlinear structure of how shooting, turnovers, rebounding, and free throws jointly interact to determine team efficiency. Using this relationship, we introduce a Shapley value-based framework that decomposes team net rating into a sum of contributions from individual factors. This way, different facets of the game are made commensurable. The decomposition requires only standard box-score statistics and a single parameter $μ$, which represents the relative frequency of possession-ending free throws and remains constant for a given league and season. Consequently, it can be applied equally to individual games, full seasons, or league-wide trends. Moreover, it is immediately applicable to box-score statistics from any league or competition level by a simple change of reference point and the estimation of league- and season-specific parameter $μ$. Empirical analyses using NBA data from 2000 to 2025 validate the offensive ratings produced by the formula against exact play-by-play data, showing a nearly perfect correlation ($r = 0.999$) and a low Mean Absolute Error of $0.188$ points per 100 possessions. These analyses further illustrate how the proposed framework can be used to quantify how teams achieve success in different ways or to explain the results of individual games.

stat.AP↗

Women and the Nobel Prize in the sciences: an update to 2026

Every October, the Nobel Prizes in Physics, Chemistry, Physiology or Medicine and Economic Sciences are announced, with one to three prizes in each discipline. Of the 769 Laureates (since 1901) in these four disciplines only 4% are women (30 Laureates). In 2026, there are eight Laureates within these disciplines and they are all men. Based on historical data across four fields and a Bayesian hierarchical model, we update the 8 year old model on bias in Nobel Prizes and confirm the gender gap, with exceedingly large confidence.

stat.AP↗

Discrete-Time Survival Modelling with Dynamic Industrial Graphs for Mortgage Credit Risk

Mortgage credit risk may exhibit dependence across economically connected areas, even when they are geographically distant. However, current models typically represent cross-area dependence through fixed geographical neighbourhoods, potentially overlooking economic connections that extend beyond physical proximity and evolve over time. These models may fail to capture shared risks among geographically distant but economically similar areas, and cannot describe a changing dependence of risk; it therefore risks retaining economically obsolete connections while omitting newly emerging ones. This paper uses similarities of industrial composition as a measure of economic proximity and develops a discrete-time survival model with dynamic industrial graphs to capture evolving cross-area dependence in mortgage default risk. The resulting graphs are reconstructed annually, allowing both their topology and edge weights to change as regional industrial compositions evolve. Jointly combining a proper conditional autoregressive process with a first-order autoregressive process governs the temporal cross-area dependence and the temporal persistence in latent risk simultaneously. The model is estimated using Integrated Nested Laplace Approximation and evaluated on U.S. mortgage loan-level data against the static industrial graph specifications. The results show that the proposed dynamic model achieves better in-sample fit and out-of-sample discrimination, while its estimated parameters indicate substantial graph-induced cross-area dependence and temporal persistence. These findings demonstrate the value of allowing economically defined neighbourhoods to evolve when modelling mortgage default risk.

stat.AP↗