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Many AI Analysts, One Dataset: Navigating the Agentic Data Science Multiverse

Martin Bertran, Riccardo Fogliato, Zhiwei Steven Wu

TL;DR

The paper addresses how empirical conclusions hinge on analytic decisions by demonstrating that fully autonomous AI analysts can reproduce the analytic diversity seen in human multi-analyst studies. By assigning pre-specified hypotheses to fixed datasets and varying underlying LLMs and prompt framings, the authors reveal broad dispersion in effect sizes, $p$-values, and binary conclusions, even after method validity screening. The key contributions include a scalable, auditable framework for generating and evaluating a large multiverse of analyses, decomposition of dispersion into model- and persona-driven components, and evidence that conclusions are steerable by analytic framing. This work has practical significance for metascience and data governance, highlighting the need to treat analysis outputs as distributions rather than single outcomes and to implement automated auditing to curb selective reporting in data-driven decision-making.

Abstract

The conclusions of empirical research depend not only on data but on a sequence of analytic decisions that published results seldom make explicit. Past ``many-analyst" studies have demonstrated this: independent teams testing the same hypothesis on the same dataset regularly reach conflicting conclusions. But such studies require months of coordination among dozens of research groups and are therefore rarely conducted. In this work, we show that fully autonomous AI analysts built on large language models (LLMs) can reproduce a similar structured analytic diversity cheaply and at scale. We task these AI analysts with testing a pre-specified hypothesis on a fixed dataset, varying the underlying model and prompt framing across replicate runs. Each AI analyst independently constructs and executes a full analysis pipeline; an AI auditor then screens each run for methodological validity. Across three datasets spanning experimental and observational designs, AI analyst-produced analyses display wide dispersion in effect sizes, $p$-values, and binary decisions on supporting the hypothesis or not, frequently reversing whether a hypothesis is judged supported. This dispersion is structured: recognizable analytic choices in preprocessing, model specification, and inference differ systematically across LLM and persona conditions. Critically, the effects are \emph{steerable}: reassigning the analyst persona or LLM shifts the distribution of outcomes even after excluding methodologically deficient runs.

Many AI Analysts, One Dataset: Navigating the Agentic Data Science Multiverse

TL;DR

The paper addresses how empirical conclusions hinge on analytic decisions by demonstrating that fully autonomous AI analysts can reproduce the analytic diversity seen in human multi-analyst studies. By assigning pre-specified hypotheses to fixed datasets and varying underlying LLMs and prompt framings, the authors reveal broad dispersion in effect sizes, -values, and binary conclusions, even after method validity screening. The key contributions include a scalable, auditable framework for generating and evaluating a large multiverse of analyses, decomposition of dispersion into model- and persona-driven components, and evidence that conclusions are steerable by analytic framing. This work has practical significance for metascience and data governance, highlighting the need to treat analysis outputs as distributions rather than single outcomes and to implement automated auditing to curb selective reporting in data-driven decision-making.

Abstract

The conclusions of empirical research depend not only on data but on a sequence of analytic decisions that published results seldom make explicit. Past ``many-analyst" studies have demonstrated this: independent teams testing the same hypothesis on the same dataset regularly reach conflicting conclusions. But such studies require months of coordination among dozens of research groups and are therefore rarely conducted. In this work, we show that fully autonomous AI analysts built on large language models (LLMs) can reproduce a similar structured analytic diversity cheaply and at scale. We task these AI analysts with testing a pre-specified hypothesis on a fixed dataset, varying the underlying model and prompt framing across replicate runs. Each AI analyst independently constructs and executes a full analysis pipeline; an AI auditor then screens each run for methodological validity. Across three datasets spanning experimental and observational designs, AI analyst-produced analyses display wide dispersion in effect sizes, -values, and binary decisions on supporting the hypothesis or not, frequently reversing whether a hypothesis is judged supported. This dispersion is structured: recognizable analytic choices in preprocessing, model specification, and inference differ systematically across LLM and persona conditions. Critically, the effects are \emph{steerable}: reassigning the analyst persona or LLM shifts the distribution of outcomes even after excluding methodologically deficient runs.
Paper Structure (25 sections, 5 figures, 3 tables)

This paper contains 25 sections, 5 figures, 3 tables.

Figures (5)

  • Figure 1: Specification curve for the ANES dataset.Top: Each point is one AI analyst-produced analysis, showing the standardized OLS coefficient for TV news exposure predicting ideological misalignment, with 95% confidence intervals. Analyses are sorted by estimate; blue marks hypothesis supported by the analysis, yellow marks not supported or inconclusive. Estimates span negative to positive effects across valid runs. Bottom: Strike plot of the analytic decisions underlying each run. Each row corresponds to an analytic decision dimension (labeled on the left) and its possible categories (labeled on the right). Each column corresponds to a single analysis, whose point estimate is shown directly above in the top panel. AI analysts vary in covariate count, regression method, standard error calculation, and temporal pooling, producing a multiverse of defensible specifications from a single research question.
  • Figure 2: Hypothesis support rates by dataset, persona, and model. Percentage of compliant analyses supporting the hypothesis, stratified by persona (x-axis), base model (color), and compliance (shape), shown separately for each dataset. Personas range from Negative to Strong Confirmation Seeking.
  • Figure 3: Sorted $p$-value distributions by persona.$p$-values sorted in ascending order, shown separately for each dataset and stratified by persona. Downward-shifted curves indicate personas producing systematically smaller $p$-values. Top panel includes all analyses; bottom panel restricts to compliant analyses only. The separation driven by confirmation seeking personas (CS and Strong CS) is visible for in both panels but more pronounced before compliance filtering.
  • Figure 4: Specification curve for METR-RCT.Top: Primary estimand (standardized coefficient for TV news exposure predicting ideological misalignment) across valid runs, sorted by estimate with 95% CIs. Bottom: Strike plot of extracted decisions (one column per run, one row per decision node). The figure shows substantial heterogeneity in analytic approaches, particularly in weighting strategies, specification complexity, and covariate adjustment.
  • Figure 5: Specification curve for Soccer.Top: Primary estimand (adjusted risk difference for red cards by skin tone) across valid runs, sorted by estimate with 95% CIs. Bottom: Strike plot of extracted decisions (one column per run, one row per decision node). The figure reveals variation in model family choices (linear probability vs. logistic regression), clustering of standard errors, and treatment of rare events.