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Why Averaging Hides Politics: A Binary Quantile Model Reveals Hidden Heterogeneity
Insights from the Field
binary quantile
discrete choice
heterogeneity
IIA
counterfactual
Methodology
Pol. An.
107 R files
37 text files
8 datasets
15 PDF files
1 other files
Dataverse
Discrete Choice Data With Unobserved Heterogeneity: A Conditional Binary Quantile Model was authored by Xiao Lu. It was published by Cambridge in Pol. An. in 2020.

🔬 What This Model Does:

This paper introduces a conditional binary quantile model for discrete choice data that uncovers unobserved heterogeneity across units. Unlike traditional discrete choice models that focus only on conditional means, this approach traces how explanatory variables affect different points of the conditional distribution and allows for alternative-specific features.

📊 How It Was Applied:

The method is demonstrated across a range of political settings, including:

  • Legislative proposals across different policy areas
  • Electoral choices made by different types of voters
  • Government formation in varying party systems

Counterfactual scenarios are used to translate distributional estimates into substantive interpretations that highlight variation across units.

📌 Key Findings:

  • The conditional binary quantile model reveals heterogeneous effects of covariates across the conditional distribution that conditional mean models miss.
  • The model requires weaker distributional assumptions and is more robust to distributional misspecification than standard mean-based approaches.
  • It relaxes the Independence of Irrelevant Alternatives (IIA) assumption, addressing a common practical violation in discrete choice settings.
  • Averaging effects via conditional mean models risks masking important variation and can lead to misleading substantive conclusions.

⚖️ Why It Matters:

This modeling strategy provides a clearer, more nuanced picture of decision-making mechanisms in political contexts by capturing variation across units rather than collapsing it into a single average effect. The approach improves robustness to misspecification and expands interpretive leverage through counterfactuals, offering a practical alternative for researchers studying heterogeneous discrete choices.

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