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NOMINATE×Roll-Call Analysis×
分野Political SciencePolitical Science
系統Latent structureLatent structure
提唱年1985
提唱者Keith T. Poole and Howard RosenthalSpatial-voting tradition; Poole, Rosenthal, Clinton, Jackman, Rivers
種類Spatial scaling model of roll-call votingScaling and analysis of legislative binary-choice data
原典Poole, K. T., & Rosenthal, H. (1985). A Spatial Model for Legislative Roll Call Analysis. American Journal of Political Science, 29(2), 357–384. DOI ↗Poole, K. T. (2000). Nonparametric Unfolding of Binary Choice Data. Political Analysis, 8(3), 211–237. link ↗
別名DW-NOMINATE, W-NOMINATE, Nominal Three-Step Estimation, Poole-Rosenthal scoresRoll call voting analysis, Legislative vote scaling, Roll-call scaling, Optimal classification of votes
関連33
概要NOMINATE — Nominal Three-step Estimation — is the family of spatial scaling procedures developed by Keith Poole and Howard Rosenthal to recover legislators' ideological positions from roll-call votes. Each legislator and the yea and nay outcomes of each vote are placed in a low-dimensional space, and a normal (Gaussian) deterministic utility plus a random shock governs choices. Fitted by maximum likelihood, NOMINATE produces the canonical ideal-point coordinates used to chart polarization across two centuries of the U.S. Congress, with the dynamic DW-NOMINATE variant allowing positions to drift smoothly over time.Roll-call analysis is the study of recorded legislative votes to recover the structure of political conflict — the ideological positions of legislators, the dimensionality of the issue space, and the cohesion of parties. It encompasses parametric spatial and item-response models that estimate latent ideal points, nonparametric scaling such as optimal classification that maximizes correctly classified votes without distributional assumptions, and descriptive cohesion statistics like the Rice index. Together these tools turn a matrix of yea/nay votes into a map of who agrees with whom and why.
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  3. PUBLISHED

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ScholarGate手法を比較: NOMINATE · Roll-Call Analysis. 2026-06-24に以下より取得 https://scholargate.app/ja/compare