Forecasting Civil Conflict with Zero-Inflated Count Models

被引:15
|
作者
Bagozzi, Benjamin E. [1 ]
机构
[1] Univ Minnesota, Dept Polit Sci, Minneapolis, MN 55455 USA
关键词
D O I
10.1080/13698249.2015.1059564
中图分类号
D0 [政治学、政治理论];
学科分类号
0302 ; 030201 ;
摘要
Advances in the study of civil war have led to the proliferation of event count data, and to a corresponding increase in the use of (zero-inflated) count models for the quantitative analysis of civil conflict events. Our ability to effectively use these techniques is met with two current limitations. First, researchers do not yet have a definitive answer as to whether zero-inflated count models are a verifiably better approach to civil conflict modeling than are 'less assuming' approaches such as negative binomial count models. Second, the accurate analysis of conflict-event counts with count models zero-inflated or otherwise - is severely limited by the absence of an effective framework for the evaluation of predictive accuracy, which is an empirical approach that is of increasing importance to conflict modelers. This article rectifies both of these deficiencies. Specifically, this study presents count forecasting techniques for the evaluation and comparison of count models' predictive accuracies. Using these techniques alongside out-of-sample forecasts, it then definitively verifies - for the first time - that zero-inflated count models are superior to comparable non-inflated models for the study of intrastate conflict events.
引用
收藏
页码:1 / 24
页数:24
相关论文
共 50 条
  • [21] Mediation analysis for count and zero-inflated count data
    Cheng, Jing
    Cheng, Nancy F.
    Guo, Zijian
    Gregorich, Steven
    Ismail, Amid I.
    Gansky, Stuart A.
    [J]. STATISTICAL METHODS IN MEDICAL RESEARCH, 2018, 27 (09) : 2756 - 2774
  • [22] Zero-Inflated Poisson Regression Models with Right Censored Count Data
    Saffari, Seyed Ehsan
    Adnan, Robiah
    [J]. MATEMATIKA, 2011, 27 (01) : 21 - 29
  • [23] Random effect models for repeated measures of zero-inflated count data
    Min, YY
    Agresti, A
    [J]. STATISTICAL MODELLING, 2005, 5 (01) : 1 - 19
  • [24] Autoregressive and moving average models for zero-inflated count time series
    Sathish, Vurukonda
    Mukhopadhyay, Siuli
    Tiwari, Rashmi
    [J]. STATISTICA NEERLANDICA, 2022, 76 (02) : 190 - 218
  • [25] Zero-inflated count time series models using Gaussian copula
    Alqawba, Mohammed
    Diawara, Norou
    Chaganty, N. Rao
    [J]. SEQUENTIAL ANALYSIS-DESIGN METHODS AND APPLICATIONS, 2019, 38 (03): : 342 - 357
  • [26] Space-time zero-inflated count models of Harbor seals
    Hoef, Jay M. Ver
    Jansen, John K.
    [J]. ENVIRONMETRICS, 2007, 18 (07) : 697 - 712
  • [27] Zero-inflated count models for longitudinal measurements with heterogeneous random effects
    Zhu, Huirong
    Luo, Sheng
    DeSantis, Stacia M.
    [J]. STATISTICAL METHODS IN MEDICAL RESEARCH, 2017, 26 (04) : 1774 - 1786
  • [28] Models for zero-inflated count data using the Neyman type A distribution
    Dobbie, Melissa J.
    Welsh, Alan H.
    [J]. STATISTICAL MODELLING, 2001, 1 (01) : 65 - 80
  • [29] Semiparametric analysis of zero-inflated count data
    Lam, K. F.
    Xue, Hongqi
    Cheung, Yin Bun
    [J]. BIOMETRICS, 2006, 62 (04) : 996 - 1003
  • [30] Modelling correlated zero-inflated count data
    Dobbie, MJ
    Welsh, AH
    [J]. AUSTRALIAN & NEW ZEALAND JOURNAL OF STATISTICS, 2001, 43 (04) : 431 - 444