Weighted Semiparametric Estimator for Binary Response Models

This thesis proposes a new estimator, namely, a weighted semiparametric estimator (WSPE) for binary response models incorporating both the probit and single index model (SIM). Appropriate weights for the probit and SIM are estimated via bayesian model averaging (BMA). The assigned weights are propor...

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Main Author: Ramadan, Anas
Other Authors: Ker, Alan
Language:en
Published: 2013
Online Access:http://hdl.handle.net/10214/7248
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spelling ndltd-LACETR-oai-collectionscanada.gc.ca-OGU.10214-72482013-10-04T04:14:28ZWeighted Semiparametric Estimator for Binary Response ModelsRamadan, AnasThis thesis proposes a new estimator, namely, a weighted semiparametric estimator (WSPE) for binary response models incorporating both the probit and single index model (SIM). Appropriate weights for the probit and SIM are estimated via bayesian model averaging (BMA). The assigned weights are proportional to the information obtained from maximum likelihood (ML) values of the SIM and the probit, respectively; these ML values are then used to calculate the marginal likelihood in the BMA. The finite sample performance of the WSPE is compared to the performance of the probit and SIM. Simulation results of this research show that the WSPE achieves significant bias reduction and up to 46% gain in efficiency. The results of the empirical application show that the WSPE performs as well as the probit when the data meets the probit assumptions, and as well as the SIM otherwise.Ker, AlanMcNicholas, Paul2013-05-152013-06-17T18:34:07Z2013-06-17T18:34:07Z2013-06-17Thesishttp://hdl.handle.net/10214/7248en
collection NDLTD
language en
sources NDLTD
description This thesis proposes a new estimator, namely, a weighted semiparametric estimator (WSPE) for binary response models incorporating both the probit and single index model (SIM). Appropriate weights for the probit and SIM are estimated via bayesian model averaging (BMA). The assigned weights are proportional to the information obtained from maximum likelihood (ML) values of the SIM and the probit, respectively; these ML values are then used to calculate the marginal likelihood in the BMA. The finite sample performance of the WSPE is compared to the performance of the probit and SIM. Simulation results of this research show that the WSPE achieves significant bias reduction and up to 46% gain in efficiency. The results of the empirical application show that the WSPE performs as well as the probit when the data meets the probit assumptions, and as well as the SIM otherwise.
author2 Ker, Alan
author_facet Ker, Alan
Ramadan, Anas
author Ramadan, Anas
spellingShingle Ramadan, Anas
Weighted Semiparametric Estimator for Binary Response Models
author_sort Ramadan, Anas
title Weighted Semiparametric Estimator for Binary Response Models
title_short Weighted Semiparametric Estimator for Binary Response Models
title_full Weighted Semiparametric Estimator for Binary Response Models
title_fullStr Weighted Semiparametric Estimator for Binary Response Models
title_full_unstemmed Weighted Semiparametric Estimator for Binary Response Models
title_sort weighted semiparametric estimator for binary response models
publishDate 2013
url http://hdl.handle.net/10214/7248
work_keys_str_mv AT ramadananas weightedsemiparametricestimatorforbinaryresponsemodels
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