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Panel%20Data%20Analysis%20Using%20GAUSS

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Title: Panel%20Data%20Analysis%20Using%20GAUSS


1
Panel Data Analysis Using GAUSS
  • 4
  • Kuan-Pin LinPortland State University

2
Panel Data AnalysisHypothesis Testing
  • Panel Data Model Specification
  • Pool or Not To Pool
  • Random Effects vs. Fixed Effects
  • Heterscedasticity
  • Time Serial Correlation
  • Spatial Correlation

3
Fixed Effects vs. Random Effects
  • Hypothesis Testing

Estimator Random Effects E(uiXi) 0 Fixed Effects E(uiXi) / 0
GLS or RE-LS (Random Effects) Consistent and Efficient Inconsistent
LSDV or FE-LS (Fixed Effects) Consistent Inefficient Consistent Possibly Efficient
4
Random Effects vs. Fixed Effects
  • Fixed effects estimator is consistent under H0
    and H1 Random effects estimator is efficient
    under H0, but it is inconsistent under H1.
  • Hausman Test Statistic

5
Random Effects vs. Fixed Effects
  • Alternative Hausman Test(Mundlak Approach)
  • Estimate the random effects model with the group
    means of time variant regressors
  • F Test that g 0

6
Hypothesis Testing
  • Fixed Effects Model
  • Random Effects Model

7
Heteroscedasticity
  • The Null Hypothesis
  • Based on the auxiliary regression
  • LM test statistic is NR2 ?2(K), N is total
    number of observation (i,t)s.

8
Cross Sectional Correlation
  • The Null Hypothesis
  • Based on the estimated correlation coefficients
  • Breusch-Pagan LM Test (Breusch, 1980)
  • As T ? 8 (N fixed)

9
Cross Sectional Correlation
  • Bias adjusted Breusch-Pagan LM Test (Pesaran,
    et.al. 2008)

10
Time Serial Correlation
  • The Model and Null Hypothesis
  • LM Test Statistic

11
Joint Hypothesis TestingRandom Effects and Time
Serial Correlation
  • The Model
  • Joint Test for AR(1) and Random Effects

12
Joint Hypothesis TestingRandom Effects and Time
Serial Correlation
  • Based on OLS residuals

13
Joint Hypothesis TestingRandom Effects and Time
Serial Correlation
  • Marginal Tests for AR(1) Random Effects
  • Robust Test for AR(1) Random Effects
  • Joint Test Equivalence

14
Panel Data AnalysisExtensions
  • Seeming Unrelated Regression
  • Allowing Cross-Equation Dependence
  • Fixed Coefficients Model
  • Dynamic Panel Data Analysis
  • Using FD Specification
  • IV and GMM Methods
  • Spatial Panel Data Analysis
  • Using Spatial Weights Matrix
  • Spatial Lag and Spatial Error Models

15
References
  • Baltagi, B., Li, Q. (1995) Testing AR(1) against
    MA(1) disturbances in an error component model.
    Journal of Econometrics, 68, 133-151.
  • Baltagi, B., Bresson, G., Pirotte, A. (2006)
    Joint LM test for homoscedasticity in a one-way
    error component model. Journal of Econometrics,
    134, 401-417.
  • Bera, A.K., W. Sosa-Escudero and M. Yoon (2001),
    Tests for the error component model in the
    presence of local misspecification, Journal of
    Econometrics 101, 123.
  • Breusch, T.S. and A.R. Pagan (1980), The Lagrange
    multiplier test and its applications to model
    specification in econometrics, Review of Economic
    Studies 47, 239253.
  • Pesaran, M.H. (2004), General diagnostic tests
    for cross-section dependence in panels, Working
    Paper, Trinity College, Cambridge.
  • Pesaran, M.H., Ullah, A. and Yamagata, T. (2008),
    A bias-adjusted LM test of error cross-section
    independence, The Econometrics Journal,11,
    105127.
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