1981
DOI: 10.1016/0165-1765(81)90001-x
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Further evidence on asymptotic tests for homogeneity and symmetry in large demand systems

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Cited by 86 publications
(23 citation statements)
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“…However, simulation experiments have shown that these tests have considerable bias towards rejection of the null hypothesis, especially when they are applied to large demand systems with relatively few observations (Laitinen 1978;Meinser 1979;Bera et al 1981;Balcombe and Davis 1996). Therefore, this study applies two sample-size-corrected statistics (see Appendix 1) developed by Court (1968) and Deaton (1974) to avoid the overrejection of the null hypotheses.…”
Section: Model Estimation and Restriction Testsmentioning
confidence: 99%
“…However, simulation experiments have shown that these tests have considerable bias towards rejection of the null hypothesis, especially when they are applied to large demand systems with relatively few observations (Laitinen 1978;Meinser 1979;Bera et al 1981;Balcombe and Davis 1996). Therefore, this study applies two sample-size-corrected statistics (see Appendix 1) developed by Court (1968) and Deaton (1974) to avoid the overrejection of the null hypotheses.…”
Section: Model Estimation and Restriction Testsmentioning
confidence: 99%
“…It has been shown, however, that in finite samples, these asymptotic criteria are seriously biased towards overrejection when the number of equations relative to the sample size is large (even moderately). Well known examples include Laitinen (1978), Meisner (1979), Bera, Byron and Jarque (1981) and Theil and Fiebig (1985) on testing homogeneity and symmetry in demand systems. Further evidence for the case of multivariate tests in capital asset pricing models (CAPM) is also available; see Stambaugh (1982), Jobson and Korkie (1982), Amsler and Schmidt (1985) and MacKinlay (1987).…”
Section: Introductionmentioning
confidence: 99%
“…Evidence from work by Laitinen (1978), Meisner (1979), Bera, Byron and Jarque (1981) and Bewley (1983) indicates that asymptotic test statistics tend to over-reject restrictions derived from utility theory when imposed on demand systems in finite samples. Using Monte Carlo experiments on LR tests of functional form restrictions, Wales (1984) also found that the LR test rejected the null hypothesis too often.…”
Section: S T S Of Demand Restrictionsmentioning
confidence: 99%