Spatial lag test with equal weights
This note shows that for a spatial regression with equal weights, the LM test is always equal to NÂ /Â 2(NÂ -Â 1), where N is the sample size. This means that this test statistics is a function of N and not a function of the spatial parameter [rho]. In fact, this test statistic tends to one half for N tending to infinity. The null hypothesis of no spatial correlation is never rejected no matter what [rho] is.
Year of publication: |
2009
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Authors: | Baltagi, Badi H. ; Liu, Long |
Published in: |
Economics Letters. - Elsevier, ISSN 0165-1765. - Vol. 104.2009, 2, p. 81-82
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Publisher: |
Elsevier |
Keywords: | Spatial error correlation Equal weights Lagrange multiplier |
Saved in:
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