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WEALTH, DISPOSABLE INCOME AND CONSUMPTION - Economics

WEALTH, DISPOSABLE INCOME AND CONSUMPTION - Economics

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First, there is little evidence that consumption is cointegrated with<br />

either total wealth or its human and non-human components – both the<br />

ADF test and the Phillips-Ouliaris (PO) test fail to reject the null of no<br />

cointegration at even a 10 per cent level.<br />

Second, the evidence that consumption is cointegrated with disposable<br />

income is mixed. The ADF tests fails to reject the null of no cointegration<br />

at a 10 per cent level, while the PO test rejects the same null at the 5 per<br />

cent level.<br />

Third, when disposable income and either total wealth or human<br />

and non-human wealth are included in the cointegrating vector, there is<br />

more convincing evidence of cointegration. Both the ADF and PO statistics<br />

reject the null of no cointegration at the 5 per cent level in all the long-run<br />

regressions that include wealth, and for the PO statistic this null is also<br />

rejected at the 1 per cent level. The one caveat is that the ADF statistics are<br />

somewhat sensitive to the number of lagged differences that are included<br />

in the ADF regression, but this problem should be minimized through use<br />

of the lag-length selection procedure advocated by Hall (1989).<br />

A fourth finding is that the relative price of consumption p plays a<br />

minor role in the cointegration results. The lower panel of Table 5 reports<br />

the results when p is omitted from the cointegrating vector, and the test statistics<br />

change very little. Overall, the results suggest that both disposable<br />

income and wealth are important long-run determinants of consumption,<br />

while the relative price of consumption is not. An examination of the<br />

cointegrating vector itself bolsters this conclusion.<br />

Table 6 reports the estimated long-run coefficients on disposable<br />

income, wealth and the relative price of consumption. The top panel of the<br />

table reports the Engle-Granger static ordinary least squares (OLS) estimates<br />

on which the Table 5 cointegration tests are based. These parameter<br />

estimates, while super-consistent (Engle and Granger 1987), are not efficient,<br />

and their distributions are unknown. To obtain more efficient estimates<br />

and perform valid inference on the long-run parameters, the<br />

cointegrating parameters are also estimated by means of the prewhitened<br />

27

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