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WEALTH, DISPOSABLE INCOME AND CONSUMPTION - Economics

WEALTH, DISPOSABLE INCOME AND CONSUMPTION - Economics

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cointegrating parameters reported in Table 6. Note that when k’ is substituted<br />

for k, non-human wealth has significant explanatory power for consumption<br />

based on the Phillips-Hansen and Stock-Watson estimates, and<br />

all three estimation techniques produce very similar coefficient estimates.<br />

Moreover, when the value of equity is entered separately with the consumption<br />

function including y, h and k’, it has a negative coefficient that is<br />

statistically indistinguishable from zero. The suggestion is that once we<br />

restrict attention to assets such as housing, currency and deposits, which<br />

have less variable returns and are more widely held, fluctuations in both<br />

human and non-human wealth have important effects on consumption.<br />

A fourth noteworthy result in Table 6 is that while the coefficient on<br />

the relative price of consumption is typically negatively signed as<br />

expected, it is only significant in the Keynesian consumption function.<br />

Moreover, even in the Keynesian consumption function, the coefficient on<br />

the relative price variable is significantly below that on disposable income<br />

(which is nominal disposable income deflated by the GDP deflator). This<br />

suggests that the GDP deflator is preferred empirically in both the<br />

Keynesian and wealth-based consumption functions.<br />

The above inferences all assume that the long-run parameters<br />

reported in Table 6 are constant, but if in fact they are changing through<br />

time, these inferences are invalid. In order to test for this type of<br />

misspecification, Hansen’s (1992) tests for parameter non-constancy for I(1)<br />

processes are applied to the three most interesting long-run equations.<br />

Hansen proposes three tests – SupF, MeanF and Lc – which all share the null<br />

of parameter constancy but differ in their alternatives. SupF tests for a<br />

structural break of unknown timing and is therefore appropriate for determining<br />

if there has been a swift shift in regime, while MeanF and Lc model<br />

the parameters as a martingale under the alternative, so change is viewed<br />

as a gradual process. The test statistics together with their probability values<br />

are reported in Table 7 and refer to the Phillips-Hansen parameter estimates<br />

reported in Table 6.<br />

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