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"Life Cycle" Hypothesis of Saving: Aggregate ... - Arabictrader.com

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138 The <strong>Life</strong>-Cycle <strong>Hypothesis</strong><br />

disagreement about the direction <strong>of</strong> the effect. We have not included them in the<br />

tests <strong>of</strong> table 4.3 because we do not regard these variables as quantitatively important<br />

and we were eager to conserve degrees <strong>of</strong> freedom. We do not expect the<br />

interest rate to be very important because we believe in a strong in<strong>com</strong>e effect,<br />

reflecting the high wealth in<strong>com</strong>e ratio. As for the inflation, aside from the role<br />

<strong>of</strong> the inflation adjustment on government interest which has been included, its<br />

effect is the uncertain out<strong>com</strong>e <strong>of</strong> two opposing effects. On the one hand inflation<br />

typically increases uncertainty and that generally makes for more saving. But<br />

on the other the uncertainty <strong>of</strong> the return from saving discourages saving; and<br />

inflation illusion, other than through government interest or some other variables<br />

might also make for lower saving. Nevertheless, before concluding, we will summarize<br />

the results <strong>of</strong> some rudimentary tests whose purpose is to make sure that<br />

the inclusion <strong>of</strong> those variables would not prove to be <strong>of</strong> major significance or<br />

radically change the results <strong>of</strong> table 4.3.<br />

In the first test we added interest rate and inflation to line 4 <strong>of</strong> table 4.3. In the<br />

case <strong>of</strong> inflation the coefficient is fairly significant (t-ratio <strong>of</strong> 2.4), but rather<br />

small; an increase in inflation by one percentage point would decrease the saving<br />

rate by 0.3 points. For the interest rate the estimate is even more negative (-0.7).<br />

This is puzzling, considering that this coefficient should measure the substitution<br />

effect since the in<strong>com</strong>e effect is included in the in<strong>com</strong>e term. Now the substitution<br />

effect should, without question, be positive. However the coefficient <strong>of</strong><br />

interest is not significant (at the one percent level). Furthermore, when the same<br />

variables are added to line 5, in which all variables are weighted by population,<br />

the coefficient falls sharply, down to near zero. On the other hand, the coefficient<br />

<strong>of</strong> inflation be<strong>com</strong>es more negative (-0.60) and more significant (t-ratio = 2.9).<br />

The other coefficients <strong>of</strong> the equation are largely unaffected. Similar results are<br />

obtained in tests using one variable at a time. The inflation effect is always<br />

negative, and be<strong>com</strong>e especially significant in the weighted form (-0.6, t-ratio<br />

<strong>of</strong> 3). However, the interest effect remains negative in the unweighted form but<br />

in the weighted form it turns positive, though not significant.<br />

This admittedly crude experiment supports the conclusion that neither the<br />

interest rate nor the inflation are to be regarded as important contributors to the<br />

determination <strong>of</strong> saving, although inflation appears to have but a mildly negative<br />

impact, but mild at best. As for interest rate, though we cannot reject the hypothesis<br />

that the substitution effect has the expected sign we can say that, in any<br />

event, it appears to be small enough so that the total effect <strong>of</strong> a rise in interest in<br />

positive on consumption and negative on saving.<br />

In concluding it may be useful to summarize our results by <strong>com</strong>paring them<br />

briefly with those reported in a recent study by Bosworth (1988). He has tested<br />

a model similar to the one underlying our table 4.3 but using time series data for

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