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bain_y_howells__monetary_economics__policy_and_its_theoretical_basis

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educed-form equations<br />

partial adjustment equations<br />

dynamic specification<br />

non-stationary variables<br />

Questions <strong>and</strong> exercises<br />

1. It is widely accepted in science that it is not possible through empirical<br />

testing to prove anything. All one can do is to refute hypotheses. How scientific,<br />

then, is the testing of the dem<strong>and</strong> for money?<br />

2. Consider the list of variables that the text suggests might be included in<br />

an equation for the dem<strong>and</strong> for money based on theory. Link each variable<br />

to a particular theory discussed in Chapter 5.<br />

3. In what way is it favourable to monetarist views if:<br />

(a) the interest elasticity of the dem<strong>and</strong> for money is low?<br />

(b) the dem<strong>and</strong> for money is correctly specified in real terms?<br />

4. Consider the equation:<br />

m t = θβ 0 + θβ 1y t + θβ 2i t + θv + (1 − θ)m t-1<br />

TESTING THE DEMAND FOR MONEY 169<br />

cointegrating vectors<br />

error correction models<br />

buffer stock models<br />

ergodicity<br />

Does the assumption that the time lag on the income term should be the<br />

same as that on the interest rate term cause any problems?<br />

5. Explain the following statement from the text <strong>and</strong> give some examples:<br />

‘However, the closeness of substitutes varies with the definition of money,<br />

which <strong>its</strong>elf varies as innovations in very liquid assets take place. Even with<br />

a constant definition of money, the choice of the closest substitutes for<br />

money changes through time.’<br />

6. Why might it be reasonable to replace an expectational variable in an<br />

equation with a dummy variable or a trend term? What is being assumed<br />

when a trend term is used?

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