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Exchange Rate Economics: Theories and Evidence

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Empirical evidence on the monetary approach 157<br />

outperforms a r<strong>and</strong>om walk,by a mean squared error criterion; however,along<br />

a direction-of change dimension,certain structural models do outperform a r<strong>and</strong>om<br />

walk with statistical significance.’ In the light of our discussion earlier this<br />

result seems surprising especially since Cheung et al. use an error correction specification,in<br />

addition to a first difference specification. However,crucially,the<br />

error correction models estimated are not rendered parsimonious by the deletion<br />

of insignificant dynamics <strong>and</strong> MacDonald <strong>and</strong> Marsh have shown this aspect<br />

of exchange rate modelling is extremely important in the process of obtaining<br />

accurate exchange rate forecasts.<br />

We believe that the research presented in this section demonstrates clearly that<br />

the r<strong>and</strong>om walk paradigm no longer rules the roost in terms of exchange rate<br />

forecasting. There is now a sufficient body of evidence to suggest that the r<strong>and</strong>om<br />

walk can be beaten in a large variety of samples <strong>and</strong> for a number of different<br />

currencies. This of course is not to say that the r<strong>and</strong>om walk model can always be<br />

beaten,but it does,at least,indicate that the pessimism that many have levelled<br />

against fundamentals-based exchange rate models is unwarranted.<br />

6.4 Does the forward-looking monetarymodel<br />

explain exchange rate volatility?<br />

As we saw in Chapter 4,the forward-looking monetary model offers a potentially<br />

attractive way of explaining exchange rate volatility. In this section we consider<br />

some of the empirical evidence which seeks to test the forward-looking variant of<br />

the monetary model.<br />

The earliest test of the forward-looking monetary model was conducted by<br />

Huang (1981) who implemented so-called variance inequality tests of the form:<br />

s t ≤ x t ,<br />

that is,the volatility of the monetary fundamentals,as captured by the variance,<br />

should be at least as great as the volatility of the exchange rate. Using monthly<br />

data for the period March 1973–March 1979,Huang for three bilateral exchange<br />

rates (US dollar–DM,US dollar–pound sterling <strong>and</strong> pound–DM) demonstrated<br />

that the inequality was in fact reversed: exchange rates are much more volatile<br />

than fundamentals.<br />

Arnold et al. (2005) examine the issue of intra-regime volatility for the post-<br />

Bretton Woods regime. Specifically,they construct st<strong>and</strong>ard deviations of s <strong>and</strong><br />

f ,where f is a composite measure of fundamentals,such as [(m−m ∗ )−(y−y ∗ )],<br />

using both the US <strong>and</strong> Germany as alternate numeraires,for the post-Bretton<br />

Woods period. The striking result from this study is that the order of magnitude<br />

for the volatility in the total fundamentals is not very different to exchange rate<br />

volatility.<br />

Other tests of the forward-looking model rely on imposing restrictions on vector<br />

autoregressive models. Such tests may be distinguished with respect to whether they<br />

include cointegration restrictions in their tests or not. Tests which do not impose

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