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:<br />

[^y t ^y t ] =<br />

<br />

(1<br />

x<br />

y )(1 2v(1 )) + x <br />

y (1 2v(1 )) ^T t (37)<br />

The range <strong>of</strong> that allows <strong>the</strong> model to gene<strong>rate</strong> negative transmission becomes larger if<br />

> , <strong>and</strong> smaller if < . For su¢ ciently large values <strong>of</strong> , <strong>the</strong>re is no positive value <strong>of</strong> <br />

that allows <strong>the</strong> model gene<strong>rate</strong> a negative transmission mechanism.<br />

Figure 6 plots a selection <strong>of</strong> second moments gene<strong>rate</strong>d by <strong>the</strong> model for <strong>the</strong> baseline<br />

calibration but under <strong>the</strong> assumption <strong>of</strong> …nancial autarky for values <strong>of</strong> from 0.05 to 1.00.<br />

The link between relative output <strong>and</strong> <strong>the</strong> terms <strong>of</strong> trade suggested by this calibration under<br />

autarky is:<br />

[^y t ^y t ] = (1<br />

x<br />

y )(1 2v(1 )) ^T t + x y [^x t ^x t ] (38)<br />

The line labelled corr(T,A) shows <strong>the</strong> cross-correlation between <strong>the</strong> terms <strong>of</strong> trade <strong>and</strong><br />

domestic TFP, which I use as a proxy for international transmission. A positive correlation<br />

implies that <strong>the</strong> terms <strong>of</strong> trade depreciate (rise) following an increase in home TFP, i.e. <strong>the</strong><br />

conventional international transmission mechanism. A negative correlation implies that <strong>the</strong><br />

terms <strong>of</strong> trade appreciate (fall) following an increase in home TFP, i.e. negative transmission.<br />

Figure 6 suggests, that for our model <strong>and</strong> calibration under <strong>the</strong> assumption <strong>of</strong> …nancial<br />

autarky, <strong>the</strong> international transmission <strong>of</strong> productivity shocks is negative for all positive<br />

values <strong>of</strong> below <strong>the</strong> cut o¤ point.<br />

It can easily be shown that negative transmission is not possible under a complete …nancial<br />

<strong>market</strong> <strong>structure</strong>. The risk sharing condition arising under complete …nancial <strong>market</strong>s<br />

rules out wealth e¤ects <strong>and</strong> puts a restriction on <strong>the</strong> relative movements <strong>of</strong> <strong>the</strong> terms <strong>of</strong> trade<br />

<strong>and</strong> relative consumption in our model. In log-linearized form, <strong>the</strong> risk sharing condition<br />

implies <strong>the</strong> following link between <strong>the</strong> terms <strong>of</strong> trade <strong>and</strong> relative consumption:<br />

cRS t = (v v ) ^T t = ( ^C t<br />

^C t ) (39)<br />

Under complete …nancial <strong>market</strong>s, a terms <strong>of</strong> trade appreciation (fall) can only occur if<br />

relative consumption falls, but an appreciation <strong>of</strong> <strong>the</strong> terms <strong>of</strong> trade is associated with a rise,<br />

not a fall in relative consumption. Proceeding as in <strong>the</strong> autarky case (see <strong>the</strong> appendix for a<br />

detailed derivation), one can derive <strong>the</strong> following expression for relative output (productivity)<br />

<strong>and</strong> <strong>the</strong> terms <strong>of</strong> trade:<br />

23

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