<?xml version="1.0" encoding="utf-8" standalone="yes"?><rss version="2.0" xmlns:atom="http://www.w3.org/2005/Atom"><channel><title>Nikolai Roussanov | Macro Paper Warehouse</title><link>https://macropaperwarehouse.com/authors/nikolai-roussanov/</link><description>Nikolai Roussanov</description><generator>Hugo -- gohugo.io</generator><language>en-us</language><atom:link href="https://macropaperwarehouse.com/authors/nikolai-roussanov/index.xml" rel="self" type="application/rss+xml"/><item><title>Common Risk Factors in Currency Markets</title><link>https://macropaperwarehouse.com/papers/common-risk-factors-in-currency-markets/</link><guid>https://macropaperwarehouse.com/papers/common-risk-factors-in-currency-markets/</guid><description>&lt;p&gt;The starting claim is that currency risk premia are a robust feature of the data, survive transaction costs, and are determined by exposure to a single global risk factor for which the interest rate itself is the measure of exposure. (The figures below come from the freely available NBER working-paper version of June 2008, which is the full text this summary was built from; the published version appeared in the Review of Financial Studies in 2011.) The empirical design is a cross-sectional sort rather than the usual time-series test: at the end of each month all currencies for which forward contracts trade are allocated to six portfolios by their forward discount &amp;ndash; which equals the interest differential when covered interest parity holds &amp;ndash; so portfolio 1 holds the lowest interest rate currencies and portfolio 6 the highest, and portfolios are rebalanced monthly. This matters for interpretation, because the classic UIP failure documented by Hansen-Hodrick and Fama concerns currencies whose rates are higher &lt;em&gt;than usual&lt;/em&gt;, whereas here &amp;ldquo;our investment strategy only considers whether the currency&amp;rsquo;s interest rate is currently high.&amp;rdquo; The sample is 37 currencies from end-1983 to early 2008, growing from 9 countries to 26 with a maximum of 34, with a 15-country developed subsample as a robustness check; returns are computed from spot and one-month forward contracts net of bid-ask spreads. The basic magnitudes: portfolio 1 currencies trade at an average forward discount of -390 basis points but appreciate by only about 100 basis points, giving a log excess return of -290 basis points; portfolio 6 currencies trade at a discount of 778 basis points but depreciate only 188, giving +590 basis points. Net of transaction costs the spread between the first and last portfolio is 483 basis points a year with a Sharpe ratio of 0.54 &amp;ndash; against 7.11 percent and a Sharpe ratio of 0.48 for the Fama-French US market excess return over the same period, which does not net out any transaction costs. In the developed-country subsample the long-short Sharpe ratio is 0.39. A principal component analysis of the six portfolio returns yields two factors explaining more than 80 percent of return variation: a level factor (70 percent of common variation, all portfolios loading equally) that is essentially the average portfolio return, labelled the dollar factor RX, and a slope factor (over 12 percent) with monotonically increasing loadings, essentially portfolio 6 minus portfolio 1, labelled HML_FX. Cross-sectional asset pricing on the six portfolios gives an adjusted R-squared of 69 percent with a root mean squared error around 95 basis points and no rejection of the null that pricing errors are zero. The estimated market price of HML_FX risk is 546 basis points per annum against a sample factor mean of 537 &amp;ndash; a nine-basis-point gap, which is what linear factor pricing requires since the factor is itself a traded return. HML_FX betas rise monotonically from -0.39 for portfolio 1 to 0.61 for portfolio 6, so low interest rate currencies insure US investors against this risk while high interest rate currencies expose them to it. The dollar factor&amp;rsquo;s price (135 basis points, mean 136) prices the average level of returns but none of the cross-section. Three further results tie the pieces together: sorting currencies instead on their estimated HML_FX betas recovers monotonically increasing forward discounts and excess returns, so the interest rate really is measuring exposure; the carry factor also prices momentum portfolios, which supports a risk-based rather than characteristic-based reading; and the average forward discount across portfolios predicts returns better than portfolio-specific discounts, with forecast excess returns on medium-to-high interest portfolios moving counter-cyclically against US industrial production, payrolls and help-wanted indices and positively with term and default premia and the VIX. A no-arbitrage exponentially-affine model with a country-specific and a common SDF factor reproduces this, but only under two conditions: a common factor must exist, since it is &amp;ldquo;the only source of cross-sectional variation in currency risk premia,&amp;rdquo; and low interest rate currencies must load more on the common factor when the price of common risk is high. Heterogeneity in country-specific loadings alone cannot do the job.&lt;/p&gt;</description></item></channel></rss>