Why Invest in Emerging Markets? The Role of Conditional Return Asymmetry

DOIhttp://doi.org/10.1111/jofi.12420
Date01 October 2016
Published date01 October 2016
AuthorALBERTO PLAZZI,ERIC GHYSELS,ROSSEN VALKANOV
THE JOURNAL OF FINANCE VOL. LXXI, NO. 5 OCTOBER 2016
Why Invest in Emerging Markets? The Role
of Conditional Return Asymmetry
ERIC GHYSELS, ALBERTO PLAZZI, and ROSSEN VALKANOV
ABSTRACT
We propose a quantile-based measure of conditional skewness, particularly suitable
for handling recalcitrant emerging market (EM) returns. The skewness of inter-
national stock market returns varies significantly across countries over time, and
persists at long horizons. In EMs, skewness is mostly positive and idiosyncratic,
and significantly relates to a country’s financial and trade openness and balance of
payments. In an international portfolio setting, return asymmetry leads to sizeable
certainty-equivalent gains and increases the weight on emerging countries to about
30%. Investing in EMs seems to be about expectations of a higher upside than down-
side, consistent with recent theories.
EMERGING STOCK MARKETS HAVE GROWN significantly, in numbers and trading
volume, over the last 20 years. Now more than ever, investors seeking diversi-
fication are able to invest with relative ease in emerging economies. However, a
larger number of liquid stock markets does not, in and of itself, imply that the
prospects of international diversification have improved.1Paradoxically, while
interest and liquidity in emerging stock markets are trending upward, inter-
national diversification prospects are declining. The question then arises as
to whether there exist reasons beyond standard mean-variance diversification
that can justify investing in emerging economies.
Eric Ghysels is with the Department of Finance, Kenan-Flagler Business School, and Depart-
ment of Economics, University of North Carolina at Chapel Hill, and CEPR. Alberto Plazzi is
with the Institute of Finance, Universit`
a della Svizzera Italiana, and the Swiss Finance Institute.
Rossen Valkanovis with the Rady School of Management, UCSD. We thank Geert Bekaert, Robert
Engle, Ren´
e Garcia, Peter Hansen, Roger Koenker,Jun Liu, Eric Renault, Allan Timmermann, and
Hal White for useful discussions. We also thank two anonymous referees, the Associate Editor,and
Kenneth Singleton (the Editor) for very insightful comments that helped us improve our paper. We
have also benefitted from comments at the European Finance Association, NYU VolatilityInstitute,
Saint Louis Federal Reserve Bank, and Society for Financial Econometrics (SoFiE) conferences,
and at seminars at the European Central Bank, University of Brussels, University of Houston,
University of Lausanne, University of Luxembourg, University of Zurich, and Vienna University
of Economics and Business. The authors gratefully acknowledge financial support from Inquire
Europe for this project. The authors have no conflicts of interest with respect to The Journal of
Finance disclosure policy.
1The opposite seems to be true, in fact, if we consider the return correlation between emerging
markets (EMs) and developed markets (DMs): it has steadily increased over the years. See, for
instance, Harvey (1995), Fama and French (1998), and most recently, Christoffersen et al. (2012).
This fact has often been explained by the increase in international market integration.
DOI: 10.1111/jofi.12420
2145
2146 The Journal of Finance R
In this paper, we ask whether it is profitable to invest in emerging stock mar-
kets in the quest for (conditional) skewness. More specifically, we investigate
the economic gains from exploiting predictable asymmetries in the distribu-
tion of returns across international markets. Skewness has a long history in
finance. Early contributions focus on the coskewness of returns with the market
portfolio.2These theoretical contributions continue to guide our fundamental
understanding about the role of skewness in a portfolio setting. More recent
empirical studies show that, in the U.S. stock market, own skewness of re-
turns (rather than coskewness) plays an important role in driving expected
returns. These papers are motivated by novel theoretical work arguing that
investors are willing to trade off diversification benefits for skewness.3These
recent advances notwithstanding, our understanding of skewness, on both the
theoretical and the empirical fronts, is far from complete.
In particular, the role of skewness in a cross-section of international markets
has been largely unexplored, for two reasons. First, the third moment is hard
to estimate as it is especially sensitive to outliers, more so than the first two
moments (Kim and White (2004), Neuberger (2012)). In the context of U.S.
stock returns, the literature addresses this issue by turning to options as a
way of obtaining more precise skewness estimates. In an international setting,
this approach is not feasible as option markets in most countries are illiq-
uid or simply nonexistent. An investigation of skewness from an international
portfolio perspective requires robust skewness estimates that rely on the un-
derlying asset return data alone. Second, incorporating conditional skewness
in a portfolio choice problem that involves a large cross-section of countries
is a challenging endeavor (Guidolin and Timmermann (2008), Brandt (2010),
Harvey et al. (2010)). Beyond addressing the purely technical difficulty, under-
standing the economic forces that drive the potential gains from skewness in a
set of developed and emerging economies that are fundamentally different in
their economic growth, financial openness, trade globalization, and balance of
payments is an intriguing and unanswered question.
Weoffer t hree contributions. First, we propose a robust method for estimating
conditional asymmetry using potentially noisy EM returns. In particular, we
use an asymmetry measure based on conditional quantiles, which by definition
are not sensitive to outliers. The emphasis on conditional asymmetry is driven
by the conjecture that changes in economic and political conditions, financial
regulations, etc. are likely to be associated with changes in the distribution of
returns (e.g., Bekaert and Harvey (1995) and Martin and Rey (2006)).
Second, we explore several empirical decompositions of the estimated coun-
try skewness to gain insight into the economic sources underlying its time-
series fluctuations and cross-sectional differences. Specifically, we decompose
a country’s skewness into a systematic component, driven by the conditional
2See Rubinstein (1973) and Kraus and Litzenberger (1976,1983).
3For empirical evidence, see Boyer, Mitton, and Vorkink (2010) and Conrad, Dittmar, and
Ghysels (2013). For theory, see Hong and Stein (2003), Brunnermeier, Gollier, and Parker (2007),
and Barberis and Huang (2008).
Why Invest in Emerging Markets? 2147
skewness of the world portfolio, and a residual idiosyncratic component. In
a second decomposition, we regress a country’s skewness onto financial and
economic variables previously shown to proxy for variation in the investment
opportunity set. The idea here is to see how much of the skewness is spanned
by these commonly used variables and whether the unspanned fluctuations
play a role in the portfolio analysis. We also look at whether financial open-
ness, goods market globalization trends, and balance of payments differences
across countries—and EMs, in particular—can account for the differences in
skewness.
Third, we incorporate the skewness measure in the parametric portfolio
weights framework of Brandt, Santa-Clara, and Valkanov (2009). This port-
folio approach allows us to introduce asymmetry in a tractable fashion without
having to specify the joint distribution of returns, as is usually done in the
international portfolio allocation literature (Jondeau and Rockinger (2006),
Guidolin and Timmermann (2008), Christoffersen et al. (2012)). The formu-
lation of the problem allows us to isolate the role conditional skewness plays
in international asset allocation. More importantly, we are able to trace out
the effect of emerging economies’ skewness in the optimal portfolio. The sys-
tematic/idiosyncratic and spanned/unspanned decompositions as well as panel
predictive regressions allow us to further narrow down the economic prove-
nance of the portfolio gains.
Turning to the specifics, the conditional asymmetry measures that we con-
sider, denoted by SK
α,t1, are based on whether the interval between condi-
tional return quantiles 1 αand αis centered at the conditional median. For
example, for α=0.75, if at time t1 the interquartile range is not centered at
the median, then the return distribution is asymmetric. While we emphasize
the fact that this statistic is different from estimating directly the third moment
of returns, we show that our conditional asymmetry measures can be viewed
as approximate scaled versions of the conditional third moment—to the best of
our knowledge, this connection is new to the literature. We also consider a mea-
sure denoted SKINT,t1that is obtained by integrating over all quantiles α. The
SK
α,t1and SKINT,t1statistics have three features of practical importance:
they (i) are robust to outliers, (ii) do not involve the use of options data, and (iii)
can be computed at various horizons. While we have addressed the importance
of the first two points, item (iii) is equally important as we focus our portfolio
analysis on monthly and quarterly (rather than daily) holding-period returns.
Recent asset allocation literature emphasizes long-term investing strategies
(Viceira (2001), Campbell and Viceira (2002)). Rebalancing is costly in EMs
and a portfolio strategy that relies on frequent trading is unlikely to yield
good after-transaction-costs performance. Given the short time span of many
international series, the quarterly horizon strikes a balance between rebalanc-
ing frequency and estimation error. We rely on a novel mixed-data sampling
(MIDAS) approach for the modeling of conditional quantiles that exploits the
richness of daily returns to form long-horizon conditional skewness forecasts.
We estimate SKINT,t1and SK
α,t1for a total of 43 countries at monthly and
quarterly horizons. The SK statistics exhibit significant variation over time.

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