Input Selections Matching Procedure Objectives Stock Performance Analyst Estimates OLS Regression Robustness Check Conclusions Viessmann European Research.

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Presentation transcript:

Input Selections Matching Procedure Objectives Stock Performance Analyst Estimates OLS Regression Robustness Check Conclusions Viessmann European Research Centre The Economics and Econometrics of Recurring Financial Market Crises October 3-4, 2011 Market Fragility and International Market Crashes Dave Berger Oregon State University Kuntara Pukthuanthong San Diego State University

Literature Review Data Objectives Stock Performance Variable Definition Univariate Tests Regression Analysis Conclusions The Presentation at a Glance I. Paper synopsis II. Contributions III. Pukthuanthong and Roll (2009)s integration measure IV. Fragility Index V. Data VI. Tests VII. Robustness Test VIII. Conclusions and Implications

ObjectiveStudyFindings Develop a measure identifying international systematic risk commonly exposed to multiple countries A measure, Fragility Index developed based on Pukthuanthong and Roll (2009)s market integration measure Test whether this measure implies the risk of a negative shock propagating international and of multiple markets jointly crashing Increase in FI periods in which an increase in the probabilities (market crashes), and of joint co-exceedances across markets Paper Synopsis

Contributions 1. We present ex-ante measure that shows a strong and positive relation with ….. prob (extreme market crashes) prob (crashes propagating across markets) 2. Extend the contagion literature by identifying an important factor that relates to the likelihood of a shock in one market propagating internationally 3. Extend the systematic risk literature by presenting a generalizable and flexible measure 4. Provides implications to policy makers and portfolio managers

Pukthuanthong and Roll (2009) A measure of time-varying integration based on R-square of the following: -US Dollar-denominated return for country or index j during day t, - the ith principal component during day t estimated based on Pukthuanthong and Roll (2009) Based on the covariance matrix in the previous year computed with the returns from 17 major countries, the pre-1974 cohort The loadings across countries on the 1 st PC or the world factor and others are measurable

Intuition Extend the Pukthuanthong and Roll (2009) measure of integration to provide an estimate of systematic risk within international equity markets PC 1 is a factor that drives the greatest proportion of world stock returns PC1 Negative shock Go down together Countries that have high loading on PC1

Fragility index Cross-sectionall average of time-varying loadings on the world market factor or PC1 across countries at each point in time Fragility Index (FI) indicate …. periods in which international equity markets are much more susceptible to a negative shock to the world market factor PC1 Measure is generalizable and flexible Capture any economic variable that increases loadings on the world market factor Allows inclusion of a large international sample of countries in a study

Detail measure of FI where Our hypothesis: Fragility level is based on in which represents the kth percentile of (80 th, 90 th, 95 th, and 98 th percentiles, for example)

Why loading on PC1, not R-square? Integration may be a necessary but not sufficient criteria to identify periods of high systematic risk Assume 2 world factors, Salt and Water Country A relies mostly on Salt; country B relies mostly on Water Country A has positive exposure while country B has negative exposure on Salt Negative shock in Salt will hurt A but benefit B but

Why loading on PC1, not R-square? High integration+ varying exposure to underlying factors negative shocks might not have sharp impact on multiple markets High R-squared + Varying beta1 Propagating High integration + similar exposure to underlying factors negative shocks impact on multiple market High R-squared + High beta1 Propagating - shock

m0 and q0 to represent the mean and the 75 th percentile of the Fragility index plotted on the LHS. Return represents the equal-weighted all country index return, and is plotted on the RHS. FI through time

Define bad return days A crash sub-sample - All days in which for arbitrary return percentile threshold k. - Return to index j during day t - A threshold percentile of full-sample returns for index j. Negative co-exceedances - Days in which multiple countries or cohorts each experience a return below the threshold in question.

Data Stock index returns from 82 countries from the Datastream Classify countries into 3 cohorts based on countries appearance in the Datastream Cohort 1 (developed markets) - before 1984 Cohort 2 (developing markets) - during Cohort 3 (emerging markets) - after 1993 Averaging countries into cohort index returns mitigates non-synchronous trading issues Component countries would be spread across the globe These components would trade through out the da y

Findings High FI leads periods in which the probabilities of market crashes, and of joint co-exceedances across markets High FI prob(global crash across multiple countries) > prob (local crashes confined within a smaller number of countries) Fragility - coefficient, on the 1 st principal component according to Pukthuanthong and Roll (2009) Country stock returns are regressed on 10 principal components using daily observations from day t-500 through day t-1.

m0, m1, m2, and m3 represent the mean of at a given point in time for all cohorts, Cohorts 1, 2, 3, respectively. Cohorts 1, 2, and 3 include countries first appearing on DataStream since pre-1974 to 1983, , and post-1993, respectively FI across cohorts and global crises

q0, q1,q2, and q3 represent the 75 th percentile of at a given point in time for all cohorts, Cohorts 1, 2, 3, respectively. Cohorts 1, 2, and 3 include countries first appearing on DataStream since pre-1974 to 1983, , and post-1993, respectively Crisis and 75 th percentile

Average returns across risk states As FI increases from the 1 st to 10 th decile, mean returns decrease A plunge in returns is most drastic in Cohort 3 Standard deviation increases as FI increases

FI increases with prob(market crashes)

FI increases with prob(joint crashes) When all three cohort index returns below a threshold

Conditional probabilities of joint crashes

Logistic regressions within cohort index

Logistic regressions across cohorts When ALL cohorts crash

Predictive power of FI beyond volatility and R-square

Logistic regressions for robustness

Contributions 1. Suggest an ex-ante measure that shows a strong and positive relation with ….. prob (extreme market crashes) prob (crashes propagating across markets) 2. Extend the contagion literature by identifying an important factor that relates to the likelihood of a shock in one market propagating internationally 3. Extend the systematic risk literature by presenting a generalizable and flexible measure 4. Provides implications to policy makers and portfolio managers

Conclusions The probability of financial interdependence is highest during periods in which many countries share a high exposure to the world market factor or PC1 Based on Pukthuanthong and Roll (2009) integration analysis, we develop FI as the cross-sectional average loading on the world factor across countries Our FI is a strong predictor of market crashes. FI Prob (a crash in all 3 cohorts) Prob (all cohorts crashing) > Prob (only 1 or 2 cohorts crashing)

Input Selections Matching Procedure Objectives Stock Performance Analyst Estimates OLS Regression Robustness Check Conclusions Thank you for your attention