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PRESENTED BY:
Rishav Raj Singh
(334/2019)
A STUDY OF INTEGRATION OF MAJOR
GLOBAL STOCK MARKET INDICES
UNDER GUIDANCE OF:
Dr. Gautam Negi
INTRODUCTION
 Diversification has always been important in portfolio creation and
diversification using global stock markets is one of the way to do so
 Diversification among different economies benefits if one understands the
interlinkages of different markets through their indices
 This study is to identify the interrelationship among the stock indices across
the globe, to help understand how policy makers, portfolio managers and
investors design their strategies
OBJECTIVES
To identify the
interdependency among ten
stock market indices spread
across Asia, Europe and
America.
To determine causality among
the indices by Granger
Causality.
LITERATURE REVIEW
The Paper discusses the 10 Indices over the world and how they are so co-integrated that there exists a
cascading effect among themselves and how diversification advantage can be sensitive towards the co-
integration of the international indices which can help to build better investment and portfolio strategies.
HEMENDRA GUPTA, “INTEGRATION OF STOCK MARKET - EVIDENCE FROM
INDIA AND MAJOR GLOBAL INDICES”, INTERNATIONAL JOURNAL OF
FINANCIAL MANAGEMENT (JANUARY 2019)
P. SHRIKANT, K. APARNA, “GLOBAL STOCK MARKET INTEGRATION - A STUDY
OF SELECT WORLD MAJOR STOCK MARKETS”, INTERNATIONAL REFEREED
RESEARCH JOURNAL (JANUARY 2012)
The paper discusses how Globalization has helped the Indian economy to reduce the risk as it has
integrated with the other nations with the advancement of time and technology. Their will exist an arbitrage
opportunity if two nations are involved in the trade among themselves and their country’s index are not co-
integrated.
AROURI MOHAMED, FREDJ JAWADI, “STOCK MARKET INTEGRATION IN EMERGING
COUNTRIES: FURTHER EVIDENCE FROM THE PHILIPPINES AND MEXICO”,
RESEARCHGATE ARTICLE (JANUARY 2019)
This article investigates the stock market integration hypothesis of two emerging countries (the Philippines
and Mexico) into the world capital market over the last three decades. It concludes that both stock markets
are nonlinearly integrated into the world market. Furthermore, it shows that the stock market integration
process is nonlinear, asymmetric and time varying.
METHODOLOGY
DATA COLLECTION
S.NO INDEX STOCK EXCHANGE COUNTRY REGION
1 NYSE Composite New York Stock Exchange USA
North America
2 NASDAQ New York Stock Exchange USA
3 TSX Composite Toronto Stock Exchange Canada
4 Nikkei 225 Tokyo Stock Exchange Japan
Asia
5 SSE Composite Shanghai Stock Exchange China
6 Hang Seng Hong Kong Stock Exchange China
7 Nifty 50 National Stock Exchange India
8 DAX Frankfurt Stock Exchange Germany
Europe
9 FTSE 100 London Stock Exchange United Kingdom
10 CAC Paris Stock Exchange France
Note: The data has been collected for the period of January 2001 to December 2020.
AVERAGE DAILY RETURNS
 The daily logarithmic returns were calculated
using the following formula:
Rt = ln
𝑷𝒕
𝑷𝒕−𝟏
where, Rt is the logarithmic daily return at time t and
Pt and Pt-1 are the closing index values for two
consecutive days
 It was observed from analysis that all stocks
except CAC give positive average daily returns,
with Nifty 50 giving maximum returns and CAC
giving minimum returns
S.NO INDEX
AVG DAILY
RETURNS
1 NYSE Composite 0.01818%
2 NASDAQ 0.03952%
3 TSX Composite 0.01662%
4 Nikkei 225 0.01704%
5 SSE Composite 0.01171%
6 Hang Seng 0.01416%
7 Nifty 50 0.05808% (max.)
8 DAX 0.01878%
9 FTSE 100 0.00142%
10 CAC 40 -0.00093% (min.)
JARQUE-BERA TEST
 It is performed to find out whether there is normality in the time series data or not.
 It is a test for the goodness-of-fit for the data to check whether the data has a skewness and
kurtosis value matching that of a normal distribution.
 The formula for JB test is given below:
JB =
𝒏−𝒌+𝟏
𝟔
𝑺𝟐 +
𝟏
𝟒
𝑪 − 𝟑 𝟐
where,
n = no. of observations, k = no. of variables, S = skewness, C = kurtosis
 Ho: S = 0 and C = 0
 Ha: Data is non-normally distributed
CORRELATION MATRIX
A correlation matrix is a table
showing correlation coefficie
nts between variables
The variables represent the
different market indices and
the table shows the
correlation between these
indices
A correlation matrix is used
to summarize data, as an
input into a more advanced
analysis, and as a diagnostic
for advanced analyses.
UNIT ROOT – AUGMENTED DICKEY FULLER TEST
 ADF Test helps to identify the unit problem in the series or the stationarity of the data
 Stationarity in time series implies that mean, variance and covariance remain constant with the change in
time
 If the series is non-stationary, then the study can be done only for a particular time period and cannot be
generalized for other time periods
 The null hypothesis states that,
Ho: There exists a Unit Root (data is not stationary)
 The alternate hypothesis states that,
Ha: There exists no Unit Root in the data
CO-INTEGRATION TEST
 The co-integration test checks that even though each index has its own individual trend, how
are the different indices linked together by some relationship
 To check co-integration, the Johnson Co-Integration Test has been performed
 Johnson Co-Integration Test requires that the series is non-stationary at level and stationary
at first level
 Null Hypothesis:
Ho: There do not exist any co-integrating equations among different indices
 Alternate Hypothesis:
Ha: There exists a co-integrating equation among different indices
GRANGER CAUSALITY TEST
The Granger Causality Test has been used in the analysis to test the relationship between various
stock indices and to establish the relationship that the return of one market can help in
forecasting in returns in another market.
 The 2 equations have the following null hypothesis:
 Ho: x does not granger cause y
 Ho: y does not granger cause x
 Depending upon the above hypothesis, there are 3
outcomes:
 Univariate Causality, if only in one equation the
hypothesis is rejected
 Bivariate Causality, if in both the equation Null
hypothesis is rejected
 No Causality, if hypothesis is not rejected in any case
BENEFIT OF THE STUDY
 The purpose of this study is to check how the interdependency among the stock markets
around the world work using the correlation of returns among different indices and testing
the results through Granger Causality
 The study would help in exploring options for portfolio diversification through investing in
different stock markets across the globe
 Portfolio diversification would work best in cases where the interdependency among the
stock markets is low
THANK YOU !

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Global Stock Indices Integration Study

  • 1. PRESENTED BY: Rishav Raj Singh (334/2019) A STUDY OF INTEGRATION OF MAJOR GLOBAL STOCK MARKET INDICES UNDER GUIDANCE OF: Dr. Gautam Negi
  • 2. INTRODUCTION  Diversification has always been important in portfolio creation and diversification using global stock markets is one of the way to do so  Diversification among different economies benefits if one understands the interlinkages of different markets through their indices  This study is to identify the interrelationship among the stock indices across the globe, to help understand how policy makers, portfolio managers and investors design their strategies
  • 3. OBJECTIVES To identify the interdependency among ten stock market indices spread across Asia, Europe and America. To determine causality among the indices by Granger Causality.
  • 4. LITERATURE REVIEW The Paper discusses the 10 Indices over the world and how they are so co-integrated that there exists a cascading effect among themselves and how diversification advantage can be sensitive towards the co- integration of the international indices which can help to build better investment and portfolio strategies. HEMENDRA GUPTA, “INTEGRATION OF STOCK MARKET - EVIDENCE FROM INDIA AND MAJOR GLOBAL INDICES”, INTERNATIONAL JOURNAL OF FINANCIAL MANAGEMENT (JANUARY 2019)
  • 5. P. SHRIKANT, K. APARNA, “GLOBAL STOCK MARKET INTEGRATION - A STUDY OF SELECT WORLD MAJOR STOCK MARKETS”, INTERNATIONAL REFEREED RESEARCH JOURNAL (JANUARY 2012) The paper discusses how Globalization has helped the Indian economy to reduce the risk as it has integrated with the other nations with the advancement of time and technology. Their will exist an arbitrage opportunity if two nations are involved in the trade among themselves and their country’s index are not co- integrated. AROURI MOHAMED, FREDJ JAWADI, “STOCK MARKET INTEGRATION IN EMERGING COUNTRIES: FURTHER EVIDENCE FROM THE PHILIPPINES AND MEXICO”, RESEARCHGATE ARTICLE (JANUARY 2019) This article investigates the stock market integration hypothesis of two emerging countries (the Philippines and Mexico) into the world capital market over the last three decades. It concludes that both stock markets are nonlinearly integrated into the world market. Furthermore, it shows that the stock market integration process is nonlinear, asymmetric and time varying.
  • 7. DATA COLLECTION S.NO INDEX STOCK EXCHANGE COUNTRY REGION 1 NYSE Composite New York Stock Exchange USA North America 2 NASDAQ New York Stock Exchange USA 3 TSX Composite Toronto Stock Exchange Canada 4 Nikkei 225 Tokyo Stock Exchange Japan Asia 5 SSE Composite Shanghai Stock Exchange China 6 Hang Seng Hong Kong Stock Exchange China 7 Nifty 50 National Stock Exchange India 8 DAX Frankfurt Stock Exchange Germany Europe 9 FTSE 100 London Stock Exchange United Kingdom 10 CAC Paris Stock Exchange France Note: The data has been collected for the period of January 2001 to December 2020.
  • 8. AVERAGE DAILY RETURNS  The daily logarithmic returns were calculated using the following formula: Rt = ln 𝑷𝒕 𝑷𝒕−𝟏 where, Rt is the logarithmic daily return at time t and Pt and Pt-1 are the closing index values for two consecutive days  It was observed from analysis that all stocks except CAC give positive average daily returns, with Nifty 50 giving maximum returns and CAC giving minimum returns S.NO INDEX AVG DAILY RETURNS 1 NYSE Composite 0.01818% 2 NASDAQ 0.03952% 3 TSX Composite 0.01662% 4 Nikkei 225 0.01704% 5 SSE Composite 0.01171% 6 Hang Seng 0.01416% 7 Nifty 50 0.05808% (max.) 8 DAX 0.01878% 9 FTSE 100 0.00142% 10 CAC 40 -0.00093% (min.)
  • 9. JARQUE-BERA TEST  It is performed to find out whether there is normality in the time series data or not.  It is a test for the goodness-of-fit for the data to check whether the data has a skewness and kurtosis value matching that of a normal distribution.  The formula for JB test is given below: JB = 𝒏−𝒌+𝟏 𝟔 𝑺𝟐 + 𝟏 𝟒 𝑪 − 𝟑 𝟐 where, n = no. of observations, k = no. of variables, S = skewness, C = kurtosis  Ho: S = 0 and C = 0  Ha: Data is non-normally distributed
  • 10. CORRELATION MATRIX A correlation matrix is a table showing correlation coefficie nts between variables The variables represent the different market indices and the table shows the correlation between these indices A correlation matrix is used to summarize data, as an input into a more advanced analysis, and as a diagnostic for advanced analyses.
  • 11. UNIT ROOT – AUGMENTED DICKEY FULLER TEST  ADF Test helps to identify the unit problem in the series or the stationarity of the data  Stationarity in time series implies that mean, variance and covariance remain constant with the change in time  If the series is non-stationary, then the study can be done only for a particular time period and cannot be generalized for other time periods  The null hypothesis states that, Ho: There exists a Unit Root (data is not stationary)  The alternate hypothesis states that, Ha: There exists no Unit Root in the data
  • 12. CO-INTEGRATION TEST  The co-integration test checks that even though each index has its own individual trend, how are the different indices linked together by some relationship  To check co-integration, the Johnson Co-Integration Test has been performed  Johnson Co-Integration Test requires that the series is non-stationary at level and stationary at first level  Null Hypothesis: Ho: There do not exist any co-integrating equations among different indices  Alternate Hypothesis: Ha: There exists a co-integrating equation among different indices
  • 13. GRANGER CAUSALITY TEST The Granger Causality Test has been used in the analysis to test the relationship between various stock indices and to establish the relationship that the return of one market can help in forecasting in returns in another market.  The 2 equations have the following null hypothesis:  Ho: x does not granger cause y  Ho: y does not granger cause x  Depending upon the above hypothesis, there are 3 outcomes:  Univariate Causality, if only in one equation the hypothesis is rejected  Bivariate Causality, if in both the equation Null hypothesis is rejected  No Causality, if hypothesis is not rejected in any case
  • 14. BENEFIT OF THE STUDY  The purpose of this study is to check how the interdependency among the stock markets around the world work using the correlation of returns among different indices and testing the results through Granger Causality  The study would help in exploring options for portfolio diversification through investing in different stock markets across the globe  Portfolio diversification would work best in cases where the interdependency among the stock markets is low