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ANALYSIS OF STOCK MARKET LINKAGES:<br />

CHINESE, INDIAN AND MAJOR MARKETS<br />

MARLIANA ABAS<br />

FACULTY OF BUSINESS AND ACCOUNTANCY<br />

UNIVERSITY OF MALAYA<br />

JULY 2009


Analysis <strong>of</strong> Stock Market Linkages:<br />

Chinese, Indian <strong>and</strong> Major Markets<br />

Marliana Abas<br />

Bachelor <strong>of</strong> Business Administration (Hons) Finance<br />

Mara University <strong>of</strong> Technology<br />

2004<br />

Submitted to the Graduate School <strong>of</strong> Business<br />

Faculty Business <strong>and</strong> Accountancy<br />

University <strong>of</strong> Malaya, in partial fulfillment<br />

Of the requirements for the Degree <strong>of</strong><br />

Master <strong>of</strong> Business Administration<br />

July 2009


ABSTRACT<br />

This study examines the <strong>linkages</strong> <strong>of</strong> the two leading emerging <strong>market</strong>s i.e. Chinese<br />

<strong>and</strong> Indian <strong>market</strong> with other developed <strong>market</strong>s. Using daily data from January 2000<br />

to December 2008, we examine the <strong>stock</strong> <strong>market</strong> indices <strong>of</strong> China, India, United<br />

States, United Kingdom, Japan <strong>and</strong> Hong Kong. We model the <strong>linkages</strong> among these<br />

<strong>stock</strong> <strong>market</strong>s by using a simple correlation test, Granger causality test <strong>and</strong> co<br />

integration test using error correction model. We found that Chinese <strong>and</strong> Indian<br />

<strong>market</strong>s are correlated with all four developed <strong>market</strong>s under study. Both <strong>market</strong>s<br />

have at least had unilateral causality with all four developed <strong>market</strong>s. The empirical<br />

results suggest that the benefits <strong>of</strong> any short-term diversification, or speculative<br />

activities, are limited between them.<br />

ii


ACKNOWLEDGEMENTS<br />

All praises to Almighty Allah, the Most Gracious <strong>and</strong> Most Merciful for giving me<br />

the strength <strong>and</strong> patience in completing this project paper. I would like to express my<br />

greatest appreciation to my most respected advisor, Dr. Gucharan Singh for his time,<br />

moral support, ideas, suggestions <strong>and</strong> continued guidance throughout the period <strong>of</strong><br />

completing this project paper.<br />

My deepest appreciation is also dedicated to my beloved family members especially<br />

my parents Abas b. Md Yus<strong>of</strong> <strong>and</strong> Asiah bt. Mohd Ali, for their support <strong>and</strong><br />

underst<strong>and</strong>ing throughout the preparation <strong>of</strong> this project paper. Not forgotten to my<br />

beloved person, Rahimy Bahaudin for his support, help, encouragement <strong>and</strong><br />

underst<strong>and</strong>ing.<br />

I would also like to thank all my friends especially MBA students <strong>and</strong> everybody who<br />

had directly or indirectly gives me the support, encouragement, constructive criticisms<br />

<strong>and</strong> advises in preparing this research. All their kindness <strong>and</strong> willingness to help me<br />

will be forever thankful <strong>and</strong> appreciated.<br />

Thank you so much.<br />

iii


TABLE OF CONTENT<br />

ABSTRACT ………………………………………………………………………………... ii<br />

ACKNOWLEDGEMENTS ………………………………………………………………...iii<br />

LIST OF TABLES ………………………………………………………………………….vii<br />

LIST OF FIGURES ………………………………………………………………………..viii<br />

LIST OF ABBREVIATIONS …………………………………………………………….. ix<br />

CHAPTER 1 INTRODUCTION<br />

1.1 BACKGROUND OF STUDY .....................................................................................1<br />

1.2 PROBLEM STATEMENT .........................................................................................3<br />

1.3 OBJECTIVES OF THE STUDY................................................................................4<br />

1.4 SIGNIFICANCE OF THE STUDY............................................................................5<br />

1.5 SCOPE OF THE STUDY............................................................................................5<br />

1.6 LIMITATIONS OF THE STUDY..............................................................................6<br />

1.7 ORGANIZATION OF THE STUDY................................................................ 7<br />

CHAPTER 2 OVERVIEW OF CHINA AND INDIA & LITERATURE<br />

REVIEW<br />

2.0 INTRODUCTION........................................................................................................8<br />

2.1 CHINA’S AND INDIA’S ROLE TO WORLD ECONOMY...................................8<br />

2.2 AN OVERVIEW OF CHINA AND INDIA STOCK MARKETS.........................13<br />

2.2.1 CHINA STOCK MARKET ............................................................................ 13<br />

2.2.2 INDIA STOCK MARKETS............................................................................ 15<br />

2.3 EMPIRICAL EVIDENCE ON INTERNATIONAL STOCK MARKETS<br />

LINKAGES, CO-MOVEMENT AND INTERDEPENDENCIES ........................16<br />

2.4 STUDIES ON CHINESE AND INDIAN MARKETS ............................................23<br />

iv


2.5 SUMMARY ................................................................................................................25<br />

CHAPTER 3 RESEARH METHODOLOGY<br />

3.0 INTRODUCTION......................................................................................................26<br />

3.1 EMPIRICAL WORK ................................................................................................26<br />

3.2 DATA ..........................................................................................................................29<br />

3.3 INSTRUMENTATION AND SCALES ...................................................................31<br />

3.4 METHODOLOGY ....................................................................................................32<br />

3.4.1 THE CORRELATION TEST......................................................................... 32<br />

3.4.2 GRANGER CAUSALITY TEST.................................................................... 34<br />

3.4.3 UNIT ROOT TEST.......................................................................................... 35<br />

3.4.4 COINTEGRATION TEST.............................................................................. 37<br />

3.4.5 ERROR CORRECTION MODEL (ECM).................................................... 40<br />

3.5 SUMMARY................................................................................................... 41<br />

CHAPTER 4 RESEARH RESULTS<br />

4.0 INTRODUCTION......................................................................................................42<br />

4.1 DESCRIPTIVE STATISTICS..................................................................................42<br />

4.2 ANALYSIS OF CORRELATIONS .........................................................................45<br />

4.3 ANALYSIS OF GRANGER CAUSALITY TEST..................................................46<br />

4.4 ANALYSIS OF UNIT ROOT TEST........................................................................50<br />

4.5 ANALYSIS OF EAGLE GRANGER TEST ...........................................................51<br />

4.6 ANALYSIS OF ERROR CORRECTION MODEL...............................................53<br />

4.7 SUMMARY ................................................................................................................55<br />

CHAPTER 5 CONCLUSION & RECOMMENDATIONS<br />

5.1 CONCLUSION ..........................................................................................................57<br />

5.2 RECOMMENDATION.............................................................................................60<br />

v


REFERENCES.......................................................................................................................61<br />

APPENDICES........................................................................................................................65<br />

vi


LIST OF TABLES<br />

Table 2.1: Top 10 Economies in 2007 9<br />

Table 4.1: Descriptive Statistics 43<br />

Table 4.2: Correlation <strong>of</strong> Stock Price Indices 45<br />

Table 4.3: Results <strong>of</strong> the Granger Causality Test 47<br />

Table 4.4: Augmented Dickey-Fuller 50<br />

Table 4.5: Unit Root Test applied to the Residuals <strong>of</strong><br />

Cointegrating Regressions 52<br />

Table 4.6: Bivariate ECM for Cointegrated Indices 54<br />

vii


LIST OF FIGURES<br />

Figure 2.1: Top 10 Countries by GDP in 2007 9<br />

Figure 2.2: China’s <strong>and</strong> India’s GDP Growth 10<br />

Figure 2.3: China’s Trade 11<br />

Figure 2.4: India’s Trade 12<br />

Figure 4.1: Movement <strong>of</strong> the Indices in the Observed Period 44<br />

viii


LIST OF ABBREVIATION<br />

DJIA Dow Jones Industrial Average<br />

FTSE FTSE 100 Index<br />

H0 Null hypothesis<br />

H1 Alternative hypothesis<br />

HSI Hang Seng Index<br />

NIFTY National Stock Exchange S&P CNX Nifty Index<br />

NIKKEI Nikkei 225 Stock Average<br />

SENSEX Bombay Stock Exchange Sensitive Index<br />

SHCOMP Shanghai Stock Exchange Composite Index<br />

SHENZEN Shenzen Stock Exchange Composite Index<br />

U.K. United Kingdom<br />

U.S. United States<br />

ix


1.1 BACKGROUND OF STUDY<br />

CHAPTER 1<br />

INTRODUCTION<br />

International <strong>stock</strong>s <strong>market</strong>s have becoming more integrated in recent years. There are<br />

several factors that contributed to the <strong>linkages</strong> or interdependencies <strong>of</strong> <strong>stock</strong> <strong>market</strong>s.<br />

The progressive removal <strong>of</strong> restrictions <strong>and</strong> relaxation <strong>of</strong> controls on capital<br />

movements, among others has increased the flow <strong>of</strong> funds across countries. Hence,<br />

national <strong>stock</strong> exchanges are becoming more integrated <strong>and</strong> moving towards increasing<br />

relationship with other international <strong>stock</strong> exchanges.<br />

Risk reduction through the construction <strong>of</strong> diversifies portfolios is the foundation <strong>of</strong><br />

modern portfolio theory. The theory <strong>of</strong> portfolio selection developed by Harry<br />

Markowitz <strong>and</strong> James Tobin (1952) states that diversification could eliminate risk if<br />

returns are not correlated. If the correlation between the returns <strong>of</strong> the equity <strong>market</strong>s<br />

under consideration increases, the risk exposure <strong>of</strong> the portfolio (all else being constant)<br />

will start to increase <strong>and</strong>, at a certain point, international diversification will no longer<br />

beneficial.<br />

On the basis <strong>of</strong> portfolio selection theory, the increasing relationship among national<br />

<strong>stock</strong> <strong>market</strong>s has created more opportunities for global international investment as<br />

investors have begun including assets <strong>of</strong> foreign countries into their portfolio to reduce<br />

risk <strong>and</strong> diversify effectively. Thus, knowing the correlations or relationship between<br />

the returns <strong>of</strong> various national financial <strong>market</strong>s is important for the process <strong>of</strong><br />

allocating investments among these <strong>market</strong>s to reduce risk.<br />

1


Recognizing the benefits <strong>of</strong> international diversification, numerous studies in finance<br />

literature have concentrating on measuring the international <strong>linkages</strong> <strong>of</strong> national <strong>stock</strong><br />

<strong>market</strong>s across several developed <strong>and</strong> emerging <strong>market</strong>s. However, studies focusing on<br />

the two <strong>major</strong> emerging <strong>market</strong>s namely China <strong>and</strong> India alone are rather limited.<br />

The World Bank (1997) argues that the world’s financial <strong>market</strong>s are rapidly integrating<br />

into a single global <strong>market</strong>place as investors are driven to developing countries in the<br />

search for higher returns. However, history has shown that some once-emerging<br />

economies, such as the United States <strong>and</strong> Japan have been successful. This has serve as<br />

motivation for investors to allocate their investment in emerging <strong>market</strong> in order to<br />

enhance portfolio return <strong>and</strong> reducing risk through diversification. The risk <strong>and</strong> return<br />

in investing in emerging <strong>market</strong>s are significantly linked to the ability <strong>of</strong> these <strong>market</strong>s<br />

to develop economically.<br />

Two emerging <strong>market</strong>s, China <strong>and</strong> India have been called the Asian tigers due to the<br />

unprecedented economic development experienced by both <strong>market</strong>s in recent years.<br />

During the last decade, China’s economy as measured by GDP 1 has grown at the<br />

average <strong>of</strong> 10 per cent per annum while India’s at 7 per cent per annum. During this<br />

period, the trade volume, capital flows <strong>and</strong> mutual economic agreements with other<br />

<strong>market</strong>s have also increased rapidly. Having large economic size, huge population <strong>and</strong><br />

dynamic economic growth, China <strong>and</strong> India emerge as two <strong>major</strong> prominent emerging<br />

<strong>market</strong>s which contribute to the world economy. Huge potential returns from these<br />

<strong>market</strong>s have attracted many investors to consider China <strong>and</strong> India in their investment<br />

portfolio to maximize investment return <strong>and</strong> reduce risk.<br />

1 GDP is calculated as the value <strong>of</strong> the total final output <strong>of</strong> all goods <strong>and</strong> services produced in a single year within a<br />

country’s boundaries.<br />

2


Therefore, this study aim at investigating the relationship <strong>and</strong> linkage <strong>of</strong> Chinese <strong>and</strong><br />

Indian <strong>market</strong>s with <strong>major</strong> developed <strong>market</strong>s namely United States (U.S), United<br />

Kingdom (U.K), Japan <strong>and</strong> Hong Kong.<br />

1.2 PROBLEM STATEMENT<br />

In the light <strong>of</strong> globalization, the national <strong>stock</strong> <strong>market</strong>s are moving towards increasing<br />

<strong>linkages</strong> to other international <strong>stock</strong> <strong>market</strong>s. From the perspective <strong>of</strong> international<br />

investor, increasing <strong>stock</strong> <strong>market</strong>s linkage suggest that there is high correlation between<br />

the <strong>market</strong>s where the separate <strong>market</strong>s move together resulting in less benefit <strong>of</strong><br />

diversification.<br />

The question whether there is a relationship among <strong>stock</strong> <strong>market</strong>s is difficult to answer<br />

without doing the research to investigate the problem. The relationships among<br />

international <strong>stock</strong> <strong>market</strong>s have received a great deal <strong>of</strong> attention. Studies by Hillard<br />

(1979), Eun <strong>and</strong> Shin (1989), Koch <strong>and</strong> Koch (1991) <strong>and</strong> Campbell <strong>and</strong> Hamao (1992),<br />

among others have find the evidence <strong>of</strong> positive correlations in returns between <strong>stock</strong><br />

<strong>market</strong> around the world.<br />

With the rapid growth <strong>of</strong> India <strong>and</strong> China, many investors would certainly consider to<br />

invest in the two <strong>market</strong>s rather than in the advanced or developed <strong>market</strong>s. However,<br />

the question <strong>of</strong> whether both <strong>market</strong>s are integrated with other <strong>stock</strong> <strong>market</strong>s so that<br />

investing in India <strong>and</strong> China will provide the benefit <strong>of</strong> diversification is the <strong>major</strong><br />

concern raised by investors.<br />

3


Thus, this study aims at providing some insight to the question above by investigating<br />

the linkage <strong>of</strong> both Indian <strong>and</strong> Chinese <strong>market</strong> with other <strong>major</strong> developed <strong>market</strong>s. In<br />

this study, we use four <strong>major</strong> <strong>market</strong>s namely United States (U.S.), United Kingdom<br />

(U.K.), Japan <strong>and</strong> Hong Kong.<br />

1.3 OBJECTIVES OF THE STUDY<br />

The motivation behind this study is to investigate whether, despite the growing<br />

importance <strong>and</strong> contribution <strong>of</strong> the two <strong>major</strong> emerging <strong>market</strong>s i.e., India <strong>and</strong> China to<br />

the world economy, are their <strong>stock</strong> <strong>market</strong>s interdependent with other <strong>stock</strong> <strong>market</strong>s?<br />

The aim is to present the <strong>linkages</strong> or relationship <strong>of</strong> Indian <strong>and</strong> Chinese with four other<br />

<strong>major</strong> developed <strong>market</strong>s namely United States, United Kingdom, Japan <strong>and</strong> Hong<br />

Kong using various econometrics techniques.<br />

As such; the objectives <strong>of</strong> this study are as follows:<br />

1. To examine the relationships <strong>of</strong> Indian <strong>and</strong> Chinese <strong>market</strong>s with four other<br />

<strong>major</strong> developed <strong>market</strong>s namely United States, United Kingdom, Japan <strong>and</strong><br />

Hong Kong.<br />

2. To analyse whether the two <strong>major</strong> emerging countries i.e. China <strong>and</strong> India are<br />

interdependence with each other.<br />

4


1.4 SIGNIFICANCE OF THE STUDY<br />

This study will provide some useful information to investment practitioners, policy<br />

makers, academicians <strong>and</strong> other researches where:<br />

1. It provides knowledge on the relationship <strong>of</strong> Chinese <strong>and</strong> Indian <strong>market</strong> with<br />

other <strong>major</strong> developed <strong>market</strong>s. Underst<strong>and</strong>ing the <strong>linkages</strong> <strong>and</strong> correlation<br />

between these <strong>stock</strong> <strong>market</strong>s are important for policy makers <strong>and</strong> fund managers<br />

in their investment decision <strong>and</strong> risk management.<br />

2. It provides knowledge to investors who are considering investing in India <strong>and</strong><br />

China to take advantage <strong>of</strong> their rapid growth in order to enhance portfolio<br />

return. By knowing the relationship between the <strong>market</strong>s, it can help investors to<br />

hedge some risk in their international portfolio.<br />

3. It contributes to the literature on the topic <strong>of</strong> <strong>stock</strong> <strong>market</strong> <strong>linkages</strong> focusing on<br />

two <strong>major</strong> or leading emerging <strong>market</strong>s with other <strong>major</strong> <strong>market</strong>s.<br />

1.5 SCOPE OF THE STUDY<br />

This study focused on the <strong>linkages</strong> or relationship <strong>of</strong> the two <strong>major</strong> emerging <strong>market</strong>s<br />

i.e. Chinese <strong>and</strong> Indian <strong>market</strong> with the other <strong>major</strong> developed <strong>market</strong>s over the period<br />

<strong>of</strong> January 2000 to December 2008, a total <strong>of</strong> 1872 observations. Since China <strong>and</strong> India<br />

have two main active <strong>stock</strong> <strong>market</strong>s in each country, we use will use both <strong>stock</strong> <strong>market</strong>s<br />

in this study. Four <strong>stock</strong> <strong>market</strong>s is used to represent the <strong>major</strong> developed <strong>market</strong>s under<br />

5


studies are United States (U.S.), United Kingdom (U.K.), Japan <strong>and</strong> Hong Kong.<br />

For the purpose <strong>of</strong> this study, daily indices data from each <strong>stock</strong> <strong>market</strong> are intensively<br />

used mainly to determine the relationship among <strong>stock</strong> <strong>market</strong>s since <strong>stock</strong> indices is<br />

the widely used indicator to represent whole <strong>stock</strong> <strong>market</strong> <strong>of</strong> a country. The indices<br />

used are as follows:<br />

China : Shanghai Stock Exchange Composite Index<br />

Shenzen Stock Exchange Composite Index<br />

India : Bombay Stock Exchange Sensitive Index (Sensex)<br />

National Stock Exchange S&P CNX Nifty Index (Nifty)<br />

United States : Dow Jones Industrial Average (DJIA)<br />

United Kingdom : FTSE 100 Index (FTSE)<br />

Japan : Nikkei 225 Stock Average (Nikkei)<br />

Hong Kong : Hang Seng Index (HSI)<br />

1.6 LIMITATIONS OF THE STUDY<br />

There are some limitations in this study. Since this study is exploratory in nature. It<br />

attempts only to analyze the relationship <strong>of</strong> Chinese <strong>and</strong> Indian <strong>market</strong>s with four other<br />

<strong>major</strong> developed <strong>market</strong>s namely United States, United Kingdom, Japan <strong>and</strong> Hong<br />

Kong. It does not however, provide an in depth volatility measure <strong>of</strong> the <strong>stock</strong> <strong>market</strong>s.<br />

6


1.7 ORGANIZATION OF THE STUDY<br />

This study is structured into five chapters. Chapter 1 presents the background <strong>of</strong> the<br />

study, problem statement, objectives, importance, scope, limitations <strong>of</strong> the study.<br />

Chapter 1 also states an overview <strong>of</strong> Chinese <strong>and</strong> Indian <strong>stock</strong> <strong>market</strong>s <strong>and</strong> its roles to<br />

the world economy.<br />

Chapter 2 contains the literature review on international <strong>stock</strong> <strong>market</strong> <strong>linkages</strong>. This<br />

chapter summarizes the relevance past literature on the subject matters.<br />

Chapter 3 explains the data <strong>and</strong> methodology used in this study. It includes a<br />

description about the data, data sources <strong>and</strong> the instrumentation used. Brief explanation<br />

on the econometrics methodology adopted is also discussed in this chapter.<br />

Chapter 4 discusses the findings <strong>of</strong> the <strong>analysis</strong> for this research. The data will be<br />

interpreted <strong>and</strong> elaborated in order to achieve the objective <strong>of</strong> the study.<br />

Lastly, Chapter 5 highlights the key findings <strong>and</strong> conclusion developed from the<br />

research findings. Besides that, some recommendations will also be stated as the<br />

guideline <strong>and</strong> suggestions to be considered for future study on related topic.<br />

7


CHAPTER 2<br />

OVERVIEW OF CHINA AND INDIA & LITERATURE REVIEW<br />

2.0 INTRODUCTION<br />

To start <strong>of</strong> this chapter, we will discuss on the economy <strong>of</strong> China <strong>and</strong> India as well as<br />

their roles to the world economy. Underst<strong>and</strong>ing <strong>of</strong> each <strong>market</strong> is required before<br />

analyzing their relationship with other <strong>major</strong> <strong>market</strong>s. Hence, we will briefly discuss the<br />

background <strong>and</strong> development <strong>of</strong> both Chinese <strong>and</strong> Indian <strong>stock</strong> <strong>market</strong>s. We will also<br />

look at some <strong>of</strong> the main literatures <strong>and</strong> past studies on <strong>stock</strong> <strong>market</strong> <strong>linkages</strong> or<br />

interdependencies on international <strong>stock</strong> <strong>market</strong>s, Asia Pacific as well as Chinese <strong>and</strong><br />

Indian <strong>market</strong>s itself.<br />

2.1 CHINA’S AND INDIA’S ROLE TO WORLD ECONOMY<br />

The economic liberalization reforms undertaken by China <strong>and</strong> India are the key<br />

elements to the success <strong>of</strong> their economy. Both China <strong>and</strong> India had highly restrictive<br />

trade regimes until the late 1970s when they began to open to international trade. Their<br />

openness to trade has led to greater capital flows trough imported inputs, new<br />

technology <strong>and</strong> larger <strong>market</strong>s <strong>and</strong> spurs growth.<br />

Both China <strong>and</strong> India have reaped h<strong>and</strong>some returns to opening up. They are the two<br />

leading emerging economies that constitute unprecedented stories <strong>of</strong> economic<br />

development. Measured on purchasing power parity (PPP), China is the second largest<br />

economy in the world behind United States (U.S.) in 2007 while India ranks at fourth<br />

behind Japan (see Table 2.1 <strong>and</strong> Figure 2.1).<br />

8


Economy<br />

Table 2.1<br />

Top 10 Economies in 2007<br />

GDP (PPP) USD<br />

trillion<br />

% Contribution to<br />

world growth<br />

United States 14.11 21.4%<br />

China 7.104 10.8%<br />

Japan 4.263 6.5%<br />

India 3.065 4.6%<br />

Germany 2.806 4.3%<br />

United Kingdom 2.215 3.4%<br />

Russia 2.089 3.2%<br />

France 2.067 3.1%<br />

Brazil 1.795 2.7%<br />

Italy 1.787 2.7%<br />

World 65.95 100.0%<br />

Source: IMF World Economic Outlook 2008<br />

Source: IMF World Economic Outlook 2008<br />

Figure 2.1<br />

Top 10 Countries by GDP in 2007<br />

9


China <strong>and</strong> India have been growing rapidly since the early 1980s with the first cloaking<br />

substantially higher growth rate. Specifically, average real GDP growth <strong>of</strong> China is at<br />

approximately 10 per cent <strong>and</strong> 7 per cent for India (see Figure 2.2). The good<br />

macroeconomic performance <strong>of</strong> both countries is expected to continue <strong>and</strong> real GDP is<br />

expected to grow over 10 per cent in China <strong>and</strong> over 8 per cent in India in the medium<br />

terms (IMF 2007).<br />

Source: IMF World Economic Outlook 2008<br />

Figure 2.2<br />

China’s <strong>and</strong> India’s GDP Growth<br />

China <strong>and</strong> India’s also has large <strong>and</strong> rapid exp<strong>and</strong>ing trade sector over the years. In<br />

2008, China’s total value <strong>of</strong> import <strong>and</strong> export in 2007 reached USD 2.174 trillion (see<br />

figure 2.3). China import has increased with an annual rate <strong>of</strong> 25 per cent since 2000.<br />

This is due to the increase <strong>of</strong> the living st<strong>and</strong>ards which allow Chinese people to import<br />

10


good from international <strong>market</strong>. In addition, the influence <strong>of</strong> price rises in the<br />

international <strong>market</strong> plus further decrease <strong>of</strong> custom tax level contribute to the growth<br />

<strong>of</strong> import in China.<br />

On the other h<strong>and</strong>, China’s exports also increase rapidly with annual average growth<br />

rate <strong>of</strong> 26 per cent since 2000. This is due to the continued reform on foreign trade<br />

system since early 19 th centuries, resulted to the rose <strong>of</strong> partnership <strong>and</strong> private<br />

enterprises which contribute to the exporting numbers.<br />

Source: Bloomberg<br />

Figure 2.3<br />

China’s Trade<br />

India also has undergone an impressive growth <strong>of</strong> international trade. Its import has<br />

increased with an annual rate <strong>of</strong> 23 per cent since 2000. India’s exports also increase<br />

rapidly with annual average growth rate <strong>of</strong> 21 per cent since 2000. This is in part due to<br />

11


continued structural change <strong>and</strong> relaxation in industrial licensing <strong>and</strong> FDI restrictions.<br />

Source: Bloomberg<br />

Figure 2.4<br />

India’s Trade<br />

With the rapid economic expansion, China has emerged as a global manufacturing hub<br />

<strong>and</strong> India as the service destination <strong>of</strong> the world. In summary, China <strong>and</strong> India had <strong>and</strong><br />

will continue to fuel the world economy <strong>and</strong> growth in the coming century making<br />

investment in both countries attractive.<br />

12


2.2 AN OVERVIEW OF CHINA AND INDIA STOCK MARKETS<br />

China <strong>and</strong> India has experience an impressive economic development during the past<br />

two decades <strong>and</strong> becoming the world fastest growing economy with substantial growth.<br />

With its economic liberalization <strong>and</strong> deregulation, both countries have attracted the part<br />

<strong>of</strong> the world’s policy makers <strong>and</strong> investors. Therefore, underst<strong>and</strong>ing the background <strong>of</strong><br />

each <strong>stock</strong> <strong>market</strong> may be prerequisite to the <strong>analysis</strong> <strong>of</strong> the relationship <strong>of</strong> these <strong>stock</strong><br />

<strong>market</strong>s with other <strong>major</strong> developed <strong>stock</strong> <strong>market</strong>s.<br />

2.2.1 CHINA STOCK MARKET<br />

In the early 1980s, China had adopted an open policy <strong>and</strong> widening foreign<br />

economic relation <strong>and</strong> trade. This has led to the adoption <strong>of</strong> a legal framework to<br />

facilitate foreign economic trade, foreign direct investment, the creation <strong>of</strong><br />

special economic zones, <strong>and</strong> involvement in international financial <strong>market</strong>s.<br />

These changes has benefited the Chinese economy thus integrated China into the<br />

world economy especially after the admission <strong>of</strong> China into the World Trade<br />

Organization (WTO) in 2001.<br />

China's primary trading partners included Japan, the EU, the U.S., South Korea,<br />

Hong Kong, <strong>and</strong> Taiwan. China had a trade surplus with the U.S. <strong>of</strong> $83 billion<br />

in 2000. With bilateral trade exceeding US$38.6 billion, China is India's largest<br />

trading partner. China's global trade exceeded $2.4 trillion at the end <strong>of</strong> 2008.<br />

China’s <strong>stock</strong> <strong>market</strong> has experienced tremendous growth <strong>and</strong> development<br />

since the inceptions <strong>of</strong> the Shanghai Stock Exchange <strong>and</strong> the Shenzhen Stock<br />

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Exchange. The Shanghai Stock Exchange (SSE) was founded on November 26,<br />

1990 <strong>and</strong> in operation on December 19, the same year. It is a membership<br />

institution directly governed by the China Securities Regulatory Commission<br />

(CSRC). After several years' operation, the SSE has become the most<br />

preeminent <strong>stock</strong> <strong>market</strong> in Mainl<strong>and</strong> China with over 71.30 million investors<br />

<strong>and</strong> 860 listed companies as at December 2007. The total <strong>market</strong> capitalization<br />

<strong>of</strong> SSE hit RMB 26.98 trillion (approximately USD3.7 trillion).<br />

Established on 1990, the Shenzhen Stock Exchange (the SSE) is a mutualized<br />

national <strong>stock</strong> exchange under the China Securities Regulatory Commission (the<br />

CSRC), that provides a venue for securities trading. A broad spectrum <strong>of</strong> <strong>market</strong><br />

participants, including 540 listed companies, 35 million registered investors <strong>and</strong><br />

177 exchange members, create the <strong>market</strong>. As at December 2007, total <strong>market</strong><br />

capitalization <strong>of</strong> Shenzhen Stock Exchange stood at approximately USD800<br />

billion. The <strong>market</strong> trades four hours a day <strong>and</strong> five days a week: 9:30 - 11:30<br />

am; 1:00 - 3:00 pm. T+1 settlement is implemented.<br />

In China, there are two types <strong>of</strong> shares namely class A <strong>and</strong> Class B shares. Class<br />

A shares is the shares restricted to domestic investors, listed on either the<br />

Shanghai or Shensen <strong>stock</strong> exchanges <strong>and</strong> are denominated in Renminbi (RMB).<br />

These shares are not freely convertible to any international currencies. Chinese<br />

investors are not allow to buy shares listed in Hong Kong <strong>and</strong> overseas, <strong>and</strong><br />

foreign investors are not allowed to trade class A shares. The class B shares<br />

were created specifically for foreign investors <strong>and</strong> have been available to local<br />

Chinese investors since 2001. However, their <strong>market</strong> is hardly compares with<br />

14


that A shares which more numbers <strong>of</strong> shares has traded.<br />

2.2.2 INDIA STOCK MARKETS<br />

Much as in China, rising foreign exchange reserves <strong>and</strong> improved regulation in<br />

<strong>stock</strong> <strong>market</strong>s have contributed to India's <strong>stock</strong> exchanges performing extremely<br />

well in recent years. And because <strong>of</strong> increased foreign exchange reserves, India's<br />

sovereign credit rating has improved to investment grade.<br />

There are 23 recognized <strong>stock</strong> exchanges in India, including the Over the<br />

Counter Exchange <strong>of</strong> India for providing trading access to small <strong>and</strong> new<br />

companies. However, two <strong>major</strong> <strong>stock</strong> exchanges in India are the Bombay Stock<br />

Exchange (BSE) <strong>and</strong> the National Stock Exchange (NSE). Established in 1875,<br />

the Bombay Stock Exchange is the first <strong>stock</strong> exchange in the country. Over the<br />

past 133 years, BSE has facilitated the growth <strong>of</strong> Indian corporate sector by<br />

providing it with an efficient access to resources. Due to the generally high cost<br />

<strong>of</strong> trading <strong>and</strong> obscure listing approvals, the Indian government made an attempt<br />

to open up <strong>and</strong> liberalize BSE.<br />

As an attempt to encourage competition, the Government <strong>of</strong> India set up the<br />

National Stock Exchange <strong>of</strong> India in 1992 to serve as the second primary <strong>stock</strong><br />

<strong>market</strong> in India. The NSE was promoted by leading financial institutions with<br />

the support <strong>of</strong> the Government <strong>of</strong> India. As a result <strong>of</strong> this, the cost <strong>of</strong> <strong>stock</strong><br />

trading in India has moved in line with global st<strong>and</strong>ard levels.<br />

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The BSE has about 4,800 Indian companies listed <strong>and</strong> significant trading<br />

volume. As <strong>of</strong> December 2007, BSE's <strong>market</strong> capitalization stood at USD 1.79<br />

trillion. Despite having only been established in 1992, the National Stock<br />

Exchange also has <strong>market</strong> capitalization that is around US$ 1 trillion. In 2006,<br />

Indian firms were able to raise US$19 billion from global <strong>market</strong>s.<br />

2.3 EMPIRICAL EVIDENCE ON INTERNATIONAL STOCK MARKETS<br />

LINKAGES, CO-MOVEMENT AND INTERDEPENDENCIES<br />

Numerous studies have been done to investigate <strong>stock</strong> <strong>market</strong> <strong>linkages</strong>, integration or<br />

interdependence. Stock <strong>market</strong> is said to be integrated when correlation exists between<br />

<strong>market</strong>s. Although the results <strong>of</strong> these studies are mixed, inconsistent <strong>and</strong> sometimes<br />

contradict with each other, the ultimate motivation behind the studies is the benefit <strong>of</strong><br />

diversification. If evidence <strong>of</strong> <strong>stock</strong> <strong>market</strong> linkage were found, it would imply that<br />

there is a common force that brings these <strong>market</strong>s together. Hence, the benefit <strong>of</strong><br />

diversification would be limited.<br />

Apart from analyzing only the interdependencies <strong>of</strong> <strong>stock</strong> <strong>market</strong>s, many researchers<br />

have also focused on the impact <strong>of</strong> <strong>major</strong> events such as <strong>market</strong> crisis, <strong>market</strong><br />

liberalization, etc on the <strong>stock</strong> <strong>market</strong> <strong>linkages</strong>. Since the early 1990s, most <strong>of</strong> the<br />

research on international <strong>stock</strong> <strong>market</strong> <strong>linkages</strong> has been concentrated on the mature <strong>and</strong><br />

emerging <strong>market</strong>s.<br />

Jeon <strong>and</strong> Furstenburg (1990) perform a study on the inter-relationship among <strong>major</strong><br />

16


<strong>market</strong>s. They examine the relationships among <strong>stock</strong> prices in the <strong>major</strong> world <strong>stock</strong><br />

exchanges <strong>of</strong> Tokyo, Frankfurt, London <strong>and</strong> New York, using the vector autoregression<br />

(VAR) approach to daily <strong>stock</strong> price indices <strong>of</strong> those <strong>market</strong>s for the period between<br />

January 1986 <strong>and</strong> November 1988. The study shows a significant structural change with<br />

regard to the correlation structure <strong>and</strong> leadership in the world <strong>stock</strong> <strong>market</strong>s crash <strong>of</strong><br />

October 1987. The degree <strong>of</strong> international co-movements in the <strong>stock</strong> price indices has<br />

increased significantly since the crash.<br />

Arshanapalli <strong>and</strong> Doukas (1993) focused their <strong>analysis</strong> on the capital <strong>market</strong>s <strong>of</strong> the<br />

U.K., France, Germany <strong>and</strong> U.S. <strong>and</strong> they performed statistical tests for the existence <strong>of</strong><br />

bivariate cointegration between the U.S. <strong>stock</strong> <strong>market</strong> with each <strong>of</strong> the other <strong>major</strong><br />

<strong>market</strong>s. They found out that there exists cointegration for all potential pairs <strong>and</strong><br />

therefore there are small benefits from the international portfolio diversification <strong>of</strong> the<br />

American investors.<br />

Studies by Hilliard (1997) <strong>and</strong> Ioannis Asimakopouus, John Goddard <strong>and</strong> Costas<br />

Siripoulos (2002) have investigated interrelationship between daily returns generated by<br />

<strong>major</strong> <strong>stock</strong> exchanges. Evidence is found that strong interdependence exists between<br />

the daily returns generated by United States <strong>and</strong> other selected <strong>major</strong> world indices.<br />

Relationship between Latin American <strong>market</strong>s <strong>and</strong> the U.S <strong>market</strong> has been<br />

documented in the study done by Fernández-Serrano <strong>and</strong> Sosvilla-Rivero (2002). They<br />

investigate the long-run relationships between six <strong>major</strong> Latin American <strong>stock</strong> <strong>market</strong>s<br />

<strong>and</strong> the U.S. during the period <strong>of</strong> 1995 to 2002. They use daily closing prices <strong>of</strong> six<br />

<strong>major</strong> Latin American <strong>market</strong>s namely Argentina, Brazil, Chile, Mexico, Peru <strong>and</strong><br />

17


Venezuela <strong>and</strong> the U.S. <strong>market</strong>. Besides conducting normal cointegration test, they also<br />

employ cointegration that allow for structural shifts in the cointegration vector. The<br />

result suggests that without structural breaks, they only find cointegration in the cases <strong>of</strong><br />

Brazil <strong>and</strong> Mexico with U.S <strong>market</strong>. In contrast, allowing for structural breaks, they<br />

find strong evidence in the relationship between the Argentine, Chilean <strong>and</strong> Venezuelan<br />

indices <strong>and</strong> the Dow Jones index which represent U.S. <strong>market</strong> after the 1998 financial<br />

turmoil <strong>and</strong> between the Brazilian <strong>and</strong> Mexican indices <strong>and</strong> the Dow Jones index before<br />

such turbulence.<br />

Aggarwal, Lucey <strong>and</strong> Muckley (2003) in their paper have examine time-varying<br />

integration <strong>of</strong> European equity <strong>market</strong>s over the 1985 to 2002 period using daily data<br />

for the main EU countries. They use estimates <strong>of</strong> traditional cointegration, the Haldane<br />

<strong>and</strong> Hall Kalman filter technique, <strong>and</strong> dynamic eigenvalue <strong>analysis</strong> in their study. The<br />

result shows the evidence <strong>of</strong> integration in European countries only after the<br />

establishment <strong>of</strong> EMU <strong>and</strong> the ECB during 1997-98 periods. Result also indicates that<br />

Frankfurt is the dominant <strong>market</strong> for equities in Europe.<br />

In the paper by Canarella, Miller <strong>and</strong> Pollard (2008), they explore the dynamic <strong>linkages</strong><br />

between <strong>stock</strong>s <strong>market</strong> returns in NAFTA (i.e., Canada, Mexico <strong>and</strong> the U.S.). They<br />

employ daily closing price <strong>of</strong> S&P TSX Composite Index in Canada, the IPC index in<br />

Mexico <strong>and</strong> the S&P500 index in U.S which cover the period <strong>of</strong> January 1, 19992 to<br />

December 31, 2007. They use cointegration techniques <strong>of</strong> Johansen <strong>and</strong> Juselius to<br />

examine the long-run relationship between the three <strong>market</strong>s <strong>and</strong> impulse-response<br />

<strong>analysis</strong> to evaluate the dynamic relationship between the three <strong>market</strong>s. In the study,<br />

they fail to discover evidence that the NAFTA <strong>stock</strong> indices share long-run equilibrium<br />

18


elationship since there is no evidence <strong>of</strong> a common long-term trend between the three<br />

indices. They also find that the response response <strong>of</strong> each <strong>market</strong> to shocks in its own<br />

<strong>market</strong> always exceeds the response to shocks in other <strong>market</strong>s with U.S. holds a<br />

leading role.<br />

Due to the substantial increase <strong>of</strong> capital flows from mature <strong>market</strong>s to emerging<br />

<strong>market</strong>s <strong>of</strong> the Asian countries, considerable attention has been given to study the<br />

possible <strong>linkages</strong> <strong>and</strong> interdependencies in <strong>major</strong> Asian countries. The general<br />

consensus is that the correlations between emerging <strong>and</strong> developed <strong>stock</strong> <strong>market</strong>s are<br />

generally on the increase.<br />

Royfaizal, R. C, Lee, C <strong>and</strong> Mohamed, Azali (2007) analyse the <strong>stock</strong> <strong>market</strong>s<br />

interdependencies between the Asean-5+3 <strong>and</strong> U.S. <strong>stock</strong> <strong>market</strong>s before, during <strong>and</strong><br />

after Asian financial crisis by using weekly <strong>stock</strong> indices expressed in local currencies<br />

from July1997 to June 1998. They employ Granger-causality test based on VECM to<br />

test the long run relationship among the <strong>stock</strong> <strong>market</strong>s. The study shows that the long-<br />

run relationships between ASEAN 5+3 <strong>stock</strong> <strong>market</strong>s occur only for during- <strong>and</strong> post-<br />

crisis period. They also found that US become dominant compare to other countries<br />

after the crisis.<br />

Choudhry et. al. (2007) studies the changes in the long run relationship between eight<br />

Far East countries namely Thail<strong>and</strong>, Malaysia, Indonesia, Hong Kong, Singapore, the<br />

Philippines, South Korea <strong>and</strong> Taiwan around the Asian financial crisis <strong>of</strong> 1997-98. They<br />

also examine the change in the influence <strong>of</strong> the U.S. <strong>and</strong> Japanese <strong>stock</strong> <strong>market</strong>s in the<br />

Far East region before, during <strong>and</strong> after the Asian financial crisis using daily <strong>stock</strong> price<br />

19


indices from January 1, 1998 to January 1, 2003. Correlation coefficients, multivariate<br />

cointegration, causality test <strong>and</strong> regression are conducted <strong>and</strong> results shows significant<br />

long-run relationship <strong>and</strong> <strong>linkages</strong> between the Far East <strong>stock</strong> <strong>market</strong>s before, during<br />

<strong>and</strong> after the crisis. They also find larger U.S. influence in all periods <strong>and</strong> some<br />

evidence <strong>of</strong> increasing Japanese influence to the eight Far East countries.<br />

Abbas Valadkhani <strong>and</strong> Surachai Chancharat (2008) has investigate the existence <strong>of</strong><br />

cointegration <strong>and</strong> causality between the <strong>stock</strong> <strong>market</strong> price indices <strong>of</strong> Thail<strong>and</strong> <strong>and</strong> its<br />

<strong>major</strong> trading partners (Australia, Hong Kong, Indonesia, Japan, Korea, Malaysia, the<br />

Philippines, Singapore, Taiwan, the UK <strong>and</strong> the USA), using monthly data spanning<br />

from December 1987 to December 2005. They used both the Engle-Granger two-step<br />

procedure (assuming no structural breaks) <strong>and</strong> the Gregory <strong>and</strong> Hansen test (allowing<br />

for one structural break). From the result, they found evidence <strong>of</strong> potential long run<br />

benefits from diversifying the investment portfolios internationally. They also found<br />

that the <strong>stock</strong> returns <strong>of</strong> Thail<strong>and</strong> <strong>and</strong> three <strong>of</strong> its neighbouring countries (Malaysia,<br />

Singapore <strong>and</strong> Taiwan) are interrelated.<br />

Lim L.K. (2007) conducts a study to examine the dynamic interdependencies <strong>of</strong> five<br />

ASEAN <strong>stock</strong> <strong>market</strong>s i.e. Indonesia, Malaysia, Philippines, Singapore <strong>and</strong> Thail<strong>and</strong><br />

with US <strong>stock</strong> <strong>market</strong> over the period <strong>of</strong> April 1990 to July 1997 using daily total<br />

<strong>market</strong>-return indices for each <strong>stock</strong> <strong>market</strong>. The result indicates higher average returns<br />

<strong>and</strong> correlations over the post crisis period. The result also indicates an increase in the<br />

integration between the ASEAN-5 <strong>market</strong>s after the financial crisis <strong>and</strong> US <strong>market</strong><br />

returns have significant influence on the returns <strong>of</strong> all ASEAN-5 <strong>market</strong>s.<br />

20


Another studies done by Click <strong>and</strong> Plummer (2005) who examine whether the ASEAN-<br />

5 <strong>stock</strong> <strong>market</strong>s are integrated or segmented using cointegration technique using daily<br />

<strong>and</strong> weekly <strong>stock</strong> index quotes in local currency data from July 1998 to December<br />

2002. The empirical result suggests that the ASEAN-5 <strong>stock</strong> <strong>market</strong>s are cointegrated.<br />

However, only one cointegrating vector is found, leaving four common trends among<br />

the five variables. Hence, the ASEAN-5 <strong>stock</strong> <strong>market</strong>s are integrated, but the<br />

integration is still far from complete.<br />

Tan <strong>and</strong> Tse (2002) use daily data in local currencies over 1988-2000 to examine the<br />

<strong>linkages</strong> among U.S., Japan, <strong>and</strong> seven Asian <strong>stock</strong> <strong>market</strong>s including Malaysia,<br />

Philippines, Singapore, <strong>and</strong> Thail<strong>and</strong>. By truncating the data at the end <strong>of</strong> 1996 <strong>and</strong><br />

restarting the data in mid-1998 to create a pre-crisis <strong>and</strong> post-crisis comparison, they<br />

find that <strong>market</strong>s appear to be more integrated after the crisis than before. They also<br />

find that Asian <strong>market</strong>s are most heavily influenced by the U.S. but that the influence <strong>of</strong><br />

Japan is increasing. Another interesting result is that Malaysia is less affected by the<br />

U.S. <strong>and</strong> Japan after the crisis, which can be attributed to the success <strong>of</strong> its capital <strong>and</strong><br />

currency controls, but Singapore <strong>and</strong> Malaysia still affect each other strongly, which<br />

can be attributed to geographic proximity, economic <strong>linkages</strong>, <strong>and</strong> structural symmetry.<br />

Siklos, P.L, <strong>and</strong> Ng, P. (2001) examines whether there is a common stochastic trends in<br />

the U.S., Japan, Hong Kong, Korea, Singapore, Taiwan <strong>and</strong> Thail<strong>and</strong> using <strong>stock</strong><br />

<strong>market</strong> indices from each countries spanning from January 1976 to August 1995. They<br />

employ Dicker Fuller <strong>and</strong> Philip-Perron to test the stationary property <strong>of</strong> the series <strong>and</strong><br />

using Vector Error Correction Model (VECM) <strong>and</strong> cointegration test to examine the<br />

relationship between the indices. The result reveals that <strong>stock</strong> <strong>market</strong> integration is<br />

21


largely features post-1987 U.S. <strong>stock</strong> <strong>market</strong> crash, <strong>and</strong> intensified during 1990s. Before<br />

the 1987 crash, all seven <strong>stock</strong> <strong>market</strong> under study did not share the same common<br />

trend, which means that investor in Asia Pacific <strong>market</strong> did not exploit diversification<br />

opportunities. However, result shows that Asia Pacific <strong>stock</strong> <strong>market</strong>s appear to behave<br />

as if trend in the U.S. <strong>and</strong> Japanese <strong>market</strong> did influence their <strong>stock</strong>s <strong>market</strong>s.<br />

Cheung <strong>and</strong> Ho (1989) conduct a study on the causal relationship between the US<br />

<strong>market</strong> <strong>and</strong> four Asian–Pacific <strong>market</strong>s, i.e., Australia, Hong Kong, Singapore <strong>and</strong><br />

Malaysia <strong>and</strong> find that a bi-directional relationship exist between the US <strong>and</strong> Singapore.<br />

However, a unidirectional relationship running from the US <strong>market</strong> to the Hong Kong<br />

<strong>market</strong> <strong>and</strong> to the Malaysian <strong>market</strong> is found.<br />

Muhammad Naeem (2002) conducted a study on the interdependence <strong>of</strong> the <strong>major</strong> <strong>stock</strong><br />

<strong>market</strong>s in South Asia <strong>and</strong> the <strong>linkages</strong> between the <strong>market</strong>s with U.S <strong>and</strong> U.K <strong>stock</strong><br />

<strong>market</strong>s using monthly data from January 1994 to December 1999. Using both bivariate<br />

<strong>and</strong> multivariate co integration <strong>analysis</strong>, he found no co integration between the South<br />

Asian <strong>stock</strong> <strong>market</strong>s indices for the entire period but found co integration for the pre-<br />

nuclear test period i.e from January 1994 to April 1998.<br />

Golaka C Nath <strong>and</strong> Sunil Verma (2003) examine the interdependence <strong>of</strong> the three <strong>major</strong><br />

<strong>stock</strong> <strong>market</strong>s in South Asia. Using daily <strong>stock</strong> <strong>market</strong> indices <strong>of</strong> India (NSE-Nifty),<br />

Singapore (STI) <strong>and</strong> Taiwan (Taiex) from January 1994 to November 2002, they<br />

employ bivariate <strong>and</strong> multivariate co-integration test. The result shows that no<br />

cointegration was found for the entire period thus conclude that there is no long run<br />

equilibrium between India, Singapore <strong>and</strong> Taiwan.<br />

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2.4 STUDIES ON CHINESE AND INDIAN MARKETS<br />

Although there are numerous literatures on financial or <strong>stock</strong> <strong>market</strong> integration, most<br />

focus were on the developed <strong>market</strong>s. Until the late 1980s that Asian-Pacific <strong>stock</strong><br />

<strong>market</strong>s, which is also called “emerging <strong>market</strong>”, had grown in importance, a<br />

considerable amount <strong>of</strong> work has been done to investigate the relationship <strong>and</strong> <strong>linkages</strong><br />

among the <strong>market</strong>s. However, only few studies that concentrating on the relationship <strong>of</strong><br />

two <strong>major</strong> emerging <strong>market</strong>s i.e. China <strong>and</strong> India with other <strong>major</strong> developed <strong>stock</strong><br />

<strong>market</strong>s in the world.<br />

For example, Sharma <strong>and</strong> Kennedy (1977) examine the price behavior <strong>of</strong> Indian <strong>market</strong><br />

with the US <strong>and</strong> UK <strong>market</strong>s <strong>and</strong> conclude that the behavior <strong>of</strong> the Indian <strong>market</strong> is<br />

statistically indistinguishable from that <strong>of</strong> the US <strong>and</strong> UK <strong>market</strong>s <strong>and</strong> find no evidence<br />

<strong>of</strong> systematic cyclical component or periodicity for these <strong>market</strong>s. Other study by<br />

Wong, Agarwal <strong>and</strong> Du (2005) using the BSE 200 data have found that the Indian <strong>stock</strong><br />

<strong>market</strong> is integrated with the matured <strong>market</strong>s <strong>of</strong> the World.<br />

Chen, H., Lobo, B. J., <strong>and</strong> Wong, W. K. (2006) examines the bilateral relations between<br />

three pairs <strong>of</strong> <strong>stock</strong> <strong>market</strong>s, namely India-U.S., India-China <strong>and</strong> China-U.S. They use<br />

weekly <strong>stock</strong> index <strong>of</strong> Bombay Stocks Exchange National Index for India, All Shares<br />

Index from Shanghai Stock Exchange for China, <strong>and</strong> the S&P 500 index for U.S.<br />

<strong>market</strong> from January 2, 1991 to December 29, 2004. They apply Augmented Dickey-<br />

Fuller <strong>and</strong> Phillip-Perron unit root test to test the stationary <strong>of</strong> the series <strong>and</strong><br />

subsequently employ a Fractionally Integrated Vector Error Correction Model<br />

(FIVECM) to detect the co-movement <strong>of</strong> the pairs <strong>of</strong> <strong>stock</strong> <strong>market</strong>s. The result shows<br />

23


that the three <strong>market</strong>s are fractionally co-integrated with each other. They also find that<br />

U.S. <strong>market</strong> leads the Indian <strong>market</strong> in information spillover <strong>and</strong> leads the Chinese<br />

<strong>market</strong> in return transmission. The result also suggests that the two emerging <strong>market</strong>s<br />

appear to be more closely linked to each other relative to the U.S.<br />

Study done by Chattopadhyay <strong>and</strong> Behera (2006) to examine whether reform in Indian<br />

<strong>stock</strong> <strong>market</strong> has led to integration with the developed <strong>stock</strong> <strong>market</strong>s in the world<br />

suggest that Indian <strong>stock</strong> <strong>market</strong> is not co-integrated with the developed <strong>market</strong> as yet<br />

although some short-term impact does exist. The study also does not find any causality<br />

between the Japanese <strong>stock</strong> <strong>market</strong> <strong>and</strong> Indian <strong>stock</strong> <strong>market</strong>.<br />

More recently, Janak Raj <strong>and</strong> Sarat Dhal (2008) investigated the financial integration <strong>of</strong><br />

India’s <strong>stock</strong> <strong>market</strong> with global <strong>and</strong> <strong>major</strong> regional <strong>market</strong>s. They use six <strong>stock</strong> price<br />

indices: the 200-scrip index <strong>of</strong> BSE <strong>of</strong> India to represent domestic <strong>market</strong>, <strong>stock</strong> price<br />

indices <strong>of</strong> Singapore <strong>and</strong> Hong Kong to represent the regional <strong>market</strong>s <strong>and</strong> three <strong>stock</strong><br />

price indices <strong>of</strong> U.S., U.K., <strong>and</strong> Japan to represent the global <strong>market</strong>s. They use both<br />

daily <strong>and</strong> weekly data from end-March 2003 to end-January 2008. To gauge the<br />

integration <strong>of</strong> India’s <strong>stock</strong> <strong>market</strong> with global <strong>market</strong>s <strong>and</strong> <strong>major</strong> regional <strong>market</strong>s,<br />

they employ correlation <strong>and</strong> the vector error correction <strong>and</strong> cointegration model<br />

(VECM). The results suggests that Indian <strong>market</strong>’s dependence on global <strong>market</strong>s, such<br />

as U.S. <strong>and</strong> U.K., is substantially higher than on regional <strong>market</strong>s such as Singapore <strong>and</strong><br />

Hong Kong while Japanese <strong>market</strong> has weak influence on Indian <strong>market</strong>.<br />

Due to the limited studies on the <strong>linkages</strong> between China <strong>and</strong> India with <strong>major</strong><br />

developed <strong>market</strong>s, this study will focus on analysing whether the two <strong>major</strong> emerging<br />

24


<strong>market</strong>s decouple from <strong>major</strong> developed <strong>market</strong>s namely U.S., U.K., Japan <strong>and</strong> Hong<br />

Kong.<br />

2.4 SUMMARY<br />

With the massive growth <strong>of</strong> China <strong>and</strong> India in terms <strong>of</strong> economy <strong>and</strong> population, they<br />

becoming among the <strong>major</strong> contributors to the world economy. Hence, both <strong>market</strong>s are<br />

appealing to investors due to potential returns as their economies growing. Previous<br />

studies have proven that <strong>stock</strong> <strong>market</strong> <strong>linkages</strong> or interdependencies are worth knowing<br />

for portfolio diversification <strong>and</strong> return enhancement.<br />

25


3.0 INTRODUCTION<br />

CHAPTER 3<br />

RESEARCH METHODOLOGY<br />

Before discussing further on the methodology adopted in this study, we will briefly run<br />

through few methodologies adopted in previous studies by other researchers. This<br />

chapter will further elaborate on the description about the data i.e. all the indices used to<br />

represent each <strong>stock</strong> <strong>market</strong>s. Data sources <strong>and</strong> the instrumentation used will also be<br />

explained in this chapter.<br />

3.1 EMPIRICAL WORK<br />

Various studies discussed the issue <strong>of</strong> the relationship among <strong>stock</strong> <strong>market</strong>s in the last<br />

decades. The <strong>major</strong>ity <strong>of</strong> those studies used one or more correlation or regression<br />

models to examine the price, returns or indices for different periods. Apart from<br />

appropriate econometric technique used, there are several other aspects being<br />

considered such as the time period to examine, whether there has been changes over<br />

time or any structural breaks in relationships such as those events or crisis. Another<br />

aspect to consider is whether the study should be conducted in the local currencies, U.S.<br />

dollars or some other unit.<br />

There are various methods used in measuring the relationship among <strong>stock</strong> <strong>market</strong>s.<br />

The estimation <strong>of</strong> correlation coefficient is the most commonly method used in<br />

estimating the relationship among <strong>stock</strong> returns. An increase in correlation is used as an<br />

26


evidence <strong>of</strong> an increase in the linkage across <strong>stock</strong> <strong>market</strong>s. Ng (2000), Hashmi <strong>and</strong> Liu<br />

(2001) <strong>and</strong> Sabri (2002) conducted the <strong>analysis</strong> <strong>of</strong> correlation to reveal the link between<br />

the rates <strong>of</strong> changes in the Asian <strong>stock</strong> indices. Other study by King <strong>and</strong> Wadhwani<br />

(1990) used cross-<strong>market</strong> correlation coefficient to identify whether there is any <strong>stock</strong><br />

<strong>market</strong> correlation between the United States, the United Kingdom, <strong>and</strong> Japan.<br />

However, the use <strong>of</strong> correlation coefficient in the previous empirical studies on co-<br />

movement <strong>of</strong> <strong>stock</strong> <strong>market</strong> price indices is questionable because the correlation<br />

coefficients do not provide information on causal relationships between variables in the<br />

model.<br />

Cointegration <strong>analysis</strong> has been the most popular approach employed by academicians<br />

<strong>and</strong> researchers in establishing <strong>linkages</strong> or relationship between financial <strong>market</strong>s.<br />

Cointegration <strong>analysis</strong> was initially introduced through influential contributions by<br />

Granger (1981), Eagle <strong>and</strong> Granger (1987) <strong>and</strong> Granger <strong>and</strong> Hallman (1991).<br />

Granger (1969) proposed a test to address the question whether some variables causes<br />

others. The test namely Granger causality consist <strong>of</strong> running regressions <strong>of</strong> one <strong>stock</strong><br />

return on its lagged values <strong>and</strong> on other <strong>stock</strong> returns. Hence, if the lagged values <strong>of</strong> one<br />

<strong>stock</strong> return do not yield a statistically significant relationship, then it can be stated that<br />

the <strong>stock</strong> return does not Granger-cause the other <strong>stock</strong> return. Mathur <strong>and</strong><br />

Subramanyam (1990), Arshanapalli <strong>and</strong> Doukas (1993), Malliars <strong>and</strong> Urrutia (1994),<br />

Gerrits <strong>and</strong> Yuce (1999) <strong>and</strong> Yang (2002) used the concept <strong>of</strong> Granger causality to<br />

analyze the <strong>linkages</strong> among <strong>stock</strong> prices. Recent study done by Sadhan Kumar<br />

Chattopadhyay <strong>and</strong> Samir Ranjan Behera (2007) also used Granger causality to<br />

investigate whether reform in Indian <strong>stock</strong> <strong>market</strong> has led to integration with the<br />

27


developed <strong>stock</strong> <strong>market</strong>s in the world.<br />

A recent feature <strong>of</strong> literature <strong>of</strong> <strong>stock</strong> <strong>market</strong> <strong>linkages</strong> is the use <strong>of</strong> tests for co<br />

integration either bivariate or multivariate technique. Taylor <strong>and</strong> Tonks (1989) were the<br />

first to apply bivariate co-integration in the UK <strong>and</strong> U.S <strong>market</strong>s to test the importance<br />

<strong>of</strong> the latter after the abolition <strong>of</strong> foreign exchange controls in 1979. They found that<br />

<strong>stock</strong> price index <strong>of</strong> the U.K. was cointegrated with the <strong>stock</strong> price index <strong>of</strong> the U.S.,<br />

Germany <strong>and</strong> Netherl<strong>and</strong>. Arshanapalli <strong>and</strong> Doukas (1993) also used bivariate co-<br />

integration to explore changes patterns <strong>of</strong> dynamics interactions among national <strong>stock</strong><br />

<strong>market</strong> indices following the October 1987 crash.<br />

Another group <strong>of</strong> studies has concentrated on examining <strong>stock</strong> <strong>market</strong> <strong>linkages</strong> by using<br />

either multivariate co-integration methodology. A well-cited paper is Kasa (1992), one<br />

<strong>of</strong> the first researchers to employ the Johansen co integration method to examine <strong>stock</strong><br />

prices integration. Other study, Phylaktis <strong>and</strong> Ravazzolo (2000) also used multivariate<br />

cointegration <strong>analysis</strong> <strong>of</strong> Johansen to investigate the <strong>linkages</strong> among groups <strong>of</strong> <strong>stock</strong><br />

price levels by looking for the existence <strong>of</strong> potential linear combinations among them.<br />

Hung, Sing, Cheung <strong>and</strong> Leung (2000) also apply the Johansen multivariate co-<br />

integration test to examine the interdependence <strong>of</strong> the Asian emerging equity <strong>market</strong>s.<br />

Many studies <strong>of</strong> <strong>stock</strong> <strong>market</strong>s have used the popular time series technique <strong>of</strong> vector<br />

autoregressive model (VAR) to examine the relations among <strong>stock</strong> returns between<br />

<strong>stock</strong> <strong>market</strong>s. The advantages <strong>of</strong> VAR <strong>analysis</strong> are that the VAR model is not subject<br />

to any priori restrictions on the structural relationships among the variables, <strong>and</strong> the<br />

<strong>analysis</strong> <strong>of</strong> the pattern <strong>of</strong> innovations <strong>and</strong> responses in different <strong>market</strong>s can be<br />

28


precisely performed by the impulse response function <strong>analysis</strong>. A number <strong>of</strong> studies<br />

have applied VAR models, for example, Eun <strong>and</strong> Shim (1989) have used VAR model to<br />

identify main channels <strong>of</strong> interactions among <strong>stock</strong>s <strong>market</strong>s <strong>and</strong> to trace out the<br />

dynamic response <strong>of</strong> one <strong>market</strong> to innovation in another. Other studies include Ammer<br />

<strong>and</strong> Mei (1996), Yuce <strong>and</strong> Mugan (2000), Wu <strong>and</strong> Su (2001) <strong>and</strong> Yang, Kolari <strong>and</strong> Min<br />

(2002).<br />

3.2 DATA<br />

Data used in this study are the <strong>stock</strong> <strong>market</strong> indices for every <strong>stock</strong> <strong>market</strong>. For Indian<br />

<strong>market</strong>, we used Bombay Stock Exchange (BSE) Sensex 30 Index <strong>and</strong> National Stock<br />

Exchange (NSE) S&P CNX Nifty. Meanwhile, for Chinese <strong>market</strong> we use Shanghai<br />

Stock Exchange Composite Index <strong>and</strong> Shenzhen Composite Index.<br />

The data for four <strong>major</strong> <strong>market</strong>s are Dow Jones Industrial Average (DJIA) for the U.S.,<br />

FTSE-100 for U.K., Nikkei-225 Stock Average for Japan <strong>and</strong> Hang Seng Index for<br />

Hong Kong. These indices are the most representative indices that reflect each <strong>market</strong>’s<br />

performance.<br />

Below are the brief explanations <strong>of</strong> each index.<br />

Shanghai Stock Exchange Composite Index (Shanghai): Shanghai Index is a<br />

capitalization-weighted index. The index tracks the daily price performance <strong>of</strong><br />

all A-shares <strong>and</strong> B-shares listed on the Shanghai Stock Exchange.<br />

29


Shenzen Stock Exchange Composite Index (Shenzen): Shenzen Composite<br />

Index is an actual <strong>market</strong>-capilatization weighted index with no free float, that<br />

tracks the strong performance <strong>of</strong> all the A-share <strong>and</strong> B-share lists on Shenzen<br />

Stock Exchange.<br />

Bombay Stock Exchange Sensitive Index (Sensex): BSE Sensex 30 index is a<br />

"<strong>market</strong> capitalisation-weighted" index <strong>of</strong> 30 <strong>stock</strong>s representing a sample <strong>of</strong><br />

large, well-established <strong>and</strong> financially sound companies. The Sensex is<br />

calculated using a <strong>market</strong> capitalisation-weighted methodology 2 .<br />

National Stock Exchange S&P CNX Nifty Index (Nifty): The S&P CNX<br />

Nifty, a weighted average index is the leading index for large companies on the<br />

National Stock Exchange <strong>of</strong> India. It consists <strong>of</strong> 50 companies representing 24<br />

sectors <strong>of</strong> the economy,<br />

Dow Jones Industrial Average (DJIA): DJIA is a price-weighted average<br />

index <strong>of</strong> 30 blue-chip <strong>stock</strong>s that are generally the leaders in their industry. A<br />

<strong>stock</strong> is typically added only if it has an excellent reputation, demonstrates<br />

sustained growth, is <strong>of</strong> interest to a large number <strong>of</strong> investors <strong>and</strong> accurately<br />

represents the sector(s) covered by the average. The index has been a widely<br />

followed indicator <strong>of</strong> the <strong>stock</strong> <strong>market</strong> since October 1, 1928.<br />

FTSE 100 Index (FTSE): This is the most widely quoted <strong>and</strong> popular index for<br />

tracking the London <strong>stock</strong> exchange. FTSE-100 is a <strong>market</strong> capitalisation-<br />

2 Market capitalization <strong>of</strong> a company is determined by multiplying the price <strong>of</strong> its <strong>stock</strong> by the number <strong>of</strong> shares<br />

issued by the company.<br />

30


weighted index, re-weighted every day. The index comprises <strong>of</strong> the 100 most<br />

highly capitalized companies traded in London Stock Exchange.<br />

Nikkei 225 Stock Average (Nikkei): The Nikkei is a price-weighted 3 average<br />

<strong>of</strong> 225 top-rated Japanese companies listed in the First Section <strong>of</strong> the Tokyo<br />

Stock Exchange.<br />

Hang Seng Index (HSI): Hang Seng is a <strong>market</strong> capitalisation weighted index<br />

based on 33 <strong>major</strong> <strong>stock</strong>s <strong>of</strong> Stock Exchange <strong>of</strong> Hong Kong (SEHK). The Hang<br />

Seng Index (HSI) is a well-known benchmark for the performance <strong>of</strong> the Hong<br />

Kong <strong>stock</strong> <strong>market</strong>.<br />

3.3 INSTRUMENTATION AND SCALES<br />

This study uses daily closing price for each index from January 2000 to December<br />

2008, a total <strong>of</strong> 1,872 observations. The daily closing price data <strong>of</strong> the eight indices is<br />

obtained from Bloomberg. The data considered only for those days where <strong>market</strong>s were<br />

open in all the <strong>market</strong>.<br />

Daily data has been used in order to capture potential interactions, for example, impulse<br />

responses, because a month or even a week may be long enough to obscure interactions<br />

that may last only a few days (Cotter, 2004). However, Yang, Kolari <strong>and</strong> Min (2002)<br />

state that the frequency <strong>of</strong> data likely has only limited effects on the cointegration<br />

<strong>analysis</strong>, as Hakkio <strong>and</strong> Rush (1991) have shown that, given a fixed sample period,<br />

frequency <strong>of</strong> data did not affect cointegration results.<br />

3 The value <strong>of</strong> the index is generated by adding the prices <strong>of</strong> each <strong>of</strong> the <strong>stock</strong>s in the index <strong>and</strong> dividing them by the<br />

total number <strong>of</strong> <strong>stock</strong>s.<br />

31


All <strong>of</strong> the indices are express in terms <strong>of</strong> local currencies to avoid problems associated<br />

with transformation due to fluctuations in exchange rates <strong>and</strong> also to avoid the<br />

restrictive assumption the relative purchasing power parity holds. In addition, the<br />

preference for local currencies is focus on the domestic causes <strong>of</strong> <strong>stock</strong> <strong>market</strong><br />

interdependence. According to Leong <strong>and</strong> Felmingham (2001), by converting these<br />

indices to a common currency there is a possibility that the impact <strong>of</strong> local economic<br />

conditions <strong>and</strong> domestic economic policy maybe distorted. In addition, earlier studies<br />

have found similar results if the price indices were measured in local currencies or were<br />

converted into a common currency, usually into dollars. The data will be analysed<br />

using E-View 6.1 which provides sophisticated data <strong>analysis</strong>, regression <strong>and</strong> forecasting<br />

tools.<br />

3.4 METHODOLOGY<br />

In order to analyse the <strong>linkages</strong> <strong>of</strong> Indian <strong>and</strong> Chinese <strong>market</strong> with other <strong>major</strong> <strong>market</strong>s,<br />

the data need to be statistically analyzed. This study adopts three methods available in<br />

the literature as follows:<br />

3.4.1 THE CORRELATION TEST<br />

The first step <strong>of</strong> the <strong>analysis</strong> <strong>of</strong> <strong>stock</strong> <strong>market</strong> integration in this study involves a<br />

simple correlation test to measure the strength <strong>and</strong> direction <strong>of</strong> the association<br />

between the <strong>stock</strong> indices. The correlation value can range between -1.00 to<br />

+1.00. The positive <strong>and</strong> negative sign indicate the direction <strong>of</strong> the relationship.<br />

A positive sign indicates that the two indices covary in the same direction. On<br />

32


the other h<strong>and</strong>, a negative value suggests that the two indices covary in opposite<br />

directions.<br />

The strength <strong>of</strong> the relationship is indicated by the magnitude <strong>of</strong> the correlation<br />

coefficient. If the value <strong>of</strong> the coefficient is 0, this means that there is no linear<br />

relationship between the two indices. If, on the other h<strong>and</strong> the absolute value <strong>of</strong><br />

the coefficient is 1 then there is a perfect linear relationship between the two<br />

indices.<br />

The significance <strong>of</strong> the correlation for each index provides a preliminary<br />

indication about the strength <strong>of</strong> association between the indices <strong>of</strong> different<br />

<strong>stock</strong> <strong>market</strong>s under study. According to Su Chan Leong <strong>and</strong> Bruce Felmingham<br />

(2001), correlation coefficients are known to be biased upward if the share price<br />

indices are heteroskedastic, thus it does not provide a sound basis for studies <strong>of</strong><br />

interdependence.<br />

However, the <strong>analysis</strong> <strong>of</strong> correlation provides a commonly used preliminary<br />

technique as adopted by few researchers in the earlier studies. Ng (2000),<br />

Hashmi <strong>and</strong> Liu (2001) <strong>and</strong> Sabri (2002) conducted the <strong>analysis</strong> <strong>of</strong> correlation to<br />

reveal the link between the rates <strong>of</strong> changes in the Asian <strong>stock</strong> indices. Other<br />

study by King <strong>and</strong> Wadhwani (1990) used cross-<strong>market</strong> correlation to identify<br />

whether there is any <strong>stock</strong> <strong>market</strong> correlation between the United States, the<br />

United Kingdom, <strong>and</strong> Japan.<br />

Correlation <strong>analysis</strong> only measures the degree <strong>of</strong> linear association between two<br />

33


variables hence provides little insight on the dynamic <strong>linkages</strong> <strong>and</strong> causality<br />

between <strong>stock</strong> <strong>market</strong>s. Therefore, we extend the <strong>analysis</strong> <strong>of</strong> <strong>stock</strong> <strong>market</strong><br />

integration by employing Granger Causality test.<br />

3.4.2 GRANGER CAUSALITY TEST<br />

Granger Causality test are conducted to further analyse the significance <strong>and</strong><br />

direction <strong>of</strong> causality between Chinese <strong>and</strong> Indian <strong>market</strong> with other <strong>major</strong> <strong>stock</strong><br />

<strong>market</strong>s. According to Granger (1969), this test will answer the question <strong>of</strong><br />

whether X causes Y. Y is said to be Granger-caused by X if X helps in the<br />

prediction <strong>of</strong> Y, or equivalently if the coefficient on the lagged X are statistically<br />

significant.<br />

To show that X Granger cause Y, the first step is to consider an autoregression<br />

for Y. Next, lagged values <strong>of</strong> X are added as extra independent variables.<br />

Granger Causality test result is very sensitive to the number <strong>of</strong> lags used in the<br />

<strong>analysis</strong>. Davidson <strong>and</strong> MacKinnon suggest using more rather than fewer lags.<br />

There are four different criteria for specifying the lag length. This study will<br />

adopt Akaike information criterion (AIC) suggested by Akaike (1970, 1973 <strong>and</strong><br />

1974).<br />

34


.<br />

The equation for the pairwise Granger causality tests are as follow:<br />

Where,<br />

Yt = αo + α1Yt-1 +...+ αiYt-1 + β1Xt-1+...+ βiXt-1+ µt<br />

Xt <strong>and</strong> Yt = daily <strong>stock</strong> <strong>market</strong> index for country X <strong>and</strong> Y respectively<br />

µt = error term at time t<br />

The F test is used to test the hypotheses <strong>of</strong> the Granger Causality as follow:<br />

H0: β1 = β2 = 0 (X does not Granger cause Y)<br />

H1: At least one <strong>of</strong> the β1 ≠ 0<br />

The null hypothesis is rejected if the computed F-value exceeds the critical F<br />

value at the chosen level <strong>of</strong> significance. This implies that X does Granger cause<br />

Y. The test will be performed in pair form between China <strong>and</strong> U.S, U.K, Japan<br />

<strong>and</strong> Hong Kong. Similarly, the same method is repeated between India <strong>and</strong> U.S,<br />

U.K, Japan <strong>and</strong> Hong Kong. We will also examine the causality between Indian<br />

<strong>and</strong> Chinese <strong>market</strong>.<br />

3.4.3 UNIT ROOT TEST<br />

Before performing the co-integration <strong>analysis</strong>, the univariate properties <strong>of</strong> the<br />

data series needs to be examined whether the series are non-stationary or contain<br />

unit root. Other researchers also did this prior to the cointegration test.<br />

35


A series is said to be stationary if the mean <strong>and</strong> variance <strong>of</strong> the series do not<br />

systematically differ over the time period. In other word, they have constant<br />

mean, constant variance <strong>and</strong> constant autocovariances for each given lag.<br />

Regression in which the variables are non-stationary can lead to spurious result<br />

where variables may share the same time trend even though they are not really<br />

related.<br />

Unit root test involves examining whether the series are stationary or not at level<br />

<strong>and</strong> subsequently finding the order in which they are integrated if the series is<br />

non-stationary. This study employs Augmented Dickey-Fuller (ADF) test to<br />

determine the unit root property <strong>of</strong> the <strong>stock</strong> <strong>market</strong> indices.<br />

This requires regressing ∆Yi on a constant, a time trend ∆Yt-1 <strong>and</strong> several lags <strong>of</strong><br />

dependent terms as follows:<br />

Where,<br />

∆Yt = γo + γ1Yt-1 + βi∑Yt-1+ εt<br />

∆ = first difference operator<br />

γo, γ1 <strong>and</strong> βi = coefficients to be estimated<br />

Yt = non-stationary time series<br />

εt = error term at time t<br />

The following hypotheses are tested:<br />

Ho:γ=0 (series contain a unit root)<br />

H1:γ≠0 (series is stationary)<br />

36


The test statistics known as the tau statistics are checked against the critical<br />

values whose has been tabulated by Dickey <strong>and</strong> Fuller on the basis <strong>of</strong> Monte<br />

Carlo simulations 4 . The null hypothesis <strong>of</strong> series contain a unit root is rejected if<br />

t-statistics is smaller (more negative) than the critical value respectively.<br />

Another indicator to look at is the Durbin-Watson (DW) test statistics. DW test<br />

statistics has to be 2 or very close to 2 to verify that the test result is reliable i.e.<br />

no autocorrelation problem.<br />

After getting the order <strong>of</strong> integration using ADF test, the presence <strong>of</strong> co<br />

movement between the <strong>stock</strong> <strong>market</strong> indices is testing using co-integration test.<br />

3.4.4 COINTEGRATION TEST<br />

Co-integration test is among the most widely used method in examining the<br />

relationship or integration in financial <strong>market</strong>. The concept <strong>of</strong> co-integration was<br />

introduced by Granger (1981, 1986) <strong>and</strong> further developed by Engle <strong>and</strong><br />

Granger (1987) which incorporates the presence <strong>of</strong> non-stationary, long-term<br />

relationship <strong>and</strong> short-run dynamics in the modelling process.<br />

The fundamental objective <strong>of</strong> co-integration <strong>analysis</strong> is to detect any common<br />

stochastic trends in the price data <strong>and</strong> subsequently to use these common trends<br />

for a dynamic <strong>analysis</strong> <strong>of</strong> the correlation in <strong>stock</strong> index. Eagle <strong>and</strong> Granger<br />

(1987) propose a two step estimation method, where the first step consists <strong>of</strong><br />

estimating a long term equilibrium relationship <strong>and</strong> the second is the estimation<br />

4<br />

D. A. Dickey <strong>and</strong> W. A. Fuller, “Distribution <strong>of</strong> the Estimators for Autoregressive Time Series with a Unit Root,” 37<br />

Journal <strong>of</strong> the American Statistical Association, vol. 74, 1979, pp. 427-431.


<strong>of</strong> the dynamic error correction relationship using lagged residuals. We will use<br />

this method to test the presence <strong>of</strong> co-integration among the <strong>stock</strong> indices.<br />

Holden <strong>and</strong> Thompson (1992) state that this two step method has the advantage<br />

that the estimation <strong>of</strong> the two steps is quite separate, so that changes in the<br />

dynamic model do not enforce re-estimation <strong>of</strong> the static model obtained in the<br />

first step. As such, it <strong>of</strong>fers a tractable modelling procedure.<br />

A series is said to be integrated <strong>of</strong> order one i.e., I (1) if it becomes stationary<br />

after the first differencing. If there exists a linear combination <strong>of</strong> two or more I<br />

(1) series that it itself stationary, then the series are co integrated. Co-<br />

integration necessitates that the variables be integrated <strong>of</strong> the same order. Thus,<br />

this study employs Augmented Dickey Fuller (ADF) tests to determine the order<br />

<strong>of</strong> integration for every <strong>stock</strong> return.<br />

If both the variables are integrated <strong>of</strong> same order, we then estimate the co-<br />

integrating regression using OLS.<br />

Yt = β0 + β1 Xt+ µt<br />

Where Y <strong>and</strong> X are non-stationary series. The residuals, denotes as µt are then<br />

tested to ensure that they are I (0) by running Augmented Dickey-Fuller (ADF)<br />

test. The time series is said to be co-integrated if the residual is itself stationary,<br />

I (0). The residual will still be non-stationary if the time series are not co-<br />

integrated. In effect the non-stationary I (1) series have cancelled each other out<br />

38


to produce a stationary I (0) residual.<br />

The following hypotheses are tested:<br />

Ho: µt ~ I (1) error term or residuals contain unit root<br />

H1: µt ~ I (0) error term or residuals is stationary<br />

The test statistics against the critical values are checked. If t-statistics is smaller<br />

(more negative) than the critical value, null hypothesis <strong>of</strong> residuals contain unit<br />

root is rejected <strong>and</strong> conclude that the residuals or the error term is stationary.<br />

This would imply that the two <strong>stock</strong> indices are co-integrated.<br />

Another test statistics that can be used to test for non-stationarity <strong>of</strong> the µt is<br />

using Durbin-Watson (DW). Here, DW is known as the Cointegrating<br />

Regression Durbin Watson (CRDW) since it is applied to test the residuals <strong>of</strong><br />

potentially co-integrating regression. The critical values for CRWD were first<br />

provided by Sargan <strong>and</strong> Bhargava (1983) 5 . The null hypothesis, d= 0 is rejected<br />

if the computed d value is smaller than the critical value which means that the<br />

two <strong>stock</strong> indices are not co-integrated. On the other h<strong>and</strong>, if the computed d<br />

value is larger than the critical value, then it can be said that the two indices are<br />

co-integrated.<br />

5 . D. Sargan <strong>and</strong> A. S. Bhargava (1983). “Testing Residuals from Least Squares Regression for<br />

Being Generated by the Gaussian R<strong>and</strong>om Walk,” Econometrica, vol. 51, pp. 153-174<br />

39


3.4.5 ERROR CORRECTION MODEL (ECM)<br />

If the two <strong>stock</strong> indices are co-integrated, thus it also implies that there is a long-<br />

term equilibrium relationship between the two. To test if there may be<br />

disequilibrium in the short-run, we can use the residual <strong>of</strong> the co-integrating<br />

regression to tie its short-run behaviour to its long-run value. According to the<br />

Granger Representation theorem, if two variables are co-integrated, then the<br />

relationship between the two can be expressed as an error correction model<br />

(ECM). ECM was first used by Sargan <strong>and</strong> later popularized by Eagle <strong>and</strong><br />

Granger corrects for disequilibrium.<br />

In this model, the error term from the OLS regression, lagged once acts as the<br />

error correction term. The ECM allows the introduction <strong>of</strong> past disequilibrium as<br />

explanatory variables in the dynamic behaviour <strong>of</strong> current variable thus enables<br />

to capture both the short-run dynamic <strong>and</strong> long-run relationships between the<br />

<strong>stock</strong> indices.<br />

The basic ECM is as follows:<br />

Yt-1 = α0 + α1 Xt-1 + α2 µt-1 + εt<br />

Where µt-1, is the lagged value <strong>of</strong> error correction term derived from the co-<br />

integration regression <strong>and</strong> εt is the residual or error term with the usual<br />

properties. The model relates the changes in the dependent variable i.e., <strong>stock</strong><br />

index Y to the change in independent variables i.e., <strong>stock</strong> index X <strong>and</strong> the<br />

“equilibrating” error in the previous period.<br />

40


In this regression, Xt-1 captures the short-run disturbance in <strong>stock</strong> index X. The<br />

F-tests <strong>of</strong> the differenced independent <strong>stock</strong> index Xt-1, give a sign <strong>of</strong> the short-<br />

term causal effects. Meanwhile, µt-1 captures the adjustment toward the long-run<br />

equilibrium. The long-run relationship is indicated through the significance <strong>of</strong><br />

the t-test <strong>of</strong> the lagged error correction term µt-1. However, the coefficient <strong>of</strong> the<br />

error correction term α2 is a short-term adjustment coefficient. It will explain the<br />

speed <strong>of</strong> adjustment back to equilibrium if it is statistically significant. In other<br />

words, it represents the proportion by which the long-run disequilibrium in <strong>stock</strong><br />

index Y is being corrected in each short period.<br />

3.5 SUMMARY<br />

To sum up, four econometric methodologies are adopted to analyse the <strong>linkages</strong> <strong>of</strong><br />

Chinese <strong>and</strong> Indian <strong>market</strong>s with four other <strong>major</strong> developed <strong>market</strong>s namely<br />

United States (U.S), United Kingdom (U.K), Japan <strong>and</strong> Hong Kong.<br />

41


4.0 INTRODUCTION<br />

CHAPTER 4<br />

RESEARCH RESULTS<br />

We will discuss the findings <strong>of</strong> all four econometric methodologies adopted in this<br />

chapter. The findings will be analysed, interpreted <strong>and</strong> elaborated in order to<br />

statistically analyse whether there is any <strong>linkages</strong> between Chinese <strong>and</strong> Indian <strong>market</strong>s<br />

with four <strong>major</strong> developed <strong>market</strong>s.<br />

4.1 DESCRIPTIVE STATISTICS<br />

Some descriptive statistics for all the eight <strong>stock</strong> indices under study are given in Table<br />

4.1. These include the distribution <strong>of</strong> mean, st<strong>and</strong>ard deviation, skewness <strong>and</strong> kurtosis.<br />

For the purpose <strong>of</strong> comparison, the daily closing price index for each <strong>stock</strong> <strong>market</strong> is<br />

transformed to the return form.<br />

42


Table 4.1<br />

Descriptive Statistics<br />

SHCOMP SZCOMP SENSEX NIFTY<br />

Mean 0.218 0.076 2.247 0.713<br />

Median 0.480 0.380 8.120 2.750<br />

Maximum 351.400 100.810 1222.660 349.900<br />

Minimum -620.76 -181.03 -2283.76 -806<br />

Std. Dev. 52.822 15.808 199.773 60.531<br />

Skewness -1.225 -1.307 -1.129 -1.736<br />

Kurtosis 21.293 20.376 21.475 29.526<br />

Jarque-Bera 26469.88 23992.48 26919.85 55616.11<br />

DJIA FTSE NKY HSI<br />

Mean -1.116 -1.207 -5.65 -1.614<br />

Median 4.200 0.900 -0.69 4.180<br />

Maximum 889.350 462.150 1171.140 2332.540<br />

Minimum -1187.63 -504.3 -1517.78 -3444.24<br />

Std. Dev. 139.441 72.793 216.160 313.460<br />

Skewness -0.535 -0.307 -0.648 -0.8<br />

Kurtosis 10.413 9.229 8.154 18.526<br />

Jarque-Bera 4358.92 3045.49 2194.624 18932.48<br />

In term <strong>of</strong> absolute value, the mean <strong>of</strong> Sensex is greater than other indices. Meanwhile,<br />

in the same observation period, Hang Seng index is the most volatile <strong>and</strong> the Shenzen<br />

index is less volatile as the st<strong>and</strong>ard deviation <strong>of</strong> returns show. Table 4.1 also shows<br />

that the indices’ skewness values are negative, <strong>and</strong> that all the indices have Kurtosis<br />

values larger than 3, which indicate fat-tails. Therefore, the Jarque-Bera (JB) values <strong>of</strong><br />

the indices imply that none <strong>of</strong> the indices is normally distributed which is consistent<br />

with prior literatures.<br />

43


Figure 4.1<br />

Movement <strong>of</strong> the Indices in the Observed Period<br />

Figure 4.1 presents the movement <strong>of</strong> all the eight indices in the observed period from<br />

January 2000 to December 2008. As can be seen in Figure 4.1, Hang Seng <strong>and</strong> Nikkei<br />

record <strong>market</strong> capitalizations that are much higher than those <strong>of</strong> the other observed<br />

indices. Interesting observation from Figure 4.1 is that Sensex’s <strong>market</strong> capitalization<br />

started to increase in the year 2005. All <strong>stock</strong> indices started to decline or having<br />

negative growth in the February 2008 onwards. This is contributed by the credit crisis<br />

that took on a full head stem from August 2007 where most world <strong>stock</strong> <strong>market</strong>s are<br />

falling in t<strong>and</strong>em with each other.<br />

44


4.2 ANALYSIS OF CORRELATIONS<br />

The correlations between the <strong>stock</strong> indices for the period <strong>of</strong> January 2000 to December<br />

2008 are computed to measure the strength <strong>of</strong> the association between the <strong>stock</strong> indices.<br />

Table 4.2 presents the simple correlation coefficients among the 8 <strong>stock</strong> indices under<br />

study.<br />

SHCOMP 1.000<br />

Table 4.2<br />

Correlation <strong>of</strong> <strong>stock</strong> price indices<br />

SHCOMP SZCOMP SENSEX NIFTY DJIA FTSE NKY HSI<br />

SZCOMP 0.985 1.000<br />

SENSEX 0.749 0.686 1.000<br />

NIFTY 0.750 0.688 0.999 1.000<br />

DJIA 0.731 0.683 0.817 0.813 1.000<br />

FTSE 0.530 0.529 0.532 0.522 0.814 1.000<br />

NKY 0.417 0.397 0.514 0.500 0.762 0.912 1.000<br />

HSI 0.828 0.791 0.918 0.918 0.895 0.733 0.671 1.000<br />

While the numerical values <strong>of</strong> correlation coefficients may range from 1.0 to -1.0, the<br />

<strong>major</strong>ity <strong>of</strong> the correlation in Table 4.2 exceeds 0.3 <strong>and</strong> <strong>of</strong>ten exceeds 0.5. From the<br />

result, we can see that both Shanghai <strong>and</strong> Shenzen are highly correlated with Hang Seng<br />

with correlation coefficient <strong>of</strong> 0.82 <strong>and</strong> 0.79 respectively. This may be due to the close<br />

proximity between the <strong>market</strong>s resulting in increase money flows as investors can easily<br />

switch investments between the two <strong>market</strong>s. Thus <strong>stock</strong> price indices between China<br />

<strong>and</strong> Hong Kong tend to correlate.<br />

45


Correlation between Shanghai <strong>and</strong> Shenzen <strong>stock</strong> indices with both Sensex <strong>and</strong> Nifty<br />

are also higher than correlation between them <strong>and</strong> DJIA. This suggests that both<br />

Shanghai <strong>and</strong> Shenzen are more correlated with India as compared to U.S. in the period<br />

under study. The increasing economic interdependence between the China <strong>and</strong> India<br />

has contributed to the high correlation or co-movement between the two <strong>market</strong>s.<br />

China has relatively lower correlation with U.K. <strong>and</strong> Japan as the correlation between<br />

Shanghai <strong>and</strong> Shenzen indices with FTSE <strong>and</strong> Nikkei are lower. The result also<br />

indicates that the correlations between Sensex <strong>and</strong> Nifty with Hang Seng index are<br />

relatively high. This implies that India is highly correlated with Hong Kong. The<br />

correlation between Sensex <strong>and</strong> Nifty with DJIA are also quite high suggesting that<br />

there is a positive correlation between India <strong>and</strong> U.S.<br />

Nevertheless, there is no negative correlation found between the eight <strong>market</strong>s under<br />

study for the period. Overall, the results from the correlation coefficients suggest some<br />

insight on the short-term relations between China <strong>and</strong> India with other <strong>major</strong> <strong>market</strong>s.<br />

4.3 ANALYSIS OF GRANGER CAUSALITY TEST<br />

The Granger Causality test is conducted to investigate direction <strong>of</strong> causality between<br />

Chinese <strong>and</strong> Indian <strong>market</strong> with other <strong>major</strong> <strong>stock</strong> <strong>market</strong>s. The F-statistics from the<br />

Granger Causality test results is presented in Table 4.3.<br />

46


Table 4.3<br />

Results <strong>of</strong> the Granger Causality Test<br />

PANEL A<br />

Causality F-statistics P-value<br />

SHCOMP → DJIA 2.9592 0.0044<br />

DJIA → SHCOMP 5.0911* 0.0000<br />

SHCOMP → FTSE 1.8985 0.0660<br />

FTSE → SHCOMP 5.6487* 0.0000<br />

SHCOMP → NKY 2.0277* 0.0484<br />

NKY → SHCOMP 1.1125 0.3522<br />

SHCOMP → HSI 5.8967* 0.0000<br />

HSI → SHCOMP 4.2704* 0.0001<br />

SZCOMP → DJIA 2.7042* 0.0086<br />

DJIA → SZCOMP 2.9075* 0.0050<br />

SZCOMP → FTSE 1.2501 0.2717<br />

FTSE → SZCOMP 3.6839* 0.0006<br />

SZCOMP → NKY 2.1465* 0.0362<br />

NKY → SZCOMP 1.0607 0.3865<br />

SZCOMP → HSI 7.3174* 0.0000<br />

HSI → SZCOMP 2.6358* 0.0104<br />

PANEL B<br />

Causality F-statistics P-value<br />

Sensex → DJIA 1.3915 0.2045<br />

DJIA → Sensex 13.7304* 0.0000<br />

Sensex → FTSE 2.2727 0.0264<br />

FTSE → Sensex 7.7012* 0.0000<br />

Sensex → NKY 4.2241* 0.0001<br />

NKY → Sensex 0.6580 0.7079<br />

Sensex → HSI 2.2102* 0.0309<br />

HSI → Sensex 3.4602* 0.0011<br />

Nifty → DJIA 1.7164 0.1008<br />

DJIA → Nifty 13.4686* 0.0000<br />

Nifty → FTSE 2.3895* 0.0196<br />

FTSE → Nifty 7.5921* 0.0000<br />

Nifty → NKY 3.4333* 0.0012<br />

NKY → Nifty 0.6698 0.6979<br />

Nifty → HSI 1.9739 0.0551<br />

HSI → Nifty 4.0323* 0.0002<br />

47


PANEL C<br />

Causality F-statistics P-value<br />

SHCOMP → Sensex 2.6823* 0.0092<br />

Sensex → SHCOMP 4.8723* 0.0000<br />

SHCOMP → Nifty 2.5449* 0.0131<br />

Nifty→ SHCOMP 4.1352* 0.0002<br />

SZCOMP → Sensex 3.2893* 0.0018<br />

Sensex → SZCOMP 3.3279* 0.0016<br />

SZCOMP → Nifty 3.5449* 0.0009<br />

Nifty→ SZCOMP 2.7291* 0.0081<br />

* indicates significance at the 5% level<br />

Panel A show the result <strong>of</strong> Granger Causality test between Chinese <strong>market</strong> <strong>and</strong> other<br />

<strong>major</strong> <strong>market</strong>s. The test results suggest that there is a bi-directional causality between<br />

both Shanghai <strong>and</strong> Hang Seng. A unidirectional causality exists between Shanghai <strong>and</strong><br />

DJIA where DJIA Granger causes Shanghai. Similarly, FTSE also Granger causes<br />

Shanghai <strong>and</strong> hence they have a unidirectional causality. The results also show that<br />

Shanghai Granger causes Nikkei which implies that they also have unidirectional<br />

causality.<br />

Similar result with Shanghai, Shenzen also has bidirectional causality with Hang Seng<br />

<strong>and</strong> a unidirectional causality with FTSE <strong>and</strong> Nikkei. However, an interesting result to<br />

note is Shenzen has bidirectional causality with DJIA which is not the case for<br />

Shanghai.<br />

Panel B show the result <strong>of</strong> Granger Causality test between Indian <strong>market</strong> <strong>and</strong> other<br />

<strong>major</strong> <strong>market</strong>s. The results show that Sensex has bidirectional causality with HangSeng.<br />

This result supports the high correlation found between them in the <strong>analysis</strong> <strong>of</strong><br />

correlation earlier.<br />

48


Meanwhile, there is also evidence unidirectional causality from DJIA to Sensex <strong>and</strong><br />

FTSE to Sensex. In other words, Sensex is Granger caused by the DJIA <strong>and</strong> also FTSE.<br />

Results also suggest that Sensex does Granger causes Nikkei.<br />

A different causality is found in another Indian <strong>stock</strong> index i.e. Nifty. The results show<br />

that Nifty has bidirectional causality with FTSE. There is also unidirectional causality<br />

from DJIA to Nifty <strong>and</strong> Hang Seng to Nifty. Similar with Sensex, Nifty also does<br />

Granger causes Nikkei.<br />

The direction <strong>of</strong> causality between the two <strong>major</strong> emerging <strong>market</strong>s i.e. China <strong>and</strong> India<br />

are also examined here. The results <strong>of</strong> Granger causality test between the two <strong>market</strong>s is<br />

presented in Panel C. It is found that there is bidirectional causality between China <strong>and</strong><br />

India. This can be seen in the increased amount <strong>of</strong> bilateral trade between the two<br />

countries over the years.<br />

To sum up, overall results <strong>of</strong> Granger causality test suggest that Chinese <strong>market</strong> has<br />

bidirectional causality with Hong Kong <strong>market</strong>. This support the evidence <strong>of</strong> high<br />

correlation between the two <strong>market</strong>s in the <strong>analysis</strong> <strong>of</strong> simple correlation conducted<br />

earlier. Another interesting result is the evidence <strong>of</strong> bidirectional causality between<br />

China <strong>and</strong> India.<br />

49


4.4 ANALYSIS OF UNIT ROOT TEST<br />

Augmented Dickey-Fuller (ADF) test is used to test the stationarity <strong>of</strong> the <strong>stock</strong> price<br />

indices. The result <strong>of</strong> ADF unit root test in Table 4.4 shows that the null hypothesis <strong>of</strong> a<br />

unit root cannot be rejected, which indicates that all <strong>stock</strong> indices are non-stationary<br />

series. However, since the t-statistics is smaller (more negative) than the critical value<br />

in the first difference form, there is no evidence to support that the presence <strong>of</strong> unit in<br />

the series. Hence, all the <strong>stock</strong> price indices are stationary, <strong>and</strong> integrated <strong>of</strong> order one, I<br />

(1) which is consistent with results in the finance literature.<br />

Stock Index<br />

Table 4.4<br />

Augmented Dickey-Fuller<br />

Level<br />

(with intercept <strong>and</strong> trend)<br />

First Difference<br />

(Constant)<br />

SHCOMP -0.9696 -45.2038<br />

SZCOMP -1.1197 -42.5494<br />

Sensex -1.6728 -42.7364<br />

Nifty -1.7862 -43.8788<br />

DJIA -2.0061 -45.6734<br />

FTSE -2.0221 -33.9525<br />

NKY -1.8336 -42.6997<br />

HangSeng -1.9343 -45.3721<br />

1% Critical Value -3.9630 -2.5662<br />

5% Critical Value -3.4122 -1.9410<br />

10% Critical Value -3.1280 -1.6166<br />

50


4.5 ANALYSIS OF EAGLE GRANGER TEST<br />

After identifying that all <strong>stock</strong> indices are integrated <strong>of</strong> same order, we then estimate the<br />

co-integrating regression using OLS. The residuals, denotes as µt are then tested to<br />

ensure that they are stationary by running Augmented Dickey-Fuller (ADF) test. The<br />

result <strong>of</strong> the ADF test on the residuals <strong>of</strong> the regression is presented in Table 4.5.<br />

Schwarz Info Criterion is used to determine the appropriate number <strong>of</strong> lags. The DW<br />

test statistics from each regression equations are also examined to ensure that there is no<br />

autocorrelation problem.<br />

Since the test statistics are smaller (more negative) than the critical value, null<br />

hypothesis <strong>of</strong> residuals contain unit root is rejected <strong>and</strong> conclude that the residuals or<br />

the error term is stationary. This would imply that the two <strong>stock</strong> indices are co-<br />

integrated. Hence the results indicate that Shanghai <strong>and</strong> Shenzen Composite Index are<br />

cointegrated with DJIA, FTSE, Nikkei, Hang Seng, Sensex <strong>and</strong> Nifty. In other words,<br />

China is cointegrated with U.S., U.K., Japan, Hong Kong <strong>and</strong> India <strong>stock</strong> <strong>market</strong>.<br />

Similarly, the results also indicate that Sensex <strong>and</strong> Nifty Composite Index are<br />

cointegrated with DJIA, FTSE, Nikkei, HangSeng, Shanghai <strong>and</strong> Shenzen composite<br />

index. In other words, India is also cointegrated with U.S., U.K., Japan, Hong Kong <strong>and</strong><br />

China <strong>stock</strong> <strong>market</strong>. The finding that <strong>stock</strong> <strong>market</strong> indices are cointegrated means that<br />

there is one linear combination between the indices that forces these indices to have a<br />

long-term equilibrium relationship even though the indices may w<strong>and</strong>er away from each<br />

other in the short-run.<br />

51


Table 4.5<br />

Unit Root Test applied to the Residuals <strong>of</strong> Cointegrating Regressions<br />

Indices Test statistics for residuals<br />

SHCOMP / DJIA -45.3205<br />

SHCOMP / FTSE -45.6862<br />

SHCOMP / NKY -44.6919<br />

SHCOMP / HangSeng -44.3255<br />

SHCOMP / Sensex -45.9762<br />

SHCOMP / Nifty -45.7357<br />

SZCOMP / DJIA -42.5724<br />

SZCOMP / FTSE -42.6642<br />

SZCOMP / NKY -41.7810<br />

SZCOMP / HangSeng -40.8034<br />

SZCOMP / Sensex -42.4048<br />

SZCOMP / Nifty -42.0861<br />

Sensex / DJIA -44.3596<br />

Sensex / FTSE -45.1657<br />

Sensex / NKY -45.0863<br />

Sensex / HangSeng -43.4152<br />

Sensex / SHCOMP -43.4695<br />

Sensex / SZCOMP -42.5959<br />

Nifty / DJIA -45.4221<br />

Nifty / FTSE -46.2349<br />

Nifty / NKY -45.9832<br />

Nifty / HangSeng -43.8789<br />

Nifty / SHCOMP -44.3998<br />

Nifty / SZCOMP -43.4066<br />

1% Critical Value -2.5662<br />

5% Critical Value -1.9410<br />

10% Critical Value -1.6166<br />

52


4.6 ANALYSIS OF ERROR CORRECTION MODEL<br />

As stated in Granger Representation theorem, the relationship between two cointegrated<br />

variables can be expressed as error correction model (ECM) which is useful to to<br />

capture both the short-run dynamic <strong>and</strong> long-run relationships between the <strong>stock</strong><br />

indices. Table 4.6 summarized the F-statistics, coefficient <strong>of</strong> the lagged value <strong>of</strong> error<br />

correction term (ECT) <strong>and</strong> also t-ratio between pairs <strong>of</strong> <strong>stock</strong> <strong>market</strong> indices <strong>of</strong> China<br />

<strong>and</strong> India with four <strong>major</strong> <strong>market</strong>s. This bivariate cointegration, if exist will reveal the<br />

existence <strong>of</strong> a long run equilibrium.<br />

The significance <strong>of</strong> the F-statistics on the lagged value <strong>of</strong> ECT, suggests that short-run<br />

causality exists between the two cointegrating indices. On the other h<strong>and</strong>, the long-run<br />

relationship is captured through the significance <strong>of</strong> the t test <strong>of</strong> the lagged error<br />

correction term.<br />

Panel A presents the result tested between Shanghai <strong>and</strong> Shenzen index with other<br />

indices. The significance <strong>of</strong> the F stat on lagged value <strong>of</strong> independent <strong>stock</strong> index Xt-1,<br />

suggests that short-run causality exist between Shanghai <strong>and</strong> all indices at the 5 per cent<br />

level. There is also evidence <strong>of</strong> short-run causality between Shenzen <strong>and</strong> other indices<br />

except DJIA, which means that there is no causal link from DJIA to Shenzen.<br />

53


Table 4.6<br />

Bivariate ECM for Cointegrated Indices<br />

PANEL A<br />

Stock Indices α2 t-stat for µt-1 F<br />

SHCOMP / DJIA -0.047 -2.043* 3.068*<br />

SHCOMP / FTSE -0.054 -2.334* 12.353*<br />

SHCOMP / NKY -0.036 -1.535 51.614*<br />

SHCOMP / HangSeng -1.024 -1.031 189.966*<br />

SHCOMP / Sensex -0.062 -2.667* 93.646*<br />

SHCOMP / Nifty -0.057 -2.440* 105.705*<br />

SZCOMP / DJIA 0.015 0.664 0.431<br />

SZCOMP / FTSE 0.013 0.571 4.593*<br />

SHCOMP / NKY 0.032 1.374 36.134*<br />

SHCOMP / HangSeng 0.060 2.573* 125.535*<br />

SHCOMP / Sensex 0.019 0.835 59.706*<br />

SHCOMP / Nifty 0.027 1.163 68.056*<br />

PANEL B<br />

Stock Indices α2 t-stat for µt-1 F<br />

Sensex / DJIA -0.026 -1.108 48.293*<br />

Sensex / FTSE -0.044 -1.895* 125.877*<br />

Sensex / NKY -0.045 -1.935** 217.661*<br />

Sensex / HangSeng -0.004 -0.154 611.053*<br />

Sensex / SHCOMP -0.006 -0.245 89.781*<br />

Sensex / SZCOMP 0.015 0.636 59.551*<br />

Nifty / DJIA -0.049 -2.132* 44.562*<br />

Nifty / FTSE -0.067 -2.909* 118.953*<br />

Nifty / NKY -0.065 -2.787* 212.886*<br />

Nifty / HangSeng -0.014 -0.611 628.000*<br />

Nifty / SHCOMP -0.027 -1.163 103.151*<br />

Nifty / SZCOMP -0.004 -0.181 67.349*<br />

* indicates significance at the 5% level<br />

** indicates significance at the 10% level<br />

54


However, the significant <strong>of</strong> t stat on the lagged error correction term µt-1 suggests that<br />

there is long-run relationship between Shanghai <strong>and</strong> DJIA, FTSE <strong>and</strong> both Indian <strong>stock</strong><br />

indices i.e. Sensex <strong>and</strong> Nifty at 5 per cent level. However for Shenzen, long-run<br />

relationship is only found with Hang Seng.<br />

The results <strong>of</strong> F stat <strong>and</strong> t ratio for Indian <strong>market</strong> is summarized in Panel B. Reviewing<br />

the results in Panel B, we see that both Sensex <strong>and</strong> Nifty have short-run causality with<br />

all the four <strong>major</strong> <strong>market</strong>s.<br />

However, Sensex is found to have a long run relationship only with FTSE as evidence<br />

by the significance <strong>of</strong> t stat on lagged error correction term at 5 per cent. Result also<br />

suggests that Sensex has a long run relationship with Nikkei at 10 per cent level. As can<br />

be seen from the result, Nifty is found to have a long run relationship with DJIA, FTSE<br />

<strong>and</strong> NKY.<br />

Although the ECT is only statistically significant in few equations, we cannot assume<br />

that all other <strong>market</strong>s are non-causal to both Sensex <strong>and</strong> Nifty since the short run<br />

channel still active indicated by the significance F stat in all equations <strong>of</strong> Sensex <strong>and</strong><br />

Nifty with other <strong>market</strong>s.<br />

4.7 SUMMARY<br />

In summary, the correlation <strong>analysis</strong> suggests some insight on the short-term relations<br />

between China <strong>and</strong> India with other <strong>major</strong> <strong>market</strong>s. In addition, overall results <strong>of</strong><br />

Granger causality test suggest that Chinese <strong>market</strong> has bidirectional causality with<br />

55


Hong Kong <strong>market</strong>. Another interesting result is the evidence <strong>of</strong> bidirectional causality<br />

between China <strong>and</strong> India. We also found that China is cointegrated with U.S., U.K.,<br />

Japan, Hong Kong <strong>and</strong> India <strong>stock</strong> <strong>market</strong>. Similarly, India is also cointegrated with<br />

U.S., U.K., Japan, Hong Kong <strong>and</strong> China <strong>stock</strong> <strong>market</strong>.<br />

56


5.1 CONCLUSION<br />

CHAPTER 5<br />

CONCLUSION AND RECOMMENDATION<br />

This study has tried to investigate the linkage <strong>of</strong> both Indian <strong>and</strong> Chinese <strong>market</strong> with<br />

other <strong>major</strong> developed <strong>market</strong>s namely United States (U.S.), United Kingdom (U.K.),<br />

Japan <strong>and</strong> Hong Kong. Extending related empirical studies, we used correlation test as<br />

preliminary phase <strong>of</strong> examining the <strong>linkages</strong> between the <strong>market</strong>s. We further use co<br />

integration test to comprehensively investigate the direction <strong>of</strong> relationship.<br />

Based on the <strong>analysis</strong> <strong>of</strong> correlation, we found that both China <strong>and</strong> India are highly<br />

correlated with U.S. This is not surprising as U.S is the world’s foremost <strong>stock</strong> <strong>market</strong><br />

<strong>and</strong> has large influence on other <strong>stock</strong> <strong>market</strong>s. U.S. also is the main trading partner for<br />

both China <strong>and</strong> India.<br />

We also found that China is highly correlated with Hong Kong. This may be due to the<br />

close proximity between the <strong>market</strong>s resulting in increase money flows as investors can<br />

easily switch investments between the two <strong>market</strong>s. Thus <strong>stock</strong> price indices between<br />

China <strong>and</strong> Hong Kong tend to correlate. India is also found to have high correlation<br />

with Hong Kong.<br />

Both Chinese <strong>and</strong> Indian <strong>market</strong>s are found to be highly correlated. The increasing<br />

economic interdependence between the China <strong>and</strong> India has contributed to the high<br />

correlation or co-movement between the two <strong>market</strong>s. Overall, the results from the<br />

57


correlation coefficients suggest some insight on the short-term co-movement between<br />

China <strong>and</strong> India with other <strong>major</strong> <strong>market</strong>s which suggests that the benefits <strong>of</strong> any short-<br />

term diversification, or speculative activities, are limited between them.<br />

Several interesting observations emerge from the Granger Causality <strong>analysis</strong>. First, the<br />

findings show that there is bi-directional causality between China <strong>and</strong> Hong Kong.<br />

Again, this result support the high correlation found between the two <strong>market</strong>s. China is<br />

also found to have bidirectional causality with U.K. China also found to have<br />

unidirectional causality with Japan where China Granger causes Japan but not vice<br />

versa. Interestingly, different results found between Shanghai <strong>and</strong> Shenzen with U.S<br />

<strong>market</strong>. We found that U.S does Granger causes Shanghai but not vice versa. However,<br />

Shenzen found to have bi-directional causality with U.S <strong>market</strong>.<br />

Second, U.S <strong>market</strong> is found to Granger causes Indian <strong>market</strong> but not vice versa.<br />

Whereas, Indian <strong>market</strong>s is found to Granger cause Japanese <strong>market</strong> but not vice versa.<br />

There is also short run causality between India <strong>and</strong> U.K <strong>and</strong> India <strong>and</strong> Hong Kong. This<br />

result contradicts with Chattopadhyay <strong>and</strong> Behera (2006) where they found that US,<br />

UK <strong>and</strong> HK <strong>stock</strong> <strong>market</strong>s Granger cause the India <strong>stock</strong> <strong>market</strong> but do not vice versa.<br />

Thirdly, bidirectional causality is found between the Chinese <strong>and</strong> Indian <strong>market</strong>s. This<br />

is also further support the high correlation found between the two <strong>market</strong>s earlier.<br />

However, this finding is slightly differs from Chen, Lobo <strong>and</strong> Wong (2006) which<br />

found that the Chinese <strong>market</strong> Granger causes the Indian <strong>market</strong> but not vice versa.<br />

It was seen that there is evidence <strong>of</strong> co integration relationship across the <strong>market</strong>s under<br />

58


study. China is found to be cointegrated with U.S., U.K., Japan, Hong Kong <strong>and</strong> India<br />

<strong>stock</strong> <strong>market</strong>. Similarly, India is also cointegrated with U.S., U.K., Japan, Hong Kong<br />

<strong>and</strong> China <strong>stock</strong> <strong>market</strong>. We also found that the Chinese <strong>market</strong> is cointegrated with<br />

Indian <strong>market</strong>.<br />

A subsequent error correction model (ECM) <strong>analysis</strong> shows that there is short-run<br />

causality between the Chinese <strong>market</strong>s with all the other indices. However, long run<br />

relationship is only found between China <strong>and</strong> U.S, U.K, Hong Kong <strong>and</strong> Indian <strong>market</strong>.<br />

Similarly, the <strong>analysis</strong> <strong>of</strong> ECM suggests that the Indian <strong>market</strong> have short run causality<br />

with all the four <strong>major</strong> developed <strong>market</strong>s. However, long run causality only found<br />

between the Indian <strong>market</strong> with U.S., U.K. <strong>and</strong> Japanese <strong>market</strong>.<br />

In conclusion, both Chinese <strong>and</strong> Indian <strong>market</strong> is correlated with all four developed<br />

<strong>market</strong>s under study namely U.S., U.K., Japan <strong>and</strong> Hong Kong. This result is further<br />

confirmed with the <strong>analysis</strong> <strong>of</strong> Granger causality where the both Chinese <strong>and</strong> Indian<br />

<strong>market</strong>s have at least had unilateral causality with all four developed <strong>market</strong>s.<br />

Another finding is the existence <strong>of</strong> <strong>linkages</strong> between Chinese <strong>and</strong> Indian <strong>market</strong>. The<br />

relationship can be seen in the increasing bilateral trades between both countries. India<br />

is the largest trading partner <strong>of</strong> China in South Asia.<br />

This is not to say, however, that Chinese <strong>and</strong> Indian <strong>market</strong>s are no longer be beneficial<br />

to investors, as they could switch investments into different emerging <strong>market</strong>s that has<br />

sufficiently low correlation to developed <strong>market</strong>s.<br />

59


5.2 RECOMMENDATION<br />

This study has certainly raised several issues for further investigation. In order to get<br />

substantial <strong>and</strong> better result, there are several recommendations that should be<br />

considered in the future research.<br />

It would be <strong>of</strong> interest to researcher to extend the study to generate further <strong>analysis</strong> on<br />

the topics using more comprehensive methodology. The use <strong>of</strong> GARCH technique in<br />

uncovering the short-run relationship between the <strong>stock</strong> <strong>market</strong>s will generate more<br />

meaningful <strong>analysis</strong>.<br />

Diversification benefit has not been eroded away if closer integration i.e. long term<br />

relationship between two <strong>stock</strong> <strong>market</strong>s can be matched by reduction in volatility. Thus,<br />

it would be interesting if this study can be extended to look into the volatility <strong>of</strong> each<br />

<strong>stock</strong> <strong>market</strong>.<br />

Considering structural break in further study would be interesting to address the issue <strong>of</strong><br />

how the crisis altered <strong>stock</strong> <strong>market</strong>s <strong>linkages</strong> or interdependencies. Further study may<br />

analyse the <strong>stock</strong> <strong>market</strong> <strong>linkages</strong> before, during <strong>and</strong> after the recent global financial<br />

crisis that affect almost all <strong>market</strong>s.<br />

Finally, not that we examine the <strong>linkages</strong> among <strong>stock</strong> <strong>market</strong>s using only index data,<br />

we also bear in mind the importance <strong>of</strong> macroeconomic variables that may affect the<br />

<strong>linkages</strong> between <strong>market</strong>s such as foreign exchange, economic policy, etc. Thus,<br />

incorporating that into the study <strong>of</strong> <strong>market</strong> <strong>linkages</strong> would give insightful results.<br />

60


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64


APPENDICES<br />

65


Appendix 1: Result <strong>of</strong> Granger Causality Test<br />

Pairwise Granger Causality Tests<br />

Date: 04/13/09 Time: 13:55<br />

Sample: 1 1872<br />

Lags: 7<br />

Null Hypothesis: Obs F-Statistic Prob.<br />

DDJIA does not Granger Cause DSHCOMP 1864 5.09111 1.E-05<br />

DSHCOMP does not Granger Cause DDJIA 2.95922 0.0044<br />

Null Hypothesis: Obs F-Statistic Prob.<br />

DFTSE does not Granger Cause DSHCOMP 1864 5.64867 2.E-06<br />

DSHCOMP does not Granger Cause DFTSE 1.89854 0.0660<br />

Null Hypothesis: Obs F-Statistic Prob.<br />

DNKY does not Granger Cause DSHCOMP 1841 1.11254 0.3522<br />

DSHCOMP does not Granger Cause DNKY 2.02773 0.0484<br />

Null Hypothesis: Obs F-Statistic Prob.<br />

DHSI does not Granger Cause DSHCOMP 1864 4.27039 0.0001<br />

DSHCOMP does not Granger Cause DHSI 5.89672 9.E-07<br />

Null Hypothesis: Obs F-Statistic Prob.<br />

DSENSEX does not Granger Cause DSHCOMP 1864 4.87225 2.E-05<br />

DSHCOMP does not Granger Cause DSENSEX 2.68233 0.0092<br />

Null Hypothesis: Obs F-Statistic Prob.<br />

DNIFTY does not Granger Cause DSHCOMP 1864 4.13525 0.0002<br />

DSHCOMP does not Granger Cause DNIFTY 2.54492 0.0131<br />

Null Hypothesis: Obs F-Statistic Prob.<br />

DDJIA does not Granger Cause DSZCOMP 1864 2.90751 0.0050<br />

DSZCOMP does not Granger Cause DDJIA 2.70423 0.0086<br />

Null Hypothesis: Obs F-Statistic Prob.<br />

DFTSE does not Granger Cause DSZCOMP 1864 3.68395 0.0006<br />

DSZCOMP does not Granger Cause DFTSE 1.25009 0.2717<br />

66


Pairwise Granger Causality Tests<br />

Date: 04/13/09 Time: 14:59<br />

Sample: 1 1872<br />

Lags: 7<br />

Null Hypothesis: Obs F-Statistic Prob.<br />

DNKY does not Granger Cause DSZCOMP 1841 1.06075 0.3865<br />

DSZCOMP does not Granger Cause DNKY 2.14653 0.0362<br />

Null Hypothesis: Obs F-Statistic Prob.<br />

DHSI does not Granger Cause DSZCOMP 1864 2.63579 0.0104<br />

DSZCOMP does not Granger Cause DHSI 7.31740 1.E-08<br />

Null Hypothesis: Obs F-Statistic Prob.<br />

DSENSEX does not Granger Cause DSZCOMP 1864 3.32791 0.0016<br />

DSZCOMP does not Granger Cause DSENSEX 3.28934 0.0018<br />

Null Hypothesis: Obs F-Statistic Prob.<br />

DNIFTY does not Granger Cause DSZCOMP 1864 2.72914 0.0081<br />

DSZCOMP does not Granger Cause DNIFTY 3.54487 0.0009<br />

Null Hypothesis: Obs F-Statistic Prob.<br />

DDJIA does not Granger Cause DSENSEX 1864 13.7304 2.E-17<br />

DSENSEX does not Granger Cause DDJIA 1.39154 0.2045<br />

Null Hypothesis: Obs F-Statistic Prob.<br />

DFTSE does not Granger Cause DSENSEX 1864 7.70119 3.E-09<br />

DSENSEX does not Granger Cause DFTSE 2.27267 0.0264<br />

Null Hypothesis: Obs F-Statistic Prob.<br />

DNKY does not Granger Cause DSENSEX 1841 0.65799 0.7079<br />

DSENSEX does not Granger Cause DNKY 4.22408 0.0001<br />

Null Hypothesis: Obs F-Statistic Prob.<br />

DHSI does not Granger Cause DSENSEX 1864 3.46018 0.0011<br />

DSENSEX does not Granger Cause DHSI 2.21024 0.0309<br />

67


Pairwise Granger Causality Tests<br />

Date: 04/13/09 Time: 15:13<br />

Sample: 1 1872<br />

Lags: 7<br />

Null Hypothesis: Obs F-Statistic Prob.<br />

DSHCOMP does not Granger Cause DSENSEX 1864 2.68233 0.0092<br />

DSENSEX does not Granger Cause DSHCOMP 4.87225 2.E-05<br />

Null Hypothesis: Obs F-Statistic Prob.<br />

DSZCOMP does not Granger Cause DSENSEX 1864 3.28934 0.0018<br />

DSENSEX does not Granger Cause DSZCOMP 3.32791 0.0016<br />

Null Hypothesis: Obs F-Statistic Prob.<br />

DDJIA does not Granger Cause DNIFTY 1864 13.4686 5.E-17<br />

DNIFTY does not Granger Cause DDJIA 1.71643 0.1008<br />

Null Hypothesis: Obs F-Statistic Prob.<br />

DFTSE does not Granger Cause DNIFTY 1864 7.59207 5.E-09<br />

DNIFTY does not Granger Cause DFTSE 2.38952 0.0196<br />

Null Hypothesis: Obs F-Statistic Prob.<br />

DNKY does not Granger Cause DNIFTY 1841 0.66979 0.6979<br />

DNIFTY does not Granger Cause DNKY 3.43328 0.0012<br />

Null Hypothesis: Obs F-Statistic Prob.<br />

DHSI does not Granger Cause DNIFTY 1864 4.03233 0.0002<br />

DNIFTY does not Granger Cause DHSI 1.97390 0.0551<br />

Null Hypothesis: Obs F-Statistic Prob.<br />

DSHCOMP does not Granger Cause DNIFTY 1864 2.54492 0.0131<br />

DNIFTY does not Granger Cause DSHCOMP 4.13525 0.0002<br />

Null Hypothesis: Obs F-Statistic Prob.<br />

DSZCOMP does not Granger Cause DNIFTY 1864 3.54487 0.0009<br />

DNIFTY does not Granger Cause DSZCOMP 2.72914 0.0081<br />

68


Appendix 2: Result <strong>of</strong> Unit Root Test<br />

Null Hypothesis: D(DJIA) has a unit root<br />

Exogenous: None<br />

Lag Length: 0 (Automatic based on SIC, MAXLAG=24)<br />

t-Statistic Prob.*<br />

Augmented Dickey-Fuller test statistic -45.67341 0.0001<br />

Test critical values: 1% level -2.566199<br />

5% level -1.940993<br />

10% level -1.616585<br />

*MacKinnon (1996) one-sided p-values.<br />

Augmented Dickey-Fuller Test Equation<br />

Dependent Variable: D(DJIA,2)<br />

Method: Least Squares<br />

Variable Coefficient Std. Error t-Statistic Prob.<br />

D(DJIA(-1)) -1.055136 0.023102 -45.67341 0.0000<br />

R-squared 0.527441 Mean dependent var 0.031947<br />

Adjusted R-squared 0.527441 S.D. dependent var 202.4986<br />

S.E. <strong>of</strong> regression 139.2035 Akaike info criterion 12.71029<br />

Sum squared resid 36216759 Schwarz criterion 12.71324<br />

Log likelihood -11883.12 Hannan-Quinn criter. 12.71138<br />

Durbin-Watson stat 2.002287<br />

Null Hypothesis: D(FTSE) has a unit root<br />

Exogenous: None<br />

Lag Length: 1 (Automatic based on SIC, MAXLAG=24)<br />

t-Statistic Prob.*<br />

Augmented Dickey-Fuller test statistic -33.95246 0.0000<br />

Test critical values: 1% level -2.566200<br />

5% level -1.940993<br />

10% level -1.616585<br />

*MacKinnon (1996) one-sided p-values.<br />

Augmented Dickey-Fuller Test Equation<br />

Dependent Variable: D(FTSE,2)<br />

Method: Least Squares<br />

Variable Coefficient Std. Error t-Statistic Prob.<br />

D(FTSE(-1)) -1.139396 0.033559 -33.95246 0.0000<br />

D(FTSE(-1),2) 0.076408 0.023065 3.312728 0.0009<br />

R-squared 0.532086 Mean dependent var 0.086693<br />

Adjusted R-squared 0.531835 S.D. dependent var 105.9158<br />

S.E. <strong>of</strong> regression 72.47030 Akaike info criterion 11.40530<br />

Sum squared resid 9805380. Schwarz criterion 11.41122<br />

Log likelihood -10656.25 Hannan-Quinn criter. 11.40748<br />

Durbin-Watson stat 2.001974<br />

69


Null Hypothesis: D(NKY) has a unit root<br />

Exogenous: None<br />

Lag Length: 0 (Automatic based on SIC, MAXLAG=24)<br />

t-Statistic Prob.*<br />

Augmented Dickey-Fuller test statistic -42.69974 0.0001<br />

Test critical values: 1% level -2.566205<br />

5% level -1.940994<br />

10% level -1.616585<br />

*MacKinnon (1996) one-sided p-values.<br />

Augmented Dickey-Fuller Test Equation<br />

Dependent Variable: D(NKY,2)<br />

Method: Least Squares<br />

Variable Coefficient Std. Error t-Statistic Prob.<br />

D(NKY(-1)) -0.989099 0.023164 -42.69974 0.0000<br />

R-squared 0.495013 Mean dependent var 0.269387<br />

Adjusted R-squared 0.495013 S.D. dependent var 304.1730<br />

S.E. <strong>of</strong> regression 216.1527 Akaike info criterion 13.59038<br />

Sum squared resid 86902870 Schwarz criterion 13.59336<br />

Log likelihood -12644.85 Hannan-Quinn criter. 13.59148<br />

Durbin-Watson stat 2.001538<br />

Null Hypothesis: D(HSI) has a unit root<br />

Exogenous: None<br />

Lag Length: 0 (Automatic based on SIC, MAXLAG=24)<br />

t-Statistic Prob.*<br />

Augmented Dickey-Fuller test statistic -45.37206 0.0001<br />

Test critical values: 1% level -2.566199<br />

5% level -1.940993<br />

10% level -1.616585<br />

*MacKinnon (1996) one-sided p-values.<br />

Augmented Dickey-Fuller Test Equation<br />

Dependent Variable: D(HSI,2)<br />

Method: Least Squares<br />

Variable Coefficient Std. Error t-Statistic Prob.<br />

D(HSI(-1)) -1.044187 0.023014 -45.37206 0.0000<br />

R-squared 0.524139 Mean dependent var 0.605947<br />

Adjusted R-squared 0.524139 S.D. dependent var 451.7115<br />

S.E. <strong>of</strong> regression 311.6028 Akaike info criterion 14.32187<br />

Sum squared resid 1.81E+08 Schwarz criterion 14.32483<br />

Log likelihood -13389.95 Hannan-Quinn criter. 14.32296<br />

Durbin-Watson stat 2.009205<br />

70


Null Hypothesis: D(SHCOMP) has a unit root<br />

Exogenous: None<br />

Lag Length: 0 (Automatic based on SIC, MAXLAG=24)<br />

t-Statistic Prob.*<br />

Augmented Dickey-Fuller test statistic -45.20383 0.0001<br />

Test critical values: 1% level -2.566199<br />

5% level -1.940993<br />

10% level -1.616585<br />

*MacKinnon (1996) one-sided p-values.<br />

Augmented Dickey-Fuller Test Equation<br />

Dependent Variable: D(SHCOMP,2)<br />

Method: Least Squares<br />

Variable Coefficient Std. Error t-Statistic Prob.<br />

D(SHCOMP(-1)) -1.044601 0.023109 -45.20383 0.0000<br />

R-squared 0.522286 Mean dependent var -0.011166<br />

Adjusted R-squared 0.522286 S.D. dependent var 76.25882<br />

S.E. <strong>of</strong> regression 52.70767 Akaike info criterion 10.76793<br />

Sum squared resid 5192267. Schwarz criterion 10.77089<br />

Log likelihood -10067.02 Hannan-Quinn criter. 10.76902<br />

Durbin-Watson stat 1.996243<br />

Null Hypothesis: D(SZCOMP) has a unit root<br />

Exogenous: None<br />

Lag Length: 0 (Automatic based on SIC, MAXLAG=24)<br />

t-Statistic Prob.*<br />

Augmented Dickey-Fuller test statistic -42.54944 0.0001<br />

Test critical values: 1% level -2.566199<br />

5% level -1.940993<br />

10% level -1.616585<br />

*MacKinnon (1996) one-sided p-values.<br />

Augmented Dickey-Fuller Test Equation<br />

Dependent Variable: D(SZCOMP,2)<br />

Method: Least Squares<br />

Variable Coefficient Std. Error t-Statistic Prob.<br />

D(SZCOMP(-1)) -0.984111 0.023129 -42.54944 0.0000<br />

R-squared 0.492044 Mean dependent var -0.003214<br />

Adjusted R-squared 0.492044 S.D. dependent var 22.15170<br />

S.E. <strong>of</strong> regression 15.78774 Akaike info criterion 8.356879<br />

Sum squared resid 465853.5 Schwarz criterion 8.359839<br />

Log likelihood -7812.682 Hannan-Quinn criter. 8.357970<br />

Durbin-Watson stat 2.000190<br />

71


Null Hypothesis: D(SENSEX) has a unit root<br />

Exogenous: None<br />

Lag Length: 0 (Automatic based on SIC, MAXLAG=24)<br />

t-Statistic Prob.*<br />

Augmented Dickey-Fuller test statistic -42.73641 0.0001<br />

Test critical values: 1% level -2.566199<br />

5% level -1.940993<br />

10% level -1.616585<br />

*MacKinnon (1996) one-sided p-values.<br />

Augmented Dickey-Fuller Test Equation<br />

Dependent Variable: D(SENSEX,2)<br />

Method: Least Squares<br />

Variable Coefficient Std. Error t-Statistic Prob.<br />

D(SENSEX(-1)) -0.988576 0.023132 -42.73641 0.0000<br />

R-squared 0.494236 Mean dependent var 0.169332<br />

Adjusted R-squared 0.494236 S.D. dependent var 280.5015<br />

S.E. <strong>of</strong> regression 199.4845 Akaike info criterion 13.42988<br />

Sum squared resid 74375104 Schwarz criterion 13.43284<br />

Log likelihood -12555.94 Hannan-Quinn criter. 13.43097<br />

Durbin-Watson stat 1.999641<br />

Null Hypothesis: D(NIFTY) has a unit root<br />

Exogenous: None<br />

Lag Length: 0 (Automatic based on SIC, MAXLAG=24)<br />

t-Statistic Prob.*<br />

Augmented Dickey-Fuller test statistic -43.87881 0.0001<br />

Test critical values: 1% level -2.566199<br />

5% level -1.940993<br />

10% level -1.616585<br />

*MacKinnon (1996) one-sided p-values.<br />

Augmented Dickey-Fuller Test Equation<br />

Dependent Variable: D(NIFTY,2)<br />

Method: Least Squares<br />

Variable Coefficient Std. Error t-Statistic Prob.<br />

D(NIFTY(-1)) -1.014957 0.023131 -43.87881 0.0000<br />

R-squared 0.507425 Mean dependent var 0.053583<br />

Adjusted R-squared 0.507425 S.D. dependent var 86.11787<br />

S.E. <strong>of</strong> regression 60.44067 Akaike info criterion 11.04174<br />

Sum squared resid 6827597. Schwarz criterion 11.04470<br />

Log likelihood -10323.02 Hannan-Quinn criter. 11.04283<br />

Durbin-Watson stat 1.998322<br />

72


Appendix 3: Result <strong>of</strong> Error Correction Model<br />

Dependent Variable: DSHCOMP<br />

Method: Least Squares<br />

Date: 04/12/09 Time: 18:59<br />

Sample (adjusted): 3 1872<br />

Included observations: 1870 after adjustments<br />

Variable Coefficient Std. Error t-Statistic Prob.<br />

C 0.241929 1.218767 0.198503 0.8427<br />

DDJIA 0.011501 0.008752 1.314139 0.1890<br />

UHAT(-1) -0.047268 0.023139 -2.042797 0.0412<br />

R-squared 0.003276 Mean dependent var 0.226326<br />

Adjusted R-squared 0.002209 S.D. dependent var 52.75969<br />

S.E. <strong>of</strong> regression 52.70139 Akaike info criterion 10.76876<br />

Sum squared resid 5185474. Schwarz criterion 10.77764<br />

Log likelihood -10065.79 Hannan-Quinn criter. 10.77203<br />

F-statistic 3.068653 Durbin-Watson stat 1.995559<br />

Prob(F-statistic) 0.046718<br />

Dependent Variable: DSHCOMP<br />

Method: Least Squares<br />

Date: 04/12/09 Time: 20:31<br />

Sample (adjusted): 3 1872<br />

Included observations: 1870 after adjustments<br />

Variable Coefficient Std. Error t-Statistic Prob.<br />

C 0.309976 1.212867 0.255573 0.7983<br />

DFTSE 0.072401 0.016668 4.343651 0.0000<br />

UHAT(-1) -0.053956 0.023115 -2.334258 0.0197<br />

R-squared 0.013061 Mean dependent var 0.226326<br />

Adjusted R-squared 0.012003 S.D. dependent var 52.75969<br />

S.E. <strong>of</strong> regression 52.44209 Akaike info criterion 10.75890<br />

Sum squared resid 5134572. Schwarz criterion 10.76778<br />

Log likelihood -10056.57 Hannan-Quinn criter. 10.76217<br />

F-statistic 12.35336 Durbin-Watson stat 1.994775<br />

Prob(F-statistic) 0.000005<br />

73


Dependent Variable: DSHCOMP<br />

Method: Least Squares<br />

Date: 04/12/09 Time: 20:34<br />

Sample (adjusted): 3 1872<br />

Included observations: 1861 after adjustments<br />

Variable Coefficient Std. Error t-Statistic Prob.<br />

C 0.516469 1.194059 0.432532 0.6654<br />

DNKY 0.055175 0.005529 9.978958 0.0000<br />

UHAT(-1) -0.035615 0.023200 -1.535107 0.1249<br />

R-squared 0.052634 Mean dependent var 0.224610<br />

Adjusted R-squared 0.051614 S.D. dependent var 52.87817<br />

S.E. <strong>of</strong> regression 51.49546 Akaike info criterion 10.72247<br />

Sum squared resid 4927011. Schwarz criterion 10.73139<br />

Log likelihood -9974.263 Hannan-Quinn criter. 10.72576<br />

F-statistic 51.61362 Durbin-Watson stat 1.999762<br />

Prob(F-statistic) 0.000000<br />

Dependent Variable: DSHCOMP<br />

Method: Least Squares<br />

Date: 04/12/09 Time: 20:38<br />

Sample (adjusted): 3 1872<br />

Included observations: 1870 after adjustments<br />

Variable Coefficient Std. Error t-Statistic Prob.<br />

C 0.285966 1.112738 0.256993 0.7972<br />

DHSI 0.069048 0.003591 19.23011 0.0000<br />

UHAT(-1) -0.023981 0.023260 -1.030995 0.3027<br />

R-squared 0.169089 Mean dependent var 0.226326<br />

Adjusted R-squared 0.168199 S.D. dependent var 52.75969<br />

S.E. <strong>of</strong> regression 48.11848 Akaike info criterion 10.58681<br />

Sum squared resid 4322830. Schwarz criterion 10.59569<br />

Log likelihood -9895.670 Hannan-Quinn criter. 10.59008<br />

F-statistic 189.9660 Durbin-Watson stat 2.000000<br />

Prob(F-statistic) 0.000000<br />

74


Dependent Variable: DSHCOMP<br />

Method: Least Squares<br />

Date: 04/12/09 Time: 20:40<br />

Sample (adjusted): 3 1872<br />

Included observations: 1870 after adjustments<br />

Variable Coefficient Std. Error t-Statistic Prob.<br />

C 0.046381 1.163817 0.039853 0.9682<br />

DSENSEX 0.077645 0.005841 13.29320 0.0000<br />

UHAT(-1) -0.061669 0.023124 -2.666890 0.0077<br />

R-squared 0.091171 Mean dependent var 0.226326<br />

Adjusted R-squared 0.090198 S.D. dependent var 52.75969<br />

S.E. <strong>of</strong> regression 50.32406 Akaike info criterion 10.67645<br />

Sum squared resid 4728199. Schwarz criterion 10.68532<br />

Log likelihood -9979.478 Hannan-Quinn criter. 10.67972<br />

F-statistic 93.64648 Durbin-Watson stat 1.995804<br />

Prob(F-statistic) 0.000000<br />

Dependent Variable: DSHCOMP<br />

Method: Least Squares<br />

Date: 04/12/09 Time: 20:43<br />

Sample (adjusted): 3 1872<br />

Included observations: 1870 after adjustments<br />

Variable Coefficient Std. Error t-Statistic Prob.<br />

C 0.025892 1.157053 0.022377 0.9821<br />

DNIFTY 0.272236 0.019168 14.20272 0.0000<br />

UHAT(-1) -0.056455 0.023135 -2.440277 0.0148<br />

R-squared 0.101717 Mean dependent var 0.226326<br />

Adjusted R-squared 0.100755 S.D. dependent var 52.75969<br />

S.E. <strong>of</strong> regression 50.03125 Akaike info criterion 10.66478<br />

Sum squared resid 4673335. Schwarz criterion 10.67365<br />

Log likelihood -9968.565 Hannan-Quinn criter. 10.66805<br />

F-statistic 105.7048 Durbin-Watson stat 1.996519<br />

Prob(F-statistic) 0.000000<br />

75


Dependent Variable: DSZCOMP<br />

Method: Least Squares<br />

Date: 04/12/09 Time: 20:48<br />

Sample (adjusted): 3 1872<br />

Included observations: 1870 after adjustments<br />

Variable Coefficient Std. Error t-Statistic Prob.<br />

C 0.079564 0.365258 0.217831 0.8276<br />

DDJIA 0.001791 0.002624 0.682385 0.4951<br />

UHAT(-1) 0.015380 0.023171 0.663771 0.5069<br />

R-squared 0.000462 Mean dependent var 0.077257<br />

Adjusted R-squared -0.000609 S.D. dependent var 15.78955<br />

S.E. <strong>of</strong> regression 15.79435 Akaike info criterion 8.358785<br />

Sum squared resid 465744.8 Schwarz criterion 8.367663<br />

Log likelihood -7812.464 Hannan-Quinn criter. 8.362056<br />

F-statistic 0.431400 Durbin-Watson stat 2.000286<br />

Prob(F-statistic) 0.649664<br />

Dependent Variable: DSZCOMP<br />

Method: Least Squares<br />

Date: 04/12/09 Time: 20:52<br />

Sample (adjusted): 3 1872<br />

Included observations: 1870 after adjustments<br />

Variable Coefficient Std. Error t-Statistic Prob.<br />

C 0.094441 0.364476 0.259113 0.7956<br />

DFTSE 0.015030 0.005013 2.998394 0.0027<br />

UHAT(-1) 0.013224 0.023164 0.570891 0.5681<br />

R-squared 0.004896 Mean dependent var 0.077257<br />

Adjusted R-squared 0.003830 S.D. dependent var 15.78955<br />

S.E. <strong>of</strong> regression 15.75928 Akaike info criterion 8.354339<br />

Sum squared resid 463678.6 Schwarz criterion 8.363217<br />

Log likelihood -7808.307 Hannan-Quinn criter. 8.357610<br />

F-statistic 4.592924 Durbin-Watson stat 2.000309<br />

Prob(F-statistic) 0.010238<br />

76


Dependent Variable: DSZCOMP<br />

Method: Least Squares<br />

Date: 04/12/09 Time: 20:54<br />

Sample (adjusted): 3 1872<br />

Included observations: 1861 after adjustments<br />

Variable Coefficient Std. Error t-Statistic Prob.<br />

C 0.153599 0.360198 0.426428 0.6698<br />

DNKY 0.014137 0.001671 8.462610 0.0000<br />

UHAT(-1) 0.031920 0.023239 1.373521 0.1698<br />

R-squared 0.037439 Mean dependent var 0.079049<br />

Adjusted R-squared 0.036403 S.D. dependent var 15.82475<br />

S.E. <strong>of</strong> regression 15.53405 Akaike info criterion 8.325556<br />

Sum squared resid 448347.7 Schwarz criterion 8.334469<br />

Log likelihood -7743.930 Hannan-Quinn criter. 8.328841<br />

F-statistic 36.13383 Durbin-Watson stat 2.003984<br />

Prob(F-statistic) 0.000000<br />

Dependent Variable: DSZCOMP<br />

Method: Least Squares<br />

Date: 04/12/09 Time: 20:56<br />

Sample (adjusted): 3 1872<br />

Included observations: 1870 after adjustments<br />

Variable Coefficient Std. Error t-Statistic Prob.<br />

C 0.092327 0.342993 0.269180 0.7878<br />

DHSI 0.017612 0.001112 15.84274 0.0000<br />

UHAT(-1) 0.060041 0.023335 2.572969 0.0102<br />

R-squared 0.118538 Mean dependent var 0.077257<br />

Adjusted R-squared 0.117593 S.D. dependent var 15.78955<br />

S.E. <strong>of</strong> regression 14.83215 Akaike info criterion 8.233074<br />

Sum squared resid 410726.2 Schwarz criterion 8.241952<br />

Log likelihood -7694.924 Hannan-Quinn criter. 8.236345<br />

F-statistic 125.5355 Durbin-Watson stat 2.004895<br />

Prob(F-statistic) 0.000000<br />

77


Dependent Variable: DSZCOMP<br />

Method: Least Squares<br />

Date: 04/12/09 Time: 20:58<br />

Sample (adjusted): 3 1872<br />

Included observations: 1870 after adjustments<br />

Variable Coefficient Std. Error t-Statistic Prob.<br />

C 0.031799 0.354200 0.089777 0.9285<br />

DSENSEX 0.019464 0.001781 10.92764 0.0000<br />

UHAT(-1) 0.019373 0.023208 0.834724 0.4040<br />

R-squared 0.060115 Mean dependent var 0.077257<br />

Adjusted R-squared 0.059108 S.D. dependent var 15.78955<br />

S.E. <strong>of</strong> regression 15.31579 Akaike info criterion 8.297249<br />

Sum squared resid 437948.8 Schwarz criterion 8.306127<br />

Log likelihood -7754.928 Hannan-Quinn criter. 8.300520<br />

F-statistic 59.70668 Durbin-Watson stat 2.000400<br />

Prob(F-statistic) 0.000000<br />

Dependent Variable: DSZCOMP<br />

Method: Least Squares<br />

Date: 04/12/09 Time: 20:59<br />

Sample (adjusted): 3 1872<br />

Included observations: 1870 after adjustments<br />

Variable Coefficient Std. Error t-Statistic Prob.<br />

C 0.026558 0.352723 0.075295 0.9400<br />

DNIFTY 0.068347 0.005859 11.66574 0.0000<br />

UHAT(-1) 0.027001 0.023224 1.162646 0.2451<br />

R-squared 0.067951 Mean dependent var 0.077257<br />

Adjusted R-squared 0.066952 S.D. dependent var 15.78955<br />

S.E. <strong>of</strong> regression 15.25182 Akaike info criterion 8.288878<br />

Sum squared resid 434297.8 Schwarz criterion 8.297755<br />

Log likelihood -7747.101 Hannan-Quinn criter. 8.292148<br />

F-statistic 68.05628 Durbin-Watson stat 2.000651<br />

Prob(F-statistic) 0.000000<br />

78


Dependent Variable: DSENSEX<br />

Method: Least Squares<br />

Date: 04/12/09 Time: 21:01<br />

Sample (adjusted): 3 1872<br />

Included observations: 1870 after adjustments<br />

Variable Coefficient Std. Error t-Statistic Prob.<br />

C 2.742296 4.500761 0.609296 0.5424<br />

DDJIA 0.314579 0.032299 9.739623 0.0000<br />

UHAT(-1) -0.025633 0.023138 -1.107806 0.2681<br />

R-squared 0.049189 Mean dependent var 2.331102<br />

Adjusted R-squared 0.048170 S.D. dependent var 199.4839<br />

S.E. <strong>of</strong> regression 194.6200 Akaike info criterion 13.38158<br />

Sum squared resid 70716237 Schwarz criterion 13.39046<br />

Log likelihood -12508.78 Hannan-Quinn criter. 13.38485<br />

F-statistic 48.29339 Durbin-Watson stat 2.000027<br />

Prob(F-statistic) 0.000000<br />

Dependent Variable: DSENSEX<br />

Method: Least Squares<br />

Date: 04/12/09 Time: 21:02<br />

Sample (adjusted): 3 1872<br />

Included observations: 1870 after adjustments<br />

Variable Coefficient Std. Error t-Statistic Prob.<br />

C 3.406072 4.333164 0.786047 0.4319<br />

DFTSE 0.940191 0.059551 15.78797 0.0000<br />

UHAT(-1) -0.043838 0.023128 -1.895469 0.0582<br />

R-squared 0.118822 Mean dependent var 2.331102<br />

Adjusted R-squared 0.117878 S.D. dependent var 199.4839<br />

S.E. <strong>of</strong> regression 187.3579 Akaike info criterion 13.30552<br />

Sum squared resid 65537286 Schwarz criterion 13.31440<br />

Log likelihood -12437.66 Hannan-Quinn criter. 13.30879<br />

F-statistic 125.8776 Durbin-Watson stat 2.000157<br />

Prob(F-statistic) 0.000000<br />

79


Dependent Variable: DSENSEX<br />

Method: Least Squares<br />

Date: 04/12/09 Time: 21:04<br />

Sample (adjusted): 3 1872<br />

Included observations: 1861 after adjustments<br />

Variable Coefficient Std. Error t-Statistic Prob.<br />

C 4.484725 4.175667 1.074014 0.2830<br />

DNKY 0.405624 0.019445 20.86040 0.0000<br />

UHAT(-1) -0.045133 0.023326 -1.934865 0.0532<br />

R-squared 0.189821 Mean dependent var 2.346539<br />

Adjusted R-squared 0.188949 S.D. dependent var 199.9605<br />

S.E. <strong>of</strong> regression 180.0811 Akaike info criterion 13.22630<br />

Sum squared resid 60253481 Schwarz criterion 13.23522<br />

Log likelihood -12304.07 Hannan-Quinn criter. 13.22959<br />

F-statistic 217.6606 Durbin-Watson stat 2.000942<br />

Prob(F-statistic) 0.000000<br />

Dependent Variable: DSENSEX<br />

Method: Least Squares<br />

Date: 04/12/09 Time: 21:05<br />

Sample (adjusted): 3 1872<br />

Included observations: 1870 after adjustments<br />

Variable Coefficient Std. Error t-Statistic Prob.<br />

C 2.677349 3.588203 0.746153 0.4557<br />

DHSI 0.402338 0.011516 34.93595 0.0000<br />

UHAT(-1) -0.003566 0.023142 -0.154082 0.8776<br />

R-squared 0.395618 Mean dependent var 2.331102<br />

Adjusted R-squared 0.394970 S.D. dependent var 199.4839<br />

S.E. <strong>of</strong> regression 155.1658 Akaike info criterion 12.92847<br />

Sum squared resid 44950709 Schwarz criterion 12.93735<br />

Log likelihood -12085.12 Hannan-Quinn criter. 12.93174<br />

F-statistic 611.0526 Durbin-Watson stat 2.002297<br />

Prob(F-statistic) 0.000000<br />

80


Dependent Variable: DSENSEX<br />

Method: Least Squares<br />

Date: 04/12/09 Time: 21:07<br />

Sample (adjusted): 3 1872<br />

Included observations: 1870 after adjustments<br />

Variable Coefficient Std. Error t-Statistic Prob.<br />

C 2.076601 4.408424 0.471053 0.6377<br />

DSHCOMP 1.121792 0.083986 13.35682 0.0000<br />

UHAT(-1) -0.005689 0.023260 -0.244586 0.8068<br />

R-squared 0.087739 Mean dependent var 2.331102<br />

Adjusted R-squared 0.086761 S.D. dependent var 199.4839<br />

S.E. <strong>of</strong> regression 190.6338 Akaike info criterion 13.34019<br />

Sum squared resid 67849124 Schwarz criterion 13.34907<br />

Log likelihood -12470.08 Hannan-Quinn criter. 13.34346<br />

F-statistic 89.78122 Durbin-Watson stat 1.999265<br />

Prob(F-statistic) 0.000000<br />

Dependent Variable: DSENSEX<br />

Method: Least Squares<br />

Date: 04/12/09 Time: 21:08<br />

Sample (adjusted): 3 1872<br />

Included observations: 1870 after adjustments<br />

Variable Coefficient Std. Error t-Statistic Prob.<br />

C 2.094906 4.475033 0.468132 0.6397<br />

DSZCOMP 3.077211 0.284053 10.83322 0.0000<br />

UHAT(-1) 0.014744 0.023190 0.635800 0.5250<br />

R-squared 0.059968 Mean dependent var 2.331102<br />

Adjusted R-squared 0.058961 S.D. dependent var 199.4839<br />

S.E. <strong>of</strong> regression 193.5137 Akaike info criterion 13.37018<br />

Sum squared resid 69914562 Schwarz criterion 13.37905<br />

Log likelihood -12498.11 Hannan-Quinn criter. 13.37345<br />

F-statistic 59.55112 Durbin-Watson stat 1.999819<br />

Prob(F-statistic) 0.000000<br />

81


Dependent Variable: DNIFTY<br />

Method: Least Squares<br />

Date: 04/12/09 Time: 21:10<br />

Sample (adjusted): 3 1872<br />

Included observations: 1870 after adjustments<br />

Variable Coefficient Std. Error t-Statistic Prob.<br />

C 0.856726 1.366313 0.627035 0.5307<br />

DDJIA 0.089780 0.009804 9.157011 0.0000<br />

UHAT(-1) -0.049278 0.023117 -2.131731 0.0332<br />

R-squared 0.045562 Mean dependent var 0.739947<br />

Adjusted R-squared 0.044539 S.D. dependent var 60.44290<br />

S.E. <strong>of</strong> regression 59.08153 Akaike info criterion 10.99732<br />

Sum squared resid 6517001. Schwarz criterion 11.00619<br />

Log likelihood -10279.49 Hannan-Quinn criter. 11.00059<br />

F-statistic 44.56213 Durbin-Watson stat 1.998830<br />

Prob(F-statistic) 0.000000<br />

Dependent Variable: DNIFTY<br />

Method: Least Squares<br />

Date: 04/12/09 Time: 21:12<br />

Sample (adjusted): 3 1872<br />

Included observations: 1870 after adjustments<br />

Variable Coefficient Std. Error t-Statistic Prob.<br />

C 1.054125 1.317246 0.800249 0.4237<br />

DFTSE 0.275259 0.018103 15.20487 0.0000<br />

UHAT(-1) -0.067185 0.023099 -2.908612 0.0037<br />

R-squared 0.113024 Mean dependent var 0.739947<br />

Adjusted R-squared 0.112074 S.D. dependent var 60.44290<br />

S.E. <strong>of</strong> regression 56.95524 Akaike info criterion 10.92401<br />

Sum squared resid 6056361. Schwarz criterion 10.93289<br />

Log likelihood -10210.95 Hannan-Quinn criter. 10.92728<br />

F-statistic 118.9525 Durbin-Watson stat 1.998875<br />

Prob(F-statistic) 0.000000<br />

82


Dependent Variable: DNIFTY<br />

Method: Least Squares<br />

Date: 04/12/09 Time: 21:13<br />

Sample (adjusted): 3 1872<br />

Included observations: 1861 after adjustments<br />

Variable Coefficient Std. Error t-Statistic Prob.<br />

C 1.383163 1.267851 1.090951 0.2754<br />

DNKY 0.121598 0.005897 20.62171 0.0000<br />

UHAT(-1) -0.064854 0.023272 -2.786778 0.0054<br />

R-squared 0.186434 Mean dependent var 0.742826<br />

Adjusted R-squared 0.185558 S.D. dependent var 60.58718<br />

S.E. <strong>of</strong> regression 54.67777 Akaike info criterion 10.84240<br />

Sum squared resid 5554786. Schwarz criterion 10.85132<br />

Log likelihood -10085.86 Hannan-Quinn criter. 10.84569<br />

F-statistic 212.8859 Durbin-Watson stat 1.999403<br />

Prob(F-statistic) 0.000000<br />

Dependent Variable: DNIFTY<br />

Method: Least Squares<br />

Date: 04/12/09 Time: 21:15<br />

Sample (adjusted): 3 1872<br />

Included observations: 1870 after adjustments<br />

Variable Coefficient Std. Error t-Statistic Prob.<br />

C 0.845340 1.081297 0.781783 0.4344<br />

DHSI 0.122915 0.003468 35.44006 0.0000<br />

UHAT(-1) -0.014138 0.023126 -0.611345 0.5410<br />

R-squared 0.402178 Mean dependent var 0.739947<br />

Adjusted R-squared 0.401537 S.D. dependent var 60.44290<br />

S.E. <strong>of</strong> regression 46.75885 Akaike info criterion 10.52949<br />

Sum squared resid 4081991. Schwarz criterion 10.53836<br />

Log likelihood -9842.071 Hannan-Quinn criter. 10.53276<br />

F-statistic 628.0008 Durbin-Watson stat 2.002731<br />

Prob(F-statistic) 0.000000<br />

83


Dependent Variable: DNIFTY<br />

Method: Least Squares<br />

Date: 04/12/09 Time: 21:17<br />

Sample (adjusted): 3 1872<br />

Included observations: 1870 after adjustments<br />

Variable Coefficient Std. Error t-Statistic Prob.<br />

C 0.656968 1.327095 0.495042 0.6206<br />

DSHCOMP 0.362615 0.025246 14.36319 0.0000<br />

UHAT(-1) -0.026996 0.023218 -1.162722 0.2451<br />

R-squared 0.099504 Mean dependent var 0.739947<br />

Adjusted R-squared 0.098539 S.D. dependent var 60.44290<br />

S.E. <strong>of</strong> regression 57.38769 Akaike info criterion 10.93914<br />

Sum squared resid 6148678. Schwarz criterion 10.94802<br />

Log likelihood -10225.10 Hannan-Quinn criter. 10.94241<br />

F-statistic 103.1508 Durbin-Watson stat 1.998251<br />

Prob(F-statistic) 0.000000<br />

Dependent Variable: DNIFTY<br />

Method: Least Squares<br />

Date: 04/12/09 Time: 21:19<br />

Sample (adjusted): 3 1872<br />

Included observations: 1870 after adjustments<br />

Variable Coefficient Std. Error t-Statistic Prob.<br />

C 0.663046 1.350626 0.490918 0.6235<br />

DSZCOMP 0.993610 0.085652 11.60057 0.0000<br />

UHAT(-1) -0.004182 0.023171 -0.180502 0.8568<br />

R-squared 0.067292 Mean dependent var 0.739947<br />

Adjusted R-squared 0.066293 S.D. dependent var 60.44290<br />

S.E. <strong>of</strong> regression 58.40508 Akaike info criterion 10.97429<br />

Sum squared resid 6368624. Schwarz criterion 10.98316<br />

Log likelihood -10257.96 Hannan-Quinn criter. 10.97756<br />

F-statistic 67.34913 Durbin-Watson stat 1.999138<br />

Prob(F-statistic) 0.000000<br />

84

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