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Contagion effect of greece debt crisis on europe
1. Economics 2012
Newgate Solutions
Contagion Effect of Greek Debt Crisis
Contagion effect of Greek debt crisis Page 1
2. Economics 2012
Table of Contents
1.Introduction ............................................................................................................................................... 6
1.1 Greek Debt Crisis.............................................................................................................................................. 6
1.2 Trade in Euro Region........................................................................................................................................ 6
1.3 Previous Observations ..................................................................................................................................... 6
2. Methodology ............................................................................................................................................. 8
2.1 Research Framework ...................................................................................................................................... 8
2.2 Type of Research.............................................................................................................................................. 9
2.3 Primary scales used in SPSS analysis................................................................................................................ 9
2.4 Analysis tool used ............................................................................................................................................ 9
2.4.1.VAR Analysis.............................................................................................................................................. 9
2.4.2 Linear Regression Analysis ...................................................................................................................... 10
Names for X and Y ............................................................................................................................................ 11
2.4.3.Correlation Analysis ................................................................................................................................ 13
2.4.4.Descriptive statistics ............................................................................................................................... 14
2.4.5.Graphical Analysis ................................................................................................................................... 15
2.5 Software package/ tools used........................................................................................................................ 15
3. Sources of Data........................................................................................................................................ 16
3.1 Secondary data: ............................................................................................................................................. 16
3.2 Nature of Sampling ....................................................................................................................................... 16
Probability Sampling: ....................................................................................................................................... 16
3.3 Sampling Type ................................................................................................................................................ 16
Fixed Sampling: ................................................................................................................................................ 16
3.4 Sample Size .................................................................................................................................................... 16
3.5 Target Sample ................................................................................................................................................ 17
3.6 Data Collection Methods ............................................................................................................................... 17
Stage:1 ............................................................................................................................................................. 17
Stage:2 ............................................................................................................................................................. 17
Stage:3 ............................................................................................................................................................. 17
3.7 Data Collected and Sources ........................................................................................................................... 17
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Table of Contents
4. Analysis and Results ................................................................................................................................ 18
4.1 Focus of analysis ............................................................................................................................................ 18
4.2 Analysis of Data set-1..................................................................................................................................... 18
4.2.1 Multiple Regression Analysis .................................................................................................................. 19
4.2.2 Results of regression analysis ................................................................................................................ 23
4.2.3 Correlation Analysis .................................................................................................................................... 24
4.2.4 Results of correlation analysis ................................................................................................................ 26
4.2.5 Descriptive Statistical analysis .................................................................................................................... 26
4.2.6 Results of Descriptive Statistics .............................................................................................................. 27
4.2.7 VAR ( Vector autoregressive regression Analysis ) ................................................................................. 27
4.3 Government Debt to GDP .............................................................................................................................. 29
4.4 Analysis of Data set- II.................................................................................................................................... 29
4.4.1 Multiple Regression Analysis .................................................................................................................. 30
Variables Entered/Removed(b) ....................................................................................................................... 30
4.4.2 Results of regression analysis ................................................................................................................. 34
4.4.3 Correlation Analysis ................................................................................................................................ 35
4.4.4 Results of correlation analysis ............................................................................................................... 35
4.4.5 Descriptive Statistics for Debt to GDP. ................................................................................................... 36
4.4.6 Results of Descriptive Statistics .............................................................................................................. 36
4.4.7 Country wise Correlation Coefficient trend ............................................................................................ 38
5. Key Observations ..................................................................................................................................... 39
5.1 Observations and Findings ............................................................................................................................. 39
6. Conclusion ............................................................................................................................................... 40
7. Appendix - 1 ............................................................................................................................................ 41
8. Appendix - 2 ............................................................................................................................................ 42
9.Glossary ................................................................................................................................................... 43
10. References............................................................................................................................................. 46
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List of Tables
Table No Title Page No
Table 2.1 Regression X-Y table 11
Table 2.2 Software package/tools used 15
Table 4.1 General government net debt in Billions (1996-2004) 18
Table 4.2 General government net debt in Billions (2005-2012) 19
Table 4.3 Spss Output : Variable Entered 20
Table 4.4 Spss Output : Model Summary 20
Table 4.5 Spss Output: Annova 21
Table 4.6 Spss Output: Coefficients 21
Table 4.7 Spss Output: Correlation matrix 24,25
Table 4.8 Spss Output: Descriptive Statistics 27
Table 4.9 Forecasted Govt net Debt value ( 2012 - 2017 ) 29
Table 4.10 Government Debt to GDP 29
Table 4.11 Spss Output : Variable Entered 30
Table 4.12 Spss Output: Annova 30
Table 4.13 Spss Output: Coefficients 31
Table 4.14 Spss Output: Excluded variables 31
Table 4.15 Excel Spreadsheet Output : Correlation Matrix 34
Table 4.16 Spss Output: Descriptive Statistics 35
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List of Figures/Charts
Chart No Title Page No
Figure 2.1 Research Frame work 8
Chart 1.1 Euro Area Sovereign Bond Yield 7
Chart 2.1 VAR Analysis example 10
Chart 2.2 Regression Analysis Example 12
Chart 2.3 Correlation Analysis Example 13
Chart 4.1 Partial Regression Plot : Greece- Belgium 22
Chart 4.2 Partial Regression Plot : Greece- Italy 22
Chart 4.3 Partial Regression Plot : Greece- Netherland 22
Chart 4.4 Partial Regression Plot : Greece- Portugal 22
Chart 4.5 Partial Regression Plot : Greece- Spain 22
Chart 4.6 Partial Regression Plot : Greece- Finland 22
Chart 4.7 VAR Analysis 28
Chart 4.8 Partial Regression Plot : Greece- Germany 32
Chart 4.9 Partial Regression Plot : Greece- Netherland 32
Chart 4.10 Partial Regression Plot : Greece- Portugal 32
Chart 4.11 Partial Regression Plot : Greece-Spain 32
Chart 4.12 VAR Analysis 36
Chart 4.13 Country wise correlation coefficients graph 37
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1.Introduction
1.1 Greek Debt Crisis
Euro debt crisis is currently one of the major financial crisisthat has affected entire
globe.Euro debt crisis initially started in Greece when government borrowings went upwith
the inability to repay the debt amount leading to severe debt crisis in Greece. As of now
Greece is having the highest debt to GDP ratio in Europe and second in globe. But
gradually within a short span Greece debt crisis have passed away its financial
shockwaves to its neighboring countries that have led to economicslowdown in entire
Eurozone. This crisis had impacted globally.
This study reveals that other euro countries are also affected by Greek debt crisis
andhence it is contagion.
1.2 Trade in Euro Region
The nature of trade in Euro countries makes it more vulnerable to global crisis when
one/few countries undergo financial instability. The fiscal,monetary and forex exchange
policy are standardized over entire euro area and regulated uniquely so that the whole
Eurozone is benefitedout of the trade but when the conditions are adverse, again the same
Eurozone is deeply affected.The complex chain of commercial banks and government
lending’s influences one country to lend other and again borrow it back from them is a
cyclic process leading to cob web network of government transaction in debt and
government bonds. When one country would undergo a crisis , than this cycle breaks and
due to the robust network of such transactions, several banks gets affected further affecting
the financial stability of central government.
1.3 Previous Observations
A financial research done concluded that that Greece debt crisis have infected other
countries by negatively influencing the market. The research suggested that 4 out 6
countries observed, Portugal,Spain,Italy and Belgium were contagionto Greece economy.
Also it mentioned that countries like Portugal and Spain were affected by lower credit
ratings made by credit rating agencies.However this research is being concluded through
data available upto 2010.
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Chart 1.1
In case of our research we too had similar conclusion, however we have included 10
countries in our sample for close observation with data available till 2012. Also future
scenarios have been forecasted using standard statistical tools.
References : Sabastian Misso,Sabastian Watzka, (Aug 2011), “Financial Contagion and
European Debt Crisis",Ludwig Maximilian - University of Munich, pp.2-4
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2.Methodology
2.1 Research Framework
Figure:2.1
Contagion effect of Greek Debt Crisis
Problem Definition
1. To identify whether Euro Economy is contagion to Greek Debt
crisis or not
2. Which countries in Euro Zone are most likely to be effected
by Greek debt crisis?
Research Objectives
3. To design a cause effect relationship/X-Y/ statistical
equation to prove relationship betweenGreek Debt
CrisisandDebt crisis in Euro countries.
Research Design Causative Research: How Greek Debt crisis will affect
Economy of other countries.
Secondary Data from Journals & websites
Source of Data
Online Journals and review of literature
Data Collection Government & IMF Financial data
Data Analysis 1. VAR Analysis
2. Linear Regression Analysis
(Primary)
3. Correlation Analysis
4. Descriptive statistics
5. Graphical Analysis
Report
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2.2 Type of Research
Causal Research:It is done to establish a cause and effect relationship between Greek Debt
crisis and its impact on debt crisis of other economy.
2.3 Primary scales used in SPSS analysis
1. Nominal Scale: This serves only as labels or tags for identifying and classifying objects.
In this research,name of countries are part of nominal scale.
2. Ratio Scale : Numerically equal distances on the scale represent equal values in the
characteristic being measured. In this research, Government net GDP andGovernment
Debt to GDP ratio is being taken in ratio scale.
2.4 Analysis tool used
2.4.1.VAR Analysis
Vector auto regression (VAR) is a statistical model used to capture the linear
interdependencies among multiple time series. VAR models generalizes the univariate auto
regression (AR) models. All the variables in a VAR are treated symmetrically; each variable
has an equation explaining its evolution based on its own lags and the lags of all the other
variables in the model.
A VAR model describes the evolution of a set of k variables (called endogenous
variables) over the same sample period (t = 1, ..., T) as a linear function of only their past
evolution. The variables are collected in a k × 1 vector yt, which has as the ith element yi,t the
time t observation of variable yi. For example, if the ith variable is GDP, then yi,t is the value of
GDP at t.
A (reduced) p-th order VAR, denoted VAR(p), is
2.4.1.1 Multivariate Time Series Data
Often, the first step in creating a multiple time series model is to obtain data. There are two
types of multiple time series data:
Response data. Response data corresponds to yt in the multiple time series models
defined in Types of VAR Models.
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Exogenous data. Exogenous data corresponds to Xt in the multiple time series models
defined in Types of VAR Models.
Chart 2.1
2.4.1.2 VAR Forecasting
When models with parameters are known or can be estimated), it possible to examine the
predictions of the models.
The main methods of forecasting are:
Generating forecasts with error bounds
Generating simulations
Generating sample paths
These functions base their forecasts on a model specification and initial data. The functions
differ in their innovations processes:
The error bounds given by transforms ofvgxpred error bounds are not valid bounds. In
contrast, the error bounds given by the statistics of transformed simulations are valid.
Forecasting with vgxpred. vgxpred enables to generate forecasts with error
estimates. vgxpred requires:
2.4.2 Linear Regression Analysis
In statistics, regression analysis includes any techniques for modeling and analyzing several
variables, when the focus is on the relationship between a dependent variable and one or
more independent variables. More specifically, regression analysis helps understand how the
typical value of the dependent variable changes when any one of the independent variables is
varied, while the other independent variables are held fixed.
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Most commonly, regression analysis estimates the conditional expectation of the dependent
variable given the independent variables — that is, the average value of the dependent
variable when the independent variables are held fixed. Less commonly, the focus is on a
quantile, or other location parameter of the conditional distribution of the dependent variable
given the independent variables.
In all cases, the estimation target is a function of the independent variables called the
regression function. In regression analysis, it is also of interest to characterize the variation of
the dependent variable around the regression function, which can be described by a probability
distribution.
Regression is a generic term for all methods attempting to fit a model to observed data
in order to quantify the relationship between two groups of variables. The fitted model may
then be used either to merely describe the relationship between the two groups of variables, or
to predict new values.
The two data matrices involved in regression are usually denoted X and Y, and the
purpose of regression is to build a model Y = f(X). Such a model tries to explain, or predict, the
variations in the Y-variable(s) from the variations in the X-variable(s). The link between X and
Y is achieved through a common set of samples for which both X- and Y-values have been
collected.
Names for X and Y
The X- and Y-variables can be denoted with a variety of terms, according to the particular
context (or culture). The most common ones are listed in the table below:
Usual names for X- and Y-variables.
Table 2.1
Context X Y
General Predictors Responses
Multiple Linear Regression Independent Dependent
(MLR) Variables Variables
Factors, Design
Designed Data Responses
Variables
Spectroscopy Spectra Constituents
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Dependent variable : Gr , Debt crisis at Greece
Independent variable : F(X), Factors influenced by Greece debt crisis
Y = F(X) + C
Where is C is constant value
Chart 2.2
Once a regression model has been constructed, it may be important to confirm the goodness
of fit of the model and the statistical significance of the estimated parameters. Commonly used
checks of goodness of fit include the R-squared, analyses of the pattern of residuals and
hypothesis testing. Statistical significance can be checked by an F-test of the overall fit,
followed by t-tests of individual parameters.
Interpretations of these diagnostic tests rest heavily on the model assumptions.
Although examination of the residuals can be used to invalidate a model, the results of a t-
test or F-test are sometimes more difficult to interpret if the model's assumptions are violated.
With relatively large samples, however, a central limit theorem can be invoked such that
hypothesis testing may proceed using asymptotic approximations.
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2.4.3.Correlation Analysis
A correlation function is the correlation between random variables at two different points in
space or time, usually as a function of the spatial or temporal distance between the points. The
main result of a correlation is called the correlation coefficient (or "r"). It ranges from -1.0 to
+1.0. The closer r is to +1 or -1, the more closely the two variables are related. If r is close to 0,
it means there is no relationship between the variables. If r is positive, it means that as one
variable gets larger the other gets larger. If r is negative it means that as one gets larger, the
other gets smaller (often called an "inverse" correlation).
While correlation coefficients are normally reported as r = (a value between -1 and +1),
squaring them makes then easier to understand. The square of the coefficient (or r square) is
equal to the percent of the variation in one variable that is related to the variation in the other.
After squaring r, ignore the decimal point. An r of .5 means 25% of the variation is related (.5
squared =.25). An r value of .7 means 49% of the variance is related (.7 squared = .49).
A correlation report can also show a second result of each test - statistical significance.
In this case, the significance level will tell you how likely it is that the correlations reported may
be due to chance in the form of random sampling error. If you are working with small sample
sizes, choose a report format that includes the significance level. This format also reports the
sample size.
The Pearson correlation technique works best with linear relationships: as one variable
gets larger, the other gets larger (or smaller) in direct proportion. It does not work well with
curvilinear relationships (in which the relationship does not follow a straight line). They are
related, but the relationship doesn't follow a straight line.
Chart 2.3
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2.4.4. Descriptive statistics
Descriptive statistics, quantitatively describes the main features of a collection of data like
central tendencies, Mean, Median, Mode and deviations like standard deviation, variance,
standard error. Descriptive statistics is the discipline of quantitatively describing the main
features of a collection of data.
2.4.4.1 Univariate analysis
Univariate analysis involves describing the distribution of a single variable, including its central
tendency (including the mean, median, and mode) and dispersion (including
the range and quantilesof the data-set, and measures of spread such as
the variance and standard deviation). The shape of the distribution may also be described via
indices such as skewness and kurtosis. Characteristics of a variable's distribution may also be
depicted in graphical or tabular format, including histograms and stem-and-leaf plots.
Mean
The most common expression for the mean of a statistical distribution with a discrete random
variable is the mathematical average of all the terms. To calculate it, add up the values of all
the terms and then divide by the number of terms.
This expression is also called the arithmetic mean. There are other expressions for the mean
of a finite set of terms but these forms are rarely used in statistics. The mean of a statistical
distribution with a continuous random variable, also called the expected value, is obtained by
integrating the product of the variable with its probability as defined by the distribution.
Median
The median of a distribution with a discrete random variable depends on whether the number
of terms in the distribution is even or odd. If the number of terms is odd, then the median is the
value of the term in the middle. This is the value such that the number of terms having values
greater than or equal to it is the same as the number of terms having values less than or equal
to it. If the number of terms is even, then the median is the average of the two terms in the
middle, such that the number of terms having values greater than or equal to it is the same as
the number of terms having values less than or equal to it. The median of a distribution with a
continuous random variable is the value m such that the probability is at least 1/2 (50%) that a
randomly chosen point on the function will be less than or equal to m, and the probability is at
least 1/2 that a randomly chosen point on the function will be greater than or equal to m.
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Mode
The mode of a distribution with a discrete random variable is the value of the term that occurs
the most often. It is not uncommon for a distribution with a discrete random variable to have
more than one mode, especially if there are not many terms. This happens when two or more
terms occur with equal frequency, and more often than any of the others. A distribution with
two modes is called bimodal. A distribution with three modes is called trimodal. The mode of a
distribution with a continuous random variable is the maximum value of the function. As with
discrete distributions, there may be more than one mode.
Range
The range of a distribution with a discrete random variable is the difference between the
maximum value and the minimum value.
For a distribution with a continuous random variable, the range is the difference between the
two extreme points on the distribution curve, where the value of the function falls to zero. For
any value outside the range of a distribution, the value of the function is equal to 0
2.4.5.Graphical Analysis
It gives graphical chart or plot of summary data in form of bar chart, pie chart, scatter diagram,
linear curve chart .
2.5 Software package/ tools used
Table: 2.2
SOFTWARE TOOL ANALYSIS TOOL
Correlation, Regression, Descriptive statistics, Central
IBM SPSS STATISTICS V.14
Tendencies, Plotting charts, Plotting Graphs
VAR analysis, Correlation, Forecasting, Percentage calculation,
Microsoft Excel V.2010
Ratios, Graphical Analysis
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3. Sources of Data
3.1 Secondary data:
Secondary research such as website search was done for to get an idea about debt
crisis at various Euro countries including Greece
Online journals, review literatures were used to know the opinions and results of other
research done in similar field or very close to it.
Data were collected from government bodies recognized in the same industry.
3.2 Nature of Sampling
Probability Sampling:
Nature of sampling used in this research is probability sampling in which each
population element has a known and equal chance of being included in the sample.
Any probability ratio can be calculated keeping this population e in denominator
3.3 Sampling Type
Fixed Sampling:
This is a type of sampling in which samples are chosen pre decided from the entire
pool of population.
Each possible sample of a given size (n) has a known and equal probability of being
the sample actually selected.
3.4 Sample Size
The analysis has a sample size of 10, where the samples are taken from10 selective countries
from Euro Area that have high chances of being contagion to Greek Debt crisis.
Sample Size, N = 10
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3.5 Target Sample
The countries that are selected for observation are expected to be contagion to Greek debt
crisis concluded after undergoing a background research work through review of literature.
1. Austria, 2. Belgium,3.Finland, 4.France,5.Germany,
6. Greece, 7. Italy,8. Portugal, 9.Netherland, 10. Spain
3.6 Data Collection Methods
Stage:1 To undergo contagion effect on eurozone it was important to collect data suggested
by proven studies. Online Journals were used to make a note of those selected countries, that
were proven to have a contagion relationship with debt crisis at Greece.
Stage:2 Once those countries were identified, relevant data on annual government net debt
crisis of each of those countries were gathered from reliable secondary resources as
mentioned below. Since government net debt were not sufficient and Debt to GDP ratio was an
important concern. The same were collected from reliable resources.
Stage:3 To cross check the authenticity of data, the collected data were randomly tested to
see if it matched with the data provided by other sources.
3.7 Data Collected and Sources
Data Set-1
11 years data on “Government Net Debt” were collected for each of the targeted country
from the year 2000-2011.
The data were collected from International Monetary Fund ( IMF) official website.
Further, IMF approves andquotes the name of the government/regulatory body for a
respective country from where the data has been referred to produce the above data.
Data Set-2
5 years data on “Government Debt to GDP” were collected for each of the targeted
country from the year 2007-2011.
The data were collected from TradingEconomics official website which is globally
recognized for providing reliable statistics all around the world with latest available data
TradingEconomics collects data from authorized government institutions,
annually/quarterly declared fiscal resultsand central banks to collect the data.
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4. Analysis and Results
4.1 Focus of analysis
Our prime focus of analysis will be to identify the contagion effect of Greek debt crisis in euro
countries like Austria, Belgium, Finland, France, Germany, Italy, Netherland, Portugaland
Spain by establishing a relationship among them.
4.2Analysis of Data set-1
Table : 4.1
General government net debt in Billions
( Unit in respective National Currency) 1996-2004
1996 1997 1998 1999 2000 2001 2002 2003 2004
Country
105.93
Austria 90.014 84.585 85.735 90.37 90.01 93.833 95.65 96.863
2
245.79 247.61 247.55 245.8 246.01 246.50 250.16 243.53
Belgium 248.935
8 6 1 41 4 9 1 6
- -
- - - - - -
Finland 101.22 61.49 -55.947
39.571 47.809 41.102 44.085 44.987 71.068
4 9
France 621.1 655.7 689.8 710.9 740.4 767.4 819.6 901.1 971.2
772.48 817.02 849.39 876.9 841.97 890.10 1,042.8 1,115.
Germany 955.4
4 3 3 63 4 6 5 94
93.64 105.48 118.83 133.86 183.12
Greece 65.504 73.791 83.126 167.724
2 8 2 5 3
1,076. 1,090. 1,104.3 1,097. 1,115. 1,161. 1,162. 1,186.6 1,230.
Italy
20 20 8 76 68 11 59 2 58
Netherland 124.03 120.06 101.5 103.90 108.79 116.84 137.96
122.09 128.219
s 6 8 82 9 4 2 3
49.72
Portugal 54.259 47.446 47.297 53.31 62.221 67.434 73.25 79.299
2
284.65 301.68 316.18 317.35 324.06 321.13 324.91
Spain 309.53 323.935
4 4 8 2 3 5 4
Sources: IMF data, April 2012
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Table : 4.2
General government net debt in Billions
( Unit in respective National Currency) 2005-2011
Country 2005 2006 2007 2008 2009 2010 2011
Austria 108.86 111.549
111.982 118.802 135.732 148.916 158.065
Belgium 248.705 245.996
245.541 254.249 271.384 284.385 307.108
- - - -
Finland -92.24 -115.08 -96.841
130.415 108.271 116.242 114.705
France 1,043.60 1,072.60 1,123.60 1,203.80 1,360.00 1,478.60 1,604.90
Germany 1,189.51 1,227.10 1,223.27 1,236.82 1,345.10 1,406.90 1,441.26
Greece 195.387 224.204 239.364 262.318 298.706 328.588 355.78
Italy 1,276.98 1,333.72 1,350.48 1,398.43 1,476.14 1,538.26 1,573.30
Netherlands 133.951 132.164 123.687 122.566 131.786 161.858 192.033
Portugal 89.092 94.194 107.785 115.85 132.833 153.973 172.33
Spain 316.888 302.108 281.191 335.048 445.333 522.401 611.265
Sources: IMF data, April 2012
4.2.1 Multiple Regression Analysis
Regression analysis includes techniques for modeling and analyzing several variables, when
the focus is on the relationship between a dependent variable and one or more independent
variables. More specifically, regression analysis helps one understand how the typical value
of the dependent variable changes when any one of the independent variables is varied, while
the other independent variables are held fixed.
4.2.1.1 Independent Variable
A: Government Net Debt of Austria
B: Government Net Debt of Belgium
Fi: Government Net Debt of Finland
Fr : Government Net Debt of France
Ge : Government Net Debt of Germany
I: Government Net Debt of Italy
N : Government Net Debt of Netherland
P : Government Net Debt of Portugal
S : Government Net Debt of Spain
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4.2.1.2Dependent variable
Gr: Government Net Debt of Austria
Sample : 2005- 2011 data provided by IMF
4.2.1.3 SPSS OUTPUT
Table:4.3
Variables Entered/Removed(b)
Variabl
es
Mod Variables Remov
el Entered ed Method
1 Finland,
Spain,
Netherland,
. Enter
Portugal,
Italy,
Belgium(a)
a Tolerance = .000 limits reached.
b Dependent Variable: Greece
Table:4.4
Model Summary(b)
Std. Error
Mod Adjusted of the
el R R Square R Square Estimate Change Statistics
R Square Sig. F
Change F Change df1 df2 Change
1 1.000(a) 1.000 . . 1.000 . 6 0 .
a Predictors: (Constant), Finland, Spain, Netherland, Portugal, Italy, Belgium
b Dependent Variable: Greece
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Table:4.5
ANOVA(b)
Mod Sum of Mean
el Squares df Square F Sig.
1 Regression 20247.3
6 3374.557 . .(a)
42
Residual .000 0 .
Total 20247.3
6
42
a Predictors: (Constant), Finland, Spain, Netherland, Portugal, Italy, Belgium
b Dependent Variable: Greece
Table:4.6
Coefficients(a)
Standardize
Unstandardized d 95% Confidence Interval
Coefficients Coefficients for B
Mod Std. Lower Upper
el B Error Beta t Sig. Bound Bound
1 (Constant
-714.616 .000 . . -714.616 -714.616
)
Belgium 1.450 .000 .586 . . 1.450 1.450
Italy .493 .000 .942 . . .493 .493
Netherlan
-.077 .000 -.034 . . -.077 -.077
d
Portugal .100 .000 .053 . . .100 .100
Spain -.253 .000 -.553 . . -.253 -.253
Finland -.017 .000 -.004 . . -.017 -.017
Austria .075 .000 -.037 . . -.075 -.075
France .396 .000 .047 . . .396 .396
Germany .402 .000 -.554 . . -.402 -.402
a Dependent Variable: Greece
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4.2.1.4 Statistical Interpretation :
R square value: R Square value = 1.0.which shows that the relationship is 100% accurate to
define the existing relationship between Debt Crisis at Greece (Ge) and debt crisis in other
countries like Austria(A), Belgium(B), Germany(Gr), France(Fr), Finland(Fi), Italy(I),
Netherland(N), Portugal(P) and Spain(S).T-test:The independent variable’s t-value is blank
in Spss output since R square value =1, which shows that the Greece debt crisis have a
greater impact on other euro countries. F-test Significance Level: All significant values are
blank showing close to 0, which means p = 0 < 0.05, hence all the independent variables
assumed are significant enough to support these analysis.
B value in output:Slopes of Fi,N,S are negatively relatedwhereas slopes A,B,Ge,Fr,I,P
are Positively related. Constant is negatively related
Multiple Regression linear Equations
Gr = C + F(X)
C = - 714.616
F(X) = 0.075 A + 1.45 B - 0.017 Fi + 0.396 Fr + 0.402 Ge + 0.493 I -0.077 N + P - 0.253 S
Gr = 0.075 A + 1.45 B - 0.017 Fi + 0.396 Fr + 0.402 Ge + 0.493 I - 0.077 N + P - 0.253 S -
714.616
4.2.2 Results of regression analysis
The debt crisis in Greece will have a negative impact on debt crisis of Netherland,
Spain and Finland which may turn the debt value drawn more towards the negative
value.Gr α 1/N,1/S,1/Fi
Higher the level of debt crisis occurs in Greece, it will be contagious to euro countries
like Belgium, Austria ,Italy, Germany France and Portugal and will impact there
economy.Gr α B,A,I,Ge,Fr,P
Debt crisis in Greece will have highest impact on Belgium ( around 1.5 times ), where
the adverse affect of shockwaves can generate even higher percentage of debt crisis in
Belgium than Greece itself.Some other countries which would get badly affected are
Italy , followed by Germany, France and Spain.
However Netherland,Finland and Austria will have very little impact caused due to
Greek debt crisis and will remain financial unaffected by such crisis.
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4.2.3 Correlation Analysis
A correlation function is the correlation between random variables at two different points
in space or time, usually as a function of the spatial or temporal distance between the
points. Correlation functions are a useful indicator of dependencies as a function of
distance in time or space, and they can be used to assess the distance required between
sample points for the values to be effectively uncorrelated. In addition, they can form the
basis of rules for interpolating values at points for which there are observations.
For random variables X(s) and X(t) at different points s and t of some space, the correlation
function is
4.2.3.1 Correlation Variable
A: Government Net Debt of Austria ,B: Government Net Debt of Belgium,Fi: Government Net
Debt of Finland,Fr : Government Net Debt of France ,Ge : Government Net Debt of
Germany,I: Government Net Debt of Italy,N : Government Net Debt of Netherland,
P : Government Net Debt of Portugal,S : Government Net Debt of Spain, Gr: Government
Net Debt of Austria
Sample : 2005- 2011 data provided by IMF
4.2.3.2 Correlation Matrix XPSS OUTPUT
Table:4.7
Correlations Matrix
Gree Austri Belgiu Franc Germa Netherl Portug Spai Finla
ce a m e ny Italy and al n nd
Pearson Greece
.99
Correlat 1.000 .976 .940 .989 .974 .781 .991 .937 -.285
8
ion
Austria .98
.976 1.000 .982 .995 .994 .866 .985 .988 -.202
0
Belgium .93
.940 .982 1.000 .977 .965 .924 .966 .995 -.135
8
France .98
.989 .995 .977 1.000 .986 .842 .996 .975 -.217
9
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4.2.3.4 Interpretation of correlation analysis.
All euro countries are strongly correlated with correlation coefficient value R > 0.75 and
significance value T < 0.05
4.2.4 Results of correlation analysis
The debt crisis in Greece were strongly correlated with Italy, followed by Portugal and
France showing that Greece debt crisis is much more contagious to these countries.
However Austria,Belgium, Germanyand Spain too have a significant impact caused by
Greece debt crisis.
Netherland is partially correlated, whereas statistically Finland is not having a very
strong impact caused by Greece as it is weekly correlated.
Finland is the only country in the sample that it least affected by euro crisis. Adverse
effect of euro countries on Finland can be tolerated to a large extent, thus avoiding
chances of financialinstability.
Greece debt crisis is a growing concern for all the Eurozone countries where chances
of countries like Austria,Belgium,France,Germany,Italy,Portugal and Spain is more
than 90% to be affected by economic slowdown caused due to debt crisis in Greece.
However Finland and Netherland seems to be much more stable and can tolerate a
turmoil caused due to deficit or government borrowing by Greece and other euro
countries.
4.2.5 Descriptive Statistical analysis
Descriptive statistics quantitatively describe the main features of a collection of data.
Descriptive statistics are distinguished from inferential statistics (or inductive statistics), in that
descriptive statistics aim to summarize a data set, rather than use the data to learn about the
population that the data are thought to represent.
Sample : 2005- 2011 data provided by IMF
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4.2.5.1 SPSS Output
Table 4.8
Descriptive Statistics
Std.
Minimu Maxim Deviatio Varianc
N Range m um Sum Mean n e
Statisti Statisti Std.
c Statistic Statistic c Statistic Statistic Error Statistic Statistic
Greece 272.049 21.95 58.0909 3374.5
7 160.39 195.39 355.78 1904.35
6 631 4 57
Austria 127.700 7.525 19.9110 396.44
7 49.21 108.86 158.07 893.91
9 66 3 9
Belgium 265.338 8.877 23.4866 551.62
7 61.57 245.54 307.11 1857.37
3 11 3 2
Finland -
4.862 12.8659 165.53
7 38.18 -130.42 -92.24 -773.79 110.542
85 0 1
0
France 1604.9 1269.58 81.62 215.951 46634.
7 561.30 1043.60 8887.10
0 57 193 34 981
Germany 1441.2 1295.70 38.01 100.572 10114.
7 251.75 1189.51 9069.96
6 86 276 32 791
Italy 1573.3 1421.04 41.92 110.926 12304.
7 296.32 1276.98 9947.31
0 43 614 13 606
Netherland 142.577 9.604 25.4106 645.70
7 69.47 122.57 192.03 998.05
9 33 6 2
Portugal 123.722 11.69 30.9514 957.99
7 83.24 89.09 172.33 866.06
4 856 9 5
Valid N
7
(listwise)
4.2.6 Results of Descriptive Statistics
The average debt crisis at Greek is around 272 billion over 2005-2012. It is to be noted that
Greece, Germany, France andItaly undergo higher fluctuation in debt values whereas debt has
been seen stable in Belgium, Finland,and Netherlandand Portugal.
4.2.7 VAR ( Vector autoregressive regression Analysis )
Vector autoregression (VAR) is a statistical model used to capture the linear
interdependencies among multiple time series. All the variables in a VAR are treated
symmetrically; each variable has an equation explaining its evolution based on its
own lags and the lags of all the other variables in the mode
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Chart 4.7
2500
2000
1500
Austria
Belgium
Govt Net Debt
Finland
France
1000 Germany
Greece
Italy
Netherlands
Portugal
500 Spain
0
2000 2002 2004 2006 2008 2010 2012 2014 2016 2018 2020
-500
Year
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Table:4.9 ( Forecasted value of Debt from 2012 – 2017)
Country 2012 2013 2014 2015 2016 2017
Austria 168.426 175.515 181.167 186.555 191.756 191.756
Belgium 317.98 326.345 331.398 333.342 334.614 334.864
- - - - -
Finland -110.24
111.875 109.512 109.077 109.242 110.005
France 1,715.32 1,798.26 1,865.32 1,915.00 1,942.10 1,949.65
Germany 1,431.77 1,453.24 1,464.88 1,502.36 1,540.66 1,579.98
Greece 332.355 339.421 334.098 331.058 327.285 322.708
Italy 1,606.87 1,629.88 1,655.53 1,678.27 1,699.78 1,719.01
Netherlands 219.605 250.291 280.639 306.911 328.901 346.132
Portugal 185.976 194.174 199.145 202.993 206.437 209.86
Spain 712.215 775.35 835.163 884.586 931.416 983.022
4.3 Government Debt to GDP
It is not always a good idea to conclude based on actual government net debt figures, but it is
much more important to understand how much debt is remaining to be paid over how much
revenue is generated by current economy. So a ratio of debt over GDP gives a clear idea in
percentage terms, that how much of amount is to be paid back over their gross revenue.
4.4 Analysis of Data set- II
Table 4.10 (Government debt to GDP )
Country 2007 2008 2009 2010 2011
Austria 60 63 69 71 72
Belgium 84 89 95 96 98
Finland 35 33 43 48 48
France 44 54 69 79 85
Germany 64 66 74 83 81
Greece 167 174 194 200 211
Italy 105.00 113.00 129.00 145.00 165.00
Netherlands 45 58 60 62 65
Portugal 103 105 116 118 120
Spain 36 40 53 61 68
Sources : Tradingeconomic.com ( 2008-2011) data
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4.4.1 Multiple Regression Analysis
4.4.1.1 Independent Variable
A: Government Debt of GDP in Austria
B: Government Debt of GDP in Belgium
Fi: Government Debt of GDP in Finland
Fr : Government Debt of GDP in of France
Ge : Government Debt of GDP in of Germany
I: Government Debt of GDP in of Italy
N : Government Debt of GDP in of Netherland
P : Government Debt of GDP in of Portugal
S : Government Debt of GDP in of Spain
4.4.1.2 Dependent variable
Gr: Government Net Debt of Austria
Sample : Tradeeconomic.com ( 2008-2011) data
Table 4.11
Variables Entered/Removed(b)
Mod Variables Variables
el Entered Removed Method
1 Spain,
Netherlan
d,
. Enter
Germany,
Portugal(
a)
a Tolerance = .000 limits reached.b Dependent Variable: Greece
Table 4.12
ANOVA(b)
Mod Sum of Mean
el Squares Df Square F Sig.
1 Regression 1338.80
4 334.700 . .(a)
0
Residual .000 0 .
Total 1338.80
4
0
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a Predictors: (Constant), Spain, Netherland, Germany, Portugal
b Dependent Variable: Greece
Table 4.13
Coefficients(a)
Standardize
Mod Unstandardized d 95% Confidence Interval
el Coefficients Coefficients t Sig. for B
Std. Lower Upper
B Error Beta Bound Bound
1 (Constant
64.378 .000 . . 64.378 64.378
)
Germany .541 .000 -.253 . . -.541 -.541
Netherlan
.147 .000 .062 . . .147 .147
d
Portugal .884 .000 .378 . . .884 .884
Spain 1.101 .000 .817 . . 1.101 1.101
a Dependent Variable: Greece
Table 4.14
Excluded Variables(b)
Collinearity Statistics
Mod Partial Toleranc Minimum
el Beta In t Sig. Correlation e VIF Tolerance
1 Austria .(a) . . . .000 . .000
Belgium .(a) . . . .000 . .000
Finland .(a) . . . .000 . .000
France .(a) . . . .000 . .000
Italy .(a) . . . .000 . .000
a Predictors in the Model: (Constant), Spain, Netherland, Germany, Portugal
b Dependent Variable: Greece
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Chart 4.10Chart 4.11
4.4.1.3 Interpretation of regression analysis
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R square value: R Square value = 1.0.which shows that the relationship is 100% accurate to
define the existing relationship between Debt Crisis of GDP in Greece (Ge) and debt crisis in
other countries like Austria(A), Belgium(B), Germany(Gr), France(Fr), Finland(Fi), Italy(I),
Netherland(N), Portugal(P) and Spain(S) .T-test:The independent variable’s t-value is
blank in Spss output since R square value =1, which shows that the Greece debt in GDP
crisis have a greater impact on other euro countries.
F-test Significance Level: All significant values are blank showing close to 0, that means p =
0 < 0.05,hence all the independent variables assumed are significant enough to support these
analysis.However A,B,Fi,Fr and I variables are excluded value in output: Slopes N,P,S,Gr
are Positively related. Constant is negatively related
Multiple Regression linear Equations
Gr = C + F(X)
C = 64.38
F(X) = 0.147 N + 0.884 P + 1.101 S + 0.541 Gr
Gr = 0.147 N + 0.884 P + 1.101 S + 0.541 Gr - 64.38
4.4.2 Results of regression analysis
The debt to GDP ratio in Greece has impact on debt to GDP ratio inNetherland, Spain,
Portugal and Germany.Gr α N,P,S,Gr
The debt crisis in Greece will be contagious to all the above mentioned four countries.
Debt to GDP ratio in Greece will have highest influence on Spain ,where the adverse effect
of shockwaves can generate equivalent percentage of debt to GDP crisis in Spain.Other
countries which would get badly affected are Portugal followed by Germany.
Netherland seems to be stable and unaffected.
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4.4.3 Correlation Analysis
Table : 4.15
Correlation Matrix Generated by Excel Spreadsheet
4.4.3.1 Interpretation of correlation analysis
All euro countries are strongly correlated with correlation coefficient value above R > 0.75
.
4.4.4 Results of correlation analysis
The debt crisis to GDP in Greece were strongly correlate with Spain followed by France and
Portugal. showing that Greece debt crisis is much more contagious to these countries.
In general all euro countries are very strongly correlated to each other.
Euro crisis inone country will be a growing concern for all other Eurozone
countries.Chances of countries like Austria, Belgium, France, Italy, Finland,Portugal and
Spain is more than 98% to be affected by economic slow down caused due to debt crisis in
Greece.
However Netherland seems to be little bit stable with crisis at Greece andwill have lesser
impact compared to other euro countries.
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4.4.5Descriptive Statistics for Debt to GDP.
Table 4.16
Descriptive Statistics
Std.
Minimu Maximu Deviatio Varianc
N Range m m Mean n e
Std.
Statistic Statistic Statistic Statistic Statistic Error Statistic Statistic
Austria 5 12.00 60.00 72.00 67.0000 2.34521 5.24404 27.500
Belgium 5 14.00 84.00 98.00 92.4000 2.58070 5.77062 33.300
Finland 5 15.00 33.00 48.00 41.4000 3.17175 7.09225 50.300
France 17.0792
5 41.00 44.00 85.00 66.2000 7.63806 291.700
3
Germany 5 19.00 64.00 83.00 73.6000 3.82884 8.56154 73.300
Greece 189.200 18.2948
5 44.00 167.00 211.00 8.18169 334.700
0 1
Italy 131.400 10.8517 24.2652
5 60.00 105.00 165.00 588.800
0 3 0
Netherland 5 20.00 45.00 65.00 58.0000 3.44964 7.71362 59.500
Portugal 112.400
5 17.00 103.00 120.00 3.50143 7.82943 61.300
0
Spain 13.5757
5 32.00 36.00 68.00 51.6000 6.07124 184.300
1
Valid N
5
(listwise)
4.4.6 Results of Descriptive Statistics
Within the Euro countries, Greece is having the highest debt crisis of 189.2 followed by Italy
( 131.4) and Portugal (112.4).
The debt crisis is very instable in case of Italy and France where chances of figure getting
fluctuated is at higher risk.Austria and Belgium have a very consistent debt to GDP over
period of time.
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Chart 4.12
250
200
150 Austria
Govt Debt to GDP
Belgium
Finland
France
Germany
Greece
100 Italy
Netherlands
Portugal
Spain
50
0
2006.5 2007 2007.5 2008 2008.5 2009 2009.5 2010 2010.5 2011 2011.5
Year
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4.4.7 Country wise Correlation Coefficient trend
Chart : 4.13
References : Sabastian Misso,Sabastian Watzka, (Aug 2011), “Financial Contagion and
European Debt Crisis",Ludwig Maximilian - University of Munich, pp.2-4
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5. Key Observations
5.1 ObservationsandFindings
1. All major euro countries under observation for this research are contagion to Greek
Debt crisis.
2. Spain,Belgium,Italy,Portugal and France are the countries that get affected worst by
such crisis.Chances of getting impacted are above 90%.
3. However Finlandand Netherland are the two countries that remain stable and very little
affected by debt crisis in Greece. Chances of getting affected for Finland are below
40%.
4. Finland is the country that is least affected by debt crisis by any other country in euro
zone.
5. Greece is the worst affected country in terms of debt with an average of 189 debt to
GDP followed by Italy,
Portugal andBelgium, as the research itself says that these are the countries that are
most vulnerable to Greece debt crisis.
6. Finland is under surplus of funds and is not running under any debt crisis.
7. Chances of Debt to GDP value of France and Italy varying over its average is higher
than any other countries and thus need to be updated on financialsituation in Greece.
8. Austria is a country that would fluctuate least over its average value when affected by a
debt crisis cause by
Greece.
9. The average debt crisis caused due to all 10 countries under observation, is 88.32% of
GDP with a standard deviation of 11.54.
10. 8Belgium,Portugal and Spain should closely observe the Greece market as the trend
analysis concludes a very similar pattern of rise and fall in these countries.
11. Euro countries are very much correlated to each other in terms of trade,growth and
financial stability.The correlation matrix shows that other than Finland all countries are
interrelated and vulnerable to each other’seconomy. One country getting affected can
slow down the economy over other country. The main reason behind this is the
governing body which is standardized over this region leading to standard financial
practices,fiscal and monetary policy and also the nature of consistent trade in between
these countries.
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6. Conclusion
Greece debt crisis is contagion in nature and can disturb the financial stability of euro countries
to a great extent especially in countries like Spain,Belgium,Portugal and Italy.
Thus it is matter of concern for common governing body to observe and evaluate the financial
stability of Eurozone, estimate the risk involved and devise a contingency plan in such a way
that when one country undergoes financial crisis, it is well informed beforehandanda backup
plan is ready to be executed to avoid these crisis getting contagion to neighboring countries.
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9.Glossary
*Analysis of Variance (ANOVA):
A statistical method establishing the existence of a difference between several sample means.
*Autocorrelation:
The same variable is observed over time. The observations produce different values which are correlated.
*Confidence Level:
A probability that is used to determine, with confidence, that the true population value is represented in the
statistical distribution.
*Correlation Analysis:
A statistical technique that helps in determining the strength of the relationship between variables.
*Dependent Variable:
A concept that's value changes as an independent variable changes. Statistics are used to
explain the strength of the relationship between the two variables. Can also be called a criterion variable.
*F-Test:
A statistical probability test measuring a calculated value’s ability to occur due to chance.
*Focus Group:
A marketing research technique for qualitative data that involves a small group of people (6-10) that share a
common set characteristics (demographics, attitudes, etc.) and participate in a discussion of predetermined topics
led by a moderator
*Independent Variable:
A variable that is controlled or manipulated by the researcher.
*Mean:
An average found by summing all observations then dividing the total number of observations.
*Multiple Regression Analysis:
Statistical procedure identifying the relationship between two or more independent variables in an effort to
identify patterns within the relationship.
*Nominal Scale:
A measurement scale identifying variable categories. For example, male/female, user/nonuser.
*Non-Probability Sample:
A sample of the population chosen by the investigator rather than by using probability to choose the participants.
By doing this, a true representative cross section of the population is foregone.
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*Population:
The entire set of subjects that an experiment is attempting to identify.
*Primary Research:
Research conducted in search of new data to solve a marketing information discrepancy.
*Probability Sample:
Each element in the population has a known nonzero probability of being selected for inclusion in a study. Also
called random sampling.
*Range:
The spread of data, from the lowest variable to the highest variable.
*Ratio Scale:
A response scale for a survey or questionnaire that categorizes responses ranking them from smallest to
largest and has a consistent range between each of the category choices.
*Reliability:
A consistent method that often yields the same results each time that it is measured.
*Sample:
A group that is selected to study as a representative of the true
*Sample Population:
The description of the characteristics that define a particular population.
*Sample Size:
Number of sample units to be included in the sample.
*Scale:
A technique used for participants to measure an object based on set characteristics. Scales are close-
ended questions that require one of the offered responses as the respondent’s answer.
*Secondary Research:
The analysis of research that had been collected at an earlier time (for reasons unrelated to the current
project) that can be applied to a study in progress.
*Standard Deviation:
A measure of dispersion that is found mathematically by the positive square root of the average squared
difference between the mean and the sample or population values.
*Standard Error:
The error between the mean and the actual value as defined by the standard deviation. Standard error
can also be found by taking the square root of the variance.
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*T-Test:
A statistically hypothesis test that is based on a single mean when the sample size is not large enough to
use the Z-test.
*Variable:
A quantity with an assigned value that may change during research.
*Variance:
Variance measures the dispersion of a variable about its mean.
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10. References
Referred Document:
Sabastian Misso,Sabastian Watzka, (Aug 2011), “Financial Contagion and European Debt
Crisis",Ludwig Maximilian - University of Munich, pp.2-4
Website Links:
DATA SET-I :www.imf.org/download)
DATA SET-2:http://www.tradingeconomics.com/government-debt-to-gdp-list-by-country
Statistical Data: http://www.mathstool.com/stats/
Glossary : http://www.marketresearchterms.com/xyz.php
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