Indian Rupee: Is it Really Unpredictable?
FIN 3560: Financial Markets and Instruments
“I pledge my honor that I neither received nor provided any
unauthorized assistance during the completion of this work.”
“The authors of this paper hereby give permission to Professor Michael
Goldstein to distribute this paper by hard copy, to put it on reserve at
Horn Library at Babson College, or to post a PDF version of this paper
on the Internet.”
Stephanie Boenawan
Connor Boyen
Aydarbek Kurbansho
Mirela Tadic
(Section 04)
December 4, 2013
1
Table of Contents
Executive Summary ……………………………………………………………………………. 2
Background ………………………………………………………………………………..…… 3
Regression Analysis ……………………………………………………………………………. 4
Variable Analysis ………………………………………………………………………………. 8
Exchange Rate Calculations …………………………………………………………………... 15
Conclusion ………………………………………………………………….…………………... 16
References ………………………………………………………………………………...……. 17
Exhibits ………………………………………………………………………...……………….. 19
2
Executive Summary
The paper opens with a history on the volatility of the Indian Rupee that was majorly driven by
inflation in 1966. Since 1966, the Indian Rupee has gone through some major policy changes that affect the
intrinsic value of the currency. The Indian Rupee was fixed to the US Dollar from 1966 until the crisis of
1991, and India was implementing strict protectionist policies with a huge current account deficit1. These
factors causes the Indian Rupee to be highly overvalued as the spread between nominal exchange rate and
real exchange rate is around 10.5 Rupee to a Dollar. The Indian Rupee devalued against the US Dollar from
4.79 Rupee to a Dollar in 1958 to 18.52 Rupee to a Dollar in 1991 and further depreciated to 62.39 Rupee to
a Dollar today2. After 1991, India changed into a floating exchange rate regime. This change has caused a
volatility problem to the exchange rate of the Indian Rupee. The source of the volatility problem is deeply
analyzed through a regression model that encompasses these variables from 1992 to 2012; total Gross
Domestic Product or GDP (in US$ bln.), public debt to GDP, inflation, nominal interest rate, current account,
and terms of trade.
Our regression model examined the correlation between the exchange rate of the Indian Rupee and
each of these six independent variables. The purpose of the model is to see if each variable has a statistically
significant effect towards the Indian Rupee. Also it eliminates such variables that might intuitively seem
contradictive such as inflation rate, which were perceived as the main problem to the fluctuation of the
Indian Rupee. In addition, the regression analysis provides a best subset of variables that gives the highest R2
or coefficient of determination value out of a 100% for predicting the changes in the Indian Rupee to the
Dollar.
The paper concludes with a result that shows a strong relationship exists between the exchange rate
of the Indian Rupee and GDP, public debt to GDP, nominal interest rate, current account deficit, and terms of
trade. Since changes in these five variables are statistically proven to be highly correlated to the changes in
the exchange rate of the Indian Rupee, it is recommended if policy makers in India would carefully consider
these five variables to maintain a more stable Rupee.
1 Jyoti P. "Indian Rupee, seen as Overvalued Against U.S. Dollar, Likely to Fall." Asian Wall Street Journal: 24. May
09 1997. ProQuest. Web. 4 Dec. 2013 . 2 Merchant, Minhaz. "Rupee Is Undervalued by 25%; Fair Value Would Be Rs 40/dollar." The Economic Times. N.p.,
n.d. Web. 28 Nov. 2013. <http://articles.economictimes.indiatimes.com/2012-03-10/news/31143096_1_convertibility-
Rupee-finance-minister>.
3
Background
History
The Rupee is one of the oldest forms of currency still used in the modern day world. However, it was
not until 1947 when India broke free of British control and began introducing their monetary policy. It took
ten years after the induction of the Rupee for a decimalization system to be put into place. After 1957, the
paisa was inducted into the system as one hundredth of a Rupee. Over the past 65 years the Rupee has
significantly depreciated in value compared to the US dollar. Originally, the ratio was 1:1 for the Indian
Rupee to the US dollar. After less than one year the ratio quickly changed to 1 US dollar to every 4.79
Rupees. There have been two major economic crises in India’s recent past that have helped create the
downward spiral of the Rupee’s value.
In 1966, India’s inflation caused its own goods to become more expensive than foreign goods and
therefore the amount of imports increased while deports decreased. The depletion of India’s foreign currency
reserves finally blocked foreign aid and subsequently the Rupee was devalued. The 1991 devaluation of the
Rupee was primarily because of India’s economic reform. During the eighties, made worse by the Gulf War,
India’s oil import bill grew, thus causing the country to have a balance of payments problem. The
government’s deficit rose in 1981 from 9 percent of the country’s GDP to 12.7 percent in early 1991. At
this point, the value of the Rupee declines drastically; the government began expanding the international
reserves and by the end of 1991, the Indian government depleted its foreign reserves and had to allow the
currency to sharply decrease in value.3
The 1991 devaluation was different than 1966 because the Indian government was trying to increase
trade with foreign powers which effectively devalued the Rupee. Similar to 1966, high inflation lowered the
amount of imports which caused trade deficits. India’s primary focus was to stabilize the value of the Rupee.
Indian currency is susceptible to economic altercations in other areas such as Bangladesh, Pakistan and
Nepal. One of the major reasons is because these countries have adopted the Rupee as currency for their
nations. Currently, one American dollar is worth roughly 62 Rupees. 4
Gold
India is known to be one of the biggest gold importers in the world. There are two major reasons for
this huge amount of gold import. The first one is the jewelry industry that is extremely profitable in India,
allowing for an existence of a $1.2 billion industry.5 The second cause is the unpredictable performance of
3 World Bank, 23 Aug. 1991. Web.
4 "Money Studies in India." N.p., n.d. Web. 1 Dec. 2013.<http://www.ccs.in/ccs india/policy/money/studies/wp0
028.pdf>. 5 Shivom, Seth. "Gold Exports in June Slump 70% in India." Gold News. Mineweb, 19 July 2013. Web. 3 Dec. 2013.
<http://www.mineweb.com/mineweb/content/en/mineweb-gold-news?oid=198286>.
4
the Indian currency. Gold is known to be a safe haven for investors and is one of the best choices to look into
during a currency unstable run.
However, increased imports hurt India’s current account deficit, putting more pressure on the
Rupee6. Even though it is great that the ability to possess gold will allow numerous investors to keep their
money safe away from the corrupted government issues, sudden spikes in the currency movement and other
“cataclysmic” factors, the high amount of gold imports keeps the Rupee weaker and the economic
development of India is slowing down.
Regression Analysis
The type of data collected for our regression was time-series. Please see Exhibit 1 for the regression
output from Minitab. We chose six factors which we believe affect the Rupee Exchange Rate and explain the
recent currency troubles India has been facing. All observations are collected over a time period from 1992-
2012. Time is an important dimension in a time series data, and our regressions on the six factors which
affect the Rupee are dependent across time. Number of observations in our regression is 20, and the
significance level is 5% (1.96 = critical value).
The six factors chosen and the data indicators used are as follows:
1. Political Stability & Economic Performance : Gross Domestic Product (GDP)
2. Public Debt: Public Debt/GDP
3. Inflation: Consumer Price Index
4. Interest Rates: Nominal Interest Rates
5. Current Account Deficit: Trade of Imports and Exports
6. Terms of Trade: Exports Prices/Import Prices
Our hypothesis for the regression is as follows:
Ho: Political Stability & Economic Performance, Public Debt, Inflation, Interest Rates, Current
Account Deficit, and Terms of Trade have no effect on the exchange rate of the Indian Rupee
H1: Political Stability & Economic Performance, Public Debt, Inflation, Interest Rates, Current
Account Deficit, and Terms of Trade do have an effect on the exchange rate of the Indian Rupee.
In determining whether or not the six factors affect the Indian Rupee Exchange Rate value, we will analyze
the critical value test and p-value test to test our assumptions and hypothesis. We will also analyze the
collinearity test and best subset test.
6 Canavan, Greg. "Why India Is Buying Gold." The Daily Reckoning Australia. Port Phillip Publishing, 28 June 2012.
Web. 03 Dec. 2013. <http://www.dailyreckoning.com.au/why-india-is-buying-gold/2012/06/28/>.
5
R2 & Adjusted R
2
The coefficient of determination (R2) presents how the data values of the model are organized. A
high R2
value shows that all the variables presented in the regression model fit a single straight line at a
higher succession rate7. Our model’s R
2 is equal to 92.9%. The high percentage means that the majority of
movements of a security are explained by movements in the index.
The adjusted coefficient of determination accounts all the variables added to the model. Otherwise, it
serves the same role as the regular coefficient of determination. Our model’s adjusted R2 is 89.6%, making
our model fairly precise.
We also looked at the number of variables that is appropriate to give us a regression model that has a
justifiable high R2 value by looking at the difference between R
2 and R
2 adjusted. The difference between R
2
and R2 adjusted is 3.3%, which is larger than the normal 2% difference according to goodness of the fit
hypothesis8 The difference of 3.3% tells us that we should not add more variables to the model.
T-Statistic
The T- statistic is a reference to the relationship between a single variable and a single predictor. It is
a statistical examination of two population means.9 The absolute value of the T-statistic is used to reject the
null hypothesis for the regression model if the absolute value of the T- statistic is higher than the critical
value. The absolute value is used due to the two-tailed nature of the statistical analysis.
|t| > 1.96* significant
*The T-Statistic will be analyzed for all six chosen factors following the same statistic rules as above
P-Value
The P value serves as an estimated probability to reject the null-hypothesis for the regression model.
The lower the P value, the lower the relevance of the null hypothesis of the variable in the regression
model10
. With a 5% significance level, we determined whether or not the p-value for the regression is
significant by using the following statistics rule:
P-value < Significance Level
0.000 < 0.05* significant
7 "R-Squared." Investopedia. Investopedia US, n.d. Web. 30 Nov. 2013. <http://www.investopedia.com/terms/r/r-
squared.asp>. 8 Berenson, Mark L., David M. Levine, and Timothy C. Khrebiel. Basic Business Statistics: Concepts and Applications.
Upper Saddle River, NJ: Prentice-Hall, 1999. Print. 9 "T-Test." Investopedia. Investopedia US, n.d. Web. 30 Nov. 2013. <http://www.investopedia.com/terms/t/t-test.asp>.
10 "P Values." Statistical Help. Statsdirect.com, n.d. Web. 30 Nov. 2013.
<http://www.statsdirect.com/help/default.htm>.
6
The regression’s p-value of 0.000 indicates that the overall regression we ran with the six factors is
significant. The majority of our P-values for the chosen variables are close enough to zero to allow us to
consider these variables to be more statistically relevant. The inflation variable, that doesn’t look statistically
variable, might be affected by the nature of this particular variable. (This will be analyzed further)
*The P-Value will be analyzed for all six chosen factors in the same format as above
Collinearity Test
It is very important to test collinearity problem in our regression model, because an independent
variable that is highly correlated to other independent variables in the model would cloud the result in
exchange rate of Indian Rupee or our dependent variable. To test this problem, we looked at the VIF value of
each independent variable in our model that is higher than the appropriate 5. A VIF higher than 5 means that
there is a collinearity problem according to VIF test11
.
The result above shows that GDP ($bln.) variable and Current Account Deficit variable have the
highest VIF in the model. This means that there is a high correlation between GDP ($bln.) and Public
Debt/GDP, Inflation, Nominal Interest Rate, and Current Account Deficit. Also it means that Current
Account Deficit is highly correlated with GDP ($bln.), Public Debt/GDP, Inflation, and Nominal Interest
Rate.
Best Subset (Please see exhibit 1b)
Best subset regression tells us the exact variables and number of variables that would give the best
R2, R
2 adjusted value, and standard error of the estimate (S) value. The best amount of variables that gives
the highest R2 and R
2 adjusted value is five variables, which are GDP ($bln.), Public Debt/GDP, Nominal
Interest Rate, Current Account Deficit, and Terms of Trade. These variables also give the lowest S value of
2.2548, which means that the variability of the data around the regression line is 2.2548 points away. In
addition, the rule for coefficient of variation says that the closer the formula
to 0 means the less volatility
or variation in the data to the regression line of the exchange rate of Indian Rupee12
.
11
Berenson, Mark L., David M. Levine, and Timothy C. Khrebiel. Basic Business Statistics: Concepts and
Applications. Upper Saddle River, NJ: Prentice-Hall, 1999. Print. 12
"Coefficient Of Variation." Investopedia. N.p., n.d. Web. 22 Nov. 2013. <http://www.investopedia.com /terms/c/
coefficientofvariation.asp>.
7
Changes to the Model
After considering the collinearity problem in the regression model, we decided to run a regression
without the GDP ($bln.) and current account deficit variable. The result shows that there is very little
collinearity in the model, which means that each independent variable is not too correlated that it clouds the
data.
Predictor Coef SE Coef T P VIF
Constant 104.82 14.40 7.28 0.000
Public Debt/GDP -0.3127 0.1657 -1.89 0.079 1.227
Inflation -0.1511 0.2934 -0.52 0.614 1.428
Nominal Interest Rate -2.7897 0.3528 -7.91 0.000 1.331
ToT -0.00000000 0.00000000 -1.90 0.076 1.597
S = 3.27203 R-Sq = 83.9% R-Sq(adj) = 79.6%
However, the result shows a poorer R2 and R
2 adjacent difference of 4.3% as well as a poorer R
2
value of 83.9% compared to our original 92.9%. This led us to do another change to the model according to
our t-test and p-value result by eliminating insignificant independent variables such as inflation from the
model. The result shows an improvement in our R2 adjusted with a value of 90.3%, which makes the
difference between R2
and R2 adjusted smaller with a value of 2.6%. This means that the model is a better
predictor of changes in the exchange rate of Indian Rupee given the variables listed below.
Predictor Coef SE Coef T P VIF
Constant 107.88 11.35 9.51 0.000
GDP ($bln.) 0.019522 0.004583 4.26 0.001 19.207
Public Debt/GDP -0.6309 0.1451 -4.35 0.001 1.983
Nominal Interest Rate -1.9537 0.3341 -5.85 0.000 2.514
Current Acc.Deficit 0.31275 0.07745 4.04 0.001 16.265
ToT -0.00000000 0.00000000 -3.71 0.002 1.325
S = 2.25477 R-Sq = 92.9% R-Sq(adj) = 90.3%
Residual Plots Assumptions
The normal probability plot graph further shows a supporting point for the high R2 value that the data
points of the exchange rate of Indian Rupee lie closely to the regression line assuming a straight line
relationship as seen on exhibit 1c. Since, we ran a regression model instead of a time series, the Versus Fits
graph show no pattern for the data points to show that the data is not cyclical. The Versus Fits graph
indicates that the residuals in the models are independent of each other, which means that the assumption of
independence of errors is valid13
. In addition, the histogram on exhibit 1c shows a peak in the middle at 0 on
13
Berenson, Mark L., David M. Levine, and Timothy C. Khrebiel. Basic Business Statistics: Concepts and
Applications. Upper Saddle River, NJ: Prentice-Hall, 1999. Print.
8
the x-axis and two tails at each end of the graph. The histogram does not show a perfectly shaped normal
distribution pattern, but it does portray a closer picture to a bell-curved shape, which justify our reasoning to
do a two-tailed test type for our t-test. Lastly, the Versus Order graph assumes an equal variance14
for the
regression model by looking at the data points that lie inside the -2 and 2 bands on the y-axis. The graph
shows that the equal variance assumption is valid due to all data points lie inside the -2 and 2 bands on the y-
axis.
Variable Analysis
Political and Economic Stability
In the last 20 years, the Indian economy has been one of the most cherishing economies in the world.
Thanks to their service industry that is mostly based off IT-support for a lot of western companies, the
development rates of the Indian economy have been somewhat stable. A slow decline in the economic
development as well as the Rupee exchange rate was witnessed in 2012 due to global economic issues,
mostly related to the economical downfall in several countries of the European Union, as well as the slow
decision making from the Indian parliament when it comes down to laws15
.
To determine the political and economic situation in India, we decided to use the main factor that
reflects changes in both of the factors – Gross Domestic Product. The stability of GDP without any radical
changes shows that the economic performance (which is based off the government actions).
Our hypothesis for GDP is as follows:
Ho: GDP has no effect on the exchange rate of the Indian Rupee
H1: A higher GDP increases the value of the Indian Rupee.
Our regression indicated a T-statistic of 4.03 for the GDP variable
|4.03| > 1.96
The absolute value of 4.03 is 4.03, which is larger than the critical value of 1.96. Therefore, we are rejecting
the null hypothesis and determine that according to the t-statistic, a higher GDP value increases the value of
the Indian Rupee.
14
Equal variance means that there is no major differences in the variability of the residuals for different Xi values
(Berenson 541). 15
Potia, Zeenat, and Tarun Khanna. "Behind India’s Economic and Political Woes." HBS Working Knowledge.
Harvard Business School, n.d. Web. 22 Nov. 2013. <http://hbswk.hbs.edu/item/7320.html>.
9
Our regression indicated a P-value of 0.001 for the GDP variable
0.001 < 0.5
The p-value of the GDP variable is 0.001, which is smaller than the significance level of 0.5. Therefore, we
are rejecting the null hypothesis and determine that according to the p-value test, a higher GDP increases the
value of the Indian Rupee.
After examining the GDP variable for India, we have determined that economic and political
stability is significant, and does affect the Indian Rupee Exchange Rate. The higher the GDP in India, the
higher the exchange rate value will be. However it is important to note an usual observation on year 2007 in
GDP that caused the value of Indian Rupee to be 4.096 points away given its actual value of 41.350 Rupee
per Dollar and its predicted value of 45.446 Rupee per Dollar according to our regression model16
. Since the
GDP changes relate to the currency rate, we can make a connection with the politic and economic stability.
Public Debt
Public or government debt is important factor, when it comes down to the foreign exchange rates
fluctuation due to its ability to predict the stability of country’s economic performance for the foreign
investors. Depending on how much the government borrowed and how capable it is to pay the debts back,
the investors make the final decision to invest in the currency. Therefore, the strength of the currency is
dependent on the demand from the investors. 1718
Our hypothesis for Public Debt is as follows:
Ho: Public Debt has no effect on the exchange rate of the Indian Rupee
H1: A higher Public Debt increases the value of the Indian Rupee.
Our regression indicated a T-statistic of -4.08 for the Public Debt variable
|-4.08| > 1.96
The absolute value of -4.08 is 4.08, which is larger than the critical value of 1.96. Therefore, we are
rejecting the null hypothesis and determine that according to the t-statistic, a higher Public Debt/GDP value
decreases the value of the Indian Rupee.
16
Another important note is that the unusual observation for our regression model is only 4.76% of our total data points. 17
Bergen, Jason Van. "6 Factors That Influence Exchange Rates." Investopedia. Investopedia US, n.d. Web. 22 Nov.
2013. <http://www.investopedia.com/articles/basics/04/050704.asp>. 18
"A Walk on the Wild Side." The Economist. The Economist Newspaper Ltd., 23 Feb. 2013. Web. 23 Nov. 2013.
<http://www.economist.com/news/asia/21572224-government-borrowing-generates-inflation-widens-external-deficit-
and-crowds-out-much-needed>.
10
Our regression indicated a P-value of 0.001 for the Public Debt variable
0.001 < 0.5
The p-value of the Public Debt/GDP variable is 0.001, which is smaller than the significance level of 0.5.
Therefore, we are rejecting the null hypothesis and determine that according to the p-value test, a higher
Public Debt/GDP decreases the value of the Indian Rupee.
After examining the Public Debt variable for India, we have determined that Public Debt is
significant, and does affect the Indian Rupee Exchange Rate. The higher the Public Debt in India, the lower
the exchange rate value will be.
Inflation
WPI (Wholesale Price Index) is the most common inflationary measured used by policy makers in
India. WPI ‘represents the price of goods at a wholesale stage’19
. On the other hand, CPI (Consumer Price
Index) measures ‘the weighted average of prices of a basket of consumer goods and services’20
. However,
India’s economy is moving in reaction towards changes in consumer-price inflation. This is because more
than 800 million people in India are living on less than $2 per day21
. This is a major reason that caused us to
use CPI as inflation measure rather than WPI, because CPI will provide a better grasp of the volatility in
price change and its impact towards the Indian Rupee.
Inflation rate or changes in price of goods and services will impact the exchange rate of the Indian
Rupee. An increase in inflation rate means price of goods and services have become higher or more
expensive due to lower purchasing power of Indian Rupee. This means that consumers in India will be less
willing and able to purchase goods and services. On the other hand, domestic goods and services or India’s
export will be demanded less as price becomes more expensive.
Our hypothesis for Inflation (CPI) is as follows:
Ho: Inflation rate has no effect on the exchange rate of the Indian Rupee
H1: An increase in the inflation rate will cause a decrease in the value of the Rupee
19
"Wholesale Price Index." The Economic Times. N.p., n.d. Web. 28 Nov. 2013.
<http://economictimes.indiatimes.com/definition/wholesale-price-index>. 20
"Consumer Price Index - CPI." Investopedia. N.p., n.d. Web. 22 Nov. 2013.
<http://www.investopedia.com/terms/c/consumerpriceindex.asp>. 21
Goyal, Kartik. "Rajan Spurs Surge in India's Reserves to Support Rupee: Economy." Bloomberg.com. Bloomberg, 12
Nov. 2013. Web. 22 Nov. 2013. <http://www.bloomberg.com/news/2013-11-11/rajan-spurs-india-reserve-surge-to-
support-Rupee-as-taper-looms.html>.
11
Our regression indicated a T-statistic of -0.34 for the Inflation variable
|-0.34| > 1.96
The absolute value of -0.34 is 0.34, which is smaller than the critical value of 1.96. Therefore, we accept the
null hypothesis and determined that inflation rate has no effect on the exchange rate of the Indian Rupee.
Our regression indicated a P-value of 0.740 for the Inflation variable
0.740 < 0.05
The p-value of the inflation variable is 0.740, which is bigger than the significance level of 0.05. Therefore,
we accept the null hypothesis and determine that inflation rate has no effect on the exchange rate of the
Indian Rupee.
Inflation rate in India is not a very significant driver in the exchange rate of Indian Rupee according
to the t-test performed on the regression model. This is largely due to the volatility of the inflation variable
that causes too much movement on data points for the model that it becomes statistically insignificant.
However, this does not mean that inflation rate is not a key indicator for policy makers in India that would
inevitably affect the Indian Rupee indirectly.
Interest Rate
Nominal interest rate that is used in the regression model is the lending interest rate for ‘short and
medium-term financing needs of the private sector’22
. Nominal Interest rates signals borrowers and lenders
on the rate of borrowing and lending money, which will affect spending and investment by firms and the
public. As interest rates rises for lenders, firms and public will be less willing to borrow money as borrowing
cost becomes more expensive. This will slow down India’s growth, but it will also mean that foreign
investors will be more willing to invest in India as rate rises. As demand for Rupee rises, so will its value
compared to other currencies.
Our hypothesis for Interest Rates is as follows:
Ho: Nominal interest rates have no effect on the exchange rate of the Indian Rupee
H1: An increase in the nominal interest rate will cause an increase in the value of the Indian Rupee
Our regression indicated a T-statistic of -4.82 for the Interest Rate variable
|-4.82| > 1.96
22
"Deposit Interest Rate (%)." Data. N.p., n.d. Web. 22 Nov. 2013.
<http://data.worldbank.org/indicator/FR.INR.DPST>.
12
The absolute value of -4.82 is 4.82, which is greater than the critical value of 1.96. Therefore, we reject the
null hypothesis and determine that an increase in nominal interest rate will cause an increase in the value of
Indian Rupee.
Our regression indicated a P-value of 0.000 for the Interest Rate variable
0.000 < 0.05
The p-value for nominal interest rate variable is smaller than the significance level of 0.05. Therefore, we
reject the null hypothesis and determined that an increase in nominal interest rate will cause an increase in
the value of Indian Rupee.
According to our t-test, nominal interest rate is significant as a key driver to the exchange rate of
Indian Rupee. Since the relationship between nominal interest rate and exchange rate of Indian Rupee is
negatively correlated, an increase in nominal interest rate will caused an increase in the value of Indian
Rupee. Therefore when making a policy that will affect the Rupee, policy makers should be aware of the
change in nominal interest rate.
Current Account Deficit
The current account deals with the trade of goods and services between two countries. The monetary
value of exports from a country and imports into a country are measured in the current account. If the value
of a country’s exports exceeds the values of the goods and services it imports, then that country has a trade
surplus.23
Our hypothesis for the Current Account Deficit is as follows:
Ho: The current account deficit has no effect on the exchange rate of the Indian Rupee
H1: A higher current account deficit will cause a decrease in the value of the Indian Rupee
Our regression indicated a T-statistic of 3.56 for the Current Account Deficit variable
|3.56| > 1.96
The absolute value of 3.56 is 3.56, which is larger than the critical value of 1.96. Therefore, we are rejecting
the null hypothesis and determine that according to the t-statistic, a higher current account deficit value
decreases the value of the Indian Rupee.
23
"Current Account Deficit." Investopedia. N.p., n.d. Web. 04 Dec. 2013. <http://www.investopedia.com/terms/c/cu
rrentaccountdeficit.asp>
13
Our regression indicated a P-value of 0.004 for the Current Account Deficit variable
0.004 < 0.05
The p-value of the Terms of Trade variable is 0.004, which is smaller than the significance level of 0.5.
Therefore, we are rejecting the null hypothesis and determine that according to the p-value test, a higher
current account deficit decreases the value of the Indian Rupee.
After examining the Current Account Deficit Variable for India, we have determined that the Current
Account is significant, and does affect the Indian Rupee Exchange Rate. The higher the deficit in India, the
lower the exchange rate value will be. In recent months, India’s imports have fallen, while its exports
climbed 13%, causing the trade deficit no fall from 20.1 billion in May, to $10.9 billion in August.24
The Reserve Bank of India recently came out with a statement saying that “the current account
deficit in 2013-14 will be USD 56 billion” and that due to this number being lower than projected earlier;
there is no reason for the Rupee, India’s currency, to depreciate. This figure is less than three percent of
India’s GDP and 32 Billion dollars less than last year’s figure, which is a positive movement. Governor
Raghuram Rajan said that although this is a good movement some of it can be explained by “our strong
measures to curb gold import”. It is fortunate that this figure fell because the CAD reached an all-time high
in India from 2012-2013 at 88.2 Billion dollars and 4.8 percent of GDP. Since 2008, India’s CAD was steady
between 2008 and 2010, but then grew significantly and has been fluctuating ever since. 25
Terms of Trade
In India, the terms of trade effect corresponds to the ratio of price of exportable goods to the price of
importable goods. 26
Our hypothesis for Terms of Trade is as follows:
Ho: Terms of Trade has no effect on the exchange rate of the Indian Rupee
H1: A higher terms of trade will cause an increase in the value of the Indian Rupee
Our regression indicated a T-statistic of -2.95 for the Terms of Trade variable
|-2.95| > 1.96
24
Raza, Syed. "Effects of Terms and Trade." N.p., 3 Apr. 2012. Web. 3 Dec. 2013. <http://mpra.ub.uni-muenchen.de/
38998/1/MPRA_paper_38998.pdf-first quote>. 25
"India Terms of Trade." TRADING ECONOMICS. N.p., n.d. Web. 04 Dec. 2013. <http://www.tradingeconomics.com
/india/terms-of-trade>. 26
Raza, Syed. "Effects of Terms and Trade." N.p., 3 Apr. 2012. Web. 3 Dec. 2013. <http://mpra.ub.uni-muenchen.
de/38998/1/MPRA_paper_38998.pdf-first quote>.
14
The absolute value of -2.95 is 2.95, which is larger than the critical value of 1.96. Therefore, we are
rejecting the null hypothesis and determine that according to the t-statistic, a higher Terms of Trade value
increases the value of the Indian Rupee.
Our regression indicated a P-value of 0.011 for the Terms of Trade variable
0.011 < 0.05
The p-value of the Terms of Trade variable is 0.011, which is smaller than the significance level of 0.5.
Therefore, we are rejecting the null hypothesis and determine that according to the p-value test, a higher
Terms of Trade increases the value of the Indian Rupee.
After examining the Terms of Trade Variable for India, we have determined that Terms of Trade is
significant, and does affect the Indian Rupee Exchange Rate. The higher the Terms of Trade in India, the
higher the exchange rate value will be. When a nation’s Terms of Trade improves, thus making the Rupee
exchange rate higher, the country can buy more imports for any given level of exports. A higher value in the
currency lowers the prices of its imports.
The terms of trade in India are reported by the Reserve Bank of India. In the last few decades the
Terms of Trade situation in India has been improving. “In the 1980’s the average terms of trade was 84, in
1990’s it increased to 105 and in the decade of 2000 the average terms of trade marginally improved and
became 107.” Similarly, during the period of time, as the Terms of Trade was improving India’s GDP was
also improving, and it has been shown that there is a connection between the two factors. Between the years
2000 and 2011, India hit its lowest point in term of trade of 77 Index Points in the year 2007. It is forecasted
to continue improving just slightly in the coming years and there has been an upward trend since its lowest
point almost seven years ago. This means that India is continuously exporting more that it is importing at an
increasing rate, which causes capital to flow into the country, which is a very positive indicator for India’s
continued growth. 27
27
"Ideas for India." Exchange Rate Movements and Indian Firms' Exports. N.p., n.d. Web. 04 Dec. 2013.
<http://ideasforindia.in/article.aspx?article_id=211>.
15
Exchange Rate Calculations28
Purchasing Power Parity
A difference in inflation rates between countries such as India and the US can affect the exchange
rate. The purchasing power parity takes into consideration the differences in inflation rates between the US
and India. It is important to note the inaccuracy of the purchasing power parity in this exchange. The
inaccuracy comes from the assumption that there are other factors affecting the exchange rate such as interest
rates and GDP. The original equation is derived from the assumption that each country’s real interest rates
are the same and therefore can be set equal to one. Eliminating this variable from the equation allows for the
inflation rate of the US minus the inflation rate of India to equal the change in the spot price divided by the
current spot price. In theory, a higher inflation rate will create a lower value for the currency.
US Inflation Rate - Indian Inflation Rate = Change in the spot exchange rate/ Current Spot Exchange Rate
IPus-IPI= (ΔSus/I)/(Sus/I)
The purchasing power theory describes that in the long run exchange rates will theoretically move
towards rates that would equalize the price of an identical basket of goods in two different countries.
Essentially, the purchasing power theory states that a good such as a cheeseburger should cost the same in
two separate countries once the currency is converted using the exchange rate. In Exhibit 2c, the US inflation
rate is compared to the Indian inflation rate on a monthly basis since the middle of 1994. Finding the
difference in the inflation rates (per month) allows for the change in the spot price to be calculated. It is
important to note that the inflation rates pertain to the entire month while the spot rates are from the
beginning of the month. Using these variables allows for the calculation of the next months predicted spot
rate. Comparing the predicted spot rate to the actual spot rate of the month allows for the percentage
difference to be calculated. Exhibit 2a shows the graph of the difference between the predicted and the
actual. There are several time periods where sharp spikes occur that prove the purchasing power parity
inaccuracy. Exhibit 2b is a graph of the 10 year time period in the middle where the difference in predicted
and actual is relatively evenly balanced. The spike to negative .07 at the 18th observation in Exhibit 2b
happens to fall on September 2001. Clearly, the September 11th attack on the United States had a quick and
dramatic effect on the spot rate. This proves the assumption that there are more factors than just inflation that
28
24 US Department of the Treasury, n.d. Web. <http://www.treasury.gov/resource-center/data-chart-center/interest-
rates/Pages/TextView.aspx?data=yieldYear&year=2013>. 25
"India Interest Rate." TRADING ECONOMICS. N.p., n.d. Web. 04 Dec. 2013. <http://www.tradingeconomics
.com/india/interest-rate>. 26
"United States | Economic Indicators." United States | Economic Indicators. N.p., n.d. Web. 04 Dec. 2013.
<http://www.tradingeconomics.com/united-states/indicators>. 27
Reserve Bank of India, n.d. Web. <http://dbie.rbi.org.in/DBIE/dbie.rbi?site=home>. 28
"TRADING ECONOMICS | 300.00 INDICATORS | 196 COUNTRIES." TRADING ECONOMICS | 300.00
INDICATORS | 196 COUNTRIES. N.p., n.d. Web. 04 Dec. 2013. <http://www.tradingeconomics.com/india/inflation>.
16
affect the exchange rate. If the theory were exactly correct then the difference should be zero and therefore
the graph would not fluctuate as it does. Exhibit 2c shows the regression analysis of the difference between
the actual and predicted spot rates. The sample size is 234 observations which include each month over the
past 19 years. The t stat of .91701433974977 is lower than the significance level which leads to the
conclusion that inflation is not directly correlated to the change in spot price. There are other factors that can
affect the rate. Exhibit 2b proves that there are other factors
The value of the rupee has dropped lower than expectations based on the higher rate of inflation in
India.
Uncovered Interest Rate Parity
The expected spot price, E(S), for the Indian Rupee is the rate at which a bank believes the value of
the foreign exchange will be. The price of the expected spot rate is based off of the current spot rate. The
price is also adjusted with the cost of carrying the currency. The spot exchange rate and the difference in the
two countries interest rates are the key variable to using the interest rate parity. Under the uncovered interest
rate parity, the expected spot rate is going to equal the US interest rate divided by the current spot rate
multiplied by the interest rate of India. The interest rates used to calculate the E(S) are 3 month Treasury bill
yields. Using 3 month T-bills will theoretically predict the spot rate for 3 months in advance using the current
month’s interest rates as shown in Exhibit 3b.
The interest rates for India are substantially higher than that of the US and therefore the value of the
rupee will be decrease. Similar to the purchasing power parity, the uncovered interest parity proves that
interest rates are not the only determinant of the exchange rate.
Conclusion
The purpose of this paper is to understand the underlying variables behind the volatility of the
exchange rate of the Indian Rupee through a multivariate regression analysis. The analysis concludes with a
result that says the GDP, public debt to GDP, nominal interest rate, current account deficit, and terms of
trade have a statistically significant effect towards the Indian Rupee. This means that as each of these
variables changes, so does the Indian Rupee according to each positive or negative relationship between the
Rupee and each variable. The most statistically significant variable in the model after removing the inflation
rate variable is nominal interest rate. Nominal interest rate of the United States and India are also a factor in
determining the forward exchange rate of the Indian Rupee. From our analysis based on the interest rate
parity, we concluded that the difference between the 3-month Treasury bills in the US and the 3-month
Treasury bills in India is statistically significant with the difference between the forward exchange rate of the
Indian Rupee and the spot exchange rate of the Indian Rupee. This result allows us to predict for the forward
exchange rate of the Indian Rupee using the interest rate parity theory more accurately on a monthly basis for
the next two years.
17
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18
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muenchen.de/38998/1/MPRA_paper_38998.pdf-first quote>.
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19
Exhibits
Exhibit 1: Regression Output from Minitab
Regression Analysis: Exch.rate versus GDP ($bln.), GDP/Capita PPP, ... The regression equation is
Exch.rate = 118 + 0.0318 GDP ($bln.) - 0.0078 GDP/Capita PPP
- 0.638 Public Debt/GDP - 0.069 Inflation
- 2.12 Nominal Interest Rate + 0.366 Current Acc.Deficit
- 0.000000 ToT
20 cases used, 1 cases contain missing values
Predictor Coef SE Coef T P
Constant 118.35 25.70 4.60 0.001
GDP ($bln.) 0.03183 0.02515 1.27 0.230
GDP/Capita PPP -0.00778 0.01530 -0.51 0.620
Public Debt/GDP -0.6379 0.1600 -3.99 0.002
Inflation -0.0687 0.2711 -0.25 0.804
Nominal Interest Rate -2.1211 0.6068 -3.50 0.004
Current Acc.Deficit 0.3660 0.1519 2.41 0.033
ToT -0.00000000 0.00000000 -2.82 0.015
S = 2.39903 R-Sq = 93.1% R-Sq(adj) = 89.0%
Analysis of Variance
Source DF SS MS F P
Regression 7 926.66 132.38 23.00 0.000
Residual Error 12 69.06 5.76
Total 19 995.73
Source DF Seq SS
GDP ($bln.) 1 428.01
GDP/Capita PPP 1 309.92
Public Debt/GDP 1 73.70
Inflation 1 36.08
Nominal Interest Rate 1 23.86
Current Acc.Deficit 1 9.31
ToT 1 45.78
Unusual Observations
GDP
Obs ($bln.) Exch.rate Fit SE Fit Residual St Resid
16 949 41.350 44.860 1.644 -3.510 -2.01R
18 1224 48.410 43.931 1.453 4.479 2.35R
R denotes an observation with a large standardized residual.
20
Exhibit 1a continued: Regression Output from Minitab
Regression Analysis: Exch.rate versus GDP ($bln.), Public Debt/GDP, ... The regression equation is
Exch.rate = 107 + 0.0193 GDP ($bln.) - 0.622 Public Debt/GDP
- 1.89 Nominal Interest Rate + 0.303 Current Acc.Deficit
- 0.000000 ToT - 0.088 Inflation
20 cases used, 1 cases contain missing values
Predictor Coef SE Coef T P VIF
Constant 106.91 12.07 8.86 0.000
GDP ($bln.) 0.019293 0.004783 4.03 0.001 19.599
Public Debt/GDP -0.6219 0.1523 -4.08 0.001 2.045
Nominal Interest Rate -1.8907 0.3920 -4.82 0.000 3.242
Current Acc.Deficit 0.30291 0.08513 3.56 0.004 18.409
ToT -0.00000000 0.00000000 -2.95 0.011 1.755
Inflation -0.0883 0.2606 -0.34 0.740 2.223
S = 2.32961 R-Sq = 92.9% R-Sq(adj) = 89.6%
Analysis of Variance
Source DF SS MS F P
Regression 6 925.18 154.20 28.41 0.000
Residual Error 13 70.55 5.43
Total 19 995.73
There are no replicates.
Minitab cannot do the lack of fit test based on pure error.
Source DF Seq SS
GDP ($bln.) 1 428.01
Public Debt/GDP 1 0.85
Nominal Interest Rate 1 352.51
Current Acc.Deficit 1 73.38
ToT 1 69.81
Inflation 1 0.62
Unusual Observations
GDP
Obs ($bln.) Exch.rate Fit SE Fit Residual St Resid
16 949 41.350 45.446 1.139 -4.096 -2.02R
R denotes an observation with a large standardized residual.
21
Exhibit 1b: Best Subset
Best Subsets Regression: Exch.rate versus GDP ($bln.), Public Debt/, ...
Response is Exch.rate
20 cases used, 1 cases contain missing values
N
o
m C
i u
n r
a r
P l e
u n
b I t
l n
G i t A
D c e c
P I r c
D n e .
( e f s D
$ b l t e
b t a f
l / t R i
n G i a c T
Mallows . D o t i o
Vars R-Sq R-Sq(adj) Cp S ) P n e t T
1 76.7 75.4 26.7 3.5880 X
1 43.0 39.8 88.6 5.6160 X
2 80.0 77.6 22.7 3.4250 X X
2 78.0 75.4 26.4 3.5922 X X
3 83.6 80.5 18.1 3.1960 X X X
3 81.7 78.2 21.6 3.3777 X X X
4 85.8 82.1 16.0 3.0657 X X X X
4 84.5 80.4 18.4 3.2049 X X X X
5 92.9 90.3 5.1 2.2548 X X X X X
5 88.2 84.0 13.7 2.8999 X X X X X
6 92.9 89.6 7.0 2.3296 X X X X X X
22
Exhibit 1c: Residual Plots Graph from Minitab
210-1-2
99
90
50
10
1
Standardized Residual
Pe
rce
nt
5448423630
2
1
0
-1
-2
Fitted Value
Sta
nd
ard
ize
d R
esid
ua
l
210-1-2
8
6
4
2
0
Standardized Residual
Fre
qu
en
cy
2018161412108642
2
1
0
-1
-2
Observation Order
Sta
nd
ard
ize
d R
esid
ua
l
Normal Probability Plot Versus Fits
Histogram Versus Order
Residual Plots for Exch.rate
23
Exhibit 2: Purchasing Power Parity29
US Inflation Rate – Indian Inflation Rate = Change in the Spot Exchange Rate/Current Spot Exchange Rate
IPus-IPI= (ΔSus/I)/(Sus/I)
Exhibit 2a
Exhibit 2b
29
"India Inflation Rate." TRADING ECONOMICS. N.p., n.d. Web. 04 Dec. 2013. <http://www.tradingeconomics.
com/india/inflation-cpi>.
-0.15
-0.1
-0.05
0
0.05
0.1
0.15
1
10
19
28
37
46
55
64
73
82
91
10
0
10
9
11
8
12
7
13
6
14
5
15
4
16
3
17
2
18
1
19
0
19
9
20
8
21
7
22
6
Series1
-0.08
-0.06
-0.04
-0.02
0
0.02
0.04
0.06
1 4 7 10 13 16 19 22 25 28 31 34 37 40 43 46 49 52 55 58 61 64 67 70 73 76 79
Series1
24
Exhibit 2c
Regression Analysis
T-Stat 0.91701433974977
Average 0.00160559483121
St. Deviation 0.02678352677939
Standard Error 0.00175089391911
Square Root (234) 15.29705854077840
Exhibit 2d
New Spot Rate Actual Old Spot Rate - New Spot Rate
Jun-94
Jul-94 31.77367739 31.3675 0.012948988
Aug-94 31.62930831 31.39 0.007623712
Sep-94 31.7585756 31.375 0.012225517
Oct-94 31.41690925 31.36 0.001814708
Nov-94 31.50629434 31.405 0.003225421
May-13 54.72578356 53.806 0.017094442
Jun-13 54.19943143 56.581 -0.042091313
Jul-13 57.21724689 59.533 -0.038898646
Aug-13 60.46102891 60.635 -0.002869153
Sep-13 61.03792062 66.595 -0.083445895
Oct-13 66.82253294 62.585 0.067708444
25
Exhibit 3: Interest Rate Parity3031
The India interest rates are the 3 month treasury bill yield
The US interest rates are 3 month treasury bills on a monthly frequency
Exhibit 3a
Uncovered Interest Rate Parity
(1+ius)= S rupees/$ *(1+iI)*(1$/E(S)
rupees)
E(S)= S*((1+id)/(1+if))
F= forward exchange rate
S= current spot price
id= interest rate of domestic (US)
if= interest rate foreign (India)
Exhibit 3b
E(Spot
Price)
(3 month
prediction)
Spot
Rate
(Predicted SP-Actual
SP)/ Actual SP
Dec-03 45.82
Jan-04 45.55
Feb-04 45.32
Mar-04 0.021645011 46.2000237 45.32 0.019417999
Apr-04 0.021770341 45.93405258 43.4 0.058388308
May-04 0.021880578 45.70263088 44.53 0.026333503
Jun-04 0.02188356 45.69640445 45.42 0.006085523
Mar-13 0.018056173 55.38272202 54.145 0.022859397
Apr-13 0.017906528 55.84555453 54.285 0.028747435
May-13 0.018405297 54.33218375 53.806 0.009779277
Jun-13 0.018104883 55.23371928 56.581 -0.02381154
Jul-13 0.018061744 55.36563868 59.533 -0.070000862
Aug-13 0.018242178 54.81801656 60.635 -0.095934418
Sep-13 0.017358679 57.60807138 66.595 -0.134948999
Oct-13 0.016490321 60.64163173 62.585 -0.031051662
30
"Selected Interest Rates (Daily) - H.15." FRB: H.15 Release--Selected Interest Rates--Historical Data. Federal
Reserve Bank, n.d. Web. 02 Dec. 2013. <http://www.federalreserve.gov/releases/h15/data.htm>. 31
"India Treasury Bill Yield." TRADING ECONOMICS. N.p., n.d. Web. 04 Dec. 2013.
<http://www.tradingeconomics.com/india/interbank-rate>.
26
Exhibit 4: Data used in Regression
Year
Exchange
Rate:
Rupee/US
Dollar
Inflation
(CPI)
Nominal
Interest
Rate
Current
Account
Deficit
(USD in
Bln)
Public Debt
(Public
Debt/GDP)
Terms of Trade (in
constant Rupee)
Political
Stability &
Economic
Performance
(GDP)
1992 25.92 11.8 18.9 -3.526 76.351 125,178,321,800.22 1205.28
1993 30.49 6.4 16.3 -1.158 76.787 345,418,259,528.26 1246.87
1994 31.37 10.2 14.8 -3.369 76.939 485,764,733,727.22 1281.5
1995 32.43 10.2 15.5 -5.911 74.109 394,725,008,164.72 1341.57
1996 35.43 9 16 -4.619 70.365 207,998,107,331.00 1416.99
1997 36.31 7.2 13.8 -5.499 68.711 549,450,552,310.18 1496.8
1998 41.26 13.2 13.5 -4.038 67.623 710,462,678,301.72 1530.2
1999 43.06 4.7 12.5 -4.698 67.818 460,404,304,403.43 1596.96
2000 44.94 4 12.3 -2.666 70.122 414,090,285,569.64 1702.93
2001 47.19 3.7 12.1 3.4 72.731 381,962,182,034.26 1741.32
2002 48.61 4.4 11.9 6.345 77.849 125,634,787,737.82 1797.68
2003 46.58 3.8 11.5 14.083 82.199 419,907,033,367.77 1838.08
2004 45.32 3.8 10.9 -2.47 84.3 - 1953.11
2005 44.10 4.2 10.8 -9.902 84.063 90,716,563,175.35 2074.47
2006 45.31 6.1 11.2 -9.565 81.764 132,920,373,567.44 2233.86
2007 41.35 6.4 13 -15.736 78.49 138,927,975,725.48 2406.34
2008 43.51 8.4 13.3 -27.913 75.44 742,039,208,631.76 2606.16
2009 48.41 10.9 12.2 -38.182 74.724 529,797,577,678.63 2671.68
2010 45.73 12 8.3 -45.946 74.973 931,591,036,361.65 2860.55
2011 46.67 8.9 10.2 -78.154 69.427 988,707,611,989.04 3121.62
2012 53.44 9.3 10.6 -88.163 68.053 41,359,071,322.05 3277.01