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Chapter IV
THE IMPACT OF BILATERAL INVESTMENT TREATIES ON INVESTMENT FLOWS
Farok J. Contractor*Sankaran Raghunathan**
________________________________________________________________________________*Professor, Rutgers University, School of Management**Asst. Professor, Rutgers University, School of Management
Mr. Chang-Su Kim, Ph.D student, provided valuable computer assistance.
Chapter IV. THE IMPACT OF BILATERAL INVESTMENT TREATIES ON INVESTMENT FLOWS
TABLE OF CONTENTS
A. The Environment for the Proliferation of Bilateral Investment Treaties
B. An Overview of the Research Objectives of the Statistical Analysis
C. Explanations for the Possible Role of Bilateral Investment Treaties in Foreign Direct Investment
D. Motivations and Determinants of Foreign Direct Investment1. Principal Variable and Hypothesis2. Secondary Variables and Hypotheses
a. Market Sizeb. Market Growthc. Exchange Rate Changed. Inflatione. Rate of Capital Formationf. Country “Risk” (Quality of Nation’s
Foreign Investment Climate)g. Other Variables
E. Summary of Hypotheses
F. Methodology and Data1. Two Stages of Analysis2. Countries in Data Set3. Variable Definitions
a. Dependent Variables: Stage 1b. Explanatory or Independent Variables: Stage 1c. Dependent Variables: Stage 2
4. Data and Data Sources5. Methodology and Statistical Techniques Used
G. Results and Discussion1. Multivariate Regression (Stage 1)2. N-dimensional Pattern Analysis (Stage 1)3. T-tests of Differences In Group Means (Stage 2: Time Series Data)
a. The Research Questionsb. Results and Conclusions of Stage 2 Analysis
H. A Summary of Conclusions
ReferencesAnnexes (Annex Tables 1 through 11)
Chapter IV. THE IMPACT OF BILATERAL INVESTMENT TREATIES ON INVESTMENT FLOWS
__________________________________________________________________
This chapter is principally concerned with the question of whether the flow of foreign direct
investment between countries is enhanced by the act of signing bilateral investment treaties, or
whether such treaties are only a necessary precondition for foreign direct investment. That is to say,
are BITs only one component of a business environment that facilitates foreign investment, seen by
some as increasingly necessary signal of a country’s receptivity towards foreign investment – or do
BITs actually result in an increase in the rate of foreign direct investment flow between the
countries in question ?
To answer this question, detailed analyses were performed to determine whether a statistical
association could be found between investment flows and the act of signing of BITs. There has
undoubtedly been an acceleration in foreign direct investment (FDI) flows in the last decade, as
well as an acceleration in the rate at which BITs were signed. But can a causal effect be established
between FDI and BITs ? Or are explanatory variables, other than BITs, relating to a nation’s
investment climate or its market size more powerful determinants of FDI flows than are BITs ?
A. The Environment For the Proliferation of Bilateral Investment Treaties
As we saw earlier in Chapter I, 161 nations had concluded 1310 bilateral investment treaties
through end-19961. Over 67 percent of these were concluded in the 1990s, indicating a surge in
interest in signing treaties in the last few years. At the same there has been an acceleration in
foreign direct investment flows in recent years.
In general, over the past twenty-five years, trade and foreign direct investment (FDI) grew
considerably faster than the growth rate of the average domestic economy. Between 1973 and 1996
world total merchandise exports multiplied nine fold, while FDI flows grew thirteen fold.
Inevitably then, foreign investment has become a significant component of overall investment in
1 Because of missing information fewer nations are included in the data set used for the analyses in this chapter. For example, 133 nations are included in the data set used in the first part of this analysis. The total count of BITs, upto June 1996, comes to 1571 because of double counting of a BIT by more than one government. That is to say, the way the data are set up, the 1571 indicates BIT signings by each nation, rather than the number of BITs. Unless otherwise indicated therefore, the number of BITs in this report refers to “number of times BITs are signed” rather than the actual number of BITs
many OECD, as well as developing nations, commanding the attention of governments of both the
FDI-source and FDI-recipient governments.
Many emerging nations (defined here as low and middle-income countries, including the
Central and East European nations of the former communist bloc) are now important players in
global investment flows. Total private capital flows to emerging nations exceeded $ 200 Billion for
the first time in 1995. $ 35 Billion of this was portfolio investment and approximately $ 60 Billion
private debt flows. The bulk, of about $ 112 Billion, is in the Foreign Direct Investment (FDI)
category. Of this, about $ 12 Billion was received by Central and East European nations, and about
$ 100 Billion by other developing nations worldwide. Emerging nations increased their world share
of FDI inflows from 22 percent in the 1988 - 92 period, to 42 percent in 1994, before sinking back
to 36 percent in 1995, in the wake of the Mexican Peso crisis. In the list of the twenty biggest
recipient nations of FDI over the period 1985 to 1995, a third were developing nations, including
China, Mexico, Malaysia, Argentina, Brazil, Singapore and Hong Kong.
One motivation for governments to sign BITs is to “signal” a liberalized and more open
environment for inward foreign investment (Salacuse, 1990). Starting in the early 1980s, many
formerly restrictionist policies in both OECD as well as developing nations were liberalized
(UNCTC, 1991). In the 1990s countries began to aggressively compete with each other for
investment. Contractor (1995) reported that over one hundred nations had government departments
specially devoted to FDI promotion. The key question, investigated by this chapter, is whether the
act of signing BITs as a competitive tool, used by developing countries to increase their inflow of
FDI, actually results in an actual increase in the rate of FDI flow to that nation, or to its share of
FDI. Alternatively, might the enormous increase in developing country BITs in the 1990s (see
Chapter I, particularly Figure 3) neutralized any comparative advantage that might have been
conferred on a nation by the act of signing a treaty ? Finally, in general, are factors other than BITs
more powerful explanations of the destination and volume of FDI ?
Governments of major FDI source countries, such as the United States, starting in the mid-
1980s, actively embarked on a policy of improving the investment and intellectual property
protection regimes on behalf of their companies, linking the signing of BITs and commercial
treaties with other foreign policy objectives. While the bulk of outflow of FDI from developed
countries continues to go to destinations in other developed nations, the share of emerging nations
as destinations for investment has grown. The share of developing countries in the share of the
largest five outward direct investing nations rose from 18 percent in 1990, to 28 percent in 1993 -
94 (UNCTAD, 1996). Thus the signing of BITs between the FDI source countries and the
governments of emerging nations is seen as a means to cement the commercial ties between them
and help stabilize the investment climate in the latter nations. A concurrent motivation is the desire
or push on the part of investment guarantee agencies in the FDI source nations, as well as by
MIGA, to have a BIT with the host country in which FDI insurance is sought.
Perhaps another lesser reason for the recent proliferation of Bilateral Investment Treaties
amongst emerging nations is that several of their own companies are now making foreign direct
investments. The perspective of a government changes when foreign investment becomes a two-
way flow, and when its national firms wish to have their interests protected (as outward investors)
in other nations. In the traditional international product cycle theory (Vernon, 1966) developing
nations were supposed to indefinitely remain mere recipients of successive waves of inward FDI. In
the investment-development cycle theory however, a stage occurs when a nation’s own companies
begin to make outward investments (Dunning and Narula, 1994). FDI outflows from emerging
countries have registered an impressive growth rate, albeit from a currently low base. Their share
has increased to 15 percent of the world flows in 1995. Much of this FDI goes to other emerging
nation destinations. Half of FDI from Asian developing nations goes to other Asian developing
nations (Kumar, 1995). Korean, Taiwanese, Singaporean and Hong Kong firms are also beginning
to make significant investments in the United States (Lall, 1991). But for the most part, emerging
nation firms appear to cut their teeth in other emerging nations before tackling the larger markets of
the OECD. Some 55 percent of Bilateral Investment Treaties (BITs) signed in the 1990s have both
signatory governments within the emerging nation group (UNCTAD, 1996). Please refer also to
Figure 3 in Chapter I which shows the extent of intra-regional treaties among developing and
transition economies.
In short, the environment for foreign direct investment in the 1990s is such that both FDI-
originating, as well as host country governments have felt it increasingly important to conclude
bilateral investment treaties.
B. An Overview of the Research Objectives of the Statistical Analysis
The principal objective of this chapter is to examine the link, if any, between bilateral
investment treaties and foreign direct investment flows. In summary, the broadest research
questions are (a) Do Bilateral Investment Treaties influence Foreign Direct Investment as measured
by its flow, stock, or share going to a particular nation subsequent to signing of a BIT ? (b) If so,
how long does it take subsequent to the signing of BITs for the effect on FDI to be seen ? (c) If the
effect of BITs on FDI is weak, or non-existent, what other variables influence FDI more strongly ?
Is the signing of BITs associated with an increase in FDI? In this first phase of the research,
this question was examined cross-sectionally with data on 133 countries2. Across countries,
questions were asked, such as whether the number of BIT signings in a particular year relate to FDI
inflows to that nation, or to the change in FDI inflows. Similarly, the cumulative number of BIT
signings by a nation is hypothesized to correlate with that nation’s inward FDI stock. For a nation
as a recipient of FDI, the cumulative number its BITs can be regarded an aggregate indicator of its
welcoming attitude towards FDI. The first phase of the analysis is cross-sectional. That is to say, it
treats data for all nations at once for a particular year.
The second phase of the analysis takes a time-series perspective, and examines data on pairs
of nations that signed a BIT. For a pair of nations, did the signing of a BIT result in a subsequent
increase in FDI between them ? The focus of this analysis is to compare periods before and after
the signing of the BIT.
Measures for FDI flows or stock may additionally be “normalized” or adjusted, by
dividing them by host nation GDP, or population, in order to provide alternative measures for FDI
which correct for the size of the country’s economy. Yet other measures include examining
whether the share of a particular destination nation in a source country’s outward FDI total
changed subsequent to the signing of the BIT – or similarly, whether a nation’s share in the
composition of inward FDI into a recipient nation changed after signing a BIT with the FDI source
country.
Another not unimportant research question is whether the response of investors to BIT
signings (if any) is lagged. There is no theory of the response lag of investors. Some studies such as
UNCTAD (1991) which traced the response of investors to changes in government policy
announcements suggest a quick response of one to two years. Others such as Kreinin, Plummer and
Abe (1997) seem to suggest a longer lag of up to five years. In the absence of theory or convergent
2 The actual number of countries in any particular statistical run may be less because of missing data. This is because each variable used exhibits its own pattern of missing entries. For some statistical analyses, the combined effect of missing entries over the entire variable set can produce a rather large drop in the number of usable cases (countries or country pairs). In such instances, alternative methods were used.
results of past studies, different lags (including a zero lag) were tried out to find the best statistical
fit. Lags were tried out in both the pairwise time-series analysis, as well as the cross-sectional
study.
If BITs do not provide a strong determinant for FDI, alternative explanatory variables from
the FDI literature ought to be utilized to see if they provide a stronger statistical determinant. These
included variables such as host nation market size and growth, country risk indices, change in
exchange rate, inflation rate, and capital investment in the host nation, to explain cross-sectional
variation in FDI across nations. (The reasons for the selection of these alternative variables are
mentioned in part IV.E later in this chapter).
C. Explanations for the Possible Role of Bilateral Investment Treaties in Foreign Direct Investment
This section is not intended to be a review of the provisions included in bilateral investment
treaties. For that, see Dolzer and Stevens (1995), or UNCTAD (1996), or WTO (1996) or Salacuse
(1990), or Kishoiyan (1994). Here we ask why BITs should have a possible effect on FDI flows and
what they may mean from the perspective of an investor.
To begin with, the signing of a BIT has an important symbolic value to prospective
investors – as a formal welcome. The 1990s may be described as an era when most nations
exhibited very competitive attitudes to promote and attract inward investment (Contractor, 1995).
The signing of a BIT provides valuable publicity and an important symbolic declaration of stronger
diplomatic and commercial ties between the two nations.
BITs are a legal admission by a government, of foreigners’ claims to investment as a
valuable and contestable asset. It establishes the notion of recourse being made, not merely to the
legal and regulatory system of the host nation, but to international law, and ultimately to the FDI
source country government, as a means of bargaining power in a dispute or emergency. This
provides increased reassurance to nervous investors, especially in nations deemed by them to have a
higher commercial and political risk. Binding arbitration and dispute settlement provisions in BITs
(including increasing use of ICSID) should tip the balance towards investment in volatile political
or economic environments, and where the host nation legal system is deemed unreliable or
protracted.
Many BITs specify rules for nationalization or expropriation, and the principles for
determination of value, and the compensation to be paid. This may reduce both the actual
likelihood of nationalization (small as it may be in today’s FDI climate), but more importantly
reduce insurance premia as well. In some nations, BIT negotiations have been initiated at the
urging of investment insurance agencies so that they may then cover the investment risks.
Table IV.1: The Value of BITs As Seen By Investors
Declares Host Nation’s Welcoming Intent Formal Declaration of Foreigners’ Claim to Investment Assets and Legal Recourse Expropriation/Nationalization and Compensation Rules Defined and Clarified Predictability of Legal Environment and Dispute Resolution Mechanisms Stability of Regulatory Regime Equitable Treatment (Foreign vs. Domestic) (or MFN clause) Intellectual Property Provisions (in some BITs) Facilitates and Improves Returns on FDI Subrogation (in some BITs) Increases Pressure On Host nations to Have More Open and Liberal Investment
Regime
BIT negotiations are often accompanied by a discussion between the governments, of issues
relating to foreign investment in general. The acceptance by a host government, of common
provisions of BITs also increases the stability and predictability of the regulatory environment on a
range of issues from equity shares allowed to foreigners, to sectoral limitations, to the use of
expatriate personnel. From the point of view of a prospective investor, the BIT itself may only be
the visible, formalized tip of a larger set of underlying investment-related issues that the two
governments have discussed. However such bilateral negotiations often result in other investment
regulations and procedures not covered in the formal document, to be defined, regularized, clarified
and made stable.
In the eyes of several investors, BITs make a “level playing field” for domestic and foreign
investors -- that is to say provisions for equitable treatment of foreign and domestic investors. This
is especially so in the case of Most Favored Nation (MFN) clauses which the USA, in particular is
wont to insist upon (Vandevelde, 1993; WT, 1997).
OECD nations such as the USA have also pioneered the use of intellectual property
protection clauses in BITs. Other developing and transitional countries have emulated this. Much of
FDI is based on proprietary knowledge within the transnational firm which gives it an internalized
advantage over other companies. Such intangible assets, in the form of patents, copyrights and
brands are valuable to a wide spectrum of investors, particularly in high technology and service
sectors. The inclusion of intellectual property provisions in BITs often signifies not only acceptance
of the principle of intellectual property protection, but also that the signatories are committed to its
enforcement.
Other important provisions of BITs, from the perspective of investors, have to do with
remittance and repatriation of capital. This can make a crucial difference in cash flow projections
for prospective investments, in terms of discount rate used, the cost of borrowing, and insurance
premia. With respect to insurance premia, the provision of subrogation rights similarly reduces
insurance costs.
In the most general sense, the proliferation of bilateral investment treaties has increased the
degree of scrutiny on the inward foreign investment policies of developing and transitional nations,
by (a) the example set by one BIT signing being held up as a model in negotiations with another
government, thus setting up a virtuous cycle of liberalization from one country to another (b) the
inter-governmental negotiations acting as forums for the critical examination of restrictive
regulations. This is especially true for countries such as the US or ASEAN nations that have used
BIT negotiations to urge deregulation of FDI (c) BIT provisions being generalized by being
emulated in regional treaties.
D. Motivations and Determinants of Foreign Direct Investment: Explanatory Variables
1. Principal Variable and Hypothesis
From the foregoing discussion follows the principal hypothesis of this research project, that
BITs have a positive effect in promoting investment, and that the signing of BITs should be
accompanied by or followed by an increase in FDI flows to the recipient nation.
As noted, there is no theory or commonly accepted past observations which suggest how
quickly investors might respond to positive signals. Hence different time lags, ranging from zero
years, to one year, to two years, etc. will be tried out to see which provides the strongest statistical
association.
2. Secondary Variables and Hypotheses: Other Determinants of FDIThe effect of Bilateral Investment Treaties on Foreign Direct Investment may not turn out
to be significant. Even if significant, the effect of BITs may possibly be weaker compared to other
determinants of FDI. Hence the need to also use other commonly accepted host country variables in
the analysis -- such as market size and growth, exchange rate changes, inflation and capital
formation – as alternative determinants of FDI.
The literature on FDI determinants is broadly divided into firm-level analyses (e.g. Pugel,
1981) and analyses using country-specific variables (e.g. Lunn, 1983). The latter literature is, in
turn, divided into explaining patterns of outward investment from one source nation (eg.
Scaperlanda and Balough, 1983) versus cross-sectional analyses comparing inward FDI flows,
from all sources, across a sample of FDI recipient nations.
Our interest here, is in the latter type, where we will endeavor to explain variation in FDI
flows and stock across 133 host nations, based on (a) BITs signed by them and (b) the
characteristics of these FDI recipient nations. Identified below are host country-specific variables
commonly used in the academic literature to explain inflows of FDI to such nations.
a. Market Size
The size of the FDI-receiving market is one of the most frequently used variables in the literature.
It was significant in empirical studies by Kreinin, Plummer and Abe (1997), Scaperlanda and
Balough (1983), Kravis and Lipsey (1983), UNCTC (1991) and others. In one sense the notion that
FDI and market size should correlate positively, is intuitive. However, operationally speaking there
are questions and difficulties. Until recently some large markets of the former communist nations
were out of the ambit of global investment. Second, the argument of market size applies only to
local-market-oriented investments, and not to extractive, or export-platform-motivated investments
intended for markets other than the country in question. Third, operationalizing the market size
measure with GDP or equivalent measures (as most studies do) leaves the analysis open to all the
limitations of GDP as a surrogate for market size. Nevertheless, despite such caveats, market size
remains as one of the prominent determinants of FDI inflows in the academic literature.
b. Market Growth
Methodologically speaking, while FDI inflow is an appropriate dependent variable in itself,
one may also look upon it as a change in FDI stock. If the latter, then it is equally appropriate to
use, not just market size per se, but the change in market size as an explanatory variable. That is to
say, FDI flows are hypothesized to also respond to market and economic growth. Thus the change
in GDP variable was used in several studies such as Lunn (1983), Julius (1990), Kreinin, Plummer
and Abe (1997), etc. The GDP growth variable has not however produced consistent results in
various studies.
c. Exchange Rate Change
In pure theory, with exchange rates indexed to purchasing power parity (PPP), the
exchange rate variable should have no effect on FDI flow motivations. However persistent
deviations of actual exchange rates from PPP are well known. More pertinently, a sharp
devaluation creates an opportunity for foreign investors to buy assets in the country cheaply. This
was illustrated in the case of the sharp Mexican Peso devaluation after December 1994. On this
argument alone, a devaluation should be followed by a subsequent rise in FDI inflows into the
country. But the picture is, in reality, much more complicated. This is because a local currency
devaluation also impacts the future expected profit stream of foreign investors, as measured in
their own currencies, in ways that are by no means uniform. Export-oriented investments benefit
(but only so long as long as the currency remains relatively undervalued). The profits of local
market oriented investments, as measured in the foreign investor’s currency, may suffer for a
temporary or prolonged period, until price increases can be passed on to local customers; but this
depends on relative inflation, macroeconomic demand conditions accompanying the devaluation,
and price elasticity for the product in question. Hence a uniform hypothesis, applicable to all
countries is not advisable. Moreover, sharp devaluations are sporadic so there is no a priori reason
to expect the change in exchange rate variable to show up as significant, especially in a cross-
sectional study covering one year at a time. Nevertheless, since some studies like Froot and Stein
(1991) have found devaluation to be significant in explaining FDI flows, it was felt worthwhile to
try out this variable in this study.
d. Inflation
Once again, assuming PPP theory is working, i.e. that relative inflation is reflected in
continuous adjustments in the exchange rate, the inflation variable ought not, in theory, to be a
significant explanation for FDI flows. However, high inflation may in itself be a deterrent to
investors, by heightening economic uncertainty, and for this reason, a negative relationship may be
hypothesized between inflation and FDI.
e. Rate of Capital Formation
The rate of domestic capital formation is indicated as a possible FDI variable in UNCTAD (1993).
Two opposite interpretations of this variable are possible. If FDI is a complement to domestic
capital formation -- that is to say, if robust investment in a country is also accompanied by FDI
inflows -- then there should be a positive association between the two. On the other hand, if FDI is
a substitute for domestic capital formation, a substitution more likely in smaller economies, then a
negative association between the two may be expected.
f. Country “Risk” (Quality of a Nation’s Foreign Investment Climate)
Both a priori reasoning, as well as the results of previous studies (e.g. Schneider and Frey,
1985; Green and Cunningham, 1975) indicate that, ceteris paribus, the higher the perceived risk
associated with a nation, the lower would be the FDI to that nation. “Risk” scores for a country are
based on political, economic, or financial criteria which the rating agency tries to apply uniformly
across countries. Instead of the word “risk” which can be misleading, such scores are often better
regarded as indexes of the quality of the country’s investment climate The operationalization of the
country risk variable remain rather varied, depending on the agency that compiles comparative data
on the risk profiles of countries. (Examples of agencies that supply such ratings include the
Economist Intelligence Unit, Frost and Sullivan, the PRS Group, Moodys, and others). Typically,
risk scores for countries are calibrated on a 0 to 100 scale although some agencies use a letter
format such as “A”, “B”, “C”, etc. In general, the hypothesis used in previous studies is that
country risk is negatively associated with FDI.
g. Other Variables
A few additional variables have been used occasionally in other studies, such as
comparative labor rates, human capital (skills), and infrastructure development. For the most part
these variables are more relevant to certain sectors, or to particular types of investments such as
export-oriented FDI, and not to a study such as this one, encompassing large numbers of countries
and all sectors combined. On infrastructure, which is coming under increasing scrutiny as a
possible bottleneck to FDI, there is unfortunately no large scale comparative index that can be
applied across a large group of host nations. However, some “risk” rating agencies (see section
D.2.f above) attempt to include infrastructure in their assessment of a nation’s “economic” risk
score.
E. Summary of Hypotheses
To summarize, Foreign Direct Investment is deemed to be influenced by the following
explanatory variables. For each, a positive or negative sign in the parenthesis indicates its
hypothesized relationship to FDI
Box IV.1 Summary of Variables and their Expected Impact on FDI
FDI = f [BITs (+); Market Size (+); Market Growth (+);
Devaluation of Exchange Rate (+) (?); Inflation (-);
Capital Formation (?); Country “Risk” Score (-)3]
FDI is expected to be positively associated with BITs, market size, market growth,
exchange rate devaluation, and negatively associated with inflation and political risk3. The
relationship between FDI and Capital investment is hypothesized to be bi-directional.
The relationship between FDI and these variables is hypothesized to be stronger with a lag
of one to two years, following the results of UNCTAD (1991), although other studies propose
longer lags. Thus, for example, the values of independent variables in the 1994 would be expected
to expected to have the strongest relationship with FDI in 1995. Different lags will be tried out in
the time-series part of the analysis to determine the best fit.
F. Methodology and Data
3 However, note that some rating agencies such as the PRS Group, invert the scale, using a minimum of 1 for the most “risky” nation and a maximum of 100 points for the least “risky’ nation. In effect, the scale then is one describing a favorable foreign investment climate.
1. Two Stages of Analysis
The analysis was done in two stages. In stage one, a cross-sectional analysis of the
determinants of FDI, including BITs as an explanatory variable, was performed for 133 countries.
Data were collected for the period 1985 through 1995. However, since the signing of BITs has
accelerated, with two-thirds signed recently in the 1990s, a cross-sectional analysis of FDI for the
year 1995 is presented below, with data for explanatory variables going further back in time to
check for time lag effects 4.
In stage two, the effect of BITs on FDI was analyzed using data on about 200 pairs of
source and recipient countries. This stage used data from 1966 to 1995, since BITs were signed in
the 1960s and even before. Clearly however, the overwhelming bulk of the time series data are
more recent covering the period from the mid-1980s till 1995.
2. Countries In Data Set
BITS are mainly signed between developed FDI source countries, and FDI recipient
nations in the developing and transitional economies. Out of the total of 188 countries, 133
countries were identified for this study as follows:
Total 188
Subtract:
Source Countries 16
No BIT information/No BIT concluded 30
No FDI information 9
Balance 133
A list of these 133 countries which formed part of the first stage analysis is given in Annex
Table 1. Source countries are defined as FDI source nations (all OECD members) which have
signed BITs with other countries except among themselves. A list of such source countries is also
given in the Annex Table 2.
For the second stage of the analysis, 200 observations of pairs of countries were used. In
this data set, 14 source countries and 72 recipient countries are represented. For each pair [FDI 4 The results for another year such as 1994 would be roughly comparable, as far as overall conclusions are concerned.
Source Country = FDI Recipient Country] data were sought for five years before, and five years
after the year in which the BIT was signed between the two countries involved.
3. Variable Definitions
In the first stage analysis, the following dependent and independent variables were used
for the years 1993 through 1995. The dependent variables—FDI flow and stock—for the year
1995 were used with the independent variables for the years 1993 through 1995 to test for any lag
effects.
a. Dependent Variables: Stage 1
FDI has been operationalized in terms of FDI flow and FDI stock. In addition to the
absolute value of FDI flow and stock, we normalized both the variables by population, and GDP.
This is to correct for the effect of large countries, and to see how BITs affect not just FDI, but FDI
per unit of GDP, or FDI per capita, across countries. Finally, the dependent variable FDI, is
expressed in terms of its growth rate to see if the growth rate is affected by BITs or other variables.
Each of the dependent variables shown in Table IV.2 will be regressed (one at a time)
against the explanatory variables shown in Table 1V.3 below.
Table IV.2 List of Dependent Variables (Stage 1: Cross-Sectional Analysis)
Variable UnitsFDI Flow Into recipient Nation Absolute Flow (Flow) Million $ Flow per capita (Fper) $ Flow per $1000 GDP (Fgdp$) $ Flow Growth (Fgrow) Change over previous year - Ratio
FDI Stock In Recipient Nation Absolute Stock (Stock) Million $ Stock per capita (Sper) $ Stock per $1000 GDP (Sgdp$) $ Stock growth (Sgrow) Change over previous year - Ratio
b. Explanatory or Independent Variables: Stage 1
The principal explanation for FDI that is being tested is its link with BITs. In Table IV.3,
BITs are measured in alternative ways, the number signed by the recipient in a particular year; or
the total number the FDI recipient nation has signed upto and including that year; or BITs per
million of population; or BITs per million of GDP. Tests will reveal which alternative measures
for the BIT variable have the strongest explanatory power to statistically explain FDI.
At the same time, alternative explanatory variables as determinants of FDI, other than BITs,
were tested, in case the BIT variables failed to provide sufficient explanatory strength. These
include population and various GDP measures, as indexes of market size. (Alternative measures for
the GDP variable can be tried, one at a time, such as GDP per capita, or GDP growth. In the latter
case, the hypothesis is that FDI is attracted by high growth rates). Other FDI determinants include
capital investment in the FDI recipient nation, and its inflation rate. Finally, investor perceptions
regarding a country’s political, economic and financial environment are said to influence FDI
flows to the nation. Table IV.3 shows investment or risk ratings for FDI recipient nations (on a 100
= Best … 1 = Worst scale) broken out separately for economic, political, and financial ratings, as
well as a composite score combining the former three criteria. (For further details on the criteria
used to
Table IV.3 List of Independent Variables (Stage 1: Cross-Sectional Analysis)
Explanatory Variables (FDI Recipient Nation)
Description
BITs Number of BITs signed in a particular year by recipient nation
Cumulative BITs Total number of BITs signed upto and including that year
BITs per capita BITs per million of populationBITs as a ratio of GDP BITs per billion of GDP in US$Capital Investment Value of Gross fixed Capital formation
($ Billion)Composite Country Rating 100 = Best Investment Rating; 1 = Worst
(Source: PRS Group)Political Rating 100 = Best Investment Rating; 1 = Worst
(Source: PRS Group)Exchange Rate Amount of local currency per US$ - average
rate that yearExchange Rate Change Change over previous year – ratio. Exchange
rates in local currency units per $Financial Rating 100 = Best Investment Rating; 1 = Worst
(Source: PRS Group)GDP in US$ GDP in local currency/Exch. Rate – millionsGDP growth Change over previous year – ratio
GDP per capita in US$ $ GDP/PopulationPopulation Population that year – millionsInflation Rate % - annual percentage change in CPIEconomic Rating For Country 100 = Best Investment Rating; 1 = Worst
(Source: PRS Group)construct these country ratings, please refer to Annex Table 3). In the statistical analysis, these
alternative investment risk indicators are not used simultaneously, but as alternatives to each other.
c. Dependent Variables: Stage 2
For the second stage analysis, each observation consists of a pair of countries [FDI
Recipient and FDI Source]
Table IV.4 List of Variables (Stage 2: Time-Series Analysis)
Variable DescriptionPaired FDI Inflows into a recipient country (from a particular FDI source nation)
FDI inflows ($ millions) into the recipient country for each of the five years before the BIT and five years after the BIT was signed
FDI inflow into a recipient country (from a particular FDI source nation) divided by GDP (in $1000s) for recipient country
For corresponding years
Share of FDI inflow from a source country as a % of total FDI inflows of a recipient country
For corresponding years
Share of FDI inflow of a recipient country as a % of total FDI outflows of a source country
For corresponding years
The focus of Stage 2 of the analysis is on comparing the time period before and after a pair
of nations signed a BIT, to see if FDI flows between that pair of nations increased following the
BIT signing. Four FDI indicators described in Table IV.2 are to be tried. The first is simply the
FDI flow between the pair of countries. The second is the ratio of FDI over GDP of the FDI
recipient nation. The FDI/GDP ratio corrects the imbalance created by large countries in a data set.
Since FDI flows have been increasing generally for most nations over time, especially in
the last decade, it may be argued that higher FDI figures in the years following a BIT may only
reflect the general rising trend, and not specifically the impetus of a BIT. To correct for this general
bias, one my take not he FDI figures, per se, but the shares that a nation occupies in FDI flows.
The third is the share of a source country, in a recipient nation’s total inflow. The fourth is the
share of a particular recipient country in a source nation’s total outflow. If either of these increase
following the signing of a BIT, with statistical significance, then we are on firmer ground for
asserting that it was the BIT that was associated with the increase, rather than FDI increasing
generally over time.
4. Data and Data Sources
Data were obtained from various sources. BIT information was obtained from UNCTAD.
FDI flow and stock information was also received from UNCTAD who had compiled them from
the International Monetary Fund, OECD, and official national sources. Exchange rate, GDP in
local currency, and Population data were obtained from International Financial Statistics
Handbook. Dollar exchange rates were calculated from the foregoing. The country investment
ratings—composite, economic, financial, and political—were purchased from PRS Group, a
private research data firm5. Further details on these ratings is given in Annex Table 3.
While some, or extensive, information is available on every one of the 133 FDI recipient
nations (shown in Annex Table 1), there is considerable missing information on some variables for
virtually every country. The more variables one adds to an analysis, the greater the number of gaps
in the data. In fact, only 17 countries had full information, for all years, for all the variables shown
in Table IV.2. However, this data problem is not so drastic, and is manageable, if fewer variables
are used at one time6.
5. Methodology and Statistical Techniques Used
Multivariate Regression (Stage 1): Given the hypotheses which postulate a relationship
between a dependent variable and multiple independent variables across countries, multiple linear
regression was considered an appropriate statistical technique to use. Each of the dependent
variables, described in Table IV.2 were, one at a time, regressed against independent variables
shown in Table IV.3.
For all independent variables loaded at once, using the stringent criterion that an entire row
of data are eliminated if any entry for a country is missing, only 17 nations are left in the data pool.
This is too small for any meaningful statistical analysis. To address this problem, statistical
software packages7 have “missing value substitution” procedures. These can involve, for example,
5 PRS Group website address is http://www.prsgroup.com and http://www.countrydata.com6 For example, using the stepwise regression technique.7 For this analysis, the SPSS package was used
replacing missing data with the mean value for a variable. This kind of substitution however lowers
the confidence one can place in the results of a study.
An often better alternative to the missing data problem is to use Stepwise Multiple
Regression, where independent variables are loaded in steps, or one at a time, starting for instance
with the independent variable that has the “strongest” explanatory significance, followed by the
independent variable that has the second “strongest” explanatory significance, and so on. The
statistical routine then stops at a point where only a sub-set of the most powerful of the explanatory
variables are entered, leaving out the rest. Stepwise multiple regression, in a situation such as this
analysis, has three virtues:
i. Because all the independent variable are not entered, the missing data problem is
reduced, and more cases are included in the analysis.
ii. The technique serves to identify the sub-set of explanatory variables that is best able
to statistically explain the dependent variable. In our analysis, it can serve to identify
(out of the nine or more explanatory variables in Table IV.3) which few were best in
explaining FDI flows.
iii. Most importantly for the purpose of this study, a stepwise regression using the
“strongest independent variable loaded first” specification would inform us whether
BITs – as opposed to other FDI determinants – were the better explanation. That is
to say, if the BIT variable were loaded first that would indicate (with caveats8) that
of al the variables the BIT variable was the most statistically important. On the other
hand, if the BIT variable is selected for entry in later steps, that would diminish its
importance relative to other FDI determinants. And if the BIT variable were not
selected at all, then BITs could not be said to play an explanatory role, for that
particular regression run.
It should be emphasized that even without using the stepwise regression technique, there are
several independent variables that should not, on a priori grounds, be entered together. That is to
say, some of the variables in Table IV.3 are redundant, and may be used as alternatives to each
other, and not together. As one example, country investment ratings are broken into several sub-
8 One can only draw this deduction weakly, and not with full assurance, since interaction effects with other variables and multicollinearity may sometimes cause a variable to be loaded in an early step even though it is “weaker” compared with the rest.
categories, such as “political”, “economic”, and “financial.” Scores were obtained for each country
on each of these sub-variables. However, both in theory, and in practice, it is difficult to
disentangle political, from financial, from economic risks. Such distinctions may provide some
value to investors who wish to track one country’s performance over time, but in a study involving
over a hundred nations, they may not be meaningful. Moreover, the sub-categories are often
strongly correlated. Hence they may be used as alternatives to each other, one at a time.
Additional variations to the regressions involved removal of three countries shown to be
egregious outliers (China, Singapore, and Hong Kong)9 and log transformation of independent
variables (in case some exhibited a non-normal distribution. See Annex table 4 for a break down of
the 24 x 8 = 192 regressions performed. Yet more variables, such as independent variables with
mean value substitution, and regression runs on a regional basis (as shown in Annex 5) raised the
total number of regression runs to 264 in number, overall.
Euclidean Distance (Stage 1): In addition to the regression technique, n-dimensional
Euclidean distance or “pattern analysis” was used to test for the relationship between FDI and the
profile of countries in terms of these independent variables. This technique involves identifying a
small top percentile of the countries in terms of FDI (or outcome variables) and determining the
profile of this ideal or desired group in terms of the mean values on the independent variables.
Once the desired profile is determined, then for each of the remaining countries, called the sample
countries, a distance measure is computed which measures the distance of each of these countries
from the ideal profile in a multi-dimensional space. If the distance from the ideal profile is greater,
then it is hypothesized that FDI will be lower; in other words, the correlation between the distance
and FDI is supposed to be negative and significant.
Distance is computed as a squared Euclidean distance. However, given the differences in
the scales being used to measure the several independent variables – for instance, one variable
could be in $ Billions, while another is a percentage, or another a ratio -- another measure called
the Mahalanobis distance is more appropriate. The Mahalanobis procedure first standardizes each
9 Statistical practice often recommends removal of clear outliers in order to improve the statistics and significance of remaining variables. This requires no a priori theory. However, ex post, we know from similar FDI studies that China often stands out as a gross outlier. Hong Kong and Singapore also stand out in some studies because of the relatively small size of their populations.
variable by subtracting its mean and dividing by its standard deviation. This reduces each variable
to a comparable scale.
Box IV.2 Mahalanobis Distance n _
Distance = ( xsk - xik )/s.d.ik
k=1where, k=variable
n=number of variabless=sample group, and i=ideal group
_s.d.=standard deviation and x = mean
T-tests of Differences In Group Means (Stage 2): For the time series data covering some
200 pairs of nations, the intent is to see if FDI had increased subsequent to a BIT signed between
the pair of countries. For this purpose t-tests of differences in the means of the “before BIT” vs
“after BIT” year FDI is a strongly appropriate technique. Data were recorded on FDI for as much
as five years before and five years after a pair of nations signed their BIT. This enables several
comparisons to be made. For each of the dependent variables, FDI, FDI/GDP, FDI Share In Inflow,
FDI Share in Outflow, one can compare different time periods – for instance, Years (-5 to -1)
against Years (1 to 5), or Years (-2 to 1) against Years (2 to 5), where Year 0 is defined as the BIT
year, and so on, in a series of repetitive comparisons for the total time period sliced into different
segments for comparison. In fact 54 comparisons were made for each of the four variables for a
total of 216 comparisons.
G. Results and Discussion
1. Multivariate Regression (Stage 1)
For the first stage analysis, eight different dependent variables for 1995
Absolute Flow (Flow) Flow per capita (Fper) Flow per $1000 GDP (Fgdp) Flow Growth (Fgrow) Absolute Stock (Stock) Stock per capita (Sper) Stock per $1000 GDP (Sgdp) Stock growth (Sgrow)
were computed and regressed with independent variables shown in Table IV.4. for three different
years—1995, 1994, and 1993, for a total of 192 regression runs, using a variety of techniques such
as log transformed variables, and removal of outlier nations. For most readers however, the 192
combinations and their methodological details may not be of interest. These are summarized in
Annex Table 4.
Only salient results for and overall conclusions are presented in this section which covers
the Stepwise Regression method for all countries (including China, Singapore and Hong Kong)
and where untransformed variables on a normal basis were entered. As discussed above in section
IV.F on methodology, stepwise regression with forward inclusion is a technique helps to identify
the sub-set of explanatory variables that have the “strongest’ significance, i.e. explanatory power
vis a vis the dependent variable. The technique enters variables one at a time, starting with the
“strongest” until the adjusted R2 stops growing or until minimum loading criteria can no longer be
fulfilled to justify the loading of the rest. The sub-set of variables thus entered comprises the
resultant regression equation. The results are shown in Table IV.5 below for only three of the eight
dependent variables, “FDI Flow,” “FDI Stock,” and “FDI Over GDP,” The results for the other
five dependent variables were spotty and are only summarized in Annex 4.
In Table IV.5 order of loading of the independent variables is from left to right. The overall
conclusion is that indexes of FDI recipient market size, such as population and GDP, are the
leading determinants of FDI. It was only in equation No. 9 in Table IV.5 that the Bit variable is
loaded first. Overall, the Bit variable appears only twice in Table IV.5. In general, these results
suggest that BITs play only a secondary, and very minor role, in an analysis comparing a large
number of countries against each other, cross-sectionally. (Conclusions have not yet been drawn for
the time series analysis, which looks at individual countries over time).
Looking at individual dependent variables, FDI flow (Equation numbers 1,2, and 3) is
consistently a function of Population, GDP measured in $, and Capital Investment. When
regressed with lagged variables, Bit(’93) partially explains FDI flow with a two-year lag.
FDI stock (Equations 4, 5, and 6) is also consistently a function of Population, GDP
measured in $, and Capital Investment. Political Risk also seems to explain FDI stock in some
contexts.
Table IV.5 Regression Results
1. FDI Flow (‘95) = - 18.907 + 25.159 Population(’95) + 0.01911 GDP$(‘95) – 45.890 Capital(‘95)(-0.079) (27.422)** (5.527)** (-3.939)**
Adj. R2 = 0.992 F = 651.869 P = 0.0002. FDI Flow (’95) = - 0.634 + 27.180 Population(’94) + 0.02241 GDP$(’94) - 56.321 Capital(’94)
(-0.003) (28.873)** (5.306)** (-3.785)**Adj. R2 = 0.991 F = 651.869 P = 0.000
3. FDI Flow(’95) = - 493.582 + 25.634 Population(’93) + 0.02167 GDP$(’93) - 52.531 Capital(’93) + 162.744 Bit(’93)(-1.576) (24.971)** (5.973)** (-3.885**) (2.317)*
Adj. R2 = 0.994 F = 661.535 P = 0.0004. FDI Stock(’95) = 52544.739 + 0.433 GDP$(’95) - 963.008 Capital(’95) - 868.542 Political Rating(’95)
(1.989) (10.908)** (- 6.788)** ( - 2.199)*Adj. R2 = 0.955 F = 92.548 P = 0.000
5. FDI Stock(’95) = -4527.933 + 0.502 GDP$(’94) - 1230.342 Capital(’94) + 49.980 Population(’94)(-1.609) (10.316)** (-7.174)** (4.607)**
Adj. R2 = 0.949 F = 99.873 P = 0.0006. FDI Stock(’95) = - 3362.031 + 0.493 GDP$(’93) - 1187.801 Capital(’93) + 34.902 Population(’93)
(-1.377) (11.199)** (-7.264)** (3.265)**Adj. R2 = 0.960 F = 128.714 P = 0.000
7. Fgdp$(’95) = 15.625 + 0.02903 Population(’95) (6.614) (3.663)** Adj. R2 = 0.48 F = 13.417 P = 0.0028. Fgdp$(’95) = 15.628 + 0.02933 Population(’94)
(6.615) ( 3.660)** Adj. R2 = 0.437 F = 13.413 P = 0.0029. Fgdp$(95) = 6.706 + 3.019 Bit(’93) (1.909) (4.158)** Adj. R2 = 0.504 F = 17.24 P = 0.001Notes:a. The results represent Stepwise Regression and the variables are ordered in the sequence of highest contribution.b. In each regression result, the second row with numbers in parenthesis represents “t” values for the coefficients. Significance levels ** better than .01; * better than .05.c. Regressions were tried with each of the eight dependent variables for three years—1995, 1994, 1993—and only these nine regressions had large enough R 2 and P values.d. All coefficients of independent variables are significant at least at the 0.05 level.
Results for Fgdp$ (FDI flow per $ 1000 of GDP of recipient nation in Equations 7, 8 and 9)
are not as strong. The equations’ adjusted R2 is lower, albeit highly significant. However in
Equation 9 Bit(’93) was highly significant and loaded first.
Population and GDP, two indicators of market size, are positively and significantly
associated with FDI flow and stock as was hypothesized. Capital Investment is consistently,
negatively and significantly associated with FDI flow and stock. This result partially supports the
arguments made earlier on this relationship. When BIT was significantly associated with FDI flow,
it was positive indicating that an increase in BIT is associated with an increase in FDI flow, but
with a lag of two years, thus leading to an acceptance of the hypothesis. Political risk, while being
significant, is negatively correlated. Given the fact that the political risk factor was in increasing
order of favorable conditions (a score of 1 being high risk and a score of 100 being low risk), the
negative result does not support our hypothesis.
The data were next divided into five regions, 1. Africa; 2. Central and Eastern Europe; 3.
East and Southeast Asia; 4. Latin America and Caribbean; 5. West Asia. Additional regression
runs were performed on each region separately to see if there were any regional variations
regarding the significance of BITs. A summary of results are shown in Annex Table 5. BIT-related
independent variables were frequently included in runs involving only one dependent variable
Flow(’95), for all regions except West Asia. Moreover, because the division of data into regions
resulted in incomplete data, a mean value substitution procedure had to be instituted10. However,
we then cannot place too much reliance in the results.
The overall conclusion from Table IV.5 (and Annex Tables 4 and 5) is that BITs play a
minor and secondary role in a cross-country comparision of FDI determinants, and that in keeping
with other studies such as UNCTAD (1991) or Kreinin, Plummer and Abe (1997), Scaperlanda and
Balough (1983), market size appears to be the leading determinant of FDI.
2. n-Dimensional Pattern Analysis (Stage 1)
Pattern analysis measures the n-dimensional Euclidean distance for standardized variables,
to a desired or ideal point. In our analysis, it measures the “distance” between a nation and a
10 Without this no statistically significant results would have been obtained
desired subset of countries which exhibit a high FDI. From this one can deduce if BITs are
associated with high FDI.
Table IV.6. Pattern Analysis Correlation
Distance Measure Distance MeasureWith 1994 variables With 1995 variables
FDI Flow -95 0.394* 0.580** FDI Stock -95 0.478* 0.456* Flow/GDP$ -95 - 0.384* Stock/GDP$-95 - 0.417* Stock Growth-95 0.376* * Correlation significant at the 0.05 level (1-tailed) ** Correlation significant at the 0.01 level (1-tailed).
The pattern analysis results do not consistently support the hypothesis that a deviation from
an ideal BIT profile will necessarily result in lower FDI levels. The results are not only mixed in
direction but also not very strong. This could be due to the fact that some of the variables are
correlated among themselves.
3. T-tests of Differences In Group Means (Stage 2: Time Series Data)
In the second stage of analysis, the focus of the analysis is on how FDI flows between a pair
of countries changes over time. Did the FDI flows between just these two countries increase
following the signing of their BIT ? When pairs of nations are examined over several years, this
can provide a time-based perspective that the foregoing cross-country could not give. However,
obtaining FDI data between pairs of countries is not easy. These data on BITs and FDI, from 1971 -
1994, were obtained from a variety of sources including UNCTAD, OECD, and some country
governments. Data on 72 FDI recipient countries, and 14 source nations, thus comprise 200 pairs of
observations.
a. The Research Questions
For each pair of countries, FDI and other data were recorded for four years before, and five
years after, the BIT signing. For each pair Year 0 is called the BIT year, and the data go from Year
- 4 to Year +5.
Year -4 Year 0 Year +5|________________||___________________|
BIT Year
The main interest is on how the mean values of FDI in the years before the BIT was signed,
compare with the mean values of FDI in the years after the BIT. One can make comparisons for
periods spanning three, four and five years each, before and after. Thus, a total of 54 pairs of time
periods (before versus after combinations using different cutoff points) were tested over the 200
observations. Annex Tables 7 to 11 show the 54 combinations for different groups of countries.
The reason for computing 54 time period comparisons is to determine if lag effects can be seen.
The 200 observations were also later split into five regions, Africa; Central and Eastern
Europe; South, East and Southeast Asia; Latin America and Caribbean; and West Asia, to examine
any regional effects. Similar tests were done on each region.
Measurements were made for a pair of countries, over the above 10 year span on four
criteria:
1. FDI Flow between the pair of nations
2. Ratio of “FDI/GDP of Recipient Nation”
3. Ratio of “FDI Inflow into Recipient Nation from Particular Source Country in
Question/
Total FDI Inflow into Recipient Country” (i.e. the share of a particular source
country in a recipient’s overall FDI inflow)
4. Ratio of “FDI Outflow from a Source Country to a Particular Recipient Nation/
Total Outflow from Source Country” (i.e. this is the share that a particular recipient
nation occupies in a source country’s total FDI outflow)
Dividing FDI by GDP of the recipient nation corrects for the fact that FDI grows over time,
with economic growth. The FDI/GDP ratio is a better index of growing foreign investment in a
country. An even more focused indicator is the share that a particular source nation occupies in the
total FDI inflow into a country.
For example, if after Zambia and Japan sign a BIT, Japan’s share
in Zambia’s FDI inflow increases, then we can suggest that the BIT the
two nations signed was associated with Japan’s increased share of FDI in
Zambia.
By the same token, the share that a particular recipient nation occupies in a source country’s
total FDI outflow is another focused indicator.
For example, if after Bangladesh and Italy sign a BIT,
Bangladesh’s share in Italy’s total FDI outflow increases, than we can
suggest that the BIT signed by the two countries was associated with
Bangladesh’s increased share in Italy’s FDI outflow.
Unfortunately, the data for a single pair of countries is too small a set of observations to
allow for statistical testing. Therefore testing has to be done for groups of nations, and for the entire
global set of observations. For each before/after comparison, a T-test of differences in group means
was conducted to test for significant differences. While simple, this is very robust technique whose
results cannot be questioned (even in the face of a moderate amount of missing data). Since our
hypothesis is that BITs increase FDI, a one-tailed test is appropriate.
For each set of tests, for each of the four test measures indicated above, there is a maximum
of 54 comparisons of group means. (Please refer to Annex 6 for further details).Two salient
questions were asked:
1. How many of the 54 tests in each category were statistically significant ?
(The larger the number, the stronger the association between BITs and
subsequent FDI increases. These results are summarized in Annex Table
6).
2. What lags can be deduced by examining the pattern of statistically significant results
?
(This can be seen in Annex Tables 7 - 11)
Table IV. 7 Comparison of Before and After Means for FDI/Inflow Variable (ALL NATIONS) (37 out of 54 Maximum Possible Comparisons Were Significant As Shown Below)Number Mean FDI share for period Mean FDI share for period Difference P
1 2yrs before BIT to 1yr before BIT BIT year to 1yr after BIT -7720.21 .033**2 2yrs before BIT to 1yr before BIT BIT year to 2yrs after BIT -10992.5 .029**3 2yrs before BIT to 1yr before BIT BIT year to 3yrs after BIT -13483.3 .05**4 2yrs before BIT to 1yr before BIT 1yr after BIT to 2yrs after BIT -15413.1 .041**5 2yrs before BIT to 1yr before BIT 1yr after BIT to 3yrs after BIT -17639.4 .065*6 2yrs before BIT to 1yr before BIT 1yr after BIT to 4yrs after BIT -12680.6 .054*7 2yrs before BIT to 1yr before BIT 2yrs after BIT to 3yrs after BIT -21609.4 .061*8 2yrs before BIT to 1yr before BIT 2yrs after BIT to 4yrs after BIT -14304.8 .057*9 2yrs before BIT to 1yr before BIT 2yrs after BIT to 5yrs after BIT -9152.24 .083*
10 3yrs before BIT to 1yr before BIT BIT year to 1yr after BIT -1830.69 .073*11 3yrs before BIT to 1yr before BIT BIT year to 2yrs after BIT -8101.55 .048**12 3yrs before BIT to 1yr before BIT BIT year to 3yrs after BIT -10600.5 .080*13 3yrs before BIT to 1yr before BIT 1yr after BIT to 2yrs after BIT -12345.4 .064*14 3yrs before BIT to 1yr before BIT 1yr after BIT to 3yrs after BIT -14627.9 .093*15 3yrs before BIT to 1yr before BIT 1yr after BIT to 4yrs after BIT -9761.5 .095*16 3yrs before BIT to 1yr before BIT 2yrs after BIT to 3yrs after BIT -18054.9 .083*17 3yrs before BIT to 1yr before BIT 2yrs after BIT to 4yrs after BIT -10928.4 .097*18 4yrs before BIT to 1yr before BIT BIT year to 1yr after BIT -8812.81 .041**19 4yrs before BIT to 1yr before BIT BIT year to 2yrs after BIT -11814.9 .024**20 4yrs before BIT to 1yr before BIT BIT year to 3yrs after BIT -14205.5 .042**21 4yrs before BIT to 1yr before BIT 1yr after BIT to 2yrs after BIT -16240.7 .033**22 4yrs before BIT to 1yr before BIT 1yr after BIT to 3yrs after BIT -18380.3 .055*23 4yrs before BIT to 1yr before BIT 1yr after BIT to 4yrs after BIT -13556 .049**24 4yrs before BIT to 1yr before BIT 2yrs after BIT to 3yrs after BIT -22335.6 .047**25 4yrs before BIT to 1yr before BIT 2yrs after BIT to 4yrs after BIT -15254.9 .049**26 4yrs before BIT to 1yr before BIT 2yrs after BIT to 5yrs after BIT -10250.8 .097*27 2yrs before BIT to BIT year 1yr after BIT to 3yrs after BIT -49261.3 .095*28 2yrs before BIT to BIT year 2yrs after BIT to 3yrs after BIT -19323.1 .046**29 2yrs before BIT to BIT year 2yrs after BIT to 4yrs after BIT -13094.7 .042**30 2yrs before BIT to BIT year 2yrs after BIT to 5yrs after BIT -8684.93 .073*31 3yrs before BIT to BIT year 2yrs after BIT to 3yrs after BIT -17985.2 .055*32 3yrs before BIT to BIT year 2yrs after BIT to 4yrs after BIT -11819.9 .060*33 4yrs before BIT to BIT year 1yr after BIT to 2yrs after BIT -49583.2 .094*34 4yrs before BIT to BIT year 1yr after BIT to 3yrs after BIT -50635.2 .087*35 4yrs before BIT to BIT year 2yrs after BIT to 3yrs after BIT -21321 .033**36 4yrs before BIT to BIT year 2yrs after BIT to 4yrs after BIT -15152.2 .032**37 4yrs before BIT to BIT year 2yrs after BIT to 5yrs after BIT -10775.1 .065*
**. Significant at the level .05 (one-tailed), *. Significant at the level .10 (one-tailed)
For further details refer to Annex Table 8.
b. Results and Conclusions of Stage 2 Analysis
The Overall Pattern of Significant T-tests : (This summarizes the overall conclusions from Annex Table 6 which interested readers may scrutinize).
The results are not strong11, but unmistakably ubiquitous over all four variables
(FDI, FDI/GDP, FDI/Inflow, and FDI/Outflow) to suggest that BITs do have an effect on FDI.
Of the four variables, FDI/Inflow and FDI/Outflow registered the relatively largest number of
statistically significant results. This suggests that BITs may serve at the margin, to redirect the
share of FDI from /to BIT signatories.
For all nations taken together, the strongest results are in the FDI/Inflow category
where as many as 37 out of 54 tests were significant. These results are summarized in Table
IV.7 and their statistics shown. Further details may be seen in Annex Table 8. The negative sign
for the “difference” is because, as per expectation, the FDI share before the BIT was lower than
the FDI share after the BIT. The consistent negative sign in this category (and indeed in
virtually all results in other Annex tables) is a sign of an unmistakable, if weak11, effect.
The fact that these two FDI share variables produced superior results to FDI alone or
the FDI/GDP ratio, is gratifying because the share measures are far more unequivocal measures
of the role of BITs than the other two variables.
In terms of specific regions, BITs with African nations appear to have more effect
than in other areas. In particular, The share of FDI inflow from a particular source country is
more likely to be affected by BITs when the FDI recipient signatory is an African nation.
In the case of South, East, and Southeast Asia, BITs may be more instrumental in
redirecting the share of FDI outflows from source nations.
Time Lag Effects:
(This summarizes the pattern of results in Annex Tables 7 through 11).
By examining which time period comparisons are significant, one may deduce the lag
response between BIT signing (Year 0) and FDI response. Table IV.7 (and related Annex Table 8)
for the FDI/Inflow variable for all countries, reveals no particular pattern at all in the many
significant results. On the other hand, for the FDI variable for all countries (Annex Table 7) shows
11 Some may assert that significance between the 0.05 and 0.1 level is somewhat weak. However its use is common in many similar studies. Moreover, t-tests of differences in group means is a robust and unambiguous enough technique, that even a better than 0.1 significance is acceptable.
significant results only in Year 2 after the BIT. For Africa, with the FDI/GDP variable (Annex
Table 9) a similar pattern is seen, where it is mainly comparisons involving the period starting in
Year 2 that show significance. On the other hand, for Africa with the FDI/Inflow variable, the
significant entries are in Year 1 after the BIT, or in Year 0 (the BIT year itself). Finally, in Central
and Eastern Europe (Annex Table 11) the pattern of significant entries again is in comparisons
starting in Year 2 after the BIT.
The results are sufficiently mixed that only a tentative and hesitant conclusion can be
drawn, namely that the response lag after the signing a BIT may be as little as zero, but is more
likely to be two years.
H. A Summary of Conclusions
In a cross-country comparison of FDI determinants, the overall conclusion is that BITs play
a minor and secondary role, compared with other determinants of FDI, of which the size of the
recipient nation’s market is most prominent. The finding that the size of the market and economy is
an important factor is in keeping with several previous studies such as UNCTAD (1991), Kreinin,
Plummer and Abe (1997), and Scaperlanda and Balough (1983).
The time series data, using pairs of BIT signatory countries, showed somewhat stronger
results. The role and influence of BITs is weak but unmistakable, especially in redirecting the share
of FDI received from BIT signatory nations. That is to say, following the signing of a BIT, it is
more likely than not, that the FDI recipient nation will marginally increase its share in the outward
FDI of the source country. The effect however, is usually small.
How long does it take for the effect, if any, to be seen following the signing of the BIT ?
The analysis can only supply an extremely tentative conclusion to this question, that while the
response of investors can be immediate, it is more likely to be in the one to three year range.
Clearly, the signing of BITs is no panacea. Moreover, since many such treaties have been
signed frequently in recent years (two-thirds in the 1990s) the distinctiveness of a treaty, as a
competitive signal to attract investment, may have been somewhat eroded. Rather, BITs may, in the
future be simply regarded as a necessary condition, as a normally expected feature on the part of
investors.
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Annex Table 1: List of 133 Recipient Countries included in the study Albania Algeria Antigua and Barbuda Argentina Armenia Bahrain Bangladesh Barbados Belarus Belize Benin Bolivia Brazil Bulgaria Burkina Faso Burundi Cambodia Cameroon Cape Verde Central African Republic Chad Chile China Colombia Congo Costa Rica Cote d'lvoire Croatia Cuba Cyprus Czech Republic Dominican R Dominica Ecuador Egypt El Salvador Equatorial Guinea Estonia Ethiopia Gabon Gambia Ghana Greece Grenada Guinea
Guinea-Bissau Guyana Haiti Honduras Hong Kong Hungary Iceland India Indonesia Iran, Islamic Republic Iraq Israel Jamaica Jordan Kazakhstan Kenya Korea, Republic of Kuwait Kyrgyzstan Lao, People's Democratic Republic Latvia Lebanon Lesotho Liberia Lithuania Macedonia Madagascar Malawi Malaysia Mali Malta Mauritania Mauritius Mexico Moldova, Republic of Mongolia Morocco Namibia Nepal New Zealand Nicaragua Niger Nigeria Oman
Pakistan Panama Papua New Guinea Paraguay Peru Philippines Poland Portugal Romania Russian Federation Rwanda Saint Lucia Saint Vincent & the Grenadines Saudi Arabia Senegal Sierra Leone Singapore Slovakia Slovenia South Africa Spain Sri Lanka Sudan Swaziland Syrian Arab Republic Taiwan, Province of China Tajikistan Tanzania Thailand Togo Trinidad & Tobago Tunisia Turkey Uganda Ukraine United Arab Emirates Uraguay Uzbekistan Venezuela Viet Nam Yemen Zaire Zambia Zimbabwe
Annex Table 2:
List of Source Countries and the number of BITs signed by them
Country Number of BITs
1. Germany 1032. United Kingdom 853. Switzerland 754. France 735. Netherlands 566. Italy 457. Belgium and Luxembourg 398. United States of America 379. Denmark 3610. Sweden 3311. Finland 2912. Austria 1813. Norway 1514. Australia 1415. Canada 10
16. Japan 4
Annex 3 Definition of Variables - Country Investment Ratings
The ICRG Risk Rating criteria developed by PRS(Political Risk Services) Group. The ICRG Risk Rating System rates political, economic, and financial risks, breaking each are down into its key components, as well as compiling composite ratings and forecasts.
Annex Table 3 : Criteria Underlying Country Investment Risk Indicators
Components Indicators of Country Investment Climate and Risk Political economic expectations vs. reality; economic planning failures; political
leadership; external conflict; corruption in government; military in politics; organized religion in politics; law and order tradition; racial and nationality tensions; political terrorism; civil war; political party development; and quality of the bureaucracy
Financial loan default or unfavorable loan restructuring; delayed payment of suppliers’ credits; repudiation of contracts by governments; losses from exchange controls; and expropriation of private investments
Economic inflation; debt service as a percent of exports of goods and services; international liquidity ratios; foreign trade collection experience; current account balance as a percent of goods and services; and parallel foreign exchange rate market indicators
Composite Rating
The Composite Risk Rating is determined by combining the political, financial, and economic risk ratings.
The highest overall rating (100 points) indicates the best investment climate and the lowest risk, and the lowest rating (1) indicates the highest risk and poorest environment.
Source: PRS Group
Annex Tables 4 and 5Details on Regression Runs Carried Out In Cross-Sectional Stage 1 Analysis
___________________________________________________________________
The body of the report shows only nine of the most significant regression equations
using the stepwise forward inclusion technique in SPSS (Statistical Package for the Social
Sciences), for three dependent variables, each for three years.
However, a total of 264 regression runs were undertaken in a comprehensive search for
determinants of FDI, including BITs. The results for 192 are summarized in Annex Table 4.
The results for a further 60 are summarized in Annex Table 5. The remaining 12 are not
shown.
192 Regressions : Annex Table 4
The 192 regressions result from the combination of
Eight Dependent Variables (Flow(95), Fper(95), Fgdp$(95), Fgrow(95),
Stock(95), Sper(95), Sgdp$(95), Sgrow(95))
Two Loading Methods (Total = All independent variables entered together;
Stepwise = Stepwise forward inclusion)
Three Years (1995, 1994,1993)
Countries Excluded/Included (All = All 133 countries; Without = Without
China, Singapore, Hong Kong)
Transformation of Independent Variables (Normal = Untransformed; Log =
Log transformed)
Annex Table 4 does not show the actual statistics relating to each equation, but only
summarizes which independent variable achieved at least a 0.05 significance level. In this way,
an overall picture or pattern emerges as to which of the independent variables, including BITs,
emerge as possible determinants of FDI. Many of the regression runs, indicated by blanks,
failed to have even one of the independent variables achieve significance. This was more so in
the case of log transformed variables. Apparently, the data did not need transformation in the
first place. At any rate, for a priori reasons explained in Chapter IV, the main focus in Annex
Table 4 ought to be on section V. Stepwise/All/Normal, where all variables, on a normal
untransformed basis, are entered stepwise. These indeed yielded the best results. Detailed
statistics for the equations in the shaded boxes in Annex Table 4 are shown in the body of the
chapter in Table IV.5.
60 Regressions : Annex Table 5
These 60 regressions resulted from a combination of
Four Dependent Variables (Flow(95), Fper(95), Fgdp$(95), Fgrow(95))
Five Regions (Africa; Central and Eastern Europe; East and Southeast Asia;
Latin America and Caribbean; West Asia)
Three Years (1995;1994;1993)
BIT-related independent variables (Nos. 1 and 2) are frequently included in runs
involving the dependent variable Flow(’95) for all regions except West Asia. Because the
division of data into regions resulted in few complete data, a mean value substitution procedure
had to be instituted, without which no statistically significant results would have been obtained.
Having done so however, we cannot place too much reliance in the results.
Annex Table 4 and Annex Table 5 are shown on the next page.
Annex Table 4SUMMARY OF INDEPENDENT VARIABLES a LOADED IN 192 REGRESSION RUNS FOR EIGHT DEPENDENT VARIABLES
Flow(95) Fper(95) Fgdp$(95) Fgrow(95) Stock(95) Sper(95) Sgdp$(95) Sgrow(95)I. Total / All / Normal 1.Independent variable(95) 13, 1,3,8 3,8,13 2.Independent variable(94) 3,6,8,11,12,13 3,8,9,10,11 9,11,13 1,2,4,8,9,10,
11,123,8
3.Independent variable(93) 13, 3,8 II. Total / Without / Normal 1.Independent variable(95) 2,3,8 2.Independent variable(94) 11, 3,9,10,11 9,11 7,9,10,11,12
,13 3.Independent variable(93) 1,2,3,6,9,10,11,12,13 3,8 III. Total / All / Log 1.Independent variable(95) 2.Independent variable(94) 3.Independent variable(93)IV. Total / Without / Log 1.Independent variable(95) 2.Independent variable(94) 3.Independent variable(93)V. Stepwise / All / Normal 1.Independent variable(95) 3,8,13 10, 13 3,8,12 1, 2.Independent variable(94) 3,8,13 10, 13 3,8,13 10, 1, 3.Independent variable(93) 1,3,8,13 10, 1 3,8,13 10, 1,VI. Stepwise/ Without / Normal 1.Independent variable(95) 3,8, 10, 10, 3,8 1, 2.Independent variable(94) 1,3,8,10 10, 1,8 3,8 3,8 3.Independent variable(93) 3,8 11, 3,8 3,8 1,VII. Stepwise / All / Log 1.Independent variable(95) 2, 6,13 6, 6,7,8,11 2,10 1,4, 2, 2.Independent variable(94) 10, 1, 6,8 2,10 3, 2, 3.Independent variable(93) 10, 1,10 2,VIII. Stepwise / Without / Log 1.Independent variable(95) 2, 6,13 6, 6,7,8,11 2,10 1,4 2, 2.Independent variable(94) 10, 1, 6,8 2,10 3, 2, 3.Independent variable(93) 10, 6,8 1,10 2,
Independent variables list 1. Bit 2. Bto 3. Cap 4. Com 5. Eco 6. Exgrow 7. Fin 8. Gdp$9. Ggrow 10. Gper$ 11. Inf 12. Pol 13. Pop
a Note : This table lists variables whose probability value is better than 0.05(one-tailed). Shaded boxes above correspond to Table IV.5.
Annex Table 5SUMMARY OF INDEPENDENT VARIABLES LOADED a IN 60 STEPWISE REGRESSIONS FOR SEPARATE REGIONS
REGION Flow(95) Fper(95) Fgdp$(95) Fgrow(95)I. Africa 1.Independent variables(95) 1, 11, 13 1, 10 2.Independent variables(94) 2, 3, 6, 13 8, 10 3.Independent variables(93) 4, 8, 13 8, 10II. Central & Eastern Europe 1.Independent variables(95) 2, 7, 8 7, 2.Independent variables(94) 2, 8, 12 7, 3.Independent variables(93) 1, 8, 13 4, 13III. East & Southeast Asia 1.Independent variables(95) 1, 2, 13 3, 10 10, 6, 11, 13 2.Independent variables(94) 2, 4, 8, 13 10, 10, 6, 3.Independent variables(93) 1, 7 3, 12 12, 3, 10, 12IV. Latin America & Caribbean 1.Independent variables(95) 1, 3, 8, 11, 13 12, 2.Independent variables(94) 2, 5, 6, 13 3.Independent variables(93) 8, V. West Asia 1.Independent variables(95) 3, 10, 2.Independent variables(94) 8, 13 10, 3.Independent variables(93) 8, 9
Independent variables list : 1. BITs in year 2. Cumulated # of BITs 3. Capital Investment 4. Composite Risk5. Economic Risk 6. Exchange Rate
Growth7. Financial Risk 8. GDP in $
9. GDP Growth 10. GDP per capita 11. Inflation 12. Political risk13. Population
Note a. Including variables whose probability value is less than 0.05(one-tailed) b. Mean value substitution procedure used.
Annex 6
Summary of Stage 2 Time Series T-test Results________________________________________________________________________________
For each criterion in Annex Table 6
1. FDI: FDI Flow between the pair of nations
2. FDI/GDP: Ratio of “FDI/GDP of Recipient Nation”
3. FDI/Inflow: Ratio of “FDI Inflow into Recipient Nation from Particular Source
Country in Question/
Total FDI Inflow into Recipient Country” (i.e. the share of a particular source
country in a recipient’s overall FDI inflow)
4. FDI/Outflow: Ratio of “FDI Outflow from a Source Country to a Particular
Recipient Nation/ Total Outflow from Source Country” (i.e. this is the share that a
particular recipient nation occupies in a source country’s total FDI outflow)
the analysis was performed on either all 72 recipient nations (Global Analysis) or on selected
regions (Regional Analysis).
Handling Missing Data: For each category, the words “No adjustment” refer to the fact that
the data are unadjusted and a calculation is removed by the computer if a value is missing. This is a
stringent approach and sometimes voids statistical results even if underlying patterns exist. The
missing data are not so extensive (see Raw data File), but the gaps are pervasively scattered
throughout the data. As a result, to use only data that are absolutely complete in every entry, would
mean a large loss of observations from 200 to below 50 which is inadequate for statistical analysis.
“Missing Value Adjustment” refers to a program which supplies a mean value in lieu of the missing
datum. Since the extent of the missing data was not large (albeit pervasive), this substitution is
acceptable, especially for as robust a test as a comparison of group means. In the OECD data
several entries are reported as a dash “ - “ which can mean either a zero value, or a missing entry.
In most cases it is likely that the reason for the missing entry was because the FDI flow was in fact
zero, or near zero. In order to try and improve the number of observations in the analysis, another
set of calculations were made replacing a dash “ - “ with a zero. Because of our uncertainty, results,
if different, must be taken with caution.
Interpreting Numbers in parentheses ( ) In Annex table 6: Each cell of the matrix for Parts
I and II summarizes the results of 54 t-tests. The numbers in the parentheses ( ) report how many
of the 54 t-tests were significant. For example, in Annex Table 6 Part II.1.2 for Africa and
FDI/GDP, shows eight (8)* t-tests as having reached a 0.1 level of significance, and nine (9)** t-
tests as having reached a 0.05 level of significance – for a total of 17 t-tests out of a maximum of
54. This is a summary of information from Annex Table 9 which actually shows the statistics.
17 significant out of 54 is somewhat low. On the other hand, for Africa, the FDI/Inflow
share variable shows as many as (26)* + (3)** = 29 out of 54 as being significant. This summarizes
information in Annex table 10. And for all countries, Part I.1.2 for the FDI/Inflow share variable as
many as (21)* + ( 16)** = 37 tests out of 54 were significant. This summarizes information in
Annex Table 8 and in Table IV.7 in the chapter.
_________________________
(The shaded portions of Annex Table 6 summarize information in Annex Tables 7, 8, 9, 10, and
11).
Annex Table 6OVERVIEW OF STAGE 2 RESULTS: Numbers In Parentheses Indicate the number of significant T-tests In Each Cell a
(1) FDI (2) FDI/GDP (3) FDI/Inflow (4) FDI/OutflowI. Global Analysis: 72 Recipient Nations 1. Full data set (200 observations) 1.1 No adjustment (Stringent criterion) *(1) *(1) *(21) *(6) , **(3) 1.2 Missing value adjust. (non-stringent) *(12) , **(3) *(21) , **(16) *(1) 1.3 Missing Adj. & Replace ' - ' with ' 0 ' *(12) , **(20) <1 year lag> *(3) *(24)
II. Regional Analysis 1. Africa 1.1 No adjustment *(2) *(10),**(4) 1.2 Missing value adjustment *(5) *(8) , **(9) *(26) , **(3) *(9) 1.3 Missing Adj. & Replace ' - ' with ' 0 ' *(7) *(5) , **(12) *(25) , **(7) *(8) , **(1) 2. Central & Eastern Europe 2.1 No adjustment **(2) *(3),**(1) 2.2 Missing value adjustment *(18),**(9) *(9),**(9) 2.3 Missing Adj. & Replace ' - ' with ' 0 ' *(1) , **(53) *(2) , **(51) *(15) *(9) 3. South, East & South-East Asia 3.1 No adjustment *(9),**(1) *(3),**(7) *(4),**(2) 3.2 Missing value adjustment *(8) *(2) *(3) *(14) 3.3 Missing Adj. & Replace ' - ' with ' 0 ' *(8) *(2) *(27),**(1) 4. Latin America & the Caribbean 4.1 No adjustment *(2),**(2) *(7),**(3) 4.2 Missing value adjustment *(1) *(14) , **(4) 4.3 Missing Adj. & Replace ' - ' with ' 0 ' *(1) *(1) 5. West Asia 5.1 No adjustment *(1) *(2) *(7),**(1) 5.2 Missing value adjustment *(1) *(8) 5.3 Missing Adj. & Replace ' - ' with ' 0 ' *(12)
Note: a Out of 54 max. in each cell * significant at the 0.1 level (one-tailed) ** significant at the 0.05 level (one-tailed)
AnnexTable 7
Detailed Results of All 54 Comparisions for GLOBAL ANALYSIS for Dependent Variable: FDINumber Variable M. of 1st. M. of 2nd. Difference P Numbe
rVariable M. of 1st. M. of 2nd. Difference P
1 b2b1 - 0a1 18.0551 12.8456 5.2096 0.235 28 b20 - a1a2 14.4567 14.3896 6.71E-02 0.4962 b2b1 - 0a2 17.5816 14.2376 3.344 0.327 29 b20 - a1a3 14.2711 19.6951 -5.4241 0.2173 b2b1 - 0a3 17.4132 17.7118 -0.2986 0.484 30 b20 - a1a4 14.1845 20.4497 -6.2652 0.1524 b2b1 - a1a2 17.485 14.6617 2.8233 0.389 31 b20 - a2a3 15.372 25.4493 -10.0773 0.1335 b2b1 - a1a3 17.1825 20.5268 -3.3443 0.357 32 b20 - a2a4 15.1536 25.1798 -10.0262 0.1016 b2b1 - a1a4 17.0652 21.3019 -4.2367 0.302 33 b20 - a2a5 14.9425 26.7617 -4.8192 .055*7 b2b1 - a2a3 19.6186 27.5297 -7.911 0.25 34 b30 - a1a2 13.2097 14.2968 -1.0871 0.4468 b2b1 - a2a4 19.3 27.1042 -7.8042 0.226 35 b30 - a1a3 13.0556 19.5681 -6.5126 0.1869 b2b1 - a2a5 19 29.1557 -10.1557 0.146 36 b30 - a1a4 12.9771 20.3188 -7.3417 0.132
10 b3b1 - 0a1 15.9468 12.6884 3.2585 0.32 37 b30 - a2a3 14.0072 25.2626 -11.2554 0.11811 b3b1 - 0a2 15.4456 13.9618 1.4838 0.418 38 b30 - a2a4 13.8103 24.9976 -11.1874 .093*12 b3b1 - 0a3 15.3231 17.3673 -2.0442 0.394 39 b30 - a2a5 13.6049 26.5711 -12.9662 .054*13 b3b1 - a1a2 15.0235 14.4667 0.5568 0.477 40 b40 - a1a2 12.57 14.2051 -1.6351 0.41914 b3b1 - a1a3 14.795 20.2494 -5.4544 0.276 41 b40 - a1a3 12.4323 19.4458 -7.0135 0.16515 b3b1 - a1a4 14.6964 21.0155 -6.319 0.226 42 b40 - a1a4 12.3582 20.1925 -7.8344 0.11716 b3b1 - a2a3 16.6861 27.0667 -10.3806 0.192 43 b40 - a2a3 13.4398 25.0821 -11.6424 0.10517 b3b1 - a2a4 16.4208 26.6557 -10.235 0.17 44 b40 - a2a4 13.2526 24.8216 -11.569 .085*18 b3b1 - a2a5 16.1425 28.6815 -12.5363 0.109 45 b40 - a2a5 13.0671 26.3102 -13.2431 .052*19 b4b1 - 0a1 13.6277 12.6618 0.9658 0.44 46 b2a1 - a2a3 14.2443 24.5 -10.2557 .092*20 b4b1 - 0a2 13.1353 13.9726 -0.8373 0.45 47 b2a1 - a2a4 14.0515 24.6756 -10.6242 .057*21 b4b1 - 0a3 13.0604 17.3322 -4.2718 0.272 48 b2a1 - a2a5 13.8692 26.5171 -12.6479 .023**22 b4b1 - a1a2 13.9872 14.6204 -0.6332 0.473 49 b3a1 - a2a3 13.3466 24.3311 -10.9845 .090*23 b4b1 - a1a3 13.7908 20.3168 -6.526 0.227 50 b3a1 - a2a4 13.168 24.5078 -11.3398 .059*24 b4b1 - a1a4 13.7007 21.0716 -7.3709 0.181 51 b3a1 - a2a5 12.9839 26.3394 -13.3555 .027**25 b4b1 - a2a3 15.5751 27.0328 -11.4577 0.154 52 b4a1 - a2a3 12.9062 24.1678 -11.2616 .083*26 b4b1 - a2a4 15.332 26.629 -11.297 0.137 53 b4a1 - a2a4 12.7352 24.3455 -11.6103 .057*27 b4b1 - a2a5 15.0926 28.5357 -13.4431 .088* 54 b4a1 - a2a5 12.5676 26.0953 -13.5272 .029**
**. significant at the .05 level (one-tailed) *. significant at the .10 level (one-tailed)
AnnexTable 8
Detailed Results of All 54 Comparisions for GLOBAL ANALYSIS for Dependent Variable: FDI/iNFLOWNumber Variable M. of 1st. M. of 2nd. Difference P Number Variable M. of 1st. M. of 2nd. Difference P
1 b2b1 - 0a1 -2572.98 5147.2291 -7720.21 .033** 28 b20 - a1a2 -3029.95 45129.95 -4.82E+04 0.102
2 b2b1 - 0a2 -2471.74 8510.7231 -10992.5 .029** 29 b20 - a1a3 -2953.24 46308.02 -49261.3 .095*
3 b2b1 - 0a3 -2430.03 11053.26 -13483.3 .05** 30 b20 - a1a4 -2934.67 41823.89 -44758.6 0.111
4 b2b1 - a1a2 -2631.03 12782.04 -15413.1 .041** 31 b20 - a2a3 -3381.27 15941.87 -19323.1 .046**
5 b2b1 - a1a3 -2554.21 15085.16 -17639.4 .065* 32 b20 - a2a4 -3332.96 9761.761 -13094.7 .042**
6 b2b1 - a1a4 -2535.7 10144.91 -12680.6 .054* 33 b20 - a2a5 -3286.02 5398.9159 -8684.93 .073*
7 b2b1 - a2a3 -2965.5 18643.88 -21609.4 .061* 34 b30 - a1a2 -1935.2 44838.79 -46774 0.107
8 b2b1 - a2a4 -2916.07 11388.71 -14304.8 .057* 35 b30 - a1a3 -1886.52 46016.77 -47903.3 0 .10
9 b2b1 - a2a5 -2868.26 6283.9787 -9152.24 .083* 36 b30 - a1a4 -1874.72 41562.49 -43437.2 0.117
10 b3b1 - 0a1 241.9438 5072.6317 -1830.69 .073* 37 b30 - a2a3 -2157.97 15827.18 -17985.2 .055*
11 b3b1 - 0a2 231.8639 8333.4165 -8101.55 .048** 38 b30 - a2a4 -2127.36 9692.5261 -11819.9 .060*
12 b3b1 - 0a3 227.1321 10827.68 -10600.5 .080* 39 b30 - a2a5 -2097.6 5361.1587 -7458.76 0.12
13 b3b1 - a1a2 247.3097 12592.67 -12345.4 .064* 40 b40 - a1a2 -5031.82 44551.36 -49583.2 .094*
14 b3b1 - a1a3 240.193 14868.1 -14627.9 .093* 41 b40 - a1a3 -4906.2 45729.17 -50635.2 .087*
15 b3b1 - a1a4 238.4801 9999.9831 -9761.5 .095* 42 b40 - a1a4 -4875.55 41304.34 -46179.9 0.102
16 b3b1 - a2a3 278.2711 18333.15 -18054.9 .083* 43 b40 - a2a3 -5606.9 15714.13 -21321 .033**
17 b3b1 - a2a4 273.6535 11202.01 -10928.4 .097* 44 b40 - a2a4 -5527.93 9624.2689 -15152.2 .032**
18 b3b1 - a2a5 269.2447 6182.6213 -5913.38 0.187 45 b40 - a2a5 -5451.14 5323.9263 -10775.1 .065*
19 b4b1 - 0a1 -3776.67 5036.138 -8812.81 .041** 46 b2a1 - a2a3 35714.61 14965.84 20748.76 0.28
20 b4b1 - 0a2 -3595.59 8219.2602 -11814.9 .024** 47 b2a1 - a2a4 35235.22 9172.1256 26063.09 0.223
21 b4b1 - 0a3 -3523.2 10682.34 -14205.5 .042** 48 b2a1 - a2a5 34768.53 5077.1274 29691.4 0.188
22 b4b1 - a1a2 -3831.81 12408.84 -16240.7 .033** 49 b3a1 - a2a3 35957.48 14864.72 21092.76 0.226
23 b4b1 - a1a3 -3723.11 14657.21 -18380.3 .055* 50 b3a1 - a2a4 35478.05 9110.9757 26367.07 0.219
24 b4b1 - a1a4 -3696.89 9859.1384 -13556 .049** 51 b3a1 - a2a5 35011.23 5043.7229 29967.51 0.184
25 b4b1 - a2a3 -4302.95 18032.6 -22335.6 .047** 52 b4a1 - a2a3 32819.02 14764.96 18054.06 0.304
26 b4b1 - a2a4 -4233.55 11021.33 -15254.9 .049** 53 b4a1 - a2a4 32384.33 9050.6381 23333.69 0.246
27 b4b1 - a2a5 -4166.34 6084.4822 -10250.8 .097* 54 b4a1 - a2a5 31961.01 5010.7553 26950.26 0.209**. significant at the .05 level (one-tailed) *. significant at the .10 level (one-tailed)
Annex Table 9Detailed Results of All 54 Comparisions for AFRICA REGION Dependent Variable: FDI/gdp
Number Variable M. of 1st M. of 2nd Difference P Number Variable M. of 1st M. of 2nd Difference P1 b2b1 - 0a1 -0.035 -0.2002 0.1653 0.406 28 b20 - a1a2 0.6585 -0.8275 1.49E+00 0.3672 b2b1 - 0a2 -0.035 -0.5201 0.4853 0.385 29 b20 - a1a3 0.6585 0.423 0.2354 0.4713 b2b1 - 0a3 -0.035 0.3848 -0.4196 0.386 30 b20 - a1a4 0.6285 1.4239 -0.7954 0.2964 b2b1 - a1a2 -0.038 -1.0297 0.9915 0.404 31 b20 - a2a3 0.6734 0.677 -0.0036 0.4995 b2b1 - a1a3 -0.038 0.4287 -0.4669 0.436 32 b20 - a2a4 0.6413 2.1745 -1.5331 .060*6 b2b1 - a1a4 -0.038 1.625 -1.6632 0.116 33 b20 - a2a5 0.6413 1.4583 -0.817 0.2747 b2b1 - a2a3 -0.059 0.7349 -0.7934 0.391 34 b30 - a1a2 0.4787 -0.7429 1.2216 0.388 b2b1 - a2a4 -0.059 2.5509 -2.6094 .052* 35 b30 - a1a3 0.4787 0.391 0.0877 0.4889 b2b1 - a2a5 -0.059 1.6663 -1.7248 .093* 36 b30 - a1a4 0.4587 1.309 -0.8503 0.267
10 b3b1 - 0a1 -0.2383 -0.1828 -0.056 0.464 37 b30 - a2a3 0.4882 0.6327 -0.1445 0.4811 b3b1 - 0a2 -0.2284 -0.4429 0.2145 0.441 38 b30 - a2a4 0.467 1.9969 -1.5299 .074*12 b3b1 - 0a3 -0.2284 0.3413 -0.5697 0.327 39 b30 - a2a5 0.467 1.3448 -0.8779 0.24113 b3b1 - a1a2 -0.2587 -0.8687 0.61 0.43 40 b40 - a1a2 0.4949 -0.7429 1.2378 0.37814 b3b1 - a1a3 -0.2587 0.3727 -0.6314 0.399 41 b40 - a1a3 0.4949 0.391 0.1039 0.48615 b3b1 - a1a4 -0.2587 1.3972 -1.6559 .082* 42 b40 - a1a4 0.4743 1.309 -0.8348 0.26916 b3b1 - a2a3 -0.2819 0.6436 -0.9255 0.352 43 b40 - a2a3 0.5051 0.6327 -0.1276 0.48317 b3b1 - a2a4 -0.2819 2.1815 -2.4634 .036** 44 b40 - a2a4 0.4832 1.9969 -1.5137 .074*18 b3b1 - a2a5 -0.2819 1.4316 -1.7135 .063* 45 b40 - a2a5 0.463 1.6393 -1.1762 0.1719 b4b1 - 0a1 -0.2088 -0.1633 -0.045 0.465 46 b2a1 - a2a3 -0.018 0.6879 -0.7056 0.36620 b4b1 - 0a2 -0.2004 -0.3951 0.1946 0.443 47 b2a1 - a2a4 -0.017 2.0497 -2.0666 .029**21 b4b1 - 0a3 -0.2004 0.3578 -0.5582 0.319 48 b2a1 - a2a5 -0.017 1.3976 -1.4145 .047**22 b4b1 - a1a2 -0.2256 -0.7735 0.5479 0.434 49 b3a1 - a2a3 -0.1416 0.6393 -0.7809 0.34723 b4b1 - a1a3 -0.2256 0.4114 -0.637 0.392 50 b3a1 - a2a4 -0.1357 1.9464 -2.0821 .025**24 b4b1 - a1a4 -0.2256 1.3894 -1.615 .072* 51 b3a1 - a2a5 -0.1357 1.3214 -1.4572 .038**25 b4b1 - a2a3 -0.2461 0.6713 -0.9174 0.344 52 b4a1 - a2a3 -0.1548 0.6393 -0.7941 0.34526 b4b1 - a2a4 -0.2461 2.136 -2.382 .032** 53 b4a1 - a2a4 -0.1484 1.9464 -2.0947 .024**27 b4b1 - a2a5 -0.2349 1.7395 -1.9744 .030** 54 b4a1 - a2a5 -0.1424 1.605 -1.7475 .020**
**. significant at the .05 level (one-tailed) *. significant at the .10 level (one-tailed)
AnnexTable 10Detailed Results of All 54 Comparisions for AFRICA REGION : Dependent Variable: FDI/Inflow
Number Variable M. of M. of Difference P Number Variable M. of 1st. M. of Difference P
1st. 2nd. 2nd.1 b2b1 - 0a1 -10605.5 16666.76 -27272.3 .052* 28 b20 - a1a2 -2019.85 42424.3 -4.44E+04 .072*2 b2b1 - 0a2 -10605.5 27272.78 -37878.3 .051* 29 b20 - a1a3 -2019.85 53535.4
9-55555.3 0.103
3 b2b1 - 0a3 -10605.5 39141.53 -49747.1 .077* 30 b20 - a1a4 -1960.43 35294.22
-37254.6 .090*
4 b2b1 - a1a2 -11666.1 46666.73 -58332.8 .064* 31 b20 - a2a3 -2082.98 50000.13
-52083.1 0.122
5 b2b1 - a1a3 -11666.1 58889.03 -70555.1 .090* 32 b20 - a2a4 -2019.86 32323.33
-34343.2 0.111
6 b2b1 - a1a4 -11289.8 38709.78 -49999.6 .076* 33 b20 - a2a5 -2019.86 24242.49
-26262.3 0.101
7 b2b1 - a2a3 -12068.4 55172.56 -67241 0.104 34 b30 - a1a2 -1470.33 41176.53
-42646.9 .078*
8 b2b1 - a2a4 -11666.1 35555.65 -47221.8 .089* 35 b30 - a1a3 -1470.33 51960.9 -53431.2 0.1099 b2b1 - a2a5 -11666.1 26666.73 -38332.8 .078* 36 b30 - a1a4 -1428.31 34285.8 -35714.1 .098*
10 b3b1 - 0a1 -6060.25 16666.76 -22727 .048** 37 b30 - a2a3 -1514.89 48484.96
-49999.9 0.129
11 b3b1 - 0a2 -5882 26470.64 -32352.6 .058* 38 b30 - a2a4 -1470.33 31372.63
-32843 0.121
12 b3b1 - 0a3 -5882 37990.29 -43872.3 .091* 39 b30 - a2a5 -1470.33 23529.46
-24999.8 0.115
13 b3b1 - a1a2 -6451.24 45161.35 -51612.6 .073* 40 b40 - a1a2 -5440.73 41176.53
-46617.3 .064*
14 b3b1 - a1a3 -6451.24 56989.38 -63440.6 0.103 41 b40 - a1a3 -5440.73 51960.9 -57401.6 .096*15 b3b1 - a1a4 -6249.63 37500.09 -43749.7 .091* 42 b40 - a1a4 -5285.28 34285.8 -39571.1 .081*16 b3b1 - a2a3 -6666.3 53333.46 -59999.8 0.121 43 b40 - a2a3 -5605.62 48484.9
6-54090.6 0.114
17 b3b1 - a2a4 -6451.24 34408.69 -40859.9 0.11 44 b40 - a2a4 -5440.74 31372.63
-36813.4 0.101
18 b3b1 - a2a5 -6451.24 25806.5 -32257.7 0.102 45 b40 - a2a5 -5440.74 23529.46
-28970.2 .090*
19 b4b1 - 0a1 -9558.26 16176.56 -25734.8 .031** 46 b2a1 - a2a3 5303.332 48484.98
-43181.6 0.159
20 b4b1 - 0a2 -9285.16 25714.34 -34999.5 .043** 47 b2a1 - a2a4 5147.357 31372.64
-26225.3 0.169
21 b4b1 - 0a3 -9285.16 36904.86 -46190 .075* 48 b2a1 - a2a5 5147.357 23529.47
-18382.1 0.182
22 b4b1 - a1a2 -10155.7 43750.06 -53905.7 .060* 49 b3a1 - a2a3 3578.675 47058.94
-43480.3 0.156
23 b4b1 - a1a3 -10155.7 55208.46 -65364.1 .089* 50 b3a1 - a2a4 3476.433 30476.27
-26999.8 0.163
24 b4b1 - a1a4 -9847.9 36363.73 -46211.6 .074* 51 b3a1 - a2a5 3476.433 22857.19
-19380.8 0.171
25 b4b1 - a2a3 -10483.3 51613.03 -62096.3 0.106 52 b4a1 - a2a3 -783.9183 47058.94
-47842.9 0.135
26 b4b1 - a2a4 -10155.7 33333.42 -43489.1 .091* 53 b4a1 - a2a4 -761.5151 30476.27
-31237.8 0.132
27 b4b1 - a2a5 -10155.7 25000.05 -35155.7 .079* 54 b4a1 - a2a5 -761.5151 22857.19
-23618.7 0.13
**. significant at the .05 level (one-tailed) *. significant at the .10 level (one-tailed)AnnexTable 11
Detailed Results of All 54 Comparisions for CENTRAL & EAST EUROPE REGION : Dependent Variable: FDINumber Variable M. of
1st.M. of 2nd.
Difference P Number Variable M. of 1st. M. of 2nd.
Difference P
1 b2b1 - 0a1 15.25 8.75 6.5 0.185 28 b20 - a1a2 3.5238 16.6429 -13.119 .064*2 b2b1 - 0a2 13.5 10.4167 3.0833 0.288 29 b20 - a1a3 3.5238 17 -13.4762 .057*3 b2b1 - 0a3 13.5 10.1944 3.3056 0.273 30 b20 - a1a4 3.5238 17.0952 -13.5714 .056*4 b2b1 - a1a2 4.2 5.4 -1.2 0.369 31 b20 - a2a3 3.3333 15.3846 -12.0513 .070*5 b2b1 - a1a3 4.2 5.1 -0.9 0.4 32 b20 - a2a4 3.3333 15.1795 -11.8462 .074*6 b2b1 - a1a4 4.2 5.4167 -1.2167 0.367 33 b20 - a2a5 3.3333 16.1026 -12.7693 .060*7 b2b1 - a2a3 4.2 5.9 -1.7 0.319 34 b30 - a1a2 3.5179 16.6429 -13.125 .064*8 b2b1 - a2a4 4.2 6.0333 -1.8333 0.309 35 b30 - a1a3 3.5179 17 -13.4821 .057*9 b2b1 - a2a5 4.2 8.4167 -4.2167 0.193 36 b30 - a1a4 3.5179 17.0952 -13.5773 .056*
10 b3b1 - 0a1 15.25 8.75 6.5 0.185 37 b30 - a2a3 3.3269 15.3846 -12.0577 .070*11 b3b1 - 0a2 13.5 10.4167 3.0833 0.288 38 b30 - a2a4 3.3269 15.1795 -11.8526 .074*12 b3b1 - 0a3 13.5 10.1944 3.3056 0.273 39 b30 - a2a5 3.3269 16.1026 -12.7757 .060*13 b3b1 - a1a2 4.2 5.4 -1.2 0.369 40 b40 - a1a2 3.6071 16.6429 -13.0358 .065*14 b3b1 - a1a3 4.2 5.1 -0.9 0.4 41 b40 - a1a3 3.6071 17 -13.3929 .059*15 b3b1 - a1a4 4.2 5.4167 -1.2167 0.367 42 b40 - a1a4 3.6071 17.0952 -13.4881 .057*16 b3b1 - a2a3 4.2 5.9 -1.7 0.319 43 b40 - a2a3 3.4231 15.3846 -11.9615 .071*17 b3b1 - a2a4 4.2 6.0333 -1.8333 0.309 44 b40 - a2a4 3.4231 15.1795 -11.7564 .076*18 b3b1 - a2a5 4.2 8.4167 -4.2167 0.193 45 b40 - a2a5 3.4231 16.1026 -12.6795 .061*19 b4b1 - 0a1 15.75 8.75 7 0.166 46 b2a1 - a2a3 5.7222 15.1944 -9.4722 .020**20 b4b1 - 0a2 13.8333 10.4167 3.4166 0.266 47 b2a1 - a2a4 5.7222 17.7593 -12.0371 .040**
21 b4b1 - 0a3 13.8333 10.1944 3.6389 0.252 48 b2a1 - a2a5 5.7222 20.6713 -14.9491 .049**22 b4b1 - a1a2 4.6 5.4 -0.8 0.411 49 b3a1 - a2a3 5.7194 15.1944 -9.475 .020**23 b4b1 - a1a3 4.6 5.1 -0.5 0.444 50 b3a1 - a2a4 5.7194 17.7593 -12.0399 .040**24 b4b1 - a1a4 4.6 5.4167 -0.8167 0.409 51 b3a1 - a2a5 5.7194 20.6713 -14.9519 .049**25 b4b1 - a2a3 4.6 5.9 -1.3 0.358 52 b4a1 - a2a3 5.7944 15.1944 -9.4 .021**26 b4b1 - a2a4 4.6 6.0333 -1.4333 0.345 53 b4a1 - a2a4 5.7944 17.7593 -11.9649 .041**27 b4b1 - a2a5 4.6 8.4167 -3.8167 0.217 54 b4a1 - a2a5 5.7944 20.6713 -14.8769 .049**
**. significant at the .05 level (one-tailed) *. significant at the .10 level (one-tailed)