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1 | Page An Empirical Investigation into the Effects of Foreign Direct Investment on Economic Growth in South Asian Economies, and what this means for the ‘Belt and Road Initiative’ 2020 Author: Alexander Plant
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An Empirical Investigation into the Effects of Foreign

Direct Investment on Economic Growth in South

Asian Economies, and what this means for the ‘Belt

and Road Initiative’

2020

Author: Alexander Plant

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Contents Chapter 1 – Introduction ............................................................................................................................................... 4

1.1 Introduction ............................................................................................................................................................ 4

1.2 Foreign direct investment ................................................................................................................................ 4

1.3 Belt and Road Initiative ..................................................................................................................................... 5

1.3.1 Routes ............................................................................................................................................................... 5

1.3.2 Objectives ........................................................................................................................................................ 5

1.4 FDI trends in South Asia .................................................................................................................................... 6

Chapter 2 - Literature Review .................................................................................................................................. 10

2.1 Pre-Belt and Road Initiative .......................................................................................................................... 10

2.2 What brought about the Belt and Road Initiative? .............................................................................. 10

2.3 Going Global Strategy vs Belt and Road Initiative ............................................................................... 11

2.4 The Belt and Road Initiative ......................................................................................................................... 11

2.5 China Pakistan Economic Corridor (CPEC) ............................................................................................ 13

2.6 Belt and Road and Economic Growth ....................................................................................................... 14

2.7 Foreign Direct Investment and Economic Growth .............................................................................. 15

2.8 Conclusion of Literature ................................................................................................................................. 18

Chapter 3 – Methodology ........................................................................................................................................... 19

3.1 Theoretical model specification .................................................................................................................. 19

3.1.1 Production function ................................................................................................................................. 19

3.1.2 Augmented Production function ........................................................................................................ 19

3.1.3 Data and Variables.................................................................................................................................... 19

3.2 Functional Model Specification ................................................................................................................... 20

3.2.1 Cobb-Douglas Model Specification .................................................................................................... 20

3.2.2. Linearization of Cobb-Douglas model ............................................................................................. 21

3.3 South Asia Panel Data Analysis.................................................................................................................... 22

3.3.1 The GMM Method ...................................................................................................................................... 22

3.3.2 Difference GMM ......................................................................................................................................... 24

3.3.3 System GMM ............................................................................................................................................... 25

3.3.4 GMM Model Diagnostics test ................................................................................................................ 26

3.3.5 Granger Causality test ............................................................................................................................. 27

3.3.6 Deciding between Dynamic and System GMM ............................................................................. 28

3.3.7 South Asia Method conclusion ............................................................................................................ 28

3.4 Pakistan Data Analysis .................................................................................................................................... 28

3.4.1 Ordinary Least Squares method ......................................................................................................... 28

3.4.2 Unit Root test .............................................................................................................................................. 29

3.4.3 Model Diagnostics test ............................................................................................................................ 30

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3.4.4 Pakistan method conclusion ................................................................................................................ 31

Chapter 4 – Empirical Results .................................................................................................................................. 32

4.1 South Asia ............................................................................................................................................................. 32

4.1.1 Variance Ratio Test .................................................................................................................................. 32

4.1.2 Difference GMM ......................................................................................................................................... 33

4.1.3 Model Diagnostic Tests ........................................................................................................................... 36

4.1.4 Granger Causality ...................................................................................................................................... 37

4.2 Pakistan ................................................................................................................................................................. 38

4.2.1 Unit Root testing ....................................................................................................................................... 38

4.2.2 OLS regression ........................................................................................................................................... 39

Chapter 5 - Conclusion ................................................................................................................................................ 41

5.1 Results conclusion ............................................................................................................................................ 41

5.2 What this means for the Belt and Road .................................................................................................... 42

References ........................................................................................................................................................................ 43

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Chapter 1 – Introduction

1.1 Introduction

The Belt and Road Initiative (BRI) introduced by the Chinese government in 2013 is

possibly the largest global development strategy of the 21st century. Involving 150+

countries (Wang 2016); the strategy promotes both domestic and foreign investment,

and infrastructure development to help achieve greater integration, trade and growth

between nations. Foreign Direct Investment (FDI) is a form of cross boarder investment,

being the sum of equity capital, and long and short run capital flows into a country. It can

be seen as a flow of capital from one country to another. If countries follow the

encouragement by the BRI, to increase investment between the nations involved, FDI

should increase. Further, if the countries involved become more advanced in terms of

both physical and digital infrastructure as a result of the BRI, they may attract more FDI

from developed western nations. This paper investigates the effects of FDI on South Asian

countries over the post-BRI period being 2013-2018. These countries are some of the

main targets for investment and development, being located near or bordering China, and

being involved in two dominant routes – China-Pakistan Economic Corridor and the

China, Bangladesh, India, Myanmar Economic Corridor. The investigation will produce

results on the effects of FDI on economic growth in South Asian countries, allowing for

conclusions to be made regarding the potential effects of the ‘Belt and Road Initiative’.

This paper builds a theoretical framework based on classical economic theory, and then

builds a functional model to generate the results. Studies on FDI in South Asia generally

only date to the year 2000, this body of research concerns itself with the effects of FDI

post 2013, meaning the results are directly relevant to the Belt and Road Initiative.

1.2 Foreign direct investment

Globalisation led to a surge in foreign direct investment (FDI). Since the 1990’s world FDI

has risen by great volumes, from US$ 150billion in 1990, to US$ 2.6trillion in 2016 (World

Bank 2020). FDI in neoclassical economic theory brings a multitude of benefits to the host

country, all leading to a growth in real economic GDP per capita. This growth is induced

by the accumulation of capital stock in an economy. However, even though globalisation

led to world GDP growth, there is still no unanimous decision on the real effects of FDI on

an economy. Solow growth theory would state that capital inflows should increase

output, with less developed economies experiencing greater effects on output than

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capital flows into a developed economy (Solow 1956). Currently, there remains a large

gap in world infrastructure which is acting as a bottleneck to trade and growth (OECD

Business and finance outlook 2018), this gap exists between developed and developing

nations. South Asian countries are considered developing nations; Solow would predict

that the capital accumulation from FDI would lead to great GDP growth in South Asia.

1.3 Belt and Road Initiative

The Belt and Road Initiative emphasizes holistic investment and development

throughout Asia to work towards select goals.

1.3.1 Routes

The Belt and Road Initiative is made up of 6 main routes. 1 – New Eurasia Land bridge, 2

– China, Mongolia, Russia Economic Corridor, 3 – China, Central Asia, West Asia Economic

Corridor, 4 – China IndoChina Peninsula Economic Corridor, 5 - China, Pakistan Economic

Corridor (CPEC), and 6 – China, Bangladesh, India, Myanmar Economic Corridor (OECD

Business and Finance Outlook 2018). South Asian countries are involved in the latter two

routes. CPEC stands out from the others as the route which is predicted to have the

greatest effect on the countries involved (Hillmam 2018).

1.3.2 Objectives

The below objectives have been published and detailed by the Chinese government in

their 13th Five-Year Plan as part of their efforts to inform other nations about the

intentions for the BRI.

• To increase trade and investment in the BRI – trade facilitation strategies will be

implemented across the Belt and Road in the form of greater communication and

cooperation when creating and enforcing policies. Trade inducing infrastructure

will be developed to reduce physical friction and time across the routes. Reducing

regulation on capital flows to allow for more efficient capital allocation.

• Free Silk Road trade zones – be proactive in the negotiation of free trade zones

with those countries along the Belt and Road routes.

• Financial Cooperation for infrastructure funding – work on tightening the

relations and cooperation with large international financial organisations to

increase the flow of capital into BRI projects. The Promotion of the Asian

Infrastructure Investment Bank is also key.

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• Natural Resource extraction – to improve the cooperation of countries to make the

flow of energy and recourses more efficient from countries with abundance to

countries in need.

• Transport infrastructure improvements – increase the development of

progressive transportation infrastructure, and ensure the integration of which

helps facilitate the efficient transfer of goods and services across Belt and Road

countries.

• Cultural exchange – collaboration between nations in areas such as education,

sports, history, science, technology etc to increase cultural awareness.

(OECD Business and Finance outlook 2018; IMF Country Report, PRC, 2016)

1.4 FDI trends in South Asia

FDI into South Asian countries has increased substantially since the 1980’s. As our

analysis is concerned with data post BRI, we will take a look at the inward FDI flow into

South Asian countries in recent years. All FDI inflow data is measured in US$ at current

prices. The data has been transformed by taking the natural logarithm for data smoothing

and comparison purposes.

Figure 1 – Total Inward FDI South Asia

Here we have the aggregate foreign direct investment net inflows (current US$) into

South Asia, (world bank, 2020).

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Figure 2 – Inward FDI Afghanistan

Figure 3 - Inward FDI Bangladesh

Figure 4 - Inward FDI Bhutan

Figure 5 - Inward FDI India

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Figure 6 - Inward FDI Maldeives

Figure 7 - Inward FDI Nepal

Figure 8 - Inward FDI Pakistan

Figure 9 - Inward FDI Sri Lanka

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Above are the individual foreign direct investment net inflows (current US$) for each of

the South Asian countries. With visual analysis of these graphs, there is a clear constant

uptrend for Bangladesh, India, Maldives, Pakistan and Sri Lanka, implying that between

the years 1990-2018, there has been FDI growth. With Afghanistan, Bhutan and Nepal

however, due to the lack of data, a trend can be hard to visualise. However, as the analysis

in this paper is concerned with 2013-2018, the missing data will not affect the results.

Figure 10 – Chinese FDI into Pakistan

In figure 10, we have the percent of China FDI into Pakistan to Pakistan’s total foreign

direct investment inflow (Chinese FDI data transformed into a 2-year moving average for

clearer interpretation of trend), (Invest Pakistan statistics 2018, World bank 2020). Here,

there is a very significant increase in the proportion of Pakistan’s FDI made up by Chinese

investment. In 2011, China invested US$47 Million in Pakistan, by 2017 that number

reached US$2 Billion.

%

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Chapter 2 - Literature Review

2.1 Pre-Belt and Road Initiative

China has grown to become the second largest economy in the world, from a GDP of USD

394bn in 1990 to USD 14,363bn (International Monetary Fund 2019). This growth has

been a result of China’s trade and investment reforms and the creation of incentives for

foreign investors, leading to a surge in investment from abroad (Morrison 2019). By 2010

445,244 foreign-invested enterprises were registered in China, being responsible for

15.9% of the urban employment (China statistical workbook 2012). This is significant, as

the labour in urban China is responsible for the majority of its recent economic growth.

During the Deng Xiaoping leadership in 1978, China adopted what is known as the open-

door policy, which led to a more liberal outlook on the global economy and the opening

up of China to foreign direct investment, both of which initiated the transformation of

China to the economic superpower we know today. This new outlook first led to the

development of Shenzhen, resulting in extreme growth rates; between the years 1981

and 1993, a 40% per annum growth rate was experienced (Ge 1999). This rate of

expansion continued throughout China; in 1978 exports from China made up less than

1% of total world exports, by 2010, it exported 10.4% of world goods and services. In

aggregate, the revenue from merchandise exporting totalled USD 1.5 trillion (Husted and

Nishioka 2013).

2.2 What brought about the Belt and Road Initiative?

In recent years, the Chinese economy has begun to change again, but deliberately. China’s

development model has started to shift its objectives more externally. During the past

decade, multiple events have occurred leading to this shifting philosophy (Liu and

Dunford 2016). One being the increasing labour costs in China’s manufacturing industry

(Yang, Chen and Monarch 2010), reducing their international competitive advantage.

Second, due to the high resource dependent growth which has been at the forefront of

China’s high growth rate, it has recently become a major target for environmental

regulation and control. Both of which are somewhat bottlenecking the growth of China.

Since the 2008 financial crisis, the growth rates in China have been declining. Although

the Chinese economy wasn’t as affected by the financial crisis compared with the US,

partly due to a stimulus package announced to alleviate the negative effects of the

financial crisis (Barboza 2008), their economy has still experienced a slowdown. In 2007,

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GDP growth rate reached 14.3%, by 2013 GDP growth was at 7.8%, the lowest rate since

1999 (World bank 2019). During this period of declining growth rates, the administration

was quick to respond, with Xi Jinping announcing the Belt and Road Initiative in

September 2013 during his visit to Kazakhstan (Xinhua 2015).

2.3 Going Global Strategy vs Belt and Road Initiative

China’s ‘Go out’ or ‘Going Global’ strategy may seem to have similarities with the BRI in

terms of the philosophy of making the Chinese economy more interconnected with the

rest of the world (Bellabona and Spigarelli 2007). This ‘Going Global’ strategy was

introduced in 1999 by the Chinese government to promote outward foreign direct

investment (OFDI) by Chinese firms. Since the introduction of this strategy, appetite for

foreign investments by Chinese firms significantly increased, with a 1000% increase from

1991 to 2003, then another 300% increase from 2003 to 2007, reaching US$92 billion

(Xinhua 2007). However, whilst this strategy focusses on OFDI into firms and general

business development internationally (Mumuni and Murphy 2018), the BRI focuses on a

more holistic approach to a global development strategy, with infrastructure as a

foundation, President Xi stating “Infrastructure connectivity is the foundation of

development through cooperation. We should promote land, maritime, air and

cyberspace connectivity” (Hillman 2018). Focussing on this area of infrastructure should

facilitate the creation of trade due to the removal of technical and institutional

bottlenecks (Liu and Dunford 2016).

2.4 The Belt and Road Initiative

The Belt and Road Initiative is a development strategy/philosophy introduced by the

Chinese government in 2013. The strategy incorporates 152 countries from Asia, the

Middle East, Africa and Europe. It is argued that the BRI represents a shift in China’s

foreign policy from a defensive, reactive policy to a more proactive approach to

international relations (Wang 2016; Yu 2017). The name is making reference to the

ancient trade routes used by China, which in a sense will be revitalised throughout this

initiative.

China has been very active since the announcement of the BRI in taking action to make

the BRI to materialise. China’s Vision and Actions document outlines key areas which

should be focussed on, along with more broad objectives for the BRI. The promotion of

greater infrastructure is a key focus, with energy, port and information infrastructure

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being emphasized. Information infrastructure such as optical fibre cable and

telecommunication equipment will advance the ‘Information Silk Road’ which plays a

major part in the integration of economies across Asia.

One view is that the BRI is a strategy which has been implemented to aid the development

of the West China regions (Ferdinand 2016; Summers 2016). These regions have been

slower to develop due to political factors. Frictions in politics between East and West

China, and also frictions between West China and bordering countries led to problematic

trade relationships. The major bottleneck in the growth of Western China however is the

geographical location, being that it is far from the coast. Most of China’s growth in the

past few decades have been export led, with the majority of the demand of China’s exports

being sea-borne, this gave regions located along the coast of China a large advantage over

landlocked regions. In 2015 it was estimated that the western regions will need 30-50

years to catch up with the eastern regions (Bing 2015). With the BRI though, the

developments in transportation infrastructure may allow for goods to be transported to

the coast then exported from there, but also may allow for exportation of goods westward

to bordering nations, especially if the BRI leads to greater international political

integration.

China has pledged to invest up to US$1 trillion to develop and innovate domestic

transportation infrastructure, and the China Development Bank has reserved US$890

billion for the investment into countries along the corridor (Ferdinand 2016). This

amount should lead to significant development of infrastructure along the ‘Belt’. The total

amount invested across the Belt and Road economic routes and corridors has been

estimated at the top end of US$6 trillion (Zhai 2018). By 2016, 30 countries have singed

‘memorandums of understanding’ (MOUs) with China, to collectively work towards the

goals of the BRI. More than 40 other countries have publicly advocated the BRI,

acknowledging the importance of a collective development strategy (Liu and Dunford

2016). Due to the undefined nature of the initiative, the project time scale is open to

interpretation, one estimate is set at 35 years, which was produced in 2014 by the China

economic publishing house.

With the grandeur of the BRI, financial backing is needed. This has been recognised by

China, leading to the incorporation of the ‘Asian Infrastructure Investment Bank’ (AIIB)

and ‘Silk Road Fund’. The AIIB, is solely devoted to the lending of funds for infrastructure

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projects relating to the BRI. The bank has backing by 76 members, and over 20 more

prospective members. By 2015, already over US$160 billion worth of infrastructure

projects have begun construction, or are close to starting (Wan 2016). The Silk Road Fund

is a later development in the BRI timeline, being announced in Q4 2014. This is a

development fund, with capital of US$40 billion. This fund would be focussed on the

investment in firms rather than infrastructure. Finally, China’s Export Import Bank

(EXIM) has high exposure to the BRI projects with US$140 billion of outstanding loans

(Xinhua, China state council information office 2019).

Already, 18 Chinese cities have developed and opened direct railway links to European

cities (Yang, Jiang and Ng 2018). The first ever London to China direct rail route has been

opened as a result of the BRI; the Yiwu-London railway line was opened in 2017,

establishing a modern-day silk road. This 12,000km route is a material representation of

the BRI. It shows that large scale infrastructure work being built as a result of the BRI.

There are many other large-scale projects outside of China, such as the US$4 billion

railway line connecting Ethiopia to Djibouti, being the first of its kind in East Africa: a

750km fully electrified line, complete and operating in Q1 2018. The largest project

between China and Sri Lanka is a US$1.4 billion port. The port is expected to be complete

in July 2020, and to create 83,000 jobs over the next 20 years for locals. Further, in 2016

there were 1683 trains running to Europe using the Eurasian rail line, and by 2017 that

number had more than doubled to 3637 trains (Xinhua 2017). A major development was

the sale of Piraeus Harbour to China Overseas Shipping Company, after pressure from the

Greek government. Since this sale, the port has been operating very heavily, with a

highest ever amount of container traffic reached in 2017, at 453,264 TEU (twenty-foot

equivalent unit), which was a 70.6% increase in 2016’s traffic (Yang, Jiang and Ng 2018).

These events are proof the BRI is real, and having an impact today.

2.5 China Pakistan Economic Corridor (CPEC)

The trade relationship between China and Pakistan has been a cooperative one for many

years; in 2006 they signed a bilateral agreement for the facilitation of free trade (FTA),

with the figure of US$ 20billion being the aim of trade between the two nations FTA

(Irshad, et al 2015). Phase two of this FTA has been implemented during Q1 2020, with

the further lowering of tariffs, and the normalization of trade procedure designed to

reduce time and friction of trade. The geographical location of both the countries also

plays a role, with the gravity trade model implying that the two countries trade will be

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amplified due to China and Pakistan bordering each other (Isard 1954). As there is

political and legislative cooperation between the two countries, trade is fluid between

them, however, with Pakistan’s low-tech infrastructure, the movement of goods could be

bottlenecked in many cases.

The China – Pakistan Economic Corridor (CPEC) is possibly the most significant route of

the BRI. As China is already Pakistan’s second largest trading partner (Irshad, et al 2015),

the CPEC should further strengthen this close relationship, and help facilitate further

trade growth. It is intended to develop infrastructure in Pakistan such as transportation

networks and energy infrastructure (Ramachandran 2016). It has been valued at US$46

billion (Irshad, et al 2015), being raised to US$62 billion two years later (Hussain 2015),

but this figure seems to vary. The ‘Early Harvest’ roadway is a US$6.1 billion roadway

project, the largest road infrastructure project in terms of value in Pakistan (Rana 2015).

Another major development in the CPEC is the Gwadar Port and City, this development

started in 2002, but has been substantially improved and focussed on since the

announcement of the BRI. By 2017, over US$1 billion worth investments are to be

developed in and around the port of Gwadar (Saran 2015). The idea is to connect the

Gwadar port to the landlocked Chinese province Xinjiang, thus creating mass export

potential for Xinjiang. This investment may create benefits for Pakistan in the form of

trade facilitation and therefore economic growth; the transportation infrastructure

should increase the capacity and efficiency of physical exports, removing any bottlenecks

which existed in the past.

2.6 Belt and Road and Economic Growth

One of the objectives of the Belt and Road Initiative is to develop transportation

infrastructure with the aim to help expediate trade and growth within BRI nations (IMF

Country Report, PRC, 2016). There is a small amount of papers which analyse the effects

of the investment on infrastructure on the economic growth in BRI countries. It is argued

that the more developed the infrastructure in a country is, the more it helps to facilitate

trade and growth (Zhang 2001). This is acknowledged again in Falki (2009), stating that

countries with low quality infrastructure such as Pakistan, should aim to develop its

quality so that trade can be promoted. Meaning that before the benefits of FDI in the form

of technology transfer can be gained, the level of infrastructure needs to be sufficient, or

else high quality FDI from multinational companies will be deterred.

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One study uses a Structural Computable General Equilibrium Model (CGE) to analyse and

predict the effects of a reduction in trade costs as a result of the BRI investment (de

Soyres, Mulabdic and Ruta 2020). Firstly, they find that the investment reduces trade

friction (transportation costs and time) between BRI countries. This generates an

increase in trade between BRI countries by 7.2%, and for South Asia, 6%. They find that

the average increase in GDP in BRI countries is approximately 1.5%. In addition to de

Soyres’ paper, a second paper uses a Global CGE Model (Zhai 2018). Using the assumption

that US$ 1.4trillion will be invested over a 15 year period (2015-2029), which could be

considered a conservative estimate, they find that the average increase in GDP over the

15 years for BRI countries will be 2.9%, this factors in the investment increase, the

reduction in trade costs and improvements in energy efficiency. It is also found that

Pakistan experiences the highest increase in investment out of all BRI counties, with an

increase of 5% total annual investment for the 15-year period, this is in line with Jonathan

Hillmam’s paper, where it states that the CPEC is the most active corridor (Hillman 2018).

With this limited amount of research, it can be concluded that the investment in

transportation infrastructure induced by the Belt and Road Initiative should have a

positive impact on trade and GDP within countries involved with the BRI.

2.7 Foreign Direct Investment and Economic Growth

The effects of FDI on Growth in an economy is a topic of much interest, both theoretically

and empirically. There seems to be a disparity between theory and empirical evidence. A

neo-classical economic model such as the Solow Growth model (Solow 1956) would

imply that FDI should lead to an increase in real GDP per capita due to the capital

accumulation effects; an increase in capital will increase output. With the diminishing

returns to capital in the Solow model, FDI into poorer countries should have a greater

impact than FDI into richer ones. On the other hand, it has been theorised that if a nation

depends on FDI for economic growth, then its GDP growth may actually be negatively

affected, this is known as the dependency theory. Stating that FDI leads to the

development of monopolies in domestic markets, reducing competition, leading to under-

utilisation of host country labour and capital (Adams 2009).

Ronald Findlay builds on the idea that FDI affects economies differently, stating that if

FDI comes from a developed high-income country, it will bring advanced technology

which previously isn’t available to the host (Findlay 1978), leading to a spill over effect.

The causal relationship between technology and growth has been outlined in a study on

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developing economies (OECD 1991). The spill over effect would help progress the

knowledge in the host country, resulting in higher output (Durham 2004; Nair-Reichert

and Weinhold 2001). Thus, helping the low income, low knowledge countries grow faster.

FDI can also affect growth by the creation of competition in the host country, leading to a

productivity spill over (Blomstrom, persson 1983). When a foreign firm starts production

in the host country, the domestic firms now have more competition, creating incentives

to improve the efficiency and productivity of production (Kokko 1994), this is in direct

contradiction to the dependency theory, where it states competition is reduced. Other

Positive externalities FDI can produce are, for example, multinational firms may invest in

transportation infrastructure to help export their goods, which the host country could

use and benefit from. They may spread information about international markets, culture,

export techniques etc, all improving the domestic firm’s knowledge regarding the export

market (Blomstrom and Kokko 1998).

In general, classical economic theory would imply that FDI has a positive effect on an

economy, in terms of economic growth. However, the literature is divided when it comes

to FDI and economic growth. Multiple studies show that FDI has positive spill over

effects, leading to economic growth. In the transitioning economies of Eastern Europe,

there is a significant positive correlation between FDI and economic growth (Campos and

Kinoshita 2002). The analysis in this paper is robust, however is not flawless. The sample

size consists of only 8 years, meaning the results cannot be interpreted as long-run effects

of FDI. Nevertheless, FDI proved to be beneficial for economic growth in this sample. A

second study suggests similar results for European countries (Kherfi, Soliman 2005).

They find that countries in Central and Eastern Europe (CEE) experience more economic

growth per capita when they have a higher inflow of FDI, however, this is only when the

CEE countries have access to the European Union. That is, the growth generated by FDI

is export driven growth, and when the bottlenecks on trade are reduced, the effect of FDI

becomes significant (Borensztein, et al 1998). This hypothesis is confirmed by

(Balsubramanyam et al 1996), where trade liberalisation and reforms are important

factors if FDI is to stimulate growth. Again, if infrastructure and liberal trade policies are

present, FDI should have a positive effect on economic growth (Zhang 2001).

Similar studies have been carried out on developing countries. It is found that in Sub-

Saharan African countries, FDI has a positive impact on GDP growth (Tsatsaridis 2017).

The interaction between FDI and human capital is also studied here. It is found that as

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the quality of human capital increases, the effect of FDI reduces, and even becomes

negative. Meaning, that only when the labour force is very low skilled, and education level

is low, FDI will have a positive impact, and as education improves, FDI’s impact reduces.

This finding is in-line with economic theory, in that FDI impacts less developed

economies more positively. A similar study concerns itself with the role of Chinese OFDI

into African economies. It is found that inflow of Chinese FDI had a causal relationship

with GDP growth in the years before the 2008 financial crisis (Whalley, Weisbrod 2012).

However, the results were very uneven, and only due to the large sample size of countries,

a conclusion can be made. This implies that the effects of FDI should be looked at on a

more case by case basis, or with a cross section of comparable countries for any useful

conclusion to be made.

Analysis on FDI in South Asia is limited. One study investigates the effects of FDI into

South Asia (Sahoo 2006), using data from 1970 to 2003. Only a few regressions lead to

the conclusion that FDI in South Asia has a positive effect on GDP, a very small but

significant coefficient is calculated. Therefore, the analysis carried out leads to the

conclusion that FDI leads to GDP growth in South Asia. The analysis also indicates that

exports have a high determination over GDP, this finding is supported in the previous

literature, where FDI is more impactful in nations where growth is export led (Bhagwati

1994). Another study on FDI in South Asia has contradictory results. Based on an

augmented production function, it was found from 1965-1996, FDI has a negative impact

on GDP growth, however the relationship has very low validity, (Agrawal, 2000). During

a period from 1990-1996, there was a very weak statistical relationship indicating FDI

effects GDP growth positively, this could indicate that in more recent years, South Asian

economies are experiencing different forms of FDI, thus affecting growth differently

(positively).

A study centred around Pakistan, located in South Asia, investigated the effects of FDI on

Pakistan GDP growth over a 30-year period from 1970-2001 (Atique et al. 2004). It

concluded that FDI in isolation had a negative correlation with GDP growth, however the

coefficient was very small, the FDI and trade openness coefficient (variables multiplied

together) was larger, positive and significant. This is further evidence that trade openness

in an economy is needed if FDI is going to be beneficial. A second paper on Pakistan found

dissimilar results (Saqib, Masnoon, Rafique 2013). The analysis is carried out using an

ordinary least squares method, including variables such as debt and trade. From 1981 to

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2010, there was a negative correlation between GDP per capita growth and inflows of

FDI. This result is not in line with neoclassical growth theory; however, the result is

similar to the above paper (Atique et al. (2004) and also (Khan 2007). Further, a similar

study of FDI in Pakistan shares the same conclusion (Falki 2009). An OLS method is used

to show that FDI and GDP growth are negatively correlated, however in this paper, the

results are statistically insignificant and therefore has no validity when making a

conclusion. Again, this result is shared by the papers mentioned above, and also a paper

by Agrawal (2004).

2.8 Conclusion of Literature

To conclude, there are multiple economic theories regarding the effects of foreign direct

investment on economic growth, and the empirical analysis published and discussed

above lead to no consistent conclusion, even when centred around South Asia.

The analysis of this study will concern itself with the levels of FDI post BRI, to see whether

this FDI is more affective to economic growth than general FDI experienced in the last

few decades. Literature tends to conclude that better infrastructure is needed for FDI to

have positive effects on GDP. As the BRI aims to develop infrastructure, the FDI in South

Asian countries may be more likely to lead to positive economic growth if they have better

infrastructure as a result of the BRI. The BRI may also induce more FDI in the form of

intra-BRI country investments, what sets this apart from previous/other investment is

that there is a clear path to follow, with outlined goals. Having a clear path to follow may

lead to more efficient investment and possibly more economic growth.

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Chapter 3 – Methodology

3.1 Theoretical model specification

This chapter will discuss the model used for analysis, including the theory behind the

model, how the functional form of the model is derived, and what data will be used. The

regression methods will be discussed in great detail, along with diagnostics tests used for

the models. The theoretical framework used will the inspired by classical economics, and

the variables will be chosen with influence from the literature above.

3.1.1 Production function

Starting with the simple two-factor production function, a key model in neo-classical

economics, and one used in many empirical studies of FDI effects (Romm 2006); Sahoo

2006). This traditional model only includes capital stock (K) and Labour (L). As this study

is investigating the impact of Foreign Direct Investment, capital stock will be separated

into domestically owned and foreign owned.

𝑌 = 𝑓(𝐾𝑑 , 𝐾𝑓 , 𝐿)

Where Y denotes output, Kd denotes domestically owned capital, Kf denotes foreign

owned capital, and L denotes Labour in the economy.

3.1.2 Augmented Production function

Based on empirical studies, the production function will be augmented to include extra

variables to make the function relevant and practical.

𝑌 = 𝑓(𝐾𝑑, 𝐾𝑓 , 𝐿, 𝑌−1, 𝐺, 𝑂, 𝐷, 𝐼𝑁𝐹, 𝐻𝐷𝐼)

Where Y-1 denotes the lagged output by one year. Domestically owned capital denoted as

Kd, Kf denotes foreign owned capital, and L denotes Labour in the economy. Where G

represents government spending. Where O denotes the trade openness of the country.

Total Debt is denoted using D. Infrastructure is denoted with INF. And HDI, which is a

holistic representation of the quality of human capital in the economy. This equation aims

to include all significant variables which could affect output, thus removing any chance of

under-specification of the model.

3.1.3 Data and Variables

The data used is the closest proxy which best represents the theoretical variables in the

above equation. All data will be taken from the World Bank Development Indicators, for

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all eight countries, from 2013 to 2018. Output will be estimated using Real GDP (Current

US$). Domestic capital will be estimated using the Gross Domestic Savings in the economy

(Current US$). Foreign owned capital will be estimated using the Foreign Direct

Investment inflows (Current US$). Labour will be estimated using Total Labour Force.

Government spending will be estimated using Government Final Consumption

Expenditure (Current US$). Openness will be estimated using Total Trade (Current US$),

estimated using Total Trade as % of GDP * GDP to transform the data from percentage to

US$ amounts. Debt will be estimated by the Total External Debt Stock (Current, US$).

Infrastructure will be proxied using the Logistics Performance index (measured 1=low to

5=high). Finally, for HDI, we will use the Human Development Index. For the OLS

regression focussing on Pakistan, Telephone access and Mobile Cellular access per 100

population will be used as a proxy for infrastructure.

As we now have all the data to be incorporated into the function, we can re-write with

updated abbreviations.

𝐺𝐷𝑃 = 𝑓(𝐺𝐷𝑃−1, 𝑆𝐴𝑉, 𝐹𝐷𝐼, 𝐿𝐹, 𝐺𝑂𝑉, 𝑇𝑅𝐴𝐷𝐸, 𝐷𝐸𝐵𝑇, 𝐼𝑁𝐹, 𝐻𝐷𝐼)

3.2 Functional Model Specification

The augmented version of the production function specified above is for theoretical

representation only, it has no real mathematical function. The neoclassical production

function above will be specified in the functional form of the Cobb-Douglas model (Cobb,

Douglas 1928).

3.2.1 Cobb-Douglas Model Specification

The Cobb-Douglas can be used as a non-linear functional form of the simple two variable

production function.

𝑌 = (𝐾𝛼1𝐿𝛼2)

And the expanded simple production function.

𝑌 = (𝐾𝑑𝛼1𝐾𝑓

𝛼2𝐿𝛼3)

Here, the function is the same, but Kd, Kf, and L are all to the power of α1, α2 and α3

respectively. α1, α2 and α3 represent the output elasticities of the inputs. That is, the

responsiveness of output to a change in the level on an input. Now, writing the modified

production function in Cobb-Douglas format produces:

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𝐺𝐷𝑃𝑖,𝑡 = (𝐺𝐷𝑃𝑖,𝑡−1𝛼1 𝑆𝐴𝑉𝑖,𝑡

𝛼2 𝐹𝐷𝐼𝑖,𝑡𝛼3 𝐿𝐹𝑖,𝑡

𝛼4 𝐺𝑂𝑉𝑖,𝑡𝛼5 𝑇𝑅𝐴𝐷𝐸𝑖,𝑡

𝛼6 𝐷𝐸𝐵𝑇𝑖,𝑡𝛼7𝐼𝑁𝐹𝑖,𝑡

𝛼8 𝐻𝐷𝐼𝑖,𝑡𝛼9)

This is a mathematically functional model. However, this model is non-linear, therefore it

will not be able to use any linear regression methods.

3.2.2. Linearization of Cobb-Douglas model

The Cobb-Douglas is a multiplicative exponential function, and to be regressed using

linear methods, it needs to be transformed into a linear model. The Cobb-Douglas model

can be linearized by taking the natural logarithm of all variables. The linear form of the

model is:

𝑙𝑛𝑌 = 𝛼0 + ∑ 𝛼𝑖

𝑖

ln(𝑋𝑖)

Where Y is the output, Xi are the input variables, αi are the model coefficients. Thus, the

linearized model becomes:

𝑙𝑛𝐺𝐷𝑃𝑖,𝑡 = 𝛼0 + 𝛼1𝑙𝑛𝐺𝐷𝑃𝑖,𝑡−1 + 𝛼2𝑙𝑛𝑆𝐴𝑉𝑖,𝑡 + 𝛼3𝑙𝑛𝐹𝐷𝐼𝑖,𝑡 + 𝛼4𝑙𝑛𝐿𝐹𝑖,𝑡 + 𝛼5𝑙𝑛𝐺𝑂𝑉𝑖,𝑡

+ 𝛼6𝑙𝑛𝑇𝑅𝐴𝐷𝐸𝑖,𝑡 + 𝛼7𝑙𝑛𝐷𝐸𝐵𝑇𝑖,𝑡 + 𝛼8𝑙𝑛𝐼𝑁𝐹𝑖,𝑡 + 𝛼9𝑙𝑛𝐻𝐷𝐼𝑖,𝑡 + 𝜇𝑖,𝑡

The above equation is the final form of the model used in the analysis before it gets

manipulated any further due to regression analysis methods. The variable µt is the error

term, which is the difference between the model estimated values of lnGDPi, t and the true

values of lnGDPi, t.

The main reasons to linearize the model is so that it can be regressed using linear

regression methods. This is because taking the natural logarithm transforms growth

trends like the ones witnessed in GDP over time to linear trends. It smooths exponential

growth, allowing for the variables to better fit a linear model. Logging also helps reduce

heteroskedasticity (meaning that the variance is now more constant over the time

period). Secondly, it allows all data, which previously may have been measured in

different units to be in the same comparable universe, thus allowing for comparison

between different types of variables and data.

ln(𝑋𝑡) − ln(𝑋𝑡−1) ≈ 𝑋𝑡 − 𝑋𝑡−1

𝑋𝑡−1

This means that the change in the natural log of X is approximately equal to the

percentage change in X. For example, our Labour force data is measure in terms of people,

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whereas the GDP data is measured in terms of US$, taking the natural log allows for these

two variables to be regressed and compared with each other.

3.3 South Asia Panel Data Analysis

The Generalized Method of Moments (GMM) method to estimate the parameters of the

model will be used. Using the GMM is suitable for this data set, which has a long cross

section of counties, but only a relatively short time period, as with this type of sample, the

GMM performs well, providing statistically significant output, allowing for valid

interpretation and conclusions to be made. Another advantage of the GMM method is that

it controls for problems created by endogeneity of regressors. The GMM method accounts

for endogeneity by including instrument variables (IV). When running the GMM model,

two regressions will be carried out, equation (1) consists of explanatory variables from

the simple production function, equation (2) will contain the extra variables introduced.

3.3.1 The GMM Method

The GMM is a method of estimating parameters in a model, using ‘moment conditions’ or

‘moment restrictions’, these moment conditions are derived from the dataset. The GMM

aims to estimate parameters of a statistical model which would best fit the data set used.

The unknown parameter is denoted at 𝜃, Yt denotes an individual observation which is a

multivariate random variable with n dimensions. Parameters are estimated using the

vector function of g(y, 𝜃):

𝑚(𝜃0) ≡ 𝐸[𝑔(𝑌𝑡, 𝜃0)] = 0

The expectation is denoted by E. The sample data is now substituted giving:

�̂�(𝜃) ≡1

𝑇∑ 𝑔(𝑌𝑡, 𝜃)

𝑇

𝑡=1

The expression is now minimised with respect to 𝜃, this minimised value is the GMM

estimate of parameter 𝜃0.

For a more intuitive explanation, the regression model used in the GMM method is now

constructed. Starting with a linear regression model with an endogenous regressor:

𝑦 = 𝒙′𝛽 + 𝑒

𝐶𝑜𝑣(𝑒, 𝒛) = 0

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Where, 𝛽 denotes a column vector of coefficients, y and e are random variables, 𝑥 is a

column vector of k regressors; 𝒙 = (𝒙1, … , 𝒙𝑘)’, z is a column vector of j instruments; 𝒛 =

(𝒛𝑗, … , 𝒛𝑗)’. Using X, Y, and Z to denote the matrices of N observations(countries) for x, y,

and z. E is defined as 𝑬 = 𝒀 − 𝛽𝑿. The estimate of 𝛽 will be �̂�, giving �̂� = (�̂�1, … , �̂�𝑁)′ =

𝒀 − 𝑿�̂�. The above explanation has been used throughout papers on GMM methods

(Roodman 2009). The x variable consists of explanatory variables and the z variable

consists of instruments.

Now the above model will be expanded to be used in this study, however, to go any

further, the assumptions made by the GMM about the data generation process should be

outlined.

1. Firstly, A dynamic process may be present in the data, with current observations

of the dependent variable being correlated with past observations. That is, lnGDPi,

t may be influenced by lnGDPi, t-1.

2. Individual fixed effects may be arbitrarily distributed.

3. Some regressors may be endogenous to the model. That is, some explanatory

variables may be correlated with the error term in the model. For example, Cov

(lnFDIi, t, µi, t) ≠ 0

4. The errors/residuals other than the fixed effects may have serial correlation and

be heteroskedastic.

5. There is no correlation between the errors across the individual cross sections

(countries)

6. Some regressors can be can be correlated with past observations, but not strictly

exogenous. For example, the lagged dependent variable; lnGDPi, t.

7. The time periods observed can be smaller than the cross sections. However, this

is not the case with our data, with 30 years, 8 countries, and 7 variables.

8. It is also assumed that instrument variables (defined on the next page) can only

come from within the dataset available, that is, the instruments used must be lags

of the regressors.

The above assumptions have been detailed in Roodman, (2009).

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Below is the common model used for the data generation process, which is much like the

one above.

𝑦𝑖,𝑡 = 𝛼𝑦𝑖,𝑡−1 + 𝛽𝒙′𝑖,𝑡 + 𝜂𝑖 + 𝛾𝑡 + 𝑢𝑖,𝑡

Where y is the dependent variable, in this case, the natural log of GDP; lnGDP. Where yi,t-1

is the lagged dependent variable; the lagged lnGDP. Where x denotes the vector of

explanatory variables, which to reiterate in the model used in this study are the natural

logs of; FDI, SAV, GOV, DEBT, TRADE, INF, HDI. And 𝜂 denotes the cross-sectional specific

effects, in this case, the fixed country specific effects. And, u denotes the time varying

error term. Finally, 𝛾 denotes the fixed time specific effects. For explanatory

simplification, from this point, 𝛾 will be omitted, and time period dummies which are also

included in the model to catch year specific effects will be omitted too. (Kosack, Tobin

2006).

Instrument variables (IV) are used in the GMM method to account for endogeneity. An

Instrument Variable is a variable which isn’t itself a valid explanatory variable, thus it

does not belong in the regression equation, however it is be correlated with an

endogenous regressors. A valid instrument variable has two conditions; (1) there must

be a correlation between the endogenous regressor and the IV, (2) there must be no

correlation between the IV and the error term in the regression equation (Newey, Powell

2003).

3.3.2 Difference GMM

Arellano and Bond developed a GMM method to produce a dynamic model used for panel

data, which is known as the Difference GMM (Arellano and Bond 1991). In this initial

model, an endogeneity problem arises (Nickell 1981). Endogeneity is when there is a

correlation between an explanatory variable, and the error term. The cause of the

problem is the lagged dependent variable being correlated with the error term. Using the

lagged dependent variable as an explanatory variable means that the regressors

distribution cannot be independent to the error term. This leads to a bias during the

estimation of the coefficient of the lagged dependent variable; 𝛼. To account for this

problem, the variables are transformed by taking the first difference. The Arellano and

Bond GMM also accounts for the fixed time and country effects, therefore, freeing the data

to show true correlations, independent of the fixed effects.

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Starting with the initial model:

𝑦𝑖,𝑡 = 𝛼𝑦𝑖,𝑡−1 + 𝛽𝒙′𝑖,𝑡 + 𝜂𝑖 + 𝑢𝑖,𝑡

Now, the model is transformed by taking the first difference, as did Arellano and Bond.

𝑦𝑖,𝑡 − 𝑦𝑖,𝑡−1 = 𝛼(𝑦𝑖,𝑡−1 − 𝑦𝑖,𝑡−2) + 𝛽(𝒙𝑖,𝑡 − 𝒙𝑖,𝑡−1) + (𝜂𝑖 − 𝜂𝑖) + (𝑢𝑖,𝑡 − 𝑢𝑖,𝑡−1)

𝑒𝑖,𝑡 − 𝑒𝑖,𝑡−1 = (𝜂𝑖 − 𝜂𝑖) + (𝑢𝑖,𝑡 − 𝑢𝑖,𝑡−1)

As 𝜂𝑖 = 𝜂𝑖 , taking the first difference removes this fixed effects from the model and by

taking the first difference of the error term, endogeneity of the lagged dependent variable

is accounted for. The model can be re-written as follows;

∆𝑦𝑖,𝑡 = 𝛼∆𝑦𝑖,𝑡−1 + 𝛽∆𝒙′𝑖,𝑡 + ∆𝑢𝑖,𝑡

The instrument variables used in the Difference GMM will be in levels form. Levels form

refers to untransformed variables. The most common IV are lagged levels of the

explanatory regressors, as assumption 8 states that IV have to come from within the

dataset.

Blundell and Bond (1998) critique the difference GMM saying it uses weak instruments,

and the model is not good when the depended variable y follows a random walk (as the

lagged variables and instruments will provide little information regarding the future

changes) (Roodman 2009). However, only when the regressed variables themselves

follow a random walk as well, is when the instruments are weak.

3.3.3 System GMM

To address problems in the Difference GMM, Arellano and Bover in 1995 and then

Blundell and Bond in 1998 made further modifications to the GMM method creating what

is known as the System GMM method (Arellano, Bover 1995; Blundell and Bond 1998).

This GMM method builds a system of two equations; one similar to the Difference GMM,

and one new equation in levels. The System GMM corrects endogeneity by introducing

more instrument variables which should improve the efficiency of the model. They also

control endogeneity by building an equation in levels, and then transforming the

instrument variables, making the IV exogenous to the fixed effects in the explanatory

regression. Another modification which the System GMM brings is rather than

transforming data by taking the first difference, it transforms using orthogonal deviations

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instead. An orthogonal deviation is when the difference is taken by subtracting the

average of all future values away from the current observation, this can be written in the

following format:

∆𝑦𝑖,𝑡 = 𝑦𝑖,1 −1

𝑇 − 1(𝑦𝑖,2 + ⋯ + 𝑦𝑖,𝑇)

Taking the orthogonal deviation means that if one time period of data is missing, then

only one piece of transformed data will be missing.

Therefore, with these alterations listed above, the two System GMM equations are as

follows:

Equation in differences: ∆𝑦𝑖,𝑡 = 𝛼∆𝑦𝑖,𝑡−1 + 𝛽∆𝒙′𝑖,𝑡 + ∆𝑒𝑖,𝑡

Equation in levels: 𝑦𝑖,𝑡 = 𝛼𝑦𝑖,𝑡−1 + 𝛽𝒙′𝑖,𝑡 + 𝑒𝑖,𝑡

Instrument variables used in the difference equation will consist of lagged levels, and the

instruments for the levels equation will consist of lagged differences (Kosack, Tobin

2006).

3.3.4 GMM Model Diagnostics test

Using the GMM method will always generate a set of coefficients. However, to know that

these are accurate and efficient, there are two main tests used within the literature to test

the model. First being the Sargan Hansen J Test (Hansen 1982; Sargan 1988). The second

being the Arellano-Bond Serial Correlation Test (Arellano and Bond 1991; Arellano and

Bover 1995).

The Sargan-Hansen J test tests whether the model is over-identified. That is, if the number

of moment conditions is greater than the dimension of the vector of parameter θ.

Essentially, it is testing whether the moments condition �̂�(𝜃) is adequately close to 0,

meaning that the model with the estimated parameters fits the data set sufficiently. The

test works by removing an instrument variable one at a time, then estimating the error

term to see if the instrument variable is correlated with the error term. If the instrument

variable is not correlated with the error term, then it is a good instrument variable. The J

statistic is of the Chi-squared distribution, with 𝑘 − 𝑙 degrees of freedom, The J statistic is

calculated as follows:

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𝐽 ≡ 𝑇 ∙ (1

𝑇∑ 𝑔(𝑌𝑡, 𝜃)

𝑇

𝑡=1

)

𝑇

�̂�𝑇 (1

𝑇∑ 𝑔(𝑌𝑡, 𝜃)

𝑇

𝑡=1

)

With the 𝜃 is the estimation of the parameter 𝜃0. Where l denotes the number of estimated

parameters, and k is the dimension of vector g(Yi,t, θ). Yt are individual observations.

H0 : 𝑚(𝜃0) = 0 (the model is valid, and with the correct number of moment conditions)

H1 : 𝑚(𝜃0) ≠ 0 (the model is invalid, the model does not fit the dataset)

The null hypothesis will be rejected if 𝐽 > 𝑞0.99

𝑋𝑘−𝑙2

, at the 99% confidence level. If the model

is incorrectly specified, then J will converge to ∞.

The second specification test is Arellano-Bond serial correlation test (Arellano, Bond

1991). This tests for an autocorrelation in the error term. The dynamic GMM model takes

the first difference of the error term, which in levels, is assumed to have no serial

correlation. Taking this first difference may lead to a first-order serial correlation due to

the inclusion of the lagged dependent variable, but this shouldn’t alter the estimator’s

consistency. However, if a second-order serial correlation is present, it indicates the

lagged dependent variable’s instruments are endogenous, and therefore not valid.

Leading to inconsistency in the estimates.

3.3.5 Granger Causality test

The Granger Causality Test will explain the direction of causality between variables

used in the model above. It works by testing the ability to predict future values of a time

series variable, with lagged values of itself, and another variable. The dependent

variable Y is regressed with lagged values of Y, and a second regression is carried out,

this time, Y is regressed with lagged values of Y and lagged values of X. If, the regression

using both Y and X values is the superior model at predicting Y, then we can say variable

X Granger-causes the Y variable. The two equations are as follows:

𝑦𝑡 = 𝛼0 + 𝛼1𝑦𝑡−1 + 𝑎2𝑦𝑡−2 … 𝛼𝑚𝑦𝑡−𝑚 + 𝑒𝑡

𝑦𝑡 = 𝛼0 + 𝛼1𝑦𝑡−1 + 𝑎2𝑦𝑡−2 + ⋯ + 𝛼𝑚𝑦𝑡−𝑚 + 𝛽1𝑥𝑡−1 + ⋯ + 𝛽𝑝𝑥𝑡−𝑝 + 𝑒𝑡

Here, 𝑦𝑡 will represent GDP, and 𝑥𝑡 represents FDI. If the second regression has a higher

explanatory power over 𝑦𝑡, then we can say a change in FDI Granger-causes GDP to

change. Tests between FDI and Trade will also be conducted.

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3.3.6 Deciding between Dynamic and System GMM

It is important to note that even though the System GMM can correct for certain issues

with the Difference GMM, it does not indicate complete superiority. In some cases, the

Difference GMM should be used. Thus, it is very important to decide which GMM method

to apply. The test used to decide is one proposed by Blundell and Bond in 1998.

The method involves the investigation of the dependent variable, and its time varying

properties (Blundell, Bond 1998). Starting with the initial model:

𝑦𝑖,𝑡 = 𝛼𝑦𝑖,𝑡−1 + 𝛽𝒙′𝑖,𝑡 + 𝜂𝑖 + 𝑢𝑖,𝑡

Blundell and bond test if the variable 𝑦 is close to being a random walk. If this is the case,

then the lagged levels will provide little information regarding the future changes

(differences). Therefore, the untransformed lagged instrument variables used in the

Difference GMM will be weak. It will provide both biased and inefficient estimate of 𝛼.

However, if the dependent variable y doesn’t follow a random walk, then lagged

instrument variables have explanatory power over future changes, making them strong

IV’s, meaning the Difference GMM method is appropriate. The Variance Ratio test will be

used to test for the presence of a random walk in 𝑦.

3.3.7 South Asia Method conclusion

This section describes in great detail how the GMM method estimates the parameters of

a model, the two types of the GMM method, how to decide which method to employ, and

the diagnostics tests used.

3.4 Pakistan Data Analysis

As this study is also interested in the effects of FDI on the economic growth in Pakistan,

a second regression will be carried out to investigate these effects. The Ordinary Least

Squares method will be used to estimate the unknown parameters of the linearized

model. Note, due to data availability, Infrastructure has been estimated using Telephone

subscriptions and Cellular mobile subscriptions per 100 population (thus

communication infrastructure is a focus).

3.4.1 Ordinary Least Squares method

The OLS method works in a simple way, by estimating parameters for a model, then

generating a dataset, then comparing the generated dataset with the true dataset, and

repeating this process until the error between the generated data and true data is

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minimised. In the following section, the method of estimating the model coefficients is

presented.

The regression model is formulised as follows:

𝑦𝑖 = 𝛽0 + ∑ 𝛽𝑗𝑥𝑖𝑗 + 𝜀𝑖

𝑝

𝑗=1

Where 𝑦𝑖 is the dependent variable, being lnGDP .Tthe constant term in the model is

denoted with 𝛽0. The coefficient for the jth variable is denoted as 𝛽𝑗 . The ith observation

of the jth variable is denoted as 𝑥𝑖𝑗 . And finally, 𝜀𝑖 is the error term. Individual

observations are represented as i (single piece of data). A variable in the sample, such as

lnFDI, or lnSAV is represented by j.

The OLS equation with the estimated parameters is as follows:

�̂�𝑖 = �̂�0 + ∑ �̂�𝑗𝑥𝑖𝑗 + 𝜀𝑖

𝑝

𝑗=1

𝜀�̂� = 𝑦𝑖 − �̂�𝑖

Deriving the OLS estimators is rather straightforward, with only the covariance and

variance used:

�̂�𝑗 =∑ 𝑥𝑖𝑗𝑦𝑖𝑗−

1

𝑛∑ 𝑥𝑖𝑗 ∑ 𝑦𝑖𝑗

∑ 𝑥𝑖𝑗2 −

1

𝑛(∑ 𝑥𝑖𝑗)2

= 𝐶𝑜𝑣[𝑥𝑗,𝑦𝑗]

𝑉𝑎𝑟[𝑥𝑗]

�̂�0 = �̅� − �̂�𝑗�̅�𝑗

Above, are the formula the OLS method uses to produce the coefficients in the model.

3.4.2 Unit Root test

Data stationarity is generally vital for a regression to be valid, for GMM however, during

a small T (years), large N(countries), non-stationarity of the data does not lead to

spurious regression results, this is because the problem of autocorrelation will be much

less severe, and can be controlled by controlling for time specific effects. Therefore, it is

not necessary to ensure the data is stationary in the South Asia model. Further, in the

difference GMM, the variables will likely become stationary during the first

transformation, by taking the first differences.

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However, the same cannot be said for the multiple regression test used for Pakistan. An

OLS regression, cannot account for non-stationary data, especially when the number of

years included is large, which in this case, is 29 years. To test for data stationarity, the

Augmented Dickey-Fuller test will be used; an improved version of the Dickey-Fuller

test (Dickey, Fuller 1979). The Dickey-Fuller test tests for a unit root, which is when a

lagged value of the dependent variable is correlated with the current dependent

variable. That is, last years lnGDP will have explanatory power over current lnGDP.

When the dependent variable contains a unit root, it leads to spurious regression

results, and they are therefore uninterpretable. The test is as follows:

∆𝑦𝑡 = 𝛼 + 𝜌𝑡 + 𝛽𝑦𝑡−1 + ∑ 𝛾𝑖∆𝑦𝑡−1 + 𝜀𝑡

𝑘−𝑖

𝑖=1

This equation contains ∆𝑦𝑡and 𝑦𝑡−1, which represents differenced lnGDP and lagged

lnGDP. The constant term is 𝛼, and 𝜌𝑡 is a time trend term. The coefficient 𝛽 represents

how much of a change in GDP is explained by the previous year’s GDP, if 𝛽 is significantly

different from 0, then the variable contains a unit root. The 𝜌 coefficient represents the

change in GDP associated with the change in year; that is, as each year increases, GDP will

increase by 𝜌 amount. The final term in the equation was introduced as a modification to

Dickey-Fuller equation to remove any autocorrelation in the formula. If autocorrelation

is present in the original variables, then 𝜀𝑡will be autocorrelated too, but adding

∑ 𝛾𝑖∆𝑦𝑡−1𝑘−1𝑖=1 will removes effect (Cheung, Lai 1995).

3.4.3 Model Diagnostics test

The R2 statistic is used to see how well the OLS estimated model fits the data set.

Essentially, it represents how much of the true dataset is estimated by the model. Using

the following:

𝑇𝑆𝑆 = ∑(𝑦𝑖𝑗 − �̅�𝑗)2

𝑛

𝑖=1

𝐸𝑆𝑆 = ∑(�̂�𝑖𝑗 − �̅�𝑗)2

𝑛

𝑖=1

𝑅𝑆𝑆 = ∑(𝑦𝑖𝑗 − �̂�𝑗)2

𝑛

𝑖=1

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Where SST is the total sum of squares, SSR is the residual sum of squares and SSE is the

estimated sum of squares. Individual observations are denoted as 𝑦𝑖𝑗 , the mean

observation is denoted as �̅�𝑗 , and �̂�𝑗 denotes estimated observation. The overall aim of

the OLS method is to minimise the residual sum of squares and therefore increase the

R2. The R2 is calculated by:

𝑅2 =𝐸𝑆𝑆

𝑇𝑆𝑆=

∑ (�̂�𝑖𝑗 − �̅�𝑗)2𝑛

𝑖=1

∑ (𝑦𝑖𝑗 − �̅�𝑗)2𝑛

𝑖=1

However, there is a problem with the R2 , in that, it cannot decrease when extra

explanatory variables are added to the model, even if they provide no explanatory

power whatsoever, which may not seem like an issue, but adding extra variables goes

against the idea of a parsimonious model, meaning, the fewer variables the better. An

adjustment can be made to R2 as follows:

�̅�2 = 1 −

𝑅𝑆𝑆𝑛 − 𝑘𝑇𝑆𝑆

𝑛 − 1

Another statistical test used to test for model adequacy is called the F test. It tests with

statistical significance, if the model fits the data adequately. The null and alternative

hypothesis are; the model with no independent variables fits the model the same as our

model, and the model fits the data better than a model with no variables. The statistic is

as follows:

𝐹 =

𝑅2

𝑘 − 11 − 𝑅2

𝑛 − 𝑘

3.4.4 Pakistan method conclusion

This chapter describes the methods used to generate the coefficients and therefore the

regression model. The preliminary tests of data suitability through the use of the

Augmented Dickey-Fuller test. Finally, the model diagnostics tests employed.

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Chapter 4 – Empirical Results

4.1 South Asia

Here, are results from the tests detailed in Chapter 3.3. The data is tested to indicate

which GMM method would be suitable for the dataset, then the GMM is constructed and

the model is run producing the regression output, then the robustness of this model is

tested, and therefore the validity of the results.

4.1.1 Variance Ratio Test

The Variance Ratio test was conducted on the depended variable 𝑦𝑖,𝑡, representing GDP

(linearized through the natural logarithm, as every variable in the study is), of each of the

South Asian countries. This was to test the properties of the variable over time. Both of

the combined tests conclude with the same result, rejecting the Null Hypothesis. Four

individual periods have also been tested, all producing statistical significance to reject the

null hypothesis. Meaning, that the dependent variable GDP does not follow a random

walk, therefore, lagged variables will carry explanatory power over future changes.

According to Blundell and Bond (1998), employing the Difference GMM method to a non-

random walk dependent variable generates statistically valid results. Therefore, the

Difference GMM method is used in this study.

Variance Ratio Test Null Hypothesis: LGDP follows a random walk

Combined Test Test Statistic Probability

Max |z| 3.86 0.0003

Wald 22.69 0.0000

Individual test Test Statistic Probability

Period (2) 1.98 0.0479

Period (3) 2.87 0.0041

Period (4) 3.86 0.0001

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4.1.2 Difference GMM

Difference GMM Dependent Variable: Economic Growth (∆lnGPD) Null Hypothesis: coefficient is significantly different than zero; 𝜷 ≠ 𝟎

Regressor Equation (1) Equation (2)

GDPt-1 0.855*** 0.054

FDI 0.0274* 0.024**

Savings 0.084*** 0.038*

Labour 0.042 0.416

Government Spending - 0.276*

Trade - 0.232**

Debt - 0.131

Infrastructure - 0.115

Human Development - 4.94

*Significant at 10% level **Significant at 5% level ***Significant at 1% level

Here are the core results produced from the augmented production function, regressed

using the Arellano and Bond (1991) Difference GMM Method. Equation 1 being regressed

using the lagged dependent variable ∆𝑙𝑛𝐺𝐷𝑃𝑡−1, and the core variables in the production

function being capital and labour. Where capital has been expanded into both domestic

(savings) and foreign (FDI). The first explanatory variable, the lagged GDP has great

significance at the 1% level, with quite a large coefficient, which seems to contradict some

studies (Naveed, Shabbir 2006). As this variable is external to the production function, it

can be theorised that the equation 1 is underspecified, meaning that other explanatory

variables should be added to increase the model’s estimation performance. In equation

2, when extra variables are added, the lagged GDP coefficient reduces in size, and

becomes statistically insignificant, implying that its significance in equation 1 maybe due

to specification error.

The focus of this study is the effects of FDI on economic growth. The FDI coefficients in

equations 1 and 2 are both significant, indicating that the FDI into South Asian countries

from 2013-2018 has had a significant and positive impact of economic growth. Therefore,

the output (GDP) elasticity of FDI varies between 0.024-0.027. Further, in the more

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robust model of equation 2, the significance of the coefficient increases to the 5% level,

whilst the coefficient size remains similar. The FDI may induce economic growth from

transfer of knowledge to increased competition, but it is difficult to estimate how FDI

causes growth in South Asia without investigating micro level FDI. These results are

promising in light of the BRI. As there’re mixed results produced in the literature

regarding FDI and economic growth in South Asia, meaning no unanimous prediction can

be made regarding the effects of the investment induced by the BRI. With respect to the

results above however, one could conclude with statistical confidence that if the BRI

increases the amount of foreign investment into South Asia, then it should lead to an

increase in the economic output.

A similar result is generated with the effect of Savings (used as a proxy for domestic

investment) on economic growth. In both equation 1 and 2, the coefficient for saving is

positive and statistically significant. Indicating that as people or institutions (companies)

save more capital in the banks, it can then be loaned out (allocated) to be invested. This

is the basic principle behind banking, the act of borrowing money from people who have

excess, and lending it to people who can invest it efficiently. This result is in line with

expectations from theoretical economics, and from previous literature from studies on

both Pakistan and South Asia (Sahoo 2006; Falki 2009).

The results of the two aforementioned variables; FDI and Saving, are strong evidence of

the validity of the simple production function, and the Solow growth model (Solow 1956).

The results indicate that the capital accumulation within the economies of South Asia has

a positive effect on the output of said economies. However, the next variable; labour does

not continue this trend of significance. The effect of labour growth, measured by the total

labour force in each of the countries, and in both equation 1 and 2 was insignificant. Even

though the coefficient is positive, as predicted by economic theory, is has no statistical

validity meaning no conclusion about the effect of labour force growth can be made

regarding its effect on economic growth in South Asia. This result is to be expected, as

multiple studies on economic growth consistently find labour to be either insignificant

(Atique, et al. 2004) or to even have a significant negative effect on economic growth

(Sahoo 2006). The only conclusion which can be made is that the two-factor production

function is not applicable to South Asia over the time of this study.

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The additional variables from this point are only present in equation 2. They are the

variables added to the augmented production function (influenced by past literature and

economic theory) to develop a more robust model at estimating economic growth. The

first being government spending within the economy. This variable is both positive and

significant, indicating that as government expenditure increases, so does GDP.

Government spending could be in many forms, from short run expenditure such as

subsidies and public sector employment, to long term spending such as education. Both

are theorised to impact economic growth, but as the time period investigated in the model

is in the short run, the effects of government spending on long run projects such as

education will not be represented. Nevertheless, the government spending in South Asian

economies over the period analysed impacted growth positively. This result is expected

in theory, however in past literature, the effects are somewhat ambiguous, with results

of positive but insignificant effects found in transitioning economies (Campos and

Kinoshita 2002), and also results of significant negative effects of government

expenditure on GDP per capita growth in developed economies (Naveed, Shabbir 2006).

The final significant variable in the model is Trade (used as a proxy for openness). Being

significant at the 5% level, trade has the second largest coefficient. This is to be expected

when making predictions based on past literature; in South Asia from 1975-2003 it was

found that exports have a significant impact on GDP growth (Sahoo 2006). A later study

for the same time period and region found results consistent with this studies results,

with total trade being significant at the 5% level (Sahoo, Dash 2012).

Debt, Infrastructure and HDI are all insignificant variables in determining economic

growth. To start with, the coefficient for Debt is positive which contradicts literature

(Panizza, Presbitero, 2012) however, as the coefficient has no statistical significance, we

cannot conclude that the variable shouldn’t be in the model. The variable for

Infrastructure is also insignificant, which isn’t the case in some economic growth centred

literature (Sahoo, 2006; Sahoo and Dash 2012). As the infrastructure variable used is a

logistics performance index number and as the study only investigates 6 years, there may

not be sufficient time for current infrastructure developments incorporated into the

index number to be reflected in economic growth. Finally, HDI is another insignificant

variable, it is possible that the Labour and HDI variable share explanatory power, making

them both insignificant, however, literature can be found including both (Campos and

Kinoshita 2002).

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4.1.3 Model Diagnostic Tests

Sargan-Hansen J Test Null Hypothesis: model is valid, with no over-identification.

Equation (1) Equation (2)

J Statistic 11.27 3.46

J P-Value 0.186 0.839

The Sargan-Hansen J test tests whether the model is over-identified, essentially testing

whether the �̂�(𝜃) is close enough to zero, meaning the model satisfactorily fits the data

set. The J statistics produced both accept the null hypothesis, being that the model is valid

and correctly identified. This test provides validity to the interpretation used above.

Equation 2 provides a very low J statistic, and whilst both accept the null hypothesis, this

J statistic accepts with which much more significance, indicating a higher level of validity

of the model used in equation 2.

The results for the Arellano-Bond test for Serial correlation test indicate no second order

serial correlation. The Difference GMM structures the model such that the error term is

differenced and one of the explanatory variables is the differenced lagged dependent

variable, this could – but not always will – cause first order serial correlation, which can

be seen in the table, that equation 1 (but not equation 2) contains first order serial

correlation, but only being significant to the 10% level. The presence of first order serial

correlation doesn’t make the estimates inconsistent. However, the presence of second

order serial correlation will lead to inconsistent estimates. The test above accepts the null

hypothesis for both equations 1 and 2 when testing for second order serial correlation,

implying the model’s error is not serially correlated, thus producing consistent estimates

of the coefficients.

Arellano-Bond Serial Correlation Test Null Hypothesis: No Serial Correlation present.

Equation (1) Equation (2)

AR (1) Probability 0.0878 0.338

AR (2) Probability 0.503 0.919

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4.1.4 Granger Causality

Granger Causality Test

Null Hypothesis F-Statistic Probability

GDP does not Granger Cause FDI 3.46 0.985

FDI does not Granger Cause GDP 0.839* 0.0604

Trade does not Granger Cause FDI 1.62 0.229

FDI does not Granger Cause Trade 2.95* 0.0694

*Significant at 10% level

The results above summarise the direction of causality between FDI and GDP, and also

for FDI and Trade. This study is interested in whether FDI causes GDP growth. Looking at

the results, it can be concluded that FDI Granger Causes GDP, as this test is rejecting the

null hypothesis at the 10% level. This conclusion indicates lagged values of FDI influence

values of GDP. For example, a foreign firm investing in South Asia due to better business

opportunities such as free trade brought about due to the BRI, may only start affecting

GDP after a year of business trading. This FDI will be represented in current FDI figures,

but the FDI may take time to affect the economic growth.

The Granger-Causality test for Trade and FDI also has relevance. The result indicates that

FDI does Granger Cause Trade. This is relevant, as the BRI may create motives for more

FDI in places like Pakistan, but as the result below indicates, FDI isn’t that beneficial for

Pakistan. However, for example, FDI into Pakistan could lead to more Trade as the

Granger test indicates, and Trade is a significant variable at increasing economic growth.

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4.2 Pakistan

Here, are the results from the tests detailed in Chapter 3.4. The data is tested for

stationarity, then the OLS method is employed to run the regression. The regression is

then tested using basic diagnostics tests.

4.2.1 Unit Root testing

Augmented Dickey-Fuller Null Hypothesis: The variable contains a unit root (None Stationary) Variable (logarithm) Levels

(Probabilities) First Difference

(Probabilities) Second Difference

(Probabilities)

GDP 0.939 0.005 -

GDP-1 0.748 0.006 -

FDI 0.395 0.045 -

Saving 0.4039 0.000 -

Labour 0.142 0.067 0.0001

Government Spending

0.798 0.004 -

Trade 0.742 0.009 -

Debt 0.204 0.018 -

HDI 0.498 0.077 0.000

Telephone Access 0.984 0.168 0.002

Mobile Access 0.989 0.037 -

Note: Data is considered stationary (no unit root) at the 5% significance level.

The results above generated using the Augmented Dickey-Fuller equation indicate that

all variables used in the Pakistan model are non-stationary, thus leading to spurious

regression, leading to results with no validity. After taking the first difference, 8 out of 11

variables reject the null hypothesis, indicating they are stationary and are now valid

variables ready to be regressed. Labour, HDI and Telephone Access are stationary after

the second difference. The transformed stationary variables will be regressed using the

OLS method.

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4.2.2 OLS regression

OLS Regression Dependent Variable: Economic Growth (∆lnGPD) Null Hypothesis: coefficient is significantly different than zero; 𝜷 ≠ 𝟎 Variable (logarithm) Equation (1) Equation (2) Equation (3) Equation (4)

Constant 0.029*** 0.022 0.021 0.024

GDP-1 - 0.032 0.05 0.12

FDI -0.007 -0.006 -0.009 -0.005

Saving 0.147*** 0.172*** 0.173*** 0.18**

Labour - - -0.395 -0.528

Government Spending 0.206** 0.187** 0.198** 0.195*

Trade 0.386*** 0.406*** 0.391*** 0.361***

Debt - 0.101 0.103 0.087

HDI - - -1.75

Telephone Access - - -0.053

Mobile Access - - -0.02

R2 0.72 0.73 0.73 0.75

Adjusted R2 0.67 0.64 0.63 0.593

F-Statistic F-Critical Value

14.9*** (4.18)

8.85*** (3.67)

7.39*** (3.54)

4.79*** (3.37)

Note: F statistic compared to critical value at 1% *Significant at 10% level **Significant at 5% level ***Significant at 1% level

The results show four equations which have been generated using the OLS method. Each

equation removes one or multiple insignificant variables to make the model more

parsimonious. Firstly, the infrastructure variable used here had been proxied using

Telephone access and Mobile Cellular access. The result however is consistent with the

total South Asia model, indicating no statistical significance and therefore no conclusion

can be made. Data used in papers which were able to find linkages between infrastructure

and growth is different to this data(Sahoo, Dash 2012), meaning even though these two

variables are insignificant, it doesn’t mean that they were not relevant to the study, or

that the model is not regressed using the appropriate methods. HDI is another

insignificant regressor, again being consistent with the South Asia analysis above. These

three insignificant regressors were removed from the model, creating equation 3.

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Equation 3 contains the same significant variables, being Government Spending, Saving

and Trade. Labour Force growth in this equation is negative but insignificant, meaning no

valid interpretation can be made. Some studies find labour growth to have significant

positive effects (Falki, 2009), however as this coefficient isn’t significant, it is removed

from the model to avoid causing problems with other coefficients.

Equation 2 follows the same pattern, with the significant coefficients from equations 3

and 4 remaining significant. Debt remains insignificant, which may seem to contradict

certain literature, however, there are varying results between developed and developing

countries. During the period used in this regression, Pakistan has changed significantly,

implying that debt may have affected growth differently over the sample period, thus

leading to no significant linear relationship, this is the view of the IMF (International

Monetary Fund, 2012). The lagged dependent variable also remains insignificant in

equations 2-4, and if therefore removed.

Equation 1 is the most parsimonious model, containing the highest proportion of

significant regressors. Starting with Savings, this variable went from significant at the 5%

level is equation 4 to being significant at the 1% level in equation 1. Savings in Pakistan

has a larger coefficient compared with the total South Asia results, implying Pakistan’s

GDP is impacted more by saving than the average throughout South Asia. Government

Spending’s coefficient reduced in size from that of South Asia’s results, however, it is

much more significant, being at the 5% level. It can be said with more confidence that

Pakistan’s GDP growth is impacted by its government expenditure. Finally, Trade is more

significant that the results from South Asia, rejecting the Null at 1%. These significant

variables are expected (Falki 2009; Saqib, Masnoon, Rafique 2013).

The result for FDI is in line with the majority of the literature above, being that the FDI

coefficient is insignificant and/or negative in Pakistan. The results from the South Asia

analysis can be interpreted with valid reference to the Belt and Road Initiative as the

period investigated is post BRI, however, Pakistan’s multiple regression is from 1990-

2018, thus much of the regression is influenced by pre-BRI data. This makes conclusions

and predictions regarding the effects of the Belt and Road Investment into Pakistan

difficult, and with low validity.

Finally, it should be mentioned that the more parsimonious the model is, the higher the

adjusted R2 produced was, moving from 0.59 in equation 4, to 0.67 in equation 1.

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Indicating equation 1 has the highest adjusted explanatory power over determining

economic growth. The same pattern can be seen in the F-test, with all equations rejecting

the null hypothesis indicating the models have significant explanatory power, but when

moving from equation 4 to 1, the null hypothesis is rejected with more significance.

One reason FDI is insignificant in the Pakistan regression, but significant in the South Asia

panel data results could be due to the more effective Foreign Direct Investment during

periods after 2013. This could be due to multiple reasons, first being the policies and

legislation implemented after the BRI announcement such as Phase II of the China-

Pakistan FTA being introduced, making FDI more effective, according to Zhang (2001),

liberal trade policies are needed for FDI to have positive effects. Another reason could be

the infrastructure developed as a result of the BRI such as the ‘Early Harvest’ Roadway,

could help facilitate exports from foreign firms based in Pakistan, again Zhang (2001)

states infrastructure is needed if FDI is to have a positive effect. Thus, since this

regression is based on the past 29 years, the positive effects of FDI are only a small

proportion of the sample period.

Chapter 5 - Conclusion

5.1 Results conclusion

Due to the conflicting evidence regarding the effects of Foreign Direct Investment on

economic growth, and due to the outdated empirical analysis on the topic, this study did

not make any preliminary predictions. The results found that during the sample period

(2013-2018); Saving (domestic investment), Government expenditure, Trade and

Foreign Direct Investment all significantly contribute towards economic growth within

South Asia. The validity of these results is increased with the Sargan-Hansen J test, and

again with the Arellano and Bond Serial correlation test. The Granger causality test is

used to validify the direction of causality between FDI and GPD.

If Pakistan is regressed alone, the results are less conclusive. No definitive effect between

FDI and economic growth is found, which is consistent with the literature. However,

trade, saving and government spending are significant variables in causing economic

growth. The model increased in explanatory power moving from equation 4 to 1, with

both adjusted R2 and F-statistics increasing. This result is contradicting the South Asia

analysis above, however, the two regressions aren’t statistically comparable.

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5.2 What this means for the Belt and Road

It can be concluded that, as the effects of FDI are positive and significant, the Belt and

Road Initiative should lead to economic growth within South Asia due to its promotion of

foreign investment. When looking at the trends, for example in Figure 8 and 10, it can be

seen that the proportion of China to total inward FDI into Pakistan is increasing, along

with Pakistan’s total inward FDI, indicating potential gains to economic growth from

Chinese FDI.

The Belt and Road Initiative aims to improve transportation infrastructure within the two

routes; China-Pakistan Economic Corridor, and the China, Bangladesh, India, Myanmar

Economic Corridor. This improvement in infrastructure will reduce trade bottlenecks.

This should firstly increase the amount of international trade possible within these

countries, thus leading to economic growth as indicated in the results of this study. This

improvement in infrastructure could help attract more FDI (Shah 2014), which again will

cause economic growth as illustrated in the results. Finally, when infrastructure is

developed, the bottlenecks of trade are reduced, allowing for FDI to be effective

(Borensztein, et al 1998; Zhang 2001). This means even though the Pakistan OLS

regression doesn’t indicate positive effects of FDI, once the CPEC infrastructure is

developed, then the FDI should have positive effects on GDP.

The reduction of regulation of capital flows to help facilitate investment is another

objective. Firstly, the effects new infrastructure as a result of more investment has been

detailed above. This objective should lead to more infrastructure projects being started,

such as the ‘Early Harvest’ roadway in Pakistan, or developments at the Gwadar Port due

to more capital available to invest. These projects act as incentives for foreign

construction/industrial firms to invest in countries with high project intensity such as

Pakistan, or other major BRI countries. Thus, directly increasing FDI.

Finally, a major objective of the BRI is to promote more liberal trade policies and reduced

regulation. Lower export regulation, and lower tariffs due to Free Trade Agreements

(FTA) like the China-Pakistan FTA should induce more trade. This could also be an

incentive for foreign firms to invest in countries with FTA’s due to giant export potential.

Both this increase in Trade and FDI would lead to economic growth in South Asia. Again,

liberalisation of trade policy is reducing regulatory bottlenecks, thus making the effects

of FDI more positive, according to Zhang (2001) and Borensztein (1998).

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References

1. Agrawal, P. 2000, “Economic impact of foreign direct investment in south Asia”,

Working Paper, Indira Gandhi Institute of Development Research, Mumbai, India

2. Agrawal, P., 2000. Economic impact of foreign direct investment in South Asia.

India and the WTO, p.117.

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