Bilateral investment treaty, technological intensity, and international trade

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  • Published: 15 February 2024
  • Volume 21 , pages 411–434, ( 2024 )

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research paper on bilateral investment treaty

  • Tingting Xiong   ORCID: orcid.org/0000-0002-6899-0122 1  

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This paper examines the impact of bilateral investment treaties (BITs) and technological intensity on exports. It incorporates technological intensity and firm heterogeneity into a simplified static, partial equilibrium model, proposing that BITs increase the extensive margin of exports and have a greater impact in technologically underdeveloped sectors. The empirical analysis utilizes a comprehensive dataset covering 191 countries and 22 sectors, employing Poisson pseudo maximum likelihood (PPML) estimation with various fixed effects to estimate the gravity equations. It provides robust evidence that BITs primarily affect exports by increasing the extensive margin of exports. Furthermore, in sectors with the lowest average technological intensity, an additional BIT is estimated to increase the extensive margin by approximately \(18.6\mathrm{\%}\) , while in sectors with the highest average technological intensity, the increase is estimated to be only \(8.1\mathrm{\%}\) .

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Data availability.

The data that support the findings of this study are available upon request. These data were derived from the following resources available in the public domain:

1. the United Nations Comtrade Database https://comtrade.un.org/data

2. the International Financial Statistics (IFS) Direction of Trade Statistics (DOT). https://data.imf.org/?sk=9D6028D4-F14A-464C-A2F2-59B2CD424B85

3. the UNCTAD database of International Investment Agreements (IIAs) https://investmentpolicy.unctad.org/international-investment-agreements

4. the OECD's STructural ANalysis (STAN) Database https://stats.oecd.org/Index.aspx?DataSetCode=STANI4_2020

5. Egger and Larch ( 2008 ) https://www.ewf.uni-bayreuth.de/en/research/RTA-data/index.html

6. Head et al. ( 2010 ) http://www.cepii.fr/CEPII/en/bdd_modele/bdd_modele_item.asp?id=8 (2015 version)

Data source: UNCTAD database on IIAs

Data source: UNCTADstat United Nations Conference on Trade and Development

The US BIT program, as delineated by the United States Trade Representative, plays a pivotal role in safeguarding foreign investments, fostering market-oriented policies in partner countries, and stimulating exports of the USA ( link ).

ITU World Telecommunication Indicators Database

The consumer selects the commodity \(\omega\)  from the product set in sector s  of country i , along with the corresponding consumption quantity  \({q}_{is}(\omega )\)  . If the product set contains a continuum of goods denoted by  \({\mathrm\Omega}_{is}\) , the aggregate utility for this consumer can be defined using the CES utility aggregator as \(\left[\int_{\omega\in{\mathrm\Omega}_{is}}q_{is}(\omega)^\rho d\omega\right]^\frac1\rho\)  . This sector-specific CES utility function implies consumers have a preference for variety.

The consumer aggregates the utility across all sectors in country i  based on CobbDouglas utility function. With this utility function, a utility-maximizing consumer will spend a proportion  \(\left({\theta }_{s}\right)\)  of the expenditure on goods in sector s .

Transporting final goods is assumed to be more expensive than transporting intermediate goods, \({\tau }_{ij}^{D}>{\tau }_{ij}^{U}\) .

This productivity is assumed to be the same regardless of whether final goods are produced in the home country or by a foreign affiliate.

In a competitive market, the price of intermediate goods is the wage.

According to the Leontief production function, each firm needs \(1/\varphi\) units of labor and \(1/\varphi\) units of intermediate goods to produce 1 unit of final goods. Since the cost of \(1/\varphi\) units of labor and the price of \(1/\varphi\) units of intermediate goods are both \({w}_{j}/\varphi\) in country \(j\) , each firm with the centralization strategy pays \(2{w}_{j}/\varphi\) to produce 1 unit of final goods. However, if this firm relocates the final goods production process abroad, the cost of \(1/\varphi\) units of labor changes to \({w}_{i}\) , which is unaffected by the technological intensity of the country \(j\) . Therefore, each firm with the branching strategy pays \(\left({t}_{js}{w}_{j}+{w}_{i}\right)/\varphi\) to produce final goods instead. Here, the technological intensity is ignored in the host country.

The exports of existing exporters and MNCs are a decreasing function of variable costs of selling abroad, \(\frac{\partial {X}_{ijs}^{C}}{\partial {\delta }_{ij}}<0\) and \(\frac{\partial {X}_{ijs}^{B}}{\partial {\delta }_{ij}}<0\) .

The United Nations Comtrade excludes zero trade flows (Bista 2015 ).

Data source: OECD's STructural ANalysis (STAN) Database

World Bank World Integrated Trade Solution

It is worth noting that the analysis covers 31 exporters when using sectoral R&D expenditure as a percentage of production gross output and 33 exporters when using sectoral  \(R\&D\)  expenditure as a percentage of value added.

The analysis covers 31 exporters when using the sectoral R&D expenditure as a percentage of production gross output and covers 33 exporters when using the sectoral R&D expenditure as a percentage of value added.

The marginal effect is given by \(\left({e}^{\widehat{{\beta }_{1}}}-1\right)\times 100\) .

The estimated coefficients of BIT get larger when using the date of signature.

\(\rho {P}_{is}{\left[\frac{{t}_{js}{f}_{ej}+{F}_{ij}^{X}}{(1-\rho ){\theta }_{s}{Y}_{i}}\right]}^{\frac{1}{1-\sigma }} > {\tau }_{ij}^{D}+{\delta }_{ij}\)

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Appendix 1. Theoretical Model

1.1 appendix 1.1 production, 1.1.1 appendix 1.1.1 centralization.

subject to \({q}_{ijs}=\frac{{p}_{ijs}^{-\sigma }{\theta }_{s}{Y}_{i}}{{P}_{is}^{1-\sigma }}\)

Take the first order condition on quantity

1.1.2 Appendix 1.1.2 Branching

1.1.3 appendix 1.1.3 proposition 1.

Set \({\pi }_{ijs}^{C}\left({\varphi }_{X}\right)=0\) , hence \({\varphi }_{X}=\frac{2{t}_{js}{w}_{j}}{\rho {P}_{is}{\left[\frac{{t}_{js}{f}_{ej}+{F}_{ij}^{X}}{(1-\rho ){\theta }_{s}{Y}_{i}}\right]}^{\frac{1}{1-\sigma }}-{\tau }_{ij}^{D}-{\delta }_{ij}}\) Footnote 20

Set \({\pi }_{ijs}^{C}\left({\varphi }_{I}\right)={\pi }_{ijs}^{B}\left({\varphi }_{I}\right)\) ,

\({\left(\frac{2{t}_{js}{w}_{j}}{{\varphi }_{I}}+{\tau }_{ij}^{D}+{\delta }_{ij}\right)}^{1-\sigma }-{\left(\frac{{t}_{js}{w}_{j}+{w}_{i}+{\tau }_{ij}^{U}}{{\varphi }_{I}}+{\delta }_{ij}\right)}^{1-\sigma }={A}^{1-\sigma }-{B}^{1-\sigma }=g\left({\varphi }_{I},{\delta }_{ij}\right)\) .

Based on A.4, \(\frac{\partial g\left({\varphi }_{I},{\delta }_{ij}\right)}{\partial {\delta }_{ij}}=0\) . Therefore,

Given that \({A}^{1-\sigma }-{B}^{1-\sigma }<0\) , and thus \({B}^{-\sigma }-{A}^{-\sigma }>0\) . In addition, following Kneller et al. ( 2008 ), this model assumes that exports and FDI co-exist, \(\frac{\partial {\pi }_{ijs}^{C}\left({\varphi }_{I}\right)}{\partial \varphi }<\frac{\partial {\pi }_{ijs}^{B}\left({\varphi }_{I}\right)}{\partial \varphi }\) . Hence, \(-\frac{2{t}_{js}{w}_{j}}{{\varphi }_{I}^{2}}{A}^{-\sigma }+\frac{{t}_{js}{w}_{j}+{w}_{i}+{\tau }_{ij}^{U}}{{\varphi }_{I}^{2}}{B}^{-\sigma }>0\) . Here,

\(\left(-\frac{2{t}_{js}{w}_{j}}{{\varphi }_{I}^{2}}{A}^{-\sigma }+\frac{{t}_{js}{w}_{j}+{w}_{i}+{\tau }_{ij}^{U}}{{\varphi }_{I}^{2}}{B}^{-\sigma }\right)\frac{1-\sigma }{\sigma }\frac{{\theta }_{s}{Y}_{i}}{{\left(\rho {P}_{is}\right)}^{1-\sigma }}<0\left(\sigma >1,\frac{{\theta }_{s}{Y}_{i}}{{\left(\rho {P}_{is}\right)}^{1-\sigma }}>0\right)\) .

Based on (A.4), \(\frac{\partial g\left({\varphi }_{I},{\delta }_{ij}\right)}{\partial {F}_{ij}^{I}}=\frac{-\sigma }{{\theta }_{s}{Y}_{i}}{\left(\rho {P}_{is}\right)}^{1-\sigma }<0\) .

Hence, \((1-\sigma )\left(-\frac{2{t}_{js}{w}_{j}}{{\varphi }_{I}^{2}}{A}^{-\sigma }+\frac{{t}_{js}{w}_{j}+{w}_{i}+{\tau }_{ij}^{U}}{{\varphi }_{I}^{2}}{B}^{-\sigma }\right)\frac{\partial {\varphi }_{I}}{\partial {F}_{ij}^{I}}<0\) . Therefore,

1.1.4 Appendix 1.1.4. Proposition 2

Based on A.3,

Appendix 2. Summary Statistics

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Xiong, T. Bilateral investment treaty, technological intensity, and international trade. Int Econ Econ Policy 21 , 411–434 (2024). https://doi.org/10.1007/s10368-024-00589-w

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research paper on bilateral investment treaty

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What's the risk bilateral investment treaties, political risk and fixed capital accumulation.

Published online by Cambridge University Press:  28 November 2012

This article argues that the political risk associated with foreign direct investment (FDI) is primarily a function of investment in fixed-capital, and not a homogeneous feature of FDI. As such, empirical tests of a political institution's ability to mitigate political risk should focus directly on investments in fixed capital and not on more highly aggregated measures of multinational corporation (MNC) activity, such as FDI flow and stock data that are affected by the accumulation of liquid assets in foreign affiliates. We apply this to the study of bilateral investment treaties (BITs). We find that BITs with the United States correlate positively with investments in fixed capital and have little, if any, correlation with other measures of MNC activity.

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Department of Political Science, University of Michigan (email: [email protected] ); Department of Political Science, Emory University. The authors would like to thank seminar participants at the University of Michigan and those who attended the relevant session at the 2010 APSA convention for their advice.

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26 We identify holding companies as affiliates whose industry is noted as ‘Management of non-bank companies and enterprises’.

27 More precisely, we take the log of (1 + data) for logged variables. Adding 1 to the data allows for the log of a zero value. Total Assets is conceptually similar to commonly used stock variables, except that it accounts for assets acquired through local fundraising.

28 Investments in illiquid assets are likely to beget increases in liquid assets, so a positive relationship between BITs and non-PPE and Total Assets might be expected. However, investments in illiquid capital might be financed by reallocating capital away from liquid forms without any new capital actually being introduced into the foreign affiliate. This would suggest a negative relationship between BITs and non-PPE and a non-relationship with Total Assets . We do not have a theory to guide our expectations on these matters.

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31 In unreported robustness tests we experimented with various definitions of ‘developing country’ that exclude Mexico and Turkey. The results are nearly identical.

32 Much of this remaining missing data results from the BEA not being able to disclose financial information for country-year pairings in which a single MNC was operating as doing so would violate confidentiality.

33 The quickest a BIT with the United States has moved from signing to entry into force is 358 days (Kyrgyzstan), and the vast majority of BITs enter into force within 2–5 years of signing. Even when entry into force in the near future is practically assured, the process through which that happens typically takes several months to a year. A signed US BIT must be transmitted to the US Senate, receive a hearing in the Committee on Foreign Relations, move back to the Senate for a resolution of advice and consent to ratification, have its instruments of ratification signed by the president and then wait thirty days before it enters into force. The US–Honduras BIT, which is typical in this regard, had been ratified by the Honduran government by 1999 and was submitted to the US Senate for ratification on 23 May 2000. Hearings on the treaty were held on 13 September 2000, and the vote for ratification was taken on 18 October 2000. The treaty finally entered into force on 11 July 2001. There is occasionally the additional step of reconciling divergent translations across versions of the treaty ratified in each country. This process took an additional two years in the case of the US–Jordan BIT. See http://www.jordanembassyus.org/new/aboutjordan/uj4.shtml .

34 The results of these models are available from the authors on request.

35 Yackee, ‘Do Bilateral Investment Treaties Promote Foreign Direct Investment?’ pp. 407–408 Google Scholar

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The 2015 Indian Model BIT

Mahdev Mohan and Chester Brown (eds), The Asian Turn in Foreign Investment (Cambridge University Press 2021)

26 Pages Posted: 2 Jun 2021 Last revised: 18 Jul 2022

Shreyas Jayasimha

Abhimanyu george jain.

Graduate Institute of International and Development Studies (IHEID), Department of International Law

Date Written: March 23, 2018

In 2015 India released the final text of a model bilateral investment treaty (BIT) which sought to optimise the balance between these two goals, and which was to form the basis for negotiations of BITs with other countries. The text was perceived as a particularly radical departure from the existing status quo, and has been the subject of significant commentary and discussion. This contribution seeks to situate the 2015 Indian model BIT in the historico-legal context of India’s engagement with investment arbitration. Section I sets out a brief history of India’s engagement with investment treaties and investment arbitration in an attempt to place the model BIT in the historical context of India’s engagement with investment treaties and investment arbitration. Sections II to IV undertake a detailed analysis of scope and jurisdictional issues (Section II), substantive provisions (Section III) and the dispute resolution mechanism (Section IV) in the new model BIT, in an effort to provide a legal context to the model. By analysing the text of the model BIT and comparing it against previous model and negotiated texts, these sections hope to provide an insight into the genesis and rationale for the major innovations introduced by the 2015 Model.

Keywords: International investment law, investment arbitration, investor-state dispute settlement, Indian model BIT

Suggested Citation: Suggested Citation

Abhimanyu George Jain (Contact Author)

Graduate institute of international and development studies (iheid), department of international law ( email ).

Switzerland

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  11. The Indian Model Bilateral Investment Treaty: Continuity and Change

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  13. Bilateral Investment Treaties by Tarcisio Gazzini :: SSRN

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    The institute receives project funding from numerous governments inside and outside Canada, United Nations agencies, foundations and the private sector. International Institute for Sustainable Development 161 Portage Avenue East, 6th Floor Winnipeg, Manitoba Canada R3B 0Y4 Tel: +1 (204) 958-7700 Fax: +1 (204) 958-7710.

  22. The 2015 Indian Model BIT

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