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Multiple taxes and alternative forms of FDI: evidence from cross-border acquisitions

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Abstract

This paper explores the role of tax instruments in affecting foreign direct investment (FDI), paying particular attention on their effect on two forms of FDI strategy, ‘horizontal’ and ‘vertical’. Applying a decomposition of FDI strategies to the universe of cross-border mergers (the dominant form of FDI) over the period 1999–2010, it emerges that taxes have a much more nuanced effect on FDI than frequently suggested; while corporate taxes affect FDI negatively, the tax elasticity varies depending on the FDI strategy (with vertical FDI being in general more responsive), the exact measure of taxation, and international tax considerations (double taxation, withholding taxes). Sales taxes also affect FDI, but only horizontally.

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Notes

  1. Recent empirical work on the linkages between taxes and foreign direct investment (FDI) has addressed issues relating to the use of statutory, effective average, or effective marginal rates in measuring the impact of corporate income taxation and their role in the location decision of firms (as in, among others, Devereux and Griffith 1998; Devereux et al. 2002; Devereux 2006; Buettner and Ruf 2007), the role of bilateral tax treaties and international double taxation (as in Blonigen and Davies 2004; Huizinga and Voget 2009; Barrios et al. 2012), the role of non-profit taxes (Desai et al. 2004; Buettner and Wamser 2009).

  2. As will be noted shortly below, the estimation is performed by a suitably parameterized Poisson regression, which aggregates the location choices into a count variable and hence requires a much lower number of observations for estimation than a model of the (conditional) logit class.

  3. Desai et al. (2004) have argued that, whilst international tax competition has lead to an erosion of the tax rates on corporate income, other taxes levied on such things as sales or wage payments have become relatively more important in influencing the decision to invest abroad. Indeed, for the case of US multinationals, Desai et al. (2004) present evidence that the importance of direct taxes has been decreasing whilst the indirect tax burden has increased.

  4. The determination of the FDI strategies outlined in Sect. 3, follows Alfaro and Charlton (2009).

  5. Whilst the focus here is on tax elasticities, as we note throughout, there may be many issues associated with taxes and CBAs. As one of the referees pointed out, the role tax-havens may be a relevant. However, there is no country in our sample that appears on the OECD tax-haven list.

  6. Desai and Hines (2005) find the VAT to have a negative effect on net exports though they put this down to inefficiencies in the VAT rebate system across the panel of countries they cover.

  7. The list of countries can be found in the data appendix.

  8. Results between count and value data can, of course, differ since they refer, respectively, to the effect of taxes on the location choice of a multinational firm and the amount to invest, once the decision to enter a foreign market has been taken. Econometric issues arising with event counts are discussed in Sect. 5.

  9. To accurately identify investment strategies pursued by multinational firms, Alfaro and Charlton (2009) strongly advocate the use of a highly disaggregated classification at the four-digit level. Arguably, this avoids the misclassification of a considerable number of acquisitions involving firms in adjacent industries as horizontal acquisitions.

  10. Notice that the classification can also produce less clear outcomes. For example, acquisitions involving firms in the same SIC also pass the measure of vertical relatedness. This would be compatible with complex strategies combining several motives for FDI as discussed in, for example, Yeaple (2003). However, to avoid ambiguities and produce a close concurrence with the established theories on FDI strategies, the analysis will focus on acquisitions that are ‘purely’ horizontal or vertical according to the definition of Table 1.

  11. During the period under consideration, a number of countries have switched from a credit based towards an exemption-based system. Examples include the Czech Republic (2004), Norway (2004), Poland (2007), Japan (2009), and the UK (2009) with the year of the transition reported in parentheses.

  12. Before changing to an exemption-based system in 2004, the Czech Republic used a deduction-based system where foreign taxes can be subtracted from the domestic taxable profits. According to Barrios et al. (2012), the international tax rate is then equal to \(1 - (1 - t_{it})(1 - \tau _{jt})(1 -\omega _{ijt})\).

  13. Another issue is that effective tax rates are usually calculated for local conditions, whilst in an international context, the tax burden on an investment depends also on the conditions abroad. This could give rise to non-linearities between, say, withholding and effective corporate taxes. As in Huizinga and Voget (2009) and Barrios et al. (2012), these complex second order effects are neglected here. Recent data accounting for this are only available for a set of European countries (see ZEW 2008).

  14. The sources to compile this information were the Corporate and Indirect Tax Survey of KPMG (various years), the Deloitte International Tax Source (DITS), the country-specific lists of double taxation treaties of UNCTAD, as well as information published by the relevant national tax authorities.

  15. Buettner and Wamser (2009) also consider the role of import duties and excises for which they find no effect on the location choice of German multinationals. Since the trade freedom variable, discussed in Sect. 5, already contains a component measuring the tariff barrier in each country, we have not included a separate variable for import duties and excises.

  16. This paper, therefore, departs from the bulk of the empirical literature which measures the impact of taxes upon aggregate stocks and flows of FDI by means of gravity equations. Though similar variables are employed, it is important to emphasise that the specification of location choice models differs from the standard gravity equations. Above all, location choice models are highly non-linear since they draw on extreme value distributions identifying the best option available. Therefore, the handling of country and time-specific effects differs fundamentally from linear gravity equations.

  17. See Devereux and Griffith (1998) for a similar specifications to modelling the profits of multinationals.

  18. One should be aware of the deviations from conventional gravity equations. Owing to the non-linear nature, even with time-dummy variables \(\delta _{t}\), a time-constant variable can enter the location choice model as long as its values differ across the different options (here host countries \(j\)).

  19. For a smaller sample with location choices by US multinationals, the exact overlap of the estimated tax effects between the conditional logit model and the Poisson regression is shown in Herger et al. (2011).

  20. As noted in Sect. 5 and shown in “Appendix 3”, the coefficient estimates that resulted from a fixed effects Poisson regression are identical with those of a conditional logit model for the location choice of host countries \(j\).

  21. We have also experimented with some regressions using the deal value of CBAs as the dependent variable. Recall, from the discussion of Sect. 3, that these data are highly incomplete in the sense that for the majority of CBAs, SDC Platinum did not report the deal value. Furthermore, a preponderance of the aggregate deal values between source and host countries during a given year were zero-valued. This issue could be tackled with either a Tobit regression or a pseudo Poisson maximum likelihood approach. In both cases, when using aggregate deal values, a significant effect did arise with the EMTR. However, as mentioned above, the incompleteness of the value data introduce severe caveats. Therefore, we do not report and discuss these results here.

  22. We have not calculated the international tax burden with the EMTR, since the withholding taxes, which enters the international tax burden, accrues to the after-tax profits that are repatriated. Meanwhile, the EMTR measures the difference in post- and pre-tax rates of return, which is somewhat disconnected with the actual tax payments that define the value of, for example, tax credits.

  23. The detailed decomposition of the international tax effects on horizontal and vertical acquisitions along the lines reported in Table 4 is presented in a summary table below.

  24. To test whether horizontal and vertical deals give rise to different models, the fact that they are strictly non-nested needs taking into account. For this scenario, the likelihood ratio statistic \(LR=(1/\sqrt{n})\sum _{i=1}^{n}\ln [l(CBA_{i}^\mathrm{hor}|x_{ijt},\tau _{ijt}, \beta ^\mathrm{hor},\gamma ^\mathrm{hor})/l(CBA_{i}^\mathrm{ver}|x_{ijt},\tau _{ijt}, \beta ^\mathrm{ver},\gamma ^\mathrm{ver})]/\widehat{\omega }^{2}\), where \(n\) is the number of observations and \(\widehat{\omega }^{2}=(1/n)\sum _{i=1}^{n}\ln [ l(\mathrm{CBA}_{i}^\mathrm{hor}|x_{ijt},\tau _{ijt}, \beta ^\mathrm{hor},\gamma ^\mathrm{hor})/l(CBA_{i}^\mathrm{ver}|x_{ijt},\tau _{ijt}, \beta ^\mathrm{ver},\gamma ^\mathrm{ver})]^{2}\), converges to a standard normal distribution (Cameron and Trivedi 1998, p. 184). For all pairs of horizontal and vertical location choice models in Table 5, the value of the corresponding test statistic is slightly higher than 5, which suggests that the models pertaining to horizontal and vertical deals differ statistically in a highly significant manner.

  25. The outsourcing of labour intensive production stages to low-wage countries arises probably mainly with emerging markets for which panel data on, e.g. the EATR are not available. However, for the year 2004, some cross-sectional tax data for a larger set of host countries appears in Djankov et al. (2010). Based on this, we have experimented with a cross section of 43 host countries including large emerging markets such as Brazil, China, India, South Africa, Thailand, or Turkey. With this, a differential effect does arise in terms wage costs having a significant impact on vertical, but not on horizontal FDI. Furthermore, similar to the findings below, sales taxes enter with a negative sign for horizontal, but not for vertical FDI.

  26. The dummy variables \(\delta _{j}\) further account for any specific variable shifting the intercept of the host country.

  27. Though the coefficient estimates are identical, Schmidheiny and Brülhart (2011) observe that the elasticities differ between the Poisson regression and the conditional logit model. In particular, the tax elasticity of the conditional logit model, which is \(\eta _{ijt}^{cl}=(1-P_{ijt})\gamma \), cannot be larger than (12). As long as \(P_{ijt}\) is small, which tends to be the case in a samples comprising a large number of countries and years, the difference between the elasticity of a Poisson regression and a conditional logit model will be small.

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Acknowledgments

The comments of two anonymous referees are acknowledged with thanks. We also thank Johannes Becker, Mick Keen, Arjan Lejour, Leonzio Rizzo, seminar participants at the IMF and the University of Ferrara and conference participants at the ZEW-Mannheim Conference on ‘Taxing Multinational Firms’ for comments on an earlier version of this paper. The usual disclaimer applies. Kotsogiannis also acknowledges financial support from the Spanish Ministry of Economy and Competitiveness, Research Project No. ECO2012-37572.

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Correspondence to Steve McCorriston.

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Appendices

Appendices

1.1 Appendix 1: Country coverage and summary statistics

1.1.1 Country coverage

The common sample covers the following countries. Wage data of UBS (various years) refer to the cities in parentheses:

As source: Australia (Sydney), Austria (Vienna), Belgium (Brussels), Brazil (Sao Paulo), Canada (Toronto), China (Shanghai), Czech Republic (Prague), Denmark (Copenhagen), Finland (Helsinki), France (Paris), Germany (Frankfurt), Greece (Athens), Hongkong (Hong- kong), Hungary (Budapest), Indonesia (Djakarta), Ireland (Dublin), Italy (Milan), Japan (Tokyo), Mexico (Mexico City), Netherlands (Amsterdam), Norway (Oslo), Poland (Warsaw), Portugal (Lisbon), Russia (Moscow), Singapore (Singapore), Slovakia (Bratislava), South Africa (Johannesburg), Spain (Madrid), Sweden (Stockholm), Switzerland (Zurich), UK (London), USA (Washington).

The common sample covers the following host countries. Wage data of UBS (various years) refer to the cities in parentheses:

As host: Argentina (Buenos Aires), Australia (Sydney), Austria (Vienna), Belgium (Brussels), Brazil (Sao Paulo), Canada (Toronto), Chile (Santiago de Chile), Denmark (Copenhagen), Finland (Helsinki), France (Paris), Germany (Frankfurt), Greece (Athens), India (Mumbai), Indonesia (Djakarta), Ireland (Dublin), Israel (Tel Aviv), Italy (Milan), Japan (Tokyo), Korea (Seoul), Mexico (Mexico City), Netherlands (Amsterdam), New Zealand (Auckland), Norway (Oslo), Portugal (Lisbon), South Africa (Johannesburg), Spain (Madrid), Sweden (Stockholm), Switzerland (Zurich), Turkey (Istanbul), UK (London), USA (Washington).

1.1.2 Summary statistics of the raw data

 

CBA

GDP

Net wage

Distance

Border

Invest. freed.

Trade freed.

Labour freed.

Shareholder righ.

EU*EU

Mean

7.10

9.8e+11

2.16

6.81

0.05

67.90

78.45

65.76

3.03

0.23

Std

25.77

2.0e+12

3.88

5.09

0.23

14.64

8.26

16.44

1.38

0.42

Min

0

5.0e+10

0.01

0.06

0

30

24

37

0

0

Max

513

1.2e+13

84.74

19.84

1

95

90

100

5

1

 

(1-EU) *EU

EURO* EURO

(1-EURO) *EURO

Exchange rate

Corporate tax

Sales tax

Labour tax

 
     

Statutory

EATR

EMTR

   

Mean

0.23

0.11

0.24

1.05

30.90

27.50

18.39

16.49

24.63

 

Std

0.42

0.32

0.43

0.55

6.72

5.68

5.42

5.48

8.062

 

Min

0

0

0

0.16

10

8.63

4.78

5

8

 

Max

1

1

1

4.70

51.56

43.77

32.44

25

46

 

1.2 Appendix 2: Data description and additional results

Variable

Description

Source

Dependent variable:

\(\hbox {n}_{ijt}\)

Number of cross-border acquisition deals between the source country \(i\) and host country \(j\) during year \(t\)

Compiled

Tax variables

Corporate tax (statutory)

Statutory tax rate on corporate income in country \(j\)

KPMG, Corporate and Indirect Tax Survey

Corporate tax (EATR)

Effective average tax rate (EATR) on corporate income in country \(j\)

CBT Tax Database (2012)

Corporate tax (EMTR)

Effective marginal tax rate (EMTR) on corporate income in country \(j\). This is calculated by the difference between the pre-tax and post-tax required rates of return

CBT Tax Database (2012)

Sales tax

Value-added tax (VAT) rate and other sales taxes

IMF, Tax Policy Division

Labour tax

Compulsory social security and income tax contributions in per cent of gross salaries as published in the Prices and Earnings survey of UBS. For the first part of our sample, the Prices and Earnings survey is only published triennially. Values of the missing years have been filled with the closest observation available. In particular, the values of the years 1999 and 2001 employ the 2000 data, the values for the years 2002 and 2004 employ the 2003 data, and the values for the years 2005 and 2007 employ the 2006 data. Since 2008 yearly updates of the Prices and Earnings survey are available

UBS, Prices and Earnings. See also Braconier et al. (2005)

Withholding tax

Withholding tax between countries assuming that profits are repatriated in form of dividends

KPMG, Corporate and Indirect Tax Survey. Deloitte International Tax Source.

Control variables:

Border

Common border between source and host country

Compiled

Distance

Great circular between the capital city of the source and host country

Compiled

\(EU_{it}*EU_{jt}\)

Variable indicating the EU membership of the source and host country

Compiled

\((1-EU_{it})*EU_{jt}\)

Variable indicating the EU membership of the host (but not the source) country

Compiled

\(EURO_{it}*EURO_{jt}\)

Variable indicating that the source and host country share the Euro as common currency

Compiled

\((1-EURO_{it})*EURO_{jt}\)

Variable indicating the EURO membership of the host (but not the source) country

Compiled

Exchange rate

Real (bilateral) exchange rate with US$

World Development Indicators

GDP

Real gross domestic product in US$ with base year 2000 of the host country \(j\)

World Development Indicators

Investment freedom

Index of freedom of investment referring to whether there is a foreign investment code that defines the country’s investment laws and procedures; whether the government encourages foreign investment through fair and equitable treatment of investors; whether there are restrictions on access to foreign exchange; whether foreign firms are treated the same as domestic firms under the law whether the government imposes restrictions on payments, transfers, and capital transactions; and whether specific industries are closed to foreign investment

Heritage Foundation

Labour freedom

Index of labour market freedom on a scale from 10 to 90 measuring dimension such as minimum wages, regulation against layoffs, regulatory burden on hirings etc.

Heritage Foundation

Net wage

Wage in the host country net of compulsory social security contributions as published in the Prices and Earnings survey of UBS. Wages are measured by an index referring to the hourly income of 13 comparable professions as paid in the capital city or the financial centre of a country. For the first part of our sample, the Prices and Earnings survey is only published triennially. Values of the missing years have been filled with the closest observation available. In particular, the values of the years 1999 and 2001 employ the 2000 data, the values for the years 2002 and 2004 employ the 2003 data, and the values for the years 2005 and 2007 employ the 2006 data. Since 2008 yearly updates of the Prices and Earnings survey are available

UBS, Prices and Earnings. See also Braconier et al. (2005)

Shareholder rights

Shareholder rights are measured by an anti-directors rights index reflecting (i) the possibility of shareholders to mail their proxy vote, (ii) whether shareholders are required to deposit their shares prior to the General Shareholders Meeting (iii) whether cumulative voting is allowed (iv) an oppressed minorities mechanism exists (5) whether the minimum stake allowing shareholders to call for an extraordinary shareholders meeting is more or less than 10 %. Higher values mean more power for shareholders

La Porta et al. (1998)

Trade freedom

Index of freedom of international trade (tariff and non-tariff barriers) on a scale from 10 to 90

Heritage Foundation

1.3 Appendix 3: On the choice of the Poisson regression

Econometric models that are capable to handle location choices include the conditional logit model, where \(h_{ijt}^{d}\) is the dependent variable. The conditional logit models takes the joint distribution over all deals \(d\), source countries \(i\), host countries \(j\), and the 11 years \(t\) under consideration enter the log-likelihood function \(\ln L_{cl} = \sum _{d=1}^{D}\sum _{i=1}^{N} \sum _{j=1}^{J} \sum _{t=1}^{T} \ln (P_{ijt}^{d})\) with \(P_{ijt}^{d}\) defined by (9). Since \(P_{ijt}^{d}=P_{ijt}\), the number \(n_{ijt}\) of CBAs can be factored out, that is \(L_{cl} = \sum _{i=1}^{I}\sum _{j=1}^{J} \sum _{t=1}^{T} n_{ijt} P_{ijt}\). Inserting (9) yields

$$\begin{aligned} \ln L_{cl}= & {} \sum _{i=1}^{I} \sum _{j=1}^{J}\sum _{t=1}^{T} n_{ijt} (\widetilde{x}_{ijt}\beta + \widetilde{\tau }_{ijt}\gamma +\delta _{j}) \nonumber \\&-\,\sum _{i=1}^{I}\sum _{j=1}^{J}\sum _{t=1}^{T} \bigg [n_{ijt}\ln \bigg (\sum _{i=1}^{I} \sum _{j=1}^{J}\sum _{t=1}^{T} \exp (\widetilde{x}_{ijt}\beta + \widetilde{\tau }_{ijt}\gamma +\delta _{j})\bigg )\bigg ], \end{aligned}$$
(10)

from which the coefficients \(\beta \) and \(\gamma \) can be estimated.

In practice, a caveat against the conditional logit model is that it can require massive amounts of data for estimation. To avoid this caveat, Guimarães et al. (2003) have proposed to turn to the Poisson regression for the coefficient estimation in location choice models. This assumes that \(n_{ijt}\) is Poisson distributed, that is \(Prob[n = n_{ijt}] = [\exp (-\lambda _{ijt})\lambda _{jt}^{n_{ijt}}]/n_{ijt}!\) whilst an exponential mean transformation connects the Poisson parameter \(\lambda _{ijt}\) with the explanatory variables of (8), that is \(E[n_{ijt}] = \lambda _{ijt} = \exp (\widetilde{x}_{ijt}\beta + \widetilde{\tau }_{ijt}\gamma + \delta _{i}+\delta _{j} + \delta _{t})= \alpha _{it}\exp (\widetilde{x}_{jt}\beta + \widetilde{\tau }_{ijt}\gamma +\delta _{j})\). For our case with panel data, \(\alpha _{it}= \exp (\delta _{i}+\delta _{t})\) absorbs the heterogeneity from different source countries and years and is here treated as fixed effect. Guimarães et al. (2003) have shown that the concentrated log-likelihood function, which no longer depends on \(\alpha _{it}\), equals

$$\begin{aligned} \ln L_{pc}= & {} \sum _{i=1}^{I} \sum _{j=1}^{J}\sum _{t=1}^{T} n_{ijt} (\widetilde{x}_{ijt}\beta + \widetilde{\tau }_{ijt}\gamma +\delta _{j}) \nonumber \\&-\,\sum _{i=1}^{I}\sum _{j=1}^{J}\sum _{t=1}^{T} \bigg [n_{ijt}\ln \bigg (\sum _{i=1}^{I} \sum _{j=1}^{J}\sum _{t=1}^{T} \exp (\widetilde{x}_{ijt}\beta + \widetilde{\tau }_{ijt}\gamma +\delta _{j})\bigg )\bigg ]+C. \end{aligned}$$
(11)

Since (11) differs from (10) only as regards the constant \(C\), the estimates of \(\beta \) and \(\gamma \) of a Poisson regression and a conditional logit model are identical!

Owing to different asymptotic assumptions, in small samples, the standard deviations can differ between the logit model and the Poisson regression. However, Schmidheiny and Brülhart (2011, p. 219) show that clustering at the group level \(\alpha _{it}\) yields asymptotically identical SE. For our case with thousands of count variables that reflect many more location choices embodied in CBA deals, these asymptotic properties are likely to hold as long as the SE are appropriately clustered.

As long as the variables are transformed into logarithms, the coefficients (\(\beta \) and \(\gamma \)) of the Poisson regression have the interpretation of an elasticity with respect to the expected number of acquisitions \(E[n_{ijt}]\). Hence, the (direct) tax elasticity \(\eta \), given by

$$\begin{aligned} \eta = \frac{\partial E[n_{ijt}]}{\partial \tau _{ijt}}\frac{\tau _{ijt}}{E[n_{ijt}]}=\gamma , \end{aligned}$$
(12)

is constant.Footnote 27

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Herger, N., Kotsogiannis, C. & McCorriston, S. Multiple taxes and alternative forms of FDI: evidence from cross-border acquisitions. Int Tax Public Finance 23, 82–113 (2016). https://doi.org/10.1007/s10797-015-9351-6

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