Journal of International Economics 79 (2009) 198–210

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Journal of International Economics

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When NGOs go global: Competition on international markets for development

Gani Aldashev a,1, Thierry Verdier b,⁎ a University of Namur (FUNDP) and CRED, Belgium b Paris School of Economics, France, University of Southampton and CEPR, United Kingdom article info abstract

Article history: Why are many large non-governmental organizations (NGOs) becoming multinational entities? What are Received 28 September 2007 the welfare implications of this integration of markets for development donations? To answer these Received in revised form 24 July 2009 questions, we build a simple two-country model with horizontally differentiated NGOs competing in Accepted 24 July 2009 . We find that NGOs become multinational if the economies of scale in fundraising are sufficiently large. In that case, national NGOs in the smaller country disappear, while some national NGOs remain in the Keywords: larger country only if country sizes are sufficiently different. Social welfare is higher in the regime with Non-governmental organizations multinationals than under autarky. Charitable giving Fundraising © 2009 Elsevier B.V. All rights reserved. Globalization Multinational firms

JEL classifications: F23 L22 L31

1. Introduction the last decades: the globalization of the market for donations to charitable causes. While until relatively recently development- oriented non-governmental organizations (NGOs) raised funds in the countries where they had been founded, nowadays they heavily “Unlike smaller organizations, the transnational NGO can demon- rely on raising funds through their foreign affiliates. Table 1 shows strate quickly and effectively to several constituencies at once that statistics for some of the main global NGOs: the number of distinct its people are ‘on the ground’, responding to an emergency. CARE, country offices that conduct national fundraising campaigns goes for example, demonstrated simultaneously to television audiences from 10 (for CARE) to 65 (for World Vision). These organizations are in Britain, the United States, Canada and Australia that it was development heavyweights: their annual budgets are in the range of operational only days after the 1992 disaster ‘broke’ in Somalia — 600 to 2100 mln U.S. dollars. simply by changing the face and the accent in front of the camera” Concerning the timing of this phenomenon, Fig. 1 presents the (Smillie, 1995: 202). historical timeline of the globalization for three well-known NGOs: Plan International, Oxfam, and MSF. We see that the main surge in Along with increased international trade and investment flows, globalization (i.e., the opening of foreign affiliates) happened mainly another key market integration phenomenon has been happening in during the 1980s and 1990s. Geographical patterns behind this globalization phenomenon are ☆ The authors thank Jean-Marie Baland, Jean-Philippe Platteau, Jakob De Haan, Luca also quite interesting. Table 2 lists the MSF's affiliates and their years De Benedictis, an anonymous referee, Jonathan Eaton (the editor), and the participants of . The first foreign affiliates are in Belgium, Switzerland, of the CEPR RTN Final Conference on Trade, Industrialization and Development (Paris), and the Netherlands, with other European affiliates following in the the World Meetings of Public Choice Societies (Amsterdam), and the seminars at Erasmus University Rotterdam, University of Urbino, and University of Rome III, for same decade. The first affiliate outside Europe is in the US, and in mid- useful suggestions. 1990s, the MSF expands its donor base into such exotic destinations as ⁎ Corresponding author. PSE, 48 Boulevard Jourdan, 75014 Paris, France. Tel.: the United Arab Emirates. +33143136308; fax: +33143136232. Why did these global NGOs emerge? Why did this phenomenon E-mail addresses: [email protected] (G. Aldashev), [email protected] (T. Verdier). develop mainly starting in the 1980s? What can explain the 1 Department of Economics, 8 Rempart de la Vierge, 5000 Namur, Belgium. geographical pattern of NGO globalization? And is this aid market

0022-1996/$ – see front matter © 2009 Elsevier B.V. All rights reserved. doi:10.1016/j.jinteco.2009.07.007 G. Aldashev, T. Verdier / Journal of International Economics 79 (2009) 198–210 199

Table 1 Table 2 Data on some of the main global NGOs. The MSF's affiliates and their years of foundation. Source: Lindenberg and Bryant (2001), Karajkov (2007), www.plan-international.org. Source: Simeant (2005).

Organization Year Number of Total revenues, Main field Year Affiliate name of distinct 2006, US$ mln of operation 1971 France (headquarter) foundation country 1980 Belgium offices 1981 Switzerland PLAN 1937 17 595a Children's rights 1984 Netherlands International 1986 Luxemburg Save 1919 26 863 Children's rights Spain the Children 1990 Greece Oxfam 1942 13 528 Poverty relief United States International 1991 Canada CARE 1945 10 624 Poverty relief 1992 Japan World Vision 1950 65 2100 Religious 1993 Denmark Medecins Sans 1971 19 568 Medical Germany Frontieres (MSF) intervention in Italy distress Sweden Hong Kong a 2007. UK 1994 Australia Austria globalization good for beneficiaries and donors? This paper presents 1995 United Arab Emirates an economic analysis of this phenomenon which, to our knowledge, 1996 Norway has not been studied by economists so far. As Smillie (1995) points out in his poignant account of the devel- opment NGO sector, most big NGOs started out as a response from some Western country's activists to a particular disaster in a devel- The competition for funds has its downsides, as it may lead to the oping country. Initially such an NGO raised funds only in its country of “excessive fundraising” problem (Rose-Ackerman, 1982). She shows origin; however, soon it established affiliates in other developed that tougher competition between NGOs can be welfare-reducing countries, becoming an international entity, similar to a multinational because this induces NGOs to spend excessive portion of their budgets firm. for fundraising activities. Moreover, the equilibrium number of NGOs One well-known example is Oxfam. Oxfam UK was established in is too big compared to the social optimum. Great Britain in 1943 to provide relief after the Greek famine of the Thus, from an economist's point of view, the globalization of the same year. In 1960, it opened its Canadian affiliate, Oxfam Canada. NGO sector driven by competition for donations raises several im- Shortly, two more foreign affiliates, Community Aid Abroad (the portant questions. First, where does this globalization come from? Australian branch) and Oxfam New Zealand, were opened. Then fol- Second, what is the effect of NGO globalization on the fundraising and lowed the branches in continental Europe and Japan. The total production behavior of NGOs? Third, what are the welfare conse- number of affiliates now has reached 13. The return on these invest- quences of NGO globalization? ments was impressive. For instance, the initial investment to open the The answers to these questions can run counter to the standard Canadian branch cost 60000 pounds, and by 1970, this branch raised economic intuition. Although models of international trade with and sent 1.2 mln pounds overseas (Black, 1992). monopolistic competition suggest that welfare in a fully integrated The NGO practitioners suggest that a key reason behind this inter- market is higher than under autarky (Krugman, 1979), when it comes nationalization is domestic competition for donations. As Dichter (1999) to non-profit organizations such as NGOs the result is less obvious. points out, “New markets are aggressively tackled... NGOs have come up Gnaerig and MacCormack (1999) note that “the major national fund- against donor saturation in their home countries... By going to [foreign] raising markets have developed into international bazaars where one countries, the costs of recruiting new donors [are] lowered.” Moreover, as can find competitors from a range of countries offering everything the opening quote suggests, there might be increasing returns to scale in fund-raisers all over the world could think of. This looks like the running fundraising campaigns internationally. beginning of a very tough selection process — at the end of which

Fig. 1. The globalization timeline of some major NGOs. 200 G. Aldashev, T. Verdier / Journal of International Economics 79 (2009) 198–210 there will probably be left only a handful of highly professional, global We characterize the free-entry equilibria under autarky and NGOs...” This reduction in the number of NGOs and restructuring of market integration via multinational NGOs. More precisely, we define the sector can imply a certain loss of welfare, in particular that of as autarky the regime in which national NGOs in either country can donors, who may find that globalization reduces the number of NGO raise funds only in their countries of origin. The regime of multi- varieties present on the market. national NGOs depicts the situation in which there exist international The market for development donations with NGOs has the fol- networks of NGOs which are attached to one specific mission lowing key characteristics: (project). The network can raise funds in either country, but it has to establish local affiliates (i.e., incur the additional fixed cost and hire • NGOs are differentiated. NGOs are mission-driven organizations and a local NGO entrepreneur). In such a regime, each international NGO their missions differ substantially among themselves. Werker and network (composed of these local affiliates) invests all the funds Ahmed (2008), for example, give the following typology of the U.S. collected into one project and exploits the potential economies of international-development NGOs, based on the NGOs' missions: scale in fundraising. general development and assistance (21% of the total 4125 We find that the existence of national and multinational NGOs organizations); agriculture (2%); economic development (5%); depends on two characteristics of the home and foreign markets: the international relief (29%); education (12%); health (18%); science relative sizes of two markets (in terms of the number of donors) and and technology (1%); democracy and civil society (2%); environ- the returns to scale in fundraising. As multinational NGOs exert higher ment, population, and sustainability (5%); human rights, migration, fundraising effort and therefore the competition between NGOs and refugee issues (5%). There is also evidence of differentiation of becomes more intense, the multinational NGOs cannot coexist in the NGOs operating in the same country, in terms of their missions and long run with the national NGOs in both markets. If the returns to activities: Fruttero and Gauri (2005) and Barr et al. (2005) find, scale in fundraising are sufficiently large, the national NGOs in the based on data from Bangladeshi and Ugandan NGOs, respectively, smaller market disappear under the pressure of the higher compe- that the activities of these NGOs cover dimensions as diverse as tition. The national NGOs in the larger market can coexist with multi- raising awareness, education and training, credit, health care, water national NGOs, but only if the larger market is large enough (so that and sanitation, and employment facilitation. the more intense competition does not become too intense in the • Donors give in reaction to fundraising campaigns. The importance of larger market). On the other hand, if the returns to scale in fundraising fundraising is very well-known in the NGO industry. Smillie (1995, technology are not sufficiently strong, there are no multinationals in Chapter 7) argues that given the importance of fundraising as the equilibrium, as no national NGO has an incentive to become multi- source of revenue, at its extreme form the appeals become ‘the national. We thus explain the birth of multinational NGOs by the pornography of poverty’, i.e. shocking images of starving children changes in the returns to scale in the fundraising technology. that far outweigh the reality. According to Andreoni and Payne We then compare the social welfare under the two regimes. We (2003), there exists the Iron Law of Fundraising: “[Donors] seem to find that although there are fewer NGOs in the regime with multi- have latent demands to donate. Until they are asked, this demand nationals (as compared to autarky), each NGO exerts higher goes unexpressed... Individuals who may have ‘always wanted to fundraising effort and this intensive-margin effect dominates the donate’ but ‘didn't know the address’ will be able to donate when extensive-margin effect of exit. In other words, the total fundraising solicited by the charity.” The authors also provide empirical effort increases, thus improving the matching between donors and evidence for this mechanism: based on U.S. data, they find that their preferred NGO varieties. Therefore, social welfare is higher in the when a charitable organization receives a government grant, it regime with multinationals, as compared to autarky. strategically reduces its fundraising activities which leads to a The rest of the paper is organized as follows. Section 2 builds the partial crowding-out of the grant (i.e. the total funds of the charity simple model of the donations market for a single country. Section 3 increase by the amount less than the entire grant). presents the two-country model, derives the equilibria with and • NGOs compete with each other for donations. The competition for without multinational NGOs, and evaluates the welfare under dif- donors is a long-standing and well-known problem for NGOs. For ferent regimes. Section 4 links the facts concerning the internation- example, Hancock (1989) discusses the case of an American NGO, alization of the donations market to the theoretical model. Section 5 World Vision, aggressively competing for donors in the Australian concludes. market with local religious organizations: “On 21 December 1984, unable to resist the allure of Ethiopian famine pictures, World Vision 2. Basic model ran an Australia-wide Christmas Special television show calling on the public in that country to give it funds. In so doing it broke an 2.1. Setup explicit understanding with the Australian Council of Churches that it would not run such television spectaculars in competition with Consider a country populated by a community of atomistic donors. the ACC's traditional Christmas Bowl appeal. Such ruthless treat- The mass of donors in the community is L. Each donor has one unit of ment of ‘rivals’ pays however. The American charity is, today, the resource that can be converted into private consumption with utility largest voluntary agency in Australia” (Hancock, 1989: 21). normalized to zero. In this paper, we build a simple economic model, based on these key In the country, there is a given number of NGOs, i=1,…,N. Each characteristics of the donations market, that addresses the questions NGO can run only one project (distinct from any other project). This posed above. We consider donors and NGOs in two (developed) captures the idea that NGOs are founded around missions: a field of countries. NGOs have to raise funds to invest into development projects development into which the founder of the NGO wants to invest her in the less developed part of the world. The crucial modelling choice efforts. regards the structure of the NGO industry. Given the evidence on NGO NGOs produce their services (i.e. actions directed towards their differentiation, we naturally choose the location model of horizontally missions) using a simple linear technology: 1 unit of resource put into differentiated firms (Salop, 1979). Given that donors react to fundrais- the project of the NGO creates 1 unit of output (in terms of service). ing, we use the framework of donor motivation of Andreoni and Payne The NGO finances its projects from the funds collected through (2003),i.e.the“power to ask” model. Finally, given that NGOs compete fundraising activities. Here, we adapt the advertising model of with each other for donors, we assume that the main strategic variable Grossman and Shapiro (1984) and assume that the fundraising of NGOs is informative fundraising and thus we borrow from the activity has the following technology. Donors are located on the circle advertising model of Grossman and Shapiro (1984). of perimeter 1. Thus, the density at each point on the circle is L. The G. Aldashev, T. Verdier / Journal of International Economics 79 (2009) 198–210 201 distance on the circle is defined in the following sense: each donor has This allows us to compute the total donations that NGO i collects her perception of which dimension of development is the most im- on the entire circle: portant one (e.g., promoting women's rights, banning child labor, / hi / providing education, fighting infectious diseases, etc.), and the less 1 i − −/ N = 2 g L i ; ð Þ Di = L 1 1 6 the project of an NGO corresponds to this perception, the “further” the N / N / NGO is located on the circle. The NGOs send solicitation messages trying to convince donors to donate to their projects. Let NGO i decide where the second equality is the approximation for a large N.IfN is large enough, this expression is also the ‘covered market’ condition, to reach ϕi fraction of the circle of donors with the solicitation messages. The financial cost of this solicitation (which will have to be i.e. that any donor has received at least one solicitation. covered using a part of the funds eventually collected) is A(ϕi), with the following properties: 2.2. Equilibrium

AðÞ0 =0; AVðÞ0 =0; AVðÞ/ N 0; AWðÞ/ N 0; AVðÞ1 = ∞: ð1Þ The problem of NGO i is to maximize the services it provides, by choosing its fundraising effort ϕi: We assume that NGOs have a non-profit status. Thus, they face the L / so-called non-distribution constraint in that they cannot distribute max i ðÞ1 − c − AðÞ/ : ð7Þ / / i profits and have to invest all the residual funds into their projects i N (Weisbrod, 1988): The first-order condition of this problem is D = cD + AðÞ/ + Q ; ð2Þ i i i i ðÞ− L 1 c VðÞ/ : ð Þ = A i 8 where Di is the quantity of funds that the NGO collects, c is the cost of N / administering a unit of donations, and Qi are the funds that it invests into its project. The left-hand side of Eq. (8) is the marginal benefitoftryingtoreach NGOs maximize the impact of their respective projects (or the more donors: higher fundraising effort brings in more donations, quantity of services they produce towards their missions). From the because it increases both the probability that the closest-located donors non-distribution constraint, we get: get a solicitation by i and the probability that the further-located donors ‘untouched’ by their preferred NGOs get a solicitation by i.Theright- ðÞ− − ðÞ/ : ð Þ Q i = Di 1 c A i 3 hand side is the marginal cost: fundraising eats up resources that could otherwise be devoted to the project. The NGO chooses the fundraising We assume that all donors enjoy the utility from participating in effort that equates marginal benefitwithmarginalcost. development (in the warm-glow sense of Andreoni (1989)). Thus, a In the symmetric Nash equilibrium, all NGOs choose the same level donor giving to an NGO located from her at distance x∈[0,1] on the of fundraising effort, which we denote with ϕn.Thefirst-order condition ‘ ’ circle , enjoys utility (8) then becomes

U = u − tx; ð4Þ L ðÞ1 − c = / AVðÞ/ : ð9Þ N n n where ū is the participatory utility of giving and t is the unit ‘transport’ cost, which measures the degree of conservativeness of It is easy to see that a larger market size (higher L), fewer competitors donors with respect to their preferred dimensions of development. (lower N), and a lower administration cost (lower c) lead to a higher As in Salop (1979) and Grossman and Shapiro (1984), we will be ̄ fundraising effort by NGOs. Note also that, since ϕi =ϕ=ϕn,ϕnA'(ϕn) looking for the symmetric Nash equilibrium, assuming that NGO now stands for the net donations that any NGO collects in the symmetric ‘brands’ are equally spaced on the circle. Suppose there are N NGOs on Nash equilibrium. the circle. Then, the circle will be divided into N segments. We assume Next, let us pin down the long-run number of NGOs on the market by that NGOs do not know the location of individual donors on the circle imposing a free-entry condition. We assume that NGOs are founded by and thus cannot target their solicitation messages. Let an NGO i try to NGO entrepreneurs, whose alternative option is to work in the for-profit ϕ reach a fraction_ i of the circle, while each other NGO is trying to reach a private sector. The relevant free-entry condition requires that the fraction ϕ. Since NGOs cannot target their messages, the probability that equilibrium payoff to an NGO entrepreneur equals her wage in the for- any donor located in the segment of the circle closest to NGO i is reached profit sector. Let the latter be F, and let her get an altruistic payoff from / i is N . Then, in this segment, the donations that NGO i collects are equal to working towards the mission of her NGO. For simplicity, we assume that / this payoff is linear in the services produced by the NGO. D = L i : Then, the equilibrium number of NGOs satisfies 1i N L In any of the next two neighboring segments, with probability 1−ϕ̄ ðÞ1 − c − AðÞ/ = F: ð10Þ N n a donor does not receive the message of her closest-located NGO, while / i with probability N she is contacted by the NGO i (and therefore donates Using the first-order condition (9), we get to i). Then, the donations that the NGO i collects in any of those two / VðÞ/ − ðÞ/ uψðÞ/ : ð Þ segments are nA n A n n = F 11 / 1 − / Note that at the equilibrium, the output of an NGO, ψ(ϕ), is D = L i : 2i N increasing in ϕ:

Continuing in this manner, we get the general formula: ψVðÞ/ = AV+ /AW − AV= /AW N 0:

In other words, inducing a small upward deviation from the k − 1 / 1−/ N equilibrium fundraising effort would increase the individual output of D = L i ; k =1; :::; : ð5Þ ki N 2 all NGOs. 202 G. Aldashev, T. Verdier / Journal of International Economics 79 (2009) 198–210

Note also that using the properties of the fundraising technology Let's first calculate the total ‘transport’ cost for donors (we are (Eq. (1)), we have omitting the subscripts from the equilibrium values — for reading ease). Denote with z̄ the average ‘transport’ cost related to ψðÞ ; ψðÞ ∞: k 0 =0 1 = matching with the k-th closest NGO. The donors matched to their t closest NGO have the transport cost that varies from 0 to 2N; then, for Then, from Eq. (11),wefind that the symmetric free-entry Nash t these donors, z1 = 4N. Similarly, for those that are matched to their equilibrium fundraising effort is an increasing function of the fixed 3t 2nd-closest NGO, z2 = 4N. Grossman and Shapiro (1984) show that, cost of entry: in general,

þ / /~ð Þ: ð Þ 2k − 1 n = F 12 z = t ; k =1; 2; :::; N; k 4N The intuition is as follows: higher cost of entry means higher and that the average ‘transport’ cost (calculated over all donors) is outside option for an NGO entrepreneur. Thus, to induce her to enter then the NGO sector, her payoff from entering, i.e. the individual output in the NGO sector, has to be higher. This can only be achieved by = NX2 2 − / marginally increasing the fundraising effort. TðÞ/ = / z = t : k k 4N/ In other words, suppose the outside option of NGO entrepreneurs k =1 increases. At the current level of fundraising the payoff that an entrepreneur gets in the NGO sector becomes temporarily lower than The social welfare can then be written as the outside option. This induces some entrepreneurs to quit the NGO 2 − / sector. In turn, this implies that the marginal benefit of fundraising W = uL − tL + QN − FN: 4N/ increases and therefore remaining NGOs increase their fundraising effort. Using Eq. (13), the social welfare in the long-run equilibrium This theoretical result is in line with the empirical finding by becomes Thornton (2006), who shows that non-profits spend more for fundraising in more concentrated markets (i.e. the ones with the 2 − / W = L½u +1− c − NAðÞ/ − NF − tL: higher cost of entry). 4N/ The free-entry condition (10), together with Eq. (12), pins down the equilibrium number of NGOs on the market, which we denote Suppose that the social planner has no control over the number of with Nn: NGOs on the market, but can impose restrictions on the amount of fundraising done by the existing NGOs. We thus have to compare the LðÞ1 − c N = : equilibrium fundraising effort with the socially optimal one for a given n /~ðÞ Vð/~ðÞÞ F A F number of NGOs. Maximizing the social welfare with respect to the fundraising ′ ϕ̃ Given that both A (·) and (·) are increasing functions, we can effort, we get now state AW 2 tL Proposition 1. The free-entry equilibrium number of NGOs increases in = − NAVðÞ/ + =0; ð14Þ A/ /2 4N the market size and decreases with the fixed and administrative costs:

þ P P which can be rewritten as ð ; ; Þ: Nn L c F tL /AVðÞ/ = : ð15Þ As we have explained, a higher fixed cost of entry induces exit of 2N2/ some NGO entrepreneurs. Similarly, a larger mass of donors (bigger L) or a lower cost of administering donations (smaller c) implies higher Remember that the Nash equilibrium fundraising is given by net donations and thus a higher marginal benefit of fundraising. Then, Eq. (9). Comparing it to Eq. (15), we get the following NGOs put more fundraising effort, which increases the output of each Proposition 2. For a given number of NGOs on the market, the equilibrium individual NGO. In turn, this would increase the relative attractiveness fundraising is above the optimal amount if of the NGO sector and induce higher entry. The free-entry equilibrium output of each NGO is then: tL LðÞ1 − c N : ð16Þ 2/N LðÞ1 − c Q = − AðÞ/ = F: ð13Þ n N n n The intuition for this result is the following. Higher fundraising effort exerted by NGOs has two effects on social welfare. On the one 2.3. Welfare hand, it reduces the ‘transport’ cost for donors (i.e. improves the matching between donors and their preferred NGOs). On the other We can now compare the social welfare in the long-run equi- hand, it imposes a stronger negative externality, as higher fundraising librium with the social optimum. Given that we try to evaluate how by one NGO attracts donors away from other NGOs (the “business- much welfare is generated by this market, the social welfare function stealing” effect). The condition (16) states that, given the number of is the sum of the welfare of donors and of beneficiaries minus the total NGOs on the market, there is too much fundraising in equilibrium outside option of NGO entrepreneurs. The welfare of donors equals (with respect to the social optimum) if the “business-stealing” effect the total participatory utility minus the total ‘transport’ (misalign- (given by the left-hand side) is bigger than the social gain from the ment of preferences) cost. For beneficiaries, we assume for simplicity lower ‘transport’ cost (described by the right-hand side). that their utility (as a group) is linear in the total impact of NGO Now suppose that the social planner can control both the number projects. of NGOs on the market and their fundraising effort. Maximizing the G. Aldashev, T. Verdier / Journal of International Economics 79 (2009) 198–210 203 social welfare with respect to the number of NGOs and the fundraising by two essential features. First, multinational NGOs by definition tap effort, we get their resources internationally, conducting fundraising in several countries at the same time. Second, their reputation and public image AW 2 − / fi = − AðÞ/ − F + tL =0; ð17Þ is highly attached to a speci c dimension of development in which A 2 N 4N / they tend to consolidate all their actions. Indeed, most international NGOs concentrate, by their statute (at least officially), their projects AW 2 tL = − NAVðÞ/ + =0: ð18Þ and actions in one particular domain. In other words, a multinational A/ /2 4N NGO is an international mission-driven organization. We have pre- sented some examples in Table 1. This attachment to a particular We can rewrite this system as mission, together with the internationalization of activities, allows multinational NGOs to exploit the gains from specialization and 2 − / economies of scale in terms of fundraising campaigns. Moreover, the AðÞ/ = tL − F; 4N2/ multinational status often gives an additional advantage to pursue the tL NGO's mission during negotiations with governments and supra- AVðÞ/ = ; 2/2N2 national organizations. For instance, UN's ECOSOC (Economic and Social Council) explicitly favors multinational NGOs by giving them more opportunities to attend ECOSOC meetings and to submit written which jointly give advice (Simmons, 1998). In our simple framework with two countries, we capture these /2AVðÞ/ /AVðÞ/ − AðÞ/ − F = : ð19Þ features in the following way. First, we assume that multinational 2 NGOs can raise funds in both markets; however, they need to es- fi Expression (19) implicitly pins down the socially optimal tablish local af liates. In other words, an NGO that wants to enter the fi b fundraising, ϕW. foreign market has to incur an additional xed cost, f F. Second, all Note that the left-hand side of Eq. (19) equals zero in the free- the funds are invested in one development project which corresponds fi entry equilibrium (see Eq. (11)), while the right-hand side is strictly to the speci c mission of the NGO. positive. Therefore, we get This, however, implies that the fundraising levels of the national and multinational NGOs would not, in general, be equal. Therefore, we Proposition 3. The free-entry equilibrium fundraising is less than cannot employ the usual procedure to solve for a symmetric Nash optimal: equilibrium. Instead, we adopt the solution technique proposed by Aghion and Schankerman (2004) and assume that an NGO does not / b/W : n know, when deciding its fundraising effort, which NGOs on the circle are national NGOs or multinationals. It only knows which fraction of The intuition becomes clear if we look at the expression (19).On NGOs is multinational and operating in its market. the left-hand side, ϕA′(ϕ)−A(ϕ) stands for an individual NGO's Formally, let's denote with ϕi and ϕm the fundraising levels of output, which is also the private return of the NGO entrepreneur. In national and multinational NGOs, respectively, and let p be the frac- equilibrium, she chooses the fundraising effort ϕ such that under free- tion of national NGOs. Then we get the following result: entry, this private return is just equal to her outside option. As we have discussed above, fundraising plays two roles for social welfare. It Lemma 4. If N is large enough, the donations that an NGO collects are has a positive social externality: higher fundraising by an NGO in- approximately creases the probability that donors within the NGO's ‘segment’ of the / market will be contacted by this NGO and thus reduces the probability g i L ; ð Þ Di ̂ 20 that they will give to an NGO located further away from them / N (remember that the market is covered, thus all donors are contacted ϕ̂ by at least one NGO; however, not all donors are contacted by their where is the average fundraising effort: nearest NGO). But it also has a negative externality (the “business- stealing” effect), which reduces the output of all other NGOs and thus, ̂ / ðÞ− / : / = p i +1 p m under free-entry, creates excessive exit. Suppose that the equilibrium number of NGOs is equal to one that the social planner would have picked. Then Proposition 3 says that, in equilibrium, NGOs would fail Proof. See Appendix. □ to internalize only the positive externality, which means that they try Compare Eq. (20) to Eq. (6): two expressions are very similar. This to reach too few donors. technique thus allows us to break the usual symmetry of the Salop This intuition also helps to reconcile Propositions 2 and 3. In fact, (1979) model without getting into the complication of conditioning Proposition 2 says that for a given number of NGOs on the market, the an NGO's strategy on the type of its neighbors. equilibrium fundraising would be too low if the positive externality is internalized less than the negative “business-stealing” externality. 3.2. Equilibrium Proposition 3 says that if the “business-stealing” externality is correctly internalized by the social planner, the equilibrium fundraising would be The problem of a generic NGO i is now too low, since only the positive externality remains. / L 3. Multinational NGOs max i ðÞ1 − c − AðÞ/ : / ̂ i i / N 3.1. Setup Note that now the number of segments on the circles will Now suppose that there are two countries, domestic and foreign, not, in general, be equal to the number of NGOs, given that some of with the mass of donors L and L⁎, respectively. NGOs now can become them may become multinationals. Let's denote with N and N⁎ the ‘multinationals’. We assume that a multinational NGO is characterized number of segments respectively on the home and foreign markets, 204 G. Aldashev, T. Verdier / Journal of International Economics 79 (2009) 198–210 with n and n⁎ the number of national NGOs in home and foreign equilibrium, at least in one of the countries, the national NGOs will countries, and with m the number of multinational NGOs. disappear. Then, a national NGO in the home country solves the following Does this imply that in the long run, all national NGOs become problem: multinationals? To answer this question, let's assume, without loss of generality, that LNL⁎, and start looking for the equilibrium in which / L max i ðÞ1 − c − AðÞ/ ; national NGOs coexist with multinationals only in the larger market, / /̂ i ⁎ i N N i.e. nN0,n =0, mN0. It is useful to separate the analysis into two cases. while the problem of a national NGO in the foreign country is

⁎ 3.2.1. Case 1: large economies of scale / L ⁎ max i ðÞ1 − c − A / : Suppose that economies of scale from becoming a multinational ⁎ ⁎ i /⁎ /̂ N NGO are relatively large, i.e. the marginal cost of fundraising for a i N ⁎ multinational is smaller than twice the marginal cost for a national The problem of a multinational NGO is to choose the fundraising NGO: effort ϕm to maximize its output, taking into account that it has to pay ~ 1 ~ an additional cost of establishing the foreign affiliate, f: AVð/ðÞÞF N AVð/ðÞÞf + F 2 "# L L⁎ max / + ðÞ1 − c − AðÞ/ − f : Moreover, suppose that the sizes of the two countries are / m N/̂ ⁎ ̂⁎ m m N / sufficiently different. Then we can show the following result.

Note that each of the three groups — national NGOs in the home Proposition 6. If the economies of scale are sufficiently large and the country, national NGOs in the foreign country, and multinational sizes of the two countries are sufficiently different, i.e. NGOs — is symmetric within, i.e. all organizations within a group put Vð/~ðÞÞ the same fundraising effort. Then, the number of competing NGOs in L A F N ~ ~ N 1; ð24Þ the home and foreign markets has to satisfy the following equalities: L⁎ AVð/ðÞÞf + F − AVð/ðÞÞF

then in equilibrium the national NGOs in the larger country coexist with /̂ / / ; ð Þ N = n i + m m 21 multinational NGOs and there are no national NGOs in the smaller country:

⁎/̂⁎ ⁎/⁎ / : ð Þ ⁎ N = n i + m m 22 n N 0; n =0; m N 0:

Proof. See Appendix. □ For further notational convenience, let's denote the marginal The economic intuition for this result is as follows. Since for a fi bene t of fundraising in home and foreign countries as: multinational NGO the marginal benefit of fundraising is higher than for a national NGO (because it collects funds in both markets LðÞ1 − c L⁎ðÞ1 − c B = and B⁎ = : ð23Þ contemporaneously), the multinational chooses higher fundraising N/̂ N⁎/̂⁎ effort than a national NGO. Note that the marginal benefit also equals the average benefit of fundraising, which, in turn, determines the We start by looking for an equilibrium in which home and foreign equilibrium payoff of the NGO. If, at the equilibrium, the average national NGOs coexist with multinationals, i.e. in which nN0,n⁎N0, return on fundraising from becoming a multinational (for an already and mN0. existing national NGO) is higher than that for a new national entrant We can prove the following (in other words, if the returns to scale in fundraising are sufficiently high), the multinational firms exist in equilibrium. Proposition 5. National NGOs in home and foreign countries cannot On the other hand, suppose that the home country is sufficiently coexist with multinational NGOs in a free-entry equilibrium. large as compared to the foreign. Then, in equilibrium, given that a part of national NGOs in the home country have become multi- Proof. See Appendix. □ nationals and thus have increased their fundraising effort, the com- The economic intuition is as follows. For a multinational NGO, petition on both markets becomes tougher. This tougher competition given that the same fundraising effort reaches donors in both coun- drives out all national NGOs in the smaller (foreign) market. tries, the marginal benefit of fundraising is B+B⁎. Given that the cost Contrarily, in the home market, if it is sufficiently big, even under of fundraising is increasing, this implies that a multinational NGO puts the tougher competition there is enough space for the national NGOs. higher fundraising effort than a national NGO. The free-entry Suppose now that the sizes of the two markets are not too equilibrium output of a multinational NGO (that comes from investing different, i.e. funds collected in both countries into her project) has to be equal to Vð/~ðÞÞ the total fixed cost of founding the headquarter NGO and the affiliate b L b A F : 1 ⁎ ~ ~ in the other country, i.e. f+F. Thus, the advantage of being a multi- L AVð/ðÞÞf + F − AV /ðÞF national is to be able to collect funds in both countries using the same fundraising activity; however, this comes at the cost of having to Then we can show the following result: establish the affiliate. Given the scale advantage in fundraising that the multinational NGO enjoys compared to its national counterpart, Proposition 7. If the economies of scale are sufficiently large and the whenever it is beneficial for a new NGO entrepreneur to enter as a sizes of the two countries are not too different, i.e. national NGO in one of the markets, there is an even stronger in- centive for an existing national NGO to become multinational. In the Vð/~ðÞÞ long run, this implies that at least in one of the countries, all national b L b A F ; 1 ⁎ ~ ~ NGOs will become multinationals. In other words, in the long-run L AVð/ðÞÞf + F − AVð/ðÞÞF G. Aldashev, T. Verdier / Journal of International Economics 79 (2009) 198–210 205 then in equilibrium there are only multinational NGOs: n = n⁎ =0; m N 0:

Proof. See Appendix. □ The intuition is simple: if home country is not sufficiently large as compared to the foreign, stiffer competition in the home market caused by the globalization of NGOs drives out national NGOs even in the larger market. Then, only the multinationals can exist in the long- run equilibrium, and two countries essentially become one single donation market. Fig. 2 summarizes the above results.

3.2.2. Case 2: small economies of scale Consider now the case with relatively small economies of scale in Fig. 3. Country sizes and equilibria under small economies of scale. fundraising. The following result is true:

Proposition 8. If the economies of scale from becoming a multinational are relatively small, i.e. Lemma 9. Donors' total expected ‘transport’ cost is approximately equal to

~ 1 ~ AVð/ðÞÞF b AVð/ðÞÞf + F ; 2 − /̂ 2 T /̂g tL: 4N/̂ then there are no equilibria with multinational NGOs. Proof. See Appendix. □ Proof. See Appendix. □ Thus, the generic social welfare function can be written as: The intuition is straightforward. If the economies of scale in 2 − /̂ fundraising are relatively small, there is no incentive for a new multi- W = uL + LðÞ1 − c − NEðÞ AðÞ/ − NF − tL = 4N/̂ national to enter, because the payoff it would get in equilibrium is 2 − /̂ lower than its outside option (Note that the free-entry condition for ðÞ− − ½ðÞ/ ðÞ− ðÞ/ − − : = uL + L 1 c NpA L +1 p A H NF ̂ tL national NGOs imply that we do not need to check that a national 4N/ NGO does not have an incentive to become multinational). Contrarily, if the economies of scale were relatively high, the payoff for a new Let's start with the welfare in the free-entry equilibrium under multinational entrant would be bigger than its outside option and autarky. For home and foreign country, it is: thus in equilibrium some multinational NGOs would appear. hi ~ ~ Fig. 3 summarizes the findings for the case of small economies of −/~ðÞ 2 −/ðÞF AVð/ðÞÞF j − 2 F − − ; W A = uL ~ tL + Qn Fn = uL t scale. 4n/ðÞF |fflfflfflfflffl{zfflfflfflfflffl} 41ðÞ− c = 0 in equilibrium 3.3. Welfare ð25Þ hi ~ ~ We can now compare the social welfare under the different regimes. 2 −/ðÞF AVð/ðÞÞF ⁎ ⁎ ⁎ ⁎ We first need to calculate the total expected ‘transport’ cost of W j = uL − t + Qn −Fn : ð26Þ A 41ðÞ− c |fflfflfflfflfflfflffl{zfflfflfflfflfflfflffl} donors. The following result holds: = 0 in equilibrium

How does the ‘transport’ cost of donors evolve with higher fundraising effort of NGOs? From Eq. (25), one can see than the ‘transport’ cost is increasing/decreasing in ϕ˜ if

hi ~ ~ ~ ϖðϕÞu 2 − ϕðÞF A′ðϕðÞÞF

is increasing/decreasing in ϕ˜. Let's now turn to the regime with only multinational NGOs (i.e., n=n⁎=0 and mN0). We can then consider the two markets as just one larger integrated market, with L+L⁎ donors. The equilibrium welfare on this market is:

− /~ðÞ j ⁎ j ⁎ − 2 f + F ⁎ ð Þ W m + W m = uL+ L ~ tL+ L 27 4m/ðÞf + F hi ~ ~ 2 −/ðÞf + F AVð/ðÞÞf + F ⁎ − = uL+ L ðÞ− t Fig. 2. Country sizes and equilibria under large economies of scale. 41 c 206 G. Aldashev, T. Verdier / Journal of International Economics 79 (2009) 198–210

Compare Eq. (27) to Eqs. (25)–(26). The total welfare under Therefore, the welfare level in the larger country is higher in the autarky is ‘mixed’ regime than under autarky: hi ~ ~ j N j : 2AVð/ðÞÞF 2 − /ðÞF W mn W A W j + W⁎ j = uL+ L⁎ − t: A A 41ðÞ− c Similarly, for the smaller country, we have hihi Note that since the equilibrium fundraising effort put by multi- ÂÃ~ ~ ~ ~ ~ 2 −/ðÞf + F AV /ðÞf + F − AV /ðÞF b 2 −/ðÞF AV /ðÞF : national NGOs is higher than the one put by national NGOs, ϕ̃ (f+F)N ϕ̃(F), and therefore [2−ϕ̃(F)]N[2−ϕ̃(f+F)]. Moreover, given that in the regime with only multinational NGOs the returns to scale are large Therefore, the welfare level in the smaller country is also higher in ’ ’ enough, we know that 2A′(ϕ̃ (F))N A(ϕ̃(f + F)). Then, the total the mixed regime than under autarky: ‘transport’ cost is smaller in the regime with only multinational ⁎ j N ⁎ j : NGOs than under autarky. In other words, W mn W A

Thus, both countries gain under the mixed regime, as compared to j ⁎ j N j ⁎ j : W m + W m W A + W A autarky.

Proposition 11. The total welfare in the regime with both multinationals Proposition 10. The total welfare in the multinational-only integrated and national NGOs is higher than the total welfare under autarky, for both equilibrium is higher than the total welfare under autarky. countries.

The economic intuition is as follows. Given that the marginal Our results imply that the globalization of NGOs increases social benefit of fundraising is higher for multinationals than for national welfare. The main factor behind this increase is the fact that despite NGOs, in equilibrium the multinationals put more effort than the the tougher competition and the reduction in NGO variety, this variety national NGOs. On the other hand, the tougher competition in the reduction is always small enough as to imply higher total fundraising presence of multinationals drives out some NGOs. Thus, there are two effort and as to decrease the mismatch between donors and their mutually opposed effects on donors' ‘transport’ cost: higher fundrais- preferred varieties. Thus, although NGO globalization reduces NGO ing effort reduces the ‘transport’ cost, while fewer NGOs imply higher variety, globalization is still welfare-increasing. ‘transport’ costs. However, the first — intensive-margin — effect Smillie (1995, Chapter 11) describes the likely future of the world always dominates the second — extensive-margin — effect. Then, if donations market with multinational NGOs as follows: there are only multinational NGOs, the resulting total ‘transport’ cost for donors is lower in the integrated equilibrium than under autarky. “Will the transnationals crowd out other Northern NGOs? It is In other words, as higher total fundraising effort implies lower prob- already happening in the case of emergencies, and there can be ability of mismatch for donors (i.e. that they give to an NGO different little doubt that they are eating into the ‘development’ income of from the closest-located one), the increase in welfare comes from the smaller one-country NGOs. There is so much fundraising competi- better matching of donors to their preferred projects. tion, and so few ways to learn about which NGO is effective, that What about the regime in with multinationals coexist with national individuals considering a donation simply go with the household NGOs? Consider the home country (in which nN0). The welfare level on names: those seen every night on the news from the latest famine, this market is cyclone, or war zone. In the end, neither the market nor the need can  justify or support the proliferation of tiny Northern NGOs, each trying LðÞ1 − c fi W j = uL + n / − AðÞ/ − F + to be special, different, more effective, more ef cient, more unique mn N/̂ i i than the rest... New lookalike agencies appear every year. Some of the hardier ones will undoubtedly survive, either because they "# ! adopt some of the techniques of the transnationals, or because they LðÞ1 − c L⁎ðÞ1 − c 2 − /̂ + m + / − AðÞ/ − f − F − tL; develop special expertise and carve out new niches in development /̂ / m m /̂ N m m 4N education or fundraising. But some will surely vanish, ... victims of the increasingly sophisticated fundraising techniques of the ϕˆ where is the average fundraising effort (given that the home market transnationals” (Smillie, 1995: 210–211). has both national and multinational NGOs): 4. Discussion ̂ / ðÞ− / : / = p i +1 p m Thus, how can we explain the facts concerning the globalization of Then, using the free-entry conditions, we get NGOs described in the introduction? Our model suggests that the hi trend of NGOs becoming multinational organizations is driven by ~ economies of scale in fundraising technology. We must be assisting to 2 − /̂ 2 − /̂ AVð/ðÞÞF j − − ; a move from the equilibria described in Fig. 3 (when returns to scale in W mn = uL ̂ tL = uL ðÞ− t 4N/ 41 c fundraising were relatively low) to those depicted in Fig. 2 (with relatively large returns to scale). while for the foreign market, we have Where did this change in the scale economies come from? Looking hihi – ~ ~ ~ more closely into the history of NGOs in the 1970s 1990s suggests − / 2 − /ðÞf + F AVð/ðÞÞf + F − AVð/ðÞÞF ⁎ j ⁎ − 2 m ⁎ ⁎ − : several potential answers. W mn = uL / tL = uL ðÞ− t 4m m 41 c One important phenomenon is emergencies. Smillie (1995) writes: “With the exception of Plan International, most transnationals devote a Note that since ϕ̂ ∈[ϕ̃(F),ϕ̃(f+F)], we have significant part of their fundraising effort and their programme expen- diture to emergencies. In recent years, this has proved to be the most hi ÂÃ~ ~ ~ important way for the very biggest fundraising NGOs, for example SCF 2 − /̂ AV /ðÞF b 2 − /ðÞF AVð/ðÞÞF : UK and Oxfam UK, to maintain and expand their market share” (Smillie, G. Aldashev, T. Verdier / Journal of International Economics 79 (2009) 198–210 207

1995: 200). Clearly, in the case of emergencies and humanitarian crises, international fundraising campaigns jointly in the UK, the US, and when donors in all Northern countries are willing to give, the same Australia. Quite naturally, the scale economies are highest for the solicitation message can be relatively easily adapted for the donor public countries that share the same language: this basically means in different countries. This is what the opening quote of this paper calls accessing a foreign donation market at a lower cost. ‘changing the face and the accent in front of the camera’. It is very likely that the relatively low-cost high-return fundraising opportunities 5. Conclusion triggered by humanitarian crises must be a key factor behind increasing returns to scale and the multinationalization of NGOs. In fact, main As Lindenberg and Bryant (2001) argue, “One important way global NGOs (for example, those listed in Table 1) all have an important NGOs are changing to cope with the demands of a globalizing world is emergency component in their missions. Another remarkable fact is that to become more global themselves” (Lindenberg and Bryant, 2001: while the budgets of emergency-oriented organizations such as those in 15). This paper has analyzed this interesting market integration Table 1 are between 600 and 2100 mln dollars, the biggest multinational phenomenon: the globalization of the donation market. We have NGOs in other domains (environment, human rights) are much smaller: shown that the key factors behind this globalization are those that 94 mln dollars in the case of WWF and 39 mln dollars in the case of have increased the economies of scale in the NGOs' fundraising Amnesty International (Werker and Ahmed, 2008). campaigns. We have also found that despite the reduced variety of However, this alone cannot explain the internationalization phe- NGOs, the globalization in the long run increases social welfare. nomenon. Emergencies, unfortunately, have been happening also in other Clearly, there might be other reasons why multinational NGOs are decades; however, we do not observe the surge in multinational NGOs more productive than their national counterparts. There might be before 1970s. Another important development in the NGO sector — the economies of scale not only in fundraising, but also in production. Or, massive use of modern media technologies in fundraising appeals — can multinational NGOs can better absorb falls in donations by cross- perhaps help to complete our explanation. For example, concerning subsidizing their affiliates in case of a negative shock in one of the Oxfam, Smillie (1995) writes: “Oxfams in Canada, the United States and affiliate countries. We leave the exploration of these interesting elsewhere have benefited repeatedly from the international media extensions for future work. publicity earned by Oxfam UK workers in Bangladesh, Ethiopia and Another dimension which we have not explored in this paper is the Rwanda... This [publicity], economies of scale and access to increasingly misalignment of interest between affiliates in the same NGO ‘family’. sophisticated communications technology give such organizations con- Recent episodes (e.g. disagreements between MSF France and MSF siderable advantage over the lone German or French NGO operating on its Belgium) indicate that the missions of different affiliates might not always own, regardless of quality of the work” (Smillie, 1995: 202). Similarly, in be perfectly aligned, which create tensions and probably affect both the their account of the globalization of NGOs, Lindenberg and Bryant (2001) collection and spending of funds for different projects. One element that write: “One of the major innovations, and a part of the process of plays an important role in these tensions is the degree of independence of ‘becoming global’ in the last several years, has been the establishment of the affiliates from the headquarter organization. Lindenberg and Bryant international network offices (for example, the International Save the (2001, Chapter 5) discuss several associational structures: from unitary- Children Alliance, Oxfam International, or ) charged corporate to federations to coalitions of independent affiliate bodies, and with increasing the collaboration among the national offices and show that different NGO ‘families’ stand at very different positions on this providing, in some cases, some services common to all... Much of the spectrum. Why some multinational NGOs (such as World Vision) prefer a focus of the international unit has been on helping individual members more centralized structure, while others (such as Oxfam and MSF) opt for increase their local fundraising capacity — often by sponsoring major a more independent one? And, given that the misalignment of interest fundraising events that the international office helps make happen, such between affiliates probably reduces the productivity of a multinational as the British Telecom-sponsored Around the World Sailing Race” NGO, how should the welfare evaluation derived above be adjusted? (Lindenberg and Bryant, 2001: 52). Bernard Kouchner, the founder of These are extremely interesting questions that lie beyond the scope of this the MSF, uses the words “Law of the Hype” (La loi du tapage), to describe paper, but are certainly worth exploring, theoretically and empirically. the importance of media in case of emergencies. The more an NGO talks The donation markets worldwide are going through profound about a certain emergency, the more individual donors are likely to give to changes and multinational NGOs are key actors of this change. This this cause: “an un-televised misery is an unknown misery” (Kouchner, paper shows that we can fruitfully apply the tools from international 1991). Thus, it is not just emergencies per se, but the joint effect of trade models to understand these phenomena. emergencies and of the use of mass media technologies by NGOs, that can better explain the origin of these higher economies of scale. Appendix A Finally, a third important driving factor has been changes in gov- ernment policies towards NGOs, in particular in Europe. For instance, concerning the use of matching grants, we read: “Most Northern gov- Proof of Lemma 4. The procedure is similar to that in Section 2.1,but ernments provide matching grants based partially on an NGO's domestic we have to take into account that from the point of view of NGO i,any fundraising. The terms and conditions of the matching formulae vary rival NGO can be either national (with prob. p) or multinational (with greatly, from less than 50% to more than 90%. In Sweden where ratios are prob. 1-p). The calculation for the segment in which NGO i is located is generous and competition is low, an American NGO, say, need only open identical to that in Section 2.1, because the types of the rivals do not an office in Stockholm, invest (perhaps heavily) in fundraising, and then matter. For the next-neighboring segments, the expected probability that apply for a matching grant. This practice is becoming especially the rivals located in those segments do not contact a donor located there is p(1−ϕi)+(1−p)(1−ϕm), and thus the expected donations collected fashionable in Europe with the advent of the European Community and / i ½ðÞ− / ðÞ− ðÞ− / increasingly blurred national borders” (Smillie, 1995: 202). A more in those segments are equal to N p 1 i +1 p 1 m . generous matching grant increases the returns on the same fundraising Proceeding in the similar manner, we get the total donations that NGO effort, thus providing an additional incentive for existing national NGOs to i collects: enter into other donor markets. = The pattern of expansion of particular NGOs is also revealing. For / NX2 D = i ½pðÞ1−/ +1ðÞ−p ðÞ1−/ k ð28Þ instance, the first three foreign affiliates of MSF — a French NGO — i N i m fi k =0 were in Belgium and Switzerland, while the UK-born Oxfam's rst NX= 2 / ÂÃ/ ÂÃ= affiliate was in Canada. Similarly, Plan International, founded by the = i 1−/̂ k = i 1 − 1−/̂ N 2 ; N /̂ British war correspondent John Langdon-Davies, conducted its first k =0 208 G. Aldashev, T. Verdier / Journal of International Economics 79 (2009) 198–210 where ϕ̂ denotes the expected fundraising by an NGO whose type Combining the two equations above, we find that the multina- (national or multinational) is unknown: tional NGOs in equilibrium would have to choose the fundraising effort such that its marginal cost is exactly double of the marginal cost ̂ / ðÞ− / : / = p i +1 p m of fundraising for the national NGOs: ~ ~ AVð/ðÞÞf + F For N large enough, Eq. (28) is well-approximated by AVð/ðÞÞF = : 2 / L D g i : □ Clearly, for an arbitrary f, this is a zero-measure case. i /̂N Note, moreover, that the equilibrium impact is a convex function:

Proof of Proposition 5. The first-order conditions for the problems 1 ψWðÞB = N 0: of the three types of NGOs equate the marginal benefits with marginal AW AV− 1ðÞB costs: Let's denote the scale advantage of the multinational (in terms of VðÞ/ ; ⁎ V /⁎ ; ⁎ VðÞ/ : B = A i B = A i B + B = A m output) with h(λ)=ψ(λB) − λψ(B), for arbitrary λ.Thescale advantage function h'(λ) is increasing in λ: The free-entry condition for national NGOs is the same as in the hVðÞλ = BψVðÞλB − ψðÞB : basic model:

/ VðÞ/ − ðÞ/ : ð Þ Moreover, iA i A i = F 29 hVðÞ1 = BψVðÞB − ψðÞB N 0: − 1 Using the first-order condition, we get ϕi =A′ (B). Then, we can write the equilibrium output as Thus, h(λ) is increasing in λ≥1. Then, in equilibrium, the multinational NGO gets higher output than the two national NGOs: − − BAV 1ðÞB − AAV 1ðÞB = ψðÞB : ψðÞ2B − 2ψðÞB N 0 for all Bz0:

Given this, the free-entry conditions imply that But then, from Eqs. (30) and (31), we obtain f−FN0, which contradicts our assumption fbF. Then, there cannot be an equilibrium ψðÞB = F; ψ B⁎ = F; ψ B + B⁎ = f + F: ð30Þ such that nN0, n⁎N0, and mN0. □

Note that the equilibrium output is increasing in B: Proof of Proposition 6. For the national NGOs in the home country, under the free-entry condition (29), we get the equilibrium fundrais- − B B − ψVðÞB = AV 1ðÞB + − = AV 1ðÞB N 0: ing effort, as before: AW AV− 1ðÞB AW AV− 1ðÞB VðÞ/ Z/ /~ðÞ; B = A i i = F Moreover, ψ(0)=0 and ψ(∞)=∞. Therefore, from Eq. (30) we get that the marginal benefits of fundraising (and thus equilibrium while using the free-entry condition for multinational NGOs, fundraising efforts) are the same for national NGOs in two countries: / VðÞ/ − ðÞ/ ; ð Þ ⁎ ⁎ mA m A m = f + F 32 B=B and ϕi =ϕi . fi For a multinational NGO, instead, using the relevant rst-order we find the equilibrium multinational fundraising effort: condition and the fact that B=B⁎, the equilibrium fundraising effort becomes: ⁎ VðÞ/ Z/ /~ðÞ: B + B = A m m = f + F / V− 1ðÞ; m = A 2B Using the expressions for marginal benefits of fundraising (Eq. (23)), we also get and the relevant free-entry condition is now:

ψðÞ : ð Þ LðÞ1 − c ~ ~ 2B = f + F 31 ~ = n/ðÞF + m/ðÞf + F ; ð33Þ AVð/ðÞÞF

We can write the free-entry equilibrium fundraising efforts as ~ L⁎ðÞ1 − c ~ functions of fixed costs, for national and multinational NGOs: AVð/ðÞÞF + ~ = AVð/ðÞÞf + F : ð34Þ m/ðÞf + F ⁎ ~ ~ / = / =/ðÞF ; / =/ðÞf + F : i i m Eqs. (33) and (34) pin down the free-entry equilibrium number of multinational and national NGOs: Then, from Eqs. (21), (22), and (23), we get

ðÞ− ⁎ðÞ− L⁎ðÞ1 − c 1 L 1 c /~ðÞ /~ðÞ; L 1 c ⁎/~ðÞ /~ðÞ: m = N 0; ð35Þ ~ = n F + m f + F ~ = n F + m f + F Vð/~ðÞÞ− Vð/~ðÞÞ/~ðÞ AV /ðÞF AV /ðÞF A f + F A F f + F

"# The number of national and multinational NGOs is fully described LðÞ1 − c L⁎ðÞ1 − c 1 by the parameters of the model (L,L⁎,c,f,F) and the functional form n = − : ð36Þ V /~ðÞ V /~ðÞ− V /~ðÞ /~ðÞ A(.). A F A f + F A F F G. Aldashev, T. Verdier / Journal of International Economics 79 (2009) 198–210 209

Note that the national NGOs exist in the long run in the home and n⁎N0. If there are no multinationals, the number of home and country (i.e. n≥0) if and only if foreign national NGOs is equal to

~ ⁎ L AVð/ðÞÞF LðÞ1 − c ⁎ L ðÞ1 − c N ~ ~ : n = ~ ~ and n = ~ ~ : L⁎ AVð/ðÞÞf + F − AVð/ðÞÞF /ðÞF AVð/ðÞÞF /ðÞF AVð/ðÞÞF

Analogously, suppose now L⁎ NL. We can then immediately Let's show that there is no incentive for the entry of a new characterize the equilibrium with n=0,n⁎N0,mN0. From Eq. (36),it multinational. The entering multinational would choose the fundrais- s s is clear that this equilibrium is possible in the long run if and only if ing effort level ϕm such that its marginal cost, A′(ϕm), equals the marginal benefit, B+B⁎, which, in turn, equals A′(ϕ̃(F))+A′(ϕ̃(F)). ⁎ ~ L AVð/ðÞÞF Given that the returns to scale in fundraising are not sufficiently large, N ~ ~ : L AVð/ðÞÞf + F − AVð/ðÞÞF we have V /s Vð/~ðÞÞb Vð/~ðÞÞ; The national entrants in the foreign market would choose the A m =2A F A f + F s fundraising effort ϕi so as to satisfy the relevant first-order condition: ϕs b ϕ̃ which implies m (f + F), i.e. that the payoff from being a ⁎ V /s : multinational is lower than the outside option (f+F), and thus B = A i there is no incentive for an entry of a new multinational. Note that Given that given the free-entry condition for a national NGO, we do not need to check that there is no incentive for an existing national NGO to ~ ~ ~ B + B⁎ = AVð/ðÞÞf + F ZB⁎ = AVð/ðÞÞf + F − AVð/ðÞÞF ; become multinational. □ ‘ ’ the marginal cost of fundraising for the foreign national NGO has to Proof of Lemma 9. The total expected transport cost for donors is satisfy given by "# ! s ~ ~ ~ AV / = AVð/ðÞÞf + F − AVð/ðÞÞF bAVð/ðÞÞF ; / / − / ::: / − / ::: − / i LE iz1 + i 1 i +1 z2 + + i 1 i +1 1 N zN = 2 + i + 2 and therefore "# ! s ~ / / ðÞ− / ::: / ðÞ− / ::: − / / b/ðÞF : + LE iz1 + i 1 i − 1 z2 + + i 1 i − 1 1 N zN = 2 = i i − 2 However, at this fundraising effort level, the output of the national 2 3 NX= 2 Xk NGO in the foreign country would fall below the outside option of an − − = L/̂z + L z 4 Cj ðÞ1−/ jðÞ1−/ k jpk jðÞ1−p j5 = NGO entrepreneur. This confirms that foreign national NGOs have no 1 k k H L k =1 j =0 incentives to enter in the long-run equilibrium. □ NX= 2 − = L/̂ 1−/̂k 1z ; Proof of Proposition 7. Using the free-entry condition for multi- k k =1 nationals (Eq. (32)) and given that the marginal benefits of fundraising are written as where

LðÞ1 − c L⁎ðÞ1 − c B = and B⁎ = ; 2k − 1 m/ m/ z = t : m m k 4N we get Then, it becomes ⁎ ðÞ− NX= 2 L + L 1 c V k − 1 2k − 1 = / A ðÞ/ : T /̂ = tL/̂ 1−/̂ ; / m m 4N m m k =1

Consider now a fully integrated market (i.e., one single market of which, for N large enough, is approximately size L+L⁎). The number of NGOs in this market should satisfy 2 −/ˆ T /̂g t: □ hi /ˆ ~ ~ − 1 4N m = /ðÞf + F AVð/ðÞÞf + F L + L⁎ ðÞ1 − c : References This means that the marginal cost of fundraising effort at Aghion, P., Schankerman, M., 2004. On the welfare effects and political economy of equilibrium is competition-enhancing policies. Economic Journal 114, 800–824. Andreoni, J., 1989. Giving with impure : applications to charity and Ricardian equivalence. Journal of Political Economy 97, 1447–1458. V /s L Vð/~ðÞÞb Vð/~ðÞÞ; A i = ⁎ A f + F A F Andreoni, J., Payne, A., 2003. Do government grants to private charities crowd out L + L giving or fund-raising? American Economic Review 93, 792–812. Barr, A., Fafchamps, M., Owens, T., 2005. The governance of nongovernmental organizations in Uganda. World Development 33, 657–679. s ̃ and therefore ϕi bϕ(F), which implies that the payoffs for a national Black, M., 1992. A Cause for Our Times: Oxfam, the First Fifty Years. Oxfam, Oxford. NGO entrant are lower than the outside option, F; i.e., n=0. □ Dichter, T., 1999. Globalization and its effects on NGOs: efflorescence or a blurring of roles and relevance? Nonprofit and Voluntary Sector Quarterly 28, S38–S58. Proof of Proposition 8. Analogously to the analysis above, we can Fruttero, A., Gauri, V., 2005. The strategic choices of NGOs: location decisions in rural – ϕs Nϕ̃ Bangladesh. Journal of Development Studies 41, 759 787. easily show that i (F). In other words, the new national entrants Gnaerig, B., MacCormack, C., 1999. The challenges of globalization: Save the Children. would get a sufficiently high payoff to justify their entry. Then, nN0 Nonprofit and Voluntary Sector Quarterly 28, S140–S146. 210 G. Aldashev, T. Verdier / Journal of International Economics 79 (2009) 198–210

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