2024年5月16日发(作者:qq邮箱注册)
Does Foreign Direct Investment Increase the Productivity of Domestic Firms?
In Search of Spillovers through Backward Linkages
Beata K. Smarzynska
*
Abstract: Many countries aim to attract foreign direct investment (FDI) by offering ever more
generous incentive packages and justifying their actions with the expected knowledge
externalities to be generated by foreign affiliates. Despite being hugely important to public
policy, there is little conclusive evidence to support this claim. This study examines firm-level
data from Lithuania in an effort to further our understanding of this issue. The empirical results
are consistent with the existence of productivity spillovers from FDI taking place through
contacts between foreign affiliates and their local suppliers in upstream sectors but there is no
indication of spillovers occurring within the same industry. The data indicate that spillovers are
not restricted geographically, since local firms seem to benefit from the operation of foreign
affiliates both in their own region and in other parts of the country. Moreover, we find that
greater productivity benefits are associated with domestic-market- rather than export-oriented
foreign companies. We detect no difference, however, between the effects of fully-owned
foreign firms and those with joint domestic and foreign ownership.
Keywords: spillovers, foreign direct investment, technology transfer
JEL classification: F23
World Bank Policy Research Working Paper 2923, October 2002
The Policy Research Working Paper Series disseminates the findings of work in progress to encourage the exchange
of ideas about development issues. An objective of the series is to get the findings out quickly, even if the
presentations are less than fully polished. The papers carry the names of the authors and should be cited
accordingly. The findings, interpretations, and conclusions expressed in this paper are entirely those of the authors.
They do not necessarily represent the view of the World Bank, its Executive Directors, or the countries they
represent. Policy Research Working Papers are available online at .
*
The World Bank, 1818 H St, NW, MSN MC3-303, Washington DC, 20433. Tel. (202) 458-8485. Email:
bsmarzynska@. I wish to thank Enrique Aldaz-Carroll, Andrew Bernard, Simon Evenett, Holger
Görg, Mary Hallward-Driemeier, Pravin Krishna, Hiau Looi Kee, Maryla Maliszewska, Jacques Morisset, Marcelo
Olarreaga, Maurice Schiff, Matt Slaughter, Mariana Spatareanu and the participants of the Tuck International Trade
Summer Camp for valuable comments and suggestions. The financial support received from the Foreign Investment
Advisory Service (FIAS) − a joint facility of the IFC and the World Bank − is gratefully acknowledged. This paper
is part of a larger FIAS effort to improve the understanding of spillovers from multinational corporations to local
firms.
Introduction
Following the advice of multilateral development agencies, policymakers in many
developing and transition economies place attracting foreign direct investment (FDI) high on
their agenda, expecting FDI inflows to bring new technologies, know-how and thus contribute to
increasing productivity and competitiveness of domestic industries. Many countries go beyond
national treatment of multinationals by offering foreign companies, through subsidies and tax
holidays, more favorable conditions than those granted to domestic firms.
1
As the economic
rationale for this special treatment, policy makers cite positive externalities generated by FDI
through productivity spillovers to domestic firms.
The only trouble is that there is no proof that positive productivity externalities generated
by foreign presence actually exist. As Dani Rodrik (1999) remarked, “today’s policy literature is
filled with extravagant claims about positive spillovers from FDI but the evidence is sobering.”
And indeed the difficulties associated with disentangling different effects at play and data
limitations have prevented researchers from providing conclusive evidence of positive
externalities resulting from FDI. While recent firm-level studies have overcome many of the
difficulties faced by the earlier literature, the message emerging from them is not very optimistic.
The existing literature on this subject is of three kinds. First, there are case studies
including descriptions pertaining to particular FDI projects or specific countries, which however
rarely offer quantitative information and are not easily generalized (see for instance, Rhee and
Belot, 1989; Moran 2001). Then there is a plethora of industry level studies, most of which
show a positive correlation between foreign presence and sectoral productivity.
2
Their downside
is the difficulty in establishing the direction of the causality. It is possible that this positive
association is caused by the fact that multinationals tend to locate in high productivity industries
rather than by genuine productivity spillovers. It may also be a result of FDI inflows forcing less
1
For instance, in the late 1980s, the state of Kentucky offered Toyota an incentive package worth (in present value)
125-147 million dollars for a plant expected to employ 3,000 workers. In 1991, Motorola was paid 50.75 million
pounds to locate a mobile-phone factory employing 3,000 people in Scotland (Haskel et al., 2001, p. 1). FDI
incentives are also offered by developing and transition economies. As an illustration may serve the fact that foreign
firms in Hungary received 92.6 percent of all tax concessions provided in the country in 2000 (Csaki, 2001, p. 16).
2
See, for example, the pioneering work by Caves (1974) focusing on Australia, Blomström and Persson’s (1983)
and Blomström and Wolff’s (1994) papers on Mexico and the summary of studies on Mexican data by Blomström
(1989).
1
productive domestic firms to exit and/or multinationals increasing their share of host country
market, both of which would raise the average productivity in the industry. Finally, there is
research based on firm-level panel data, which examines whether productivity of domestic firms
is correlated with the extent of foreign presence in their sector or region. However, most of these
studies, such as for instance, careful analyses done by Haddad and Harrison (1993) on Morocco,
Aitken and Harrison (1999) on Venezuela and Djankov and Hoekman (2000) on the Czech
Republic cast doubt on the existence of spillovers from FDI in developing countries. They either
fail to find a significant effect or produce the evidence of negative horizontal spillovers, i.e., the
effect the presence of multinational corporations has on domestic firms in the same sector. The
picture is more optimistic in the case of industrialized countries as a recent paper by Haskel,
Pereira and Slaughter (2002) gives convincing evidence of positive FDI spillovers taking place
in the UK.
3
It is possible, though, that researchers have been looking for FDI spillovers in the wrong
place. Since multinationals have an incentive to prevent information leakage that would enhance
the performance of their local competitors, but at the same time might want to transfer
knowledge to their local suppliers, spillovers from FDI are more likely to be vertical rather than
horizontal in nature. In other words, spillovers are most likely to take place through backward
linkages, that is contacts between domestic suppliers of intermediate inputs and their
multinational clients, and thus they would not have been captured by the earlier studies.
4
As Blomström et al. (2000) point out, however, there are hardly any empirical studies
analyzing explicitly the relationship between linkages and spillovers. The notable exceptions are
two recent papers by Blalock (2001) and Schoors and van der Tol (2001), which provide
evidence of positive FDI spillovers through backward linkages.
5
Moreover, despite the keen
interest of policy makers in the subject, little is known about factors driving vertical spillovers.
This study takes the first step towards filling this gap in the literature.
The purpose of this study is twofold. First, we examine whether the productivity of
domestic firms is correlated with the presence of multinationals in downstream sectors (i.e., their
3
4
For a survey of the literature on horizontal spillovers from FDI see Görg and Strobl (2001).
For a theoretical justification of spillovers through backward linkages see Rodriguez-Clare (1996), Markusen and
Venables (1999) and Saggi (2002). For case studies see Moran (2001).
5
Kugler (2000) also finds inter-sectoral technology spillovers from FDI in Colombia. However, he does not
distinguish between different channels through which such spillovers may be occurring (e.g., backward versus
forward linkages).
2
potential customers). Detecting such an effect would be consistent with the existence of broadly
defined spillovers through backward linkages. We improve over the existing literature by taking
into account econometric problems that may have biased the results of earlier work. Namely, we
employ the semiparametric estimation method suggested by Olley and Pakes (1996) to account
for endogeneity of input demand. Moreover, we correct standard errors to take into account the
fact that the measures of potential spillovers are industry specific while the observations in the
data set are at the firm level. As Moulton (1990) pointed out, failing to make such a correction
will lead to serious downward bias in the estimated errors thus resulting in spurious finding of
statistical significance for the aggregate variable of interest.
Second, we go beyond the existing literature by shedding some light on determinants of
spillovers. We examine whether potential benefits stemming from vertical linkages are related to
export-orientation of multinationals in downstream sectors and the extent of foreign ownership in
affiliates. Based on case studies and investor surveys, these factors have often been conjectured
to influence the extent and benefits of backward linkages, but to the best of our knowledge, their
impact has not been systematically examined.
6
Our analysis is based on the data from the annual enterprise survey conducted by the
Lithuanian Statistical Office. The survey coverage is extensive, as firms accounting for about 85
percent of output in each sector are included. The data constitute an unbalanced panel spanning
over the period 1996-2000. Focusing on a transition economy, such as Lithuania, seems very
suitable for this project as the endowment of skilled labor enjoyed by transition countries makes
them a particularly likely place where productivity spillovers could manifest themselves.
7
Our results can be summarized as follows. We find empirical evidence consistent with
the existence of positive spillovers from FDI taking place through backward linkages but no
indication of spillovers occurring through horizontal channels. In other words, firm productivity
is positively correlated with the extent of potential contacts with multinational customers but not
with the presence of multinationals in the same industry. The data also indicate that these
correlations are not local in nature, that is, they are not restricted exclusively to foreign firms
operating in the same region of the country. The magnitude of the effect is economically
6
7
See UNCTC (2001, chapter 4) for a comprehensive review of this topic.
For instance, during 1990-2000 the number of scientists and engineers in R&D activities per million people was
equal to 2,031 in Lithuania, as compared to 2,139 in Korea, 711 in Argentina, 168 in Brazil and 154 in Malaysia
(Global Economic Indicators, 2002, World Bank).
3
meaningful as a ten percent increase in the foreign presence in downstream sectors is associated
with a 0.38 percent rise in output of each firm in the supplying industry. As for the determinants,
we find that the productivity effect is larger when the multinationals in the sourcing sector are
oriented towards supplying the domestic market rather than focusing mainly on exporting.
Finally, there is no statistically significant difference between the productivity effects associated
with partially- and fully-owned foreign projects.
In summary, this paper adds to the understanding of externalities generated by FDI in a
host country economy, which is a hugely important issue for public policy. Our finding of
positive correlation between firm productivity and multinational presence in downstream sectors
is, however, by no means a call for subsidizing FDI. These results are consistent with the
existence of knowledge spillovers from foreign affiliates to their local suppliers but they may
also be due to increased competition in upstream sectors. The latter may be the case if
multinationals entering downstream sectors force less productive domestic producers to exit thus
lowering the demand for domestically produced intermediates, either because they are more
efficient and need fewer inputs
8
or they choose to import their inputs (due to their higher quality,
constraints imposed by the parent company, etc.). The welfare implications of the two scenarios
are quite different. While the former case would call for FDI incentives, it would not be the
optimal policy in the latter. More research is certainly needed to disentangle these effects.
This study is structured as follows. In the next section, we briefly discuss vertical
spillovers and their determinants, followed by a description of FDI inflows into Lithuania. Then
we introduce our data and the estimation strategy. In the following section, we present the
empirical results. We conclude in the closing section.
Vertical Spillovers and Their Determinants
Productivity spillovers from FDI take place when the entry or presence of multinational
corporations increases productivity of domestic firms in a host country and the multinationals do
not fully internalize the value of these benefits. Spillovers may take place when local firms
8
See Saggi’s (2002) model for such a scenario.
4
improve their efficiency by copying technologies of foreign affiliates operating in the local
market either based on observation or by hiring workers trained by the affiliates. Another kind
of spillovers occurs if multinational entry leads to more severe competition in the host country
market and forces local firms to use their existing resources more efficiently or to search for new
technologies (Blomström and Kokko, 1998). While the knowledge spillovers present a rationale
for government action to subsidize FDI inflows, this is not the case when the improved
productivity of local firms is due to increased competition, as inducing greater competition may
be achieved by other means (import liberalization, anti-trust policies, etc.).
When local firms benefit from the presence of foreign companies in their sector, we refer
to this phenomenon as horizontal spillovers. To the extent that domestic firms compete with
multinationals, the latter have an incentive to prevent technology leakage and spillovers from
taking place. This can be achieved this through formal protection of their intellectual property,
trade secrecy, paying higher wages or locating in countries or industries where domestic firms
have limited imitative capacities to begin with.
On the other hand, the term vertical spillovers (in this paper restricted to the backward
linkage channel) refers to productivity spillovers taking place due to linkages between foreign
firms and their local suppliers. Such spillovers can operate through: (i) direct knowledge transfer
from foreign customers to local suppliers;
9
(ii) higher requirements regarding product quality and
on-time delivery introduced by multinationals, which provide incentive to domestic suppliers to
upgrade their production management or technology; (iii) indirect knowledge transfer through
movement of labor; (iv) increased demand for intermediate products due to multinational entry,
which allows local suppliers to reap the benefits of scale economies;
10
(v) competition
effect−multinationals acquiring domestic firms may choose to source intermediates abroad thus
breaking existing supplier-customer relationships and increasing competition in the intermediate
products market.
11
9
As numerous case studies indicate (see Moran 2001), multinationals often provide technical assistance to their
suppliers in order to raise the quality of their products or facilitate innovation. They help suppliers with
management training and organization of the production process, purchasing raw materials and even finding
additional customers. Note that the existence of linkages does not necessarily guarantee that spillovers take place
nor does the fact that multinationals may charge for services provided preclude the presence of spillovers.
Spillovers take place when foreign affiliates are unable to extract the full value of the resulting productivity increase
through direct payment or lower prices they pay for intermediates sourced from the local firm.
10
For a theoretical model, see Rivera-Batiz and Rivera-Batiz (1990).
11
One of the largest FDI projects in Romania, Renault’s purchase of an equity stake in Dacia, the local automobile
maker, may serve as an example. The initial transaction took place in 1999 with subsequent increases in Renault’s
5
Now let’s turn to factors that could potentially drive vertical spillovers. First, the
motivation for undertaking FDI is likely to affect the extent of local sourcing by foreign
affiliates. It has been suggested that domestic-market-oriented foreign affiliates tend to purchase
more locally that export-oriented ones (UNCTAD 2000; Altenburg 2000; Belderbos et al. 2001).
Quality and technical requirements associated with goods targeted for the domestic market may
be lower and thus local suppliers may find it easier to serve multinationals focused on the local
market. On the other hand, multinationals serving global markets may impose more stringent
cost and quality requirements, which may be difficult for local suppliers to meet. Moreover,
affiliates which are part of international production systems are likely to be more dependent on
global sourcing policies of their parent company and thus have less freedom to choose their own
suppliers.
Second, it has been argued that affiliates established through M&As or joint ventures are
likely to source more locally than those taking form of greenfield projects (UNCTC 2001).
While the latter have to take time and effort to develop local linkages, the former can take
advantages of the supplier relationships established by the acquired firm or their local partner.
Empirical evidence to support this view has been found for Japanese investors (Belderbos et al.,
2001) and for Swedish affiliates in Eastern and Central Europe (UNCTC 2000). In the case of
the latter, the difference persisted also in the longer term.
12
While in our dataset we cannot
distinguish between acquisitions, joint ventures and greenfield projects, we have information on
the extent of foreign ownership. To the extent that full foreign ownership is a proxy for
greenfield projects, we expect that fully-owned foreign affiliates may rely more on imported
inputs, while investment projects with local capital participation will tend to source more locally.
Therefore, backward linkages associated with the latter group are likely to result in greater
spillovers.
In what follows, we examine the above hypotheses. Before then, however, we review
briefly FDI-related developments in Lithuania.
share in 2001and 2002. After the acquisition, the French company promised to continue sourcing inputs from local
suppliers provided they lived up to the expectations of the new owner. This, however, does not seem to have been
the case. In 2002, eleven foreign suppliers of the French group will start operating in Romania, thus replacing the
Romanian producers from whom Dacia used to source. Source: Ziarul Financiar (Financial Newspaper) April 19,
2001.
12
The results of a study of the largest exporters in Hungary (Toth and Semjen 1999) also indicate that foreign
affiliates with larger share of foreign equity tend to purchase fewer inputs from Hungarian companies.
6
Foreign Direct Investment in Lithuania
Similarly to other former Soviet Republics, Lithuania had been virtually closed to foreign
investment before 1990. After regaining its independence in 1990, Lithuania began the process
of transition to a market economy and opened its borders to FDI. Yet unlike transition
economies of Central and Eastern Europe (CEEC-10 hereafter), it did not receive large FDI
inflows until the late 1990s. The first stage of the privatization process, starting in 1991, offered
limited opportunities for foreign investors. It was not until 1997 that FDI inflows into Lithuania
increased significantly as a result of the second stage of the privatization process (see the chart
below). As is evident from Table A below, the overall magnitude of FDI inflows has not been
very large. In terms of cumulative FDI inflows per capita during the period 1993-2000,
Lithuania ranks eighth among CEEC-10 above Bulgaria and Romania. In terms of the value of
cumulative FDI inflows, Lithuania ranks ninths exceeding only FDI receipts of Slovenia.
Net FDI inflows into Lithuania
1000
900
800
m
n
U
S
d
o
l
l
a
r
s
700
600
500
400
300
200
100
0
5819992000
7
Table A. FDI Inflows into CEEC-10 1993-2000.
FDI inflows FDI inflows
Net FDI inflow (millions of US$)
2000 1993-2000
as % of per Value Per capita
capita (mn US$) (US$)
1993 19941995 19961997 19981999 2000
GDP
Czech Republic 654 878 2,568 1,435 1,286 3,700 6,313 4,583 9.3446 21,417 2,085
Hungary 2,350 1,144 4,519 2,274 2,167 2,037 1,977 1,692 3.7169 18,159 1,812
Estonia 162 214 201 150 266 581 305 387 7.8270 2,268 1,580
Poland 1,715 1,875 3,659 4,498 4,908 6,365 7,270 9,342 5.9242 39,632 1,025
Latvia 45 214 180 382 521 357 348 407 5.7169 2,454 1,015
Slovenia 113 128 177 194 375 248 181 181 1.091 1,597 803
Slovak Republic 199 270 236 351 174 562 354 2,052 10.7380 4,198 777
Lithuania 30 31 73 152 355 926 486 379 3.4102 2,432 658
Bulgaria 40 105 90 109 505 537 806 1,002 8.3123 3,194 391
Romania 94 341 419 263 1,215 2,031 1,041 1,025 2.846 6,429 287
Source: IMF International Financial Statistics (FDI figures) and World Bank World Development Indicators (GDP and population)
In terms of sectoral distribution of FDI, 44 percent of FDI stock in 1996 was in
manufacturing. After large inflows into telecommunications and financial sector, this figure
decreased to 32 percent in 2000. When the number of projects is taken into account, in 1996 20
percent were in manufacturing, as compared to 21 percent in 2000. Within manufacturing, food
products, beverages and tobacco attracted the largest share of investment (12 percent of total FDI
stock), followed by textiles and leather products (4 percent), refined petroleum and chemicals (4
percent). Electrical machinery and optical instruments as well as wood products also received
significant foreign investments. As for service sectors, wholesale and retail trade accounted for a
quarter of FDI stock in 2000, telecommunications for 18 percent and financial intermediation for
14 percent.
Data and Methodology
The data used in this study come from the annual enterprise survey conducted by the
Lithuanian Statistical Office. The survey coverage is extensive, as firms accounting for about 85
percent of output in each sector are included in the sample. The Lithuanian enterprise data have
been praised for their high quality and reliability.
13
The data constitute an unbalanced panel
spanning over the period 1996-2000. The number of firms per year varies from over twelve
thousand in 1996 to twenty one thousand in 1999. Due to financial constraints in some years the
13
A recent survey examining the quality of data collected by statistical offices ranked Lithuania second among
twenty transition economies (see Belkindas et al., 1999).
8
Statistical Office was forced to reduce the scope of the exercise. In each year, however, the same
sampling technique was used. In this study, we restrict our attention to manufacturing firms only
(NACE sectors 15-36), which lowers the sample size to 2,500 to 4,000 firms a year. The number
of observations is further reduced by missing values. Moreover, we exclude two sectors tobacco
(NACE 16) and manufacturing of refined petroleum products (NACE 23), since the small
number of firms prevents us from applying the Olley-Pakes technique (discussed below) to these
industries. Thus we are left with a sample of between 1,921 and 2,712 firms in a given year. The
sectoral distribution of firms in the last year of the sample is presented in Table 1.
In addition to standard financial statements, the dataset contains information on the
amount of foreign capital, if any, that has been invested in each firm, which allows us to make
comparisons between FDI recipients and locally owned firms. FDI recipients are defined as
firms with the foreign share equal to at least ten percent of total capital. More than 12 percent of
the total of 11,644 observations pertain to such firms. The dataset also includes information on
the share of exports in firm sales.
To examine the correlation between firm productivity and foreign presence in the same
industry or downstream sectors, we follow the approach taken by the earlier literature and
estimate several variations of the following equation:
ln Y
it
= α + β
1
ln K
it
+ β
2
ln L
it
+ β
3
ln M
it
+ β
4
FS
it
+ β
5
Horizontal
jt
+ β
6
Backward
jt
+ α
t
+α
r
+α
j
+ ε
ijrt
Y
it
stands for firm i’s real output at time t, which is calculated by adjusting the reported sales for
changes in inventories of finished goods and deflating the resulting value by the Producer Price
Index for the appropriate two-digit NACE sector. K
it
,
capital, is defined as the value of fixed
assets at the beginning of the year, deflated by the average of the deflators for four NACE
sectors: machinery and equipment; office, accounting and computing machinery; electrical
machinery and apparatus; motor vehicles, trailer and semi-trailers; and other transport
equipment. L
it
, employment, is measured by the number of workers.
14
M
it
, material inputs, are
equal to the value of material inputs adjusted for changes in material inventories, deflated by
material inputs deflator calculated for each sector based on the two-digit input-output matrix and
14
Ideally we would like to have information on hours worked but, unfortunately, it is not available. Neither can we
distinguish between skilled and unskilled workers.
9
deflators for the relevant two-digit NACE sectors. FS
it
measures the share of foreign capital in
firm’s total capital.
Horizontal
jt
captures the extent of foreign presence in the sector and is defined as foreign
equity participation averaged over all firms in the sector, weighted by each firm’s share in
sectoral output.
15
In other words,
Horizontal
jt
= [Σ
i for all i∈ j
FS
ijt
* Y
ijt
]/ Σ
i for all i∈ j
Y
ijt
Thus the value of the variable increases with the output of foreign investment enterprises and the
share of foreign capital in these firms.
The variable Backward is a proxy for the foreign presence in the industries that are being
supplied by the sector to which the firm in question belongs and thus is intended to capture the
extent of potential contacts between domestic suppliers and multinational customers. It is
defined in the following way:
Backward
jt
= Σ
k if k≠j
α
jk
Horizontal
kt
where α
jk
is the proportion of sector j output supplied to sector k taken from the 1996 input-
output matrix at the two-digit NACE level. The proportion is calculated excluding products
supplied for final consumption but including imports of intermediate products.
16
As the formula
indicates, we do not include inputs supplied within the sector, since we want this effect to be
captured by the Horizontal variable.
17
Thus the greater the foreign presence in sectors supplied
by industry j and the larger the share of intermediates supplied to industries with multinational
presence, the higher the value of the variable.
While the coefficients taken from the input-output table remain fixed, we observe
changes in foreign presence and firm output during the period in question. Thus variables
capturing horizontal and vertical linkages are time-varying sector-specific variables. In addition
to the calculation described above, we recalculated the Horizontal variable making it firm
15
This definition is analogous to that in Aitken et al. (1999) who use employment as weights. Blalock (2001) and
Schoors et al. (2001) employ output weights but do not take into account the share of foreign equity, treating total
output of firms with at least ten percent foreign equity as foreign.
16
Since relationships between sectors may change over time (although a radical change is unlikely), ideally we
would like to use multiple input-output matrices. Unfortunately, input-output matrices for later years are
unavailable. Similarly, while we would prefer to use a matrix excluding imports, it is not available. Thus, our
results should be interpreted keeping these two caveats in mind.
17
This approach is followed by Schoors et al. (2001) but not by Blalock (2001). Including the share of
intermediates supplied within the sector in the Backward measure (as was done in the earlier version of this paper)
does not change the conclusions with respect to the correlation between firm productivity and foreign presence in
the sourcing sectors.
10
specific by excluding the output of the firm in question in the calculations. Since both
definitions lead to the same qualitative results, we present only the results with the latter
measure.
18
Finally, the basic specification of the model also includes year, region and industry
dummies. Summary statistics of the variables employed are presented in Table 2.
Several econometric concerns need addressing. The first one is the omission of
unobserved variables. There may exist firm, time and region specific factors unknown to
econometrician but known to the firm that may affect the correlation between firm productivity
and foreign presence. Examples of these variables include high quality management in a
particular firm or better infrastructure present in a given region. We address this problem by
following Haskel et al. (2002) and using time differencing as well as a full set of fixed effects for
year, industry and region. As Haskel et al. point out, in addition to removing any fixed plant-
specific unobservable variation, differencing will also remove fixed regional and industrial
effects such as infrastructure and technological opportunity. Time, industry and regional fixed
effects on the other hand will control for unobservables that may be driving changes in, for
instance, attractiveness of a particular region or industry.
19
Thus our specification becomes
∆ ln Y
it
= α + δ
1
∆ ln K
it
+∆ δ
2
∆ ln L
it
+ δ
3
∆ ln M
it
+ δ
4
∆ FS
it
+ δ
5
∆ Horizontal
jt
+ δ
6
∆ Backward
jt
+ α
t
+α
r
+α
j
+ ε
it
Second, as Djankov and Hoekman (2000) and Evenett and Voicu (2001) have shown,
foreign investors tend to acquire stakes in the largest and most successful companies in transition
economies. If this issue is not taken into account, the estimation results could be biased. To
avoid such a bias, we also estimate our model on a sample of domestic firms only.
20
Additionally, we have used the two-step procedure devised by Maddala (1983). The procedure
amounted to estimating first a probit model on whether or not firm i ever received FDI on firm
size (measured by total capital) and profitability (measured by the ratio of gross profits to sales)
in the first year of the sample, subsequently not used in the second stage. The estimates from the
first stage were then used to form an additional regressor in the second stage estimation of
18
Note that recalculating the Horizontal variable will not affect the Backward measure since it does not take into
account inputs suppliers to own sector.
19
As Haskel et al. mention, in this case a fixed effect for region r captures not just the fact that region r is an
attractive business location but that its attractiveness is rising over time.
20
Domestic firms are defined as those with less than ten percent of foreign equity.
11
productivity on foreign presence, annual and regional dummies. The results (not reported here)
led to the same qualitative results.
Third, it has been argued that the use of ordinary least squares may be inappropriate when
estimating productivity since this method treats labor and other inputs as exogenous variables.
Griliches and Mairesse (1995) have argued that inputs should be considered endogenous since
they are chosen by firm based on its productivity, which is observed by the producer but not by
the econometrician. Not taking into account the endogeneity of input choices may bias the
estimated coefficients. Since the focus of this paper is on firm productivity, the consistency of
the estimates is crucial for our analysis. Therefore, we employ the semiparametric estimation
procedure suggested by Olley and Pakes (1996).
21
The details of the procedure are described in
the Appendix.
A production function, taking into account the Olley-Pakes correction, is estimated for
each industry separately. From this estimation, we recover the measure of total factor
productivity, which is the difference between the actual and predicted output, and use it in the
estimation of our basic model. Note that the Olley-Pakes procedure rests on the assumption of
factors fully adjusting to shocks in each period and markets being perfectly competitive. Since
there may be some doubt about the validity of these assumptions, particularly in the context of a
transition economy, we present the results both with and without the correction. Further, while
this method also allows for controlling for firm exit, we do not utilize this option since,
unfortunately, in our dataset we are unable to distinguish between firm exit from the sample due
to liquidation or due to not being included in the group of enterprises surveyed in a given year.
The last but not the least econometric concern has been pointed out by Moulton (1990)
who shows that in the case of regressions performed on micro units yet including aggregated
market (or in our case industry) variables the standard errors from ordinary least squares will be
underestimated. As he demonstrates, failing to take this into account will lead to a serious
downward bias in the estimated errors resulting in spurious finding of statistical significance for
the aggregate variable of interest. To address this issue, we correct the standard errors for a
correlation between observations for the same industry in a given year (in other words, we
cluster standard errors for all observations for the same industry and year).
21
This method has been recently applied by, for instance, Pavcnik (2002).
12
To the best of our knowledge, none of the earlier spillover studies has taken into account
all of the above concerns. As for the papers on vertical spillovers, Schoors et al. (2001) employ a
two-step selection procedure but do not include firm or industry fixed effects (since their dataset
pertains to only a two-year period), while Blalock (2001) controls for firm fixed effects but not
the selection issue. Neither study includes differencing of spillover variables, correction for
endogeneity of input choices or correction of errors for the downward bias pointed out by
Moulton (1990).
Estimation Results
The results from the first differences model described in the previous section are
presented in Table 3. The first two columns contain the coefficients estimated for the full sample
followed by those for the subsample of domestic firms. All of them pertain to the model without
the Olley-Pakes correction. As expected, we find positive and significant coefficients on
changes in all production inputs as well as on change in the share of foreign equity. This implies
that an increase in foreign capital participation in a given firm is associated with a faster output
growth. As in the earlier studies, the coefficient on the proxy for horizontal spillovers does not
appear to be statistically significant. More importantly for this study, we find a positive and
significant coefficient on the measure of backward linkages both in the full sample and the
subsample of domestic firms. The magnitude of the effect is economically meaningful as a ten
percent increase in the foreign presence in downstream sectors is associated with a 0.38 percent
rise in output of each domestic firm in the supplying industry.
22
When the Olley-Pakes correction is applied (see the last four columns of Table 3), the
coefficients on the backward variable are positive but not significant at the conventional levels.
As before, we find a positive correlation between the change in the foreign equity share and firm
productivity growth but no indication of the presence of horizontal spillovers.
In Table 4 we repeat the exercise, this time however focusing on second differences.
Looking at a longer time period produces a higher R
2
, which is equal to about 0.54, as opposed
22
For comparison, in their study of horizontal spillovers in the UK, Haskel et al. (2001) found that a rise of ten
percentage points in foreign presence in the same industry would increase output in each domestic plant in that
industry by 0.5 percent.
13
to 0.38 in the previous table. Again we find positive and significant correlation between the
extent of foreign presence in downstream sectors and firm productivity. This is the case for the
full sample as well as domestic firms, but only in the case when the Olley-Pakes correction is not
applied. We also find positive correlation between foreign presence in the same sector and
productivity of domestic firms. This is not true, however, for the full sample or when we correct
for the endogeneity of input choices.
The next issue we turn to is whether potential spillovers operate at the regional or
national level. To examine this question we calculate the Backward measure for the region of
the firm in question as well as for all other regions. Since Lithuania is a relatively small country,
for the purpose of this exercise we focus on ten regions. Analogously, we compute one measure
of horizontal spillovers for the region where the firm in question is located and another measure
pertaining to all other regions. Note that the measures pertaining to own region are firm specific
since they exclude the output of the firm in question. Since in this model, we do not face the
problem of industry-specific variables and firm-specific observations, we do not cluster standard
errors for industry and instead apply a general correction for heteroskedasticity.
The results presented in Table 5 show a positive and significant correlation between firm
productivity and foreign presence in downstream sectors in the same region. The coefficients are
significant in all eight regressions, even when the Olley-Pakes correction is applied. The
coefficients are larger in magnitude and more significant in the case of the domestic firm
subsample. As for the impact of downstream multinationals in other regions, this effects is
positive and significant only in the first four columns of the table. The proxies for foreign
presence in the same sector (both in the same region and other parts of the country) do not appear
to be statistically significant.
As mentioned before, case studies and evidence based on particular sectors suggest that
domestic-market-oriented affiliates tend to source more locally than the affiliates focused on
exporting. And since the extent of spillovers is likely to be correlated with the intensity of
contacts between domestic firms and multinationals, we would expect to observe greater
spillovers associated with domestic-market-oriented affiliates. To examine this question, we
calculate two separate measures of backward linkages: one for affiliates exporting more than half
14
of their output and one for foreign firms selling at least half of their output locally. The latter
variable is defined as follows:
Backward (Domestic-Market-Oriented)
jt
= Σ
k if k≠j
α
jk
* [Σ
i
FS
ikt
*DMO
ikt
* Output
ikt
]/ Σ
i
Output
ikt
where DMO
ikt
= 1 if firm i sold at least half of its output in the local market. Otherwise, it takes
on the value of zero. The measure for export-oriented affiliates in calculated analogously. We
include both measures in our model keeping the horizontal variable defined as before.
The results presented in Table 6 provide some support for the hypothesis. While we find
that in all eight regressions, both backward measures are positive and statistically significant,
their coefficients are larger in the case of domestic-market-oriented affiliates. The difference in
magnitude between the two types of backward measures is statistically significant at the one
percent level in four cases, five percent in two cases and ten percent in the remaining two
regressions.
Next we turn to the hypothesis that backward linkages associated with partially-owned
foreign projects lead to greater spillovers than linkages to wholly-owned foreign affiliates. To
examine this question we calculate two measures of backward linkages: one for firms with the
share of foreign capital equal to at least 99 percent and one for remaining enterprises with
foreign participation.
23
The results shown in Table 7, however, lend little support to the hypothesis. While we
find evidence of significant positive spillovers associated with jointly-owned foreign affiliates
but no evidence of spillovers in the case of wholly-owned foreign projects, the difference
between the magnitudes of the coefficients is not statistically significant. Moreover, when the
Olley-Pakes correction is applied, the backward variables do not appear to be statistically
significant.
23
There are 262 observations pertaining to fully owned foreign affiliates and further 25 observations for firms with
foreign capital share of more than 99 and less than 100 percent.
15
Conclusions
Many countries, including developing and transition economies, compete against one
another in attracting foreign investors by offering ever more generous incentive packages and
justifying their actions with the productivity gains that are expected to accrue to domestic
producers from knowledge externalities generated by foreign affiliates. Despite this question
being hugely important to public policy choices, there is little conclusive evidence to support this
claim.
This study is an effort to further our understanding of this issue. It examines whether
there exists a correlation between productivity growth of domestic firms and the presence of
foreign affiliates in downstream sectors. It improves over the existing literature by focusing on
the understudied issue of FDI spillover through backward linkages (i.e., contacts between foreign
affiliates and their local suppliers) rather than the horizontal channel (i.e., benefits enjoyed by
domestic firms from foreign presence in their sector) and going beyond the existing studies by
shedding some light on factors driving this phenomenon. This study also addresses several
econometric problems that may have biased the results of the earlier research.
The estimation results, based on a firm-level panel data set from Lithuania, are consistent
with the presence of productivity spillovers taking place through backward linkages. They
suggest that a rise of ten percent in the foreign presence in downstream industries is associated
with a 0.38 percent increase in output of each domestic firm in the upstream sector. Moreover,
the data indicate that such spillovers are not restricted geographically, since local firms seem to
benefit from the operation of foreign affiliates in their own region as well as in other parts of the
country. Further, we find that greater productivity benefits are associated with domestic-market-
rather than export-oriented foreign companies. We detect no difference, however, between the
effects of fully-owned foreign firms and those with joint domestic and foreign ownership.
As is often the case with empirical studies, our results are subjects to several caveats.
Our definitions of industries are quite broad and thus inevitably we may be lumping together
producers of products that are significantly different. Moreover, given the data limitation, we are
unable to control for firm entry and exit. Finally, we want to stress that our findings of a positive
correlation between productivity growth enjoyed by domestic firms and the increase in
multinational presence in downstream sectors should not be interpreted as a call for subsidizing
16
FDI. These results are consistent with the existence of knowledge spillovers from foreign
affiliates to their local suppliers but they may also be due to increased competition in upstream
sectors. While the former case would call for offering FDI incentive packages, it would not be
the optimal policy in the latter. Further research is certainly needed to disentangle different
channels through which FDI spillovers operate.
17
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20
Table 1. Distribution of Firms with Foreign Capital by Industry (number of firms in 2000)
NACE
Domestically
Owned Firms
Firms with
Foreign
Capital*
55
34
49
47
12
17
25
18
25
13
5
5
9
8
20
342
Share of Firms
with Foreign
All Firms Capital in the
sector
(%)
492
118
250
479
237
65
143
166
194
119
48
33
55
48
189
2,636
11
29
20
10
5
26
17
11
13
11
10
15
16
17
11
13
15 Manuf. of food products and beverages
17 Manuf. of textiles
18 Manuf. of wearing apparel; dressing, dyeing of fur
20 Manuf. of wood & wood products except furniture
22 Publishing, printing & reproduction of recorded media
24 Manuf. of chemicals & chemical products
25 Manuf. of rubber & plastic products
26 Manuf. of other non-metallic mineral products
28 Manuf. of fabricated metal products, exc. machinery
29 Manuf. of machinery &
31 Manuf. of electrical mach. &
32 Manuf. of radio, tv, communication equipment
33
Manuf. of medical, precision & optical instruments,
watches
437
84
201
432
225
48
118
148
169
106
43
28
46
40
169
2,294
35 Manuf. of other transport equipment
36 Manuf. of furniture;
Total
* foreign share of at least 10 percent of total capital
21
Table 2. Summary Statistics
Variable No. of obs.
Output 11,652
No. of employees 11,652
Fixed Assets 11,652
Material Inputs 11,652
Gross Investment 11,652
Foreign capital share (%) 11,644
Exports/Output (%) 9,776
Horizontal (%) 11,644
Horizontal same region (%) 11,633
Horizontal other region (%) 11,652
Backward (%) 11,652
Backward same region (%) 11,652
Backward other region (%) 11,652
Backward (Export-oriented MNCs) 11,652
Backward (Local-market-oriented MNCs)11,652
Backward (Full ownership) 11,652
Backward (Shared ownership) 11,652
Mean Std. Dev.
Min
Max
11660,000,000
16,176
10298,000,000
2376,000,000
082,300,000
0100.0
0100.0
079.5
0100.0
081.0
017.2
030.0
018.5
016.6
013.4
014.7
08.9
5,587,44624,300,000
84238
2,587,08811,000,000
2,898,99613,300,000
429,8232,681,202
7.823.0
21.034.0
19.712.3
15.815.6
19.313.9
4.94.0
2.82.9
4.33.8
3.12.6
1.82.0
1.92.0
3.02.5
22
Table 3. Regresions in First Differences
with Olley-Pakes correction
All firms Domestic firms All firms Domestic firms
∆ ln L
0.373***0.373***0.360***0.359***
(0.019)(0.019)(0.021)(0.021)
∆ ln K
0.040***0.040***0.038***0.039***
(0.013)(0.013)(0.012)(0.012)
∆ ln M
0.212***0.212***0.212***0.212***
(0.020)(0.020)(0.019)(0.019)
∆ Foreign share
0.001**0.001**
0.001**0.001**
(0.001)(0.001)
(0.001)(0.001)
∆ Backward
0.038*0.038*
0.038*0.038*
0.0300.030 0.0300.030
(0.019)(0.019)
(0.021)(0.021)
(0.025)(0.025) (0.027)(0.027)
∆ Horizontal -0.0010.000 0.0000.000
(0.002)(0.002) (0.002)(0.003)
Intercept -0.056-0.054-0.068-0.070 -0.057-0.055-0.075-0.078
(0.056)(0.057)(0.049)(0.050) (0.058)(0.057)(0.057)(0.057)
Year dummies yesyes yesyes yesyesyesyes
Industry dummies yesyes yesyes yesyesyesyes
Regional dummies yesyes yesyes yesyesyesyes
No. of obs. 68626862 59255923 6862686259255923
F-stat 51.9650.56 42.442.38 2.862.772.152.13
Prob > F 0.000.00 0.000.00 0.000.000.000.00
R
2
0.380.38 0.370.37 0.010.010.010.01
Standard errors have been corrected for clustering for each industry in each year. ***, **, * denote significance at 1, 5 and 10% level.
23
Table 4. Regresions in Second Differences
All firms
0.486***0.486***
(0.028)(0.028)
0.050***0.051***
(0.012)(0.012)
0.291***0.291***
(0.029)(0.029)
0.0010.001
(0.001)(0.001)
0.032*0.028*
(0.017)(0.015)
0.003
(0.003)
-0.096**-0.117**
(0.046)(0.054)
with Olley-Pakes correction
Domestic firms All firms Domestic firms
∆ ln L
0.487***0.486***
(0.032)(0.032)
∆ ln K
0.051***0.051***
(0.013)(0.013)
∆ ln M
0.287***0.287***
(0.026)(0.026)
∆ Foreign share 0.0010.001
(0.001)(0.001)
∆ Backward 0.0220.018 0.0230.017
0.037**0.030*
(0.016)(0.016) (0.016)(0.017)
(0.018)(0.016)
∆ Horizontal 0.0030.004
0.004*
(0.002)(0.003)
(0.003)
Intercept -0.114**-0.141** -0.107**-0.125**-0.113*-0.135**
(0.056)(0.063) (0.046)(0.051)(0.057)(0.063)
Year dummies yesyesyesyes yesyesyesyes
Industry dummies yesyesyesyes yesyesyesyes
Regional dummies yesyesyesyes yesyesyesyes
No. of obs. 4557455739293929 4557455739293929
F-stat 213.16207.94128.86139.34 23.0634.584535.04
Prob > F 0.000.000.000.00 0.000.000.000.00
R
2
0.540.540.530.53 0.030.030.030.03
Standard errors have been corrected for clustering for each industry in each year. ***, **, * denote significance at the 1, 5 and 10% level.
24
Table 5. Regresions in First Differences. Intra- versus Inter-regional Spillovers
All firms Domestic firms
∆ ln L
0.372***0.372***0.359***0.359***
(0.018)(0.018)(0.019)(0.019)
∆ ln K
0.040***0.040***0.038***0.039***
(0.010)(0.010)(0.011)(0.011)
∆ ln M
0.213***0.212***0.212***0.212***
(0.011)(0.011)(0.011)(0.011)
∆ Foreign share
0.001**0.001**
(0.001)(0.001)
∆ Backward same region
0.016**0.016** 0.019***0.019***
(0.007)(0.007) (0.007)(0.007)
∆ Backward other region
0.021**0.021** 0.024**0.023**
(0.010)(0.010) (0.010)(0.010)
∆ Horizontal same region 0.000-0.001
(0.001)(0.001)
∆ Horizontal other region 0.0010.000
(0.001)(0.001)
Intercept -0.060**-0.062**-0.072**-0.074**
(0.030)(0.031)(0.033)(0.033)
Year dummies yesyesyesyes
Industry dummies yesyesyesyes
Regional dummies yesyesyesyes
No. of obs. 6862685359255923
F-stat 42.0639.9638.3636.35
Prob > F 0.000.000.000.00
2
R 0.380.380.370.37
Robust standard errors. ***, **, * denote significance at the 1, 5 and 10% level.
with Olley-Pakes correction
All firms Domestic firms
0.001*0.001*
(0.001)(0.001)
0.015*0.015*
(0.008)(0.008)
0.0170.017
(0.011)(0.011)
0.000
(0.001)
0.000
(0.002)
-0.059*-0.060*
(0.033)(0.034)
yes
yes
yes
6862
2.61
0.00
0.01
yes
yes
yes
6853
2.44
0.00
0.01
0.018**
(0.008)
0.018
(0.012)
-0.078**
(0.037)
yes
yes
yes
5925
2.17
0.00
0.01
0.017**
(0.008)
0.018
(0.013)
0.000
(0.001)
0.000
(0.002)
-0.080**
(0.038)
yes
yes
yes
5923
2.10
0.00
0.01
25
Table 6. Regresions in First Differences. Spillovers Associated with Export- versus Domestic-market-oriented
Foreign Affiliates
with Olley-Pakes correction
All firms Domestic firms All firms Domestic firms
∆ ln L
0.373***0.373***0.360***0.360***
(0.019)(0.019)(0.021)(0.021)
∆ ln K
0.040***0.040***0.038***0.039***
(0.013)(0.013)(0.012)(0.012)
∆ ln M
0.213***0.213***0.213***0.212***
(0.020)(0.020)(0.019)(0.019)
∆ Foreign share
0.001*0.001*0.001**0.001*
(0.001)(0.001)(0.001)(0.001)
∆ Backward (export-oriented)
0.033**0.033** 0.032**0.032**
0.028*0.028* 0.028* 0.028*
(0.013)(0.013) (0.013)(0.013)
(0.016)(0.016) (0.016) (0.016)
∆ Backward (local-market-oriented)
0.049***0.050*** 0.058***0.058***
0.050**0.050** 0.059*** 0.059**
(0.017)(0.017) (0.017)(0.017)
(0.022)(0.022) (0.023) (0.023)
∆ Horizontal -0.0010.000 -0.001 0.000
(0.002)(0.002) (0.002) (0.003)
Intercept -0.057-0.052-0.071-0.071 -0.058-0.055-0.078 -0.080
(0.057)(0.059)(0.051)(0.052) (0.059)(0.059)(0.059) (0.058)
Year dummies yesyesyesyes yesyesyes yes
Industry dummies yesyesyesyes yesyesyes yes
Regional dummies yesyesyesyes yesyesyes yes
No. of obs. 68626862 59255923 686268625925 5923
F-stat 56.1154.57 43.7343.28 3.13.012.86 2.93
Prob > F 0.000.00 0.000.00 0.000.000.00 0.00
R
2
0.380.38 0.380.38 0.020.020.02 0.02
BK (export) diff from BK (local-mkt-or) yes(5%)yes(10%) yes(1%)yes(1%) yes (5%)yes (6%) yes (1%) yes (1%)
Standard errors have been corrected for clustering for each industry in each year. ***, **, * denote significance at the 1, 5 and 10% level.
26
Table 7. Regresions in First Differences. Spillovers Associated with Fully- versus Partially-Owned Foreign Affiliates
with Olley-Pakes correction
All firms Domestic firms All firms Domestic firms
∆ ln L
0.373***0.373*** 0.360***0.359***
(0.019)(0.019)(0.021)(0.021)
∆ ln K
0.040***0.040***0.038***0.039***
(0.013)(0.013)(0.012)(0.012)
∆ ln M
0.212***0.213***0.212***0.212***
(0.020)(0.020)(0.019)(0.019)
∆ Foreign share
0.001**0.001**0.001**0.001**
(0.001)(0.001)(0.001)(0.001)
∆ Backward (fully-owned) 0.0290.028 0.0410.041 0.0110.011 0.0120.012
(0.025)(0.025) (0.028)(0.029) (0.031)(0.031) (0.035)(0.035)
∆ Backward (partially-owned) 0.0340.034 0.0330.033
0.040*0.040* 0.037*0.037*
(0.025)(0.025) (0.028)(0.028)
(0.020)(0.020) (0.023)(0.023)
∆ Horizontal -0.0010.000 -0.0010.000
(0.002)(0.002) (0.002)(0.003)
Intercept -0.054-0.051-0.069-0.071 -0.051-0.048-0.070-0.072
(0.057)(0.058)(0.049)(0.050) (0.060)(0.060)(0.059)(0.059)
Year dummies yesyesyesyes yesyesyesyes
Industry dummies yesyesyesyes yesyesyesyes
Regional dummies yesyesyesyes yesyesyesyes
No. of obs. 68626862 59255923 6862686259255923
F-stat 53.9352.17 40.7740.96 3.53.412.22.19
Prob > F 0.000.00 0.000.00 0.000.000.000.00
R-squared 0.380.38 0.370.37 0.010.010.010.01
BK (fully) diff from BK (part) nono nono nono nono
Standard errors have been corrected for clustering for each industry in each year. ***, **, * denote significance at the 1, 5 and 10% level.
27
Appendix
Estimation Procedure with Olley-Pakes Correction
We employ the semi-parametric estimation of the production function parameters
suggested by Olley and Pakes (1996) to account for the endogeneity of input selection by
the firm.
We assume that at the beginning of every period a firm chooses variable factors (labor)
and a level of investment, which together with the current capital value determine the
capital stock at the beginning of the next period. The capital accumulation equation is
given by
k
t+1
= (1- δ)k
t
+ i
t
(1)
where k=capital and i=investment.
We start with the following Cobb-Douglas production function model:
y
it
- m
it
= α + β
l
*l
it
+ β
k
*k
it
+ω
it
+ η
it
(2)
where y–m=log (output–materials)=log of value added, l=log of labor, and subscripts i
and t stand for firm and time, respectively. ω
denotes productivity, and η
stands for either
measurement error (which can be serially correlated) or a shock to productivity which is
not forecastable during the period in which labor can be adjusted. Both ω and η
are
unobserved. The difference is that ω is a state variable in the firm’s decision problem
and thus affects the input demand while η
does not. Labor is assumed to be a freely
variable input. Capital is a fixed factor and is only affected by the distribution of
ω conditional on information at time t-1 and past values of ω.
Since the unobserved productivity shock ω is assumed to be correlated with k
it
, the
estimated coefficient β
k
will be biased. The insight of the method is that the observable
characteristics of the firm can be modeled as a monotonic function of the productivity of
the firm. Inverting such a function allows us to model the unobserved component of the
productivity as a function of the observed variables, namely investment.
The investment decision depends on capital stock and firm productivity:
i
t
= i
t
(ω
t,
k
t
) (3)
By inverting the above equation, we can express unobserved productivity ω as a function
of observable investment and capital and thus we are able to control for ω in estimation.
ω
t
= h
t
(i
t,
k
t
) (4)
28
By substituting (4) into (2), we obtain the equation to be estimated in the first stage of the
procedure:
y
it
- m
it
= α + β
l
*l
it
+
β
k
*k
it
+ h(i
it
,k
it
)
+ η
it
(5)
The functional form of h(.) is not known. Therefore, the β
i
and β
k
coefficients cannot be
estimated at this stage. We estimate the partially linear model using a third order
polynomial expansion in capital and investment to approximate the form of the h(.).
24
From this stage we have the consistent estimate of the labor input coefficient (β
l
) as well
as the estimate of the third order polynomial in i
it
and k
it
, which we refer to as ψ
it
.
ψ
it
= α + β
k
*k
it
+ h(i
it
,k
it
) (6)
Thus,
h(i
it
,k
it
)= ψ
it
- β
k
*k
it
(7)
The second step of the estimation procedure considers the expectation of y
t+1
- m
t+1
-
β
l
*l
t+1
E[y
t+1
- m
t+1
- β
l
*l
t+1
| k
t+1
] (8)
= α +β
k
*k
t+1
+ E[ω
t+1
|ω
t
]
≡ β
k
*k
t+1
+ g(ω
t
)
Assuming that ω
it
is serially correlated, we can rewrite ω
it+1
as a function of ω
t
, letting
ξ
t+1
be the innovation in ω
it+1.
Using (4) and (7), the above equation becomes a function
of i
it
and k
it
y
t+1
- m
t+1
- β
l
*l
t+1
= β
k
*k
t+1
+ g(
ψ
t
- β
k
*k
t
) + ξ
t+1
+ η
t+1
(9)
where g is the third order polynomial of ψ
t
- β
k
*k
t
. This is the equation to be estimated in
the second stage of the procedure. Only in this stage we are able to obtain consistent
estimates of β
k
. Since the capital in use in a given period is assumed to be known at the
beginning of the period and ξ
t+1
is mean independent of all variables known at the
beginning of the period, ξ
t+1
is mean independent of k
t+1
. We use the non-linear least
squares to estimate the above equation.
24
Olley and Pakes (1996) suggest both a kernel and a series estimator, but favor the former since its
limiting distribution is known.
29
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