Ii =
Gi
WSi + WLi '
(18)
Under the assumption that public infrastructure reduces the fixed factor
requirement of firms headquartered in a given country, the fixed costs of setting
up a national firm in country i are
FCn _ 2wSi + wLi
FCi = (Ii + 1)β ,
(19)
where β > 0 is a scaling parameter. Similarly, the fixed costs for horizontal
and vertical multinationals are then reduced by the public infrastructure in the
relevant country
FC h = (2 + θ ) wSi + wLi . (1+ Y ) wLj
(20)
(21)
Ci ( Ii + 1)β + ( Ij + 1)β
FC v = (2 + θ ) wSi , (1+ Y ) wLj
FCi (Ii + 1)β + (Ij + 1)β ■
3.4 Model parameterization
Due to the non-linearities and the numerous possible corner solutions, an an-
alytical solution of the model is infeasible (see Markusen and Venables, 1998,
2000; Markusen, 2002). Therefore, we derive the empirically testable hypothe-
ses of interest by means of numerical simulation, using the following parameter
values. World factor endowments are set at L = 200 and K = 50. a = 0■ 9 for
the skilled labor coefficient in the CES technology of Z. The production of the
differentiated X-good is relatively more skilled labor intensive with fixed input
coefficient of aLX = 0■ 75 and aSX = 0■ 25 (see Markusen, 2002). We parame-
terize the additional effort of transferring knowledge abroad with θ = 0■ 1 and
the additional resources required for setting up a plant abroad with γ = 0■ 1.
According to the United Nation’s World Trade Database, the share of man-
ufacturing goods trade in the 1990s is about 70 to 80 percent of total trade.
Therefore, we assume an expenditure share for manufactures of μ = 0■ 8. We
consider σ = 4 as value for the elasticity of substitution, which is close to the
one usually applied in the knowledge-capital literature (see Markusen, 2002).
Trade costs are assumed to be high with τ = 0■ 25 being in line with Carr,
Markusen, and Maskus (2001). Finally, the elasticity of substitution in the
production of the homogeneous good is (1/(1 - ρ)) = 3.
Concerning the public sector, we initially set the corporate tax rates sym-
11