1979
DOI: 10.2307/2526492
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On the Choice of Functional Forms

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Cited by 74 publications
(24 citation statements)
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“…In this paper, we use an alternative functional formthe generalized Leontief cost function (a nonlinear extension of the Leontief function) proposed by Diewert. The generalized Leontief function has primarily been used in empirical work for study of cost with a single output [11][12][13], but seldom used for empirical analysis with multiple outputs even though it was extended to the case with multiple outputs in 1973 [14].…”
Section: Introductionmentioning
confidence: 99%
“…In this paper, we use an alternative functional formthe generalized Leontief cost function (a nonlinear extension of the Leontief function) proposed by Diewert. The generalized Leontief function has primarily been used in empirical work for study of cost with a single output [11][12][13], but seldom used for empirical analysis with multiple outputs even though it was extended to the case with multiple outputs in 1973 [14].…”
Section: Introductionmentioning
confidence: 99%
“…Our modification continues to allow this important nested test, as well as the nested testing of several more functional forms through appropriate modifications of b, D, u α , ν α , λ, and δ. They include the TLF, translog, Generalized Box-Cox, linear, normalized quadratic, generalized Leontief, modified resistance, non-homothetic CES (Applebaum 1979), logarithmic and Cobb-Douglas. 5 The parametric restrictions required to produce these functional forms are listed in Table 1.…”
Section: Methodsmentioning
confidence: 99%
“…I consider the data generating processes I introduce to be likely alternatives in a world where CES and translog functions are plausible descriptions of potential paths of growth and income distribution. A function that encompasses both the CES and the translog function as special cases is the generalized Box-Cox function (Appelbaum (1979)). When constant returns and symmetry are imposed, it can be described intuitively in the following way: It consists of two additive components, one is the CES function, the other is the collection of quadratic terms that yield a translog function if added to a Cobb-Douglas function.…”
Section: General Approachmentioning
confidence: 99%
“…Factor-augmenting technology is assumed to deviate from its trend by shocks ΓK and ΓN . The actual levels of technology are thus: Appelbaum (1979) specifies a function that encompasses both the CES and the translog function as special cases: the generalized Box-Cox transformation. In order to focus on capital-deepening versus directed technical change, I assume that linear homogeneity and the constancy of rates of factor-augmenting technical change are known.…”
Section: General Approachmentioning
confidence: 99%
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