1979
DOI: 10.2307/1910416
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Some Theorems of Trade and General Equilibrium with Many Goods and Factors

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Cited by 85 publications
(32 citation statements)
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“…Diminishing marginal productivity implies x ii < 0 for i = K, L, E. Symmetric cross partials x KL , x KE , and x LE may be positive or negative, but additional inputs should typically raise other marginal products. Chang (1979) shows that a negative H is sufficient for concavity of the production function in the present model with three inputs. Own effects on marginal products such as x EE must outweigh cross effects such as x LE and x KE , implying negative own substitution terms such as δE/δe in (13).…”
Section: Energy Cross Price Substitution Elasticitiesmentioning
confidence: 60%
“…Diminishing marginal productivity implies x ii < 0 for i = K, L, E. Symmetric cross partials x KL , x KE , and x LE may be positive or negative, but additional inputs should typically raise other marginal products. Chang (1979) shows that a negative H is sufficient for concavity of the production function in the present model with three inputs. Own effects on marginal products such as x EE must outweigh cross effects such as x LE and x KE , implying negative own substitution terms such as δE/δe in (13).…”
Section: Energy Cross Price Substitution Elasticitiesmentioning
confidence: 60%
“…Chang (1979) shows its determinant ∆ is negative with three factors given neoclassical concavity. Cross price substitution elasticities are symmetric σ ij = σ ji and homogeneity implies substitution elasticities sum to zero Σ i σ ji = 0.…”
Section: An Applied 3x2 General Equilibrium Modelmentioning
confidence: 99%
“…where^represents percentage change, as developed by Chang (1979) and Takayama (1982). The ten equations in (6) and (7) are put into matrix format as:…”
Section: Specific Factors Model Of Production For Venezuelamentioning
confidence: 99%