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Table 13 Estimated parameter values from the systems of equations

From: Factor substitution in Swiss manufacturing: empirical evidence using micro panel data

Cost function

Linear logit

Translog

 

Energy-use

All

Low

Medium

High

All

Low

Medium

High

β kk

\(\underset {(1.0271)}{-1.5323}^{}\)

\(\underset {(1.40383)}{-\thinspace 0.3261}\)

\(\underset {(1.37144)}{-\thinspace 2.8252}^{**}\)

\(\underset {(1.89095)}{-\thinspace 1.4632}^{}\)

\(\underset {(0.0253)}{-\thinspace 0.0469}^{*}\)

\(\underset {(0.04405)}{-\thinspace 0.0146}^{}\)

\(\underset {(0.03973)}{-\thinspace 0.0859}^{**}\)

\(\underset {(0.04697)}{-\thinspace 0.0325}^{}\)

β kl

\(\underset {(0.1451)}{0.0361}^{}\)

\(\underset {(0.22205)}{-\thinspace 0.1439}^{}\)

\(\underset {(0.24317)}{-\thinspace 0.1153}^{}\)

\(\underset {(0.28905)}{ 0.4746}^{*}\)

\(\underset {(0.009)}{0.0144}^{}\)

\(\underset {(0.01667)}{ 0.0115}^{}\)

\(\underset {(0.01671)}{-\thinspace 0.0062}^{}\)

\(\underset {(0.02104)}{ 0.0510}^{**}\)

β ke

\(\underset {(0.9812)}{-\thinspace 0.1921}^{}\)

\(\underset {(1.30739)}{ 2.6823}^{**}\)

\(\underset {(1.26284)}{ 0.7123}^{}\)

\(\underset {(1.8406)}{-4.1125}^{**}\)

\(\underset {(0.0064)}{-\thinspace 0.006}^{}\)

\(\underset {(0.00446)}{ 0.0054}^{}\)

\(\underset {(0.00428)}{ 0.0005}^{}\)

\(\underset {(0.01588)}{-\thinspace 0.0278}^{*}\)

β km

\(\underset {(0.3294)}{0.7777}^{**}\)

\(\underset {(0.53995)}{ 0.2512}^{}\)

\(\underset {(0.4757)}{ 1.4241}^{***}\)

\(\underset {(0.76975)}{ 0.7326}^{}\)

\(\underset {(0.0310)}{0.0385}^{}\)

\(\underset {(0.05161)}{-\thinspace 0.0023}^{}\)

\(\underset {(0.04804)}{ 0.0916}^{*}\)

\(\underset {(0.06072)}{ 0.0093}^{}\)

β ll

\(\underset {(0.2293)}{0.1659}^{}\)

\(\underset {(0.34239)}{-\thinspace 0.0876}^{}\)

\(\underset {(0.3597)}{ 0.3397}^{}\)

\(\underset {(0.46448)}{ 0.2412}^{}\)

\(\underset {(0.011)}{0.0129}^{}\)

\(\underset {(0.0183)}{-\thinspace 0.0355}^{*}\)

\(\underset {(0.01913)}{ 0.0499}^{***}\)

\(\underset {(0.01845)}{ 0.0209}^{}\)

β le

\(\underset {(0.2302)}{-\thinspace 0.4714}^{**}\)

\(\underset {(0.34582)}{-\thinspace 0.3215}^{}\)

\(\underset {(0.35269)}{-\thinspace 0.8072}^{**}\)

\(\underset {(0.4639)}{ 0.0108}^{}\)

\(\underset {(0.0021)}{-0018}^{}\)

\(\underset {(0.00096)}{-\thinspace 0.0019}^{*}\)

\(\underset {(0.00174)}{-\thinspace 0.0057}^{***}\)

\(\underset {(0.00629)}{ 0.0072}^{}\)

β lm

\(\underset {(0.1030)}{-\thinspace 0.1507}^{}\)

\(\underset {(0.1605)}{ 0.1518}^{}\)

\(\underset {(0.16274)}{-\thinspace 0.2123}^{}\)

\(\underset {(0.20774)}{-\thinspace 0.5160}^{**}\)

\(\underset {(0.0161)}{-\thinspace 0.0253}^{}\)

\(\underset {(0.02718)}{ 0.0259}^{}\)

\(\underset {(0.02806)}{-\thinspace 0.0380}^{}\)

\(\underset {(0.03152)}{-\thinspace 0.0791}^{**}\)

β ee

\(\underset {(0.8534)}{1.8319}^{**}\)

\(\underset {(1.12522)}{-25.0307}^{***}\)

\(\underset {(1.09236)}{ 13.6234}^{***}\)

\(\underset {(1.52994)}{-\thinspace 1.8234}^{}\)

\(\underset {(0.0054)}{0.0019}^{}\)

\(\underset {(0.00268)}{ 0.0001}^{}\)

\(\underset {(0.00362)}{ 0.0077}^{**}\)

\(\underset {(0.01391)}{-\thinspace 0.0071}^{}\)

β em

\(\underset {(0.4231)}{0.0528}^{}\)

\(\underset {(0.6342)}{-\thinspace 1.0517}^{*}\)

\(\underset {(0.53985)}{-\thinspace 0.7720}^{}\)

\(\underset {(0.95967)}{ 2.5192}^{***}\)

\(\underset {(0.011)}{0.0059}^{}\)

\(\underset {(0.00699)}{-\thinspace 0.0036}^{}\)

\(\underset {(0.00775)}{-\thinspace 0.0026}^{}\)

\(\underset {(0.02741)}{ 0.0277}^{}\)

β mm

\(\underset {(0.5460)}{-\thinspace 0.2741}^{}\)

\(\underset {(0.85543)}{-\thinspace 0.2413}^{}\)

\(\underset {(0.74858)}{-\thinspace 0.4695}^{}\)

\(\underset {(1.2455)}{-\thinspace 0.1279}^{}\)

\(\underset {(0.0367)}{-\thinspace 0.0188}^{}\)

\(\underset {(0.05867)}{-\thinspace 0.0200}^{}\)

\(\underset {(0.05643)}{-\thinspace 0.0511}^{}\)

\(\underset {(0.07306)}{ 0.0421}^{}\)

linear trend

\(\underset {(0.0026)}{-\thinspace 0.0087}^{***}\)

 

\(\underset {(0.00536)}{-\thinspace 0.0136}^{**}\)

\(\underset {(1e-04)}{-\thinspace 0.0004}^{***}\)

 

\(\underset {(0.00417)}{-\thinspace 0.0109}^{***}\)

  

quadratic trend

     

\(\underset {(1e-05)}{ 3e-05}^{***}\)

  

β Ky

\(\underset {(0.0200)}{-\thinspace 0.0912}^{***}\)

\(\underset {(0.0407)}{ 0.0010}^{}\)

\(\underset {(0.02987)}{-\thinspace 0.1820}^{***}\)

\(\underset {(0.03257)}{-\thinspace 0.0660}^{** }\)

\(\underset {(0.0019)}{0.0122}^{***}\)

\(\underset {(0.00299)}{ 0.0175}^{***}\)

\(\underset {(0.00317)}{ 0.0028}^{}\)

\(\underset {(0.00334)}{ 0.0182}^{***}\)

β Ly

\(\underset {(0.0159)}{-\thinspace 0.3492}^{***}\)

\(\underset {(0.03541)}{-\thinspace 0.3025}^{***}\)

\(\underset {(0.02483)}{-\thinspace 0.3755}^{***}\)

\(\underset {(0.02521)}{-\thinspace 0.3589}^{***}\)

\(\underset {(0.0019)}{-\thinspace 0.0610}^{***}\)

\(\underset {(0.00382)}{-\thinspace 0.0550}^{***}\)

\(\underset {(0.00369)}{-\thinspace 0.0629}^{***}\)

\(\underset {(0.00327)}{-\thinspace 0.0635}^{***}\)

β Ey

\(\underset {(0.0224)}{-\thinspace 0.2394}^{***}\)

\(\underset {(0.04123)}{-\thinspace 0.2746}^{***}\)

\(\underset {(0.02563)}{-\thinspace 0.2315}^{***}\)

\(\underset {(0.04538)}{-\thinspace 0.2133}^{***}\)

\(\underset {(0.0004)}{-\thinspace 0.0004}^{}\)

\(\underset {(0.00021)}{-\thinspace 0.001}^{***}\)

\(\underset {(0.00027)}{-\thinspace 0.0005}^{*}\)

\(\underset {(0.00116)}{ 0.0002}^{}\)

N

7396

2462

2461

2473

7396

2462

2461

2473

  1. Notes: The symbols ∗, ∗∗, ∗∗∗ denote significance at the 10, 5, and 1% levels, respectively. Note that the model restriction requires β ji =β ij . Based on our specification choice presented in Table 12, linear and quadratic trends over time have been included for certain subsets. Cluster-robust standard errors using bootstrap with 5000 replications are presented in parentheses