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Table 2 Stochastic frontier and metafrontier estimation results (t-statistics in parentheses). This tables documents the estimation results from the regression model in (1) - (4) using data from 2005 to 2014. The second columns shows the regression results for a pooled model for all countries. The last column gives the metafrontier parameter results as in (6). The t-statistics for the metafrontier parameters are based on simulated standard errors (simulation with 500 replications)

From: Health care service provision in Europe and regional diversity: a stochastic metafrontier approach

 

Pooled

Austria

France

Germany

Italy

Scandinavia

Spain

Metafrontier

Output elasticities (x it )

        

Intercept

0.013

-0.042

0.034

0.01

0.053

-0.04

0.065

0.152

 

(1.42)

(-3.63)

(4.18)

(1.62)

(5.68)

(-5.91)

(4.05)

(11.31)

ln(doctors)

0.092

0.261

0.465

0.219

-0.07

0.539

0.161

0.125

 

(4.11)

(3.90)

(12.33)

(5.59)

(-2.44)

(11.31)

(4.54)

(3.46)

ln(beds)

-0.109

-0.275

-0.551

-0.258

-0.149

-0.213

-0.148

-0.209

 

(-13.67)

(-4.91)

(-16.46)

(-5.75)

(-3.46)

(-8.62)

(-2.88)

(-6.99)

ln(popdens)

-0.006

-0.071

-0.049

-0.058

-0.034

-0.079

-0.016

-0.035

 

(-1.47)

(-8.25)

(-6.53)

(-7.19)

(-3.17)

(-8.41)

(-2.21)

(-4.19)

Effects on inefficiency (z it )

        

Intercept

-1.49

-0.134

3.421

-1.193

1.455

-8.408

1.119

 
 

(-1.87)

(-0.07)

(3.73)

(-1.36)

(1.69)

(-1.72)

(1.47)

 

ln(gdp p.c.)

-1.83

-5.878

-2.449

-3.344

-1.38

-1.765

-1.056

 
 

(-4.2)

(-4.43)

(-2.97)

(-4.78)

(-3.48)

(-0.67)

(-1.21)

 

education

-0.031

-0.019

-0.089

-0.128

-0.39

-0.139

-0.12

 
 

(-2.2)

(-0.34)

(-3.29)

(-6.04)

(-5.20)

(-2.10)

(-3.69)

 

age65

-4.26

-25.972

-22.513

2.791

5.303

23.964

0.303

 
 

(-1.03)

(-2.60)

(-4.00)

(0.63)

(1.03)

(1.18)

(0.06)

 

ln(popdens)

0.564

-0.937

0.343

-0.451

0.092

-1.954

0.212

 
 

(4.03)

(-1.65)

(1.73)

(-1.70)

(0.54)

(-4.00)

(2.16)

 

σ v

0.994

0.932

0.953

0.943

0.966

0.924

0.984

 

\(\gamma =\sigma _{u}^{2}/\sigma ^{2}\)

0.318

0.92

0.882

0.72

0.846

0.731

0.842

 

log-likelihood

968.757

138.016

350.592

525.984

228.379

153.657

179.541

 

no of observations

1149

90

218

368

177

116

180