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Table 1 Point estimates and 95\(\%\) confidence intervals (CI) for the three model parameters

From: Dealing with spatial misalignment to model the relationship between deprivation and life expectancy: a model-based geostatistical approach

Parameter

Model 1

Model2

Estimate

CI 95%

Estimate

CI 95%

\(\alpha _1\)

75.466

(75.596, 76.135)

75.131

(74.990, 75.272)

\(\alpha _2\)

81.120

(80.883, 81.357)

81.375

(80.927, 81.823)

\(\beta _1\)

− 0.154

(− 0.180, −0.128)

–

–

\(\beta _2\)

− 0.129

(− 0.167, −0.091)

–

–

\(\log \omega ^2_1\)

1.810

(1.494, 2.126)

3.036

(2.955, 3.117)

\(\log \omega ^2_2\)

2.581

(2.272, 2.890)

3.160

(3.033, 3.287)

\(\log \omega _{12}\)

1.671

(1.257, 2.086)

2.871

(2.768, 2.974)

\(\gamma\)

39.221

(28.242, 50.200)

39.190

(28.073, 50.306)

\(\log \tau ^2\)

6.226

(3.611, 8.841)

6.232

(5.678, 6.586)

\(\log \delta\)

7.336

(6.845, 7.827)

7.349

(6.318, 7.846)

\(\log \nu ^2\)

2.586

(2.244, 2.927)

2.589

(2.064, 2.932)

Log-likelihood

− 1429.491

− 1465.432