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TableĀ 2 Model selection results of the analysis of breeding territories vs. control areas (nĀ =Ā 73 pairs)

From: Rodent-avoidance, topography and forest structure shape territory selection of a forest bird

Hypothesis

Variables in model

LL

K

AICc

Ī”AICc

Weight

Forest structure

(a) Ground variables

Number of bushes, number of tussocks, cover of herb layer2

āˆ’77.238

7

169.288

0

0.232

Ā 

Number of bushes, year, number of bushes x year, number of tussocks

āˆ’75.155

9

169.633

0.345

0.195

Ā 

Number of bushes, number of tussocks

āˆ’80.208

5

170.845

1.557

0.106

Ā 

Number of bushes, number of tussocks2, cover of herb layer2

āˆ’77.089

8

171.230

1.942

0.088

Ā 

ā€¦

Ā Ā Ā Ā Ā 
Ā 

Null

āˆ’101.199

3

208.568

39.280

0.000

(b) Tree variables

Number of trees, tree dbh

āˆ’87.397

5

185.224

0

0.158

Ā 

Number of trees, tree dbh, tree species diversity2

āˆ’85.854

7

186.520

1.297

0.083

Ā 

Number of trees, tree dbh, tree species diversity

āˆ’87.160

6

186.924

1.701

0.068

Ā 

ā€¦

Ā Ā Ā Ā Ā 
Ā 

Null

āˆ’101.199

3

208.568

23.345

0.000

(c) Tree species composition

Null

āˆ’101.199

3

208.568

0

0.114

Ā 

Proportion beech, propoprtion other deciduous trees, proportion conifers2

āˆ’97.099

7

209.01

0.442

0.091

Ā 

Proportion beech, propoprtion other deciduous trees, proportion conifers

āˆ’98.227

6

209.059

0.491

0.089

Ā 

Proportion beech

āˆ’100.459

4

209.202

0.634

0.083

Ā 

Proportion beech2, propoprtion other deciduous trees, proportion conifers2

āˆ’96.542

8

210.134

1.566

0.052

Rodent-avoidance

Rodent numbers, year, rodent numbers x year

āˆ’93.230

8

203.511

0

0.498

Ā 

Rodent numbers

āˆ’98.100

4

204.483

0.972

0.306

Ā 

Null

āˆ’101.199

3

208.568

5.057

0.040

Topography

Slope steepness

āˆ’91.564

4

191.412

0

0.558

Ā 

ā€¦

Ā Ā Ā Ā Ā 
Ā 

Null

āˆ’101.199

3

208.568

17.156

0

Across hypotheses

Slope steepness, rodent numbers, number of tussocks, cover of herb layer2, number of trees, number of bushes, tree dbh

āˆ’62.749

11

149.469

0

0.107

Ā 

Slope steepness, rodent numbers, number of tussocks, cover of herb layer2, number of trees, number of bushes

āˆ’63.958

10

149.545

0.076

0.103

Ā 

Slope steepness, rodent numbers, number of tussocks, cover of herb layer2, number of trees, tree dbh

āˆ’64.066

10

149.762

0.293

0.092

Ā 

Slope steepness, rodent numbers, number of tussocks, cover of herb layer2, number of trees

āˆ’65.448

9

150.220

0.751

0.073

Ā 

Slope steepness, number of tussocks, cover of herb layer2, number of trees, number of bushes

āˆ’65.976

9

151.275

1.806

0.043

Ā 

Slope steepness, rodent numbers, number of tussocks, cover of herb layer2, number of trees, tree dbh, tree species diversity2

āˆ’62.470

12

151.285

1.816

0.043

Ā 

Slope steepness, rodent numbers, number of tussocks, cover of herb layer2, number of trees, tree species diversity2

āˆ’63.658

11

151.287

1.817

0.043

Ā 

ā€¦

Ā Ā Ā Ā Ā 
Ā 

Null

āˆ’101.199

3

208.568

59.099

0.000

  1. For each hypothesis, the top-ranked model (Ī”AICcĀ =Ā 0), the models with Ī”AICcĀ <Ā 2 to the top-ranked model and the null model (referred to as ā€œnullā€) are shown. ā€œā€¦ā€ refers to additional models examined, but not listed in detail to avoid overlong table, as they were little informative
  2. The quadratic effect of a variable x, composed of a linear and a quadratic component (xĀ Ā±Ā x2), is denoted as x2
  3. LL log-likelihood, K number of parameters in the model (including random effects and intercept), weight Akaike weight (chance of the model to be the best one, given the candidate models)