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Table 2 Summary statistics of the mean squared error of treatment-effect for the two meta-regression adjusted NMA models

From: When does the use of individual patient data in network meta-analysis make a difference? A simulation study

Scenario

IPD Mean

IPD Median

IPD Std Dev

IPD Range

AgD MR Mean

AgD MR Median

AgD MR Std Dev

AgD MR Range

Mean squared-error

ā€ƒNumber of nodes: 3

0.014

0.004

0.035

0.811

2.065

0.015

79.472

3886.193

ā€ƒNumber of nodes: 5

0.009

0.002

0.02

0.397

0.044

0.007

0.162

3.587

ā€ƒNumber of nodes: 10

0.005

0.002

0.009

0.093

0.014

0.004

0.028

0.349

ā€ƒProportion edges with IPD: low

0.013

0.004

0.033

0.811

1.833

0.008

79.413

3886.193

ā€ƒProportion edges with IPD: medium

0.008

0.002

0.02

0.38

0.144

0.007

2.443

115.198

ā€ƒProportion edges with IPD: high

0.006

0.002

0.016

0.244

0.146

0.007

2.057

91.712

ā€ƒTrial size: equal

0.013

0.003

0.032

0.811

0.155

0.009

2.306

115.198

ā€ƒTrial size: large ipd

0.006

0.002

0.013

0.38

1.26

0.006

64.853

3886.193

ā€ƒNetwork density: sparse

0.015

0.005

0.033

0.811

1.405

0.019

64.891

3886.193

ā€ƒNetwork density: well-populated

0.004

0.001

0.007

0.105

0.01

0.004

0.019

0.284

Bias

ā€ƒNumber of nodes: 3

0

0

0.119

1.517

0.029

0.005

1.437

73.842

ā€ƒNumber of nodes: 5

0.003

0.001

0.093

1.11

0.002

0

0.209

3.773

ā€ƒNumber of nodes: 10

0

āˆ’0.002

0.072

0.597

āˆ’0.004

āˆ’0.007

0.118

1.152

ā€ƒProportion edges with IPD: low

0.003

0

0.115

1.531

0.024

0

1.354

73.842

ā€ƒProportion edges with IPD: medium

0

āˆ’0.003

0.092

1.158

āˆ’0.001

āˆ’0.004

0.379

14.589

ā€ƒProportion edges with IPD: high

0

0

0.079

0.977

0.003

0

0.382

13.541

ā€ƒTrial size: equal

0.001

āˆ’0.001

0.113

1.531

āˆ’0.006

āˆ’ā€‰0.002

0.393

18.309

ā€ƒTrial size: large ipd

0.001

0

0.076

0.947

0.023

0

1.123

73.842

ā€ƒNetwork density: sparse

0.002

0.001

0.121

1.531

0.017

0

1.185

73.842

ā€ƒNetwork density: well-populated

0

āˆ’0.001

0.063

0.601

0

āˆ’0.002

0.1

0.974