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Table 3 Power estimates of MB-MDR to detect the correct interacting pair (SNP1, SNP2)

From: A robustness study of parametric and non-parametric tests in model-based multifactor dimensionality reduction for epistasis detection

 

Trait status

Power

g 2

Distributions

Variances

ST

WT

Rank_ST

Rank_WT

Log_ST

Log_WT

Rtn_ST

Rtn_WT

 

Normal

Equal

0.400

0.046

0.367

0.001

0.377

0.039

0.378

0.041

 

Normal

Unequal

0.330

0.083

0.391

0.001

0.331

0.069

0.344

0.051

 

Chi-square

Equal

0.221

0.000

0.953

0.130

0.929

0.466

0.978

0.802

0.05

Chi-square

Unequal

0.317

0.005

0.511

0.002

0.402

0.012

0.578

0.135

 

t-distribution

Equal

0.344

0.239

0.920

0.042

0.338

0.240

0.806

0.320

 

t-distribution

Unequal

0.383

0.116

0.615

0.002

0.380

0.122

0.543

0.132

 

Normal

Equal

0.950

0.634

0.952

0.087

0.959

0.626

0.958

0.650

 

Normal

Unequal

0.963

0.743

0.975

0.152

0.955

0.727

0.959

0.690

 

Chi-square

Equal

0.897

0.126

1.000

0.922

1.000

1.000

1.000

1.000

0.1

Chi-square

Unequal

0.938

0.350

0.989

0.255

0.975

0.548

0.991

0.884

 

t-distribution

Equal

0.873

0.881

1.000

0.885

0.853

0.876

0.999

0.987

 

t-distribution

Unequal

0.921

0.801

0.995

0.409

0.921

0.806

0.989

0.834

  1. Legend Power is defined as the proportion of simulated samples of which the causal pair (SNP1, SNP2) is significant.
  2. ST=Student’s t-test, WT=Welch’s t-test, Rank_ST (Rank_WT)=Student’s t-test (Welch’s t-test) on trait ranks, Log_ST (Log_WT)=Student’s t-test (Welch’s t-test) on log transformed trait, Rtn_ST (Rtn_WT)= Student’s t-test (Welch’s t-test) on trait rank transformed to normal.