Table 11 Input values for construction of the PMF of equicorrelated binary variables

(Y₁,Y₂)

p₁=0.26, p₂=0.36, γ₁₂=0.6156

(Y₂,Y₃)

p₂=0.36, p₃=0.25, γ₂₃=0.6191

(Y₃,Y₄)

p₃=0.25, p₄=0.24, γ₃₄=0.6214

(Y₁,Y₃|Y₂)

p_1|0=0.1284, p_3|0=0.1201, \(\phantom {\dot {i}\!}\gamma _{13|Y_{2}=0}=0.5316\)

p_1|1=0.4939, p_3|1=0.4809, \(\phantom {\dot {i}\!}\gamma _{13|Y_{2}=1}=0.4340\)

(Y₂,Y₄|Y₃)

p_2|0=0.2491, p_4|0=0.1414, \(\phantom {\dot {i}\!}\gamma _{24|Y_{3}=0}=0.5049\)

p_2|1=0.6926, p_4|1=0.5359, \(\phantom {\dot {i}\!}\gamma _{24|Y_{3}=1}=0.4531\)

(Y₁,Y₄|Y₂,Y₃)

p_1|00=0.0931, p_4|00=0.0840, \(\phantom {\dot {i}\!}\gamma _{14|Y_{1}=0,Y_{3}=0}=0.4723\)

p_1|01=0.3871, p_4|01=0.3220, \(\phantom {\dot {i}\!}\gamma _{14|Y_{1}=0,Y_{3}=1}=0.3538\)

p_1|10=0.3564, p_4|10=0.3142, \(\phantom {\dot {i}\!}\gamma _{14|Y_{1}=1,Y_{3}=0}=0.3560\)

p_1|11=0.6423, p_4|11=0.6308, \(\phantom {\dot {i}\!}\gamma _{14|Y_{1}=1,Y_{3}=1}=0.3510\)