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. Author manuscript; available in PMC: 2011 Sep 18.
Published in final edited form as: EJNMMI Res. 2011 Jun 20;1(5):1–8. doi: 10.1186/2191-219X-1-5

Table 3.

Pairwise agreement within experts and between experts and RENEX

Log-linear model coefficients
Between experts RENEX and expert
E1E2
[δm1, (SE)]
E1E3
[δm2, (SE)]
E2E3
[δm3, (SE)]
R E1
[θm1, (SE)]
R E2
[θm2, (SE)]
R E3
[θm3, (SE)]
Non-obstructed 1.58* (0.42) 0.36 (0.40) 0.91 (0.46) 0.26 (0.40) 1.08* (0.41) 0.84* (0.32)
Equivocal −0.12 (0.40) 0.89 (0.37) −0.58 (0.44) −0.06 (0.37) −0.28 (0.39) 0.47 (0.33)
Obstructed 0.78 (0.46) −0.07 (0.43) 1.47* (0.45) 0.48 (0.43) 1.08 (0.44) 0.41 (0.38)
p values for tests of hypothesis
Among experts
RENEX and expert Experts vs. RENEX
H0: δm1 = δm2 = δm3 a H0: θm1 = θm2 = θm3 b H0: δm1 + δm2 + δm3 = θm1 + θm2 + θm3 c
Non-obstructed 0.15 0.47 0.41
Equivocal 0.08 0.34 0.95
Obstructed 0.11 0.58 0.81
*

Significant positive pairwise agreement at α = 0.01.

a

Hypothesis that the overall pairwise agreement among experts is the same. The δs reflect the strength of the beyond-chance agreement between two raters within each specific category.

b

Hypothesis that the overall pairwise agreement between RENEX and each expert is the same. The θs reflect the strength of the beyond-chance agreement between RENEX and an expert within each specific category.

c

Hypothesis that the overall pairwise agreement among experts is the same as the overall pairwise agreement between each expert and RENEX.