1. Background
2. Objectives
3. Patients and Methods
3.1. Patients
3.2. Measurement
Measurement of the acetabulum on radiograph. 1, Line A represents the horizontal plane of the pelvis, which links the inferior boundaries of the two teardrops on the radiograph; 2, Angle B shows the measurement of Tönnis angle. A line linking the medial-edge of the acetabular sourcil and the lateral-edge of the acetabulum was confirmed. The angle between this line and the pelvic horizontal plane forms Tönnis angle; 3, Angle C shows modified Tönnis angle. A line parallel to the pelvic horizontal plane and contact with the highest point of the femoral head was created. This line intersects the acetabulum at a point. Then another oblique line extending from this point to the lateral-edge of the acetabulum was drawn. The angle between these two lines represents the modified Tönnis angle; 4, S represents the acetabular sourcil with distinct medial-edge, which could be used to measure Tönnis angle.
3.3. Statistics
4. Results
| Observer 1 | Observer 2 | ||||
|---|---|---|---|---|---|
| ICC | 95%CI | ICC | 95%CI | ||
| Tönnis angle | 0.962 | 0.952 - 0.970 | 0.983 | 0.978 - 0.986 | |
| Modified Tönnis angle | 0.971 | 0.963 - 0.977 | 0.984 | 0.980 - 0.988 | |
Abbreviations: ICC, intraclass correlation coefficient; 95%CI, 95% confidence interval.
| ICC | 95%CI | |
|---|---|---|
| Tönnis angle | 0.936 | 0.924 - 0.946 |
| Modified Tönnis angle | 0.932 | 0.916 - 0.944 |
Abbreviations: ICCs, intraclass correlation coefficient; 95%CI, 95% confidence interval.
Bland-Altman plots. It was used to assess the interobserver agreement of Tönnis angle (A) and modified Tönnis angle (B) measurements. The X-axis shows the mean of the two values of one parameter which were measured separately by the two observers, and the Y-axis shows the difference between the two values. The solid line represents the mean difference and the two dotted lines represent the 95% confidence intervals. Bland and Altman plots suggest good reliability of Tönnis angle and modified Tönnis angle. It can say that interobserver agreement is good if the mean difference is close to zero.


