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Description

Macrae and Wright modified a linear measurement observed by Schober during anterior lumbar flexion.


Procedure:

(1) Have the person stand straight with feet together and arms at the side.

(2) Identify the lumbosacral junction on the midline of the back (point at the intersection of a vertical line through the spine and a horizontal line through the dimples of Venus)

(3) Mark a point 5 cm caudal to the junction.

(4) Mark a second point 10 cm cephalad to the junction.

(5) Measure the distance between these 2 points.

(6) Have the person bend forward, trying to touch toes with the fingertips.

(7) Measure the distance between these 2 points during maximum flexion.

 

where:

• In the original Schober Index the distance was measured from the lumbosacral junction and not the point 5 cm caudal to it.

 

index in cm = "distraction on flexion" =

= (distance between the 2 points in cm with maximum flexion) - (distance between the 2 points in cm with the person erect) =

= (distance between the 2 points in cm with maximum flexion) - 15

 

Interpretation:

• minimum distance: 0

• maximum distance: 11 cm

• According to the data in Macrae and Wright, most adults will have a distance of 7 to 10 cm. According to Jenkinson et al, a normal distance was > 4 cm.

• Ankylosis of the spine prevents flexion, resulting in a short distance.

• A person probably should serve as his/her own control, with reference point measured when lumbar flexion is normal.

• The distance decreases with age and is slightly greater in males.

 

According to Macrae and Wright (Figure 10, page 587) variation with age is:

 

distance in cm for a male =

= (8.04 - (0.029 * (age in years))

 

distance in cm for a female =

= (8.14 - (0.051 * (age in years))

 

The relationship between flexion of the lumbar spine and distance was given by Macrae and Wright (Figure 6, page 586) as:

 

skin distance in cm =

= (0.18 * (degrees of lumbar flexion)) + 0.67

 

This can be rearranged:

 

degree of lumbar flexion =

= (5.56 *  (skin distance in cm)) - 3.72


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