In sensory data sets, an important source of differences between panel
ists is in their use of the measurement scale. These differences can b
e summarized in differences in location, the overall level, and differ
ences in dispersion, the range of the scale used. This paper discusses
a method of correcting for these differences by jointly modeling loca
tion and dispersion using a see-saw algorithm. This approach is also a
pplicable when scores are not normally distributed and when there is a
(nonlinear) relationship between the dispersion and the location. The
approach is illustrated with an example for flavor data of freeze-dri
ed and hot-air dried peppers.