The paper describes a simultaneous statistical analysis of height/diam
eter curves in data consisting of several temporal and permanent plots
. Two jack pine data sets, one from planted stands and the other from
naturally regenerated stands, were analyzed using the same model struc
ture. Parameters of a logarithmic height/diameter curve at a given age
in a given stand were decomposed into a trend (an age-dependent popul
ation mean), a random stand effect, and a random time effect. The devi
ation of an observed height from the stand and age specific height/dia
meter curve was decomposed into a random tree effect and a random resi
dual error which have nonhomogeneous variances. Trend functions for th
e parameters of the height/diameter curve were estimated using least s
quares estimates of parameters as dependent variables (generalized lea
st squares would lead to inconsistent estimates). The trend equations
describe most of the variation in the height curve parameters, Other s
tand variables (in addition to age) can explain the variation further,
but development over time cannot then be predicted. A less stable des
cription of the height/diameter curves is obtained in terms of dominan
t height. In applications, height/diameter curves can be calibrated by
predicting the random stand and time effects using any combination of
height measurements. A simultaneously estimated set of curves will be
logical also when there are so few measurements that ordinary least s
quares curves show erratic fluctuations.