A ''consensus clustering'' strategy is applied to long-term temperatur
e and precipitation time series data for the purpose of delineating cl
imate zones of the conterminous United States in a ''data-driven'' (as
opposed to ''rule-driven'') fashion. Cluster analysis simplifies a da
taset by arranging ''objects'' (here, climate divisions or stations) i
nto a smaller number of relatively homogeneous groups or clusters on t
he basis of interobject dissimilarities computed using the identified
''attributes'' (here, temperature and precipitation measurements recor
ded for the objects). The results demonstrate the spatial scales assoc
iated with climatic variability and may suggest climatically justified
ways in which the number of objects in a dataset may be reduced. Impl
icit in this work is the arguable contention that temperature and prec
ipitation data are both necessary and sufficient for the delineation o
f climatic zones. In prior work, the temperature and precipitation dat
a were mixed during the computation of the interobject dissimilarities
. This allowed the clusters to jointly reflect temperature and precipi
tation distinctions, but also had inherent problems relating to arbitr
ary attribute scaling and information redundancy that proved difficult
to resolve. In the present approach, the temperature and precipitatio
n data are clustered separately and then categorically intersected to
forge consensus clusters. The consensus outcome may be viewed as havin
g identified the temperature subzones of precipitation clusters (or vi
ce versa) or as representing distinct groupings that are relatively ho
mogeneous with respect to both attribute types simultaneously. The dis
similarity measure employed herein is the Euclidean distance. As it em
ploys only continuous time series data representing a single informati
on type (temperature or precipitation), the consensus approach has the
advantage of allowing an attractively simple interpretation of the to
tal Euclidean distance between object pairs. The total squared distanc
e may be subdivided into three components representing object dissimil
arity with respect to temporal mean (level), seasonality (variability)
, and coseasonality (relative temporal phasing). Therefore, concerns a
bout redundancy or arbitrary scaling problems are neutralized. This is
seen as the chief advantage of consensus clustering. The consensus st
rategy has several disadvantages. It is possible for two (or more) rel
atively general, undetailed clusterings to produce a very complex and
fragmented clustering following categorical intersection. Further, the
fact that the analyst chooses the clustering levels of the separate,
contributing clusterings means that he or she has considerable freedom
in fashioning the consensus outcome, which makes it difficult (if not
impossible) to argue that true, ''natural'' clusters have been identi
fied. The latter often applies to cluster analysis in general, however
. It is believed that the consensus approach merits consideration owin
g to its advantages. Two consensus outcomes are presented: a lower-ord
er solution with 14 clusters and a higher-order solution with 26 clust
ers. The sensitivity of these clusterings to perturbations in the inpu
t data is assessed. The regionalizations are compared with those prese
nted in prior work.