An efficient method of value assessment of a set of exchangeable alter
natives A = {a(1), a(2),..., a(n)} is presented. It particularly appli
es to situations where certain preferences may be easily evaluated or
are already known, while other binary comparisons may not at once be a
vailable. Further applications are to ranking partial tournaments and
the emergence and the characterisation of organisational hierarchy. By
sequentially performing transitively efficient assessments of uncompa
red pairs, an initial weakly acyclical preference structure in A is tr
ansformed into an ordering of A in echelons. We call these nicely surv
eyable preference structures echelon orders. Theoretical properties of
echelon orders are investigated, including a characterisation and a n
umerical representation.