  We introduce the notion of (maximal) multi-truncations on a vector lattice as
a generalization of the notion of truncations, an object of recent origin. We
obtain a Johnson-Kist type representation of vector lattices with maximal
multi-truncations as vector lattices of almost-finite extended-real continuous
functions. The spectrum that allow such a representation is a particular set of
prime ideals equipped with the hull-kernel topology. Various representations
from the existing literature will appear as special cases of our general
result.
