  The aim of this note is to give an alternative construction of interlacements
- as introduced by Sznitman - which makes use of classical probabilistic
potential theory. In particular, we outline that the intensity measure of an
interlacement is known in probabilistic potential theory under the name
"approximate Markov chain" or "quasi-process". We provide a simple construction
of random interlacements through (unconditioned) two-sided Brownian motions
(resp. two-sided random walks) involving Mitro's general construction of
Kuznetsov measures and a Palm measures relation due to Fitzsimmons. In
particular, we show that random interlacement is a Poisson cloud (`soup') of
two-sided random walks (or Brownian motions) started in Lebesgue measure and
restricted on being closest to the origin at time between 0 and 1 - modulus
time-shift.
