  We argue first that translational invariant Matrix Product can be interpreted
as a stationary sea of particles. Next, rather than starting from some local
Hamiltonian with random potentials, we consider fluctuations of the local
tensors of a continuous one-parameter family of Matrix Product States. This
leads to a mapping from 1+1+0 to 0+1+1, being time-space-$\lambda$. We argue
that both pictures are equivalent. Finally, the holography principle and an
operational argumentation is used to map the problem onto 1+0+1. Localization
in 1-dimension, can be understood from a simple study spectral and mixing
properties of finite dimensional quantum channels.
