
doi: 10.1007/bf00537486
Using an idea of Adler and Weiss, automorphisms of Bernoulli processes are constructed where the mapping in one direction is causal with bounded memory and the inverse mapping is causal with memory which is finite w.p.l. Nontrivial such automorphisms exist only when the letter probability distribution has nontrivial symmetry, e.g., the 2-shift.
Communication theory, Foundations of stochastic processes
Communication theory, Foundations of stochastic processes
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