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This article has been fact-checked, making certain the accuracy of any cited information and confirming the authority of its sources. There are 12 references cited on this article, which can be found on the bottom of the page.

Problems And Associated Conditions

Let μ\mu be a likelihood measure on Γ\Gamma with finite entropy, such that its assist generates Γ\Gamma as a semigroup. Yet, that is sufficient to define a boundary map, therefore it is sensible to ask whether the resulting topological boundary is the Poisson boundary. On the other hand, if one drops the moment condition, the random walk nonetheless converges, but in a weaker sense, i.e. within the Furstenberg-Satake compactification, whose boundary is G/PG/P GR85. In this paper, we drop every moment condition, and determine the Poisson boundary for random walks on discrete subgroups of semisimple Lie teams assuming simply that the entropy is finite.