2026-07-072026-07-07http://salesiana.dossiersoluciones.com/handle/123456789/104716We consider the following, intuitively described process: at time zero, all sites of a binary tree are at rest. Each site becomes activated at a random uniform [0,1] time, independent of the other sites. As soon as a site is in an infinite cluster of activated sites, this cluster of activated sites freezes. The main question is whether a process like this exists. Aldous [Ald00] proved that this is the case for a slightly different version of frozen percolation. In this paper we construct a process that fits the intuitive description and discuss some properties.19 pages, 2 figuresProbability60G99A modified version of frozen percolation on the binary treetext