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SOLVED:In studying the 2-SAT algorithm, we considered a 1-dimensional random walk with a completely reflecting boundary at 0 . That is, whenever position 0 is reached, with probability 1 the walk moves to position 1 at the next step. Consider now a random walk with a partially reflecting boundary at 0 . Whenever position 0 is reached, with probability 1 / 2 the walk moves to position 1 and with probability 1 / 2 the walk stays at 0 . Everywhere else the random walk moves either up or down 1 , ea
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