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Finding the Most Probable String and the Consensus String: an Algorithmic Study

机译:查找最可能的字符串和共识字符串:算法研究

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The problem of finding the most probable string for a distribution generated by a weighted finite automaton or a probabilistic grammar is related to a number of important questions: computing the distance between two distributions or finding the best translation (the most probable one) given a probabilistic finite state transducer. The problem is undecidable with general weights and is NP-hard if the automaton is probabilistic. We give a pseudo-polynomial algorithm which computes the most probable string in time polynomial in the inverse of the probability of the most probable string itself, both for probabilistic finite automata and probabilistic context-free grammars. We also give a randomised algorithm solving the same problem.
机译:为加权有限自动机或概率语法生成的分布找到最可能的字符串的问题与许多重要问题有关:计算两个分布之间的距离或在给定概率的情况下找到最佳平移(最可能的平移)有限状态传感器。对于一般的权重来说,这个问题是无法确定的,如果自动机是概率性的,那么这个问题就很难解决。我们给出了一个伪多项式算法,该算法针对概率有限自动机和概率上下文无关文法,计算时间多项式中最可能出现的字符串,其与最可能出现的字符串本身的概率成反比。我们还给出了解决相同问题的随机算法。

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