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Learning a Random DFA from Uniform Strings and State Information

机译:从均匀字符串和状态信息学习随机DFA

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Deterministic finite automata (DFA) have long served as a fundamental computational model in the study of theoretical computer science, and the problem of learning a DFA from given input data is a classic topic in computational learning theory. In this paper we study the learnability of a random DFA and propose a computationally efficient algorithm for learning and recovering a random DFA from uniform input strings and state information in the statistical query model. A random DFA is uniformly generated: for each state-symbol pair (q ∈ Q, σ ∈ Σ), we choose a state q' ∈ Q with replacement uniformly and independently at random and let Φ(q, σ) = q', where Q is the state space, Σ is the alphabet and Φ is the transition function. The given data are string-state pairs (x, q) where x is a string drawn uniformly at random and q is the state of the DFA reached on input x starting from the start state q0. A theoretical guarantee on the maximum absolute error of the algorithm in the statistical query model is presented. Extensive experiments demonstrate the efficiency and accuracy of the algorithm.
机译:确定性有限自动机(DFA)长期以来,在理论计算机科学研究中,从给定输入数据学习DFA的问题是计算学习理论的经典主题。在本文中,我们研究了随机DFA的可读性,并提出了一种从统计查询模型中的统一输入字符串和状态信息学习和恢复随机DFA的计算高效算法。均匀生成随机DFA:对于每个状态符号对(Q Q,σ∈σ),我们选择一个状态Q'Q Q,随机均匀,独立独立,让φ(q,σ)= q',其中q是状态空间,σ是字母,φ是过渡功能。给定数据是字符串(x,q),其中x是随机均匀绘制的字符串,q是从开始状态q0开始的输入x上达到的DFA的状态。介绍了统计查询模型中算法的最大绝对误差的理论保证。广泛的实验证明了算法的效率和准确性。

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