(Enter summary)
Abstract: We continue the study of combinatorial property testing,
initiated by Goldreich, Goldwasser and Ron in [7]. The
subject of this paper is testing regular languages. Our main
result is as follows. For a regular language L 2 f0; 1g
and an integer n there exists a randomized algorithm which
always accepts a word w of length n if w 2 L, and rejects
it with high probability if w has to be modified in at least
n positions to create a word in L. The algorithm queries
~
O(1=) bits of w. This query ... (Update)
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BibTeX entry: (Update)
N. Alon, M. Krivelevich, I. Newman and M. Szegedy, Regular languages are testable with a constant number of queries, Proceedings of the 40 th IEEE FOCS (1999), to appear. http://citeseer.ist.psu.edu/alon99regular.html More
@inproceedings{ alon99regular,
author = "Noga Alon and Michael Krivelevich and Ilan Newman and Mario Szegedy",
title = "Regular Languages Are Testable with a Constant Number of Queries",
booktitle = "{IEEE} Symposium on Foundations of Computer Science",
pages = "645-655",
year = "1999",
url = "citeseer.ist.psu.edu/alon99regular.html" }
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Property testing and its connections to learning and approxi..
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