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Rectangles and Squares Recognized By Two-Dimensional Automata  (Make Corrections)  
Jarkko Kari, Cristopher Moore



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Abstract: this paper, we resolve this question and show that NFAs are not closed under complement. In addition, we show that NFAs are more powerful than DFAs, even for rectangles of a single symbol. We note that recognition of rectangles by NFAs, in the context of "recognizable functions," is studied in [6], where some upper bounds are shown. (Update)

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BibTeX entry:   (Update)

@misc{ kari-rectangles,
  author = "Jarkko Kari and Cristopher Moore",
  title = "Rectangles and Squares Recognized By Two-Dimensional Automata",
  url = "citeseer.ist.psu.edu/306132.html" }
Citations (may not include all citations):
177   Computation: Finite and Infinite Machines (context) - Minsky - 1967
32   Two-dimensional languages - Giammarresi, Restivo - 1996  ACM
18   Halting space-bounded computations (context) - Sipser - 1980  DBLP
12   Complexity of two-dimensional patterns - Lindgren, Moore et al. - 1998
12   A survey of two-dimensional automata theory (context) - Inoue, Takanami - 1991  ACM   DBLP
10   uni-heidelberg (context) - Borchert, math
8   Picture Languages: Formal Models for Picture Recognition (context) - Rosenfeld - 1979
4   A region crossing problem for array-bounded automata (context) - Milgram - 1976  DBLP
3   Recognizable picture languages (context) - Giammarresi, Restivo - 1992  ACM   DBLP
3   on Switching and Automata Theory (context) - Blum, Hewitt et al. - 1967
3   Some properties of two-dimensional on-line tesselation accep.. (context) - Inoue, Nakamura - 1977
2   Two-dimensional finite automata and unacceptable functions (context) - Inoue, Nakamura - 1979

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