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On languages satisfying Ogden’s lemma. (English) Zbl 0387.68054

68Q45 Formal languages and automata
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[1] 1. J. M. AUTEBERT, L. BOASSON and G. COUSINEAU, A Note on 1-Locally Linear Language, Information and Control, Vol. 37, No. 1, 1978, p. 1-4. Zbl0377.68045 MR483732 · Zbl 0377.68045 · doi:10.1016/S0019-9958(78)90365-0
[2] 2. Y. BAR-HILLE, M. PERLES and E. SHAMIR, On Formal Proper des of Simple Phrase Structure Grammars, Zeitschr. Phonetik., Sprachwiss., Vol. 14, 1961, p. 143-172. Zbl0106.34501 MR151376 · Zbl 0106.34501
[3] 3. W. OGDEN, A Helpful Resuit for Proving Inherent Ambiguity, Math. System Theory, Vol. 2, No. 3, 1968, p. 191-194. Zbl0175.27802 MR233645 · Zbl 0175.27802 · doi:10.1007/BF01694004
[4] 4. A. V. AHO and J. D. ULLMAN, The Theory of Parsing, Translationand Compiling, Vol. I Parsing, Prentice-Hall, 1971. MR408321 · Zbl 0217.53803
[5] 5. A. SALOMAA, Formal Language, Academic Press, New York, London, 1973. MR438755
[6] 6. S. HORVÁTH, The Family of Languages Satisfying Bar-Hillel’s Lemma, this issue of the R.A.I.R.O., Informatique théorique. Zbl0387.68053 · Zbl 0387.68053 · eudml:92075
[7] 7. D. WISE, A Strong Pumping Lemma for Context-Free Languages, Theoretical Computer Science, Vol. 3 1976, p. 359-369. Zbl0359.68091 MR464754 · Zbl 0359.68091 · doi:10.1016/0304-3975(76)90052-9
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