AbstractIn this paper the investigation of the theory of grammatical complexity as started by Bucher (1981) and Bucher, Culik II, Maurer and Wotschke (1981) is continued. The basic question we are concerned with is the following: Given some finite language L, what is the smallest number of context-free productions needed to generate L, the so-called (context-free) complexity of L. We strengthen some of the results given by Bucher et al. (1981), the main result being a necessary condition for certain sequences of finite languages to be of sublinear complexity
AbstractDescriptional complexity aspects of grammar forms are studied. It is shown that grammatical ...
We consider context-free grammars $G_n$ in Greibach normal form and, particularly, in Greibach $m$-f...
AbstractComputing the number of strings of given length contained in a language is related to classi...
AbstractIn this paper the investigation of the theory of grammatical complexity as started by Bucher...
AbstractIn this note we answer an open question in the theory of grammatical complexity: We show tha...
The following problem is investigated. Let L be a given finite language, L⊂Ln = ab: 1≤a,b≤n, a≠b. De...
The following problem is investigated. Let L be a given finite language, L⊂Ln = ab: 1≤a,b≤n, a≠b. De...
AbstractThis paper is a contribution to the theory of grammatical complexity, in particular to the f...
AbstractIn this note we answer an open question in the theory of grammatical complexity: We show tha...
In this paper context-free languages are investigated according to their ordering properties. For th...
Four of the criteria of complexity of the description of context-free languages by context-free gram...
Some complexity measures which are well-known for context-free languages are generalized in order to...
AbstractWe investigate the context-free languages whose complements are also context-free. We call t...
AbstractWe consider context-free grammars Gn in Greibach normal form and, particularly, in Greibach ...
AbstractW. Bucher, K. Culik II, H. Maurer and D. Wotschke (Theoretical Computer Science 14(1981), pp...
AbstractDescriptional complexity aspects of grammar forms are studied. It is shown that grammatical ...
We consider context-free grammars $G_n$ in Greibach normal form and, particularly, in Greibach $m$-f...
AbstractComputing the number of strings of given length contained in a language is related to classi...
AbstractIn this paper the investigation of the theory of grammatical complexity as started by Bucher...
AbstractIn this note we answer an open question in the theory of grammatical complexity: We show tha...
The following problem is investigated. Let L be a given finite language, L⊂Ln = ab: 1≤a,b≤n, a≠b. De...
The following problem is investigated. Let L be a given finite language, L⊂Ln = ab: 1≤a,b≤n, a≠b. De...
AbstractThis paper is a contribution to the theory of grammatical complexity, in particular to the f...
AbstractIn this note we answer an open question in the theory of grammatical complexity: We show tha...
In this paper context-free languages are investigated according to their ordering properties. For th...
Four of the criteria of complexity of the description of context-free languages by context-free gram...
Some complexity measures which are well-known for context-free languages are generalized in order to...
AbstractWe investigate the context-free languages whose complements are also context-free. We call t...
AbstractWe consider context-free grammars Gn in Greibach normal form and, particularly, in Greibach ...
AbstractW. Bucher, K. Culik II, H. Maurer and D. Wotschke (Theoretical Computer Science 14(1981), pp...
AbstractDescriptional complexity aspects of grammar forms are studied. It is shown that grammatical ...
We consider context-free grammars $G_n$ in Greibach normal form and, particularly, in Greibach $m$-f...
AbstractComputing the number of strings of given length contained in a language is related to classi...