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Reading Notes in Formal Languages

Reading Notes in Formal Languages. Quick notes on random research-related thoughts raised by my recent readings. Intersection of a CFL with the Prefixes of a CFL. Just a quick note on a decision problem: a classical result from the theory of context-free languages is the undecidability of the emptiness of the intersection of two. Put more concretely, given L. We cannot decide whether L. In the context of. Two parsing expressions, we consider two context-free approximations L. M, n≥0})∩{a. M, n≥0}=a.

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Reading Notes in Formal Languages | readinginlanguages.blogspot.com Reviews

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Reading Notes in Formal Languages. Quick notes on random research-related thoughts raised by my recent readings. Intersection of a CFL with the Prefixes of a CFL. Just a quick note on a decision problem: a classical result from the theory of context-free languages is the undecidability of the emptiness of the intersection of two. Put more concretely, given L. We cannot decide whether L. In the context of. Two parsing expressions, we consider two context-free approximations L. M, n≥0})∩{a. M, n≥0}=a.

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Reading Notes in Formal Languages | readinginlanguages.blogspot.com Reviews

https://readinginlanguages.blogspot.com

Reading Notes in Formal Languages. Quick notes on random research-related thoughts raised by my recent readings. Intersection of a CFL with the Prefixes of a CFL. Just a quick note on a decision problem: a classical result from the theory of context-free languages is the undecidability of the emptiness of the intersection of two. Put more concretely, given L. We cannot decide whether L. In the context of. Two parsing expressions, we consider two context-free approximations L. M, n≥0})∩{a. M, n≥0}=a.

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readinginlanguages.blogspot.com

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Reading Notes in Formal Languages: Dominance Languages are not Semilinear

http://readinginlanguages.blogspot.com/2008/02/dominance-languages-are-not-semilinear.html

Reading Notes in Formal Languages. Quick notes on random research-related thoughts raised by my recent readings. Dominance Languages are not Semilinear. A point mentioned by Bruno Guillaume. During a conversation about Interaction Grammars ( Perrier, 2004. Some time ago. Looking at Hopcroft and Pansiot (1979). It turns out that Interaction Grammars is not the only dominance formalism that derives non semilinear sets. An interesting consequence of the equivalence of Rambow (1994). And (A,(0,0,1). Rarr; a T.

2

Reading Notes in Formal Languages: A Note on Parsing Expression Languages

http://readinginlanguages.blogspot.com/2008/03/note-on-parsing-expression-languages.html

Reading Notes in Formal Languages. Quick notes on random research-related thoughts raised by my recent readings. A Note on Parsing Expression Languages. Thanks to a recent excursion into the realm of. I have found the answer to another comparison with the boolean closure of some context-free languages: the comparison with. Parsing expression languages are closed under union, intersection, and complement, and properly include. Birman and Ullman, 1973. Thus a comparison with the boolean closure of.

3

Reading Notes in Formal Languages: 2008/02

http://readinginlanguages.blogspot.com/2008_02_01_archive.html

Reading Notes in Formal Languages. Quick notes on random research-related thoughts raised by my recent readings. Dominance Languages are not Semilinear. A point mentioned by Bruno Guillaume. During a conversation about Interaction Grammars ( Perrier, 2004. Some time ago. Looking at Hopcroft and Pansiot (1979). It turns out that Interaction Grammars is not the only dominance formalism that derives non semilinear sets. An interesting consequence of the equivalence of Rambow (1994). And (A,(0,0,1). Rarr; a T.

4

Reading Notes in Formal Languages: Notes on 1-Range Concatenation Grammars

http://readinginlanguages.blogspot.com/2008/03/notes-on-1-range-concatenation-grammars.html

Reading Notes in Formal Languages. Quick notes on random research-related thoughts raised by my recent readings. Notes on 1-Range Concatenation Grammars. Some quick notes on 1-. After a first skim through Boullier (2000). Boolean Closure of Context-Free Languages. A striking aspect of 1-. Is how close to defining exactly the boolean closure of. They seem to be. Thanks to their closure by intersection and complement and their inclusion of. We can exploit the semilinearity of some languages in Bool(CFL).

5

Reading Notes in Formal Languages: 2008/03

http://readinginlanguages.blogspot.com/2008_03_01_archive.html

Reading Notes in Formal Languages. Quick notes on random research-related thoughts raised by my recent readings. More on Parsing Expression Languages. With a small comparison with Church Rosser languages ( McNaughton et al., 1988. This time. Both enjoy a linear time membership problem, include some context-sensitive languages and the full class of. And are closed under complement. I had wondered for some time whether all. Were Church Rosser, but I just found out that the following. Cw w ∈ {a,b}. I have c...

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Reading Notes in Formal Languages

Reading Notes in Formal Languages. Quick notes on random research-related thoughts raised by my recent readings. Intersection of a CFL with the Prefixes of a CFL. Just a quick note on a decision problem: a classical result from the theory of context-free languages is the undecidability of the emptiness of the intersection of two. Put more concretely, given L. We cannot decide whether L. In the context of. Two parsing expressions, we consider two context-free approximations L. M, n≥0})∩{a. M, n≥0}=a.

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