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Looking for references on regular language decomposition reidmp@whirlwind.mit.edu (1995-06-24) |
Re: Looking for references on regular language decomposition mab@wdl.loral.com (1995-06-28) |
Newsgroups: | sci.math,comp.theory,comp.compilers |
From: | mab@wdl.loral.com (Mark A Biggar) |
Keywords: | theory |
Organization: | Loral Western Development Labs |
References: | 95-06-056 |
Date: | Wed, 28 Jun 1995 17:09:11 GMT |
reidmp@whirlwind.mit.edu (Reid M. Pinchback) writes:
>I'm looking for references for theorems and algorithms for the
>following problem.
>- Let L1 ... Ln be regular languages. By "regular language" I mean
>exactly the same thing as you get in any introductory compilers
>course.
>- Let L be the language consisting of strings of L1 ... Ln
> concatenated in any order.
> In other words, L = ( L1 | ... | Ln )* where "|" signifies choice and "*" is
> star closure (ie: catenation 0 or more times)
>Here is my question. What theorems are available that specify when
>we can determine a *unique* decomposition of a string of L into
>substrings from L1 ... Ln. In other words, when can you uniquely
>parse a string of L so that you *know* which sublanguage each
>substring is from.
>Another variation on this is to answer the same question where the
>languages L1 ... Ln are described by regular grammars.
I believe that this problem is equivalent to the Post Correspondence Problem,
which is undecidable in general.
--
Mark Biggar
mab@wdl.loral.com
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