Related articles |
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Algorithm for computing first-k follow-k sets cartercheng@gmail.com (Carter Cheng) (2008-08-23) |
Re: Algorithm for computing first-k follow-k sets DrDiettrich1@aol.com (Hans-Peter Diettrich) (2008-08-24) |
Re: Algorithm for computing first-k follow-k sets felipeangriman@gmail.com (Felipe Angriman) (2008-08-24) |
Re: Algorithm for computing first-k follow-k sets cppljevans@suddenlink.net (Larry Evans) (2008-08-25) |
1:X in Choe's pdf (was Re: Algorithm for computing first-k follow-k se cppljevans@suddenlink.net (Larry Evans) (2008-08-25) |
Re: 1:X in Choe's pdf (was Re: Algorithm for computing first-k follow- cartercheng@gmail.com (Carter Cheng) (2008-08-25) |
Re: Algorithm for computing first-k follow-k sets felipeangriman@gmail.com (Felipe Angriman) (2008-08-26) |
From: | Carter Cheng <cartercheng@gmail.com> |
Newsgroups: | comp.compilers |
Date: | Sat, 23 Aug 2008 10:52:34 -0700 (PDT) |
Organization: | Compilers Central |
Keywords: | analysis, question |
Posted-Date: | 23 Aug 2008 14:44:12 EDT |
Hello,
This is probably pretty elementary but I havent been able to locate a
method to compute first-k follow-k sets (i.e. the k terminals derived
from a symbol or following that symbol) efficiently for a grammar.
Most textbooks only seem to cover the k = 1 case. Are there references
out there which contain how to compute the generalization to k > 1?
Thanks in advance,
Carter.
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