Related articles |
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First And Follow mr.waverlye@verizon.net (Mr.E) (2008-06-23) |
Re: First And Follow cppljevans@suddenlink.net (Larry Evans) (2008-06-23) |
Re: First And Follow max@gustavus.edu (Max Hailperin) (2008-06-24) |
Re: First And Follow max@gustavus.edu (Max Hailperin) (2008-06-24) |
Re: First And Follow paul@paulbmann.com (Paul B Mann) (2008-06-25) |
Re: First And Follow mr.waverlye@verizon.net (Mr.E) (2008-06-27) |
From: | "Mr.E" <mr.waverlye@verizon.net> |
Newsgroups: | comp.compilers |
Date: | Mon, 23 Jun 2008 12:39:31 -0700 (PDT) |
Organization: | Compilers Central |
Keywords: | parse, question |
Posted-Date: | 23 Jun 2008 21:58:30 EDT |
Can a first and follow set be derived from a tree?
As many texts as I've read on the subject I've been unable to create
first and follow sets. I unfortunately don't understand the math
(though I got an A in discrete mathematics) or maybe I just cant
understand all the symbols or think abstractly enough. In either case
I've met with repeated failure attempting to obtain a first and follow
from a grammar. I had an idea the other day which I thought may
work. I wondered is it possible to derive the first and follow sets
of a grammar by building a tree (or graphs) of the grammar. I was
thinking that maybe if I did a first depth search through a tree that
I could pull this off. After further contemplation I wasn't sure if I
could identify the follow set or possible recursions (I think they are
referred to as cycles?).
I realize I could enter grammar into some programs and they would
output what I desired but I'm still intent on being able to do this,
even if it isn't by a conventional or efficient method, so long as I
can understand it.
Thank you for any guidance you can provide,
W.
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