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Mon Mar 12 17:37:40 EDT 2007

a good stopping point

--

For the last week or so, I've focused my "computer nerd energies"
on getting the vee thing to a good, usable point.  I think  I  am
there.  I will continue to tweak as needed or as the useful feed-
back continues.  Now that is pretty much at a good break point, I
shall  return to my CS interests, which currently have to do with
advanced computer networks and my  Perl  FLaT  automata  package.
Currently, I am investigating some ways to identify all cycles in
a digraph by discovering all acyclic paths from x->y.  This  will
most  likely be the in which I accomplish the generation of valid
strings given a DFA with closures.  It is also an interesting way
to  get a little more into set theory, graph theory, and discrete
math.  One thing is for sure, it is interesting stuff to me :).

Some questions I have include:

- how does one know when you've found all cycles?   There  should
be  a  finite  number of acyclic segments that make up the cycles
since there are a finite number of nodes

- how can one exploit the child parent  relationship  of  related
acyclic paths?

-  how unique are these paths, and how many unique paths are part
of the same cycle?

I know this stuff is out there somewhere - I am not smart  enough
to  stumble  upon  new  stuff, especially regarding graph theory.
The answer is out there, I am sure of it, but for the time  being
I don't know what it is.

Cheers.



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