[Ron}
It is, how I interpret it, based on a topography of something like fractile
sets and what defines the topoi is the System of algebra it uses . I thought
it was interesting how topoi structures are called "sheafs" And are
described very similarly to your ideas of "branching".

I think it is cool how it can relate to objective strucures as well as
subjective "Moral" value decisions.

Here's a good analogy of what I'm talking about with traditional physics
when limited to a 
yes or no answer, I'm sure you know how an attorney questions a witness. The
witness is not allowed to express the circumstances just a "yes or no"
answer to the questioning. So Case if someone asked you the question "for
100 dollars would you stop beating your wife"  you are painted guilty by the
question and if you answer it in a "yes or no" you are  admitting guilt of
something you may or may not have done. The question has a preconceived
Pattern in it and will only yield what you want to see. Topoi theory is
attmepting to look at The problem by asking how we ask questions just as
much as how we percieve answers.

[Case]
I hate to almost agree with Ham twice in one day but I really need an
example of how a whole new logic would work. When there is talk of
non-Euclidian geometry it is easily explained which of Euclid's axioms are
modified and simple to see at least some of the consequences. 

While the notion of sheaves seems to relate to set theory somehow I don't
see the connection to fractal geometry. But I am all eyes and ears.

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