Some of you may remember the Grapher program 
(http://srufaculty.sru.edu/david.dailey/grapher/ ) that Eric Elder and I 
presented at SVG Open 2009, in Mountainview CA. In addition to allowing one to 
design and edit graphs (linked structures), it also allows the conversion of 
such a graph to a web site (in which nodes become pages, and links become... 
well... links!).

At any rate, my colleagues (Jake Weidman, Dr. Whitfield) and I have been 
wondering how people navigate abstract spaces, like web sites, games, or the 
web itself. When in ordinary Euclidean space (like the Earth), we tend to rely 
on gravity, familiar landmarks, and a "sense of direction" to get around.

Suppose the familiar distances of a Euclidean space do not apply, but that the 
space is still a "metric space" in the sense of satisfying the mathematical 
definitions of such. How then do humans get around?

Anyhow, we're beginning the first of a series of experiments about navigation 
of finite non-Euclidean spaces and wonder if you might participate as an 
experiment to help us answer some of these fundamental questions.

If you're willing please go to http://cs.sru.edu/~ddailey/splash.htm and 
explore some (or all) of the spaces there. Science will be a much fuller place 
if you do!

cheers
David


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