Erdős number
en.wikipedia.org
en.wikipedia.org
The third is listed as having published exactly 50 papers with Erdos, and is a graph theorist. More, there is a female math professor with the same surname, also in combinatorics and graph theory.
Now I can guess where you did your university work.
Fun game to play ...
http://en.wikipedia.org/wiki/Erd%25C5%2591s_number
I have an Erdos number of 2, and remember being unreasonably delighted to discover I have an Edros number of the second type of only 3. I thought it would be much bigger.
Not that it really means anything, but it would now be cool to appear as an extra in a Kevin Bacon movie ...
Amusingly, my Erdos number of the second kind is infinite: I've written single-author papers and three-author papers, but no two-author papers!
Ditto the type 2. If we found something that was worth getting into a journal at least you'd get EN(2)=4.
True, but the ones who are still active are generally quite senior, and wouldn't be interested in working with a nobody like me.
John Brillhart, Richard Guy, Robin Wilson, Peter Winkler and Ron Graham all come to mind, mind you'd need time, effort, math and social engineering.
For those who don't know it, the problem requires no math except a very basic grasp of probability. Personally, I find it somewhat absurd that you can be considered a mathematical legend but still miss that problem. I think it even took Erdos some time (months) to accept the solution, but I don't have a citation for that.
He's not alone, either. Lots of mathematicians miss that problem, which makes me wonder about the fundamentals of a Math education.
And even by your own admission it involves no mathematical ability so why couldn't a Mathematician not get it, right?