I've reached 3600 views to my papers on Academic Room

due to a recent increase in popularity (that means some of my papers have almost 300 views). That means the total is approaching 5000 on academic sites.

Yay!

View my papers HERE or HERE.

Representing More than Three Contingencies

According to M-Phi: "Only three (and no more) co-ordinate axes can be placed perpendicularly to each other".  However, I find, that if the axes are bent and conceived to be spherically perpendicular (e.g. still dividing quadrants), then there may indeed be higher-dimensional exceptions to the three-dimensional rule. This is conventionally the domain of the hyper-cube, but factually, representations in this sense seem conceptually possible which are not merely three-dimensional, nor are dynamic in the fourth. Here is a diagram demonstrating: