 self-resolving to f(mkt), a couple of thought-provoking 

, however I think no real chaos can ensue without the iterative recurrence relation characteristic of the 

 and other more famous chaotic mappings such as Mandelbrot and Julia sets in the complex plane. This attempt aims to correct that. Thanks, Bolton, for the inspiration!

, 2) i.e. the closest integer percent to 

, the (n+1)-th iteration of the logistic map's recurrence relation,

 = the number of unique traders at close (as seen in the market info pane accessible through the top-right [•••] button) and,

, the full-precision market probability value at close, as obtained through the API or anyone's web browser inspector (this is how I'll get it). Note this same p appears as part of the (p+3) parameter factor of the logistic map's recurrence above, limiting it within the region of the map shown here on the right of the red line:

I'm not sure how traders will try to figure this one out, but one thing I'm almost sure is, the higher the price and number of traders, the more chaotic (yet still deterministic) it should be. Have fun!