On Fri, Sep 5, 2008 at 11:52 AM, Oleg Kobchenko <[EMAIL PROTECTED]> wrote: > I am not sure, I can help specifically, but it still could > clarify things, if you said what specific form of result you > are looking for: is it an operator that rotates any function > or transforms polynomials? Your original question was a little > confusing, at least to me: > >> My question is: how do I find the rank 0 functions which >> correspond to general cases of that plot? > > What are the inputs, parameters, form of result, how it is applied, > examples, etc?
Right now I am exploring the concepts. I am modeling some code which I hope to eventually write. In this context, my ideal would be: Given a possibly discontinuous function expressed which was expressed as as parametric equation (which in turn was expressed as some concise generating function (I am using polynomials) and a rotation), and Given some coordinate which selects a point described by that discontinuous function, Deterministically find a corresponding generating value which would drive that original generating function. In other words, I am trying to find the inverse of a moderately complex set of functions describing curves. Once I do that, I hope to repeat these steps for multi-valued functions (representing some probably constrained set of curved surfaces, but I would prefer that this set includes some concave surfaces). -- Raul ---------------------------------------------------------------------- For information about J forums see http://www.jsoftware.com/forums.htm
