Of Surreal Geometry 4
Say you have a function f(t) from time t0, to infinity, that describes a spiral from an infinite diameter at point A = ( ω, ½ω) to zero, revolving counterclockwise around and converging in limit at the point P = (½ω, ½ω). This function f(t) maps a duration of time to some point (x, y) with components of nonnegative value, in such a way that, for every revolution of this spiral, the point f(t) is half a Planck length closer to point P. Note that the duration of each successive revolution lasts less than its predecessor's. Say you have a clock that can measure any amount of time. When you invoke this clock, it gives you a timestamp of any event whatsoever in terms of whichever definition of time you want to use to represent it. For example, in this world you can have a process like writing a book. You start with zero pages, just a blank canvas and, in your head, in your mind, there must be at least a few ideas cooking. And you start churning away. Maybe, you design an outline. Or ...