Emanator theory is shown to be an optimal martingale process at the fractal edge of chaos, where the gravitational constant G is hypothesized to be a multiscale fractal coupling parameter

Strong experimental evidence is established for the achiral emanation process to be Martingale. The significance of this is that statistical mechanics processes that are Martingale can have equilibria and other well-defined limit phenomena, precisely what is needed for emanator theory to describe a physical theory. Well-defined limit processes, together with the maximum noise propagation dimension of 29* derived in [1,2], indicates that the oddities of the Dirac Large Number Hypothesis [3] should be re-examined. In doing so we arrive at the fractal G hypothesis, which explains the origin of the gravitational constant.