Fractal Signals {\&} Space-Time Cartoons

In ``Theory of Scale Relativity'', 1991- L. Nottale states whereas ''scale relativity is a geometrical {\&} fractal space-time theory''. It took in comparisons to ``a unified, wavelet based framework for efficiently synthetizing, analyzing $\backslash $7 processing several broad classes of fractal signals''-Gregory W. Wornell:''Signal Processing with Fractals'', 1995. Furthers, in Fig 1.1. a simple waveform from statistically scale-invariant random process[ \textit{ibid., }h 3 ]. Accompanying RLE Technical Report 566 ``Synthesis, Analysis {\&} Processing of Fractal Signals'' as well as from Wornell, Oct 1991 herewith intended to deducts $=$a $\Delta $t $+$ (1 -- $\beta \quad \Delta $t ) \textellipsis in Petersen, \textit{et.al }:'' \textbf{Scale invariant properties of public debt growth'', }2010 h. 38006p2 to [1/\textbraceleft 1- (2$\alpha (\lambda )$/3$\pi )$ ln ($\lambda $/r)\textbraceright depicts in Laurent Nottale,1991, h 24.