Home   Science Page   Data Stream Momentum   Directionals   Root Beings   The Experiment

9. Potential Impact & Raveled Numbers

Introduction

This Notebook deals with the theory behind the Potential Impact Graphs in the Notebook, Time, a Fractal Response. The reason, besides length, that a unique notebook is given for this derivation is that in the search for an equation for potential impact, Raveled numbers emerge as a new type of elemental number. One difference between a Raveled number and a real number is that, while a real number stands alone, a Raveled number contains traces of all that went before and then some. Before we give away all the surprises, read on. Below are the contents of this Notebook.

1. Theoretical Underpinnings of the Potential Impact Graphs

A. The Number of Elements in an Unraveling: Part 2
B. A Digression into Scaling Symmetry
C. The number of times each Data Point is used per Unraveling
D. Necessary Results for the Potential Impact Function: Impact & Non-Impact
faE)"I`,[AࠀHC, ^4\%$IepI5-QބikjMg"|B;3S:'O$,Hr'"BJ|f:\]rP}h~=Hm8kzc?]Y H"Q1(^X `f՛srCY )$YgZmmd@ ܹvpsEYaC/,0+$}3CVc2" : %[UJN:*zIZ5ϥiԻ|v7rdͬ&>Z6% *;]љCgԁMNchSdX$LF9H|,32UC`.0XcE 4̣6 ;+Pñf=^o Ý 2Rt7*ׯ|͌ȶd,Iبr:}