This document discusses number systems and clarifies nomenclature related to Fibonacci energy space. It establishes definitions and relationships for Fibonacci numbers, energies, forces, and stereoisomers vs. enantiomers. Key points include defining the force equation F=qvXB and rigorously specifying the variables and attributes in Fibonacci number space. It also establishes energy level relationships between E1, E2 and E3.

1. Number Systems
Background: Number Systems is a post to explore number systems in general and for use in the
physical and computational sciences.
Post 8.1.12
Natural Events in Fibonacci Number Space
Medical Sciences
𝐸! > 𝐸!
This is confusing nomenclature. Post 8.1.12 is intended to clarify the nomenclature and the
difference between stereoisomers vs. enantiomers in Fibonacci energy space.
Posts 1 – 8.10 have established:
1! = 1 +
𝛾!
!
𝑇!
!!
1 +
𝛾!
!
𝑇!
!!
!
!
𝑑𝑥
!
!
= 1 where lim!→! 1 +
!
!
!
= 𝑒
𝐸
𝐸!
= 𝑚𝑉!
𝐸! = 680 𝑒𝑉𝑘𝑔!!
1! = 1 +
𝛾(!)
!{!}
𝑇!→(!!!!!)
!!
1 +
𝛾(!!!!!)
!{!}
𝑇!→(!!!!!)
!!
Define
F = qv X B
To be rigorous
FDF(n) = qvDF(m) X BDF(p)
1
𝑥
!!
!
𝑑𝑥 = 1 𝑤ℎ𝑒𝑟𝑒 lim
!→!
1 +
1
𝑛
!
= 𝑒! = 𝑒
𝐸! = 680 𝑒𝑉𝑘𝑔!!

2. Define
F = qv X B
F(x, y, z) = F(x, y, z, 0, 0)
v = v(x, y, z) = v(x, y, z, 0, 0)
B = (x, y, z, attribute_1, attribute_2)
F(x, y, z, 0, 0) = qv(x, y, z, 0, 0) X B(x, y, z, 1 , 0)
B(x, y, z, 1, 0) = B(x, y, z, + , - )
B(x, y, z, 1, 0) = B(x, y, z, ↑, ↓ )
𝑭 𝑥, 𝑦, 𝑧, 𝑎!, 𝑎!, 0,0,0 = 𝑞𝒗(𝑥, 𝑦, 𝑧, 𝑎!, 𝑎!, 0,0,0) 𝑿 𝑩(𝑥, 𝑦, 𝑧, 𝑎!, 𝑎!, 𝑎!, 𝑎!, 𝑎!)
𝑭 𝟓 𝑥, 𝑦, 𝑧, 𝑎!, 𝑎!, 0, 0, 0 = q𝒗 𝟓 X 𝑩 𝟖 𝑥, 𝑦, 𝑧, 𝑎!, 𝑎!, 𝑎!, 𝑎!, 𝑎!
𝑭 𝟓 𝑥, 𝑦, 𝑧, 𝑎!, 𝑎!, 0, 0, 0 = q𝒗 𝟓 X 𝑩 𝟖 𝑥, 𝑦, 𝑧, 𝑎!, 𝑎!, 𝑎!, 𝑎!, 𝑎!
𝑭 𝟓↑ 𝑥, 𝑦, 𝑧, 𝑎!, 𝑎!, 0, 0, 0 = q↑ ∙ 𝒗 𝟓 X 𝑩 𝟖 𝑥, 𝑦, 𝑧, 𝑎!, 𝑎!, 𝑎!, 𝑎!, 𝑎!
𝑭 𝟓↓ 𝑥, 𝑦, 𝑧, 𝑎!, 𝑎!, 0, 0, 0 = q↓ ∙ 𝒗 𝟓 X 𝑩 𝟖 𝑥, 𝑦, 𝑧, 𝑎!, 𝑎!, 𝑎!, 𝑎!, 𝑎!
F5 = q ∙ v5 X B5
↑↓
F5 = q↑↓ ∙ v5 X B5
𝐸! > 𝐸! > 𝐸!
3HC-CH3
Post 8.1.13 is intended to further clarify the nomenclature and the difference between
stereoisomers vs. enantiomers in Fibonacci energy space.