Why Things Evolve & AT Math

Assuming the reader is familiar with the AT Math solution (AT), In this paper, we use it to explain why things evolve in a symmetric way.
M=1+1/81
=1+0.12345679
=11.2345679
=v_escape
t=1+1/t
t²-t-1=0 GMP
t=1/7 =economic multiplier
(1/7)²-(1/7)-1=1.123
v x ε₀=11.22x1.60193=18=t
1.602=Cusack’s Universal Evolution Constant
t=1/2Mv²
=1/2(4)(9)
=18
t=M
E=e^t=e^1/7=1/sin 60°
s=E t sin 60°
s=t
E=1/sin 60°
There is only one number that counts and it is sqrt3, the eigenvector
(sqrt3)^2-(sqrt3)-1=2.67=SF=E
Bilateral symmetry
TE=t²-t-1
Radially symmetric
360°/5=72=TE=s+t+M
s+t+M=t2-t-1
s=t=M
t²-4t=1=0
t=373.2=1/2.67=1/F=E
Chaotic Systems eigen vector
t²-t-1=E
√3²-√3-1=2.67=E
2.67 x 1/2.67=1 @t=0
S175 BYA/200 animal cells/29.5 years / generation
=296610.2
M=t=Ln t=Ln 196610.2=1.2600
1.2600/2 parents=63.000=1/1587=1/Moment=1/t=E
1587/0.4233=1/2.6666=1/SF=E
symmetry minimizes Energy.

Things evolve in a symmetric was because it conserves energy.

1. Cusack PTE (2025) Cusack’s Universal Evolution Constant (QUEC). Significances Bioeng Biosci 7(2): 789-799.
2. Cusack PTE (2025) Mendelian ratio and AT math.