Lin Hsin Hsin Sunflower Mathematical Properties from Lin Hsin Hsin Cyber Security Intelligence Center. Lin Hsin Hsin NFT Intelligence Center, Liin Hsin Hsin NFT Universe & LIN HSIN HSIN ART MUSEUM -- First Virtual Museum in the World - 1994. Wikipedia, Digital Art Museum, Digital Media Center: Technology, Digital Art, Digital Music, Digital Musical Instruments, Sound, , Animated Music, Web-enabled, Interactive, Digital Media Poineer

Lin Hsin Hsin Sunflower Fields

a thousand blooms
from Oil to Digitals

Lin-Hsin-Hsin-Sunflower-Mathematical Properties

🌻

Mathematical Properties

Each floret is oriented toward the next by approximately a golden angle, 137.5° (golden ratio) producing a pattern of interconnecting spirals -- a form of Fermat's spiral where the number of left spirals and the number of right spirals are successive Fibonacci number

Typically,
there are 34 spirals clockwise
and 55 anticlockwise

Very large sunflower head,
there could be 89 clockwise
144 anticlockwise

This pattern produces the most efficient packing of seeds mathematically possible within the flower head

55/144 of a circular angle
55 & 144 = Fibonacci number

r= c √n
θ = n x 137.5°

where
θ = angle
r = radius or distance from the center
n = index number of the floret
c = constant scaling factor

Fibonacci Sequence

is a sequence in which each number is the sum of the two preceding ones

Fibonacci Numbers

are the individual numbers therein

The first 20 numbers

of

Fibonacci Sequence

0	1	1	2	3	5	8	13	21	34	55	89	144	233	377	610	987	1597	2584	4181
F0	F1	F2	F3	F4	F5	F6	F7	F8	F9	F10	F11	F12	F13	F14	F15	F16	F17	F18	F19