Quantum Numbers And Sun Flowers

Quantum Number assignment,

where $m$, the projection of the angular momentum is perpendicular to $l=0$ azimuth and so, $m=0$ always, for $l=0$.  Spin number $s$ is associated with individual particle in the nucleus; for electrons, they spin around the positive particles.  $n$ is assigned to all particles of the same orbital radius.

As such we have three sets of orthogonal Quantum Number,

$n_g$, $l_g$, $m_g$ and $s_g$ for gravity particles

$n_T$, $l_T$, $m_T$ and $s_T$ for temperature particles

$n_c$, $l_c$, $m_c$ and $s_c$ for charge particles

In this interpretation, $l$ is assigned to equally space orbits around the nucleus.  For $n_{or}$ number of orbits,

$0\le l\le n_{or}-1$.

$m$ is the projection of $l$ perpendicular to $l=0$, arbitrarily.

Why then are petals of number 2, 8, 18, 32 preferred on the sun flowers of the main periodic table?