Supermeme Function

Supermeme Function

$(F)$ - Definition

Supermeme Function
Definition	A compression of Stimstinal True Infinity into a ordinal

Supermeme Function a deliberate compression and exponentiation of Stimstinal True Infinity (STI/SI) Ⱇ to Ⱇ ordinal turned function.

Representation

$\underbrace{SI^{SI^{.^{.^{.^{}SI}}}}}_{SI}$ $SI$ raised to $SI$, $SI$ of times.

$(F)$ - Definition 2

$F(a)$ - Any amount of variable or notations can be integrated with $F$.
$F^F$ - Being a ordinal as well, It can be used as a exponent for cardinals and ordinals.

$(F)$ - Exponentiation

Supermeme Function has a representation of multiple $F^F$.
$F_1 = F^{F^{F^F}}$ $\rightarrow$ $F^4$
$F_2 = F_1^{F_1^{.^{.^{F_1}}}}$$\rightarrow$ $F_1$raised to $F_1$, $F_1$of times
This goes on up to $F_{69}$ also known as Supermeme's Number.