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I learned mol in my chemistry class. I came up with such silly idea:

"There is a mol. It's 6.02*10^23. If I gathered 1 mol of them, it would get much bigger."

And so on...

$\underbrace{a\,mol\,of\quad a\,mol\,of\quad ...\quad a\,mol\,}_\text{a mol}$

It means (6.02*10^23)^(6.02*10^23). In googology, it's very tiny. It's just about 10^10^25.1558.

Let Avogadro's Number $N_A$.

Avogadro=$N_A$

Di-Avogadro=${N_A}^{\,N_A}=N_A\uparrow\uparrow2$

Tri-Avogadro=${N_A}^{{\,N_A}^{\,N_A}}=N_A\uparrow\uparrow3$

...

Mol-Avogadro=$N_A \uparrow\uparrow N_A$

It has a mol of N_A's, but It's tiny. Just a tetration.

Di-pentogadro=$N_A \uparrow\uparrow N_A=N_A\uparrow\uparrow\uparrow2$

Tri-pentogadro=$N_A\uparrow\uparrow\uparrow3$

...

...

Mol-mologadro=$N_A\uparrow^{N_A}N_A$

A MOL OF UPARROWS! IT IS REALLY REALLY HUGE!!!

But I have chain:

Chaingadro=$N_A \rightarrow N_A \rightarrow 2 \rightarrow 2$

Tri-Chaingadro=$N_A \rightarrow N_A \rightarrow 3 \rightarrow 3$

...

Mol-Chaingadro=$N_A \rightarrow N_A \rightarrow N_A \rightarrow N_A$

But chain doesn't have to have the length of four!

Tri-Chaingadra=$N_A \rightarrow N_A \rightarrow N_A$

Tetra-Chaingadra=$N_A \rightarrow N_A \rightarrow N_A \rightarrow N_A$

Penta-Chaingadra=$N_A \rightarrow N_A \rightarrow N_A \rightarrow N_A \rightarrow N_A$

...

Mol-Chaingadra=$\underbrace{N_A \rightarrow N_A \rightarrow \cdot \rightarrow N_A}_\text{NA}$