Arandor from the perspective of topology, combinatorics, and higher mathematics.

2. Arandor from a combinatorial perspective.
Here, I will use the example of Professors Visa and Lizard, who proved that if Arandor is split into an even number of copies and arranged in a row, the binomial theorem cannot be used to count them, which completely changed our view of combinatorics. The professors also noted that every 10th Arandor held a sword, and when attempting to remove it, there was a mixing of inter-dimensional connections, creating a "Space with the absence of absence" in which there was no non-existence! We don't know what these scientists were drinking, but judging by the data, it was ethylene glycol.

However, if Arandor is split into an odd number of copies (!), the effect is chaotic and cannot be controlled or recorded in any data source.
So, what exactly happens that is so terrible?
The amount (Ar) per square meter usually exceeds the permissible value for other substances. Sometimes many times over. It wouldn't be so bad if each individual element didn't break away and become a priority in this closed system. This phenomenon in itself leads to complete chaos and an aggressive reaction. But! There is another interesting point, which is key in this situation.
No matter how many parts the substance is split into, there is always only one sword
Thus,
(Ar)3m1 or (Ar)5m1 have m=sword indicator no more than 1.

If you call Arandor Arandon 54308428790203478762340052723346983453487023489987 231275412390872348475 times, you can get banned.

Incorrect! The numerical coefficient certainly affects this situation, but unfortunately not in such large quantities.
Although everything depends on the number (Ar)