Could you give a definition of what is a superior highly composite number using only words?

Question

I know very well what is a superior highly composite number, but I would like to see how could we (roughly) define what is a superior highly composite number using only words (using no equations and no inequalities).

The only such definition I've seen is this one found on Wikipedia:

A superior highly composite number is a natural number which has more divisors than any other number scaled relative to the number itself.

Answer 1

Natural numbers were involved in countable number of competitions.

The score in an individual competition was calculated as the ratio of the number of divisors of the competing number to the ...

• in the $1^{st}$  competition:   ... to the competing number itself
• in the $2^{nd}$ competition:   ... to the square of the competing number
• in the $3^{rd}$  competition:  ... to the cube of the competing number
•     ... and so on ...

The absolute winners of the individual competitions obtained the title Superior highly composite number.