Highly composite number

A highly composite number in math (also called "anti-prime") is a real number with more divisors than any smaller real number smaller than it.
Jean-Pierre Kahane thought that Plato might have known about highly composite numbers. This is because he chose 5040 as a good number of citizens in a city as 5040 has more divisor than any numbers less than it.
Examples.
The first 38 highly composite numbers are listed in the table below . The number of divisors is given in the column labeled "d"("n"). The letters with asterisks are also superior highly composite numbers.
The divisor of the first 15 highly composite numbers are shown below.
The table below shows all 72 divisors of 10080 by writing it as a product of two numbers in 36 different ways.
Similar sequences.
Every highly composite number that is bigger than 6 is also an abundant number. Not all highly composite numbers are also Harshad numbers, however most of them are the same. The first highly composite number that is not a Harshad number is 245,044,800. This number's digit's sum is 27. 27, however, doesn't divide into 245,044,800 evenly.
10 of the first 38 highly composite numbers are also superior highly composite numbers.