Changes

For example, 180 has more factors than any smaller number, or any greater one up to 240. Then, 240 has an additional two more factors than 180. Then, no number above 240 has more factors than 240, until you get to 360, while the quantity of factors of 336 merely ''equals'' that of 240.

For example, 180 has more factors than any smaller number, or any greater one up to 240. Then, 240 has an additional two more factors than 180. Then, no number above 240 has more factors than 240, until you get to 360, while the quantity of factors of 336 merely ''equals'' that of 240.

Additionally, the unifying number for all highly composite numbers is 12. This is because of three facts: '''1)''' the ''initiation'' above 6 is always at multiples of twelve but not always at multiples of 6; '''2)''' the initiation span from 12 to 60 is unbroken; and '''3)''' composite equivalence is unbroken from 60 to 120. These three facts together imply a spike graph beginning with 1 and ending with 120, in which there are two sequences of six spikes, in which the ''60 spike'' functions both as the final of the first sequence and as the initial of the second sequence, and the second sequence for which only its first and final numbers are initials.

Additionally, the unifying number for all highly composite numbers is 12. This is because of three facts:  

#the ''initiation'' above 6 is always at multiples of twelve but not always at multiples of 6;

#the initiation span from 12 to 60 is unbroken; and  

#composite equivalence is unbroken from 60 to 120. These three facts together imply a spike graph beginning with 1 and ending with 120, in which there are two sequences of six spikes, in which the ''60 spike'' functions both as the final of the first sequence and as the initial of the second sequence, and the second sequence for which only its first and final numbers are initials.

==Further reading==

==Further reading==