(PART 1A) Creating And Singing Cool Love Songs With The Unique Je Note Using Jelong Musical Note Combo

In my song “Melody Filled With Sincere Love”, I created 3 choruses with the same melody but different lyrics:

In my song “Melody Filled With Sincere Love”, I created 3 different Musical Note Combos for each chorus.

Whenever I sing this song again or perform it in public, I will create many different Musical Note Combos for the choruses

I even can easily create at least One quintillion variations for the combo notes easily! This is absolutely true.

It’ll be explained in the next chapter.

By simply replacing and renaming different notes to create new Musical Note Combos from the given ones, I can create an incredibly large number of versions of a song that no one has ever done before and applied to singing!

The number is so real that it seems to come from a myth that no one has ever known or thought of before.

In replacing and arranging notes in Note Series, you can also use the properties of Factorial and Combinatorics in Mathematics to create different versions of music.

This has never happened before in Music.

If you do not want to rename the notes and only use the names of the notes in the Musical Note Combo that the author composed, you can use factorials to create other versions of  that musical note combo. This is just the act of arranging the given notes in different positions.

Factorial is a function that multiplies a number by every number below it up to 1.

Formula: n! = n × (n -1) ×…× 3 × 2 × 1

For example, the number of ways in which 4 persons (A,B,C,D) can be seated in a row can be found using the factorial. That means, the factorial of 4 gives the required number of ways, i.e. 4! = 4 × 3 × 2 × 1 = 24. Hence, 4 persons can be seated in a row in 24 ways.

• You can arrange them as the following positions: ABCD, ACDB, BCDA, CDAB, ADCB, DBCA, etc…

For the Jelong Musical Note Combo, you can create many different combinations of notes (different versions of music) by replacing and rearranging the order of the notes in a song. Here, we still keep the names of the notes that the author composed. And the Factorial Problem can help you figure out how many variations/versions you can make.

*Example: Just with a singing sentence including 4 musical notes “Fa Sol La Si” (with any melody you can think), I can create many different combo notes by replacing and arranging the order of notes (with the 4 given note names) as follows:

1. Sol Fa La Si
2. Fa La Sol Si
3. Si Fa La Sol
4. La Sol Fa Si
5. etc…

                          …24.      Si La Sol Fa

By using Factorial Problem, I can count how many variations I can make with just this simple melody. Similarly, the number of ways in which 4 notes “Fa Sol La Si” can be put in a row can be found using the factorial. That means, the factorial of 4 gives the required number of ways.

4! = 4 × 3 × 2 × 1 = 24.

Hence, 4 musical notes (Fa, Sol, La, Si) can be put in a row in 24 ways.

That means you can sing 24 different musical passages with just the same melody and 4 given notes.

*Another example, if I create a Jelong Musical Note Combo with the following lyrics: “Do Re Mi Fa Sol La Si” (7 notes), how many versions can you count using Factorial?

The answer is: 7!

7! = 7 x 6 x 5 x 4 × 3 × 2 × 1 = 5040

Therefore, 7 notes can be placed in a line of music in 5040 ways!

You can sing 5040 different phrases with just the same melody and 7 given notes.

So, with just the Jelong, people can compose and sing countless versions of a melody or a single song!

And that’s not all!

What happens if you replace Si with a new note name “Je” in that line of music?

• Instead of “Do Re Mi Fa Sol La Si” (7 notes), the new line is “Do Re Mi Fa Sol La Je” (7 notes)
• This time, we have 5040 more ways to sing that line!
• In total, you have 10,080 ways (5,040+5,040) to sing just 1 line of music with the given 8 note names!