One important thing when you use The Jelong Musical Note Combo to create a song is: you should make combo notes get meaningful and sound smooth.
With Factorial, Combination and Multiplication, you can know how many variations you can create for a music line, and because you don’t need to use all of them, you just choose the best note combos for your cool love songs.
If the combo musical notes you sing are good, just select them.
The Jelong Musical Note Combo makes a big different in Music because people can create their own lyrics consisting series of musical notes as they wish. People don’t need to remember combo musical notes that authors created.
Example: When you sing my song “Melody Filled With Sincere Love”, you don’t need to remember the combo notes I sang.
(3 musical note combos I sang in the song “Melody Filled With Sincere Love”)
You just remember the melody of the song and use 8 note names to sing combo notes freely!
DO RE MI FA SOL LA SI JE
For example, instead of remembering the first combo musical notes that I created:
“La La La Mi
Re Re Re Fa
Sol La Si Do
Re Fa La Sol
Do Re Fa La
Sol Si Mi Do”
Now, you can sing whatever combo notes you want just like this (example):
Do Re Mi Re
Fa Sol La Je
Mi Fa Sol Si
Sol Fa La Mi
Sol Si Do Je
Mi Do Re Mi”
(With my composing and singing method ‘The Jelong Musical Note Combo’, the notes “Je” (/dʒi/) and “Si” can appear together in combo musical notes)
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If you have never heard of Je Note or Jelong Musical Note Combo, read the following pages!
6 Characteristics of Jelong Musical Note Combo
The article has the following main contents:
- 1 6 Unique Points That Make Up The Jelong Musical Note Combo?
- 2 MUSIC HAS NEVER BEEN INSANELY GIANT WITH JUST ONE SONG LIKE THAT!
- 3 IF YOU PRINT EVERY VERSION OF THE SONG “MELODY FILLED WITH SINCERE LOVE” ON AN A4 PAPERS, THE ANSWER COULD FILL THE ENTIRE DIAMETERS OF QUINTILLIONS OF SUN!
- 4 The Jelong Musical Note Combo Method Of Creating And Singing In Music Goes Further Than That.
6 Unique Points That Make Up The Jelong Musical Note Combo?
A song composed by using The Jelong Musical Note Combo can have its countless variations
Anyone in this world who sings that song can create a new version or more!
A person who sings that song many times will create many different versions of that song
For the first time in the world, with The Jelong Musical Note Combo, from one song or a musical passage, people can create trillions or even quintillions of different versions of it.
And the song “Melody Filled With Sincere Love” is the first song can do that.
Singer Jelong
I will show you that we can create quintillions of different versions for my song “Melody Filled With Sincere Love” right now
MUSIC HAS NEVER BEEN INSANELY GIANT WITH JUST ONE SONG LIKE THAT!
Let’s look at the first combo notes in my song:
For the first musical note combo in my song “Melody Filled With Sincere Love”, I will mark each music line/row in order and we have:
“La La La Mi (1)
Re Re Re Fa (2)
Sol La Si Do (3)
Re Fa La Sol (4)
Do Re Fa La (5)
Sol Si Mi Do (6)”
The question is: With just the 6 musical lines/rows above, how many different versions of this song can we create?
To calculate, we just need to replace the different notes and use the multiplication rule of combinatorics.
We have 6 musical lines with the following series of notes:
La La La Mi (1)
Re Re Re Fa (2)
Sol La Si Do (3)
Re Fa La Sol (4)
Do Re Fa La (5)
Sol Si Mi Do (6)
How to do it: Each note in a musical line can be replaced by 7 different notes (DO RE MI FA SOL LA SI)
Do the following calculation: calculate how many ways there are to change 6 musical lines.
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IF YOU PRINT EVERY VERSION OF THE SONG “MELODY FILLED WITH SINCERE LOVE” ON AN A4 PAPERS, THE ANSWER COULD FILL THE ENTIRE DIAMETERS OF QUINTILLIONS OF SUN!
To find the answer to the above question, we just need to replace the given notes with the names of other notes in the 7 basic notes and use the multiplication rule in the combination.
❶ Each row has 4 notes => There are a total of 24 notes in 6 rows.
La La La Mi (1)
Re Re Re Fa (2)
Sol La Si Do (3)
Re Fa La Sol (4)
Do Re Fa La (5)
Sol Si Mi Do (6)
Each note in each row has 7 replacements (7 different note names)
*Consider the first row: La La La Mi (1)
In this musical line, we have 7 ways to choose/replace the first note (La) corresponding to the given 7 note names; 7 replacements for the second note (La) corresponding to the given 7 note names; 7 replacements for the third note (La) corresponding to the given 7 note names; and 7 ways to choose for the fourth note (Mi) corresponding to the names of the 7 given notes;
So the first music row has (7 x 7 x 7 x 7 ) = 7^4 ways to choose
Do the same for the other music rows, each music row also has 7^4 ways to choose
Counting all 6 music rows is = 7^4 x 7^4 x 7^4 x 7^4 x 7^4 x 7^4 = 7^(4 x 6) = 7^24
Thus, the number of ways to replace 24 notes in all 6 rows is: 7^24 (each note has 7 ways to choose to replace, and there are 24 notes)
[7 is (the base) and 24 is (the exponent). Exponent is the number indicating the degree of the exponentiation]
=>Total number of ways to replace the note name = 7^24 = 1.9158123e+20
(The result is rounded)
If written in full, it would be a sequence of 21 digits.
We have 191,581,230,000,000,000,000 = One hundred and ninety-one quintillion, five hundred and eighty-one quadrillion, and two hundred and thirty trillion (ways) to replace the 24 notes in all 6 rows.
As a result, we can sing 191,581,230,000,000,000,000 different versions
❷ Don’t forget that in addition to the 7 basic notes, with the Jelong Musical Note Combo, we have 1 more note, the “Je”. If we add the Je note, each note in the 6 musical lines can be replaced by 8 different note names (instead of 7 as calculated above).
DO RE MI FA SOL LA SI JE
Thus, the number of ways to replace 24 notes in all 6 rows is: 8^24 (each note has 8 ways to choose to replace, which makes up 24 notes)
=>Total number of ways to replace the note name = 8^24 = 4.7223665e+21
If written in full, it will be a series of 22 digits.
We have 4,722,366,500,000,000,000,000 = Four thousand quintillion, seven hundred twenty-two quintillion, three hundred sixty-six quadrillion, and plus five hundred trillion (ways) to replace 24 notes in all 6 rows.
❸ What if I change just the melody for the chorus and add more notes to each line like this:
Instead of:
“La La La Mi
Re Re Re Fa
Sol La Si Do
Re Fa La Sol
Do Re Fa La
Sol Si Mi Do”
Now, I’ll change the melody a little for the first chorus, add some new notes and we have the following lyrics:
“La La La Mi Re Do
Re Re Re Sol Fa Je
Sol La Si Do Je La
Re Fa La Sol Mi Do
Do Re Fa La Si Mi
Sol Si Mi Do”
[If I get a chance, I’ll sing this catchy new chorus and post it on my Youtube music channel here for you to enjoy. Follow: https://www.youtube.com/@GodJeNote
If each note is replaced by 8 different notes, calculate by combination multiplication, we have:
Row 1: (8*8*8*8*8*8) = 8^6
Row 2: (8*8*8*8*8*8) = 8^6
Row 3: (8*8*8*8*8*8) = 8^6
Row 4: (8*8*8*8*8*8) = 8^6
Row 5: (8*8*8*8*8*8) = 8^6
Row 6: (8*8*8*8) = 8^4
So the total number of ways to replace the note names for 6 rows of music = (8^6 x 8^6 x 8^6 x 8^6 x 8^6 x 8^6 x 8^4) = 5.0706024e+30
Ahhh ahhh! How scary!
If written out in full, it would be a 31-digit sequence!
We have =
5,070,602,400,000,000,000,000,000,000,000 = Five trillion quintillion, seventy billion quintillion, six hundred and two million quintillion, and add four hundred thousand quintillion (ways) to replace all 6 rows.
In other words, we have:
5,070,602,400,000,000,000,000,000,000,000 different versions of the Musical Note Combo of the song “Melody Filled With Sincere Love” created using the Jelong Musical Note Combo method!!!
The more the melody changes (the more notes it adds), the more the number of versions increases magically and at some point, reading the number in words will become an impossible task for humans!
❹ The number 5,070,602,400,000,000,000,000,000,000,000 is an unimaginably huge number that far exceeds human imagination, especially when it comes to the number of different versions of 1 song that humans have never known.
To illustrate the point, let’s sing a few versions of the first chorus.
La La La Mi (1)
Re Re Re Fa (2)
Sol La Si Do (3)
Re Fa La Sol (4)
Do Re Fa La (5)
Sol Si Mi Do (6)
We can create other versions such as:
“Fa La Sol Mi
Do Mi Sol Fa
Sol La Si Re
Re Fa Si Mi
La Sol La Si
Do Mi Re Mi”
Or:
etc…
In fact, with the 3 different musical note combos (choruses) in the song “Melody Filled With Sincere Love”, I took 3 of the 5,070,602,400,000,000,000,000,000,000,000 different versions we can make from the The Jelong Musical Note Combo.
3 of 4,722,366,500,000,000,000,000
different versions of “Melody Filled With Sincere Love”
❺ Humans (with their ever-growing population) can never sing that melody of “Melody Filled With Sincere Love” all the way through. And it sounds different every time.
Now you know how huge the Jelong Musical Note Combo can make music with just one song. It surpasses the previous human knowledge and imagination of music. Quintillions of those versions can be created in reality and sung if desired.
§ The diameter of the sun is about 1.392 million km (that is 1,392,000,000 meters). Meanwhile, the length of an A4 sheet (using 1 A4 sheet to print 1 version of the song on it) is 297 mm (29.7cm or 0.297 meters).
To visualize it more clearly, if we imagine the sun as a ball, the diameter of the ball would be about 4,686,868,686 times (1,392,000,000 / 0.297) larger than the length of an A4 sheet of paper.
In other words, it would take 4,686,868,686 A4 sheets to fill the length of the diameter of the sun.
˜The song “Melody Filled With Sincere Love” has 3 choruses with 3 different notes.
If we take the number 5,070,602,400,000,000,000,000,000,000,000,000 musical note combos, and print each version of “Melody Filled With Sincere Love” with each version being 3 different combo musical notes on an A4 sheet of paper, we will need 1.6902008e+30 (5,070,602,400,000,000,000,000,000,000,000 / 3) sheets of A4 paper.
So 1.6902008e+30 sheets of A4 paper are equivalent to the diameter of how many Suns?
The answer is: 1,690,200,800,000,000,000,000,000,000,000 / 4,686,868,686 = 3.6062474e+20 (Sun)
Need 360,624,740,000,000,000,000 or Three hundred and sixty quintillion, six hundred and twenty four quadrillion, seven hundred and forty trillion (Sun)
§ To make it easier to see and verify in practice (spread the number of A4 sheets on the diameter of the earth), so 1,6902008e+30 A4 sheets is equivalent to the length of the diameter 12,742km of how many Earths?
By similar calculations, we have:
- the diameter of the Earth will be approximately 42,902,356 times larger (12,742,000 / 0.297) than the length of an A4 sheet of paper.
- The answer is rounded: 1,690,200,800,000,000,000,000,000,000,000 / 42,902,356 = 3.9396456e+22 (Earth)
- Or at least 39,396,456,000,000,000,000,000 or Thirty-nine thousand quintillion, three hundred and ninety-six quintillion, plus four hundred and fifty-six quadrillion (Earths)
(*Calculations in the article were rounded according to the author for ease of viewing)
What an inconceivable amount of music the The Jelong Musical Note Combo brings.
The staggering quantity of musical data was beyond belief!
WAIT!
The Jelong Musical Note Combo Method Of Creating And Singing In Music Goes Further Than That.
If you can calculate and figure out the following calculations, you will see that we have an insanely countless number of versions of my special song “Melody Filled With Sincere Love”
❺ If I keep the original melody but completely change the lyrics of “Melody Filled With Sincere Love” and give the song a new name, then oh my, we will be ‘terrified’ by the ‘divine’ magnitude that the Jelong Musical Note Combo brings to a song!
❻ Or if I just change the original melody (only change a few places in the song and still recognize the original song) and completely change the lyrics of “Melody Filled With Sincere Love” to give it a different content, then oh my, we will be ‘terrified’ by the magnitude that the Jelong Musical Note Combo brings to a song that seems only in fairy tales or myths!
The calculations now become unimaginable!
It is completely real and can be sung with everyone’s voice!
This is the first time in my life that I was amazed by the power and magnitude of Music that I had never seen before. And also the first time, in real life, I could create billion quintillions of… versions of music that no one had ever done before.
Of course, we don’t need to use so many song versions when singing. But The Jelong Musical Note Combo shows something that has never been seen before in music and helps singers, musicians choose the best version with different combo musical notes possible.
Only when you sing the musical note combos you see the difference. On paper they’re just words, but when singing, you combine the note names to make the versions sound different and it also depends on each song.
As you see, with The Jelong Musical Note Combo, we can create countless versions of one song!
And only with my The Jelong Musical Note Combo, it’s easy to do that!
Music before people never thought that they could sing so many different versions of a song.
In the next parts, I will show you its meanings to have so many different versions of music when using The Jelong Musical Note Combo to create.
One of them is: It can create the most exciting game that music has ever seen before:
"Je Note " Game
Keep on reading!
QUICKLY SELECT PARTS TO READ ABOUT JELONG MUSICAL NOTE COMBO
| ABOUT | |||
| PART 1A | PART 1B | ||
| PART 2A | PART 2B | PART 2C | PART 2D |
| PART 3A | PART 3B | ||
| PART 4A | PART 4B | PART 4C | PART 4D |
| Q&A |
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JeLong
Author of "God's Je Note"
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JeLong
Author of "God's Je Note"
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JeLong
Author of "God's Je Note"
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(Calculations in the article were rounded according to the author for ease of viewing)
