Exploring Sound Frequencies and Colors

So if you raise the scale by 40 octaves and convert the long hertz frequencies into nanometers to see their true colors,

some amazing things are happening.

So the note G,

right, for the hertz of that,

so when you hear this,

that's the note G,

okay, 192 hertz.

And so if you go G, so one octave,

two octaves, three octaves, right?

If you go up 40 octaves, it's the color red, okay?

A, 216 hertz.

You go up 40 octaves to nanometers,

so you're measuring things in very, very, very, very, but just picture the wave.

You have a wave, kind of like AM to FM radio, so you have this long wave,

and if you keep splitting it in half,

right, that's how you get, they get much faster and shorter,

and that's how you get octaves, okay?

Doing that 40 times gets you colors,

okay? This is why I've had a hard time bridging this topic, because it's so massive.

It's simple, but it's so massive, because then you get into shapes, all right?

This might explain synesthesia, yeah, yeah.

Well, and when you're looking at the cathedrals, when you're looking at the shapes everywhere, those are notes, same with the stars, all right?

This is when it gets even more wild.

All right, so dividing the rope by the harmonic ratios, one to one, one half, one third, so these are harmonic ratios, all right?

So if you have the rope here,

zero to one, then half,

third, quarter,

fifths, et cetera,

and I'm gonna do a big lesson.

I might not do it with a live stream.

I might do it and then upload it, because it's gonna be very detailed, all right?

I just wanted to do something to introduce these ideas, because it gets into sonic levitation and all this stuff,

and I just got this book, but it's exactly what I've been working on.

All right, so the harmonics with water create shapes.