The Music of Physics: Frequencies and Notes from Hydrogen to Earth's Cycles

In summary: the planets are associated with different notes because they emit different tones. The tone of a planet is determined by the distance from the sun. The further away from the sun a planet is, the lower the tone it emits. So, for example, Earth is in the middle and emits a B note. The moon is farther away and emits a G note. Mercury is even farther away and emits an F note. Venus is the closest to the sun and emits a C note. Sun is the farthest away and emits a A note. Mars is in between and emits a G# note. Jupiter is still farther away and emits a B note. Saturn is the furthest away from the sun and emits a C# note.
  • #1
zoobyshoe
6,510
1,290
Ivan,

I happened to find this page which shows how the frequencies of various common phenomena correspond to notes in the musical scale:


"60 Hz power supply (US) is halfway in between Bb and B

50 Hz power supply (Europe) is a G#

International Distress Radio frequency is 500 KHz or a B

Hydrogen vibrates at 1,420 MHz which is an F

Magnetic resonance of Cesium's particle stream @ 9193 MHz is a C# (atomic clock)

DNA vibrates at a G

The Big Bang was an F#

Schumann resonance is a B (electromagnetic hum of the ionosphere)

Daily Earth cycle is a G

The yearly Earth cycle is an out of tune C# but is exactly Sa or Sadja in Indian music which has been 136 Hz for thousands of years.

The moon cycle is a G#, not a prominent note in Western music but the moon cycle vibration corresponding to 421Hz relates to the fact that in their day these composers tuned their A to these pitches:

Mozart A = 421.6 Hz
Handel A = 422.5 Hz
Bach A = 415.5 Hz
Berlin 1750's A = 422 Hz
Paris 1810 A = 423 Hz

Frequencies of piano's range = 27.5 Hz to 4,224 Hz

Wavelengths of piano range = 12.5 m to .081 m (8.1 cm)

Frequencies of extreme range of hearing = 15 Hz to 20,000 Hz

Wavelengths of extreme range of hearing = 22 m to .017 m (1.7 cm)

C zero is the lowest standard note four octaves below the flute's low C. It has a wavelength of 68 feet and a frequency of 16 Hz.

Henri Bouasse demonstrated the existence of undertones in wind instruments in 1929. For more see Martin Vogel, The Theory of Sound Relationships.
Data & Equivalents
 
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  • #2
That's from this site:

McKenna Flutes: Correspondencies, Data & Equivalents
Address:http://www.mckennaflutes.com/noi_cde.htm

There is another list there of the speed of sound in various things, which I found interesting.

What stood out from the list is the lowest note on the piano: 27.5 hz. I didn't realize they went that low. Almost into infrasound. (Interestingly, though, he gives the very bottom edge of human hearing a value of 15 hz.)

I assume this must be the largest sort of grand piano. I do know that the low notes on any piano are achieved by "cheating". There is a point at which they switch from solid wire to wire whose diameter has been artificially increased by wrapping it with more wire.

This increases the diameter of the string without changing it's flexibility by an important amount. The end result is that they can get away with 1/4 length strings for these lowest notes and produce pianos of practical length.
 
  • #3
Very interesting!

On a related note:

Music of the Spheres:
Astronomical Connections

As we look back in time, music theory started in the sixth century BC in Greece with Pythagoras. His followers carried on his knowledge and tradition, although little was written down. The Pythagoreans believed that all matter emanated musical tones, however they were at a level where we couldn’t hear them. Pythagorean followers constructed an Earthly model based upon musical tones. Pythagoras segued his musical tones model with his theory, "all in numbers”. The Pythagorean philosophy was based upon numbers and music. Pythagoras is credited with the creation of the musical scale. The musical scales credited to Pythagoras were different for each Greek writer. Pliny, a Greek writer who died in a volcanic eruption, describes the musical planetary intervals as follows:

Earth - Moon a tone
Moon - Mercury a semi tone
Mercury - Venus a semi tone
Venus - Sun a minor third
Sun - Mars a tone
Mars - Jupiter a semi tone
Jupiter - Saturn a semi tone
Saturn - the fixed stars a minor third

His concept is that the Moon is the closest body and should correspond to the shortest string and Saturn is represented by the longest string of the lyre. Some looked for the harmony of the universe blindly in the planets while others looked to the stars.

In the Music of the Spheres, a book by Guy Murche, the author explores harmonies of physics and early Greek thought. Most of his ideas date back to relationships and connections of early science. Murche describes briefly the mathematics of simple musical instruments. [continued]

http://www.rca-omsi.org/musicspheres.htm
 
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  • #4
That's interesting. I had heard the phrase "Music of the Spheres" a million times without ever knowing where it came from or what it meant.
 
  • #5
I hope you don't mind the title; will change if you want. I thought this was too interesting to let pass as an afterthought in the other thread.
 
  • #6
If I had perfect pitch, I could tell you what note my car's dashboard speaker makes when I open the door with the key still in the ignition. :devil:
 
  • #7
"relativity" in music

zoobyshoe said:
Ivan,

I happened to find this page which shows how the frequencies of various common phenomena correspond to notes in the musical scale:


"60 Hz power supply (US) is halfway in between Bb and B

50 Hz power supply (Europe) is a G#

International Distress Radio frequency is 500 KHz or a B

Hydrogen vibrates at 1,420 MHz which is an F

Magnetic resonance of Cesium's particle stream @ 9193 MHz is a C# (atomic clock)

DNA vibrates at a G

The Big Bang was an F#

Schumann resonance is a B (electromagnetic hum of the ionosphere)

Daily Earth cycle is a G

The yearly Earth cycle is an out of tune C# but is exactly Sa or Sadja in Indian music which has been 136 Hz for thousands of years.

The moon cycle is a G#, not a prominent note in Western music but the moon cycle vibration corresponding to 421Hz relates to the fact that in their day these composers tuned their A to these pitches:

Mozart A = 421.6 Hz
Handel A = 422.5 Hz
Bach A = 415.5 Hz
Berlin 1750's A = 422 Hz
Paris 1810 A = 423 Hz

Frequencies of piano's range = 27.5 Hz to 4,224 Hz

Wavelengths of piano range = 12.5 m to .081 m (8.1 cm)

Frequencies of extreme range of hearing = 15 Hz to 20,000 Hz

Wavelengths of extreme range of hearing = 22 m to .017 m (1.7 cm)

C zero is the lowest standard note four octaves below the flute's low C. It has a wavelength of 68 feet and a frequency of 16 Hz.

Henri Bouasse demonstrated the existence of undertones in wind instruments in 1929. For more see Martin Vogel, The Theory of Sound Relationships.
Data & Equivalents
and all these notes are ofcourse from a 12 tone musical scale but in other tonal (i.e microtonal) system they will differ.
which actually says "realtive" is an idea also used in music.

ah, btw i saw also tuning notes with the use of the constant pi, search for charles lucy in google or wikipedia.
 
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  • #8
I included the whole list just because it was interesting. The two items on it that were pertinent to the topic were that hitting the lowest note on a grand piano was a convenient way of hearing a note almost in the range of infrasound, and that some people, apparently, judge the very bottom of human hearing to be 15 cps rather than the more commonly cited 20 cps.

I didn't mean to start a discussion of alleged musical relationships between naturally occurring phenomena.
 
  • #9
Screw Beethoven, what about the A on Dave Mustaine's guitar?
 
  • #10
So what you are saying is that all notes are relative? May I quote you on that? :biggrin:

It still makes for an interesting perspective.
 
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  • #11
Ivan Seeking said:
So what you are saying is that all notes are relative? May I quote you on that? :biggrin:

It still makes for an interesting perspective.
i prefer you don't because of copyright reasons, unless you want to pay for the use of this quote.
i think we could arrange you getting a contributer icon for you, something along the lines "lqg's contributer". :rofl: :wink:
 
  • #12
zoobyshoe said:
The Big Bang was an F#

I heard on the radio the other day (BBC, so must be true) :tongue2: that the big bang was silent, but the expansion of the universe started off as a major, but now has become a minor.

I just didn't know the universe was so talented. What's it going to do for an encore?

Anyway, I probably misheard. It was something about the Ramones or something, most likely.
 
  • #13
My best friend when I was a kid, and his brother, used to fart in a sustained manner that rose in pitch, as I recall. I'm sure they hit some of the notes of the scale in the process.
 
  • #14
The Secret Melody

The Secret Melody (And Man Created The Universe), by good ole’ Trinh has some wonderful insights regarding this subject;

http://www.innovationwatch.com/books/bks_0195073703.htm
 
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  • #15
Does any1 know why notes "go together" in a harmony or chords?
Is it to do with the frequency of the notes?

Also, why does a thicker string produce a lower pitch sound?
 
  • #16
the number 42 said:
but the expansion of the universe started off as a major, but now has become a minor.

You know what that means right? :ack: For all the non-music affectionados out there, minor chords are more depressed-sounding than major chords (just take the standard C scale and lower it down two notes [A] while still maintaining the key signature). This technique is used a lot to create dread-type emotions during movies. Listening to 'Row Row Row Your Boat' in major is one example. Turning that song into minor makes it sound like the boat is sinking :suprised:.

Transitions into major keys at the end of a song from a pure minor song seems resolving and peaceful.

But still.. the universe started major and turned minor? Guess it went somber on us.
 
  • #17
the best reason I've heard for why certain sounds are harmonic and certain ones are dissonant is based on ratios. basically the harmonic intervals (octaves, fifths, thirds) are simpler ratios. octaves for example are 1:1. Fifths are 3:2. A tritone by contrast has a ratio of 45:32.

The theory that makes sense to me is that simpler intervals are easier for our brains to process and therefore sound beautiful.
 

1. What is the connection between music and physics?

The connection between music and physics lies in the relationship between sound and frequency. Music is created by vibrations and sound waves, which can be described in terms of frequency and amplitude. These concepts are also fundamental in the study of physics, as they help us understand the behavior of waves and particles.

2. How does hydrogen play a role in the music of physics?

Hydrogen, the simplest and most abundant element in the universe, plays a crucial role in the music of physics. Its atomic structure, specifically the energy levels of its electrons, determines the frequencies of the spectral lines it emits. These frequencies are used as a reference in the standard musical scale, making hydrogen a key component in the connection between music and physics.

3. What is the relationship between notes and frequencies in the music of physics?

In music, each note corresponds to a specific frequency, measured in hertz (Hz). In physics, frequency is also measured in Hz and is defined as the number of cycles or vibrations per second. Therefore, notes and frequencies are directly related, and the notes we hear in music are determined by the frequencies of the sound waves produced by various instruments.

4. How do Earth's cycles relate to the music of physics?

Earth's cycles, such as the rotation of the planet and the changing of seasons, can be described in terms of frequency. For example, the Earth completes one rotation on its axis in 24 hours, which has a frequency of 1/24 Hz. These cycles also affect the planet's electromagnetic fields, which can be detected as low-frequency vibrations that can be translated into audible sounds, creating a unique "song" for our planet.

5. What is the significance of studying the music of physics?

Studying the music of physics not only helps us understand the fundamental principles of sound and frequency, but it also allows us to apply these concepts to various fields such as music production, acoustics, and even medicine. By understanding the relationship between music and physics, we can also gain a deeper appreciation for the beauty and complexity of the natural world around us.

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