A bit of harpsichord with only the notes and frequencies listed in Zarlino's 16th century book (Gioseffo Zarlino (31 January or 22 March 1517 – 4 February 1590).  It's a just-intonation scale based on A=432 Hz.
G-Major:
G 384 Hz
Ab 409.6
A 432
Bb 460.8
B 486
C 256
C# 273.07
D 288
Eb 307.2
E 324
F 345.6
F# 364.09

harmonicsOfNature.com/Zarlino

Other Earth-music using these same tunings:  https://on.soundcloud.com/HKDDF

zarlino

A track using my latest tuning. B Lydian - 7 3rd Harmonics
F# 364.05 Hz
G 384
Ab 409.6
A 432
Bb 460.8
B 486
C 256
C# 273.1
D 288
Eb 307.2
E 324
F 345.6

harmonicsOfNature.com

Other Earth-music using these same tunings:  https://on.soundcloud.com/HKDDF

walking the camel

This is part of a "suite" of five versions of the same performance, here.  https://soundcloud.com/user-443359703/sets/beethoven-moonlight-sonata?utm_source=clipboard&utm_medium=text&utm_campaign=social_sharing

This is the Equal Temperament version, with A set to 432 Hz.  Listen to all versions to decide which tuning you prefer.

Thanks to Edward Grant for this performance: https://www.classicalarchives.com/midi/composer/2156.html

Beethoven Moonlight - ET 432 Tuning

Binaural beats based on Earth frequencies.  Carrier frequencies are: 

1. 307.2 hz (E-flat)

2. 316.8 hz (the 11th harmonic of B-flat at 28.8 hz) and corresponding to a perimeter square of 31680 miles built around the Earth (which has an average diameter of 7,920 miles)

(The difference between 1 and 2 is 9.6 Hz (an E-flat and sub-octave of 1); also, a peak of the Earth's magnetic field; and an octave of 0.3 hz (which corresponds to a beat every 3.3333 seconds (or once per ancient helek, which is the time it takes the Earth to rotate 1/72nd of a degree.))

3. 309.6 hz, the difference between this and 2 is 7.2 Hz which is one of the magic frequencies i detected as having a strange interference pattern with the fabric of space and time; also, a B-flat; and the 3rd harmonic above 1. (harmonicsofnature.com) 

4. 115.2 hz (an octave of 7.2 Hz), a B-flat

5. 117.9 hz (2.7 hz above 4, yielding a difference-tone of F (the other "interference frequency" I had detected at 5.4 and 10.8 hz).

Altogether, this generates difference-frequencies of:
a) 309.6 - 307.2 = 2.4 Hz = Eb
b) 316.8 - 307.2 = 9.6 Hz = Eb
c) 316.8 - 309.6 hz = 7.2 Hz = Bb
d) 117.9 - 115.2 = 2.7 Hz = F
e) 309.6 - 115.2 =194.4 = G
f) 307.2 - 115.2 = different G

Other Earth-music using these same tunings:  https://on.soundcloud.com/HKDDF

binaural - 2.4 2.7 7.2 Hz: Eb F Bb

The most obvious and reliable measure of time is the Day.  A Day in seconds is 60 seconds x 60 minutes x 24 hours = 86,400 seconds.
1 beat PER day = 1 / 86,400 = 0.000011574074074 Hz.  Octave this up a lot (e.g. x 1,024 a few times to bring it into a recognisable frequency = 388.361481481481 Hz

And we know that Eb is 1-beat every 3.3333 seconds (which the ancient Babylonians called the Helek, which is the time it takes the Earth to rotate 1/72nd of a degree), and is 0.3 vibrations per second (or 0.3 Hz, pronounced "hertz").

And I know that the 3rd harmonic of this Eb (a Bb of 0.9 Hz) and a 3rd harmonic of that (an F of 2.7 Hz) both display a strange phenomenon of not warbling and beating against the fabric of time (see www.harmonicsofnature.com for a video of this).

The ancient Hebrews divided the day into 25,920 Heleks (25,920 x 3.33333 seconds = 86,400 seconds in a day).:
(25,920 years is the cosmic year; 259.2 Hz is the C which is the 3rd harmonic of F above 2.7 x 3 x 32 = 259.2 Hz) )

so, let's explore a harmonic scale based on the notion that the Earth is a great big, musical frequency generator!

Heleks  to hours: 

1 helek = 1 beat every 3.333 seconds = Eb = 307.2 Hz

3 heleks = 1 beat every 10 seconds = 3rd harmonic below Eb = Ab = 0.1 Hz = 409.6 Hz

30 seconds = 3rd harmonic below Ab = C# = 1 minute = 273.066666 Hz

3 minutes = 3rd harmonic below C# = F# = 12 minutes = 364.0888 Hz

12 minutes x 5 (the conscious element) = 60 minutes = 5th harmonic below F# = D
= 291.277 Hz

3 hours = 3rd harmonic below D = G = 6 hours = 12 hours = 24 hours: a day is G
= 388.36148148 Hz

Summary:
* Eb: 307.2 Hz; +9.8 cents (1 beat per helek)
* Ab: 409.6 Hz; +7.85 cents (3 heleks = 1 beat every 10 seconds = 3rd harmonic below Eb = 0.1 hz)
* C#: 273.07 Hz; +5.9 cents (30 seconds = 3rd harmonic below Ab = 1 minute)
* F#: 364.09 Hz; +3.936 cents (3 minutes, or 12 minutes = 3rd harmonic below C#)
* D: 291.271 Hz; +17.690 cents (12 minutes x 5 = 60 minutes = 5th harmonic below F#)
* G: 388.361 Hz; +15.660 cents (3 hours = 3rd harmonic below D = G = 6 hours = 12 hours = 24 hours: a day is G = 388.36148148 hz )
* B: 485.45 Hz; +1.977 cents (is a 5th harmonic of a "Day" of G, above)
* E: 323.63 Hz; 0.00 cents (a 3rd harmonic below that B)

* Bb: 460.8 Hz; +11.77 cents (magic, and a 3rd harmonic above Eb)
* F: 345.6 Hz; +13.725 c (magic, and a 3rd harmonic above Bb)
* C: 259.2 Hz; +15.67 c (a third harmonic above F.  I did try C as 256 Hz = 1 beat per second, but it doesn't sound good, indicating that a second is a modern invention and the helek is the correct unit of time).
* A: 432 Hz; +0.029 cents (5th harmonic of F)

Moonlight - Earth Tuning (A=432Hz)

This harmonic tuning is the same as the one below it in the playlist (https://soundcloud.com/user-443359703/sets/beethoven-moonlight-sonata?utm_source=clipboard&utm_medium=text&utm_campaign=social_sharing) 

...except that A is not 432 Hz (as the 5th harmonic of F), but as 436.906 Hz (as the 3rd harmonic of D).  

D is equivalent to a high octave of an "hour" which is the time it takes the Earth to rotate 15 degrees.  

So this A, at 3 times the frequency of an hour makes it equivalent to 20 minutes = 10 minutes = 5 minutes = 15 degrees/3 = 5 degrees. I think it sounds really natural, and in-tune.

harmonicsOfNature.com

Moonlight - D = 1 hour, A = 20 minutes

Summary:
* Eb: 307.2 Hz; +9.8 cents (1 beat per helek)

* Ab: 409.6 Hz; +7.85 cents (3 heleks = 1 beat every 10 seconds = 3rd harmonic below Eb = 0.1 hz)

* C#: 273.07 Hz; +5.9 cents (30 seconds = 3rd harmonic below Ab = 1 minute)

* F#: 364.09 Hz; +3.936 cents (3 minutes, or 12 minutes = 3rd harmonic below C#)

* D: 288Hz; -1.928 cents 
* G: 384Hz; -3.880 cents
* B: 486 Hz; +3.94 cents
* E: 324Hz; +2.00 cents 

* Bb: 460.8 Hz; +11.77 cents (magic, and a 3rd harmonic above Eb)

* F: 345.6 Hz; +13.725 c (magic, and a 3rd harmonic above Bb)

* C: 259.2 Hz; +15.67 c (a third harmonic above F.  I did try C as 256 Hz = 1 beat per second, but it doesn't sound good, indicating that a second is a modern invention and the helek is the correct unit of time).

* A: 432 Hz; +0.029 cents (5th harmonic of F)

harmonicsOfNature.com

Moonlight - G D A E B As 5th Harms On Top

The original "squaring of the circle" is encoded in the size of the Earth and the Moon:  31,680 miles is both the perimeter of a square encasing the Earth as well as the circumference of a circle drawn from the centre of Earth the through the centre of the Moon if the moon was resting on the surface of the earth.  

This is mathematically true because the dimensions of the Earth and the Moon encapsulate Pi (22/7):  The Earth with an average radius of 3,960 miles, and the Moon with an average radius of 1,080 miles.  When the Moon is rested on the Earth, the distance from the centre of the Earth to the centre of the Moon is 3,960 miles + 1,080 miles = 5,040 miles.

All of these numbers are divisible by 720:
Earth diameter: 7,920 miles / 720 = 11
Moon diameter: 2,160 / 720 = 3
Combined radius: 5,040 / 720 = 7
Common perimeter and circumference: 31,680 / 720 = 44

Therefore, the relative size of the Earth and the Moon can be expressed as ratios of 11 to 7.

This is where Pi fits in: 22/7 is the same proportion harmonically as 11/7 - and this is why the square of the Earth is "circled" in this way by the circle of the Earth and the Moon combined.

Why talk about this for a binaural track?  I have found a strange resonance at three frequencies: 5.4, 7.2 and 10.8 Hz.  These frequencies seem to resonate with the background sound or electromagnetic energy of the Earth, and are fractions of a Day.  See www.harmonicsofnature.com for my findings.  

The fundamental octave of 7.2 Hz is 0.9 Hz (B-flat).  

The 7th harmonic of 0.9 Hz is 0.9 x 7 = 6.3 Hz (A-flat), and an octave of that is 50.4 Hz or 100.8 Hz (compare to 5,040 miles for the combined Earth and Moon diameter).

Also, 5040 miles as combined diameter of earth and moon.  Divide by 3.3333 to convert from helakim to hz = 378 hz (octave).  Assuming it's the 7th harmonic of something, divide 378 hz by 7 = 432hz

The 11th harmonic 0.9 Hz is 9.9 Hz (between E and E-flat) which octaves up to 316.8 Hz (compare to the perimeter of the Earth, and the circumference of the Earth plus the Moon: 31,680 miles).

In this binaural track, I have attempted to incorporate the "11" of the Earth, and the "7" (or 14) of the combined Earth and Moon to emphasise these harmonic frequencies which are generally excluded from our harmonic scales.  Cancer, the disease, shares its name with Cancer, the sign ruled by the Moon - and it occurs to me that the cure for cancer might be the 7th harmonic of this fundamental 0.9 Hz frequency.  Similarly, the 11th harmonic has been used to destroy cancer (https://youtu.be/1w0_kazbb_U), so by combining these two frequencies into a binaural track, I hope to deliver a resonant "pill" that will cure and enliven.

Frequencies included: 
0.9 Hz (a very low, magical B-flat)
0.9 Hz x 11 = 9.9 Hz (the 99 names of god)
0.9 Hz x 12 = 10.8 Hz (a very low, magical F)
By including 0.9 Hz and 10.8 Hz we get a "difference note" of 9.9 Hz (the 11th harmonic - which corresponds to 316.8 Hz)
For good measure, we've included 316.8 hz
Also 345.6 Hz (magic F and the 12th harmonic of 7.2 Hz)
And 28.8 Hz (another B-flat) which creates a difference note: 345.6 - 28.8 = 316.8 Hz).
7th harmonic 50.4 Hz plus 11th harmonic (79.2 Hz, see Earth diameter of 7,920 miles) = 129.6 Hz.  The octave of that is 259.2 Hz.  The length of the cosmic year is 2,592 years).

This track can also be downloaded for free as a WAV file here, for the best experience. Sounds a lot better: https://harmonicsofnature.bandcamp.com/track/binaural-99-names-of-god-11th-harmonic-99-hz?from=fanpub_fnb_trk 

Other Earth-music using these same tunings:  https://on.soundcloud.com/HKDDF

binaural: 99 names of god - 11th harmonic 9.9 Hz

A midi recording of Beethoven's Moonlight Sonata in a natural, harmonic tuning where the "black notes" are all 3rd harmonics of the length of the Day (1 beat every 86,400 seconds, and then doubled a lot to bring it up to an octave we can hear = 388.36148148 vibrations per second, or Hz (hertz).
The scale is transposed by +1, so that the black notes are G, A, B, D, E.  Why do this?  Because we are using a series of five 3rd-harmonics based on the G and there are five black notes on a piano keyboard, so it's a handy way to organise it.
The rest of the notes are derived as 5th harmonics ("major 3rd interval") from these notes, e.g.
D to F-sharp
A to C-sharp
E to A-flat
B to E-flat

This makes these intervals perfectly consonant 5th harmonics (quite rare on a fixed tuning instrument like a piano or guitar).

B-flat, F, and C are then derived in turn from this E-flat note.  See a diagram and further explanation on my blog, here:  https://harmonicsofnature.com/a-day-is-g/

The default A is set to minus 31.8 cents = 432 Hz.  Although this is then adjusted for each note including A, as shown below:

Third harmonics of a Day (G is 1/86,400 seconds):

G: 388.36148148 rec Hz, 15.66 cents
D: 291.27111 rec Hz, 17.6 cents
A: 436.90666 rec Hz, 19.6 cents
E: 327.68 Hz, 21.54 cents
B: 491.52 Hz, 23.5 cents

Harmonics derived as the 5th harmonic of a Day:

F-sharp: 364.0888 rec Hz, 3.936 cents
C-sharp: 273.066 rec Hz, 5.9 cents
A-flat: 409.6 Hz, 7.85 cents
E-flat: 307.2 Hz, 9.8 cents
B-flat: 460.8 Hz, 11.77 cents
F: 345.6 Hz, 13.725 cents
C: 259.2 Hz, 15.67 cents

As mentioned, this is transposed up one, so instead of being in C-sharp as commonly played, it is in D.  This sounds better in terms of the intervals between the notes.  Also, when Beethoven wrote the piece in C-sharp, the tuning "standard" was lower than 440 Hz for A, so it's quite likely that with these lower frequencies and then transposing up, we are playing more in key with what Ludwig originally intended.  Anyway, rest assured that every one of these notes and frequencies is aligned with the electro-harmonic, gravitational vibration of our planet Earth.

Other Earth-music using these same tunings:  https://on.soundcloud.com/HKDDF

moonlight - gaia low notes black

Moonlight Sonata - in Earth tuning, with 11th harmonic of a "magic" B-flat of 7.2 Hz (= 4.95 Hz, or octaved up = 316.8 Hz) as a binaural drone (accomplished via 432 Hz on one side, and 436.95 Hz on the other).  

As it happens, 436.90666 recurring Hz is the frequency for A derived as a 9th harmonic of the Day, and 432 Hz is the frequency for A derived as the 5th harmonic of the "geo-magic" F frequency of 345.6 Hz. 

 In 2016 I discovered three ultra-low frequencies which displayed a strange "non-beating" behaviour against a backround noise of universal vibration.  They were 5.4 Hz (F), 7.2 Hz (B-flat), and 10.8 Hz (F again).  316.8 Hz is the 11th harmonic of that B-flat and is a number John Michell talks about in The Dimensions Of Paradise as being key to the geometry of the Earth. A low sub-octave of 316.8 Hz is 4.95 Hz - which is the binaural frequency you hear here.  That B-flat is also the 3rd harmonic of E-flat at 9.6 Hz which corresponds to a beat every Helek (the Helek was the ancient Babylonian smallest measure of time equal to 3.3333 recurring seconds, and the time it takes the Earth to rotate 1/72nd of a degree.)  A peak in the Earth's electro magnetic field has been measured at 9.6 Hz.  
See my blog for details: https://harmonicsofnature.com/a-day-is-g/

The 11th harmonic is interesting because the diameter of the Earth and the Moon are in an 11 to 7 relationship to each other; also the 11th harmonic has been used to explode cancer cells within a living organism, https://youtu.be/1w0_kazbb_U

Other Earth-music using these same tunings:  https://on.soundcloud.com/HKDDF

binaural moonlight - 11th harmonic

Tablas: Tom Simenauer
Sarangi: Dllshad Khan
Bansuri: Pundit Ronu Majumdar, 
Swaramandala: Craig Pruess
Production and arrangement: Craig Pruess
Magic tones: Phred Shelbourne

The Solfeggio tones (e.g. 528) come from the Bible old-testament(Numbers 7:12-83) matrixed into the Hebrew text as discovered by Dr. Joe Puelo and Dr. Len Horowitz.  The thing is, the ancient Hebrews didn't have seconds, they had Heleks, so 528 is not likely to be vibrations a second, but vibrations per Helek.  A Helek is 3.33333 recurring of today's seconds (and the time it takes the Earth to rotate 1/72nd of a degree).  So, 528 vibrations per Helek = 528 / 3.3333 seconds = 316.8 Hz.  You may recall that 316.8 Hz is the 11th harmonic of the Bb frequency we found to have a strange electro-magnetic interference pattern (harmonicsofnature.com).  31,680 miles is the perimeter length of a square drawn around the Earth, and the circumference of a circle drawn through the centre of the Moon if it was resting on the surface of the Earth.  
So, 528 is a signicant number, but everyone is listening to it wrong.  It translates to 316.8 Hz which is the vibration matrixed into this track.  this is the real "love frequency".

The binaural tones you hear are all based on these 11th harmonics, as explained here: https://on.soundcloud.com/PPaXB
 
In this track, my friend and world-class producer Craig Pruess has taken these frequencies and developed a raga of incomparable power.

https://bandcamp.com/tag/craig-pruess?artist=1565791026 

Check out Craig Pruess filmcomposer on #SoundCloud
https://on.soundcloud.com/fS83E

Other Earth-music using these same tunings:  https://on.soundcloud.com/HKDDF

99 names of god - raga

Bees from this recording - dropped an octave: https://www.youtube.com/watch?v=yT6D7U9T1rY

Starring, in order of appearance:
B-flat (sorry) 230.4 Hz (Bees flap their wings 230 times a second)
A-flat 409.6 Hz
D 288 Hz
C 256 Hz
G 384 Hz
F 345.6 Hz

All these fractions are harmonics of a day.  The whole beautiful space ship and everything on it sings a hymn.
See my website, HarmonicsOfNature.com for more information I have found about the vibrations of nature.

Other Earth-music i have created using these same tunings:  https://on.soundcloud.com/HKDDF

beehive jive

The Sun is in D-minor!  NASA's "sonification" (turning into sound) of the sun, can be found here.  https://on.soundcloud.com/w27k1
As I've documented here, it turns out the Sun is tuned to a D note:
https://harmonicsofnature.com/the-sun-is-d/
In this track, the sun is raised precisely one octave.
Here's the B-flat Major scale used for this.
The Binaural effect is because the Sun sound is only on the left hand speaker - so the piano interacts with it like a panning tremolo.
B-flat 230.4 Hz
B 485.452
C 259.2
C# 273.066
D 288
Eb 307.2
E 323.63
F 345.6
F# 364.09
G 388.36148148
Ab 409.6
A 432


Other Earth-music using these same tunings:  https://on.soundcloud.com/HKDDF

sunrise over armageddon

This is an experiment rather than a piece of music.  NASA has published this "sonification" (making sound) of the Sun (https://soundcloud.com/nasa/sun-sonification).

1. At first, you hear the original sound
2. At 10-seconds I bring it up an octave
3. And then at 14 seconds, a 2nd octave.  
4. Then at 30-seconds, I fade in the sound of a sine wave playing a D frequency of 576 Hz, which is the 5th harmonic of the "magic" B-flat frequency we discovered (HarmonicsOfNature.com).  
There's a slight warble, but it's pretty close - so next we explore whether it's the Sonification that's warbling, or if we are slightly out-of-tune at 576 Hz.  
5. I explore D-sharp at 36-seconds - which sounds too high.  
6. And then at 41-seconds, a D-flat (which sounds too low) - both showing that it's the D which is the closest match.
So, then it's a question of which D.  
7. So, at 50-seconds I change the D from 576 Hz to 582.5444 Hz (which is an octave of the D corresponding to one vibration every 5 minutes).  That seems to make it less in-tune than 576 Hz
8.  So, at 1:01 I try a D which is derived from a G of 388.8 Hz (583.2 Hz)
All this indicates that the "warble" is the Sonification (or the Sun) itself and not our D note of 576 Hz being out of tune.  
9. So then at 1:07 I go back to 576 Hz
10.  At 1:36 I remove the Octaves from the Sonification itself
11. The rest of the track is playing different octaves of D as 576 Hz, like 288, 144 Hz and a few other frequencies from my Bb major scale.
9. Finally, you hear just the original Sun Sonification again

This B-flat major scale is comprised of the following frequencies:
B-flat 230.4 Hz
B 485.452
C 259.2 
C# 273.066
D 288
Eb 307.2
E 323.63
F 345.6 
F# 364.09
G 388.36148148
Ab 409.6
A 432

sun D-note

Humpback whales - with accompaniment.  The notes and frequencies used in the piano and sax are all harmonics of our rotating Earth.  And strangely, they seem to match exactly the sound and pitch of the Humpback's song.  So, it appears that whales too sing in harmonics of our turning Earth.  And in fact, the whole Earth and all in Nature is just singing one song - except for humans who have adopted the arbitrary tuning standard of Equal Temperament based on A as 440 Hz.  For more about this tuning, visit:  https://harmonicsofnature.com/a-day-is-g/

The scale used is E-flat major, and the frequencies and notes in this harmonic scale are:

Bb 230.4 hz (myxolydian root.  This is based on the 7.2 hz frequency i show in my tone generator video at harmonicsofnature.com .  The 528 solfeggio Mi number is also PRECISELY the 11th harmonic of this after you convert it from Heleks to Hz by dividing by 3.333 seconds) -20.043 cents

B 243 Hz (the 5th harmonic of the E) - 27.851 cents

C 256 hz (this is suggested by the solfeggio frequencies when you divide La 852 by 3.33333 seconds to convert from Heleks to Hz) -37.64 cents (https://harmonicsofnature.com/solfeggio/)

C# 273.07 hz -25.88 cents

D 288 hz (5th harmonic of Bb) - 33.72 cents

Eb (major) 307.2 hz (the frequency of the Helek, and an octave of 9.6 hz which apparently is a measured peak in the Earth's electro magnetic field, detected by driving 2 rods into the ground and measuring the EMF somehow - Paul Becker) -22 cents

E 324 Hz (the 3rd harmonic of the A) 

F 345.6 hz (an octave of the frequency i detected in the video of my tone generator. And the Solfeggio Ut 396 is PRECISELY the 11th harmonic of this after you divide 396 by 3.333333 seconds to convert to Hz ) -18.07 hz

F# 364.088 hz (-27.84 cents)

G 384 hz (suggested by the solfeggio frequencies when you divide Fa 639 by 3.33333 seconds to convert from Heleks to Hz.  Also the 5th harmonic of the Eb)

Ab 409.6 Hz (lydian, -23.95 cents.  This is an octave of 0.1 hz, in other words one beat every 10 seconds which they say is the frequency of heart brain connection (eg the heartmath.org) 

A 432 hz (the 5th harmonic of F) -31.77 cents

humpback blowback

A recording underwater from a lake in Gloucestershire, UK.  Enhanced with some marimba.  The scale used is the Earth tuning we've been perfecting - harmonicsofnature.com : 

Bb 230.4 hz (myxolydian root. This is based on the 7.2 hz frequency i show in my tone generator video at harmonicsofnature.com . The 528 solfeggio Mi number is also PRECISELY the 11th harmonic of this after you convert it from Heleks to Hz by dividing by 3.333 seconds) -20.043 cents

B 243 Hz (the 5th harmonic of the E) - 27.851 cents

C 256 hz (this is suggested by the solfeggio frequencies when you divide La 852 by 3.33333 seconds to convert from Heleks to Hz) -37.64 cents (harmonicsofnature.com/solfeggio/)

C# 273.07 hz -25.88 cents

D 288 hz (5th harmonic of Bb) - 33.72 cents

Eb (major) 307.2 hz (the frequency of the Helek, and an octave of 9.6 hz which apparently is a measured peak in the Earth's electro magnetic field, detected by driving 2 rods into the ground and measuring the EMF somehow - Paul Becker) -22 cents

E 324 Hz (the 3rd harmonic of the A)

F 345.6 hz (an octave of the frequency i detected in the video of my tone generator. And the Solfeggio Ut 396 is PRECISELY the 11th harmonic of this after you divide 396 by 3.333333 seconds to convert to Hz ) -18.07 hz

F# 364.088 hz (-27.84 cents)

G 384 hz (suggested by the solfeggio frequencies when you divide Fa 639 by 3.33333 seconds to convert from Heleks to Hz. Also the 5th harmonic of the Eb)

Ab 409.6 Hz (lydian, -23.95 cents. This is an octave of 0.1 hz, in other words one beat every 10 seconds which they say is the frequency of heart brain connection (eg the heartmath.org)

A 432 hz (the 5th harmonic of F) -31.77 cents

lake hydrophone - with marimba - earth tuning

Natural Blues

A bunch of nightingales, engaged in a humous frolick with several musical instruments - tuned to the rotation of the Earth.  For more details about the tuning and the geometry, visit www.harmonicsOfNature.com

nightingale madrigal

Leigh, Ed, Chris, Phred.  Songs in the key of love

Money

far and away

boureé

Cocoa Express

Using my looper and True Temperament guitar to make some harmonic music in E-flat - the frequency of the Earth's magnetic field.  
All the effects on the guitar are analogue, except the looper itself - and of course the recording is digitized.

monkey do

Wurlitzer piano tuned to magic frequencies of Earth F Major.  Guitar (strat) processed with Melodyne to really bring it into tune.
For more info about Earth Tuning, visit www.HarmonicsOfNature.com
F 345.6
F# 364.09
G 388.8
Ab 409.6
A 432
Bb 460.8
B 486
C 259.2
C# 273.07
D 288
Eb 307.2

If you think I'm sexy - melo

Make the best of what you have.
Same as the other version, except all 4 guitar mics have been post-processed with Melodyne to pitch adjust to the exact earth frequencies of F major Earth scale.
Go to www.HarmonicsOfNature.com for more info.

Heroe's Journey - Melo

Wurlitzer piano tuned to magic Earth F Major frequencies, but guitar was out of tune.  In this example., we have not fixed the guitar in post production with Melodyne

Do ya think I'm sexy - not Melo

Playing various tones and singing in Minchinhampton Church.  
www.EarthSchoolOfMusic.com

St Porcelains Church - Minch 

Gravity G

Playing various tones and singing in Minchinhampton Church.
www.EarthSchoolOfMusic.com

E flat to F electro

Playing various tones and singing in Minchinhampton Church
www.EarthSchoolOfMusic.com

Bb electro - Yoo Hoo

Bb electro - Mother I Feel You

A flat electro

Playing and singing harmonics of the earth in Minchinhampton Church

Bones

One of my first piano recordings from 2021 - newly remastered:

F 345.6 Hz
F# 364.09
G 388.8
Ab 409.6
A 432 Hz
Bb 460.8
C 259.2
C# 273.07
D 288
Eb 307.2
E 324
HarmonicsOfNature.com

Love Interlude

One of my first piano recordings from 2021 - remastered:
F 345.6 Hz
F# 364.09
G 388.8
Ab 409.6
A 432 Hz
Bb 460.8
C 259.2
C# 273.07
D 288
Eb 307.2
E 324
HarmonicsOfNature.com

Bird Garden

Harmonic frequencies of the Earth's daily gravitational rotation:
C-Major:
G 384 Hz
Ab 409.6
A 432
Bb 460.8
B 486
C 259.2
C# 273.07
D 288
Eb 307.2
E 324
F 345.6
F# 364.09

A Day Is G

Piano tuned to harmonics of the Earth's magnetic resonance of 9.6 Hz.  

The ancient Babylonians and Hebrews measured time not in seconds but in "heleks" (actually, one helek, many helakim).  each helek is equal to 3.333333 rec of our seconds - which is the time it takes the Earth to rotate 1/72nd of a degree.  

If you were to beat a drum once every helek (once every 3.33333 seconds) and then speed that up by doubling the frequency so you would go up in octaves, that drum beat would change from a rhythm to a tone.  That tone corresponds to 9.6 vibrations per second at low octaves (which corresponds with a peak frequency in the Earth's magnetic resknance) and if you keep octaving up, you get 307.2 Hz which is the E-flat note.

But that E-flat is slightly lower than the E-flat of modern pianos.  The way harmonics works in our physical world is that from a base frequency, there will always be harmonics present that are whole-number multiples of that base frequency. e.g. multiply by 2 and that's the octave, multiply the base frequency by 3 and that's the third harmonic - and all those harmonics are just part of the tone we hear. Instruments have different combinatiins of harmonics, which explains why a saxoohone sounds different to a flute.

What is quite interesting is that when you calculate the A note harmonically from the E-flat frequency, you get A as 432 vibrations per second, instead of the standard 440 vibrations per second.

Every note in my keyboard music is harmonically derived from that E-flat.  I think that by listening to it, you will just feel more in tune with everything. 

It makes sense that if you listen to music that's harmonically in tune to the length of our day, our turning Earth, and the Earth's magnetic field - you will be more in tune, and you'll feel it. 

I hope you'll enjoy the vibes. It's about Nature, and and how we fit with it. 

Go to:  https://harmonicsofnature.com/2021/02/06/black-notes-and-white-notes/ for more info on the frequencies used in this track

Other Earth-music using these same tunings:  https://on.soundcloud.com/HKDDF

waking up - harmonic tuning (just intonation)

ELECTRO-MAGNETIC MUSIC FOR THE NEW AGE

There is a "background field of sound radiation" in the Earth's electromagnetic field - resonant with the spin we call a Day.

 All the sounds in this music are harmonics of this energetic field.

The heartbeat of our Earth is its daily rotation: The Earth's electromagnetic field creates rotation every 86,400 seconds.  27 octaves up, this corresponds to 12.18 Hz - a G note, just below human hearing.

A measured peak in this magnetic resonance is 9.6 Hz, corresponding to one beat every ancient Hebrew Helek, raised 5 octaves.  (The Helek is 3.3333 of today's seconds, and the time for the Earth to rotate one 72nd of a degree)  

Through 3rd and 5th harmonics, this E-flat is a harmonic child of the Day frequency; and the parent of harmonic frequencies for B-flat (7.2 Hz, and F (5.4 and 10.8 Hz) - which was how I was able to discover the background wall of audio energy encompassing the Earth. 

The famous A = 432 Hz is a precise 5th harmonic (major 3rd) of the F frequency I discovered.  

And the Sun seems to resonate at a D frequency of 288 Hz, according to NASA's "sonofication"-  a 5th harmonic of the B-flat frequency I found.

NONE of this links to the tuning standard, of 440 vibrations per second for A, with the octave equally divided into 12 parts instead of being built of harmonic relationships.

Every note on our keyboard music is precisely aligned with these Earth harmonic frequencies.  And the guitars I use have True Temperament frets - which improve their harmonic alignment.  

By listening to music based on this harmonic scale, you will be in-tune with the conscious universe. 

It makes sense that if you listen to music that's harmonically in-tune to our turning Earth, that you will move in-tune with Nature - and you'll feel it as a cymatic imprint on every cell in your body - like our logo (an A-flat 12.8 Hz).

Turn the music up to at least 80 dB with proper speakers, and your blood and cellular tissue are vibrated into alignment with Sonic Geometry.

Harmonics Of Nature

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