In ancient China, one of the various schemes relating
such matters as seasons of the year, body parts, facial features, and planets,
contained the following:
| Taste | Color | Tone | Number | Planet |
| sour | green and blue | jué | 3 | Jupiter |
| bitter | red | zhiv | 5 | Mars |
| sweet | yellow | go-ng | 3 | Saturn |
| sharp | white | sha-ng | 2 | Venus |
| salty | black | yú | Mercury |
(based upon Jewanski
1999: 70, which is based upon Wang 1984/1985)
An ancient Persian scheme provides
the following correspondences between musical tones and colors:
| B | rose |
| A | green |
| G | bright blue |
| F | black |
| E | yellow |
| D | violet |
| C | blue-black |
Around the year 550 B.C., the Pythagorans offered mathematical equations for the musical scales, showing that musical notes could be seen as relationships between numbers. A musical scale, for example, could be divided into eight notes, an "octave" scale, which repeats its sequence as the musical notes proceeded higher or lower. To use a basic example, this could be the C-Major scale on the piano, consisting of just the white keys: C-D-E-F-G-A-B-C. This is also the basic "do-re-mi-fa-so-la-ti-do".
Pythagoras
Plato
Around 370 B.C. or so, Plato wrote Timaeus, in which the soul of the world is described as having these same musical ratios. A cosmology was emerging in which the planets' radii (the planets' order actually varied, depending upon the author) were set with a ratio sequence of 1:2:3:4:8:9. Later, ratios would emerge with the following ratio sequence: Moon = 1; Venus = 2; Earth = 3; Mars = 4; Jupiter = 14; Saturn = 25. This sequence approximated the Greek diatonic musical scale's ratios, thus the planets were tied to music, and a concept of "the music of the spheres" was initiated.
Around 350 B.C., Aristotle wrote to maintain that the harmony of colors were like the harmony of sounds. This set the stage for a later equating of specific light and sound frequencies, as Aristotle's works were translated and incorporated into European sciences.
Aristotle
Aristotle, in his On
Sense and the Sensible (350 B.C.), also established
a correspondence between flavors and colors, as follows (see also Riccò
1999: 29; Jewanski
1999: 84):
| Flavor | Color |
| sweet | white |
| fat | yellow |
| tangy | purple-red |
| sour | violet |
| sharp | green |
| salty | blue |
| bitter | black |
Archytas
At about this same time, Archytas of Tarentus (c. 428
- 350 B.C.) introduced the "chromatic" scale to Greece. This was
seen as a compliment to the two main scales: the diatonic (a whole-note
or full-tone scale); and the enharmonic (quarter-tones).
In the latter half of the eleventh century, Rudolph of St Trond "sought to introduce a notational system which represented the modes (tropoi) of plainsong - which he mistakenly identified with the ancient Greek modes - by colours; thus the Dorian was to be written in red, the Phrygian in green, the Lydian in yellow and the Mixolydian in purple. This system, which was designed simply for clarity, found little echo even in the manuscripts of Rudolph's own work" (Gage 1993: 228).
Around 1492, Franchino Gaffurio was re-introducing colorized Greek modal music to Europe, with the following system: Dorian = "crystaline" color; Phrygian = orange; Lydian = red; and Mixolydian = an "undefined mixed color" (which is, admittedly, somewhat vague).
In 1517, a lute manuscript was produced which had note-duration notated via color: an 8th note = red; a 16th note = blue; a 32nd = yellow/green.
In 1550, Girolamo Cardanus (also known as Cardano) developed a system of
corresponding colors with flavors and the planets:
| white | sweet | Venus |
| yellow | harsh/pungent (austerus) | Jupiter |
| red (puniceus) | tart | Moon |
| purple (purpureus) | sour | Mercury |
| green | sharp (acutus) | Sun |
| blue | salty | Mars |
| black | bitter | Saturn |
By 1570, Cardanus had altered his system slightly,
and now added correspondences to tone intervals:
| Venus | sweet | octave |
| Sun | pungent (acris) | major sixth |
| Mercury | sour | minor sixth |
| Jupiter | fatty (pinguis) | fifth |
| Mars | salty | fourth |
| Saturn | astringent | major third |
| Moon | tasteless | minor third |
In 1618, Johannes Kepler's Harmonices mundi ("Harmonies of the World") was published. Here, each planet was not only given an individual basic note but was also actually given a sequence of musical notes based upon its movements -- not enough for a full "melody", really, but at least enough for a "motif".
Kepler
Athanasius Kircher,
around 1646, developed a system of correspondences between musical intervals
and colors, as follows (see Jewanski
1999: 200-205):
| octave | green |
| seventh | blue-violet |
| major sixth | fire red |
| minor sixth | red-violet |
| augmented fifth | dark brown |
| fifth | gold |
| diminished fifth | blue |
| fourth | brown-yellow |
| major third | bright red |
| minor third | gold |
| major wholetone | black |
| minor second | white |
| minor wholetone | grey |
Kircher also developed a set of correspondences between
voice types and colors (based upon Jewanski
1999: 215-216):
| high, soft and broken | white |
| soft and quiet | yellow |
| deep and unclear | fire-red |
| high and tense | scarlet |
| first deep, then high | blue |
| strong and deep | black |
Marin Cureau de la Chambre, in 1650, proposed a scheme
of colored musical intervals based on Aristotle (see Jewanski
1999: 222-226):
| double-octave | black |
| twelfth | purple |
| eleventh | blue |
| octave | green |
| fifth | red |
| fourth | yellow |
| base | white |
In 1704, Sir Isaac Newton's treatise
Optics
was first published, which dealt, among other things, with the parallel
between colors of the spectrum and notes of the musical scale. Newton
mathematically but quite arbitrarily divided the visible light spectrum
into seven colors. He then noted that the mathematical relationships
of these seven colors was similar to those of the musical scale, with the
following concordances:
| red
= tonic
orange = minor third yellow = fourth green = fifth blue = major sixth indigo = seventh violet = eighth (octave) |
Newton![]() |
In 1723, David Gottlob Diez produced a system corresponding
colors, planets, and musical tones (see Jewanski
1999: 144-146):
| black | Saturn | A |
| Bb | ||
| grey | Jupiter | B |
| red | Mars | C |
| C# | ||
| yellow | Sun | D |
| D# | ||
| green | Venus | E |
| various colors | Mercury | F |
| F# | ||
| blue | Moon | G |
| water-blue/white | Earth | G# |
In 1739, Lorenz Christoph Mizler
(1711-1778) developed his sceme for colored musical notes, in response
to Newton:
| B | violet |
| A | indigo |
| G | blue |
| F | green |
| E | yellow |
| D | orange |
| C | red |
Note that this is seven colors, arranged as per the
supposed "spectrum" (see Jewanski
1999: 466-468).
The French Jesuit monk Louis Bertrand Castel, the well-known mathematician and physicist, was a firm advocate of there being direct solid relationships between the seven colors and the seven units of the scale, as per Newton's Optics. Around 1742, Castel proposed the construction of a clavecin oculaire, a light-organ, as a new musical instrument which would simultaneously produce both sound and the "correct" associated color for each note.
Relationships between sounds and colors according
to L.B. Castel:
| B | (dark) violet |
| Bb | agate |
| A | violet |
| Ab | crimson |
| G | red |
| F# | orange |
| F | golden yellow |
| E | yellow |
| Eb | olive green |
| D | green |
| C# | pale green |
| C | blue |
(see Jewanski 1999)
Johann Gottlob Krüger, in
1743, variated Newton's scheme, producing the following variation:
| B | violet |
| A | purple |
| G | sky blue |
| F | green |
| E | sulfer yellow |
| D | golden yellow |
| C | red |
Polycarp Poncelet, in 1755, combined musical tones
with basic taste sensations, in the following scheme:
| B | piquant |
| A | sharp, tangy |
| G | sweet-sour |
| F | bitter |
| E | sweet |
| D | without taste; boring |
| C | sour |
The mathematician Leonhard Euler
(1707-1783) developed the following system of correspondences between colors
and musical notes around 1760:
| B | violet |
| A | blue |
| G | green |
| F | yellow |
| E | orange |
| D | red |
| C | purple |
Note the difference here between Euler's C=purple starting
point and previous C=red starting points of Krüger,
Mizler,
and Newton. It should be noted, however, that
Euler basically rejected the idea of a natural realationship between light
and sound, and dismissed Castel's idea of a clavecin oculaire.
In 1789, Erasmus Darwin
,
the grandfather of naturalist Charles Darwin, stated the following in his
The
Botanic Garden, Part II:
"Now as the pleasure we receive from the sensation of melodious notes [. . .] must arise from our hearing some proportions of sounds after others more easily, distinctly, or agreeably; and as there is a coincidence between the proportions of the primary colours, and the primary sounds, if they may be so called [. . .] the same laws must govern the sensations of both."In this circumstance therefor consists the sisterhood of Music and Painting: and hence they claim a right to borrow metaphors from each other, musicians to speak of the brilliancy of sounds, and the light and shape of a concerto; and Painters of the harmony of colours, and the tone of a picture. Thus it was not quite so absurd, as we imagine, when the blind man asked, if the colour scarlet was like the sound of a trumpet" (Darwin 1789/1991: 129; quoted in Jewanski 1999: 510).
Also in 1789, Louis-François-Henri Lefébure
modified Castel's scheme of colored musical notes, changing it to the following:
| B | violet |
| A | orange |
| G | yellow |
| F | indigo |
| E | red |
| D | green |
| C | blue |
(see Jewanski
1999: 401-403)
In 1862, François Sudre died, leaving behind
him the invention of Solresol,
a "Universal Language" based upon seven musical pitches (do, re, mi, fa,
sol, la, si -- with "middle C" set as "do). Sudre suggested that
one system for encoding Solresol could employ fires or lanterns using the
following sequence:
| si = B | violet |
| la = A | indigo |
| sol = G | blue |
| fa = F | green |
| mi = E | yellow |
| re = D | orange |
| do = C | red |
Note that this is basically identical with Mizler's (1739) system, itself based upon Newton's supposed seven colors of the spectrum.
In 1893, Bainbridge Bishop published regarding his
scheme of correspondences for colored notes, which he deemed as being correct
according to nature as displayed by rainbows (see Bishop
1893):
| B | violet-red |
| Bb | violet |
| A | violet-blue |
| G# | blue |
| G | green-blue |
| F# | green |
| F | yellow-green |
| E | green-gold / yellow |
| D# | yellow-orange |
| D | orange |
| C# | orange-red |
| C | red |
By this time, Bishop had already constructed at least
three color organs, capable of playing both sound and corresponding light
together or separately. Perhaps surprisingly, the three color organs
were each destroyed in separate fires. The first color organ was
exhibited in New York; it was this same organ which was later owned and
displayed by P.T. Barnum at Barnum's house in Bridgeport (and subsequently
ruined when the house burned down). The second was destroyed in a
hotel fire at Lake George; the third, at during a fire at Bishop's own
house.
In 1922, in Russia, Leon Theremin
invented an "illumovox" to accompany his "etherphone" (theremin), which,
"when connected to the etherphone, projected evolving hues of the spectrum
in direct correspondence to pitch changes on the instrument" (Glinsky 2000:
31-32); these correspondences were apparently just straightforward, with
the lowest pitches as dark red, then successively higher pitches moving
through orange, yellow, green, and so on, up to the highest pitches being
almost ultraviolet. Theremin later added gadgets to also add scents
and tactile sensations to the instrument's music (see Galeyev
1992).
Last up-dated: 2.January.2004 HOME