Plainsound is a sans‑serif type family of 36 fonts desgned with a quiet
discipline for clarity and versatility. It offers six weights (Extra Light [200], Light [300], Regular [400],
Medium [500],
SemiBold [600] &
Bold [700]) in three widths
(Regular [100%],
SemiCondensed [90%] &
Condensed [80%]),
each with an italic counterpart at an 8° slant.
Integrating many OpenType features as well as Helmholtz-Ellis Just
Intonation (HEJI) accidentals, Plainsound is ideal for use in articles,
instruction pages and musical scores focused on microtonal music.
HARMONY
dźwięczność
Die Lehre von den Tonempfindungen als physiologische Grundlage für
die Theorie der Musik, 1863
Alternate “a”
a →
a
Contextual substitutions
47/48 →
47/48
81:80 →
81:80
5*7!=32 →
5*7!=32
+-0 →
+-0
-21.5 →
-21.5
Semantic HEJI Notation
*so5F →
*so5F
*o11*fu25G →
*o11*fu25G
A tone, in music, is not a hermit
It would seem axiomatic that any music, whether it is that of a
well-known writer of symphonies or that of an anonymous folk singer,
reveals the philosophic attitude of its creator.
Der Schluß in einem Durakkord erscheint um so genügender, je mehr in der
Lage der Töne des Akkordes die Anordnung der Partialtöne eines Klanges
nachgeahmt ist.
Tuning-forks are comparatively simple in quality of tone but always
possess an audible second partial or Octave, and sometimes higher
partials still, capable of being so reinforced by resonance jars
properly tuned to them, that beats can be separately obtained from them
and counted. This, as we have seen, is a matter of great importance in
the construction of a tuning-fork tonometer. When the tone is very
compound, as in the case of bass reeds, … beats can be obtained and
counted from the 20th to the 30th and even the 40th partial, without any
reinforcement by a resonance jar.
Quoique nous ayons dit que les dissonances Harmoniques ne pouvoient être
formées que des Consonances prmieres, nous en avons cependant formé de
la Quarte & de Sixtes ; mais la onziéme que nous donne les Sixtes
n’a pas aussi le privilege des autres, qui est de nous fournir un nouvel
intervale par son renversement, & d’ailleurs elle peut être prise pour
une Quarte double : Pour ce qui est de la Septiéme que nous donnent
les quarrez de la Quarte, elle pouvoit être retranchée, puisqu’elle est
la même que celle que nous donne l’addition d’une Tierce mineure à la
Quinte ; mais nous avons jugé à propos de la mettre au rang des
autres, pour faire remarquer les deux differentes raisons de cette même
Septiéme ; car ce qui arrive à cette Septiéme peut arriver à tous les
intervales, excepte à l’Octave & à la Septiéme superfluë, ce qui
provient de la difference du Ton majeur au mineur, qui sont dispersez
dans le systême diatonique, cette difference étant d’un comma dont la
raison est de 80 à 81.
It was in 1916, at a Summer School in Carbis Bay, Cornwall, that I first
made the acquaintance of Kathleen Schlesinger – Fellow of the Institute
of Archaeology in the University of Liverpool, and author of several
important books, more than 125 articles on Musical Instruments in the
Encyclopaedia Britannica – and of her latest and most important work,
“The Greek Aulos,” published in 1939. Kathleen Schlesinger was due to
give a series of lectures on the “Ancient Modes of Greece,” and I felt
that here at last I might find an answer to what had been puzzling me
for years. Now we all know that any musical sound gives forth a series
of harmonics or overtones, which do not correspond with the tones of our
modern keyboard. I used to listen in Paris to an aeroplane which flew
over my studio about noon each day, and which produced the most
beautiful harmonics from a deep fundamental tone of F. This is what is
called the Harmonic Series, which we all learn about, but then put away
in a pigeon hole in our brain, perhaps never to be called forth again,
as we have no further use for it. Nevertheless, this Harmonic Series is
the only musical law which is given us by Nature herself, and it rises
first of all at the distance of an octave from the fundamental tone,
then on to a perfect fifth, a fourth, a third etc., until we get such
tiny intervals, called microtones, that the ear can no longer
distinguish them. Now why do we not use some of these wonderful tones in
musical composition? This was my query, for we know that when a trumpet
or horn, for instance, is blown naturally, a part of this Harmonic
Series is always to be heard. It was with delight, therefore, that I
heard from Kathleen Schlesinger’s lectures that the Ancient Greeks did
make use of these lovely tones, which she played to us on a Kithara,
specially designed by her from a picture on a vase of this ancient Greek
instrument.
Language Support
Afrikaans · Albanian · Asu · Basque · Bemba · Bena · Bosnian · Catalan ·
Cebuano · Chiga · Colognian · Cornish · Corsican · Croatian · Czech ·
Danish · Dutch · English · Estonian · Faroese · Filipino · Finnish ·
French · Friulian · Galician · German · Gusii · Haitian Creole ·
Hungarian · Icelandic · Ido · Indonesian · Interlingua · Irish ·
Iskonawa · Italian · Javanese · Jju · Kabuverdianu · Kalaallisut ·
Kalenjin · Kinyarwanda · Latvian · Lithuanian · Lojban · Lower Sorbian ·
Luo · Luxembourgish · Luyia · Machame · Makhuwa-Meetto · Makonde ·
Malagasy · Malay · Maltese · Manx · Morisyen · North Ndebele · Northern
Sotho · Norwegian Bokmål · Norwegian Nynorsk · Nyanja · Nyankole ·
Occitan · Oromo · Polish · Portuguese · Romanian · Romansh · Rombo ·
Rundi · Rwa · Samburu · Sango · Sangu · Sardinian · Scottish Gaelic ·
Sena · Serbian · Shambala · Shipibo-Konibo · Shona · Slovak · Slovenian
· Soga · Somali · South Ndebele · Southern Sotho · Spanish · Sundanese ·
Swahili · Swati · Swedish · Swiss German · Taita · Taroko · Teso ·
Tsonga · Tswana · Turkish · Turkmen · Upper Sorbian · Vunjo · Walloon ·
Welsh · Wolastoqey · Xhosa · Zulu
Text selections taken from Harry Partch,
Hermann von Helmholtz, Alexander J. Ellis,
Jean-Philippe Rameau and Elsie Hamilton.