Contemporary Microtonal Music and Its Relationship to Past Practice

Total Page:16

File Type:pdf, Size:1020Kb

Contemporary Microtonal Music and Its Relationship to Past Practice Contents p. 3 Introduction p. 4 Ancient (pre-500 CE) and Early microtonal practices, systems, stylistics: Medieval (500-1400), Renaissance (1400-1600), Baroque (1600-1760), Ingram, Dumbril, Plato, Pythagoras, Heptagrams, Babylonia, Assyria, and Greco-Arab Texts p 7 Ancient practices and oral traditions p. 10 Al-Farabi, 17TET system, kitab al-Adwa, al-Andalas and barzok p. 14 Common microtonal practices, systems, stylistics (1600-1900): Baroque (1600-1760), Classical (1730-1820), Romantic (1815-1910) Bach, equal temperament, Glarean p. 17 Jamaica and Africa, Koromanti and Angola, Ethiopian bowl lyre (krar), Quadrille music in Carriacou p. 18 Post-romantic and Pre-modernism, experimental, Carrillo, Ives, Rimsky-Korsakov, Russolo, Experimentalism, polytonality, tone clusters, aleatorics, quarter-tones, polyrhythmic p. 19 Contemporary & modern microtonal practices, systems, stylistics: Modern (1890-1930), 20 th century (1901-2000), Contemporary (1975-present), Modernism, Dadaism, serialism, microtonality, Verèse, Webern, Wyschnegradsky, Hába, Carillo, Villa-Lobos, Ives, Partch, Cowell p. 22 Yasser, infra-diatonicism, supra-diatonicism, evolving tonality p. 31 Darmstadt, neotonality, dodecophony, Stockhausen, Boulez p. 30 22TET, A Just 12-tone scale built on powers of 3 and 5, diminished 7th blue note, 1960s Rio de Janiero Jazz, Bossa Nova, US jazz, flattened 5th and hexatonics in the Blues, New Orleans resurgence, Copacabana p. 34 Pitch and cognitive acculturation, development of musical thought and thought in sound, schematic and veridical expectancy, mistuning perception p. 37 Just, Bohlen-Pierce scale, Wusta-Zalzal, Masonic ratios, 22 tone system of India, Ragas, Messiaen, Babbitt, Cage, Young, French Spectralists, 53TET, 19TET, Bagpipe tuning p. 48 Midi, scale perception, semiotics, notation, re-creation, Turkish, Eskimo, Indonesian Slendro in 5TET (Salendro), Thai 7TET p. 53 Xibeifeng, Xenakis stochastic emulator, fretboards and the 12th root of 2, world Fusion, evolving timbral domain, microtonality and after the fact of performance, societal technological status, cultural and logical outset, and aesthetical artistic nuance p. 56 Conclusion, truth in music, modality of believing, dynamic tonality, Third-stream music, sound painting, new directions p. 58 Glossary, p. 62 References 2 Microtonal music and its relationship to historical practice by Geoff Geer Introduction Intonation systems make up a large part of musical performance, often floating beneath the compositional surface, below the timbres, stylistics, speed and dynamics. It is conscious organised order of performance and composition that determines what we deem as music. A clever melody or evocative harmonic line may be altered by taking it out of the underlying context of intonation systems. Today these systems can be extended through use of an understanding of previous centuries’ performance stylistics in tonality and microtonality, and cultural and contextual ideology and application. In the paper we will trace past tonal systems and practices and musical ways of thinking tonally and microtonally to determine whether any patterns emerge. Are 12TET,1 24TET or Just intonation (small ratios) the best choices for today’s musicians? We will look at some of the leading historical musical thinkers and contrast their ideas with modern microtonal thought and practice, as well as the cutting edge research on tonality, technology and compositional practice for the 21st century. Are there logical patterns emerging in human musical thought and practices with regard to some examples of definite links to past and present practices? Musical practices and their tonal systems and theories build the sound track to transnational-migrations of peoples, politics, ideologies, capital and mass media images, acting as boundary-markers even as they cross boundaries, transforming and reinterpreting them—reconfiguring cultural imagination by expression of desires and memories. (Shannon, 2007) Microtonal music, as music that is not 12 tone equal temperament, has occurred worldwide, in the Americas, in Europe, in Asia, Africa, the Middle East, and Australia.2 Bach wrote pieces (as 1 12 Tone Equal Temperament, 12 equal divisions of the octave. 2 Examples include Byzantine liturgical music, Scottish bagpipe, Iranian chamber music, Indonesian Gamelan, Za’atar Jewish music, Bakshish ensemble, and African xylophone. Tonal systems today include equal tunings 5TET (Indonesian slendro), 6TET (Tone Equal Temperament), 7TET (Thai traditional), 12-Equal or 12TET (Western c.1800-present), 15TET, 16TET, 17TET(Arab), 18TET (Wyschnegradsky), 19TET (Guillaume Costeley), 22TET, 24-Equal or 24TET (quarter-tone), 26TET, 31TET (Huygens, Fokker), 34TET, 36TET (Wyschnegradsky),, 41TET, 3 harmonically as possible) using (according to Forkel, his biographer) thirds tuned slightly sharp, a prerequisite in transpositional functioning. Just intonation was generally used before this in various systems worked out through ratios, and is defined as small interval ratios. Bach was limited in composing by meantone temperaments, and today we can hear some of what he was unhappy with using special software that enables closer approximations, highly accurately, in Just intonation. Werckmeister, a Baroque era composer notable for his invertible counterpoint, did away with the unnecessary applicability of enharmonic keyboards of the time, which had more than 12 notes, of which many were euphonious. While Pythagoras may have developed whole number ratio tunings, the Harmonists had perhaps thousands of ratio tunings which were lost after the fall of the Roman empire, with some going to the Arab world for development. After this, during the early middle ages, consonance was based on a 1/1 unison, 2/1 octave, 3/2 perfect 5th, 4/3 perfect 4th, with 3rds and 6ths being dissonant. In 1300 the English monk Walter Odington came up with: 5/2 minor 6th, 5/3 major 6th, 5/4 major 3rd, 6/5 minor 3rd, though later it was realised that it had already been discovered. (Denton, 1996) These various ratios used throughout history differ markedly from various equal-tone and meantone temperaments that came later on, including 24-TET (quarter-tone equal temperament). In the 1500s Gioseffo Zarlino thought that ratios 1 through 6 were consonant, leading to use of major and minor triads during the renaissance, which developed chordal and harmonic music based on ratios and Just intonation, yet there was also a growing body of work for fretted and keyboard instruments. Before this, music was predominantly vocal, and instrumental music then took off in the classical period. In the 20th century Partch envisioned instruments that could modulate and retain Just intonation. 24-TET instruments are very complex, and notational systems vary. During the Baroque period meantone temperament was used: 4ths and 5ths are about 2 cents off, 3rds and 6ths are slightly out, 8 scales are near perfect and 4 are very mis-tuned. With more complex music and modulations came the need for equal-temperament around 1750. In the middle-ages A 440 varied from 370 to 567 Hz and people had their own tuning forks. The church pitch was often a whole step higher than the choir pitch, and a compromise chamber pitch resulted from this at around 420 Hz. Alexander J. Ellis created charts of the pitch of instruments which can tell 43TET, 47-edo (equal division of octave), 50TET, 53TET (Turkish), 72TET. Linear tunings, that temper non-octave notes via a stack of perfect fifths, include Syntonic (generators P5 and 8ve), Meantone (quarter-comma, septimal), Schismatic (Helmholtz), Miracle (a regular temperament), Magic (generator 5/4 narrows or widens). Irregular temperaments include Well temperament/Temperament ordinaire (Kirnberger III, Werckmeister, Young, Neidhardt, Vallotti, and Young). Other systems include Just intonation, Pythagorean, Partch’s 43-tone, Ptolemy's intense diatonic scale, tonality diamonds, numerary nexus, tonality flux, otonality, hexany, scale of harmonics and non-equal temperament tunings. 4 us what we are hearing. (Denton, 1996) For the Russian ancient liturgical styles Joseph Yasser, whose major work was A Theory of Evolving Tonality, talks about the byways of tonal evolution and pleads for tonal restoration. Yasser asserts that pentatonic [infra-diatonic] theory precedes more advanced temperaments, and that quartal harmony, rather than tertian [3rds], is the proper harmony for the infra-diatonic. This was followed up by his attempt to demonstrate the pentatonic character of Gregorian chant. Yasser’s letter to Schoenberg criticised his chromatic 12-tone acoustic interpretation. Schoenberg tabulates the harmonic series to the 13th partial. For Schoenberg these six first partials are founded on the root, fourth and fifth of the harmonic series, and constitute the diatonic scale, while adding the remaining seven partials forms a complete chromatic scale. Yasser asserted that the first few notes may sync well enough, but as the harmonic series evolves (phi ratio) there is greater error between the three ascending series’ pitches microtonally, and he maintained that Schoenberg did not take the trouble to check his flawed work. For example there is a 38 centitone difference between the Eb at the 7th and 13th partials, and the C# and Db at partials 11 and 13 are off by almost a semitone, or 43 centitones. (Yasser, Schoenberg, 1953) A main problematic is how the instruments were built and their relation to written notation. With the old folk flutes for example, and their
Recommended publications
  • The 17-Tone Puzzle — and the Neo-Medieval Key That Unlocks It
    The 17-tone Puzzle — And the Neo-medieval Key That Unlocks It by George Secor A Grave Misunderstanding The 17 division of the octave has to be one of the most misunderstood alternative tuning systems available to the microtonal experimenter. In comparison with divisions such as 19, 22, and 31, it has two major advantages: not only are its fifths better in tune, but it is also more manageable, considering its very reasonable number of tones per octave. A third advantage becomes apparent immediately upon hearing diatonic melodies played in it, one note at a time: 17 is wonderful for melody, outshining both the twelve-tone equal temperament (12-ET) and the Pythagorean tuning in this respect. The most serious problem becomes apparent when we discover that diatonic harmony in this system sounds highly dissonant, considerably more so than is the case with either 12-ET or the Pythagorean tuning, on which we were hoping to improve. Without any further thought, most experimenters thus consign the 17-tone system to the discard pile, confident in the knowledge that there are, after all, much better alternatives available. My own thinking about 17 started in exactly this way. In 1976, having been a microtonal experimenter for thirteen years, I went on record, dismissing 17-ET in only a couple of sentences: The 17-tone equal temperament is of questionable harmonic utility. If you try it, I doubt you’ll stay with it for long.1 Since that time I have become aware of some things which have caused me to change my opinion completely.
    [Show full text]
  • Kūnqǔ in Practice: a Case Study
    KŪNQǓ IN PRACTICE: A CASE STUDY A DISSERTATION SUBMITTED TO THE GRADUATE DIVISION OF THE UNIVERSITY OF HAWAI‘I AT MĀNOA IN PARTIAL FULFILLMENT OF THE REQUIREMENTS FOR THE DEGREE OF DOCTOR OF PHILOSOPHY IN THEATRE OCTOBER 2019 By Ju-Hua Wei Dissertation Committee: Elizabeth A. Wichmann-Walczak, Chairperson Lurana Donnels O’Malley Kirstin A. Pauka Cathryn H. Clayton Shana J. Brown Keywords: kunqu, kunju, opera, performance, text, music, creation, practice, Wei Liangfu © 2019, Ju-Hua Wei ii ACKNOWLEDGEMENTS I wish to express my gratitude to the individuals who helped me in completion of my dissertation and on my journey of exploring the world of theatre and music: Shén Fúqìng 沈福庆 (1933-2013), for being a thoughtful teacher and a father figure. He taught me the spirit of jīngjù and demonstrated the ultimate fine art of jīngjù music and singing. He was an inspiration to all of us who learned from him. And to his spouse, Zhāng Qìnglán 张庆兰, for her motherly love during my jīngjù research in Nánjīng 南京. Sūn Jiàn’ān 孙建安, for being a great mentor to me, bringing me along on all occasions, introducing me to the production team which initiated the project for my dissertation, attending the kūnqǔ performances in which he was involved, meeting his kūnqǔ expert friends, listening to his music lessons, and more; anything which he thought might benefit my understanding of all aspects of kūnqǔ. I am grateful for all his support and his profound knowledge of kūnqǔ music composition. Wichmann-Walczak, Elizabeth, for her years of endeavor producing jīngjù productions in the US.
    [Show full text]
  • Electrophonic Musical Instruments
    G10H CPC COOPERATIVE PATENT CLASSIFICATION G PHYSICS (NOTES omitted) INSTRUMENTS G10 MUSICAL INSTRUMENTS; ACOUSTICS (NOTES omitted) G10H ELECTROPHONIC MUSICAL INSTRUMENTS (electronic circuits in general H03) NOTE This subclass covers musical instruments in which individual notes are constituted as electric oscillations under the control of a performer and the oscillations are converted to sound-vibrations by a loud-speaker or equivalent instrument. WARNING In this subclass non-limiting references (in the sense of paragraph 39 of the Guide to the IPC) may still be displayed in the scheme. 1/00 Details of electrophonic musical instruments 1/053 . during execution only {(voice controlled (keyboards applicable also to other musical instruments G10H 5/005)} instruments G10B, G10C; arrangements for producing 1/0535 . {by switches incorporating a mechanical a reverberation or echo sound G10K 15/08) vibrator, the envelope of the mechanical 1/0008 . {Associated control or indicating means (teaching vibration being used as modulating signal} of music per se G09B 15/00)} 1/055 . by switches with variable impedance 1/0016 . {Means for indicating which keys, frets or strings elements are to be actuated, e.g. using lights or leds} 1/0551 . {using variable capacitors} 1/0025 . {Automatic or semi-automatic music 1/0553 . {using optical or light-responsive means} composition, e.g. producing random music, 1/0555 . {using magnetic or electromagnetic applying rules from music theory or modifying a means} musical piece (automatically producing a series of 1/0556 . {using piezo-electric means} tones G10H 1/26)} 1/0558 . {using variable resistors} 1/0033 . {Recording/reproducing or transmission of 1/057 . by envelope-forming circuits music for electrophonic musical instruments (of 1/0575 .
    [Show full text]
  • Download the Just Intonation Primer
    THE JUST INTONATION PPRIRIMMEERR An introduction to the theory and practice of Just Intonation by David B. Doty Uncommon Practice — a CD of original music in Just Intonation by David B. Doty This CD contains seven compositions in Just Intonation in diverse styles — ranging from short “fractured pop tunes” to extended orchestral movements — realized by means of MIDI technology. My principal objectives in creating this music were twofold: to explore some of the novel possibilities offered by Just Intonation and to make emotionally and intellectually satisfying music. I believe I have achieved both of these goals to a significant degree. ——David B. Doty The selections on this CD pro­­cess—about synthesis, decisions. This is definitely detected in certain struc- were composed between sampling, and MIDI, about not experimental music, in tures and styles of elabora- approximately 1984 and Just Intonation, and about the Cageian sense—I am tion. More prominent are 1995 and recorded in 1998. what compositional styles more interested in result styles of polyphony from the All of them use some form and techniques are suited (aesthetic response) than Western European Middle of Just Intonation. This to various just tunings. process. Ages and Renaissance, method of tuning is com- Taken collectively, there It is tonal music (with a garage rock from the 1960s, mendable for its inherent is no conventional name lowercase t), music in which Balkan instrumental dance beauty, its variety, and its for the music that resulted hierarchic relations of tones music, the ancient Japanese long history (it is as old from this process, other are important and in which court music gagaku, Greek as civilization).
    [Show full text]
  • Serial Music and Other New Trends in Western Art Music of the 20Th Century
    Serial Music and other new trends in Western Art Music of the 20th century In the 20th Century composers of Western Art Music experimented in the same way that artists did. The result was that things like melody, pitch, rhythm and time were used very differently to make up music. Whole tone music, atonal music, bitonal music, microtonal music, serial music and minimalist music were some of the different types of new music that were a result of this experimentation. Minimalist music is discussed on a separate page. Atonal music and Bitonal music Atonal music is music where the composer has experimented with pitch and melody to the point where there is no home note in the music. Bitonal music is when the composer uses 2 different key signatures (ie 2 different home notes), in two different parts, at the same time. Whole tone music Whole tone music is based on the whole tone scale. This is a scale made up of whole tones only, eg. C D E F# G# A# C. Melodies built on the whole tone scale sound hazy or misty. The chords (harmonies) built on the whole tone scale are also unconventional and colourful (different) sounding. A composer who used the whole tone scale quite a lot was Debussy. He is also known for being influenced by Indonesian Gamelan music (see the page on Minimalism for an explanation of Gamelan). Debussy’s use of pedal points (like a drone – the same note is held or continually repeated while other parts change) and ostinato give his music the ‘cyclical’ feeling created by repetition in Gamelan music.
    [Show full text]
  • 21-Asis Aktualios Muzikos Festivalis GAIDA 21Th Contemporary Music Festival
    GAIDA 21-asis aktualios muzikos festivalis GAIDA 21th Contemporary Music festival 2011 m. spalio 21–29 d., Vilnius 21–29 October, 2011, Vilnius Festivalio viešbutis Globėjai: 21-asis tarptautinis šiuolaikinės muzikos festivalis GAIDA 21th International Contemporary Music Festival Pagrindiniai informaciniai rėmėjai: MINIMAL | MAXIMAL • Festivalio tema – minimalizmas ir maksimalizmas muzikoje: bandymas Informaciniai rėmėjai: pažvelgti į skirtingus muzikos polius • Vienos didžiausių šiuolaikinės muzikos asmenybių platesnis kūrybos pristatymas – portretas: kompozitorius vizionierius Iannis Xenakis • Pirmą kartą Lietuvoje – iškiliausio XX a. pabaigos lenkų simfoninio kūrinio, Henryko Mikołajaus Góreckio III simfonijos, atlikimas • Dėmesys tikriems šiuolaikinės muzikos atlikimo lyderiams iš Prancūzijos, Vokietijos ir Italijos Partneriai ir rėmėjai: • Intriguojantys audiovizualiniai projektai – originalios skirtingų menų sąveikos ir netikėti sprendimai • Keletas potėpių M. K. Čiurlioniui, pažymint kompozitoriaus 100-ąsias mirties metines • Naujų kūrinių užsakymai ir geriausi Lietuvos bei užsienio atlikėjai: simfoniniai orkestrai, ansambliai, solistai Festivalis GAIDA yra europinio naujosios muzikos kūrybos ir sklaidos tinklo Réseau Varése, remiamo Europos Komisijos programos Kultūra, narys. The GAIDA Festival is a member of the Réseau Varése, European network Rengėjai: for the creation and promotion of new music, subsidized by the Culture Programme of the European Commission. TURINYS / CONTENT Programa / Programme.......................................................................................2
    [Show full text]
  • Smufl Standard Music Font Layout
    SMuFL Standard Music Font Layout Version 0.7 (2013-11-27) Copyright © 2013 Steinberg Media Technologies GmbH Acknowledgements This document reproduces glyphs from the Bravura font, copyright © Steinberg Media Technologies GmbH. Bravura is released under the SIL Open Font License and can be downloaded from http://www.smufl.org/fonts This document also reproduces some glyphs from the Unicode 6.2 code chart for the Musical Symbols range (http://www.unicode.org/charts/PDF/U1D100.pdf). These glyphs are the copyright of their respective copyright holders, listed on the Unicode Consortium web site here: http://www.unicode.org/charts/fonts.html 2 Version history Version 0.1 (2013-01-31) § Initial version. Version 0.2 (2013-02-08) § Added Tick barline. § Changed names of time signature, tuplet and figured bass digit glyphs to ensure that they are unique. § Add upside-down and reversed G, F and C clefs for canzicrans and inverted canons. § Added Time signature + and Time signature fraction slash glyphs. § Added Black diamond notehead, White diamond notehead, Half-filled diamond notehead, Black circled notehead, White circled notehead glyphs. § Added 256th and 512th note glyphs. § All symbols shown on combining stems now also exist as separate symbols. § Added reversed sharp, natural, double flat and inverted flat and double flat glyphs for canzicrans and inverted canons. § Added trill wiggle segment, glissando wiggle segment and arpeggiato wiggle segment glyphs. § Added string Half-harmonic, Overpressure down bow and Overpressure up bow glyphs. § Added Breath mark glyph. § Added angled beater pictograms for xylophone, timpani and yarn beaters. § Added alternative glyph for Half-open, per Weinberg.
    [Show full text]
  • Andrián Pertout
    Andrián Pertout Three Microtonal Compositions: The Utilization of Tuning Systems in Modern Composition Volume 1 Submitted in partial fulfilment of the requirements of the degree of Doctor of Philosophy Produced on acid-free paper Faculty of Music The University of Melbourne March, 2007 Abstract Three Microtonal Compositions: The Utilization of Tuning Systems in Modern Composition encompasses the work undertaken by Lou Harrison (widely regarded as one of America’s most influential and original composers) with regards to just intonation, and tuning and scale systems from around the globe – also taking into account the influential work of Alain Daniélou (Introduction to the Study of Musical Scales), Harry Partch (Genesis of a Music), and Ben Johnston (Scalar Order as a Compositional Resource). The essence of the project being to reveal the compositional applications of a selection of Persian, Indonesian, and Japanese musical scales utilized in three very distinct systems: theory versus performance practice and the ‘Scale of Fifths’, or cyclic division of the octave; the equally-tempered division of the octave; and the ‘Scale of Proportions’, or harmonic division of the octave championed by Harrison, among others – outlining their theoretical and aesthetic rationale, as well as their historical foundations. The project begins with the creation of three new microtonal works tailored to address some of the compositional issues of each system, and ending with an articulated exposition; obtained via the investigation of written sources, disclosure
    [Show full text]
  • The Unexpected Number Theory and Algebra of Musical Tuning Systems Or, Several Ways to Compute the Numbers 5,7,12,19,22,31,41,53, and 72
    The Unexpected Number Theory and Algebra of Musical Tuning Systems or, Several Ways to Compute the Numbers 5,7,12,19,22,31,41,53, and 72 Matthew Hawthorn \Music is the pleasure the human soul experiences from counting without being aware that it is counting." -Gottfried Wilhelm von Leibniz (1646-1716) \All musicians are subconsciously mathematicians." -Thelonius Monk (1917-1982) 1 Physics In order to have music, we must have sound. In order to have sound, we must have something vibrating. Wherever there is something virbrating, there is the wave equation, be it in 1, 2, or more dimensions. The solutions to the wave equation for any given object (string, reed, metal bar, drumhead, vocal cords, etc.) with given boundary conditions can be expressed as a superposition of discrete partials, modes of vibration of which there are generally infinitely many, each with a characteristic frequency. The partials and their frequencies can be found as eigenvectors, resp. eigenvalues of the Laplace operator acting on the space of displacement functions on the object. Taken together, these frequen- cies comprise the spectrum of the object, and their relative intensities determine what in musical terms we call timbre. Something very nice occurs when our object is roughly one-dimensional (e.g. a string): the partial frequencies become harmonic. This is where, aptly, the better part of harmony traditionally takes place. For a spectrum to be harmonic means that it is comprised of a fundamental frequency, say f, and all whole number multiples of that frequency: f; 2f; 3f; 4f; : : : It is here also that number theory slips in the back door.
    [Show full text]
  • Xii - Les Tempéraments Justes De Plus De 12 Divisions (19, 31, 43)
    XII - LES TEMPÉRAMENTS JUSTES DE PLUS DE 12 DIVISIONS (19, 31, 43) 1. INTRODUCTION Les acousticiens et théoriciens de la musique ont toujours été affrontés au problème de l’Intonation Juste. Depuis Ramis (ou Ramos) en 1482 [34], jusqu’à Helmholtz en 1863 [8], ils ont essayé de concevoir des échelles à intervalles consonants. Ça a repris en Europe dès le début du XXe siècle pour continuer outre- atlantique jusqu’à nos jours. Plusieurs fois on a eu recours à des octaves de plus de 12 divisions, ce qui donne des intervalles inférieurs au demi-ton, on parle alors de micro-tons. Continuons de parler de Ton dans le sens le plus large, ou bien d’Unité. Le système de F. Salinas (1557) était composé de 19 degrés et était censé être juste [48]. Défendu par Woolhouse au XIXe siècle, il sera relancé au XXe siècle par J. Yasser [49]. Le système à 31 tons a aussi des origines anciennes, l’archicembalo conçu en 1555 par Vicentino avait déjà 31 touches 1. Il avait pour objectif, entre autres, d’introduire des quarts de ton pour interpréter les madrigaux du napolitain Gesualdo. Etudié par le physicien C. Huygens à l’aide d’arguments scientifiques, il est basé sur la présence de la quinte, de la tierce et de la septième justes. 1 Comme dans tous les domaines, la Renaissance a connu une grande effervescence en théorie musicale. On a ressorti les anciens manuscrits (Aristoxène, Euclide, Nicomaque, Ptolemé,…), mais aussi hélas ceux de Boèce, unique référence du haut Moyen Âge. Le système de Vicentino n’avait donc rien d’insolite.
    [Show full text]
  • Standard Music Font Layout
    SMuFL Standard Music Font Layout Version 0.5 (2013-07-12) Copyright © 2013 Steinberg Media Technologies GmbH Acknowledgements This document reproduces glyphs from the Bravura font, copyright © Steinberg Media Technologies GmbH. Bravura is released under the SIL Open Font License and can be downloaded from http://www.smufl.org/fonts This document also reproduces glyphs from the Sagittal font, copyright © George Secor and David Keenan. Sagittal is released under the SIL Open Font License and can be downloaded from http://sagittal.org This document also currently reproduces some glyphs from the Unicode 6.2 code chart for the Musical Symbols range (http://www.unicode.org/charts/PDF/U1D100.pdf). These glyphs are the copyright of their respective copyright holders, listed on the Unicode Consortium web site here: http://www.unicode.org/charts/fonts.html 2 Version history Version 0.1 (2013-01-31) § Initial version. Version 0.2 (2013-02-08) § Added Tick barline (U+E036). § Changed names of time signature, tuplet and figured bass digit glyphs to ensure that they are unique. § Add upside-down and reversed G, F and C clefs for canzicrans and inverted canons (U+E074–U+E078). § Added Time signature + (U+E08C) and Time signature fraction slash (U+E08D) glyphs. § Added Black diamond notehead (U+E0BC), White diamond notehead (U+E0BD), Half-filled diamond notehead (U+E0BE), Black circled notehead (U+E0BF), White circled notehead (U+E0C0) glyphs. § Added 256th and 512th note glyphs (U+E110–U+E113). § All symbols shown on combining stems now also exist as separate symbols. § Added reversed sharp, natural, double flat and inverted flat and double flat glyphs (U+E172–U+E176) for canzicrans and inverted canons.
    [Show full text]
  • Pietro Aaron on Musica Plana: a Translation and Commentary on Book I of the Libri Tres De Institutione Harmonica (1516)
    Pietro Aaron on musica plana: A Translation and Commentary on Book I of the Libri tres de institutione harmonica (1516) Dissertation Presented in Partial Fulfillment of the Requirements for the Degree Doctor of Philosophy in the Graduate School of The Ohio State University By Matthew Joseph Bester, B.A., M.A. Graduate Program in Music The Ohio State University 2013 Dissertation Committee: Graeme M. Boone, Advisor Charles Atkinson Burdette Green Copyright by Matthew Joseph Bester 2013 Abstract Historians of music theory long have recognized the importance of the sixteenth- century Florentine theorist Pietro Aaron for his influential vernacular treatises on practical matters concerning polyphony, most notably his Toscanello in musica (Venice, 1523) and his Trattato della natura et cognitione de tutti gli tuoni di canto figurato (Venice, 1525). Less often discussed is Aaron’s treatment of plainsong, the most complete statement of which occurs in the opening book of his first published treatise, the Libri tres de institutione harmonica (Bologna, 1516). The present dissertation aims to assess and contextualize Aaron’s perspective on the subject with a translation and commentary on the first book of the De institutione harmonica. The extensive commentary endeavors to situate Aaron’s treatment of plainsong more concretely within the history of music theory, with particular focus on some of the most prominent treatises that were circulating in the decades prior to the publication of the De institutione harmonica. This includes works by such well-known theorists as Marchetto da Padova, Johannes Tinctoris, and Franchinus Gaffurius, but equally significant are certain lesser-known practical works on the topic of plainsong from around the turn of the century, some of which are in the vernacular Italian, including Bonaventura da Brescia’s Breviloquium musicale (1497), the anonymous Compendium musices (1499), and the anonymous Quaestiones et solutiones (c.1500).
    [Show full text]