MTO 16.3: Jenkins, After the Harvest
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Diatonic-Collection Disruption in the Melodic Material of Alban Berg‟S Op
Michael Schnitzius Diatonic-Collection Disruption in the Melodic Material of Alban Berg‟s Op. 5, no. 2 The pre-serial Expressionist music of the early twentieth century composed by Arnold Schoenberg and his pupils, most notably Alban Berg and Anton Webern, has famously provoked many music-analytical dilemmas that have, themselves, spawned a wide array of new analytical approaches over the last hundred years. Schoenberg‟s own published contributions to the analytical understanding of this cryptic musical style are often vague, at best, and tend to describe musical effects without clearly explaining the means used to create them. His concept of “the emancipation of the dissonance” has become a well known musical idea, and, as Schoenberg describes the pre-serial music of his school, “a style based on [the premise of „the emancipation of the dissonance‟] treats dissonances like consonances and renounces a tonal center.”1 The free treatment of dissonance and the renunciation of a tonal center are musical effects that are simple to observe in the pre-serial music of Schoenberg, Berg, and Webern, and yet the specific means employed in this repertoire for avoiding the establishment of a perceived tonal center are difficult to describe. Both Allen Forte‟s “Pitch-Class Set Theory” and the more recent approach of Joseph Straus‟s “Atonal Voice Leading” provide excellently specific means of describing the relationships of segmented musical ideas with one another. However, the question remains: why are these segmented ideas the types of musical ideas that the composer wanted to use, and what role do they play in renouncing a tonal center? Furthermore, how does the renunciation of a tonal center contribute to the positive construction of the musical language, if at all? 1 Arnold Schoenberg, “Composition with Twelve Tones” (delivered as a lecture at the University of California at Las Angeles, March 26, 1941), in Style and Idea, ed. -
James M. Baker, David W. Beach, and Jonathan Ber- Nard, Eds. Music
James M. Baker, David W. Beach, and Jonathan Ber nard, eds. Music Theory in Concept and Practice. Uni versity of Rochester Press, 1997.529 pp. Reviewed by Marilyn Nonken Music Theory In Concept and Practice is a seventieth-birthday tribute to Allen Forte, a theorist of unprecedented influence. Its editors claim that "in the modern rise of music theory . no single individual has been more central" (6). If this is an exaggeration, it is only a slight one. In addition to authoring landmark works (including Tonal Theory in Concept and Practice and The Structure of Atonal Music), Forte has also been an active and motivating presence in the field: as the editor who ushered the Jour nal of Music Theory through its transition from a fledgling publication to one of prominence; as a catalyst behind the foundation of the Society for Music Theory; and as a guiding force whose efforts resulted in the estab lishment of the doctoral program in music theory at Yale, the first of its kind at a major American institution. As depicted by Jonathan Bernard in the first of nineteen essays in this collection, Forte stands as heir to a tradition of musical inquiry that extends to the earliest decades of the century. With contributions by scholars on a wide variety of topics, this volume cannily evidences the transforming effect of one scholar's work on the discipline. Music Theory in Concept and Practice is divided into two broad categories ("Historical and Theoretical Essays" and "Analytical Studies"), then fur ther divided into four subsections. The essays are categorized according to their musicological orientfltion ("Historical Perspectives" and "Theoretical Perspectives"), and the analyses to the repertoire they treat ("The Tonal Repertoire" and "Twentieth-Century Music"). -
Elliott Carter Works List
W O R K S Triple Duo (1982–83) Elliott Carter Collection, Paul Sacher Foundation Basel ORCHESTRA Adagio tenebroso (1994) ............................................................ 20’ (H) 3(II, III=picc).2.corA.2(II=Ebcl).bcl.2.dbn-4.3.3.1-timp.perc(4):BD/ 4bongos/glsp/4tpl.bl/cowbells/vib/2susp.cym/2tom-t/2wdbl/SD/xyl/ tam-t/marimba/wood drum/2metal block-pft-strings (also see Symphonia: sum fluxae pretium spei) Allegro scorrevole (1996) ........................................................... 11’ (H) 2.picc.2.corA.2(II=Ebcl).bcl.2.dbn-4.3.3.1-perc(4):timp/glsp/xyl/vib/ 4bongos/SD/2tom-t/wdbl/3susp.cym/2cowbells/guiro/2metal blocks/ 4tpl.bl/BD/marimba-harp-pft-strings (also see Symphonia: sum fluxae pretium spei) Anniversary (1989) ....................................................................... 6’ (H) 3(III=picc).2.corA.2.bcl.2.dbn-4.3.3.1-timp.perc(2):vib/marimba/xyl/ 3susp.cym-pft(=cel)-strings(16.14.12.10.8) (also see Three Occasions for Orchestra) Boston Concerto (2002) .............................................................. 19’ (H) 3(II,III=picc).2.corA.3(III=bcl).3(III=dbn)-4.3.3.1-perc(3):I=xyl/vib/log dr/4bongos/high SD/susp.cym/wood chime; II=marimba/log dr/ 4tpl.bl/2cowbells/susp.cym; III=BD/tom-t/4wdbls/guiro/susp.cym/ maracas/med SD-harp-pft-strings A Celebration of Some 100 x 150 Notes (1986) ....................... 3’ (H) 2.picc.2.corA.2.bcl.2.dbn-4.3.3.1-timp.perc(1):glsp/vib-pft(=cel)- strings(16.14.12.10.8) (also see Three Occasions for Orchestra) Concerto for Orchestra (1969) .................................................. -
Citymac 2018
CityMac 2018 City, University of London, 5–7 July 2018 Sponsored by the Society for Music Analysis and Blackwell Wiley Organiser: Dr Shay Loya Programme and Abstracts SMA If you are using this booklet electronically, click on the session you want to get to for that session’s abstract. Like the SMA on Facebook: www.facebook.com/SocietyforMusicAnalysis Follow the SMA on Twitter: @SocMusAnalysis Conference Hashtag: #CityMAC Thursday, 5 July 2018 09.00 – 10.00 Registration (College reception with refreshments in Great Hall, Level 1) 10.00 – 10.30 Welcome (Performance Space); continued by 10.30 – 12.30 Panel: What is the Future of Music Analysis in Ethnomusicology? Discussant: Bryon Dueck Chloë Alaghband-Zadeh (Loughborough University), Joe Browning (University of Oxford), Sue Miller (Leeds Beckett University), Laudan Nooshin (City, University of London), Lara Pearson (Max Planck Institute for Empirical Aesthetic) 12.30 – 14.00 Lunch (Great Hall, Level 1) 14.00 – 15.30 Session 1 Session 1a: Analysing Regional Transculturation (PS) Chair: Richard Widdess . Luis Gimenez Amoros (University of the Western Cape): Social mobility and mobilization of Shona music in Southern Rhodesia and Zimbabwe . Behrang Nikaeen (Independent): Ashiq Music in Iran and its relationship with Popular Music: A Preliminary Report . George Pioustin: Constructing the ‘Indigenous Music’: An Analysis of the Music of the Syrian Christians of Malabar Post Vernacularization Session 1b: Exploring Musical Theories (AG08) Chair: Kenneth Smith . Barry Mitchell (Rose Bruford College of Theatre and Performance): Do the ideas in André Pogoriloffsky's The Music of the Temporalists have any practical application? . John Muniz (University of Arizona): ‘The ear alone must judge’: Harmonic Meta-Theory in Weber’s Versuch . -
Surviving Set Theory: a Pedagogical Game and Cooperative Learning Approach to Undergraduate Post-Tonal Music Theory
Surviving Set Theory: A Pedagogical Game and Cooperative Learning Approach to Undergraduate Post-Tonal Music Theory DISSERTATION Presented in Partial Fulfillment of the Requirements for the Degree Doctor of Philosophy in the Graduate School of The Ohio State University By Angela N. Ripley, M.M. Graduate Program in Music The Ohio State University 2015 Dissertation Committee: David Clampitt, Advisor Anna Gawboy Johanna Devaney Copyright by Angela N. Ripley 2015 Abstract Undergraduate music students often experience a high learning curve when they first encounter pitch-class set theory, an analytical system very different from those they have studied previously. Students sometimes find the abstractions of integer notation and the mathematical orientation of set theory foreign or even frightening (Kleppinger 2010), and the dissonance of the atonal repertoire studied often engenders their resistance (Root 2010). Pedagogical games can help mitigate student resistance and trepidation. Table games like Bingo (Gillespie 2000) and Poker (Gingerich 1991) have been adapted to suit college-level classes in music theory. Familiar television shows provide another source of pedagogical games; for example, Berry (2008; 2015) adapts the show Survivor to frame a unit on theory fundamentals. However, none of these pedagogical games engage pitch- class set theory during a multi-week unit of study. In my dissertation, I adapt the show Survivor to frame a four-week unit on pitch- class set theory (introducing topics ranging from pitch-class sets to twelve-tone rows) during a sophomore-level theory course. As on the show, students of different achievement levels work together in small groups, or “tribes,” to complete worksheets called “challenges”; however, in an important modification to the structure of the show, no students are voted out of their tribes. -
Paul Jacobs, Elliott Carter, and an Overview of Selected Stylistic Aspects of Night Fantasies
University of South Carolina Scholar Commons Theses and Dissertations 2016 Paul Jacobs, Elliott aC rter, And An Overview Of Selected Stylistic Aspects Of Night Fantasies Alan Michael Rudell University of South Carolina Follow this and additional works at: https://scholarcommons.sc.edu/etd Part of the Music Performance Commons Recommended Citation Rudell, A. M.(2016). Paul Jacobs, Elliott aC rter, And An Overview Of Selected Stylistic Aspects Of Night Fantasies. (Doctoral dissertation). Retrieved from https://scholarcommons.sc.edu/etd/3977 This Open Access Dissertation is brought to you by Scholar Commons. It has been accepted for inclusion in Theses and Dissertations by an authorized administrator of Scholar Commons. For more information, please contact [email protected]. PAUL JACOBS, ELLIOTT CARTER, AND AN OVERVIEW OF SELECTED STYLISTIC ASPECTS OF NIGHT FANTASIES by Alan Michael Rudell Bachelor of Music University of North Carolina, Chapel Hill, 2004 Master of Music University of South Carolina, 2009 _____________________________________________________ Submitted in Partial Fulfillment of the Requirements For the Degree of Doctor of Musical Arts in Music Performance School of Music University of South Carolina 2016 Accepted by: Joseph Rackers, Major Professor Charles L. Fugo, Committee Member J. Daniel Jenkins, Committee Member Marina Lomazov, Committee Member Cheryl L. Addy, Vice Provost and Dean of the Graduate School © Copyright by Alan Michael Rudell, 2016 All Rights Reserved. ii ACKNOWLEDGEMENTS I wish to extend my thanks to the members of my committee, especially Joseph Rackers, who served as director, Charles L. Fugo, for his meticulous editing, J. Daniel Jenkins, who clarified certain issues pertaining to Carter’s style, and Marina Lomazov, for her unwavering support. -
Pitch-Class Set Theory: an Overture
Chapter One Pitch-Class Set Theory: An Overture A Tale of Two Continents In the late afternoon of October 24, 1999, about one hundred people were gathered in a large rehearsal room of the Rotterdam Conservatory. They were listening to a discussion between representatives of nine European countries about the teaching of music theory and music analysis. It was the third day of the Fourth European Music Analysis Conference.1 Most participants in the conference (which included a number of music theorists from Canada and the United States) had been looking forward to this session: meetings about the various analytical traditions and pedagogical practices in Europe were rare, and a broad survey of teaching methods was lacking. Most felt a need for information from beyond their country’s borders. This need was reinforced by the mobility of music students and the resulting hodgepodge of nationalities at renowned conservatories and music schools. Moreover, the European systems of higher education were on the threshold of a harmoni- zation operation. Earlier that year, on June 19, the governments of 29 coun- tries had ratifi ed the “Bologna Declaration,” a document that envisaged a unifi ed European area for higher education. Its enforcement added to the urgency of the meeting in Rotterdam. However, this meeting would not be remembered for the unusually broad rep- resentation of nationalities or for its political timeliness. What would be remem- bered was an incident which took place shortly after the audience had been invited to join in the discussion. Somebody had raised a question about classroom analysis of twentieth-century music, a recurring topic among music theory teach- ers: whereas the music of the eighteenth and nineteenth centuries lent itself to general analytical methodologies, the extremely diverse repertoire of the twen- tieth century seemed only to invite ad hoc approaches; how could the analysis of 1. -
Incantations Analytical Commentary Graham Waterhouse
Incantations Concerto da Camera for Piano and Ensemble (2015) The balance of traditional and progressive musical parameters through the concertante treatment of the piano Analytical Commentary Graham Waterhouse A thesis submitted in partial fulfilment of the requirements of Birmingham City University for the degree of Doctor of Philosophy March 2018 The Faculty of Arts, Design and Media, Birmingham City University (Royal Birmingham Conservatoire) Abstract The aim of this research project is to investigate concertante techniques in composition with reference both to traditional models and recent works in the genre, and to redefine a contemporary understanding of concertante writing in preparation for the principal work of this thesis, Incantations for Piano and Ensemble. Starting with the contradictory meanings of the word “concertare” (to compete and to unite), as well as with a fleeting, non-musical vision of combining disparate elements, I investigate diverse styles and means of combining soloist (mainly piano) and ensemble. My aim is to expand my compositional “vocabulary”, in order to meet the demands of writing a work for piano and ensemble. This involved composing supporting works, both of concerto-like nature (with more clearly defined functions of soloist and tutti), as well as chamber music (with material equally divided between the players). Part of the research was to ascertain to what extent these two apparent opposites could be combined to create a hybrid concerto/chamber music genre in which the element of virtuosity transcends the purely bravura, to embrace a common adaptability, where soloist and ensemble players are called upon to assume a variety of roles, from the accompanimental to the soloistic. -
Music in the 20Th Century Serialism Background Information to Five Orchestral Pieces
AOS 2: Music in the 20th Century Serialism Background Information to Five Orchestral Pieces Five Orchestral Pieces 1909 by Arnold Schoenberg is a set of atonal pieces for full orchestra. Each piece lasts between one to five minutes and they are not connected to one another by the use of any musical material. Richard Strauss requested that Schoenberg send him some short orchestral pieces with the possibility of them gaining some attention from important musical figures. Schoenberg hadn’t written any orchestral pieces since 1903 as he had been experimenting with and developing his ideas of atonality in small scale works. He had had a series of disappointments as some of his works for both chamber orchestra and larger ensembles had been dismissed by important musical figures as they did not understand his music. As a result of this Schoenberg withdrew further into the small group of like minded composers e.g. The Second Viennese School. Schoenberg uses pitches and harmonies for effect not because they are related to one another. He is very concerned with the combinations of different instrumental timbres rather than melody and harmony as we understand and use it. Schoenberg enjoyed concealing things in his music; he believed that the intelligent and attentive listener would be able to decipher the deeper meanings. Schoenberg believed that music could express so much more than words and that words detract from the music. As a result of this belief titles for the Five Orchestral Pieces did not appear on the scores until 13 years after they had been composed. -
The Generalised Hexachord Theorem
THEOREM OF THE DAY The Generalised Hexachord Theorem Suppose that S is a subset of the set of pitch classes comprising Zn, n even, with |S | = s; then the interval class vectors of S and its complement Zn \ S differ component- wise by |n − 2s|, except for the last component, for which the difference is |n/2 − s|. The interval class vector of S is the vector of length n/2 whose i-th component is the number of pairs a, b ∈ S , a < b, for which min(b − a, n − b + a) = i. For Z12, the integers modulo 12, this is illustrated above, using the opening bars of Chopin’s op. 10, no. 5, for i = 5 (the upper, red, curves in bars 2–3) and i = 2 (the lower, green, curves). The word ‘class’ is used to indicate that no distinction is made between the interval from, say, B♭ down to E♭ (the first red curve) or from B♭ up to E♭; both intervals have value 5 = min(10 − 3, 12 − 10 + 3). The complete interval class vectors have been calculated here using David Walters’ PC Set Calculator, which is attached to Gary Tucker’s excel- lent Introduction to Pitch Class Analysis. The right-hand part of Chopin’s ´etude uses only the five black-key notes of the piano, the complement of this set being all the white keys. The Generalised Hexachord Theorem then tells us that components 1–5 of the corresponding interval classes differ uniformly by 12 − 2 × 5 = 2. The original Hexachord Theorem, due to the composer Milton Babbitt and theorist David Lewin in the 1950s, applies to subsets of exactly six notes out of the twelve note scale, the interval class vectors of this ‘hexachord’ or ‘hexad’ and its complement then being identical. -
To Allen Forte from His Former Advisees: Tributes and Reminiscences
Gamut: Online Journal of the Music Theory Society of the Mid-Atlantic Volume 6 Issue 2 Article 9 December 2013 To Allen Forte from His Former Advisees: Tributes and Reminiscences David Carson Berry University of Cincinnati, College-Conservatory of Music Follow this and additional works at: https://trace.tennessee.edu/gamut Recommended Citation Berry, David Carson (2013) "To Allen Forte from His Former Advisees: Tributes and Reminiscences," Gamut: Online Journal of the Music Theory Society of the Mid-Atlantic: Vol. 6 : Iss. 2 , Article 9. Available at: https://trace.tennessee.edu/gamut/vol6/iss2/9 This A Music-Theoretical Matrix: Essays in Honor of Allen Forte (Part V), edited by David Carson Berry is brought to you for free and open access by Volunteer, Open Access, Library Journals (VOL Journals), published in partnership with The University of Tennessee (UT) University Libraries. This article has been accepted for inclusion in Gamut: Online Journal of the Music Theory Society of the Mid-Atlantic by an authorized editor. For more information, please visit https://trace.tennessee.edu/gamut. TO ALLEN FORTE FROM HIS FORMER ADVISEES: TRIBUTES AND REMINISCENCES Festschriften have often included a tabula gratulatoria, that is, a listing of names of colleagues, former students, and friends who are sending compliments and felicitations to the honoree. Less often, the gratulationes have transcended the tabula to become full-fledged trib- utes and reminiscences. Perhaps the latter are not as common because Festschriften (of the particular kind that circulates in academe) are viewed as repositories of scholarship and not personal reflections—that is, a place for contributions to the broader field and not remembrances pertinent to the few. -
Set Theory: a Gentle Introduction Dr
Mu2108 Set Theory: A Gentle Introduction Dr. Clark Ross Consider (and play) the opening to Schoenberg’s Three Piano Pieces, Op. 11, no. 1 (1909): If we wish to understand how it is organized, we could begin by looking at the melody, which seems to naturally break into two three-note cells: , and . We can see right away that the two cells are similar in contour, but not identical; the first descends m3rd - m2nd, but the second descends M3rd - m2nd. We can use the same method to compare the chords that accompany the melody. They too are similar (both span a M7th in the L. H.), but not exactly the same (the “alto” (lower voice in the R. H.) only moves up a diminished 3rd (=M2nd enh.) from B to Db, while the L. H. moves up a M3rd). Let’s use a different method of analysis to examine the same excerpt, called SET THEORY. WHAT? • SET THEORY is a method of musical analysis in which PITCH CLASSES are represented by numbers, and any grouping of these pitch classes is called a SET. • A PITCH CLASS (pc) is the class (or set) of pitches with the same letter (or solfège) name that are octave duplications of one another. “Middle C” is a pitch, but “C” is a pitch class that includes middle C, and all other octave duplications of C. WHY? Atonal music is often organized in pitch groups that form cells (both horizontal and vertical), many of which relate to one another. Set Theory provides a shorthand method to label these cells, just like Roman numerals and inversion figures do (i.e., ii 6 ) in tonal music.