Prolongation in Post-Tonal Music: a Survey of Analytical
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Advanced Schenkerian Analysis: Perspectives on Phrase Rhythm, Motive, and Form by David Beach
Advanced Schenkerian Analysis: Perspectives on Phrase Rhythm, Motive, and Form by David Beach. New York and London: Routledge, 2012.1 Review by David Carson Berry After Allen Forte’s and Steven Gilbert’s Introduction to Schenkerian Analysis was published in 1982, it effectively had the textbook market to itself for a decade (a much older book by Felix Salzer and a new translation of one by Oswald Jonas not withstanding).2 A relatively compact Guide to Schenkerian Analysis, by David Neumeyer and Susan Tepping, was issued in 1992;3 and in 1998 came Allen Cadwallader and David Gagné’s Analysis of Tonal Music: A Schenkerian Approach, which is today (in its third edition) the dominant text.4 Despite its ascendance, and the firm legacy of the Forte/Gilbert book, authors continue to crowd what is a comparatively small market within music studies. Steven Porter offered the interesting but dubiously named Schenker Made Simple in 1 Advanced Schenkerian Analysis: Perspectives on Phrase Rhythm, Motive, and Form, by David Beach. New York and London: Routledge, 2012; hardback, $150 (978-0- 415-89214-8), paperback, $68.95 (978-0-415-89215-5); xx, 310 pp. 2 Allen Forte and Steven E. Gilbert, Introduction to Schenkerian Analysis (New York: Norton, 1982). Felix Salzer’s book (Structural Hearing: Tonal Coherence in Music [New York: Charles Boni, 1952]), though popular in its time, was viewed askance by orthodox Schenkerians due to its alterations of core tenets, and it was growing increasingly out of favor with mainstream theorists by the 1980s (as evidenced by the well-known rebuttal of its techniques in Joseph N. -
Science Fiction in Argentina: Technologies of the Text in A
Revised Pages Science Fiction in Argentina Revised Pages DIGITALCULTUREBOOKS, an imprint of the University of Michigan Press, is dedicated to publishing work in new media studies and the emerging field of digital humanities. Revised Pages Science Fiction in Argentina Technologies of the Text in a Material Multiverse Joanna Page University of Michigan Press Ann Arbor Revised Pages Copyright © 2016 by Joanna Page Some rights reserved This work is licensed under the Creative Commons Attribution- Noncommercial- No Derivative Works 3.0 United States License. To view a copy of this license, visit http://creativecommons.org/licenses/by-nc-nd/3.0/ or send a letter to Creative Commons, 171 Second Street, Suite 300, San Francisco, California, 94105, USA. Published in the United States of America by the University of Michigan Press Manufactured in the United States of America c Printed on acid- free paper 2019 2018 2017 2016 4 3 2 1 A CIP catalog record for this book is available from the British Library. Library of Congress Cataloging- in- Publication Data Names: Page, Joanna, 1974– author. Title: Science fiction in Argentina : technologies of the text in a material multiverse / Joanna Page. Description: Ann Arbor : University of Michigan Press, [2016] | Includes bibliographical references and index. Identifiers: LCCN 2015044531| ISBN 9780472073108 (hardback : acid- free paper) | ISBN 9780472053100 (paperback : acid- free paper) | ISBN 9780472121878 (e- book) Subjects: LCSH: Science fiction, Argentine— History and criticism. | Literature and technology— Argentina. | Fantasy fiction, Argentine— History and criticism. | BISAC: LITERARY CRITICISM / Science Fiction & Fantasy. | LITERARY CRITICISM / Caribbean & Latin American. Classification: LCC PQ7707.S34 P34 2016 | DDC 860.9/35882— dc23 LC record available at http://lccn.loc.gov/2015044531 http://dx.doi.org/10.3998/dcbooks.13607062.0001.001 Revised Pages To my brother, who came into this world to disrupt my neat ordering of it, a talent I now admire. -
Counterpoint MUS – Spring 2019
Counterpoint MUS – Spring 2019 Dr. Julia Bozone Monday and Wednesday at 11:00 - 11:50 in Rm. 214 Email: [email protected] Office Hours MWF 8:00-9:00, and By Appointment during 11-3 MWF Concurrent Enrollment: Required Materials: Counterpoint, Kent Kennan, 1999. A Practical Approach to 16th Century Counterpoint, Robert Gauldin A Practical Approach to 18th Century Counterpoint, Robert Gauldin Course Description: Theory II is the second in a four-semester sequence which examines the notational, harmonic, and compositional practices of the Western art- music tradition. This course emphasizes the development of analytical and compositional skills, with particular focus on the music of the Common Practice Era (CPE). Student Learning Outcomes: Upon successful completion of this course, students will be able to accomplish the following in each category: Melody Identify proper use of melodic contrapuntal lines Identify melodic properties: apex, sequences often found in melodic lines Harmony Construct and identify properly resolved interval relationships between voices Construct and identify chord progression for contrapuntal voicing. Demonstrate, through composition and analysis, an understanding of diatonic sequences Demonstrate, through composition and analysis, an understanding of common- practice functional harmony Rhythm Demonstrate, through composition and analysis, an understanding of rhythmic notation and of all common meters Composition Compose original works utilizing two and three voice counterpoint Course Requirements: There will be frequent homework assignments utilizing both analytical and compositional skills. All work should be done with either pencil or computer notation software. Homework is to be turned in during class on the day on which it is due. Late assignments will not be accepted for credit unless by previous arrangement with the instructor. -
The Form of the Preludes to Bach's Unaccompanied Cello Suites
University of Massachusetts Amherst ScholarWorks@UMass Amherst Masters Theses 1911 - February 2014 2011 The orF m of the Preludes to Bach's Unaccompanied Cello Suites Daniel E. Prindle University of Massachusetts Amherst Follow this and additional works at: https://scholarworks.umass.edu/theses Part of the Composition Commons, Musicology Commons, Music Practice Commons, and the Music Theory Commons Prindle, Daniel E., "The orF m of the Preludes to Bach's Unaccompanied Cello Suites" (2011). Masters Theses 1911 - February 2014. 636. Retrieved from https://scholarworks.umass.edu/theses/636 This thesis is brought to you for free and open access by ScholarWorks@UMass Amherst. It has been accepted for inclusion in Masters Theses 1911 - February 2014 by an authorized administrator of ScholarWorks@UMass Amherst. For more information, please contact [email protected]. THE FORM OF THE PRELUDES TO BACH’S UNACCOMPANIED CELLO SUITES A Thesis Presented by DANIEL E. PRINDLE Submitted to the Graduate School of the University of Massachusetts Amherst in partial fulfillment of the requirements for the degree of MASTER OF MUSIC May 2011 Master of Music in Music Theory © Copyright by Daniel E. Prindle 2011 All Rights Reserved ii THE FORM OF THE PRELUDES TO BACH’S UNACCOMPANIED CELLO SUITES A Thesis Presented by DANIEL E. PRINDLE Approved as to style and content by: _____________________________________ Gary Karpinski, Chair _____________________________________ Miriam Whaples, Member _____________________________________ Brent Auerbach, Member ___________________________________ Jeffrey Cox, Department Head Department of Music and Dance iii DEDICATION To Michelle and Rhys. iv ACKNOWLEDGEMENTS First and foremost, I would like to acknowledge the generous sacrifice made by my family. -
Schenkerian Analysis in the Modern Context of the Musical Analysis
Mathematics and Computers in Biology, Business and Acoustics THE SCHENKERIAN ANALYSIS IN THE MODERN CONTEXT OF THE MUSICAL ANALYSIS ANCA PREDA, PETRUTA-MARIA COROIU Faculty of Music Transilvania University of Brasov 9 Eroilor Blvd ROMANIA [email protected], [email protected] Abstract: - Music analysis represents the most useful way of exploration and innovation of musical interpretations. Performers who use music analysis efficiently will find it a valuable method for finding the kind of musical richness they desire in their interpretations. The use of Schenkerian analysis in performance offers a rational basis and an unique way of interpreting music in performance. Key-Words: - Schenkerian analysis, structural hearing, prolongation, progression,modernity. 1 Introduction Even in a simple piece of piano music, the ear Musical analysis is a musicological approach in hears a vast number of notes, many of them played order to determine the structural components of a simultaneously. The situation is similar to that found musical text, the technical development of the in language. Although music is quite different to discourse, the morphological descriptions and the spoken language, most listeners will still group the understanding of the meaning of the work. Analysis different sounds they hear into motifs, phrases and has complete autonomy in the context of the even longer sections. musicological disciplines as the music philosophy, Schenker was not afraid to criticize what he saw the musical aesthetics, the compositional technique, as a general lack of theoretical and practical the music history and the musical criticism. understanding amongst musicians. As a dedicated performer, composer, teacher and editor of music himself, he believed that the professional practice of 2 Problem Formulation all these activities suffered from serious misunderstandings of how tonal music works. -
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"). -
Further Considerations of the Continuous ^5 with an Introduction and Explanation of Schenker's Five Interruption Models
Further Considerations of the Continuous ^5 with an Introduction and Explanation of Schenker's Five Interruption Models By: Irna Priore ―Further Considerations about the Continuous ^5 with an Introduction and Explanation of Schenker’s Five Interruption Models.‖ Indiana Theory Review, Volume 25, Spring-Fall 2004 (spring 2007). Made available courtesy of Indiana University School of Music: http://www.music.indiana.edu/ *** Note: Figures may be missing from this format of the document Article: Schenker’s works span about thirty years, from his early performance editions in the first decade of the twentieth century to Free Composition in 1935.1 Nevertheless, the focus of modern scholarship has most often been on the ideas contained in this last work. Although Free Composition is indeed a monumental accomplishment, Schenker's early ideas are insightful and merit further study. Not everything in these early essays was incorporated into Free Composition and some ideas that appear in their final form in Free Composition can be traced back to his previous writings. This is the case with the discussion of interruption, a term coined only in Free Composition. After the idea of the chord of nature and its unfolding, interruption is probably the most important concept in Free Composition. In this work Schenker studied the implications of melodic descent, referring to the momentary pause of this descent prior to the achievement of tonal closure as interruption. In his earlier works he focused more on the continuity of the line itself rather than its tonal closure, and used the notion of melodic line or melodic continuity to address long-range connections. -
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. -
Keyboard Playing and the Mechanization of Polyphony in Italian Music, Circa 1600
Keyboard Playing and the Mechanization of Polyphony in Italian Music, Circa 1600 By Leon Chisholm A dissertation submitted in partial satisfaction of the requirements for the degree of Doctor of Philosophy in Music in the Graduate Division of the University of California, Berkeley Committee in charge: Professor Kate van Orden, Co-Chair Professor James Q. Davies, Co-Chair Professor Mary Ann Smart Professor Massimo Mazzotti Summer 2015 Keyboard Playing and the Mechanization of Polyphony in Italian Music, Circa 1600 Copyright 2015 by Leon Chisholm Abstract Keyboard Playing and the Mechanization of Polyphony in Italian Music, Circa 1600 by Leon Chisholm Doctor of Philosophy in Music University of California, Berkeley Professor Kate van Orden, Co-Chair Professor James Q. Davies, Co-Chair Keyboard instruments are ubiquitous in the history of European music. Despite the centrality of keyboards to everyday music making, their influence over the ways in which musicians have conceptualized music and, consequently, the music that they have created has received little attention. This dissertation explores how keyboard playing fits into revolutionary developments in music around 1600 – a period which roughly coincided with the emergence of the keyboard as the multipurpose instrument that has served musicians ever since. During the sixteenth century, keyboard playing became an increasingly common mode of experiencing polyphonic music, challenging the longstanding status of ensemble singing as the paradigmatic vehicle for the art of counterpoint – and ultimately replacing it in the eighteenth century. The competing paradigms differed radically: whereas ensemble singing comprised a group of musicians using their bodies as instruments, keyboard playing involved a lone musician operating a machine with her hands. -
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. -
A New Transcription and Performance Interpretation of J.S. Bach's Chromatic Fantasy BWV 903 for Unaccompanied Clarinet Thomas A
University of Connecticut OpenCommons@UConn Doctoral Dissertations University of Connecticut Graduate School 5-2-2014 A New Transcription and Performance Interpretation of J.S. Bach's Chromatic Fantasy BWV 903 for Unaccompanied Clarinet Thomas A. Labadorf University of Connecticut - Storrs, [email protected] Follow this and additional works at: https://opencommons.uconn.edu/dissertations Recommended Citation Labadorf, Thomas A., "A New Transcription and Performance Interpretation of J.S. Bach's Chromatic Fantasy BWV 903 for Unaccompanied Clarinet" (2014). Doctoral Dissertations. 332. https://opencommons.uconn.edu/dissertations/332 A New Transcription and Performance Interpretation of J.S. Bach’s Chromatic Fantasy BWV 903 for Unaccompanied Clarinet Thomas A. Labadorf, D. M. A. University of Connecticut, 2014 A new transcription of Bach’s Chromatic Fantasy is presented to offset limitations of previous transcriptions by other editors. Certain shortcomings of the clarinet are addressed which add to the difficulty of creating an effective transcription for performance: the inability to sustain more than one note at a time, phrase length limited by breath capacity, and a limited pitch range. The clarinet, however, offers qualities not available to the keyboard that can serve to mitigate these shortcomings: voice-like legato to perform sweeping scalar and arpeggiated gestures, the increased ability to sustain melodic lines, use of dynamics to emphasize phrase shapes and highlight background melodies, and the ability to perform large leaps easily. A unique realization of the arpeggiated section takes advantage of the clarinet’s distinctive registers and references early treatises for an authentic wind instrument approach. A linear analysis, prepared by the author, serves as a basis for making decisions on phrase and dynamic placement. -
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.