Prolongation in the Choral Music of Benjamin Britten
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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. -
Computational Methods for Tonality-Based Style Analysis of Classical Music Audio Recordings
Fakult¨at fur¨ Elektrotechnik und Informationstechnik Computational Methods for Tonality-Based Style Analysis of Classical Music Audio Recordings Christof Weiß geboren am 16.07.1986 in Regensburg Dissertation zur Erlangung des akademischen Grades Doktoringenieur (Dr.-Ing.) Angefertigt im: Fachgebiet Elektronische Medientechnik Institut fur¨ Medientechnik Fakult¨at fur¨ Elektrotechnik und Informationstechnik Gutachter: Prof. Dr.-Ing. Dr. rer. nat. h. c. mult. Karlheinz Brandenburg Prof. Dr. rer. nat. Meinard Muller¨ Prof. Dr. phil. Wolfgang Auhagen Tag der Einreichung: 25.11.2016 Tag der wissenschaftlichen Aussprache: 03.04.2017 urn:nbn:de:gbv:ilm1-2017000293 iii Acknowledgements This thesis could not exist without the help of many people. I am very grateful to everybody who supported me during the work on my PhD. First of all, I want to thank Prof. Karlheinz Brandenburg for supervising my thesis but also, for the opportunity to work within a great team and a nice working enviroment at Fraunhofer IDMT in Ilmenau. I also want to mention my colleagues of the Metadata department for having such a friendly atmosphere including motivating scientific discussions, musical activity, and more. In particular, I want to thank all members of the Semantic Music Technologies group for the nice group climate and for helping with many things in research and beyond. Especially|thank you Alex, Ronny, Christian, Uwe, Estefan´ıa, Patrick, Daniel, Ania, Christian, Anna, Sascha, and Jakob for not only having a prolific working time in Ilmenau but also making friends there. Furthermore, I want to thank several students at TU Ilmenau who worked with me on my topic. Special thanks go to Prof. -
Baker Eastman School of Music [email protected] I
A Cyclic Approach to Harmony in Robert Glasper’s Music Society for Music Theory Columbus, OH November 7, 2019 Ben Baker Eastman School of Music [email protected] I. Introduction Robert Glasper hip-hop R&B jazz neo-soul gospel I. Introduction Robert Glasper Blue Note releases: Canvas (2005) piano trio In My Element (2007) piano trio + R.G. Experiment Double-Booked (2009) Black Radio (2012) R.G. Experiment Black Radio 2 (2013) piano trio Covered (2015) R.G. Experiment ArtScience (2016) I. Introduction Robert Glasper “…probably the most prominent jazz musician of his generation. He’s gotten there by playing within and without jazz, and pushing the music to reconsider its boundaries.” -Russonello (NYT, 2018) I. Introduction Glasper’s Harmonic Language diatonic collections clear tonal centers tertian harmonies root motion by: 3rd (ex. Imaj7 - vi7 - IVmaj7 - ii7) descending 5th (ii7 - V7 - Imaj7) two primary chord qualities: major 7th chords + upper extensions minor 7th chords I. Introduction “Rise and Shine” (Canvas, 2005) Fmaj9 Dbmaj9 Bbm9 Gm11 ™ ™ C œ œ œ bœ œ œ œ j œ œ &b œ J bœ œ œ ˙ ˙ œ Dmaj9 Gm11 D/F# Fmaj9 ™ ™ b œ œ œ j Œ & ˙ J œ œ œ œw ˙ œ œ Dbmaj9 C7 F Bbm11 Gm11 ™ ™ b œ œ œ œ œ œ œ b˙ œw w & bœ œ œ œ œ œ œ J œ 1. Gm11 Dm11 ™ j ™ &b w œ œ œ œw w w 2. Gbmaj9 C7alt F7sus4 ™ b˙ bwœ w ˙ &b ˙ œ œ œ œ œ œ &b∑ ∑ ∑ ∑ ∑ ∑ ∑ I. Introduction “Rise and Shine” (Canvas, 2005) Fmaj9 Dbmaj9 Bbm9 Gm11 ™ ™ C œ œ œ bœ œ œ œ j œ œ &b œ J bœ œ œ ˙ ˙ œ Dmaj9 Gm11 D/F# Fmaj9 ™ ™ b œ œ œ j Œ & ˙ J œ œ œ œw ˙ œ œ Dbmaj9 C7 F Bbm11 Gm11 ™ ™ b œ œ œ œ œ œ œ b˙ œw w & bœ œ œ œ œ œ œ J œ 1. -
The Rosenwinkel Introductions
The Rosenwinkel Introductions: Stylistic Tendencies in 10 Introductions Recorded by Jazz Guitarist Kurt Rosenwinkel Jens Hoppe A thesis submitted in partial fulfilment of requirements for the degree of Master of Music (Performance) Conservatorium of Music University of Sydney 2017 Declaration I, Jens Hoppe, hereby declare that this submission is my own work and that it contains no material previously published or written by another person except where acknowledged in the text. This thesis contains no material that has been accepted for the award of a higher degree. Signed: ______________________________________________Date: 31 March 2016 i Acknowledgments The task of writing a thesis is often made more challenging by life’s unexpected events. In the case of this thesis, it was burglary, relocation, serious injury, marriage, and a death in the family. Disruptions also put extra demands on those surrounding the writer. I extend my deepest gratitude to the following people for, above all, their patience and support. To my supervisor Phil Slater without whom this thesis would not have been possible – for his patience, constructive comments, and ability to say things that needed to be said in a positive and encouraging way. Thank you Phil. To Matt McMahon, who is always an inspiration, whether in conversation or in performance. To Simon Barker, for challenging some fundamental assumptions and talking about things that made me think. To Troy Lever, Abel Cross, and Pete ‘Göfren’ for their help in the early stages. They are not just wonderful musicians and friends, but exemplary human beings. To Fletcher and Felix for their boundless enthusiasm, unconditional love and the comic relief they provided. -
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. -
Britten Spring Symphony Welcome Ode • Psalm 150
BRITTEN SPRING SYMPHONY WELCOME ODE • PSALM 150 Elizabeth Gale soprano London Symphony Chorus Alfreda Hodgson contralto Martyn Hill tenor London Symphony Orchestra Southend Boys’ Choir Richard Hickox Greg Barrett Richard Hickox (1948 – 2008) Benjamin Britten (1913 – 1976) Spring Symphony, Op. 44* 44:44 For Soprano, Alto and Tenor solos, Mixed Chorus, Boys’ Choir and Orchestra Part I 1 Introduction. Lento, senza rigore 10:03 2 The Merry Cuckoo. Vivace 1:57 3 Spring, the Sweet Spring. Allegro con slancio 1:47 4 The Driving Boy. Allegro molto 1:58 5 The Morning Star. Molto moderato ma giocoso 3:07 Part II 6 Welcome Maids of Honour. Allegretto rubato 2:38 7 Waters Above. Molto moderato e tranquillo 2:23 8 Out on the Lawn I lie in Bed. Adagio molto tranquillo 6:37 Part III 9 When will my May come. Allegro impetuoso 2:25 10 Fair and Fair. Allegretto grazioso 2:13 11 Sound the Flute. Allegretto molto mosso 1:24 Part IV 12 Finale. Moderato alla valse – Allegro pesante 7:56 3 Welcome Ode, Op. 95† 8:16 13 1 March. Broad and rhythmic (Maestoso) 1:52 14 2 Jig. Quick 1:20 15 3 Roundel. Slower 2:38 16 4 Modulation 0:39 17 5 Canon. Moving on 1:46 18 Psalm 150, Op. 67‡ 5:31 Kurt-Hans Goedicke, LSO timpani Lively March – Lightly – Very lively TT 58:48 4 Elizabeth Gale soprano* Alfreda Hodgson contralto* Martyn Hill tenor* The Southend Boys’ Choir* Michael Crabb director Senior Choirs of the City of London School for Girls† Maggie Donnelly director Senior Choirs of the City of London School† Anthony Gould director Junior Choirs of the City of London School -
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. -
Unified Music Theories for General Equal-Temperament Systems
Unified Music Theories for General Equal-Temperament Systems Brandon Tingyeh Wu Research Assistant, Research Center for Information Technology Innovation, Academia Sinica, Taipei, Taiwan ABSTRACT Why are white and black piano keys in an octave arranged as they are today? This article examines the relations between abstract algebra and key signature, scales, degrees, and keyboard configurations in general equal-temperament systems. Without confining the study to the twelve-tone equal-temperament (12-TET) system, we propose a set of basic axioms based on musical observations. The axioms may lead to scales that are reasonable both mathematically and musically in any equal- temperament system. We reexamine the mathematical understandings and interpretations of ideas in classical music theory, such as the circle of fifths, enharmonic equivalent, degrees such as the dominant and the subdominant, and the leading tone, and endow them with meaning outside of the 12-TET system. In the process of deriving scales, we create various kinds of sequences to describe facts in music theory, and we name these sequences systematically and unambiguously with the aim to facilitate future research. - 1 - 1. INTRODUCTION Keyboard configuration and combinatorics The concept of key signatures is based on keyboard-like instruments, such as the piano. If all twelve keys in an octave were white, accidentals and key signatures would be meaningless. Therefore, the arrangement of black and white keys is of crucial importance, and keyboard configuration directly affects scales, degrees, key signatures, and even music theory. To debate the key configuration of the twelve- tone equal-temperament (12-TET) system is of little value because the piano keyboard arrangement is considered the foundation of almost all classical music theories. -
An Exploration of the Relationship Between Mathematics and Music
An Exploration of the Relationship between Mathematics and Music Shah, Saloni 2010 MIMS EPrint: 2010.103 Manchester Institute for Mathematical Sciences School of Mathematics The University of Manchester Reports available from: http://eprints.maths.manchester.ac.uk/ And by contacting: The MIMS Secretary School of Mathematics The University of Manchester Manchester, M13 9PL, UK ISSN 1749-9097 An Exploration of ! Relation"ip Between Ma#ematics and Music MATH30000, 3rd Year Project Saloni Shah, ID 7177223 University of Manchester May 2010 Project Supervisor: Professor Roger Plymen ! 1 TABLE OF CONTENTS Preface! 3 1.0 Music and Mathematics: An Introduction to their Relationship! 6 2.0 Historical Connections Between Mathematics and Music! 9 2.1 Music Theorists and Mathematicians: Are they one in the same?! 9 2.2 Why are mathematicians so fascinated by music theory?! 15 3.0 The Mathematics of Music! 19 3.1 Pythagoras and the Theory of Music Intervals! 19 3.2 The Move Away From Pythagorean Scales! 29 3.3 Rameau Adds to the Discovery of Pythagoras! 32 3.4 Music and Fibonacci! 36 3.5 Circle of Fifths! 42 4.0 Messiaen: The Mathematics of his Musical Language! 45 4.1 Modes of Limited Transposition! 51 4.2 Non-retrogradable Rhythms! 58 5.0 Religious Symbolism and Mathematics in Music! 64 5.1 Numbers are God"s Tools! 65 5.2 Religious Symbolism and Numbers in Bach"s Music! 67 5.3 Messiaen"s Use of Mathematical Ideas to Convey Religious Ones! 73 6.0 Musical Mathematics: The Artistic Aspect of Mathematics! 76 6.1 Mathematics as Art! 78 6.2 Mathematical Periods! 81 6.3 Mathematics Periods vs. -
Conductus and Modal Rhythm
Conductus and Modal Rhythm BY ERNEST H. SANDERS T HAS BEEN MORE THAN EIGHTY YEARS since Friedrich Ludwig (1872-193o), arguably the greatest of the seminal figures in twenti- eth-century musicology, began to publish his studies of medieval music. His single-handed occupation of the field, his absolute sover- eignty over the entire repertoire and all issues of scholarly significance arising from it, and his enormous, inescapably determinative influ- ence on the thinking of his successors, most of whom had studied with him, explain the epithet der Grossehe was given on at least one occasion.' Almost his entire professional energies were devoted to the music of the twelfth and, particularly, the thirteenth centuries, as well as to the polyphony of the fourteenth century, which he began to explore in depth in the 1920s. His stringent devotion to the facts and to conclusions supported by them was a trait singled out by several commentators.2 Ludwig's insistence on scholarly rigor, however, cannot be said to account completely for his Modaltheorie,which appeared to posit the applicability of modal rhythm to all music of the Notre Dame period-except organal style-and of the pre-Garlandian (or pre- Franconian) thirteenth century, including particularly the musical settings of poetry. Much of the pre-Garlandian ligature notation in thirteenth-century sources of melismatic polyphonic compositions of the first half of that century (clausulae, organa for more than two voices) and of melismatic portions of certain genres, such as the caudae of conducti,3 signifies modal rhythms, and the appropriatenessof the modal system cannot be disputed in this context. -
CIRCLE of FIFTHS WORKSHOP a Useful Concept for When You Want to Jam with Other Instruments Or Write a Song!
CIRCLE OF FIFTHS WORKSHOP A useful concept for when you want to jam with other instruments or write a song! The Circle of Fifths shows the relationships among the twelve tones of the Chromatic Scale, their corresponding key signatures and the associated Major and Minor keys. The word "chromatic" comes from the Greek word chroma meaning "color." The chromatic scale consists of 12 notes each a half step or “semi-tone” apart. It is from the chromatic scale that every other scale or chord in most Western music is derived. Here’s the C chromatic scale going up as an example: C C# D D# E F F# G G# A A# B C In everyday terms: The Circle of Fifths is useful if you’re playing in an open jam with other instruments, e.g., guitars or fiddles around a campfire, or when you’re trying to figure out the chords of a song from scratch, or write your own song. The Circle of Fifths is a music theory picture. Each “segment” on the circle represents a note, a chord, and a key. Why is it called the Circle of Fifths? When going clockwise, each key is a fifth above the last. When going counter-clockwise, each key is a fourth above the last, so you may also hear it called the “circle of fourths”. The perfect fifth interval is said to be consonant, meaning it is a typical “pleasant sound” and sounds stable within music (the groundwork for this concept was set by Pythagoras and based on the sound frequency ratios).