Schenker, Schubert, and the Subtonic Chord
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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. -
Naming a Chord Once You Know the Common Names of the Intervals, the Naming of Chords Is a Little Less Daunting
Naming a Chord Once you know the common names of the intervals, the naming of chords is a little less daunting. Still, there are a few conventions and short-hand terms that many musicians use, that may be confusing at times. A few terms are used throughout the maze of chord names, and it is good to know what they refer to: Major / Minor – a “minor” note is one half step below the “major.” When naming intervals, all but the “perfect” intervals (1,4, 5, 8) are either major or minor. Generally if neither word is used, major is assumed, unless the situation is obvious. However, when used in naming extended chords, the word “minor” usually is reserved to indicate that the third of the triad is flatted. The word “major” is reserved to designate the major seventh interval as opposed to the minor or dominant seventh. It is assumed that the third is major, unless the word “minor” is said, right after the letter name of the chord. Similarly, in a seventh chord, the seventh interval is assumed to be a minor seventh (aka “dominant seventh), unless the word “major” comes right before the word “seventh.” Thus a common “C7” would mean a C major triad with a dominant seventh (CEGBb) While a “Cmaj7” (or CM7) would mean a C major triad with the major seventh interval added (CEGB), And a “Cmin7” (or Cm7) would mean a C minor triad with a dominant seventh interval added (CEbGBb) The dissonant “Cm(M7)” – “C minor major seventh” is fairly uncommon outside of modern jazz: it would mean a C minor triad with the major seventh interval added (CEbGB) Suspended – To suspend a note would mean to raise it up a half step. -
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. -
MTO 0.7: Alphonce, Dissonance and Schumann's Reckless Counterpoint
Volume 0, Number 7, March 1994 Copyright © 1994 Society for Music Theory Bo H. Alphonce KEYWORDS: Schumann, piano music, counterpoint, dissonance, rhythmic shift ABSTRACT: Work in progress about linearity in early romantic music. The essay discusses non-traditional dissonance treatment in some contrapuntal passages from Schumann’s Kreisleriana, opus 16, and his Grande Sonate F minor, opus 14, in particular some that involve a wedge-shaped linear motion or a rhythmic shift of one line relative to the harmonic progression. [1] The present paper is the first result of a planned project on linearity and other features of person- and period-style in early romantic music.(1) It is limited to Schumann's piano music from the eighteen-thirties and refers to score excerpts drawn exclusively from opus 14 and 16, the Grande Sonate in F minor and the Kreisleriana—the Finale of the former and the first two pieces of the latter. It deals with dissonance in foreground terms only and without reference to expressive connotations. Also, Eusebius, Florestan, E.T.A. Hoffmann, and Herr Kapellmeister Kreisler are kept gently off stage. [2] Schumann favours friction dissonances, especially the minor ninth and the major seventh, and he likes them raw: with little preparation and scant resolution. The sforzato clash of C and D in measures 131 and 261 of the Finale of the G minor Sonata, opus 22, offers a brilliant example, a peculiarly compressed dominant arrival just before the return of the main theme in G minor. The minor ninth often occurs exposed at the beginning of a phrase as in the second piece of the Davidsbuendler, opus 6: the opening chord is a V with an appoggiatura 6; as 6 goes to 5, the minor ninth enters together with the fundamental in, respectively, high and low peak registers. -
1 Ludwig Van Beethoven Symphony #9 in D Minor, Op. 125 2 Johann Sebastian Bach St. Matthew Passion
1 Ludwig van Beethoven Symphony #9 in D minor, Op. 125 2 Johann Sebastian Bach St. Matthew Passion "Ebarme dich, mein Gott" 3 George Frideric Handel Messiah: Hallelujah Chorus 4 Wolfgang Amadeus Mozart Symphony 41 C, K.551 "Jupiter" 5 Samuel Barber Adagio for Strings Op.11 6 Wolfgang Amadeus Mozart Clarinet Concerto A, K.622 7 Ludwig van Beethoven Piano Concerto 5 E-Flat, Op.73 "Emperor" (3) 8 Antonin Dvorak Symphony No 9 (IV) 9 George Gershwin Rhapsody In Blue (1924) 10 Wolfgang Amadeus Mozart Requiem in D minor K 626 (aeternam/kyrie/lacrimosa) 11 George Frideric Handel Xerxes - Largo 12 Johann Sebastian Bach Toccata And Fugue In D Minor, BWV 565 (arr Stokowski) 13 Ludwig van Beethoven Symphony No 5 in C minor Op 67 (I) 14 Johann Sebastian Bach Orchestral Suite #3 BWV 1068: Air on the G String 15 Antonio Vivaldi Concerto Grosso in E Op. 8/1 RV 269 "Spring" 16 Tomaso Albinoni Adagio in G minor 17 Edvard Grieg Peer Gynt 1, Op.46 18 Sergei Rachmaninov Piano Concerto No 2 in C minor Op 18 (I) 19 Ralph Vaughan Williams Lark Ascending 20 Gustav Mahler Symphony 5 C-Sharp Min (4) 21 Peter Ilyich Tchaikovsky 1812 Overture 22 Jean Sibelius Finlandia, Op.26 23 Johann Pachelbel Canon in D 24 Carl Orff Carmina Burana: O Fortuna, In taberna, Tanz 25 Wolfgang Amadeus Mozart Serenade G, K.525 "Eine Kleine Nachtmusik" 26 Johann Sebastian Bach Brandenburg Concerto No 5 in D BWV 1050 (I) 27 Johann Strauss II Blue Danube Waltz, Op.314 28 Franz Joseph Haydn Piano Trio 39 G, Hob.15-25 29 George Frideric Handel Water Music Suite #2 in D 30 Wolfgang Amadeus Mozart Ave Verum Corpus, K.618 31 Johannes Brahms Symphony 1 C Min, Op.68 32 Felix Mendelssohn Violin Concerto in E minor, Op. -
Many of Us Are Familiar with Popular Major Chord Progressions Like I–IV–V–I
Many of us are familiar with popular major chord progressions like I–IV–V–I. Now it’s time to delve into the exciting world of minor chords. Minor scales give flavor and emotion to a song, adding a level of musical depth that can make a mediocre song moving and distinct from others. Because so many of our favorite songs are in major keys, those that are in minor keys1 can stand out, and some musical styles like rock or jazz thrive on complex minor scales and harmonic wizardry. Minor chord progressions generally contain richer harmonic possibilities than the typical major progressions. Minor key songs frequently modulate to major and back to minor. Sometimes the same chord can appear as major and minor in the very same song! But this heady harmonic mix is nothing to be afraid of. By the end of this article, you’ll not only understand how minor chords are made, but you’ll know some common minor chord progressions, how to write them, and how to use them in your own music. With enough listening practice, you’ll be able to recognize minor chord progressions in songs almost instantly! Table of Contents: 1. A Tale of Two Tonalities 2. Major or Minor? 3. Chords in Minor Scales 4. The Top 3 Chords in Minor Progressions 5. Exercises in Minor 6. Writing Your Own Minor Chord Progressions 7. Your Minor Journey 1 https://www.musical-u.com/learn/the-ultimate-guide-to-minor-keys A Tale of Two Tonalities Western music is dominated by two tonalities: major and minor. -
AP Music Theory: Unit 2
AP Music Theory: Unit 2 From Simple Studies, https://simplestudies.edublogs.org & @simplestudiesinc on Instagram Music Fundamentals II: Minor Scales and Key Signatures, Melody, Timbre, and Texture Minor Scales ● Natural Minor ○ No accidentals are changed from the relative minor’s key signature ○ Scale Pattern: W H W W H W W (W=whole note; H=half note) ○ Solfege: Do Re Mi Fa Sol La Ti Do ○ Scale Degrees: 1 2 b3 4 5 b6 b7 8 ● Harmonic Minor ○ The seventh scale degree is raised (it becomes the leading tone) ○ Scale Pattern: W H W W H m3 H ○ Solfege: Do Re Mi Fa Sol La Ti Do ○ Scale Degrees: 1 2 b3 4 5 b6 7 8 ● Melodic Minor ○ Ascending: the sixth and seventh degrees are raised ○ Descending: it becomes natural minor (meaning that the sixth and seventh degrees are no longer raised) ○ Scale Pattern (Ascending): W H W W W W H ○ Solfege (Ascending): Do Re Mi Fa Sol La Ti Do ○ Solfege (Descending): Do Te Le Sol Fa Mi Re Do ○ Scale Degrees (Ascending): 1 2 b3 4 5 6 7 8 ● Minor Pentatonic Scale ○ 5-note minor scale (made of the 5 diatonic pitches) ○ Scale Pattern: m3 W W m3 W ○ Solfege: Do Mi Fa Sol Te Do ○ Scale Degrees 1 b3 4 5 b7 8 Key Relationships ● Parallel Keys ○ Keys that share a tonic ○ One major and one minor ■ Example: d minor and D major are parallel keys because they share the same tonic (D) ● Relative Keys ○ Keys that share a key signature (but have different tonics) ■ Example: a minor and C major are relative keys (since they both don’t have any sharps or flats) ● Closely Related Keys ○ Keys that differ from each other by at most -
Day 17 AP Music Handout, Scale Degress.Mus
Scale Degrees, Chord Quality, & Roman Numeral Analysis There are a total of seven scale degrees in both major and minor scales. Each of these degrees has a name which you are required to memorize tonight. 1 2 3 4 5 6 7 1 & w w w w w 1. tonicw 2.w supertonic 3.w mediant 4. subdominant 5. dominant 6. submediant 7. leading tone 1. tonic A triad can be built upon each scale degree. w w w w & w w w w w w w w 1. tonicw 2.w supertonic 3.w mediant 4. subdominant 5. dominant 6. submediant 7. leading tone 1. tonic The quality and scale degree of the triads is shown by Roman numerals. Captial numerals are used to indicate major triads with lowercase numerals used to show minor triads. Diminished triads are lowercase with a "degree" ( °) symbol following and augmented triads are capital followed by a "plus" ( +) symbol. Roman numerals written for a major key look as follows: w w w w & w w w w w w w w CM: wI (M) iiw (m) wiii (m) IV (M) V (M) vi (m) vii° (dim) I (M) EVERY MAJOR KEY FOLLOWS THE PATTERN ABOVE FOR ITS ROMAN NUMERALS! Because the seventh scale degree in a natural minor scale is a whole step below tonic instead of a half step, the name is changed to subtonic, rather than leading tone. Leading tone ALWAYS indicates a half step below tonic. Notice the change in the qualities and therefore Roman numerals when in the natural minor scale. -
Discover Seventh Chords
Seventh Chords Stack of Thirds - Begin with a major or natural minor scale (use raised leading tone for chords based on ^5 and ^7) - Build a four note stack of thirds on each note within the given key - Identify the characteristic intervals of each of the seventh chords w w w w w w w w % w w w w w w w Mw/M7 mw/m7 m/m7 M/M7 M/m7 m/m7 d/m7 w w w w w w % w w w w #w w #w mw/m7 d/wm7 Mw/M7 m/m7 M/m7 M/M7 d/d7 Seventh Chord Quality - Five common seventh chord types in diatonic music: * Major: Major Triad - Major 7th (M3 - m3 - M3) * Dominant: Major Triad - minor 7th (M3 - m3 - m3) * Minor: minor triad - minor 7th (m3 - M3 - m3) * Half-Diminished: diminished triad - minor 3rd (m3 - m3 - M3) * Diminished: diminished triad - diminished 7th (m3 - m3 - m3) - In the Major Scale (all major scales!) * Major 7th on scale degrees 1 & 4 * Minor 7th on scale degrees 2, 3, 6 * Dominant 7th on scale degree 5 * Half-Diminished 7th on scale degree 7 - In the Minor Scale (all minor scales!) with a raised leading tone for chords on ^5 and ^7 * Major 7th on scale degrees 3 & 6 * Minor 7th on scale degrees 1 & 4 * Dominant 7th on scale degree 5 * Half-Diminished 7th on scale degree 2 * Diminished 7th on scale degree 7 Using Roman Numerals for Triads - Roman Numeral labels allow us to identify any seventh chord within a given key. -
Music in Theory and Practice
CHAPTER 4 Chords Harmony Primary Triads Roman Numerals TOPICS Chord Triad Position Simple Position Triad Root Position Third Inversion Tertian First Inversion Realization Root Second Inversion Macro Analysis Major Triad Seventh Chords Circle Progression Minor Triad Organum Leading-Tone Progression Diminished Triad Figured Bass Lead Sheet or Fake Sheet Augmented Triad IMPORTANT In the previous chapter, pairs of pitches were assigned specifi c names for identifi cation CONCEPTS purposes. The phenomenon of tones sounding simultaneously frequently includes group- ings of three, four, or more pitches. As with intervals, identifi cation names are assigned to larger tone groupings with specifi c symbols. Harmony is the musical result of tones sounding together. Whereas melody implies the Harmony linear or horizontal aspect of music, harmony refers to the vertical dimension of music. A chord is a harmonic unit with at least three different tones sounding simultaneously. Chord The term includes all possible such sonorities. Figure 4.1 #w w w w w bw & w w w bww w ww w w w w w w w‹ Strictly speaking, a triad is any three-tone chord. However, since western European music Triad of the seventeenth through the nineteenth centuries is tertian (chords containing a super- position of harmonic thirds), the term has come to be limited to a three-note chord built in superposed thirds. The term root refers to the note on which a triad is built. “C major triad” refers to a major Triad Root triad whose root is C. The root is the pitch from which a triad is generated. 73 3711_ben01877_Ch04pp73-94.indd 73 4/10/08 3:58:19 PM Four types of triads are in common use. -
Major and Minor Scales Half and Whole Steps
Dr. Barbara Murphy University of Tennessee School of Music MAJOR AND MINOR SCALES HALF AND WHOLE STEPS: half-step - two keys (and therefore notes/pitches) that are adjacent on the piano keyboard whole-step - two keys (and therefore notes/pitches) that have another key in between chromatic half-step -- a half step written as two of the same note with different accidentals (e.g., F-F#) diatonic half-step -- a half step that uses two different note names (e.g., F#-G) chromatic half step diatonic half step SCALES: A scale is a stepwise arrangement of notes/pitches contained within an octave. Major and minor scales contain seven notes or scale degrees. A scale degree is designated by an Arabic numeral with a cap (^) which indicate the position of the note within the scale. Each scale degree has a name and solfege syllable: SCALE DEGREE NAME SOLFEGE 1 tonic do 2 supertonic re 3 mediant mi 4 subdominant fa 5 dominant sol 6 submediant la 7 leading tone ti MAJOR SCALES: A major scale is a scale that has half steps (H) between scale degrees 3-4 and 7-8 and whole steps between all other pairs of notes. 1 2 3 4 5 6 7 8 W W H W W W H TETRACHORDS: A tetrachord is a group of four notes in a scale. There are two tetrachords in the major scale, each with the same order half- and whole-steps (W-W-H). Therefore, a tetrachord consisting of W-W-H can be the top tetrachord or the bottom tetrachord of a major scale. -
When the Leading Tone Doesn't Lead: Musical Qualia in Context
When the Leading Tone Doesn't Lead: Musical Qualia in Context Dissertation Presented in Partial Fulfillment of the Requirements for the Degree Doctor of Philosophy in the Graduate School of The Ohio State University By Claire Arthur, B.Mus., M.A. Graduate Program in Music The Ohio State University 2016 Dissertation Committee: David Huron, Advisor David Clampitt Anna Gawboy c Copyright by Claire Arthur 2016 Abstract An empirical investigation is made of musical qualia in context. Specifically, scale-degree qualia are evaluated in relation to a local harmonic context, and rhythm qualia are evaluated in relation to a metrical context. After reviewing some of the philosophical background on qualia, and briefly reviewing some theories of musical qualia, three studies are presented. The first builds on Huron's (2006) theory of statistical or implicit learning and melodic probability as significant contributors to musical qualia. Prior statistical models of melodic expectation have focused on the distribution of pitches in melodies, or on their first-order likelihoods as predictors of melodic continuation. Since most Western music is non-monophonic, this first study investigates whether melodic probabilities are altered when the underlying harmonic accompaniment is taken into consideration. This project was carried out by building and analyzing a corpus of classical music containing harmonic analyses. Analysis of the data found that harmony was a significant predictor of scale-degree continuation. In addition, two experiments were carried out to test the perceptual effects of context on musical qualia. In the first experiment participants rated the perceived qualia of individual scale-degrees following various common four-chord progressions that each ended with a different harmony.