Tagg's Harmony Handout
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Harmony Crib Sheets
Jazz Harmony Primer General stuff There are two main types of harmony found in modern Western music: 1) Modal 2) Functional Modal harmony generally involves a static drone, riff or chord over which you have melodies with notes chosen from various scales. It’s common in rock, modern jazz and electronic dance music. It predates functional harmony, too. In some types of modal music – for example in jazz - you get different modes/chord scale sounds over the course of a piece. Chords and melodies can be drawn from these scales. This kind of harmony is suited to the guitar due to its open strings and retuning possibilities. We see the guitar take over as a songwriting instrument at about the same time as the modes become popular in pop music. Loop based music also encourages this kind of harmony. It has become very common in all areas of music since the late 20th century under the influence of rock and folk music, composers like Steve Reich, modal jazz pioneered by Miles Davis and John Coltrane, and influences from India, the Middle East and pre-classical Western music. Functional harmony is a development of the kind of harmony used by Bach and Mozart. Jazz up to around 1960 was primarily based on this kind of harmony, and jazz improvisation was concerned with the improvising over songs written by the classically trained songwriters and film composers of the era. These composers all played the piano, so in a sense functional harmony is piano harmony. It’s not really guitar shaped. When I talk about functional harmony I’ll mostly be talking about ways we can improvise and compose on pre-existing jazz standards rather than making up new progressions. -
Song Artist 25 Or 6 to 4 Chicago 5 Years Time Noah and the Whale A
A B 1 Song Artist 2 25 or 6 to 4 Chicago 3 5 Years Time Noah and the Whale 4 A Horse with No Name America 5 Achy Breaky Heart Billy Ray Cyrus 6 Adelaide Old 97's 7 Adelaide 8 Africa Bamba Santana 9 Against the Wind Bob Seeger 10 Ain't to Proud to Beg The Temptations 11 All Along the W…. Dylan/ Hendrix 12 Back in Black ACDC 13 Bad Leroy Brown Jim Croce 14 Bad Moon Risin' CCR 15 Bad to the Bone George Thorogood 16 Bamboleo Gipsy Kings 17 Black Horse and… KT Tunstall 18 Born to be Wild Steelers Wheels 19 Brain Stew Green Day 20 Brown Eyed Girl Van Morrison 21 Chasing Cars Snow Patrol 22 Cheesburger in Para… Jimmy Buffett 23 Clocks Coldplay 24 Close to You JLS 25 Close to You 26 Come as you Are Nirvana 27 Dead Flowers Rolling Stones 28 Down on the Corner CCR 29 Drift Away Dobie Gray 30 Duende Gipsy Kings 31 Dust in the Wind Kansas 32 El Condor Pasa Simon and Garfunkle 33 Every Breath You Take Sting 34 Evil Ways Santana 35 Fire Bruce Springsteen Pointer Sis.. 36 Fire and Rain James Taylor A B 37 Firework Katy Perry 38 For What it's Worth Buffalo Springfield 39 Forgiveness Collective Soul 40 Free Bird Lynyrd Skynyrd 41 Free Fallin Tom Petty 42 Give me One Reason Tracy Chapman 43 Gloria Van Morrison 44 Good Riddance Green Day 45 Have You Ever Seen… CCR 46 Heaven Los Lonely Boys 47 Hey Joe Hendrix 48 Hey Ya! Outcast 49 Honkytonk Woman Rolling Stones 50 Hotel California Eagles 51 Hotel California 52 Hotel California Eagles 53 Hotel California 54 I Won't Back Down Tom Petty 55 I'll Be Missing You Puff Daddy 56 Iko Iko Dr. -
Riemann's Functional Framework for Extended Jazz Harmony James
Riemann’s Functional Framework for Extended Jazz Harmony James McGowan The I or tonic chord is the only chord which gives the feeling of complete rest or relaxation. Since the I chord acts as the point of rest there is generated in the other chords a feeling of tension or restlessness. The other chords therefore must 1 eventually return to the tonic chord if a feeling of relaxation is desired. Invoking several musical metaphors, Ricigliano’s comment could apply equally well to the tension and release of any tonal music, not only jazz. Indeed, such metaphors serve as essential points of departure for some extended treatises in music theory.2 Andrew Jaffe further associates “tonic,” “stability,” and “consonance,” when he states: “Two terms used to refer to the extremes of harmonic stability and instability within an individual chord or a chord progression are dissonance and consonance.”3 One should acknowledge, however, that to the non-jazz reader, reference to “tonic chord” implicitly means triad. This is not the case for Ricigliano, Jaffe, or numerous other writers of pedagogical jazz theory.4 Rather, in complete indifference to, ignorance of, or reaction against the common-practice principle that only triads or 1 Ricigliano 1967, 21. 2 A prime example, Berry applies the metaphor of “motion” to explore “Formal processes and element-actions of growth and decline” within different musical domains, in diverse stylistic contexts. Berry 1976, 6 (also see 111–2). An important precedent for Berry’s work in the metaphoric dynamism of harmony and other parameters is found in the writings of Kurth – particularly in his conceptions of “sensuous” and “energetic” harmony. -
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. -
London Sinfonietta
martedì 3 settembre 2002 ore 21 Teatro Regio London Sinfonietta HK Gruber, direttore Kurt Weill (1900-1950) Mahagonny, Songspiel Auf nach Mahagonny Alabama Song Wer in Mahagonny blieb Benares Song Gott in Mahagonny Aber dieses ganze Mahagonny Testi di Bertolt Brecht curati da David Drew Rievocazione della prima esecuzione avvenuta a Baden Baden nel 1927 con proiezione di bozzetti di Caspar Neher Coordinamento e libera ricostruzione delle proiezioni a cura di Gottfried Wagner JESSIE Linda Kitchen, soprano BESSIE Susan Bickley, mezzosoprano CHARLIE Ian Caley, tenore BILLY Christopher Gillett, tenore BOBBY Karl Daymond, baritono JIMMY Stephen Richardson, basso Canzoni da Happy End Testi originali in tedesco di Bertolt Brecht nella traduzione inglese di Michael Feingold; ordine di esecuzione di David Drew Prologue - Memories and Renovations Waltz - Bilbao Song Hellfire and Repentance Ballad of the Lily of Hell The Liquor Dealer’s Dream Brother, Give Yourself a Shove The Sailors’ Tango Youth and Experience In our Childhood Mandalay Song Surabaya Johnny Poverty and Riches March Ahead Lieutenant of the Lord Brother, give yourself a Shove (ripresa) Song of the Big Shot Hosannah Rockefeller Epilogue - Benedictions Don’t be Afraid In our Childhood (ripresa) Linda Kitchen, soprano Susan Bickley, mezzosoprano Karl Daymond, baritono Stephen Richardson, basso Ian Caley, Christopher Gillett, tenori Edward Beckett, flauto, ottavino Duncan Prescott, clarinetto David White, clarinetto, clarinetto basso Simon Haram*, sax contralto, clarinetto Christian Forshaw, sax tenore e basso, clarinetto Mark O'Keeffe, Bruce Nockles, trombe David Purser*, trombone Clio Gould*, Joan Atherton*, violini Steve Smith, chitarra, banjo Tracey Goldsmith, fisarmonica John Constable*, pianoforte, armonium Timothy Palmer, Joby Burgess, percussioni Ian Dearden, tecnico del suono * membri residenti Descritta da “The Independent” come «il campione pre-emi- nente della musica d’avanguardia…», la London Sinfonietta si è dedicata all’esecuzione ai massimi livelli della musica con- temporanea. -
ASSIGNMENT and DISSERTATION TIPS (Tagg's Tips)
ASSIGNMENT and DISSERTATION TIPS (Tagg’s Tips) Online version 5 (November 2003) The Table of Contents and Index have been excluded from this online version for three reasons: [1] no index is necessary when text can be searched by clicking the Adobe bin- oculars icon and typing in what you want to find; [2] this document is supplied with direct links to the start of every section and subsection (see Bookmarks tab, screen left); [3] you only need to access one file instead of three. This version does not differ substantially from version 4 (2001): only minor alterations, corrections and updates have been effectuated. Pages are renumbered and cross-refer- ences updated. This version is produced only for US ‘Letter’ size paper. To obtain a decent print-out on A4 paper, please follow the suggestions at http://tagg.org/infoformats.html#PDFPrinting 6 Philip Tagg— Dissertation and Assignment Tips (version 5, November 2003) Introduction (Online version 5, November 2003) Why this booklet? This text was originally written for students at the Institute of Popular Music at the Uni- versity of Liverpool. It has, however, been used by many outside that institution. The aim of this document is to address recurrent problems that many students seem to experience when writing essays and dissertations. Some parts of this text may initially seem quite formal, perhaps even trivial or pedantic. If you get that impression, please remember that communicative writing is not the same as writing down commu- nicative speech. When speaking, you use gesture, posture, facial expression, changes of volume and emphasis, as well as variations in speed of delivery, vocal timbre and inflexion, to com- municate meaning. -
Robin Trower Biography by Greg Prato
New Releases Discover Articles Recommendations My Profile Search bmit Que Robin Trower Biography by Greg Prato One of rock's prime guitarists, due to his uncanny ability to channel Jimi Hendrix's blues-psych, Fender Strat- fueled playing style. Read Full Biography Overview Biography Discography Songs Credits Related Share on Artist Biography by Greg Prato Throughout his long and winding solo career, guitarist Robin Trower has had to endure countless comparisons to Jimi Hendrix due to his uncanny ability to channel Hendrix's bluesy/psychedelic, Fender Strat-fueled playing style. Born on March 9, 1945 in Catford, England, Trower spent the early '60s playing guitar in various London-based outfits, the most successful being the R&B group the Paramounts, who specialized mostly in covers, but managed to issue several singles between 1963 and 1965. It wasn't until 1967 that Trower received his big break, however, when he joined Procol Harum. The group had just scored a worldwide smash hit with "A Whiter Shade of Pale," but the only problem was that the band's leader, singer/pianist Gary Brooker, didn't have a proper band to back him. Brooker was previously a bandmate of Trower's in the Paramounts, and offered the guitar slot in his new fast-rising project to his old friend. As a result, Trower appeared on such Procol Harum classics as 1967's Procol Harum, 1968's Shine on Brightly, 1969's A Salty Dog, 1970's Home (which spawned the popular Trower tune "Whiskey Train"), and 1971's Broken Barricades. While Procol Harum helped launch Trower's career, the guitarist realized there was limited space for his guitar work and eventually left for a solo career. -
MUNI 20151109 – Evergreeny 06 (Thomas „Fats“ Waller, Victor Young)
MUNI 20151109 – Evergreeny 06 (Thomas „Fats“ Waller, Victor Young) Honeysuckle Rose – dokončení z minulé přednášky Lena Horne 2:51 First published 1957. Nat Brandwynne Orchestra, conducted by Lennie Hayton. SP RCA 45-1120. CD Recall 305. Velma Middleton-Louis Armstrong 2:56 New York, April 26, 1955. Louis Armstrong and His All-Stars. LP Columbia CL 708. CD Columbia 64927 Ella Fitzgerald 2:20 Savoy Ballroom, New York, December 10, 1937. Chick Webb Orchestra. CD Musica MJCD 1110. Ella Fitzgerald 1:42> July 15, 1963 New York. Count Basie and His Orchestra. LP Verve V6-4061. CD Verve 539 059-2. Sarah Vaughan 2:22 Mister Kelly‟s, Chicago, August 6, 1957. Jimmy Jones Trio. LP Mercury MG 20326. CD EmArcy 832 791-2. Nat King Cole Trio – instrumental 2:32 December 6, 1940 Los Angeles. Nat Cole-piano, Oscar Moore-g, Wesley Prince-b. 78 rpm Decca 8535. CD GRP 16622. Jamey Aebersold 1:00> piano-bass-drums accompaniment. Doc Severinsen 3:43 1991, Bill Holman-arr. CD Amherst 94405. Broadway-Ain‟t Misbehavin‟ Broadway show. Ken Page, Nell Carter-voc. 2:30> 1978. LP RCA BL 02965. Sweet Sue, Just You (lyrics by Will J. Harris) - 1928 Fats Waller and His Rhythm: Herman Autrey-tp; Rudy Powell-cl, as; 2:55 Fats Waller-p,voc; James Smith-g; Charles Turner-b; Arnold Boling-dr. Camden, NJ, June 24, 1935. Victor 25087 / CD Gallerie GALE 412. Beautiful Love (Haven Gillespie, Wayne King, Egbert Van Alstyne) - 1931 Anita O’Day-voc; orchestra arranged and conducted by Buddy Bregman. 1:03> Los Angeles, December 6, 1955. -
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. -
Gerry Mulligan Discography
GERRY MULLIGAN DISCOGRAPHY GERRY MULLIGAN RECORDINGS, CONCERTS AND WHEREABOUTS by Gérard Dugelay, France and Kenneth Hallqvist, Sweden January 2011 Gerry Mulligan DISCOGRAPHY - Recordings, Concerts and Whereabouts by Gérard Dugelay & Kenneth Hallqvist - page No. 1 PREFACE BY GERARD DUGELAY I fell in love when I was younger I was a young jazz fan, when I discovered the music of Gerry Mulligan through a birthday gift from my father. This album was “Gerry Mulligan & Astor Piazzolla”. But it was through “Song for Strayhorn” (Carnegie Hall concert CTI album) I fell in love with the music of Gerry Mulligan. My impressions were: “How great this man is to be able to compose so nicely!, to improvise so marvellously! and to give us such feelings!” Step by step my interest for the music increased I bought regularly his albums and I became crazy from the Concert Jazz Band LPs. Then I appreciated the pianoless Quartets with Bob Brookmeyer (The Pleyel Concerts, which are easily available in France) and with Chet Baker. Just married with Danielle, I spent some days of our honey moon at Antwerp (Belgium) and I had the chance to see the Gerry Mulligan Orchestra in concert. After the concert my wife said: “During some songs I had lost you, you were with the music of Gerry Mulligan!!!” During these 30 years of travel in the music of Jeru, I bought many bootleg albums. One was very important, because it gave me a new direction in my passion: the discographical part. This was the album “Gerry Mulligan – Vol. 2, Live in Stockholm, May 1957”. -
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. -
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.