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216: 233:'s version of the theory, the three tonal functions are denoted by the letters T, D and S, for Tonic, Dominant and Subdominant respectively; the letters are uppercase for functions in major (T, D, S), lowercase for functions in minor (t, d, s). Each of these functions can in principle be fulfilled by three chords: not only the main chord corresponding to the function, but also the chords a third lower or a third higher, as indicated by additional letters. An additional letter P or p indicates that the function is fulfilled by the relative (German 198:. Riemann's direct inspiration was Moritz Hauptmann's dialectic description of tonality. Riemann described three abstract functions: the tonic, the dominant (its upper fifth), and the subdominant (its lower fifth). He also considered the minor scale to be the inversion of the major scale, so that the dominant was the fifth above the tonic in major, but below the tonic in minor; the subdominant, similarly, was the fifth below the tonic (or the fourth above) in major, and the reverse in minor. 173:. It was realized that three perfect major triads, distant from each other by a perfect fifth, produced the seven degrees of the major scale in one of the possible forms of just intonation: for instance, the triads F–A–C, C–E–G and G–B–D (subdominant, tonic, and dominant respectively) produce the seven notes of the major scale. These three triads were soon considered the most important chords of the major tonality, with the tonic in the center, the dominant above and the subdominant under. 395: 206: 261:
and minor are on the same degrees of the scale, the possible functions of triads on degrees I to VII of the scale could be summarized as in the table below (degrees II in minor and VII in major, diminished fifths in the diatonic scale, are considered as chords without fundamental). Chords on III and VI may exert the same function as those a third above or a third below, but one of these two is less frequent than the other, as indicated by parentheses in the table.
2136: 651:, or possibly believing that so-called linear theories have settled all earlier disputes. Yet this ongoing conflict between antithetical theories, with its attendant uncertainties and complexities, has special merits. In particular, whereas an English-speaking student may falsely believe that he or she is learning harmony "as it really is," the German student encounters what are obviously theoretical constructs and must deal with them accordingly. 717: 692: 36: 352:(major counterparallel of the minor tonic), are equally plausible. Other signs (not discussed here) are used to denote altered chords, chords without fundamental, applied dominants, etc. Degree VII in harmonic sequence (e.g. I–IV–VII–III–VI–II–V–I) may at times be denoted by its roman numeral; in major, the sequence would then be denoted by T–S–VII–Dp–Tp–Sp–D–T. 1179:, C. Abbate transl., Princeton, Princeton University Press, 1990, p. 224. Nattiez (or his translator, the quotation is not in the French edition) removed d'Indy's dualist idea according to which the chords are built from a major and a minor thirds, the major chord from bottom to top, the minor chord the other way around. 260:
The relation between triads a third apart resides in the fact that they differ from each other by one note only, the two other notes being common notes. In addition, within the diatonic scale, triads a third apart necessarily are of opposite mode. In the simplified theory where the functions in major
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among others, considers that each degree has its own function and refers to the tonal center through the cycle of fifths; it stresses harmonic progressions above chord quality. In music theory as it is commonly taught in the US, there are six or seven different functions, depending on whether degree
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of 1722. Even if the concept of harmonic function was not so named before 1893, it could be shown to exist, explicitly or implicitly, in many theories of harmony before that date. Early usages of the term in music (not necessarily in the sense implied here, or only vaguely so) include those by FĂ©tis
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Despite the complexity of his theory, Riemann's ideas had huge impact, especially where German influence was strong. A good example in this regard are the textbooks by Hermann Grabner. More recent German theorists have abandoned the most complex aspect of Riemann's theory, the dualist conception of
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and others, practiced today in Western Europe and the United States. This theory in origin was not explicitly about tonal functions. It considers the relation of the chords to their tonic in the context of harmonic progressions, often following the cycle of fifths. That this actually describes what
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Most North American textbooks identify individual harmonies in terms of the scale degrees of their roots. ... Many theorists understand, however, that the Roman numerals do not necessarily define seven fully distinct harmonies, and they instead propose a classification of harmonies into three
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of 1893, which soon became an international success (English and Russian translations in 1896, French translation in 1899), and which is the theory of functions properly speaking. Riemann described three abstract tonal "functions", tonic, dominant and subdominant, denoted by the letters T, D and S
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II, secondary (applied) dominants of the dominant (such as V/V), and the various "augmented-sixth" chords. ... The modern North American adaptation of the function theory retains Riemann’s category of tonic and dominant functions but usually reconceptualizes his "subdominant" function into a
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In each case, the mode of the chord is denoted by the final letter: for instance, Sp for II in major indicates that II is the minor relative (p) of the major subdominant (S). The major VIth degree in minor is the only one where both functions, sP (major relative of the minor subdominant) and tG
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respectively, each of which could take on a more or less modified appearance in any chord of the scale. This theory, in several revised forms, remains much in use for the pedagogy of harmony and analysis in German-speaking countries and in North- and East-European countries.
877:(1893) to describe relations between the dominant and subdominant harmonies and the referential tonic: he borrowed the word from mathematics, where it was used to designate the correlation of two variables, an 'argument' and a 'value'". Brian Hyer, "Tonality", 1008:, Leipzig, 1853. Hauptmann saw the tonic chord as the expression of unity, its relation to the dominant and the subdominant as embodying an opposition to unity, and their synthesis in the return to the tonic. See David Kopp, 217: 965:, Rameau throws out a number of observations respecting the nature and functions of chords, which raise questions of the utmost importance for the theory of harmony". See also p. 201 (about harmonic functions in Rameau's 181:
theories which described not only the scale in just intonation as a symmetric construction, but also the minor tonality as an inversion of the major one. Dualist theories are documented from the 16th century onwards.
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This symmetric construction may have been one of the reasons why the fourth degree of the scale, and the chord built on it, were named "subdominant", i.e. the "dominant under ". It also is one of the origins of the
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The table below compares the English and German terminologies for the major scale. In English, the names of the scale degrees are also the names of their function, and they remain the same in major and in minor.
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Dominant harmonies include the V and VII chords in their various positions. III can function as a dominant substitute in some contexts (as in the progression V–III–VI).
1312: 237:) of its main triad: for instance Tp for the minor relative of the major tonic (e.g., A minor for C major), tP for the major relative of the minor tonic (e.g. E 643:
Some may at first be put off by the overt theorizing apparent in German harmony, wishing perhaps that a choice be made once and for all between Riemann's
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major and minor, and consider that the dominant is the fifth degree above the tonic, the subdominant the fourth degree, both in minor and in major.
940:, Williams and Norgate, 1954; Revised edition edited by Leonard Stein, Ernest Benn, 1969. Paperback edition, London, Faber and Faber, 1983. 639:
Note that ii, iii, and vi are lowercase: this indicates that they are minor chords; vii° indicates that this chord is a diminished triad.
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Caplin further explains that there are two main types of pre-dominant harmonies, "those built above the fourth degree of the scale (
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The Viennese theory, characterized by the use of Roman numerals to denote the chords of the tonal scale, as developed by
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major for c minor), etc. The other triad a third apart from the main one may be denoted by an additional G or g for
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of 1954, a short treatise dealing mainly with harmonic progressions in the context of a general "monotonality".
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The idea of function has been extended further and is sometimes used to translate Antique concepts, such as
2405: 2111: 1837: 961:, London, Novello, , p. 116, writes that "In the course of the second, third, and fourth books of the 1897: 1877: 1637: 980:
Les conceptions fonctionnelles de l'harmonie de J.-Ph. Rameau, Fr. J. FĂ©tis, S. Sechter et H. Riemann
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stresses the individuality and independence of the seven harmonic degrees. Moreover, unlike
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chord; it alone is consonant because it alone generates a feeling of repose and balance;
2333: 2298: 2252: 1679: 758: 740: 1253:(New Perspectives in Music History and Criticism). Cambridge University Press (2003). 2224: 2145: 2080: 1593: 1284: 1276: 1254: 1220: 1054: 1029: 941: 920: 716: 691: 564: 422: 418: 117: 113: 1301: 805: 661:
Reviewing usage of harmonic theory in American publications, William Caplin writes:
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II. The second type groups harmonies which feature the raised-fourth scale degree (
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could be termed the "function" of the chords becomes quite evident in Schoenberg's
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Vereinfachte Harmonielehre, oder die Lehre von den tonalen Funktionen der Akkorde
1136:, seul consonnant, parce que, seul il donne la sensation de repos ou d'Ă©quilibre; 170: 1047:
Die Funktionstheorie Hugo Riemanns und ihre Bedeutung fĂŒr die praktische Analyse
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As summarized by Vincent d'Indy (1903), who shared the conception of Riemann:
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Eytan Agmon, "Functional Harmony Revisited: A Prototype-Theoretic Approach",
480: 414: 109: 81: 851:, London, Gollancz, 1950, pp. 31-33, "Tonal Functions of the Scale Degrees". 394: 205: 2338: 2192: 2065: 2050: 2035: 2015: 1989: 1956: 1729: 1704: 1699: 1659: 1485: 617: 191: 97: 89: 85: 2353: 2348: 2323: 2318: 2177: 2045: 2025: 1979: 1920: 1804: 1799: 1719: 1684: 1669: 1446: 1437: 550: 917:
Viennese Harmonic Theory from Albrecthsberger to Schenker and Schoenberg
902:, 6th edn, Leipzig, Breitkopf und HĂ€rtel, 1917, p. 214. See A. Rehding, 770: â€“ elaboration of a principal harmonic chord in a chord progression 441:
leans heavily on the cycle of descending fifths I–IV–VII–III–VI–II–V–I".
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System der Funktionsbezeichnung in den Harmonielehren seit Hugo Riemann
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Dahlhaus, Carl (1990). "A Guide to the Terminology of German Harmony",
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Tonic harmonies include the I and VI chords in their various positions.
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main groups of harmonic functions: tonic, dominant, and pre-dominant.
2328: 1951: 1308: 1151:, suivant qu'il est engendré du grave à l'aigu ou de l'aigu au grave. 409:
The Viennese theory on the other hand, the "Theory of the degrees" (
2369: 2196: 2101: 1689: 1616: 1498: 1028:, trans. Gjerdingen, Robert O. (1990). Princeton University Press. 982:, Master Degree Thesis, Catholic University of Louvain, 1989, p. 3. 2172: 2106: 1627: 1421: 676:
Pre-dominant harmonies include a wide variety of chords: IV, II,
522: 399: 1124:, Paris, Durand, 1903, cited from the 6th edition, 1912, p. 116: 1098:, Kassel, BĂ€renreiter, 1976, 5th edition, 1985, pp. 282–283 and 437:, where the primary harmonic model is the I–IV–V–I progression, 383:
three different tonal functions, tonic, dominant, or subdominant
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Both theories find part of their inspiration in the theories of
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The concept of harmonic function originates in theories about
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Harmony Simplified or the Theory of Tonal Functions of Chords
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Traité complet de la théorie et de la pratique de l'harmonie
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Translated (with some adaptation) in Jean-Jacques Nattiez,
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Analyzing Classical Form. An Approach for the Class Room
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Pages displaying short descriptions of redirect targets
1315:(Archive from 24 November 2010, accessed 28 May 2013). 1219:. Oxford and New York: Oxford University Press, 2013. 426:
VII is considered to possess an independent function.
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Chromatic Transformations in Nineteenth-Century Music
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II, but also other positions of these, such as IV or
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Hugo Riemann and the Birth of Modern Musical Thought
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Hugo Riemann and the Birth of Modern Musical Thought
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Hugo Riemann and the Birth of Modern Musical Thought
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Pages displaying wikidata descriptions as a fallback
749: â€“ Terms in music theory to characterize scales 92:. Two main theories of tonal functions exist today: 909: 864:, New York, Cambridge University Press, 2003, p. 17 743: â€“ Music composition and performance technique 873:"It was Riemann who coined the term 'function' in 451: 389: 80:) is a term used to denote the relationship of a 2397: 1307:Example of Music theory course description from 1177:Music and Discourse. Toward a Semiology of Music 737: â€“ Music history period (c. 1650 to 1900) 45:needs attention from an expert in music theory 1761: 1601: 1334: 1020: 1018: 1302:Unlocking the Mysteries of Diatonic Harmony 190:The term 'functional harmony' derives from 185: 1768: 1754: 1608: 1594: 1341: 1327: 1026:Studies in the Origin of Harmonic Tonality 1015: 1012:, Cambridge University Press, 2002, p. 52. 867: 820: 683:more all-embracing pre-dominant function. 164: 1072:Beitrag zur durmolltonalen Harmonielehre 1051:Handbuch der funktionellen Harmonielehre 761: â€“ Harmonic device in Western music 393: 204: 887:10.1093/gmo/9781561592630.article.28102 836:10.1093/gmo/9781561592630.article.10386 148:Notions Ă©lĂ©mentaires d'harmonie moderne 14: 2398: 55:may be able to help recruit an expert. 1749: 1589: 1322: 1006:Die Natur der Harmonik und der Metrik 1275:. W.W.Norton & Co. (1954, 1969) 1154:l'Accord est susceptible de revĂȘtir 29: 213:, Tp) in C major: CM and Am chords 24: 1234: 1111:Diether de la Motte (1976), p. 102 25: 2417: 1295: 402:with their respective triads and 194:and, more particularly, from his 2134: 1206:17/2 (Autumn 1995), pp. 202-203. 715: 690: 34: 1273:Structural Functions of Harmony 1209: 1196: 1183: 1158:diffĂ©rentes, suivant qu'il est 1114: 1105: 1085: 1064: 1039: 998: 985: 972: 938:Structural Functions of Harmony 452:Comparison of the terminologies 209:Tonic and its relative (German 123:Structural Functions of Harmony 951: 930: 892: 854: 841: 826:"Function", unsigned article, 790: 390:Viennese theory of the degrees 381:this chord is able to take on 13: 1: 1122:Cours de composition musicale 1074:, MĂŒnchen, Leipzig, 1931, or 783: 627:verkĂŒrzter Dominantseptakkord 542:Counterrelative of the tonic 96:The German theory created by 1615: 1082:, Kassel, BĂ€renreiter, 1976. 995:, London and New York, 1893. 540:Relative of the dominant or 514:Relative of the subdominant 7: 1139:l'Accord se manifeste sous 978:Anne-Emmanuelle Ceulemans, 728: 398:The seven scale degrees in 47:. The specific problem is: 10: 2422: 1858:Dominant seventh flat five 1775: 919:(Ann Arbor, London, 1985) 900:Handbuch der Harmonielehre 875:Vereinfachte Harmonielehre 102:Vereinfachte Harmonielehre 2362: 2311: 2271: 2243: 2205: 2153: 2143: 2132: 2089: 2003: 1965: 1911: 1828: 1790: 1783: 1638:Consonance and dissonance 1623: 1558: 1391: 1364: 1268:(1893). ASIN: B0017UOATO. 927:, pp. xi-xiii and passim. 753:Nondominant seventh chord 633:diagonally slashed D (Đ) 294: 1191:Viennese Harmonic Theory 186:German functional theory 53:WikiProject Music theory 2375:Chord names and symbols 1695:Otonality and utonality 1313:"Principles of harmony" 1156:trois fonctions tonales 2258:Secondary leading-tone 1304:www.artofcomposing.com 1173: 777:Roman numeral analysis 747:Diatonic and chromatic 735:Common practice period 723:augmented sixth chords 686: 659: 609:Relative of the tonic 449: 406: 404:Roman numeral notation 226: 165:Origins of the concept 157:in Ancient Greece, or 1240:Imig, Renate (1970). 1204:Music Theory Spectrum 1143:diffĂ©rents, l'aspect 1125: 967:GĂ©nĂ©ration harmonique 959:The Theory of Harmony 663: 641: 536:Tonika-Gegenparallele 463:Name of scale degree 428: 397: 257:major for C minor). 208: 76:(also referred to as 2263:Secondary supertonic 1715:Schenkerian analysis 1710:Progressive tonality 1271:Schoenberg, Arnold: 1249:Rehding, Alexander: 808:on 13 September 2021 798:"Harmonic Functions" 656:Robert O. Gjerdingen 510:Subdominantparallele 475:German abbreviation 472:English translation 133:, starting with his 131:Jean-Philippe Rameau 1092:Diether de la Motte 1076:Diether de la Motte 1070:See Wilhelm Maler, 1049:, Munich 1923, and 936:Arnold Schoenberg, 860:Alexander Rehding, 847:See Walter Piston, 469:Function in German 370:this chord has two 231:Diether de la Motte 161:in medieval Latin. 144:EsthĂ©tique musicale 2406:Diatonic functions 2334:Chord-scale system 2253:Secondary dominant 1653:Secondary function 879:Grove Music Online 828:Grove Music Online 759:Secondary dominant 741:Constant structure 563:Subdominant (also 413:), represented by 407: 245:Gegenparallelklang 227: 196:Harmony Simplified 142:, 1844), Durutte ( 18:Functional harmony 2393: 2392: 2307: 2306: 2225:Chromatic mediant 2130: 2129: 2081:Viennese trichord 1743: 1742: 1648:Diatonic function 1583: 1582: 1578: 1577: 1574: 1556: 1532: 1374: 1289:978-0-393-02089-2 1281:978-0-393-00478-6 1259:978-0-521-82073-8 1225:978-0-19-974718-4 1189:Robert E. Wason, 1059:978-3-7649-2112-5 1045:Hermann Grabner, 1034:978-0-691-09135-8 957:Matthew Shirlaw, 946:978-0-571-13000-9 925:978-0-8357-1586-7 915:Robert E. Wason, 802:Open Music Theory 637: 636: 531:Dominantparallele 423:Arnold Schoenberg 419:Heinrich Schenker 349: 348: 146:, 1855), Loquin ( 135:TraitĂ© d'harmonie 118:Heinrich Schenker 114:Arnold Schoenberg 78:harmonic function 70: 69: 16:(Redirected from 2413: 2151: 2150: 2138: 1946: 1945: 1903:Harmonic seventh 1873:Diminished major 1788: 1787: 1770: 1763: 1756: 1747: 1746: 1725:Tonality diamond 1633:Circle of fifths 1610: 1603: 1596: 1587: 1586: 1572: 1570: 1569: 1564: 1563: 1554: 1552: 1551: 1546: 1545: 1530: 1528: 1527: 1522: 1521: 1372: 1367: 1366: 1343: 1336: 1329: 1320: 1319: 1228: 1215:William Caplin, 1213: 1207: 1200: 1194: 1187: 1181: 1120:Vincent d'Indy, 1118: 1112: 1109: 1103: 1089: 1083: 1068: 1062: 1043: 1037: 1022: 1013: 1002: 996: 989: 983: 976: 970: 955: 949: 934: 928: 913: 907: 896: 890: 871: 865: 858: 852: 845: 839: 824: 818: 817: 815: 813: 804:. Archived from 794: 773: 768:Subsidiary chord 764: 720: 719: 713: 712: 707: 706: 701: 700: 695: 694: 681: 680: 657: 645:Funktionstheorie 460: 459: 447: 435:Funktionstheorie 264: 263: 256: 255: 242: 241: 224: 223: 222: 220: 65: 62: 56: 49:No reason given. 38: 37: 30: 21: 2421: 2420: 2416: 2415: 2414: 2412: 2411: 2410: 2396: 2395: 2394: 2389: 2358: 2303: 2267: 2239: 2201: 2139: 2126: 2117:Synthetic chord 2085: 2056:Northern lights 2021:Complexe sonore 1999: 1985:Augmented sixth 1973: 1971: 1961: 1943: 1942: 1936:Upper structure 1907: 1893:Altered seventh 1888:Augmented minor 1883:Augmented major 1868:Half-diminished 1824: 1779: 1774: 1744: 1739: 1675:Major and minor 1665:Just intonation 1619: 1614: 1584: 1579: 1571: 1567: 1566: 1561: 1560: 1553: 1549: 1548: 1543: 1542: 1529: 1525: 1524: 1519: 1518: 1506: 1501: 1493: 1488: 1480: 1467: 1459: 1450: 1441: 1424: 1416: 1411: 1403: 1371: 1360: 1347: 1298: 1264:Riemann, Hugo: 1237: 1235:Further reading 1232: 1231: 1214: 1210: 1201: 1197: 1188: 1184: 1119: 1115: 1110: 1106: 1090: 1086: 1069: 1065: 1053:, Berlin 1944. 1044: 1040: 1023: 1016: 1003: 999: 990: 986: 977: 973: 956: 952: 935: 931: 914: 910: 897: 893: 872: 868: 859: 855: 846: 842: 825: 821: 811: 809: 796: 795: 791: 786: 771: 762: 731: 714: 710: 709: 704: 703: 698: 697: 689: 678: 677: 658: 655: 605:Tonikaparallele 541: 534: 454: 448: 445: 392: 376:major and minor 372:different forms 253: 252: 239: 238: 218: 215: 214: 188: 171:just intonation 167: 66: 60: 57: 51: 39: 35: 28: 23: 22: 15: 12: 11: 5: 2419: 2409: 2408: 2391: 2390: 2388: 2387: 2382: 2380:List of chords 2377: 2372: 2366: 2364: 2360: 2359: 2357: 2356: 2351: 2346: 2341: 2336: 2331: 2326: 2321: 2315: 2313: 2309: 2308: 2305: 2304: 2302: 2301: 2296: 2291: 2286: 2281: 2275: 2273: 2269: 2268: 2266: 2265: 2260: 2255: 2249: 2247: 2241: 2240: 2238: 2237: 2232: 2227: 2222: 2217: 2211: 2209: 2203: 2202: 2200: 2199: 2190: 2185: 2180: 2175: 2170: 2165: 2159: 2157: 2148: 2141: 2140: 2133: 2131: 2128: 2127: 2125: 2124: 2119: 2114: 2109: 2104: 2099: 2097:Mixed interval 2093: 2091: 2087: 2086: 2084: 2083: 2078: 2073: 2068: 2063: 2058: 2053: 2048: 2043: 2038: 2033: 2028: 2023: 2018: 2013: 2007: 2005: 2001: 2000: 1998: 1997: 1992: 1987: 1982: 1976: 1974: 1966: 1963: 1962: 1960: 1959: 1954: 1949: 1938: 1933: 1928: 1923: 1917: 1915: 1909: 1908: 1906: 1905: 1900: 1895: 1890: 1885: 1880: 1875: 1870: 1865: 1860: 1855: 1850: 1845: 1840: 1834: 1832: 1826: 1825: 1823: 1822: 1817: 1812: 1807: 1802: 1796: 1794: 1785: 1781: 1780: 1773: 1772: 1765: 1758: 1750: 1741: 1740: 1738: 1737: 1732: 1727: 1722: 1717: 1712: 1707: 1702: 1697: 1692: 1687: 1682: 1677: 1672: 1667: 1662: 1657: 1656: 1655: 1645: 1643:Diatonic scale 1640: 1635: 1630: 1624: 1621: 1620: 1613: 1612: 1605: 1598: 1590: 1581: 1580: 1576: 1575: 1557: 1539: 1536: 1533: 1515: 1512: 1508: 1507: 1496: 1494: 1483: 1481: 1462: 1460: 1453: 1451: 1444: 1442: 1419: 1417: 1406: 1404: 1397: 1394: 1393: 1390: 1387: 1384: 1381: 1378: 1375: 1365: 1362: 1361: 1358:diatonic scale 1346: 1345: 1338: 1331: 1323: 1317: 1316: 1305: 1297: 1296:External links 1294: 1293: 1292: 1269: 1262: 1247: 1236: 1233: 1230: 1229: 1208: 1195: 1182: 1172: 1171: 1168:Sous-dominante 1152: 1137: 1130:un seul accord 1113: 1104: 1084: 1063: 1038: 1014: 1004:M. Hauptmann, 997: 991:Hugo Riemann, 984: 971: 950: 929: 908: 898:Hugo Riemann, 891: 866: 853: 840: 819: 788: 787: 785: 782: 781: 780: 774: 765: 756: 750: 744: 738: 730: 727: 685: 684: 674: 671: 653: 647:and the older 635: 634: 631: 629: 624: 621: 614: 613: 610: 607: 602: 599: 593: 592: 589: 586: 581: 578: 572: 571: 568: 561: 556: 553: 547: 546: 543: 538: 528: 525: 519: 518: 515: 512: 507: 504: 498: 497: 494: 491: 486: 483: 477: 476: 473: 470: 467: 466:Roman numeral 464: 453: 450: 443: 391: 388: 387: 386: 379: 368: 359:There is only 347: 346: 343: 340: 337: 334: 331: 328: 325: 321: 320: 317: 314: 311: 308: 305: 302: 299: 296: 292: 291: 288: 285: 282: 279: 276: 273: 270: 267: 187: 184: 166: 163: 150:, 1862), etc. 127: 126: 106: 68: 67: 42: 40: 33: 26: 9: 6: 4: 3: 2: 2418: 2407: 2404: 2403: 2401: 2386: 2383: 2381: 2378: 2376: 2373: 2371: 2368: 2367: 2365: 2361: 2355: 2352: 2350: 2347: 2345: 2342: 2340: 2337: 2335: 2332: 2330: 2327: 2325: 2322: 2320: 2317: 2316: 2314: 2310: 2300: 2297: 2295: 2292: 2290: 2289:Primary triad 2287: 2285: 2282: 2280: 2277: 2276: 2274: 2270: 2264: 2261: 2259: 2256: 2254: 2251: 2250: 2248: 2246: 2242: 2236: 2233: 2231: 2228: 2226: 2223: 2221: 2218: 2216: 2213: 2212: 2210: 2208: 2204: 2198: 2194: 2191: 2189: 2186: 2184: 2181: 2179: 2176: 2174: 2171: 2169: 2166: 2164: 2161: 2160: 2158: 2156: 2152: 2149: 2147: 2142: 2137: 2123: 2120: 2118: 2115: 2113: 2110: 2108: 2105: 2103: 2100: 2098: 2095: 2094: 2092: 2088: 2082: 2079: 2077: 2074: 2072: 2069: 2067: 2064: 2062: 2059: 2057: 2054: 2052: 2049: 2047: 2044: 2042: 2039: 2037: 2034: 2032: 2029: 2027: 2024: 2022: 2019: 2017: 2014: 2012: 2009: 2008: 2006: 2002: 1996: 1993: 1991: 1988: 1986: 1983: 1981: 1978: 1977: 1975: 1969: 1964: 1958: 1955: 1953: 1950: 1948: 1939: 1937: 1934: 1932: 1929: 1927: 1924: 1922: 1919: 1918: 1916: 1914: 1910: 1904: 1901: 1899: 1896: 1894: 1891: 1889: 1886: 1884: 1881: 1879: 1876: 1874: 1871: 1869: 1866: 1864: 1861: 1859: 1856: 1854: 1851: 1849: 1846: 1844: 1841: 1839: 1836: 1835: 1833: 1831: 1827: 1821: 1818: 1816: 1813: 1811: 1808: 1806: 1803: 1801: 1798: 1797: 1795: 1793: 1789: 1786: 1782: 1778: 1771: 1766: 1764: 1759: 1757: 1752: 1751: 1748: 1736: 1735:Voice leading 1733: 1731: 1728: 1726: 1723: 1721: 1718: 1716: 1713: 1711: 1708: 1706: 1703: 1701: 1698: 1696: 1693: 1691: 1688: 1686: 1683: 1681: 1678: 1676: 1673: 1671: 1668: 1666: 1663: 1661: 1658: 1654: 1651: 1650: 1649: 1646: 1644: 1641: 1639: 1636: 1634: 1631: 1629: 1626: 1625: 1622: 1618: 1611: 1606: 1604: 1599: 1597: 1592: 1591: 1588: 1573:(Major/Minor) 1555:(Major/Minor) 1540: 1537: 1534: 1531:(Major/Minor) 1516: 1513: 1510: 1509: 1505: 1504: 1500: 1495: 1492: 1491: 1487: 1482: 1479: 1478: 1474: 1470: 1466: 1461: 1458: 1457: 1452: 1449: 1448: 1443: 1440: 1439: 1435: 1431: 1427: 1423: 1418: 1415: 1414: 1410: 1405: 1402: 1401: 1396: 1395: 1388: 1385: 1382: 1379: 1376: 1373:(Major/Minor) 1369: 1368: 1363: 1359: 1355: 1351: 1344: 1339: 1337: 1332: 1330: 1325: 1324: 1321: 1314: 1310: 1306: 1303: 1300: 1299: 1290: 1286: 1282: 1278: 1274: 1270: 1267: 1263: 1260: 1256: 1252: 1248: 1246: 1243: 1239: 1238: 1226: 1222: 1218: 1212: 1205: 1199: 1192: 1186: 1180: 1178: 1169: 1165: 1161: 1157: 1153: 1150: 1146: 1142: 1138: 1135: 1131: 1128:il n'y a qu' 1127: 1126: 1123: 1117: 1108: 1101: 1097: 1096:Harmonielehre 1093: 1088: 1081: 1080:Harmonielehre 1077: 1073: 1067: 1060: 1056: 1052: 1048: 1042: 1035: 1031: 1027: 1021: 1019: 1011: 1007: 1001: 994: 988: 981: 975: 968: 964: 960: 954: 947: 943: 939: 933: 926: 922: 918: 912: 905: 901: 895: 888: 884: 880: 876: 870: 863: 857: 850: 844: 837: 833: 829: 823: 807: 803: 799: 793: 789: 778: 775: 769: 766: 760: 757: 754: 751: 748: 745: 742: 739: 736: 733: 732: 726: 724: 718: 693: 675: 672: 669: 668: 667: 662: 652: 650: 649:Stufentheorie 646: 640: 632: 630: 628: 625: 622: 619: 616: 615: 611: 608: 606: 603: 600: 598: 595: 594: 590: 587: 585: 582: 579: 577: 574: 573: 569: 566: 562: 560: 557: 554: 552: 549: 548: 544: 539: 537: 532: 529: 526: 524: 521: 520: 516: 513: 511: 508: 505: 503: 500: 499: 495: 492: 490: 487: 484: 482: 479: 478: 474: 471: 468: 465: 462: 461: 458: 442: 440: 439:Stufentheorie 436: 432: 431:Stufentheorie 427: 424: 420: 416: 415:Simon Sechter 412: 411:Stufentheorie 405: 401: 396: 384: 380: 377: 373: 369: 366: 362: 358: 357: 356: 353: 344: 341: 338: 335: 332: 329: 326: 323: 322: 318: 315: 312: 309: 306: 303: 300: 297: 293: 289: 286: 283: 280: 277: 274: 271: 268: 266: 265: 262: 258: 250: 246: 236: 232: 221: 212: 207: 203: 199: 197: 193: 183: 180: 174: 172: 162: 160: 156: 151: 149: 145: 141: 136: 132: 124: 119: 115: 111: 110:Simon Sechter 107: 103: 99: 95: 94: 93: 91: 87: 83: 79: 75: 64: 54: 50: 46: 43:This article 41: 32: 31: 19: 2193:Leading-tone 1970: / 1957:Tone cluster 1838:Leading-tone 1730:Tonicization 1705:Polytonality 1700:Parallel key 1660:Figured bass 1647: 1497: 1486:Leading-tone 1484: 1463: 1454: 1445: 1420: 1407: 1398: 1272: 1265: 1250: 1245: 1241: 1216: 1211: 1203: 1198: 1190: 1185: 1176: 1174: 1167: 1163: 1159: 1155: 1148: 1147:et l'aspect 1144: 1141:deux aspects 1140: 1133: 1129: 1121: 1116: 1107: 1099: 1095: 1087: 1079: 1071: 1066: 1050: 1046: 1041: 1025: 1009: 1005: 1000: 992: 987: 979: 974: 966: 962: 958: 953: 937: 932: 916: 911: 903: 899: 894: 878: 874: 869: 861: 856: 848: 843: 827: 822: 810:. Retrieved 806:the original 801: 792: 687: 664: 660: 648: 644: 642: 638: 626: 604: 583: 565:Pre-dominant 559:Subdominante 558: 535: 530: 509: 488: 455: 438: 434: 430: 429: 410: 408: 382: 375: 371: 364: 360: 354: 350: 259: 248: 244: 234: 228: 210: 200: 195: 192:Hugo Riemann 189: 175: 168: 158: 154: 152: 147: 143: 139: 134: 128: 122: 101: 98:Hugo Riemann 90:tonal centre 86:scale degree 77: 73: 71: 58: 48: 44: 27:Musical term 2178:Subdominant 2041:Grandmother 1898:Nondominant 1878:Minor-major 1720:Sonata form 1685:Neotonality 1447:Subdominant 1132:, l'Accord 551:Subdominant 446:Eytan Agmon 61:August 2021 2312:Techniques 2299:Substitute 2294:Subsidiary 2230:Neapolitan 2188:Submediant 2168:Supertonic 1941:Dominant 7 1931:Thirteenth 1863:Diminished 1815:Diminished 1680:Modulation 1465:Submediant 1409:Supertonic 1227:. pp. 1–2. 784:References 597:Submediant 502:Supertonic 333:tP / (dG) 316:Tp / (Sg) 307:Dp / (Tg) 249:Gegenklang 72:In music, 2329:Chordioid 2245:Secondary 2061:Petrushka 1995:Seven six 1952:Polychord 1820:Suspended 1810:Augmented 1392:vii / VII 1380:iii / III 1354:functions 1309:Juilliard 1193:, p. xii. 1164:Dominante 588:Dominant 584:Dominante 361:one chord 324:in minor 298:in major 295:Function 2400:Category 2370:Arpeggio 2284:Contrast 2220:Borrowed 2215:Approach 2197:Subtonic 2183:Dominant 2155:Diatonic 2146:function 2102:Secundal 2004:Specific 1944:♯ 1926:Eleventh 1913:Extended 1853:Dominant 1690:Ostinato 1617:Tonality 1568:♭ 1562:♮ 1550:♭ 1544:♮ 1526:♭ 1520:♮ 1499:Subtonic 1456:Dominant 906:, p. 51. 729:See also 711:♯ 705:♭ 699:♭ 679:♭ 654:—  576:Dominant 444:—  342:sP / tG 254:♭ 240:♭ 235:Parallel 211:Parallel 159:qualitas 74:function 2235:Passing 2207:Altered 2173:Mediant 2112:Quartal 2107:Tertian 2090:General 2076:Tristan 2071:So What 2031:Elektra 1972:omitted 1830:Seventh 1784:By form 1628:Cadence 1422:Mediant 1389:vi / VI 1383:IV / iv 1377:ii / ii 1356:of the 1350:Degrees 1160:Tonique 1134:parfait 849:Harmony 620:(note) 618:Leading 523:Mediant 400:C major 365:perfect 330:  319:  310:S<l 269:Degree 179:dualist 155:dynamis 100:in his 2385:Factor 2339:Guitar 2279:Common 2122:Tetrad 2066:Psalms 2051:Mystic 2036:Farben 2016:Bridge 1990:Lydian 1777:Chords 1287:  1279:  1257:  1223:  1149:mineur 1145:majeur 1100:passim 1057:  1032:  963:TraitĂ© 944:  923:  545:Dp/Tg 493:Tonic 489:Tonika 2363:Other 2354:Slash 2349:Power 2324:Block 2319:Barre 2272:Other 2163:Tonic 2046:Magic 2026:Dream 2011:Alpha 1980:Sixth 1968:Added 1921:Ninth 1848:Minor 1843:Major 1805:Minor 1800:Major 1792:Triad 1400:Tonic 1386:V / v 1370:I / i 812:7 May 623:vii° 481:Tonic 88:to a 84:or a 82:chord 2344:Open 1438:(Sp) 1352:and 1285:ISBN 1277:ISBN 1255:ISBN 1221:ISBN 1055:ISBN 1030:ISBN 942:ISBN 921:ISBN 814:2021 527:iii 421:and 363:, a 290:VII 278:III 219:Play 2144:By 1670:Key 1565:/ B 1547:/ A 1523:/ E 1477:tCp 1430:Tkp 1166:ou 883:doi 832:doi 612:Tp 601:vi 555:IV 533:or 517:Sp 506:ii 345:dP 304:Sp 287:VI 281:IV 275:II 247:or 229:In 2402:: 2195:/ 1503:dP 1490:DÌž 1475:, 1473:sP 1471:, 1469:Tp 1436:, 1434:tP 1432:, 1428:, 1426:Dp 1413:Sp 1311:: 1283:, 1162:, 1094:, 1078:, 1017:^ 969:). 881:, 830:, 800:. 725:. 591:D 580:V 570:S 567:) 496:T 485:I 417:, 374:, 339:d 336:s 327:t 313:D 301:T 284:V 272:I 116:, 112:, 1947:9 1769:e 1762:t 1755:v 1609:e 1602:t 1595:v 1559:B 1541:A 1538:G 1535:F 1517:E 1514:D 1511:C 1342:e 1335:t 1328:v 1291:. 1261:. 1170:. 1102:. 1061:. 1036:. 948:. 889:. 885:: 838:. 834:: 816:. 385:. 225:. 138:( 63:) 59:( 20:)

Index

Functional harmony
WikiProject Music theory
chord
scale degree
tonal centre
Hugo Riemann
Simon Sechter
Arnold Schoenberg
Heinrich Schenker
Jean-Philippe Rameau
just intonation
dualist
Hugo Riemann

Play
Diether de la Motte

C major
Roman numeral notation
Simon Sechter
Heinrich Schenker
Arnold Schoenberg
Tonic
Supertonic
Mediant
Subdominant
Pre-dominant
Dominant
Submediant
Leading

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