1,111 Royalty-Free Audio Tracks for "Intervals Missing Cent Values"

Goodnight, Ladies in Pythagorean tuning. MIDI pitch bend matches intervals.

Harmonic Chord 3:5:7:9. Traditional notation: G E B♭ D. Title refers to harmonics (fundamental=1:3:9:etc.).

Thirteenth chord inversion with no fifth or ninth and the flatted seventh in the bass. Different voicing for guitar. Created by Hyacinth (talk) 14:10, 7 July 2009 using Sibelius 5.

*Pythagorean apotome on C = C♯++ (Ben Johnston's notation). 2187:2048 = 113.69 cents. Limit: 3-limit. MIDI pitch bend: 49,68

*Pythagorean comma on C = B♯+++ (Ben Johnston's notation). 531441:524288 = 23.460010 cents. Limit: 3-limit. MIDI pitch bend: 65,71 (23.461914 cents) The note de picted as lower on the staff (B♯+++) is slightly higher in pitch (than C♮).

German sixth equals dominant seventh

*Ninety-ninth harmonic on C = G↑ (Ben Johnston's notation). Just: 99/64 = 755.23 cents. Limit: 11-limit. MIDI pitch bend: 86,81

*Ninety-fifth harmonic on C = G (Ben Johnston's notation). Just: 95/64 = 683.83 cents. Equal-tempered: 27/12:1 = 700 cents. Limit: 19-limit. MIDI pitch bend: 106,90 on TT

Dominant eleventh chord in four-part writing.

*Pythagorean augmented fourth on C = F♯++ (Ben Johnston's notation). 729:512 = 611.73 cents. Limit: 3-limit. MIDI pitch bend: 96,67

Tritone substitution (for V) notated as Italian sixth.

*Pythagorean augmented fifth on C = G♯++ (Ben Johnston's notation). 6561/4096 = 815.64 cents. Limit: 3-limit. MIDI pitch bend: 1,69

Secondary dominant with barbershop seventh chords. V/V - V - I in F major (G7-C7-F). Derived from [1]. In just intonation. Sevenths are harmonic sevenths, and the F in the first measure is 27.26 cents lower than the F in the third measure. Pitch bend matches intervals.

*Hundred-seventy-fifth harmonic on C = F♯+ (Ben Johnston's notation). Just: 175:128 = 541.45 cents. Limit: 7-limit. MIDI pitch bend: 33,45

Pythagorean diatonic scale on C. + indicates the syntonic comma.

*Pythagorean augmented second on C = D♯++ (Ben Johnston's notation). 19683/16384 = 317.60 cents. Limit: 3-limit. MIDI pitch bend: 81,69

*14 steps in 31 equal temperament on C. Equal-tempered: 214/31:1 = 541.94 cents. MIDI pitch bend: 54,77

Neapolitan sixth in C minor.

*Sixty-ninth harmonic on C = C♯+ (Ben Johnston's notation). Just: 69:64 = 130.23 cents. Equal-tempered: 21/12:1 = 100 cents. Limit: 23-limit. MIDI pitch bend: 86,73

*Hundred-eighty-ninth harmonic on C = G+ (Ben Johnston's notation). Just: 189:128 = 386.31 cents. Limit: 7-limit. MIDI pitch bend: 115,87 on TT

*Hundred-fifty-third harmonic on C = D♯ (Ben Johnston's notation). Just: 153:128 = 308.87 cents. Limit: 17-limit. MIDI pitch bend: 107,66

Debussy's Pelléas et Mélisande motif, at Mélisande's entrance and later when Golaud asks if she ever loved Pelléas, features, in addition to the already usual ninth, a thirteenth inverted to a "warm" close-position fourth.

La Monte Young's magic chord. Tuned from E = 1/1.Gann, Kyle (1997). "La Monte Young's The Well-Tuned Piano", La Monte Young Web Page.

*Hundred-seventy-first harmonic on C = F+ (Ben Johnston's notation). Just: 5:4 = 501.42 cents. Limit: 19-limit. MIDI pitch bend: 58,64

Thirteenth chord CMA13(sharp11).

*Hundred-forty-fifth harmonic on C = D (Ben Johnston's notation). Just: 144:128 = 215.89 cents. Limit: 29-limit. MIDI pitch bend: 11,69

*Ninety-third harmonic on C = F♯+ (Ben Johnston's notation). Just: 93/64 = 646.99 cents. Limit: 31-limit. MIDI pitch bend: 5,79

*Ninety-first harmonic on C = G♭ (Ben Johnston's notation). Just: 91/64 = 609.35 cents. Equal-tempered: 26/12:1 = 600 cents. Limit: 13-limit. MIDI pitch bend: 127,66

Ratio between pitch and length of an organ pipe: octaves.

Dominant thirteenth chord in Claude Debussy's Prelude to the Afternoon of a Faun (1894). Created by Hyacinth (talk) 02:50, 5 July 2009 using Sibelius 5.

Istrian mode as subharmonics 14 through 7 on C: D-, E↓, F, G↓, A♭, B♭-, C, D-' = D, E, F, G♭, A♭, B♭, C, D'.

*Just augmented fifth on C = G♯. 25:16 = 772.63 cents. Limit: 5-limit. MIDI pitch bend: 31,55

11-tet scale on C. MIDI pitch bend matches intervals.

*16 steps in 17 equal temperament on C = B♮ (Easley Blackwood's notation). Equal-tempered: 216/17:1 = 1129.41 cents. MIDI pitch bend: 53,73 Created by Hyacinth (talk) using Sibelius 5 with midi pitch bend on M7 on ~54,73 for 1129.44 cents.

*11 steps in 17 equal temperament on C = A♭ (Easley Blackwood's notation). Equal-tempered: 211/17:1 = 776.47 cents. MIDI pitch bend: 60,56

*14 steps in 17 equal temperament on C = B♭ (Easley Blackwood's notation). Equal-tempered: 214/17:1 = 988.24 cents. MIDI pitch bend: 30,60

*13 steps in 17 equal temperament on C = A♮ (Easley Blackwood's notation). Equal-tempered: 213/17:1 = 917.65 cents. MIDI pitch bend: 83,69

A12 4 7 10 on C. Traditional notation: C B♭ E. MIDI pitch bend matches intervals. Other non-octave tunings investigated by Bohlen besides the Bohlen-Pierce scale include twelve steps in the tritave, named A12 by Enrique Moreno [1] and based on the 4:7:10 chord.

A Hard Day's Night opening chord: F9. Created by Hyacinth (talk) 03:11, 14 September 2012 (UTC) using Sibelius 5.

Picardy third in Bach - BWV 81.7, mm. 12-13. Created by Hyacinth (talk) 00:21, 13 July 2011 (UTC) using Sibelius 5.

*8 steps in 72 equal temperament on C. Equal-tempered: 28/72=1/9:1 = 133.33 cents. MIDI pitch bend: 85,74 Created in Sibelius with midi pitch bend on 75 for 134.375 cents rather than 133.336. New version a m2 on 85,74 for 133.3251953125 cents rather than 133.336.

Diatonic scale on C in 15 equal temperament. C, D, E↓, F, G, A↓, B↓, C. If C=0: 0, 3, 5, 7, 9, 11, 14, 0. MIDI pitch bend matches intervals.

*Just augmented second (75th harmonic) on C = D♯ (Ben Johnston's notation). 75:64 = 274.58 cents. Limit: 5-limit. MIDI pitch bend: 111,55

15-tet scale on C (80 cent steps). MIDI pitch bend matches intervals.

17-tet scale on C (70.59 cent steps). MIDI pitch bend matches intervals.

Istrian mode as subharmonics 14 through 7 on C: D-, E↓, F, G↓, A♭, B♭-, C, D-' = D, E, F, G♭, A♭, B♭, C, D'.

The range of a Jew's harp as string harmonics:“By using the cavity of the mouth as a resonator, each harmonic in succession can be isolated and reinforced, giving the instrument the compass shown. The lower harmonics of the series cannot be obtained, owing to the limited capacity of the resonating cavity. The black notes on the stave show the scale which may be produced by using two harps, one tuned a fourth above the other.” This file plays harmonics 4, 5, 6, 7, 8, 9, 10, 11, and 12.

Schubert - op.9 D.365, mm.17-24. Modulation using German sixth in new key, enharmonic to dominant seventh in old key.