93 Royalty-Free Audio Tracks for "Audio Files Of Musical Intervals"

*Two-hundred-third harmonic on C = A♭+. Just: 203:128 = 798.40 cents. Limit: 29-limit. MIDI pitch bend: 62,95 on P5

*Hundred-sixty-first harmonic on C = E+. Just: 161:128 = 397.10 cents. Limit: 23-limit. MIDI pitch bend: 9,95 on m3

*Schisma on C = B♯++ (Ben Johnston's notation). 32805:32768 = 1.9537 cents. Limit: 5-limit. MIDI pitch bend: 80,64

*Minor seventh on C = B♭. Equal-tempered: 210/12:1 = 1000 cents. MIDI pitch bend: 0,64

*Minor second on C = D♭. Equal-tempered: 21/12:1 = 100 cents. MIDI pitch bend: 0,64

MIDI: Perfect fourth on C = F. Equal-tempered: 25/12:1 = 500 cents. MIDI pitch bend: 0,64

*Hundred-nineteenth harmonic on C = B. Just: 119/64 = 1073.78 cents. Equal-tempered: 211/12:1 = 1100 cents. Limit: 17-limit. MIDI pitch bend: 78,87

*Ditone (Pythagorean major third) on C = E+ (Ben Johnston's notation). Just: 81:64 = 407.82 cents. Limit: 3-limit. MIDI pitch bend: 64,66 81st harmonic.

*Thirty-ninth harmonic on C = E♭. Just: 39/32 = 342.48 cents. Equal-tempered: 23/12:1 = 300 cents. Limit: 13-limit. MIDI pitch bend: 76,77

*Forty-ninth harmonic on C = A♭+. Just: 49:32 = 737.65 cents. Equal-tempered: 28/12:1 = 800 cents. Limit: 7-limit. MIDI pitch bend: 6,76

*Fifty-fifth harmonic on C = A↑. Just: 55/32 = 937.63 cents. Equal-tempered: 29/12:1 = 900 cents. Limit: 11-limit. MIDI pitch bend: 5,76

*Seventy-seventh harmonic on C = E↑♭ (Ben Johnston's notation). Just: 77/64 = 320.14 cents. Limit: 11-limit. MIDI pitch bend: 57,70

*Thirty-first harmonic on C = B. Just: 31:16 = 1145.04 cents. Equal-tempered: 211/12:1 = 1100 cents. Limit: 31-limit. MIDI pitch bend: 53,78

*Hundred-fifteenth harmonic on C = A♯+. Just: 115:64 = 1014.59 cents. Equal-tempered: 210/12:1 = 1000 cents. Limit: 23-limit. MIDI pitch bend: 86,68

*Twenty-first harmonic, harmonic seventh on G on C = F+ (Ben Johnston's notation). 21:16 = 470.78 cents. Limit: 7-limit. MIDI pitch bend: 83,54

*Hundred-seventeenth harmonic on C = B♭. Just: 117/64 = 1044.44 cents. Equal-tempered: 28/12:1 = 800 cents. Limit: 13-limit. MIDI pitch bend: 28,78

*Acute minor seventh on C = B♭+. Just: 729/400 = 1039.10 cents. Limit: 5-limit. MIDI pitch bend: 66,76

*Acute minor third on C = Eb+. Equal-tempered: 2243/200:1 = 337.15 cents. Limit: 5-limit. MIDI pitch bend: 114,75

*Acute minor sixth on C = A♭+. Just: 81/50 = 835.19 cents. Limit: 5-limit. MIDI pitch bend: 33,75

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.

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.

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

Tritonus f'h' aufwärts zusammen abwärts Akkord Frequenzen Frequenzverhältnis in Cent f' ,h' 352 495 45/35 590,2237 Tonbezeichnung nach https://de.wikipedia.org/wiki/Eulersches_Tonnetz

*Hundred-fifth harmonic on C = A+. Just: 105:64 = 857.10 cents. Equal-tempered: 29/12:1 = 900 cents. Limit: 7-limit. MIDI pitch bend: 34,82 on m6

*Fifty-seventh harmonic on C = B♭. Just: 57:32 = 999.47 cents. Equal-tempered: 210/12:1 = 1000 cents. Limit: 19-limit. MIDI pitch bend: 106,95 on M6

*Hundred-twenty-first harmonic on C = B↑↑♭-. Just: 121:64 = 1102.64 cents. Equal-tempered: 210/12:1 = 1000 cents. Limit: 11-limit. MIDI pitch bend: 108,64

*Minor third on C = E♭. Equal-tempered: 23/12:1 = 300 cents. MIDI pitch bend: 0,64

*Just major third on C = E. Just: 5:4 = 386.31 cents. Limit: 5-limit. MIDI pitch bend: 79,59 A M3 with pitch bend on 79,59 for about 386.31 cents rather than 400.

*Augmented eleventh on C = F♯'. Equal-tempered: 218/12:1 = 1800 cents. MIDI pitch bend: none

*Augmented fourth on C = F♯. Equal-tempered: 26/12:1 = 600 cents. MIDI pitch bend: none

*Eighty-seventh harmonic on C = F+ (Ben Johnston's notation). Just: 87:64 = 531.53 cents. Equal-tempered: 25/12:1 = 500 cents. Limit: 29-limit. MIDI pitch bend: 11,74

Voice leading for dominant eleventh chords in the common practice period. Created by Hyacinth (talk) 23:16, 6 July 2009 using Sibelius 5.

*Perfect octave on C = C'. Just: 2:1 = 1200 cents. Equal-tempered: 212/12:1 = 1200 cents. Limit: 3-limit. MIDI pitch bend: none MIDI.

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

*Eighty-fifth harmonic on C = E♯ (Ben Johnston's notation). Just: 85:64 = 491.27 cents. Equal-tempered: 25/12:1 = 500 cents. Limit: 17-limit. MIDI pitch bend: 26,93 on M3

Full diatonic fifteenth chord from Listz on B

Modulations from C major to C sharp major in natural temperatures (just intonation) end at almost the same pitch although there should be a half-tone difference.

*Minor sixth on C = A♭ (G↑ Easley Blackwood's notation). Equal-tempered: 28/12=10/15=6/9=48/72:1 = 800 cents. MIDI pitch bend: 0,64 MIDI.

Chromatic tetrachord in pythagorean tuning. MIDI pitch bend appears to match intervals (0,64; 112,65; 64,61; and 80,64). Created by Hyacinth (talk) using Sibelius 5.

Enharmonic tetrachord in Pythagorean tuning. Created by Hyacinth (talk) using Sibelius 5. hypate parhypate lichanos mese 4/3 9/7 5/4 1/1 ↓ 28/27 ↓36/35↓ 5/4 ↓ -498 -435 -386 0 cents MIDI pitch bend appears to match intervals.

Miracle scale, derived from the secor (s = 116.72 cents), plus the difference between 10 secors and a perfect octave (q = 32.84 cents). MIDI pitch bend appears to match intervals. The Miracle scale is 0 1 2 3 4 5 6 7 8 9 0' s s s s s s s s s s+q The difference between s and q (r) is used in the File:Blackjack scale.mid.

Slonimsky's Pyramid chord. A G# F# D# B F# C♮ F♮ A C D♮ Eb = 0 e 9 6 2 9 3 8 0 3 5 6.

Blackjack scale, derived from the secor (s = 116.72 cents), the difference between 10 secors and a perfect octave (q = 32.84 cents), and the difference between that and a secor (r = s-q = 83.88 cents). MIDI pitch bend appears to match intervals. If the Miracle scale is 0 1 2 3 4 5 6 7 8 9 0' s s s s s s s s s s +q q +r q +r q +r q +r q +r q +r q +r q +r q +r q +r +q then the Blackjack scale is 0 >0 1 >1 2 >2 3 >3 4 >4 5 >5 6 >6 7 >7 8 >8 9 >9 <0 0' q r q r q r q r q r q r q r q r q r q r q