18,133 Royalty-Free Audio Tracks for "Midi Files Of Musical Scales In A Sharp"

interval unison melodic

*Diminished fifth on C = G♭. Equal-tempered: 26/12:1 = 600 cents. MIDI pitch bend: none

Melodic perfect fifth descending.

Melodic perfect fifth ascending.

Sound file of the natural A minor scale Digital recording, made with an acoustic piano and Audacity software by Opus33. This music is in the public domain. The recording is not copyrighted, and it is hereby released by Opus33 into the public domain. The following tag, though it is not quite accurate, is included in order to authorize this file according to the Wikipedia rules:

*Silver ratio (δS) on C. Just: 1+√2:1 = 1525.86 cents. MIDI pitch bend: 35,72

The pelog selisir scale of Balinese gamelan gong kebyar, played on a gangsa.

So What chord.

German sixth with 6/4 resolution, generated on Sibelius.

The intro to L'Isle Joyeuse, by Claude Debussy. Created by Hyacinth (talk) 06:38, 19 January 2012 (UTC) using Sibelius 5.

Alternate augmented ninth chord on C.

Dominant minor ninth chord on C: C,E,G,Bb,Db. Created by Hyacinth (talk) 23:07, 14 December 2011 (UTC) using Sibelius 5.

Diatonic scale on C.

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

Thirteenth chord CMA13(sharp11).

833 cents scale step 2. 235.77 cents. 3⁄ φ {\displaystyle \varphi }  2

One example of imperfect consonances previously considered dissonances in Guillaume de Machaut's "Je ne cuit pas qu'onques".

833 cents scale step 6. 733.82 cents. 1/ φ {\displaystyle \varphi } ⁄ φ {\displaystyle \varphi } /4

833 cents scale step 9 (2). 1068.86 cents. 3⁄ φ {\displaystyle \varphi }

833 cents scale step 8 (1). 932.36 cents. φ {\displaystyle \varphi }  5⁄4 φ {\displaystyle \varphi }

833 cents scale step 15 (1). 565.45 cents. φ {\displaystyle \varphi }  6⁄8 φ {\displaystyle \varphi }

Dominant ninth chord on C.

833 cents scale step 7 (0). 833.09 cents. φ {\displaystyle \varphi }  2⁄ φ {\displaystyle \varphi }

833 cents scale step 12 (5). 230.41 cents. 1⁄6/ φ {\displaystyle \varphi }  4

Northern Lights chord. Created by Hyacinth (talk) 16:19, 2 October 2010 using Sibelius 5.

833 cents scale step 1. 99.27 cents. φ {\displaystyle \varphi }  4⁄4 φ {\displaystyle \varphi }

833 cents scale step 11 (4). 99.27 cents. φ {\displaystyle \varphi }  4⁄4 φ {\displaystyle \varphi }

*Augmented octave and diminished unison on C = C♯. Equal-tempered: 21/12:1 = 100 cents. MIDI pitch bend: none Note how the diminished unison is essentially equivalent to the augmented unison.

833 cents scale step 4. 466.18 cents. φ {\displaystyle \varphi }  3⁄2 φ {\displaystyle \varphi }

An arpeggiated chord. Created by SreeBot (talk) using Sibelius 5. GFDL-self

833 cents scale step 3. 366.91 cents. 1⁄ φ {\displaystyle \varphi } /2

833 cents scale step 14 (0). 466.18 cents. φ {\displaystyle \varphi }  3⁄2 φ {\displaystyle \varphi }

833 cents scale step 13 (6). 366.91 cents. 1⁄ φ {\displaystyle \varphi } /2

833 cents scale step 5. 597.32 cents. 1⁄3/ φ {\displaystyle \varphi }  3

C6add9 chord.

D chord in all fourths tuning.

Seven steps in A12 equal temperament on middle C. 3(7/12)=1109.47 cents.

Six steps in A12 equal temperament on middle C. 3(6/12)=950.98 cents.

Five steps in A12 equal temperament on middle C. 3(5/12)=792.48 cents.

Four steps in A12 equal temperament on middle C. 3(4/12)=633.99 cents.

Eight steps in A12 equal temperament on middle C. 3(8/12)=1267.97 cents.

Two steps in A12 equal temperament on middle C. 3(2/12)=316.99 cents.

Three steps in A12 equal temperament on middle C. 3(3/12)=475.49 cents.

Nine steps in A12 equal temperament on middle C. 3(9/12)=1426.47 cents.

Ten steps in A12 equal temperament on middle C. 3(10/12)=1584.96 cents.

Eleven steps in A12 equal temperament on middle C. 3(11/12)=1743.46 cents.

One step in A12 equal temperament on middle C. 3(1/12)=158.50 cents.

Dominant eleventh chord in four-part writing.

Octave on C. 1/2: 1200 cents.

Octaves marked middle octave. Created by Hyacinth (talk) 07:54, 3 January 2012 (UTC) using Sibelius 5.