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  2. Template:Circle of fifths - Wikipedia

    en.wikipedia.org/wiki/Template:Circle_of_fifths

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  3. List of fifth intervals - Wikipedia

    en.wikipedia.org/wiki/List_of_fifth_intervals

    perfect fifths (7 semitones), diminished fifth (6 semitones), and; augmented fifth (8 semitones). After the unison and octave intervals, the perfect fifth is the most important interval in tonal harmony. It is highly consonant. Its implementation in equal temperament tuning is highly accurate, unlike the major third interval, for example.

  4. Quartal and quintal harmony - Wikipedia

    en.wikipedia.org/wiki/Quartal_and_quintal_harmony

    In the Middle Ages, simultaneous notes a fourth apart were heard as a consonance.During the common practice period (between about 1600 and 1900), this interval came to be heard either as a dissonance (when appearing as a suspension requiring resolution in the voice leading) or as a consonance (when the root of the chord appears in parts higher than the fifth of the chord).

  5. Circle of fifths - Wikipedia

    en.wikipedia.org/wiki/Circle_of_fifths

    In music theory, the circle of fifths (sometimes also cycle of fifths) is a way of organizing pitches as a sequence of perfect fifths. Starting on a C, and using the standard system of tuning for Western music ( 12-tone equal temperament ), the sequence is: C, G, D, A, E, B, F ♯ /G ♭ , C ♯ /D ♭ , G ♯ /A ♭ , D ♯ /E ♭ , A ♯ /B ...

  6. Interval (music) - Wikipedia

    en.wikipedia.org/wiki/Interval_(music)

    The size of an interval between two notes may be measured by the ratio of their frequencies.When a musical instrument is tuned using a just intonation tuning system, the size of the main intervals can be expressed by small-integer ratios, such as 1:1 (), 2:1 (), 5:3 (major sixth), 3:2 (perfect fifth), 4:3 (perfect fourth), 5:4 (major third), 6:5 (minor third).

  7. Counterpoint - Wikipedia

    en.wikipedia.org/wiki/Counterpoint

    In particular, Mazzola's model gives a structural (and not psychological) foundation of forbidden parallels of fifths and the dissonant fourth. Octavio Agustin has extended the model to microtonal contexts. [4] [5] Another theorist who has tried to incorporate mathematical principles in his study of counterpoint is Sergei Taneyev (1856-1915).

  8. Combinatoriality - Wikipedia

    en.wikipedia.org/wiki/Combinatoriality

    A row (B ♭ =0: 0 6 8 5 7 e 4 3 9 t 1 2) used by Schoenberg may be divided into two hexachords: B ♭ E F ♯ E ♭ F A // D C ♯ G G ♯ B C When you invert the first hexachord and transpose it, the following hexachord, a reordering of the second hexachord, results: G C ♯ B D C G ♯ = D C ♯ G G ♯ B C

  9. Circle of fifths text table - Wikipedia

    en.wikipedia.org/wiki/Circle_of_fifths_text_table

    The circle of fifths text table shows the number of flats or sharps in each of the diatonic musical scales and keys. Both C major and A minor keys have no flats or sharps. v