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  2. Key signature - Wikipedia

    en.wikipedia.org/wiki/Key_signature

    Starting the major scale pattern (whole step, whole, half, whole, whole, whole, half) on C requires no sharps or flats. Proceeding clockwise in the diagram starts the scale a fifth higher, on G. Starting on G requires one sharp, F ♯, to form a major scale. Starting another fifth higher, on D, requires F ♯ and C ♯. This pattern continues ...

  3. List of musical scales and modes - Wikipedia

    en.wikipedia.org/wiki/List_of_musical_scales_and...

    List of musical scales and modes Name Image Sound Degrees Intervals Integer notation # of pitch classes Lower tetrachord Upper tetrachord Use of key signature usual or unusual ; 15 equal temperament

  4. Musical notation - Wikipedia

    en.wikipedia.org/wiki/Musical_notation

    Similarly, a sharp sign raises the pitch by one semitone. For example, a sharp on the note D would raise it to D♯ while a flat would lower it to D♭. Double sharps and double flats are less common, but they are used. A double sharp is placed before a note to make it two semitones higher, a double flat - two semitones lower.

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  6. Accidental (music) - Wikipedia

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

    m. 2: G ♮ (with courtesy accidental), G ♭, G ♭ (the flat carries over) m. 3 : G ♭ (which is tied from the previous note), G ♯ , G ♮ (the natural sign cancels the sharp sign) Though this convention is still in use particularly in tonal music , it may be cumbersome in music that features frequent accidentals, as is often the case in ...

  7. Musical note - Wikipedia

    en.wikipedia.org/wiki/Musical_note

    Accidental symbols visually communicate a modification of a note's pitch from its tonal context. Most commonly, [note 2] the sharp symbol (♯) raises a note by a half step, while the flat symbol (♭) lowers a note by a half step. This half step interval is also known as a semitone (which has an equal temperament frequency ratio of 12 √ 2

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  9. Musical tuning - Wikipedia

    en.wikipedia.org/wiki/Musical_tuning

    Harmonic fragment scales form a rare exception to this issue. In tunings such as 1:1, 9:8, 5:4, 3:2, 7:4, 2:1, all the pitches are chosen from the harmonic series (divided by powers of 2 to reduce them to the same octave), so all the intervals are related to each other by simple numeric ratios. Pythagorean tuning

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