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  2. Miracle Piano Teaching System - Wikipedia

    en.wikipedia.org/wiki/Miracle_Piano_Teaching_System

    The Miracle Piano Teaching System is educational software which uses a MIDI keyboard to teach how to play the piano. [1] It was published in 1990 by The Software Toolworks for the Nintendo Entertainment System , Super NES , Macintosh , Amiga , Sega Genesis , and MS-DOS compatible operating systems.

  3. List of chords - Wikipedia

    en.wikipedia.org/wiki/List_of_chords

    Download as PDF; Printable version; In other projects ... 1 5 8: Major Ninth augmented fifth chord [2] [4] ... Ninth flat fifth chord [2] Play ⓘ 5-33: 0 4 6 t 2: M3 ...

  4. Musical keyboard - Wikipedia

    en.wikipedia.org/wiki/Musical_keyboard

    Simpler electronic keyboards have switches under each key. Depressing a key connects a circuit, which triggers tone generation. Most keyboards use a keyboard matrix circuit, in which 8 rows and 8 columns of wires cross — thus, 16 wires can provide 8 × 8 = 64 crossings, which the keyboard controller scans to determine which key was pressed. [7]

  5. Chorded keyboard - Wikipedia

    en.wikipedia.org/wiki/Chorded_keyboard

    A keyset or chorded keyboard (also called a chorded keyset, chord keyboard or chording keyboard) is a computer input device that allows the user to enter characters or commands formed by pressing several keys together, like playing a "chord" on a piano. The large number of combinations available from a small number of keys allows text or ...

  6. Chord notation - Wikipedia

    en.wikipedia.org/wiki/Chord_notation

    Though power chords are not true chords per se, as the term "chord" is generally defined as three or more different pitch classes sounded simultaneously, and a power chord contains only two (the root, the fifth, and often a doubling of the root at the octave), power chords are still expressed using a version of chord notation.

  7. Pitch class - Wikipedia

    en.wikipedia.org/wiki/Pitch_class

    Pitch classes can be notated in this way by assigning the number 0 to some note and assigning consecutive integers to consecutive semitones; so if 0 is C natural, 1 is C ♯, 2 is D ♮ and so on up to 11, which is B ♮. The C above this is not 12, but 0 again (12 − 12 = 0). Thus arithmetic modulo 12 is used to represent octave equivalence.

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