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Chord diagrams for some common chords in major-thirds tuning. In music, a chord diagram (also called a fretboard diagram or fingering diagram) is a diagram indicating the fingering of a chord on fretted string instruments, showing a schematic view of the fretboard with markings for the frets that should be pressed when playing the chord. [1]
The octave mandolin (US and Canada) or octave mandola (Ireland and UK) is a fretted string instrument with four pairs of strings tuned in fifths, G−D−A−E (low to high). It is larger than the mandola , but smaller than the mandocello and its construction is similar to other instruments in the mandolin family.
The relatively rare eight-string mandobass, or "tremolo-bass", also exists, with double courses like the rest of the mandolin family, and is tuned either G 1 –D 2 –A 2 –E 3, two octaves lower than the mandolin, or C 1 –G 1 –D 2 –A 2, two octaves below the mandola.
A guitar-shaped mandolin, or mandolin neck on ukulele body. Mandolin, Octave: 8 strings 4 courses. Standard/common: G 2 G 2 •D 3 D 3 •A 3 A 3 •E 4 E 4. Alternate: Irish Bouzouki: G 2 G 2 •D 3 D 3 •A 3 A 3 •D 4 D 4. Tenor Mandolin, Irish Bouzouki, Octave mandola (Europe) Pitched 1 octave below the mandolin. Mandolin, piccolo: 8 ...
Download as PDF; Printable version; ... Pages in category "Mandolin family instruments" ... out of 41 total.
Two styles of mandolin-banjo, showing a large and small head, with a full size, four-string banjo (bottom). L-R - Banjo-mandolin, standard mandolin, 3-course mandolin, Tenor mandola. The mandolin-banjo is a hybrid instrument, combining a banjo body with the neck and tuning of a mandolin. It is a soprano banjo. [1]
The tunes in the Skene Manuscript are for a mandore tuned in fourths and fifths. Dauney points out in his editing of the Skene Manuscript that the tablature is written strangely, that although it is tabbed for a four-string instrument, it is marked under the bottom line, indicating a five-string instrument: [25] A-D-A-D-A
String diagrams (with generators from ) are arrows in the free monoidal category . [8] The interpretation in a monoidal category D {\displaystyle D} is a defined by a monoidal functor F : C Σ → D {\displaystyle F:C_{\Sigma }\to D} , which by freeness is uniquely determined by a morphism of monoidal signatures F : Σ → U ( D ...