The ranges of carillon keyboards are shown in the "Technical data" section of site data pages in a "shorthand" format to avoid wordiness. Although this may seem a bit confusing at first, you will probably become quite comfortable with it after looking at several different site data pages.
In its simplest form, a keyboard range specification looks like this:
MlMh / PlPh
where
The "MlMh" and "PlPh" parts show the ranges of the respective keyboards, where
In this simple form, it is assumed that
Example 1:
C C / C G
If any of the simple-format assumptions are inappropriate, then one or more pieces of this more complex format must be included to specify the keyboard(s) completely:
(ss)MlMhnn / (ss)PlPhnn
where
Note that the number of notes in a certain range will vary depending on how many bass semitones are missing. This is separately stated in the technical data, and a more detailed explanation is given below.
Example 2:
G C 42 / C G
Example 3:
C C / C C 25
Since there is no "flat" character in most computer display fonts, the "sharp" version of all "black notes" is used, e.g. "A#" for B-flat.
Example 4:
C C 49 / A#C 26
Example 5:
(G )C D / NONE
Remember that most carillons are transposing instruments. To know what pitch is produced when a given key is pressed, you must adjust for the transposition given in the "Technical data" section for the instrument.
The keyboard range specification is independent of the number of missing semitones in a particular instrument (if the number of bells is also ignored.) But it is important in determining which (if any) semitones are missing. Semitones are counted with respect to the lower of "Ml" or "Pl", taking that note to be the tonic of a major scale. Thus in Examples 1,2,3,5 above, they would be figured with respect to C-natural; the first possible missing semitone would be C#, while the second would be D#. In Example 4 above, the starting point is A#, so the first possible missing semitone would be B-natural, the second C#, and the third D#.
When range specification and number of missing semitones are considered together, this limits the possible values for the number of bells. Considering the range in Example 1, above, if there are no missing semitones then the only possible numbers of bells are 25, 37, 49, 61 or 73. If there is one missing semitone with that range, then the only possible numbers of bells are 24, 36, 48, 60 or 72. And two missing semitones would permit only 23, 35, 47, 59 or 71 as possibilities for the number of bells.
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This page was created 1997/01/20 and last revised 2004/12/08.
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