Difference between revisions of "Named Arrangements"
(Created page with "The default arrangement can be over-ridden by specifying a particular named arrangement instead - typically this goes after the charges have been described. Not all arrangements are valid for every number - a warning will be generated if an invalid arrangement is requested. <herald>You can give the named arrangement before the charge description if that seems more natural. Because of this, two sets of charges both with arrangnements specified can be ambiguous. Use ';'...") |
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<herald>You can give the named arrangement before the charge description if that seems more natural. Because of this, two sets of charges both with arrangnements specified can be ambiguous. Use ';' to separate the charges if this occurs.</herald> | <herald>You can give the named arrangement before the charge description if that seems more natural. Because of this, two sets of charges both with arrangnements specified can be ambiguous. Use ';' to separate the charges if this occurs.</herald> | ||
The final example below shows that you can specify the number of charges to place in each row manually, e.g. <keyword>x charges arranged a,b,c...</keyword>. It is an error if a + b + c... does not equal x! You sometimes see this with 7 charges, the default arrangement for which is 4,2,1 - some artists consider that a more visually pleasing arrangement is 3,3,1. | |||
==Catalog== | ==Catalog== |
Latest revision as of 23:03, 30 June 2022
The default arrangement can be over-ridden by specifying a particular named arrangement instead - typically this goes after the charges have been described. Not all arrangements are valid for every number - a warning will be generated if an invalid arrangement is requested.
The final example below shows that you can specify the number of charges to place in each row manually, e.g. x charges arranged a,b,c.... It is an error if a + b + c... does not equal x! You sometimes see this with 7 charges, the default arrangement for which is 4,2,1 - some artists consider that a more visually pleasing arrangement is 3,3,1.
Catalog
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