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|Computer languages||Perl +|
|Full description||The Algorithm::C3 module implements the C3 … The Algorithm::C3 module implements the C3 algorithm. C3 is the name of an algorithm which aims to provide a sane method resolution order under multiple inheritence. It was first introduced in the langauge Dylan, and then later adopted as the preferred MRO (Method Resolution Order) for the new-style classes in Python 2.3. Most recently it has been adopted as the 'canonical' MRO for Perl 6 classes, and the default MRO for Parrot objects as well.he default MRO for Parrot objects as well.|
|Homepage URL||http://search.cpan.org/dist/Algorithm-C3/ +|
|Import date||20 March 2013 +|
|Import source||Debian import +|
|Import source link||http://packages.debian.org/sid/libalgorithm-c3-perl +|
|Is GNU||false +|
|License copyright||© Copyright (C) 2006 Infinity Interactive, Inc. , © 2006, 2007, Krzysztof Krzyzaniak (eloy) <email@example.com> © 2009, Ryan Niebur <firstname.lastname@example.org>|
|License verified by||Debian +|
|License verified date||20 March 2013 +|
|Revisiontimestamp||27 March 2013 16:48:25 +|
|Short description||Perl module for merging hierarchies using the C3 algorithm +|
|Submitted by||Debian import +|
|Submitted date||20 March 2013 +|
|Has queryThis property is a special property in this wiki.||Algorithm-C3 + , Algorithm-C3 + , Algorithm-C3 + , Algorithm-C3 + , Algorithm-C3 + , Algorithm-C3 + , Algorithm-C3 + , Algorithm-C3 + , Algorithm-C3 +|
|Has improper value forThis property is a special property in this wiki.||License note +|
|Modification dateThis property is a special property in this wiki.||13 September 2013 00:55:20 +|
|Page has default formThis property is a special property in this wiki.||Entry +|
|Has subobjectThis property is a special property in this wiki.||Algorithm-C3 +|
|hide properties that link here|
|Algorithm-C3 +||License of|
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The copyright and license notices on this page only apply to the text on this page. Any software described in this text has its own copyright notice and license, which can usually be found in the distribution itself.