doc/maps1.dox
author alpar
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/**
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\page maps1 Maps I.
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In the previous section we discussed graph topology. That is the skeleton a complex
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graph represented data-set needs. But how to assign the data itself to that skeleton?<br>
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Here come the \b maps in.
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\section maps_intro Introduction to maps
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Maps play a central role in LEMON. As their name suggests, they map a certain range of <i>keys</i> to certain <i>values</i>.
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In LEMON there is many types of maps. Each map has two typedef's to determine the types of keys and values, like this:
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\code
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  typedef Edge Key;
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  typedef double Value;
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\endcode
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(Except matrix maps, they have two key types.)
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To make easy to use them - especially as template parameters - there are <i>map concepts</i> like by graph classes.
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<ul>
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<li>\ref ReadMap - values can be red out with the \c operator[].
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\code value_typed_variable = map_instance[key_value]; \endcode
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</li>
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<li>\ref WriteMap - values can be set with the \c set() member function.
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\code map_instance.set(key_value, value_typed_expression); \endcode
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</li>
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<li>\ref ReadWriteMap - it's just a shortcut to indicate that the map is both
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readable and writable. It is delivered from them.
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</li>
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<li>\ref ReferenceMap - a subclass of ReadWriteMap. It has two additional typedefs
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<i>Reference</i> and <i>ConstReference</i> and two overloads of \c operator[] to
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providing you constant or non-constant reference to the value belonging to a key,
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so you have a direct access to the memory address where it is stored.
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</li>
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<li>And there are the Matrix version of these maps, where the values are assigned to a pair of keys.
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The keys can be different types. (\ref ReadMatrixMap, \ref WriteMatrixMap, \ref ReadWriteMatrixMap, \ref ReferenceMatrixMap)
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</li>
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</ul>
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\section maps_graph Graphs' maps
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Every \ref MappableGraphComponent "mappable" graph class has two public templates: NodeMap<VALUE> and EdgeMap<VALUE>
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satisfying the \ref GraphMap concept.
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If you want to assign data to nodes, just declare a NodeMap with the corresponding
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type. As an example, think of a edge-weighted directed graph.
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\code ListGraph::EdgeMap<int>  weight(graph); \endcode
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You can see that the map needs the graph hows edges will mapped, but nothing more.
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If the graph class is extendable or erasable the map will automatically follow
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the changes you make. If a new node is added a default value is mapped to it.
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You can define the default value by passing a second argument to the map's constructor.
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\code ListGraph::EdgeMap<int>  weight(graph, 13); \endcode
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But keep in mind that \c VALUE has to have copy constructor.
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Of course \c VALUE can be a rather complex type.
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For practice let's see the following template function (from \ref maps_summary "maps-summary.cc" in the \ref demo directory)!
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\dontinclude maps_summary.cc
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\skip template
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\until }
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The task is simple. We need the summary of some kind of data assigned to a graph's nodes.
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(Whit a little trick the summary can be calculated only to a sub-graph without changing
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this code. See \ref SubGraph techniques - that's LEMON's true potential.)
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And the usage is simpler than the declaration suggests. The compiler deduces the
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template specialization, so the usage is like a simple function call.
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\skip std
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\until ;
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Most of the time you will probably use graph maps, but keep in mind, that in LEMON maps are more general and can be used widely.
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If you want some 'real-life' examples see the next page, where we discuss \ref algorithms
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(coming soon) and will use maps hardly.
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Or if you want to know more about maps read these \ref maps2 "advanced map techniques".
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*/