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The copyright footer is on the page, but it isn t really what you want. It would be nice if it were centered and had a separator. You could just put the style information directly in the footer template, but a better solution, and a best practice, is to use CSS.2 You need

The first example in 1, where we wanted to navigate Sweden and China, was typical of problems that can expressed in one of the most powerful frameworks in algorithmics that of graphs. In many cases, if you can formulate what you re working on as a graph problem, you re (at least) halfway to a solution. And if your problem instances are in some form expressible as trees, you stand a good chance of having a really efficient solution. Graphs can represent all kinds of structures and systems, from transportation networks to communication networks and from protein interactions in cell nuclei to human interactions online. You can increase their expressivity by adding extra data such as weights or distances, making it possible to represent such diverse problems as playing chess or matching a set of people to as many jobs, with the best possible use of their abilities. Trees are just a special kind of graphs, so most algorithms and representations for graphs will work for them as well. However, because of their special properties (they are connected and have no cycles), some specialized (and quite simple) versions of both the

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to add a <div> tag with the id attribute set to "footer" in the main layout, and you need to define the "footer" style in main.css. Listing 5-3 shows the changes you need to make to main.gsp.

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representations and algorithms are possible. There are plenty of practical structures (such as XML documents or directory hierarchies) that can be represented as trees11 this special case is actually quite general. If your memory of graph nomenclature is a bit rusty (or if this is all new to you), take a look at Appendix C, Graph Terminology. Here are the highlights in a nutshell: A graph G = (V, E ) consists of a set of nodes, V, and edges between them, E. If the edges have a direction, we say the graph is directed. Nodes with an edge between them are adjacent. The edge is then incident to both. The nodes that are adjacent to v are the neighbors of v. A subgraph of G = (V, E ) consists of a subset of V and a subset of E. A path in G is a subgraph where the edges connect the nodes in a sequence, without revisiting any node. A cycle is like a path, except that the last edge links the last node to the first. If we associate a weight with each edge in G, we say that G is a weighted graph. The length of a path or cycle is the sum of its edge weights, or, for unweighted graphs, simply the number of edges. A forest is a cycle-free graph, and a connected graph is a tree. In other words, a forest consists of one or more trees.

Listing 5-3. The Enhanced Main Layout (main.gsp)

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