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5 Graph Description Language (GDL) - Absint

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• maxoutdegree, finetuning: no<br />

The layout algorithms dfs, mindepth, minindegree, maxoutdegree and maxdegree happen to<br />

result in the same layout (see left of Figure 19).<br />

• maxoutdegree, finetuning: yes<br />

The algorithms dfs, mindepth, minindegree, maxoutdegree and maxdegree happen to result<br />

in the same layout (see right of Figure 19).<br />

• minoutdegree, finetuning: no<br />

Nodes 4 and 0 with a minimum outdegree of zero cannot be start nodes because start nodes<br />

have to have at least one successor otherwise they would create single-node components of<br />

the spanning tree. Start nodes can be any other nodes except Start, from which 1, 2, and 6<br />

happen to be selected (see left of Figure 25).<br />

• minoutdegree, finetuning: yes<br />

The long edges Start–>1, Start–>2 and Start–>6 are eliminated (see right of Figure 25).<br />

Figure 25: Example 10, minoutdegree layout, with and without finetuning<br />

• maxdegree, finetuning: no<br />

The Start node has the maximum number of incoming and outgoing edges, so it is selected as<br />

the start node of the spanning tree, i. e. it appears at the topmost level. The layout algorithms<br />

dfs, mindepth, minindegree, maxoutdegree and maxdegree happen to result in the same<br />

layout (see left of Figure 19).<br />

• maxdegree, finetuning: yes<br />

Compared to the previous layout the long edge 8–>Start is eliminated. The algorithms dfs,<br />

mindepth, minindegree, maxoutdegree and maxdegree happen to result in the same layout<br />

(see right of Figure 19).<br />

• mindegree, finetuning: no<br />

The candidates for start nodes of the spanning tree are 1, 2, 6, 7, 8 and 9 because they have<br />

a minimum degree of two. 1, 2 and 6 happen to be selected as the start nodes. Note that<br />

nodes 4 and 0 are not candidates for start nodes because they do not have outgoing edges.<br />

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