5 Graph Description Language (GDL) - Absint
5 Graph Description Language (GDL) - Absint
5 Graph Description Language (GDL) - Absint
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11 edge: { source: "0" target: "4" }<br />
12 edge: { source: "0" target: "5" }<br />
13 edge: { source: "0" target: "9" }<br />
14 edge: { source: "1" target: "3" }<br />
15 edge: { source: "2" target: "4" }<br />
16 edge: { source: "3" target: "5" }<br />
17 edge: { source: "5" target: "0" }<br />
18 edge: { source: "9" target: "0" }<br />
19 edge: { source: "0" target: "6" }<br />
20 edge: { source: "6" target: "7" }<br />
21 edge: { source: "7" target: "8" }<br />
22 edge: { source: "8" target: "0" }<br />
23 }<br />
Here follows a discussion of all the different hierarchical layout algorithms with and without finetuning<br />
for this example.<br />
• normal, finetuning: no<br />
The normal layout algorithm breaks the cycle so that only one reverted edge is necessary<br />
(see left of Figure 18).<br />
• normal, finetuning: yes<br />
Compared to the previous layout, the fine-tuning phase has balanced the position of the node<br />
9. The long edge 8–>Start is not balanced since this would create additional reverted edges<br />
(see right of Figure 18).<br />
Figure 18: Example 10, normal layout, with and without finetuning<br />
• dfs, 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 />
• dfs, 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 />
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