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@@ -80,6 +80,6 @@ Several pieces of example code have been provided to show the basic use of this
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As with Algorithm One above, I didn't include any drawing code to draw these output graphs; the examples just lists out the graphs'/subgraphs' edges via the console. But if you happen to be familiar with Mathematica, you can turn on the produceMathematicaCode flag in any example to get a graphics directive that will make Mathematica draw the output for you (even the 3D subgraph)! Or just use your own drawing code. :)
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(Also as above: Note that if you aren't familiar with Mathematica, but are feeling mildly adventurous, you can go sign up at www.wolframcloud.com, start a "new notebook", paste the example's output into the notebook, and press shift-Enter to get the graphs anyway. No this is not an advertisement for Wolfram Research, I just didn't want to bother with putting some brittle drawing code in here and also I like Mathematica.)
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(Also as above: Note that if you aren't familiar with Mathematica, but are feeling mildly adventurous, you can go sign up at www.wolframcloud.com, start a "new notebook", paste the example's output into the notebook, and press shift-Enter to get the graphs anyway. No this is not a paid advertisement for Wolfram Research, I just didn't want to bother with putting some brittle drawing code in here and also I like Mathematica.)
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As one more example, the image above shows the algorithm's output for an arbitrary graph in the Euclidean plane. In the image, the blue graph is the original input graph, the yellow-marked vertices are input terminals, and the red edges belong to the Steiner subgraph.

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