0 a diagram consisting of a line or lines drawn to show changes in some quantity -- graf
a graph of temperature changes.
Figure 10(b), (c) shows the possible continuation of those graphs.
Nevertheless, it seems likely that the results proved in this paper for huge graphs remain true for graphs of much more modest size.
There are no such o simple formulas known for general outerplanar graphs.
In this paper, we investigate results of the same type, which are known as splitter theorems, for cubic graphs.
Let us first introduce the smallest cubic graphs, the only two on two vertices.
The class of graphs which attain this bound is characterised.
We close this section with some remarks concerning other base graphs.
The second theme is to illustrate the use of induction in proving such results about graphs and matroids.
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