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other. Fig 1, is an example of such a shape. However, in such cases, one might
still wish to regard the figure, or part of it, as symmetrical about some
curved
axis. Such a generalized axis can be constructed in the following way.
Consider Fig 2. It shows two curves
c
2
, which can be understood as
two sides of an object. Notice that no mirror could reflect one of these curves
onto the other. The goal is to construct a symmetry axis between the two curves.
One proceeds as follows: As shown in Fig 3, introduce a circle that is tangential
simultaneously to the two curves. Here the two tangent points are marked as A
and B.
c
1
and
Fig. 2.
How can one construct a symmetry axis between these to curves?
Fig. 3.
The points Q define the symmetry axis.
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