Fig. 74
In this case the changes of direction are abrupt (angular) as well as gradual. There is no regular alternation, but the harmony of corresponding arcs repeated will be appreciated, nevertheless.
66. Arcs produced by the same radius are in harmony to that extent, having the radius in common.
Fig. 75
This is an example of a harmony of arcs produced by radii of the same length. The arcs vary in length.
67. Arcs of the same angle-measure produced by different radii are in Harmony to the extent that they have an angle-measure in common.
Fig. 76