52. The repetition of any relation of positions without change of
attitude gives us Harmony of Attitudes.
[Illustration: Fig. 54]
In this case we have not only a Harmony in the repetition of a certain
relation of positions and of intervals, but a Harmony of Attitudes. We
have, in the relation of positions repeated, a certain shape. In the
repetition of the shape we have Shape-Harmony. In the repetition of the
shape in a certain attitude we have a Harmony of Attitudes.
[Illustration: Fig. 55]
In this case we have lost the Harmony of Attitudes which we had in Fig.
54, but not the Harmony of a certain shape repeated.
53. The possibilities of Harmony in the repetition of any relation
of positions in the same attitude has been discussed. A Harmony of
Attitudes will occur, also, in the repetition of any relation of
attitudes.
[Illustration: Fig. 56]
Here we have Harmony in the repetition of a relation of two attitudes
of a certain group of positions. The combination of the two attitudes
gives us another group of positions and the Harmony lies in the
repetition of this group.