The logical ordering of complex mineral structures has been made to bring out hierarchical nature of their constitutions. The primary structure has neither substructure having other structure type nor pseudo-translations which relate it to other structure type. The types of the secondary structure of a given primary structure A (or B) may be classified into four categories: (1) super structures including simple substitution or distortion derivatives, A*, antiphase domain structures, iA, and structures characterized by commensurable density (or displacive) waves, Â, (2) modulated structure, Ã, (3) patchwork, M (A, B), or intergrowth, I(A, B), both consisting of A and B, and (4) domain structure, D(A), consisting of A with submicroscopic extension. Among these, the primary structures of A* and à are recognized by folding them with their pseudo-translations, and those in the remainings as substructures. The tertiary structure is characterized by the existence in it a substructure having a secondary structure. Likewise, more complex structures can be defined. Examples are: enstatite IV defines a tertiary structure i (A=high clinopyroxene), haüyne a quaternary structure D [I(Ã, B)] (A=nosean, B=haüyne end-member), and e-plagioclase a quinary structure I(iÃ*, B) (A=high anorthite, B=albite). Complex mineral structures are in general characterized by density (and displacive) waves which seem to generate, at their nodes, the boundaries of their substructures.
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