Keywords: cronstedtite; 1:1 layer silicates; 6T1,
6T3, 6R1, 6R2; twinning.
The layered 1:1 silicate cronstedtite (Fe2+3-x Fe3+x)(Si2-xFe3+x)O5(OH)4,
(0.5< x< 0.85) belongs to the serpentine-kaoline
group. It forms relatively numerous polytypes generated
by stacking 1:1 structure building layers – equivalents of OD packets with the
trigonal protocell a = 5.5, c = 7.1 Å. Polytypes are subdivided into four
OD subfamilies, or Bailey’s groups A, B, C, D according to different stacking
rules.Cronstedtite occurs rarely in low temperature hydrothermal deposits [1], in certain meteorites
(CM chondrites) [2], and presumably on asteroids. Synthetic micrometer-size
crystals were prepared by Pignatelli and her co-workers [1,3].
The data collected by four circle single-crystal
X-ray diffractometer with area detector processed by an appropriate software
provide precession-like reciprocal space sections (RS sections in the following).
Similar RS sections are obtained by electron diffraction tomography (EDT), for
small crystals [1]. Distributions of so called subfamily
reflections along the reciprocal lattice rows [2l]* / [11l]* / [
2l]*
in (
lhex)* / (hhlhex)*
/ (
2hlhex)*
RS planes is used for subfamily determination. Similarly, distributions of
characteristic reflections along [10l]*
/ [01l]* / [
1l]* rows in (h0lhex)* / (0klhex)* / (
hlhex) planes allow
determination of particular polytypes. For this purpose, graphical
identification diagrams simulating distribution of reflections along named rows
are used [1]. Modern diffractometers allow checking of
many specimens and generation of RS section in a reasonable time.
Lot of specimens of cronstedtite
from various terrestrial localities and synthetic run products were studied by
the author [1, 4, 5, 6]. RS sections were recorded, and selected ones were published.
This contribution is focused on the polytypes
of the OD subfamily D. Its stacking rule is characterized by alternating
180º rotations of consecutive layers, combined by ±b/3 (of the orthohexagonal cell) or zero shifts. The sample studied
originate from the locality Ouedi Beht, El Hammam, Morocco, about 80 km SEE from Rabat (GPS 33°33'15.19"N, 5°49'53.68"W). The most common polytypes in the occurrence
however, are quite common two-layer 2H1 and 2H2,
occurring either isolated or in mixed crystals. Much more rarely, six-layer
polytypes were found. They usually occur in complex mixed crystals containing
more polytypes, up to six! Diffraction patterns of such crystals are thus
confusing. Fortunately, in many cases polytypes were isolated mechanically by
cleaving crystals into smaller fragments, later studied separately. In some
cases, the cleaving procedure was repeated until the fragment containing one
polytype was isolated.
Hall et all. [7] theoretically
derived 24 possible sequences of layer stacking for six-layer polytypes of the subfamily
D serpentine minerals, valid also for cronstedtite.
Their diffraction patterns were modelled by the author, identification diagrams
were constructed, and compared with real RS sections obtained from the
experiments. This simulation revealed, that five pairs
of sequences (No. 4+6, 7+18, 8+10, 9+13, 11+12) provided identical theoretical diffraction
patterns. Polytypes really found in the Ouedi Beht
occurrence correspond to
following sequences: 1 (Hall’s 6T1), 5 (proposed 6T3),
8+10 (6T5), 11+12 (6T4) (trigonal
polytypes), 22 (Hall’s 6R1), 23 (Hall’s 6R2)
(rhombohedral polytypes). The sequence 24 was declared by Hall et all. [7] as rhombohedral (6R3). Modelling
of the structure, however, excluded the rhombohedral cell, thus the real
symmetry is also trigonal and proposed symbol is 6T6. This
polytype was also discovered in the occurrence.
The hexagonal polytype 6H2
corresponding to the sequence 14 was found, too. However, the identical
diffraction pattern can be produced by the obverse-reverse twin of the
rhombohedral polytype 6R2 (sequence 23).
With exception of 6R1,
all six-layer polytypes mentioned above are so-called non-MDO (Maximum Degree
of Order), or non-standard ones. In these polytypes, all triples, quadruples, ….n-tuples of consecutive layers are not equivalent.
The study presents a nice example, how different diffraction patterns can be produced by cleaved fragments of one complex crystal.
The study was supported by the
project No. LO1603 under the Ministry of Education, Youth and Sports National
sustainability programme I of Czech Republic. Author
also thanks Martin Števko for providing samples from Morocco.