Redefinition of the formula for aldermanite, [Mg(H2O)6][Na(H2O)2Al3(PO4)2(OH,F)6]⋅H2O, and its crystal structure
- 14 April 2021
- journal article
- research article
- Published by Mineralogical Society in Mineralogical Magazine
- Vol. 85 (3), 348-353
- https://doi.org/10.1180/mgm.2021.36
Abstract
Aldermanite from Tom's quarry in the Kapunda-Angaston area of the Mount Lofty Ranges, South Australia has been characterised by electron microprobe analyses and single-crystal structure analysis. The empirical formula is Na0.72K0.13Ca0.06Mg1.15Al2.92(PO4)(2.05)[(OH)(2.92)F-2.96](Sigma 5.88).8.91H(2)O, based on 23 anions. Analysis of a specimen from the type locality, the nearby Klemm's quarry, Moculta, gave a similar formula, Na0.59K0.06Ca0.36Mg0.92Al3.16(PO4)(1.97)[(OH)(4.08)F-2.70](Sigma 6.78).8.36H(2)O. Na and F were not analysed in the original description of the mineral. The ideal end-member formula is [Mg(H2O)(6)][Na(H2O)(2)Al-3(PO4)(2)(OH)(6)].H2O, compared to the original formula of Mg5Al12(PO4)(8)(OH)(22).nH(2)O with n approximate to 32. Aldermanite is monoclinic, P2(1)/c with a = 13.524(3), b = 9.958(2), c = 7.013(1) angstrom and beta = 97.40(3)degrees. The crystal structure of aldermanite is built from sawtooth layers of cis- and trans-corner-connected, Al-centred octahedra, decorated with corner-connected PO4 tetrahedra to give (100) layers of composition Al-3(PO4)(2)(OH,F)(6). Interlayer Mg(H2O)(6) octahedra and H2O molecules hold the layers together through H bonding. The corner-connected octahedra form 6-membered rings that are centred by 8-coordinated Na and have a topology identical to a 3-octahedra-wide {110} slice of the pyrochlore structure. This pyrochlore element contains intersecting kagome nets of Al atoms, parallel to (111) and (11) of cubic pyrochlore. Minerals of the walentaite group, as well as zirconolite-3O polytypes have the same type of intersecting kagome nets of small cations.Keywords
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