The crystal structure of launayite from Taylor Pit, Madoc, Ontario, Canada: crystal chemistry, modulated superstructures, and parent modular structure compared with rouxelite

Abstract

The crystal structure of launayite, ideally Cu2Pb20(Sb,As)26S60 (Z=4) from Taylor Pit, Madoc, Ontario, Canada, has been solved for the first time using the single-crystal X-ray diffraction (SCXRD) method. The mineral is composed of distinct superstructures that can be derived from the same parent structure. The structure of the main component is monoclinic and has been solved in the space group P2/a, with cell parameters a=42.6466(14), b=8.0381(2), c=34.3957(10) Å, β=64.684(2)°, and V=10658.4(6)Å3 from an untwined crystal. The asymmetric unit of launayite contains 48 cation sites and 60 sulfur sites. Final refinement resulted in an R1 value of 0.0955 for 11 741 unique reflections. The structural formula obtained from SCXRD study is Cu2Pb20.330Sb23.024As2.689S60, Z=4, in agreement with the formula Cu2.078Ag0.059Tl0.057Pb20.404Sb22.830As2.772S59.80 from microprobe analysis. The structure of launayite can be viewed both as a boxwork structure and as a rod-based structure. The modular description of the launayite structure reveals a very close relationship with the structure of rouxelite: the parent structures of both can be regarded as merotypes. A full comparison of the crystal chemistry and modular description of both structures is presented.

1 Introduction

Launayite is a unique (Cu)-Pb-Sb(As) sulfosalt mineral, first described by Jambor (1967a, b) from Taylor Pit, Madoc, Ontario, Canada. Other very rare minerals from the same locality, identified and described simultaneously with launayite by Jambor, are playfairite, sorbyite, madocite, sterryite, twinnite, guettardite, dadsonite, and veenite. The crystal structure of dadsonite (Makovicky et al., 2006), sterryite (Moëlo et al., 2012), twinnite (Makovicky and Topa, 2012), guettardite (Makovicky et al., 2012), and veenite (Topa and Makovicky, 2017) were resolved in the meantime. The veenite crystal structure was obtained from Madoc material, and the rest of the crystal structures employed materials from other deposits. The crystal structure of launayite, playfairite, madocite, and sorbyite remained unknown up to now.

The first chemical formula published by Jambor for launayite was ${\mathrm{Pb}}_{\mathrm{22}}{\mathrm{Sb}}_{\mathrm{26}}{\mathrm{S}}_{\mathrm{61}}$. X-ray powder diffraction indicated that the crystal is monoclinic, with unit cell parameters $a=\mathrm{42.6}\left(\mathrm{7}\right)$, $b=\mathrm{8.04}\left(\mathrm{5}\right)$, $c=\mathrm{32.3}\left(\mathrm{6}\right)$ Å, $\mathit{\beta }=\mathrm{102.02}\left(\mathrm{25}\right)\mathit{°}$, and $V=\mathrm{5370.8}{\mathit{\AA }}^{\mathrm{3}}$. He noted that the $b$ parameter was twice the length of a pseudocell axis ($b=\mathrm{2}{b}^{\prime }=\mathrm{2}\times \mathrm{4.02}$ Å), based on the observation that diffraction rows corresponding to $\mathrm{2}{b}^{\prime }$ were “extremely weak and barely discernible”. For the pseudocell, diffraction spots occurred only when $h+k$ were even, leading him to suggest the space group $C\mathrm{2}$, $Cm$, or $C\mathrm{2}/m$ (Jambor, 1967b).

In 1982, Jambor and co-authors reported new electron microprobe analyses of launayite from the same type material (Jambor et al., 1982), which revealed minor amounts of Cu, ranging from 1.3 wt % to 1.4 wt %. The authors stated that “its non-essential character is evident in that launayite has been synthesised in the pure PbS–Sb₂S₃ system” (Nekrasov and Bortnikov, 1977) and therefore concluded that the small amount of Cu was not significant and did not need to be considered in the ideal chemical formula.

The re-examination of the chemistry of tintinaite–kobellite series by microprobe analyses conducted and published by Moëlo et al. (1984) pointed to the conclusion that “minor amounts of Cu incorporated in a specific tetrahedral site is thought to stabilise some Pb sulfosalts at low temperatures”. Some examples were given, including launayite, with a new formula ${\mathrm{Pb}}_{\mathrm{10}}(\mathrm{Sb},\mathrm{As}{)}_{\mathrm{13}}{\mathrm{CuS}}_{\mathrm{30}}$, based on results from Moëlo (1983).

The review of sulfosalt systematics published as a report of the sulfosalt sub-committee of the IMA Commission on Ore Mineralogy by Moëlo et al. (2008) placed launayite with formula ${\mathrm{CuPb}}_{\mathrm{10}}(\mathrm{Sb},\mathrm{As}{)}_{\mathrm{13}}{\mathrm{S}}_{\mathrm{30}}$ and unknown crystal structure into an unclassified group of sulfosalt minerals.

In connection with our previous and ongoing analytical work on Madoc sulfosalt material, we performed additional microprobe analysis and a single-crystal study of this mineral. This study presents the crystallography and crystal chemistry of launayite from Madoc, Ontario, Canada. The present paper expands the knowledge and understanding of this very rare and complex mineral and its close structural relationship with rouxelite, while also contributing to the broader field of sulfosalt research.

2 Chemical composition

Launayite is extremely rare, apparently unique up to now, and difficult to obtain due to the exhaustion of the Taylor Pit deposit. Upon request we were kindly provided with type material of launayite (sample MC 61062) by Inna Lykova, Laura Smyk, and Michael Bainbridge from the Canadian Museum of Nature for re-analysing and attempting to solve the crystal structure of launayite.

Figure 1

Photograph of the polished type specimen of launayite with catalogue number MC 61062, from Taylor Pit, Madoc, Ontario, Canada, showing two black sulfosalt aggregates (ca. $\mathrm{2}\times \mathrm{3}$ mm in embedding material) containing launayite.

[Figure omitted. See PDF]

Figure 1 depicts the re-polished type specimen of launayite (MC 61062) which contains two black sulfosalt aggregates in embedding material. The backscattered electron image of aggregate no. 2 from Fig. 1 is presented in Fig. 2a. It shows one large launayite (Lau) grain (1) in contact with jamesonite (Ja) and a second small launayite (Lau) grain (2), which was mechanically extracted after EMPA analyses and after permission for crystal extraction was obtained. Additional launayite material, beside aggregate no. 1 from Fig. 1, was found in only two other samples, MC 12177 (grain #6) and MC 12178 (grain #2), in our larger ongoing study on Madoc.

Figure 2

(a) Backscattered electron image of aggregate no. 2 from Fig. 1 showing one large launayite grain (Lau1) in contact with jamesonite (Ja) and a small launayite grain (Lau2), which was mechanically extracted after EMPA analyses. (b) Corresponding plane-polarised optical image, which reveals twin lamellae of launayite in the large grain but not in the small one.

[Figure omitted. See PDF]

Chemical analyses of launayite and associated minerals were carried out using a JEOL “Hyperprobe” JXA 8530F field emission gun electron microprobe (FE-EPMA) at the Central Research Laboratories of the Natural History Museum, Vienna. The analyses employed JEOL and Probe for EPMA software (WDS mode, 25 kV, 20 nA, 1.5 $\mathrm{\mu }\mathrm{m}$ beam diameter, count time 15 s on peak and 5 s on background positions). The following emission lines and standards were used: As$L\mathit{\alpha }$ and Tl$L\mathit{\alpha }$ (lorándite, TlAsS₂), Pb$M\mathit{\alpha }$ (galena), Ag$L\mathit{\alpha }$ (Ag metal), Sb$L\mathit{\alpha }$ and S$K\mathit{\alpha }$ (stibnite), Hg$L\mathit{\alpha }$ (cinnabar), and Cu$K\mathit{\alpha }$ (chalcopyrite). Other elements such as Bi, Fe, and Cl were sought but not detected. Proper empirical correction was made for the interference of the third order of the Sb$L\mathit{\alpha }$ line with the analytical As$L\mathit{\alpha }$ line. Under the described analytical conditions, the detection limits for the measured elements in the launayite matrix were as follows (expressed in wt %): Cl $\mathrm{0.03}$; S, Cu, and Fe $\sim \mathrm{0.04}$; As, Ag, and Sb $\sim \mathrm{0.06}$; Tl $\mathrm{0.08}$; and Hg, Tl, Pb, and Bi $\sim$ 0.1.

Table 1

Average chemical composition data (in wt %) of launayite (Lau) from Madoc, grouped as follows: G1, all measured points; G2: high (Cu, As) compositions; G3: low (Cu, As) compositions; G4, composition of the extracted grain for SCXRD study. G5 and G6 represent chemical composition derived from structural (SREFF) and ideal formulae. J and M represent analyses on launayite from Madoc by Jambor and Moëlo. Empirical formulae are calculated based on 108 apfu ($\mathrm{\Sigma }$Me $+$ $\mathrm{\Sigma }$S for the asymmetric unit and $Z=\mathrm{4}$). Values in italics represent standard deviations.

Element/G	G1	G2	G3	G 4	G5	G6	J G6	M G6
NAa	56	7	8	10	–	–	–	–
Cu	1.44	1.48	1.41	1.42	1.37	1.36	1.4	1.31
	0.03	0.01	0.01	0.01
Ag	0.08	0.10	0.09	0.07	–	–	–	–
	0.07	0.07	0.09	0.08
Tl	0.08	0.10	0.11	0.13	–	–	–	–
	0.07	0.07	0.08	0.07
Pb	45.70	45.96	45.59	45.55	45.43	44.27	44.9	45.32
	0.37	0.27	0.14	0.17
Sb	29.55	29.37	30.15	29.97	30.27	33.82	31.8	31.28
	0.55	0.17	0.36	0.21
As	2.47	2.65	2.17	2.24	2.15	–	1.7	1.84
	0.19	0.07	0.08	0.10
S	20.74	20.87	20.67	20.67	20.77	20.55	20.8	20.73
	0.16	0.12	0.09	0.06
Total	100.15	100.54	100.20	100.04	100.00	100.0	100.6	100.57
	0.89	0.42	0.29	0.19
chb	0.07	$-\mathrm{0.29}$	0.39	0.19	$-\mathrm{0.29}$	0.0	0.82	0.88
	0.89	0.62	0.64	0.48
Cu	2.09	2.15	2.06	2.078	2.00	2.00	2.03	1.91
	0.04	0.02	0.01	0.02
Ag	0.07	0.08	0.08	0.059	–	–	–	–
	0.06	0.06	0.08	0.07
Tl	0.04	0.05	0.05	0.057	–	–	–	–
	0.03	0.03	0.04	0.03
Pb	20.40	20.41	20.40	20.404	20.31	20.00	19.98	20.22
	0.09	0.07	0.10	0.09
Sb	22.53	22.19	22.96	22.830	23.028	26.00	24.08	23.75
	0.39	0.17	0.22	0.16
As	3.05	3.26	2.68	2.772	2.662	–	2.09	2.27
	0.22	0.09	0.11	0.13
S	59.83	59.87	59.76	59.800	60.00	60.00	59.81	59.77
	0.18	0.12	0.15	0.10
$\mathrm{Sb}/\mathrm{As}$	7.44	6.82	8.57	8.26	8.65	–	11.52	10.46
	0.70	0.19	0.40	0.42
Pb∗c	20.80	20.97	20.79	20.560	20.31	20.00	20.06	20.16
	0.18	0.18	0.22	0.18
Sb∗	25.38	25.17	25.45	25.408	25.69	26.00	26.14	25.94
	0.27	0.24	0.21	0.18
${\mathrm{Pb}}^{\ast }/{\mathrm{Sb}}^{\ast }$	0.820	0.833	0.817	0.809	0.791	0.769	0.767	0.777
	0.01	0.01	0.01	0.013

^a Number of point analyses. ^b ch: charge balance values calculated as ($\mathrm{\Sigma }$cation valence $-$ $\mathrm{\Sigma }$anion valence) using atom per cent values. ^c Pb^∗ $=$ Pb $+$ 2(Ag $+$ Tl $+$ Cu_extra), Sb^∗ $=$ Sb $+$ As $-$ (Ag $+$ Tl $+$ Cu_extra) and Cu_extra $=$ Cu $-$ 2, calculated using apfu.

Based on all $\mathrm{54}$ analytical measured points of launayite, we defined four main groups of analyses, represented by their mean values and presented in Table 1: (1) all 54-point analyses combined, (2) a group with low Cu and As contents, (3) a group with high Cu and As contents, and (4) a group for the grain used in the single-crystal X-ray diffraction (SCXRD) study. All four groups show good charge balance and are characterised by low standard deviations for the measured elements. The detected amounts of Ag and Tl are very low but clearly over the detection limits. The high Cu and As values and the low Cu and As values are not correlated. Variations of As are correlated with variations of Sb and indicate an ${\mathrm{As}}^{\mathrm{3}+}\leftrightarrow {\mathrm{Sb}}^{\mathrm{3}+}$ substitution.

The empirical formulas for all groups were calculated based on $\mathrm{108}$ apfu, $Z=\mathrm{4}$ (from the SCXRD study). The empirical formula for the grain used in the SCXRD study is ${\mathrm{Cu}}_{\mathrm{2.078}}{\mathrm{Ag}}_{\mathrm{0.059}}{\mathrm{Tl}}_{\mathrm{0.057}}{\mathrm{Pb}}_{\mathrm{20.404}}{\mathrm{Sb}}_{\mathrm{22.830}}{\mathrm{As}}_{\mathrm{2.772}}{\mathrm{S}}_{\mathrm{59.80}}$.

3 Single-crystal X-ray diffraction

A plane-polarised optical image (Fig. 2b) of aggregate no. 2 reveals twin lamellae of launayite in the large (Lau1) grain but none for the small (Lau2) launayite grain. The latter grain was extracted mechanically from the polished sample and used for the SCXRD study.

Intensity data of a small needle-shaped fragment were collected at room temperature using a STOE StadiVari diffractometer system equipped with an EIGER2 1M CdTe detector. Finely collimated Mo$K\mathit{\alpha }$ radiation was employed, utilising finely sliced $\mathit{\omega }$ scans and a detector distance of 70 mm. Data were processed using STOE X-Area software, and intensities were scaled with STOE LANA (Koziskova et al., 2016).

The structure of launayite was solved by the dual-space method implemented in SHELXT (Sheldrick, 2015a), which revealed most of the atom positions, and was subsequently refined using SHELXL (Sheldrick, 2015b). In subsequent cycles of the refinement, remaining atom positions were deduced from difference Fourier syntheses by selecting from among the strongest maxima at appropriate distances.

Details on data collection and results of the structure refinement of launayite are given in Table 2, and full details are given in the CIF file deposited as a Supplement (S1_launayite.CIF file). The fractional atomic coordinate, occupancies, anisotropic atomic displacement parameters, charge distribution (CD) values, bond valence sum (BVS), and coordination values for all sites are compiled in Table 3. Table 4 gives selected Me–S bond lengths.

Table 2

Single-crystal X-ray diffraction: experimental and refinement details for launayite.

Crystal data
Crystal size (mm)	$\mathrm{0.01}\times \mathrm{0.043}\times \mathrm{0.09}$ mm
Crystal system, space group	Monoclinic, $P\mathrm{2}/a$ (#13)
$a$ (Å)	42.6466(14)
$b$ (Å)	8.0381(2)
$c$ (Å)	34.3957(10)
$\mathit{\beta }$ (°)	64.684(2)
$V$ (Å3)	10658.4(6)
Data collection and refinement
Radiation, wavelength (Å)	Mo$K\mathit{\alpha }$, $\mathit{\lambda }=\mathrm{0.71073}$
Temperature (K)	$\mathrm{300}$
2${\mathit{\theta }}_{\max }$ (°)	64.934
Measured reflections	34 264
Reflections with $F_o>\mathrm{4}\mathit{\sigma }(F_o$)	11 473
$R_{\mathrm{int}}$	0.1442
$R_{\mathit{\sigma }}$	0.1534
	$-\mathrm{42}\le h\le \mathrm{63}$,
Range of $h$, $k$, $l$	$-\mathrm{11}\le k\le \mathrm{8}$,
	$-\mathrm{45}\le l\le \mathrm{51}$
$R_{\mathrm{1}}$ [$F_o>\mathrm{4}\mathit{\sigma }(F_o$)]	0.0946
$R$ (all data)	0.2336
$wR$ (on $F_o^{\mathrm{2}}$)	0.3596
Goof	0.972
No. of least-squares parameters	1061
Restraints	4
Maximum and	4.91 (at 0.61 Å from Sb24)
minimum residual peaks (e/Å${}^{-\mathrm{3}})$	$-\mathrm{6.03}$ (at 0.73 Å from Pb4)
Empirical formula	${\mathrm{Cu}}_{\mathrm{2.078}}{\mathrm{Ag}}_{\mathrm{0.059}}{\mathrm{Tl}}_{\mathrm{0.057}}{\mathrm{Pb}}_{\mathrm{20.404}}{\mathrm{Sb}}_{\mathrm{22.830}}{\mathrm{As}}_{\mathrm{2.772}}{\mathrm{S}}_{\mathrm{59.80}}$
Structural formula	${\mathrm{Cu}}_{\mathrm{2}}{\mathrm{Pb}}_{\mathrm{20.330}}{\mathrm{Sb}}_{\mathrm{22.983}}{\mathrm{As}}_{\mathrm{2.687}}{\mathrm{S}}_{\mathrm{60}}$
$Z$	4
$\mathit{\rho }$	5.782

The asymmetric unit of launayite (Fig. 3) contains 48 cation and 60 anion sites. The metal sites consist of 21 Pb, 25 Sb, and 2 Cu positions. In total, 7 Pb sites are mixed with As (Me15 to Me21): 1 Sb site is mixed with Pb[(Sb,Pb)9], 4 Sb sites are mixed with As [(Sb,As)14, (Sb,As)16, (Sb,As)17, and (Sb,As)18], and 10 Sb sites are split (Sb7, Me8, Me12, M15, and Sb20–Sb25). Cu sites, Cu1 and Cu2, are both split as well (Table 3), and their CD and BVS suggest that Ag is not present at these sites. There are no As-dominant sites present in the structure. Although the (Sb,As)17 site contains a significant amount of As (Sb_0.57As_0.43), arsenic is not featured in the ideal formula of launayite.

Final refinement led to $R_{\mathrm{1}}=\mathrm{0.0946}$ for 11 471 unique reflections. The resulting structural formula obtained from SCXRD study for the asymmetric unit, ${\mathrm{Cu}}_{\mathrm{2}}{\mathrm{Pb}}_{\mathrm{20.330}}{\mathrm{Sb}}_{\mathrm{23.024}}{\mathrm{As}}_{\mathrm{2.689}}{\mathrm{S}}_{\mathrm{60}}$, $Z=\mathrm{4}$, is close to the EMPA empirical formula, ${\mathrm{Cu}}_{\mathrm{2.078}}{\mathrm{Ag}}_{\mathrm{0.059}}{\mathrm{Tl}}_{\mathrm{0.057}}{\mathrm{Pb}}_{\mathrm{20.404}}{\mathrm{Sb}}_{\mathrm{22.830}}{\mathrm{As}}_{\mathrm{2.772}}{\mathrm{S}}_{\mathrm{59.80}}$. The validation of refinement process is given in the Supplement as S2_checkcif_launayite.pdf file.

Table 3

Site populations, occupancies, fractional coordinates, thermal parameters, coordination (CN), charge distribution (CD) values, and bond valence sums (BVSs) for launayite.

Site	s.o.	$x/a$	$y/b$	$z/c$	$U_{\mathrm{eq}}$	Ref*	CD	BVS	CN
Pb1	Pb1.00	0.37568(3)	0.12941(17)	0.58386(4)	0.0300(3)	2	1.935	2.039	7
Pb2	Pb1.00	0.37637(3)	0.62162(17)	0.58238(4)	0.0305(3)	2	1.924	1.984	7
Pb3	Pb1.00	0.39472(3)	0.12499(17)	0.44676(4)	0.0318(3)	2	2.020	1.967	8
Pb4	Pb1.00	0.34539(3)	0.12673(17)	0.71801(4)	0.0306(3)	2	1.977	1.837	8
Pb5	Pb1.00	0.39460(3)	$-\mathrm{0.37771}\left(\mathrm{17}\right)$	0.44699(4)	0.0329(3)	2	1.987	1.924	7
Pb6	Pb1.00	0.34052(4)	0.62710(18)	0.84985(5)	0.0342(3)	2	1.893	1.756	7
Pb7	Pb1.00	0.34611(3)	0.62614(17)	0.71837(4)	0.0312(3)	2	1.982	1.861	8
Pb8	Pb1.00	0.34165(4)	0.12797(18)	0.84930(5)	0.0355(3)	2	1.909	1.711	7
Pb9	Pb1.00	0.41754(3)	$-\mathrm{0.37873}\left(\mathrm{17}\right)$	0.30546(4)	0.0324(3)	2	1.979	1.966	8
Pb10	Pb1.00	0.24272(3)	0.12653(17)	0.83563(5)	0.0340(3)	2	1.893	1.910	8
Pb11	Pb1.00	0.41550(3)	0.11987(17)	0.30297(4)	0.0330(3)	2	1.933	1.899	8
Pb12	Pb1.00	0.24258(3)	0.62695(17)	0.83514(5)	0.0339(3)	2	1.893	1.908	8
Pb13	Pb1.00	0.27654(3)	$-\mathrm{0.13095}\left(\mathrm{19}\right)$	0.61298(5)	0.0362(3)	2	1.851	1.890	5
Pb14	Pb1.00	0.48714(3)	0.37299(18)	0.80810(5)	0.0364(3)	2	2.045	1.847	8
Me15a	Pb0.923(8)	0.18013(5)	0.3630(2)	0.71786(6)	0.0379(6)	1.846	1.840	1.715	6
Me15b	As0.077(8)	0.1701(16)	0.352(8)	0.705(2)	0.0379(6)	0.231	0.210	0.165	3
Me16a	Pb0.935(7)	0.56321(4)	0.1264(2)	0.05003(6)	0.0385(6)	1.870	1.994	1.773	7
Me16b	As0.065(7)	0.5792(17)	0.134(6)	0.0327(10)	0.0385(6)	0.195	0.218	0.095	4
Me17a	Pb0.868(10)	0.53754(5)	0.3777(3)	0.94453(8)	0.0348(7)	1.736	1.790	1.785	7
Me17b	As0.132(10)	0.5266(11)	0.378(6)	0.9615(15)	0.0348(7)	0.396	0.406	0.232	5
Me18a	Pb0.748(10)	0.63804(7)	0.3723(5)	0.93096(10)	0.0348(7)	1.496	1.563	1.785	7
Me18b	As0.252(10)	0.6277(7)	0.374(5)	0.9316(10)	0.0348(7)	0.756	0.822	0.408	5
Me19a	Pb0.750(10)	0.63765(7)	0.8759(4)	0.93101(8)	0.0344(7)	1.500	1.602	1.826	7
Me19b	As0.250(10)	0.6257(6)	0.868(3)	0.9305(8)	0.0344(7)	0.750	0.837	0.451	5
Me20a	Pb0.757(10)	0.53665(7)	0.8728(4)	0.94699(9)	0.0363(8)	1.514	1.544	1.740	7
Me20b	As0.243(10)	0.0269(7)	0.128(4)	0.9607(9)	0.0363(8)	0.729	0.741	0.433	5
Me21a	Pb0.704(10)	0.56548(9)	0.6223(7)	0.04893(10)	0.0462(10)	1.408	1.482	1.609	7
Me21b	As0.296(10)	0.5742(8)	0.621(5)	0.0358(9)	0.0462(10)	0.888	0.931	0.518	5
Sb1	Sb1.00	0.48862(5)	0.8731(3)	0.82331(7)	0.0265(5)	3	2.892	3.113	6
Sb2	Sb1.00	0.48101(5)	0.3773(3)	0.35041(7)	0.0280(5)	3	2.990	3.252	6
Sb3	Sb1.00	0.46164(5)	$-\mathrm{0.1242}\left(\mathrm{3}\right)$	0.48187(8)	0.0288(5)	3	3.133	3.000	6
Sb4	Sb1.00	0.42635(5)	0.8664(3)	0.74428(7)	0.0260(5)	3	3.126	3.116	6
Sb5	Sb1.00	0.42801(6)	$-\mathrm{0.6294}\left(\mathrm{3}\right)$	0.18879(8)	0.0316(5)	3	2.865	3.206	6
Sb6	Sb1.00	0.47916(6)	$-\mathrm{0.1140}\left(\mathrm{3}\right)$	0.35543(8)	0.0304(5)	3	3.019	2.763	6
Sb7a	Sb0.91(2)	0.2541(2)	0.8751(5)	0.72304(18)	0.0264(9)	2.730	2.792	2.767	6
Sb7b	Sb0.09(2)	0.2661(16)	0.878(6)	0.7123(17)	0.0264(9)	0.270	0.292	0.271	5
Me8a $-$ Me8a′	Sb0.593(3)Pb0.255(3)	0.57868(6)	0.1553(3)	0.80686(9)	0.0358(7)	2.289	2.343	2.467	6
Me8b	As0.152(3)	0.0778(7)	0.932(4)	0.8057(10)	0.0358(7)	0.456	0.453	0.272	6
(Sb,Pb)9	Sb0.814(12)Pb0.186(12)	0.27714(5)	0.3723(3)	0.60251(8)	0.0415(8)	2.814	2.513	2.748	5
Sb10	Sb1.00	0.44354(5)	0.3635(3)	0.61677(8)	0.0305(5)	3	3.105	2.796	6
Sb11	Sb1.00	0.45934(5)	0.3819(3)	0.49401(8)	0.0317(5)	3	3.120	2.901	6
Me12a	Sb0.958(4)	0.16702(7)	0.8733(3)	0.71314(8)	0.0288(6)	2.874	2.773	3.081	5
Me12b	Pb0.042(4)	0.1794(9)	0.905(4)	0.7234(11)	0.0288(6)	0.084	0.083	0.078	6
Sb13	Sb1.00	0.16622(6)	$-\mathrm{0.1228}\left(\mathrm{3}\right)$	0.81374(8)	0.0362(6)	3	2.865	2.449	5
(Sb,As)14	Sb0.80(2)As0.20(2)	0.42516(6)	0.3742(3)	0.74611(8)	0.0284(7)	3	3.118	3.380	6
M15a	Sb0.70(2)	0.2698(2)	0.3731(10)	0.7059(2)	0.0230(12)	2.100	2.439	2.730	5
M15b	As0.30(2)	0.2629(6)	0.388(4)	0.7162(7)	0.0230(12)	0.900	0.985	0.593	5
(Sb,As)16	Sb 0.71(2)As0.29(2)	0.43803(6)	0.8742(3)	0.62693(9)	0.0313(8)	3	3.022	3.152	6
(Sb,As)17	Sb0.57(2)As0.43(2)	0.15477(7)	0.3767(3)	0.82656(9)	0.0303(8)	3	3.165	3.213	5
(Sb,Pb)18	Sb0.838(14)Pb0.162(14)	0.19123(7)	0.1338(4)	0.60575(9)	0.0649(12)	2.834	2.714	2.644	6
Sb19	Sb1.00	0.30792(7)	$-\mathrm{0.3869}\left(\mathrm{5}\right)$	0.39243(9)	0.0633(10)	3	2.774	2.823	5
Sb20a	Sb0.69(3)	0.2460(2)	0.3636(19)	0.9422(3)	0.039(2)	2.070	2.061	2.098	5
Sb20b	Sb0.31(3)	0.2513(6)	0.416(3)	0.9408(7)	0.039(2)	0.930	0.907	0.977	5
Sb21a	Sb0.734(18)	0.16437(9)	0.8938(12)	0.04059(16)	0.0413(16)	2.202	2.254	2.210	5
Sb21b	Sb0.266(18)	0.1601(4)	0.830(3)	0.0389(5)	0.0413(16)	0.798	0.805	0.740	4

Table 3

Continued.

Site	s.o.	$x/a$	$y/b$	$z/c$	$U_{\mathrm{eq}}$	Ref*	CD	BVS	CN
Sb22a	Sb0.326(17)	0.2516(4)	0.831(2)	0.9415(5)	0.0376(16)	0.978	0.964	1.017	5
Sb22b	Sb0.674(17)	0.2472(2)	0.8948(12)	0.94234(18)	0.0376(16)	2.022	2.029	1.942	5
Sb23a	Sb0.628(12)	0.3360(2)	0.3990(10)	0.96313(19)	0.0387(15)	1.884	1.967	1.717	5
Sb23b	Sb0.372(12)	0.3402(3)	0.3328(18)	0.9630(4)	0.0387(15)	1.116	1.196	1.136	5
Sb24a	Sb0.575(3)	0.28567(9)	0.6589(6)	0.49800(14)	0.0237(9)	1.725	1.467	1.019	4
Sb24b	Sb0.325(3)	0.2993(2)	0.6098(13)	0.4966(3)	0.0237(9)	0.975	1.030	1.171	5
Sb24c	Sb0.100(3)	0.2913(7)	0.585(5)	0.5024(11)	0.0237(9)	0.300	0.324	0.285	4
Sb25a	Sb0.958(6)	0.21019(9)	0.0955(8)	0.50073(12)	0.0793(15)	2.874	2.690	2.337	5
Sb25b	Sb0.042(6)	0.2078(15)	0.191(8)	0.4989(15)	0.0793(15)	0.249	0.289	0.258	4
hline Cu1a	Cu0.827(15)	0.4073(2)	0.6272(8)	0.8666(3)	0.0458(19)	0.827	0.804	0.770	4
Cu1b	Cu0.173(15)	0.4050(8)	0.643(4)	0.8926(14)	0.0458(19)	0.173	0.170	0.169	4
Cu2a	Cu0.80(2)	0.4099(2)	0.1289(11)	0.8667(4)	0.045(2)	0.800	0.798	0.713	4
Cu2b	Cu0.20(2)	0.4065(8)	0.124(5)	0.8882(15)	0.045(2)	0.200	0.196	0.178	4
S1	S1.00	0.38024(19)	0.3789(10)	0.6437(3)	0.0246(16)
S2	S1.00	0.28878(18)	0.3763(10)	0.7623(2)	0.0224(15)
S3	S1.00	0.18637(18)	$-\mathrm{0.1223}\left(\mathrm{10}\right)$	0.8699(2)	0.0240(15)
S4	S1.00	0.28447(19)	0.3781(10)	0.8652(2)	0.0234(15)
S5	S1.00	0.25874(19)	$-\mathrm{0.6277}\left(\mathrm{11}\right)$	0.4398(2)	0.0257(16)
S6	S1.00	0.28482(19)	0.8767(10)	0.8649(3)	0.0259(16)
S7	S1.00	0.39801(19)	$-\mathrm{0.1231}\left(\mathrm{10}\right)$	0.5117(3)	0.0267(16)
S8	S1.00	0.28877(19)	$-\mathrm{0.1220}\left(\mathrm{9}\right)$	0.7633(2)	0.0208(14)
S9	S1.00	0.21178(19)	0.6477(10)	0.7702(3)	0.0244(17)
S10	S1.00	0.3771(2)	$-\mathrm{0.1241}\left(\mathrm{11}\right)$	0.6428(2)	0.0259(16)
S11	S1.00	0.24235(19)	0.8754(11)	0.5602(3)	0.0281(17)
S12	S1.00	0.30369(19)	0.1416(11)	0.6675(3)	0.0301(19)
S13	S1.00	0.3979(2)	0.3716(10)	0.5099(3)	0.0237(15)
S14	S1.00	0.18711(18)	0.3770(10)	0.8685(3)	0.0270(17)
S15	S1.00	0.3628(2)	0.3779(11)	0.7747(3)	0.0290(17)
S16	S1.00	0.4168(2)	$-\mathrm{0.1277}\left(\mathrm{10}\right)$	0.3762(3)	0.0274(17)
S17	S1.00	0.6181(2)	0.3945(12)	0.8638(3)	0.033(2)
S18	S1.00	0.53306(19)	0.8689(10)	0.8526(2)	0.0234(15)
S19	S1.00	0.3746(2)	0.1083(11)	0.2504(3)	0.0301(19)
S20	S1.00	0.21201(19)	0.1039(10)	0.7697(3)	0.0246(17)
S21	S1.00	0.2207(2)	0.1186(10)	0.6556(3)	0.0259(16)
S22	S1.00	0.48844(19)	0.1319(11)	0.3026(3)	0.0293(17)
S23	S1.00	0.45944(19)	0.6356(11)	0.8720(2)	0.0268(17)
S24	S1.00	0.4626(2)	0.1133(10)	0.8719(3)	0.0263(17)
S25	S1.00	0.2211(2)	-0.3823(10)	0.6548(3)	0.0244(16)
S26	S1.00	0.37667(19)	0.3772(11)	0.8867(3)	0.0273(17)
S27	S1.00	0.4181(2)	0.3762(11)	0.3788(3)	0.0317(18)
S28	S1.00	0.3161(2)	0.6085(10)	0.5537(3)	0.0268(17)
S29	S1.00	0.3762(2)	-0.3581(10)	0.2487(3)	0.0268(17)
S30	S1.00	0.2112(2)	0.1298(11)	0.9351(3)	0.0310(18)
S31	S1.00	0.5345(2)	0.3919(10)	0.8507(3)	0.0287(18)
S32	S1.00	0.36328(18)	$-\mathrm{0.1242}\left(\mathrm{10}\right)$	0.7751(3)	0.0281(17)
S33	S1.00	0.6168(2)	0.3829(11)	0.0262(3)	0.0333(19)
S34	S1.00	0.45207(18)	$-\mathrm{0.6285}\left(\mathrm{12}\right)$	0.2416(2)	0.0290(18)
S35	S1.00	0.35013(19)	$-\mathrm{0.6251}\left(\mathrm{11}\right)$	0.3406(3)	0.0289(17)
S36	S1.00	0.4882(2)	$-\mathrm{0.3887}\left(\mathrm{12}\right)$	0.2988(3)	0.037(2)
S37	S1.00	0.3037(2)	0.6085(11)	0.6673(3)	0.032(2)
S38	S1.00	0.3771(2)	0.8797(10)	0.8844(3)	0.0283(17)
S39	S1.00	0.3500(2)	$-\mathrm{0.1313}\left(\mathrm{12}\right)$	0.3458(3)	0.0303(18)
S40	S1.00	0.3161(2)	0.1320(11)	0.5540(3)	0.0285(17)
S41	S1.00	0.2118(2)	0.6256(12)	0.9352(3)	0.035(2)
S42	S1.00	0.4300(2)	0.6125(12)	0.7889(3)	0.039(2)
S43	S1.00	0.4516(2)	0.6031(12)	0.5509(3)	0.037(2)

Table 3

Continued.

Site	s.o.	$x/a$	$y/b$	$z/c$	$U_{\mathrm{eq}}$	Ref*	CD	BVS	CN
S44	S1.00	0.4498(2)	0.1457(11)	0.5576(3)	0.033(2)
S45	S1.00	0.4526(2)	$-\mathrm{0.1290}\left(\mathrm{11}\right)$	0.2402(2)	0.0294(18)
S46	S1.00	0.6181(2)	0.8565(11)	0.8635(3)	0.033(2)
S47	S1.00	0.4340(2)	0.1065(11)	0.6744(3)	0.035(2)
S48	S1.00	0.4310(2)	0.6551(12)	0.6808(3)	0.040(2)
S49	S1.00	0.5137(2)	0.3717(13)	0.0347(3)	0.041(2)
S50	S1.00	0.4868(2)	0.1210(12)	0.9648(3)	0.036(2)
S51	S1.00	0.3004(2)	0.6327(14)	0.9482(3)	0.044(3)
S52	S1.00	0.5850(2)	0.6246(11)	0.9626(3)	0.0339(19)
S53	S1.00	0.4684(2)	$-\mathrm{0.3629}\left(\mathrm{10}\right)$	0.4322(3)	0.0328(19)
S54	S1.00	0.6178(2)	0.8658(11)	0.0265(3)	0.0322(19)
S55	S1.00	0.5868(2)	0.1222(12)	0.9565(3)	0.038(2)
S56	S1.00	0.3001(2)	0.1223(14)	0.9489(3)	0.044(3)
S57	S1.00	0.4687(2)	0.1056(12)	0.4243(3)	0.040(2)
S58	S1.00	0.3347(2)	0.3776(16)	0.4556(3)	0.054(3)
S59	S1.00	0.4310(3)	0.1487(14)	0.7902(3)	0.048(3)
S60	S1.00	0.3336(2)	0.8692(18)	0.4622(3)	0.066(4)

* Ref is the charge of the site obtained from refinement, whereas CD and BVS represent charge distribution and bond valence sum values, respectively, calculated for the cation sites with the program ECoN21 (Ilinca, 2022).

Table 4

Selected interatomic distances in the crystal structure of launayite.

Pb1-		Pb2-		Pb3-		Pb4-		Pb5-		Pb6-
S10	2.894(8)	S43	2.919(8)	S57	2.914(9)	S12	2.974(8)	S27	2.900(8)	S6	2.981(8)
S44	2.897(8)	S10	2.925(8)	S27	2.923(9)	S2	3.004(8)	S53	2.969(9)	S4	2.987(8)
S1	2.939(8)	S1	2.929(8)	S13	2.985(8)	S8	3.006(7)	S16	2.982(9)	S51	3.068(9)
S13	3.017(8)	S7	3.008(8)	S16	2.991(8)	S10	3.098(8)	S13	3.003(8)	S32	3.068(9)
S7	3.026(8)	S13	3.022(8)	S7	3.043(8)	S1	3.099(8)	S7	3.074(9)	S15	3.082(8)
S40	3.123(8)	S28	3.124(8)	S58	3.175(8)	S15	3.109(8)	S60	3.137(9)	S38	3.090(8)
S12	3.189(8)	S37	3.222(8)	S60	3.178(8)	S32	3.129(9)	S58	3.139(9)	S26	3.113(8)
				S40	3.778(8)	S47	3.422(9)
Pb7-		Pb8-		Pb9-		Pb10-		Pb11-		Pb12-
S37	3.017(8)	S6	3.022(8)	S34	2.873(9)	S14	2.943(8)	S34	2.857(9)	S14	2.937(8)
S2	3.022(8)	S4	3.024(8)	S45	2.903(8)	S3	2.957(8)	S45	2.871(8)	S3	2.964(8)
S8	3.039(7)	S38	3.047(8)	S36	2.924(8)	S20	3.071(8)	S19	3.003(8)	S9	3.042(8)
S15	3.069(8)	S32	3.075(9)	S29	3.145(8)	S30	3.095(9)	S22	3.107(8)	S41	3.115(9)
S1	3.077(8)	S15	3.075(9)	S16	3.151(8)	S6	3.133(9)	S16	3.229(8)	S4	3.137(9)
S32	3.097(8)	S26	3.090(8)	S27	3.209(8)	S4	3.137(9)	S39	3.245(8)	S6	3.146(9)
S10	3.098(8)	S56	3.112(9)	S35	3.267(8)	S8	3.140(9)	S35	3.250(8)	S8	3.147(9)
S48	3.291(8)			S39	3.280(8)	S20	3.165(9)	S27	3.363(8)	S2	3.162(9)
Pb13-		Pb14-		Me15a-	Me15b-	Me16a-	Me16b-
S11	2.773(8)	S24	2.882(8)	S35	2.817(8)	S35	2.11(8)	S33	2.923(9)	S55	2.50(2)
S28	2.907(8)	S23	2.909(9)	S21	2.876(8)	S19	2.71(6)	S55	2.931(9)	S33	2.51(2)
S40	2.916(9)	S31	2.964(9)	S19	2.942(8)	S21	2.82(6)	S54	2.975(9)	S54	2.66(8)
S25	2.972(8)	S45	3.093(8)	S25	2.951(8)	S25	3.00(7)	S49	3.093(10)	S49	3.36(8)
S21	2.976(8)	S34	3.174(8)	S29	3.124(8)	S29	3.02(7)	S23	3.094(9)	S50	3.46(8)
S37	3.329(8)	S59	3.259(8)	S20	3.383(8)			S24	3.099(8)
		S36	3.367(8)					S50	3.112(9)
		S42	3.385(8)
Me17a-	Me17b-	Me18a-	Me18b-	Me19a-	Me19b-
S49	2.821(9)	S49	2.34(5)	S17	2.787(9)	S17	2.54(3)	S55	2.785(9)	S46	2.46(3)
S49	2.830(10)	S49	2.61(4)	S55	2.819(10)	S55	2.57(3)	S46	2.787(9)	S55	2.53(3)
S50	2.852(10)	S50	2.65(4)	S52	2.883(9)	S52	2.62(3)	S52	2.866(9)	S52	2.54(3)
S52	3.081(10)	S52	3.19(4)	S3	2.999(9)	S33	3.08(3)	S3	2.987(8)	S54	3.18(3)
S55	3.089(9)	S55	3.23(4)	S33	3.004(9)	S3	3.23(3)	S54	3.021(9)	S14	3.24(3)
S31	3.287(9)			S14	3.035(9)			S14	3.054(8)
S17	3.373(9)			S41	3.210(9)			S30	3.199(8)
Me20a-	Me20b-	Me21a-	Me21b-	Sb1-		Sb2-
S50	2.760(9)	S50	2.37(3)	S52	2.721(10)	S52	2.36(3)	S24	2.483(8)	S27	2.432(8)
S49	2.777(11)	S49	2.58(3)	S33	2.764(10)	S33	2.56(4)	S23	2.494(9)	S22	2.500(9)
S50	2.785(9)	S50	2.60(3)	S54	2.817(10)	S54	2.63(4)	S18	2.497(8)	S36	2.514(10)
S55	3.049(10)	S55	3.20(3)	S49	3.180(10)	S49	3.28(4)	S34	3.232(8)	S57	3.221(10)
S52	3.075(9)	S52	3.21(3)	S23	3.217(10)	S50	3.33(4)	S45	3.255(8)	S53	3.358(10)
S18	3.318(9)			S50	3.218(10)			S42	3.819(8)	S48	3.443(10)
S46	3.435(9)			S24	3.253(10)
Sb3-		Sb4-		Sb5-		Sb6-		Sb7a-		Sb7b-
S7	2.456(8)	S32	2.435(7)	S34	2.440(8)	S16	2.445(8)	S8	2.418(8)	S8	2.34(4)
S53	2.503(8)	S42	2.598(10)	S31	2.487(8)	S22	2.599(9)	S9	2.592(10)	S12	2.71(6)
S57	2.630(10)	S48	2.705(11)	S18	2.543(8)	S57	2.831(10)	S20	2.594(10)	S37	2.74(6)
S43	3.124(10)	S59	2.819(11)	S29	3.160(11)	S36	2.859(10)	S12	3.038(10)	S20	2.94(6)
S44	3.260(10)	S47	2.989(11)	S19	3.162(11)	S53	3.186(11)	S17	3.049(10)	S9	2.97(6)
S44	3.428(10)	S22	3.287(11)	S46	3.668(11)	S47	3.394(11)	S17	3.754(10)

Table 4

Continued.

Me8a-Me8a′-	Me8b-	(Sb,Pb)9-	Sb10-		Sb11-		Me12a-
Me8b	0.70(3)	S45	2.48(3)	S5	2.522(8)	S1	2.454(7)	S13	2.438(8)	S39	2.428(8)
S45	2.508(9)	S18	2.49(3)	S28	2.607(9)	S44	2.611(9)	S43	2.559(9)	S19	2.527(9)
S29	2.620(9)	S19	2.55(3)	S40	2.627(9)	S47	2.770(10)	S44	2.791(9)	S29	2.552(8)
S31	2.648(9)	S29	3.10(3)	S25	3.024(9)	S43	2.880(10)	S53	2.857(10)	S21	3.029(9)
S18	2.988(9)	S31	3.19(3)	S21	3.086(9)	S48	3.103(10)	S57	3.167(10)	S25	3.102(9)
S19	2.997(9)	S46	3.58(3)			S53	3.392(10)	S43	3.437(10)
S17	3.629(9)
Me12b-	Sb13-		(Sb,As)14-	M15a-	M15b-	(Sb,As)16-
S19	2.66(4)	S3	2.427(8)	S15	2.409(8)	S12	2.381(11)	S2	2.29(3)	S10	2.415(8)
S21	2.83(4)	S20	2.628(8)	S59	2.442(11)	S2	2.402(9)	S37	2.55(3)	S47	2.438(10)
S20	2.98(4)	S9	2.631(8)	S42	2.477(10)	S37	2.407(11)	S12	2.69(3)	S48	2.481(10)
S29	3.01(4)	S46	2.953(8)	S48	3.120(11)	S20	3.306(11)	S9	3.02(3)	S44	3.113(10)
S39	3.16(4)	S17	2.990(8)	S47	3.173(11)	S9	3.347(11)	S20	3.15(3)	S43	3.258(10)
S25	3.23(4)			S36	3.338(11)					S57	3.600(10)
(Sb,As)17-	(Sb,As)18-	Sb19-		Sb20a-	Sb20b-	Sb21a-
S14	2.384(8)	S21	2.522(8)	S25	2.427(8)	S4	2.450(11)	S4	2.39(2)	Sb21b	0.560(17)
S17	2.399(9)	S35	2.737(9)	S35	2.709(9)	S30	2.471(18)	S41	2.44(3)	S38	2.428(10)
S46	2.423(9)	S5	2.798(8)	S39	2.749(9)	S41	2.630(14)	S51	2.82(3)	S56	2.501(14)
S9	3.223(10)	S39	2.812(9)	S5	2.806(9)	S56	3.109(14)	S30	2.92(3)	S51	2.704(12)
S20	3.240(10)	S11	2.933(9)	S11	2.955(9)	S51	3.231(14)	S56	3.24(3)	S54	2.956(12)
		S58	3.390(9)							S33	3.188(12)
Sb21b-	Sb22a-	Sb22b-	Sb23a-	Sb23b-	Sb24a-
S38	2.46(2)	Sb22b	0.545(14)	S6	2.457(10)	Sb23b	0.562(11)	S26	2.437(11)	Sb24b	0.66(1)
S51	2.49(2)	S6	2.428(16)	S30	2.516(12)	S26	2.459(10)	S54	2.538(12)	Sb24c	0.71(3)
S33	2.68(2)	S41	2.44(2)	S41	2.709(13)	S51	2.602(13)	S56	2.593(12)	S60	2.540(13)
S56	3.03(2)	S51	2.704(17)	S56	2.988(14)	S33	2.809(12)	S33	3.051(12)	S28	2.760(9)
S54	3.18(2)	S30	3.017(17)	S51	3.160(15)	S56	2.858(13)	S51	3.116(12)	S11	2.772(10)
		S56	3.208(17)			S54	3.025(13)			S58	2.992(10)
Sb24b-	Sb24c-	Sb25a-	Sb25b-
S28	2.363(13)	S28	2.40(3)	Sb25b	0.78(7)	S40	2.36(7)
S58	2.459(16)	S58	2.46(4)	S60	2.528(13)	S58	2.48(5)
S60	2.507(17)	S5	2.79(3)	S11	2.585(10)	S60	2.68(5)
S5	3.175(17)	S60	2.88(3)	S40	2.826(10)	S5	3.09(5)
S11	3.256(17)			S58	2.932(10)	S11	3.20(5)
				S5	3.149(10)
Cu1a-	Cu1b-	Cu2a-	Cu2b-
Cu1b	0.87(4)	S23	2.12(3)	Cu2b	0.69(4)	S24	2.21(3)
S23	2.312(10)	S38	2.33(4)	S24	2.331(11)	S38	2.36(4)
S26	2.334(10)	S26	2.51(3)	S38	2.370(12)	S26	2.42(4)
S38	2.340(11)	S33	2.54(5)	S26	2.374(12)	S54	2.66(5)
S42	2.426(13)			S59	2.397(16)

A comparison between the experimental X-ray powder diffraction data (Jambor, 1967b) and the calculated pattern using VESTA 3 (Momma and Izumi, 2011), based on the launayite crystal structure in Debye–Scherrer geometry with Cu K$\mathit{\alpha }$ radiation ($\mathit{\lambda }=\mathrm{1.540598}$ Å), is presented in Table 5 and shows a good agreement.

Table 5

Comparison of experimental X-ray powder diffraction data (Jambor, 1967b) with calculated values from the launayite crystal structure (this study). Relative intensities are scaled to $I_{max}=\mathrm{100}$. Diffraction maxima with intensities $\ge \mathrm{20}$ are highlighted in bold.

Jambor	This study	Jambor	This study	Jambor	This study
$I$	$d_{\mathrm{meas}}$ (Å)	$I_{\mathrm{rel}}$	$d_{\mathrm{calc}}$ (Å)	$hkl$	$I$	$d_{\mathrm{meas}}$ (Å)	$I_{\mathrm{rel}}$	$d_{\mathrm{calc}}$ (Å)	$hkl$	$I$	$d_{\mathrm{meas}}$ (Å)	$I_{\mathrm{rel}}$	$d_{\mathrm{calc}}$ (Å)	$hkl$
		16	19.28	$\mathrm{200}$			31	3.433	$\mathrm{125}$			7	2.7348	$\mathrm{80}\stackrel{\mathrm{‾}}{\mathrm{7}}$
		8	10.57	$\mathrm{401}$	60	3.40	100	3.393	$\mathrm{10.0.9}$			11	2.7173	$\mathrm{14.0.10}$
		14.8	10.16	$\mathrm{20}\stackrel{\mathrm{‾}}{\mathrm{2}}$			17	3.351	$\mathrm{722}$			56	2.6980	$\mathrm{52}\stackrel{\mathrm{‾}}{\mathrm{6}}$
		7	9.64	$\mathrm{400}$			8	3.348	$\mathrm{723}$			6	2.6815	$\mathrm{11.2.7}$
$<\mathrm{5}$	8.50	7	8.60	$\mathrm{204}$	20	3.34	35	3.345	$\mathrm{12.0.1}$	20	2.652	5	2.6499	$\mathrm{929}$
$<\mathrm{5}$	7.84	6	7.84	$\mathrm{20}\stackrel{\mathrm{‾}}{\mathrm{3}}$	10	3.31	45	3.316	$\mathrm{721}$			9	2.6435	$\mathrm{12.0.12}$
		6	7.11	$\mathrm{602}$			10	3.299	$\mathrm{2.0.10}$	20	2.640	15	2.6414	$\mathrm{11.2.0}$
$<\mathrm{5}$	6.88	13	6.90	$\mathrm{601}$			7	3.297	$\mathrm{12}\stackrel{\mathrm{‾}}{\mathrm{5}}$	$<\mathrm{5}$	2.610	11	2.6263	$\mathrm{92}\stackrel{\mathrm{‾}}{\mathrm{3}}$
		6	6.69	$\mathrm{405}$	$<\mathrm{5}$	3.23	7	3.246	$\mathrm{720}$	$<\mathrm{5}$	2.538	9	2.5394	$\mathrm{13.2.4}$
		6	6.43	$\mathrm{600}$	5	3.17	25	3.173	$\mathrm{20}\stackrel{\mathrm{‾}}{\mathrm{9}}$			11	2.5106	$\mathrm{92}\stackrel{\mathrm{‾}}{\mathrm{4}}$
5	4.25	10	4.25	$\mathrm{10.0.4}$			7	3.172	$\mathrm{10.0.10}$	10	2.495	9	2.4893	$\mathrm{13.2}.\stackrel{\mathrm{‾}}{\mathrm{7}}$
		6	4.22	$\mathrm{608}$			7	3.148	$\mathrm{72}\stackrel{\mathrm{‾}}{\mathrm{1}}$	5	2.438	11	2.4377	$\mathrm{11.2.10}$
		17	4.18	$\mathrm{10.0.2}$			16	3.129	$\mathrm{726}$			6	2.3430	$\mathrm{11.2.11}$
80	4.17	28	4.17	$\mathrm{208}$			6	3.109	$\mathrm{0.0.10}$			6	2.3319	$\mathrm{7.2.12}$
20	4.04	29	4.04	$\mathrm{10.0.1}$	10	3.10	14	3.106	$\mathrm{327}$			7	2.3218	$\mathrm{12.0}.\stackrel{\mathrm{‾}}{\mathrm{6}}$
		7	3.997	$\mathrm{120}$			11	3.099	$\mathrm{12}\stackrel{\mathrm{‾}}{\mathrm{6}}$	20	2.319	26	2.3209	$\mathrm{15.2.5}$
30	3.97	32	3.973	$\mathrm{20}\stackrel{\mathrm{‾}}{\mathrm{7}}$			6	3.094	$\mathrm{527}$			7	2.2911	$\mathrm{15.2.3}$
		23	3.965	$\mathrm{808}$			10	3.093	$\mathrm{32}\stackrel{\mathrm{‾}}{\mathrm{5}}$			13	2.2867	$\mathrm{3.2.12}$
20	3.87	20	3.918	$\mathrm{40}\stackrel{\mathrm{‾}}{\mathrm{6}}$			16	3.053	$\mathrm{924}$	20	2.280	29	2.2811	$\mathrm{92}\stackrel{\mathrm{‾}}{\mathrm{6}}$
		17	3.887	$\mathrm{008}$			26	3.029	$\mathrm{72}\stackrel{\mathrm{‾}}{\mathrm{2}}$			11	2.2777	$\mathrm{6.0.15}$
		24	3.867	$\mathrm{321}$			10	3.021	$\mathrm{52}\stackrel{\mathrm{‾}}{\mathrm{4}}$			6	2.2468	$\mathrm{11.2.12}$
		11	3.855	$\mathrm{10.0.0}$	20	3.01	15	3.013	$\mathrm{925}$			7	2.2318	$\mathrm{15.2.9}$
		6	3.831	$\mathrm{12}\stackrel{\mathrm{‾}}{\mathrm{2}}$			9	3.007	$\mathrm{727}$			6	2.2303	$\mathrm{72}\stackrel{\mathrm{‾}}{\mathrm{8}}$
		9	3.811	$\mathrm{409}$			8	2.9985	$\mathrm{14.0.3}$	5	2.228	20	2.2196	$\mathrm{1.2.12}$
		8	3.793	$\mathrm{8.0}.\stackrel{\mathrm{‾}}{\mathrm{3}}$			6	2.9831	$\mathrm{10.0}.\stackrel{\mathrm{‾}}{\mathrm{4}}$	$<\mathrm{5}$	2.222	10	2.1952	$\mathrm{12.0}.\stackrel{\mathrm{‾}}{\mathrm{7}}$
		32	3.786	$\mathrm{123}$	5	2.96	27	2.9622	$\mathrm{10.0.11}$	5	2.187	9	2.1836	$\mathrm{15.2.10}$
30	3.76	36	3.757	$\mathrm{323}$			9	2.9473	$\mathrm{926}$			6	2.1716	$\mathrm{92}\stackrel{\mathrm{‾}}{\mathrm{7}}$
		7	3.749	$\mathrm{32}\stackrel{\mathrm{‾}}{\mathrm{7}}$			26	2.9356	$\mathrm{14.0.2}$			8	2.1569	3.2.13
		10	3.640	$\mathrm{10.0}.\stackrel{\mathrm{‾}}{\mathrm{1}}$			17	2.9311	$\mathrm{528}$			18	2.1511	$\mathrm{11.2.13}$
20	3.63	5	3.634	$\mathrm{522}$	80	2.92	78	2.9230	$\mathrm{328}$	10	2.148	19	2.1294	$\mathrm{6.0.16}$
		6	3.623	$\mathrm{521}$			48	2.9105	$\mathrm{32}\stackrel{\mathrm{‾}}{\mathrm{6}}$	20	2.126	8	2.1263	$\mathrm{20.0.8}$
		28	3.621	$\mathrm{124}$			12	2.9079	$\mathrm{12}\stackrel{\mathrm{‾}}{\mathrm{7}}$	10	2.095	23	2.0959	$\mathrm{11.2}.\stackrel{\mathrm{‾}}{\mathrm{6}}$
		8	3.618	$\mathrm{32}\stackrel{\mathrm{‾}}{\mathrm{2}}$	<5	2.874	35	2.8733	$\mathrm{728}$			7	2.0937	$\mathrm{1.2.13}$
		7	3.596	$\mathrm{523}$	50	2.836	89	2.8413	$\mathrm{92}\stackrel{\mathrm{‾}}{\mathrm{1}}$	10	2.081	9	2.0807	$\mathrm{17.2.9}$
5	3.56	32	3.564	$\mathrm{520}$			23	2.7964	$\mathrm{12.0.11}$			10	2.0780	$\mathrm{12.0}.\stackrel{\mathrm{‾}}{\mathrm{8}}$
		6	3.553	$\mathrm{12.0.4}$	20	2.787	23	2.7898	$\mathrm{11.2.4}$			6	2.0600	$\mathrm{20.0.3}$
		16	3.513	$\mathrm{524}$			15	2.7833	$\mathrm{11.2.3}$	10	2.048	25	2.0476	$\mathrm{17.2.10}$
$<\mathrm{5}$	3.50	34	3.504	$\mathrm{40}\stackrel{\mathrm{‾}}{\mathrm{7}}$			32	2.7691	$\mathrm{529}$			7	2.0381	$\mathrm{3.2.14}$
		6	3.476	$\mathrm{12.0.6}$	50	2.752	54	2.7548	$\mathrm{11.2.2}$	70	2.010	89	2.0095	$\mathrm{040}$
		69	3.455	$\mathrm{009}$			18	2.7473	$\mathrm{329}$			6	2.0076	$\mathrm{17.2.11}$
100	3.45	90	3.452	$\mathrm{12.0.2}$			51	2.7355	$\mathrm{32}\stackrel{\mathrm{‾}}{\mathrm{7}}$

The theoretical pattern was calculated using VESTA 3 (Momma and Izumi, 2011) in Debye–Scherrer configuration employing Cu K$\mathit{\alpha }$ radiation ($\mathit{\lambda }=\mathrm{1.540598}$ Å), fixed slit, and no anomalous dispersion. Unit cell parameters, space group, atom positions, site occupancy factors, and equivalent displacement factors from the crystal-structure determination were used.

Figure 3

Atom labelling in the asymmetric unit of launayite (viewed approximately along the $b$ axis). White: S sites; blue: fully occupied and dominant Pb sites; red: fully occupied and dominant Sb sites; light blue: partially occupied As sites; green: Cu sites.

[Figure omitted. See PDF]

4 Parent structure

The launayite crystal under investigation is built from distinct modulated domains which can be derived from a common simplified parent structure with $C\mathrm{2}/m$ symmetry and $b\sim \mathrm{4}$ Å (4 Å being the approximate edge length of an $M$S₆ octahedron in sulfosalt structures). The model of this simplified structure was generated by halving the $b$ axis, increasing the symmetry, merging duplicate atoms, removing minor positions, and moving the atoms onto the reflection planes at $y=\mathrm{0}$ and $y=\mathrm{1}/\mathrm{2}$, respectively. Henceforth basis vectors and hkl indices will be given with respect to this parent structure.

The parent structure of launayite is closely related to the $b\sim \mathrm{4}$ Å parent structure of rouxelite (Orlandi et al., 2005; Topa et al., 2025), with isomorphic $C\mathrm{2}/m$ symmetry. The cell parameters of the parent structures are compiled in Table 6.

Figure 4

The simplified $C\mathrm{2}/m$ parent structures of (left) launayite and (right) rouxelite viewed along the monoclinic axis [010] ($b\sim \mathrm{4}$ Å). Atom colouring: white for S sites, blue for Pb sites, red for Sb sites, green for Cu sites. The modules according to the boxwork description are marked by coloured backgrounds: PbS-like rods (A, C_PbS) are grey, SnS-like rods (B, C_SnS) are red, the two-sheet D rods are blue, and the C walls are green. Different shades indicate an additional translation of $\mathrm{1}/\mathrm{2}\mathit{b}$ of the B and C_SnS∕PbS rods. Symmetry elements are indicated by the standard symbols.

[Figure omitted. See PDF]

A boxwork description of rouxelite was first given by Orlandi et al. (2005), then by Makovicky and Topa (2009), and was later improved by Topa et al. (2025). In such a description (Fig. 4), both structures are defined by wall-like modules (the C layers, green in Fig. 4) parallel to (001) and limiting portions of alternating rod-like modules: PbS-based A modules (grey in Fig. 4) and SnS-based B modules (red in Fig. 4). For an introduction to PbS-like and SnS-like modules, see e.g. Makovicky (1993). From a structural point of view, extending in the [010] direction, the A and B rods in the parent structures of launayite and rouxelite can be regarded as isotypic. They possess $p_b\mathrm{12}/m\mathrm{1}$ and $p_b{\mathrm{12}}_{\mathrm{1}}/m\mathrm{1}$ rod group symmetry (the subscript “$b$” in the Bravais symbol indicates the direction with translational symmetry), respectively, and together form A/B layers extending in the (001) plane with $c\mathrm{12}/m\mathrm{1}$ layer group symmetry. The $C$-centring of the $C\mathrm{2}/m$ space group corresponds to a translation by $\mathrm{1}/\mathrm{2}\mathbf{\text{a}}+\mathrm{1}/\mathrm{2}\mathbf{\text{b}}$. For the A rod, which is located on a 2₁-screw rotation axis, translation by $\mathrm{1}/\mathrm{2}\mathit{b}$ is equivalent to a 2-fold rotation about [010]. In contrast, the B rods are symmetric by 2-fold pure rotation, which means that their origin may be located on either $y=\mathrm{0}$ or $y=\mathrm{0.5}$. The $C$-centring exchanges the origin as indicated by different shades of red in Fig. 4.

Figure 5

Interpretation of the simplified parent structures of (left) launayite and (right) rouxelite as a pair of merotypes with common X layers (red) and differing Y layers (blue). Atom colours and symmetry elements as in Fig. 4.

[Figure omitted. See PDF]

Table 6

Comparative data for launayite from Taylor Pit, Madoc, and rouxelite from the Monte Arsiccio mine for $Z=\mathrm{4}$.

	Launayite	Rouxelite
Empirical formula	Cu2.078Ag0.059Tl0.057-Sb22.830As2.772S59.80	Cu2.001Ag0.505Tl0.49Hg0.74-
	Pb20.404Sb22.830As2.772S59.80	Pb21.868As0.578Sb26.813S65.235
cha	0.21	$-\mathrm{0.09}$
Structure formula	Cu2Pb20.330-	Cu2Ag0.520Tl0.5Hg0.767-
	Sb22.983As2.687S60	Pb20.892As0.362Sb27.959S65.38
ch	$-\mathrm{0.31}$	$+\mathrm{0.54}$
Ideal formula	Cu2Pb20Sb26S60	Cu2HgPb23.5Sb26.5S65.25
ch	0	0
Crystal system	Monoclinic	Triclinic
Space group	$P$2/$a$	$C$-1
Cell parameters
$a$ (Å)	42.6466(14)	43.1883(12)
$b$ (Å)	8.0381(2)	8.1037(2)
$c$ (Å)	34.3957(10)	38.1470(10)
$\mathit{\alpha }$ (°)	90	96.001(2)
$\mathit{\beta }$ (°)	64.684(2)	116.615(2)
$\mathrm{{\rm Y}}$ (°)	90	95.372(2)
$V$ (Å3)	10658.4(6)	11721.7(6)
$R_{\mathrm{1}}$ (%)	9.46	8.55
Ref.b	1	2

^a ch charge balance values calculated as ($\mathrm{\Sigma }$cation valence $-$ $\mathrm{\Sigma }$anion valence) using apfu values. ^b [1]: this work; [2]: Topa et al. (2025)

Even though the C walls likewise feature $c\mathrm{12}/m\mathrm{1}$ layer group symmetry in launayite and rouxelite, they are structurally fundamentally different. Notably, in rouxelite, they are formed by three cation–anion planes, whereas in launayite they are only two planes wide. Thus, launayite may be regarded as an inferior ($N=\mathrm{2}$) homologue of rouxelite ($N=\mathrm{3}$). This is reflected by the C-layer-to-C-layer distance, which is derived from $c\sin \left(\mathit{\beta }\right)$, being distinctly smaller in launayite (ca. 31 Å) than in rouxelite (ca. 34 Å). Accordingly, the cell volume is reduced by ca. 9 % (see Table 6). Moreover, the rouxelite C walls possess octahedrally coordinated Hg atoms (with minor Ag substitution) at the $\mathrm{2}/m$ positions and characteristic rods of $p_b{\mathrm{12}}_{\mathrm{1}}/m\mathrm{1}$ symmetry, where the lone pairs of one-sidedly uncoordinated S atoms point towards the 2₁ axis. The precise nature of these rods is not yet established, as they might contain minor amounts of O and/or feature S vacancies (for details see Topa et al., 2025). Both features are missing in launayite. In both cases, out-of-phase protuberances add short fourth and third cation–anion layers, respectively.

Figure 6

Reciprocal space sections of the launayite crystal under investigation at (a) $k=\mathrm{2}$ and (b) $k=\mathrm{1.5}$ (with respect to the parent $\mathrm{4}$ Å structure). Reflections of the parent structure are marked by blue squares, and those of the major ${\mathit{q}}_{\mathrm{1}}$ superstructure are marked by red circles. Examples of ${\mathit{q}}_{\mathrm{2}}$ superstructure reflections are indicated by small green arrows in panel (b).

[Figure omitted. See PDF]

Figure 7

Symmetry relationship between the simplified parent structures of launayite and rouxelite and the three observed superstructures.

[Figure omitted. See PDF]

For deeper insights into the difference between the $C$ walls, it is useful to adopt a rod-based perspective. In rouxelite, the $C$ walls have been decomposed into PbS-based C rods by Topa et al. (2025), as shown in Fig. 4 (right). To avoid confusion between the C wall and C rods, the meaning will henceforth always be specified. Moreover, we will indicate the archetype in the subscript and designate them as C_PbS rods. The C_PbS rods are located on general positions of the parent structure and can be seen as two double layers related by a 2₁-screw rotation resulting in $p_b\mathrm{121}/m\mathrm{1}$ pseudo-symmetry. Adjacent C_PbS rods in rouxelite are connected by the Hg ($+$ minor Ag) and S rods with an additional Pb position (see uncoloured background in Fig. 4, right) described above. C_PbS rods connected by Hg are at the same position with respect to $\left[\mathrm{010}\right]$, and those connected by the S rods are translated by $\mathrm{1}/\mathrm{2}\mathit{b}$.

Launayite features rods which in projection along $\left[\mathrm{010}\right]$ look practically identical to the C_PbS rods in rouxelite (Fig. 4, left). However, here the double layers are related by 2-fold pure rotation, making these rods of the SnS kind ($p_b\mathrm{12}/m\mathrm{1}$ symmetry, as opposed to in $p_b{\mathrm{12}}_{\mathrm{1}}/m\mathrm{1}$ in rouxelite). Hence, these rods will be designated as C_SnS rods. While in the parent structure of rouxelite, the C_PbS rods are located on a general position, the C_SnS rods in the parent structure of launayite are located on 2/$m$. Moreover, launayite features D rods with $p_b{\mathrm{12}}_{\mathrm{1}}/m\mathrm{1}$ symmetry, which alternate with the C rods (blue background in Fig. 4, left). Since the D rods are only two atom sheets wide, they cannot be said to be of the PbS or SnS archetype (Makovicky and Topa, 2009). Observe that the combination of the symmetries of the C_SnS rods and D rods in launayite (and of the C_PbS rods, Hg ($+$ minor Ag) rods, and S rods in rouxelite) both result in $c\mathrm{12}/m\mathrm{1}$ symmetry of the C walls. Their structures are, however, fundamentally different. These comparisons show that the rod-based approach is superior for the structural comparisons in this family of minerals.

A consequence of the different location of the symmetry elements of the C walls in launayite (in C_SnS and D rods) and rouxelite (between C_PbS rods) is that if one A/B layer is fixed, in the adjacent A/B layer the positions of the A and B rods are exchanged; i.e. the adjacent A/B layer in rouxelite is shifted by ca. $\mathrm{1}/\mathrm{4}\mathit{a}$ in launayite vs. rouxelite, which results in a distinctly more acute $\mathit{\beta }$ angle in launayite (see Table 5). A further consequence of the shifted A/B layers is that the protuberances of the C walls are located next to the 2 axes in launayite but halfway between the 2 and 2₁ axes in rouxelite (see Fig. 4).

At the interface between A rods, B rods, and C walls, Cu atoms are located in tetrahedral coordination in both cases.

In summary, the simplified parent structures of launayite and rouxelite are built of isotypic A/B layers and fundamentally different C walls. Thus, they can be considered members of a family of merotypes (Ferraris et al., 2008), a generalisation of polytypes, where members of a family share only a part of the layers and where other layers may differ.

The description above was given with respect to modules of PbS- and SnS-like archetype structures. From a polytype/merotype approach, a different picture is obtained. Thereto, we consider the features/atomic positions that both structures have in common: foremost, the A/B layers, but also the protuberances of the C walls and the tetrahedrally coordinated Cu atoms. These are combined to layers X with $c\mathrm{12}/m\mathrm{1}$ symmetry, as shown with a red background in Fig. 5. The remaining atoms are attributed to layers Y, again with $c\mathrm{12}/m\mathrm{1}$ symmetry (blue background in Fig. 5), which correspond to the C walls without the protuberances. Here, from a symmetry point of view, both approaches are equivalent, and henceforth we will stick to the crystal-chemical interpretation. In other cases, though, both may lead to fundamentally different descriptions, as we have shown for owyheeite (Stöger et al., 2023).

5 Modulation

Launayite and rouxelite not only share structural features, but their diffraction patterns likewise show similarities. While in both cases the reflections corresponding to the $C\mathrm{2}/m$ parent structure are strong and well defined (Fig. 6a, blue squares), they possess additional superstructure reflections in the $k=n+\mathrm{1}/\mathrm{2}$ planes, which indicate a doubling of the $b$ axis (Fig. 6b) and which can be assigned to multiple domains in both cases.

The major domain of the launayite crystal under investigation is described by a modulation wave vector ${\mathit{q}}_{\mathrm{1}}=\mathrm{1}/\mathrm{2}{\mathit{b}}^{*}$, indicated by red circles in Fig. 6b, which is compatible with monoclinic symmetry. Observe that there are twice as many reflections of this domain in the $k=n+\mathrm{1}/\mathrm{2}$ planes as in the $k=n$ planes because the former contains first-order satellites from both adjacent planes. The second-order satellites, which would appear at places $h+k$ odd in the $k=n$ planes, are not observed (see red circles in Fig. 6a), which explains an excessive number of unobserved reflections in the structure refinements. Thus, in contrast to what one might infer from the $\mathrm{1}/\mathrm{2}{\mathit{b}}^{*}$-component of the ${\mathit{q}}_{\mathrm{1}}$-vector, this structure is a 4-fold superstructure because the second-order satellites are located at the systematic absences of the $C\mathrm{2}/m$ space group.

Two minor twin domains can be described as using the pair of modulation wave vectors ${\mathit{q}}_{\mathrm{2}}=\mathrm{1}/\mathrm{2}{\mathit{a}}^{*}+\mathrm{1}/\mathrm{2}{\mathit{b}}^{*}$ and ${\mathit{q}}_{\mathrm{2}}^{\prime }=-\mathrm{1}/\mathrm{2}{\mathit{a}}^{*}+\mathrm{1}/\mathrm{2}{\mathit{b}}^{*}$. These two domains are triclinic 2-fold superstructures. Examples of such reflections are indicated in Fig. 6b by black arrows.

The launayite structural data presented here are based on the ${\mathit{q}}_{\mathrm{1}}$ monoclinic structure. The same superstructure was observed for rouxelite, though as a minor domain (Topa et al., 2025). The dominant domains of rouxelite were a pair of triclinic twin domains with modulation wave vectors ${\mathit{q}}_{\mathrm{3}}=\mathrm{1}/\mathrm{2}{\mathit{a}}^{*}+\mathrm{1}/\mathrm{2}{\mathit{b}}^{*}+\mathrm{1}/\mathrm{2}{\mathit{c}}^{*}$ and ${\mathit{q}}_{\mathrm{3}}^{\prime }=-\mathrm{1}/\mathrm{2}{\mathit{a}}^{*}+\mathrm{1}/\mathrm{2}{\mathit{b}}^{*}-\mathrm{1}/\mathrm{2}{\mathit{c}}^{*}$.

6 Symmetry of the superstructures

The symmetry relationships of the launayite and rouxelite domains with their parent $C\mathrm{2}/m$ structures are shown in Fig. 7. To show the common and distinct superstructure types, the structures of launayite and rouxelite are combined in the same family tree, even though the parent structures are technically not isotypic (but rather merotypes). The symmetry of the ${\mathit{q}}_{\mathrm{1}}$ superstructure is a klassengleiche (same point group, different lattice) subgroup of index 4 and type $P\mathrm{2}/a$ (left branch in Fig. 7). The symmetry descent can be decomposed into two klassengleiche steps of index 2: loss of the $C$-centring from $C\mathrm{2}/m$ to $P\mathrm{2}/a$, followed by a doubling of the $b$ axis. The latter can be more precisely designated as an isomorphic group/subgroup relationship, as not only the point group but also the affine space group type is retained (hence the code $i\mathrm{2}$ in Fig. 7).

Figure 8

Schematic representation of the origins of the A and B rods in the superstructures of launayite and rouxelite. Colours of the modules as in Fig. 4. A translation along $\mathit{b}$ (with respect to the parent structure) is indicated by hatching. Basis vectors of the superstructures are indicated by arrows. Blue arrows show an alternative setting of launayite.

[Figure omitted. See PDF]

The symmetry of the ${\mathit{q}}_{\mathrm{2}}$ superstructure is a general (loss of point and translation symmetry) subgroup of index 4. It can be decomposed into a translationengleiche (different point group, same lattice) descent to the space group $C\stackrel{\mathrm{‾}}{\mathrm{1}}$, followed by an isomorphic descent to a structure with lattice basis $(\mathit{a}-\mathit{b},\mathrm{2}\mathit{b},\mathit{c})$ (middle branch in Fig. 7). Since we did not determine the structure of the ${\mathit{q}}_{\mathrm{2}}$ domain, we cannot rule out a loss of inversion symmetry to $C\mathrm{1}$; however, there is no reason to assume that it exists. The ${\mathit{q}}_{\mathrm{3}}$ superstructure (major domain of rouxelite) is derived analogously, but there the lattice basis is $(\mathit{a}-\mathit{b},\mathrm{2}\mathit{b},\mathit{c}-\mathit{b})$ (right branch in Fig. 7).

Figure 9

The crystal structure of launayite, viewed along the $b$ axis ($\sim \mathrm{8.04}$ Å). Atom colouring: white, S sites; blue, fully occupied and dominant Pb sites; red, fully occupied and dominant Sb-occupied sites; green, Cu sites. Two different rods, A (PbS-like) and B (SnS-like), coloured differently (grey, light red, dark red), alternate along the $a$ axis and are flanked by C wall layers. The C walls may also be seen as composed by C_SnS and D rods which alternate along the $a$ axis. The short, strong Sb (red)–S bonds are indicated in yellow (Sb–S $\le \mathrm{2.75}$ Å), and long Sb (red)–S bonds are indicated in white ($\mathrm{2.75}\mathit{\AA }\le$ Sb–S $<\mathrm{3.3}$ Å). Cation–sulfur bonds longer than $\mathrm{3.4}$ Å for Pb and $\mathrm{3.3}$ Å for Sb are not indicated. Symmetry elements are indicated by the usual symbols in yellow: circles are symmetry centres at $y=\mathrm{0}$, $\mathrm{1}/\mathrm{2}$, and 1. Lens shapes are 2-fold axes running parallel to the $b$ axis. The yellow wedge with an arrow is a glide reflection at $y=\mathrm{0}$, $\mathrm{1}/\mathrm{2}$, and 1. The dark colours and light colours indicate B modules related by 2-fold rotation.

[Figure omitted. See PDF]

To understand the formation of the different superstructures, it is crucial to note that by doubling the $b$ axis, translation symmetry is lost and the A and B rods now possess two different potential origins which are schematised in Fig. 8 by hatching. In the ${\mathit{q}}_{\mathrm{1}}$ superstructure, the $\mathit{b}$ components of the origins of all rods are equal. In the ${\mathit{q}}_{\mathrm{2}}$ and ${\mathit{q}}_{\mathrm{3}}$ superstructures (where the $\mathit{q}$ vector possesses an ${\mathit{a}}^{*}$ component of $\mathrm{1}/\mathrm{2}$), the origins are shifted by $\mathit{b}$ (of the parent structure) for each translation along the $a$ axis of the parent structure. In the ${\mathit{q}}_{\mathrm{3}}$ superstructure (with an additional ${\mathbf{c}}^{*}$ component of $\mathrm{1}/\mathrm{2}$ in the $\mathit{q}$ vector), there is an additional shift along $\mathit{b}$ when crossing the C wall.

Figure 8 highlights a fundamental issue with comparing modulations/superstructures of non-isotypic basic structures. An alternative setting of the launayite parent structure that still maintains comparability with rouxelite is $(\mathit{a},\mathit{b},-\mathit{a}+\mathit{c})$. This setting is just as valid, though we decided against it, because the corresponding monoclinic angle $\mathit{\beta }\sim \mathrm{131.9}\mathit{°}$ is larger than $\mathrm{120}\mathit{°}$. However, in that setting (see blue arrow in Fig. 8), the minor domain features an origin shift of $\mathit{b}$ when translating along $\mathit{c}$, as in rouxelite, which means that in this setting the modulation wave vector is identical to the major domain of rouxelite. Thus, it makes little sense to compare modulation wave vectors in distinct structures.

In summary, the superstructures are caused by a doubling of the translation period of the A and B rods in the $\left[\mathrm{010}\right]$ direction, and the cell and symmetry are due to the distribution of the origins of the A and B rods in the structure.

7 Major domain of launayite

The major ${\mathit{q}}_{\mathrm{1}}$ superstructure of launayite is shown in Fig. 9. The reflection symmetry is lost, and the layer group symmetries of the C walls and the A/B layers are reduced to $p\mathrm{12}/a\mathrm{1}$. The rod groups of the A modules are reduced to $p_b$-1 (loss of the 2₁-screw rotation), and those of the B modules are reduced to $p_b\mathrm{121}$ (loss of inversion). The latter therefore appear in two orientations with respect to inversion, indicated by different shading in Fig. 9. In contrast, in the ${\mathit{q}}_{\mathrm{2}}$ and ${\mathit{q}}_{\mathrm{3}}$ superstructures, all rotational symmetry is lost and only centres of inversions remain. For details, see our recent publication on rouxelite (Topa et al., 2025).

Observe that the major domain features the same 2/$m$ point group as the parent structure; therefore modulation cannot be responsible for the twinning observed in the (Lau1) grain (see above). Since we only collected diffraction data of an untwinned crystal (Lau2), the twin law cannot be stated unambiguously. However, in rouxelite we observed twinning by reflection at (100). We suspect that the same is true for launayite. This twinning suggests a reversal of the orientation of the A/B layers with respect to $\left[\mathrm{100}\right]$, which can be rationalised by partial $\left[\mathrm{100}\right]$ reflection symmetry of the halved C walls: given a C wall, the adjacent A/B layer can be reflected at $\left[\mathrm{100}\right]$ without major distortions.

Figure 10

Plot of the opposing bond pairs for the Pb($\pm$ Sb,As) and Sb($\pm$ As,Pb) coordination polyhedra in the crystal structure of launayite, against element-specific bond-length hyperbolae. For the “in-plane” bonds, the shorter distances ($x_i$) are plotted along the abscissa, while for the “out-of-plane” pairs, the shorter distances ($x_o$) are plotted along the ordinate. The red segment represents the regression ($y=-\mathrm{1.0471}x+\mathrm{5.7993}$) approximating the linear distribution of Sb “in-plane” bond pairs. The “in-plane” and “out-of-plane” bond pairs of Sb are plotted with lozenges of different colours according to their host module: A modules, dark grey; B modules, pink; C modules, light grey (see Fig. 4). Bond pairs for As sharing split positions are plotted with circles. The dotted diagonal corresponds to equal opposing bonds.

[Figure omitted. See PDF]

Figure 11

The enhanced Armbruster–Hummel (Armbruster and Hummel, 1987; Topa et al., 2025) diagram modified to account for the chemical content of launayite. The diagonal dotted line (down at right) represents regular polyhedra where the two mean values are equal. The bond lengths in ascending order are denoted as D1, D2, D3, D4, and D5. The colouring of lozenges (Sb) and circles (As) reflect their host module (dark grey: Module A; pink: Module B; light grey: Module C).

[Figure omitted. See PDF]

Figure 12

Ternary plot in the system (Sb,As) – (Ag,Cu,Tl) – (Pb $+$ Hg) for launayite from Madoc (M), rouxelite from the Monte Arsiccio mine (MA), and rouxelite from Buca della Vena mine (BdV) (Topa et al., 2025), showing their close but distinct positions. Chemically and structurally, Hg is present only in rouxelite, and Cu is essential for both minerals. Silver, Tl, and As are present in launayite but have no structural relevance. Note the “inclined line” shape of the launayite group of points: to a narrow Me¹⁺ variation corresponds to a larger Me³⁺ variation and to a smaller Me²⁺ variation, indicating that Sb $\to$ As substitution is stronger than $\mathrm{2}$Pb${}^{\mathrm{2}+}\to$ (Ag,Tl,Cu${}_{\mathrm{extra}}{)}^{\mathrm{1}+}+(\mathrm{Sb},\mathrm{As}{)}^{\mathrm{3}+}$ substitution.

[Figure omitted. See PDF]

Figure 13

Binary plots of relevant pairs of element content (a, b), expressed in at. % values, and of two combinations (c, d) of $\mathrm{\Sigma }$Me²⁺ vs. $\mathrm{\Sigma }$Me³⁺ ratios for chemistries of launayite and rouxelite. Me¹⁺ does not contain Cu. In all these representations, launayite and rouxelite compositions are clearly separated.

[Figure omitted. See PDF]

8 Site populations and bonds

Given the intricate nature of launayite's crystal structure, the proposed cation distributions were evaluated using element-specific bond-length trends, following the approach of Trömel (1980) and Berlepsch et al. (2001a, b). This technique has been applied recently to the crystal structure of rouxelite from Monte Arsiccio Mine (Topa et al., 2025), which serves as a point of comparison with launayite. The procedure involves comparing pairs of contrasting bond lengths – those lying roughly within a plane and those extending above and below it – found in coordination octahedra and in mono-capped trigonal prisms (or split octahedra). The “in-plane” bonds correspond to equatorial positions (such as the shared base of two opposing pyramids or the base of a capping pyramid), while the “out-of-plane” bonds point toward axial ligands, more or less perpendicular to these “planes” which run parallel to the $\left[\mathrm{010}\right]$ zone axis and share the same orientation as the well-developed lone electron micelles.

The resulting $x$–$y$ scatter plot (Fig. 10) reveals that the Pb-bearing capped prisms generally plot near the diagram's diagonal, indicating only minor disparities between paired bond lengths in the plane. In contrast, greater deviations from the ideal Pb curve are observed for the axial bonds, likely reflecting local distortions caused by adjacent semimetal polyhedra or positional splitting of the central cation.

Similar to the findings in rouxelite (Topa et al., 2025), the bond pairs within Sb-centred octahedra do not conform to the expected hyperbolic trend. Instead, they follow a nearly linear pattern intersecting the Sb curve, implying that the sums of the opposing in-plane bond lengths are consistently maintained constant (roughly between 5.6 and 5.7 Å). This supports a model of highly symmetrical in-plane ligand arrangements which are aligned with the crystallographic $b$ axis.

The Armbruster–Hummel plot (Armbruster and Hummel, 1987) shown in Fig. 11 (used to distinguish between Sb- and Pb-dominated sites by plotting the mean of the three shortest bond lengths against the next two) displays a clear separation between the two types of coordination environments.

9 Crystal chemistry

The resulting structural formula obtained from the SCXRD study for the asymmetric unit, Cu₂Pb_20.31Sb_23.028As_2.662S₆₀, $Z=\mathrm{4}$, is close to EMPA empirical formula, Cu_2.078Ag_0.059Tl_0.057Pb_20.404Sb_22.830As_2.772S_59.80. The resulting ideal formula Cu₂Pb₂₀(Sb,As)₂₆S₆₀ ($Z=\mathrm{4}$) confirms the stoichiometric formula given by Moëlo (1983). Launayite undergoes limited homovalent and heterovalent substitutions, such as Sb${}^{\mathrm{3}+}\to$ As³⁺ and $\mathrm{2}$Pb${}^{\mathrm{2}+}\to$ Me${}^{\mathrm{3}+}+$Me¹⁺, where Me³⁺ is Sb and As; where Me¹⁺ is Ag (0.059 apfu), Tl (0.057 apfu), and Cu^extra (0.078 apfu); and where Cu^extra is (Cu $-$ 2).

The ternary plot (in atomic percent) in the (Cu $+$ Ag $+$ Tl) $-$ (Pb $+$ Hg) $-$ (Sb $+$ As) system (Fig. 12) based on all measured points from Buca della Vena (#20) and Monte Arsiccio (#171) from Topa et al. (2025), as well as launayite from this work (Table 3), illustrates a clear separation between the different groups in terms of Me¹⁺, Me²⁺, and Me³⁺ content. Note that the “inclined narrow line” shape of the launayite data points to a narrow Me¹⁺ variation together with a larger Me³⁺ variation and smaller Me²⁺ variation. This indicates that Sb $\to$ As substitution is stronger than $\mathrm{2}$Pb${}^{\mathrm{2}+}\to$ (Ag,Tl,Cu${}^{\mathrm{extra}}{)}^{\mathrm{1}+}+$ (Sb,As)³⁺ substitution, which is not important in launayite. Chemically and structurally, Hg is present only in rouxelite, but Cu is essential for both minerals. Chemically, Ag, Tl, and As are present in launayite and rouxelite but bear no relevance for the ideal formula. Whether As stabilises launayite remains to be seen. No distinct position of Ag and Tl could be located by x-ray diffraction in launayite.

Figure 14

The A, B, C_SnS, and D rods of launayite, as cut-outs from PbS-like “extended cosalite” for A rod and SnS-like “extended boulangerite” for B, C_SnS, and D rods. Note that “extended cosalite” (four Pb polyhedra instead of natural three Pb polyhedra) is a 4 Å and that boulangerite can present an orthorhombic (with 4 Å) and a monoclinic (with 8 Å) variant. The structural module type B is a cut-out from a hypothetical “extended” boulangerite rod (four Pb polyhedra instead of natural three Pb polyhedra). For cosalite (4 Å), crystal structure anion and cation sites, sitting on different levels (0 and $\mathrm{1}/\mathrm{2}$ or $\mathrm{1}/\mathrm{4}$ and $\mathrm{3}/\mathrm{4}$) along 4 Å axes, are coloured differently (bright and dark).

[Figure omitted. See PDF]

Figure 15

(a) Module topology of launayite viewed down [010]. (b) Modules viewed slightly inclined to [010] showing connectivity. (c) Rods viewed perpendicular to [010] showing the archetype: A rod, PbS-like (grey); B and C_SnS rods (red), SnS-like; D rod, undefined (blue).

[Figure omitted. See PDF]

Several binary plots (in atomic percent) using the same set of data points as described above are presented in Fig. 13a–d. These plots reveal clearly distinct chemical compositions for the two minerals, along with the internal compositional variations within each. Figures 12 and 13c show clear trends that indicate a substitution of Pb with (Sb,As) without a change in Me¹⁺. This trend is very small, spanning $\pm \mathrm{0.43}$ Pb atomic % and $\pm \mathrm{0.75}$ (Sb,As) atomic %, and we have not been able to identify a known substitution mechanism or propose how the charge balance for this substitution occurs. Table 7 shows mixed $\mathrm{Pb}/\mathrm{Sb}$ positions which could be interpreted as possible candidates for such a substitution mechanism; however, we have no evidence for the mechanism of this very limited substitution or for how charge balance occurs.

10 Detailed comparisons with rouxelite

Empirical, structural, and ideal formulae of launayite and rouxelite, along with their unit cell parameters, are presented in Table 6. The unit cell volume of rouxelite is larger than that of launayite, and substitutional mechanisms are more pronounced in rouxelite than those in launayite, owing to its wider C walls as described above.

Table 7

Independent sites and occupancies by rod type in the crystal structures of launayite from Taylor Pit, Madoc, and rouxelite from the Monte Arsiccio mine, for $Z=\mathrm{4}$.

(a) Rod A launayite	Rouxelite
Site	Occ.	CN	Site	Occ.	CN
Pb3	Pb1.00	8	Pb9	Pb1.00	8
Pb5	Pb1.00	7	Pb10	Pb1.00	8
Pb1	Pb1.00	7	Pb14	Pb1.00	7
Pb2	Pb1.00	7	Pb7	Pb1.00	7
Pb4	Pb1.00	8	Pb8	Pb1.00	8
Pb7	Pb1.00	8	Pb16	Pb1.00	8
Sb4	Sb1.00	6	Sb1	Sb1.00	6
Sb14	Sb0.80As0.20	6	Sb4	Sb1.00	6
Sb16	Sb0.71As0.29	5	Sb10	Sb1.00	6
Sb10	Sb1.00	6	Sb8	Sb1.00	6
Sb3	Sb1.00	6	Sb18	Sb1.00	6
Sb11	Sb1.00	6	Sb12	Sb1.00	6
Sb6	Sb1.00	6	Sb14	Sb1.00	6
Sb2	Sb1.00	6	Sb5	Sb1.00	6
	Pb6Sb7.51As0.49			Pb6Sb8
(b) Rod B launayite	Rouxelite
Site	Occ.	CN	Site	Occ.	CN
Pb10	Pb1.00	8	Pb15	Pb1.00	8
Pb12	Pb1.00	8	Me12	Pb0.5Tl0.5	8
(Sb,As)17	Sb0.57As0.43	5	Sb22	Sb1.00	5
Sb13	Sb1.00	5	Sb17	Sb1.00	5
M15ab	Sb0.70As0.30	5	Sb23a,b	Sb1.00	5
Sb7ab	Sb0.91Sb0.09	5	Sb20a,b	Sb1.00	5
Me8ab	Sb0.593Pb0.255As0.152 Pb0.244	6	Sb13	Sb1.00	6
Sb5	Sb1.00	5	Sb11	Sb1.00	5
Me12ab	Sb0.958Pb0.042	6	Me28	Sb0.804Pb0.196	5
Me15ab	Pb0.923As0.077	6	Me22	Pb0.731Sbs0.269	7
(Sb,Pb)9	Sb0.817Pb0.183	5	Pb20	Pb1.00	7
Pb13	Pb1.00	5	Me19	Pb0.426Ag0.287Sbg0.287	7
Pb14	Pb1.00	8	Me27	Sb0.859Pb0.141	5
Sb1	Sb1.00	5	Me21	Pb0.898As0.102	8
Pb9	Pb1.00	8	Pb13	Pb1.00	8
Pb11	Pb1.00	8	Pb11	Pb1.00	8
Sb19	Sb1.00	5	Sb21a,b	Sb1.00	7
(Sb,Pb)18	Sb0.838Pb0.162	5	Sb26	Sb1.00	6
Sb25ab	Sb0.958Sb0.042	5	Sb25	Sb1.00	6
Sb24abc	Sb0.575Sb0.325Sb0.100	5	Me24	Sb0.74As0.26	6
Pb7.565Sb11.476As0.959	Ag0.287Tl0.5Pb6.892Sb11.959As0.362

Table 7

Continued.

(c) Layer C launayite (CSnS and D rods)	Rouxelite (CPbS and extra sites)
Site	Occ.	CN	Site	Occ.	CN
Cu1ab	Cu1.00	4	Cu1	Cu1.00	4
Cu2ab	Cu1.00	4	Cu2	Cu1.00	4
Pb6	Pb1.00	7	(Hg,Ag)	Hg0.767Ag0.233	6
Pb8	Pb1.00	7	Pb1	Pb1.00	8
Sb21ab	Sb0.734Sb0.266	5	Pb2	Pb1.00	8
Sb23ab	Sb0.628Sb0.372	5	Sb5	Sb1.00	6
Sb20ab	Sb0.690Sb0.310	5	Sb7	Sb1.00	6
Sb22ab	Sb0.326Sb0.674	5	Sb9	Sb1.00	6
(Pb,As)19	Pb0.750As0.250	7	Sb6	Sb1.00	6
(Pb,As)18	Pb0.748As0.252	7	Sb19	Sb1.00	7
(Pb,As)20	Pb0.757As0.243	7	Sb16	Sb1.00	7
(Pb,As)17	Pb0.868As0.132	7	Sb2	Sb1.00	6
(Pb,As)16	Pb0.935As0.065	7	Sb3	Sb1.00	6
(Pb,As)21	Pb0.704As0.296	7	Pb5	Pb1.00	8
			Pb6	Pb1.00	8
			Pb4	Pb1.00	7
			Pb3	Pb1.00	7
			Pb17a,b	Pb1.00	9
			Pb18a.b	Pb1.00	9
Cu2Pb6.762Sb4As1.238	Cu2Ag0.233Hg0.767Pb8Sb8
(d) Rod A	Pb6Sb7.51As0.49	Pb6Sb8
Rod B	Pb7.565Sb11.476As0.959	Ag0.287Tl0.5Pb6.892Sb11.959As0.362
Layer C	Cu2Pb6.761Sb4As1.239	Cu2Ag0.233Hg0.767Pb8Sb8
Asymmetric unit	Cu2Pb20.330Sb22.983As2.687	Cu2Ag0.52Hg0.767Tl0.5Pb20.892Sb27.959As0.362
Corr. unit cell	–	Cu2HgPb22.7Sb27.3
Ideal formula	Cu2Pb20Sb26S60	Cu2HgPb23.5Sb26.5S65.25

Independent sites and their occupancies by rod type (A, B, C_PbS∕SnS, and D) in the crystal structures of launayite from Taylor Pit, Madoc, and rouxelite from the Monte Arsiccio mine are compared in Table 7. An overview of the modular structures of both minerals are given in Fig. 9; detailed interpretation of the rods in launayite is shown in Figs. 14 and 15. The A rod in both minerals contains 14 anion sites and has almost the same chemistry: Pb₆Sb_7.51As_0.49 in launayite and Pb₆Sb₈ in rouxelite. The B rod, which includes 20 anion sites in both structures, also shows similar compositions: Pb_7.565Sb_11.476As_0.959 in launayite and Ag_0.287Tl_0.5Pb_6.892Sb_11.959As_0.362 in rouxelite. The C walls contain 14 anions in launayite and have a distinct composition of Cu₂Pb_6.762Sb₄As_1.238, in contrast to Cu₂Ag_0.233Hg_0.767Pb₈Sb₈ in rouxelite, which includes 17 sites in the C wall owing to the additional Hg (with minor Ag) and Pb sites connecting the C_PbS rods (see Fig. 4 for the decomposition of the C walls into rods).

Table 8

Name, homologue number, ideal formula, unit cell parameters, and space group for hypothetical and natural homologue members ($N$) of the launayite–rouxelite series for $Z=\mathrm{4}$. The ideal formula of rouxelite is debated, as it is unclear whether it contains O and/or S vacancies.

Name	Member	Formula	$a$	$b$	$c$	$\mathit{\alpha }$	$\mathit{\beta }$	$\mathit{\gamma }$	S.P.
Hypo 1	$N=\mathrm{1}$	Cu2Pb17Sb24S54	$\sim \mathrm{43}$	$\sim \mathrm{8}$	$\sim \mathrm{38.2}$		$\sim \mathrm{132}$		$P$2/$a$
Hypo 2	$N=\mathrm{1.5}$	Cu4Pb37Sb50S114	$\sim \mathrm{43}$	$\sim \mathrm{8}$	$\sim \mathrm{55.8}$		$\sim \mathrm{100}$		$P\mathrm{2}/a$
Launayite	$N=\mathrm{2}$	Cu2Pb20Sb26S60	42.65	8.04	34.4		64.7		$P\mathrm{2}/a$
Rouxelite	$N=\mathrm{3}$	Cu2HgPb23.5Sb26.5S65.25	43.19	8.1	38.15	96	116.6	95	$C$-1

A comparison of the modular representations of the crystal structures of launayite and rouxelite (Topa et al., 2025) is shown in Fig. 16. The A and B rods in launayite structure are topologically identical to the A and B rods in rouxelite structure. In addition, the first row of anion sites, along with the additional Pb site layer flanking the A and B rods, is identical in both minerals (Fig. 16a). As noted above, the main structural difference lies in the second anion layer of the C wall in rouxelite (Fig. 16b). It is noteworthy that the C_SnS rods in launayite have an SnS-like archetype, whereas the C_SnS rods in rouxelite follow a PbS-like archetype despite being topologically identical (i.e., all rods consist of four anion layers, one exterior Pb site, and a double-layer interior with two Sb sites). The D rod in launayite is also present in the C wall layer of the pillaite structure (Meerschaut et al. (2001), together with an extended PbS-like rod (i.e., composed of four anion layers, with two exterior Pb sites and a double-layer interior with three Sb sites) (Fig. 16b).

Figure 16

(a) Comparison of A and B rods in the major domain of launayite with those in the major domain of rouxelite. Different shading indicates additional translation along [010] (A and B rods in rouxelite) or 2-fold rotation about [010] (B rods in launayite). Topologically, the first row of metal sites plus the extra Pb sites flanking A and B rods are identical for both minerals. (b) Comparison of C wall layers characteristic of launayite (C_SnS and D rods), rouxelite (C_SnS rods and extra Hg ($+$ minor Ag) and Pb sites), and pillaite structures. Similarities and differences are described in the text.

[Figure omitted. See PDF]

A hypothetical C wall with $N=\mathrm{1}$ can be constructed, as illustrated in Fig. 17a. Based on this, two hypothetical members can be envisioned, one with $N=\mathrm{1}$ (Fig. 17b) and one with $N=\mathrm{1.5}$, by combining one $N=\mathrm{1}$ with one $N=\mathrm{2}$ C wall in a single phase (Fig. 17c). The approximate unit cell parameter and ideal formulae for this series are shown in Table 8.

Figure 17

(a) Hypothetical C wall $N=\mathrm{1}$ of a launayite-like structure. (b) Hypothetical $N=\mathrm{1}$ member of a launayite homologous series. (b) Hypothetical $N=\mathrm{1.5}$ member of a launayite homologous series.

[Figure omitted. See PDF]

11 Launayite presence in other deposits

Mindat.org lists four additional localities for supposed launayite. The material from Mina Casualidad, Baños de Alhamilla, Pechina, Almería, Andalusia, Spain, does not contain any detectable Cu (Christian Rewitzer, personal communication, 2025) and therefore cannot correspond to launayite (Rewitzer et al., 2019).

The description of launayite from Dúbrava Sb deposit, Dúbrava, Liptovský Mikuláš District, Žilina Region, Slovakia (Adamus et al., 1993), similarly reports no presence of Cu in the chemical analysis. Only powder XRD was used, which makes the positive identification of a complex sulfosalt particularly challenging.

In the work by Nur et al. (2012), launayite is reported from the Baturappe prospect, Gowa Regency, South Sulawesi Province, Indonesia, with the only mention being “Very fine-grained silver and bismuth minerals… were also identified by SEM-EDX analysis; the minerals include bismuthinite… and launayite”. However, given the chemical complexity and similarity among related sulfosalt minerals, such a brief identification cannot be viewed as a reliable confirmation of launayite.

Lastly, launayite from the Cannington Mine (South32 Cannington), McKinlay, McKinlay Shire, Queensland, Australia, appears in a reference included in a symposium presentation (Bodon, 2018). However, no further details on this work were available to the authors of the present study. Overall, none of the reported localities provide clear evidence for the presence of launayite. While the first two can be excluded based on lack of Cu, the second two are questionable at best.

Based on our current research, we suggest that launayite should be regarded at present as a one-locality species.

12 Conclusion

After a long period during which the crystal structure and group affiliation of launayite remained unknown, we have now clarified both aspects and established its structural relationship to rouxelite, marking a new step in the understanding of complex Cu-Pb-Sb sulfosalts.

As we already observed for rouxelite, the launayite crystal under investigation is built of distinct superstructures. Such an edifice may be formed by exsolution of a high-temperature phase into two chemically distinct phases, or it may form from stress/strain caused by anisotropic thermal shrinking. Transmission electron microscopy and high-temperature diffraction measurements will be required to clarify the local structure and formation conditions of these intergrowths. In any case, these features highlight the inherent difficulty of classifying sulfosalt minerals based on their crystal structure.

The merotype relationship of the parent structures of rouxelite and launayite proves the importance of considering local symmetry and modularity when comparing crystal structures. A comparison of the global symmetry is insufficient.

Data availability

Crystallographic data for launayite (cif and checkcif files) are available in the Supplement as S1 and S2.

The supplement related to this article is available online at <inline-supplementary-material>https://doi.org/10.5194/ejm-37-971-2025-supplement

.

Author contributions

DT and FK initiated the project. DT performed EMPA analyses, and BS performed SCXRD experiments. GI performed CD and hyperbola calculations. All authors interpreted the data obtained. The article was written by DT with contributions from all co-authors.

Competing interests

The contact author has declared that none of the authors has any competing interests.

Disclaimer

Publisher's note: Copernicus Publications remains neutral with regard to jurisdictional claims made in the text, published maps, institutional affiliations, or any other geographical representation in this paper. While Copernicus Publications makes every effort to include appropriate place names, the final responsibility lies with the authors. Views expressed in the text are those of the authors and do not necessarily reflect the views of the publisher.

Acknowledgements

The authors express their gratitude to Inna Lykova, Laura Smyk, and Michael Bainbridge from the Canadian Museum of Nature for the loaned MC 61602 sample containing launayite and to Goran Batic for help with the sample preparation. This work was performed in part at the Harvard University Center for Nanoscale Systems (CNS), a member of the National Nanotechnology Coordinated Infrastructure Network (NNCI), which is supported by the National Science Foundation. Also, we thank the Mineralogical and Geological Museum, Harvard University (MGMH#125654). We thank Sergey Krivovichev, Massimo Nespolo, Giovanni Ferraris, Yves Moëlo, and an anonymous reviewer for their constructive comments on the article.

Review statement

This paper was edited by Massimo Nespolo and reviewed by Giovanni Ferraris, Yves Moëlo, and one anonymous referee.