Home Single-crystal structures of A 2SiF6 (A = Tl, Rb, Cs), a better structure model for Tl3[SiF6]F, and its novel tetragonal polymorph
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Single-crystal structures of A 2SiF6 (A = Tl, Rb, Cs), a better structure model for Tl3[SiF6]F, and its novel tetragonal polymorph

  • Julia Rienmüller , Jascha Bandemehr and Florian Kraus EMAIL logo
Published/Copyright: April 9, 2021

Abstract

We report on the syntheses and single-crystal structure determinations of the compounds A 2SiF6 (A = Tl, Rb, Cs). In comparison to the previous powder-based structure models we achieved more precise atom positions and distances. The compounds crystallize in the K2PtCl6 structure type, space group Fm 3 m (No. 225, cF36) with a = 8.4749(10) Å, V = 608.7(2) Å3, Z = 4 at T = 100 K for Tl2SiF6, a = 8.3918(10) Å, V = 591.0(2) Å3, Z = 4 at T = 100 K for Rb2SiF6, and a = 8.8638(11) Å, V = 696.4(3) Å3, Z = 4 at T = 200 K for Cs2SiF6. For the compound Tl3[SiF6]F we present a previously unknown tetragonal modification and correct the crystal structure of its trigonal modification to hexagonal. The tetragonal one crystallizes in the (NH4)3[SiF6]F structure type, space group P4/mbm (No. 127, tP22) with a = 8.0313(8), c = 5.8932(6) Å, V = 380.13(7) Å3, Z = 2, T = 298 K, and the crystal structure of the hexagonal modification is best described in space group P63 mc (No. 186, hP22) with a = 7.8248(4), c = 6.8768(4) Å, V = 364.64(4) Å3, Z = 2, T = 100 K.

1 Introduction

It has been known for more than 85 years [1] that the compounds A 2SiF6 (A = Tl, Rb, Cs) crystallize in the K2PtCl6 structure type (Fm 3 m, No. 225, cF36) [2]. Despite known single-crystal formation by recrystallization from the respective aqueous hydrofluoric acid solutions, their crystal structure determinations have so far only been based on powder X-ray diffractograms, and to the best of our knowledge no higher precision single-crystal structure determinations have been published [3, 4].

Tl3SiF7, better written as Tl3[SiF6]F, is also known in the literature. First, it was observed only as an intermediate product of the thermal decomposition of Tl2SiF6 and described as pseudo-orthorhombic without further characterization [5]. Later, it was obtained in pure form and reported to crystallize in the trigonal space group P 3 1c (No. 163, hP22) with a = 7.908(2), c = 6.927(1) Å, V = 375.15 Å3 and Z = 2 (temperature not given, likely T = 298 K) [6]. However, the [SiF6]2− anion is disordered in this structure model and it was described using two crystallographically independent, half-occupied fluorine positions leading to two quite different Si–F bond lengths with d(Si–F) = 1.57(3) and 1.78(2) Å within the octahedral anion  [6], which is a peculiar model.

Based on single-crystal X-ray diffraction data we report on the structures of A 2SiF6 (A = Tl, Rb, Cs for which we obtained more accurate F atom positions and atomic distances in comparison to the previous structure models. For Tl3[SiF6]F we present a structure model in the hexagonal crystal system without F atom disorder and reasonable Si–F bond lengths within the [SiF6]2− anion. We also present for the first time a second, tetragonal polymorph of Tl3[SiF6]F.

2 Results and discussion

2.1 Single-crystal structures of A 2SiF6 (A = Tl, Rb, Cs)

Single-crystals of Tl2SiF6, Rb2SiF6, and Cs2SiF6 were synthesized by dissolving the powdery compounds in 40% hydrofluoric acid and evaporating the respective solution at room temperature. The compounds crystallize in the cubic space group Fm 3 m (No. 225, cF36) with Z = 4 and a = 8.4749(10) Å, V = 608.7(2) Å3 for the thallium, a = 8.3918(10) Å, V = 591.0(2) Å3 for the rubidium and a = 8.8638(11) Å, V = 696.4(3) Å3 for the cesium compound. The atom positions and equivalent isotropic displacement parameters are shown in Table 1. For selected crystallographic data and details of the crystal structure determinations see Tables S1–S3 (Supplementary Material available online), and for anisotropic displacement parameters Table S4.

Table 1:

Wyckoff symbols, site symmetries, atomic coordinates, and equivalent isotropic displacement parameters of A 2SiF6 (A = Tl, Rb, Cs) measured at T = 100 K (Rb, Tl) or 200 K (Cs).

Atom Site Site symmetry x y z U eq2
Tl2SiF6 (Fm 3 m)
Tl1 8c 4 3m ¼ ¼ ¼ 0.0163(4)
Si1 4a m 3 m 0 0 0 0.0134(12)
F1 24e 4m.m 0.1989(7) 0 0 0.0195(11)
Rb2SiF6 (Fm 3 m)
Rb1 8c 4 3m ¼ ¼ ¼ 0.0118(3)
Si1 4a m 3 m 0 0 0 0.0106(6)
F1 24e 4m.m 0.2017(4) 0 0 0.0138(5)
Cs2SiF6 (Fm 3 m)
Cs1 8c 4 3m ¼ ¼ ¼ 0.0187(3)
Si1 4a m 3 m 0 0 0 0.0156(7)
F1 24e 4m.m 0.1893(4) 0 0 0.0218(8)

The previously reported lattice parameters were determined at room temperature, so they are slightly larger than those determined by us at T = 100 or 200 K, respectively. The higher measurement temperature used by us for the cesium compound also explains the larger anisotropic displacement parameter of the fluorine atom in comparison with the other compounds. A detailed description of the crystal structure (Figure 1) is omitted as the K2PtCl6 structure type is well known and the structural motifs have previously been described well [1, 2, 7].

Figure 1: 
The crystal structure of cubic Tl2SiF6 (Rb2SiF6 and Cs2SiF6 are isotypic). Anisotropic displacement ellipsoids are depicted at the 70% probability level at T = 100 K. Grey polyhedra represent [SiF6]2− anions, the F atoms in these polyhedra are shown as yellow spheres with arbitrary radii.
Figure 1:

The crystal structure of cubic Tl2SiF6 (Rb2SiF6 and Cs2SiF6 are isotypic). Anisotropic displacement ellipsoids are depicted at the 70% probability level at T = 100 K. Grey polyhedra represent [SiF6]2− anions, the F atoms in these polyhedra are shown as yellow spheres with arbitrary radii.

Table 2 compares the measurement temperatures, the radii of the A I cations, the lattice parameters a, the x coordinates of the F atoms, and the Si–F bond lengths of the compounds A 2 SiF6 presented here with literature data. Previously, the Si–F bond lengths were reported as 1.71 Å at room temperature [1]. We observe 1.693(3), 1.686(6), and 1.679(4) Å for the Rb, Tl, and Cs compound, respectively, all matching within tripled standard uncertainties.

Table 2:

Comparison of measurement temperatures, radii of the A I cations, lattice parameters a, x coordinate of the F atom, and d(Si–F) bond lengths of the A 2 SiF6 (A = Rb, Tl, Cs) compounds known in the literature and determined in this work.

This work Literature (ref. [1])
Rb2SiF6 Tl2SiF6 Cs2SiF6 Rb2SiF6 Tl2SiF6 Cs2SiF6
T/ K 100 100 200 293 293 293
r(A)/Å for C.N. = 6 [8] 1.52 1.50 1.67 1.52 1.50 1.67
a/ Å 8.3918(10) 8.4749(10)  8.8638(11)  8.446(7) 8.563(7) 8.867(7)
V/Å3 591.0(2) 608.7(2)  696.4(3) 602.5 627.9 697.2
x coord. F atom 0.2017(4) 0.1989(7) 0.1893(4) 0.20 ± 0.01 0.20 ± 0.015 0.19 ± 0.01
d(Si–F)/Å 1.693(3) 1.686(6) 1.679(4) 1.71 1.71 1.71

2.2 Syntheses and single-crystal structures of two polymorphs of Tl3[SiF6]F

By reaction of TlF with SiO2 under hydrofluorothermal conditions single-crystals were formed and identified as Tl3[SiF6]F by powder X-ray diffraction at T = 298 K and by single-crystal structure determination at T = 100 K. The Rietveld refinement is shown in Figure 2, its refinement details and those of the single-crystal structure determination are listed in Tables S5 (single-crystal data) and S6 (Rietveld data) in the Supplementary Material. The atomic positions and equivalent isotropic displacement parameters as refined from the single-crystal data are given in Table 4, for anisotropic displacement parameters see Table S7 in the Supplementary Material.

Figure 2: 
Recorded (black) and calculated (red) powder X-ray diffraction pattern of hexagonal Tl3[SiF6]F after Rietveld refinement. The calculated reflection positions are indicated by the vertical bars below the patterns. The curve at the bottom represents the difference between the observed and the calculated intensities. The grey-shaded area was excluded from the refinement, it contains reflections belong to an unknown by-product. R
p = 7.18, wR
p = 10.68 (not background-corrected R values), S = 1.76.
Figure 2:

Recorded (black) and calculated (red) powder X-ray diffraction pattern of hexagonal Tl3[SiF6]F after Rietveld refinement. The calculated reflection positions are indicated by the vertical bars below the patterns. The curve at the bottom represents the difference between the observed and the calculated intensities. The grey-shaded area was excluded from the refinement, it contains reflections belong to an unknown by-product. R p = 7.18, wR p = 10.68 (not background-corrected R values), S = 1.76.

We describe the crystal structure of Tl3[SiF6]F in the hexagonal space group P63 mc (No. 186, hP22) with a = 7.8248(4), c = 6.8768(4) Å, V = 364.64(4) Å3, and Z = 2, T = 100 K, instead of the previously used trigonal space group P 3 1c (No. 163, hP22, a = 7.908(2), c = 6.927(1)  Å, V = 375.15 Å3, Z = 2, temperature not given, likely T = 298 K) [6]. Figure 3 shows a comparison of the previous structure model with the one presented here. In our structure model no disorder is present and two crystallographically independent fluorine atoms form an almost regular coordination octahedron around the Si atom. Therefore, the Si–F bond lengths (1.688(6) and 1.695(6) Å) are much more uniform and also lie in between the previously given values of 1.57(3) and 1.78(2) Å; see also  Table 3 [6]. This clearly shows the superiority of our structure model. The third fluorine atom, here called the “free” fluorine atom, is located on the corners and in the middle of the edges of the unit cell (3m.), as described previously [6].

Figure 3: 
Comparison of the crystal structure of Tl3[SiF6]F previously published in space group P





3
‾




$‾{3}$



1c (left) [6] with the present description in P63
mc (right). The atoms are shown with arbitrary radii. [SiF6]2− anions are shown as yellow and grey octahedra, indicating the disorder.
Figure 3:

Comparison of the crystal structure of Tl3[SiF6]F previously published in space group P 3 1c (left) [6] with the present description in P63 mc (right). The atoms are shown with arbitrary radii. [SiF6]2− anions are shown as yellow and grey octahedra, indicating the disorder.

Table 3:

Si–F bond lengths of trigonal [6] (left) and hexagonal (right) Tl3[SiF6]F.

P 3 1c [6] P63 mc
d(Si–F)/Å 1.57(3)

1.78(2)
1.688(6)

1.695(6)

The crystal structure is related to the ZrBeSi structure type (P63/mmc, No. 194, hP6) which derives from the AlB2 structure type (P6/mmm, No. 191, hP3) [9, 10]. The “free” F anions of Tl3[SiF6]F (P63 mc, No. 186, hP22) correspond to the positions of the Zr atoms, the center of gravity of the [SiF6]2− anions to the Be atoms, and the center of gravity between three Tl+ cations at ⅓, ⅔, z ≈ ¼ to the Si atoms of ZrBeSi. Figure 4 and the Bärnighausen-tree in Scheme 1 illustrate the structural relation between the crystal structures of AlB2, ZrBeSi, and Tl3[SiF6]F.

Figure 4: 
The structural relation between the crystal structures of ZrBeSi and of Tl3[SiF6]F. Related atom/atom group positions are shown in the same color. Zr, F in yellow, Be [SiF6]2− in grey, the white dummy atom in the “Tl3 center” corresponds directly to the Si atom in green.
Figure 4:

The structural relation between the crystal structures of ZrBeSi and of Tl3[SiF6]F. Related atom/atom group positions are shown in the same color. Zr, F in yellow, Be [SiF6]2− in grey, the white dummy atom in the “Tl3 center” corresponds directly to the Si atom in green.

Scheme 1: 
A Bärnighausen-tree showing the symmetry relation of the crystal structures of AlB2, ZrBeSi, and Tl3[SiF6]F. The colors represent the atoms/atom groups in Figure 4, “Tl3” means the position of the white dummy atom within the center of the “Tl3” unit.
Scheme 1:

A Bärnighausen-tree showing the symmetry relation of the crystal structures of AlB2, ZrBeSi, and Tl3[SiF6]F. The colors represent the atoms/atom groups in Figure 4, “Tl3” means the position of the white dummy atom within the center of the “Tl3” unit.

Describing the crystal structure of Tl3[SiF6]F in space group P63/mmc leads to disordered [SiF6]2− anions. With the translationengleiche transition of index 2 to space group P63 mc, the mirror planes perpendicular to the c axis at z = ¼ and z = ¾ are lost and the [SiF6]2− anions can become ordered. The translationengleiche transition of index 2 from space group P63/mmc to the previously chosen space group P 3 1c cannot resolve the disorder of the [SiF6]2− anion as the position of the Si atom has 3.2 symmetry. The authors of the previous structure report should have better used the statistical description in space group P63/mmc instead of the one in space group P 3 1c. In conclusion, also from a group-theoretical point of view, space group P63 mc leads to a better structure model.

So far, no other A 3 MF7 compound seems to be known that forms this structure type. Only (NH4)3[ReCl3O3]Cl is isotypic if the hydrogen atoms are neglected [11].

Unfortunately, all attempts to obtain additional single-crystals of this compound resulted only in a powdery product whose powder pattern (Figure 5) corresponded closely to that of the tetragonal modification of Rb3SiF7 [12].

Figure 5: 
Observed (black) and calculated (red) powder X-ray diffraction pattern of tetragonal Tl3[SiF6]F after Rietveld refinement. The calculated reflection positions are indicated by the vertical bars below the patterns. The upper trace represents TlF and the lower one Tl3[SiF6]F. The curve at the bottom shows the difference between the observed and the calculated intensities. R
p = 5.18, wR
p = 8.00 (not background-corrected R values), S = 2.09.
Figure 5:

Observed (black) and calculated (red) powder X-ray diffraction pattern of tetragonal Tl3[SiF6]F after Rietveld refinement. The calculated reflection positions are indicated by the vertical bars below the patterns. The upper trace represents TlF and the lower one Tl3[SiF6]F. The curve at the bottom shows the difference between the observed and the calculated intensities. R p = 5.18, wR p = 8.00 (not background-corrected R values), S = 2.09.

As this result was unexpected, we additionally confirmed the presence of thallium within the compound by its green emission in flame spectroscopy [13]. The tetragonal modification of Tl3[SiF6]F crystallizes in space group P4/mbm (No. 127, tP22) with a = 8.0313(8), c = 5.8932(6) Å, V = 380.13(7) Å3 and Z = 2 at T = 298 K. Details of the Rietveld refinement are listed in Table S8 (Supplementary Material), atom positions and isotropic displacement parameters are shown in Table 4. Several powder X-ray patterns of the compound were recorded on flat sample holders and in glass capillaries, however the preferred orientation of the particles led to a pronounced texture effect that was difficult to model in the Rietveld refinement. Therefore, only the atomic positions were refined and fixed isotropic displacement parameters had to be used.

Table 4:

Wyckoff symbols, site symmetries, atomic coordinates and isotropic displacement parameters of both modifications of Tl3[SiF6]F (hexagonal modification (single-crystal data) measured at T = 100 K; tetragonal modification (powder data) measured at room temperature).

Atom Site Site symmetry x y z U eq/iso
Tl3[SiF6]F (P63 mc)
Tl1 6c .m. 0.16316(2) 2x 0.26172(2) 0.01174(14)
Si1 2b 3m. 0.2953(6) 0.0082(10)
F1 2a 3m. 0 0 0.001(4) 0.0185(19)
F2 6c .m. 0.2308(4) 2x 0.6542(8) 0.0112(9)
F3 6c .m. 0.5646(4) 2x 0.4359(9) 0.0118(9)
Tl3[SiF6]F (P4/mbm)
Tl1 4h m.2m 0.2047(6) ½ + x ½ 0.03a
Tl2 2a 4/m. 0 0 0 0.03a
Si1 2d m.mm 0 ½ 0 0.03a
F1 8k .m 0.604(4) ½ + x 0.188(6) 0.03a
F2 4g m.2m 0.143(3) ½ + x 0 0.03a
F3 2b 4/m. 0 0 ½ 0.03a
  1. aIsotropic displacement parameters were fixed because preferred orientation complicated the Rietveld refinement.

The tetragonal modification of Tl3[SiF6]F crystallizes in the known (NH4)3[SiF6]F structure type [12, 14] and we therefore refrain from a detailed description here (Figure 6).

Figure 6: 
The crystal structure of tetragonal Tl3[SiF6]F. The atoms are shown with arbitrary radii. Grey polyhedra are [SiF6]2− anions.
Figure 6:

The crystal structure of tetragonal Tl3[SiF6]F. The atoms are shown with arbitrary radii. Grey polyhedra are [SiF6]2− anions.

The Si–F bond lengths of the two Tl3[SiF6]F modifications presented here and of Tl2SiF6 are similar within the tripled standard uncertainties (Table 5). The Si–F bond lengths of the tetragonal modification of Tl3[SiF6]F correspond to those of the isotypic Rb and Cs compounds [5].

Table 5:

A comparison of the radii of the A I cations, space groups, lattice parameters, and Si–F bond lengths of the A x SiF y compounds (A = Tl, Rb, Cs) known from the literature and determined in this work.

Tl2SiF6 Tl3[SiF6]F Rb3[SiF6]F [5] Cs3[SiF6]F [5]
r(A)/ Å for C.N. = 6 [8] 1.50 1.50 1.52 1.67
Space group Fm 3 m P63 mc P4/mbm P4/mbm P4/mbm
a/ Å 8.4749(10) 7.8248(4) 8.0313(8) 7.96 8.28
c/ Å 6.8768(4) 5.8932(6) 5.82 6.16
V/Å3 608.7(2) 364.64(4) 380.13(7) 368.8 422.3
d(Si–F1)/Å 1.686(6) 1.688(6) 1.62(3) 1.696 1.768
d(Si–F2)/Å 1.695(6) 1.62(2) 1.700 1.780
Table 6:

IR vibrations of Tl2SiF6 and Tl3[SiF6]F. The assignments are based on comparisons with literature data [1517].

ν(O–H)/ cm−1 [15] ν(H–F)/ cm−1 [16] ν(Si–F)/ cm−1 [17]
Tl2SiF6 3300 1425 477, 694
Hexagonal Tl3[SiF6]F 3304 1425 470, 695
Tetragonal Tl3[SiF6]F 3373, 1485 1425 482, 702

2.3 Infrared spectroscopy

The similarity of the IR spectra of Tl2SiF6 and Tl3[SiF6]F mentioned in the literature was also confirmed in this work [12]. The spectra (Figure 7) only show the Si–F vibrations of the [SiF6]2− octahedra at ν = 690 cm−1 and δ = 470 cm−1, that are very similar in both compounds (see Table 6).

Figure 7: 
Experimentally observed IR spectra of Tl2SiF6 (black), hexagonal Tl3[SiF6]F (red) and tetragonal Tl3[SiF6]F (blue).
Figure 7:

Experimentally observed IR spectra of Tl2SiF6 (black), hexagonal Tl3[SiF6]F (red) and tetragonal Tl3[SiF6]F (blue).

The infrared spectra also show O–H and H–F valence vibrations at 3309  and 1425 cm−1, respectively [1517] which can be explained by adhering hydrofluoric acid and moisture on the samples due to the applied synthetic method.

3 Conclusion

We determined the crystal structures of the compounds A 2SiF6 (A = Rb, Tl, Cs) by single-crystal X-ray diffraction and obtained atomic positions and distances in a much higher precision compared to previous structure models based on powder X-ray diffraction.

In hydrofluorothermal syntheses we obtained two polymorphs of Tl3[SiF6]F. The previously unknown tetragonal modification of Tl3[SiF6]F crystallizes in the (NH4)3[SiF6]F structure type (P4/mbm, No. 127). The second modification had been described in space group P 3 1c (No. 163) with disordered [SiF6]2− anions and quite diverging Si–F bond lengths. Our structure model uses the hexagonal space group P63 mc (No. 186) which avoids disordered [SiF6]2− anions and leads to uniform Si–F bond lengths within the anion.

4 Experimental section

4.1 Preparation of A 2SiF6 (A = Tl, Rb, Cs)

A mixture of the starting materials AF (A = Tl, Rb, Cs) and SiO2 were placed into a Teflon-lined steel autoclave with a total volume of 20 and 3.00 mL of water was added together with 0.126 g NH4HF2 to create a hydrofluoric medium (pH ∼ 4). The mixture was heated for seven days at T = 220 ° C and then cooled down to room temperature overnight. After decantation of the hydrofluoric acid, the remaining colorless powder was washed with acetone and petroleum ether. In each case colorless crystals were obtained by dissolving the compounds in 40% hydrofluoric acid and evaporation of the solution at room temperature.

4.2 Preparation of Tl3[SiF6]F

200 mg SiO2 (Alfa Aesar Johnson Matthey GmbH, 99.5%), an excess of TlF (Strem Chemicals, 99%) or Tl2CO3 (Merck, 98%), and 3.00 mL of water were placed into a Teflon-lined steel autoclave with a total volume of 20 mL. To create a hydrofluoric medium (pH ∼ 4), 0.126 g NH4HF2 was added. The mixture was heated for seven days at 220 ° C and then cooled down to room temperature overnight. After decantation of the hydrofluoric acid, the remaining product was washed with acetone and with petroleum ether. This synthesis led once to the formation of single-crystals of the hexagonal modification of Tl3[SiF6]F, in all other attempts we could only obtain powders of the tetragonal one.

4.3 Powder X-ray diffraction

The powder X-ray diffraction patterns were recorded at ambient temperature with an STOE Stadi MP powder diffractometer in transmission geometry. Powders were fixed between two pieces of Scotch tape (3MScotch® Magic™, flat sample). The diffractometer was operated with Cu 1 radiation (λ = 1.5406 Å, Ge(111) monochromator) and equipped with a Mythen1K detector. The sample preparations were carried out on air. The evaluation of the powder X-ray patterns was carried out with the WinXPOW 3.07 software package [18]. The Rietveld refinement was performed with Jana2006 [19].

4.4 Single-crystal X-ray diffraction

Suitable single-crystals were selected under perfluorinated oil and mounted using a MiTeGen loop. Intensity data of suitable crystals were recorded with an IPDS 2 diffractometer (STOE & Cie) where the crystals were kept under a stream of nitrogen. The diffractometer was operated with Mo radiation (λ = 0.71073 Å, graphite monochromator) and equipped with an image plate detector. Evaluation, integration and reduction of the diffraction data were carried out using the STOE X-Area software suite [20]. The numerical absorption corrections were applied with the modules X-Shape and X-Red32 of the X-Area software suite. The structures were solved with dual-space methods (Shelxt-2015 [21]) and refined against F 2 (Shelxl-2018/3 [22]). Representations of the crystal structures were created with the Diamond software [23].

CCDC 2063139–2063144 contain the supplementary crystallographic data for this paper. These data can be obtained free of charge from The Cambridge Crystallographic Data Centre via www.ccdc.cam.ac.uk/structures.

4.5 IR spectroscopy

Infrared spectra were measured on a Bruker Alpha Platinum FT-IR spectrometer using the ATR Diamond module with a resolution of 4 cm−1. The spectrometer was located inside a glovebox under argon (5.0, Praxair) atmosphere. For data collection, the Opus 7.2 software was used [24].

5 Supporting information

Additional crystal structure data are given as supplementary material available online (https://doi.org/10.1515/znb-2021-0024).


Dedicated to: Professor Richard Dronskowski of the RWTH Aachen on the occasion of his 60th birthday.



Corresponding author: Florian Kraus, Fachbereich Chemie, Philipps-Universität Marburg, Hans-Meerwein-Str. 4, 35032 Marburg, Germany, E-mail:

Acknowledgment

We thank Solvay for kind donations of elemental fluorine and Dr. M. Conrad for helpful discussions.

  1. Author contributions: All the authors have accepted responsibility for the entire content of this submitted manuscript and approved submission.

  2. Research funding: None declared.

  3. Conflict of interest statement: The authors declare no conflicts of interest regarding this article.

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Supplementary Material

The online version of this article offers supplementary material (https://doi.org/10.1515/znb-2021-0024).


Received: 2021-02-27
Accepted: 2021-03-20
Published Online: 2021-04-09
Published in Print: 2021-11-25

© 2021 Walter de Gruyter GmbH, Berlin/Boston

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