The reaction of K2S3, Nb, Ta and S yields single crystals of non-stoichiometric tetrapotassium niobium tantalum undecasulfide, K4Nb0.96Ta1.04S11. The compound is isotypic with K4Nb2S11 and the orthorhombic modification of K4Ta2S11. The structure consists of discrete K+ cations and complex [M2S11]4- (M = Nb and Ta) anions, in which the Nb and Ta atoms occupy the same Wyckoff positions statistically. Both M atoms are sevenfold coordinated by S22- and S2- anions. The coordination polyhedra can be described as distorted pentagonal bipyramids. Two such bipyramids share a common face, thus forming the [M2S11]4- anion.
Supporting information
Key indicators
- Single-crystal X-ray study
- T = 180 K
- Mean (S-S) = 0.002 Å
- Disorder in main residue
- R factor = 0.021
- wR factor = 0.056
- Data-to-parameter ratio = 25.5
checkCIF/PLATON results
No syntax errors found
Alert level C
PLAT029_ALERT_3_C _diffrn_measured_fraction_theta_full Low ....... 0.96
PLAT077_ALERT_4_C Unitcell contains non-integer number of atoms .. ?
PLAT301_ALERT_3_C Main Residue Disorder ......................... 11.00 Perc.
PLAT790_ALERT_4_C Centre of Gravity not Within Unit Cell: Resd. # 3
K
Alert level G
REFLT03_ALERT_4_G Please check that the estimate of the number of Friedel pairs is
correct. If it is not, please give the correct count in the
_publ_section_exptl_refinement section of the submitted CIF.
From the CIF: _diffrn_reflns_theta_max 27.97
From the CIF: _reflns_number_total 4000
Count of symmetry unique reflns 2184
Completeness (_total/calc) 183.15%
TEST3: Check Friedels for noncentro structure
Estimate of Friedel pairs measured 1816
Fraction of Friedel pairs measured 0.832
Are heavy atom types Z>Si present yes
0 ALERT level A = In general: serious problem
0 ALERT level B = Potentially serious problem
4 ALERT level C = Check and explain
1 ALERT level G = General alerts; check
0 ALERT type 1 CIF construction/syntax error, inconsistent or missing data
0 ALERT type 2 Indicator that the structure model may be wrong or deficient
2 ALERT type 3 Indicator that the structure quality may be low
3 ALERT type 4 Improvement, methodology, query or suggestion
Data collection: IPDS Program Package (Stoe & Cie, 1998); cell refinement: IPDS Program Package; data reduction: IPDS Program Package; program(s) used to solve structure: SHELXS97 (Sheldrick, 1997); program(s) used to refine structure: SHELXL97 (Sheldrick, 1997); molecular graphics: XP in SHELXTL (Bruker, 1998); software used to prepare material for publication: CIFTAB in SHELXTL.
tetrapotassium niobium tantalum undecasulfide
top
Crystal data top
K4Nb1.04Ta0.96S11 | F(000) = 1458.6 |
Mr = 779.33 | Dx = 2.941 Mg m−3 |
Orthorhombic, Pca21 | Mo Kα radiation, λ = 0.71073 Å |
Hall symbol: P 2c -2ac | Cell parameters from 8000 reflections |
a = 13.1554 (10) Å | θ = 10–24° |
b = 7.4520 (4) Å | µ = 8.85 mm−1 |
c = 17.9508 (10) Å | T = 180 K |
V = 1759.79 (19) Å3 | Polyhedron, dark red |
Z = 4 | 0.12 × 0.08 × 0.05 mm |
Data collection top
Stoe IPDS diffractometer | 4000 independent reflections |
Radiation source: fine-focus sealed tube | 3956 reflections with I > 2σ(I) |
Graphite monochromator | Rint = 0.029 |
φ scans | θmax = 28.0°, θmin = 2.7° |
Absorption correction: numerical (X-SHAPE; Stoe & Cie, 1998) | h = −17→17 |
Tmin = 0.429, Tmax = 0.638 | k = −8→9 |
14338 measured reflections | l = −22→22 |
Refinement top
Refinement on F2 | Secondary atom site location: difference Fourier map |
Least-squares matrix: full | w = 1/[σ2(Fo2) + (0.0443P)2 + 1.0044P] where P = (Fo2 + 2Fc2)/3 |
R[F2 > 2σ(F2)] = 0.021 | (Δ/σ)max = 0.002 |
wR(F2) = 0.057 | Δρmax = 0.73 e Å−3 |
S = 1.05 | Δρmin = −0.96 e Å−3 |
4000 reflections | Extinction correction: SHELXL97, Fc*=kFc[1+0.001xFc2λ3/sin(2θ)]-1/4 |
157 parameters | Extinction coefficient: 0.0042 (3) |
1 restraint | Absolute structure: Flack (1983), 1966 Friedel pairs |
Primary atom site location: structure-invariant direct methods | Absolute structure parameter: −0.006 (6) |
Special details top
Geometry. All e.s.d.'s (except the e.s.d. in the dihedral angle between two l.s. planes)
are estimated using the full covariance matrix. The cell e.s.d.'s are taken
into account individually in the estimation of e.s.d.'s in distances, angles
and torsion angles; correlations between e.s.d.'s in cell parameters are only
used when they are defined by crystal symmetry. An approximate (isotropic)
treatment of cell e.s.d.'s is used for estimating e.s.d.'s involving l.s.
planes. |
Refinement. Refinement of F2 against ALL reflections. The weighted R-factor
wR and goodness of fit S are based on F2, conventional
R-factors R are based on F, with F set to zero for
negative F2. The threshold expression of F2 >
σ(F2) is used only for calculating R-factors(gt) etc.
and is not relevant to the choice of reflections for refinement.
R-factors based on F2 are statistically about twice as large
as those based on F, and R- factors based on ALL data will be
even larger. |
Fractional atomic coordinates and isotropic or equivalent isotropic displacement parameters (Å2) top | x | y | z | Uiso*/Ueq | Occ. (<1) |
Ta1 | 0.618887 (15) | 0.29320 (3) | 0.439728 (15) | 0.00814 (9) | 0.473 (3) |
Nb1 | 0.618887 (15) | 0.29320 (3) | 0.439728 (15) | 0.00814 (9) | 0.527 (3) |
Ta2 | 0.562809 (16) | 0.24148 (3) | 0.626899 (15) | 0.00852 (10) | 0.485 (3) |
Nb2 | 0.562809 (16) | 0.24148 (3) | 0.626899 (15) | 0.00852 (10) | 0.515 (3) |
K1 | 0.28523 (8) | 0.30213 (13) | 0.53294 (6) | 0.0185 (2) | |
K2 | 0.72790 (7) | −0.15317 (14) | 0.78114 (6) | 0.0221 (2) | |
K3 | 0.54168 (9) | 0.29060 (15) | 0.88320 (7) | 0.0252 (2) | |
K4 | 0.58491 (8) | 0.31479 (17) | 0.18179 (7) | 0.0269 (2) | |
S1 | 0.68813 (7) | 0.51970 (15) | 0.37557 (7) | 0.0162 (2) | |
S2 | 0.45111 (9) | 0.25853 (16) | 0.38323 (8) | 0.0201 (3) | |
S3 | 0.56151 (9) | 0.09532 (17) | 0.33486 (7) | 0.0225 (3) | |
S4 | 0.76224 (7) | 0.08562 (15) | 0.45638 (6) | 0.0159 (2) | |
S5 | 0.74454 (8) | 0.26616 (13) | 0.54352 (6) | 0.0117 (2) | |
S6 | 0.52118 (8) | 0.47513 (13) | 0.53207 (6) | 0.0124 (2) | |
S7 | 0.51827 (8) | 0.02818 (13) | 0.52524 (6) | 0.0129 (2) | |
S8 | 0.60123 (8) | −0.07989 (14) | 0.61311 (6) | 0.0164 (2) | |
S9 | 0.66097 (8) | 0.48899 (14) | 0.68300 (6) | 0.0159 (2) | |
S10 | 0.68236 (9) | 0.24200 (15) | 0.73471 (7) | 0.0162 (2) | |
S11 | 0.41708 (9) | 0.24434 (17) | 0.69033 (8) | 0.0205 (3) | |
Atomic displacement parameters (Å2) top | U11 | U22 | U33 | U12 | U13 | U23 |
Ta1 | 0.00861 (11) | 0.00723 (12) | 0.00857 (13) | 0.00008 (7) | 0.00061 (7) | 0.00088 (8) |
Nb1 | 0.00861 (11) | 0.00723 (12) | 0.00857 (13) | 0.00008 (7) | 0.00061 (7) | 0.00088 (8) |
Ta2 | 0.00810 (13) | 0.00875 (13) | 0.00870 (14) | 0.00008 (7) | 0.00042 (8) | 0.00099 (8) |
Nb2 | 0.00810 (13) | 0.00875 (13) | 0.00870 (14) | 0.00008 (7) | 0.00042 (8) | 0.00099 (8) |
K1 | 0.0216 (5) | 0.0138 (4) | 0.0201 (5) | −0.0031 (3) | −0.0007 (4) | −0.0009 (3) |
K2 | 0.0216 (4) | 0.0177 (5) | 0.0268 (5) | 0.0041 (4) | 0.0088 (4) | 0.0058 (4) |
K3 | 0.0261 (5) | 0.0194 (5) | 0.0299 (6) | 0.0076 (4) | 0.0027 (5) | −0.0056 (4) |
K4 | 0.0164 (4) | 0.0314 (6) | 0.0330 (6) | 0.0023 (4) | 0.0007 (4) | 0.0143 (5) |
S1 | 0.0186 (4) | 0.0133 (5) | 0.0168 (5) | −0.0043 (4) | 0.0042 (4) | 0.0060 (4) |
S2 | 0.0140 (5) | 0.0244 (6) | 0.0218 (7) | −0.0039 (4) | −0.0067 (5) | 0.0021 (4) |
S3 | 0.0372 (6) | 0.0173 (6) | 0.0131 (6) | −0.0042 (5) | 0.0023 (4) | −0.0043 (4) |
S4 | 0.0154 (4) | 0.0145 (5) | 0.0177 (6) | 0.0067 (4) | 0.0045 (3) | 0.0014 (3) |
S5 | 0.0079 (4) | 0.0134 (5) | 0.0139 (5) | −0.0009 (3) | −0.0004 (3) | 0.0029 (3) |
S6 | 0.0157 (5) | 0.0108 (4) | 0.0106 (5) | 0.0063 (3) | 0.0013 (3) | 0.0011 (3) |
S7 | 0.0145 (5) | 0.0117 (4) | 0.0124 (5) | −0.0051 (3) | −0.0011 (3) | −0.0004 (3) |
S8 | 0.0233 (5) | 0.0081 (4) | 0.0179 (6) | 0.0013 (4) | −0.0012 (4) | 0.0027 (4) |
S9 | 0.0203 (5) | 0.0119 (5) | 0.0154 (5) | −0.0031 (4) | −0.0023 (4) | −0.0008 (4) |
S10 | 0.0173 (5) | 0.0188 (5) | 0.0125 (6) | 0.0007 (4) | −0.0050 (4) | 0.0032 (4) |
S11 | 0.0114 (5) | 0.0311 (7) | 0.0190 (7) | 0.0023 (4) | 0.0078 (5) | 0.0057 (4) |
Geometric parameters (Å, º) top
Ta1—S1 | 2.2372 (10) | K3—S7vii | 3.5730 (17) |
Ta1—S2 | 2.4427 (12) | K3—Nb1iii | 3.8873 (11) |
Ta1—S4 | 2.4573 (10) | K3—Ta1iii | 3.8873 (11) |
Ta1—S6 | 2.4975 (10) | K3—K2iv | 4.6308 (16) |
Ta1—S5 | 2.4989 (11) | K3—K1iii | 4.6499 (16) |
Ta1—S3 | 2.5075 (12) | K4—S3 | 3.2124 (17) |
Ta1—S7 | 2.8299 (10) | K4—S10xi | 3.2511 (16) |
Ta1—K3i | 3.8873 (11) | K4—S8xii | 3.2528 (16) |
Ta1—K1ii | 4.0844 (10) | K4—S11i | 3.2890 (18) |
Ta2—S11 | 2.2299 (12) | K4—S5xi | 3.3654 (16) |
Ta2—S8 | 2.4601 (11) | K4—S6i | 3.4092 (15) |
Ta2—S9 | 2.4666 (11) | K4—S9i | 3.5499 (16) |
Ta2—S7 | 2.4900 (10) | K4—S9xi | 3.5863 (16) |
Ta2—S10 | 2.4938 (12) | K4—Ta2i | 3.9600 (11) |
Ta2—S6 | 2.4959 (10) | K4—Nb2i | 3.9600 (11) |
Ta2—S5 | 2.8265 (11) | K4—K1i | 4.2671 (15) |
Ta2—K4iii | 3.9600 (11) | K4—K2xi | 4.6266 (15) |
Ta2—K1 | 4.0477 (11) | S1—K2xiii | 3.1681 (15) |
K1—S4iv | 3.2139 (14) | S1—K3i | 3.3402 (15) |
K1—S5v | 3.2669 (14) | S1—K1ii | 3.3726 (16) |
K1—S8iv | 3.2669 (15) | S2—S3 | 2.0838 (18) |
K1—S11 | 3.3432 (18) | S2—K2xii | 3.0855 (16) |
K1—S6 | 3.3612 (15) | S2—K3i | 3.3613 (16) |
K1—S1v | 3.3726 (16) | S3—K3xii | 3.2963 (18) |
K1—S2 | 3.4770 (18) | S3—K2xi | 3.4691 (17) |
K1—S9v | 3.5145 (15) | S4—S5 | 2.0764 (15) |
K1—S7 | 3.6858 (15) | S4—K1vi | 3.2139 (14) |
K1—Nb1v | 4.0844 (10) | S4—K3xi | 3.2731 (16) |
K2—S11vi | 3.0516 (16) | S4—K2xi | 3.6164 (16) |
K2—S2vii | 3.0855 (16) | S5—K1ii | 3.2669 (14) |
K2—S10 | 3.1186 (15) | S5—K4x | 3.3654 (16) |
K2—S1viii | 3.1681 (15) | S6—K3i | 3.2974 (15) |
K2—S9ix | 3.3150 (16) | S6—K4iii | 3.4092 (15) |
K2—S3x | 3.4691 (17) | S7—S8 | 2.0803 (15) |
K2—S8 | 3.4890 (16) | S7—K3xii | 3.5730 (17) |
K2—S4x | 3.6164 (16) | S8—K4vii | 3.2528 (16) |
K2—K3 | 4.5048 (15) | S8—K1vi | 3.2669 (15) |
K2—K4x | 4.6266 (15) | S9—S10 | 2.0805 (15) |
K2—K3vi | 4.6308 (16) | S9—K2xiv | 3.3150 (16) |
K2—K4vii | 4.6438 (16) | S9—K1ii | 3.5145 (15) |
K3—S10 | 3.2651 (18) | S9—K4iii | 3.5499 (16) |
K3—S4x | 3.2731 (16) | S9—K4x | 3.5863 (16) |
K3—S3vii | 3.2963 (18) | S10—K4x | 3.2511 (16) |
K3—S6iii | 3.2974 (15) | S11—K2iv | 3.0516 (16) |
K3—S1iii | 3.3402 (15) | S11—K4iii | 3.2890 (18) |
K3—S2iii | 3.3613 (16) | | |
| | | |
S1—Ta1—S2 | 103.53 (4) | S3—K4—S5xi | 129.78 (4) |
S1—Ta1—S4 | 103.01 (4) | S10xi—K4—S5xi | 64.51 (3) |
S2—Ta1—S4 | 132.64 (4) | S8xii—K4—S5xi | 99.46 (4) |
S1—Ta1—S6 | 98.14 (4) | S11i—K4—S5xi | 98.47 (4) |
S2—Ta1—S6 | 82.41 (4) | S3—K4—S6i | 150.33 (4) |
S4—Ta1—S6 | 130.99 (4) | S10xi—K4—S6i | 133.83 (4) |
S1—Ta1—S5 | 100.10 (4) | S8xii—K4—S6i | 68.91 (3) |
S2—Ta1—S5 | 153.99 (4) | S11i—K4—S6i | 64.84 (4) |
S4—Ta1—S5 | 49.53 (4) | S5xi—K4—S6i | 74.99 (3) |
S6—Ta1—S5 | 83.65 (4) | S3—K4—S9i | 96.73 (4) |
S1—Ta1—S3 | 100.36 (4) | S10xi—K4—S9i | 157.67 (5) |
S2—Ta1—S3 | 49.77 (4) | S8xii—K4—S9i | 62.48 (3) |
S4—Ta1—S3 | 87.26 (4) | S11i—K4—S9i | 65.23 (3) |
S6—Ta1—S3 | 131.49 (4) | S5xi—K4—S9i | 131.02 (4) |
S5—Ta1—S3 | 135.35 (4) | S6i—K4—S9i | 56.13 (3) |
S1—Ta1—S7 | 174.99 (4) | S3—K4—S9xi | 105.57 (4) |
S2—Ta1—S7 | 74.26 (4) | S10xi—K4—S9xi | 35.00 (3) |
S4—Ta1—S7 | 81.59 (3) | S8xii—K4—S9xi | 154.01 (5) |
S6—Ta1—S7 | 77.18 (3) | S11i—K4—S9xi | 69.24 (4) |
S5—Ta1—S7 | 81.30 (3) | S5xi—K4—S9xi | 54.69 (3) |
S3—Ta1—S7 | 81.72 (4) | S6i—K4—S9xi | 102.72 (4) |
S11—Ta2—S8 | 103.73 (4) | S9i—K4—S9xi | 134.45 (4) |
S11—Ta2—S9 | 103.56 (5) | Ta1—S1—K2xiii | 176.35 (5) |
S8—Ta2—S9 | 131.41 (4) | Ta1—S1—K3i | 85.97 (4) |
S11—Ta2—S7 | 100.25 (4) | K2xiii—S1—K3i | 90.68 (4) |
S8—Ta2—S7 | 49.70 (4) | Ta1—S1—K1ii | 91.15 (4) |
S9—Ta2—S7 | 154.13 (4) | K2xiii—S1—K1ii | 90.75 (4) |
S11—Ta2—S10 | 98.39 (5) | K3i—S1—K1ii | 98.16 (4) |
S8—Ta2—S10 | 87.13 (4) | S3—S2—Ta1 | 66.73 (5) |
S9—Ta2—S10 | 49.59 (4) | S3—S2—K2xii | 97.81 (6) |
S7—Ta2—S10 | 135.90 (4) | Ta1—S2—K2xii | 164.39 (6) |
S11—Ta2—S6 | 98.80 (4) | S3—S2—K3i | 124.31 (6) |
S8—Ta2—S6 | 130.96 (4) | Ta1—S2—K3i | 82.46 (4) |
S9—Ta2—S6 | 82.63 (4) | K2xii—S2—K3i | 106.01 (4) |
S7—Ta2—S6 | 83.90 (4) | S3—S2—K1 | 144.49 (7) |
S10—Ta2—S6 | 131.81 (4) | Ta1—S2—K1 | 103.67 (5) |
S11—Ta2—S5 | 175.52 (4) | K2xii—S2—K1 | 90.22 (4) |
S8—Ta2—S5 | 80.58 (3) | K3i—S2—K1 | 85.67 (4) |
S9—Ta2—S5 | 74.02 (3) | S2—S3—Ta1 | 63.50 (5) |
S7—Ta2—S5 | 81.52 (3) | S2—S3—K4 | 97.24 (6) |
S10—Ta2—S5 | 82.96 (4) | Ta1—S3—K4 | 108.29 (5) |
S6—Ta2—S5 | 77.24 (3) | S2—S3—K3xii | 96.46 (6) |
S4iv—K1—S5v | 153.48 (5) | Ta1—S3—K3xii | 116.07 (5) |
S4iv—K1—S8iv | 70.30 (3) | K4—S3—K3xii | 135.13 (5) |
S5v—K1—S8iv | 110.62 (4) | S2—S3—K2xi | 169.73 (7) |
S4iv—K1—S11 | 107.12 (4) | Ta1—S3—K2xi | 106.39 (4) |
S5v—K1—S11 | 99.36 (4) | K4—S3—K2xi | 87.56 (4) |
S8iv—K1—S11 | 86.95 (4) | K3xii—S3—K2xi | 86.35 (4) |
S4iv—K1—S6 | 115.45 (4) | S5—S4—Ta1 | 66.28 (4) |
S5v—K1—S6 | 76.93 (3) | S5—S4—K1vi | 105.72 (5) |
S8iv—K1—S6 | 151.73 (4) | Ta1—S4—K1vi | 133.64 (4) |
S11—K1—S6 | 64.80 (3) | S5—S4—K3xi | 95.07 (5) |
S4iv—K1—S1v | 87.72 (4) | Ta1—S4—K3xi | 105.20 (4) |
S5v—K1—S1v | 66.36 (3) | K1vi—S4—K3xi | 121.13 (4) |
S8iv—K1—S1v | 106.73 (4) | S5—S4—K2xi | 168.01 (6) |
S11—K1—S1v | 162.76 (4) | Ta1—S4—K2xi | 103.39 (4) |
S6—K1—S1v | 101.24 (4) | K1vi—S4—K2xi | 85.77 (4) |
S4iv—K1—S2 | 69.18 (3) | K3xi—S4—K2xi | 81.50 (3) |
S5v—K1—S2 | 103.88 (4) | S4—S5—Ta1 | 64.19 (4) |
S8iv—K1—S2 | 139.30 (4) | S4—S5—Ta2 | 116.85 (5) |
S11—K1—S2 | 108.39 (4) | Ta1—S5—Ta2 | 80.83 (3) |
S6—K1—S2 | 56.81 (3) | S4—S5—K1ii | 125.16 (6) |
S1v—K1—S2 | 68.11 (3) | Ta1—S5—K1ii | 89.18 (4) |
S4iv—K1—S9v | 133.01 (4) | Ta2—S5—K1ii | 103.50 (4) |
S5v—K1—S9v | 56.15 (3) | S4—S5—K4x | 123.41 (6) |
S8iv—K1—S9v | 62.76 (3) | Ta1—S5—K4x | 169.18 (4) |
S11—K1—S9v | 69.55 (3) | Ta2—S5—K4x | 100.39 (4) |
S6—K1—S9v | 105.26 (4) | K1ii—S5—K4x | 80.07 (4) |
S1v—K1—S9v | 106.95 (4) | Ta2—S6—Ta1 | 87.77 (3) |
S2—K1—S9v | 157.78 (4) | Ta2—S6—K3i | 167.72 (5) |
S4iv—K1—S7 | 64.17 (3) | Ta1—S6—K3i | 83.03 (4) |
S5v—K1—S7 | 133.15 (4) | Ta2—S6—K1 | 86.09 (3) |
S8iv—K1—S7 | 110.61 (4) | Ta1—S6—K1 | 105.68 (4) |
S11—K1—S7 | 61.89 (3) | K3i—S6—K1 | 88.58 (4) |
S6—K1—S7 | 56.23 (3) | Ta2—S6—K4iii | 82.67 (3) |
S1v—K1—S7 | 120.11 (4) | Ta1—S6—K4iii | 169.48 (4) |
S2—K1—S7 | 52.93 (3) | K3i—S6—K4iii | 107.05 (4) |
S9v—K1—S7 | 131.37 (4) | K1—S6—K4iii | 78.13 (3) |
S11vi—K2—S2vii | 152.01 (5) | S8—S7—Ta2 | 64.41 (4) |
S11vi—K2—S10 | 102.95 (4) | S8—S7—Ta1 | 115.85 (5) |
S2vii—K2—S10 | 104.62 (4) | Ta2—S7—Ta1 | 80.91 (3) |
S11vi—K2—S1viii | 80.22 (4) | S8—S7—K3xii | 113.54 (5) |
S2vii—K2—S1viii | 75.67 (4) | Ta2—S7—K3xii | 177.94 (4) |
S10—K2—S1viii | 159.49 (5) | Ta1—S7—K3xii | 100.38 (4) |
S11vi—K2—S9ix | 75.74 (4) | S8—S7—K1 | 128.49 (6) |
S2vii—K2—S9ix | 84.74 (4) | Ta2—S7—K1 | 79.32 (3) |
S10—K2—S9ix | 124.51 (5) | Ta1—S7—K1 | 91.31 (3) |
S1viii—K2—S9ix | 75.99 (4) | K3xii—S7—K1 | 102.21 (3) |
S11vi—K2—S3x | 67.42 (4) | S7—S8—Ta2 | 65.90 (4) |
S2vii—K2—S3x | 125.47 (5) | S7—S8—K4vii | 95.78 (5) |
S10—K2—S3x | 73.96 (4) | Ta2—S8—K4vii | 109.33 (4) |
S1viii—K2—S3x | 89.06 (4) | S7—S8—K1vi | 104.54 (6) |
S9ix—K2—S3x | 142.11 (4) | Ta2—S8—K1vi | 133.63 (4) |
S11vi—K2—S8 | 87.85 (4) | K4vii—S8—K1vi | 116.87 (4) |
S2vii—K2—S8 | 100.88 (4) | S7—S8—K2 | 165.16 (6) |
S10—K2—S8 | 61.93 (3) | Ta2—S8—K2 | 99.41 (4) |
S1viii—K2—S8 | 138.55 (5) | K4vii—S8—K2 | 87.00 (4) |
S9ix—K2—S8 | 62.59 (3) | K1vi—S8—K2 | 87.00 (4) |
S3x—K2—S8 | 122.56 (4) | S10—S9—Ta2 | 65.88 (4) |
S11vi—K2—S4x | 123.02 (5) | S10—S9—K2xiv | 116.02 (6) |
S2vii—K2—S4x | 68.65 (4) | Ta2—S9—K2xiv | 163.25 (5) |
S10—K2—S4x | 76.98 (4) | S10—S9—K1ii | 132.13 (6) |
S1viii—K2—S4x | 84.30 (4) | Ta2—S9—K1ii | 105.17 (4) |
S9ix—K2—S4x | 150.18 (4) | K2xiv—S9—K1ii | 85.84 (4) |
S3x—K2—S4x | 57.78 (3) | S10—S9—K4iii | 119.37 (6) |
S8—K2—S4x | 133.80 (4) | Ta2—S9—K4iii | 80.12 (3) |
S10—K3—S6iii | 149.59 (5) | K2xiv—S9—K4iii | 85.06 (4) |
S4x—K3—S6iii | 96.86 (4) | K1ii—S9—K4iii | 103.69 (4) |
S3vii—K3—S6iii | 124.89 (5) | S10—S9—K4x | 63.66 (5) |
S10—K3—S1iii | 121.77 (5) | Ta2—S9—K4x | 102.41 (4) |
S4x—K3—S1iii | 158.01 (5) | K2xiv—S9—K4x | 92.68 (4) |
S3vii—K3—S1iii | 89.18 (4) | K1ii—S9—K4x | 73.87 (3) |
S6iii—K3—S1iii | 65.30 (3) | K4iii—S9—K4x | 176.82 (4) |
S10—K3—S2iii | 95.45 (4) | S9—S10—Ta2 | 64.52 (4) |
S4x—K3—S2iii | 116.37 (5) | S9—S10—K2 | 168.70 (7) |
S3vii—K3—S2iii | 152.10 (5) | Ta2—S10—K2 | 109.09 (4) |
S6iii—K3—S2iii | 58.51 (4) | S9—S10—K4x | 81.34 (5) |
S1iii—K3—S2iii | 66.58 (3) | Ta2—S10—K4x | 111.56 (5) |
S10—K3—S7vii | 129.34 (4) | K2—S10—K4x | 93.14 (4) |
S4x—K3—S7vii | 64.99 (3) | S9—S10—K3 | 100.92 (6) |
S3vii—K3—S7vii | 61.11 (3) | Ta2—S10—K3 | 106.03 (4) |
S6iii—K3—S7vii | 73.64 (4) | K2—S10—K3 | 89.74 (4) |
S1iii—K3—S7vii | 96.37 (4) | K4x—S10—K3 | 138.92 (5) |
S2iii—K3—S7vii | 132.12 (5) | Ta2—S11—K2iv | 166.36 (6) |
S3—K4—S10xi | 75.84 (4) | Ta2—S11—K4iii | 89.58 (4) |
S3—K4—S8xii | 88.74 (4) | K2iv—S11—K4iii | 103.93 (4) |
S10xi—K4—S8xii | 136.88 (5) | Ta2—S11—K1 | 90.90 (5) |
S3—K4—S11i | 117.90 (5) | K2iv—S11—K1 | 93.27 (4) |
S10xi—K4—S11i | 99.24 (4) | K4iii—S11—K1 | 80.08 (4) |
S8xii—K4—S11i | 123.31 (4) | | |
Symmetry codes: (i) −x+1, −y+1, z−1/2; (ii) x+1/2, −y+1, z; (iii) −x+1, −y+1, z+1/2; (iv) x−1/2, −y, z; (v) x−1/2, −y+1, z; (vi) x+1/2, −y, z; (vii) −x+1, −y, z+1/2; (viii) −x+3/2, y−1, z+1/2; (ix) x, y−1, z; (x) −x+3/2, y, z+1/2; (xi) −x+3/2, y, z−1/2; (xii) −x+1, −y, z−1/2; (xiii) −x+3/2, y+1, z−1/2; (xiv) x, y+1, z. |