Supporting information
Crystallographic Information File (CIF) https://doi.org/10.1107/S2052520622004723/tq5004sup1.cif | |
Structure factor file (CIF format) https://doi.org/10.1107/S2052520622004723/tq5004Isup2.hkl |
CCDC reference: 2170191
Data collection: APEX2 (Bruker, 2009); cell refinement: SAINT (Bruker, 2009); data reduction: SAINT (Bruker, 2009); program(s) used to solve structure: SHELXT2018 (Sheldrick, 2015a); program(s) used to refine structure: SHELXL2018 (Sheldrick, 2015b).
Ba3Cl2Ga2O5 | Mo Kα radiation, λ = 0.7107 Å |
Mr = 702.36 | Cell parameters from 637 reflections |
Cubic, I213 | θ = 4.1–34.9° |
a = 9.9282 (16) Å | µ = 17.85 mm−1 |
V = 978.6 (5) Å3 | T = 300 K |
Z = 4 | Cubic, white |
F(000) = 1216 | 0.03 × 0.02 × 0.02 mm |
Dx = 4.767 Mg m−3 |
Bruker Photon 200 diffractometer | 543 reflections with I > 2σ(I) |
φ and ω scans | Rint = 0.015 |
Absorption correction: multi-scan (SADABS; Bruker, 2009) | θmax = 34.8°, θmin = 2.9° |
Tmin = 0.246, Tmax = 0.755 | h = −14→8 |
759 measured reflections | k = −3→10 |
559 independent reflections | l = −15→4 |
Refinement on F2 | 0 restraints |
Least-squares matrix: full | w = 1/[σ2(Fo2) + 19.8694P] where P = (Fo2 + 2Fc2)/3 |
R[F2 > 2σ(F2)] = 0.022 | (Δ/σ)max < 0.001 |
wR(F2) = 0.072 | Δρmax = 1.90 e Å−3 |
S = 1.33 | Δρmin = −1.55 e Å−3 |
559 reflections | Absolute structure: Refined as an inversion twin. |
21 parameters | Absolute structure parameter: −0.04 (9) |
Geometry. All esds (except the esd in the dihedral angle between two l.s. planes) are estimated using the full covariance matrix. The cell esds are taken into account individually in the estimation of esds in distances, angles and torsion angles; correlations between esds in cell parameters are only used when they are defined by crystal symmetry. An approximate (isotropic) treatment of cell esds is used for estimating esds involving l.s. planes. |
Refinement. Refined as a 2-component inversion twin. |
x | y | z | Uiso*/Ueq | ||
Ba01 | 0.750000 | 0.59158 (7) | 0.000000 | 0.01177 (17) | |
Ga02 | 0.40458 (9) | 0.59542 (9) | 0.09542 (9) | 0.0065 (3) | |
Cl03 | 0.6913 (2) | 0.3087 (2) | 0.8087 (2) | 0.0188 (8) | |
O004 | 0.5099 (5) | 0.4901 (5) | 0.9901 (5) | 0.0083 (16) | |
O005 | 0.500000 | 0.750000 | 0.1423 (10) | 0.0142 (16) |
U11 | U22 | U33 | U12 | U13 | U23 | |
Ba01 | 0.0095 (3) | 0.0093 (3) | 0.0165 (3) | 0.000 | −0.0014 (2) | 0.000 |
Ga02 | 0.0065 (3) | 0.0065 (3) | 0.0065 (3) | 0.0000 (3) | 0.0000 (3) | 0.0000 (3) |
Cl03 | 0.0188 (8) | 0.0188 (8) | 0.0188 (8) | 0.0040 (8) | 0.0040 (8) | −0.0040 (8) |
O004 | 0.0083 (16) | 0.0083 (16) | 0.0083 (16) | 0.000 (2) | 0.000 (2) | 0.000 (2) |
O005 | 0.018 (4) | 0.011 (4) | 0.013 (4) | −0.008 (4) | 0.000 | 0.000 |
Ba01—O004i | 2.590 (3) | Ba01—Cl03ii | 3.440 (3) |
Ba01—O004ii | 2.590 (3) | Ba01—Ga02iv | 3.5580 (12) |
Ba01—O005iii | 2.642 (10) | Ba01—Ga02 | 3.5580 (12) |
Ba01—O005iv | 3.260 (4) | Ba01—Ga02vii | 3.5931 (11) |
Ba01—O005 | 3.260 (4) | Ga02—O004i | 1.811 (10) |
Ba01—Cl03v | 3.2730 (19) | Ga02—O005viii | 1.863 (2) |
Ba01—Cl03vi | 3.2730 (19) | Ga02—O005ix | 1.863 (2) |
Ba01—Cl03i | 3.440 (3) | Ga02—O005 | 1.863 (2) |
O004i—Ba01—O004ii | 134.2 (3) | O005ix—Ga02—O005 | 109.89 (16) |
O004i—Ba01—O005iii | 112.89 (16) | O004i—Ga02—Ba01x | 44.24 (2) |
O004ii—Ba01—O005iii | 112.89 (16) | O005viii—Ga02—Ba01x | 65.49 (12) |
O004i—Ba01—O005iv | 150.69 (16) | O005ix—Ga02—Ba01x | 131.41 (7) |
O004ii—Ba01—O005iv | 60.2 (2) | O005—Ga02—Ba01x | 117.1 (3) |
O005iii—Ba01—O005iv | 61.16 (4) | O004i—Ga02—Ba01 | 44.24 (2) |
O004i—Ba01—O005 | 60.2 (2) | O005viii—Ga02—Ba01 | 131.41 (7) |
O004ii—Ba01—O005 | 150.69 (16) | O005ix—Ga02—Ba01 | 117.1 (3) |
O005iii—Ba01—O005 | 61.16 (4) | O005—Ga02—Ba01 | 65.49 (13) |
O005iv—Ba01—O005 | 122.31 (9) | Ba01x—Ga02—Ba01 | 74.35 (3) |
O004i—Ba01—Cl03v | 108.48 (16) | O004i—Ga02—Ba01xi | 44.243 (19) |
O004ii—Ba01—Cl03v | 85.32 (8) | O005viii—Ga02—Ba01xi | 117.0 (3) |
O005iii—Ba01—Cl03v | 72.39 (6) | O005ix—Ga02—Ba01xi | 65.49 (12) |
O005iv—Ba01—Cl03v | 97.14 (15) | O005—Ga02—Ba01xi | 131.41 (7) |
O005—Ba01—Cl03v | 65.41 (15) | Ba01x—Ga02—Ba01xi | 74.35 (3) |
O004i—Ba01—Cl03vi | 85.32 (8) | Ba01—Ga02—Ba01xi | 74.35 (3) |
O004ii—Ba01—Cl03vi | 108.48 (16) | O004i—Ga02—Ba01xii | 126.42 (2) |
O005iii—Ba01—Cl03vi | 72.39 (6) | O005viii—Ga02—Ba01xii | 123.4 (2) |
O005iv—Ba01—Cl03vi | 65.41 (15) | O005ix—Ga02—Ba01xii | 64.56 (12) |
O005—Ba01—Cl03vi | 97.14 (15) | O005—Ga02—Ba01xii | 45.4 (3) |
Cl03v—Ba01—Cl03vi | 144.78 (11) | Ba01x—Ga02—Ba01xii | 160.825 (18) |
O004i—Ba01—Cl03i | 60.4 (2) | Ba01—Ga02—Ba01xii | 88.896 (10) |
O004ii—Ba01—Cl03i | 81.91 (8) | Ba01xi—Ga02—Ba01xii | 110.534 (9) |
O005iii—Ba01—Cl03i | 144.725 (7) | O004i—Ga02—Ba01viii | 126.42 (2) |
O005iv—Ba01—Cl03i | 106.47 (13) | O005viii—Ga02—Ba01viii | 64.56 (13) |
O005—Ba01—Cl03i | 120.27 (8) | O005ix—Ga02—Ba01viii | 45.4 (3) |
Cl03v—Ba01—Cl03i | 142.57 (6) | O005—Ga02—Ba01viii | 123.4 (2) |
Cl03vi—Ba01—Cl03i | 72.53 (5) | Ba01x—Ga02—Ba01viii | 110.534 (9) |
O004i—Ba01—Cl03ii | 81.91 (8) | Ba01—Ga02—Ba01viii | 160.826 (18) |
O004ii—Ba01—Cl03ii | 60.4 (2) | Ba01xi—Ga02—Ba01viii | 88.896 (10) |
O005iii—Ba01—Cl03ii | 144.725 (7) | Ba01xii—Ga02—Ba01viii | 88.35 (3) |
O005iv—Ba01—Cl03ii | 120.27 (8) | O004i—Ga02—Ba01xiii | 126.42 (2) |
O005—Ba01—Cl03ii | 106.47 (13) | O005viii—Ga02—Ba01xiii | 45.4 (3) |
Cl03v—Ba01—Cl03ii | 72.53 (5) | O005ix—Ga02—Ba01xiii | 123.4 (2) |
Cl03vi—Ba01—Cl03ii | 142.57 (6) | O005—Ga02—Ba01xiii | 64.56 (13) |
Cl03i—Ba01—Cl03ii | 70.550 (15) | Ba01x—Ga02—Ba01xiii | 88.896 (9) |
O004i—Ba01—Ga02iv | 151.8 (2) | Ba01—Ga02—Ba01xiii | 110.534 (9) |
O004ii—Ba01—Ga02iv | 29.2 (2) | Ba01xi—Ga02—Ba01xiii | 160.825 (18) |
O005iii—Ba01—Ga02iv | 89.387 (18) | Ba01xii—Ga02—Ba01xiii | 88.35 (3) |
O005iv—Ba01—Ga02iv | 31.32 (4) | Ba01viii—Ga02—Ba01xiii | 88.35 (3) |
O005—Ba01—Ga02iv | 147.56 (4) | Ba01xiv—Cl03—Ba01xv | 99.81 (8) |
Cl03v—Ba01—Ga02iv | 94.27 (3) | Ba01xiv—Cl03—Ba01xvi | 99.81 (8) |
Cl03vi—Ba01—Ga02iv | 85.36 (3) | Ba01xv—Cl03—Ba01xvi | 99.81 (8) |
Cl03i—Ba01—Ga02iv | 91.43 (5) | Ba01xiv—Cl03—Ba01xvii | 156.06 (7) |
Cl03ii—Ba01—Ga02iv | 89.57 (5) | Ba01xv—Cl03—Ba01xvii | 79.613 (19) |
O004i—Ba01—Ga02 | 29.2 (2) | Ba01xvi—Cl03—Ba01xvii | 103.88 (2) |
O004ii—Ba01—Ga02 | 151.8 (2) | Ba01xiv—Cl03—Ba01xviii | 103.88 (2) |
O005iii—Ba01—Ga02 | 89.386 (18) | Ba01xv—Cl03—Ba01xviii | 156.06 (7) |
O005iv—Ba01—Ga02 | 147.56 (4) | Ba01xvi—Cl03—Ba01xviii | 79.613 (19) |
O005—Ba01—Ga02 | 31.32 (4) | Ba01xvii—Cl03—Ba01xviii | 77.35 (7) |
Cl03v—Ba01—Ga02 | 85.36 (3) | Ba01xiv—Cl03—Ba01xix | 79.613 (19) |
Cl03vi—Ba01—Ga02 | 94.27 (3) | Ba01xv—Cl03—Ba01xix | 103.88 (2) |
Cl03i—Ba01—Ga02 | 89.57 (5) | Ba01xvi—Cl03—Ba01xix | 156.06 (7) |
Cl03ii—Ba01—Ga02 | 91.43 (5) | Ba01xvii—Cl03—Ba01xix | 77.35 (7) |
Ga02iv—Ba01—Ga02 | 178.77 (4) | Ba01xviii—Cl03—Ba01xix | 77.35 (7) |
O004i—Ba01—Ga02vii | 136.02 (9) | Ga02xvii—O004—Ba01xvii | 106.6 (2) |
O004ii—Ba01—Ga02vii | 87.32 (19) | Ga02xvii—O004—Ba01xviii | 106.6 (2) |
O005iii—Ba01—Ga02vii | 30.130 (7) | Ba01xvii—O004—Ba01xviii | 112.22 (18) |
O005iv—Ba01—Ga02vii | 31.06 (4) | Ga02xvii—O004—Ba01xix | 106.6 (2) |
O005—Ba01—Ga02vii | 91.27 (5) | Ba01xvii—O004—Ba01xix | 112.22 (18) |
Cl03v—Ba01—Ga02vii | 84.79 (4) | Ba01xviii—O004—Ba01xix | 112.22 (18) |
Cl03vi—Ba01—Ga02vii | 64.37 (7) | Ga02—O005—Ga02xiii | 151.1 (6) |
Cl03i—Ba01—Ga02vii | 129.26 (3) | Ga02—O005—Ba01xii | 104.5 (3) |
Cl03ii—Ba01—Ga02vii | 141.20 (4) | Ga02xiii—O005—Ba01xii | 104.5 (3) |
Ga02iv—Ba01—Ga02vii | 60.584 (14) | Ga02—O005—Ba01 | 83.19 (16) |
Ga02—Ba01—Ga02vii | 118.21 (2) | Ga02xiii—O005—Ba01 | 84.38 (16) |
O004i—Ga02—O005viii | 109.05 (16) | Ba01xii—O005—Ba01 | 115.68 (15) |
O004i—Ga02—O005ix | 109.05 (16) | Ga02—O005—Ba01xiii | 84.38 (16) |
O005viii—Ga02—O005ix | 109.89 (16) | Ga02xiii—O005—Ba01xiii | 83.19 (16) |
O004i—Ga02—O005 | 109.05 (16) | Ba01xii—O005—Ba01xiii | 115.68 (15) |
O005viii—Ga02—O005 | 109.89 (16) | Ba01—O005—Ba01xiii | 128.6 (3) |
Symmetry codes: (i) x, y, z−1; (ii) −x+3/2, y, −z+1; (iii) y, −z+1, −x+1/2; (iv) −x+3/2, y, −z; (v) −x+3/2, −y+1, z−1/2; (vi) x, −y+1, −z+1/2; (vii) x+1/2, −y+3/2, −z; (viii) y−1/2, z+1/2, x−1/2; (ix) −z+1/2, −x+1, y−1/2; (x) −y+1, z+1/2, −x+1/2; (xi) z+1/2, x−1/2, y−1/2; (xii) z+1/2, −x+3/2, −y+1; (xiii) −x+1, −y+3/2, z; (xiv) y, z, x; (xv) z+1, −x+1, −y+3/2; (xvi) −x+3/2, −y+1, z+1/2; (xvii) x, y, z+1; (xviii) −y+1, z+1/2, −x+3/2; (xix) z+1/2, x−1/2, y+1/2. |