Supporting information
Crystallographic Information File (CIF) https://doi.org/10.1107/S0108768107037147/bp5004sup1.cif | |
Structure factor file (CIF format) https://doi.org/10.1107/S0108768107037147/bp5004rbfeo2sup2.hkl |
Data collection: APEX Suite (Bruker AXS); cell refinement: SAINT32 (Bruker AXS); data reduction: SAINT32 (Bruker AXS); program(s) used to solve structure: SHELXS97 (Sheldrick, 1990); program(s) used to refine structure: SHELXL97 (Sheldrick, 1997); molecular graphics: ATOMS (Dowty, 2005); software used to prepare material for publication: CIFTAB.
FeO2·Rb | F(000) = 1264 |
Mr = 173.32 | Dx = 4.267 Mg m−3 |
Orthorhombic, Pbca | Mo Kα radiation, λ = 0.71073 Å |
Hall symbol: -P 2ac 2ab | Cell parameters from 9582 reflections |
a = 5.7568 (7) Å | θ = 3.5–36.3° |
b = 11.5136 (13) Å | µ = 23.21 mm−1 |
c = 16.2827 (18) Å | T = 298 K |
V = 1079.2 (2) Å3 | Block, black |
Z = 16 | 0.25 × 0.20 × 0.20 mm |
SMART APEX II, Bruker AXS diffractometer | 14009 independent reflections |
Radiation source: fine-focus sealed tube | 8087 reflections with I > 2σ(I) |
Graphite monochromator | Rint = 0.000 |
ωscans | θmax = 37.3°, θmin = 2.5° |
Absorption correction: multi-scan TWINABS (G. Sheldrick 2007) | h = 0→9 |
Tmin = 0.005, Tmax = 0.011 | k = 0→19 |
89193 measured reflections | l = 0→27 |
Refinement on F2 | 0 restraints |
Least-squares matrix: full | Primary atom site location: structure-invariant direct methods |
R[F2 > 2σ(F2)] = 0.053 | Secondary atom site location: difference Fourier map |
wR(F2) = 0.126 | w = 1/[σ2(Fo2) + (0.0154P)2 + 5.2299P] where P = (Fo2 + 2Fc2)/3 |
S = 1.17 | (Δ/σ)max = 0.002 |
14009 reflections | Δρmax = 1.70 e Å−3 |
78 parameters | Δρmin = −1.86 e Å−3 |
Experimental. due to the multiple twinned crystal no numerical absorption is possible |
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 as a sixfold twin with the twinning matrices T1=1 0 0 / 0 1 0/ 0 0 1; T2=0 1/2 0 / 2 0 0 / 0 0 1; T3=1/2 - 1/4 - 1/4 / -1 1/2 - 1/2 / 2 1 0; T4=1/2 - 1/4 1/4 / -1 1/2 1/2 / -2 - 1 0; T5=1/2 1/4 1/4 / 1 1/2 - 1/2 / -2 1 0; T6=1/2 1/4 - 1/4 / 1 1/2 1/2 / 2 - 1 0; Respective volume fractions are t1=0.1728 (6); t2=0.1970 (6); t3=0.1565 (6); t4=0.1472 (6); t5=0.1966 (6); t6=0.1299 (6). 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. |
x | y | z | Uiso*/Ueq | ||
Rb1 | 0.75227 (7) | 0.00989 (4) | 0.06235 (3) | 0.02215 (8) | |
Rb2 | 0.29890 (7) | 0.25920 (3) | 0.31403 (3) | 0.02196 (8) | |
Fe1 | 0.25374 (6) | 0.00565 (4) | 0.18853 (4) | 0.00900 (7) | |
Fe2 | 0.78355 (8) | 0.25956 (4) | 0.43671 (4) | 0.01021 (8) | |
O1 | 0.3035 (7) | 0.1540 (3) | 0.1481 (2) | 0.0320 (7) | |
O2 | 0.1761 (5) | 0.1004 (2) | 0.60649 (17) | 0.0215 (5) | |
O3 | 0.0764 (4) | 0.2144 (3) | 0.98160 (19) | 0.0279 (7) | |
O4 | 0.9464 (4) | 0.9829 (3) | 0.22187 (18) | 0.0229 (6) |
U11 | U22 | U33 | U12 | U13 | U23 | |
Rb1 | 0.02054 (17) | 0.0244 (2) | 0.0215 (2) | −0.00155 (12) | −0.00129 (13) | 0.00514 (16) |
Rb2 | 0.02064 (16) | 0.02243 (17) | 0.02281 (18) | 0.00071 (13) | −0.00151 (16) | −0.00330 (15) |
Fe1 | 0.00632 (18) | 0.0103 (2) | 0.0104 (2) | −0.00011 (12) | −0.0010 (2) | 0.00111 (15) |
Fe2 | 0.00976 (17) | 0.0101 (2) | 0.0108 (2) | 0.00007 (15) | 0.00079 (17) | 0.00023 (17) |
O1 | 0.0516 (19) | 0.0182 (13) | 0.0262 (15) | −0.0023 (14) | −0.0013 (16) | 0.0087 (12) |
O2 | 0.0201 (13) | 0.0202 (12) | 0.0242 (14) | −0.0057 (10) | −0.0037 (12) | 0.0094 (10) |
O3 | 0.0140 (12) | 0.0390 (16) | 0.0306 (15) | 0.0062 (11) | −0.0115 (12) | −0.0180 (13) |
O4 | 0.0073 (11) | 0.0429 (16) | 0.0185 (15) | −0.0022 (11) | 0.0036 (10) | −0.0026 (12) |
Rb1—O4i | 2.845 (3) | Fe1—Rb1xviii | 4.0890 (10) |
Rb1—O3ii | 2.855 (3) | Fe2—O1iv | 1.843 (3) |
Rb1—O2iii | 2.865 (3) | Fe2—O3xix | 1.861 (3) |
Rb1—O2iv | 2.973 (3) | Fe2—O3xx | 1.862 (3) |
Rb1—O3v | 3.279 (3) | Fe2—O2vii | 1.865 (2) |
Rb1—Fe2vi | 3.3562 (7) | Fe2—Rb1xxi | 3.3562 (7) |
Rb1—O1 | 3.373 (4) | Fe2—Rb2xxii | 3.5765 (7) |
Rb1—O3vii | 3.408 (3) | Fe2—Rb1xxiii | 3.7218 (7) |
Rb1—Rb1viii | 3.5085 (10) | Fe2—Rb1xxiv | 3.9304 (7) |
Rb1—Rb2iv | 3.5161 (7) | Fe2—Rb1iv | 3.9426 (8) |
Rb1—Fe1 | 3.5299 (8) | Fe2—Rb2vii | 4.0654 (10) |
Rb1—Rb2ix | 3.5312 (7) | Fe2—Rb2iv | 4.0836 (10) |
Rb2—O1 | 2.961 (3) | O1—Fe2x | 1.843 (3) |
Rb2—O4ix | 2.995 (3) | O1—Rb2iv | 3.159 (4) |
Rb2—O2vii | 3.000 (3) | O1—Rb2x | 3.207 (4) |
Rb2—O3vi | 3.030 (3) | O2—Fe1xxv | 1.854 (3) |
Rb2—O1x | 3.159 (4) | O2—Fe2xxvi | 1.865 (2) |
Rb2—O1iv | 3.207 (4) | O2—Rb1xxv | 2.865 (3) |
Rb2—O4xi | 3.321 (3) | O2—Rb1x | 2.973 (3) |
Rb2—O4xii | 3.345 (3) | O2—Rb2xxvi | 3.000 (3) |
Rb2—Fe2 | 3.4313 (7) | O2—Rb1xxiii | 3.600 (3) |
Rb2—Fe1xiii | 3.5099 (7) | O3—Fe2xxvii | 1.861 (3) |
Rb2—Rb1x | 3.5162 (7) | O3—Fe2xxviii | 1.862 (3) |
Rb2—Rb1xiv | 3.5312 (7) | O3—Rb1ii | 2.855 (3) |
Fe1—O4xii | 1.851 (3) | O3—Rb2xxi | 3.030 (3) |
Fe1—O1 | 1.853 (3) | O3—Rb1xxix | 3.279 (3) |
Fe1—O2iii | 1.854 (3) | O3—Rb1xxvi | 3.408 (3) |
Fe1—O4xv | 1.869 (2) | O4—Fe1xxx | 1.851 (3) |
Fe1—Rb2xvi | 3.5100 (7) | O4—Fe1xxxi | 1.869 (2) |
Fe1—Rb1xvii | 3.5437 (8) | O4—Rb1xxxii | 2.845 (3) |
Fe1—Rb2ix | 3.8322 (6) | O4—Rb2xiv | 2.995 (3) |
Fe1—Rb2x | 3.9217 (7) | O4—Rb2xxxiii | 3.321 (3) |
Fe1—Rb1x | 4.0567 (10) | O4—Rb2xxx | 3.345 (3) |
O4i—Rb1—O3ii | 89.66 (8) | O2iii—Fe1—Rb2ix | 50.07 (9) |
O4i—Rb1—O2iii | 93.47 (8) | O4xv—Fe1—Rb2ix | 122.36 (10) |
O3ii—Rb1—O2iii | 87.68 (8) | Rb2xvi—Fe1—Rb2ix | 57.708 (13) |
O4i—Rb1—O2iv | 160.18 (8) | Rb1—Fe1—Rb2ix | 57.147 (13) |
O3ii—Rb1—O2iv | 97.83 (8) | Rb1xvii—Fe1—Rb2ix | 123.460 (19) |
O2iii—Rb1—O2iv | 105.09 (7) | Rb2—Fe1—Rb2ix | 124.216 (15) |
O4i—Rb1—O3v | 102.77 (7) | O4xii—Fe1—Rb2x | 120.93 (10) |
O3ii—Rb1—O3v | 110.62 (7) | O1—Fe1—Rb2x | 54.07 (12) |
O2iii—Rb1—O3v | 155.29 (7) | O2iii—Fe1—Rb2x | 128.90 (10) |
O2iv—Rb1—O3v | 57.41 (7) | O4xv—Fe1—Rb2x | 58.38 (9) |
O4i—Rb1—Fe2vi | 128.46 (6) | Rb2xvi—Fe1—Rb2x | 123.388 (15) |
O3ii—Rb1—Fe2vi | 122.95 (7) | Rb1—Fe1—Rb2x | 121.760 (18) |
O2iii—Rb1—Fe2vi | 123.34 (6) | Rb1xvii—Fe1—Rb2x | 55.921 (14) |
O2iv—Rb1—Fe2vi | 33.58 (5) | Rb2—Fe1—Rb2x | 56.390 (13) |
O3v—Rb1—Fe2vi | 32.56 (5) | Rb2ix—Fe1—Rb2x | 178.72 (3) |
O4i—Rb1—O1 | 88.67 (8) | O4xii—Fe1—Rb1x | 38.28 (9) |
O3ii—Rb1—O1 | 144.41 (8) | O1—Fe1—Rb1x | 110.15 (10) |
O2iii—Rb1—O1 | 56.97 (8) | O2iii—Fe1—Rb1x | 136.77 (9) |
O2iv—Rb1—O1 | 95.59 (8) | O4xv—Fe1—Rb1x | 73.09 (9) |
O3v—Rb1—O1 | 104.40 (7) | Rb2xvi—Fe1—Rb1x | 55.065 (13) |
Fe2vi—Rb1—O1 | 84.52 (5) | Rb1—Fe1—Rb1x | 125.700 (19) |
O4i—Rb1—O3vii | 114.23 (8) | Rb1xvii—Fe1—Rb1x | 125.300 (19) |
O3ii—Rb1—O3vii | 153.18 (11) | Rb2—Fe1—Rb1x | 54.439 (13) |
O2iii—Rb1—O3vii | 102.11 (7) | Rb2ix—Fe1—Rb1x | 91.214 (17) |
O2iv—Rb1—O3vii | 55.63 (7) | Rb2x—Fe1—Rb1x | 90.016 (16) |
O3v—Rb1—O3vii | 54.28 (3) | O4xii—Fe1—Rb1xviii | 141.82 (9) |
Fe2vi—Rb1—O3vii | 31.92 (5) | O1—Fe1—Rb1xviii | 71.75 (10) |
O1—Rb1—O3vii | 53.21 (7) | O2iii—Fe1—Rb1xviii | 41.70 (9) |
O4i—Rb1—Rb1viii | 101.65 (6) | O4xv—Fe1—Rb1xviii | 106.03 (9) |
O3ii—Rb1—Rb1viii | 61.01 (6) | Rb2xvi—Fe1—Rb1xviii | 123.062 (16) |
O2iii—Rb1—Rb1viii | 144.69 (6) | Rb1—Fe1—Rb1xviii | 54.972 (15) |
O2iv—Rb1—Rb1viii | 66.89 (6) | Rb1xvii—Fe1—Rb1xviii | 54.162 (15) |
O3v—Rb1—Rb1viii | 49.61 (5) | Rb2—Fe1—Rb1xviii | 127.427 (16) |
Fe2vi—Rb1—Rb1viii | 69.816 (16) | Rb2ix—Fe1—Rb1xviii | 87.846 (15) |
O1—Rb1—Rb1viii | 153.40 (6) | Rb2x—Fe1—Rb1xviii | 90.934 (15) |
O3vii—Rb1—Rb1viii | 100.40 (5) | Rb1x—Fe1—Rb1xviii | 178.083 (13) |
O4i—Rb1—Rb2iv | 62.40 (6) | O1iv—Fe2—O3xix | 113.02 (16) |
O3ii—Rb1—Rb2iv | 148.80 (6) | O1iv—Fe2—O3xx | 110.13 (17) |
O2iii—Rb1—Rb2iv | 106.49 (5) | O3xix—Fe2—O3xx | 110.17 (5) |
O2iv—Rb1—Rb2iv | 104.74 (5) | O1iv—Fe2—O2vii | 107.95 (13) |
O3v—Rb1—Rb2iv | 66.42 (5) | O3xix—Fe2—O2vii | 107.38 (13) |
Fe2vi—Rb1—Rb2iv | 72.492 (18) | O3xx—Fe2—O2vii | 108.00 (14) |
O1—Rb1—Rb2iv | 54.54 (6) | O1iv—Fe2—Rb1xxi | 168.98 (10) |
O3vii—Rb1—Rb2iv | 51.86 (5) | O3xix—Fe2—Rb1xxi | 75.59 (11) |
Rb1viii—Rb1—Rb2iv | 108.796 (19) | O3xx—Fe2—Rb1xxi | 71.44 (11) |
O4i—Rb1—Fe1 | 77.67 (5) | O2vii—Fe2—Rb1xxi | 61.85 (9) |
O3ii—Rb1—Fe1 | 114.48 (7) | O1iv—Fe2—Rb2 | 67.28 (12) |
O2iii—Rb1—Fe1 | 31.59 (5) | O3xix—Fe2—Rb2 | 83.95 (9) |
O2iv—Rb1—Fe1 | 115.03 (6) | O3xx—Fe2—Rb2 | 164.79 (9) |
O3v—Rb1—Fe1 | 134.90 (5) | O2vii—Fe2—Rb2 | 60.77 (10) |
Fe2vi—Rb1—Fe1 | 114.164 (18) | Rb1xxi—Fe2—Rb2 | 108.189 (17) |
O1—Rb1—Fe1 | 31.03 (5) | O1iv—Fe2—Rb2xxii | 61.91 (12) |
O3vii—Rb1—Fe1 | 83.89 (5) | O3xix—Fe2—Rb2xxii | 158.52 (9) |
Rb1viii—Rb1—Fe1 | 175.48 (2) | O3xx—Fe2—Rb2xxii | 57.89 (10) |
Rb2iv—Rb1—Fe1 | 74.940 (14) | O2vii—Fe2—Rb2xxii | 93.76 (9) |
O4i—Rb1—Rb2ix | 54.75 (6) | Rb1xxi—Fe2—Rb2xxii | 112.697 (18) |
O3ii—Rb1—Rb2ix | 55.43 (7) | Rb2—Fe2—Rb2xxii | 110.45 (2) |
O2iii—Rb1—Rb2ix | 54.76 (6) | O1iv—Fe2—Rb1xxiii | 82.28 (10) |
O2iv—Rb1—Rb2ix | 143.27 (5) | O3xix—Fe2—Rb1xxiii | 48.58 (9) |
O3v—Rb1—Rb2ix | 149.64 (5) | O3xx—Fe2—Rb1xxiii | 88.21 (9) |
Fe2vi—Rb1—Rb2ix | 176.784 (18) | O2vii—Fe2—Rb1xxiii | 155.46 (9) |
O1—Rb1—Rb2ix | 95.86 (5) | Rb1xxi—Fe2—Rb1xxiii | 108.74 (2) |
O3vii—Rb1—Rb2ix | 148.90 (5) | Rb2—Fe2—Rb1xxiii | 105.899 (16) |
Rb1viii—Rb1—Rb2ix | 110.16 (2) | Rb2xxii—Fe2—Rb1xxiii | 110.609 (16) |
Rb2iv—Rb1—Rb2ix | 110.33 (2) | O1iv—Fe2—Rb1xxiv | 116.37 (12) |
Fe1—Rb1—Rb2ix | 65.738 (13) | O3xix—Fe2—Rb1xxiv | 129.65 (11) |
O1—Rb2—O4ix | 100.25 (9) | O3xx—Fe2—Rb1xxiv | 42.66 (9) |
O1—Rb2—O2vii | 127.41 (9) | O2vii—Fe2—Rb1xxiv | 65.99 (10) |
O4ix—Rb2—O2vii | 87.84 (7) | Rb1xxi—Fe2—Rb1xxiv | 56.914 (17) |
O1—Rb2—O3vi | 150.07 (9) | Rb2—Fe2—Rb1xxiv | 123.78 (2) |
O4ix—Rb2—O3vi | 83.68 (8) | Rb2xxii—Fe2—Rb1xxiv | 55.879 (13) |
O2vii—Rb2—O3vi | 82.15 (7) | Rb1xxiii—Fe2—Rb1xxiv | 130.30 (2) |
O1—Rb2—O1x | 91.67 (10) | O1iv—Fe2—Rb1iv | 58.64 (11) |
O4ix—Rb2—O1x | 86.68 (8) | O3xix—Fe2—Rb1iv | 103.41 (9) |
O2vii—Rb2—O1x | 140.87 (8) | O3xx—Fe2—Rb1iv | 59.76 (10) |
O3vi—Rb2—O1x | 58.74 (7) | O2vii—Fe2—Rb1iv | 149.21 (9) |
O1—Rb2—O1iv | 90.73 (10) | Rb1xxi—Fe2—Rb1iv | 127.66 (2) |
O4ix—Rb2—O1iv | 142.14 (8) | Rb2—Fe2—Rb1iv | 123.909 (19) |
O2vii—Rb2—O1iv | 57.67 (7) | Rb2xxii—Fe2—Rb1iv | 55.503 (12) |
O3vi—Rb2—O1iv | 104.35 (8) | Rb1xxiii—Fe2—Rb1iv | 55.112 (16) |
O1x—Rb2—O1iv | 129.44 (10) | Rb1xxiv—Fe2—Rb1iv | 93.976 (14) |
O1—Rb2—O4xi | 84.32 (8) | O1iv—Fe2—Rb2vii | 135.36 (10) |
O4ix—Rb2—O4xi | 56.86 (5) | O3xix—Fe2—Rb2vii | 44.39 (10) |
O2vii—Rb2—O4xi | 57.16 (7) | O3xx—Fe2—Rb2vii | 66.23 (9) |
O3vi—Rb2—O4xi | 121.04 (8) | O2vii—Fe2—Rb2vii | 115.45 (9) |
O1x—Rb2—O4xi | 141.62 (8) | Rb1xxi—Fe2—Rb2vii | 55.572 (13) |
O1iv—Rb2—O4xi | 88.85 (7) | Rb2—Fe2—Rb2vii | 126.782 (17) |
O1—Rb2—O4xii | 56.57 (8) | Rb2xxii—Fe2—Rb2vii | 122.647 (17) |
O4ix—Rb2—O4xii | 154.64 (9) | Rb1xxiii—Fe2—Rb2vii | 53.711 (12) |
O2vii—Rb2—O4xii | 113.84 (7) | Rb1xxiv—Fe2—Rb2vii | 91.161 (17) |
O3vi—Rb2—O4xii | 111.13 (8) | Rb1iv—Fe2—Rb2vii | 86.702 (15) |
O1x—Rb2—O4xii | 84.18 (7) | O1iv—Fe2—Rb2iv | 41.32 (10) |
O1iv—Rb2—O4xii | 56.24 (7) | O3xix—Fe2—Rb2iv | 136.74 (10) |
O4xi—Rb2—O4xii | 123.13 (2) | O3xx—Fe2—Rb2iv | 111.91 (10) |
O1—Rb2—Fe2 | 121.63 (8) | O2vii—Fe2—Rb2iv | 68.34 (9) |
O4ix—Rb2—Fe2 | 119.74 (6) | Rb1xxi—Fe2—Rb2iv | 127.689 (18) |
O2vii—Rb2—Fe2 | 32.84 (5) | Rb2—Fe2—Rb2iv | 55.640 (11) |
O3vi—Rb2—Fe2 | 79.60 (5) | Rb2xxii—Fe2—Rb2iv | 54.809 (10) |
O1x—Rb2—Fe2 | 128.38 (6) | Rb1xxiii—Fe2—Rb2iv | 123.361 (17) |
O1iv—Rb2—Fe2 | 32.02 (5) | Rb1xxiv—Fe2—Rb2iv | 89.424 (15) |
O4xi—Rb2—Fe2 | 84.44 (5) | Rb1iv—Fe2—Rb2iv | 89.334 (14) |
O4xii—Rb2—Fe2 | 84.05 (5) | Rb2vii—Fe2—Rb2iv | 176.023 (15) |
O1—Rb2—Fe1xiii | 78.48 (6) | Fe2x—O1—Fe1 | 149.8 (2) |
O4ix—Rb2—Fe1xiii | 31.83 (5) | Fe2x—O1—Rb2 | 114.41 (13) |
O2vii—Rb2—Fe1xiii | 83.00 (5) | Fe1—O1—Rb2 | 92.96 (12) |
O3vi—Rb2—Fe1xiii | 113.99 (6) | Fe2x—O1—Rb2iv | 87.11 (12) |
O1x—Rb2—Fe1xiii | 110.22 (6) | Fe1—O1—Rb2iv | 115.07 (15) |
O1iv—Rb2—Fe1xiii | 119.70 (6) | Rb2—O1—Rb2iv | 70.92 (8) |
O4xi—Rb2—Fe1xiii | 31.60 (4) | Fe2x—O1—Rb2x | 80.71 (12) |
O4xii—Rb2—Fe1xiii | 133.57 (5) | Fe1—O1—Rb2x | 98.04 (14) |
Fe2—Rb2—Fe1xiii | 114.089 (16) | Rb2—O1—Rb2x | 70.25 (7) |
O1—Rb2—Rb1x | 100.89 (6) | Rb2iv—O1—Rb2x | 129.44 (10) |
O4ix—Rb2—Rb1x | 141.05 (5) | Fe2x—O1—Rb1 | 93.55 (12) |
O2vii—Rb2—Rb1x | 104.37 (5) | Fe1—O1—Rb1 | 79.17 (11) |
O3vi—Rb2—Rb1x | 62.24 (6) | Rb2—O1—Rb1 | 125.86 (12) |
O1x—Rb2—Rb1x | 60.42 (6) | Rb2iv—O1—Rb1 | 65.04 (7) |
O1iv—Rb2—Rb1x | 69.56 (6) | Rb2x—O1—Rb1 | 163.56 (12) |
O4xi—Rb2—Rb1x | 157.71 (5) | Fe1xxv—O2—Fe2xxvi | 140.24 (17) |
O4xii—Rb2—Rb1x | 48.92 (5) | Fe1xxv—O2—Rb1xxv | 94.38 (10) |
Fe2—Rb2—Rb1x | 74.325 (14) | Fe2xxvi—O2—Rb1xxv | 125.04 (13) |
Fe1xiii—Rb2—Rb1x | 170.640 (16) | Fe1xxv—O2—Rb1x | 113.78 (12) |
O1—Rb2—Rb1xiv | 148.79 (6) | Fe2xxvi—O2—Rb1x | 84.57 (10) |
O4ix—Rb2—Rb1xiv | 50.88 (6) | Rb1xxv—O2—Rb1x | 74.91 (7) |
O2vii—Rb2—Rb1xiv | 51.25 (5) | Fe1xxv—O2—Rb2xxvi | 101.64 (11) |
O3vi—Rb2—Rb1xiv | 50.89 (6) | Fe2xxvi—O2—Rb2xxvi | 86.39 (10) |
O1x—Rb2—Rb1xiv | 97.29 (6) | Rb1xxv—O2—Rb2xxvi | 73.99 (7) |
O1iv—Rb2—Rb1xiv | 105.95 (5) | Rb1x—O2—Rb2xxvi | 133.99 (10) |
O4xi—Rb2—Rb1xiv | 70.16 (5) | Fe1xxv—O2—Rb1xxiii | 73.28 (9) |
O4xii—Rb2—Rb1xiv | 153.95 (5) | Fe2xxvi—O2—Rb1xxiii | 85.78 (10) |
Fe2—Rb2—Rb1xiv | 74.634 (15) | Rb1xxv—O2—Rb1xxiii | 125.47 (9) |
Fe1xiii—Rb2—Rb1xiv | 70.359 (17) | Rb1x—O2—Rb1xxiii | 63.69 (6) |
Rb1x—Rb2—Rb1xiv | 109.55 (2) | Rb2xxvi—O2—Rb1xxiii | 159.67 (10) |
O4xii—Fe1—O1 | 108.54 (15) | Fe2xxvii—O3—Fe2xxviii | 144.68 (16) |
O4xii—Fe1—O2iii | 110.10 (13) | Fe2xxvii—O3—Rb1ii | 102.15 (11) |
O1—Fe1—O2iii | 108.51 (13) | Fe2xxviii—O3—Rb1ii | 111.12 (12) |
O4xii—Fe1—O4xv | 108.56 (7) | Fe2xxvii—O3—Rb2xxi | 110.16 (12) |
O1—Fe1—O4xv | 112.27 (15) | Fe2xxviii—O3—Rb2xxi | 90.75 (12) |
O2iii—Fe1—O4xv | 108.85 (13) | Rb1ii—O3—Rb2xxi | 73.68 (7) |
O4xii—Fe1—Rb2xvi | 58.56 (9) | Fe2xxvii—O3—Rb1xxix | 106.19 (13) |
O1—Fe1—Rb2xvi | 164.90 (11) | Fe2xxviii—O3—Rb1xxix | 76.00 (10) |
O2iii—Fe1—Rb2xvi | 84.60 (9) | Rb1ii—O3—Rb1xxix | 69.38 (7) |
O4xv—Fe1—Rb2xvi | 68.63 (9) | Rb2xxi—O3—Rb1xxix | 132.37 (9) |
O4xii—Fe1—Rb1 | 88.48 (9) | Fe2xxvii—O3—Rb1xxvi | 72.49 (10) |
O1—Fe1—Rb1 | 69.81 (11) | Fe2xxviii—O3—Rb1xxvi | 92.08 (12) |
O2iii—Fe1—Rb1 | 54.03 (9) | Rb1ii—O3—Rb1xxvi | 133.40 (10) |
O4xv—Fe1—Rb1 | 160.15 (9) | Rb2xxi—O3—Rb1xxvi | 65.90 (7) |
Rb2xvi—Fe1—Rb1 | 114.851 (15) | Rb1xxix—O3—Rb1xxvi | 157.22 (9) |
O4xii—Fe1—Rb1xvii | 161.25 (9) | Fe1xxx—O4—Fe1xxxi | 140.91 (16) |
O1—Fe1—Rb1xvii | 84.68 (12) | Fe1xxx—O4—Rb1xxxii | 117.94 (12) |
O2iii—Fe1—Rb1xvii | 76.64 (10) | Fe1xxxi—O4—Rb1xxxii | 95.24 (11) |
O4xv—Fe1—Rb1xvii | 53.08 (9) | Fe1xxx—O4—Rb2xiv | 89.61 (10) |
Rb2xvi—Fe1—Rb1xvii | 106.161 (17) | Fe1xxxi—O4—Rb2xiv | 120.69 (13) |
Rb1—Fe1—Rb1xvii | 108.95 (2) | Rb1xxxii—O4—Rb2xiv | 74.36 (7) |
O4xii—Fe1—Rb2 | 67.76 (9) | Fe1xxx—O4—Rb2xxxiii | 91.05 (11) |
O1—Fe1—Rb2 | 55.85 (10) | Fe1xxxi—O4—Rb2xxxiii | 79.77 (9) |
O2iii—Fe1—Rb2 | 159.10 (9) | Rb1xxxii—O4—Rb2xxxiii | 132.12 (10) |
O4xv—Fe1—Rb2 | 91.00 (9) | Rb2xiv—O4—Rb2xxxiii | 68.27 (6) |
Rb2xvi—Fe1—Rb2 | 109.50 (2) | Fe1xxx—O4—Rb2xxx | 81.42 (10) |
Rb1—Fe1—Rb2 | 105.215 (15) | Fe1xxxi—O4—Rb2xxx | 93.21 (11) |
Rb1xvii—Fe1—Rb2 | 112.311 (17) | Rb1xxxii—O4—Rb2xxx | 68.69 (6) |
O4xii—Fe1—Rb2ix | 60.06 (9) | Rb2xiv—O4—Rb2xxx | 131.61 (9) |
O1—Fe1—Rb2ix | 125.09 (12) | Rb2xxxiii—O4—Rb2xxx | 158.22 (9) |
Symmetry codes: (i) x, y−1, z; (ii) −x+1, −y, −z+1; (iii) −x+1/2, −y, z−1/2; (iv) x+1/2, y, −z+1/2; (v) x+1, y, z−1; (vi) x, −y+1/2, z−1/2; (vii) x+1/2, −y+1/2, −z+1; (viii) −x+2, −y, −z; (ix) −x+1, y−1/2, −z+1/2; (x) x−1/2, y, −z+1/2; (xi) −x+3/2, y−1/2, z; (xii) x−1/2, y−1, −z+1/2; (xiii) −x+1/2, y+1/2, z; (xiv) −x+1, y+1/2, −z+1/2; (xv) x−1, y−1, z; (xvi) −x+1/2, y−1/2, z; (xvii) x−1, y, z; (xviii) −x+1, −y, −z; (xix) x+1/2, y, −z+3/2; (xx) x+1, −y+1/2, z−1/2; (xxi) x, −y+1/2, z+1/2; (xxii) x+1, y, z; (xxiii) −x+3/2, −y, z+1/2; (xxiv) −x+2, y+1/2, −z+1/2; (xxv) −x+1/2, −y, z+1/2; (xxvi) x−1/2, −y+1/2, −z+1; (xxvii) x−1/2, y, −z+3/2; (xxviii) x−1, −y+1/2, z+1/2; (xxix) x−1, y, z+1; (xxx) x+1/2, y+1, −z+1/2; (xxxi) x+1, y+1, z; (xxxii) x, y+1, z; (xxxiii) −x+3/2, y+1/2, z. |