The three binary Tb/Er-rich transition metal compounds Tb3Pd2 (triterbium dipalladium), Er3Pd2 (trierbium dipalladium) and Er6Co5–x (hexaerbium pentacobalt) crystallize in the space groups Pbam (Pearson symbol oP20), P4/mbm (tP10) and P63/m (hP22), respectively. Single crystals of Tb3Pd2 and Er6Co5–x suitable for X-ray structure analysis were obtained using rare-earth halides as a flux. Tb3Pd2 adopts its own structure type, which can be described as a superstructural derivative of the U3Si2 type, which is the type adopted by Er3Pd2. Compound Er6Co5–x belongs to the Ce6Co2–xSi3 family. All three compounds feature fused tricapped {TR6} (R = rare-earth metal and T = transition metal) trigonal prismatic heterometallic clusters. R3Pd2 is reported to crystallize in the U3Si2 type; however, our more detailed structure analysis reveals that deviations occur with heavier R elements. Similarly, Er6Co5–x was assumed to be stoichiometric Er4Co3 = Er6Co4.5. Our studies reveal that it has a single defective transition-metal site leading to the composition Er6Co4.72(2). LMTO (linear muffin-tin orbital)-based electronic structure calculations suggest the strong domination of heteroatomic bonding in all three structures.
Supporting information
CCDC references: 1841638; 1841637; 1841636
For all structures, data collection: APEX3 (Bruker, 2015); cell refinement: SAINT (Bruker, 2015); data reduction: SAINT (Bruker, 2015); program(s) used to solve structure: SHELXT (Sheldrick, 2015a); program(s) used to refine structure: SHELXL2014 (Sheldrick, 2015b); molecular graphics: DIAMOND (Brandenburg, 2006); software used to prepare material for publication: WinXPow (Stoe & Cie, 2004).
Trierbium dipalladium (Er3Pd2)
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Crystal data top
Er3Pd2 | Dx = 10.299 Mg m−3 |
Mr = 714.58 | Mo Kα radiation, λ = 0.71073 Å |
Tetragonal, P4/mbm | Cell parameters from 3146 reflections |
a = 7.670 (3) Å | θ = 3.8–36.4° |
c = 3.9169 (17) Å | µ = 61.47 mm−1 |
V = 230.43 (19) Å3 | T = 293 K |
Z = 2 | Irregular fragment, metallic |
F(000) = 592 | 0.1 × 0.1 × 0.08 mm |
Data collection top
Bruker Venture diffractometer | 291 reflections with I > 2σ(I) |
ω scans | Rint = 0.080 |
Absorption correction: empirical (using intensity measurements) (Blessing, 1995) | θmax = 36.4°, θmin = 3.8° |
Tmin = 0.03, Tmax = 0.05 | h = −11→12 |
3146 measured reflections | k = −12→10 |
342 independent reflections | l = −6→6 |
Refinement top
Refinement on F2 | 0 restraints |
Least-squares matrix: full | w = 1/[σ2(Fo2) + (0.013P)2] where P = (Fo2 + 2Fc2)/3 |
R[F2 > 2σ(F2)] = 0.029 | (Δ/σ)max < 0.001 |
wR(F2) = 0.044 | Δρmax = 2.26 e Å−3 |
S = 1.12 | Δρmin = −3.37 e Å−3 |
342 reflections | Extinction correction: SHELXL2014 (Sheldrick, 2015b), Fc*=kFc[1+0.001xFc2λ3/sin(2θ)]-1/4 |
12 parameters | Extinction coefficient: 0.0068 (4) |
Special details top
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. |
Fractional atomic coordinates and isotropic or equivalent isotropic displacement parameters (Å2) top | x | y | z | Uiso*/Ueq | |
Er1 | 0.5000 | 0.5000 | 0.5000 | 0.00895 (16) | |
Er2 | 0.83701 (4) | 0.66299 (4) | 0.0000 | 0.00927 (13) | |
Pd1 | 0.63349 (8) | 0.86651 (8) | 0.5000 | 0.01040 (18) | |
Atomic displacement parameters (Å2) top | U11 | U22 | U33 | U12 | U13 | U23 |
Er1 | 0.0076 (2) | 0.0076 (2) | 0.0116 (3) | 0.000 | 0.000 | 0.000 |
Er2 | 0.00997 (16) | 0.00997 (16) | 0.0079 (2) | 0.00140 (16) | 0.000 | 0.000 |
Pd1 | 0.0084 (2) | 0.0084 (2) | 0.0145 (4) | 0.0006 (3) | 0.000 | 0.000 |
Geometric parameters (Å, º) top
Er1—Pd1 | 2.9918 (11) | Er2—Pd1x | 3.0096 (9) |
Er1—Pd1i | 2.9918 (11) | Er2—Pd1vi | 3.0096 (10) |
Er1—Pd1ii | 2.9918 (11) | Er2—Pd1ii | 3.0096 (9) |
Er1—Pd1iii | 2.9918 (11) | Er2—Er1xi | 3.4756 (10) |
Er1—Er2iv | 3.4756 (10) | Er2—Er1viii | 3.4756 (10) |
Er1—Er2v | 3.4756 (10) | Er2—Er1xii | 3.4756 (10) |
Er1—Er2vi | 3.4756 (10) | Er2—Er2xiii | 3.5359 (16) |
Er1—Er2vii | 3.4756 (10) | Er2—Er2viii | 3.9169 (17) |
Er1—Er2 | 3.4756 (10) | Pd1—Pd1xiv | 2.8959 (19) |
Er1—Er2i | 3.4756 (10) | Pd1—Er2v | 2.9511 (11) |
Er1—Er2iii | 3.4756 (10) | Pd1—Er1xi | 2.9918 (11) |
Er1—Er2ii | 3.4756 (10) | Pd1—Er2xv | 3.0096 (9) |
Er2—Pd1 | 2.9511 (11) | Pd1—Er2xvi | 3.0096 (10) |
Er2—Pd1viii | 2.9511 (11) | Pd1—Er2iii | 3.0096 (9) |
Er2—Pd1ix | 3.0096 (9) | Pd1—Er2vii | 3.0096 (9) |
| | | |
Pd1—Er1—Pd1i | 180.0 | Pd1x—Er2—Er1xi | 98.67 (2) |
Pd1—Er1—Pd1ii | 90.0 | Pd1vi—Er2—Er1xi | 154.365 (18) |
Pd1i—Er1—Pd1ii | 90.0 | Pd1ii—Er2—Er1xi | 99.68 (3) |
Pd1—Er1—Pd1iii | 90.0 | Pd1—Er2—Er1viii | 99.83 (2) |
Pd1i—Er1—Pd1iii | 90.0 | Pd1viii—Er2—Er1viii | 54.755 (13) |
Pd1ii—Er1—Pd1iii | 180.0 | Pd1ix—Er2—Er1viii | 154.366 (18) |
Pd1—Er1—Er2iv | 126.333 (14) | Pd1x—Er2—Er1viii | 99.68 (3) |
Pd1i—Er1—Er2iv | 53.667 (14) | Pd1vi—Er2—Er1viii | 54.372 (15) |
Pd1ii—Er1—Er2iv | 125.150 (14) | Pd1ii—Er2—Er1viii | 98.68 (2) |
Pd1iii—Er1—Er2iv | 54.850 (14) | Er1xi—Er2—Er1viii | 148.486 (16) |
Pd1—Er1—Er2v | 53.667 (14) | Pd1—Er2—Er1xii | 99.83 (2) |
Pd1i—Er1—Er2v | 126.333 (14) | Pd1viii—Er2—Er1xii | 54.754 (13) |
Pd1ii—Er1—Er2v | 54.850 (14) | Pd1ix—Er2—Er1xii | 98.67 (2) |
Pd1iii—Er1—Er2v | 125.150 (14) | Pd1x—Er2—Er1xii | 54.371 (15) |
Er2iv—Er1—Er2v | 180.0 | Pd1vi—Er2—Er1xii | 99.68 (3) |
Pd1—Er1—Er2vi | 125.150 (14) | Pd1ii—Er2—Er1xii | 154.365 (18) |
Pd1i—Er1—Er2vi | 54.850 (14) | Er1xi—Er2—Er1xii | 68.59 (3) |
Pd1ii—Er1—Er2vi | 53.667 (13) | Er1viii—Er2—Er1xii | 102.56 (3) |
Pd1iii—Er1—Er2vi | 126.333 (13) | Pd1—Er2—Er1 | 54.754 (13) |
Er2iv—Er1—Er2vi | 71.487 (15) | Pd1viii—Er2—Er1 | 99.83 (2) |
Er2v—Er1—Er2vi | 108.513 (15) | Pd1ix—Er2—Er1 | 99.68 (3) |
Pd1—Er1—Er2vii | 54.850 (14) | Pd1x—Er2—Er1 | 154.366 (18) |
Pd1i—Er1—Er2vii | 125.150 (14) | Pd1vi—Er2—Er1 | 98.68 (2) |
Pd1ii—Er1—Er2vii | 126.333 (13) | Pd1ii—Er2—Er1 | 54.372 (15) |
Pd1iii—Er1—Er2vii | 53.667 (13) | Er1xi—Er2—Er1 | 102.56 (3) |
Er2iv—Er1—Er2vii | 108.513 (15) | Er1viii—Er2—Er1 | 68.59 (3) |
Er2v—Er1—Er2vii | 71.487 (15) | Er1xii—Er2—Er1 | 148.486 (16) |
Er2vi—Er1—Er2vii | 180.0 | Pd1—Er2—Er2xiii | 138.423 (19) |
Pd1—Er1—Er2 | 53.667 (14) | Pd1viii—Er2—Er2xiii | 138.42 (2) |
Pd1i—Er1—Er2 | 126.333 (14) | Pd1ix—Er2—Er2xiii | 54.026 (13) |
Pd1ii—Er1—Er2 | 54.850 (14) | Pd1x—Er2—Er2xiii | 54.026 (13) |
Pd1iii—Er1—Er2 | 125.150 (14) | Pd1vi—Er2—Er2xiii | 54.024 (13) |
Er2iv—Er1—Er2 | 111.41 (3) | Pd1ii—Er2—Er2xiii | 54.024 (13) |
Er2v—Er1—Er2 | 68.59 (3) | Er1xi—Er2—Er2xiii | 105.757 (8) |
Er2vi—Er1—Er2 | 71.487 (15) | Er1viii—Er2—Er2xiii | 105.757 (8) |
Er2vii—Er1—Er2 | 108.513 (15) | Er1xii—Er2—Er2xiii | 105.757 (8) |
Pd1—Er1—Er2i | 126.333 (14) | Er1—Er2—Er2xiii | 105.757 (8) |
Pd1i—Er1—Er2i | 53.667 (14) | Pd1—Er2—Er2viii | 131.577 (19) |
Pd1ii—Er1—Er2i | 125.150 (14) | Pd1viii—Er2—Er2viii | 48.42 (2) |
Pd1iii—Er1—Er2i | 54.850 (14) | Pd1ix—Er2—Er2viii | 130.598 (18) |
Er2iv—Er1—Er2i | 68.59 (3) | Pd1x—Er2—Er2viii | 49.402 (18) |
Er2v—Er1—Er2i | 111.41 (3) | Pd1vi—Er2—Er2viii | 49.403 (18) |
Er2vi—Er1—Er2i | 108.513 (15) | Pd1ii—Er2—Er2viii | 130.597 (18) |
Er2vii—Er1—Er2i | 71.487 (14) | Er1xi—Er2—Er2viii | 124.297 (15) |
Er2—Er1—Er2i | 180.0 | Er1viii—Er2—Er2viii | 55.703 (15) |
Pd1—Er1—Er2iii | 54.850 (14) | Er1xii—Er2—Er2viii | 55.703 (15) |
Pd1i—Er1—Er2iii | 125.150 (14) | Er1—Er2—Er2viii | 124.297 (15) |
Pd1ii—Er1—Er2iii | 126.333 (14) | Er2xiii—Er2—Er2viii | 90.0 |
Pd1iii—Er1—Er2iii | 53.667 (14) | Pd1xiv—Pd1—Er2v | 138.423 (19) |
Er2iv—Er1—Er2iii | 71.487 (15) | Pd1xiv—Pd1—Er2 | 138.423 (19) |
Er2v—Er1—Er2iii | 108.513 (15) | Er2v—Pd1—Er2 | 83.15 (4) |
Er2vi—Er1—Er2iii | 111.41 (3) | Pd1xiv—Pd1—Er1xi | 114.989 (14) |
Er2vii—Er1—Er2iii | 68.59 (3) | Er2v—Pd1—Er1xi | 71.579 (14) |
Er2—Er1—Er2iii | 71.487 (15) | Er2—Pd1—Er1xi | 71.579 (14) |
Er2i—Er1—Er2iii | 108.513 (15) | Pd1xiv—Pd1—Er1 | 114.987 (14) |
Pd1—Er1—Er2ii | 125.150 (14) | Er2v—Pd1—Er1 | 71.579 (14) |
Pd1i—Er1—Er2ii | 54.850 (14) | Er2—Pd1—Er1 | 71.579 (14) |
Pd1ii—Er1—Er2ii | 53.667 (14) | Er1xi—Pd1—Er1 | 130.02 (3) |
Pd1iii—Er1—Er2ii | 126.333 (14) | Pd1xiv—Pd1—Er2xv | 61.243 (16) |
Er2iv—Er1—Er2ii | 108.513 (15) | Er2v—Pd1—Er2xv | 85.87 (3) |
Er2v—Er1—Er2ii | 71.487 (15) | Er2—Pd1—Er2xv | 142.349 (16) |
Er2vi—Er1—Er2ii | 68.59 (3) | Er1xi—Pd1—Er2xv | 70.779 (8) |
Er2vii—Er1—Er2ii | 111.41 (3) | Er1—Pd1—Er2xv | 137.365 (16) |
Er2—Er1—Er2ii | 108.513 (15) | Pd1xiv—Pd1—Er2xvi | 61.243 (16) |
Er2i—Er1—Er2ii | 71.487 (15) | Er2v—Pd1—Er2xvi | 142.349 (17) |
Er2iii—Er1—Er2ii | 180.0 | Er2—Pd1—Er2xvi | 85.87 (3) |
Pd1—Er2—Pd1viii | 83.15 (4) | Er1xi—Pd1—Er2xvi | 70.779 (8) |
Pd1—Er2—Pd1ix | 90.43 (3) | Er1—Pd1—Er2xvi | 137.365 (16) |
Pd1viii—Er2—Pd1ix | 150.607 (14) | Er2xv—Pd1—Er2xvi | 81.19 (4) |
Pd1—Er2—Pd1x | 150.608 (14) | Pd1xiv—Pd1—Er2iii | 61.242 (16) |
Pd1viii—Er2—Pd1x | 90.43 (3) | Er2v—Pd1—Er2iii | 142.349 (17) |
Pd1ix—Er2—Pd1x | 81.20 (4) | Er2—Pd1—Er2iii | 85.87 (3) |
Pd1—Er2—Pd1vi | 150.608 (14) | Er1xi—Pd1—Er2iii | 137.365 (16) |
Pd1viii—Er2—Pd1vi | 90.44 (3) | Er1—Pd1—Er2iii | 70.779 (8) |
Pd1ix—Er2—Pd1vi | 108.05 (3) | Er2xv—Pd1—Er2iii | 122.48 (3) |
Pd1x—Er2—Pd1vi | 57.52 (3) | Er2xvi—Pd1—Er2iii | 71.95 (3) |
Pd1—Er2—Pd1ii | 90.44 (3) | Pd1xiv—Pd1—Er2vii | 61.242 (16) |
Pd1viii—Er2—Pd1ii | 150.609 (15) | Er2v—Pd1—Er2vii | 85.87 (3) |
Pd1ix—Er2—Pd1ii | 57.52 (3) | Er2—Pd1—Er2vii | 142.349 (17) |
Pd1x—Er2—Pd1ii | 108.05 (3) | Er1xi—Pd1—Er2vii | 137.365 (16) |
Pd1vi—Er2—Pd1ii | 81.19 (4) | Er1—Pd1—Er2vii | 70.779 (8) |
Pd1—Er2—Er1xi | 54.754 (13) | Er2xv—Pd1—Er2vii | 71.95 (3) |
Pd1viii—Er2—Er1xi | 99.83 (2) | Er2xvi—Pd1—Er2vii | 122.48 (3) |
Pd1ix—Er2—Er1xi | 54.371 (15) | Er2iii—Pd1—Er2vii | 81.19 (4) |
Symmetry codes: (i) −x+1, −y+1, −z+1; (ii) y, −x+1, −z+1; (iii) −y+1, x, z; (iv) −x+1, −y+1, −z; (v) x, y, z+1; (vi) y, −x+1, −z; (vii) −y+1, x, z+1; (viii) x, y, z−1; (ix) −y+2, x, z; (x) −y+2, x, z−1; (xi) x+1/2, −y+3/2, −z+1; (xii) x+1/2, −y+3/2, −z; (xiii) −x+2, −y+1, −z; (xiv) −x+1, −y+2, −z+1; (xv) y, −x+2, −z+1; (xvi) y, −x+2, −z. |
Gexaerbium pentacobalt (Co5Er6)
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Crystal data top
Er6Co4.72 | Dx = 9.582 Mg m−3 |
Mr = 1282.00 | Mo Kα radiation, λ = 0.71073 Å |
Hexagonal, P63/m | Cell parameters from 8766 reflections |
a = 11.3625 (16) Å | θ = 2.1–29.6° |
c = 3.9740 (8) Å | µ = 64.43 mm−1 |
V = 444.33 (15) Å3 | T = 293 K |
Z = 2 | Irregular fragment, metallic |
F(000) = 1071 | 0.1 × 0.1 × 0.1 mm |
Data collection top
STOE IPDS diffractometer | 434 reflections with I > 2σ(I) |
ω scans | Rint = 0.119 |
Absorption correction: empirical (using intensity measurements) (Blessing, 1995) | θmax = 29.6°, θmin = 2.1° |
Tmin = 0.04, Tmax = 0.05 | h = −15→15 |
8766 measured reflections | k = −15→14 |
471 independent reflections | l = −5→5 |
Refinement top
Refinement on F2 | 0 restraints |
Least-squares matrix: full | w = 1/[σ2(Fo2) + (0.0412P)2 + 5.0088P] where P = (Fo2 + 2Fc2)/3 |
R[F2 > 2σ(F2)] = 0.036 | (Δ/σ)max < 0.001 |
wR(F2) = 0.084 | Δρmax = 2.24 e Å−3 |
S = 1.18 | Δρmin = −2.17 e Å−3 |
471 reflections | Extinction correction: SHELXL2014 (Sheldrick, 2015b), Fc*=kFc[1+0.001xFc2λ3/sin(2θ)]-1/4 |
25 parameters | Extinction coefficient: 0.0202 (13) |
Special details top
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. |
Fractional atomic coordinates and isotropic or equivalent isotropic displacement parameters (Å2) top | x | y | z | Uiso*/Ueq | Occ. (<1) |
Er1 | 0.38003 (6) | 0.51457 (5) | 0.2500 | 0.0227 (3) | |
Er2 | 0.02098 (6) | 0.24691 (6) | 0.2500 | 0.0250 (3) | |
Co3 | 0.3333 | 0.6667 | −0.2500 | 0.0252 (6) | |
Co4 | 0.15906 (19) | 0.4416 (2) | −0.2500 | 0.0251 (4) | |
Co5 | 0.0000 | 0.0000 | 0.0000 | 0.199 (18) | 0.72 (3) |
Atomic displacement parameters (Å2) top | U11 | U22 | U33 | U12 | U13 | U23 |
Er1 | 0.0229 (4) | 0.0220 (3) | 0.0239 (4) | 0.0118 (2) | 0.000 | 0.000 |
Er2 | 0.0237 (4) | 0.0248 (4) | 0.0264 (4) | 0.0121 (2) | 0.000 | 0.000 |
Co3 | 0.0260 (9) | 0.0260 (9) | 0.0235 (13) | 0.0130 (4) | 0.000 | 0.000 |
Co4 | 0.0252 (9) | 0.0232 (8) | 0.0262 (9) | 0.0115 (7) | 0.000 | 0.000 |
Co5 | 0.019 (2) | 0.019 (2) | 0.56 (5) | 0.0096 (10) | 0.000 | 0.000 |
Geometric parameters (Å, º) top
Er1—Co3i | 2.8519 (5) | Er2—Er1xi | 3.4687 (8) |
Er1—Co3 | 2.8519 (5) | Co3—Co4viii | 2.323 (2) |
Er1—Co4ii | 2.9491 (15) | Co3—Co4iii | 2.323 (2) |
Er1—Co4iii | 2.9491 (15) | Co3—Co4 | 2.323 (2) |
Er1—Co4i | 2.9763 (14) | Co3—Er1xii | 2.8519 (5) |
Er1—Co4 | 2.9763 (14) | Co3—Er1iii | 2.8519 (5) |
Er1—Co4iv | 3.0470 (19) | Co3—Er1viii | 2.8519 (5) |
Er1—Er2iv | 3.4687 (8) | Co3—Er1xiii | 2.8519 (5) |
Er1—Er2v | 3.4687 (8) | Co3—Er1xiv | 2.8519 (5) |
Er1—Er1vi | 3.5203 (10) | Co4—Er2xiv | 2.7988 (15) |
Er1—Er1vii | 3.5203 (10) | Co4—Er1viii | 2.9490 (15) |
Er1—Er1viii | 3.5434 (11) | Co4—Er1xii | 2.9490 (15) |
Er2—Co4i | 2.7988 (15) | Co4—Er1xiv | 2.9763 (14) |
Er2—Co4 | 2.7988 (15) | Co4—Er1x | 3.0469 (19) |
Er2—Co5 | 2.8716 (7) | Co4—Er2iv | 3.074 (2) |
Er2—Co5ix | 2.8716 (7) | Co5—Co5ix | 1.9870 (4) |
Er2—Co4x | 3.074 (2) | Co5—Co5xv | 1.9870 (4) |
Er2—Er2v | 3.3477 (6) | Co5—Er2xvi | 2.8716 (7) |
Er2—Er2iv | 3.3477 (6) | Co5—Er2xvii | 2.8716 (7) |
Er2—Er2x | 3.3477 (6) | Co5—Er2iv | 2.8716 (7) |
Er2—Er2xi | 3.3477 (6) | Co5—Er2xviii | 2.8716 (7) |
Er2—Er1x | 3.4687 (8) | Co5—Er2x | 2.8716 (7) |
| | | |
Co3i—Er1—Co3 | 88.33 (2) | Er2v—Er2—Er1xi | 105.488 (17) |
Co3i—Er1—Co4ii | 47.18 (4) | Er2iv—Er2—Er1xi | 161.27 (2) |
Co3—Er1—Co4ii | 105.02 (4) | Er2x—Er2—Er1xi | 105.07 (2) |
Co3i—Er1—Co4iii | 105.02 (4) | Er2xi—Er2—Er1xi | 65.169 (18) |
Co3—Er1—Co4iii | 47.18 (4) | Er1x—Er2—Er1xi | 69.90 (2) |
Co4ii—Er1—Co4iii | 84.72 (5) | Co4i—Er2—Er1 | 52.69 (3) |
Co3i—Er1—Co4i | 46.92 (4) | Co4—Er2—Er1 | 52.69 (3) |
Co3—Er1—Co4i | 104.31 (3) | Co5—Er2—Er1 | 108.922 (18) |
Co4ii—Er1—Co4i | 85.54 (6) | Co5ix—Er2—Er1 | 108.922 (19) |
Co4iii—Er1—Co4i | 145.27 (6) | Co4x—Er2—Er1 | 150.51 (4) |
Co3i—Er1—Co4 | 104.32 (3) | Er2v—Er2—Er1 | 59.006 (16) |
Co3—Er1—Co4 | 46.92 (4) | Er2iv—Er2—Er1 | 59.006 (16) |
Co4ii—Er1—Co4 | 145.27 (6) | Er2x—Er2—Er1 | 142.477 (8) |
Co4iii—Er1—Co4 | 85.54 (6) | Er2xi—Er2—Er1 | 142.477 (8) |
Co4i—Er1—Co4 | 83.77 (5) | Er1x—Er2—Er1 | 103.656 (15) |
Co3i—Er1—Co4iv | 135.814 (10) | Er1xi—Er2—Er1 | 103.656 (15) |
Co3—Er1—Co4iv | 135.815 (10) | Co4viii—Co3—Co4iii | 120.0 |
Co4ii—Er1—Co4iv | 108.12 (4) | Co4viii—Co3—Co4 | 120.0 |
Co4iii—Er1—Co4iv | 108.12 (4) | Co4iii—Co3—Co4 | 120.000 (1) |
Co4i—Er1—Co4iv | 106.60 (6) | Co4viii—Co3—Er1xii | 69.36 (3) |
Co4—Er1—Co4iv | 106.60 (6) | Co4iii—Co3—Er1xii | 135.832 (10) |
Co3i—Er1—Er2iv | 147.86 (2) | Co4—Co3—Er1xii | 68.61 (3) |
Co3—Er1—Er2iv | 92.782 (14) | Co4viii—Co3—Er1iii | 68.61 (3) |
Co4ii—Er1—Er2iv | 158.34 (4) | Co4iii—Co3—Er1iii | 69.36 (3) |
Co4iii—Er1—Er2iv | 99.06 (3) | Co4—Co3—Er1iii | 135.832 (10) |
Co4i—Er1—Er2iv | 102.17 (4) | Er1xii—Co3—Er1iii | 137.963 (8) |
Co4—Er1—Er2iv | 56.35 (4) | Co4viii—Co3—Er1viii | 69.36 (3) |
Co4iv—Er1—Er2iv | 50.37 (3) | Co4iii—Co3—Er1viii | 135.832 (10) |
Co3i—Er1—Er2v | 92.782 (15) | Co4—Co3—Er1viii | 68.61 (3) |
Co3—Er1—Er2v | 147.86 (2) | Er1xii—Co3—Er1viii | 88.33 (2) |
Co4ii—Er1—Er2v | 99.06 (3) | Er1iii—Co3—Er1viii | 76.812 (16) |
Co4iii—Er1—Er2v | 158.34 (4) | Co4viii—Co3—Er1 | 135.832 (10) |
Co4i—Er1—Er2v | 56.35 (4) | Co4iii—Co3—Er1 | 68.61 (3) |
Co4—Er1—Er2v | 102.17 (4) | Co4—Co3—Er1 | 69.36 (3) |
Co4iv—Er1—Er2v | 50.37 (3) | Er1xii—Co3—Er1 | 137.963 (8) |
Er2iv—Er1—Er2v | 69.90 (2) | Er1iii—Co3—Er1 | 76.813 (16) |
Co3i—Er1—Er1vi | 92.935 (15) | Er1viii—Co3—Er1 | 76.812 (16) |
Co3—Er1—Er1vi | 146.90 (3) | Co4viii—Co3—Er1xiii | 68.61 (3) |
Co4ii—Er1—Er1vi | 55.35 (4) | Co4iii—Co3—Er1xiii | 69.36 (3) |
Co4iii—Er1—Er1vi | 101.07 (4) | Co4—Co3—Er1xiii | 135.832 (10) |
Co4i—Er1—Er1vi | 100.49 (3) | Er1xii—Co3—Er1xiii | 76.813 (16) |
Co4—Er1—Er1vi | 159.35 (4) | Er1iii—Co3—Er1xiii | 88.33 (2) |
Co4iv—Er1—Er1vi | 52.77 (3) | Er1viii—Co3—Er1xiii | 137.963 (7) |
Er2iv—Er1—Er1vi | 103.09 (2) | Er1—Co3—Er1xiii | 137.963 (8) |
Er2v—Er1—Er1vi | 65.155 (17) | Co4viii—Co3—Er1xiv | 135.832 (10) |
Co3i—Er1—Er1vii | 146.90 (3) | Co4iii—Co3—Er1xiv | 68.61 (3) |
Co3—Er1—Er1vii | 92.936 (15) | Co4—Co3—Er1xiv | 69.36 (3) |
Co4ii—Er1—Er1vii | 101.07 (4) | Er1xii—Co3—Er1xiv | 76.812 (16) |
Co4iii—Er1—Er1vii | 55.35 (4) | Er1iii—Co3—Er1xiv | 137.963 (8) |
Co4i—Er1—Er1vii | 159.35 (4) | Er1viii—Co3—Er1xiv | 137.963 (8) |
Co4—Er1—Er1vii | 100.49 (3) | Er1—Co3—Er1xiv | 88.33 (2) |
Co4iv—Er1—Er1vii | 52.77 (3) | Er1xiii—Co3—Er1xiv | 76.812 (16) |
Er2iv—Er1—Er1vii | 65.155 (17) | Co3—Co4—Er2 | 134.63 (3) |
Er2v—Er1—Er1vii | 103.09 (2) | Co3—Co4—Er2xiv | 134.63 (3) |
Er1vi—Er1—Er1vii | 68.73 (2) | Er2—Co4—Er2xiv | 90.46 (6) |
Co3i—Er1—Er1viii | 51.595 (8) | Co3—Co4—Er1viii | 64.22 (4) |
Co3—Er1—Er1viii | 51.594 (8) | Er2—Co4—Er1viii | 81.76 (3) |
Co4ii—Er1—Er1viii | 94.89 (4) | Er2xiv—Co4—Er1viii | 144.42 (7) |
Co4iii—Er1—Er1viii | 94.89 (4) | Co3—Co4—Er1xii | 64.22 (4) |
Co4i—Er1—Er1viii | 52.92 (3) | Er2—Co4—Er1xii | 144.42 (7) |
Co4—Er1—Er1viii | 52.92 (3) | Er2xiv—Co4—Er1xii | 81.76 (3) |
Co4iv—Er1—Er1viii | 148.49 (5) | Er1viii—Co4—Er1xii | 84.72 (5) |
Er2iv—Er1—Er1viii | 105.95 (2) | Co3—Co4—Er1 | 63.72 (4) |
Er2v—Er1—Er1viii | 105.95 (2) | Er2—Co4—Er1 | 78.91 (3) |
Er1vi—Er1—Er1viii | 144.030 (13) | Er2xiv—Co4—Er1 | 139.07 (7) |
Er1vii—Er1—Er1viii | 144.030 (13) | Er1viii—Co4—Er1 | 73.45 (3) |
Co4i—Er2—Co4 | 90.46 (6) | Er1xii—Co4—Er1 | 127.94 (7) |
Co4i—Er2—Co5 | 139.27 (4) | Co3—Co4—Er1xiv | 63.72 (4) |
Co4—Er2—Co5 | 105.46 (3) | Er2—Co4—Er1xiv | 139.07 (7) |
Co4i—Er2—Co5ix | 105.46 (3) | Er2xiv—Co4—Er1xiv | 78.91 (3) |
Co4—Er2—Co5ix | 139.27 (4) | Er1viii—Co4—Er1xiv | 127.94 (7) |
Co5—Er2—Co5ix | 40.483 (12) | Er1xii—Co4—Er1xiv | 73.45 (3) |
Co4i—Er2—Co4x | 110.56 (3) | Er1—Co4—Er1xiv | 83.76 (5) |
Co4—Er2—Co4x | 110.56 (3) | Co3—Co4—Er1x | 119.05 (7) |
Co5—Er2—Co4x | 98.69 (4) | Er2—Co4—Er1x | 72.65 (4) |
Co5ix—Er2—Co4x | 98.69 (4) | Er2xiv—Co4—Er1x | 72.65 (4) |
Co4i—Er2—Er2v | 59.21 (4) | Er1viii—Co4—Er1x | 71.88 (4) |
Co4—Er2—Er2v | 109.33 (4) | Er1xii—Co4—Er1x | 71.88 (4) |
Co5—Er2—Er2v | 80.084 (10) | Er1—Co4—Er1x | 137.58 (3) |
Co5ix—Er2—Er2v | 54.345 (3) | Er1xiv—Co4—Er1x | 137.58 (3) |
Co4x—Er2—Er2v | 138.825 (18) | Co3—Co4—Er2iv | 116.09 (7) |
Co4i—Er2—Er2iv | 109.33 (4) | Er2—Co4—Er2iv | 69.32 (4) |
Co4—Er2—Er2iv | 59.22 (4) | Er2xiv—Co4—Er2iv | 69.32 (4) |
Co5—Er2—Er2iv | 54.345 (3) | Er1viii—Co4—Er2iv | 136.70 (3) |
Co5ix—Er2—Er2iv | 80.084 (9) | Er1xii—Co4—Er2iv | 136.70 (3) |
Co4x—Er2—Er2iv | 138.825 (18) | Er1—Co4—Er2iv | 69.94 (4) |
Er2v—Er2—Er2iv | 72.818 (19) | Er1xiv—Co4—Er2iv | 69.94 (4) |
Co4i—Er2—Er2x | 162.02 (4) | Er1x—Co4—Er2iv | 124.86 (7) |
Co4—Er2—Er2x | 96.22 (3) | Co5ix—Co5—Co5xv | 180.0 |
Co5—Er2—Er2x | 54.345 (3) | Co5ix—Co5—Er2xvi | 110.241 (6) |
Co5ix—Er2—Er2x | 80.084 (10) | Co5xv—Co5—Er2xvi | 69.759 (6) |
Co4x—Er2—Er2x | 51.46 (3) | Co5ix—Co5—Er2xvii | 69.759 (6) |
Er2v—Er2—Er2x | 132.543 (6) | Co5xv—Co5—Er2xvii | 110.241 (6) |
Er2iv—Er2—Er2x | 88.370 (13) | Er2xvi—Co5—Er2xvii | 71.310 (7) |
Co4i—Er2—Er2xi | 96.22 (3) | Co5ix—Co5—Er2iv | 110.241 (6) |
Co4—Er2—Er2xi | 162.02 (4) | Co5xv—Co5—Er2iv | 69.759 (6) |
Co5—Er2—Er2xi | 80.084 (10) | Er2xvi—Co5—Er2iv | 108.690 (7) |
Co5ix—Er2—Er2xi | 54.345 (3) | Er2xvii—Co5—Er2iv | 180.0 |
Co4x—Er2—Er2xi | 51.46 (3) | Co5ix—Co5—Er2xviii | 69.759 (6) |
Er2v—Er2—Er2xi | 88.370 (13) | Co5xv—Co5—Er2xviii | 110.241 (6) |
Er2iv—Er2—Er2xi | 132.543 (6) | Er2xvi—Co5—Er2xviii | 71.310 (6) |
Er2x—Er2—Er2xi | 72.817 (18) | Er2xvii—Co5—Er2xviii | 108.690 (7) |
Co4i—Er2—Er1x | 105.57 (4) | Er2iv—Co5—Er2xviii | 71.310 (7) |
Co4—Er2—Er1x | 56.98 (4) | Co5ix—Co5—Er2x | 110.241 (6) |
Co5—Er2—Er1x | 114.602 (15) | Co5xv—Co5—Er2x | 69.759 (6) |
Co5ix—Er2—Er1x | 144.36 (2) | Er2xvi—Co5—Er2x | 108.690 (6) |
Co4x—Er2—Er1x | 53.71 (3) | Er2xvii—Co5—Er2x | 71.310 (7) |
Er2v—Er2—Er1x | 161.27 (2) | Er2iv—Co5—Er2x | 108.690 (7) |
Er2iv—Er2—Er1x | 105.488 (17) | Er2xviii—Co5—Er2x | 180.0 |
Er2x—Er2—Er1x | 65.169 (18) | Co5ix—Co5—Er2 | 69.759 (6) |
Er2xi—Er2—Er1x | 105.07 (2) | Co5xv—Co5—Er2 | 110.241 (6) |
Co4i—Er2—Er1xi | 56.98 (4) | Er2xvi—Co5—Er2 | 180.0 |
Co4—Er2—Er1xi | 105.57 (4) | Er2xvii—Co5—Er2 | 108.691 (6) |
Co5—Er2—Er1xi | 144.36 (2) | Er2iv—Co5—Er2 | 71.309 (6) |
Co5ix—Er2—Er1xi | 114.602 (15) | Er2xviii—Co5—Er2 | 108.690 (6) |
Co4x—Er2—Er1xi | 53.71 (3) | Er2x—Co5—Er2 | 71.310 (6) |
Symmetry codes: (i) x, y, z+1; (ii) −y+1, x−y+1, z+1; (iii) −y+1, x−y+1, z; (iv) y, −x+y, −z; (v) y, −x+y, −z+1; (vi) −x+1, −y+1, −z+1; (vii) −x+1, −y+1, −z; (viii) −x+y, −x+1, z; (ix) −x, −y, z+1/2; (x) x−y, x, −z; (xi) x−y, x, −z+1; (xii) −x+y, −x+1, z−1; (xiii) −y+1, x−y+1, z−1; (xiv) x, y, z−1; (xv) −x, −y, z−1/2; (xvi) −x, −y, −z; (xvii) −y, x−y, z; (xviii) −x+y, −x, z. |
Triterbium dipalladium (mo_Tb3Pd2_0ma)
top
Crystal data top
Tb3Pd2 | Dx = 9.661 Mg m−3 |
Mr = 689.56 | Mo Kα radiation, λ = 0.71073 Å |
Orthorhombic, Pbam | Cell parameters from 4453 reflections |
a = 11.0334 (19) Å | θ = 2.6–33.1° |
b = 11.072 (2) Å | µ = 51.40 mm−1 |
c = 3.8810 (9) Å | T = 293 K |
V = 474.10 (16) Å3 | Irregular fragment, metallic |
Z = 4 | 0.08 × 0.07 × 0.07 mm |
F(000) = 1148 | |
Data collection top
Bruker Venture diffractometer | 885 reflections with I > 2σ(I) |
ω scans | Rint = 0.042 |
Absorption correction: empirical (using intensity measurements) (Blessing, 1995) | θmax = 33.1°, θmin = 2.6° |
Tmin = 0.04, Tmax = 0.07 | h = −12→16 |
4453 measured reflections | k = −16→14 |
1002 independent reflections | l = −5→5 |
Refinement top
Refinement on F2 | 0 restraints |
Least-squares matrix: full | w = 1/[σ2(Fo2) + 8.7355P] where P = (Fo2 + 2Fc2)/3 |
R[F2 > 2σ(F2)] = 0.032 | (Δ/σ)max = 0.001 |
wR(F2) = 0.058 | Δρmax = 3.02 e Å−3 |
S = 1.32 | Δρmin = −2.09 e Å−3 |
1002 reflections | Extinction correction: SHELXL2014 (Sheldrick, 2015b), Fc*=kFc[1+0.001xFc2λ3/sin(2θ)]-1/4 |
32 parameters | Extinction coefficient: 0.00352 (13) |
Special details top
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. |
Fractional atomic coordinates and isotropic or equivalent isotropic displacement parameters (Å2) top | x | y | z | Uiso*/Ueq | |
Tb1 | 0.99281 (5) | 0.66422 (5) | 0.0000 | 0.01019 (13) | |
Tb2 | 0.75002 (5) | 0.27217 (5) | 0.5000 | 0.01065 (14) | |
Tb3 | 0.33655 (5) | 0.47542 (5) | 0.0000 | 0.01022 (13) | |
Pd1 | 0.86945 (8) | 0.50689 (8) | 0.5000 | 0.01241 (19) | |
Pd2 | 0.50634 (8) | 0.37031 (8) | 0.5000 | 0.01321 (19) | |
Atomic displacement parameters (Å2) top | U11 | U22 | U33 | U12 | U13 | U23 |
Tb1 | 0.0122 (2) | 0.0097 (3) | 0.0086 (3) | −0.00014 (18) | 0.000 | 0.000 |
Tb2 | 0.0101 (2) | 0.0099 (3) | 0.0119 (3) | 0.00000 (18) | 0.000 | 0.000 |
Tb3 | 0.0100 (2) | 0.0120 (3) | 0.0087 (3) | −0.00077 (19) | 0.000 | 0.000 |
Pd1 | 0.0094 (4) | 0.0122 (4) | 0.0156 (5) | −0.0012 (3) | 0.000 | 0.000 |
Pd2 | 0.0120 (4) | 0.0105 (4) | 0.0171 (5) | 0.0015 (3) | 0.000 | 0.000 |
Geometric parameters (Å, º) top
Tb1—Pd1i | 2.9415 (9) | Tb3—Pd2 | 2.9375 (9) |
Tb1—Pd1 | 2.9415 (9) | Tb3—Pd1xii | 2.9950 (9) |
Tb1—Pd2ii | 2.9953 (9) | Tb3—Pd1xi | 2.9950 (9) |
Tb1—Pd2iii | 2.9953 (9) | Tb3—Pd2xi | 3.1126 (9) |
Tb1—Pd1iv | 3.1087 (9) | Tb3—Pd2xii | 3.1126 (9) |
Tb1—Pd1v | 3.1087 (9) | Tb3—Tb2xiii | 3.4916 (8) |
Tb1—Tb2v | 3.5089 (8) | Tb3—Tb2xiv | 3.4916 (8) |
Tb1—Tb2iv | 3.5089 (8) | Tb3—Tb2xi | 3.5338 (8) |
Tb1—Tb2iii | 3.5175 (8) | Tb3—Tb2xii | 3.5338 (8) |
Tb1—Tb2ii | 3.5175 (8) | Tb3—Tb3xii | 3.6476 (12) |
Tb1—Tb1iv | 3.6399 (13) | Tb3—Tb3vi | 3.8810 (9) |
Tb1—Tb1vi | 3.8810 (9) | Pd1—Pd1v | 2.8848 (18) |
Tb2—Pd2 | 2.8999 (11) | Pd1—Tb1vi | 2.9415 (9) |
Tb2—Pd1 | 2.9137 (12) | Pd1—Tb3xii | 2.9950 (9) |
Tb2—Pd1vii | 3.2193 (12) | Pd1—Tb3xi | 2.9950 (9) |
Tb2—Pd2viii | 3.2382 (12) | Pd1—Tb1iv | 3.1087 (9) |
Tb2—Tb3ix | 3.4916 (8) | Pd1—Tb1v | 3.1087 (9) |
Tb2—Tb3viii | 3.4916 (8) | Pd1—Tb2ii | 3.2194 (12) |
Tb2—Tb1v | 3.5089 (8) | Pd2—Pd2xi | 2.8752 (19) |
Tb2—Tb1iv | 3.5089 (8) | Pd2—Tb3vi | 2.9375 (9) |
Tb2—Tb1vii | 3.5174 (8) | Pd2—Tb1vii | 2.9953 (9) |
Tb2—Tb1x | 3.5174 (8) | Pd2—Tb1x | 2.9953 (9) |
Tb2—Tb3xi | 3.5338 (8) | Pd2—Tb3xi | 3.1125 (9) |
Tb2—Tb3xii | 3.5338 (8) | Pd2—Tb3xii | 3.1125 (9) |
Tb3—Pd2i | 2.9375 (9) | Pd2—Tb2xiv | 3.2382 (12) |
| | | |
Pd1i—Tb1—Pd1 | 82.55 (3) | Pd2i—Tb3—Pd1xi | 159.70 (3) |
Pd1i—Tb1—Pd2ii | 151.64 (3) | Pd2—Tb3—Pd1xi | 94.70 (2) |
Pd1—Tb1—Pd2ii | 91.44 (2) | Pd1xii—Tb3—Pd1xi | 80.77 (3) |
Pd1i—Tb1—Pd2iii | 91.44 (2) | Pd2i—Tb3—Pd2xi | 105.91 (2) |
Pd1—Tb1—Pd2iii | 151.64 (3) | Pd2—Tb3—Pd2xi | 56.66 (3) |
Pd2ii—Tb1—Pd2iii | 80.76 (3) | Pd1xii—Tb3—Pd2xi | 142.25 (3) |
Pd1i—Tb1—Pd1iv | 56.87 (3) | Pd1xi—Tb3—Pd2xi | 89.02 (2) |
Pd1—Tb1—Pd1iv | 106.09 (3) | Pd2i—Tb3—Pd2xii | 56.66 (3) |
Pd2ii—Tb1—Pd1iv | 150.12 (3) | Pd2—Tb3—Pd2xii | 105.91 (2) |
Pd2iii—Tb1—Pd1iv | 93.34 (2) | Pd1xii—Tb3—Pd2xii | 89.02 (2) |
Pd1i—Tb1—Pd1v | 106.09 (3) | Pd1xi—Tb3—Pd2xii | 142.25 (3) |
Pd1—Tb1—Pd1v | 56.87 (3) | Pd2xi—Tb3—Pd2xii | 77.14 (3) |
Pd2ii—Tb1—Pd1v | 93.34 (2) | Pd2i—Tb3—Tb2xiii | 59.75 (2) |
Pd2iii—Tb1—Pd1v | 150.12 (3) | Pd2—Tb3—Tb2xiii | 103.33 (3) |
Pd1iv—Tb1—Pd1v | 77.25 (3) | Pd1xii—Tb3—Tb2xiii | 58.92 (2) |
Pd1i—Tb1—Tb2v | 149.08 (3) | Pd1xi—Tb3—Tb2xiii | 101.77 (2) |
Pd1—Tb1—Tb2v | 97.37 (2) | Pd2xi—Tb3—Tb2xiii | 158.37 (3) |
Pd2ii—Tb1—Tb2v | 59.09 (2) | Pd2xii—Tb3—Tb2xiii | 103.69 (2) |
Pd2iii—Tb1—Tb2v | 101.70 (3) | Pd2i—Tb3—Tb2xiv | 103.33 (3) |
Pd1iv—Tb1—Tb2v | 94.14 (2) | Pd2—Tb3—Tb2xiv | 59.75 (2) |
Pd1v—Tb1—Tb2v | 51.82 (2) | Pd1xii—Tb3—Tb2xiv | 101.77 (2) |
Pd1i—Tb1—Tb2iv | 97.36 (2) | Pd1xi—Tb3—Tb2xiv | 58.92 (2) |
Pd1—Tb1—Tb2iv | 149.08 (3) | Pd2xi—Tb3—Tb2xiv | 103.69 (2) |
Pd2ii—Tb1—Tb2iv | 101.70 (3) | Pd2xii—Tb3—Tb2xiv | 158.37 (3) |
Pd2iii—Tb1—Tb2iv | 59.09 (2) | Tb2xiii—Tb3—Tb2xiv | 67.53 (2) |
Pd1iv—Tb1—Tb2iv | 51.82 (2) | Pd2i—Tb3—Tb2xi | 148.04 (3) |
Pd1v—Tb1—Tb2iv | 94.14 (2) | Pd2—Tb3—Tb2xi | 97.06 (2) |
Tb2v—Tb1—Tb2iv | 67.15 (2) | Pd1xii—Tb3—Tb2xi | 95.68 (2) |
Pd1i—Tb1—Tb2iii | 58.99 (2) | Pd1xi—Tb3—Tb2xi | 52.22 (2) |
Pd1—Tb1—Tb2iii | 102.28 (3) | Pd2xi—Tb3—Tb2xi | 51.26 (2) |
Pd2ii—Tb1—Tb2iii | 95.80 (3) | Pd2xii—Tb3—Tb2xi | 93.38 (3) |
Pd2iii—Tb1—Tb2iii | 52.13 (2) | Tb2xiii—Tb3—Tb2xi | 148.444 (18) |
Pd1iv—Tb1—Tb2iii | 103.595 (19) | Tb2xiv—Tb3—Tb2xi | 103.991 (16) |
Pd1v—Tb1—Tb2iii | 157.49 (3) | Pd2i—Tb3—Tb2xii | 97.06 (2) |
Tb2v—Tb1—Tb2iii | 148.522 (19) | Pd2—Tb3—Tb2xii | 148.04 (3) |
Tb2iv—Tb1—Tb2iii | 104.044 (16) | Pd1xii—Tb3—Tb2xii | 52.22 (2) |
Pd1i—Tb1—Tb2ii | 102.28 (3) | Pd1xi—Tb3—Tb2xii | 95.68 (2) |
Pd1—Tb1—Tb2ii | 58.99 (2) | Pd2xi—Tb3—Tb2xii | 93.38 (3) |
Pd2ii—Tb1—Tb2ii | 52.13 (2) | Pd2xii—Tb3—Tb2xii | 51.26 (2) |
Pd2iii—Tb1—Tb2ii | 95.80 (3) | Tb2xiii—Tb3—Tb2xii | 103.991 (16) |
Pd1iv—Tb1—Tb2ii | 157.49 (3) | Tb2xiv—Tb3—Tb2xii | 148.444 (18) |
Pd1v—Tb1—Tb2ii | 103.595 (19) | Tb2xi—Tb3—Tb2xii | 66.61 (2) |
Tb2v—Tb1—Tb2ii | 104.044 (16) | Pd2i—Tb3—Tb3xii | 55.15 (2) |
Tb2iv—Tb1—Tb2ii | 148.522 (19) | Pd2—Tb3—Tb3xii | 55.15 (2) |
Tb2iii—Tb1—Tb2ii | 66.96 (2) | Pd1xii—Tb3—Tb3xii | 137.787 (17) |
Pd1i—Tb1—Tb1iv | 55.15 (2) | Pd1xi—Tb3—Tb3xii | 137.787 (17) |
Pd1—Tb1—Tb1iv | 55.15 (2) | Pd2xi—Tb3—Tb3xii | 50.758 (19) |
Pd2ii—Tb1—Tb1iv | 139.544 (16) | Pd2xii—Tb3—Tb3xii | 50.758 (19) |
Pd2iii—Tb1—Tb1iv | 139.544 (16) | Tb2xiii—Tb3—Tb3xii | 112.80 (2) |
Pd1iv—Tb1—Tb1iv | 50.940 (18) | Tb2xiv—Tb3—Tb3xii | 112.80 (2) |
Pd1v—Tb1—Tb1iv | 50.940 (18) | Tb2xi—Tb3—Tb3xii | 98.58 (2) |
Tb2v—Tb1—Tb1iv | 99.51 (2) | Tb2xii—Tb3—Tb3xii | 98.58 (2) |
Tb2iv—Tb1—Tb1iv | 99.51 (2) | Pd2i—Tb3—Tb3vi | 131.345 (16) |
Tb2iii—Tb1—Tb1iv | 111.88 (2) | Pd2—Tb3—Tb3vi | 48.655 (16) |
Tb2ii—Tb1—Tb1iv | 111.88 (2) | Pd1xii—Tb3—Tb3vi | 130.384 (15) |
Pd1i—Tb1—Tb1vi | 131.277 (15) | Pd1xi—Tb3—Tb3vi | 49.616 (15) |
Pd1—Tb1—Tb1vi | 48.724 (15) | Pd2xi—Tb3—Tb3vi | 51.432 (15) |
Pd2ii—Tb1—Tb1vi | 49.621 (16) | Pd2xii—Tb3—Tb3vi | 128.568 (14) |
Pd2iii—Tb1—Tb1vi | 130.380 (16) | Tb2xiii—Tb3—Tb3vi | 123.763 (11) |
Pd1iv—Tb1—Tb1vi | 128.624 (14) | Tb2xiv—Tb3—Tb3vi | 56.237 (11) |
Pd1v—Tb1—Tb1vi | 51.375 (14) | Tb2xi—Tb3—Tb3vi | 56.693 (11) |
Tb2v—Tb1—Tb1vi | 56.425 (11) | Tb2xii—Tb3—Tb3vi | 123.307 (10) |
Tb2iv—Tb1—Tb1vi | 123.574 (11) | Tb3xii—Tb3—Tb3vi | 90.0 |
Tb2iii—Tb1—Tb1vi | 123.482 (10) | Pd1v—Pd1—Tb2 | 113.86 (5) |
Tb2ii—Tb1—Tb1vi | 56.518 (11) | Pd1v—Pd1—Tb1 | 64.48 (3) |
Tb1iv—Tb1—Tb1vi | 90.0 | Tb2—Pd1—Tb1 | 137.514 (18) |
Pd2—Tb2—Pd1 | 94.88 (3) | Pd1v—Pd1—Tb1vi | 64.48 (3) |
Pd2—Tb2—Pd1vii | 87.83 (3) | Tb2—Pd1—Tb1vi | 137.514 (18) |
Pd1—Tb2—Pd1vii | 177.28 (3) | Tb1—Pd1—Tb1vi | 82.55 (3) |
Pd2—Tb2—Pd2viii | 172.85 (3) | Pd1v—Pd1—Tb3xii | 139.579 (15) |
Pd1—Tb2—Pd2viii | 92.27 (3) | Tb2—Pd1—Tb3xii | 73.45 (2) |
Pd1vii—Tb2—Pd2viii | 85.02 (3) | Tb1—Pd1—Tb3xii | 83.40 (2) |
Pd2—Tb2—Tb3ix | 123.21 (2) | Tb1vi—Pd1—Tb3xii | 137.72 (4) |
Pd1—Tb2—Tb3ix | 125.21 (2) | Pd1v—Pd1—Tb3xi | 139.579 (15) |
Pd1vii—Tb2—Tb3ix | 52.822 (19) | Tb2—Pd1—Tb3xi | 73.45 (2) |
Pd2viii—Tb2—Tb3ix | 51.592 (16) | Tb1—Pd1—Tb3xi | 137.72 (4) |
Pd2—Tb2—Tb3viii | 123.21 (2) | Tb1vi—Pd1—Tb3xi | 83.40 (2) |
Pd1—Tb2—Tb3viii | 125.21 (2) | Tb3xii—Pd1—Tb3xi | 80.77 (3) |
Pd1vii—Tb2—Tb3viii | 52.822 (19) | Pd1v—Pd1—Tb1iv | 58.64 (3) |
Pd2viii—Tb2—Tb3viii | 51.592 (16) | Tb2—Pd1—Tb1iv | 71.19 (2) |
Tb3ix—Tb2—Tb3viii | 67.53 (2) | Tb1—Pd1—Tb1iv | 73.91 (2) |
Pd2—Tb2—Tb1v | 132.42 (2) | Tb1vi—Pd1—Tb1iv | 123.13 (3) |
Pd1—Tb2—Tb1v | 56.995 (18) | Tb3xii—Pd1—Tb1iv | 90.37 (2) |
Pd1vii—Tb2—Tb1v | 120.94 (2) | Tb3xi—Pd1—Tb1iv | 144.62 (4) |
Pd2viii—Tb2—Tb1v | 52.524 (18) | Pd1v—Pd1—Tb1v | 58.64 (3) |
Tb3ix—Tb2—Tb1v | 104.11 (2) | Tb2—Pd1—Tb1v | 71.19 (2) |
Tb3viii—Tb2—Tb1v | 68.229 (17) | Tb1—Pd1—Tb1v | 123.13 (3) |
Pd2—Tb2—Tb1iv | 132.42 (2) | Tb1vi—Pd1—Tb1v | 73.91 (2) |
Pd1—Tb2—Tb1iv | 56.995 (18) | Tb3xii—Pd1—Tb1v | 144.62 (4) |
Pd1vii—Tb2—Tb1iv | 120.94 (2) | Tb3xi—Pd1—Tb1v | 90.37 (2) |
Pd2viii—Tb2—Tb1iv | 52.524 (18) | Tb1iv—Pd1—Tb1v | 77.25 (3) |
Tb3ix—Tb2—Tb1iv | 68.229 (17) | Pd1v—Pd1—Tb2ii | 117.20 (5) |
Tb3viii—Tb2—Tb1iv | 104.11 (2) | Tb2—Pd1—Tb2ii | 128.94 (3) |
Tb1v—Tb2—Tb1iv | 67.15 (2) | Tb1—Pd1—Tb2ii | 69.46 (2) |
Pd2—Tb2—Tb1vii | 54.63 (2) | Tb1vi—Pd1—Tb2ii | 69.46 (2) |
Pd1—Tb2—Tb1vii | 130.36 (2) | Tb3xii—Pd1—Tb2ii | 68.26 (2) |
Pd1vii—Tb2—Tb1vii | 51.546 (16) | Tb3xi—Pd1—Tb2ii | 68.26 (2) |
Pd2viii—Tb2—Tb1vii | 119.98 (2) | Tb1iv—Pd1—Tb2ii | 139.126 (17) |
Tb3ix—Tb2—Tb1vii | 68.588 (17) | Tb1v—Pd1—Tb2ii | 139.126 (17) |
Tb3viii—Tb2—Tb1vii | 104.37 (2) | Pd2xi—Pd2—Tb2 | 114.79 (5) |
Tb1v—Tb2—Tb1vii | 171.582 (19) | Pd2xi—Pd2—Tb3vi | 64.74 (3) |
Tb1iv—Tb2—Tb1vii | 112.275 (15) | Tb2—Pd2—Tb3vi | 137.705 (17) |
Pd2—Tb2—Tb1x | 54.63 (2) | Pd2xi—Pd2—Tb3 | 64.74 (3) |
Pd1—Tb2—Tb1x | 130.36 (2) | Tb2—Pd2—Tb3 | 137.705 (17) |
Pd1vii—Tb2—Tb1x | 51.546 (16) | Tb3vi—Pd2—Tb3 | 82.69 (3) |
Pd2viii—Tb2—Tb1x | 119.98 (2) | Pd2xi—Pd2—Tb1vii | 139.554 (16) |
Tb3ix—Tb2—Tb1x | 104.37 (2) | Tb2—Pd2—Tb1vii | 73.24 (2) |
Tb3viii—Tb2—Tb1x | 68.588 (17) | Tb3vi—Pd2—Tb1vii | 137.03 (4) |
Tb1v—Tb2—Tb1x | 112.275 (15) | Tb3—Pd2—Tb1vii | 82.87 (2) |
Tb1iv—Tb2—Tb1x | 171.582 (19) | Pd2xi—Pd2—Tb1x | 139.554 (16) |
Tb1vii—Tb2—Tb1x | 66.96 (2) | Tb2—Pd2—Tb1x | 73.24 (2) |
Pd2—Tb2—Tb3xi | 56.844 (19) | Tb3vi—Pd2—Tb1x | 82.87 (2) |
Pd1—Tb2—Tb3xi | 54.33 (2) | Tb3—Pd2—Tb1x | 137.03 (4) |
Pd1vii—Tb2—Tb3xi | 127.65 (2) | Tb1vii—Pd2—Tb1x | 80.76 (3) |
Pd2viii—Tb2—Tb3xi | 128.41 (2) | Pd2xi—Pd2—Tb3xi | 58.60 (3) |
Tb3ix—Tb2—Tb3xi | 179.466 (18) | Tb2—Pd2—Tb3xi | 71.90 (2) |
Tb3viii—Tb2—Tb3xi | 112.930 (15) | Tb3vi—Pd2—Tb3xi | 74.09 (2) |
Tb1v—Tb2—Tb3xi | 75.888 (17) | Tb3—Pd2—Tb3xi | 123.34 (3) |
Tb1iv—Tb2—Tb3xi | 111.32 (2) | Tb1vii—Pd2—Tb3xi | 145.10 (4) |
Tb1vii—Tb2—Tb3xi | 111.45 (2) | Tb1x—Pd2—Tb3xi | 90.71 (2) |
Tb1x—Tb2—Tb3xi | 76.106 (17) | Pd2xi—Pd2—Tb3xii | 58.60 (3) |
Pd2—Tb2—Tb3xii | 56.844 (18) | Tb2—Pd2—Tb3xii | 71.90 (2) |
Pd1—Tb2—Tb3xii | 54.33 (2) | Tb3vi—Pd2—Tb3xii | 123.34 (3) |
Pd1vii—Tb2—Tb3xii | 127.65 (2) | Tb3—Pd2—Tb3xii | 74.09 (2) |
Pd2viii—Tb2—Tb3xii | 128.41 (2) | Tb1vii—Pd2—Tb3xii | 90.71 (2) |
Tb3ix—Tb2—Tb3xii | 112.930 (15) | Tb1x—Pd2—Tb3xii | 145.10 (4) |
Tb3viii—Tb2—Tb3xii | 179.466 (18) | Tb3xi—Pd2—Tb3xii | 77.14 (3) |
Tb1v—Tb2—Tb3xii | 111.32 (2) | Pd2xi—Pd2—Tb2xiv | 116.37 (5) |
Tb1iv—Tb2—Tb3xii | 75.888 (17) | Tb2—Pd2—Tb2xiv | 128.84 (3) |
Tb1vii—Tb2—Tb3xii | 76.106 (17) | Tb3vi—Pd2—Tb2xiv | 68.66 (2) |
Tb1x—Tb2—Tb3xii | 111.45 (2) | Tb3—Pd2—Tb2xiv | 68.66 (2) |
Tb3xi—Tb2—Tb3xii | 66.61 (2) | Tb1vii—Pd2—Tb2xiv | 68.39 (2) |
Pd2i—Tb3—Pd2 | 82.69 (3) | Tb1x—Pd2—Tb2xiv | 68.39 (2) |
Pd2i—Tb3—Pd1xii | 94.70 (2) | Tb3xi—Pd2—Tb2xiv | 138.912 (18) |
Pd2—Tb3—Pd1xii | 159.70 (3) | Tb3xii—Pd2—Tb2xiv | 138.912 (18) |
Symmetry codes: (i) x, y, z−1; (ii) −x+3/2, y+1/2, z; (iii) −x+3/2, y+1/2, z−1; (iv) −x+2, −y+1, −z; (v) −x+2, −y+1, −z+1; (vi) x, y, z+1; (vii) −x+3/2, y−1/2, z; (viii) x+1/2, −y+1/2, −z+1; (ix) x+1/2, −y+1/2, −z; (x) −x+3/2, y−1/2, z+1; (xi) −x+1, −y+1, −z+1; (xii) −x+1, −y+1, −z; (xiii) x−1/2, −y+1/2, −z; (xiv) x−1/2, −y+1/2, −z+1. |