Yukana Terasawa1, Takashi Ohhara2, Sota Sato3, Satoshi Yoshida4, Toru Asahi5,6. 1. School of Advanced Science and Engineering, Waseda University, 2-2 Wakamatsu-cho, Shinjuku-ku, Tokyo, 162-8480, Japan. 2. J-PARC Center, Japan Atomic Energy Agency, Shirakata 2-4, Tokai, Ibaraki, 319-1195, Japan. 3. Integrated Molecular Structure Analysis Laboratory, Department of Applied Chemistry, School of Engineering, The University of Tokyo, 7-3-1 Hongo, Bunkyo-ku, Tokyo, 113-8656, Japan. 4. Department of Applied Chemistry, School of Engineering, The University of Tokyo, 7-3-1 Hongo, Bunkyo-ku, Tokyo, 113-8656, Japan. 5. Faculty of Science and Engineering, Waseda University, 2-2 Wakamatsu-cho, Shinjuku-ku, Tokyo, 162-8480, Japan. 6. Research Organization for Nano & Life Innovation, Waseda University, 513 Wasedatsurumaki-cho, Shinjuku-ku, Tokyo, 162-0041, Japan.
Triglycine sulfate, 2(C2H6NO2)+·(C2H5NO2)·(SO4)2– (TGS), is a hydrogen-bond ferroelectric material (Matthias et al. 1956 ▸) exhibiting a second-order and order–disorder-type ferroelectric phase transition at a Curie temperature (T
C) of 322 K (Triebwasser, 1958 ▸). The TGS structure belongs to the point group C
2 and the space group P21/m in the paraelectric phase and C
2 and P21 in the ferroelectric phase, respectively (Wood & Holden, 1957 ▸). Because of its high pyroelectricity, TGS has long been used as a material for pyroelectric sensors. Therefore, determining the crystal structure of TGS is essential for understanding such physical properties.The atomic coordinates, except for those of the hydrogen atoms, of TGS at room temperature were first determined using single-crystal X-ray diffraction (Hoshino et al., 1959 ▸). The study assumed the presence of one neutral glycine molecule (C2H5NO2) exhibiting a zwitterionic configuration, and two monoprotonated glycinium ions (C2H6NO2
+), from the detailed analysis of the bond lengths and angles of the glycine molecules. The authors also proposed a hydrogen-bonding scheme and pointed out that the hydrogen atom that lies between the oxygen atom of the carboxyl group in the glycine III cation (GIII) and the O atom in the glycine II molecule (GII) plays a crucial role in the dipole reversal. Many structural studies on TGS have subsequently been conducted (see Database survey): most of them were X-ray diffraction studies, but some of them were neutron diffraction studies. The atomic coordinates of non-deuterated TGS (hereinafter, designated as HTGS in place of TGS), including those of the hydrogen atoms at room temperature, were first revealed using single-crystal neutron diffraction (Padmanabhan & Yadav, 1971 ▸) and the atomic arrangements including hydrogen atoms of the zwitterion and glycinium ions were directly observed. The neutron diffraction experiment revealed that the hydrogen atom forming the O—H⋯O hydrogen bond between the GIII and GII species was closer to the GIII O atom compared to that in GII. This result agreed with that obtained by Hoshino et al. (1959 ▸). The structure refinement of HTGS with an applied external electric field at 298 K revealed the placement of all the hydrogen atoms and the unambiguous definition of the hydrogen-bonding scheme in an ordered domain structure (Kay & Kleinberg, 1973 ▸).Crystal-structure refinements of partially deuterated TGS (DTGS), where deuterium replaced the H atoms except for the hydrogen atoms of the methylene (CH2) group in each glycine molecule and those in sulfuric acid molecules at 40 K and 180 K (Protas et al., 1997 ▸) showed that the refined structures were consistent with those of the HTGS reported by Kay & Kleinberg (1973 ▸). Protas et al. (1997 ▸) also observed that HTGS and DTGS in the ferroelectric phase had a consistent structure from 40 K to 298 K. The deuterium atom lying between GIII and GII was ∼0.40 Å closer to the O atom of the carboxyl group of GIII than that of GII at both temperatures. In contrast, the crystal-structure refinement of HTGS at room temperature showed positional disorder over two adjacent sites of the amino group in glycinium cation I (GI) (Choudhury & Chitra, 2008 ▸). However, this is not in agreement with the refined structure of HTGS reported by Padmanabhan & Yadav (1971 ▸) where the GI species was analysed as an ordered structure.In the crystal structure of fully deuterated TGS (FDTGS), all the hydrogen atoms in the glycine molecules and sulfuric acid molecules are substituted by deuterium atoms: the crystal structures did not show major changes between 20 K and 295 K (Hudspeth et al., 2013 ▸). The unit-cell parameters of these FDTGS structures were consistent with those of HTGS (Kay & Kleinberg, 1973 ▸; Choudhury & Chitra, 2008 ▸) and DTGS (Protas et al., 1997 ▸).Structural analysis of DTGS at 40 K and FDTGS at 20 K have been undertaken by Protas et al. (1997 ▸) and Hudspeth et al. (2013 ▸), respectively, as mentioned above. However, a precise structural analysis of HTGS including hydrogen atoms at low temperatures has not been reported. Furthermore, two different structures of HTGS at ∼298 K were reported: one is an ordered structure by Padmanabhan & Yadav (1971 ▸) and the other is a disordered structure by Choudhury & Chitra (2008 ▸).With this motivation, in this study, single-crystal neutron diffraction of HTGS has been conducted at 20 K and 298 K in the ferroelectric phase. The single crystal neutron diffractometer SENJU (Ohhara et al. 2016 ▸) at the J-PARC facility, which enables us to measure multiple Bragg reflections with high efficiency at low temperatures by combining high-power neutron sources and a time-of-flight Laue diffraction method, has firstly determined the precise crystal structure of HTGS at 20 K under suppression of thermal vibrations, including the atomic coordinates of the hydrogen atoms. Furthermore, a new structural model of HTGS at 298 K is proposed in addition to the structural model reported previously.
Structural commentary
Structural Refinement of HTGS at 20 K
The refined structures at 20 K are shown in Figs. 1 ▸ and 2 ▸. It was confirmed that the GII C2H5NO2 glycine molecule containing C15 exhibits the neutral zwitterion configuration, and the other two GI and GIII glycine moieties (C17 and C20, respectively) exist as monoprotonated C2H6NO2
+ glycinium ions. The most significant feature of these glycine/glycinium species are the N—C—C—O(H) torsion angles (Terasawa et al. 2021 ▸), viz.: 21.1 (1)° for N11—C17—C19—O7, −1.5 (1)° for N14—C15—C18—O10 and −1.4 (1)° for N21—C20—C16—O2. The sulfate ion shows its expected tetrahedral shape with bond distances of 1.480 (2) Å (S1—O4), 1.470 (2) Å (S1—O5), 1.477 (2) Å (S1—O6) and 1.472 (2) Å (S1—O8) and bond angles of 110.3 (1)° (O4—S1—O5), 107.9 (1)° (O4—S1—O6), 108.7 (1)° (O4—S1—O8), 109.7 (1)° (O5—S1—O6), 110.6 (1)° (O5—S1—O8) and 109.7 (1)° (O6—S1—O8). The slight differences among these distances and angles may arise because of the different hydrogen bonds accepted by these O atoms. Numerous N—H⋯O and O—H⋯O hydrogen bonds (see supporting information) are formed between the glycine or glycinium species and the sulfate ions; four N—H⋯O hydrogen bonds and one O—H⋯O hydrogen bond are formed by GI, five N—H⋯O hydrogen bonds are formed by GII and five N—H⋯O hydrogen bonds with the sulfate ion and one O—H⋯O hydrogen bond to the glycine molecule is formed by GIII.
Figure 1
The molecular structure of HTGS at 20 K showing 50% displacement ellipsoids for all atoms.
Figure 2
[001] projection of the unit cell of HTGS at 20 K with hydrogen bonds shown as dashed lines. The O15—H15⋯O3 hydrogen bonds are shown as pink dashed lines. Glycine molecules are represented as glycine I (GI), glycine II (GII), and glycine III (GIII), according to Hoshino et al. (1959 ▸). Symmetry codes: (i) −1 + x, y, 1 + z; (ii) −1 + x, y, z; (iii) 1 − x,
+ y, 1 − z, (iv) 2 − x, −
+ y, 2 − z.
The lattice constants and the key O15—H15⋯O3i [symmetry code: (i) 3 − x, −
+ y, 2 − z for the present study] bond lengths for HTGS, DTGS and FDTGS at low temperature are listed in Table 1 ▸. The parameters do not show any major differences, and H15 is 0.338 (4) Å closer to atom O15 in GIII than O3 in GII. This result shows good agreement with the data previously reported for DTGS (Protas et al. 1997 ▸), thus it may be concluded that the intermolecular distances and angles do not change significantly upon deuteration.
Table 1
Lattice constants, interatomic distances and angles for HTGS, DTGS, and FDTGS at low temperatures
This study
Protas et al. (1997 ▸)
Hudspeth et al. (2013 ▸)
HTGS
DTGS
FDTGS
Temperature (K)
20 (2)
40
20 (2)
a (Å)
9.3946 (8)
9.406 (5)
9.409 (2)
b (Å)
12.5338 (11)
12.614 (5)
12.558 (3)
c (Å)
5.6630 (4)
5.654 (5)
5.673 (1)
β (Å)
110.500 (7)
110.49 (2)
110.44 (2)
V (Å3)
624.59 (9)
628.4 (7)
628.2 (2)
O15⋯O3i (Å)
2.4777 (15)
2.486 (5)
–
O15—H(D)15 (Å)
1.070 (3)
1.041 (5)
–
H(D)15⋯O3i (Å)
1.408 (3)
1.445 (6)
–
O15—H(D)15⋯O3i (°)
179.0 (4)
178.4 (6)
–
Symmetry code for HTGS in this study: (i) 3 − x, −
+ y, 2 − z.
Structural Refinement of HTGS at 298 K
The refined structures at 298 K are shown in Figs. 3 ▸, 4 ▸ and 5 ▸. The crystallographic symmetry, the contents of the asymmetric unit, and the features of the molecular structures are consistent with those for the 20 K structure apart the disordered N11/N11B amino group [refined site occupancies = 0.874 (8):0.126 (8)] in the GI cation and the O—H⋯O association for GIII and GII. Two models were refined considering the H atom between O15 in GIII and O3 in GII. For one model (298 K model 1), the H15 atom was refined with a large ellipticity along the bond path between O15 and O3 as a single minimum potential energy structure [Fig. 5 ▸(a)]. A double-minimum potential-energy structure could be deduced because the distance between O15 and O3i [symmetry code: (i) 1 − x, −
+ y, −z for the present study] did not increase with an increase in the temperature; thus for the other model (298 K model 2), a pair of hydrogen atoms were refined along the bond path between O15 and O3i, the double-minimum potential structure [Fig. 5 ▸(b)].
Figure 3
The molecular structure of HTGS at 298 K (model 1) showing 50% displacement ellipsoids for all atoms.
Figure 4
The molecular structure of HTGS at 298 K (model 2) showing 50% displacement ellipsoids for all atoms.
Figure 5
[001] projection of the unit cell and detail of the hydrogen bond between GII and GIII of HTGS at 298 K with hydrogen bonds shown as dashed lines. The short O15—H15⋯O3 bonds are shown as pink dashed lines. Atoms N11 and N11B are disordered with occupancies of 87.5%/12.5%. Model 1 (a); a single-minimum potential energy model for H5; model 2 (b); a double-minimum potential-energy model for H15 and H3. Symmetry codes: (v) 1 − x, −
+ y, 1 − z; (vi) 1 − x, −
+ y, 2 − z; (vii) x, −1 + y, 1 + z.
The key parameters for the O15—H15⋯O3i hydrogen bond at 298 K are summarized in Table 2 ▸. The residuals for models 1 and 2 (Table 3 ▸) are almost identical: model 2 has one more variable parameter than model 1 (358 compared to 357). For model 1, H15 is 0.271 (17) Å closer to O15 in GIII than O3i in GII. On the other hand, the distance between O15 and H15 [1.090 (12) Å] is almost the same as that at 20 K despite there being no distance restraint for the H15⋯O3i separation. Therefore, the mixed structure (model 2) of the major ferroelectric phase and minor paraelectric phase is strongly suggested, because the occupancies of N11 and N11B and H15 and H3i are related by symmetry.
Table 2
Lattice constants, interatomic distances and angles at disordered atoms for HTGS and FDTGS at ∼298 K
This study (model 1)
This study (model 2)
Kay et al. (1973 ▸)
Choudhury & Chitra (2008 ▸)
Hudspeth et al. (2013 ▸)
HTGS
HTGS
HTGS
HTGS
FDTGS
Temperature (K)
298 (2)
298 (2)
298
RT
295
a (Å)
9.3910 (14)
9.3910 (14)
9.417
9.416 (7)
9.413 (2)
b (Å)
12.6021 (18)
12.6021 (18)
12.643
12.643 (1)
12.629 (2)
c (Å)
5.7125 (7)
5.7125 (7)
5.735
5.734 (3)
5.716 (1)
β (Å)
110.306 (13)
110.306 (13)
110.4
110.33 (3)
110.30 (2)
V (Å3)
634.04 (16)
634.04 (16)
639.98
640.09
637.3 (2)
O15⋯O3i (Å)
2.450 (7)
2.451 (7)
2.50
2.470 (9)
–
O15—H(D)15 (Å)
1.090 (12)
1.065 (12)
1.10
1.115 (12)
1.077 (6)
H(D)15⋯O3i (Å)
1.361 (12)
1.387 (12)
1.36
1.356 (11)
–
H(D)3—O3 (Å)
–
1.06 (4)
–
–
–
O15—H(D)15⋯O3i (°)
179.2 (10)
178.2 (11)
176 (2)
177.3 (9)
–
Symmetry code for HGTS in this study: (i) 1 − x, −
+ y, −z.
Table 3
Experimental details
20 K
298 K model 1
298 K model 2
Crystal data
Chemical formula
2C2H6NO2+·SO42−·C2H5NO2
2C2H6NO2+·SO42−·C2H5NO2
2C2H6NO2+·SO42−·C2H5NO2
Mr
323.28
323.28
323.28
Crystal system, space group
Monoclinic, P21
Monoclinic, P21
Monoclinic, P21
Temperature (K)
20
298
298
a, b, c (Å)
9.3946 (8), 12.5338 (11), 5.6630 (4)
9.3910 (14), 12.6021 (18), 5.7125 (7)
9.3910 (14), 12.6021 (18), 5.7125 (7)
β (°)
110.500 (7)
110.306 (13)
110.306 (13)
V (Å3)
624.59 (9)
634.04 (16)
634.04 (16)
Z
2
2
2
Radiation type
Neutrons, λ = 1 Å
Neutrons, λ = 1 Å
Neutrons, λ = 1 Å
μ (mm−1)
0.49
0.49
0.49
Crystal size (mm)
2.80 × 2.80 × 2.80
2.80 × 2.80 × 2.80
2.80 × 2.80 × 2.80
Data collection
Diffractometer
Time-of-flight Laue-type single crystal neutron diffractometer
Time-of-flight Laue-type single crystal neutron diffractometer
Time-of-flight Laue-type single crystal neutron diffractometer
No. of measured, independent and observed [I > 2σ(I)] reflections
40510, 10169, 33150
14190, 3132, 10685
14190, 3132, 10685
(sin θ/λ)max (Å−1)
0.998
0.994
0.994
Refinement
R[F2 > 2σ(F2)], wR(F2), S
0.073, 0.193, 1.04
0.080, 0.209, 1.05
0.080, 0.209, 1.05
No. of reflections
40510
14190
14190
No. of parameters
350
357
358
No. of restraints
1
1
8
H-atom treatment
All H-atom parameters refined
All H-atom parameters refined
All H-atom parameters refined
Δρmax, Δρmin (e Å−3)
3.87, −6.29
3.50, −6.06
1.50, −1.70
Absolute structure
Indeterminate for a neutron structure
Indeterminate for a neutron structure
Indeterminate for a neutron structure
Computer programs: STARGazer (Ohhara et al., 2009 ▸), SHELXL2018/3 (Sheldrick, 2015 ▸), Mercury (Macrae et al., 2020 ▸), PLATON (Spek, 2020 ▸) and publCIF (Westrip, 2010 ▸).
The unit-cell parameters and bond lengths for HTGS, DTGS, and FDTGS at 298 K are listed in Table 2 ▸. The lattice parameters did not show any major differences and this result shows good agreement with that previously reported for DTGS (Protas et al., 1997 ▸). We may conclude that the intermolecular distances and angles do not change significantly upon deuteration.In the previous studies using single-crystal neutron diffraction, Kay & Kleinberg (1973 ▸) proposed an ordered structure of HTGS because the domains were oriented by applying an external electric field. Hudspeth & Goossens (2012 ▸) proposed an ordered structure for FDTGS because T
C for FDTGS increased by approximately 12 K compared to HTGS. Choudhury & Chitra (2008 ▸) proposed a disordered structure for the GI amino group with unequal occupancies of N11 (88%) and N11B (12%); this occupancy ratio is in excellent agreement with the results in this study. For the hydrogen atom between the oxygen atom of the carboxyl group in GIII and that in the GII, the O⋯O distance was 2.470 (9) Å, and the H atom was approximately 0.241 Å closer to the GIII O atom than that in GII. They concluded that the structure of HTGS at room temperature has a single minimum potential energy in the O—H⋯O hydrogen-bond path between GIII and GII. In this study, two reasonable structures were refined as a single-minimum potential-energy model and a double-minimum model without any significant differences. Therefore, we conclude that there is a significant possibility of a double-minimum potential-energy model for HTGS at 298 K.
Supramolecular features
Hydrogen bonds in the refined structures were consistent with those reported previously (see supporting information) and no additional intermolecular interactions were found. Therefore, the 20 K and 298 K structures form essentially the structural motif of a three-dimensional network of N—H⋯O and O—H⋯O hydrogen bonds between glycinium cations, glycine molecules and sulfate ions.
Database survey
The Cambridge Structural Database (Version 5.42, update of November 2020; Groom et al. 2016 ▸) was searched for structures of triglycine sulfate and it returned no fewer than 29 hits: six of these records are structures obtained using neutron diffraction. The lattice constants of these structures are consistent with those of this study. The ionic states of glycine and the sulfate ion for five structures obtained using single-crystal neutron data are consistent with those for this study in which one neutral, zwitterionic glycine molecule and two monoprotonated glycinium ions occur [CSD refcodes TGLYSU01 (Protas et al., 1997 ▸); TGLYSU02 (Padmanabhan & Yadav, 1971 ▸); TGLYSU03 (Protas et al., 1997 ▸); TGLYSU11 (Kay & Kleinberg, 1973 ▸); and TGLYS25 (Cheng et al., 1986 ▸)]. In contrast, hydrogen atoms were not assigned in some of the structures obtained using X-ray diffraction: refcodes TGLYSU (Hoshino et al., 1959 ▸); TGLYSU13 (Itoh & Mitsui, 1973 ▸); TGLYSU28 (Choudhury & Chitra, 2008 ▸); TGLYSU29 (Kawasaki et al., 2021 ▸) and TGLYSU30 (Kawasaki et al., 2021 ▸). Furthermore, in several structures, some hydrogen atoms are missing: refcodes TGLYSU04 (Fletcher et al., 1976 ▸); TGLYSU07 (Solans et al., 1985); TGLYSU15 (Itoh & Mitsui, 1973 ▸); TGLYSU21, TGLYSU22, TGLYSU23 (Kolontsova et al., 1990 ▸). In one structure, HSO4
− ions were proposed to be present: refcode TGLYSU04 (Fletcher et al., 1976 ▸).
Synthesis and crystallization
The HTGS crystals were grown in an aqueous solution by the slow evaporation method at ∼293 K. Glycine (13.06 g; FUJIFILM Wako Pure Chemical Corporation; purity ≥ 99.0%) and sulfuric acid (3.1 ml; FUJIFILM; molar ratio 3:1) was added to 50 ml of water in a 100 ml beaker. They were dissolved by heating at ∼313 K with a 300 r.p.m. magnetic stirrer. After completely dissolving them, plastic films were double-wrapped around the beaker, and some holes were knocked in the films to evaporate the water slowly. The beaker was left to stand at ∼293 K. HTGS was crystallized after approximately a month, and then the solution was filtered. The collected crystals were dried in a desiccator at ∼293 K.
Refinement
Crystal data, data collection, and structural refinement details are summarized in Table 3 ▸. All data were collected using the single-crystal neutron diffractometer SENJU (Ohhara et al., 2016 ▸) at beamline BL18 of the Materials and Life Science Facility, Japan Proton Accelerator Research Complex. The crystal (colourless cube, ∼2.8 mm edge length) mounted on an aluminum pin was cooled to 20 K in a closed-cycle helium cryostat. The crystal was surrounded by 41 two-dimensional scintillation area detectors during the data collection. The same crystal was used for the measurement at 298 K after warming to room temperature. Three-dimensional data of (x, y, λ) were measured in 16 different orientations for each dataset. The measurement time was 1.5 h for one orientation; the raw data were processed using STARGazer (Ohhara et al. 2009 ▸) to generate HKLF files and visualize (x, y) slice maps and merged TOF profiles.SHELXL2018 (Sheldrick 2015b
▸) was used for least-squares refinements with neutron scattering lengths (fm) of 2.847 (S), 5.805 (O), −3.741 (H), 9.360 (N) and 6.648 (C). A reported structure determined by single-crystal X-ray diffraction (Hoshino et al., 1959 ▸) was used as the initial structural model. All atoms, including hydrogen atoms, were refined with U
ij values. For the 298 K data, the refinement was initially performed without the hydrogen atom(s) between O15 and O3 to minimize the model dependence. A nuclear density distribution (Fig. 6 ▸) with a large ellipticity along the bond path between O15 and O3 was observed. One hydrogen atom was assigned to this position and refined as a single-minimum potential-energy model (298 K model 1). In 298 K model 2, two hydrogen atoms (H15 and H3) with the restrictions listed below were included: (i) H15 and H3 were refined anisotropically and constrained to have the same displacement factors; (ii) O15 and H15 and O3 and H3 were restrained to have the same distances; (iii) the occupancies of H15 for H3 were linked to those of N11 and N11B.
Figure 6
A difference scattering density map for the 298 K structure without the H atom between O15 and O3. The red dotted lines and green solid lines show negative and positive density distribution, respectively. A nuclear density distribution with a large ellipticity along the bond path between O15 and O3 is observed.
Crystal structure: contains datablock(s) global, 20K, 298KModel1, 298KModel2. DOI: 10.1107/S2056989022000858/hb8004sup1.cifStructure factors: contains datablock(s) 20K. DOI: 10.1107/S2056989022000858/hb800420Ksup2.hklClick here for additional data file.Supporting information file. DOI: 10.1107/S2056989022000858/hb800420Ksup5.cmlStructure factors: contains datablock(s) 298KModel1. DOI: 10.1107/S2056989022000858/hb8004298KModel1sup3.hklClick here for additional data file.Supporting information file. DOI: 10.1107/S2056989022000858/hb8004298KModel1sup6.cmlStructure factors: contains datablock(s) 298KModel2. DOI: 10.1107/S2056989022000858/hb8004298KModel2sup4.hklClick here for additional data file.Supporting information file. DOI: 10.1107/S2056989022000858/hb8004298KModel2sup7.cmlCCDC references: 2144164, 2144163, 2144162Additional supporting information: crystallographic
information; 3D view; checkCIF report
2C2H6NO2+·SO42−·C2H5NO2
F(000) = 130.536
Mr = 323.28
Dx = 1.719 Mg m−3
Monoclinic, P21
Neutrons radiation, λ = 1 Å
Hall symbol: P2yb
Cell parameters from 8174 reflections
a = 9.3946 (8) Å
θ = 6.6–83.3°
b = 12.5338 (11) Å
µ = 0.49 mm−1
c = 5.6630 (4) Å
T = 20 K
β = 110.500 (7)°
Block, colorless
V = 624.59 (9) Å3
2.80 × 2.80 × 2.80 mm
Z = 2
Time-of-flight Laue-type single crystal neutron diffractometer
33150 reflections with I > 2σ(I)
Radiation source: spallation neutron
Rint = N/A
Detector resolution: 4 pixels mm-1
θmax = 86.1°, θmin = 7.5°
time–of–flight Laue method scans
h = −23→23
40510 measured reflections
k = −31→31
10169 independent reflections
l = −13→14
Refinement on F2
All H-atom parameters refined
Least-squares matrix: full
w = 1/[σ2(Fo2) + (0.1332P)2 + 0.072P] where P = (Fo2 + 2Fc2)/3
Absolute structure: Indeterminate for a neutron structure
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. reflns_Friedel_fraction is defined as the number of unique Friedel pairs
measured divided by the number that would be possible theoretically, ignoring
centric projections and systematic absences.'
x
y
z
Uiso*/Ueq
S1
0.9987 (2)
0.25000 (15)
0.2280 (4)
0.00149 (18)
O3
1.46271 (12)
0.96537 (9)
0.8104 (2)
0.00493 (13)
O2
1.20940 (13)
0.49653 (10)
0.7552 (2)
0.00564 (13)
O4
0.85445 (12)
0.24777 (9)
0.0101 (2)
0.00407 (11)
O5
0.96806 (13)
0.25228 (9)
0.4652 (2)
0.00438 (12)
O6
1.08235 (12)
0.34725 (8)
0.2072 (2)
0.00397 (12)
O7
1.39163 (12)
0.73620 (10)
−0.0953 (2)
0.00519 (13)
H7
1.2917 (3)
0.7379 (3)
−0.0588 (6)
0.0160 (4)
O8
1.08828 (12)
0.15498 (8)
0.2172 (2)
0.00403 (12)
O9
1.50274 (14)
0.72358 (11)
0.3230 (2)
0.00628 (14)
O10
1.22125 (13)
0.98973 (10)
0.7827 (2)
0.00528 (13)
O15
1.44257 (13)
0.50951 (11)
0.7343 (2)
0.00643 (14)
H15
1.4843 (4)
0.4899 (3)
0.9306 (6)
0.0162 (4)
N11
1.64288 (8)
0.78825 (6)
−0.17333 (14)
0.00468 (8)
H11A
1.5930 (5)
0.7383 (3)
−0.3227 (7)
0.0206 (5)
H11B
1.7487 (3)
0.8093 (3)
−0.1799 (7)
0.0167 (4)
H11C
1.5753 (4)
0.8567 (3)
−0.2021 (6)
0.0165 (4)
N14
1.10601 (8)
0.92901 (5)
0.29966 (13)
0.00407 (8)
H14A
1.0741 (4)
0.9005 (3)
0.1183 (6)
0.0189 (5)
H14B
1.0637 (4)
1.0044 (3)
0.2961 (8)
0.0202 (6)
H14C
1.0593 (4)
0.8781 (3)
0.3977 (7)
0.0186 (5)
N21
1.07375 (7)
0.57354 (5)
0.28504 (13)
0.00395 (8)
H21A
1.0403 (4)
0.6295 (3)
0.3907 (7)
0.0184 (5)
H21B
1.0241 (4)
0.5017 (3)
0.2905 (7)
0.0194 (5)
H21C
1.0335 (4)
0.6013 (3)
0.1022 (6)
0.0165 (4)
C15
1.27299 (11)
0.92965 (8)
0.42088 (19)
0.00464 (11)
H15A
1.3210 (5)
0.9838 (4)
0.3185 (7)
0.0231 (7)
H15B
1.3161 (5)
0.8502 (3)
0.4096 (8)
0.0227 (7)
C16
1.29570 (10)
0.51955 (7)
0.64503 (18)
0.00353 (10)
C17
1.65950 (10)
0.73969 (8)
0.07314 (19)
0.00453 (11)
H17A
1.7376 (4)
0.7882 (3)
0.2221 (7)
0.0200 (6)
H17B
1.7072 (5)
0.6594 (3)
0.0824 (9)
0.0217 (6)
C18
1.31907 (10)
0.96459 (7)
0.69381 (17)
0.00311 (10)
C19
1.50928 (10)
0.73247 (7)
0.11344 (18)
0.00345 (10)
C20
1.24065 (11)
0.56505 (8)
0.38171 (19)
0.00430 (10)
H20A
1.2898 (4)
0.6438 (3)
0.3846 (8)
0.0207 (6)
H20B
1.2774 (4)
0.5157 (4)
0.2554 (7)
0.0215 (6)
U11
U22
U33
U12
U13
U23
S1
0.0013 (5)
0.0009 (4)
0.0022 (4)
0.0000 (3)
0.0005 (4)
0.0000 (4)
O3
0.0027 (3)
0.0063 (3)
0.0046 (3)
0.0002 (2)
−0.0001 (2)
−0.0012 (2)
O2
0.0042 (3)
0.0077 (3)
0.0049 (3)
−0.0005 (2)
0.0015 (2)
0.0020 (3)
O4
0.0021 (3)
0.0053 (3)
0.0038 (3)
0.0001 (2)
−0.0003 (2)
0.0001 (2)
O5
0.0062 (3)
0.0039 (3)
0.0037 (3)
−0.0001 (2)
0.0026 (2)
0.0001 (2)
O6
0.0038 (3)
0.0021 (2)
0.0063 (3)
−0.0010 (2)
0.0022 (2)
0.0001 (2)
O7
0.0028 (3)
0.0081 (3)
0.0042 (3)
−0.0004 (2)
0.0007 (2)
0.0004 (2)
H7
0.0104 (8)
0.0207 (11)
0.0168 (10)
0.0000 (8)
0.0047 (7)
−0.0004 (9)
O8
0.0040 (3)
0.0022 (2)
0.0058 (3)
0.0013 (2)
0.0015 (2)
−0.0002 (2)
O9
0.0054 (3)
0.0094 (4)
0.0039 (3)
−0.0011 (3)
0.0016 (2)
0.0003 (3)
O10
0.0035 (3)
0.0072 (3)
0.0050 (3)
0.0005 (2)
0.0014 (2)
−0.0020 (3)
O15
0.0036 (3)
0.0101 (4)
0.0052 (3)
0.0019 (3)
0.0012 (2)
0.0022 (3)
H15
0.0140 (9)
0.0174 (10)
0.0166 (10)
0.0008 (8)
0.0044 (8)
0.0015 (9)
N11
0.00353 (17)
0.00565 (19)
0.00521 (18)
0.00037 (14)
0.00198 (15)
0.00040 (15)
H11A
0.0232 (14)
0.0202 (12)
0.0149 (10)
−0.0037 (11)
0.0025 (10)
−0.0057 (9)
H11B
0.0118 (9)
0.0202 (11)
0.0201 (11)
−0.0011 (8)
0.0082 (8)
0.0021 (10)
H11C
0.0179 (11)
0.0148 (10)
0.0179 (10)
0.0056 (8)
0.0076 (9)
0.0044 (8)
N14
0.00371 (17)
0.00394 (16)
0.00353 (17)
−0.00007 (13)
−0.00001 (13)
−0.00041 (13)
H14A
0.0205 (12)
0.0239 (13)
0.0097 (8)
−0.0023 (10)
0.0022 (8)
−0.0053 (8)
H14B
0.0198 (12)
0.0125 (9)
0.0243 (14)
0.0061 (9)
0.0027 (11)
−0.0024 (9)
H14C
0.0163 (11)
0.0227 (13)
0.0179 (11)
−0.0053 (9)
0.0072 (9)
0.0042 (10)
N21
0.00371 (17)
0.00376 (17)
0.00370 (17)
−0.00009 (13)
0.00047 (14)
0.00026 (13)
H21A
0.0174 (11)
0.0204 (12)
0.0178 (11)
0.0057 (9)
0.0068 (9)
−0.0048 (9)
H21B
0.0191 (12)
0.0146 (10)
0.0218 (13)
−0.0075 (9)
0.0038 (10)
0.0036 (9)
H21C
0.0176 (11)
0.0198 (11)
0.0103 (8)
0.0022 (8)
0.0028 (8)
0.0044 (8)
C15
0.0034 (2)
0.0064 (3)
0.0038 (2)
−0.0001 (2)
0.00083 (19)
−0.0014 (2)
H15A
0.0211 (13)
0.0320 (17)
0.0173 (11)
−0.0101 (12)
0.0081 (11)
0.0032 (12)
H15B
0.0194 (12)
0.0198 (12)
0.0240 (14)
0.0089 (10)
0.0014 (11)
−0.0090 (11)
C16
0.0029 (2)
0.0038 (2)
0.0037 (2)
0.00049 (18)
0.00095 (19)
0.00052 (19)
C17
0.0026 (2)
0.0055 (3)
0.0053 (3)
0.00030 (19)
0.0011 (2)
0.0011 (2)
H17A
0.0146 (10)
0.0279 (15)
0.0150 (10)
−0.0087 (10)
0.0019 (8)
−0.0037 (10)
H17B
0.0212 (13)
0.0136 (10)
0.0333 (18)
0.0086 (9)
0.0131 (13)
0.0081 (11)
C18
0.0022 (2)
0.0031 (2)
0.0033 (2)
0.00014 (17)
0.00010 (18)
−0.00052 (18)
C19
0.0028 (2)
0.0036 (2)
0.0038 (2)
−0.00029 (17)
0.00102 (19)
0.00007 (18)
C20
0.0038 (2)
0.0052 (3)
0.0040 (2)
0.00017 (19)
0.0014 (2)
0.00104 (19)
H20A
0.0187 (12)
0.0167 (11)
0.0230 (14)
−0.0069 (9)
0.0028 (10)
0.0060 (10)
H20B
0.0221 (13)
0.0288 (16)
0.0150 (10)
0.0096 (12)
0.0081 (10)
−0.0033 (11)
S1—O5
1.470 (2)
N14—H14B
1.022 (3)
S1—O8
1.472 (2)
N14—H14A
1.028 (3)
S1—O6
1.477 (2)
N14—H14C
1.038 (3)
S1—O4
1.480 (2)
N14—C15
1.4758 (11)
O3—C18
1.2778 (14)
N21—H21B
1.020 (3)
O3—H15i
1.408 (4)
N21—H21C
1.031 (3)
O2—C16
1.2181 (15)
N21—H21A
1.039 (3)
O7—H7
1.030 (3)
N21—C20
1.4726 (11)
O7—C19
1.3063 (14)
C15—H15B
1.086 (3)
O9—C19
1.2149 (15)
C15—H15A
1.088 (4)
O10—C18
1.2333 (15)
C15—C18
1.5164 (13)
O15—H15
1.070 (4)
C16—C20
1.5087 (13)
O15—C16
1.2987 (14)
C17—H17A
1.089 (3)
N11—H11A
1.024 (3)
C17—H17B
1.095 (3)
N11—H11B
1.042 (3)
C17—C19
1.5092 (13)
N11—H11C
1.045 (3)
C20—H20A
1.088 (3)
N11—C17
1.4800 (12)
C20—H20B
1.090 (3)
O5—S1—O8
110.60 (14)
H15B—C15—H15A
107.9 (4)
O5—S1—O6
109.68 (14)
H15B—C15—N14
109.0 (2)
O8—S1—O6
109.68 (13)
H15A—C15—N14
109.1 (2)
O5—S1—O4
110.31 (13)
H15B—C15—C18
110.2 (2)
O8—S1—O4
108.66 (14)
H15A—C15—C18
109.8 (2)
O6—S1—O4
107.86 (13)
N14—C15—C18
110.68 (7)
C18—O3—H15i
117.66 (16)
O2—C16—O15
125.77 (11)
H7—O7—C19
111.1 (2)
O2—C16—C20
122.44 (9)
H15—O15—C16
112.3 (2)
O15—C16—C20
111.79 (9)
H11A—N11—H11B
107.0 (3)
H17A—C17—H17B
108.8 (4)
H11A—N11—H11C
107.2 (3)
H17A—C17—N11
108.7 (2)
H11B—N11—H11C
108.7 (3)
H17B—C17—N11
109.2 (2)
H11A—N11—C17
113.2 (2)
H17A—C17—C19
109.2 (2)
H11B—N11—C17
110.6 (2)
H17B—C17—C19
109.0 (2)
H11C—N11—C17
110.0 (2)
N11—C17—C19
111.83 (7)
H14B—N14—H14A
109.0 (3)
O10—C18—O3
126.16 (11)
H14B—N14—H14C
110.1 (3)
O10—C18—C15
120.14 (9)
H14A—N14—H14C
106.9 (3)
O3—C18—C15
113.70 (9)
H14B—N14—C15
110.3 (2)
O9—C19—O7
124.83 (10)
H14A—N14—C15
111.0 (2)
O9—C19—C17
121.54 (10)
H14C—N14—C15
109.5 (2)
O7—C19—C17
113.62 (9)
H21B—N21—H21C
108.6 (3)
H20A—C20—H20B
107.2 (4)
H21B—N21—H21A
110.1 (3)
H20A—C20—N21
109.3 (2)
H21C—N21—H21A
105.8 (3)
H20B—C20—N21
109.7 (2)
H21B—N21—C20
111.4 (2)
H20A—C20—C16
109.4 (2)
H21C—N21—C20
111.5 (2)
H20B—C20—C16
110.9 (2)
H21A—N21—C20
109.4 (2)
N21—C20—C16
110.28 (7)
H14B—N14—C15—H15B
−175.7 (4)
H15A—C15—C18—O3
−60.4 (3)
H14A—N14—C15—H15B
−54.8 (4)
N14—C15—C18—O3
179.09 (9)
H14C—N14—C15—H15B
63.0 (4)
H7—O7—C19—O9
5.4 (3)
H14B—N14—C15—H15A
−58.0 (4)
H7—O7—C19—C17
−174.9 (2)
H14A—N14—C15—H15A
62.9 (4)
H17A—C17—C19—O9
−38.9 (3)
H14C—N14—C15—H15A
−179.3 (4)
H17B—C17—C19—O9
79.8 (3)
H14B—N14—C15—C18
63.0 (3)
N11—C17—C19—O9
−159.24 (11)
H14A—N14—C15—C18
−176.1 (3)
H17A—C17—C19—O7
141.4 (3)
H14C—N14—C15—C18
−58.4 (3)
H17B—C17—C19—O7
−99.8 (3)
H15—O15—C16—O2
−9.2 (3)
N11—C17—C19—O7
21.07 (12)
H15—O15—C16—C20
170.4 (2)
H21B—N21—C20—H20A
−176.3 (4)
H11A—N11—C17—H17A
165.8 (4)
H21C—N21—C20—H20A
62.3 (3)
H11B—N11—C17—H17A
45.7 (3)
H21A—N21—C20—H20A
−54.4 (4)
H11C—N11—C17—H17A
−74.4 (3)
H21B—N21—C20—H20B
66.4 (4)
H11A—N11—C17—H17B
47.1 (4)
H21C—N21—C20—H20B
−55.0 (4)
H11B—N11—C17—H17B
−72.9 (3)
H21A—N21—C20—H20B
−171.6 (4)
H11C—N11—C17—H17B
167.0 (3)
H21B—N21—C20—C16
−56.0 (3)
H11A—N11—C17—C19
−73.6 (3)
H21C—N21—C20—C16
−177.5 (2)
H11B—N11—C17—C19
166.3 (2)
H21A—N21—C20—C16
65.9 (3)
H11C—N11—C17—C19
46.2 (2)
O2—C16—C20—H20A
118.9 (3)
H15i—O3—C18—O10
4.8 (2)
O15—C16—C20—H20A
−60.7 (3)
H15i—O3—C18—C15
−175.85 (18)
O2—C16—C20—H20B
−123.2 (3)
H15B—C15—C18—O10
−122.1 (3)
O15—C16—C20—H20B
57.2 (3)
H15A—C15—C18—O10
119.1 (3)
O2—C16—C20—N21
−1.38 (14)
N14—C15—C18—O10
−1.47 (14)
O15—C16—C20—N21
179.02 (9)
H15B—C15—C18—O3
58.5 (3)
D—H···A
D—H
H···A
D···A
D—H···A
O7—H7···O4ii
1.030 (3)
1.497 (3)
2.5258 (17)
176.3 (4)
O15—H15···O3iii
1.070 (3)
1.408 (3)
2.4777 (15)
179.0 (4)
N11—H11A···O9iv
1.024 (4)
1.894 (4)
2.8099 (13)
147.1 (3)
N11—H11B···O6v
1.042 (3)
1.715 (3)
2.7557 (14)
176.7 (3)
N11—H11B···O8v
1.042 (3)
2.522 (4)
3.1097 (14)
115.1 (3)
N11—H11C···O3iv
1.046 (4)
1.741 (4)
2.7736 (14)
168.5 (3)
N14—H14A···O4ii
1.028 (3)
2.233 (4)
2.9718 (13)
127.4 (3)
N14—H14A···O6ii
1.028 (3)
2.026 (4)
2.9771 (13)
152.7 (3)
N14—H14B···O8vi
1.023 (4)
1.972 (4)
2.8658 (12)
144.4 (3)
N14—H14B···O2vii
1.023 (4)
2.481 (4)
2.9914 (15)
110.2 (3)
N14—H14C···O5vii
1.039 (4)
1.815 (4)
2.7952 (13)
155.8 (3)
N21—H21A···O5vii
1.039 (4)
1.757 (4)
2.7501 (13)
158.5 (3)
N21—H21B···O6
1.020 (4)
2.110 (4)
2.8758 (12)
130.3 (3)
N21—H21B···O10viii
1.020 (4)
2.200 (4)
2.8612 (15)
121.0 (3)
N21—H21C···O4ii
1.031 (3)
2.313 (4)
2.9677 (13)
120.1 (3)
N21—H21C···O8ii
1.031 (3)
1.893 (3)
2.9010 (13)
165.1 (3)
C15—H15A···O15ix
1.088 (5)
2.365 (5)
3.2496 (17)
137.4 (3)
C15—H15B···O9
1.085 (4)
2.537 (5)
3.5320 (18)
152.0 (3)
C17—H17B···O10x
1.095 (4)
2.280 (4)
3.3311 (16)
160.2 (4)
C20—H20A···O9
1.087 (4)
2.369 (4)
3.2703 (18)
139.2 (3)
C20—H20A···O4ii
1.087 (4)
2.532 (4)
3.0948 (15)
111.2 (3)
2C2H6NO2+·SO42−·C2H5NO2
F(000) = 130.536
Mr = 323.28
Dx = 1.693 Mg m−3
Monoclinic, P21
Neutrons radiation, λ = 1 Å
Hall symbol: P2yb
Cell parameters from 3228 reflections
a = 9.3910 (14) Å
θ = 6.6–83.3°
b = 12.6021 (18) Å
µ = 0.49 mm−1
c = 5.7125 (7) Å
T = 298 K
β = 110.306 (13)°
Block, colorless
V = 634.04 (16) Å3
2.80 × 2.80 × 2.80 mm
Z = 2
Time-of-flight Laue-type single crystal neutron diffractometer
10685 reflections with I > 2σ(I)
Radiation source: spallation neutron
Rint = N/A
Detector resolution: 4 pixels mm-1
θmax = 83.7°, θmin = 7.9°
time–of–flight Laue method scans
h = −15→15
14190 measured reflections
k = −21→20
3132 independent reflections
l = −9→9
Refinement on F2
All H-atom parameters refined
Least-squares matrix: full
w = 1/[σ2(Fo2) + (0.1405P)2] where P = (Fo2 + 2Fc2)/3
Absolute structure: Indeterminate for a neutron structure
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. reflns_Friedel_fraction is defined as the number of unique Friedel pairs
measured divided by the number that would be possible theoretically, ignoring
centric projections and systematic absences.
x
y
z
Uiso*/Ueq
Occ. (<1)
S1
0.9997 (5)
0.7500 (5)
0.7732 (8)
0.0132 (7)
O2
0.9154 (4)
0.8459 (2)
0.7922 (8)
0.0239 (7)
O3
0.5395 (5)
1.4692 (4)
0.1995 (9)
0.0336 (9)
O4
0.7789 (5)
1.4949 (3)
0.2233 (8)
0.0308 (8)
O5
1.1424 (3)
0.7495 (4)
0.9937 (5)
0.0239 (5)
O6
1.0347 (4)
0.7517 (3)
0.5439 (5)
0.0252 (5)
O7
0.7864 (5)
0.9977 (4)
0.2398 (8)
0.0313 (8)
O9
0.6071 (4)
1.2431 (4)
1.0767 (7)
0.0318 (7)
H9
0.7083 (6)
1.2436 (8)
1.0440 (12)
0.0370 (12)
O10
0.4960 (5)
1.2334 (5)
0.6667 (8)
0.0435 (12)
O12
0.9126 (5)
0.6560 (3)
0.7868 (8)
0.0260 (7)
O15
0.5516 (5)
1.0201 (5)
0.2419 (10)
0.0419 (11)
H15
0.5111 (11)
0.9968 (7)
0.046 (2)
0.050 (2)
N11
0.3571 (3)
1.2889 (3)
1.1627 (6)
0.0318 (6)
0.874 (8)
H11A
0.4246 (11)
1.3547 (10)
1.200 (2)
0.051 (2)
0.874 (8)
H11B
0.4071 (13)
1.2382 (13)
1.305 (2)
0.063 (3)
0.874 (8)
H11C
0.2518 (10)
1.3094 (9)
1.176 (2)
0.048 (2)
0.874 (8)
N11B
0.364 (2)
1.224 (2)
1.167 (4)
0.0318 (6)
0.126 (8)
H11D
0.427371
1.284076
1.276505
0.051 (2)
0.126 (8)
H11E
0.421468
1.153071
1.217566
0.063 (3)
0.126 (8)
H11F
0.260990
1.218760
1.192923
0.048 (2)
0.126 (8)
N16
0.9163 (3)
1.07320 (14)
0.7057 (4)
0.0229 (4)
H16A
0.9555 (11)
1.1246 (8)
0.6000 (17)
0.0451 (18)
H16B
0.9613 (13)
0.9994 (7)
0.7083 (17)
0.053 (2)
H16C
0.9530 (12)
1.1040 (6)
0.8831 (14)
0.0414 (17)
N21
0.8957 (3)
1.42963 (15)
0.6984 (4)
0.0221 (4)
H21A
0.9418 (11)
1.3815 (9)
0.6004 (18)
0.049 (2)
H21B
0.9277 (12)
1.3988 (7)
0.8734 (14)
0.046 (2)
H21C
0.9367 (12)
1.5046 (7)
0.7098 (16)
0.052 (2)
C13
0.6830 (3)
1.4683 (2)
0.3127 (6)
0.0204 (5)
C14
0.7510 (4)
1.0688 (3)
0.6007 (6)
0.0257 (6)
H14A
0.7068 (12)
1.1483 (8)
0.597 (2)
0.059 (3)
H14B
0.7088 (15)
1.0190 (11)
0.719 (2)
0.064 (3)
C17
0.3401 (3)
1.2452 (3)
0.9149 (5)
0.0256 (5)
H17A
0.2645 (11)
1.2958 (10)
0.7802 (18)
0.061 (3)
H17B
0.2911 (14)
1.1675 (8)
0.895 (3)
0.073 (4)
C18
0.6979 (4)
1.0246 (2)
0.3395 (6)
0.0230 (6)
C19
0.4893 (3)
1.2402 (2)
0.8730 (5)
0.0221 (5)
C20
0.7303 (4)
1.4306 (3)
0.5794 (6)
0.0258 (6)
H20A
0.6812 (15)
1.4810 (13)
0.682 (2)
0.074 (4)
H20B
0.6890 (13)
1.3519 (10)
0.584 (2)
0.065 (3)
U11
U22
U33
U12
U13
U23
S1
0.0134 (18)
0.0106 (13)
0.0159 (17)
0.0002 (19)
0.0057 (14)
−0.0022 (19)
O2
0.0244 (15)
0.0152 (12)
0.0353 (19)
0.0016 (11)
0.0145 (14)
0.0063 (10)
O3
0.0181 (15)
0.0438 (19)
0.0325 (19)
0.0056 (14)
0.0009 (13)
0.0029 (15)
O4
0.0239 (17)
0.0405 (18)
0.0244 (16)
0.0118 (14)
0.0039 (13)
−0.0039 (14)
O5
0.0147 (11)
0.0363 (12)
0.0188 (10)
0.0010 (15)
0.0035 (9)
0.0018 (14)
O6
0.0337 (15)
0.0271 (11)
0.0178 (10)
−0.0003 (13)
0.0127 (10)
−0.0006 (15)
O7
0.0252 (17)
0.0418 (18)
0.0255 (16)
−0.0112 (15)
0.0069 (14)
0.0043 (14)
O9
0.0142 (12)
0.0518 (19)
0.0286 (14)
−0.0027 (18)
0.0065 (11)
0.0003 (16)
H9
0.021 (2)
0.050 (3)
0.039 (3)
−0.004 (3)
0.010 (2)
0.002 (3)
O10
0.0310 (19)
0.071 (3)
0.0268 (16)
−0.0066 (19)
0.0084 (14)
0.006 (2)
O12
0.0274 (17)
0.0159 (12)
0.035 (2)
0.0001 (11)
0.0111 (14)
−0.0072 (11)
O15
0.0222 (18)
0.063 (3)
0.039 (2)
−0.014 (2)
0.0087 (17)
−0.0124 (19)
H15
0.031 (3)
0.044 (3)
0.071 (7)
−0.002 (4)
0.015 (4)
−0.003 (3)
N11
0.0174 (10)
0.0492 (17)
0.0316 (11)
−0.0032 (12)
0.0119 (9)
−0.0065 (11)
H11A
0.037 (4)
0.074 (6)
0.048 (5)
−0.025 (5)
0.020 (4)
−0.017 (4)
H11B
0.047 (5)
0.088 (9)
0.051 (5)
0.025 (6)
0.014 (4)
−0.009 (6)
H11C
0.028 (4)
0.060 (5)
0.061 (6)
−0.010 (4)
0.022 (4)
−0.005 (3)
N11B
0.0174 (10)
0.0492 (17)
0.0316 (11)
−0.0032 (12)
0.0119 (9)
−0.0065 (11)
H11D
0.037 (4)
0.074 (6)
0.048 (5)
−0.025 (5)
0.020 (4)
−0.017 (4)
H11E
0.047 (5)
0.088 (9)
0.051 (5)
0.025 (6)
0.014 (4)
−0.009 (6)
H11F
0.028 (4)
0.060 (5)
0.061 (6)
−0.010 (4)
0.022 (4)
−0.005 (3)
N16
0.0270 (10)
0.0200 (8)
0.0179 (8)
−0.0019 (6)
0.0033 (7)
0.0037 (7)
H16A
0.039 (4)
0.062 (5)
0.033 (4)
0.002 (3)
0.012 (3)
−0.012 (3)
H16B
0.057 (5)
0.044 (4)
0.042 (4)
−0.010 (3)
−0.003 (4)
0.026 (4)
H16C
0.056 (5)
0.035 (3)
0.028 (3)
−0.010 (2)
0.008 (3)
−0.004 (3)
N21
0.0244 (9)
0.0216 (8)
0.0161 (8)
0.0036 (6)
0.0017 (7)
−0.0029 (7)
H21A
0.040 (4)
0.070 (5)
0.037 (4)
−0.004 (3)
0.011 (3)
0.015 (4)
H21B
0.063 (6)
0.042 (3)
0.027 (3)
0.010 (3)
0.007 (3)
0.003 (3)
H21C
0.057 (5)
0.046 (4)
0.040 (4)
0.009 (3)
−0.001 (4)
−0.026 (4)
C13
0.0177 (11)
0.0186 (10)
0.0218 (12)
0.0033 (8)
0.0032 (9)
0.0015 (9)
C14
0.0268 (14)
0.0270 (12)
0.0252 (13)
−0.0068 (10)
0.0113 (11)
−0.0012 (10)
H14A
0.045 (5)
0.052 (4)
0.069 (7)
−0.027 (4)
0.005 (4)
0.017 (4)
H14B
0.071 (7)
0.088 (7)
0.043 (5)
−0.003 (4)
0.034 (5)
−0.028 (6)
C17
0.0144 (10)
0.0276 (10)
0.0322 (12)
−0.0032 (12)
0.0048 (9)
−0.0006 (11)
H17A
0.039 (4)
0.095 (7)
0.047 (4)
0.010 (4)
0.010 (4)
0.030 (5)
H17B
0.058 (6)
0.045 (4)
0.127 (11)
−0.032 (6)
0.046 (7)
−0.025 (4)
C18
0.0217 (12)
0.0226 (12)
0.0244 (13)
−0.0035 (9)
0.0076 (10)
−0.0026 (9)
C19
0.0170 (10)
0.0243 (11)
0.0246 (10)
−0.0007 (9)
0.0068 (8)
0.0022 (9)
C20
0.0215 (13)
0.0313 (13)
0.0246 (14)
0.0060 (10)
0.0079 (11)
−0.0011 (11)
H20A
0.059 (6)
0.120 (10)
0.049 (6)
−0.001 (6)
0.027 (5)
0.035 (7)
H20B
0.055 (6)
0.064 (5)
0.059 (6)
0.029 (4)
−0.003 (4)
−0.031 (5)
S1—O6
1.456 (5)
N11B—H11D
1.0300
S1—O12
1.457 (6)
N11B—C17
1.41 (2)
S1—O2
1.470 (6)
N16—H16B
1.020 (8)
S1—O5
1.487 (5)
N16—H16C
1.026 (7)
O3—C13
1.276 (5)
N16—H16A
1.036 (9)
O3—H15i
1.361 (12)
N16—C14
1.458 (4)
O4—C13
1.227 (5)
N21—H21C
1.014 (8)
O7—C18
1.208 (5)
N21—H21B
1.016 (7)
O9—H9
1.030 (7)
N21—H21A
1.018 (10)
O9—C19
1.298 (4)
N21—C20
1.464 (4)
O10—C19
1.205 (5)
C13—C20
1.508 (4)
O15—H15
1.089 (12)
C14—H14A
1.082 (9)
O15—C18
1.292 (5)
C14—H14B
1.093 (11)
N11—H11B
1.010 (12)
C14—C18
1.507 (5)
N11—H11A
1.021 (10)
C17—H17A
1.060 (10)
N11—H11C
1.049 (9)
C17—H17B
1.071 (9)
N11—C17
1.475 (4)
C17—C19
1.503 (4)
N11B—H11E
1.0300
C20—H20B
1.068 (10)
N11B—H11F
1.0300
C20—H20A
1.072 (12)
O6—S1—O12
111.5 (4)
H21A—N21—C20
109.6 (6)
O6—S1—O2
110.5 (4)
O4—C13—O3
125.8 (4)
O12—S1—O2
109.7 (3)
O4—C13—C20
120.3 (3)
O6—S1—O5
110.1 (3)
O3—C13—C20
113.8 (3)
O12—S1—O5
108.0 (4)
H14A—C14—H14B
108.9 (12)
O2—S1—O5
106.9 (4)
H14A—C14—N16
108.6 (7)
C13—O3—H15i
117.0 (5)
H14B—C14—N16
109.3 (8)
H9—O9—C19
113.0 (5)
H14A—C14—C18
109.4 (7)
H15—O15—C18
113.3 (6)
H14B—C14—C18
109.5 (7)
H11B—N11—H11A
105.2 (11)
N16—C14—C18
111.2 (3)
H11B—N11—H11C
106.6 (10)
H17A—C17—H17B
108.5 (12)
H11A—N11—H11C
108.5 (8)
H17A—C17—N11B
133.5 (12)
H11B—N11—C17
113.6 (10)
H17B—C17—N11B
81.1 (13)
H11A—N11—C17
110.9 (6)
H17A—C17—N11
107.1 (7)
H11C—N11—C17
111.6 (6)
H17B—C17—N11
110.1 (9)
H11E—N11B—H11F
109.5
H17A—C17—C19
109.6 (7)
H11E—N11B—H11D
109.5
H17B—C17—C19
109.6 (7)
H11F—N11B—H11D
109.5
N11B—C17—C19
109.2 (8)
H11E—N11B—C17
109.5
N11—C17—C19
111.8 (2)
H11F—N11B—C17
109.5
O7—C18—O15
126.0 (4)
H11D—N11B—C17
109.5
O7—C18—C14
121.7 (3)
H16B—N16—H16C
109.6 (7)
O15—C18—C14
112.4 (4)
H16B—N16—H16A
110.5 (10)
O10—C19—O9
124.1 (3)
H16C—N16—H16A
105.9 (7)
O10—C19—C17
121.8 (3)
H16B—N16—C14
110.4 (7)
O9—C19—C17
114.1 (3)
H16C—N16—C14
111.4 (6)
H20B—C20—H20A
108.0 (13)
H16A—N16—C14
109.1 (6)
H20B—C20—N21
108.5 (7)
H21C—N21—H21B
108.5 (7)
H20A—C20—N21
109.8 (8)
H21C—N21—H21A
111.4 (10)
H20B—C20—C13
109.6 (7)
H21B—N21—H21A
106.1 (8)
H20A—C20—C13
109.5 (8)
H21C—N21—C20
109.9 (7)
N21—C20—C13
111.4 (3)
H21B—N21—C20
111.3 (7)
H15i—O3—C13—O4
3.7 (7)
H14A—C14—C18—O7
119.8 (9)
H15i—O3—C13—C20
−176.4 (5)
H14B—C14—C18—O7
−121.0 (9)
H16B—N16—C14—H14A
−179.0 (11)
N16—C14—C18—O7
−0.1 (5)
H16C—N16—C14—H14A
59.0 (10)
H14A—C14—C18—O15
−59.9 (9)
H16A—N16—C14—H14A
−57.5 (11)
H14B—C14—C18—O15
59.3 (9)
H16B—N16—C14—H14B
62.4 (11)
N16—C14—C18—O15
−179.8 (4)
H16C—N16—C14—H14B
−59.6 (9)
H9—O9—C19—O10
3.6 (9)
H16A—N16—C14—H14B
−176.1 (9)
H9—O9—C19—C17
−176.9 (7)
H16B—N16—C14—C18
−58.6 (8)
H17A—C17—C19—O10
−42.0 (9)
H16C—N16—C14—C18
179.4 (5)
H17B—C17—C19—O10
77.0 (11)
H16A—N16—C14—C18
62.9 (6)
N11B—C17—C19—O10
164.1 (12)
H11E—N11B—C17—H17A
161.2
N11—C17—C19—O10
−160.6 (4)
H11F—N11B—C17—H17A
41.2
H17A—C17—C19—O9
138.5 (8)
H11D—N11B—C17—H17A
−78.8
H17B—C17—C19—O9
−102.5 (10)
H11E—N11B—C17—H17B
54.1
N11B—C17—C19—O9
−15.4 (12)
H11F—N11B—C17—H17B
−65.9
N11—C17—C19—O9
19.9 (5)
H11D—N11B—C17—H17B
174.1
H21C—N21—C20—H20B
−175.1 (11)
H11E—N11B—C17—C19
−53.6
H21B—N21—C20—H20B
−54.9 (10)
H11F—N11B—C17—C19
−173.6
H21A—N21—C20—H20B
62.1 (11)
H11D—N11B—C17—C19
66.4
H21C—N21—C20—H20A
−57.3 (12)
H11B—N11—C17—H17A
166.7 (11)
H21B—N21—C20—H20A
62.9 (11)
H11A—N11—C17—H17A
−75.0 (11)
H21A—N21—C20—H20A
179.9 (11)
H11C—N11—C17—H17A
46.1 (10)
H21C—N21—C20—C13
64.2 (7)
H11B—N11—C17—H17B
48.9 (12)
H21B—N21—C20—C13
−175.6 (6)
H11A—N11—C17—H17B
167.2 (11)
H21A—N21—C20—C13
−58.6 (8)
H11C—N11—C17—H17B
−71.7 (11)
O4—C13—C20—H20B
−121.0 (10)
H11B—N11—C17—C19
−73.1 (8)
O3—C13—C20—H20B
59.1 (10)
H11A—N11—C17—C19
45.2 (8)
O4—C13—C20—H20A
120.7 (10)
H11C—N11—C17—C19
166.3 (7)
O3—C13—C20—H20A
−59.2 (10)
H15—O15—C18—O7
−6.2 (10)
O4—C13—C20—N21
−1.0 (5)
H15—O15—C18—C14
173.5 (7)
O3—C13—C20—N21
179.1 (3)
D—H···A
D—H
H···A
D···A
D—H···A
O9—H9···O5ii
1.030 (7)
1.492 (7)
2.522 (5)
176.8 (8)
O15—H15···O3iii
1.090 (12)
1.361 (12)
2.450 (7)
179.2 (10)
N11—H11A···O3iv
1.020 (13)
1.802 (13)
2.809 (6)
168.3 (10)
N11—H11B···O10iv
1.012 (14)
1.942 (12)
2.806 (6)
141.5 (13)
N11—H11C···O2v
1.050 (11)
1.705 (11)
2.755 (5)
177.7 (8)
N11—H11C···O12v
1.050 (11)
2.529 (12)
3.132 (6)
115.8 (8)
N16—H16A···O6vi
1.036 (10)
1.817 (11)
2.786 (4)
154.0 (9)
N16—H16B···O2
1.020 (10)
2.074 (10)
2.907 (3)
137.4 (10)
N16—H16B···O4vii
1.020 (10)
2.334 (14)
2.920 (6)
115.4 (8)
N16—H16C···O5ii
1.027 (8)
2.258 (10)
2.974 (5)
125.5 (7)
N16—H16C···O12ii
1.027 (8)
1.982 (9)
2.974 (5)
161.7 (10)
N21—H21A···O6vi
1.018 (11)
1.879 (12)
2.828 (4)
153.8 (10)
N21—H21B···O2ii
1.016 (8)
2.076 (9)
3.024 (5)
154.3 (10)
N21—H21B···O5ii
1.016 (8)
2.213 (10)
2.968 (5)
129.9 (7)
N21—H21C···O12viii
1.014 (9)
1.989 (10)
2.892 (4)
147.0 (10)
N21—H21C···O7vi
1.014 (9)
2.517 (13)
3.007 (6)
109.2 (7)
C14—H14A···O10
1.082 (11)
2.403 (13)
3.287 (7)
138.0 (9)
C17—H17A···O7ix
1.060 (11)
2.584 (14)
3.404 (6)
133.7 (8)
C17—H17B···O4x
1.071 (11)
2.305 (12)
3.348 (5)
164.2 (12)
C20—H20A···O15ix
1.071 (15)
2.423 (15)
3.346 (7)
143.7 (11)
C20—H20B···O10
1.069 (13)
2.517 (14)
3.468 (7)
147.9 (10)
2C2H6NO2+·SO42−·C2H5NO2
F(000) = 130.536
Mr = 323.28
Dx = 1.693 Mg m−3
Monoclinic, P21
Neutrons radiation, λ = 1 Å
Hall symbol: P2yb
Cell parameters from 3228 reflections
a = 9.3910 (14) Å
θ = 6.6–83.3°
b = 12.6021 (18) Å
µ = 0.49 mm−1
c = 5.7125 (7) Å
T = 298 K
β = 110.306 (13)°
Block, colorless
V = 634.04 (16) Å3
2.80 × 2.80 × 2.80 mm
Z = 2
Time-of-flight Laue-type single crystal neutron diffractometer
10685 reflections with I > 2σ(I)
Radiation source: spallation neutron
Rint = N/A
Detector resolution: 4 pixels mm-1
θmax = 83.7°, θmin = 7.9°
time–of–flight Laue method scans
h = −15→15
14190 measured reflections
k = −21→20
3132 independent reflections
l = −9→9
Refinement on F2
All H-atom parameters refined
Least-squares matrix: full
w = 1/[σ2(Fo2) + (0.1405P)2] where P = (Fo2 + 2Fc2)/3
Absolute structure: Indeterminate for a neutron structure
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. reflns_Friedel_fraction is defined as the number of unique Friedel pairs
measured divided by the number that would be possible theoretically, ignoring
centric projections and systematic absences.
Authors: Clare F Macrae; Ioana Sovago; Simon J Cottrell; Peter T A Galek; Patrick McCabe; Elna Pidcock; Michael Platings; Greg P Shields; Joanna S Stevens; Matthew Towler; Peter A Wood Journal: J Appl Crystallogr Date: 2020-02-01 Impact factor: 3.304