Khaled
Hassanein
a,
Chiara
Cappuccino
b,
Pilar
Amo-Ochoa
*cd,
Jesús
López-Molina
c,
Lucia
Maini
*b,
Elisa
Bandini
a and
Barbara
Ventura
*a
aIstituto ISOF-CNR, Via P. Gobetti 101, 40129 Bologna, Italy. E-mail: barbara.ventura@isof.cnr.it
bDipartimento di Chimica “G. Ciamician”, Università di Bologna, Via F. Selmi 2, 40126 Bologna, Italy. E-mail: l.maini@unibo.it
cDepartamento de Química Inorgánica, Universidad Autónoma de Madrid, 28049 Madrid, Spain. E-mail: pilar.amo@uam.es
dInstitute for Advanced Research in Chemistry (IAdChem), Universidad Autónoma de Madrid, 28049 Madrid, Spain
First published on 21st July 2020
Three new coordination polymers (CPs) named [Cu(6mna)]n (CP1), [CuCl(H6mna)(H2O)0.33]n (CP2), and {[(CuI)2H2dtdn].MeCN}n (CP3), (H6mna = 6-mercaptonicotinic acid, and H2dtdn = 6,6′-dithiodinicotinic acid) have been synthesized and their structures determined by single-crystal X-ray diffraction. Complexes 1 and 3 are 2D-CPs while complex 2 is a 1D-CP. The optical properties of these complexes have been evaluated in the solid state, at room temperature and at 77 K, and compared with those of the starting ligands. The electrical conductivity of CPs 1–3 has been evaluated and their thermal stabilities have been studied. CP2 shows an interesting crystal arrangement, where the connection between the ligand and the copper forms a channel-like structure characterized by an intrinsic disorder. Crystal data collected at low temperatures for this complex revealed minor structural changes in the Cu⋯Cu distances and Cu–S–Cu angles along the chain, excluding phase transition. In CP1, the N and S atoms are involved in metal coordination bonds giving rise to a 2D coordination polymer. In CP3, the Cu-I bonds compose double ladder-like structures, bridged by H2dtdn ligands. The electrical conductivities of CPs 1–3 suggest their semiconductive behavior.
Copper(I) based CPs have attracted great attention as potential candidates for optical,6 electronic,7 and optoelectronic applications.8 Copper(I), with a d10 electronic configuration, is well known for its diverse coordination geometries, which afforded CPs with unprecedented structural motifs and physico–chemical properties.8,9 Among copper(I) based CPs, copper(I) halides, particularly copper(I) iodide, have been widely employed as inorganic components in the construction of CPs due to their rich coordination ability and their excellent photophysical and electronic properties.10 The soft-acceptor nature of the copper(I) ion, which gives rise to a relatively flexible coordination sphere, together with the flexibility of halides as bridging ligands (e.g. μ2, μ3, or μ4 bridging modes), play an important role in their structural diversity and physical properties.11 On the other hand, copper(I) complexes with nitrogen–sulfur donor ligands have drawn much attention as suitable building units to construct new multifunctional materials with fascinating structures and properties, where they adopt a wide range of coordination modes.12 The incorporation of thiolate (S-bridging) ligands between adjacent Cu(I) centers is a well-established strategy to produce CPs showing interesting electrical and luminescence properties.13 In this work, we have selected nitrogen−sulfur heterocyclic chelating ligands, known as 6-mercaptonicotinic acid (H6mna, 6mna in its deprotonated from) and 6,6′-dithionicotinic acid (H2dtdn, Fig. 1). These ligands are multifunctional ligands containing a carboxylic acid group, a thiol, and a pyridinic nitrogen atom. Thus, they can exhibit different coordination sites for copper(I) giving rise to variable structures with different properties. It is well known that thiolate and disulfide ligands can display in situ S–S formation or cleavage, respectively, under specific reaction conditions.14 By the same way, the inter-conversion between H6mna and H2dtdn has been observed (Fig. 1).15 In our study, the interaction of H6mna or H2dtdn with copper(I) iodide gave rise to three copper(I) CPs. These new materials have been characterized by means of single crystal X-ray diffraction and their optical and electronic behaviors have been explored.
Fig. 1 Chemical structures of H6mna (left) and H2dtdn (right) ligands. The arrows indicate the usual metal binding sites. |
In our case, the direct reactions between CuI and H6mna or H2dtdn at high temperature in MeCN/EtOH(MeOH) as solvents, lead to the formation of the coordination polymer [Cu(6mna)]n (CP1), where the negatively charged ligand, due to the formation of the sulphide anion, directly coordinates the copper(I) atom and the iodide is not present in the structure. On the other hand, mild conditions using either H6mna or H2dtdn lead to the formation of {[(CuI)2H2dtdn]·MeCN}n (CP3), where the organic ligand is neutral and the charge of the copper(I) is neutralized by the iodide. However, the formation of CP3 from CuI and H6mna implies an oxidation process of the H6mna ligand to the disulfide form dtdn2−, a reaction that is known to proceed in the presence of oxygen under mild conditions.14bc Finally, the solvothermal reaction in the presence of CH2Cl2 leads to an unexpected but very reproducible product: [CuCl(H6mna)(H2O)0.33]n (CP2), where the ligand is zwitterionic, with the sulphide coordinating the copper(I) atoms and chloride instead of iodide as the counterion.
The different synthetic routes are summarized in Scheme 1. The crystal structures of the obtained CPs are discussed in detail below.
Scheme 1 Synthetic routes for CPs 1–3. The reactions have been done using Cu:L stoichiometry 1:1 with H6mna and 2:1 with H2dtdn (method A). |
CP1 crystallizes in the monoclinic crystal system with P21/c space group and its asymmetric unit consists of one copper atom and one 6mna molecule (Fig. S7†), the positive charge of the copper is balanced by S− present in the ligand. The packing is characterized by the presence of a 2D sheet structure, generated by the μ2 coordination of the S atoms that form a zig-zag infinite chain of S and Cu along the a axis (Fig. 2b). The Cu(I) atom possesses a distorted trigonal coordination, with two positions occupied by the S atoms and the third one occupied by the N of 6mna(−), so that the organic molecules allow extension of the expansion along the b axis (Fig. 2a). These infinite sheets are connected to each other through ring dimer H-bonds formed between the carboxylic acid groups of the 6mna(−) ligands (Fig. 2c).
To test the stability of the compound, a variable temperature X-ray powder diffraction (VT-XRPD) analysis was performed and the structure of CP1 does not show any modification upon heating up to 150 °C (Fig. S12 and S4† for thermogravimetric analysis (TGA)).
CP2 crystallizes in the hexagonal system, as P63, and the asymmetric unit consists of [CuCl(H6mna)]. The Cu(I) metal is characterized by a distorted tetrahedral geometry and is linked with three different sulphur atoms from three H6mna ligands and one chlorine atom which is disordered over four different positions (see Fig. S8† for more crystallographic details). The chloride is coming from the degradation of CH2Cl2 during the solvothermal synthesis.18 The disorder seems to be static and intrinsic of the crystal structure of the compound since it has been observed in several crystals from different batches, and as it persists also at 100 K. A detailed description of the disorder refinement is reported in the ESI (Fig. S10 and S11†).
Also part of the ligand is disordered; in fact, the sulphur atom and the aromatic ring occupy two distinct positions, while the carboxylic acid group is refined over only one position. It is worth noting that the C–O distances (1.19(2) and 1.31(1) Å) are consistent with that of a carboxyl group and the hydroxyl group points versus the chlorine atoms, with O–Cl distances characteristic of H-bonds (between 2.95(1) and 3.12(1) Å at RT, 2.92(1)–3.14(1) Å at 100 K). The oxidation state of copper is +1, and chloride atom is the counterion. Since sulphur is deprotonated in order to bind the Cu atoms, the neutrality of the structure is maintained by the protonation of the pyridine nitrogen. Again, some of the distances between the N atom and chloride suggest the presence of hydrogen bonds (N–Cl distances between 2.90(3) and 3.23(3) Å at RT, 2.93(3) and 3.16(2) Å at 100 K). The infinite hexagonal channel-like structure based on Cu–S is generated by the chiral 63 axis; however, the sulphur position disordered over two sites implies the presence of channels with opposite chirality (Fig. 3). The Cu⋯Cu distances of 3.749(1) Å and 3.932(6) Å are long compared to other Cu(I) thiolate polymeric structures, excluding any cuprophilic interactions.
Around the three-fold axis, in the area surrounded by the organic ligands, some disordered electron density is present, which suggests the presence of residual solvent molecules. Elemental analysis is consistent with the presence of two water molecules for the unit cell.
In the VT-XRPD analysis, a phase transition was observed around 190 °C (Fig. S13†). This change occurs at the same temperature of the initials weight loss observed in the TGA analysis (Fig. S5†).
CP3 crystallizes in the P21/c space group and its asymmetric unit consists of [(CuI)2(H2dtdn)(MeCN)]. The structure is characterized by the presence of 1D ladder-like [Cu2I2]n chains, interlinked by H2dtdn bridges to form a 2D sheet (Fig. 4 and S9†). Each independent copper metal belongs to a different 1D ladder-like chain, one grows along the screw axis and is characterized by a long Cu⋯Cu distance (3.218(2) Å), while the second is generated by the inversion center and presents one short and one long distance (respectively 2.822(1) and 3.420(1) Å). Both Cu metal ions are characterized by a distorted tetrahedral geometry formed by three iodine anions and a nitrogen atom from the bridging H2dtdn ligand. The resulting planar sheets are piled up by hydrogen bonds between carboxylic acid groups of adjacent layers. Table S3† gathers the coordination bond lengths.
From the VT-XRPD analysis a solid-state transition around 180 °C was observed (Fig. S14†). This transition corresponds to the solvent loss, as observed in the TGA analysis (Fig. S6†).
Infrared (IR) spectroscopy allowed us to gain additional information on the different environments experienced by the functional groups of the ligands in the three structures. The analysis has been focused on selected bands, useful to define interactions within the crystal arrangements. The IR spectra of CP1–3 are compared in Fig. S15 and S16,† together with that of H6mna. The CO stretching band of the bare ligand appears at 1680 cm−1, indicative of the involvement of the carbonyl group in a hydrogen bond with the hydroxyl group of another H6mna molecule. In CP1 the CO group of the ligand shows an intense stretching band at 1671 cm−1 (close to the frequency observed for H6mna) and a characteristic band of a dimeric form at 925 cm−1 (bending of the O–H bond). This is in good agreement with the formation of double H-bonds rings between ligand molecules in the crystal, as shown in Fig. 2c. The bands at 555 and 538 cm−1 can be ascribed to stretching of the two non-equivalent Cu–S bonds (as reported in Table 1).13c
CP | Cu–S | Cu–I | Cu–Cu | Cu–S–Cu | S–Cu–S | I–Cu–I | σ S cm−1 (298 K) | σ S cm−1 (373 K) |
---|---|---|---|---|---|---|---|---|
a For S1(b) site position. | ||||||||
1 | 2.197(2) | 3.081(1) | 120.83(7) | 5.4 × 10−5 | 8.3 × 10−5 | |||
2.295(2) | 3.907(1) | |||||||
2 | 2.480(7) | 3.755(2) | 110.6(3) | 111.6(3) | 6.1 × 10−8 | |||
2.326(7) | 3.952(6) | 110.1(3) | 109.1(3) | |||||
2.254(8) | 113.1(3) | 105.3(3) | ||||||
2.498(8)a | 111.3(3)a | 110.3(3)a | ||||||
2.285(5)a | 112.4(3)a | 108.6(3)a | ||||||
2.233(8)a | 113.2(3)a | 103.2(4)a | ||||||
3 | Cu(1)–I(1) | Cu(1)–Cu(1) | Cu(1) | 6.1 × 10−8 | ||||
2.601(1) | 3.218(2) | 107.63(4) | ||||||
2.690(1) | Cu(2)–Cu(2) | 105.80(4) | ||||||
2.724(1) | 2.822(1) | 105.11(4) | ||||||
Cu(2)–I(2) | 3.420(1) | Cu(2) | ||||||
2.721(1) | 117.37(4) | |||||||
2.709(1) | 104.47(4) | |||||||
2.631(1) | 100.57(4) |
In CP2 the carbonyl band is observed at 1731 cm−1, i.e. at higher frequency with respect to H6mna. This observation, together with the sharpness of the peak and the absence of the O–H bending signal at 920 cm−1, confirms that the carboxyl acid group is not involved in H-bonds, as inferred from crystallographic analysis (Fig. 3c). The signal at 528 cm−1 confirms the presence of Cu–S bonds.13c
CP3 has two significant signals at 1706 and 1685 cm−1 in the CO stretching zone, which are almost completely overlapped due to the broadening of the signals caused by hydrogen bonds between the two carboxylic moieties of adjacent layers (Fig. 4a). The presence of two peaks correlates with slightly different lengths observed for the two carbonyl groups in the structural analysis. In fact, one carboxyl group is characterized by short and long C–O distances (1.23(1) Å and 1.28(1) Å, respectively) while the other carboxyl group presents almost equal C–O distances (1.25(1) Å and 1.27(1) Å, respectively). As in CP1, bending of the O–H bond is detected at 920 cm−1, which is ascribable to the dimeric H-bond ring which forms between two adjacent ligands. CP3 is also characterized by an S–S stretching band at 764 cm−1.
The absorption spectrum of H6mna, collected both in EtOH and in DCM:MeOH 1:1, is shown in Fig. S17.† It displays two bands in the 250–400 nm region with ε of the order of 2–3 × 104 M−1 cm−1 in EtOH (Table S4†), similarly to what was observed for 2-mercaptonicotinic acid.19 The absorption spectrum of H2dtdn is confined below 300 nm (Fig. S18†), i.e. bathochromically shifted with respect to that of the monomer H6mna, a behaviour already reported for the dimers of mercaptonicotinic acids.19,20 Both ligands were found to be non-emissive in solution at room temperature. Conversely, in a frozen DCM:MeOH 1:1 matrix at 77 K, they display emission, peaking at 480 nm and 440 nm for H6mna and H2dtdn respectively (Fig. S17 and S18†). The large Stokes shift (12210 cm−1 and 6940 cm−1, respectively) points to either fluorescence deriving from a distorted singlet excited state or to phosphorescence. The nature of the emitting excited state could not be assessed because of the weakness of the emission that precluded lifetime determination. In the solid state at room temperature, H6mna shows a weak and broad emission with a maximum at 582 nm (Fig. S17†) while H2dtdn is non-emissive.
The solid samples of CPs 1–3 show broad absorption spectra with onset up to 550–600 nm (Fig. 5), accounting for their yellow to deep orange color. Only CP2 was found to be emissive at room temperature, with a broad emission spectrum peaking at 620 nm (Fig. 5).‡ Conversely, at 77 K, all compounds display orange-red luminescence, with maxima at 692 nm, 622 nm and 624 nm for CPs 1, 2 and 3, respectively (Fig. 5, in the case of CP3 the emission is very weak). The observed low-energy absorption and emission features of the complexes, bathochromically shifted with respect to those of the relevant bare ligands, can be ascribed to excited states involving orbitals from both the metal and the ligands.
The emission features of CP1 at low temperature, with maximum at 692 nm and a broad spectrum extending in the near-infrared region, resemble those of Cu(I) phenanthroline complexes, where the typical metal-to-ligand charge-transfer (MLCT) emission arising from a distorted (flattened) excited state is observed.21,22 The absence of the halide in the coordination sphere of Cu(I) in CP1 could, indeed, account for an MLCT nature of the emission, involving the π* orbitals of the 6mna ligand.
The emission of CP2 and CP3 appears, conversely, at higher energy, with maximum around 620 nm. This outcome can be ascribed to transitions involving the halide which is, in these cases, coordinating the metal ion. Halide-to-metal charge transfer (XMCT) excited states are most probably involved, as previously argued for CPs based on Cu(I) halides and a thiolated ligand.29b The contribution from metal-centered (MC) excited states can be excluded by considering that the Cu⋯Cu distances are in all cases higher than the sum of the van der Waals radii (2.8 Å).6b,22 The measured excited state lifetimes are in the μs range for all compounds (Table S5†), indicating a triplet nature of the emission.23
The temperature dependence of the luminescence output cannot be discussed in terms of thermochromism,24 but rather as a general increase in emission intensity due to the rigidification of the medium that disfavors thermal deactivation of the excited state (due to rotational or vibrational modes)25,26 and/or suppresses bimolecular quenching given by molecular oxygen.27,28 For CP2, indeed, it is possible to observe that there is no shift in the emission maximum, while an increase in the emission intensity and a narrowing of the emission band is observed by lowering the temperature. The distorted tetrahedral geometry of the copper complex in CP3 and the presence of solvent molecules within the voids of the structure, could account for the weak luminescence properties of this compound.
When trying to compare the optical band gap obtained from the visible spectra for CP1 (a value around 1.7 eV, Fig. 5), with the data obtained by the electrical conductivity measurements of the same compound (a value around 0.58 eV, Fig. S24†) we observed a big discrepancy. It is known that many materials show significant differences between the optical and electrical band gap, where the value of the optical gap is generally greater. Indeed, the discrepancies in the values may be greater depending on the measurement conditions. In this case, the absorbance of CP1 has been measured in the solid state by gently crushing the powder samples of the compound. This process produces a decrease in the crystal size and a considerable increase in the surface area and number of defects. These changes can cause an increase in the optical gap. On the other hand, the measurement of the electrical conductivity was carried out on a single crystal of micrometric dimensions, with much less defects, which considerably improves the value of the electrical conductivity, thereby reducing the experimental gap. In addition, the slope obtained from the graph of the variation of the napierian logarithm of the resistivity versus the inverse of the temperature (Fig. S24†), presents a linear regression coefficient (R2) for the least squares of 0.84021, which indicates that the experimental data are not very precise in calculating the activation energy.
To explain the differences found in the conductivity values of these compounds, we have studied in detail their crystalline structures and compared the Cu–Cu, Cu–S, or Cu–I distances as well as the Cu–S–Cu, S–Cu–S or I–Cu–I angles, which are the ones that mainly help to explain the path followed by the electrons along the chains or the sheets in these types of CPs.
CP1 only begins to have an ohmic behavior between 0 and 10 volts (Fig. S20†). Between −10 and 0 V, the compound shows a typical curve that can be ascribed to intrinsic resistance, however, for a correct interpretation in this voltage range, a deeper study, out of the scope of this work, is required. Its ohmic behavior can be related to the possible paths through which electrons can circulate (Fig. 6a and b). One (i) is along the chains formed by Cu–S–C–N–Cu–S bonds (Fig. 6a), but this is prevented by carbon and nitrogen atoms that do not possess vacant orbitals to provide accessible electron mobility, and another (ii) is a much more favorable option: the chains formed by the Cu–S–Cu bonds (Fig. 6b), with short Cu–S distances, 2.197(2) and 2.295(2) Å, and a trigonal planar geometry, with S–Cu–S and Cu–S–Cu angles close to 120°, where this value facilitates the overlap interaction between the copper “d” orbitals and the sulphur “p” orbitals.
Fig. 6 Two possible paths through which electrons can circulate. Along the chains formed by Cu–S–C–N–Cu–S bonds (a) and along the chains formed by the Cu–S–Cu bonds (b). |
On the other hand, CP2 presents a unique path for the mobility of the electrons along the S–Cu–S bonds (Fig. 7a) that form the infinite hexagonal channel, where each copper is linked to three sulfurs by means of a distorted tetrahedric environment, with short Cu–S distances (2.254(8), 2.326(7), 2.480(7); 2.233(8), 2.285(5) and 2.498(8) at RT respectively for the two different sulfur positions) but with S–Cu–S angles between 112 and 105°, which worsens the overlap between the metal and sulfur orbitals. This characteristic can explain that its conductivity value is lower than that for CP1.
The electric conductivity value obtained for CP3 is within the range obtained for many CPs of this type, and has to be explained according to the formation of infinite [Cu2I2] chains (Fig. 7b), where the bridging iodine anions are coordinated simultaneously to three Cu(I) metal centers with slightly different coordination bond lengths (Table 1).10b,c
IR spectra were recorded on a PerkinElmer Spectrum BX spectrometer using KBr pellets in the range of 4000–400 cm−1.
Elemental analyses were carried out by the microanalytical service of the Autónoma University of Madrid.
Powder X-ray diffractograms in the range of 2θ = 5–40° (step size 0.02°; time/step, 20 s; 40 mA × 40 kV) were collected on a Panalytical X'Pert PRO automated diffractometer equipped with an X'Celerator detector and in Bragg–Brentano geometry by using CuKα radiation (λ = 1.54177 Å). The samples have been analyzed with scanning θ/θ. The diffractometer can be equipped with Anton Paar TTK450 for variable temperature measurement (VT-XRPD). The program Mercury was used to simulate PXRD patterns from single-crystal data.
Single crystals data of CP1 were collected on a Bruker Kappa Apex II diffractometer and those of CPs 2–3 were collected on an Oxford Xcalibur S diffractometer, and both instruments were equipped with a MoKα anode (λ = 0.71073 Å) and graphite monochromator. The measurements of all crystals were performed at room temperature (298 K). CP2 was also analyzed at 100 K, using a Cryostream 800 cooler. All the crystallographic data and further details on data collection and structure refinement are reported in the ESI.†
The experimental data were deposited within the Cambridge Crystallographic Data Centre. CCDC 1959835, 1960090, 1959681, 1959622 contain the supplementary crystallographic data for this paper.†
Two probe direct current (dc) electrical conductivity measurements at 300 K were performed in several single crystals of CPs 1–3. The conductivity values at 300 K were obtained by applying voltages from −10.0 to +10.0 V. We have performed dc conductivity measurements for at least three single crystals of each compound and the final conductivity value is given by the average value. The thermal dependence of the dc electrical conductivity was measured for CP1 in the voltage range where the crystals are ohmic conductors, in the temperature range of 300–400 K. The warming rate was 1.0 K min−1. The contacts were made with Pt wires (25 μm diameter) using graphite paste. The samples were measured in a Quantum Design PPMS-9 equipment connected to an external voltage source (Keithley model 2400 source-meter) and amperometer (Keithley model 6514 electro-meter).
Absorption spectra of solutions were recorded with a PerkinElmer Lambda 950 UV/Vis/NIR spectrophotometer. Room temperature emission spectra were collected with an Edinburgh FLS920 fluorimeter, equipped with a Peltier-cooled Hamamatsu R928 PMT (280–850 nm), and corrected for the wavelength-dependent phototube response. Absorption and emission determinations on the solid samples were performed on gently crushed powder samples placed inside two quartz slides. Reflectance spectra were acquired with the spectrophotometer described above, equipped with a 60mm integrating sphere. They were converted into absorption spectra by using the Kubelka–Munk function.16 Emission spectra were collected in front-face mode with the same Edinburgh FLS920 fluorimeter. For 77 K determinations the samples were placed inside quartz capillary tubes and immersed in liquid nitrogen in a homemade quartz Dewar. Excited state lifetimes were determined with an IBH 5000F time-correlated single-photon-counting apparatus by using a pulsed NanoLED excitation source at 373 nm. Analysis of the emission decay profiles versus time was accomplished by using the decay analysis software DAS6 provided by the manufacturer. Estimated errors are 10% on lifetimes and 2 nm on emission and absorption peaks.
Thermogravimetric analysis (TGA) measurements were performed using a PerkinElmer TGA7 in the temperature range of 35–400 °C under a N2 gas flow, and heating was carried out at 5 °C min−1.
Anal. calcd (found) for C6H4CuNO2S: C, 33.10 (31.79); H, 1.85 (2.22); N, 6.43 (6.18); S, 14.70 (14.14). IR selected data (KBr, cm−1): 3160–2710 (br), 1671 (s), 1585 (s) 1421 (w), 1359 (m), 1309 (m), 1265 (m), 1145 (m), 1101 (s), 1027 (w), 925 (w), 761 (m), 555 (w), 538 (w), 487 (w). The purity of the solid was confirmed by X-ray powder diffraction (see Fig. S1†).
Anal. calcd (found) for C14H11Cu2I2N3O4S2: C, 23.03 (22.68); H, 1.52 (1.87); N, 5.75 (5.30); S, 8.78 (8.88). IR selected data (KBr, cm−1): 3100–2700 (bs), 1706 (s), 1685 (s), 1584 (s), 1412 (m), 1365 (m), 1289 (m), 1265 (m), 1145 (m), 1094 (m), 1029 (w), 920 (w), 764 (m), 551 (w), 516 (w). The purity of the solid was confirmed by X-ray powder diffraction (Fig. S3†).
Footnotes |
† Electronic supplementary information (ESI) available: Additional crystallographic, spectroscopic and conductivity data. CCDC 1959622, 1959835, 1959681 and 1960090. For ESI and crystallographic data in CIF or other electronic format see DOI: 10.1039/D0DT01127D |
‡ The absolute emission quantum yield was below the limit of detection of our system, i.e. 2%. |
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