Acta Cryst.(2001). E57, o195±o197 DOI: 101107/S1600536801001398 Richard N. Butleret al. C28H32N16
o195
organic papers
Acta Crystallographica Section E Structure Reports Online
ISSN 1600-5368
Diorthobenzenotetra(5
000,2
000-tetrazolo)[5
000-(2)-2
000-(6)]-cyclophane
Richard N. Butler,aJohn M. G.
McGinley,bMary F. Mahon,b*
Kieran C. Molloyband Eithne P.
NõÂBhraÂdaigha
aDepartment of Chemistry, University College,
Galway, Ireland, andbDepartment of Chemistry, University of Bath, Claverton Down, Bath BA2 7AY, England
Correspondence e-mail: chsmfm@bath.ac.uk
Key indicators Single-crystal X-ray study
T= 293 K
Mean(C±C) = 0.003 AÊ
Rfactor = 0.037
wRfactor = 0.098
Data-to-parameter ratio = 11.2
For details of how these key indicators were automatically derived from the article, see http://journals.iucr.org/e.
#2001 International Union of Crystallography Printed in Great Britain ± all rights reserved
The ®rst structure of the tetra-tetrazole macrocycle diortho-benzenotetra(50,20-tetrazolo)[50-(2)-20-(6)]cyclophane, C
28H32
-N16, has been determined. The interior of the rectangular
cavity measuresca11.25.7 AÊ.
Comment
We have been interested for some time in the synthesis of compounds with multiple tetrazole fragments (Bethel et al., 1999; Bhandari et al., 1999; Butler et al., 1992; Butler & Fleming, 1997; Butler & NõÂBhraÂdaigh, 1994). One of us (RNB) has succeeded in generating tetratetrazole macrocyles of general formula (I) which include an apparent cavity of vari-able dimensions tailored by both the length and ¯exibility of the bridging groups Xand Y (Butler & NõÂBhraÂdaigh, 1994; Butleret al., 1992; Butler & Fleming, 1997). Such macrocycles represent an extension of other work which has led to the isolation of polyazole macrocycles containing pyrazole (Tarragoet al., 1988) and triazole (Galet al., 1985; Cabezonet al., 1995).
The structure of diorthobenzenotetra(50,20 -tetrazolo)-[50-(2)-20-(6)]cyclophane [(I), X= 1,2±C
6H4, Y = (CH2)6] is
now reported (Fig. 1). The molecule is centrosymmetric about the inversion centre at 1
2,12,12, which is intrinsic in the
space-group symmetry. Of central importance is the rectangular nature of the macrocyle cavity, which measuresca11.228 (3) (C14ÐN50) by 5.678 (4) AÊ (C8ÐC80), as this is the ®rst structure of a macrocycle containing four sub-tetrazole rings surrounding such a feature. Cyclophanes with two tetrazole rings have been reported (Ried & Aboul-Fetouh, 1988; Riedet al., 1989; Bethelet al., 1999), but such systems do not consti-tute a cavity. The central void depicted in Fig. 1 is more apparent than real, as a space-®lling representation (Fig. 2) illustrates. While there is clearly a void channel running parallel to, and between, the (CH2)6chains, the orientations of
the potentially coordinating tetrazole units are orthogonal to this channel. Much smaller voids are evident between pairs of tetrazoles attached to the same C6H4 unit (Fig. 2), though
nitrogen lone pairs from each heterocycle are approximately
organic papers
o196
Richard N. Butleret al. C28H32N16 Acta Cryst.(2001). E57, o195±o197at right angles to each other (see below) and are not oriented for concerted metal-ion complexation.
Of the two unique tetrazoles, one is essentially coplanar with the phenyl group to which it is attached (torsion angle between ring planes 9.58), while the other is approximately orthogonal (torsion angle 97.51). This allows symmetry-related pairs of tetrazoles to adopt cofacial orientations with respect to each other across opposite sides of the rectangle. In other structures containing tetrazoles bonded at the ortho positions of a six-membered aromatic system, the two heterocycles are also found to be twisted with respect to the central ring (Bethel et al., 1999). In one case, 2-(1,2)benzo-1(5,1),3(5,2)-bistetrazolocyclodecaphane, the twist angles (7.7 and 85.6) are very similar to those found in the title
compound (Ried & Aboul-Fetouh, 1988). Overall the macrocyle exists in a chair conformation with the -(CH2)6
-linkages adopting a surprisingly rigid linear conformation (Fig. 1). Such a structure has been predicted by energy minimiza-tion calculaminimiza-tions for the more rigid analogue of the title compound, (I) (X = 1,3±C6H4, Y = 1,4±C6H4), but was not
anticipated for the title compound (Butler & Fleming, 1997).
Experimental
The title compound was synthesized according to the literature method of Butler & NõÂBhraÂdaigh (1994). Crystals suitable for X-ray diffraction were grown from dichloromethane/pentane (1:1).
Crystal data
C28H32N16
Mr= 592.70
Triclinic,P1 a= 7.170 (2) AÊ b= 10.241 (3) AÊ c= 10.729 (3) AÊ = 77.25 (3) = 74.89 (3) = 73.47 (3)
V= 719.9 (4) AÊ3
Z= 1
Dx= 1.367 Mg mÿ3
MoKradiation Cell parameters from 25
re¯ections = 13.9±17.7 = 0.09 mmÿ1
T= 293 (2) K Block, colourless 0.350.300.30 mm
Data collection
Enraf±Nonius CAD-4 diffract-ometer
/2scans
2441 measured re¯ections 2238 independent re¯ections 1674 re¯ections withI> 2(I) Rint= 0.010
max= 24.0
h= 0!8 k=ÿ11!11 l=ÿ11!12 1 standard re¯ection
every 80 re¯ections frequency: 150 min intensity decay: none
Re®nement
Re®nement onF2
R[F2> 2(F2)] = 0.037
wR(F2) = 0.098
S= 1.19 2238 re¯ections 200 parameters
H-atom parameters constrained
w= 1/[2(F
o2) + (0.0714P)2
+ 0.0022P]
whereP= (Fo2+ 2Fc2)/3
(/)max< 0.001
max= 0.17 e AÊÿ3
min=ÿ0.13 e AÊÿ3
Extinction correction:SHELXL93 Extinction coef®cient: 0.061 (7)
It was possible to re®ne all H-atom positions in this crystal structure. However, as `free' re®nement yielded a ®nal position which was close (within the bounds of experimental error) to the calculated positions, we ultimately re®ned the H atoms riding on their relevant parent atoms.
Data collection: CAD-4-PC Software (Enraf±Nonius, 1992); cell re®nement:CELDIMinCAD-4-PC Software;data reduction:XCAD
(McArdle & Higgins, 1995); program(s) used to solve structure:
SHELXS86 (Sheldrick, 1990); program(s) used to re®ne structure:
SHELXL93 (Sheldrick, 1993); molecular graphics: ORTEX
(McArdle, 1995).
References
Bethel, P. A., Hill, M. S., Mahon, M. F. & Molloy, K. C. (1999).J. Chem. Soc. Perkin Trans.I, pp. 3507±3514.
Bhandari, S., Mahon, M. F. & Molloy, K. C. (1999).J. Chem. Soc. Dalton Trans. pp. 1951±1956.
Butler, R. N. & Fleming, A. F. M. (1997).J. Heterocycl. Chem.34, 691±693. Butler, R. N. & NõÂBhraÂdaigh, E. P. (1994).J. Chem. Res.(S), pp. 148±149. Figure 1
ORTEX(McArdle, 1995) plot of the asymmetric unit of
diorthobenzeno-tetra(50,20-tetrazolo)[50-(2)-20-(6)]cyclophane showing the labelling
scheme. Ellipsoids are represented at the 30% probability level. Primed
labelled atoms are related to unprimed labelled atoms by the 1ÿx,
1ÿy, 1ÿzsymmetry operation.
Figure 2
Space-®lling stereoview of diorthobenzenotetra(50,20-tetrazolo)[50-(2)-20
Butler, R. N., Quinn, K. F. & Welke, B. (1992).J. Chem. Soc. Chem. Commun. pp. 1481±1482.
Cabezon, B., Rodriguez-Morgade, S. & Torres, T. (1995).J. Org. Chem.60, 1872±1874.
Enraf±Nonius. (1992).CAD-4-PC Software. Version 1.1. Enraf±Nonius, Delft, The Netherlands.
Gal, M., Tarrago, G., Steel, P. & Marzin, C. (1985).Nouv. J. Chim.9, 617±620.
McArdle, P. (1995).J. Appl. Cryst.28, 65.
McArdle, P. & Higgins, T. (1995).XCAD. University College, Galway, Ireland. Ried, W. & Aboul-Fetouh, S. (1988).Tetrahedron,44, 3399±3404.
Ried, W., Lee, CÐH. & Bats, J. W. (1989).Liebigs Ann. Chem.pp. 497±500. Sheldrick, G. M. (1990).Acta Cryst.A46, 467±473.
Sheldrick, G. M. (1993).SHELXL93. University of GoÈttingen, Germany. Tarrago, G., Zidane, I., Marzin, C. & Tep, A. (1988).Tetrahedron,44, 91±100.
supporting information
sup-1
Acta Cryst. (2001). E57, o195–o197supporting information
Acta Cryst. (2001). E57, o195–o197 [doi:10.1107/S1600536801001398]
Diorthobenzenotetra(5
′
,2
′
-tetrazolo)[5
′
-(2)-2
′
-(6)]cyclophane
Richard N. Butler, John M. G. McGinley, Mary F. Mahon, Kieran C. Molloy and Eithne P.
N
í
Bhr
á
daigh
S1. Comment
We have been interested for some time in the synthesis of compounds with multiple tetrazole fragments (Bethel et al.,
1999; Bhandari et al., 1999; Butler et al., 1992; Butler & Fleming, 1997; Butler & NíBhrádaigh, 1994). One of us (RNB)
has succeeded in generating tetratetrazole macrocyles of general formula (I) which include an apparent cavity of variable
dimensions tailored by both the length and flexibility of the bridging groups X and Y (Butler & NíBhrádaigh, 1994;
Butler et al., 1992; Butler & Fleming, 1997). Such macrocycles represent an extension of other work which has led to the
isolation of polyazole macrocycles containing pyrazole (Tarrago et al., 1988) and triazole (Gal et al., 1985; Cabezon et
al., 1995).
The structure of diorthobenzenotetra(5′,2′-tetrazolo)[5′-(2)–2′-(6)]cyclophane [(I), X = 1,2-C6H4, Y = (CH2)6] is now
reported (Fig. 1). The molecule is centrosymmetric about the inversion centre at 1/2, 1/2, 1/2, which is intrinsic in the
space-group symmetry. Of central importance is the rectangular nature of the macrocyle cavity, which measures ca
11.228 (3) (C14—N5′) by 5.678 (4) Å (C8—C8′), which is the first structure of a macrocycle containing four
sub-tetrazole rings surrounding such a feature. Cyclophanes with two sub-tetrazole rings have been reported (Ried &
Aboul-Fetouh, 1988; Ried et al., 1989; Bethel et al., 1999), but such systems do not constitute a cavity. The central void
depicted in Fig. 1 is more apparent than real, as a space-filling representation (Fig. 2) illustrates. While there is clearly a
void channel running parallel to, and between, the (CH2)6 chains, the orientations of the potentially coordinating tetrazole
units are orthogonal to this channel. Much smaller voids are evident between pairs of tetrazoles attached to the same C6H4
unit (Fig. 2), though nitrogen lone pairs from each heterocycle are approximately at right angles to each other (see below)
and are not oriented for concerted metal-ion complexation.
Of the two unique tetrazoles, one is essentially coplanar with the phenyl group to which it is attached (torsion angle
between ring planes 9.58°), while the other is approximately orthogonal (torsion angle 97.51°). This allows
symmetry-related pairs of tetrazoles to adopt cofacial orientations with respect to each other across opposite sides of the rectangle.
In other structures containing tetrazoles bonded at the ortho positions of a six-membered aromatic system, the two
heterocycles are also found to be twisted with respect to the central ring (Bethel at al., 1999). In one case,
2-(1,2)benzo-1(5,1),3(5,2)-bistetrazolocyclodecaphane, the twist angles (7.7 and 85.6°) are very similar to those found in
the title compound (Ried & Aboul-Fetouh, 1988). Overall the macrocyle exists in a chair conformation with the -(CH2)6–
linkages adopting a surprisingly rigid linear conformation (Fig. 1). Such a structure has been predicted by energy
minimization calculations for the more rigid analogue of the title compound, (I) (X = 1,3-C6H4, Y = 1,4-C6H4), but was
supporting information
sup-2
Acta Cryst. (2001). E57, o195–o197S2. Experimental
The title compound was synthesized according to the literature method of Butler & NiBhradaigh (1994). Crystals suitable
for X-ray diffraction were grown from dichloromethane/pentane (1:1).
S3. Refinement
It was possible to positionally refine all H-atom positions in this crystal structure. However, as `free′ refinement yielded a
final position which was close (within the bounds of experimental error) to the calculated positions, we ultimately refined
[image:5.610.127.485.193.622.2]the H atoms riding on their relevant parent atoms.
Figure 1
ORTEX plot of the asymmetric unit of diorthobenzenotetra(5′,2′-tetrazolo)[5′-(2)–2′-(6)]cyclophane showing the labelling scheme. Ellipsoids are represented at the 30% probability level. Primed labelled atoms are related to unprimed labelled
supporting information
[image:6.610.133.484.73.197.2]sup-3
Acta Cryst. (2001). E57, o195–o197Figure 2
Space-filling stereoview of diorthobenzenotetra(5′,2′-tetrazolo)[5′-(2)–2′-(6)]cyclophane showing the restricted nature of
the macrocycle cavity.
(93kcm4)
Crystal data
C28H32N16 Mr = 592.70 Triclinic, P1
a = 7.170 (2) Å
b = 10.241 (3) Å
c = 10.729 (3) Å
α = 77.25 (3)°
β = 74.89 (3)°
γ = 73.47 (3)°
V = 719.9 (4) Å3
Z = 1
F(000) = 312
Dx = 1.367 Mg m−3
Mo Kα radiation, λ = 0.71069 Å Cell parameters from 25 reflections
θ = 13.9–17.7°
µ = 0.09 mm−1 T = 293 K Block, colourless 0.35 × 0.30 × 0.30 mm
Data collection
Enraf-Nonius CAD-4 diffractometer
Radiation source: fine-focus sealed tube Graphite monochromator
θ/2θ scans
2441 measured reflections 2238 independent reflections 1674 reflections with I > 2σ(I)
Rint = 0.010
θmax = 24.0°, θmin = 2.1° h = 0→8
k = −11→11
l = −11→12
1 standard reflections every 80 reflections intensity decay: none
Refinement
Refinement on F2 Least-squares matrix: full
R[F2 > 2σ(F2)] = 0.037 wR(F2) = 0.098 S = 1.08 2238 reflections 200 parameters 0 restraints
Primary atom site location: structure-invariant direct methods
Secondary atom site location: difference Fourier map
Hydrogen site location: inferred from neighbouring sites
H-atom parameters constrained
w = 1/[σ2(F
o2) + (0.0714P)2 + 0.0022P] where P = (Fo2 + 2Fc2)/3
(Δ/σ)max < 0.001 Δρmax = 0.17 e Å−3 Δρmin = −0.13 e Å−3
supporting information
sup-4
Acta Cryst. (2001). E57, o195–o197Fractional atomic coordinates and isotropic or equivalent isotropic displacement parameters (Å2)
x y z Uiso*/Ueq
N1 0.2292 (2) 0.31148 (15) 0.60411 (13) 0.0527 (4)
N2 0.2397 (2) 0.43564 (15) 0.53809 (14) 0.0559 (4)
N3 0.2452 (2) 0.43014 (14) 0.41642 (14) 0.0498 (4)
N4 0.2409 (2) 0.30851 (14) 0.39627 (13) 0.0501 (4)
N5 0.8191 (2) 0.87060 (13) 0.04860 (12) 0.0450 (4)
N6 0.7094 (2) 0.93678 (14) 0.14675 (13) 0.0456 (4)
N7 1.0277 (2) 0.86172 (15) 0.15889 (13) 0.0492 (4)
N8 1.0089 (2) 0.8249 (2) 0.05300 (13) 0.0516 (4)
C1 0.2314 (2) 0.0877 (2) 0.54015 (15) 0.0398 (4)
C2 0.2699 (2) 0.0224 (2) 0.4327 (2) 0.0477 (4)
H2 0.2921 0.0728 0.3490 0.057*
C3 0.2757 (3) −0.1152 (2) 0.4474 (2) 0.0547 (5)
H3 0.2993 −0.1565 0.3739 0.066*
C4 0.2469 (3) −0.1926 (2) 0.5705 (2) 0.0556 (5)
H4 0.2513 −0.2859 0.5806 0.067*
C5 0.2115 (2) −0.1294 (2) 0.6784 (2) 0.0500 (5)
H5 0.1941 −0.1815 0.7614 0.060*
C6 0.2014 (2) 0.0102 (2) 0.6658 (2) 0.0408 (4)
C7 0.2308 (2) 0.2356 (2) 0.51581 (14) 0.0408 (4)
C8 0.2703 (3) 0.5443 (2) 0.3086 (2) 0.0582 (5)
H8A 0.2363 0.6298 0.3435 0.070*
H8B 0.1807 0.5534 0.2516 0.070*
C9 0.4837 (3) 0.5195 (2) 0.2303 (2) 0.0549 (5)
H9A 0.5718 0.5112 0.2881 0.066*
H9B 0.5173 0.4326 0.1981 0.066*
C10 0.5207 (3) 0.6315 (2) 0.1161 (2) 0.0547 (5)
H10A 0.4839 0.7194 0.1471 0.066*
H10B 0.4380 0.6376 0.0555 0.066*
C11 0.7370 (3) 0.6029 (2) 0.0461 (2) 0.0552 (5)
H11A 0.7743 0.5116 0.0220 0.066*
H11B 0.8171 0.6014 0.1069 0.066*
C12 0.7894 (3) 0.7052 (2) −0.0763 (2) 0.0589 (5)
H12A 0.9314 0.6781 −0.1116 0.071*
H12B 0.7215 0.6990 −0.1413 0.071*
C13 0.7366 (3) 0.8532 (2) −0.0557 (2) 0.0529 (5)
H13A 0.7864 0.9092 −0.1364 0.063*
H13B 0.5929 0.8859 −0.0345 0.063*
C14 0.1567 (2) 0.0712 (2) 0.78545 (14) 0.0401 (4)
Atomic displacement parameters (Å2)
U11 U22 U33 U12 U13 U23
N1 0.0734 (10) 0.0496 (9) 0.0382 (8) −0.0257 (7) −0.0058 (7) −0.0059 (7)
N2 0.0742 (11) 0.0500 (9) 0.0452 (9) −0.0238 (7) −0.0042 (7) −0.0092 (7)
supporting information
sup-5
Acta Cryst. (2001). E57, o195–o197N4 0.0668 (10) 0.0451 (8) 0.0401 (8) −0.0198 (7) −0.0110 (7) −0.0024 (6)
N5 0.0532 (9) 0.0438 (8) 0.0376 (7) −0.0147 (6) −0.0107 (6) −0.0004 (6)
N6 0.0470 (8) 0.0505 (8) 0.0393 (8) −0.0126 (6) −0.0094 (6) −0.0056 (6)
N7 0.0461 (8) 0.0565 (9) 0.0438 (8) −0.0109 (7) −0.0097 (6) −0.0069 (7)
N8 0.0498 (9) 0.0584 (9) 0.0445 (8) −0.0114 (7) −0.0075 (6) −0.0086 (7)
C1 0.0382 (9) 0.0440 (9) 0.0388 (9) −0.0127 (7) −0.0091 (7) −0.0047 (7)
C2 0.0542 (10) 0.0520 (10) 0.0397 (9) −0.0167 (8) −0.0118 (7) −0.0057 (7)
C3 0.0610 (11) 0.0540 (11) 0.0548 (11) −0.0132 (8) −0.0148 (8) −0.0180 (9)
C4 0.0587 (12) 0.0410 (9) 0.0698 (13) −0.0123 (8) −0.0179 (9) −0.0086 (9)
C5 0.0524 (10) 0.0464 (10) 0.0494 (11) −0.0152 (8) −0.0125 (8) 0.0025 (8)
C6 0.0357 (8) 0.0437 (9) 0.0431 (9) −0.0118 (7) −0.0097 (7) −0.0023 (7)
C7 0.0406 (9) 0.0472 (9) 0.0364 (9) −0.0156 (7) −0.0064 (7) −0.0056 (7)
C8 0.0745 (13) 0.0425 (10) 0.0513 (11) −0.0182 (8) −0.0058 (9) 0.0017 (8)
C9 0.0591 (11) 0.0491 (10) 0.0564 (11) −0.0204 (8) −0.0122 (9) 0.0017 (8)
C10 0.0612 (11) 0.0477 (10) 0.0518 (11) −0.0154 (8) −0.0087 (8) −0.0021 (8)
C11 0.0607 (12) 0.0470 (10) 0.0565 (11) −0.0173 (8) −0.0059 (9) −0.0079 (8)
C12 0.0685 (12) 0.0636 (12) 0.0470 (10) −0.0250 (10) −0.0031 (9) −0.0126 (9)
C13 0.0689 (12) 0.0566 (11) 0.0384 (9) −0.0233 (9) −0.0188 (8) 0.0014 (8)
C14 0.0434 (9) 0.0410 (8) 0.0349 (8) −0.0148 (7) −0.0093 (7) 0.0031 (7)
Geometric parameters (Å, º)
N1—N2 1.324 (2) C1—C7 1.479 (2)
N1—C7 1.347 (2) C2—C3 1.372 (2)
N2—N3 1.309 (2) C3—C4 1.380 (3)
N3—N4 1.320 (2) C4—C5 1.381 (2)
N3—C8 1.467 (2) C5—C6 1.388 (2)
N4—C7 1.329 (2) C6—C14 1.472 (2)
N5—N8 1.318 (2) C8—C9 1.522 (2)
N5—N6 1.329 (2) C9—C10 1.506 (2)
N5—C13 1.458 (2) C10—C11 1.512 (2)
N6i—C14 1.323 (2) C11—C12 1.524 (3)
N7—N8 1.322 (2) C12—C13 1.506 (3)
N7i—C14 1.352 (2) C14i—N6 1.323 (2)
C1—C2 1.387 (2) C14i—N7 1.352 (2)
C1—C6 1.403 (2)
N2—N1—C7 106.1 (1) C3—C4—C5 119.0 (2)
N3—N2—N1 106.1 (1) C4—C5—C6 121.6 (2)
N2—N3—N4 114.2 (1) C5—C6—C1 118.9 (2)
N2—N3—C8 123.7 (1) C5—C6—C14 118.5 (1)
N4—N3—C8 122.0 (1) C1—C6—C14 122.7 (1)
N3—N4—C7 102.0 (1) N4—C7—N1 111.8 (1)
N8—N5—N6 113.9 (1) N4—C7—C1 121.3 (1)
N8—N5—C13 123.3 (1) N1—C7—C1 126.9 (1)
N6—N5—C13 122.8 (1) N3—C8—C9 110.8 (2)
C14i—N6—N5 101.9 (1) C10—C9—C8 114.0 (2)
supporting information
sup-6
Acta Cryst. (2001). E57, o195–o197N5—N8—N7 106.0 (1) C10—C11—C12 115.7 (2)
C2—C1—C6 118.9 (1) C13—C12—C11 114.9 (2)
C2—C1—C7 117.9 (1) N5—C13—C12 112.4 (2)
C6—C1—C7 123.2 (1) N6i—C14—N7i 112.1 (1)
C3—C2—C1 121.3 (2) N6i—C14—C6 124.1 (1)
C2—C3—C4 120.4 (2) N7i—C14—C6 123.8 (1)