on the abundance of chiral crystals (an optimistic lecture for the conclusion of the conference)

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On the abundance of chiral crystals (An optimistic lecture for the conclusion of the conference) David Avnir Institute of Chemistry The Hebrew University of Jerusalem, Israel With Chaim Dryzun Department of Chemistry, ETH Zürich Lugano Campus, Switzerland Chirality 2012, Fort Worth, Texas June 10 - June 13, 2012

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On the abundance of chiral crystals (An optimistic lecture for the conclusion of the conference) David Avnir Institute of Chemistry The Hebrew University of Jerusalem, Israel With Chaim Dryzun Department of Chemistry, ETH Zürich Lugano Campus, Switzerland - PowerPoint PPT Presentation

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Page 1: On the abundance of chiral crystals (An optimistic lecture for the conclusion of the conference)

On the abundance of chiral crystals(An optimistic lecture for the conclusion of the conference)

David Avnir

Institute of ChemistryThe Hebrew University of Jerusalem, Israel

WithChaim Dryzun

Department of Chemistry, ETH ZürichLugano Campus, Switzerland

Chirality 2012, Fort Worth, Texas June 10 - June 13, 2012

Page 2: On the abundance of chiral crystals (An optimistic lecture for the conclusion of the conference)

The unrecognized high abundance of chiral crystals * ~23% of all non-biological crystals are chiral(compared to only ~10% of all non-biological molecules )

* Only ~6% of these are labelled as chiral In numbers:there are out there ~100,000 crystals the chirality of which has been ignored

It means that:The library from which one can select enantioselective catalysts, sensing materials, and chromatographic materials is by far larger than envisaged so far.

Page 3: On the abundance of chiral crystals (An optimistic lecture for the conclusion of the conference)

Questions to be addressed:

# Why was it overlooked?

# Why are chiral crystals much more common than chiral molecules?

# What are the practical implications of this finding?

Page 4: On the abundance of chiral crystals (An optimistic lecture for the conclusion of the conference)

What is a chiral crystal?

What may be chiral in a crystal?

# The molecule

# The asymmetric unit

# The unit cell

# The space-group

# The macroscopic habit

H. D. Flack, Helv. Chim. Acta, 2003, 86, 905

Page 5: On the abundance of chiral crystals (An optimistic lecture for the conclusion of the conference)

Class I:

The 165 space groups which contain at least one improper operation (inversion, mirror, glide or Sn operations).

Always achiral(although the 3D asymmetric unit is always chiral)

The classes of space groups

P m

Page 6: On the abundance of chiral crystals (An optimistic lecture for the conclusion of the conference)

Class II: 22 chiral-helical space groups (11 enantiomeric pairs)

Contain at least one screw axis which is not the 21-screw axis.

Always chiraleven if the AU is achiral

Page 7: On the abundance of chiral crystals (An optimistic lecture for the conclusion of the conference)

The confusing class III: 43 space groups that contain only proper rotations and the 21-screw rotation

Examples: P 21, P 4, the abundant P 21 21 21.

Despite the fact that there are no reflections, inversions etc., these space groups are achiral

Despite the fact that these space groups are achiral, the crystals which pack by them are always chiral

How can that be?

Page 8: On the abundance of chiral crystals (An optimistic lecture for the conclusion of the conference)

# P21 is achiral because reflection of this mathematical entity results in unchanged P21

# P61 is chiral because its reflection results in P65

Despite the fact that there are no reflections, inversions etc., these 43 space groups are achiral

In general, a crystal may be chiral and yet belong to one of these 43 achiral space groups

Page 9: On the abundance of chiral crystals (An optimistic lecture for the conclusion of the conference)

Despite the fact that these space groups are achiral, the crystals which pack by them are chiral

The reason for:

* An AU in 3D is always chiral. A chiral AU on which only proper operations are applied, must result in a chiral crystal.

* If the AU is achiral (0D, 1D, 2D) – then it will usually pack in a space group which has that achiral operation, coinciding with it.

Page 10: On the abundance of chiral crystals (An optimistic lecture for the conclusion of the conference)

Class II and Class III are collectively known as the 65 Sohncke groups

II: 22 of the 65 are chiral (helical)III: 43 of the 65 are achiral Bottom line:

All of the 65 Sohncke groups - and only these groups - represent chiral crystals

The Sohncke symmetry space groups

Page 11: On the abundance of chiral crystals (An optimistic lecture for the conclusion of the conference)

Wrong

H. D. Flack, Helv. Chim. Acta, 2003, 86, 905

Page 12: On the abundance of chiral crystals (An optimistic lecture for the conclusion of the conference)

To remove the confusion we suggest:

Class I: 165 improper-achiral groupsAlways an achiral crystal

Class II: 22 helical-chiral groupsAlways a chiral crystal

Class III: 43 proper-achiral groupsAlways a chiral crystal

Page 13: On the abundance of chiral crystals (An optimistic lecture for the conclusion of the conference)

If the space group contains only proper operations, the crystal is chiral

Proper operations: rotations, screw-rotations and translations

Achiral crystal - improper operations (mirror, inversion, S4, S6 or glide)

Simple tests for the chirality of a crystal

Santiago Alvarez’ Criterion:

A crystal is chiral if the symbol of its space group is composed only of a capital letter and simple numbers

Page 14: On the abundance of chiral crystals (An optimistic lecture for the conclusion of the conference)

Number of reported non-biological crystal structures (CSD, ICSD):574,000

Chiral structures:131,000

% of all non-biological chiral crystals:23%

Number of structures reported as chiral:35,000 (6% only)

Number of chiral crystals not recognized as such: ~96,000

The numbers

Page 15: On the abundance of chiral crystals (An optimistic lecture for the conclusion of the conference)

Measuring the degree of chirality

Page 16: On the abundance of chiral crystals (An optimistic lecture for the conclusion of the conference)
Page 17: On the abundance of chiral crystals (An optimistic lecture for the conclusion of the conference)

G: The achiral symmetry point group which minimizes S(G)

Achiral molecule: S(G) = 0 The more chiral the molecule is, the higher is S(G)

The continuous chirality measure (CCM)

N

1k

2

2ˆ1min100 kk QQ

Nd)S(G

Mezey, Gilat, Kauzman, Osipov, Mislow, Ruch, Richards, Maruani

Page 18: On the abundance of chiral crystals (An optimistic lecture for the conclusion of the conference)

S(TP)

[Ta(CCSitBu3)6]- [Ti2(-SMe)3(SMe)6]

2-[Zr(SC6H4-4-OMe)6]2-

1.88

18.8°

1.67

8.27

5.51

1.34

33.3°

4.45

3.94

2.16

30.4°

5.09

S(chir)

S(Oh)

The most chiral monodentate complex

With S. Alvarez, Europ. J. Inorg, Chem., 1499 (2001)

Page 19: On the abundance of chiral crystals (An optimistic lecture for the conclusion of the conference)

The chirality of a unit-cell

1 sec

S(C2)=0.00

S(chirality)=4.51

S(Ci)=36.54

516 atoms

bis((2-phenoxo)-bis(triphenylphosphine)-copper), C84H70Cu2O2P4 (HEZXEP (P2)); Osakada, K.; Takizawa, T.; Tanaka, M.; Yamamoto, T. J. Organometallic Chem., 1994, 473, 359-369.

Page 20: On the abundance of chiral crystals (An optimistic lecture for the conclusion of the conference)

Le Chatelier, H. Compt. Rend de I'Acad. Sciences 1889, 109, 264.

The optical rotation of quartz: More than 120 years ago Le Chatelier and his contemporaries

Page 21: On the abundance of chiral crystals (An optimistic lecture for the conclusion of the conference)

0.97

1.02

1.07

1.12

1.17

98 298 498 698 898 1098

Temperature ( K)

0.54

0.56

0.58

0.6

0.62

0.64

Temperature (°K)

Le

Cha

telie

r

t

Chirality, SiSi4

Chirality t

120 years later: an exact match with quantitative chirality changes

D. Yogev, Tetrahedron: Asymmetry 18, 2295 (2007)

SiSi4

Page 22: On the abundance of chiral crystals (An optimistic lecture for the conclusion of the conference)

Examples of publications on chiral crystals where terms such as “Chirality”, “Chiral”, “Optical activity”, etc., do not appear in the title, abstract and the whole text.

All are of class III, the 43 proper-achiral space groups

A chemist running a search which has any of these keywords, will simply miss 100,000 structures!

Page 23: On the abundance of chiral crystals (An optimistic lecture for the conclusion of the conference)

Example 1: C25H18O2

CSD: ABUCOP, space group: P 2 21 21 (#18), CCM-UC = 11.15

S. Apel, S. Nitsche, K. Beketov, W. Seichter, J. Seidel, E. Weber, J. Chem. Soc., Perkin Trans. 2, 2001, 7, 1212

Page 24: On the abundance of chiral crystals (An optimistic lecture for the conclusion of the conference)

CCM of one molecule = 2.82

Example 1: C25H18O2

Page 25: On the abundance of chiral crystals (An optimistic lecture for the conclusion of the conference)

Example 2: C12H40Cs4N4Si4

CSD: JUFWUK, space group: P 3 2 (#195), CCM-UC = 0.47

Tesh, K. F.; Jones, B. D.; Hanusa, T. P.; Huffman, J.C. J. Am. Chem. Soc. 1992, 114, 6590.

Page 26: On the abundance of chiral crystals (An optimistic lecture for the conclusion of the conference)

CCM of one molecule = 0.47

Example 2: C12H40Cs4N4Si4

Page 27: On the abundance of chiral crystals (An optimistic lecture for the conclusion of the conference)

Example 3: C16H12N2O2

CSD: BIXLOJ, the most common proper-achiral group: P 21 21 21,(#19)CCM of the UC = 2.01

Page 28: On the abundance of chiral crystals (An optimistic lecture for the conclusion of the conference)

Example 3: C16H12N2O2 (CSD code: BIXLOJ)

Space group: P 21 21 21 (#19)

CCM of one molecule inside the crystal = 0.19

Page 29: On the abundance of chiral crystals (An optimistic lecture for the conclusion of the conference)

Example 4: NH3, Ammonia

Space group: P 21 3 (#198), UC-CCM = 1.89, CCM one molecule = 0

The terms “chirality”, “optical activity” etc’ do not appear in ANY of the publications on ammonia crystals !

Boese, R.; Niederpruem, N.; Blaeser, D.; Maulitz, A.H.; Antipin, M.; Yu.; Mallinson, P.R.J. Phys. Chem. B, 1997, 101, 5794–5799.

Page 30: On the abundance of chiral crystals (An optimistic lecture for the conclusion of the conference)

Example 5: Crystallization of a racemate leads to a P21 chiral crystal

The pair of enantiomers in the AU are related by pseudo-inversion:the phenyl rings, which are twisted differently

Steinberg, A., Ergaz, I., Toscano, R.A., Glaser, R. 2011. Cryst. Growth Des. 11, 1262-1270.

(±)-(1RS,3SR,4RS)-1-Phenyl-cis-3,4-butano-3,4,5,6-tetrahydro-1H-2,5- benzoxazocine hydrochloride

Page 31: On the abundance of chiral crystals (An optimistic lecture for the conclusion of the conference)

Why are chiral crystals much more common than chiral molecules?

% of all non-biological chiral crystals:23%

% of all non-biological molecules: ~10%

# Solution-achiral molecules need not crystallize in their equilibrium achiral structure

# They provide a very rich library of chiral conformers, which is the source of the abundance of chiral crystals

Page 32: On the abundance of chiral crystals (An optimistic lecture for the conclusion of the conference)

Why was it overlooked?

* The confusion, even in text books, of what is a chiral crystal.

* For a crystallographer the chirality maybe obvious from the space-group. The cost: Chemists searching “chiral” will miss it.

* Crystallization from a racemic mixture results in a mixture of right- and left-handed crystals which needs to be separated

Page 33: On the abundance of chiral crystals (An optimistic lecture for the conclusion of the conference)

Practical aspects: Chiral Silicate ZeolitesMost silicate-zolites are highly symmetric

ZSM-5, a silicate zeolite: NanAlnSi96-nO192•16H2O

Page 34: On the abundance of chiral crystals (An optimistic lecture for the conclusion of the conference)

Chiral zeolites

Prime importance:* Enantioselective catalysis* Enantiomers separation* Enantioselective sensing

Known:Zeolite-like, open-pore crystals, MOF’s, etc.Out of over 700 zeolite structures only 5 are recognized as chiral

Desired:Chiral aluminosilicate zeolitesOnly one was reported

Page 35: On the abundance of chiral crystals (An optimistic lecture for the conclusion of the conference)

We found 21(!) chiral silicate zeoliteswhich have been under the nose all the time!

a. Goosecreekite. b. Bikitaite. c. The two enantiomeric forms of Nabesite

Ch. Dryzun et al, J. Mater. Chem., 19, 2062 (2009)Editor’s Choice, Science, 323, 1266 (2009)

Page 36: On the abundance of chiral crystals (An optimistic lecture for the conclusion of the conference)

Out of 120 classical silicate zeolites, we found 21 chiral zeolites, that were not recognized as such

That is very close to the 23% general abundance we foundAll belong to the non-helical Sohncke space groups

Page 37: On the abundance of chiral crystals (An optimistic lecture for the conclusion of the conference)

Goosecreekite (GOO)

Chiral zincophosphate I

(CZP)α-Quartz

TT’4 2.05 2.94 0.55

SBU 0.86 0.37 ------

A.U. 14.76 1.28 0.00

Unit cell 4.90 8.91 1.28

The chirality values are comparable or larger than the chirality values of the known chiral zeotypes

and of quartz

Page 38: On the abundance of chiral crystals (An optimistic lecture for the conclusion of the conference)

Adsorption of D-histidine (the lower curve) or L-histidine (the higher curve) on Goosecreekite (GOO): The heat flow per injection

The isothermal titration calorimetry (ITC) experiment

L-histidine

With Y. Mastai and A. Shvalb, Bar-Ilan

Page 39: On the abundance of chiral crystals (An optimistic lecture for the conclusion of the conference)

Conclusion

There are some 100,000 unrecognized chiral crystals out there, waiting to be utilized for enantioselective catalysis, sensing, and separation.

C. Dryzun and D. Avnir, Chem. Commun., 2012, 48, 5874–5876, Special Chirality web themed issue

Page 40: On the abundance of chiral crystals (An optimistic lecture for the conclusion of the conference)