Contents and arrangement of the tables

Hahn, Th.; Looijenga-Vos, A.

doi:10.1107/97809553602060000505

International Tables for Crystallography (2006). Vol. A. ch. 2.2, pp. 17-41
https://doi.org/10.1107/97809553602060000505

Chapter 2.2. Contents and arrangement of the tables

2.2. Contents and arrangement of the tables (pp. 17-41) | html | pdf | chapter contents |
Th. Hahn and A. Looijenga-Vos
- 2.2.1. General layout (p. 17) | html | pdf |
- 2.2.2. Space groups with more than one description (p. 17) | html | pdf |
- 2.2.3. Headline (pp. 17-18) | html | pdf |
- 2.2.4. International (Hermann–Mauguin) symbols for plane groups and space groups (cf. Chapter 12.2 ) (pp. 18-19) | html | pdf |
  - 2.2.4.1. Present symbols (pp. 18-19) | html | pdf |
  - 2.2.4.2. Changes in Hermann–Mauguin space-group symbols as compared with the 1952 and 1935 editions of International Tables (p. 19) | html | pdf |
- 2.2.5. Patterson symmetry (p. 19) | html | pdf |
- 2.2.6. Space-group diagrams (pp. 20-24) | html | pdf |
  - 2.2.6.1. Plane groups (p. 20) | html | pdf |
  - 2.2.6.2. Triclinic space groups (p. 20) | html | pdf |
  - 2.2.6.3. Monoclinic space groups (cf. Sections 2.2.2 and 2.2.16) (p. 20) | html | pdf |
  - 2.2.6.4. Orthorhombic space groups and orthorhombic settings (pp. 20-23) | html | pdf |
  - 2.2.6.5. Tetragonal, trigonal P and hexagonal P space groups (p. 23) | html | pdf |
  - 2.2.6.6. Rhombohedral (trigonal R) space groups (p. 23) | html | pdf |
  - 2.2.6.7. Cubic space groups (p. 23) | html | pdf |
  - 2.2.6.8. Diagrams of the general position (pp. 23-24) | html | pdf |
- 2.2.7. Origin (pp. 24-25) | html | pdf |
  - 2.2.7.1. Origin statement (pp. 24-25) | html | pdf |
- 2.2.8. Asymmetric unit (pp. 25-26) | html | pdf |
- 2.2.9. Symmetry operations (pp. 26-27) | html | pdf |
  - 2.2.9.1. Numbering scheme (p. 26) | html | pdf |
  - 2.2.9.2. Designation of symmetry operations (pp. 26-27) | html | pdf |
- 2.2.10. Generators (p. 27) | html | pdf |
- 2.2.11. Positions (pp. 27-28) | html | pdf |
- 2.2.12. Oriented site-symmetry symbols (pp. 28-29) | html | pdf |
- 2.2.13. Reflection conditions (pp. 29-32) | html | pdf |
  - 2.2.13.1. General reflection conditions (pp. 29-32) | html | pdf |
  - 2.2.13.2. Special or `extra' reflection conditions (p. 32) | html | pdf |
  - 2.2.13.3. Structural or non-space-group absences (p. 32) | html | pdf |
- 2.2.14. Symmetry of special projections (pp. 33-35) | html | pdf |
  - 2.2.14.1. Data listed in the space-group tables (pp. 33-34) | html | pdf |
  - 2.2.14.2. Projections of centred cells (lattices) (p. 34) | html | pdf |
  - 2.2.14.3. Projections of symmetry elements (pp. 34-35) | html | pdf |
- 2.2.15. Maximal subgroups and minimal supergroups (pp. 35-38) | html | pdf |
  - 2.2.15.1. Maximal non-isomorphic subgroups (pp. 35-36) | html | pdf |
  - 2.2.15.2. Maximal isomorphic subgroups of lowest index (cf. Part 13 ) (pp. 36-37) | html | pdf |
  - 2.2.15.3. Minimal non-isomorphic supergroups (p. 37) | html | pdf |
  - 2.2.15.4. Minimal isomorphic supergroups of lowest index (p. 37) | html | pdf |
  - 2.2.15.5. Note on basis vectors (pp. 37-38) | html | pdf |
- 2.2.16. Monoclinic space groups (pp. 38-40) | html | pdf |
  - 2.2.16.1. Cell choices (p. 38) | html | pdf |
  - 2.2.16.2. Settings (pp. 38-39) | html | pdf |
  - 2.2.16.3. Cell choices and settings in the present tables (pp. 39-40) | html | pdf |
  - 2.2.16.4. Comparison with earlier editions of International Tables (p. 40) | html | pdf |
  - 2.2.16.5. Selection of monoclinic cell (p. 40) | html | pdf |
- 2.2.17. Crystallographic groups in one dimension (p. 40) | html | pdf |
- References | html | pdf |
- Figures
  - Fig. 2.2.6.1. Triclinic space groups ( $[\hbox{\sf G}]$ = general-position diagram) (p. 21) | html | pdf |
  - Fig. 2.2.6.2. Monoclinic space groups, setting with unique axis b ( $[\hbox{\sf G}]$ = general-position diagram) (p. 21) | html | pdf |
  - Fig. 2.2.6.3. Monoclinic space groups, setting with unique axis c (p. 21) | html | pdf |
  - Fig. 2.2.6.4. Monoclinic space groups, cell choices 1, 2, 3 (p. 22) | html | pdf |
  - Fig. 2.2.6.5. Orthorhombic space groups (p. 22) | html | pdf |
  - Fig. 2.2.6.6. Orthorhombic space groups (p. 22) | html | pdf |
  - Fig. 2.2.6.7. Tetragonal space groups ( $[\hbox{\sf G}]$ = general-position diagram) (p. 23) | html | pdf |
  - Fig. 2.2.6.8. Trigonal P and hexagonal P space groups ( $[\hbox{\sf G}]$ = general-position diagram) (p. 23) | html | pdf |
  - Fig. 2.2.6.9. Rhombohedral R space groups (p. 23) | html | pdf |
  - Fig. 2.2.6.10. Cubic space groups ( $[\hbox{\sf G}]$ = general-position stereodiagrams) (p. 23) | html | pdf |
  - Fig. 2.2.8.1. Boundary planes of asymmetric units occurring in the space-group tables (p. 26) | html | pdf |
  - Fig. 2.2.16.1. The three primitive two-dimensional cells which are spanned by the shortest three translation vectors e, f, g in the monoclinic plane (p. 38) | html | pdf |
  - Fig. 2.2.17.1. The two line groups (one-dimensional space groups) (p. 40) | html | pdf |
- Tables
  - Table 2.2.4.1. Lattice symmetry directions for two and three dimensions (p. 18) | html | pdf |
  - Table 2.2.4.2. Changes in Hermann–Mauguin symbols for two-dimensional groups (p. 19) | html | pdf |
  - Table 2.2.5.1. Patterson symmetries for two and three dimensions (p. 20) | html | pdf |
  - Table 2.2.6.1. Numbers of distinct projections and different Hermann–Mauguin symbols for the orthorhombic space groups (space-group number placed between parentheses), listed according to point group as indicated in the headline (p. 21) | html | pdf |
  - Table 2.2.7.1. Examples of origin statements (p. 25) | html | pdf |
  - Table 2.2.13.1. Integral reflection conditions for centred cells (lattices) (p. 29) | html | pdf |
  - Table 2.2.13.2. Zonal and serial reflection conditions for glide planes and screw axes (cf. Chapter 1.3 ) (pp. 30-31) | html | pdf |
  - Table 2.2.13.3. Reflection conditions for the plane groups (p. 31) | html | pdf |
  - Table 2.2.14.1. Cell parameters a′, b′, γ′ of the two-dimensional cell in terms of cell parameters a, b, c, α, β, γ of the three-dimensional cell for the projections listed in the space-group tables of Part 7 (p. 33) | html | pdf |
  - Table 2.2.14.2. Projections of crystallographic symmetry elements (p. 34) | html | pdf |
  - Table 2.2.16.1. Monoclinic setting symbols (unique axis is underlined) (p. 39) | html | pdf |
  - Table 2.2.16.2. Symbols for centring types and glide planes of monoclinic space groups (p. 39) | html | pdf |