Finite Generalized Quadrangles
Second Edition
Stanley E. Payne
University of Colorado Denver, Denver, USAJoseph A. Thas
Ghent University, Ghent, Belgium

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| FrontmatterDownload pp. i–iv | |
| PrefaceDownload p. v | |
| Preface to the first editionDownload pp. vii–viii | |
| ContentsDownload pp. ix–xi | |
| 1 | Combinatorics of finite generalized quadranglespp. 1–21 |
| 2 | Subquadranglespp. 22–30 |
| 3 | The known generalized quadrangles and their propertiespp. 31–54 |
| 4 | Generalized quadrangles in finite projective spacespp. 55–63 |
| 5 | Combinatorial characterizations of the known generalized quadranglespp. 64–100 |
| 6 | Generalized quadrangles with small parameterspp. 101–125 |
| 7 | Generalized quadrangles in finite affine spacespp. 126–137 |
| 8 | Elation generalized quadrangles and translation generalized quadranglespp. 138–153 |
| 9 | Moufang conditionspp. 154–170 |
| 10 | Generalized quadrangles as group coset geometriespp. 171–193 |
| 11 | Coordinatization of generalized quadrangles with pp. 194–212 |
| 12 | Generalized quadrangles as amalgamations of desarguesian planespp. 213–240 |
| 13 | Generalizations and related topicspp. 241–246 |
| Bibliographypp. 247–258 | |
| Development of the theory of GQ since 1983pp. 259–278 | |
| Bibliographypp. 279–283 | |
| Indexpp. 285–287 |