Abstract:Abstract Thegeometries belonging to Af.Cn-l will be called Af.Cn-l geometries, for short. Affine polar spaces of rank n, their 2-quotients (in particular, standard quotients, defined in Section 8.4.7)...Abstract Thegeometries belonging to Af.Cn-l will be called Af.Cn-l geometries, for short. Affine polar spaces of rank n, their 2-quotients (in particular, standard quotients, defined in Section 8.4.7) and the Alt(8)-geometry (Ex ercise 7.22) are the only Af.Cn-l geometries we know. Note that an affine polar space can be viewed as an (improper) standard quotient of itself. Thus, when we speak of standard quotients of affine polar spaces, it will be understood that we include affine polar spaces among them.Read More
Publication Year: 1994
Publication Date: 1994-09-22
Language: en
Type: book-chapter
Indexed In: ['crossref']
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