general position
In projective geometry![]()
, a set of points is said to be in general position
![]()
iff any of them do not lie on a -dimensional plane, i.e., 4 points are in general position iff no three of them are on the same line.
Dually a set of -dimensional planes is said to be in general position iff no of them meet in the same point, i.e., 4 lines are in general position iff no three of them meet in the same point.
| Title | general position |
|---|---|
| Canonical name | GeneralPosition |
| Date of creation | 2013-03-22 13:37:31 |
| Last modified on | 2013-03-22 13:37:31 |
| Owner | jgade (861) |
| Last modified by | jgade (861) |
| Numerical id | 8 |
| Author | jgade (861) |
| Entry type | Definition |
| Classification | msc 14A99 |