| 11. | A distance-preserving diffeomorphism between Riemannian manifolds is called an isometry.
|
| 12. | A second straightforward construction of the icosahedron uses isometries on the icosahedron.
|
| 13. | Note that a quasi-isometry is not required to be continuous.
|
| 14. | See also fixed points of isometry groups in Euclidean space.
|
| 15. | The 2-4 tree isometry was described in 1978 by Sedgewick.
|
| 16. | Apply first an isometry sending these directions to the coordinate axes of.
|
| 17. | This shift operator is an isometry, therefore bounded below by 1.
|
| 18. | Like any other bijection, a global isometry has a function inverse.
|
| 19. | Every isometry group of a metric space is a subgroup of isometries.
|
| 20. | Every isometry group of a metric space is a subgroup of isometries.
|
