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- Euclidean_group abstract "In mathematics, the Euclidean group E(n), sometimes called ISO(n) or similar, is the symmetry group of n-dimensional Euclidean space. Its elements, the isometries associated with the Euclidean metric, are called Euclidean moves.These groups are among the oldest and most studied, at least in the cases of dimension 2 and 3 – implicitly, long before the concept of group was invented.".
- Euclidean_group wikiPageID "652164".
- Euclidean_group wikiPageRevisionID "597635279".
- Euclidean_group hasPhotoCollection Euclidean_group.
- Euclidean_group subject Category:Euclidean_symmetries.
- Euclidean_group subject Category:Lie_groups.
- Euclidean_group type Abstraction100002137.
- Euclidean_group type Attribute100024264.
- Euclidean_group type EuclideanSymmetries.
- Euclidean_group type Group100031264.
- Euclidean_group type LieGroups.
- Euclidean_group type Property104916342.
- Euclidean_group type SpatialProperty105062748.
- Euclidean_group type Symmetry105064827.
- Euclidean_group comment "In mathematics, the Euclidean group E(n), sometimes called ISO(n) or similar, is the symmetry group of n-dimensional Euclidean space. Its elements, the isometries associated with the Euclidean metric, are called Euclidean moves.These groups are among the oldest and most studied, at least in the cases of dimension 2 and 3 – implicitly, long before the concept of group was invented.".
- Euclidean_group label "Bewegung (Mathematik)".
- Euclidean_group label "Euclidean group".
- Euclidean_group label "Euclidische groep".
- Euclidean_group label "Grupo euclidiano".
- Euclidean_group label "Isométrie affine".
- Euclidean_group sameAs Eukleidova_grupa.
- Euclidean_group sameAs Bewegung_(Mathematik).
- Euclidean_group sameAs Isométrie_affine.
- Euclidean_group sameAs Euclidische_groep.
- Euclidean_group sameAs Grupo_euclidiano.
- Euclidean_group sameAs m.02_r3j.
- Euclidean_group sameAs Q852195.
- Euclidean_group sameAs Q852195.
- Euclidean_group sameAs Euclidean_group.
- Euclidean_group wasDerivedFrom Euclidean_group?oldid=597635279.
- Euclidean_group isPrimaryTopicOf Euclidean_group.