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- Hurwitz_quaternion_order abstract "The Hurwitz quaternion order is a specific order in a quaternion algebra over a suitable number field. The order is of particular importance in Riemann surface theory, in connection with surfaces with maximal symmetry, namely the Hurwitz surfaces. The Hurwitz quaternion order was studied in 1967 by Goro Shimura, but first explicitly described by Noam Elkies in 1998. For an alternative use of the term, see Hurwitz quaternion (both usages are current in the literature).".
- Hurwitz_quaternion_order wikiPageID "19436533".
- Hurwitz_quaternion_order wikiPageRevisionID "578966190".
- Hurwitz_quaternion_order hasPhotoCollection Hurwitz_quaternion_order.
- Hurwitz_quaternion_order subject Category:Algebras.
- Hurwitz_quaternion_order subject Category:Differential_geometry_of_surfaces.
- Hurwitz_quaternion_order subject Category:Quaternions.
- Hurwitz_quaternion_order subject Category:Riemann_surfaces.
- Hurwitz_quaternion_order subject Category:Systolic_geometry.
- Hurwitz_quaternion_order type Abstraction100002137.
- Hurwitz_quaternion_order type Algebra106012726.
- Hurwitz_quaternion_order type Algebras.
- Hurwitz_quaternion_order type Cognition100023271.
- Hurwitz_quaternion_order type Content105809192.
- Hurwitz_quaternion_order type DefiniteQuantity113576101.
- Hurwitz_quaternion_order type Digit113741022.
- Hurwitz_quaternion_order type Discipline105996646.
- Hurwitz_quaternion_order type Four113744304.
- Hurwitz_quaternion_order type Integer113728499.
- Hurwitz_quaternion_order type KnowledgeDomain105999266.
- Hurwitz_quaternion_order type Mathematics106000644.
- Hurwitz_quaternion_order type Measure100033615.
- Hurwitz_quaternion_order type Number113582013.
- Hurwitz_quaternion_order type PsychologicalFeature100023100.
- Hurwitz_quaternion_order type PureMathematics106003682.
- Hurwitz_quaternion_order type Quaternions.
- Hurwitz_quaternion_order type Science105999797.
- Hurwitz_quaternion_order comment "The Hurwitz quaternion order is a specific order in a quaternion algebra over a suitable number field. The order is of particular importance in Riemann surface theory, in connection with surfaces with maximal symmetry, namely the Hurwitz surfaces. The Hurwitz quaternion order was studied in 1967 by Goro Shimura, but first explicitly described by Noam Elkies in 1998. For an alternative use of the term, see Hurwitz quaternion (both usages are current in the literature).".
- Hurwitz_quaternion_order label "Hurwitz quaternion order".
- Hurwitz_quaternion_order sameAs m.04mx6n9.
- Hurwitz_quaternion_order sameAs Q16002489.
- Hurwitz_quaternion_order sameAs Q16002489.
- Hurwitz_quaternion_order sameAs Hurwitz_quaternion_order.
- Hurwitz_quaternion_order wasDerivedFrom Hurwitz_quaternion_order?oldid=578966190.
- Hurwitz_quaternion_order isPrimaryTopicOf Hurwitz_quaternion_order.