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- Connected_sum abstract "In mathematics, specifically in topology, the operation of connected sum is a geometric modification on manifolds. Its effect is to join two given manifolds together near a chosen point on each. This construction plays a key role in the classification of closed surfaces.More generally, one can also join manifolds together along identical submanifolds; this generalization is often called the fiber sum. There is also a closely related notion of a connected sum on knots, called the knot sum or composition of knots.".
- Connected_sum thumbnail Connected_sum.svg?width=300.
- Connected_sum wikiPageID "490134".
- Connected_sum wikiPageLength "10708".
- Connected_sum wikiPageOutDegree "51".
- Connected_sum wikiPageRevisionID "637377831".
- Connected_sum wikiPageWikiLink Adjunction_space.
- Connected_sum wikiPageWikiLink Ambient_space.
- Connected_sum wikiPageWikiLink Ball_(mathematics).
- Connected_sum wikiPageWikiLink Band_sum.
- Connected_sum wikiPageWikiLink Category:Binary_operations.
- Connected_sum wikiPageWikiLink Category:Differential_topology.
- Connected_sum wikiPageWikiLink Category:Geometric_topology.
- Connected_sum wikiPageWikiLink Category:Knot_theory.
- Connected_sum wikiPageWikiLink Category_(mathematics).
- Connected_sum wikiPageWikiLink Circle_group.
- Connected_sum wikiPageWikiLink Cohomology.
- Connected_sum wikiPageWikiLink Diffeomorphism.
- Connected_sum wikiPageWikiLink Disc_theorem.
- Connected_sum wikiPageWikiLink Disjoint_sets.
- Connected_sum wikiPageWikiLink Eilenberg–Mazur_swindle.
- Connected_sum wikiPageWikiLink Embedding.
- Connected_sum wikiPageWikiLink Euler_class.
- Connected_sum wikiPageWikiLink Exotic_sphere.
- Connected_sum wikiPageWikiLink Fiber_bundle.
- Connected_sum wikiPageWikiLink Homeomorphism.
- Connected_sum wikiPageWikiLink Homotopy.
- Connected_sum wikiPageWikiLink Identity_(mathematics).
- Connected_sum wikiPageWikiLink Integer_factorization.
- Connected_sum wikiPageWikiLink Knot_(mathematics).
- Connected_sum wikiPageWikiLink Manifold.
- Connected_sum wikiPageWikiLink Manifold_decomposition.
- Connected_sum wikiPageWikiLink Mathematics.
- Connected_sum wikiPageWikiLink Monoid.
- Connected_sum wikiPageWikiLink Neighbourhood_(mathematics).
- Connected_sum wikiPageWikiLink Normal_(geometry).
- Connected_sum wikiPageWikiLink Normal_bundle.
- Connected_sum wikiPageWikiLink Orientability.
- Connected_sum wikiPageWikiLink Prime_decomposition_(3-manifold).
- Connected_sum wikiPageWikiLink Prime_knot.
- Connected_sum wikiPageWikiLink Real_projective_plane.
- Connected_sum wikiPageWikiLink Robert_Gompf.
- Connected_sum wikiPageWikiLink Satellite_knot.
- Connected_sum wikiPageWikiLink Seifert_surface.
- Connected_sum wikiPageWikiLink Smoothness.
- Connected_sum wikiPageWikiLink Sphere.
- Connected_sum wikiPageWikiLink Surface.
- Connected_sum wikiPageWikiLink Symplectic_manifold.
- Connected_sum wikiPageWikiLink Symplectic_sum.
- Connected_sum wikiPageWikiLink Topology.
- Connected_sum wikiPageWikiLink Torus.
- Connected_sum wikiPageWikiLink File:Connected_sum.svg.
- Connected_sum wikiPageWikiLink File:Sum_of_knots.png.
- Connected_sum wikiPageWikiLink File:Sum_of_knots2.png.
- Connected_sum wikiPageWikiLink File:Sum_of_knots3.svg.
- Connected_sum wikiPageWikiLinkText "Connected sum".
- Connected_sum wikiPageWikiLinkText "Connected sum#Connected sum of knots".
- Connected_sum wikiPageWikiLinkText "connect-sum".
- Connected_sum wikiPageWikiLinkText "connected sum".
- Connected_sum wikiPageWikiLinkText "connected summing".
- Connected_sum wikiPageWikiLinkText "knot sums".
- Connected_sum wikiPageWikiLinkText "prime".
- Connected_sum subject Category:Binary_operations.
- Connected_sum subject Category:Differential_topology.
- Connected_sum subject Category:Geometric_topology.
- Connected_sum subject Category:Knot_theory.
- Connected_sum hypernym Modification.
- Connected_sum type VideoGame.
- Connected_sum type Physic.
- Connected_sum comment "In mathematics, specifically in topology, the operation of connected sum is a geometric modification on manifolds. Its effect is to join two given manifolds together near a chosen point on each. This construction plays a key role in the classification of closed surfaces.More generally, one can also join manifolds together along identical submanifolds; this generalization is often called the fiber sum.".
- Connected_sum label "Connected sum".
- Connected_sum sameAs Q1890389.
- Connected_sum sameAs Verbundene_Summe.
- Connected_sum sameAs Koneksa_sumo.
- Connected_sum sameAs Suma_conexa.
- Connected_sum sameAs Somme_connexe.
- Connected_sum sameAs Somma_connessa.
- Connected_sum sameAs 連結和.
- Connected_sum sameAs 연결합.
- Connected_sum sameAs Verbonden_som.
- Connected_sum sameAs m.02gqqr.
- Connected_sum sameAs Связная_сумма.
- Connected_sum sameAs xd0x97xd0xb2xd1x8fxd0xb7xd0xbdxd0xb0_xd1x81xd1x83xd0xbcxd0xb0.
- Connected_sum sameAs Q1890389.
- Connected_sum sameAs 連通和.
- Connected_sum wasDerivedFrom Connected_sum?oldid=637377831.
- Connected_sum depiction Connected_sum.svg.
- Connected_sum isPrimaryTopicOf Connected_sum.