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- Spectral_sequence abstract "In homological algebra and algebraic topology, a spectral sequence is a means of computing homology groups by taking successive approximations. Spectral sequences are a generalization of exact sequences, and since their introduction by Jean Leray (1946), they have become an important research tool, particularly in homotopy theory.".
- Spectral_sequence wikiPageExternalLink SSATpage.html.
- Spectral_sequence wikiPageID "803894".
- Spectral_sequence wikiPageRevisionID "595906131".
- Spectral_sequence authorlink "Jean Leray".
- Spectral_sequence first "Jean".
- Spectral_sequence hasPhotoCollection Spectral_sequence.
- Spectral_sequence last "Leray".
- Spectral_sequence year "1946".
- Spectral_sequence subject Category:Algebraic_topology.
- Spectral_sequence subject Category:Group_theory.
- Spectral_sequence subject Category:Spectral_sequences.
- Spectral_sequence type Abstraction100002137.
- Spectral_sequence type Arrangement107938773.
- Spectral_sequence type Group100031264.
- Spectral_sequence type Ordering108456993.
- Spectral_sequence type Sequence108459252.
- Spectral_sequence type Series108457976.
- Spectral_sequence type SpectralSequences.
- Spectral_sequence comment "In homological algebra and algebraic topology, a spectral sequence is a means of computing homology groups by taking successive approximations. Spectral sequences are a generalization of exact sequences, and since their introduction by Jean Leray (1946), they have become an important research tool, particularly in homotopy theory.".
- Spectral_sequence label "Spectral sequence".
- Spectral_sequence label "Suite spectrale".
- Spectral_sequence label "譜序列".
- Spectral_sequence sameAs Suite_spectrale.
- Spectral_sequence sameAs 스펙트럼_열.
- Spectral_sequence sameAs m.03d82n.
- Spectral_sequence sameAs Q3503315.
- Spectral_sequence sameAs Q3503315.
- Spectral_sequence sameAs Spectral_sequence.
- Spectral_sequence wasDerivedFrom Spectral_sequence?oldid=595906131.
- Spectral_sequence isPrimaryTopicOf Spectral_sequence.