Mayer–Vietoris sequence (Q2421905): Difference between revisions

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Charp238 (talk | contribs)
Changed claim: defining formula (P2534): \dotsb\to\mathrm H_{n+1}(X)\xrightarrow{\partial_*}H_n(A\cap B)\xrightarrow{\binom{i_*}{j_*}}\mathrm H_n(A)\oplus\mathrm H_n(B)\xrightarrow{k_*-l_*}\mathrm H_n(X)\xrightarrow{\partial_*}\mathrm H_{n-1}(A\cap B)\to\dotsb
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Tarnoob (talk | contribs)
Added [pl] description: typ ciągu dokładnego w topologii algebraicznej
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description / endescription / en
exact sequence describing how the (co)homology of a space relates to that of two subspaces whose interiors cover the total space
long exact sequence describing how the (co)homology of a space relates to that of two subspaces whose interiors cover the total space
description / frdescription / fr
 
un outil permettant de calculer certains invariants importants d'espaces topologiques en les partageant en morceaux plus simples
description / jadescription / ja
 
位相空間が持つホモロジー群やコホモロジー群といった代数的位相不変量を計算するのに便利な道具
description / pldescription / pl
 
typ ciągu dokładnego w topologii algebraicznej
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\mathrm H
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Normal rank
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\cap
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\oplus
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Normal rank
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Latest revision as of 20:21, 18 April 2024

long exact sequence describing how the (co)homology of a space relates to that of two subspaces whose interiors cover the total space
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English
Mayer–Vietoris sequence
long exact sequence describing how the (co)homology of a space relates to that of two subspaces whose interiors cover the total space

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