Lebesgue covering dimension
(Q164262)
invariant associated to a topological space; the smallest integer 𝑛 such that, for every cover, there is a refinement in which every point lies in the intersection of at most 𝑛+1 covering sets
invariant associated to a topological space; the smallest integer 𝑛 such that, for every cover, there is a refinement in which every point lies in the intersection of at most 𝑛+1 covering sets
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Current Data About
Lebesgue covering dimension
other details
| aliases |
topological dimension |
| description | invariant associated to a topological space; the smallest integer 𝑛 such that, for every cover, there is a refinement in which every point lies in the intersection of at most 𝑛+1 covering sets |
External Links
| (P646) |
/m/023lyr
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| (P1051) |
7388
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| (P2812) |
LebesgueCoveringDimension
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| (P6366) |
23707678
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| (P10283) |
C23707678
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| (P11514) |
razmernost-lebega-996f79
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