Lebesgue covering dimension
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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Lebesgue covering dimension
Summary
Lebesgue covering dimension is an invariant[1]. It draws 61 Wikipedia views per month (invariant category, ranking #15 of 37).[2]
Key Facts
- Lebesgue covering dimension's instance of is recorded as invariant[3].
- Henri Lebesgue is named after Lebesgue covering dimension[4].
- Lebesgue covering dimension's subclass of is recorded as dimension[5].
- Lebesgue covering dimension's Freebase ID is recorded as /m/023lyr[6].
- Lebesgue covering dimension's PSH ID is recorded as 7388[7].
- Lebesgue covering dimension's MathWorld ID is recorded as LebesgueCoveringDimension[8].
- Lebesgue covering dimension's maintained by WikiProject is recorded as WikiProject Mathematics[9].
- Lebesgue covering dimension's Microsoft Academic ID is recorded as 23707678[10].
- Lebesgue covering dimension's OpenAlex ID is recorded as C23707678[11].
- Lebesgue covering dimension's Great Russian Encyclopedia portal ID is recorded as razmernost-lebega-996f79[12].
Why It Matters
Lebesgue covering dimension draws 61 Wikipedia views per month (invariant category, ranking #15 of 37).[2] It has Wikipedia articles in 13 language editions, a strong signal of global cultural recognition.[13] It is known by 5 alternative names across languages and contexts.[14]