Vote summary for celtschk‭

A daily summary of votes received for posts.

Feb 19, 2026: +3

+1

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Are there other topologies on $\mathbb R$ that make it a topological field?

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+1

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Criterion in terms of the bases for determining whether one topology is finer than another

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+1

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Are there useful topologies on Cartesian products “in between” the product topology and the box topology?

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Dec 10, 2025: +2

+1

−0

Are there other topologies on $\mathbb R$ that make it a topological field?

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+1

−0

Are there other topologies on $\mathbb R$ that make it a topological field?

Question Q&A

Nov 25, 2025: +2

+1

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In this representation of surreal numbers and gaps with classes of ordinal numbers, are all gaps represented?

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+1

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Is this a proper measure for irrationality?

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Nov 13, 2025: +2

+1

−0

Are there other topologies on $\mathbb R$ that make it a topological field?

Answer Q&A

+1

−0

Are there other topologies on $\mathbb R$ that make it a topological field?

Question Q&A

Oct 25, 2025: +1

+1

−0

In this representation of surreal numbers and gaps with classes of ordinal numbers, are all gaps represented?

Question Q&A

Oct 20, 2025: +1

+1

−0

Is this a proper measure for irrationality?

Question Q&A

Oct 19, 2025: +2

+2

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Is this a proper measure for irrationality?

Question Q&A

Aug 14, 2025: +1

+1

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Are there useful topologies on Cartesian products “in between” the product topology and the box topology?

Question Q&A

Mar 25, 2025: +2

+2

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Are there other topologies on $\mathbb R$ that make it a topological field?

Question Q&A

Mar 1, 2025: +1

+1

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Are there other topologies on $\mathbb R$ that make it a topological field?

Question Q&A

Jan 6, 2025: -1

+0

−1

Is there an equational law satisfied by "linear kei" but not free kei?

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Jan 4, 2025: +1

+1

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Is there an equational law satisfied by "linear kei" but not free kei?

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Aug 5, 2024: +4

+3

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Is there a closed formula for multiplication of imaginary units in the direct limit of the Cayley-Dickson construction?

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+1

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What does it mean by saying that $C([0,1])$ is a subset of $L^\infty([0,1])$?

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Jul 21, 2024: +1

+1

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What does it mean by saying that $C([0,1])$ is a subset of $L^\infty([0,1])$?

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Jun 30, 2024: +1

+1

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For which spaces are all continuous functions either constant or the identity?

Question Q&A