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[Merged by Bors] - feat(Topology, CategoryTheory): define light profinite sets #8676
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joelriou
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Nov 29, 2023
joelriou
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Nov 29, 2023
joelriou
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Nov 29, 2023
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Co-authored-by: Joël Riou <37772949+joelriou@users.noreply.github.com>
Co-authored-by: Joël Riou <37772949+joelriou@users.noreply.github.com>
Thanks for the review, and in particular for pointing out the missing explicit universes! |
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Thanks! bors merge |
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We define light profinite sets as structures containing the data of a sequential limit in `Profinite`.
Pull request successfully merged into master. Build succeeded: |
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We define light profinite sets as structures containing the data of a sequential limit in `Profinite`.
This was referenced Jan 7, 2024
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New foundations for analytic geometry based on light condensed sets are being developed by Clausen-Scholze (see [this youtube playlist](https://www.youtube.com/playlist?list=PLx5f8IelFRgGmu6gmL-Kf_Rl_6Mm7juZO)). This PR defines light condensed objects. - [x] depends on: #8613 - [x] depends on: #8643 - [x] depends on: #8674 - [x] depends on: #8676 - [x] depends on: #8678 - [x] depends on: #9513 - [x] depends on: #11585
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New foundations for analytic geometry based on light condensed sets are being developed by Clausen-Scholze (see [this youtube playlist](https://www.youtube.com/playlist?list=PLx5f8IelFRgGmu6gmL-Kf_Rl_6Mm7juZO)). This PR defines light condensed objects. - [x] depends on: #8613 - [x] depends on: #8643 - [x] depends on: #8674 - [x] depends on: #8676 - [x] depends on: #8678 - [x] depends on: #9513 - [x] depends on: #11585
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New foundations for analytic geometry based on light condensed sets are being developed by Clausen-Scholze (see [this youtube playlist](https://www.youtube.com/playlist?list=PLx5f8IelFRgGmu6gmL-Kf_Rl_6Mm7juZO)). This PR defines light condensed objects. - [x] depends on: #8613 - [x] depends on: #8643 - [x] depends on: #8674 - [x] depends on: #8676 - [x] depends on: #8678 - [x] depends on: #9513 - [x] depends on: #11585
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t-category-theory
Category theory
t-topology
Topological spaces, uniform spaces, metric spaces, filters
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We define light profinite sets as structures containing the data of a sequential limit in
Profinite
.