[Merged by Bors] - feat(CategoryTheory/Sites): functors that are 1-hypercover dense#35022
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joelriou wants to merge 4 commits intoleanprover-community:masterfrom
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[Merged by Bors] - feat(CategoryTheory/Sites): functors that are 1-hypercover dense#35022joelriou wants to merge 4 commits intoleanprover-community:masterfrom
joelriou wants to merge 4 commits intoleanprover-community:masterfrom
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PR summary 71cd708d5eImport changes for modified filesNo significant changes to the import graph Import changes for all files
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chrisflav
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Feb 9, 2026
Mathlib/CategoryTheory/Sites/DenseSubsite/OneHypercoverDense.lean
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Co-authored-by: Christian Merten <christian@merten.dev>
Co-authored-by: Christian Merten <christian@merten.dev>
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rao107
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Feb 18, 2026
…nprover-community#35022) Let `F : C₀ ⥤ C` be a functor equipped with Grothendieck topologies `J₀` and `J`. Assume that `F` is a dense subsite. We introduce a typeclass `IsOneHypercoverDense.{w} F J₀ J` which roughly says that objects in `C` admits a `1`-hypercover consisting of objects in `C₀`.
Maldooor
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Feb 25, 2026
…nprover-community#35022) Let `F : C₀ ⥤ C` be a functor equipped with Grothendieck topologies `J₀` and `J`. Assume that `F` is a dense subsite. We introduce a typeclass `IsOneHypercoverDense.{w} F J₀ J` which roughly says that objects in `C` admits a `1`-hypercover consisting of objects in `C₀`.
pfaffelh
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Mar 2, 2026
…nprover-community#35022) Let `F : C₀ ⥤ C` be a functor equipped with Grothendieck topologies `J₀` and `J`. Assume that `F` is a dense subsite. We introduce a typeclass `IsOneHypercoverDense.{w} F J₀ J` which roughly says that objects in `C` admits a `1`-hypercover consisting of objects in `C₀`.
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Let
F : C₀ ⥤ Cbe a functor equipped with Grothendieck topologiesJ₀andJ. Assume thatFis a dense subsite. We introduce a typeclassIsOneHypercoverDense.{w} F J₀ Jwhich roughly says that objects inCadmits a1-hypercover consisting of objects inC₀.