doc: add wikidata attributes - #42608
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This PR adds 5
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LLM-generated |
| @[pp_with_univ, use_set_notation_for_order, wikidata Q191849] | ||
| def ZFSet : Type (u + 1) := |
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Wikidata Q191849: Zermelo–Fraenkel set theory — variant of ZFC, the standard axiomatic set theory
| @[simps, wikidata Q24743362] | ||
| def induce (G' : G.Subgraph) (s : Set V) : G.Subgraph where |
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Wikidata Q24743362: induced subgraph — another graph, formed from a subset of the vertices of the graph and all of the edges connecting pairs of vertices in that subset
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As I've mentioned before, SimpleGraph.induce fits better (this is SimpleGraph.Subgraph.induce) but they should probably both be tagged.
| @[wikidata Q28113351] | ||
| class LinearOrder (α : Type*) extends PartialOrder α, Min α, Max α, Ord α where |
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Wikidata Q28113351: inequality — mathematical relation comparing two different values
| @[use_set_notation_for_order, wikidata Q36161, wikidata Q903783] | ||
| def Set (α : Type u) := α → Prop |
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Wikidata Q36161: set — well-defined mathematical collection of distinct objects
| @[wikidata Q474715] | ||
| class PartialOrder (α : Type*) extends Preorder α where |
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Wikidata Q474715: partially ordered set — set ordered by a transitive, antisymmetric, and reflexive binary relation
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Could you also add Q1069998 (partial order)?
To emphasize, I think both do belong here, even though the set version seems a bit weird.
| @[use_set_notation_for_order, wikidata Q36161, wikidata Q903783] | ||
| def Set (α : Type u) := α → Prop |
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Wikidata Q903783: naive set theory — one of several theories of sets used in the discussion of the foundations of mathematics; defined informally, in natural language
PR summary 59a4f00bdaImport changes for modified filesNo significant changes to the import graph Import changes for all files
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This PR adds a batch of 6
@[wikidata]attributes.Claude helped generate the list of crossrefs (by scanning Wikidata + Mathlib). Comments are generated by crossref-report and Wikilean.
See https://wikilean.jackmccarthy.org/review?pr=42608 for reviewer UI.