feat(Order/Partition): add Rel, relation induced by partition on Set#36991
feat(Order/Partition): add Rel, relation induced by partition on Set#36991Jun2M wants to merge 12 commits intoleanprover-community:masterfrom
Rel, relation induced by partition on Set#36991Conversation
PR summary 3bd2603b81Import changes for modified filesNo significant changes to the import graph Import changes for all files
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YaelDillies
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Thanks!
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| lemma nonempty_of_mem (ht : t ∈ P) : t.Nonempty := | ||
| notMem_singleton_empty.1 <| P.ne_bot_of_mem ht | ||
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| lemma empty_not_mem : ∅ ∉ P := P.bot_notMem |
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| lemma empty_not_mem : ∅ ∉ P := P.bot_notMem | |
| lemma empty_notMem : ∅ ∉ P := P.bot_notMem |
is the convention now
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🚀 Pull request has been placed on the maintainer queue by YaelDillies. |
Main changes:
Setsection with various useful lemmas for working with partitions of sets.Partition.Rel, a transitive and symmetric binary relation (partial equivalence relation) induced by a partition of a set.Co-authored-by: Peter Nelson [email protected]