[Merged by Bors] - feat(RingTheory/Ideal/Operations): equality version of IsPrime.inf_le'
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PR summary b2f24e70b3Import changes for modified filesNo significant changes to the import graph Import changes for all files
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./scripts/declarations_diff.sh long <optional_commit>The doc-module for No changes to technical debt.You can run this locally as
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…e'` (#33918) `IsPrime.inf_le'` states that if a finite intersection of ideals is contained in a prime ideal, then one of those ideals must be contained in the prime ideal. One useful consequence of this is that if a finite intersection of ideals is a prime ideal, then one of those ideals must already be that prime ideal. Co-authored-by: tb65536 <thomas.l.browning@gmail.com>
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IsPrime.inf_le'IsPrime.inf_le'
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…e'` (leanprover-community#33918) `IsPrime.inf_le'` states that if a finite intersection of ideals is contained in a prime ideal, then one of those ideals must be contained in the prime ideal. One useful consequence of this is that if a finite intersection of ideals is a prime ideal, then one of those ideals must already be that prime ideal. Co-authored-by: tb65536 <thomas.l.browning@gmail.com>
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…e'` (leanprover-community#33918) `IsPrime.inf_le'` states that if a finite intersection of ideals is contained in a prime ideal, then one of those ideals must be contained in the prime ideal. One useful consequence of this is that if a finite intersection of ideals is a prime ideal, then one of those ideals must already be that prime ideal. Co-authored-by: tb65536 <thomas.l.browning@gmail.com>
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IsPrime.inf_le'states that if a finite intersection of ideals is contained in a prime ideal, then one of those ideals must be contained in the prime ideal. One useful consequence of this is that if a finite intersection of ideals is a prime ideal, then one of those ideals must already be that prime ideal.