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feat(RingTheory/Valuation): valuation integers ring is a Principal Ideal ring iff the valuation range is not densely ordered #16619

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pechersky and others added 30 commits August 7, 2024 10:03
This allows one to talk about finding powers greater than some element for ordered monoids
Before, this was only available for ordered semirings
This is to later installthe instance on valuation groups (`LinearOrderedCommGroupWithZero`)
Install the instance on NNRat and NNReal (though they are ordered semirings)
Also, add some misisng instances about the nonnegative submonoid
…_denselyOrdered`

Classfy linearly ordered additive groups, either they are discrete (order isomorphic to Int) or densely ordered
Also add some simple lemmas about the closure subgroup.
…te_or_denselyOrdered`

Along with helper equivs about `Units`
and some missing instances about `Units`.
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blocked-by-other-PR This PR depends on another PR to Mathlib (this label is automatically managed by a bot) merge-conflict The PR has a merge conflict with master, and needs manual merging. (this label is managed by a bot) t-algebra Algebra (groups, rings, fields, etc)
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3 participants