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2025-10-01 10:39
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feat(RingTheory): units are exactly non-zerodivisors in noncommutative Artinian rings (
#28887
)
Estimated changes
Modified
Mathlib/RingTheory/Artinian/Algebra.lean
Modified
Mathlib/RingTheory/Artinian/Module.lean
added
theorem
IsArtinianRing.isUnitSubmonoid_eq
added
theorem
IsArtinianRing.isUnitSubmonoid_eq_nonZeroDivisorsRight
added
theorem
IsArtinianRing.isUnitSubmonoid_eq_of_mulOpposite
added
theorem
IsArtinianRing.isUnit_iff_isLeftRegular
added
theorem
IsArtinianRing.isUnit_iff_isRegular
added
theorem
IsArtinianRing.isUnit_iff_isRegular_of_mulOpposite
added
theorem
IsArtinianRing.isUnit_iff_isRightRegular
added
theorem
IsArtinianRing.isUnit_iff_mem_nonZeroDivisors
added
theorem
IsArtinianRing.isUnit_iff_mem_nonZeroDivisors_of_mulOpposite
added
theorem
IsArtinianRing.isUnit_of_mem_nonZeroDivisors
added
theorem
IsArtinianRing.isUnit_of_mem_nonZeroDivisors_of_mulOpposite
added
theorem
IsArtinianRing.nonZeroDivisorsLeft_eq_isUnitSubmonoid
Modified
Mathlib/RingTheory/Artinian/Ring.lean
deleted
theorem
IsArtinianRing.isUnit_iff_mem_nonZeroDivisors
deleted
theorem
IsArtinianRing.isUnit_of_mem_nonZeroDivisors
deleted
theorem
IsArtinianRing.isUnit_submonoid_eq
Modified
Mathlib/RingTheory/IntegralClosure/IsIntegral/Basic.lean
modified
theorem
Algebra.finite_adjoin_simple_of_isIntegral