💡 Words with a Similar Meaning to "Outer regular"
Found via reverse dictionary — words that share a conceptual meaning.
| Word | Definition |
|---|---|
| inner regular | (mathematical analysis, of a Borel set) Whose measure is equal to the supremum of the measures of all compact sets which are contained by it. |
| regular | (chiefly US) Having the expected characteristics or appearances; normal, ordinary, standard. |
| hyperregular | (mathematics, Of a Borel set) Having a bounded image over all arguments for every member. |
| borel measurable | (mathematical analysis, of a function) Such that the inverse image of any open set in its codomain is a Borel set of its domain. |
| regular open | (rare, mathematics, of a set) Being the interior of its closure. |
| borelnoun | (mathematical analysis, of a set) being a member of a Borel σ-algebra; being a Borel set |
| regular closed | (rare, mathematics, of a set) Being the closure of its interior. |
| superregular | — |
| equiregular | (geometry) Having both all sides equal length and all angles equal. |
| semiregularnoun | Somewhat regular; occasional. |
| boundedverb | (set theory, order theory, of a poset X with partial order ≤) That contains a least element, a, and a greatest element, b, such that for all x ∈ X, a ≤ x ≤ b. |
| proregular | (mathematics) Having the property that the inverse systems of the Koszul cohomology modules satisfy the Inverse limit#Mittag-Leffler condition.) |
| biregular | (geometry, of two varieties) Having a biregular map from one to the other, i.e. isomorphic as abstract varieties. |
| semifinitenoun | (mathematical analysis) (Of a measure space) in which every nonzero measurable set has a subset with finite nonzero measure |
| bornological | (mathematics) Describing a form of locally convex space which, in some sense, possesses the minimum amount of structure needed to address questions of boundedness of sets and functions. |
| normaloidnoun | (slang) A boringly conventional or conformist person; a normie. |
| lebesgue measurable | (mathematical analysis) Of a set in some k-dimensional Euclidean space, That it is an element of the domain of the Lebesgue measure of the ambient Euclidean space. |
| subanalytic | (mathematics) Of a set of points: defined in a way broader than for semianalytic sets. |
| proper | Suitable. |
| half-open | partially open; ajar |
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