💡 Words with a Similar Meaning to "Partially ordered"
Found via reverse dictionary — words that share a conceptual meaning.
| Word | Definition |
|---|---|
| totally ordered | (set theory, order theory) That is equipped with a total order, that is a subset of (the ground set of) a partially ordered set whose partial order is a total order with respect to said subset. |
| semiordered | Partially ordered |
| 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. |
| cofinalnoun | (order theory) Of a subset of a partially ordered set; containing elements at least as late as any given element of the set, relative to the given partial order. |
| quasidisordered | (mathematics) Apparently disordered, but having an underlying order. |
| directedverb | In a manner emphasizing one's point of view. |
| partitive | (grammar) Indicating a part rather than the whole of something. |
| lecticnoun | (mathematics) Pertaining to a generalization of alphabetical order applied to sets such that, for each pair of sets, their relative ordering is the order obtained if you remove their common (shared) elements and compare the last element in each remaining subset. |
| dismantlablenoun | Capable of being dismantled, or taken apart. |
| well-ordered | Having a precise arrangement. |
| partial | Existing as a part or portion; incomplete. |
| semidistributive | (mathematics) Partially distributive |
| eutactic | (mathematics, chemistry) Perfectly ordered |
| semicomputablenoun | (mathematics, computer science) partially computable |
| completablenoun | That can be completed. |
| quasiuniformnoun | (mathematics) Having some but not all of the characteristics of a uniform structure. |
| dominable | Subject to domination; able to be dominated. |
| non-empty | (set theory) Of a set, containing at least one element; not the empty set. |
| left total | (set theory, of a binary relation R on A×B) Such that every element of the domain is related to at least one element of the codomain: such that ∀a∈A;;∃b∈B:(a,b)∈R |
| semiforbidden | (mathematics, physics) Partially forbidden |
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