| 释义 |
Definition of partial order in English: partial order(also partial ordering) noun Mathematics A transitive antisymmetric relation among the elements of a set, which does not necessarily apply to each pair of elements. 〔数〕偏序 Example sentencesExamples - Viewed another way, what this says is that if we define a partial ordering on strings such that one string is greater than another if it contains the second as a substring, then there is no infinite antichain.
- Shoham's theory is based on a partial order over models: S can then be characterized as the set of models in K that are minimal in K.
- An attempt to articulate a range of scenarios in which partial ordering of secondary and tertiary structures mutually enhance a favorable folding pathway has been presented under the label of ‘nucleation-condensation’.
- In fact, it can be shown that the possible ancestral combinations of adjacent copies are given by the maximal antichains of the partial order on the duplication events.
- In terms of sets, a partial ordering can be obtained by using set inclusion, the relation ‘is a subset of,’ where subset also includes the meaning that a set is a subset of itself.
Definition of partial order in US English: partial order(also partial ordering) noun Mathematics A transitive antisymmetric relation among the elements of a set, which does not necessarily apply to each pair of elements. 〔数〕偏序 Example sentencesExamples - In fact, it can be shown that the possible ancestral combinations of adjacent copies are given by the maximal antichains of the partial order on the duplication events.
- Viewed another way, what this says is that if we define a partial ordering on strings such that one string is greater than another if it contains the second as a substring, then there is no infinite antichain.
- An attempt to articulate a range of scenarios in which partial ordering of secondary and tertiary structures mutually enhance a favorable folding pathway has been presented under the label of ‘nucleation-condensation’.
- In terms of sets, a partial ordering can be obtained by using set inclusion, the relation ‘is a subset of,’ where subset also includes the meaning that a set is a subset of itself.
- Shoham's theory is based on a partial order over models: S can then be characterized as the set of models in K that are minimal in K.
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