Sentence examples for the relation contains from inspiring English sources
The phrase "the relation contains" is correct and usable in written English.
It can be used when discussing the elements or components that are part of a specific relationship, often in mathematical, scientific, or analytical contexts. Example: "In this study, the relation contains several variables that influence the outcome of the experiment."
According to Etzione et al. [7], for instance, from the sentence 'the guide contains dead links and omits sites' it would be inconsistent to extract the relation contains omits.
In set theory, the relations "contained in" and "contains" can be interchanged, with the union becoming the intersection and vice-versa.
First, we wanted to know which fraction of the relations contained in the gold standard derived from STRING could be detected with our proposed approach.
The relations contained in this gold standard were compared to the predictions generated by the proposed SRL based approach: we compiled a dictionary of gene/protein names from EntrezGene and SwissProt and located the positions of those names within the ARG0 and ARG1 parts of 78 million PASs with the help of the Java Lucene text search- and indexing API.
It is clear that the indirect dominance relation contains the direct dominance relation.
In this scenario, we will formally show that our proposal will produce a partially ordered credibility relation; such relation contains the information that can be justified by an argumentation process.
AC3: For any relation \(R\) between sets \(A\), \(B\), In other words, every relation contains a function having the same domain.
If parts of a ThermalBoundary have different material properties, especially allowing the transfer of radiation energy, these parts must be separately modelled as ThermalOpening (relation contains).
A positive relation contains on average 1.6 positive and 1.5 negative instances.
Often, it is denoted by (mathcal{R}^{s}). . the inverse (or transpose or dual) relation of (mathcal{R}), is defined as mathcal{R}^{-1}=bigl{ (x,y in X^{2}:(y,x inmathcal{R} bigr} mbox{ which is denoted by } mathcal{R}^{-1}; the symmetric closure of (mathcal{R}) is defined as the smallest symmetric relation containing (mathcal{R}) (i.e., (mathcal{R}^{s}:=mathcal{R}cupmathcal{R}^{-1})).
The diffusion processes of the nonlocality are governed by an integral relation containing a recently proposed symmetric spatial weight function expressed in terms of an attenuation function.
