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Consider We will use the following partial ordering.
A partial ordering $P$ is called ccc if every antichain of $P$ is countable.
Similarly to the confusion network approach, we first define an equivalence class and partial ordering.
This research suggests a linear partial ordering approach for assessing the knowledge from participants and prioritizing engineering characteristics.
A set together with a definite partial ordering is called a partially ordered set.
One of these spaces is a partially ordered metric space, that is, metric spaces endowed with a partial ordering.
Thus, consider the partial ordering axioms (P.1)–(P.1).
We consider a partial ordering of majorization.
Here we call it the partial ordering induced by φ.
(2) every cone in defines a partial ordering in by.
It is easy to check that ≤ ˜ is a partial ordering.
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com