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For a product X 4 of a partially ordered set ( X, ≤ ), we define a partial ordering in the following way.
One of these spaces is a partially ordered metric space, that is, metric spaces endowed with a partial ordering.
If a set X has a partial ordering ⊑ defined on it, we say that it is a partially ordered set (w.r.t. ⊑) and denote it by ( X, ⊑ ).
In recent times, fixed point theory has developed rapidly in partially ordered metric spaces, that is, metric spaces endowed with a partial ordering.
Given a default theory and a partial ordering on the defaults, the preferred extensions are the lexicographically best extensions.
Augmenting the diagrams with a reading tree (effectively a partial ordering of quantifiers) ensures that each diagram has a unique semantic interpretation.
FCA has the benefit of providing a partial ordering of the objects in the conceptual model based on the use cases in which they participate.
We consider a partial ordering of majorization.
(2) every cone in defines a partial ordering in by.
It is easy to check that ≤ ˜ is a partial ordering.
Consider a partial ordering ⪯ on (mathbb{R}^{2}).
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Since I tried Ludwig back in 2017, I have been constantly using it in both editing and translation. Ever since, I suggest it to my translators at ProSciEditing.

Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com