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They, and some atheist contemporaries as well, think in terms of a "constituent ontology" as opposed to what Wolterstorff calls a "relation ontology" or what might be called a "nonconstituent ontology".
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In the relational model, each individual entry is described by the set of its attribute values (called a relation), stored in one row of the table.
This relation might be called a relation of mutual recognition.
Here, he argues that since natures in themselves are immutable, and since each can have what Scotus calls an immutable relation to something else, we have sufficient grounds for stability-based certainty.
Then, the numerical relation in the problem including the unknown number is called a "numerical relation problem," and a numerical relation used in the calculation is called a "numerical relation calculation".
A q-entailment relation ⊧ M is a special case of what Malinowski calls a q-consequence relation.
It's called a "Transitive Relation" (if A is related to B and B is related to C, then A is related to C).
A relation for which it is true is called a symmetrical relation (example: "is parallel to").
Here, '(leqslant^{mathrm{l}})' is called a lower relation.
This relationship is called a recurrence relation because the function T occurs on both sides of the = sign.
Recently, Luc [1] introduced a more general model of equilibrium problems, which is called a variational relation problem (VR).
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com