Sentence examples for singular argument from inspiring English sources

Hence, rather than using it as the template for a singular argument for the Highest Good, one that forces together its very different treatments through the Critical Period, it is best to see this fundamental doctrine of Kant's philosophy of religion as evolving through the 1780s and 1790s.

So, addressing this singular argument only, I am compelled to ask my fellow Christians: What do we do when your religious beliefs violate my religious beliefs?

In order to make out a version of the singular term argument here, platonists would need to begin by arguing that these sentences commit us to the existence of the property of redness and the north-of relation, respectively, because (a) they have singular terms that denote those things, and (b) they are true.

This version of the singular term argument might seem even more powerful than the mathematical-object version of the singular term argument sketched in section 4.1, because in this case, it doesn't seem that there is as much room for paraphrase nominalism.

We turn now to a version of the singular term argument aimed at establishing the existence of propositions.

But that is not the end of the singular term argument for the existence of abstract mathematical objects, for we still need to consider nominalistic views of sentences like '3 is prime'.

In the end, it's not obvious whether platonists can successfully refute fictionalism, and more generally, it's not obvious whether the version of the singular term argument rehearsed in this subsection provides a good reason for believing in abstract mathematical objects.

The second is also present in some sense in the works of Plato (at least on some readings of those works), but its first modern formulation was given by Frege (1884, 1892, 1893-1903, 1919); I will call this the singular term argument, and unlike the One Over Many, it can be used in connection with all the different kinds of abstract objects, i.e., numbers, properties, propositions, and so on.

Employing a nested application of singular perturbation arguments, we propose a method for deriving non-linear, non-stiff, reduced order models for the dynamics in each time scale.

We prove, using singular perturbation arguments, that the closed-loop system is practically stable provided the observer gain is sufficiently large.

In this paper, we begin by analyzing building dynamics and use singular perturbation arguments to provide a theoretical justification for the empirically acknowledged multiple time scale dynamic response of buildings.