11 found

Year:

Forthcoming articles
  1. Kai Hauser (forthcoming). Intuition and Its Object. Axiomathes:1-29.
    The view that mathematics deals with ideal objects to which we have epistemic access by a kind of perception (’intuition’) has troubled many thinkers. Using ideas from Husserl’s phenomenology, I will take a different look at these matters. The upshot of this approach is that there are non-material objects and that they can be recognized in a process very closely related to sense perception. In fact, the perception of physical objects may be regarded as a special case of this more (...)
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  2. Frederic Peters (forthcoming). Accounting for Consciousness: Epistemic and Operational Issues. Axiomathes:1-21.
    Within the philosophy of mind, consciousness is currently understood as the expression of one or other cognitive modality, either intentionality (representation per se), transparency (immediacy of cognitive content consequent upon the unawareness of underlying representational processes), subjectivity (first-person perspective) or reflexivity (autonoetic awareness). However, neither intentionality, subjectivity nor transparency adequately distinguishes conscious from nonconscious cognition. Consequently, the only genuine index or defining characteristic of consciousness is reflexivity, the capacity for autonoetic or self-referring, self-monitoring awareness. But the identification of reflexivity as (...)
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  3. Tobias Hansson Wahlberg (forthcoming). The Endurance/Perdurance Controversy is No Storm in a Teacup. Axiomathes:1-20.
    Several philosophers have maintained in recent years that the endurance/perdurance debate is merely verbal: these prima facie distinct theories of objects’ persistence are in fact metaphysically equivalent, they claim. The present paper challenges this view. Three proposed translation schemes (those set forth by Miller in Erkenntnis 62:91–117, 2005, McCall and Lowe in Noûs 40:570–578, 2006, and Hirsch in Metametaphysics—new essays on the foundations of ontology. Oxford University Press, Oxford, 2009) are examined; all are shown to be faulty. In the process, (...)
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  4. Teresa Kouri (forthcoming). A Reply to Heathcote's: On the Exhaustion of Mathematical Entities by Structures. Axiomathes:1-13.
    In this article I respond to Heathcote’s “On the Exhaustion of Mathematical Entities by Structures”. I show that his ontic exhaustion issue is not a problem for ante rem structuralists. First, I show that it is unlikely that mathematical objects can occur across structures. Second, I show that the properties that Heathcote suggests are underdetermined by structuralism are not so underdetermined. Finally, I suggest that even if Heathcote’s ontic exhaustion issue if thought of as a problem of reference, the structuralist (...)
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  5. Konrad Werner (forthcoming). Aspectual Shape: Presentational Approach. Axiomathes:1-14.
    Aspectual shape is widely recognized property of intentionality. This means that subject’s access to reality is necessarily conditioned by applied concepts, perspective, modes of sensation, etc. I argue against representational and indirect-realist account of this phenomenon. My own proposition—presentational and direct realist—is based on the recognition of historical contexts, in which the phenomenon of aspectuality should be reconsidered; on the other hand—it is based on Ludwig Wittgenstein’s conception of aspectual perception. Moreover I apply some results from the area of logicophilosophical (...)
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  6. Claudio Calosi & Vincenzo Fano (forthcoming). Arrows, Balls and the Metaphysics of Motion. Axiomathes:1-17.
    The arrow paradox is an argument purported to show that objects do not really move. The two main metaphysics of motion, the At–At theory of motion and velocity primitivism, solve the paradox differently. It is argued that neither solution is completely satisfactory. In particular it is contended that there are no decisive arguments in favor of the claim that velocity as it is constructed in the At–At theory is a truly instantaneous property, which is a crucial assumption to solve the (...)
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  7. Carlo Cellucci (forthcoming). Knowledge, Truth and Plausibility. Axiomathes:1-16.
    From antiquity several philosophers have claimed that the goal of natural science is truth. In particular, this is a basic tenet of contemporary scientific realism. However, all concepts of truth that have been put forward are inadequate to modern science because they do not provide a criterion of truth. This means that we will generally be unable to recognize a scientific truth when we reach it. As an alternative, this paper argues that the goal of natural science is plausibility and (...)
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  8. L. Dappiano (forthcoming). La holologia come progetto di metafisica descrittiva. Le parti e l'intero nella concezione di Aristotele. I'. Axiomathes.
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  9. Gregory Landini (forthcoming). Russellian Facts About the Slingshot. Axiomathes:1-15.
    The so-called “Slingshot” argument purports to show that an ontology of facts is untenable. In this paper, we address a minimal slingshot restricted to an ontology of physical facts as truth-makers for empirical physical statements. Accepting that logical matters have no bearing on the physical facts that are truth-makers for empirical physical statements and that objects are themselves constituents of such facts, our minimal slingshot argument purportedly shows that any two physical statements with empirical content are made true by one (...)
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  10. Roman Murawski (forthcoming). Benedykt Bornstein's Philosophy of Logic and Mathematics. Axiomathes:1-10.
    The aim of this paper is to present and discuss main philosophical ideas concerning logic and mathematics of a significant but forgotten Polish philosopher Benedykt Bornstein. He received his doctoral degree with Kazimierz Twardowski but is not included into the Lvov–Warsaw School of Philosophy founded by the latter. His philosophical views were unique and quite different from the views of main representatives of Lvov–Warsaw School. We shall discuss Bornstein’s considerations on the philosophy of geometry, on the infinity, on the foundations (...)
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  11. Jairo José Silvdaa (forthcoming). Structuralism and the Applicability of Mathematics. Axiomathes.
    In this paper I argue for the view that structuralism offers the best perspective for an acceptable account of the applicability of mathematics in the empirical sciences. Structuralism, as I understand it, is the view that mathematics is not the science of a particular type of objects, but of structural properties of arbitrary domains of entities, regardless of whether they are actually existing, merely presupposed or only intentionally intended.
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