In this paper, I want to address once more the venerable problem of intentional identity, the problem of how different thoughts can be about the same thing even if this thing does not exist. First, I will try to show that antirealist approaches to this problem are doomed to fail. For they ultimately share a problematic assumption, namely that thinking about something involves identifying it. Second, I will claim that once one rejects this assumption and holds instead that thoughts are (...) constituted either by what they are about, their intentional objects, or by what determines their proposition-like intentional contents, one can address the problem of intentional identity in a different way. One can indeed provide a new solution to it that basically relies on two factors: a) what sort of metaphysical nature intentional objects effectively possess, once they are conceived as schematic objects à la Crane (2001, 2013); b) whether such objects really belong to the overall ontological inventory of what there is. According to this solution, two thoughts are about the same nonexistent intentional object iff i) that object satisfies the identity criterion for objects of that metaphysical kind and ii) objects of that kind belong to the overall ontological inventory of what there is, independently of whether they exist (in a suitable first-order sense of existence). As such, this solution is neither realist nor antirealist: only if condition ii) is satisfied, different thoughts can be about the same nonexistent intentionale; otherwise, they are simply constituted by the same intentional content (provided that this content is not equated with that intentionale). Third, armed with this solution, I will hold that one can find a suitable treatment of the specific and related problem of whether different people may mock-think about the same thing, even if there really is no such thing. Finally, I will try to show that this treatment can be also applied to the case in which different thoughts are, according to phenomenology, about the same intentionale and yet this intentionale is of a kind such that there really are no things of that kind. For in this case, such thoughts are about the same intentionale only fictionally. (shrink)

Burgess and Rosen argue that Yablo’s figuralist account of mathematics fails because it says mathematical claims are really only metaphorical. They suggest Yablo’s view is implausible as an account of what mathematicians say and confused about literal language. I show their argument isn’t decisive, briefly exploring some questions in the philosophy of language it raises, and argue Yablo’s view may be amended to a kind of revolutionary fictionalism not refuted by Burgess and Rosen.

Theorists often associate certain “poetic” qualities with metaphor — most especially, open-endedness, evocativeness, imagery and affective power. However, the qualities themselves are neither necessary nor sufficient for metaphor. I argue that many of the distinctively “poetic” qualities of metaphor are in fact qualities of aspectual thought, which can also be exemplified by parables, “telling details,” and “just so” stories. Thinking about these other uses of language to produce aspectual thought forces us to pinpoint what is distinctive about metaphor, and also (...) thereby reveals the weaknesses of three established views of metaphor. (shrink)

We develop a new metaphor account where metaphors become surrogate variables for different but related phenomena. As we will argue, subrogation is the result of the interplay between the things inspired by the metaphor and the empirical dynamics that result from such inspiration. In particular, we focus on adaptive radiation, a major concept of evolutionary biology. Our study suggests that there is no distinct phenomenon, process, or pattern in nature than can be identified as adaptive radiation. What we have instead (...) is a grouping variable that has surrogated different evolutionary phenomena into one expansive label. We believe this analysis of metaphors helps better understand the value of metaphors for science not only as a provider of epistemic and cognitive virtues but most importantly, as a crucial research tool that can both help and divert scientific experimentation. (shrink)

This dissertation is centered around a set of apparently conflicting intuitions that we may have about mathematics. On the one hand, we are inclined to believe that the theorems of mathematics are true. Since many of these theorems are existence assertions, it seems that if we accept them as true, we also commit ourselves to the existence of mathematical objects. On the other hand, mathematical objects are usually thought of as abstract objects that are non-spatiotemporal and causally inert. This makes (...) it difficult to understand how we can have knowledge of them and how they can have any relevance for our mathematical theories. I begin by characterizing a realist position in the philosophy of mathematics and discussing two of the most influential arguments for that kind of view. Next, after highlighting some of the difficulties that realism faces, I look at a few alternative approaches that attempt to account for our mathematical practice without making the assumption that there exist abstract mathematical entities. More specifically, I examine the fictionalist views developed by Hartry Field, Mark Balaguer, and Stephen Yablo, respectively. A common feature of these views is that they accept that mathematics interpreted at face value is committed to the existence of abstract objects. In order to avoid this commitment, they claim that mathematics, when taken at face value, is false. I argue that the fictionalist idea of mathematics as consisting of falsehoods is counter-intuitive and that we should aim for an account that can accommodate both the intuition that mathematics is true and the intuition that the causal inertness of abstract mathematical objects makes them irrelevant to mathematical practice and mathematical knowledge. The solution that I propose is based on Rudolf Carnap's distinction between an internal and an external perspective on existence. I argue that the most reasonable interpretation of the notions of mathematical truth and existence is that they are internal to mathematics and, hence, that mathematical truth cannot be used to draw the conclusion that mathematical objects exist in an external/ontological sense. (shrink)