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  1. Pure Logic and Higher-order Metaphysics.Christopher Menzel - 2024 - In Peter Fritz & Nicholas K. Jones (eds.), Higher-Order Metaphysics. Oxford University Press.
    W. V. Quine famously defended two theses that have fallen rather dramatically out of fashion. The first is that intensions are “creatures of darkness” that ultimately have no place in respectable philosophical circles, owing primarily to their lack of rigorous identity conditions. However, although he was thoroughly familiar with Carnap’s foundational studies in what would become known as possible world semantics, it likely wouldn’t yet have been apparent to Quine that he was fighting a losing battle against intensions, due in (...)
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  • Propositions as Structured Cognitive Event‐Types.Wayne A. Davis - 2021 - Philosophy and Phenomenological Research 102 (3):665-692.
    According to act theories, propositions are structured cognitive act‐types. Act theories appear to make propositions inherently representational and truth‐evaluable, and to provide solutions to familiar problems with alternative theories, including Frege’s and Russell’s problems, and the third‐realm and unity problems. Act theories have critical problems of their own, though: acts as opposed to their objects are not truth evaluable, not structured in the right way, not expressed by sentences, and not the objects of propositional attitudes. I show how identifying propositions (...)
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  • Propositions are not Simple.Matt Duncan - 2017 - Philosophy and Phenomenological Research 97 (2):351-366.
    Some philosophers claim that propositions are simple—i.e., lack parts. In this paper, I argue that this claim is mistaken. I start with the widely accepted claim that propositions are the objects of beliefs. Then I argue that the objects of beliefs have parts. Thus, I conclude that propositions are not simple. My argument for the claim that the objects of beliefs have parts derives from the fact that beliefs are productive and systematic. This fact lurks in the background of debates (...)
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  • Structured propositions and trivial composition.Bryan Pickel - 2020 - Synthese 197 (7):2991-3006.
    Structured propositions are often invoked to explain why intensionally equivalent sentences do not substitute salva veritate into attitude ascriptions. As the semantics is standardly developed—for example, in Salmon, Soames :47–87, 1987) and King :516–535, 1995), the semantic value of a complex expression is an ordered complex consisting of the semantic values of its components. Such views, however, trivialize semantic composition since they do not allow for independent constraints on the meaning of complexes. Trivializing semantic composition risks “trivializing semantics” Semantics versus (...)
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  • Structured Propositions in a Generative Grammar.Bryan Pickel - 2019 - Mind (510):329-366.
    Semantics in the Montagovian tradition combines two basic tenets. One tenet is that the semantic value of a sentence is an intension, a function from points of evaluations into truth-values. The other tenet is that the semantic value of a composite expression is the result of applying the function denoted by one component to arguments denoted by the other components. Many philosophers object to intensional semantics on the grounds that intensionally equivalent sentences do not substitute salva veritate into attitude ascriptions. (...)
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  • Unity through truth.Bryan Pickel - 2019 - Synthese 196 (4):1425-1452.
    Renewed worries about the unity of the proposition have been taken as a crucial stumbling block for any traditional conception of propositions. These worries are often framed in terms of how entities independent of mind and language can have truth conditions: why is the proposition that Desdemona loves Cassio true if and only if she loves him? I argue that the best understanding of these worries shows that they should be solved by our theory of truth and not our theory (...)
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  • Álgebras de universales.José Tomás Alvarado Marambio - 2024 - Critica 56 (166):3-33.
    Varios filósofos han propuesto un enfoque “algebraico” de los universales de acuerdo con el cual hay operaciones de universales a universales. No es obvio, sin embargo, cómo estas operaciones deban ser interpretadas y qué impacto tengan para las condiciones de identidad de los universales. Hay dos interpretaciones principales del álgebra de universales. Por una parte, se ha interpretado como formas de “construir” universales complejos. Por otra, ha sido interpretada como “morfismos” o “mapeos” entre universales, pero no como algo que “construye” (...)
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