وحدت گزاره

We will argue against formulating the propositional unity as a problem of Order, Combinability, or Recognition. We find the issue of Representation surprisingly biased to the Correspondence theory of truth, and we show how wrong it may be to read the question of having truth conditions as a question of truth conditions itself. Finally, we demonstrate how certain structured propositions may escape the arms of the question of unity. We find the problem of having truth conditions to be the most to-the-point question of the nature of propositions.

This paper is a reflection on the nature of Meinongian Propositions (MP), within which properties are ascribed to non-existent objects, preserving the possibility of their being true. Ordinary theories of the propositional unity, I demonstrate, provide explanations to the nature of MP, only in pain of misrepresenting their truth value, violating our intuitions about their constituents, or doubling our ontological commitments. Cognitive accounts e.g. that of Soames, later Russell or Priest, are to work. This paper is a reflection on the nature of Meinongian Propositions (MP), within which properties are ascribed to non-existent objects, preserving the possibility of their being true. Ordinary theories of the propositional unity, I demonstrate, provide explanations to the nature of MP, only in pain of misrepresenting their truth value, violating our intuitions about their constituents or doubling our ontological commitments. Cognitive accounts e.g. that of Soames, later Russell or Priest, are to work. This paper is a reflection on the nature of Meinongian Propositions (MP), within which properties are ascribed to non-existent objects, preserving the possibility of their being true. Ordinary theories of the propositional unity, I demonstrate, provide explanations to the nature of MP, only in pain of misrepresenting their truth value, violating our intuitions about their constituents or doubling our ontological commitments. Cognitive accounts e.g. that of Soames, later Russell or Priest, are to work.

The Unity of the Encoding PropositionAbstract: There is a family of problems under the rubric of “the unity of the proposition”. They ask how is it that (ordinary) propositions are unit wholes over and above their constituting parts, how is it that they are representational and have truth values. In this paper, we propose the very same concern regarding the Meinongian encoding propositions; those propositions that contain the encoding mode of predication rather than the ordinary exemplificational predication. Embracing such a dual mode of predication lets us interpret propositions such as “the round square is round” not only as meaningful but also as true propositions. We demonstrate how to reduce exemplification to encoding. This should dissolve the classical problem of the propositional unity, yet providing a rather new formulation of it.