A Paradox Involving Representational States and Activities
Blake Myers
Abstract
Blake Myers
Abstract
In this paper, I present a novel paradox that pertains to a variety of representational states and activities. I begin by proving that there are certain contingently true propositions that no one can occurrently believe.Then, I use this to develop a further proof by which I derive a contradiction, thus giving us the paradox. Next, I differentiate the paradox fromthe Liar Paradox, and I show how a common response to the different variations of the Liar Paradox fails to avoid the type of paradox provided in this paper. Finally, I demonstrate how the general ideas behind the paradox regarding occurrent belief can be extended to a wide range of other representational states and activities.
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In this paper, I present a novel paradox that pertains to a variety of representational states and activities. I begin by proving that there are certain contingently true propositions that no one can occurrently believe.Then, I use this to develop a further proof by which I derive a contradiction, thus giving us the paradox. Next, I differentiate the paradox fromthe Liar Paradox, and I show how a common response to the different variations of the Liar Paradox fails to avoid the type of paradox provided in this paper. Finally, I demonstrate how the general ideas behind the paradox regarding occurrent belief can be extended to a wide range of other representational states and activities.
Key concepts: Contradiction, Variety (cybernetics), Epistemology, Range (aeronautics), Computer science, Mathematical economics, Mathematics, Philosophy