•  304
    What is Literal Meaning?
    Communication and Cognition: An Interdisciplinary Quarterly Journal 46 (1-4). 2014.
    The meaning of morpheme (a minimal unit of linguistic significance) cannot diverge from what it is taken to mean. But the meaning of a complex expression can diverge without limit from what it is taken to mean, given that the meaning of such an expression is a logical consequence of the meanings of its parts, coupled with the fact that people are not infallible ratiocinators. Nonetheless, given Chomsky’s distinction between competence (ability) and performance (ability to deploy ability), what a…Read more
  •  9
    Functions, Bijections, and Mapping-Relations
    JOHN-MICHAEL KUCZYNSKI. 2016.
    The significance of the concept of a mathematical transformation is explained. In particular, it is explained how to construct true statements concerning n-dimensional spaces, for arbitrary n, on the basis of true statements concerning two-dimensional spaces.
  •  11
    What Is Justice?
    JOHN-MICHAEL KUCZYNSKI. 2016.
    A case is made that justice is a kind of social proxy for the cause-effect relation. When in a state of nature, man has no one but himself to rely on in his dealings with nature, which, though cruel, is consistent, driven as she is by inviolable physical laws and which, consequently, always rewards an action with an equal and opposite reaction.
  • Piercing The Veil Of Perception
    Existentia 14 (3-4): 345-360. 2004.
  •  323
    Does the idea of a "Language of Thought" make sense?
    Communication and Cognition: An Interdisciplinary Quarterly Journal 35 (4): 173-192. 2002.
    Sense-perceptions do not have to be deciphered if their contents are to be uploaded, the reason being that they are presentations, not representations. Linguistic expressions do have to be deciphered if their contents are to be uploaded, the reason being that they are representations, not presentations. It is viciously regressive to suppose that information-bearing mental entities are categorically in the nature of representations, as opposed to presentations, and it is therefore incoherent to s…Read more
  •  14
    The nature of of Infinite Number is discussed in a rigorous but easy-to-follow manner. Special attention is paid to Cantor's proof that any given set has more subsets than members, and it is discussed how this fact bears on the question: How many infinite numbers are there? This work is ideal for people with little or no background in set theory who would like an introduction to the mathematics of the infinite.