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    Wittgenstein's rule-following considerations (Philosophic... — Carmelics
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    Challenges→The Church–Rosser theorem guarantees that the final result of a series of reductions on a term is unique, independently of the order of reduction steps

    Wittgenstein's rule-following considerations (Philosophical Investigations §201) suggest that the determinacy of a computational rule's outcome cannot be read off the rule itself without presupposing a practice of application.

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    Key Terms

    Computational rule(as the type of rule being analyzed)
    A step-by-step instruction or formula (like a math rule or computer algorithm) that tells you how to get from a starting point to an answer.
    Philosophical Investigations(as the source text being referenced)
    Wittgenstein's most influential book, published after his death, where he explores how language works through everyday examples and imaginary scenarios rather than abstract theory.
    Practice of application(as what we must already know in order to understand any rule)
    The actual, real-world habits and customs of how people use and follow rules in their daily lives, not just the written rule itself.
    Presupposing(what the externalist secretly assumes in their reasoning)
    To assume something is already true without proving it, usually without realizing you're doing it.

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    Read off (from)(in describing whether meaning can be extracted directly from written rules)
    To extract or discover something by simply looking at it directly—the assumption that you can get information just by examining something on its surface.
    Wittgenstein
    Ludwig Wittgenstein was an Austrian-British philosopher who fundamentally changed how people think about language and meaning in the 20th century. He argued that many philosophical problems arise from misunderstanding how words actually work in everyday life, rather than from deep metaphysical mysteries. His ideas influenced not just philosophy but also mathematics, logic, and even how people approach psychology and artificial intelligence today.
    determinacy(Game theory, infinite games)
    The property that for any game property φ, either player i has a strategy to force a set of histories satisfying φ, or player j has a strategy to force ¬φ; formally: {i}φ ∨ {j}¬φ
    rule-following considerations(in philosophy of language)
    Wittgenstein's famous puzzle about how we know what rule to follow next: if you learn a rule by seeing examples, how do you know you're applying it correctly to new cases you've never seen before?
    §201 (section notation)(as a reference marker in the text)
    The § symbol means 'section,' so §201 means 'section 201.' It's just a way to point to a specific part of a book.

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    Truth & Knowledge1 linkedPhilosophy of Language1 linked

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    The Church–Rosser theorem guarantees that the final result of a series of reduct...

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