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    Model-independence itself lacks principled justification:... — Carmelics
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    Challenges→The quasi-inductive argument for CT derives force from convergence across distinct computational models (Turing machines, lambda calculus, recursive functions), whereas CET lacks analogous model-independence.

    Model-independence itself lacks principled justification: why should solutions discovered via different formalisms carry more evidential weight than solutions solving real-world problems better?

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    Key Terms

    Evidential weight(in discussions about justification and reasoning)
    How much a piece of evidence should count toward proving or disproving something—whether it's strong proof or weak proof.
    Formalism/Formalisms(as used in philosophy of science and mathematics)
    Different systematic mathematical or logical frameworks—like different languages or rule-systems—used to describe or solve problems.
    Model-independence(as used in philosophy of computation)
    The quality of a conclusion being true or valid regardless of which method or framework you use to arrive at it; like getting the same answer whether you use different calculators.
    Principled justification(What the statement says Scotus lacks when he stops the regress at two points)
    A reason for believing something that is based on a clear rule or logical foundation, rather than just asserting it's true without explanation.

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