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    The ability to simulate non-deterministic Turing machines... — Carmelics
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    Challenges→The PRAM model is not considered a reasonable model of computation

    The ability to simulate non-deterministic Turing machines efficiently is a feature, not a disqualification, if one's criterion for reasonableness is computational power relative to physical resources.

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    Key Terms

    Computational power(as used in computer science and philosophy of computation)
    A measure of what a computer or mathematical system can actually do—how much it can calculate, process, or solve.
    Criterion for reasonableness(as used in philosophy of artificial intelligence)
    The standard or test we use to decide whether something (like a mind or computer) counts as intelligent or capable of thinking.
    Efficiently(as used in computational complexity theory)
    In this context, meaning a computer can solve a problem quickly and without wasting resources, rather than taking an extremely long time.
    Non-deterministic Turing machine(The key structural difference from deterministic machines that enables branching computation)
    A variant of the Turing machine in which the transition function δ is replaced by a transition relation Δ ⊆ (Q × Σ) × (Q × α), allowing a given state-symbol pair to be associated with multiple possible successor state-action pairs

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    Turing machine(Computability theory)
    A formal computational model defined to study the notion of computation, containing elementary arithmetic and capable of expressing universality, negation, and self-reference
    deterministic(describing the nature of the empirical world)
    Operating under the principle that every event is caused by prior events in an unbreakable chain, leaving no room for genuine freedom or choice.

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    Proof of definition segments1 linkedSkepticism1 linked

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    The PRAM model is not considered a reasonable model of computation

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