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    If believing were a relation to physical tokens, type-ide... — Carmelics
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    Supports→The theory that saying and believing are relations to particular physical tokens of sentences is implausible.

    If believing were a relation to physical tokens, type-identical beliefs across languages would be impossible, contradicting the evident fact of cross-linguistic propositional agreement (Frege, 'The Thought', 1918).

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    Key Terms

    Cross-linguistic propositional agreement(as the real-world fact the argument appeals to)
    The fact that two people speaking different languages can hold the exact same belief or agree on the same truth—for example, an English speaker and a French speaker both believing 'snow is white.'
    Frege, Gottlob(namesake of the distinction being discussed)
    A German philosopher and mathematician (1848–1925) who developed foundational ideas about how language and meaning work, particularly about the difference between what a word refers to and what it means.
    Physical tokens(as what mental events are supposedly identical to)
    Specific, individual instances of brain activity or neural events—the actual biological occurrences happening in your brain right now, as opposed to types or categories.
    Relation to physical tokens(as the theory being tested in this argument)
    A theory suggesting that beliefs are fundamentally connected to or defined by physical objects (like neural patterns or written symbols) rather than abstract meanings.

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    The Thought(as the specific work being referenced)
    A famous 1918 essay by Frege exploring what thoughts are and whether they exist independently of any particular person's mind.
    Type-identical beliefs(as the phenomenon the statement says would be impossible under certain conditions)
    Beliefs that are exactly the same in content or meaning, even if expressed in different ways or different languages.

    Connections

    2 topics

    Consciousness & Mind1 linkedPhilosophy of Language1 linked

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    The theory that saying and believing are relations to particular physical tokens...

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