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    Propositions (4) and (5) are not synonymous, since they c... — Carmelics
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    Challenges→Proposition (2) and proposition (3) are not synonymous, so (3) cannot serve as an analysis of (2).

    Propositions (4) and (5) are not synonymous, since they convey different information to a German speaker who does not speak English.

    Philosophy of Language
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    Philosophy of Language

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    If (2) and (3) were synonymous, then their translations (4) and (5) would also b...

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    Related propositions within the same area of thought.
    Proposition (2) and proposition (3) are not synonymous, so (3) cannot serve as a...
    Synonymy is an equivalence relation—reflexive, symmetric, and transitive.

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    If (2) and (3) were synonymous, then their translations (4) and (5) wo...83%Principles (4) and (5) as currently stated restrict meaning and though...80%Expression meaning is explained in terms of speaker meaning.76%Sentence meaning and speaker meaning do not always coincide.76%

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    Church concluded this version of CTA by noting that (4) and (5) are clearly not synonymous, since they convey different information to a German speaker who does not speak English. Church concluded that, therefore, (2) and (3) are not synonymous (1951a [BE: 294]). Church assumed, plausibly, that synonymy is an equivalence relation—reflexive, symmetric, and transitive. Hence, the basic structure of CTA is as follows: Assume that (2) and (3) are synonymous. Then (4) and (5) are synonymous. But (4)

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