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  2. Statement (logic) - Wikipedia

    en.wikipedia.org/wiki/Statement_(logic)

    are two different sentences that make the same statement. In either case, a statement is viewed as a truth bearer. Examples of sentences that are (or make) true statements: "Socrates is a man." "A triangle has three sides." "Madrid is the capital of Spain." Examples of sentences that are also statements, even though they aren't true:

  3. False dilemma - Wikipedia

    en.wikipedia.org/wiki/False_dilemma

    Lewis's trilemma is a famous example of this type of argument involving three disjuncts: "Jesus was either a liar, a lunatic, or Lord". [3] By denying that Jesus was a liar or a lunatic, one is forced to draw the conclusion that he was God. But this leaves out various other alternatives, for example, that Jesus was a prophet. [3]

  4. English determiners - Wikipedia

    en.wikipedia.org/wiki/English_determiners

    either; neither; Disjunctive determiners mark a noun phrase as definite. They also imply a single selection from a set of exactly two. [1]: 387 Because they signal a single selection, disjunctive determiners select singular nouns when functioning as determinatives in noun phrases (e.g., either side).

  5. Logical connective - Wikipedia

    en.wikipedia.org/wiki/Logical_connective

    A less trivial example of a redundancy is the classical equivalence between and . Therefore, a classical-based logical system does not need the conditional operator " → {\displaystyle \to } " if " ¬ {\displaystyle \neg } " (not) and " ∨ {\displaystyle \vee } " (or) are already in use, or may use the " → {\displaystyle \to } " only as a ...

  6. Distributive pronoun - Wikipedia

    en.wikipedia.org/wiki/Distributive_pronoun

    They include either, neither and others. "to each his own" — 'each2,(pronoun)' Merriam-Webster's Online Dictionary (2007) "Men take each other's measure when they react." — Ralph Waldo Emerson [1] Besides distributive pronouns, there are also distributive determiners (also called distributive adjectives). The pronouns and determiners often ...

  7. Liar paradox - Wikipedia

    en.wikipedia.org/wiki/Liar_paradox

    Therefore, (A) must be true. The hypothesis that (A) is false leads to the conclusion that (A) is true, another contradiction. Either way, (A) is both true and false, which is a paradox. However, that the liar sentence can be shown to be true if it is false and false if it is true has led some to conclude that it is "neither true nor false". [7]

  8. English grammar - Wikipedia

    en.wikipedia.org/wiki/English_grammar

    In elliptical sentences (see below), inversion takes place after so (meaning "also") as well as after the negative neither: so do I, neither does she. Inversion can also be used to form conditional clauses, beginning with should, were (subjunctive), or had, in the following ways: should I win the race (equivalent to if I win the race);

  9. Principle of bivalence - Wikipedia

    en.wikipedia.org/wiki/Principle_of_bivalence

    A famous example [2] is the contingent sea battle case found in Aristotle's work, De Interpretatione, chapter 9: Imagine P refers to the statement "There will be a sea battle tomorrow." The principle of bivalence here asserts: Either it is true that there will be a sea battle tomorrow, or it is false that there will be a sea battle tomorrow.

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