• Converse

    Pronunciation

    • RP IPA: /kÉ™nˈvɜːs/
    • US enPR: kÉ™nvûrs', IPA: /kÉ™nˈvɝs/
    • Rhymes: -ɜː(ɹ)s

    Origin 1

    From Old French converser, from Latin conversare ("live, have dealings with")

    Full definition of converse

    Verb

    1. (formal, intransitive) To talk; to engage in conversation.
      • ShakespeareCompanions
        That do converse and waste the time together.
      • DrydenWe had conversed so often on that subject.
    2. To keep company; to hold intimate intercourse; to commune; followed by with.
      • ThomsonTo seek the distant hills, and there converse
        With nature.
      • Sir Walter ScottConversing with the world, we use the world's fashions.
      • WordsworthBut to converse with heaven — This is not easy.
    3. (obsolete) To have knowledge of (a thing), from long intercourse or study.
      • John Lockeaccording as the objects they converse with afford greater or less variety

    Derived terms

    Noun

    converse

    (plural converses)
    1. (noun_discourse)(now literary) Familiar discourse; free interchange of thoughts or views; conversation; chat.
      • 1728, Edward Young, Love of Fame, the Universal Passion, Satire V, On Women, lines 44-46:Twice ere the sun descends, with zeal inspir'd,
        From the vain converse of the world retir'd,
        She reads the psalms and chapters for the day ....
      • 1919, Saki, ‘The Disappearance of Crispina Umerleigh’, The Toys of Peace, Penguin 2000 (Complete Short Stories), p. 405:In a first-class carriage of a train speeding Balkanward across the flat, green Hungarian plain, two Britons sat in friendly, fitful converse.

    Pronunciation

    • RP IPA: /ˈkÉ’nvɜːs/
    • US enPR: kŏn'vûrs, IPA: /ˈkÉ‘nvɝs/

    Origin 2

    From Latin conversus ("turned around"), past participle of converto ("turn about")

    Adjective

    converse

    1. Opposite; reversed in order or relation; reciprocal.a converse proposition

    Noun

    converse

    (plural converses)
    1. The opposite or reverse.
    2. (logic) Of a proposition or theorem of the form: given that "If A is true, then B is true", then "If B is true, then A is true."
      equivalently: given that "All Xs are Ys", then "All Ys are Xs".All trees are plants, but the converse, that all plants are trees, is not true.

    Derived terms

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