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单词 equipollent
释义

Definition of equipollent in English:

equipollent

adjective ˌiːkwɪˈpɒl(ə)ntˌɛkwɪˈpɒl(ə)nt
archaic
  • Equal or equivalent in power, effect, or significance.

    Example sentencesExamples
    • An equipollent system is the forces and moments that will replace the original set.
    • Given the plane, he called two line segments equipollent if they are parallel, of equal lengths, and equally directed.
    • We shall consider an equipollent vector field with a given vector.
    • But the evidence against doing so is at least equipollent: Bayle claims, repeatedly and unequivocally, to be a believer.
    • Bellavitis then defines the ‘equipollent sum of line segments’ and obtains an ‘equipollent calculus’ which is essentially a vector space.

Derivatives

  • equipollence

  • noun ˌiːkwɪˈpɒlənsˌɛkwɪˈpɒləns
    archaic
    • Open scepticism rejects the demonstration of equipollence as itself dogmatic and emphasises the usefulness of refined elaborations of appearances.
      Example sentencesExamples
      • As noted, Hegel located the heart of skepticism in the equipollence strategy.
  • equipollency

  • noun
    archaic
    • In 1835 and 1837 he published two papers on equipollencies which many consider to be his most important contributions to mathematics.
      Example sentencesExamples
      • The principle of dynamic equipollency makes possible an efficient method of dealing with a structure having many degrees of freedom.
      • Now the cause of these equipollencies is that in the assertions mentioned above we may consider quantity, i.e. universality and particularity, and quality, i.e. negation and affirmation.

Origin

Late Middle English: from Old French equipolent, from Latin aequipollent- 'of equal value', from aequi- 'equally' + pollere 'be strong'.

 
 

Definition of equipollent in US English:

equipollent

adjective
archaic
  • Equal or equivalent in power, effect, or significance.

    Example sentencesExamples
    • Given the plane, he called two line segments equipollent if they are parallel, of equal lengths, and equally directed.
    • We shall consider an equipollent vector field with a given vector.
    • But the evidence against doing so is at least equipollent: Bayle claims, repeatedly and unequivocally, to be a believer.
    • Bellavitis then defines the ‘equipollent sum of line segments’ and obtains an ‘equipollent calculus’ which is essentially a vector space.
    • An equipollent system is the forces and moments that will replace the original set.

Origin

Late Middle English: from Old French equipolent, from Latin aequipollent- ‘of equal value’, from aequi- ‘equally’ + pollere ‘be strong’.

 
 
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更新时间:2024/12/23 14:21:12