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Implication vs Interpretation - What's the difference?

implication | interpretation |

In uncountable terms the difference between implication and interpretation

is that implication is the state of being implicated while interpretation is the power of explaining.

In countable terms the difference between implication and interpretation

is that implication is an implying, or that which is implied, but not expressed; an inference, or something which may fairly be understood, though not expressed in words while interpretation is an act or process of applying general principles or formulae to the explanation of the results obtained in special cases.

implication

English

Noun

  • (uncountable) The act of implicating.
  • (uncountable) The state of being implicated.
  • (countable) An implying, or that which is implied, but not expressed; an inference, or something which may fairly be understood, though not expressed in words.
  • * 2011 , Lance J. Rips, Lines of Thought: Central Concepts in Cognitive Psychology (page 168)
  • But we can also take a more analytical attitude to these displays, interpreting the movements as no more than approachings, touchings, and departings with no implication that one shape caused the other to move.
  • (countable, logic) The connective in propositional calculus that, when joining two predicates A and B in that order, has the meaning "if A is true, then B is true".
  • Derived terms

    * material implication * strict implication

    interpretation

    English

    Noun

  • (countable) An act of interpreting or explaining what is obscure; a translation; a version; a construction.
  • the interpretation of a foreign language, of a dream, or of an enigma.
  • (countable) A sense given by an interpreter; an exposition or explanation given; meaning .
  • Commentators give various interpretations of the same passage of Scripture.''
  • (uncountable) The power of explaining.
  • (countable) An artist's way of expressing his thought or embodying his conception of nature.
  • (countable) An act or process of applying general principles or formulae to the explanation of the results obtained in special cases.
  • (countable, physics) An approximation that allows aspects of a mathematical theory to be discussed in ordinary language.
  • (countable, logic, model theory) An assignment of a truth value to each propositional symbol of a propositional calculus.
  • See also

    * (logic) valuation