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Fundamental vs Implication - What's the difference?

fundamental | implication |

As nouns the difference between fundamental and implication

is that fundamental is a leading or primary principle, rule, law, or article, which serves as the groundwork of a system; essential part, as, the fundamentals of linear algebra while implication is (uncountable) the act of implicating.

As an adjective fundamental

is pertaining to the foundation or basis; serving for the foundation hence: essential, as an element, principle, or law; important; original; elementary.

fundamental

English

(Webster 1913)

Noun

(en noun)
  • A leading or primary principle, rule, law, or article, which serves as the groundwork of a system; essential part, as, the fundamentals of linear algebra.
  • Adjective

    (en adjective)
  • Pertaining to the foundation or basis; serving for the foundation. Hence: Essential, as an element, principle, or law; important; original; elementary.
  • * {{quote-magazine, date=2013-06-28, author=(Joris Luyendijk)
  • , volume=189, issue=3, page=21, magazine=(The Guardian Weekly) , title= Our banks are out of control , passage=Seeing the British establishment struggle with the financial sector is like watching an alcoholic […].  Until 2008 there was denial over what finance had become. […]  But the scandals kept coming, […]. A broad section of the political class now recognises the need for change but remains unable to see the necessity of a fundamental overhaul. Instead it offers fixes and patches.}}

    Derived terms

    * fundamentalism * fundamentalist * fundamentality * fundamentally * fundamentalness * fundamental analysis

    Synonyms

    * * See also

    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