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Positivism vs Structuralism - What's the difference?

positivism | structuralism |

As nouns the difference between positivism and structuralism

is that positivism is a doctrine that states that the only authentic knowledge is scientific knowledge, and that such knowledge can only come from positive affirmation of theories through strict scientific method, refusing every form of metaphysics while structuralism is a theory of sociology that views elements of society as part of a cohesive, self-supporting structure.

positivism

English

(wikipedia positivism) (legal positivism)

Noun

  • (philosophy) A doctrine that states that the only authentic knowledge is scientific knowledge, and that such knowledge can only come from positive affirmation of theories through strict scientific method, refusing every form of metaphysics.
  • Practical spirit, sense of reality, concreteness.
  • (legal) A school of thought in jurisprudence in which the law is seen as separated from moral values, the law is posited by lawmakers (humans).
  • Antonyms

    * (in philosophy) antipositivism

    Derived terms

    * logical positivism * legal positivism * neopositivism

    structuralism

    Noun

  • A theory of sociology that views elements of society as part of a cohesive, self-supporting structure.
  • (label) A school of biological thought that deals with the law-like behaviour of the structure of organisms and how it can change, emphasising that organisms are wholes, and therefore that change in one part must necessarily take into account the inter-connected nature of the entire organism.
  • (label) The theory that a human language is a self-contained structure related to other elements which make up its existence.
  • (label) A school of thought that focuses on exploring the individual elements of consciousness, how they are organized into more complex experiences, and how these mental phenomena correlate with physical events.
  • (label) In the philosophy of mathematics, a theory that holds that mathematical theories describe structures, and that mathematical objects are exhaustively defined by their place in such structures.