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D-N explanation

The phrase “D–N explanation” refers to the Deductive–Nomological model of scientific explanation, a framework in the philosophy of science developed by Carl Hempel and Paul Oppenheim in the mid‑20th century. It’s one of the most influential attempts to formalize what counts as a proper scientific explanation.


🌍 Definition

  • Deductive–Nomological (D–N) Model: A scientific explanation is valid if the phenomenon to be explained (the explanandum) can be logically deduced from general laws (nomological statements) and specific initial conditions (explanans).
  • Nomological: Refers to laws of nature (from Greek nomos, “law”).
  • Deductive: The explanation must follow logically, like a proof.

🔑 Structure of a D–N Explanation

  1. Explanans (the explaining part)
    • General law(s) of nature.
    • Initial conditions or specific facts.
  2. Explanandum (the explained part)
    • The event or phenomenon being explained.
  3. Logical Deduction
    • The explanandum must follow deductively from the explanans.

📚 Example

  • Phenomenon (Explanandum): A stone falls when dropped.
  • Explanans:
    • Law: Objects near Earth’s surface accelerate downward at ~9.8 m/s² (law of gravity).
    • Condition: The stone is released from rest above the ground.
  • Deduction: Therefore, the stone will fall.

🛠 Significance

  • Philosophy of Science: Provided a rigorous model for scientific explanation.
  • Strengths: Emphasizes logical structure and reliance on laws.
  • Criticisms:
    • Not all scientific explanations are deductive (e.g., statistical or probabilistic).
    • Many sciences (biology, social sciences) rely on models, mechanisms, or probabilities rather than strict laws.
    • Explains why something happens but not always how (mechanistic detail).

✨ Summary

The D–N explanation model defines scientific explanation as a logical deduction of phenomena from general laws and initial conditions. It was groundbreaking in formalizing explanation but has since been supplemented by probabilistic and mechanistic models.


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