Saturday, May 10, 2008

Natural philosophy

Natural philosophy or the philosophy of nature, known in Latin as philosophia naturalis, is a term applied to the objective study of nature and the physical universe that was dominant before the development of modern science. It is considered the precursor of what is now called natural science, especially physics.

Forms of science historically developed out of philosophy or more specifically natural philosophy. At older universities, long-established Chairs of Natural Philosophy are nowadays occupied mainly by physics professors. Modern notions of science and scientists date only to the 19th century (Webster's Ninth New Collegiate Dictionary dates the origin of the word "scientist" to 1834). Before then, the word "science" simply meant knowledge and the label of scientist did not exist. Isaac Newton's 1687 scientific treatise is known as The Mathematical Principles of Natural Philosophy.


Left to it's own devices inegnuity required that one discover how the process actually worked internally, before applying it to discovery and confidence building that may undermine growing toward knowledge and education, alone.

The ancient emphasis on deduction has its representative in Aristotle's Organum, and the new emphasis on induction and research has its representative in Francis Bacon's treatise Novum Organum.


Deduction and Induction



Our attempt to justify our beliefs logically by giving reasons results in the "regress of reasons." Since any reason can be further challenged, the regress of reasons threatens to be an infinite regress. However, since this is impossible, there must be reasons for which there do not need to be further reasons: reasons which do not need to be proven. By definition, these are "first principles." The "Problem of First Principles" arises when we ask Why such reasons would not need to be proven. Aristotle's answer was that first principles do not need to be proven because they are self-evident, i.e. they are known to be true simply by understanding them.


See:
  • Induction and Deduction
    Intuitively Balanced: Induction and Deduction
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