Showing posts with label Snyder. Show all posts
Showing posts with label Snyder. Show all posts

Monday, December 9, 2019

William Whewell's "Discoverer's Induction" (Part 6/Final Part)


Introduction


This final part of my series on Dr. William Whewell will discuss the four tests he believes can determine the veracity and applicability of a true colligation, an induction. I have named these four tests as (1) Deductive Consistency, (2) Prediction of Past and Future Phenomenal Events, (3) Consilience of Inductions, and lastly, (4) Simplicity and Unity. Additionally, this part will discuss what Whewell termed the “Logic of Induction.” Whewell’s “Logic of Induction” will cover how inductive generalizations can be expressed in Inductive Tables and how they can represent the criterion of truth. Lastly, this part will provide a summary of what Whewell believes scientific induction to be.

Saturday, July 6, 2019

William Whewell’s “Discoverer’s Induction” (Part 4)

Previous posts: William Whewell's "Discoverer's Induction" (Part 1) 
William Whewell's "Discoverer's Induction" (Part 2)
William Whewell's "Discoverer's Induction" (Part 3)

Induction as a True Colligation of Facts



Colligation and Induction


William Whewell’s theory of induction and of scientific methodology centers on the explication of conceptions and on the colligation of facts. For Whewell, induction is mainly about what facts, propositions, definitions, and ideas we can draw out of our conceptions, and about how to find new and more productive ways to bind these elements up into a more exact, more appropriate conception. The ancient and prevailing theory of induction has been that it’s enumerative: a general statement or proposition that is applied to a collection of instances.