Principle of indifference (16TH CENTURY).
The fundamental principle of statistical theory that unless there is a reason for believing otherwise, each possible event should be regarded as equally likely.
In this crude form, the principle leads to paradoxes because we can group the alternatives in different ways: the next flower I meet might be blue or red, so its being blue has a probability of one-half; but it also might be blue or crimson or scarlet, so the probability of blue is only one-third).
Evidently we require not mere absence of knowledge of reasons favoring one alternative over another, but knowledge of the absence of such reasons. But this may be hard to achieve, even in apparently symmetrical cases like the outcomes of throwing a die; for example, what do we do about the possibility of its standing on edge, or the fact that the paint on the ‘six’ side will be heavier than on the ‘one’ side?
Also see: propensity theory of probability
Source:
W C Kneale, Probability and Induction (1949), p.31, 34
Table of Contents
- 1 Videos
- 2 Related Products
- 2.1 Failure Models Derived Through the Indifference Principle (UCB-ENG-8293)
- 2.2 Big Pharma: Market Failure
- 2.3 The Ethics of Ambiguity
- 2.4 Savage (Songs from a Broken World)
- 2.5 Foundations of Economics: A Beginner's Companion
- 2.6 The Conspiracy against the Human Race: A Contrivance of Horror
- 2.7 The Noticer Collection: Sometimes, all a person needs is a little perspective.
- 2.8 The Marriage You Do Not Deserve
- 2.9 An Introduction to the Principles of Morals and Legislation
- 2.10 Saints of Ninth- and Tenth-Century Greece (Dumbarton Oaks Medieval Library)
- plenitude principle
- range theories of probability
- impossibility of a gambling system principle
- limited independent variety principle
- confirmation principle
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