Nondeductive Inference

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A01=Robert Ackermann
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Author_Robert Ackermann
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Bayesian Statistical Inference
Bearing Defect
Category1=Non-Fiction
Category=HPL
Category=PBB
Category=PBCD
Category=QDTL
Coin Landing Heads
Confirmation Function
COP=United Kingdom
decision theory
deduction
deductive models
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eq_isMigrated=2
eq_nobargain
Finite Probability Space
formal logic
Formal Probability Theory
foundations of probability
inductive
inductive problems
inference
Language_English
Likelihood Ratio
mathematics philosophy
maths philosophy
maths theory
Maximum Likelihood Function
Measure Function
Measure Function Value
metaphysics
Modality
Nondeductive Inference
PA=Available
Pairwise Disjoint
Pairwise Disjoint Subsets
philosophy of science
Positive Confirmation
predictive
predictive inference
predictive inference in scientific research
predictive problems
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probabilistic reasoning
probability
Probability Function
Probability Function Values
Projected Hypotheses
PS=Active
rational choice models
rationality
reasoning
Regret Matrix
Sets 14
Simple Subset
softlaunch
Solving Decision Problems
statistical
Statistical Inference
symbolic logic
Utility Ranking
Utility Scale
utility theory
validity
Vice Versa

Product details

  • ISBN 9780367417468
  • Weight: 420g
  • Dimensions: 129 x 198mm
  • Publication Date: 12 Nov 2019
  • Publisher: Taylor & Francis Ltd
  • Publication City/Country: GB
  • Product Form: Hardback
  • Language: English
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Originally published in 1966. An introduction to current studies of kinds of inference in which validity cannot be determined by ordinary deductive models. In particular, inductive inference, predictive inference, statistical inference, and decision making are examined in some detail. The last chapter discusses the relationship of these forms of inference to philosophical notions of rationality.

Special features of the monograph include a discussion of the legitimacy of various criteria for successful predictive inference, the development of an intuitive model which exhibits the difficulties of choosing probability measures over infinite sets, and a comparison of rival views on the foundations of probability in terms of the amount of information which the members of these schools believe suitable for fruitful formalization. The bibliographies include articles by statisticians accessible to students of symbolic logic.

Ackermann\, Robert

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