Titlebook: Johannes von Kries: Principles of the Probability Calculus; A Logical Investigat Keith K. Niall Book 2023 The Editor(s) (if applicable) and

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愚笨

The Convention of Equally Warranted Premises,ible to other ranges, meaning they are .. Numeric probability only makes sense where probability statements span original ranges which are indifferent and comparable in magnitude, and where the statements cover all possibilities. An example of numeric probability is given for two series of processes known not to influence one another.

Recessive

The Theory of Games of Chance,ples. The function should not exhibit the periodicity apparent in those objective conditions. The notion of continuity for a probability function is discussed in this context. An extended example called the bowling-game is used to illustrate what is currently known as the method of arbitrary functions.

厭煩

Establishing and Justifying Probability Statements,ime. If observation of a sufficiently large number of series produces a non-normal dispersion, we should conclude that the phenomena do not behave on analogy to games of chance. That is to say, some questions about the enduring or constant circumstances of phenomena can be answered empirically.

NAUT

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袋鼠

More Applications of the Probability Calculus,draw a strict parallel. The probability calculus is not well applied in the social sciences, and in medical statistics. The statistical treatment of majority decisions is also discussed, as in decisions made by juries. A critique is offered of the account of them given by Laplace and by Poisson.

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Conventions of Measurement in Psychophysics, that determines what we will consider equal. The debate whether sensation varies with the logarithm of stimulus intensity, is then not a difference over matters of fact. Instead it is an empty dispute over words that is rooted in misunderstanding.

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1871-7381 w audience.Contains the complete translation, including Fren.This book provides an English translation of the work Principles of the Probability Calculus published in 1886 by Johannes von Kries, which discusses the range theory of probability. It offers a novel account of the foundations of probabil

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