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The Gaussian or Normal Probability Density Function = ∫ = ∫ = ∫
The Gaussian or Normal Probability Density Function = ∫ = ∫ = ∫

... Again, due to symmetry, multiplication by two yields the probability that x lies within two standard deviations from the mean value, either to the right or to the left. Since 2(0.4772) = 0.9544, we are 95.44% confident that x lies within two standard deviations (on either side) of the mean. Since 95 ...
Stats 7 Homework 6: Due Wed. Mar. 2 by 5:00pm You may either
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... (d) Sample speeds for a random sample of 23 vehicles are measured at this location, and the sample mean is 66 mph. Given the answer to part (c), explain whether this result is consistent with the belief that the mean speed at this location is µ = 60 mph. 5. Small planes cannot fly well if the payloa ...
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... We use results from probability and statistics as a way of indicating how “good” a measurement is. The most common quality indicator is relative precision. Relative precision = [uncertainty of measurement]/measurement Uncertainty in measurement is usually square root of variance: = standard deviat ...
What is statistics
What is statistics

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Foundations of statistics

Foundations of statistics is the usual name for the epistemological debate in statistics over how one should conduct inductive inference from data. Among the issues considered in statistical inference are the question of Bayesian inference versus frequentist inference, the distinction between Fisher's ""significance testing"" and Neyman-Pearson ""hypothesis testing"", and whether the likelihood principle should be followed. Some of these issues have been debated for up to 200 years without resolution.Bandyopadhyay & Forster describe four statistical paradigms: ""(1) classical statistics or error statistics, (ii) Bayesian statistics, (iii) likelihood-based statistics, and (iv) the Akaikean-Information Criterion-based statistics"".Savage's text Foundations of Statistics has been cited over 10000 times on Google Scholar. It tells the following.It is unanimously agreed that statistics depends somehow on probability. But, as to what probability is and how it is connected with statistics, there has seldom been such complete disagreement and breakdown of communication since the Tower of Babel. Doubtless, much of the disagreement is merely terminological and would disappear under sufficiently sharp analysis.
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