Question

Explain how $ p(a,b,c,d) = \frac{\phi(a,b,c)\phi(a,b,c)}{Z} $ leads to $ Zp(a,b,c) = \phi(a,b,c) \sum_d \phi(b,c,d) $

score 82 · Answer 1 · 2014-01-05 12:35:19

82

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Explain how $ p(a,b,c,d) = \frac{\phi(a,b,c)\phi(a,b,c)}{Z} $ leads to $ Zp(a,b,c) = \phi(a,b,c) \sum_d \phi(b,c,d) $

Published on 05 Jan 2014 - 12:35

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767

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804

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83

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437

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score 65 · Answer 10 · 2014-01-13 13:32:25

65

Views

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935

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305

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65

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List Question

Explain how $ p(a,b,c,d) = \frac{\phi(a,b,c)\phi(a,b,c)}{Z} $ leads to $ Zp(a,b,c) = \phi(a,b,c) \sum_d \phi(b,c,d) $

Method of Moments - What's the logic?

Maximum likelihood estimator of $P(X < y)$ for fixed $y$

Maximum Likelihood estimator for parameter n of sample of m binominals B(n,q)

Textbooks with worked examples on identifiability and regularity

Estimating the mean with least median of squares target

Show $\psi$ and $\Delta$ are identifiable

Distribution of likelihood ratio in a test on the unknown variance of a normal sample

Is it possible to find the mean and standard deviation when given the normal z-scores for the bottom 25% and top 25%

Let $\{x_1, \ldots, x_n \}$ be a sample. Why can one subtract $L$ from every sample value $x_i$ to get equivalent results?

What is the distribution of the average of IID exponential RVs? (have to use MGFs)

How is the "cooking" done in surveys

Does less dispersion means more accuracy?

Exponential family of distributions?

Morphing $\beta_1$ into a different form (OLS question in Statistics)

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