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updated index pages
The index pages were updated with the recently added proofs.
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I/PbA.md

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- [Proof Template](/P/-temp-)
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### tomfaulkenberry (15 proofs)
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### tomfaulkenberry (16 proofs)
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- [Encompassing prior method for computing Bayes factors](/P/bf-ep)
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- [Mean of the ex-Gaussian distribution](/P/exg-mean)
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- [Savage-Dickey density ratio for computing Bayes factors](/P/bf-sddr)
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- [Skewness of the ex-Gaussian distribution](/P/exg-skew)
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- [Skewness of the exponential distribution](/P/exp-skew)
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- [Skewness of the Wald distribution](/P/wald-skew)
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- [Transitivity of Bayes Factors](/P/bf-trans)
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- [Variance of the ex-Gaussian distribution](/P/exg-var)
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- [Variance of the Wald distribution](/P/wald-var)

I/PbN.md

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| P418 | mlr-olstr | [Ordinary least squares for multiple linear regression with two regressors](/P/mlr-olstr) | JoramSoch | 2023-10-06 |
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| P419 | bern-kl | [Kullback-Leibler divergence for the Bernoulli distribution](/P/bern-kl) | JoramSoch | 2023-10-13 |
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| P420 | bin-kl | [Kullback-Leibler divergence for the binomial distribution](/P/bin-kl) | JoramSoch | 2023-10-20 |
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| P421 | wald-skew | [Skewness of the Wald distribution](/P/wald-skew) | tomfaulkenberry | 2023-10-24 |

I/PbT.md

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- [Simple linear regression is a special case of multiple linear regression](/P/slr-mlr)
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- [Skewness of the ex-Gaussian distribution](/P/exg-skew)
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- [Skewness of the exponential distribution](/P/exp-skew)
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- [Skewness of the Wald distribution](/P/wald-skew)
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- [Square of expectation of product is less than or equal to product of expectation of squares](/P/mean-prodsqr)
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- [Sums of squares for simple linear regression](/P/slr-sss)
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- [Symmetry of the covariance](/P/cov-symm)

I/PwS.md

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- [Simple linear regression is a special case of multiple linear regression](/P/slr-mlr)
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- [Skewness of the ex-Gaussian distribution](/P/exg-skew)
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- [Skewness of the exponential distribution](/P/exp-skew)
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- [Skewness of the Wald distribution](/P/wald-skew)
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- [Sums of squares for simple linear regression](/P/slr-sss)
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- [Transformation matrices for simple linear regression](/P/slr-mat)
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- [Transitivity of Bayes Factors](/P/bf-trans)

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