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Generating Data and deriving the MLE for a 2 Parameter Lindley Distribution
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Classroom Contents
Maximum Likelihood Estimation
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- 1 MLE of a Bernoulli Distribution and a Binomial Distribution
- 2 MLE of a Continuous Uniform Distribution
- 3 MLE of a Normal Distribution and a Mixture of Normal Distributions
- 4 Derivative of a Determinant with respect to a Matrix
- 5 Derivative of a Quadratic Form with respect to a Vector
- 6 Derivative of a Trace with respect to a Matrix
- 7 Maximum Likelihood Estimates for a Multivariate Normal Distribution
- 8 The Score Function - Asymptotic Normality
- 9 Kaplan Meier Estimator as an MLE
- 10 MLE for a Wishart Distribution (central)
- 11 MLE of a Gumbel Distribution (part 1)
- 12 MLE for a Gumbel Distribution (part 2)
- 13 MLEs of a Gamma Distribution (part 1)
- 14 MLEs of a Gamma Distribution (part 2)
- 15 MLE of a Negative Binomial Distribution
- 16 MLEs for a Beta Distribution (part 1)
- 17 Method of Moments and MLEs for a Beta Distribution (part 2)
- 18 MLE of a Multinomial Distribution
- 19 MLEs of a Double Exponential Distribution
- 20 Using R to Generate Double Exponential Data and Calculate the MLEs
- 21 MLEs of an Inverse Gamma Distribution
- 22 Using R to find the MLEs and Method of Moments estimators for an Inverse Gamma Distribution
- 23 Generating Data and deriving the MLE for a 2 Parameter Lindley Distribution
- 24 Maximum Likelihood Estimators Beta Binomial Distribution
- 25 Using R: Method of Moments and ML estimators for Beta Binomial Distribution
