(New page: <br> <center><font size="4"></font> <font size="4">'''Maximum Likelihood Estimation (MLE) Analysis for various Probability Distributions''' <br> </font> <font size="2">A [https://www.pro...)
 
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<font size="4">'''Maximum Likelihood Estimation (MLE) Analysis for various Probability Distributions''' <br> </font> <font size="2">A [https://www.projectrhea.org/learning/slectures.php slecture] by [http://web.ics.purdue.edu/~hseshadr/ Hariharan Seshadri]</font>  
 
<font size="4">'''Maximum Likelihood Estimation (MLE) Analysis for various Probability Distributions''' <br> </font> <font size="2">A [https://www.projectrhea.org/learning/slectures.php slecture] by [http://web.ics.purdue.edu/~hseshadr/ Hariharan Seshadri]</font>  
  
<font size="2">(partially based on Prof. [https://engineering.purdue.edu/~mboutin/ Mireille Boutin's] ECE [[ECE662|662]] lecture) </font>
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<font size="2">(partially based on Prof. [https://engineering.purdue.edu/~mboutin/ Mireille Boutin's] ECE [[ECE662|662]] lecture) </font></center>
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= What would be the learning outcome from this slecture?  =
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*Basic Theory behind Maximum Likelihood Estimation (MLE)
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*Derivations for Maximum Likelihood Estimates for parameters of Exponential Distribution, Geometric Distribution, Binomial  Distribution, Poisson Distribution, and Uniform Distribution
  
 
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== Introduction ==
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Revision as of 17:47, 26 April 2014


Maximum Likelihood Estimation (MLE) Analysis for various Probability Distributions
A slecture by Hariharan Seshadri

(partially based on Prof. Mireille Boutin's ECE 662 lecture)


What would be the learning outcome from this slecture?

  • Basic Theory behind Maximum Likelihood Estimation (MLE)
  • Derivations for Maximum Likelihood Estimates for parameters of Exponential Distribution, Geometric Distribution, Binomial Distribution, Poisson Distribution, and Uniform Distribution

Introduction


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