Pluralsight.com.Implementing.Bootstrap.Methods.in.R-ELOHiM

Section
Appz
Group
ELOHiM
Size
204,95 MB
Files
17
Date
2020-05-10

NFO


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     RELEASE NAME....: Pluralsight.com.Implementing.Bootstrap.Methods.in.R-ELOHiM
     RELEASE DATE....: 2020-05-10
     RELEASE SIZE....: 15x15Mb
     FORMAT..........: Bookware
     LANGUAGE........: English
     URL.............: https://www.pluralsight.com/courses/implementing-bootstrap-methods-r

     Perhaps the most common type of problem in statistics involves
     estimating some property of the population, and also quantifying
     how confident you can be in our estimates of that estimate.
     Indeed, the very name of the field, statistics, derives from the
     word statistic, which is a property of a sample; using that
     statistic you wish to estimate the parameter, which is the same
     property for the population as a whole.

     Now if the property you wish to estimate is a simple one - say
     the mean - and if the population has nice, and known properties -
     say it is normally distributed - then this problem is often quite
     easy to solve. But what if you wish to estimate a very complex,
     arcane property of a population about which you know almost
     nothing? In this course, Implementing Bootstrap Methods in R, you
     will explore an almost magical technique known as the bootstrap
     method, which can be used in exactly such situations.

     First, you will learn how the Bootstrap method works and how it
     basically relies on collecting one sample from the population,
     and then subsequently re-sampling from that sample - exactly as
     if that sample were the population itself - but crucially, doing
     so with replacement. You will learn how the Bootstrap is a
     non-parametric technique that almost seems like cheating, but in
     fact, is both theoretically sound as well as practically robust
     and easy to implement.

     Next, you will discover how different variations of the bootstrap
     approach mitigate specific problems that can arise when using
     this technique. You will see how the conventional Bootstrap can
     be tweaked so that it fits into a Bayesian approach that goes one
     step beyond giving us just confidence intervals and actually
     yields likelihood estimates. You will also see how the smooth
     bootstrap is equivalent to the use of a Kernel Density Estimator
     and helps smooth out outliers from the original sample.

     Finally, you will explore how regression problems can be solved
     using the bootstrap method. You will learn the specific
     advantages of the bootstrap - for instance in calculating
     confidence intervals around the R-squared, which is something
     that is quite difficult to do using conventional parametric
     methods. You will explore two variants of the bootstrap method in
     the context of regression - case resampling and residual
     resampling, and understand the different assumptions underlying
     these two approaches. 

     When youÆre finished with this course, you will have the skills
     and knowledge to identify situations where the bootstrap method
     can be used to estimate population parameters along with
     appropriate confidence intervals, as well as to implement
     statistically sound bootstrap algorithms in R.

     Level: Advanced
     Released: May 01, 2020
     Duration: 2h 10m

Files

PathSize
e-pibmr.r0014,31 MB
e-pibmr.r0114,31 MB
e-pibmr.r0214,31 MB
e-pibmr.r0314,31 MB
e-pibmr.r0414,31 MB
e-pibmr.r0514,31 MB
e-pibmr.r0614,31 MB
e-pibmr.r0714,31 MB
e-pibmr.r0814,31 MB
e-pibmr.r0914,31 MB
e-pibmr.r1014,31 MB
e-pibmr.r1114,31 MB
e-pibmr.r1214,31 MB
e-pibmr.r134,67 MB
e-pibmr.rar14,31 MB
e-pibmr.sfv330 B
elohim.nfo4,37 KB