Learn by solving your own problem.
Break down your [real or toy] problem into solvable subtasks. Find out
how to solve these subtasks using R.
Quick-R is a good reference for task specific information.
http://www.statmethods.net/
On Thu, May 31, 2012 at 5:57 AM, arun.gurubaramurugeshan
wrote:
If you haven't already look at Introduction to R, please follow this link
"http://cran.r-project.org/doc/manuals/R-intro.pdf";. There are several books
which will teach you R, please look at online retailers like Amazon, Ebay
etc.,
Online search for specific task will also to help you to gather kn
You have already had one response that
interpreted "learn R" as use R to do
statistics. I have a rather different
interpretation of "learn R". An answer
to that interpretation (learn the
mechanics of the language) is:
http://www.burns-stat.com/pages/Tutor/hints_R_begin.html
If you search the w
ions, Thousand Oaks, CA, USA, second edition, 2011. ISBN
978-1-4129-7514-8. [ bib |
http://socserv.socsci.mcmaster.ca/jfox/Books/Companion/index.html ]
- Original Message -
From: "paragkulkarni11"
To: r-help@r-project.org
Sent: Wednesday, May 30, 2012 6:14:52 AM
Subject: [R]
Hi,
What is quickest way to learn R? I am unnecessarily having fear of learning
R.
rgds
Parag Kulkarni
Haridwar,India
--
View this message in context:
http://r.789695.n4.nabble.com/R-learning-tp4631814.html
Sent from the R help mailing list archive at Nabble.com.
___
On Fri, 26 Oct 2007, Ravi Varadhan wrote:
> Please pardon my non-R related response, but I couldn't resist this!
>
> I have always felt that the phrase "steep learning curve" is incorrectly
> used. If one plots "learning" on Y-axis and effort (or time) on the X-axis,
> then the (instantaneous) sl
Ravi Varadhan sent the following at 26/10/2007 17:29:
> Please pardon my non-R related response, but I couldn't resist this!
>
> I have always felt that the phrase "steep learning curve" is incorrectly
> used. If one plots "learning" on Y-axis and effort (or time) on the X-axis,
> then the (in
Please pardon my non-R related response, but I couldn't resist this!
I have always felt that the phrase "steep learning curve" is incorrectly
used. If one plots "learning" on Y-axis and effort (or time) on the X-axis,
then the (instantaneous) slope of the learning curve for R should be
shallowe
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