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2011-Aug-22 12:55 UTC
[R] d, p, q, r - What are the math relations with each other of this functions?
Hi all, Using the exponential distribution to exemplify: The dexp function is the PDF (1) and pexp is the CDF (2), that is obtained integrating the PDF. How can I get the qexp and the rexp? Considering that I have the PDF, how this two are mathematically related to the PDF? (1) ke^{-kx} (2) 1-e^{kx} Thanks in advance.
R. Michael Weylandt
2011-Aug-22 14:51 UTC
[R] d, p, q, r - What are the math relations with each other of this functions?
Read the documentation by typing ?qexp (or whatever other function) at the command line. But, since you asked and it won't take long to answer, the general pattern is: rDIST gives random numbers sampled from the distribution dDIST gives the PDF pDIST gives the CDF qDIST gives the quantile function (which can be thought of as the inverse CDF) To see that last relationship, try curve(qexp(pexp(x)) or curve(pexp(qexp(x)) Hope this helps, but really -- read the help first. I could get it if you didn't get what qDIST was from the documentation, but you should have gotten rDIST. Happy R-ing, Michael Weylandt On Mon, Aug 22, 2011 at 8:55 AM, . . <xkziloj@gmail.com> wrote:> Hi all, > > Using the exponential distribution to exemplify: The dexp function is > the PDF (1) and pexp is the CDF (2), that is obtained integrating the > PDF. How can I get the qexp and the rexp? Considering that I have the > PDF, how this two are mathematically related to the PDF? > > (1) ke^{-kx} > (2) 1-e^{kx} > > Thanks in advance. > > ______________________________________________ > R-help@r-project.org mailing list > https://stat.ethz.ch/mailman/listinfo/r-help > PLEASE do read the posting guide > http://www.R-project.org/posting-guide.html > and provide commented, minimal, self-contained, reproducible code. >[[alternative HTML version deleted]]