**dirk.eddelbuettel**, and kindly contributed to R-bloggers)

Now, let me prefix this by saying that I really enjoyed Radford's posts. He obviously put a lot of time into finding a number of (all somewhat small in isolation) inefficiencies in R which, when taken together, can make a difference in performance. I already spotted one commit by Duncan in the SVN logs for R so this is being looked at.

Yet Christian, on the other hand, goes a little overboard in bemoaning performance differences somewhere between ten and fifteen percent -- the difference between curly and straight braces (as noticed in Radford's first post). Maybe he spent too much time waiting for his MCMC runs to finish to realize the obvious: compiled code is evidently much faster.

And before everybody goes and moans and groans that that is *hard*, allow me to just interject and note that it is not. It really
doesn't have to be. Here is a quick
cleaned up version of Christian's example code, with proper assigment operators and a second variable `x`

. We then get to the
meat and potatoes and load our Rcpp package as well as inline to define the same little test function in C++. Throw in rbenchmark which I am becoming increasingly fond of for these little timing tests, *et voila*, we have ourselves a horserace:

# Xian's code, using <- for assignments and passing x down f <- function(n, x=1) for (i in 1:n) x=1/(1+x) g <- function(n, x=1) for (i in 1:n) x=(1/(1+x)) h <- function(n, x=1) for (i in 1:n) x=(1+x)^(-1) j <- function(n, x=1) for (i in 1:n) x={1/{1+x}} k <- function(n, x=1) for (i in 1:n) x=1/{1+x} # now load some tools library(Rcpp) library(inline) # and define our version in C++ l <- cxxfunction(signature(ns="integer", xs="numeric"), 'int n = as<int>(ns); double x=as<double>(xs); for (int i=0; i<n; i++) x=1/(1+x); return wrap(x); ', plugin="Rcpp") # more tools library(rbenchmark) # now run the benchmark N <- 1e6 benchmark(f(N, 1), g(N, 1), h(N, 1), j(N, 1), k(N, 1), l(N, 1), columns=c("test", "replications", "elapsed", "relative"), order="relative", replications=10)

And how does it do? Well, glad you asked. On my i7, which the other three cores standing around and watching, we get an **eighty-fold** increase relative to the best interpreted version:

/tmp$ Rscript xian.R Loading required package: methods test replications elapsed relative 6 l(N, 1) 10 0.122 1.000 5 k(N, 1) 10 9.880 80.984 1 f(N, 1) 10 9.978 81.787 4 j(N, 1) 10 11.293 92.566 2 g(N, 1) 10 12.027 98.582 3 h(N, 1) 10 15.372 126.000 /tmp$So do we really want to spend time arguing about the ten and fifteen percent differences? Moore's law gets you those gains in a couple of weeks anyway. I'd much rather have a conversation about how we can get people speed increases that are orders of magnitude, not fractions. Rcpp is one such tool. Let's get more of them.

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**dirk.eddelbuettel**.

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