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Home/ Questions/Q 6136093
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Editorial Team
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Editorial Team
Asked: May 23, 20262026-05-23T17:33:39+00:00 2026-05-23T17:33:39+00:00

I’m translating R code to c++ and I’d like to find an equivalent (optimal)

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I’m translating R code to c++ and I’d like to find an equivalent (optimal) structure which would allow the same kind of operations than a data frame, but in c++.

The operations are :

  • add elements (rows)
  • remove elements (rows) from index
  • get the index of the lowest value

e.g. :

a <- data.frame(i = c(4, 9, 3, 1, 8, 2, 7, 10, 6, 6), 
                j = c(8, 8, 8, 4, 3, 9, 1, 4,  8, 9) , 
                v = c(1.9, 18, 1.3, 17, 1.5, 14, 11, 1.4, 18, 2.0), 
                o = c(3, 3, 3, 3, 1, 2, 1, 2, 3, 3))

a[which.min(a$v), c('i', 'j')] # find lowest v value and get i,j value
a <- a[-which.min(a$v)] # remove row from index
a <- cbind(a, data.frame(i = 3, j = 9, v = 2, o = 2)) # add a row

As I’m using Rcpp, Rcpp::DataFrame might be an option (I don’t know how I would which.min it however), but I guess it’s quite slow for the task as these operations need to be repeated a lot and I don’t need to ship it back to R.

EDIT:

Target. Just to make it clear the goal here is to gain speed. It is the obvious reason why one would translate code from R to C++ (there might be others, that’s why I clarify). However, maintenance and easy implementation comes second.

More precision on the operations. The algorithm is: add lots of data to the array (multiple lines), then extract the lowest value and delete it. Repeat.
That’s why I wouldn’t go for a sorted vector, but instead always search the lowest data on demand as the array is updated (addition) frequently. I think it’s faster, but maybe I’m wrong.

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  1. Editorial Team
    Editorial Team
    2026-05-23T17:33:39+00:00Added an answer on May 23, 2026 at 5:33 pm

    I think a vector of vectors should do what you want. You would need to implement the min-finding manually (two nested loops), which is the fastest you can do without adding overhead.
    You can speed up the min-finding by keeping track of the position of the smallest element in each row along with the row.

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