Skip to content

list concatenation

6 messages · Joshua Wiley, Charles C. Berry, David Katz +2 more

#
Dear R gurus,


first let me apologize for a question that might hve been answered
before. I was not able to find the solution yet. I want to concatenate
two lists of lists at their lowest level.

Suppose I have two lists of lists:

list.1 <- list("I"=list("A"=c("a", "b", "c"), "B"=c("d", "e", "f")),

               "II"=list("A"=c("g", "h", "i"), "B"=c("j", "k", "l")))


list.2 <- list("I"=list("A"=c("A", "B", "C"), "B"=c("D", "E", "F")),
               
               "II"=list("A"=c("G", "H", "I"), "B"=c("J", "K", "L")))
$I
$I$A
[1] "a" "b" "c"

$I$B
[1] "d" "e" "f"


$II
$II$A
[1] "g" "h" "i"

$II$B
[1] "j" "k" "l"
$I
$I$A
[1] "A" "B" "C"

$I$B
[1] "D" "E" "F"


$II
$II$A
[1] "G" "H" "I"

$II$B
[1] "J" "K" "L"


Now I want to concatenate list elements of the lowest levels, so the
result looks like this:


$I
$I$A
[1] "a" "b" "c" "A" "B" "C"

$I$B
[1] "d" "e" "f" "D" "E" "F"


$II
$II$A
[1] "g" "h" "i" "G" "H" "I"

$II$B
[1] "j" "k" "l" "J" "K" "L"


Has anybody a good solution for that?

Best,

Georg
#
Hi Georg,

This was an interesting challenge to me.  Here's what I came up with.
The first option meets your desired result, but could get messy with
deeper nesting.  The second is less code, but is not quite what you
want and requires as.data.frame() to give a reasonable result for each
list.  Calling either option a "good solution" would be rather
generous.  I'm iinterested to see what other people do.

Josh

## Data
list.1 <- list("I"=list("A"=c("a", "b", "c"), "B"=c("d", "e", "f")),
              "II"=list("A"=c("g", "h", "i"), "B"=c("j", "k", "l")))
list.2 <- list("I"=list("A"=c("A", "B", "C"), "B"=c("D", "E", "F")),
              "II"=list("A"=c("G", "H", "I"), "B"=c("J", "K", "L")))

## Try 1
list.t1 <- list.1

for(i in length(list.1)) {
  for(j in length(list.1[[i]])) {
    list.t1[[c(i, j)]] <- c(list.1[[c(i, j)]], list.2[[c(i, j)]])
  }
}

## Try 2
list.t2 <- as.list(do.call("rbind", lapply(list(list.1, list.2),
  as.data.frame, stringsAsFactors = FALSE)))

## Results

list.t1
list.t2
On Tue, Jan 11, 2011 at 7:44 AM, Georg Otto <gwo at well.ox.ac.uk> wrote:

  
    
#
On Tue, 11 Jan 2011, Georg Otto wrote:

            
+         list.1, list.2, SIMPLIFY=FALSE )
$I
$I$A
[1] "a" "b" "c" "A" "B" "C"

$I$B
[1] "d" "e" "f" "D" "E" "F"


$II
$II$A
[1] "g" "h" "i" "G" "H" "I"

$II$B
[1] "j" "k" "l" "J" "K" "L"

HTH,

Chuck
Charles C. Berry                            Dept of Family/Preventive Medicine
cberry at tajo.ucsd.edu			    UC San Diego
http://famprevmed.ucsd.edu/faculty/cberry/  La Jolla, San Diego 92093-0901
#
Without any error checking, I'd try this:

recurse <-
    function(l1,l2){
        if(is(l1[[1]],"list"))
            mapply(recurse,l1,l2,SIMPLIFY=F) else
{mapply(c,l1,l2,SIMPLIFY=F)}
    }

recurse(list.1,list.2)

which recursively traverses each tree (list) in tandem until one is not
composed of lists and then concatenates. If the structure of the lists does
not agree, this will fail.

Regards,

David Katz
david at davidkatzconsulting.com
#
Lists are (isomorphic to) trees with (possibly) labelled nodes. A
completely general solution in which two trees have possibly different
topologies and different labels would therefore involve identifying
the paths to leaves on each tree, e.g. via depth first search using
recursion, and unioning leaves with the same paths (which could be
quickly found in R via match() on the paths). This is a standard
exercise in a data structures course.

Considerable simplification could be effected if tree topologies
and/or labels are identical or have other restrictions on them.
However, you have not made it clear in your post whether this is the
case (it is in your example).

-- Bert
On Tue, Jan 11, 2011 at 8:04 AM, Joshua Wiley <jwiley.psych at gmail.com> wrote:

  
    
#
Bert Gunter <gunter.berton at gene.com> writes:
Thanks so much to all of you for your very helpful suggestions, that
helped me solve my problem.

The tree topologies are indeed identical, so the suggested solutions did
work, but just for me to learn: Can somebody point me to how a general
solution mentioned by Bert would look like?

Cheers,

Georg