I have array(1 and 2)
. How can I get array3
from them?
array1 = [2,2,2,2,3,3,4,5,6,7,8,9]
array2 = [2,2,2,3,4,4,4,4,8,8,0,0,0]
array3 = [2,2,2,3,4,8]
array1 & array2
returns [2,3,4,8]
, but I need to hold onto the duplicates.
(array1 & array2).flat_map { |n| [n]*[array1.count(n), array2.count(n)].min }
#=> [2,2,2,3,4,8]
The steps:
a = array1 & array2
#=> [2, 3, 4, 8]
The first element of a
(2
) is passed to the block and assigned to the block variable:
n = 2
and the block calculation is performed:
[2]*[array1.count(2), array2.count(2)].min
#=> [2]*[4,3].min
#=> [2]*3
#=> [2,2,2]
so 2
is mapped to [2,2,2]
. The calculations are similar for the remaining three elements of a
. As I am using flat_map
, this returns [2,2,2,3,4,8]
.
Do you have trouble remembering how Enumerable#flat_map differs from Enumerable#map? Suppose I had used map
rather than flat_map
. Then
a.map { |n| [n]*[array1.count(n), array2.count(n)].min }
#=> [[2, 2, 2], [3], [4], [8]]
flat_map
does nothing more that put a splat in front of each of those arrays:
[*[2, 2, 2], *[3], *[4], *[8]]
#=> [2, 2, 2, 3, 4, 8]
If the arrays array1
and array2
are large and efficiency is a concern, we could do a bit of O(N) pre-processing:
def cnt(arr)
arr.each_with_object(Hash.new(0)) { |e,h| h[e] += 1 }
end
cnt1 = cnt(array1)
#=> {2=>4, 3=>2, 4=>1, 5=>1, 6=>1, 7=>1, 8=>1, 9=>1}
cnt2 = cnt(array2)
#=> {2=>3, 3=>1, 4=>4, 8=>2, 0=>3}
(array1 & array2).flat_map { |n| [n]*[cnt1[n], cnt2[n]].min }
#=> [2,2,2,3,4,8]
This is a fun one; Cary's flat_map
solution is particularly clever. Here's an alternative one-liner using regular old map
with some assistance from each_with_object
:
array1.each_with_object(array2.dup).map{|v,t| v if (l = t.index v) && t.slice!(l) }.compact
#=> [2,2,2,3,4,8]
Much of the complexity here involves inline gymnastics used to provide map
with sufficient information to complete the task:
#
# we want to duplicate array2 since we'll be
# mutating it to track duplicates
# \ array1 array2
# \ value copy
# \ \ /
array1.each_with_object(array2.dup).map{|v,t| ... }
# | /
# Enumerator for array1 Iterate over
# with a copy of array2 Enumerator with map
We can use each_with_object
to provide an Enumerator for array1 that also gives our method chain access to a copy of array2. Map then can iterate over the each_with_object
Enumerator (which references array1), loading each value into local variable v
and our array2 copy into local variable t
. From there:
# map the value IF...
# / it exists in and we were able to
# / our array2 copy remove it from our copy
# / | |
map{|v,t| v if (l = t.index v) && t.slice!(l) }.compact
# | \ \ |
# array1 \ \ dump nils
# value array2 \
# copy load index position into temporary variable l
We iterate over each value of array1 and search for whether the value exists within array2 (via t
). If it exists, we remove the first occurance of the value from our copy of array2 and map
the value to our resultant array.
Note the t.index(v)
check before t.slice!(t.index(v))
is used as short circuit protection in case the value does not exist within t
, our copy of array2. We also use an in-line trick of assigning the index value to a local variable l
here: (l = t.index v)
so we can reference l
in the subsequent boolean check: t.slice!(l)
.
Finally, because this methodology will map nil values whenever an array1 value does not exist within array2, we compact
the result to remove the nils.
For those curious, here are some benchmark tests of the solutions presented thus far. First, here are the speeds clocked performing the operation 100,000 times on the sample arrays:
Cary: 1.050000 0.010000 1.060000 ( 1.061217)
Cary+: 1.580000 0.010000 1.590000 ( 1.603645)
Cam: 0.550000 0.010000 0.560000 ( 0.552062)
Mudasobwa: 2.540000 0.050000 2.590000 ( 2.610395)
Sergii: 0.660000 0.000000 0.660000 ( 0.665408)
Sahil: 1.750000 0.010000 1.760000 ( 1.769624)
#Tommy: 0.290000 0.000000 0.290000 ( 0.290114)
If we expand the test arrays to hold 10000 integers with a high degree of intersection...
array1 = array2 = []
10000.times{ array1 << rand(10) }
10000.times{ array2 << rand(10) }
and loop 100 times, the simple loop solution (Sahil) begins to distinguish itself. Cary's solution also holds up well, especially with preprocessing:
user system total real
Cary: 1.590000 0.020000 1.610000 ( 1.615798)
Cary+: 0.870000 0.010000 0.880000 ( 0.879331)
Cam: 6.680000 0.090000 6.770000 ( 6.838829)
Mudasobwa: 6.740000 0.080000 6.820000 ( 6.898394)
Sergii: 6.760000 0.100000 6.860000 ( 6.962025)
Sahil: 0.740000 0.030000 0.770000 ( 0.785975)
#Tommy: 0.430000 0.010000 0.440000 ( 0.446482)
For arrays 1/10th the size with 1000 integers and a low degree of intersection, however...
array1 = array2 = []
1000.times{ array1 << rand(10000) }
1000.times{ array2 << rand(10000) }
when we loop 10 times, the flat_map solution gets flattened... except if we use preprocessing (Cary+):
user system total real
Cary: 135.400000 0.700000 136.100000 (137.123393)
Cary+: 0.270000 0.010000 0.280000 ( 0.268255)
Cam: 0.670000 0.000000 0.670000 ( 0.676438)
Mudasobwa: 0.670000 0.010000 0.680000 ( 0.684088)
Sergii: 0.660000 0.010000 0.670000 ( 0.673881)
Sahil: 1.970000 2.130000 4.100000 ( 4.121759)
#Tommy: 0.050000 0.000000 0.050000 ( 0.045970)
Here's a gist with the benchmarks: https://gist.github.com/camerican/139463b4bd9e0fd89424377931042ce4
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