Do you know if there is a way to get python's random.sample
to work with a generator object. I am trying to get a random sample from a very large text corpus. The problem is that random.sample()
raises the following error.
TypeError: object of type 'generator' has no len()
I was thinking that maybe there is some way of doing this with something from itertools
but couldn't find anything with a bit of searching.
A somewhat made up example:
import random
def list_item(ls):
for item in ls:
yield item
random.sample( list_item(range(100)), 20 )
UPDATE
As per MartinPieters
's request I did some timing of the currently proposed three methods. The results are as follows.
Sampling 1000 from 10000
Using iterSample 0.0163 s
Using sample_from_iterable 0.0098 s
Using iter_sample_fast 0.0148 s
Sampling 10000 from 100000
Using iterSample 0.1786 s
Using sample_from_iterable 0.1320 s
Using iter_sample_fast 0.1576 s
Sampling 100000 from 1000000
Using iterSample 3.2740 s
Using sample_from_iterable 1.9860 s
Using iter_sample_fast 1.4586 s
Sampling 200000 from 1000000
Using iterSample 7.6115 s
Using sample_from_iterable 3.0663 s
Using iter_sample_fast 1.4101 s
Sampling 500000 from 1000000
Using iterSample 39.2595 s
Using sample_from_iterable 4.9994 s
Using iter_sample_fast 1.2178 s
Sampling 2000000 from 5000000
Using iterSample 798.8016 s
Using sample_from_iterable 28.6618 s
Using iter_sample_fast 6.6482 s
So it turns out that the array.insert
has a serious drawback when it comes to large sample sizes. The code I used to time the methods
from heapq import nlargest
import random
import timeit
def iterSample(iterable, samplesize):
results = []
for i, v in enumerate(iterable):
r = random.randint(0, i)
if r < samplesize:
if i < samplesize:
results.insert(r, v) # add first samplesize items in random order
else:
results[r] = v # at a decreasing rate, replace random items
if len(results) < samplesize:
raise ValueError("Sample larger than population.")
return results
def sample_from_iterable(iterable, samplesize):
return (x for _, x in nlargest(samplesize, ((random.random(), x) for x in iterable)))
def iter_sample_fast(iterable, samplesize):
results = []
iterator = iter(iterable)
# Fill in the first samplesize elements:
for _ in xrange(samplesize):
results.append(iterator.next())
random.shuffle(results) # Randomize their positions
for i, v in enumerate(iterator, samplesize):
r = random.randint(0, i)
if r < samplesize:
results[r] = v # at a decreasing rate, replace random items
if len(results) < samplesize:
raise ValueError("Sample larger than population.")
return results
if __name__ == '__main__':
pop_sizes = [int(10e+3),int(10e+4),int(10e+5),int(10e+5),int(10e+5),int(10e+5)*5]
k_sizes = [int(10e+2),int(10e+3),int(10e+4),int(10e+4)*2,int(10e+4)*5,int(10e+5)*2]
for pop_size, k_size in zip(pop_sizes, k_sizes):
pop = xrange(pop_size)
k = k_size
t1 = timeit.Timer(stmt='iterSample(pop, %i)'%(k_size), setup='from __main__ import iterSample,pop')
t2 = timeit.Timer(stmt='sample_from_iterable(pop, %i)'%(k_size), setup='from __main__ import sample_from_iterable,pop')
t3 = timeit.Timer(stmt='iter_sample_fast(pop, %i)'%(k_size), setup='from __main__ import iter_sample_fast,pop')
print 'Sampling', k, 'from', pop_size
print 'Using iterSample', '%1.4f s'%(t1.timeit(number=100) / 100.0)
print 'Using sample_from_iterable', '%1.4f s'%(t2.timeit(number=100) / 100.0)
print 'Using iter_sample_fast', '%1.4f s'%(t3.timeit(number=100) / 100.0)
print ''
I also ran a test to check that all the methods indeed do take an unbiased sample of the generator. So for all methods I sampled 1000
elements from 10000
100000
times and computed the average frequency of occurrence of each item in the population which turns out to be ~.1
as one would expect for all three methods.
While the answer of Martijn Pieters is correct, it does slow down when samplesize
becomes large, because using list.insert
in a loop may have quadratic complexity.
Here's an alternative that, in my opinion, preserves the uniformity while increasing performance:
def iter_sample_fast(iterable, samplesize):
results = []
iterator = iter(iterable)
# Fill in the first samplesize elements:
try:
for _ in xrange(samplesize):
results.append(iterator.next())
except StopIteration:
raise ValueError("Sample larger than population.")
random.shuffle(results) # Randomize their positions
for i, v in enumerate(iterator, samplesize):
r = random.randint(0, i)
if r < samplesize:
results[r] = v # at a decreasing rate, replace random items
return results
The difference slowly starts to show for samplesize
values above 10000
. Times for calling with (1000000, 100000)
: