I am trying to understand threading in Python. I\'ve looked at the documentation and examples, but quite frankly, many examples are overly sophisticated and I\'m having trou
I saw a lot of examples here where no real work was being performed, and they were mostly CPU-bound. Here is an example of a CPU-bound task that computes all prime numbers between 10 million and 10.05 million. I have used all four methods here:
import math
import timeit
import threading
import multiprocessing
from concurrent.futures import ThreadPoolExecutor, ProcessPoolExecutor
def time_stuff(fn):
"""
Measure time of execution of a function
"""
def wrapper(*args, **kwargs):
t0 = timeit.default_timer()
fn(*args, **kwargs)
t1 = timeit.default_timer()
print("{} seconds".format(t1 - t0))
return wrapper
def find_primes_in(nmin, nmax):
"""
Compute a list of prime numbers between the given minimum and maximum arguments
"""
primes = []
# Loop from minimum to maximum
for current in range(nmin, nmax + 1):
# Take the square root of the current number
sqrt_n = int(math.sqrt(current))
found = False
# Check if the any number from 2 to the square root + 1 divides the current numnber under consideration
for number in range(2, sqrt_n + 1):
# If divisible we have found a factor, hence this is not a prime number, lets move to the next one
if current % number == 0:
found = True
break
# If not divisible, add this number to the list of primes that we have found so far
if not found:
primes.append(current)
# I am merely printing the length of the array containing all the primes, but feel free to do what you want
print(len(primes))
@time_stuff
def sequential_prime_finder(nmin, nmax):
"""
Use the main process and main thread to compute everything in this case
"""
find_primes_in(nmin, nmax)
@time_stuff
def threading_prime_finder(nmin, nmax):
"""
If the minimum is 1000 and the maximum is 2000 and we have four workers,
1000 - 1250 to worker 1
1250 - 1500 to worker 2
1500 - 1750 to worker 3
1750 - 2000 to worker 4
so let’s split the minimum and maximum values according to the number of workers
"""
nrange = nmax - nmin
threads = []
for i in range(8):
start = int(nmin + i * nrange/8)
end = int(nmin + (i + 1) * nrange/8)
# Start the thread with the minimum and maximum split up to compute
# Parallel computation will not work here due to the GIL since this is a CPU-bound task
t = threading.Thread(target = find_primes_in, args = (start, end))
threads.append(t)
t.start()
# Don’t forget to wait for the threads to finish
for t in threads:
t.join()
@time_stuff
def processing_prime_finder(nmin, nmax):
"""
Split the minimum, maximum interval similar to the threading method above, but use processes this time
"""
nrange = nmax - nmin
processes = []
for i in range(8):
start = int(nmin + i * nrange/8)
end = int(nmin + (i + 1) * nrange/8)
p = multiprocessing.Process(target = find_primes_in, args = (start, end))
processes.append(p)
p.start()
for p in processes:
p.join()
@time_stuff
def thread_executor_prime_finder(nmin, nmax):
"""
Split the min max interval similar to the threading method, but use a thread pool executor this time.
This method is slightly faster than using pure threading as the pools manage threads more efficiently.
This method is still slow due to the GIL limitations since we are doing a CPU-bound task.
"""
nrange = nmax - nmin
with ThreadPoolExecutor(max_workers = 8) as e:
for i in range(8):
start = int(nmin + i * nrange/8)
end = int(nmin + (i + 1) * nrange/8)
e.submit(find_primes_in, start, end)
@time_stuff
def process_executor_prime_finder(nmin, nmax):
"""
Split the min max interval similar to the threading method, but use the process pool executor.
This is the fastest method recorded so far as it manages process efficiently + overcomes GIL limitations.
RECOMMENDED METHOD FOR CPU-BOUND TASKS
"""
nrange = nmax - nmin
with ProcessPoolExecutor(max_workers = 8) as e:
for i in range(8):
start = int(nmin + i * nrange/8)
end = int(nmin + (i + 1) * nrange/8)
e.submit(find_primes_in, start, end)
def main():
nmin = int(1e7)
nmax = int(1.05e7)
print("Sequential Prime Finder Starting")
sequential_prime_finder(nmin, nmax)
print("Threading Prime Finder Starting")
threading_prime_finder(nmin, nmax)
print("Processing Prime Finder Starting")
processing_prime_finder(nmin, nmax)
print("Thread Executor Prime Finder Starting")
thread_executor_prime_finder(nmin, nmax)
print("Process Executor Finder Starting")
process_executor_prime_finder(nmin, nmax)
main()
Here are the results on my Mac OS X four-core machine
Sequential Prime Finder Starting
9.708213827005238 seconds
Threading Prime Finder Starting
9.81836523200036 seconds
Processing Prime Finder Starting
3.2467174359990167 seconds
Thread Executor Prime Finder Starting
10.228896902000997 seconds
Process Executor Finder Starting
2.656402041000547 seconds