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问题:
I have a simple decorator to track the runtime of a function call:
def timed(f):
def caller(*args):
start = time.time()
res = f(*args)
end = time.time()
return res, end - start
return caller
This can be used as follows, and returns a tuple of the function result and the execution time.
@timed
def test(n):
for _ in range(n):
pass
return 0
print(test(900)) # prints (0, 2.69e-05)
Simple enough. But now I want to apply this to recursive functions. Applying the above wrapper to a recursive function results in nested tuples with the times of each recursive call, as is expected.
@timed
def rec(n):
if n:
return rec(n - 1)
else:
return 0
print(rec(3)) # Prints ((((0, 1.90e-06), 8.10e-06), 1.28e-05), 1.90e-05)
What's an elegant way to write the decorator so that it handles recursion properly? Obviously, you could wrap the call if a timed function:
@timed
def wrapper():
return rec(3)
This will give a tuple of the result and the time, but I want all of it to be handled by the decorator so that the caller does not need to worry about defining a new function for every call. Ideas?
回答1:
The problem here isn't really the decorator. The problem is that rec
needs rec
to be a function that behaves one way, but you want rec
to be a function that behaves differently. There's no clean way to reconcile that with a single rec
function.
The cleanest option is to stop requiring rec
to be two things at once. Instead of using decorator notation, assign timed(rec)
to a different name:
def rec(n):
...
timed_rec = timed(rec)
If you don't want two names, then rec
needs to be written to understand the actual value that the decorated rec
will return. For example,
@timed
def rec(n):
if n:
val, runtime = rec(n-1)
return val
else:
return 0
回答2:
I prefer the other answers so far (particularly user2357112's answer), but you can also make a class-based decorator that detects whether the function has been activated, and if so, bypasses the timing:
import time
class fancy_timed(object):
def __init__(self, f):
self.f = f
self.active = False
def __call__(self, *args):
if self.active:
return self.f(*args)
start = time.time()
self.active = True
res = self.f(*args)
end = time.time()
self.active = False
return res, end - start
@fancy_timed
def rec(n):
if n:
time.sleep(0.01)
return rec(n - 1)
else:
return 0
print(rec(3))
(class written with (object)
so that this is compatible with py2k and py3k).
Note that to really work properly, the outermost call should use try
and finally
. Here's the fancied up fancy version of __call__
:
def __call__(self, *args):
if self.active:
return self.f(*args)
try:
start = time.time()
self.active = True
res = self.f(*args)
end = time.time()
return res, end - start
finally:
self.active = False
回答3:
You could structure your timer in a different way by *ahem* abusing the contextmanager
and function attribute
a little...
from contextlib import contextmanager
import time
@contextmanager
def timed(func):
timed.start = time.time()
try:
yield func
finally:
timed.duration = time.time() - timed.start
def test(n):
for _ in range(n):
pass
return n
def rec(n):
if n:
time.sleep(0.05) # extra delay to notice the difference
return rec(n - 1)
else:
return n
with timed(rec) as r:
print(t(10))
print(t(20))
print(timed.duration)
with timed(test) as t:
print(t(555555))
print(t(666666))
print(timed.duration)
Results:
# recursive
0
0
1.5130000114440918
# non-recursive
555555
666666
0.053999900817871094
If this is deemed a bad hack I'll gladly accept your criticism.
回答4:
Although it is not an overall solution to the problem of integrating recursion with decorators, for the problem of timing only, I have verified that the last element of the tuple of the times is the overall run time, as this is the time from the upper-most recursive call. Thus if you had
@timed
def rec():
...
to get the overall runtime given the original function definitions you could simply do
rec()[1]
Getting the result of the call, on the other hand, would then require recusing through the nested tuple:
def get(tup):
if isinstance(tup, tuple):
return get(tup[0])
else:
return tup
This might be too complicated to simply get the result of your function.