Before I do something, because i dont understand: "keep the returning
of the data structure for the
branch!".

I will:
Kill the looping in the library function of B14, and CR72, and TSMFK01.
Return one large array with 1e100, if any violation of the math domain.

I will make a return in the library function, and then updating the
class object:

Best
troels



2014-05-09 16:07 GMT+02:00 Edward d'Auvergne <[email protected]>:
> That might work - but it will require testing.  I really don't know
> what will happen.  The current test suite should be sufficient for the
> testing.  Also, keep the returning of the data structure for the
> branch!
>
> Regards,
>
> Edward
>
> On 9 May 2014 16:04, Troels Emtekær Linnet <[email protected]> wrote:
>> Would you agree on discarding the whole loop, return one array with
>> all values = 1e100,
>> rather than some elements have 1e100, but other rather high values.?
>>
>> Best
>> Troels
>>
>> 2014-05-09 15:58 GMT+02:00 Edward d'Auvergne <[email protected]>:
>>> Hi,
>>>
>>> To set up a branch, just read the 3 small sections of the 'Branches'
>>> section of the user manual
>>> (http://www.nmr-relax.com/manual/Branches.html).  Using git here is
>>> fatal.  But all the commands you need are listed there.  Try the CR72
>>> optimisations first though.  Those will then make the API changes much
>>> easier.
>>>
>>> Regards,
>>>
>>> Edward
>>>
>>>
>>>
>>> On 9 May 2014 15:34, Troels Emtekær Linnet <[email protected]> wrote:
>>>> How do I setup a branch? :-)
>>>>
>>>> Best
>>>> Troels
>>>>
>>>> 2014-05-09 15:31 GMT+02:00 Troels Emtekær Linnet <[email protected]>:
>>>>> Hi Edward.
>>>>>
>>>>> I really think for my case, that 25 speed up is a deal breaker !
>>>>> I have so much data to crunch, that 25 speed is absolutely perfect.
>>>>>
>>>>> I would only optimise this for CR72, and TSMFK01, since these are the
>>>>> ones I need now.
>>>>> And the change of code is only 3-5 lines?
>>>>>
>>>>> And i was thinking of one thing more.
>>>>>
>>>>> CR72 always go over loop.
>>>>>
>>>>> -----------
>>>>>     # Loop over the time points, back calculating the R2eff values.
>>>>>     for i in range(num_points):
>>>>>         # The full eta+/- values.
>>>>>         etapos = etapos_part / cpmg_frqs[i]
>>>>>         etaneg = etaneg_part / cpmg_frqs[i]
>>>>>
>>>>>         # Catch large values of etapos going into the cosh function.
>>>>>         if etapos > 100:
>>>>>             back_calc[i] = 1e100
>>>>>             continue
>>>>>
>>>>>         # The arccosh argument - catch invalid values.
>>>>>         fact = Dpos * cosh(etapos) - Dneg * cos(etaneg)
>>>>>         if fact < 1.0:
>>>>>             back_calc[i] = r20_kex
>>>>>             continue
>>>>>
>>>>>         # The full formula.
>>>>>         back_calc[i] = r20_kex - cpmg_frqs[i] * arccosh(fact)
>>>>> ------------
>>>>> I would rather do:
>>>>> etapos = etapos_part / cpmg_frqs
>>>>>
>>>>> And then check for nan values.
>>>>> If any of these are there, just return the whole array with 1e100,
>>>>> instead of single values.
>>>>> That would replace a loop with a check.
>>>>>
>>>>> Best
>>>>> Troels
>>>>>
>>>>>
>>>>> 2014-05-09 14:58 GMT+02:00 Edward d'Auvergne <[email protected]>:
>>>>>> Hi,
>>>>>>
>>>>>> This approach can add a little speed.  You really need to stress test
>>>>>> and have profile timings to understand.  You should also try different
>>>>>> Python versions (2 and 3) because each implementation is different.
>>>>>> You can sometimes have a speed up in Python 2 which does nothing in
>>>>>> Python 3 (due to Python 3 being more optimised).  There can also be
>>>>>> huge differences between numpy versions.  Anyway, here is a powerful
>>>>>> test which shows 3 different implementation ideas for the
>>>>>> back-calculated R2eff data in the dispersion functions:
>>>>>>
>>>>>> """
>>>>>> import cProfile as profile
>>>>>> from numpy import array, cos, float64, sin, zeros
>>>>>> import pstats
>>>>>>
>>>>>> def in_place(values, bc):
>>>>>>     x = cos(values) * sin(values)
>>>>>>     for i in range(len(bc)):
>>>>>>         bc[i] = x[i]
>>>>>>
>>>>>> def really_slow(values, bc):
>>>>>>     for i in range(len(bc)):
>>>>>>         x = cos(values[i]) * sin(values[i])
>>>>>>         bc[i] = x
>>>>>>
>>>>>> def return_bc(values):
>>>>>>     return cos(values) * sin(values)
>>>>>>
>>>>>> def test_in_place(inc=None, values=None, values2=None, bc=None):
>>>>>>     for i in range(inc):
>>>>>>         in_place(values, bc[0])
>>>>>>         in_place(values2, bc[1])
>>>>>>     print(bc)
>>>>>>
>>>>>> def test_really_slow(inc=None, values=None, values2=None, bc=None):
>>>>>>     for i in range(inc):
>>>>>>         really_slow(values, bc[0])
>>>>>>         really_slow(values2, bc[1])
>>>>>>     print(bc)
>>>>>>
>>>>>> def test_return_bc(inc=None, values=None, values2=None, bc=None):
>>>>>>     for i in range(inc):
>>>>>>         bc[0] = return_bc(values)
>>>>>>         bc[1] = return_bc(values2)
>>>>>>     print(bc)
>>>>>>
>>>>>> def test():
>>>>>>     values = array([1, 3, 0.1], float64)
>>>>>>     values2 = array([0.1, 0.2, 0.3], float64)
>>>>>>     bc = zeros((2, 3), float64)
>>>>>>     inc = 1000000
>>>>>>     test_in_place(inc=inc, values=values, values2=values2, bc=bc)
>>>>>>     test_really_slow(inc=inc, values=values, values2=values2, bc=bc)
>>>>>>     test_return_bc(inc=inc, values=values, values2=values2, bc=bc)
>>>>>>
>>>>>> def print_stats(stats, status=0):
>>>>>>     pstats.Stats(stats).sort_stats('time', 'name').print_stats()
>>>>>> profile.Profile.print_stats = print_stats
>>>>>> profile.runctx('test()', globals(), locals())
>>>>>> """"
>>>>>>
>>>>>>
>>>>>> Try running this in Python 2 and 3.  If the cProfile import does not
>>>>>> work on one version, try simply "import profile".  You should create
>>>>>> such scripts for testing out code optimisation ideas.  Knowing how to
>>>>>> profile is essential.  For Python 3, I see:
>>>>>>
>>>>>> """
>>>>>> $ python3.4 edward.py
>>>>>> [[ 0.45464871 -0.13970775  0.09933467]
>>>>>>  [ 0.09933467  0.19470917  0.28232124]]
>>>>>> [[ 0.45464871 -0.13970775  0.09933467]
>>>>>>  [ 0.09933467  0.19470917  0.28232124]]
>>>>>> [[ 0.45464871 -0.13970775  0.09933467]
>>>>>>  [ 0.09933467  0.19470917  0.28232124]]
>>>>>>          10001042 function calls (10001036 primitive calls) in 39.303 
>>>>>> seconds
>>>>>>
>>>>>>    Ordered by: internal time, function name
>>>>>>
>>>>>>    ncalls  tottime  percall  cumtime  percall filename:lineno(function)
>>>>>>   2000000   19.744    0.000   19.867    0.000 edward.py:10(really_slow)
>>>>>>   2000000    9.128    0.000    9.286    0.000 edward.py:5(in_place)
>>>>>>   2000000    5.966    0.000    5.966    0.000 edward.py:15(return_bc)
>>>>>>         1    1.964    1.964    7.931    7.931 
>>>>>> edward.py:30(test_return_bc)
>>>>>>         1    1.119    1.119   20.987   20.987 
>>>>>> edward.py:24(test_really_slow)
>>>>>>         1    1.099    1.099   10.385   10.385 edward.py:18(test_in_place)
>>>>>>   4000198    0.281    0.000    0.281    0.000 {built-in method len}
>>>>>>        27    0.001    0.000    0.001    0.000 {method 'reduce' of
>>>>>> 'numpy.ufunc' objects}
>>>>>> """
>>>>>>
>>>>>> Here you can see that test_return_bc() is 80% the speed of
>>>>>> test_in_place().  The 'cumtime' is the important number, this is the
>>>>>> total amount of time spent in that function.  So the speed up is not
>>>>>> huge.  For Python 2:
>>>>>>
>>>>>> """
>>>>>> $ python2.7 edward.py
>>>>>> [[ 0.45464871 -0.13970775  0.09933467]
>>>>>>  [ 0.09933467  0.19470917  0.28232124]]
>>>>>> [[ 0.45464871 -0.13970775  0.09933467]
>>>>>>  [ 0.09933467  0.19470917  0.28232124]]
>>>>>> [[ 0.45464871 -0.13970775  0.09933467]
>>>>>>  [ 0.09933467  0.19470917  0.28232124]]
>>>>>>          14000972 function calls (14000966 primitive calls) in 38.625 
>>>>>> seconds
>>>>>>
>>>>>>    Ordered by: internal time, function name
>>>>>>
>>>>>>    ncalls  tottime  percall  cumtime  percall filename:lineno(function)
>>>>>>   2000000   18.373    0.000   19.086    0.000 edward.py:10(really_slow)
>>>>>>   2000000    8.798    0.000    9.576    0.000 edward.py:5(in_place)
>>>>>>   2000000    5.937    0.000    5.937    0.000 edward.py:15(return_bc)
>>>>>>         1    1.839    1.839    7.785    7.785 
>>>>>> edward.py:30(test_return_bc)
>>>>>>   4000021    1.141    0.000    1.141    0.000 {range}
>>>>>>         1    1.086    1.086   10.675   10.675 edward.py:18(test_in_place)
>>>>>>         1    1.070    1.070   20.165   20.165 
>>>>>> edward.py:24(test_really_slow)
>>>>>>   4000198    0.379    0.000    0.379    0.000 {len}
>>>>>> """
>>>>>>
>>>>>> Hmmm, Python 2 is faster than Python 3 for this example!  See for
>>>>>> yourself.  If you really think that making the code 1.25 times faster,
>>>>>> as shown in these tests, is worth your time, then this must be done in
>>>>>> a subversion branch (http://svn.gna.org/viewcvs/relax/branches/).
>>>>>> That way we can have timing tests between the trunk and the branch.
>>>>>> As this affects all dispersion models, the changes will be quite
>>>>>> disruptive.  And if the implementation is not faster or if it breaks
>>>>>> everything, then the branch can be deleted.  What ever you do, please
>>>>>> don't use a git-svn branch.
>>>>>>
>>>>>> Regards,
>>>>>>
>>>>>> Edward
>>>>>>
>>>>>>
>>>>>>
>>>>>>
>>>>>> On 9 May 2014 14:07, Troels Emtekær Linnet <[email protected]> wrote:
>>>>>>> Hi Edward.
>>>>>>>
>>>>>>> How about this script?
>>>>>>> Here I try to pass the back the r2eff values, and then set them in the
>>>>>>> back_calculated class object.
>>>>>>> Will this work ??
>>>>>>>
>>>>>>> Or else I found this post about updating values.
>>>>>>> http://stackoverflow.com/questions/14916284/in-python-class-object-how-to-auto-update-attributes
>>>>>>> They talk about
>>>>>>> @property
>>>>>>> and setter, which I dont get yet. :-)
>>>>>>>
>>>>>>> Best
>>>>>>> Troels
>>>>>>>
>>>>>>>
>>>>>>> ---------------
>>>>>>>
>>>>>>>
>>>>>>> def loop_rep(x, nr):
>>>>>>>     y = [98, 99]
>>>>>>>     for i in range(nr):
>>>>>>>         x[i] = y[i]
>>>>>>>
>>>>>>> def not_loop_rep(x, nr):
>>>>>>>     y = [98, 99]
>>>>>>>     x = y
>>>>>>>
>>>>>>> def not_loop_rep_new(x, nr):
>>>>>>>     y = [98, 99]
>>>>>>>     x = y
>>>>>>>     return x
>>>>>>>
>>>>>>>
>>>>>>> class MyClass:
>>>>>>>     def __init__(self, x):
>>>>>>>         self.x = x
>>>>>>>         self.nr = len(x)
>>>>>>>
>>>>>>>     def printc(self):
>>>>>>>         print self.x, self.nr
>>>>>>>
>>>>>>>     def calc_loop_rep(self, x=None, nr=None):
>>>>>>>         loop_rep(x=self.x, nr=self.nr)
>>>>>>>
>>>>>>>     def calc_not_loop_rep(self, x=None, nr=None):
>>>>>>>         not_loop_rep(x=self.x, nr=self.nr)
>>>>>>>
>>>>>>>     def calc_not_loop_rep_new(self, x=None, nr=None):
>>>>>>>         self.x = not_loop_rep_new(x=self.x, nr=self.nr)
>>>>>>>
>>>>>>> print("For class where we loop replace ")
>>>>>>> "Create object of class"
>>>>>>> t_rep = MyClass([0, 1])
>>>>>>> "Print object of class"
>>>>>>> t_rep.printc()
>>>>>>> "Calc object of class"
>>>>>>> t_rep.calc_loop_rep()
>>>>>>> " Then print"
>>>>>>> t_rep.printc()
>>>>>>>
>>>>>>> print("\nFor class where we not loop replace ")
>>>>>>> " Now try with replace "
>>>>>>> t = MyClass([3, 4])
>>>>>>> t.printc()
>>>>>>> t.calc_not_loop_rep()
>>>>>>> t.printc()
>>>>>>>
>>>>>>> print("\nFor class where we not loop replace ")
>>>>>>> t_new = MyClass([5, 6])
>>>>>>> t_new.printc()
>>>>>>> t_new.calc_not_loop_rep_new()
>>>>>>> t_new.printc()
>>>>>>>
>>>>>>> 2014-05-05 19:07 GMT+02:00 Edward d'Auvergne <[email protected]>:
>>>>>>>> :)  It does slow it down a little, but that's unavoidable.  It's also
>>>>>>>> unavoidable in C, Fortran, Perl, etc.  As long as the number of
>>>>>>>> operations in that loop is minimal, then it's the best you can do.  If
>>>>>>>> it worries you, you could run a test where you call the target
>>>>>>>> function say 1e6 times, with and without the loop to see the timing
>>>>>>>> difference.  Or simply running in Python 2:
>>>>>>>>
>>>>>>>> for i in xrange(1000000):
>>>>>>>>  x = 1
>>>>>>>>
>>>>>>>> Then try:
>>>>>>>>
>>>>>>>> for i in xrange(100000000):
>>>>>>>>  x = 2
>>>>>>>>
>>>>>>>> These two demonstrate the slowness of the Python loop.  But the second
>>>>>>>> case is extreme and you won't encounter that much looping in these
>>>>>>>> functions.  So while it is theoretically slower than C and Fortran
>>>>>>>> looping, you can probably see that no one would care :)  Here is
>>>>>>>> another test, with Python 2 code:
>>>>>>>>
>>>>>>>> """
>>>>>>>> import cProfile as profile
>>>>>>>>
>>>>>>>> def loop_1e6():
>>>>>>>>     for i in xrange(int(1e6)):
>>>>>>>>         x = 1
>>>>>>>>
>>>>>>>> def loop_1e8():
>>>>>>>>     for i in xrange(int(1e8)):
>>>>>>>>         x = 1
>>>>>>>>
>>>>>>>> def sum_conv():
>>>>>>>>     for i in xrange(100000000):
>>>>>>>>         x = 2 + 2.
>>>>>>>>
>>>>>>>> def sum_normal():
>>>>>>>>     for i in xrange(100000000):
>>>>>>>>         x = 2. + 2.
>>>>>>>>
>>>>>>>> def test():
>>>>>>>>     loop_1e6()
>>>>>>>>     loop_1e8()
>>>>>>>>     sum_normal()
>>>>>>>>     sum_conv()
>>>>>>>>
>>>>>>>> profile.runctx('test()', globals(), locals())
>>>>>>>> """
>>>>>>>>
>>>>>>>> Running this on my system shows:
>>>>>>>>
>>>>>>>> """
>>>>>>>>          7 function calls in 6.707 seconds
>>>>>>>>
>>>>>>>>    Ordered by: standard name
>>>>>>>>
>>>>>>>>    ncalls  tottime  percall  cumtime  percall filename:lineno(function)
>>>>>>>>         1    0.000    0.000    6.707    6.707 <string>:1(<module>)
>>>>>>>>         1    2.228    2.228    2.228    2.228 aaa.py:11(sum_conv)
>>>>>>>>         1    2.228    2.228    2.228    2.228 aaa.py:15(sum_normal)
>>>>>>>>         1    0.000    0.000    6.707    6.707 aaa.py:19(test)
>>>>>>>>         1    0.022    0.022    0.022    0.022 aaa.py:3(loop_1e6)
>>>>>>>>         1    2.228    2.228    2.228    2.228 aaa.py:7(loop_1e8)
>>>>>>>>         1    0.000    0.000    0.000    0.000 {method 'disable' of
>>>>>>>> '_lsprof.Profiler' objects}
>>>>>>>> """
>>>>>>>>
>>>>>>>> That should be self explanatory.  The better optimisation targets are
>>>>>>>> the repeated maths operations and the maths operations that can be
>>>>>>>> shifted into the target function or the target function
>>>>>>>> initialisation.  Despite the numbers above which prove my int to float
>>>>>>>> speed argument as utter nonsense, it might still good to remove the
>>>>>>>> int to float conversions, if only to match the other functions.
>>>>>>>>
>>>>>>>> Regards,
>>>>>>>>
>>>>>>>> Edward
>>>>>>>>
>>>>>>>>
>>>>>>>>
>>>>>>>>
>>>>>>>> On 5 May 2014 18:45, Troels Emtekær Linnet <[email protected]> 
>>>>>>>> wrote:
>>>>>>>>> The reason why I ask, is that I am afraid that this for loop slows
>>>>>>>>> everything down.
>>>>>>>>>
>>>>>>>>> What do you think?
>>>>>>>>>
>>>>>>>>> 2014-05-05 18:41 GMT+02:00 Edward d'Auvergne <[email protected]>:
>>>>>>>>>> This is not Python specific though :)  As far as I know, C uses
>>>>>>>>>> pass-by-value for arguments, unless they are arrays or other funky
>>>>>>>>>> objects/functions/etc..  This is the same behaviour as Python.
>>>>>>>>>> Pass-by-reference and pass-by-value is something that needs to be
>>>>>>>>>> mastered in all languages, whether or not you have pointers to play
>>>>>>>>>> with.
>>>>>>>>>>
>>>>>>>>>> Regards,
>>>>>>>>>>
>>>>>>>>>> Edward
>>>>>>>>>>
>>>>>>>>>>
>>>>>>>>>>
>>>>>>>>>> On 5 May 2014 18:30, Troels Emtekær Linnet <[email protected]> 
>>>>>>>>>> wrote:
>>>>>>>>>>> This reminds me:
>>>>>>>>>>>
>>>>>>>>>>> http://combichem.blogspot.dk/2013/08/you-know-what-really-grinds-my-gears-in.html
>>>>>>>>>>>
>>>>>>>>>>> 2014-05-05 17:52 GMT+02:00 Edward d'Auvergne <[email protected]>:
>>>>>>>>>>>> Hi,
>>>>>>>>>>>>
>>>>>>>>>>>> This is an important difference.  In the first case (back_calc[i] =
>>>>>>>>>>>> Minty[i]), what is happening is that your are copying the data 
>>>>>>>>>>>> into a
>>>>>>>>>>>> pre-existing structure.  In the second case (back_calc = Minty), 
>>>>>>>>>>>> the
>>>>>>>>>>>> existing back_calc structure will be overwritten.  Therefore the
>>>>>>>>>>>> back_calc structure in the calling code will be modified in the 
>>>>>>>>>>>> first
>>>>>>>>>>>> case but not the second.  Here is some demo code:
>>>>>>>>>>>>
>>>>>>>>>>>> def mod1(x):
>>>>>>>>>>>>     x[0] = 1
>>>>>>>>>>>>
>>>>>>>>>>>> def mod2(x):
>>>>>>>>>>>>     x = [3, 2]
>>>>>>>>>>>>
>>>>>>>>>>>> x = [0, 2]
>>>>>>>>>>>> print(x)
>>>>>>>>>>>> mod1(x)
>>>>>>>>>>>> print(x)
>>>>>>>>>>>> mod2(x)
>>>>>>>>>>>> print(x)
>>>>>>>>>>>>
>>>>>>>>>>>> I don't know of a way around this.
>>>>>>>>>>>>
>>>>>>>>>>>> Regards,
>>>>>>>>>>>>
>>>>>>>>>>>> Edward
>>>>>>>>>>>>
>>>>>>>>>>>>
>>>>>>>>>>>> On 5 May 2014 17:42, Troels Emtekær Linnet <[email protected]> 
>>>>>>>>>>>> wrote:
>>>>>>>>>>>>> Hi Edward.
>>>>>>>>>>>>>
>>>>>>>>>>>>> In the library function of b14.py, i am looping over
>>>>>>>>>>>>> the dispersion points to put in the data.
>>>>>>>>>>>>>
>>>>>>>>>>>>>     for i in range(num_points):
>>>>>>>>>>>>>
>>>>>>>>>>>>>         # The full formula.
>>>>>>>>>>>>>         back_calc[i] = Minty[i]
>>>>>>>>>>>>>
>>>>>>>>>>>>> Why can I not just set:
>>>>>>>>>>>>> back_calc = Minty
>>>>>>>>>>>>>
>>>>>>>>>>>>> _______________________________________________
>>>>>>>>>>>>> relax (http://www.nmr-relax.com)
>>>>>>>>>>>>>
>>>>>>>>>>>>> This is the relax-devel mailing list
>>>>>>>>>>>>> [email protected]
>>>>>>>>>>>>>
>>>>>>>>>>>>> To unsubscribe from this list, get a password
>>>>>>>>>>>>> reminder, or change your subscription options,
>>>>>>>>>>>>> visit the list information page at
>>>>>>>>>>>>> https://mail.gna.org/listinfo/relax-devel

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