I've always wished I could do some profiling like you get in Wolfram Workbench, but directly from Mathematica, without using or having Workbench. If it is possible, how can I do it?
$\begingroup$
$\endgroup$
-
1$\begingroup$ Related question. $\endgroup$ – Leonid Shifrin Jul 1 '12 at 20:10
-
$\begingroup$ also related stackoverflow.com/questions/4721171/… $\endgroup$ – Dr. belisarius Jul 1 '12 at 20:24
$\begingroup$
$\endgroup$
You can put your Mathematica session in debug mode by going to Evaluation->Debugger
Then, make some definitions and wrap the profiled code in RuntimeTools`Profile
For example, in debug mode, run
f[x_] := x^2
Table[f[x], {100000}]; // RuntimeTools`Profile
and you get a nice
As @acl mentioned in the comments, clicking in the gray area in the output notebook's lines takes you to the related code
-
1$\begingroup$ Any idea, why
test[] := Module[{}, Print["Here"]; Pause[0.1]; Print["There"]; Pause[1]; Return[2]]andtest[] // RuntimeTools`Profiledoes not work, even though your example works correctly? $\endgroup$ – Ajasja Jul 2 '12 at 8:37 -
6$\begingroup$ Unfortunately this solution does not seem to work for more complicated constructs, like funcitons called within
Module, etc.. $\endgroup$ – Wizard Oct 17 '14 at 11:40 -
3$\begingroup$ @Wizard Have you tried wrapping your entire code, definitions and all, in
RuntimeTools`Profile? This seems to work for me. I suspect that certain profiling handles have to be silently inserted by this function for the timings to be gathered. Can you give me an example where this method fails? $\endgroup$ – Mr.Wizard♦ Jan 12 '15 at 11:42 -
1$\begingroup$ My issues mentioned in the comment above seem to be resolved in Mathematica 10.1. I also think that Mr.Wizard's suggestion should work in older versions, but I am not sure if I recall that correctly. Sorry for the late reply. $\endgroup$ – Wizard Jul 9 '15 at 11:13
-
9$\begingroup$ @Wizard for the first time, I realize that there are at least two Wizards living on this site:-) $\endgroup$ – matheorem Oct 11 '15 at 8:47
$\begingroup$
$\endgroup$
Not knowing about the built in functions for this, I compiled these two functions. Hope they help someone.
(* Test Performance of expression evaluation *)
benchmark[locals_,expr_,opts:OptionsPattern[]]:=Module[
{timeLst,funcs,stats,totalTime,times=OptionValue[times],run},
progressBar[Dynamic[run],times];
totalTime=AbsoluteTiming[
timeLst=Table[
Module[locals,
ReleaseHold@AbsoluteTiming[expr]][[1]],
{run,times}]][[1]];
If[OptionValue[printStats],
styledPrint[{"Stats for ",times," runs of '", HoldForm[expr] ,"':"},Bold,20];
statsSummary[timeLst];
(styledPrint[{"Total Time: ", NumberForm[totalTime,3]},16])];
Return[{stats,timeLst}]
];
SetAttributes[benchmark,HoldAll];
Options[benchmark]={printStats->True,times->9};
benchmark::usage="benchmark[locals_,expr_,OptionsPattern[]] takes a list of localized var=val assignments (which are evaluated anew each run) (lexical, via Module). The expression is evaluated the given number of times, and statistics are printed about it.
The {list of statistics, list of individual runtimes} are returnd.
Example:
benchmark[{n=RandomInteger[10^3,10^5]},FactorInteger[n],times->10]
Options:
times:9 # to run the expression and collect runtime data
printStats:True Wether to print statistics about the distribution of times.
";
(* Compare performance of two expressions *)
compareRunTimes[locals_,base_,comp_,opts:OptionsPattern[]]:=Module[
{timeLst,baseTimeLst,compTimeLst,totalTime,ratio,times=OptionValue[times],runtimes=0,llocs},
progressBar[Dynamic[runtimes],times];
totalTime=AbsoluteTiming[
timeLst=Map[
With[locals,
Evaluate[ReleaseHold@OptionValue[init]];runtimes=#;
{ReleaseHold@AbsoluteTiming[base][[1]],
ReleaseHold@AbsoluteTiming[comp][[1]]}]&,
Range[times]]][[1]];
{baseTimeLst,compTimeLst}=Transpose@timeLst;
If[OptionValue[printStats],
ratio=(Plus @@ compTimeLst)/(Plus @@ baseTimeLst);
Quiet[styledPrint[{HoldForm[comp], Style[" (right)",Blue], " took ", Style[(ToString@NumberForm[100. ratio,3]) <> "%", If[ratio>1,Red,Green]], " as much time to evaluate as much as ", HoldForm[base], Style[" (left)", Blue], "!"},24,Bold],{NumberForm::sigz}];
styledPrint[{"Stats for time ratios for ",times," runs of '", HoldForm[comp], "' and '", HoldForm[base] ,"':"},Bold,20];
statsSummary[compTimeLst/baseTimeLst,total->False];
styledPrint[{"Stats for ",times," runs of '", HoldForm[base] ,"':"},Bold,20];
statsSummary[baseTimeLst];
styledPrint[{"Stats for ",times," runs of '", HoldForm[comp] ,"':"},Bold,20];
statsSummary[compTimeLst];];
Return[{baseTimeLst,compTimeLst}]
];
Options[compareRunTimes]={printStats->True,times->9,init->Null};
SetAttributes[compareRunTimes,HoldAll];
compareRunTimes::usage="compareRunTimes[locals_,base_,comp_,OptionsPattern[]] takes a list of localized var=val assignments (which are evaluated anew each run) (lexical, via Module). The expressions base and comp is evaluated the given number of times (with the same local calculated values for both), and statistics are printed about it.
The {list of statistics, list of individual runtimes} are returnd.
Example:
compareRunTimes[{s=RandomInteger[10^5,100000]},FactorInteger[s],FactorInteger[s (s+1)],times\[Rule]10]
Options:
times:9 # to run the expression and collect runtime data
printStats:True Wether to print statistics about the distribution of times.
";
