petru

Poland

mamadreqju@gmail.com

Aug
6
awarded Enthusiast
Jul
12
awarded Editor
Jul
12
revised Using titlesec with mwrep class
added 15 characters in body
Jul
11
awarded Teacher
Jul
11
answered Using titlesec with mwrep class
Jul
6
answered Definite integral of product of exponential function and trigonometry function.
Jul
4
awarded Scholar
Jul
4
accepted Using titlesec with mwrep class
Jul
4
comment Using titlesec with mwrep class
Thanks, I've found that bypass as well. But it seems to have some limitation, e.g. I cannot use \MakeUppercase with that macro. Perhaps it has other limitation compared to titlesec.
Jul
4
awarded Student
Jul
4
comment Using titlesec with mwrep class
@egreg It is a report class adjusted according to Polish typographic standards so it does suit me a lot! I just have this one problem.
Jul
4
asked Using titlesec with mwrep class
Jul
1
comment tocloft.sty not found
@UlrikeFischer Well, that's enlightening. I always wondered why there are two Package Managers. Thanks!
Jul
1
comment tocloft.sty not found
@TorbjørnT. The log file says tocloft.sty is in C:\Users\USER\AppData\Roaming\MiKTeX\2.9\tex\latex\tocloft` while after the installation via Package Manager a new file was created in C:\Program Files (x86)\MiKTeX 2.9\tex\latex\tocloft`. It is still odd to me. And you're right, I should made changes in the preamble, not in the file itself. @Bernard Thanks, I will try that for sure.
Jul
1
asked tocloft.sty not found
Jun
23
revised Evaluating $ \int_{-\infty}^{\infty}x\exp\left(-b^{2}\left(x-c\right)^{2}\right)\mathrm{erf}^{2}\left(a\left(x-d\right)\right)\,\mathrm{d}x $
deleted 4 characters in body
Jun
23
awarded Teacher
Mar
27
comment Matplotlib : Comma separated number format for axis
Instead of definig a sepcial function func(x, pos) you could simply write ax.get_yaxis().set_major_formatter( ticker.FuncFormatter(lambda x, pos: str(x).replace('.',',')) )
Mar
3
awarded Commentator
Mar
3
comment Erf squared approximation
Thanks a lot @Claude Leibovici for valuable insight into the approximation. I will clarify though that I'm not interested in the best approximation possible. In fact I need to use it to evaluate some integrals with erf squared, and my approximation seems more convenient (you can check my older posts). And BTW, could you explain what REIS is?
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