From: Jaroslav Hajtmar <hajtmar@gyza.cz>
To: mailing list for ConTeXt users <ntg-context@ntg.nl>
Subject: Re: setuphead for in-paragraph head ?
Date: Thu, 09 Jan 2014 15:48:20 +0100 [thread overview]
Message-ID: <52CEB6B4.7070308@gyza.cz> (raw)
In-Reply-To: <A2132E8B-69E8-4CBA-A5B7-17427F90D774@gmail.com>
Hello Otared.
I will throw this one... Thanx.
Once I was using exercise-answer package for LaTeX.
Is there anything like this to use in ConTeXt?
Thanx
Jaroslav Hajtmar
Dne 9.1.2014 15:19, Otared Kavian napsal(a):
> %%% begin example-exercise.tex
> %%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%
> % defining \startexo, \stopexo as an enumeration:
> \startsetups style:simple
> \defineenumeration[exo]
> [alternative=hanging,
> width=fit,
> stopper={.},
> text=Exercise,
> % between=,
> before=,
> after=\blank]
> \stopsetups % style:simple
>
> \startsetups style:textrule
> \definenumber[MyExoNumber][way=bysection,sectionumber=yes]
> \setuptextrules[rulecolor=darkred]
> \define\ExoCommand{\incrementnumber[MyExoNumber]
> \textrule[top]{Exercise \getnumber[MyExoNumber]}
> \startbackground[frame=off,leftframe=on,backgroundcolor=white,
> framecolor=darkred]}
>
> \defineenumeration[exo]
> [alternative=hanging,
> width=fit,
> text={},
> number=hide,
> number=no,
> before={\ExoCommand},
> after={\stopbackground\blank}]
> \stopsetups % style:textrule
>
> % end defining \startexo, \stopexo as an enumeration
> %%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%
>
> %defining numbered questions
> \defineconversion[exercise][\numbers]
> %\setupitemize[packed]
> \def\StartQuestions{%
> \startitemize[exercise][width=2em,packed,style=bold,stopper=,right=)]}
> \def\StopQuestions{\stopitemize}
> \def\q{\item}
>
> % trye each of the following
> \setups[style:simple]
> %\setups[style:textrule]
>
> \starttext
> \startexo
> Prove that for all $a,b\in {\Bbb K}$, a field of characteristic 2, one has $(a+b)^2 = a^2 + b^2$.
> \stopexo
>
>
> \startexo
> Prove that for all $a,b\in {\Bbb K}$, a field of characteristic 2, one has $(a+b)^4 = a^4 + b^4$.
> \stopexo
>
> \startexo
> \StartQuestions
> \q Prove that
> \startformula
> \sum_{n=1}^\infty{1 \over n^2} = {\pi^2 \over 6}.
> \stopformula
>
> \q Prove that for any $n \geq 1$ integer one has
> \startformula
> \sum_{k=1}^n k^3 = \left({n(n+1) \over 2}\right)^2.
> \stopformula
> \StopQuestions
> \stopexo
>
> \stoptext
> %%% end example-exercise.tex
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next prev parent reply other threads:[~2014-01-09 14:48 UTC|newest]
Thread overview: 25+ messages / expand[flat|nested] mbox.gz Atom feed top
2014-01-09 13:23 Jean-Guillaume
2014-01-09 13:24 ` Wolfgang Schuster
2014-01-09 14:19 ` Otared Kavian
2014-01-09 14:48 ` Jaroslav Hajtmar [this message]
2014-01-09 15:36 ` Otared Kavian
2014-01-09 17:12 ` Aditya Mahajan
2014-01-09 17:23 ` Wolfgang Schuster
2014-01-09 17:36 ` Otared Kavian
2014-01-09 17:41 ` Wolfgang Schuster
2014-01-10 6:56 ` Jaroslav Hajtmar
2014-01-10 23:36 ` Otared Kavian
2014-01-11 9:12 ` Wolfgang Schuster
2014-01-11 19:01 ` Otared Kavian
2014-01-12 10:45 ` Jaroslav Hajtmar
2014-01-12 16:08 ` Otared Kavian
2014-01-12 19:29 ` Jaroslav Hajtmar
2014-01-12 20:30 ` Wolfgang Schuster
2014-01-12 20:47 ` Otared Kavian
2014-01-12 21:40 ` Wolfgang Schuster
2014-01-13 3:41 ` Otared Kavian
2014-01-13 10:07 ` Wolfgang Schuster
-- strict thread matches above, loose matches on Subject: below --
2014-01-09 12:44 Jean-Guillaume
2014-01-09 13:03 ` Marco Patzer
2014-01-09 9:43 Jean-Guillaume
2014-01-09 11:27 ` Marco Patzer
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