Hi,
I got a partial solution to suppress the automatic display by changing
“text=theorem,” to “text=,” and “number=yes” to “number=no”.
But, I couldn’t remove a blank line before the main text.
So it is a partial solution.
> 1. to put “Theorem #.#” inside the FrameTitle?(#.# means that chapter
> number.theorem number)
> 2. to suppress the automatically display of “Thm #” inside the text?
The command
\FrameTitle{Theorem \getmarking[chapternumber].\recurselevel}
shows “Theorem 1.1”, but the it shows the chapternumber -1 not the real
chapternumber.
Also I don’t know how to put the theorem counter after chapternumber instead of
\recurselevel.
Here is a sample code.
Thank you for reading.
Best regards,
Dalyoung
framed Text copied from MetaFun manual
\startuseMPgraphic{FunnyFrame}
picture p ; numeric o ; path a, b ; pair c ;
p := textext.rt(\MPstring{FunnyFrame}) ;
o := BodyFontSize ;
a := unitsquare xyscaled (OverlayWidth,OverlayHeight) ;
p := p shifted (2o,OverlayHeight-ypart center p) ;
drawoptions (withpen pencircle scaled 1pt withcolor .625red) ;
b := a superellipsed .95 ;
%fill b withcolor .85white ;
draw b ;
b := (boundingbox p) superellipsed .95 ;
fill b withcolor .85white ; %.425green;%.
draw b ;
draw p withcolor black ;
setbounds currentpicture to a ;
\stopuseMPgraphic
\defineoverlay[FunnyFrame][\useMPgraphic{FunnyFrame}]
\defineframedtext[FunnyText][frame=off,background=FunnyFrame,
offset=\bodyfontsize, width=\textwidth]%\overlaywidth]%
\def\FrameTitle #1%
{\setMPtext{FunnyFrame}{\hbox spread 1em{\hss\strut\ss\bf #1\hss}}}
\defineenumeration[Thm]
[text=,
style=,
title=no,
prefix=yes,
prefixsegments={chapter},
way=bychapter,
number=no,
before={\FrameTitle {Theorem \getmarking[chapternumber].\recurselevel}
\startFunnyText},
after={\stopFunnyText\blank}]
%\define[2]\thm{\FrameTitle{#1}
%\startFunnyText #2 \stopFunnyText}
\starttext
\dorecurse{3}
{\chapter{Chapter Title}
{\FrameTitle{Fort's space test}
\startFunnyText
Let $X$ be a uncountable set. Let $\infty$ is a fixed point of $X$. Let
$\mathcal T$ be the family of subsets $G$ such that either (i) $\infty \notin
G$ or (ii) $\infty \in G \text{ and } G^c$ is finite. The space $(X, {\mathcal
T} )$ is called {\bf Fort's space}.
\stopFunnyText}
{\getmarking[chapternumber]}.\recurselevel}%
\startThm
Fort's space is a compact and Hausdorff topological space.
\stopThm
\stoptext
___
If your question is of interest to others as well, please add an entry to the
Wiki!
maillist : ntg-context@ntg.nl / http://www.ntg.nl/mailman/listinfo/ntg-context
webpage : http://www.pragma-ade.nl / http://context.aanhet.net
archive : https://bitbucket.org/phg/context-mirror/commits/
wiki : http://contextgarden.net
___
