On Tue, 8 Apr 2025, Ursula Hermann wrote:
> Dear List,
> There is a problem with this paragraph, because the has not the right height?
>
> \starttext
> \switchtobodyfont[termes, 7.70pt]
> \definetextbackground[MyBackground][
> location=paragraph,
> background=color,
> backgroundcolor=greenyellow, x=F1E788,
> leftoffset=.8\bodyfontsize,
> rightoffset=.8\bodyfontsize,
> topoffset=.8\bodyfontsize,
> bottomoffset=.8\bodyfontsize,
> frame=off,
> width=.8\textwidth]
> \startMyBackground
> \usemodule[amsl]
> \startnarrow[left=2.90mm, right=2.90mm][left, right]
> {\bf Lebesque-integrierbare Funktionen}\par
> \definehspace[ein 1,2][0.25em]
> Wenn ($ a$,$ b$) $\subseteq$ $\reals$ ein Intervall bezeichnet, dann ist die
> Menge $L$$^\uparrow$(($a$,$b$)) die Menge der Funktionen, die fast über- all
> Grenzwert einer monoton wachsenden Folge von Trep
> penfunktionen ($\varphi_k$) sind für die die Folge ($\int^b_a$ $\varphi_k$
> ($x$) $dx$) konvergiert. Für $f$ $\in$
> \startformula
> \quad \int[method=auto] {f(x) \dd
> x}_{a}^{b}=\lim_{k\to\infty}\int[method=auto]_{a}^{b}\varphi_k (x) dx).
> \stopformula
> \stopMyBackground
> \stoptext
Wolfgang has already answered your main question but I would like to point out
that the way you are writing math will give wrong horizontal spacing. The
standard method is to use $ to start math mode and then $ again to stop math
mode: so one would write
Wenn $(a,b) \subseteq \reals$ ein .... Menge $L^{\uparrow}((a,b))$ .... Folge
($\int^b_a \varphi_k(x) \dd x$) .... etc.
Aditya___________________________________________________________________________________
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