Strange behaviour of startitemize[1]

Strange behaviour of startitemize[1]

[Xan]

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Hi,

Sorry for perhaps silly question, but I receive and error for this code:

\subsubsubject{El problema de la paraula}

\startitemize[1]
\item $\pi(x^{-1}) = \pi(x)^{-1}$ per a tot $x \in X$.
\item Per a tota paraula $w = w_1 \ldots w_r$ sobre $X \cup X^{-1}$,
\startformula
\pi(w) = \pi(w_1) \cdots \pi(w_r) \in G.
\stopformula
\stopitemize

that in the first item should be one less $:

subsubsubject   : - El problema de la paraula
! Argument of \dodoregister has an extra }.
<inserted text>
                \par
<to be read again>
                   }
\doattributes ...name #1#2\@EA \endcsname \fi {#4}
                                                  \dostopattributes
\dolistitem ...evel \c!style \c!color {\listitem }
                                                  \fi \fi 
}\ifconditional \f...

\complexdoitemgroupitem ...obreak \fi \dolistitem
                                                  \relax \ifconditional 
\pac...
<to be read again>
                   $
l.237 \item $
             \pi(x^{-1}) = \pi(x)^{-1}$ per a tot $x \in X$.
? x


The whole file is attached.


What's the problem. Sorry I don't see....


Xan.

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% Start the text
\starttext
\version[concept]

\subsubsubject{El problema de la paraula}

\startitemize[1]
\item $\pi(x^{-1}) = \pi(x)^{-1}$ per a tot $x \in X$.
\item Per a tota paraula $w = w_1 \ldots w_r$ sobre $X \cup X^{-1}$,
\startformula
\pi(w) = \pi(w_1) \cdots \pi(w_r) \in G.
\stopformula
\stopitemize



\stoptext

\startitemize[1]
\item $\pi(x^{-1}) = \pi(x)^{-1}$ per a tot $x \in X$.
\item Per a tota paraula $w = w_1 \ldots w_r$ sobre $X \cup X^{-1}$,
\startformula
\pi(w) = \pi(w_1) \cdots \pi(w_r) \in G.
\stopformula
\stopitemize

\startdefinition
Sigui $X$ un conjunt qualsevol i $R \subseteq F(X) \times F(X)$ una relació binària sobre el grup lliure $F(X)$. Una {\em presentació ${\cal P}$ amb generadors $X$ i relacions $R$}\index{presentació}, que indicarem amb ${\cal P} = \langle X \mid R \rangle$, és el grup quocient $F(X)/\langle \langle R_* \rangle \rangle$, on
\startformula
R_* = \{uv^{-1} \mid (u, v) \in R\} \subseteq F(X).
\stopformula
Quan ens convengui diferenciar entre la presentació com a un parell ordenat de símbols i el grup quocient en si, indicarem amb ${\cal P}$ la presentació i $G({\cal P})$ el grup que aquesta representa.
\stopdefinition

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___________________________________________________________________________________

Re: Strange behaviour of startitemize[1]

[Xan]

Ah!, for startitemize[n] it works.

En/na Xan ha escrit:
> Hi,
>
> Sorry for perhaps silly question, but I receive and error for this code:
>
> \subsubsubject{El problema de la paraula}
>
> \startitemize[1]
> \item $\pi(x^{-1}) = \pi(x)^{-1}$ per a tot $x \in X$.
> \item Per a tota paraula $w = w_1 \ldots w_r$ sobre $X \cup X^{-1}$,
> \startformula
> \pi(w) = \pi(w_1) \cdots \pi(w_r) \in G.
> \stopformula
> \stopitemize
>
> that in the first item should be one less $:
>
> subsubsubject   : - El problema de la paraula
> ! Argument of \dodoregister has an extra }.
> <inserted text>
>                \par
> <to be read again>
>                   }
> \doattributes ...name #1#2\@EA \endcsname \fi {#4}
>                                                  \dostopattributes
> \dolistitem ...evel \c!style \c!color {\listitem }
>                                                  \fi \fi 
> }\ifconditional \f...
>
> \complexdoitemgroupitem ...obreak \fi \dolistitem
>                                                  \relax \ifconditional 
> \pac...
> <to be read again>
>                   $
> l.237 \item $
>             \pi(x^{-1}) = \pi(x)^{-1}$ per a tot $x \in X$.
> ? x
>
>
> The whole file is attached.
>
>
> What's the problem. Sorry I don't see....
>
>
> Xan.

___________________________________________________________________________________
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://tex.aanhet.net
archive  : https://foundry.supelec.fr/projects/contextrev/
wiki     : http://contextgarden.net
___________________________________________________________________________________