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From: Xan <dxpublica@telefonica.net>
To: mailing list for ConTeXt users <ntg-context@ntg.nl>
Subject: Re: Urgent: Strange index problems
Date: Tue, 08 Sep 2009 20:05:48 +0200	[thread overview]
Message-ID: <4AA69CFC.7010209@telefonica.net> (raw)
In-Reply-To: <4AA69B3C.9040609@telefonica.net>

En/na Xan ha escrit:
> Hi,
>
> I have a document and I get this error:
>
> publications    : warning: cite argument riley-tesi unknown on 139
> references      : unknown reference [][0]
> section         : 1.4 Més d'una secció
> section         : 1.5 $p_w$
> section         : 1.6 altres
> {vertical mode: \tracingstats}
> {\tracingpages}
> {\tracingoutput}
> {\tracinglostchars}
> {\tracingmacros}
> {\tracingparagraphs}
> {\tracingrestores}
> {\showboxbreadth}
> {\showboxdepth}
> {\tracinggroups}
> {\tracingifs}
> {\tracingscantokens}
> {\tracingnesting}
> {\tracingassigns}
> {into \tracingassigns=2}
> {\errorstopmode}
>
> {\tracingonline}
> {changing \tracingonline=1}
>
> Completed box being shipped out [33.33]
> Memory usage before: 5614&778894; after: 919&777521; still untouched: 
> 930938
> title           : - Refer\dochar {232}ncies
> [34.34]
> title           : - Índex alfabètic
> (./memoria.tuo
> ! Extra }, or forgotten $.
> \doregistertexthowto ...?id #1\c!textcommand }{#2}
>                                                  \dostopattributes
> \dohandleregisterentry ...exthowto {\v!index }{#1}
>                                                  \fi \egroup 
> \!!doneafalse
> \c!entryb ...ry {\v!index }{mitjan respecte de $k}
>                                                  \global 
> \firstregisterentr...
> <argument> \c!entrya \c!entryb
>                               \c!entryc \c!entryd
> \secondoftwoarguments #1#2->#2
>                             \dodosetpageregisterpageA ...\c!entryc 
> \c!entryd }
>                                                  \global \let 
> \c!entrya \re...
> ...
> l.167 ...e{index}{,}{24}{2--0-1-3-0-0-0-0--32}{32}
>                                                  %
> ? x
> {/usr/share/texmf/fonts/enc/dvips/lm/lm-ec.enc}{/usr/share/texmf/fonts/enc/dvip 
>
> s/lm/lm-mathsy.enc}{/usr/share/texmf/fonts/enc/dvips/lm/lm-mathit.enc}{/usr/sha 
>
> re/texmf/fonts/enc/dvips/lm/lm-rm.enc}{/usr/share/texmf/fonts/enc/dvips/lm/lm-m 
>
> athex.enc}</usr/share/texmf/fonts/type1/public/lm/lmbx10.pfb></usr/share/texmf/ 
>
> fonts/type1/public/lm/lmex10.pfb></usr/share/texmf/fonts/type1/public/lm/lmmi10 
>
> .pfb></usr/share/texmf/fonts/type1/public/lm/lmmi6.pfb></usr/share/texmf/fonts/ 
>
> type1/public/lm/lmmi7.pfb></usr/share/texmf/fonts/type1/public/lm/lmmi8.pfb></u 
>
> sr/share/texmf/fonts/type1/public/lm/lmmi9.pfb></usr/share/texmf/fonts/type1/pu 
>
> blic/lm/lmr10.pfb></usr/share/texmf/fonts/type1/public/lm/lmr6.pfb></usr/share/ 
>
> texmf/fonts/type1/public/lm/lmr7.pfb></usr/share/texmf/fonts/type1/public/lm/lm 
>
> r8.pfb></usr/share/texmf/fonts/type1/public/lm/lmr9.pfb></usr/share/texmf/fonts 
>
> /type1/public/lm/lmri10.pfb></usr/share/texmf/fonts/type1/public/lm/lmri9.pfb>< 
>
> /usr/share/texmf/fonts/type1/public/lm/lmsy10.pfb></usr/share/texmf/fonts/type1 
>
> /public/lm/lmsy6.pfb></usr/share/texmf/fonts/type1/public/lm/lmsy7.pfb></usr/sh 
>
> are/texmf/fonts/type1/public/lm/lmsy8.pfb></usr/share/texmf/fonts/type1/public/ 
>
> lm/lmsy9.pfb></usr/share/texmf/fonts/type1/public/lm/lmtt10.pfb></usr/share/tex 
>
> mf-texlive/fonts/type1/bluesky/ams/msam10.pfb></usr/share/texmf-texlive/fonts/t 
>
> ype1/bluesky/ams/msbm10.pfb>
> Output written on memoria.pdf (34 pages, 424021 bytes).
> Transcript written on memoria.log.
> TeXExec | runtime: 18.095553
> xan@rulot:~/Desktop/TFM/TFM/nou$
>
>
>
> The problem appears after section \section{$\varphi_k$}, because if I 
> put \stoptext after, all is ok. Anyone could see the problems? I 
> attach the file. Please, help me.
>
> Xan.
>
>
Too long, so I just copy the last section:


\section{$\varphi_k$}

Una altra possible generalització de $\varphi$ és, en comptes de 
realitzar la mitjana de les distàncies de dos valors, com féiem amb 
$\lambda_{s, k}$, fer la mitjana de $k$ valors consecutius.

\startmydefinition Siguin $G$ un grup, $X$ un conjunt finit de 
generadors de $G$, $\sigma \colon G \to {(X \cup X^{-1})}^*$ una secció, 
$k \geq 0$. La {\em amplada mitjana $k$-èssima de 
\sigma}\index[amplada+mitjana k-èssima d'una secció]{amplada+mitjana 
$k$-èssima d'una secció}, o {\em amplada mitjana de $k+1$ valors de 
$\sigma$}\index[amplada+mitjana respecte de k+1 valors]{amplada+mitjan 
respecte de $k+1$ valors}, és la funció $\varphi_{\sigma, k} \colon 
\naturalnumbers \to \naturalnumbers$\mysymbol{$\varphi_{\sigma}$} 
definida per $\varphi_{\sigma, k} (0) = 0$ i, per a tot $n > 0$,
\startformula
\varphi_{\sigma, k} (n)=  \max \{ \sum_{i=0}^k D_{\sigma, g, h} (t+i) 
\mid t \in \naturalnumbers, (g, h) \in K_{G, X} (n) \}.
\stopformula
Quan $\sigma$ sigui clara pel context i sigui una secció genèrica, 
escriurem simplement $\varphi_k (n)$\mysymbol{$\varphi_k$}. De forma 
trivial, $\varphi_0 = \varphi$ i $\varphi_1 = \lambda_{0,1}$.
\stopmydefinition

Estendrem $\varphi_k$ als nombres reals mitjançant $\varphi_k (x) = 
\varphi_k (\lfloor x \rfloor)$ si $x > 0$ i $\varphi_k (x) = \varphi_k 
(0)$ si $x < 0$.

\startmylema Per a tot $k \geq 0$, tenim que $\varphi_k (n) \leq \varphi 
(n)$.
\stopmylema

\startmydemo Clarament, per a tot $n \in \naturalnumbers$,
\startformula
\startsplit
\NC \varphi_k (n) \NC = \max \{ \frac{1}{k+1} \sum_{i=0}^k D_{\sigma, g, 
h} (t+i) \mid t \in \naturalnumbers, (g, h) \in K_{G, X} (n)\}\NR
\NC \NC \leq \frac{1}{k+1} \sum_{i=0}^k \max \{D_{\sigma, g, h} (t+i) 
\mid t \in \naturalnumbers, (g, h) \in K_{G, X} (n)\}\NR
\NC \NC \leq \frac{k+1}{k+1} \varphi (n)\NR
\NC \NC = \varphi(n).
\stopsplit
\stopformula
\stopmydemo

\startmycorollary Tot grup finitament generat admet una secció $\sigma$, 
respecte d'algun conjunt finit de generadors, tal que $L_{\sigma} (n) = 
n$ i $\varphi_k (n) \leq n$, per a tot $n \in \naturalnumbers$.
\stopmycorollary

\startmydemo És conseqüència directa del lema anterior i del 
Teorema~\in[thme:bridson-finitament-presentat].
\stopmydemo



\subsection{Posar conjectura}
Conjectura: $\varphi_k (n) < n-1$ aleshores $G$ té el problema de la 
paraula resoluble. $\varphi_k$ el que fa és regularitzar les distàncies 
entre els punts. Això concorda amb veure $G$, com a espai, mètric molt 
alluny. --> connexió amb "asymptotic connes" (\cite[riley-tesi] i altres 
per exemple meier).


\section{Més d'una secció}

\section{$p_w$}

\section{altres}

Generalitzar generalitzar $\lambda_{s, k}$ i demés al cas asincrònic. 
Conjecturem que existeixen grups que no són sincrònics d'aquesta classe.

\completepublications[criterium=all] %all per tots

\title{Índex alfabètic}
\placeindex


\stoptext



Regards,
Xan.





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  reply	other threads:[~2009-09-08 18:05 UTC|newest]

Thread overview: 13+ messages / expand[flat|nested]  mbox.gz  Atom feed  top
2009-09-08 17:58 Xan
2009-09-08 18:05 ` Xan [this message]
2009-09-10 14:42   ` Xan
2009-09-10 14:44     ` Xan
2009-09-10 14:48       ` Xan
2009-09-10 14:51         ` Taco Hoekwater
2009-09-10 15:55         ` Xan
2009-09-10 18:07           ` Hans Hagen
2009-09-10 18:42           ` Xan
2009-09-10 19:25             ` Hans Hagen
2009-09-10 21:04               ` Taco Hoekwater
2009-09-10 21:35                 ` Hans Hagen
2009-09-09  7:49 ` Taco Hoekwater

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