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authorDenis Bitouzé <dbitouze@wanadoo.fr>2021-02-25 18:23:07 +0000
committerDenis Bitouzé <dbitouze@wanadoo.fr>2021-02-25 18:23:07 +0000
commitc6101f91d071883b48b1b4b51e5eba0f36d9a78d (patch)
tree1bf7f5a881d7a4f5c5bf59d0b2821943dd822372 /Build/source/texk/web2c/synctexdir/tests
parent07ee7222e389b0777456b427a55c22d0e6ffd267 (diff)
French translation for tlmgr updated
git-svn-id: svn://tug.org/texlive/trunk@57912 c570f23f-e606-0410-a88d-b1316a301751
Diffstat (limited to 'Build/source/texk/web2c/synctexdir/tests')
-rw-r--r--Build/source/texk/web2c/synctexdir/tests/LM-Volume-manuscript.tex1009
-rw-r--r--Build/source/texk/web2c/synctexdir/tests/bartest.synctex.gzbin33531 -> 0 bytes
-rw-r--r--Build/source/texk/web2c/synctexdir/tests/footest.synctex8587
-rw-r--r--Build/source/texk/web2c/synctexdir/tests/story-zapfino.tex24
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diff --git a/Build/source/texk/web2c/synctexdir/tests/LM-Volume-manuscript.tex b/Build/source/texk/web2c/synctexdir/tests/LM-Volume-manuscript.tex
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-\usepackage{xr-hyper}
-\usepackage{url}
-\usepackage[hyperindex=true, pdfauthor= Claus\ Gerhardt, pdftitle= LM-Volume, bookmarks=true, extension= pdf, colorlinks=true, plainpages=false,hyperfootnotes=true, debug=false, pagebackref]{hyperref}
-
-\newcommand{\anl}{\htmladdnormallink}
-
-%\listfiles
-\begin{document}
-%\larger[1]
-\title{Estimates for the volume of a Lorentzian manifold}
-
-% author one information
-\author{Claus Gerhardt}
-\address{Ruprecht-Karls-Universit\"at, Institut f\"ur Angewandte Mathematik,
-Im Neuenheimer Feld 294, 69120 Heidelberg, Germany}
-%\curraddr{}
-\email{gerhardt@math.uni-heidelberg.de}
-\urladdr{\url{http://www.math.uni-heidelberg.de/studinfo/gerhardt/}}
-%\thanks{}
-
-% author two information
-%\author{}
-%\address{}
-%\curraddr{}
-%\email{}
-%\thanks{}
-%
-\subjclass[2000]{35J60, 53C21, 53C44, 53C50, 58J05}
-\keywords{Lorentzian manifold, volume estimates, cosmological spacetime, general relativity, constant mean curvature, CMC hypersurface}
-\date{April 18, 2002}
-%
-% at present the "communicated by" line appears only in ERA and PROC
-%\commby{}
-
-%\dedicatory{}
-
-\begin{abstract} We prove new estimates for the volume of a Lorentzian
-mani\-fold and show especially that cosmological spacetimes with crushing
-singularities have finite volume.
-\end{abstract}
-\maketitle
-\thispagestyle{empty}
-
-\setcounter{section}{-1}
-\section{Introduction}
-
-\cvb
-Let $N$ be a $(n+1)$-dimensional Lorentzian manifold and suppose that $N$ can be
-decomposed in the form
-
-\begin{equation}\lae{0.1}
-N=N_0\uu N_-\uu N_+,
-\end{equation}
-
-\cvm
-\nd where $N_0$ has finite volume and $N_-$ resp. $N_+$ represent the critical
-past resp. future Cauchy developments with not necessarily a priori bounded
-volume. We assume that $N_+$ is the future Cauchy development of a Cauchy
-hypersurface $M_1$, and $N_-$ the past Cauchy development of a hypersurface
-$M_2$, or, more precisely, we assume the existence of a time function $x^0$,
-such that
-
-\begin{equation}
-\begin{aligned}
-N_+&={x^0}^{-1}([t_1,T_+)),&\qq M_1=\{x^0=t_1\}&,\\
-N_-&={x^0}^{-1}((T_-,t_2]),&\qq M_2=\{x^0=t_2\}&,
-\end{aligned}
-\end{equation}
-
-\cvm
-\nd and that the Lorentz metric can be expressed as
-
-\begin{equation}\lae{0.3}
-d\bar s^2=e^{2\psi}\{-{dx^0}^2+\s_{ij}(x^0,x)dx^idx^j\},
-\end{equation}
-
-\cvm
-\nd where $x=(x^i)$ are local coordinates for the space-like hypersurface $M_1$
-if $N_+$ is considered resp. $M_2$ in case of $N_-$.
-
-The coordinate system $(x^\al)_{0\le\al\le n}$ is supposed to be future
-directed, i.e. the \tit{past} directed unit normal $(\nu^\al)$ of the level sets
-
-\begin{equation}
-M(t)=\{x^0=t\}
-\end{equation}
-
-\cvm
-\nd is of the form
-
-\begin{equation}\lae{0.5}
-(\nu^\al)=-e^{-\psi}(1,0,\ldots,0).
-\end{equation}
-
-\cvm
-If we assume the mean curvature of the slices $M(t)$ with respect to the past
-directed normal---cf. \ci[Section 2]{cg8} for a more detailed explanation of our
-conventions---is strictly bounded away from zero, then, the following volume
-estimates can be proved
-
-\bt\lat{0.1}
-Suppose there exists a positive constant $\e_0$ such that
-
-
-\begin{align}
-H(t)&\ge \e_0&\A\,t_1\le t< T_+&,\lae{0.6}\\
-\intertext{and}
-H(t)&\le-\e_0&\A\,T_-<t\le t_2&,\lae{0.7}
-\end{align}
-
-\cvm
-\nd then
-
-\begin{align}
-\abs{N_+}&\le \frac1{\e_0}\abs{M(t_1)},\\
-\intertext{and}
-\abs{N_-}&\le \frac1{\e_0}\abs{M(t_2}.
-\end{align}
-
-These estimates also hold locally, i.e. if $E_i\su M(t_i)$, $i=1,2$, are measurable
-subsets and $E_1^+,E_2^-$ the corresponding future resp. past directed
-cylinders, then,
-
-\begin{align}
-\abs{E_1^+}&\le\frac1{\e_0}\abs{E_1},\lae{0.10}\\
-\intertext{and}
-\abs{E_2^-}&\le\frac1{\e_0}\abs{E_2}.
-\end{align}
-\et
-
-\cvb
-\section{Proof of \rt{0.1}}\las{1}
-
-\cvb
-In the following we shall only prove the estimate for $N_+$, since the other case
-$N_-$ can easily be considered as a future development by reversing the time
-direction.
-
-\cvm
-Let $x=x(\xi)$ be an embedding of a space-like hypersurface and $(\nu^\al)$ be
-the past directed normal. Then, we have the Gau{\ss} formula
-
-\begin{equation}
-x^\al_{ij}=h_{ij}\nu^\al.
-\end{equation}
-
-\cvm
-\nd where $(h_{ij})$ is the second fundamental form, and the Weingarten equation
-
-\begin{equation}
-\nu^\al_i=h^k_ix^\al_k.
-\end{equation}
-
-
-\cvm
-We emphasize that covariant derivatives, indicated simply by indices, are
-always \tit{full} tensors.
-
-\cvm
-The slices $M(t)$ can be viewed as special embeddings of the form
-
-\begin{equation}
-x(t)=(t,x^i),
-\end{equation}
-
-\cvm
-\nd where $(x^i)$ are coordinates of the \tit{initial} slice $M(t_1)$. Hence, the
-slices $M(t)$ can be considered as the solution of the evolution problem
-
-\begin{equation}\lae{1.4}
-\dot x=-e^\psi \nu, \qq t_1\le t<T_+,
-\end{equation}
-
-\cvm
-\nd with initial hypersurface $M(t_1)$, in view of \re{0.5}.
-
-\cvm From the equation \re{1.4} we can immediately derive evolution equations
-for the geometric quantities $g_{ij}, h_{ij}, \nu$, and $H=g^{ij}h_{ij}$ of $M(t)$, cf.
-e.g.
-\ci[Section 4]{cg4}, where the corresponding evolution equations are derived in
-Riemannian space.
-
-\cvm
-For our purpose, we are only interested in the evolution equation for the metric,
-and we deduce
-
-\begin{equation}
-\dot g_{ij}=\spd{\dot x_i}{x_j}+\spd{x_i}{\dot x_j}=- 2e^\psi h_{ij},
-\end{equation}
-
-\cvm
-\nd in view of the Weingarten equation.
-
-\cvm
-Let $g=\det(g_{ij})$, then,
-
-\begin{equation}\lae{1.6}
-\dot g= g g^{ij}\dot g_{ij}=-2e^\psi H g,
-\end{equation}
-
-\cvm
-\nd and thus, the volume of $M(t), \abs{M(t)}$, evolves according to
-
-\begin{equation}\lae{1.7}
-\frac d{dt} \abs{M(t)}=\int_{M(t_1)}\frac d{dt}\sqrt g=-\int_{M(t)}e^\psi H,
-\end{equation}
-
-\cvm
-\nd where we shall assume without loss of generality that $\abs{M(t_1}$ is finite,
-otherwise, we replace $M(t_1)$ by an arbitrary measurable subset of $M(t_1)$
-with finite volume.
-
-\cvm
-Now, let $T\in [t_1, T_+)$ be arbitrary and denote by $Q(t_1,T)$ the
-cylinder
-
-\begin{equation}\lae{1.8}
-Q(t_1,T)=\set{(x^0,x)}{t_1\le x^0\le T},
-\end{equation}
-
-\cvm
-\nd then,
-
-\begin{equation}\lae{1.9}
-\abs{Q(t_1,T)}=\int_{t_1}^T\int_Me^\psi,
-\end{equation}
-
-\cvm
-\nd where we omit the volume elements, and where, $M=M(x^0)$.
-
-\cvm
-By assumption, the mean curvature $H$ of the slices is bounded from below by
-$\e_0$, and we conclude further, with the help of \re{1.7},
-
-\begin{equation}
-\begin{aligned}
-\abs{Q(t_1,T)}&\le\frac 1{\e_0} \int_{t_1}^T\int_Me^\psi H\\
-&=\frac1{\e_0}\{\abs{M(t_1)}-\abs{M(T)}\}\\
-&\le \frac1{\e_0}\abs{M(t_1)}.
-\end{aligned}
-\end{equation}
-
-
-\cvm
-Letting $T$ tend to $T_+$ gives the estimate for $\abs {N_+}$.
-
-\cvm
-To prove the estimate \re{0.10}, we simply replace $M(t_1)$ by $E_1$.
-
-\cvb
-If we relax the conditions \re{0.6} and \re{0.7} to include the case $\e_0=0$, a
-volume estimate is still possible.
-
-\cvm
-\bt
-If the assumptions of \rt{0.1} are valid with $\e_0=0$, and if in addition the
-length of any future directed curve starting from $M(t_1)$ is bounded by a
-constant $\ga_1$ and the length of any past directed curve starting from $M(t_2)$
-is bounded by a constant $\ga_2$, then,
-\begin{align}
-\abs{N_+}&\le \ga_1\abs{M(t_1)}\\
-\intertext{and}
-\abs{N_-}&\le \ga_2\abs{M(t_2)}.
-\end{align}
-\et
-
-\cvm
-\bp
-As before, we only consider the estimate for $N_+$.
-
-\cvm
-From \re{1.6} we infer that the volume element of the slices $M(t)$ is decreasing
-in $t$, and hence,
-\begin{equation}\lae{1.13}
-\sqrt{g(t)}\le \sqrt{g(t_1)}\qq\A\,t_1\le t.
-\end{equation}
-
-\cvm
-Furthermore, for fixed $x\in M(t_1)$ and $t>t_1$
-\begin{equation}\lae{1.14}
-\int_{t_1}^te^\psi\le \ga_1
-\end{equation}
-because the left-hand side is the length of the future directed curve
-\begin{equation}
-\ga(\tau)=(\tau,x)\qq t_1\le\tau\le t.
-\end{equation}
-
-\cvm
-Let us now look at the cylinder $Q(t_1,T)$ as in \re{1.8} and \re{1.9}. We have
-\begin{equation}
-\begin{aligned}
-\abs{Q(t_1,T)}&=\int_{t_1}^T\int_{M(t_1)}e^\psi\sqrt{g(t,x)}\le
-\int_{t_1}^T\int_{M(t_1)}e^\psi\sqrt{g(t_1,x)}\\[\cma]
-&\le \ga_1\int_{M(t_1)}\sqrt{g(t_1,x)}=\ga_1\abs{M(t_1)}
-\end{aligned}
-\end{equation}
-by applying Fubini's theorem and the estimates \re{1.13} and \re{1.14}.
-\ep
-
-\cvb
-\section{Cosmological spacetimes}\las{2}
-
-\cvb
-A cosmological spacetime is a globally hyperbolic Lorentzian manifold $N$ with
-compact Cauchy hypersurface $\so$, that satisfies the timelike convergence
-condition, i.e.
-
-\begin{equation}
-\bar R_{\al\bet}\nu^\al\nu^\bet\ge 0 \qq \A\,\spd\nu\nu=-1.
-\end{equation}
-
-\cvm
-If there exist crushing singularities, see \ci{es} or \ci{cg1} for a definition, then,
-we proved in
-\ci{cg1} that
-$N$ can be foliated by spacelike hypersurfaces $M(\tau)$ of constant mean
-curvature $\tau$, $-\un<\tau<\un$,
-
-\begin{equation}
-N=\uuu_{0\ne\tau\in \R[]}M(\tau)\uu{\msc C}_0,
-\end{equation}
-
-
-\cvm
-\nd where $\msc C_0$ consists either of a single maximal slice or of a whole
-continuum of maximal slices in which case the metric is stationary in $\msc
-C_0$. But in any case $\msc C_0$ is a compact subset of $N$.
-
-\cvm
-In the complement of $\msc C_0$ the mean curvature function $\tau$ is a regular
-function with non-vanishing gradient that can be used as a new time function, cf.
-\ci{cg6} for a simple proof.
-
-\cvm
-Thus, the Lorentz metric can be expressed in Gaussian coordinates $(x^\al)$ with
-$x^0=\tau$ as in \re{0.3}. We choose arbitrary $\tau_2<0<\tau_1$ and de\-fine
-
-\begin{equation}
-\begin{aligned}
-N_0&=\set{(\tau,x)}{\tau_2\le\tau \le \tau_1},\\
-N_-&=\set{(\tau,x)}{-\un<\tau \le \tau_2},\\
-N_+&=\set{(\tau,x)}{\tau_1\le \tau<\un}.
-\end{aligned}
-\end{equation}
-
-\cvm
-Then, $N_0$ is compact, and the volumes of $N_-, N_+$ can be estimated by
-
-\begin{align}
-\abs{N_+}&\le \frac1{\tau_1}\abs{M(\tau_1)},\\
-\intertext{and}
-\abs{N_-}&\le \frac1{\abs{\tau_2}}\abs{M(\tau_2)}.
-\end{align}
-
-\cvm
-Hence, we have proved
-
-\bt
-A cosmological spacetime $N$ with crushing singularities has finite volume.
-\et
-
-\cvb
-\br
-Let $N$ be a spacetime with compact Cauchy hypersurface and suppose that a
-subset
-$N_-\su N$ is foliated by constant mean curvature slices $M(\tau)$ such that
-
-\begin{equation}
-N_-=\uuu_{0<\tau\le \tau_2}M(\tau)
-\end{equation}
-
-\cvm
-\nd and suppose furthermore, that $x^0=\tau$ is a time function---which will be
-the case if the timelike convergence condition is satisfied---so that the metric
-can be represented in Gaussian coordinates $(x^\al)$ with $x^0=\tau$.
-
-\cvm
-Consider the cylinder $Q(\tau,\tau_2)=\{\tau\le x^0\le \tau_2\}$ for some
-fixed $\tau$. Then,
-
-\begin{equation}
-\abs{Q(\tau,\tau_2)}=\int_\tau^{\tau_2}\int_Me^\psi=\int_\tau
-^{\tau_2}H^{-1}\int_MH e^\psi,
-\end{equation}
-
-\cvm
-\nd and we obtain in view of \re{1.7}
-
-\begin{equation}
-\tau^{-1}_2\{\abs {M(\tau)}-\abs{M(\tau_2)}\}\le\abs{Q(\tau,\tau_2)},
-\end{equation}
-
-\cvm
-\nd and conclude further
-
-\begin{equation}
-\lim_{\tau\ra 0}\msp[2]\abs{M(\tau)}\le \tau_2\abs{N_-}+\abs{M(\tau_2)},
-\end{equation}
-
-\nd i.e.
-
-\begin{equation}
-\lim_{\tau\ra 0}\msp[2]\abs{M(\tau)}=\un\im \abs{N_-}=\un.
-\end{equation}
-\er
-
-\cvb
-\section{The Riemannian case}
-
-\cvb
-Suppose that $N$ is a Riemannian manifold that is decomposed as in \re{0.1} with
-metric
-
-
-\begin{equation}
-d\bar s^2=e^{2\psi}\{{dx^0}^2+\s_{ij}(x^0,x)dx^idx^j\}.
-\end{equation}
-
-\cvm
-The Gau{\ss} formula and the Weingarten equation for a hypersurface now have
-the form
-
-\begin{align}
-x^\al_{ij}&=-h_{ij}\nu^\al,\\
-\intertext{and}
-\nu^\al_i&=h^k_ix^\al_k.
-\end{align}
-
-
-\cvm
-As default normal vector---if such a choice is possible---we choose the outward
-normal, which, in case of the coordinate slices $M(t)=\{x^0=t\}$ is given by
-
-\begin{equation}
-(\nu^\al)=e^{-\psi}(1,0,\ldots,0).
-\end{equation}
-
-
-\cvm
-Thus, the coordinate slices are solutions of the evolution problem
-
-\begin{equation}
-\dot x=e^\psi \nu,
-\end{equation}
-
-\cvm
-\nd and, therefore,
-
-\begin{equation}
-\dot g_{ij}=2e^\psi h_{ij},
-\end{equation}
-
-\cvm
-\nd i.e. we have the opposite sign compared to the Lorentzian case leading to
-
-\begin{equation}
-\frac d{dt}\abs{M(t)}=\int_Me^\psi H.
-\end{equation}
-
-\cvm
-The arguments in \rs{1} now yield
-
-\bt
-\tup{(i)} Suppose there exists a positive constant $\e_0$ such that the mean
-curvature $H(t)$ of the slices $M(t)$ is estimated by
-
-\begin{align}
-H(t)&\ge \e_0&\A\,t_1\le t< T_+&,\\
-\intertext{and}
-H(t)&\le-\e_0&\A\,T_-<t\le t_2&,
-\end{align}
-
-\cvm
-\nd then
-
-\begin{align}
-\abs{N_+}&\le \frac1{\e_0}\lim_{t\ra T_+}\abs{M(t)},\\
-\intertext{and}
-\abs{N_-}&\le \frac1{\e_0}\lim_{t\ra T_-}\abs{M(t}.
-\end{align}
-
-\cvm
-\tup{(ii)} On the other hand, if the mean curvature $H$ is negative in $N_+$ and
-positive in $N_-$, then, we obtain the same estimates as \rt{0.1}, namely,
-
-\begin{align}
-\abs{N_+}&\le \frac1{\e_0}\abs{M(t_1)},\\
-\intertext{and}
-\abs{N_-}&\le \frac1{\e_0}\abs{M(t_2)}.
-\end{align}
-\et
-
-\cvb
-
-\begin{thebibliography}{99}
-\bib{es}
-D. Eardley \& L. Smarr, \emph{Time functions in numerical relativity: marginally
-bound dust collapse}, Phys. Rev. D \tbf{19} (1979) 2239\nbdd2259.
-
-
-\bib{cg1}
-C. Gerhardt, \emph{H-surfaces in Lorentzian manifolds}, Commun. Math. Phys.
-\tbf{89} (1983) 523\nbdd{553}.
-
-
-
-\bib{cg4}
-\bysame, \emph{Hypersurfaces of prescribed Weingarten curvature}, Math. Z.
-\tbf{224} (1997) 167\nbdd{194}.
-\url{http://www.math.uni-heidelberg.de/studinfo/gerhardt/MZ224,97.pdf}
-
-
-
-\bib{cg6}
-\bysame, \emph{On the foliation of space-time by constant mean curvature
-hypersurfaces}, preprint,
-\url{http://www.math.uni-heidelberg.de/studinfo/gerhardt/Foliation.pdf}
-
-
-\bib{cg8}
-\bysame, \emph{Hypersurfaces of
-prescribed curvature in Lorentzian manifolds}, Indiana Univ. Math. J. \tbf{49}
-(2000) 1125\nbdd1153.
-\url{http://www.math.uni-heidelberg.de/studinfo/gerhardt/GaussLorentz.pdf}]
-
-
-
-
-
-\bib{HE}
-S. W. Hawking \& G. F. R. Ellis, \emph{The large scale structure of space-time},
-Cambridge University Press, Cambridge, 1973.
-
-
-
-\end{thebibliography}
-\end{document}
-
-
-%------------------------------------------------------------------------------
-% End of journal.top
-%------------------------------------------------------------------------------
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-(1,110:7633524,38589465:518281,490372,0
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-)
-)
-(1,110:8151805,38589465:558150,418611,59802
-x1,110:8709955,38589465
-)
-(1,110:8709955,38589465:518281,490372,0
-(1,110:8709955,38589465:518281,490372,0
-x1,110:9228236,38589465
-)
-)
-)
-$1,110:9228236,38589465
-g1,110:9467442,38589465
-x1,110:10065459,38589465
-g1,110:10304665,38589465
-x1,110:10906668,38589465
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-)
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-)
-(1,112:6636830,40372045:23592960,498346,139537
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-(1,111:11962630,40372045:518281,490372,0
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-)
-)
-(1,111:12480911,40372045:558150,418611,59802
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-)
-(1,111:13039061,40372045:518281,490372,0
-(1,111:13039061,40372045:518281,490372,0
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-)
-)
-)
-$1,111:13557342,40372045
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-)
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-)
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-)
-)
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-)
-]
-(1,115:6636830,45679049:23592960,0,0
-h1,115:6636830,45679049:23592960,0,0
-)
-]
-]
-!31477
-}7
-Input:71:test.aux
-!36
-Postamble:
-Count:6909
-!26
-Post scriptum:
diff --git a/Build/source/texk/web2c/synctexdir/tests/story-zapfino.tex b/Build/source/texk/web2c/synctexdir/tests/story-zapfino.tex
deleted file mode 100644
index d928645ab61..00000000000
--- a/Build/source/texk/web2c/synctexdir/tests/story-zapfino.tex
+++ /dev/null
@@ -1,24 +0,0 @@
-%!TEX TS-program = xetex
-%!TEX encoding = UTF-8 Unicode
-
-% story.tex, with special characters converted to Unicode, and Zapfino font declarations
-\nopagenumbers
-
-\font\body="Zapfino" at 10pt \body
-\font\title="Zapfino:Stylistic Variants=First variant glyph set" at 12pt
-\font\author="Zapfino:Stylistic Variants=Second variant glyph set" at 10pt
-
-\hrule
-\vskip 1in
-\centerline{\title A \ SHORT \ STORY}
-\vskip 6pt
-\centerline{\author by A. U. Thor}
-\vskip .5cm
-Once upon a time, in a distant galaxy called Ööç,
-there lived a computer named R.~J. Drofnats.
-
-Mr.~Drofnats—or “R. J.,” as he preferred to be called—was happiest when he was at work
-typesetting beautiful documents.
-\vskip 1in
-\hrule
-\bye
diff --git a/Build/source/texk/web2c/synctexdir/tests/test file.sh b/Build/source/texk/web2c/synctexdir/tests/test file.sh
deleted file mode 100755
index 83c981b358b..00000000000
--- a/Build/source/texk/web2c/synctexdir/tests/test file.sh
+++ /dev/null
@@ -1,225 +0,0 @@
-#! /bin/sh
-# this file is part of the synctex package
-# it is a unit test to enlight any malfunction of the _synctex_get_name function
-# This script can be sourced with "synctex" command available
-# The test is a SUCCESS if no "FAILURE" appears in the output
-
-echo "This is test file.sh"
-echo "You can source this file or execute it"
-echo "[SYNCTEX_PATH=/the/path/to/synctex ][SYNCTEX_TEST_DIR=/the/path/to/the/test/folder ](source |./)\"test file.sh\""
-
-if test -z "$SYNCTEX_PATH"
-then
-SYNCTEX_PATH="$(which synctex)"
-elif ! test -f "$SYNCTEX_PATH" || ! test -x "$SYNCTEX_PATH"
-then
- echo "No executable file at $SYNCTEX_PATH"
-exit -1
-fi
-SYNCTEX_PATH="$(cd "$(dirname "$SYNCTEX_PATH")"; pwd)/$(basename "$SYNCTEX_PATH")"
-echo "synctex command used: $SYNCTEX_PATH"
-
-if ! test -x "$SYNCTEX_PATH"
-then
- echo "No executable file at $SYNCTEX_PATH"
- exit -1
-fi
-
-mkdir -p synctex_tests/foo/bar
-mkdir -p synctex_tests/bar
-
-if test -z "$SYNCTEX_TEST_DIR"
-then
-SYNCTEX_TEST_DIR="../source/texk/web2c/synctexdir/unit\ tests"
-fi
-if ! test -d "$SYNCTEX_TEST_DIR"
-then
- echo "No directory file at $SYNCTEX_TEST_DIR"
- exit -1
-fi
-echo "synctex test directory: $SYNCTEX_TEST_DIR"
-
-cp "$SYNCTEX_TEST_DIR/footest.synctex" synctex_tests
-cp "$SYNCTEX_TEST_DIR/bartest.synctex.gz" synctex_tests
-rm synctex_tests/bartest.synctex
-cp "$SYNCTEX_TEST_DIR/story-zapfino.tex" synctex_tests
-cd synctex_tests
-
-$SYNCTEX_PATH test file -o footest.pdf
-#
-echo "-------------------------------- A-1"
-"$SYNCTEX_PATH" view -i 1:0:test.tex -o footest
-"$SYNCTEX_PATH" edit -o 1:0:0:bartest.pdf
-"$SYNCTEX_PATH" update -o footest.pdf -m 2000 -x 212 -y 734
-cat footest.synctex
-"$SYNCTEX_PATH" update -o bartest.pdf -m 2000 -x 212 -y 734
-gunzip bartest.synctex.gz
-echo "test diff"
-diff footest.synctex bartest.synctex
-echo "test done"
-#pdflatex -synctex=1 story-zapfino.tex
-exit 0
-function my_touch {
- sleep 1
- touch $1
-}
-function my_test {
- # syntax test output build touched expected mode YES
- echo "
-================================"
- echo "output:$1"
- echo "build:$2"
- if test -z "$2"
- then
- if test -z "$(synctex test file -o "$1"|grep "file name:$3\$")" || test -z "$(synctex test file -o "$1"|grep "mode:$4")"
- then
- if test "YES" = "$5"
- then
- echo "!!!!!!!!!!!!!!!"
- echo "! FAILURE 1 !"
- echo "!!!!!!!!!!!!!!!"
- synctex test file -o "$1"
- else
- echo "SUCCESS"
- ls -R
- fi
- else
- if test "YES" = "$5"
- then
- echo "SUCCESS"
- else
- echo "!!!!!!!!!!!!!!!"
- echo "! FAILURE 2 !"
- echo "!!!!!!!!!!!!!!!"
- synctex test file -o "$1"
- fi
- fi
- else
- if test -z "$(synctex test file -o "$1" -d "$2"|grep "file name:$3\$")" || test -z "$(synctex test file -o "$1" -d "$2"|grep "mode:$4")"
- then
- if test "YES" = "$5"
- then
- echo "!!!!!!!!!!!!!!!"
- echo "! FAILURE 3 !"
- echo "!!!!!!!!!!!!!!!"
- synctex test file -o "$1" -d "$2"
- else
- echo "SUCCESS"
- ls -R
- fi
- else
- if test "YES" = "$5"
- then
- echo "SUCCESS"
- else
- echo "!!!!!!!!!!!!!!!"
- echo "! FAILURE 4 !"
- echo "!!!!!!!!!!!!!!!"
- synctex test file -o "$1" -d "$2"
- fi
- fi
- fi
-}
-echo "-------------------------------- B-1"
-my_touch foo.synctex.gz
-my_touch foo.synctex
-my_touch bar/foo.synctex
-my_touch bar/foo.synctex.gz
-my_touch foo/bar/foo.synctex
-my_touch foo/bar/foo.synctex.gz
-my_test foo.pdf "" foo.synctex none YES
-my_touch foo.synctex
-my_touch foo.synctex.gz
-my_touch bar/foo.synctex
-my_touch bar/foo.synctex.gz
-my_touch foo/bar/foo.synctex
-my_touch foo/bar/foo.synctex.gz
-my_test foo.pdf "" foo.synctex.gz gz YES
-echo "-------------------------------- B-2"
-my_touch bar/foo.synctex.gz
-my_touch bar/foo.synctex
-my_touch foo.synctex
-my_touch foo.synctex.gz
-my_touch foo/bar/foo.synctex
-my_touch foo/bar/foo.synctex.gz
-my_test bar/foo.pdf "" bar/foo.synctex none YES
-my_touch bar/foo.synctex
-my_touch bar/foo.synctex.gz
-my_touch foo.synctex
-my_touch foo.synctex.gz
-my_touch foo/bar/foo.synctex
-my_touch foo/bar/foo.synctex.gz
-my_test bar/foo.pdf "" bar/foo.synctex.gz gz YES
-echo "-------------------------------- B-3"
-my_touch foo/bar/foo.synctex.gz
-my_touch foo/bar/foo.synctex
-my_touch foo.synctex
-my_touch foo.synctex.gz
-my_touch bar/foo.synctex.gz
-my_touch bar/foo.synctex
-my_test foo/bar/foo.pdf "" foo/bar/foo.synctex none YES
-my_touch foo/bar/foo.synctex
-my_touch foo/bar/foo.synctex.gz
-my_touch foo.synctex
-my_touch foo.synctex.gz
-my_touch bar/foo.synctex.gz
-my_touch bar/foo.synctex
-my_test foo/bar/foo.pdf "" foo/bar/foo.synctex.gz gz YES
-echo "-------------------------------- B-4"
-my_touch bar/foo.synctex
-my_touch bar/foo.synctex.gz
-my_touch foo.synctex.gz
-my_touch foo.synctex
-my_touch foo/bar/foo.synctex
-my_touch foo/bar/foo.synctex.gz
-my_test foo.pdf bar foo.synctex none YES
-my_touch bar/foo.synctex
-my_touch bar/foo.synctex.gz
-my_touch foo.synctex
-my_touch foo.synctex.gz
-my_touch foo/bar/foo.synctex
-my_touch foo/bar/foo.synctex.gz
-my_test foo.pdf bar foo.synctex.gz gz YES
-my_touch foo.synctex
-my_touch foo.synctex.gz
-my_touch bar/foo.synctex.gz
-my_touch bar/foo.synctex
-my_touch foo/bar/foo.synctex
-my_touch foo/bar/foo.synctex.gz
-my_test foo.pdf bar bar/foo.synctex none YES
-my_touch foo.synctex
-my_touch foo.synctex.gz
-my_touch bar/foo.synctex
-my_touch bar/foo.synctex.gz
-my_touch foo/bar/foo.synctex
-my_touch foo/bar/foo.synctex.gz
-my_test foo.pdf bar bar/foo.synctex.gz gz YES
-echo "-------------------------------- B-5"
-my_touch foo/bar/foo.synctex
-my_touch foo/bar/foo.synctex.gz
-my_touch bar/foo.synctex.gz
-my_touch bar/foo.synctex
-my_touch foo.synctex.gz
-my_touch foo.synctex
-my_test bar/foo.pdf foo bar/foo.synctex none YES
-my_touch foo/bar/foo.synctex
-my_touch foo/bar/foo.synctex.gz
-my_touch bar/foo.synctex
-my_touch bar/foo.synctex.gz
-my_touch foo.synctex.gz
-my_touch foo.synctex
-my_test bar/foo.pdf foo bar/foo.synctex.gz gz YES
-my_touch bar/foo.synctex.gz
-my_touch bar/foo.synctex
-my_touch foo/bar/foo.synctex.gz
-my_touch foo/bar/foo.synctex
-my_touch foo.synctex.gz
-my_touch foo.synctex
-my_test bar/foo.pdf foo foo/bar/foo.synctex none YES
-my_touch bar/foo.synctex
-my_touch bar/foo.synctex.gz
-my_touch foo/bar/foo.synctex
-my_touch foo/bar/foo.synctex.gz
-my_touch foo.synctex.gz
-my_touch foo.synctex
-my_test bar/foo.pdf foo foo/bar/foo.synctex.gz gz YES