1.1 --- a/doc-src/Dirs Thu Oct 22 09:50:29 2009 +0200
1.2 +++ b/doc-src/Dirs Thu Oct 22 14:45:20 2009 +0200
1.3 @@ -1,1 +1,1 @@
1.4 -Intro Ref System Logics HOL ZF Inductive TutorialI IsarOverview IsarRef IsarImplementation Locales LaTeXsugar Classes Codegen Functions Main
1.5 +Intro Ref System Logics HOL ZF Inductive TutorialI IsarOverview IsarRef IsarImplementation Locales LaTeXsugar Classes Codegen Functions Nitpick Main
2.1 --- a/doc-src/Makefile.in Thu Oct 22 09:50:29 2009 +0200
2.2 +++ b/doc-src/Makefile.in Thu Oct 22 14:45:20 2009 +0200
2.3 @@ -45,6 +45,9 @@
2.4 isabelle_zf.eps:
2.5 test -r isabelle_zf.eps || ln -s ../gfx/isabelle_zf.eps .
2.6
2.7 +isabelle_nitpick.eps:
2.8 + test -r isabelle_nitpick.eps || ln -s ../gfx/isabelle_nitpick.eps .
2.9 +
2.10
2.11 isabelle.pdf:
2.12 test -r isabelle.pdf || ln -s ../gfx/isabelle.pdf .
2.13 @@ -58,6 +61,9 @@
2.14 isabelle_zf.pdf:
2.15 test -r isabelle_zf.pdf || ln -s ../gfx/isabelle_zf.pdf .
2.16
2.17 +isabelle_nitpick.pdf:
2.18 + test -r isabelle_nitpick.pdf || ln -s ../gfx/isabelle_nitpick.pdf .
2.19 +
2.20 typedef.ps:
2.21 test -r typedef.ps || ln -s ../gfx/typedef.ps .
2.22
3.1 --- /dev/null Thu Jan 01 00:00:00 1970 +0000
3.2 +++ b/doc-src/Nitpick/Makefile Thu Oct 22 14:45:20 2009 +0200
3.3 @@ -0,0 +1,36 @@
3.4 +#
3.5 +# $Id$
3.6 +#
3.7 +
3.8 +## targets
3.9 +
3.10 +default: dvi
3.11 +
3.12 +
3.13 +## dependencies
3.14 +
3.15 +include ../Makefile.in
3.16 +
3.17 +NAME = nitpick
3.18 +FILES = nitpick.tex ../iman.sty ../manual.bib
3.19 +
3.20 +dvi: $(NAME).dvi
3.21 +
3.22 +$(NAME).dvi: $(FILES) isabelle_nitpick.eps
3.23 + $(LATEX) $(NAME)
3.24 + $(BIBTEX) $(NAME)
3.25 + $(LATEX) $(NAME)
3.26 + $(LATEX) $(NAME)
3.27 + $(SEDINDEX) $(NAME)
3.28 + $(LATEX) $(NAME)
3.29 +
3.30 +pdf: $(NAME).pdf
3.31 +
3.32 +$(NAME).pdf: $(FILES) isabelle_nitpick.pdf
3.33 + $(PDFLATEX) $(NAME)
3.34 + $(BIBTEX) $(NAME)
3.35 + $(PDFLATEX) $(NAME)
3.36 + $(PDFLATEX) $(NAME)
3.37 + $(SEDINDEX) $(NAME)
3.38 + $(FIXBOOKMARKS) $(NAME).out
3.39 + $(PDFLATEX) $(NAME)
4.1 --- /dev/null Thu Jan 01 00:00:00 1970 +0000
4.2 +++ b/doc-src/Nitpick/nitpick.tex Thu Oct 22 14:45:20 2009 +0200
4.3 @@ -0,0 +1,2484 @@
4.4 +\documentclass[a4paper,12pt]{article}
4.5 +\usepackage[T1]{fontenc}
4.6 +\usepackage{amsmath}
4.7 +\usepackage{amssymb}
4.8 +\usepackage[french,english]{babel}
4.9 +\usepackage{color}
4.10 +\usepackage{graphicx}
4.11 +%\usepackage{mathpazo}
4.12 +\usepackage{multicol}
4.13 +\usepackage{stmaryrd}
4.14 +%\usepackage[scaled=.85]{beramono}
4.15 +\usepackage{../iman,../pdfsetup}
4.16 +
4.17 +%\oddsidemargin=4.6mm
4.18 +%\evensidemargin=4.6mm
4.19 +%\textwidth=150mm
4.20 +%\topmargin=4.6mm
4.21 +%\headheight=0mm
4.22 +%\headsep=0mm
4.23 +%\textheight=234mm
4.24 +
4.25 +\def\Colon{\mathord{:\mkern-1.5mu:}}
4.26 +%\def\lbrakk{\mathopen{\lbrack\mkern-3.25mu\lbrack}}
4.27 +%\def\rbrakk{\mathclose{\rbrack\mkern-3.255mu\rbrack}}
4.28 +\def\lparr{\mathopen{(\mkern-4mu\mid}}
4.29 +\def\rparr{\mathclose{\mid\mkern-4mu)}}
4.30 +
4.31 +\def\undef{\textit{undefined}}
4.32 +\def\unk{{?}}
4.33 +%\def\unr{\textit{others}}
4.34 +\def\unr{\ldots}
4.35 +\def\Abs#1{\hbox{\rm{\flqq}}{\,#1\,}\hbox{\rm{\frqq}}}
4.36 +\def\Q{{\smash{\lower.2ex\hbox{$\scriptstyle?$}}}}
4.37 +
4.38 +\hyphenation{Mini-Sat size-change First-Steps grand-parent nit-pick
4.39 +counter-example counter-examples data-type data-types co-data-type
4.40 +co-data-types in-duc-tive co-in-duc-tive}
4.41 +
4.42 +\urlstyle{tt}
4.43 +
4.44 +\begin{document}
4.45 +
4.46 +\title{\includegraphics[scale=0.5]{isabelle_nitpick} \\[4ex]
4.47 +Picking Nits \\[\smallskipamount]
4.48 +\Large A User's Guide to Nitpick for Isabelle/HOL 2010}
4.49 +\author{\hbox{} \\
4.50 +Jasmin Christian Blanchette \\
4.51 +{\normalsize Fakult\"at f\"ur Informatik, Technische Universit\"at M\"unchen} \\
4.52 +\hbox{}}
4.53 +
4.54 +\maketitle
4.55 +
4.56 +\tableofcontents
4.57 +
4.58 +\setlength{\parskip}{.7em plus .2em minus .1em}
4.59 +\setlength{\parindent}{0pt}
4.60 +\setlength{\abovedisplayskip}{\parskip}
4.61 +\setlength{\abovedisplayshortskip}{.9\parskip}
4.62 +\setlength{\belowdisplayskip}{\parskip}
4.63 +\setlength{\belowdisplayshortskip}{.9\parskip}
4.64 +
4.65 +% General-purpose enum environment with correct spacing
4.66 +\newenvironment{enum}%
4.67 + {\begin{list}{}{%
4.68 + \setlength{\topsep}{.1\parskip}%
4.69 + \setlength{\partopsep}{.1\parskip}%
4.70 + \setlength{\itemsep}{\parskip}%
4.71 + \advance\itemsep by-\parsep}}
4.72 + {\end{list}}
4.73 +
4.74 +\def\pre{\begingroup\vskip0pt plus1ex\advance\leftskip by\leftmargin
4.75 +\advance\rightskip by\leftmargin}
4.76 +\def\post{\vskip0pt plus1ex\endgroup}
4.77 +
4.78 +\def\prew{\pre\advance\rightskip by-\leftmargin}
4.79 +\def\postw{\post}
4.80 +
4.81 +\section{Introduction}
4.82 +\label{introduction}
4.83 +
4.84 +Nitpick \cite{blanchette-nipkow-2009} is a counterexample generator for
4.85 +Isabelle/HOL \cite{isa-tutorial} that is designed to handle formulas
4.86 +combining (co)in\-duc\-tive datatypes, (co)in\-duc\-tively defined predicates, and
4.87 +quantifiers. It builds on Kodkod \cite{torlak-jackson-2007}, a highly optimized
4.88 +first-order relational model finder developed by the Software Design Group at
4.89 +MIT. It is conceptually similar to Refute \cite{weber-2008}, from which it
4.90 +borrows many ideas and code fragments, but it benefits from Kodkod's
4.91 +optimizations and a new encoding scheme. The name Nitpick is shamelessly
4.92 +appropriated from a now retired Alloy precursor.
4.93 +
4.94 +Nitpick is easy to use---you simply enter \textbf{nitpick} after a putative
4.95 +theorem and wait a few seconds. Nonetheless, there are situations where knowing
4.96 +how it works under the hood and how it reacts to various options helps
4.97 +increase the test coverage. This manual also explains how to install the tool on
4.98 +your workstation. Should the motivation fail you, think of the many hours of
4.99 +hard work Nitpick will save you. Proving non-theorems is \textsl{hard work}.
4.100 +
4.101 +Another common use of Nitpick is to find out whether the axioms of a locale are
4.102 +satisfiable, while the locale is being developed. To check this, it suffices to
4.103 +write
4.104 +
4.105 +\prew
4.106 +\textbf{lemma}~``$\textit{False}$'' \\
4.107 +\textbf{nitpick}~[\textit{show\_all}]
4.108 +\postw
4.109 +
4.110 +after the locale's \textbf{begin} keyword. To falsify \textit{False}, Nitpick
4.111 +must find a model for the axioms. If it finds no model, we have an indication
4.112 +that the axioms might be unsatisfiable.
4.113 +
4.114 +\newbox\boxA
4.115 +\setbox\boxA=\hbox{\texttt{nospam}}
4.116 +
4.117 +The known bugs and limitations at the time of writing are listed in
4.118 +\S\ref{known-bugs-and-limitations}. Comments and bug reports concerning Nitpick
4.119 +or this manual should be directed to
4.120 +\texttt{blan{\color{white}nospam}\kern-\wd\boxA{}chette@\allowbreak
4.121 +in.\allowbreak tum.\allowbreak de}.
4.122 +
4.123 +\vskip2.5\smallskipamount
4.124 +
4.125 +\textbf{Acknowledgment.} The author would like to thank Mark Summerfield for
4.126 +suggesting several textual improvements.
4.127 +% and Perry James for reporting a typo.
4.128 +
4.129 +\section{First Steps}
4.130 +\label{first-steps}
4.131 +
4.132 +This section introduces Nitpick by presenting small examples. If possible, you
4.133 +should try out the examples on your workstation. Your theory file should start
4.134 +the standard way:
4.135 +
4.136 +\prew
4.137 +\textbf{theory}~\textit{Scratch} \\
4.138 +\textbf{imports}~\textit{Main} \\
4.139 +\textbf{begin}
4.140 +\postw
4.141 +
4.142 +The results presented here were obtained using the JNI version of MiniSat and
4.143 +with multithreading disabled to reduce nondeterminism. This was done by adding
4.144 +the line
4.145 +
4.146 +\prew
4.147 +\textbf{nitpick\_params} [\textit{sat\_solver}~= \textit{MiniSatJNI}, \,\textit{max\_threads}~= 1]
4.148 +\postw
4.149 +
4.150 +after the \textbf{begin} keyword. The JNI version of MiniSat is bundled with
4.151 +Kodkodi and is precompiled for the major platforms. Other SAT solvers can also
4.152 +be installed, as explained in \S\ref{optimizations}. If you have already
4.153 +configured SAT solvers in Isabelle (e.g., for Refute), these will also be
4.154 +available to Nitpick.
4.155 +
4.156 +Throughout this manual, we will explicitly invoke the \textbf{nitpick} command.
4.157 +Nitpick also provides an automatic mode that can be enabled by specifying
4.158 +
4.159 +\prew
4.160 +\textbf{nitpick\_params} [\textit{auto}]
4.161 +\postw
4.162 +
4.163 +at the beginning of the theory file. In this mode, Nitpick is run for up to 5
4.164 +seconds (by default) on every newly entered theorem, much like Auto Quickcheck.
4.165 +
4.166 +\subsection{Propositional Logic}
4.167 +\label{propositional-logic}
4.168 +
4.169 +Let's start with a trivial example from propositional logic:
4.170 +
4.171 +\prew
4.172 +\textbf{lemma}~``$P \longleftrightarrow Q$'' \\
4.173 +\textbf{nitpick}
4.174 +\postw
4.175 +
4.176 +You should get the following output:
4.177 +
4.178 +\prew
4.179 +\slshape
4.180 +Nitpick found a counterexample: \\[2\smallskipamount]
4.181 +\hbox{}\qquad Free variables: \nopagebreak \\
4.182 +\hbox{}\qquad\qquad $P = \textit{True}$ \\
4.183 +\hbox{}\qquad\qquad $Q = \textit{False}$
4.184 +\postw
4.185 +
4.186 +Nitpick can also be invoked on individual subgoals, as in the example below:
4.187 +
4.188 +\prew
4.189 +\textbf{apply}~\textit{auto} \\[2\smallskipamount]
4.190 +{\slshape goal (2 subgoals): \\
4.191 +\ 1. $P\,\Longrightarrow\, Q$ \\
4.192 +\ 2. $Q\,\Longrightarrow\, P$} \\[2\smallskipamount]
4.193 +\textbf{nitpick}~1 \\[2\smallskipamount]
4.194 +{\slshape Nitpick found a counterexample: \\[2\smallskipamount]
4.195 +\hbox{}\qquad Free variables: \nopagebreak \\
4.196 +\hbox{}\qquad\qquad $P = \textit{True}$ \\
4.197 +\hbox{}\qquad\qquad $Q = \textit{False}$} \\[2\smallskipamount]
4.198 +\textbf{nitpick}~2 \\[2\smallskipamount]
4.199 +{\slshape Nitpick found a counterexample: \\[2\smallskipamount]
4.200 +\hbox{}\qquad Free variables: \nopagebreak \\
4.201 +\hbox{}\qquad\qquad $P = \textit{False}$ \\
4.202 +\hbox{}\qquad\qquad $Q = \textit{True}$} \\[2\smallskipamount]
4.203 +\textbf{oops}
4.204 +\postw
4.205 +
4.206 +\subsection{Type Variables}
4.207 +\label{type-variables}
4.208 +
4.209 +If you are left unimpressed by the previous example, don't worry. The next
4.210 +one is more mind- and computer-boggling:
4.211 +
4.212 +\prew
4.213 +\textbf{lemma} ``$P~x\,\Longrightarrow\, P~(\textrm{THE}~y.\;P~y)$''
4.214 +\postw
4.215 +\pagebreak[2] %% TYPESETTING
4.216 +
4.217 +The putative lemma involves the definite description operator, {THE}, presented
4.218 +in section 5.10.1 of the Isabelle tutorial \cite{isa-tutorial}. The
4.219 +operator is defined by the axiom $(\textrm{THE}~x.\; x = a) = a$. The putative
4.220 +lemma is merely asserting the indefinite description operator axiom with {THE}
4.221 +substituted for {SOME}.
4.222 +
4.223 +The free variable $x$ and the bound variable $y$ have type $'a$. For formulas
4.224 +containing type variables, Nitpick enumerates the possible domains for each type
4.225 +variable, up to a given cardinality (8 by default), looking for a finite
4.226 +countermodel:
4.227 +
4.228 +\prew
4.229 +\textbf{nitpick} [\textit{verbose}] \\[2\smallskipamount]
4.230 +\slshape
4.231 +Trying 8 scopes: \nopagebreak \\
4.232 +\hbox{}\qquad \textit{card}~$'a$~= 1; \\
4.233 +\hbox{}\qquad \textit{card}~$'a$~= 2; \\
4.234 +\hbox{}\qquad $\qquad\vdots$ \\[.5\smallskipamount]
4.235 +\hbox{}\qquad \textit{card}~$'a$~= 8. \\[2\smallskipamount]
4.236 +Nitpick found a counterexample for \textit{card} $'a$~= 3: \\[2\smallskipamount]
4.237 +\hbox{}\qquad Free variables: \nopagebreak \\
4.238 +\hbox{}\qquad\qquad $P = \{a_2,\, a_3\}$ \\
4.239 +\hbox{}\qquad\qquad $x = a_3$ \\[2\smallskipamount]
4.240 +Total time: 580 ms.
4.241 +\postw
4.242 +
4.243 +Nitpick found a counterexample in which $'a$ has cardinality 3. (For
4.244 +cardinalities 1 and 2, the formula holds.) In the counterexample, the three
4.245 +values of type $'a$ are written $a_1$, $a_2$, and $a_3$.
4.246 +
4.247 +The message ``Trying $n$ scopes: {\ldots}''\ is shown only if the option
4.248 +\textit{verbose} is enabled. You can specify \textit{verbose} each time you
4.249 +invoke \textbf{nitpick}, or you can set it globally using the command
4.250 +
4.251 +\prew
4.252 +\textbf{nitpick\_params} [\textit{verbose}]
4.253 +\postw
4.254 +
4.255 +This command also displays the current default values for all of the options
4.256 +supported by Nitpick. The options are listed in \S\ref{option-reference}.
4.257 +
4.258 +\subsection{Constants}
4.259 +\label{constants}
4.260 +
4.261 +By just looking at Nitpick's output, it might not be clear why the
4.262 +counterexample in \S\ref{type-variables} is genuine. Let's invoke Nitpick again,
4.263 +this time telling it to show the values of the constants that occur in the
4.264 +formula:
4.265 +
4.266 +\prew
4.267 +\textbf{lemma}~``$P~x\,\Longrightarrow\, P~(\textrm{THE}~y.\;P~y)$'' \\
4.268 +\textbf{nitpick}~[\textit{show\_consts}] \\[2\smallskipamount]
4.269 +\slshape
4.270 +Nitpick found a counterexample for \textit{card} $'a$~= 3: \\[2\smallskipamount]
4.271 +\hbox{}\qquad Free variables: \nopagebreak \\
4.272 +\hbox{}\qquad\qquad $P = \{a_2,\, a_3\}$ \\
4.273 +\hbox{}\qquad\qquad $x = a_3$ \\
4.274 +\hbox{}\qquad Constant: \nopagebreak \\
4.275 +\hbox{}\qquad\qquad $\textit{The}~\textsl{fallback} = a_1$
4.276 +\postw
4.277 +
4.278 +We can see more clearly now. Since the predicate $P$ isn't true for a unique
4.279 +value, $\textrm{THE}~y.\;P~y$ can denote any value of type $'a$, even
4.280 +$a_1$. Since $P~a_1$ is false, the entire formula is falsified.
4.281 +
4.282 +As an optimization, Nitpick's preprocessor introduced the special constant
4.283 +``\textit{The} fallback'' corresponding to $\textrm{THE}~y.\;P~y$ (i.e.,
4.284 +$\mathit{The}~(\lambda y.\;P~y)$) when there doesn't exist a unique $y$
4.285 +satisfying $P~y$. We disable this optimization by passing the
4.286 +\textit{full\_descrs} option:
4.287 +
4.288 +\prew
4.289 +\textbf{nitpick}~[\textit{full\_descrs},\, \textit{show\_consts}] \\[2\smallskipamount]
4.290 +\slshape
4.291 +Nitpick found a counterexample for \textit{card} $'a$~= 3: \\[2\smallskipamount]
4.292 +\hbox{}\qquad Free variables: \nopagebreak \\
4.293 +\hbox{}\qquad\qquad $P = \{a_2,\, a_3\}$ \\
4.294 +\hbox{}\qquad\qquad $x = a_3$ \\
4.295 +\hbox{}\qquad Constant: \nopagebreak \\
4.296 +\hbox{}\qquad\qquad $\hbox{\slshape THE}~y.\;P~y = a_1$
4.297 +\postw
4.298 +
4.299 +As the result of another optimization, Nitpick directly assigned a value to the
4.300 +subterm $\textrm{THE}~y.\;P~y$, rather than to the \textit{The} constant. If we
4.301 +disable this second optimization by using the command
4.302 +
4.303 +\prew
4.304 +\textbf{nitpick}~[\textit{dont\_specialize},\, \textit{full\_descrs},\,
4.305 +\textit{show\_consts}]
4.306 +\postw
4.307 +
4.308 +we finally get \textit{The}:
4.309 +
4.310 +\prew
4.311 +\slshape Constant: \nopagebreak \\
4.312 +\hbox{}\qquad $\mathit{The} = \undef{}
4.313 + (\!\begin{aligned}[t]%
4.314 + & \{\} := a_3,\> \{a_3\} := a_3,\> \{a_2\} := a_2, \\[-2pt] %% TYPESETTING
4.315 + & \{a_2, a_3\} := a_1,\> \{a_1\} := a_1,\> \{a_1, a_3\} := a_3, \\[-2pt]
4.316 + & \{a_1, a_2\} := a_3,\> \{a_1, a_2, a_3\} := a_3)\end{aligned}$
4.317 +\postw
4.318 +
4.319 +Notice that $\textit{The}~(\lambda y.\;P~y) = \textit{The}~\{a_2, a_3\} = a_1$,
4.320 +just like before.\footnote{The \undef{} symbol's presence is explained as
4.321 +follows: In higher-order logic, any function can be built from the undefined
4.322 +function using repeated applications of the function update operator $f(x :=
4.323 +y)$, just like any list can be built from the empty list using $x \mathbin{\#}
4.324 +xs$.}
4.325 +
4.326 +Our misadventures with THE suggest adding `$\exists!x{.}$' (``there exists a
4.327 +unique $x$ such that'') at the front of our putative lemma's assumption:
4.328 +
4.329 +\prew
4.330 +\textbf{lemma}~``$\exists {!}x.\; P~x\,\Longrightarrow\, P~(\textrm{THE}~y.\;P~y)$''
4.331 +\postw
4.332 +
4.333 +The fix appears to work:
4.334 +
4.335 +\prew
4.336 +\textbf{nitpick} \\[2\smallskipamount]
4.337 +\slshape Nitpick found no counterexample.
4.338 +\postw
4.339 +
4.340 +We can further increase our confidence in the formula by exhausting all
4.341 +cardinalities up to 50:
4.342 +
4.343 +\prew
4.344 +\textbf{nitpick} [\textit{card} $'a$~= 1--50]\footnote{The symbol `--'
4.345 +can be entered as \texttt{-} (hyphen) or
4.346 +\texttt{\char`\\\char`\<midarrow\char`\>}.} \\[2\smallskipamount]
4.347 +\slshape Nitpick found no counterexample.
4.348 +\postw
4.349 +
4.350 +Let's see if Sledgehammer \cite{sledgehammer-2009} can find a proof:
4.351 +
4.352 +\prew
4.353 +\textbf{sledgehammer} \\[2\smallskipamount]
4.354 +{\slshape Sledgehammer: external prover ``$e$'' for subgoal 1: \\
4.355 +$\exists{!}x.\; P~x\,\Longrightarrow\, P~(\hbox{\slshape THE}~y.\; P~y)$ \\
4.356 +Try this command: \textrm{apply}~(\textit{metis~the\_equality})} \\[2\smallskipamount]
4.357 +\textbf{apply}~(\textit{metis~the\_equality\/}) \nopagebreak \\[2\smallskipamount]
4.358 +{\slshape No subgoals!}% \\[2\smallskipamount]
4.359 +%\textbf{done}
4.360 +\postw
4.361 +
4.362 +This must be our lucky day.
4.363 +
4.364 +\subsection{Skolemization}
4.365 +\label{skolemization}
4.366 +
4.367 +Are all invertible functions onto? Let's find out:
4.368 +
4.369 +\prew
4.370 +\textbf{lemma} ``$\exists g.\; \forall x.~g~(f~x) = x
4.371 + \,\Longrightarrow\, \forall y.\; \exists x.~y = f~x$'' \\
4.372 +\textbf{nitpick} \\[2\smallskipamount]
4.373 +\slshape
4.374 +Nitpick found a counterexample for \textit{card} $'a$~= 2 and \textit{card} $'b$~=~1: \\[2\smallskipamount]
4.375 +\hbox{}\qquad Free variable: \nopagebreak \\
4.376 +\hbox{}\qquad\qquad $f = \undef{}(b_1 := a_1)$ \\
4.377 +\hbox{}\qquad Skolem constants: \nopagebreak \\
4.378 +\hbox{}\qquad\qquad $g = \undef{}(a_1 := b_1,\> a_2 := b_1)$ \\
4.379 +\hbox{}\qquad\qquad $y = a_2$
4.380 +\postw
4.381 +
4.382 +Although $f$ is the only free variable occurring in the formula, Nitpick also
4.383 +displays values for the bound variables $g$ and $y$. These values are available
4.384 +to Nitpick because it performs skolemization as a preprocessing step.
4.385 +
4.386 +In the previous example, skolemization only affected the outermost quantifiers.
4.387 +This is not always the case, as illustrated below:
4.388 +
4.389 +\prew
4.390 +\textbf{lemma} ``$\exists x.\; \forall f.\; f~x = x$'' \\
4.391 +\textbf{nitpick} \\[2\smallskipamount]
4.392 +\slshape
4.393 +Nitpick found a counterexample for \textit{card} $'a$~= 2: \\[2\smallskipamount]
4.394 +\hbox{}\qquad Skolem constant: \nopagebreak \\
4.395 +\hbox{}\qquad\qquad $\lambda x.\; f =
4.396 + \undef{}(\!\begin{aligned}[t]
4.397 + & a_1 := \undef{}(a_1 := a_2,\> a_2 := a_1), \\[-2pt]
4.398 + & a_2 := \undef{}(a_1 := a_1,\> a_2 := a_1))\end{aligned}$
4.399 +\postw
4.400 +
4.401 +The variable $f$ is bound within the scope of $x$; therefore, $f$ depends on
4.402 +$x$, as suggested by the notation $\lambda x.\,f$. If $x = a_1$, then $f$ is the
4.403 +function that maps $a_1$ to $a_2$ and vice versa; otherwise, $x = a_2$ and $f$
4.404 +maps both $a_1$ and $a_2$ to $a_1$. In both cases, $f~x \not= x$.
4.405 +
4.406 +The source of the Skolem constants is sometimes more obscure:
4.407 +
4.408 +\prew
4.409 +\textbf{lemma} ``$\mathit{refl}~r\,\Longrightarrow\, \mathit{sym}~r$'' \\
4.410 +\textbf{nitpick} \\[2\smallskipamount]
4.411 +\slshape
4.412 +Nitpick found a counterexample for \textit{card} $'a$~= 2: \\[2\smallskipamount]
4.413 +\hbox{}\qquad Free variable: \nopagebreak \\
4.414 +\hbox{}\qquad\qquad $r = \{(a_1, a_1),\, (a_2, a_1),\, (a_2, a_2)\}$ \\
4.415 +\hbox{}\qquad Skolem constants: \nopagebreak \\
4.416 +\hbox{}\qquad\qquad $\mathit{sym}.x = a_2$ \\
4.417 +\hbox{}\qquad\qquad $\mathit{sym}.y = a_1$
4.418 +\postw
4.419 +
4.420 +What happened here is that Nitpick expanded the \textit{sym} constant to its
4.421 +definition:
4.422 +
4.423 +\prew
4.424 +$\mathit{sym}~r \,\equiv\,
4.425 + \forall x\> y.\,\> (x, y) \in r \longrightarrow (y, x) \in r.$
4.426 +\postw
4.427 +
4.428 +As their names suggest, the Skolem constants $\mathit{sym}.x$ and
4.429 +$\mathit{sym}.y$ are simply the bound variables $x$ and $y$
4.430 +from \textit{sym}'s definition.
4.431 +
4.432 +Although skolemization is a useful optimization, you can disable it by invoking
4.433 +Nitpick with \textit{dont\_skolemize}. See \S\ref{optimizations} for details.
4.434 +
4.435 +\subsection{Natural Numbers and Integers}
4.436 +\label{natural-numbers-and-integers}
4.437 +
4.438 +Because of the axiom of infinity, the type \textit{nat} does not admit any
4.439 +finite models. To deal with this, Nitpick considers prefixes $\{0,\, 1,\,
4.440 +\ldots,\, K - 1\}$ of \textit{nat} (where $K = \textit{card}~\textit{nat}$) and
4.441 +maps all other numbers to the undefined value ($\unk$). The type \textit{int} is
4.442 +handled in a similar way: If $K = \textit{card}~\textit{int}$, the subset of
4.443 +\textit{int} known to Nitpick is $\{-\lceil K/2 \rceil + 1,\, \ldots,\, +\lfloor
4.444 +K/2 \rfloor\}$. Undefined values lead to a three-valued logic.
4.445 +
4.446 +Here is an example involving \textit{int}:
4.447 +
4.448 +\prew
4.449 +\textbf{lemma} ``$\lbrakk i \le j;\> n \le (m{\Colon}\mathit{int})\rbrakk \,\Longrightarrow\, i * n + j * m \le i * m + j * n$'' \\
4.450 +\textbf{nitpick} \\[2\smallskipamount]
4.451 +\slshape Nitpick found a counterexample: \\[2\smallskipamount]
4.452 +\hbox{}\qquad Free variables: \nopagebreak \\
4.453 +\hbox{}\qquad\qquad $i = 0$ \\
4.454 +\hbox{}\qquad\qquad $j = 1$ \\
4.455 +\hbox{}\qquad\qquad $m = 1$ \\
4.456 +\hbox{}\qquad\qquad $n = 0$
4.457 +\postw
4.458 +
4.459 +With infinite types, we don't always have the luxury of a genuine counterexample
4.460 +and must often content ourselves with a potential one. The tedious task of
4.461 +finding out whether the potential counterexample is in fact genuine can be
4.462 +outsourced to \textit{auto} by passing the option \textit{check\_potential}. For
4.463 +example:
4.464 +
4.465 +\prew
4.466 +\textbf{lemma} ``$\forall n.\; \textit{Suc}~n \mathbin{\not=} n \,\Longrightarrow\, P$'' \\
4.467 +\textbf{nitpick} [\textit{card~nat}~= 100,\, \textit{check\_potential}] \\[2\smallskipamount]
4.468 +\slshape Nitpick found a potential counterexample: \\[2\smallskipamount]
4.469 +\hbox{}\qquad Free variable: \nopagebreak \\
4.470 +\hbox{}\qquad\qquad $P = \textit{False}$ \\[2\smallskipamount]
4.471 +Confirmation by ``\textit{auto}'': The above counterexample is genuine.
4.472 +\postw
4.473 +
4.474 +You might wonder why the counterexample is first reported as potential. The root
4.475 +of the problem is that the bound variable in $\forall n.\; \textit{Suc}~n
4.476 +\mathbin{\not=} n$ ranges over an infinite type. If Nitpick finds an $n$ such
4.477 +that $\textit{Suc}~n \mathbin{=} n$, it evaluates the assumption to
4.478 +\textit{False}; but otherwise, it does not know anything about values of $n \ge
4.479 +\textit{card~nat}$ and must therefore evaluate the assumption to $\unk$, not
4.480 +\textit{True}. Since the assumption can never be satisfied, the putative lemma
4.481 +can never be falsified.
4.482 +
4.483 +Incidentally, if you distrust the so-called genuine counterexamples, you can
4.484 +enable \textit{check\_\allowbreak genuine} to verify them as well. However, be
4.485 +aware that \textit{auto} will often fail to prove that the counterexample is
4.486 +genuine or spurious.
4.487 +
4.488 +Some conjectures involving elementary number theory make Nitpick look like a
4.489 +giant with feet of clay:
4.490 +
4.491 +\prew
4.492 +\textbf{lemma} ``$P~\textit{Suc}$'' \\
4.493 +\textbf{nitpick} [\textit{card} = 1--6] \\[2\smallskipamount]
4.494 +\slshape
4.495 +Nitpick found no counterexample.
4.496 +\postw
4.497 +
4.498 +For any cardinality $k$, \textit{Suc} is the partial function $\{0 \mapsto 1,\,
4.499 +1 \mapsto 2,\, \ldots,\, k - 1 \mapsto \unk\}$, which evaluates to $\unk$ when
4.500 +it is passed as argument to $P$. As a result, $P~\textit{Suc}$ is always $\unk$.
4.501 +The next example is similar:
4.502 +
4.503 +\prew
4.504 +\textbf{lemma} ``$P~(\textit{op}~{+}\Colon
4.505 +\textit{nat}\mathbin{\Rightarrow}\textit{nat}\mathbin{\Rightarrow}\textit{nat})$'' \\
4.506 +\textbf{nitpick} [\textit{card nat} = 1] \\[2\smallskipamount]
4.507 +{\slshape Nitpick found a counterexample:} \\[2\smallskipamount]
4.508 +\hbox{}\qquad Free variable: \nopagebreak \\
4.509 +\hbox{}\qquad\qquad $P = \{\}$ \\[2\smallskipamount]
4.510 +\textbf{nitpick} [\textit{card nat} = 2] \\[2\smallskipamount]
4.511 +{\slshape Nitpick found no counterexample.}
4.512 +\postw
4.513 +
4.514 +The problem here is that \textit{op}~+ is total when \textit{nat} is taken to be
4.515 +$\{0\}$ but becomes partial as soon as we add $1$, because $1 + 1 \notin \{0,
4.516 +1\}$.
4.517 +
4.518 +Because numbers are infinite and are approximated using a three-valued logic,
4.519 +there is usually no need to systematically enumerate domain sizes. If Nitpick
4.520 +cannot find a genuine counterexample for \textit{card~nat}~= $k$, it is very
4.521 +unlikely that one could be found for smaller domains. (The $P~(\textit{op}~{+})$
4.522 +example above is an exception to this principle.) Nitpick nonetheless enumerates
4.523 +all cardinalities from 1 to 8 for \textit{nat}, mainly because smaller
4.524 +cardinalities are fast to handle and give rise to simpler counterexamples. This
4.525 +is explained in more detail in \S\ref{scope-monotonicity}.
4.526 +
4.527 +\subsection{Inductive Datatypes}
4.528 +\label{inductive-datatypes}
4.529 +
4.530 +Like natural numbers and integers, inductive datatypes with recursive
4.531 +constructors admit no finite models and must be approximated by a subterm-closed
4.532 +subset. For example, using a cardinality of 10 for ${'}a~\textit{list}$,
4.533 +Nitpick looks for all counterexamples that can be built using at most 10
4.534 +different lists.
4.535 +
4.536 +Let's see with an example involving \textit{hd} (which returns the first element
4.537 +of a list) and $@$ (which concatenates two lists):
4.538 +
4.539 +\prew
4.540 +\textbf{lemma} ``$\textit{hd}~(\textit{xs} \mathbin{@} [y, y]) = \textit{hd}~\textit{xs}$'' \\
4.541 +\textbf{nitpick} \\[2\smallskipamount]
4.542 +\slshape Nitpick found a counterexample for \textit{card} $'a$~= 3: \\[2\smallskipamount]
4.543 +\hbox{}\qquad Free variables: \nopagebreak \\
4.544 +\hbox{}\qquad\qquad $\textit{xs} = []$ \\
4.545 +\hbox{}\qquad\qquad $\textit{y} = a_3$
4.546 +\postw
4.547 +
4.548 +To see why the counterexample is genuine, we enable \textit{show\_consts}
4.549 +and \textit{show\_\allowbreak datatypes}:
4.550 +
4.551 +\prew
4.552 +{\slshape Datatype:} \\
4.553 +\hbox{}\qquad $'a$~\textit{list}~= $\{[],\, [a_3, a_3],\, [a_3],\, \unr\}$ \\
4.554 +{\slshape Constants:} \\
4.555 +\hbox{}\qquad $\lambda x_1.\; x_1 \mathbin{@} [y, y] = \undef([] := [a_3, a_3],\> [a_3, a_3] := \unk,\> [a_3] := \unk)$ \\
4.556 +\hbox{}\qquad $\textit{hd} = \undef([] := a_2,\> [a_3, a_3] := a_3,\> [a_3] := a_3)$
4.557 +\postw
4.558 +
4.559 +Since $\mathit{hd}~[]$ is undefined in the logic, it may be given any value,
4.560 +including $a_2$.
4.561 +
4.562 +The second constant, $\lambda x_1.\; x_1 \mathbin{@} [y, y]$, is simply the
4.563 +append operator whose second argument is fixed to be $[y, y]$. Appending $[a_3,
4.564 +a_3]$ to $[a_3]$ would normally give $[a_3, a_3, a_3]$, but this value is not
4.565 +representable in the subset of $'a$~\textit{list} considered by Nitpick, which
4.566 +is shown under the ``Datatype'' heading; hence the result is $\unk$. Similarly,
4.567 +appending $[a_3, a_3]$ to itself gives $\unk$.
4.568 +
4.569 +Given \textit{card}~$'a = 3$ and \textit{card}~$'a~\textit{list} = 3$, Nitpick
4.570 +considers the following subsets:
4.571 +
4.572 +\kern-.5\smallskipamount %% TYPESETTING
4.573 +
4.574 +\prew
4.575 +\begin{multicols}{3}
4.576 +$\{[],\, [a_1],\, [a_2]\}$; \\
4.577 +$\{[],\, [a_1],\, [a_3]\}$; \\
4.578 +$\{[],\, [a_2],\, [a_3]\}$; \\
4.579 +$\{[],\, [a_1],\, [a_1, a_1]\}$; \\
4.580 +$\{[],\, [a_1],\, [a_2, a_1]\}$; \\
4.581 +$\{[],\, [a_1],\, [a_3, a_1]\}$; \\
4.582 +$\{[],\, [a_2],\, [a_1, a_2]\}$; \\
4.583 +$\{[],\, [a_2],\, [a_2, a_2]\}$; \\
4.584 +$\{[],\, [a_2],\, [a_3, a_2]\}$; \\
4.585 +$\{[],\, [a_3],\, [a_1, a_3]\}$; \\
4.586 +$\{[],\, [a_3],\, [a_2, a_3]\}$; \\
4.587 +$\{[],\, [a_3],\, [a_3, a_3]\}$.
4.588 +\end{multicols}
4.589 +\postw
4.590 +
4.591 +\kern-2\smallskipamount %% TYPESETTING
4.592 +
4.593 +All subterm-closed subsets of $'a~\textit{list}$ consisting of three values
4.594 +are listed and only those. As an example of a non-subterm-closed subset,
4.595 +consider $\mathcal{S} = \{[],\, [a_1],\,\allowbreak [a_1, a_3]\}$, and observe
4.596 +that $[a_1, a_3]$ (i.e., $a_1 \mathbin{\#} [a_3]$) has $[a_3] \notin
4.597 +\mathcal{S}$ as a subterm.
4.598 +
4.599 +Here's another m\"ochtegern-lemma that Nitpick can refute without a blink:
4.600 +
4.601 +\prew
4.602 +\textbf{lemma} ``$\lbrakk \textit{length}~\textit{xs} = 1;\> \textit{length}~\textit{ys} = 1
4.603 +\rbrakk \,\Longrightarrow\, \textit{xs} = \textit{ys}$''
4.604 +\\
4.605 +\textbf{nitpick} [\textit{show\_datatypes}] \\[2\smallskipamount]
4.606 +\slshape Nitpick found a counterexample for \textit{card} $'a$~= 3: \\[2\smallskipamount]
4.607 +\hbox{}\qquad Free variables: \nopagebreak \\
4.608 +\hbox{}\qquad\qquad $\textit{xs} = [a_2]$ \\
4.609 +\hbox{}\qquad\qquad $\textit{ys} = [a_3]$ \\
4.610 +\hbox{}\qquad Datatypes: \\
4.611 +\hbox{}\qquad\qquad $\textit{nat} = \{0,\, 1,\, 2,\, \unr\}$ \\
4.612 +\hbox{}\qquad\qquad $'a$~\textit{list} = $\{[],\, [a_3],\, [a_2],\, \unr\}$
4.613 +\postw
4.614 +
4.615 +Because datatypes are approximated using a three-valued logic, there is usually
4.616 +no need to systematically enumerate cardinalities: If Nitpick cannot find a
4.617 +genuine counterexample for \textit{card}~$'a~\textit{list}$~= 10, it is very
4.618 +unlikely that one could be found for smaller cardinalities.
4.619 +
4.620 +\subsection{Typedefs, Records, Rationals, and Reals}
4.621 +\label{typedefs-records-rationals-and-reals}
4.622 +
4.623 +Nitpick generally treats types declared using \textbf{typedef} as datatypes
4.624 +whose single constructor is the corresponding \textit{Abs\_\kern.1ex} function.
4.625 +For example:
4.626 +
4.627 +\prew
4.628 +\textbf{typedef}~\textit{three} = ``$\{0\Colon\textit{nat},\, 1,\, 2\}$'' \\
4.629 +\textbf{by}~\textit{blast} \\[2\smallskipamount]
4.630 +\textbf{definition}~$A \mathbin{\Colon} \textit{three}$ \textbf{where} ``\kern-.1em$A \,\equiv\, \textit{Abs\_\allowbreak three}~0$'' \\
4.631 +\textbf{definition}~$B \mathbin{\Colon} \textit{three}$ \textbf{where} ``$B \,\equiv\, \textit{Abs\_three}~1$'' \\
4.632 +\textbf{definition}~$C \mathbin{\Colon} \textit{three}$ \textbf{where} ``$C \,\equiv\, \textit{Abs\_three}~2$'' \\[2\smallskipamount]
4.633 +\textbf{lemma} ``$\lbrakk P~A;\> P~B\rbrakk \,\Longrightarrow\, P~x$'' \\
4.634 +\textbf{nitpick} [\textit{show\_datatypes}] \\[2\smallskipamount]
4.635 +\slshape Nitpick found a counterexample: \\[2\smallskipamount]
4.636 +\hbox{}\qquad Free variables: \nopagebreak \\
4.637 +\hbox{}\qquad\qquad $P = \{\Abs{1},\, \Abs{0}\}$ \\
4.638 +\hbox{}\qquad\qquad $x = \Abs{2}$ \\
4.639 +\hbox{}\qquad Datatypes: \\
4.640 +\hbox{}\qquad\qquad $\textit{nat} = \{0,\, 1,\, 2,\, \unr\}$ \\
4.641 +\hbox{}\qquad\qquad $\textit{three} = \{\Abs{2},\, \Abs{1},\, \Abs{0},\, \unr\}$
4.642 +\postw
4.643 +
4.644 +%% MARK
4.645 +In the output above, $\Abs{n}$ abbreviates $\textit{Abs\_three}~n$.
4.646 +
4.647 +%% MARK
4.648 +Records, which are implemented as \textbf{typedef}s behind the scenes, are
4.649 +handled in much the same way:
4.650 +
4.651 +\prew
4.652 +\textbf{record} \textit{point} = \\
4.653 +\hbox{}\quad $\textit{Xcoord} \mathbin{\Colon} \textit{int}$ \\
4.654 +\hbox{}\quad $\textit{Ycoord} \mathbin{\Colon} \textit{int}$ \\[2\smallskipamount]
4.655 +\textbf{lemma} ``$\textit{Xcoord}~(p\Colon\textit{point}) = \textit{Xcoord}~(q\Colon\textit{point})$'' \\
4.656 +\textbf{nitpick} [\textit{show\_datatypes}] \\[2\smallskipamount]
4.657 +\slshape Nitpick found a counterexample: \\[2\smallskipamount]
4.658 +\hbox{}\qquad Free variables: \nopagebreak \\
4.659 +\hbox{}\qquad\qquad $p = \lparr\textit{Xcoord} = 0,\> \textit{Ycoord} = 0\rparr$ \\
4.660 +\hbox{}\qquad\qquad $q = \lparr\textit{Xcoord} = 1,\> \textit{Ycoord} = 1\rparr$ \\
4.661 +\hbox{}\qquad Datatypes: \\
4.662 +\hbox{}\qquad\qquad $\textit{int} = \{0,\, 1,\, \unr\}$ \\
4.663 +\hbox{}\qquad\qquad $\textit{point} = \{\lparr\textit{Xcoord} = 1,\>
4.664 +\textit{Ycoord} = 1\rparr,\> \lparr\textit{Xcoord} = 0,\> \textit{Ycoord} = 0\rparr,\, \unr\}$\kern-1pt %% QUIET
4.665 +\postw
4.666 +
4.667 +Finally, Nitpick provides rudimentary support for rationals and reals using a
4.668 +similar approach:
4.669 +
4.670 +\prew
4.671 +\textbf{lemma} ``$4 * x + 3 * (y\Colon\textit{real}) \not= 1/2$'' \\
4.672 +\textbf{nitpick} [\textit{show\_datatypes}] \\[2\smallskipamount]
4.673 +\slshape Nitpick found a counterexample: \\[2\smallskipamount]
4.674 +\hbox{}\qquad Free variables: \nopagebreak \\
4.675 +\hbox{}\qquad\qquad $x = 1/2$ \\
4.676 +\hbox{}\qquad\qquad $y = -1/2$ \\
4.677 +\hbox{}\qquad Datatypes: \\
4.678 +\hbox{}\qquad\qquad $\textit{nat} = \{0,\, 1,\, 2,\, 3,\, 4,\, 5,\, 6,\, 7,\, \unr\}$ \\
4.679 +\hbox{}\qquad\qquad $\textit{int} = \{0,\, 1,\, 2,\, 3,\, 4,\, -3,\, -2,\, -1,\, \unr\}$ \\
4.680 +\hbox{}\qquad\qquad $\textit{real} = \{1,\, 0,\, 4,\, -3/2,\, 3,\, 2,\, 1/2,\, -1/2,\, \unr\}$
4.681 +\postw
4.682 +
4.683 +\subsection{Inductive and Coinductive Predicates}
4.684 +\label{inductive-and-coinductive-predicates}
4.685 +
4.686 +Inductively defined predicates (and sets) are particularly problematic for
4.687 +counterexample generators. They can make Quickcheck~\cite{berghofer-nipkow-2004}
4.688 +loop forever and Refute~\cite{weber-2008} run out of resources. The crux of
4.689 +the problem is that they are defined using a least fixed point construction.
4.690 +
4.691 +Nitpick's philosophy is that not all inductive predicates are equal. Consider
4.692 +the \textit{even} predicate below:
4.693 +
4.694 +\prew
4.695 +\textbf{inductive}~\textit{even}~\textbf{where} \\
4.696 +``\textit{even}~0'' $\,\mid$ \\
4.697 +``\textit{even}~$n\,\Longrightarrow\, \textit{even}~(\textit{Suc}~(\textit{Suc}~n))$''
4.698 +\postw
4.699 +
4.700 +This predicate enjoys the desirable property of being well-founded, which means
4.701 +that the introduction rules don't give rise to infinite chains of the form
4.702 +
4.703 +\prew
4.704 +$\cdots\,\Longrightarrow\, \textit{even}~k''
4.705 + \,\Longrightarrow\, \textit{even}~k'
4.706 + \,\Longrightarrow\, \textit{even}~k.$
4.707 +\postw
4.708 +
4.709 +For \textit{even}, this is obvious: Any chain ending at $k$ will be of length
4.710 +$k/2 + 1$:
4.711 +
4.712 +\prew
4.713 +$\textit{even}~0\,\Longrightarrow\, \textit{even}~2\,\Longrightarrow\, \cdots
4.714 + \,\Longrightarrow\, \textit{even}~(k - 2)
4.715 + \,\Longrightarrow\, \textit{even}~k.$
4.716 +\postw
4.717 +
4.718 +Wellfoundedness is desirable because it enables Nitpick to use a very efficient
4.719 +fixed point computation.%
4.720 +\footnote{If an inductive predicate is
4.721 +well-founded, then it has exactly one fixed point, which is simultaneously the
4.722 +least and the greatest fixed point. In these circumstances, the computation of
4.723 +the least fixed point amounts to the computation of an arbitrary fixed point,
4.724 +which can be performed using a straightforward recursive equation.}
4.725 +Moreover, Nitpick can prove wellfoundedness of most well-founded predicates,
4.726 +just as Isabelle's \textbf{function} package usually discharges termination
4.727 +proof obligations automatically.
4.728 +
4.729 +Let's try an example:
4.730 +
4.731 +\prew
4.732 +\textbf{lemma} ``$\exists n.\; \textit{even}~n \mathrel{\land} \textit{even}~(\textit{Suc}~n)$'' \\
4.733 +\textbf{nitpick}~[\textit{card nat}~= 100,\, \textit{verbose}] \\[2\smallskipamount]
4.734 +\slshape The inductive predicate ``\textit{even}'' was proved well-founded.
4.735 +Nitpick can compute it efficiently. \\[2\smallskipamount]
4.736 +Trying 1 scope: \\
4.737 +\hbox{}\qquad \textit{card nat}~= 100. \\[2\smallskipamount]
4.738 +Nitpick found a potential counterexample for \textit{card nat}~= 100: \\[2\smallskipamount]
4.739 +\hbox{}\qquad Empty assignment \\[2\smallskipamount]
4.740 +Nitpick could not find a better counterexample. \\[2\smallskipamount]
4.741 +Total time: 2274 ms.
4.742 +\postw
4.743 +
4.744 +No genuine counterexample is possible because Nitpick cannot rule out the
4.745 +existence of a natural number $n \ge 100$ such that both $\textit{even}~n$ and
4.746 +$\textit{even}~(\textit{Suc}~n)$ are true. To help Nitpick, we can bound the
4.747 +existential quantifier:
4.748 +
4.749 +\prew
4.750 +\textbf{lemma} ``$\exists n \mathbin{\le} 99.\; \textit{even}~n \mathrel{\land} \textit{even}~(\textit{Suc}~n)$'' \\
4.751 +\textbf{nitpick}~[\textit{card nat}~= 100] \\[2\smallskipamount]
4.752 +\slshape Nitpick found a counterexample: \\[2\smallskipamount]
4.753 +\hbox{}\qquad Empty assignment
4.754 +\postw
4.755 +
4.756 +So far we were blessed by the wellfoundedness of \textit{even}. What happens if
4.757 +we use the following definition instead?
4.758 +
4.759 +\prew
4.760 +\textbf{inductive} $\textit{even}'$ \textbf{where} \\
4.761 +``$\textit{even}'~(0{\Colon}\textit{nat})$'' $\,\mid$ \\
4.762 +``$\textit{even}'~2$'' $\,\mid$ \\
4.763 +``$\lbrakk\textit{even}'~m;\> \textit{even}'~n\rbrakk \,\Longrightarrow\, \textit{even}'~(m + n)$''
4.764 +\postw
4.765 +
4.766 +This definition is not well-founded: From $\textit{even}'~0$ and
4.767 +$\textit{even}'~0$, we can derive that $\textit{even}'~0$. Nonetheless, the
4.768 +predicates $\textit{even}$ and $\textit{even}'$ are equivalent.
4.769 +
4.770 +Let's check a property involving $\textit{even}'$. To make up for the
4.771 +foreseeable computational hurdles entailed by non-wellfoundedness, we decrease
4.772 +\textit{nat}'s cardinality to a mere 10:
4.773 +
4.774 +\prew
4.775 +\textbf{lemma}~``$\exists n \in \{0, 2, 4, 6, 8\}.\;
4.776 +\lnot\;\textit{even}'~n$'' \\
4.777 +\textbf{nitpick}~[\textit{card nat}~= 10,\, \textit{verbose},\, \textit{show\_consts}] \\[2\smallskipamount]
4.778 +\slshape
4.779 +The inductive predicate ``$\textit{even}'\!$'' could not be proved well-founded.
4.780 +Nitpick might need to unroll it. \\[2\smallskipamount]
4.781 +Trying 6 scopes: \\
4.782 +\hbox{}\qquad \textit{card nat}~= 10 and \textit{iter} $\textit{even}'$~= 0; \\
4.783 +\hbox{}\qquad \textit{card nat}~= 10 and \textit{iter} $\textit{even}'$~= 1; \\
4.784 +\hbox{}\qquad \textit{card nat}~= 10 and \textit{iter} $\textit{even}'$~= 2; \\
4.785 +\hbox{}\qquad \textit{card nat}~= 10 and \textit{iter} $\textit{even}'$~= 4; \\
4.786 +\hbox{}\qquad \textit{card nat}~= 10 and \textit{iter} $\textit{even}'$~= 8; \\
4.787 +\hbox{}\qquad \textit{card nat}~= 10 and \textit{iter} $\textit{even}'$~= 9. \\[2\smallskipamount]
4.788 +Nitpick found a counterexample for \textit{card nat}~= 10 and \textit{iter} $\textit{even}'$~= 2: \\[2\smallskipamount]
4.789 +\hbox{}\qquad Constant: \nopagebreak \\
4.790 +\hbox{}\qquad\qquad $\lambda i.\; \textit{even}'$ = $\undef(\!\begin{aligned}[t]
4.791 +& 2 := \{0, 2, 4, 6, 8, 1^\Q, 3^\Q, 5^\Q, 7^\Q, 9^\Q\}, \\[-2pt]
4.792 +& 1 := \{0, 2, 4, 1^\Q, 3^\Q, 5^\Q, 6^\Q, 7^\Q, 8^\Q, 9^\Q\}, \\[-2pt]
4.793 +& 0 := \{0, 2, 1^\Q, 3^\Q, 4^\Q, 5^\Q, 6^\Q, 7^\Q, 8^\Q, 9^\Q\})\end{aligned}$ \\[2\smallskipamount]
4.794 +Total time: 1140 ms.
4.795 +\postw
4.796 +
4.797 +Nitpick's output is very instructive. First, it tells us that the predicate is
4.798 +unrolled, meaning that it is computed iteratively from the empty set. Then it
4.799 +lists six scopes specifying different bounds on the numbers of iterations:\ 0,
4.800 +1, 2, 4, 8, and~9.
4.801 +
4.802 +The output also shows how each iteration contributes to $\textit{even}'$. The
4.803 +notation $\lambda i.\; \textit{even}'$ indicates that the value of the
4.804 +predicate depends on an iteration counter. Iteration 0 provides the basis
4.805 +elements, $0$ and $2$. Iteration 1 contributes $4$ ($= 2 + 2$). Iteration 2
4.806 +throws $6$ ($= 2 + 4 = 4 + 2$) and $8$ ($= 4 + 4$) into the mix. Further
4.807 +iterations would not contribute any new elements.
4.808 +
4.809 +Some values are marked with superscripted question
4.810 +marks~(`\lower.2ex\hbox{$^\Q$}'). These are the elements for which the
4.811 +predicate evaluates to $\unk$. Thus, $\textit{even}'$ evaluates to either
4.812 +\textit{True} or $\unk$, never \textit{False}.
4.813 +
4.814 +When unrolling a predicate, Nitpick tries 0, 1, 2, 4, 8, 12, 16, and 24
4.815 +iterations. However, these numbers are bounded by the cardinality of the
4.816 +predicate's domain. With \textit{card~nat}~= 10, no more than 9 iterations are
4.817 +ever needed to compute the value of a \textit{nat} predicate. You can specify
4.818 +the number of iterations using the \textit{iter} option, as explained in
4.819 +\S\ref{scope-of-search}.
4.820 +
4.821 +In the next formula, $\textit{even}'$ occurs both positively and negatively:
4.822 +
4.823 +\prew
4.824 +\textbf{lemma} ``$\textit{even}'~(n - 2) \,\Longrightarrow\, \textit{even}'~n$'' \\
4.825 +\textbf{nitpick} [\textit{card nat} = 10,\, \textit{show\_consts}] \\[2\smallskipamount]
4.826 +\slshape Nitpick found a counterexample: \\[2\smallskipamount]
4.827 +\hbox{}\qquad Free variable: \nopagebreak \\
4.828 +\hbox{}\qquad\qquad $n = 1$ \\
4.829 +\hbox{}\qquad Constants: \nopagebreak \\
4.830 +\hbox{}\qquad\qquad $\lambda i.\; \textit{even}'$ = $\undef(\!\begin{aligned}[t]
4.831 +& 0 := \{0, 2, 1^\Q, 3^\Q, 4^\Q, 5^\Q, 6^\Q, 7^\Q, 8^\Q, 9^\Q\})\end{aligned}$ \\
4.832 +\hbox{}\qquad\qquad $\textit{even}' \subseteq \{0, 2, 4, 6, 8, \unr\}$
4.833 +\postw
4.834 +
4.835 +Notice the special constraint $\textit{even}' \subseteq \{0,\, 2,\, 4,\, 6,\,
4.836 +8,\, \unr\}$ in the output, whose right-hand side represents an arbitrary
4.837 +fixed point (not necessarily the least one). It is used to falsify
4.838 +$\textit{even}'~n$. In contrast, the unrolled predicate is used to satisfy
4.839 +$\textit{even}'~(n - 2)$.
4.840 +
4.841 +Coinductive predicates are handled dually. For example:
4.842 +
4.843 +\prew
4.844 +\textbf{coinductive} \textit{nats} \textbf{where} \\
4.845 +``$\textit{nats}~(x\Colon\textit{nat}) \,\Longrightarrow\, \textit{nats}~x$'' \\[2\smallskipamount]
4.846 +\textbf{lemma} ``$\textit{nats} = \{0, 1, 2, 3, 4\}$'' \\
4.847 +\textbf{nitpick}~[\textit{card nat} = 10,\, \textit{show\_consts}] \\[2\smallskipamount]
4.848 +\slshape Nitpick found a counterexample:
4.849 +\\[2\smallskipamount]
4.850 +\hbox{}\qquad Constants: \nopagebreak \\
4.851 +\hbox{}\qquad\qquad $\lambda i.\; \textit{nats} = \undef(0 := \{\!\begin{aligned}[t]
4.852 +& 0^\Q, 1^\Q, 2^\Q, 3^\Q, 4^\Q, 5^\Q, 6^\Q, 7^\Q, 8^\Q, 9^\Q, \\[-2pt]
4.853 +& \unr\})\end{aligned}$ \\
4.854 +\hbox{}\qquad\qquad $nats \supseteq \{9, 5^\Q, 6^\Q, 7^\Q, 8^\Q, \unr\}$
4.855 +\postw
4.856 +
4.857 +As a special case, Nitpick uses Kodkod's transitive closure operator to encode
4.858 +negative occurrences of non-well-founded ``linear inductive predicates,'' i.e.,
4.859 +inductive predicates for which each the predicate occurs in at most one
4.860 +assumption of each introduction rule. For example:
4.861 +
4.862 +\prew
4.863 +\textbf{inductive} \textit{odd} \textbf{where} \\
4.864 +``$\textit{odd}~1$'' $\,\mid$ \\
4.865 +``$\lbrakk \textit{odd}~m;\>\, \textit{even}~n\rbrakk \,\Longrightarrow\, \textit{odd}~(m + n)$'' \\[2\smallskipamount]
4.866 +\textbf{lemma}~``$\textit{odd}~n \,\Longrightarrow\, \textit{odd}~(n - 2)$'' \\
4.867 +\textbf{nitpick}~[\textit{card nat} = 10,\, \textit{show\_consts}] \\[2\smallskipamount]
4.868 +\slshape Nitpick found a counterexample:
4.869 +\\[2\smallskipamount]
4.870 +\hbox{}\qquad Free variable: \nopagebreak \\
4.871 +\hbox{}\qquad\qquad $n = 1$ \\
4.872 +\hbox{}\qquad Constants: \nopagebreak \\
4.873 +\hbox{}\qquad\qquad $\textit{even} = \{0, 2, 4, 6, 8, \unr\}$ \\
4.874 +\hbox{}\qquad\qquad $\textit{odd}_{\textsl{base}} = \{1, \unr\}$ \\
4.875 +\hbox{}\qquad\qquad $\textit{odd}_{\textsl{step}} = \!
4.876 +\!\begin{aligned}[t]
4.877 + & \{(0, 0), (0, 2), (0, 4), (0, 6), (0, 8), (1, 1), (1, 3), (1, 5), \\[-2pt]
4.878 + & \phantom{\{} (1, 7), (1, 9), (2, 2), (2, 4), (2, 6), (2, 8), (3, 3),
4.879 + (3, 5), \\[-2pt]
4.880 + & \phantom{\{} (3, 7), (3, 9), (4, 4), (4, 6), (4, 8), (5, 5), (5, 7), (5, 9), \\[-2pt]
4.881 + & \phantom{\{} (6, 6), (6, 8), (7, 7), (7, 9), (8, 8), (9, 9), \unr\}\end{aligned}$ \\
4.882 +\hbox{}\qquad\qquad $\textit{odd} \subseteq \{1, 3, 5, 7, 9, 8^\Q, \unr\}$
4.883 +\postw
4.884 +
4.885 +\noindent
4.886 +In the output, $\textit{odd}_{\textrm{base}}$ represents the base elements and
4.887 +$\textit{odd}_{\textrm{step}}$ is a transition relation that computes new
4.888 +elements from known ones. The set $\textit{odd}$ consists of all the values
4.889 +reachable through the reflexive transitive closure of
4.890 +$\textit{odd}_{\textrm{step}}$ starting with any element from
4.891 +$\textit{odd}_{\textrm{base}}$, namely 1, 3, 5, 7, and 9. Using Kodkod's
4.892 +transitive closure to encode linear predicates is normally either more thorough
4.893 +or more efficient than unrolling (depending on the value of \textit{iter}), but
4.894 +for those cases where it isn't you can disable it by passing the
4.895 +\textit{dont\_star\_linear\_preds} option.
4.896 +
4.897 +\subsection{Coinductive Datatypes}
4.898 +\label{coinductive-datatypes}
4.899 +
4.900 +While Isabelle regrettably lacks a high-level mechanism for defining coinductive
4.901 +datatypes, the \textit{Coinductive\_List} theory provides a coinductive ``lazy
4.902 +list'' datatype, $'a~\textit{llist}$, defined the hard way. Nitpick supports
4.903 +these lazy lists seamlessly and provides a hook, described in
4.904 +\S\ref{registration-of-coinductive-datatypes}, to register custom coinductive
4.905 +datatypes.
4.906 +
4.907 +(Co)intuitively, a coinductive datatype is similar to an inductive datatype but
4.908 +allows infinite objects. Thus, the infinite lists $\textit{ps}$ $=$ $[a, a, a,
4.909 +\ldots]$, $\textit{qs}$ $=$ $[a, b, a, b, \ldots]$, and $\textit{rs}$ $=$ $[0,
4.910 +1, 2, 3, \ldots]$ can be defined as lazy lists using the
4.911 +$\textit{LNil}\mathbin{\Colon}{'}a~\textit{llist}$ and
4.912 +$\textit{LCons}\mathbin{\Colon}{'}a \mathbin{\Rightarrow} {'}a~\textit{llist}
4.913 +\mathbin{\Rightarrow} {'}a~\textit{llist}$ constructors.
4.914 +
4.915 +Although it is otherwise no friend of infinity, Nitpick can find counterexamples
4.916 +involving cyclic lists such as \textit{ps} and \textit{qs} above as well as
4.917 +finite lists:
4.918 +
4.919 +\prew
4.920 +\textbf{lemma} ``$\textit{xs} \not= \textit{LCons}~a~\textit{xs}$'' \\
4.921 +\textbf{nitpick} \\[2\smallskipamount]
4.922 +\slshape Nitpick found a counterexample for {\itshape card}~$'a$ = 1: \\[2\smallskipamount]
4.923 +\hbox{}\qquad Free variables: \nopagebreak \\
4.924 +\hbox{}\qquad\qquad $\textit{a} = a_1$ \\
4.925 +\hbox{}\qquad\qquad $\textit{xs} = \textsl{THE}~\omega.\; \omega = \textit{LCons}~a_1~\omega$
4.926 +\postw
4.927 +
4.928 +The notation $\textrm{THE}~\omega.\; \omega = t(\omega)$ stands
4.929 +for the infinite term $t(t(t(\ldots)))$. Hence, \textit{xs} is simply the
4.930 +infinite list $[a_1, a_1, a_1, \ldots]$.
4.931 +
4.932 +The next example is more interesting:
4.933 +
4.934 +\prew
4.935 +\textbf{lemma}~``$\lbrakk\textit{xs} = \textit{LCons}~a~\textit{xs};\>\,
4.936 +\textit{ys} = \textit{iterates}~(\lambda b.\> a)~b\rbrakk \,\Longrightarrow\, \textit{xs} = \textit{ys}$'' \\
4.937 +\textbf{nitpick} [\textit{verbose}] \\[2\smallskipamount]
4.938 +\slshape The type ``\kern1pt$'a$'' passed the monotonicity test. Nitpick might be able to skip
4.939 +some scopes. \\[2\smallskipamount]
4.940 +Trying 8 scopes: \\
4.941 +\hbox{}\qquad \textit{card} $'a$~= 1, \textit{card} ``\kern1pt$'a~\textit{list}$''~= 1,
4.942 +and \textit{bisim\_depth}~= 0. \\
4.943 +\hbox{}\qquad $\qquad\vdots$ \\[.5\smallskipamount]
4.944 +\hbox{}\qquad \textit{card} $'a$~= 8, \textit{card} ``\kern1pt$'a~\textit{list}$''~= 8,
4.945 +and \textit{bisim\_depth}~= 7. \\[2\smallskipamount]
4.946 +Nitpick found a counterexample for {\itshape card}~$'a$ = 2,
4.947 +\textit{card}~``\kern1pt$'a~\textit{list}$''~= 2, and \textit{bisim\_\allowbreak
4.948 +depth}~= 1:
4.949 +\\[2\smallskipamount]
4.950 +\hbox{}\qquad Free variables: \nopagebreak \\
4.951 +\hbox{}\qquad\qquad $\textit{a} = a_2$ \\
4.952 +\hbox{}\qquad\qquad $\textit{b} = a_1$ \\
4.953 +\hbox{}\qquad\qquad $\textit{xs} = \textsl{THE}~\omega.\; \omega = \textit{LCons}~a_2~\omega$ \\
4.954 +\hbox{}\qquad\qquad $\textit{ys} = \textit{LCons}~a_1~(\textsl{THE}~\omega.\; \omega = \textit{LCons}~a_2~\omega)$ \\[2\smallskipamount]
4.955 +Total time: 726 ms.
4.956 +\postw
4.957 +
4.958 +The lazy list $\textit{xs}$ is simply $[a_2, a_2, a_2, \ldots]$, whereas
4.959 +$\textit{ys}$ is $[a_1, a_2, a_2, a_2, \ldots]$, i.e., a lasso-shaped list with
4.960 +$[a_1]$ as its stem and $[a_2]$ as its cycle. In general, the list segment
4.961 +within the scope of the {THE} binder corresponds to the lasso's cycle, whereas
4.962 +the segment leading to the binder is the stem.
4.963 +
4.964 +A salient property of coinductive datatypes is that two objects are considered
4.965 +equal if and only if they lead to the same observations. For example, the lazy
4.966 +lists $\textrm{THE}~\omega.\; \omega =
4.967 +\textit{LCons}~a~(\textit{LCons}~b~\omega)$ and
4.968 +$\textit{LCons}~a~(\textrm{THE}~\omega.\; \omega =
4.969 +\textit{LCons}~b~(\textit{LCons}~a~\omega))$ are identical, because both lead
4.970 +to the sequence of observations $a$, $b$, $a$, $b$, \hbox{\ldots} (or,
4.971 +equivalently, both encode the infinite list $[a, b, a, b, \ldots]$). This
4.972 +concept of equality for coinductive datatypes is called bisimulation and is
4.973 +defined coinductively.
4.974 +
4.975 +Internally, Nitpick encodes the coinductive bisimilarity predicate as part of
4.976 +the Kodkod problem to ensure that distinct objects lead to different
4.977 +observations. This precaution is somewhat expensive and often unnecessary, so it
4.978 +can be disabled by setting the \textit{bisim\_depth} option to $-1$. The
4.979 +bisimilarity check is then performed \textsl{after} the counterexample has been
4.980 +found to ensure correctness. If this after-the-fact check fails, the
4.981 +counterexample is tagged as ``likely genuine'' and Nitpick recommends to try
4.982 +again with \textit{bisim\_depth} set to a nonnegative integer. Disabling the
4.983 +check for the previous example saves approximately 150~milli\-seconds; the speed
4.984 +gains can be more significant for larger scopes.
4.985 +
4.986 +The next formula illustrates the need for bisimilarity (either as a Kodkod
4.987 +predicate or as an after-the-fact check) to prevent spurious counterexamples:
4.988 +
4.989 +\prew
4.990 +\textbf{lemma} ``$\lbrakk xs = \textit{LCons}~a~\textit{xs};\>\, \textit{ys} = \textit{LCons}~a~\textit{ys}\rbrakk
4.991 +\,\Longrightarrow\, \textit{xs} = \textit{ys}$'' \\
4.992 +\textbf{nitpick} [\textit{bisim\_depth} = $-1$,\, \textit{show\_datatypes}] \\[2\smallskipamount]
4.993 +\slshape Nitpick found a likely genuine counterexample for $\textit{card}~'a$ = 2: \\[2\smallskipamount]
4.994 +\hbox{}\qquad Free variables: \nopagebreak \\
4.995 +\hbox{}\qquad\qquad $a = a_2$ \\
4.996 +\hbox{}\qquad\qquad $\textit{xs} = \textsl{THE}~\omega.\; \omega =
4.997 +\textit{LCons}~a_2~\omega$ \\
4.998 +\hbox{}\qquad\qquad $\textit{ys} = \textsl{THE}~\omega.\; \omega = \textit{LCons}~a_2~\omega$ \\
4.999 +\hbox{}\qquad Codatatype:\strut \nopagebreak \\
4.1000 +\hbox{}\qquad\qquad $'a~\textit{llist} =
4.1001 +\{\!\begin{aligned}[t]
4.1002 + & \textsl{THE}~\omega.\; \omega = \textit{LCons}~a_2~\omega, \\[-2pt]
4.1003 + & \textsl{THE}~\omega.\; \omega = \textit{LCons}~a_2~\omega,\> \unr\}\end{aligned}$
4.1004 +\\[2\smallskipamount]
4.1005 +Try again with ``\textit{bisim\_depth}'' set to a nonnegative value to confirm
4.1006 +that the counterexample is genuine. \\[2\smallskipamount]
4.1007 +{\upshape\textbf{nitpick}} \\[2\smallskipamount]
4.1008 +\slshape Nitpick found no counterexample.
4.1009 +\postw
4.1010 +
4.1011 +In the first \textbf{nitpick} invocation, the after-the-fact check discovered
4.1012 +that the two known elements of type $'a~\textit{llist}$ are bisimilar.
4.1013 +
4.1014 +A compromise between leaving out the bisimilarity predicate from the Kodkod
4.1015 +problem and performing the after-the-fact check is to specify a lower
4.1016 +nonnegative \textit{bisim\_depth} value than the default one provided by
4.1017 +Nitpick. In general, a value of $K$ means that Nitpick will require all lists to
4.1018 +be distinguished from each other by their prefixes of length $K$. Be aware that
4.1019 +setting $K$ to a too low value can overconstrain Nitpick, preventing it from
4.1020 +finding any counterexamples.
4.1021 +
4.1022 +\subsection{Boxing}
4.1023 +\label{boxing}
4.1024 +
4.1025 +Nitpick normally maps function and product types directly to the corresponding
4.1026 +Kodkod concepts. As a consequence, if $'a$ has cardinality 3 and $'b$ has
4.1027 +cardinality 4, then $'a \times {'}b$ has cardinality 12 ($= 4 \times 3$) and $'a
4.1028 +\Rightarrow {'}b$ has cardinality 64 ($= 4^3$). In some circumstances, it pays
4.1029 +off to treat these types in the same way as plain datatypes, by approximating
4.1030 +them by a subset of a given cardinality. This technique is called ``boxing'' and
4.1031 +is particularly useful for functions passed as arguments to other functions, for
4.1032 +high-arity functions, and for large tuples. Under the hood, boxing involves
4.1033 +wrapping occurrences of the types $'a \times {'}b$ and $'a \Rightarrow {'}b$ in
4.1034 +isomorphic datatypes, as can be seen by enabling the \textit{debug} option.
4.1035 +
4.1036 +To illustrate boxing, we consider a formalization of $\lambda$-terms represented
4.1037 +using de Bruijn's notation:
4.1038 +
4.1039 +\prew
4.1040 +\textbf{datatype} \textit{tm} = \textit{Var}~\textit{nat}~$\mid$~\textit{Lam}~\textit{tm} $\mid$ \textit{App~tm~tm}
4.1041 +\postw
4.1042 +
4.1043 +The $\textit{lift}~t~k$ function increments all variables with indices greater
4.1044 +than or equal to $k$ by one:
4.1045 +
4.1046 +\prew
4.1047 +\textbf{primrec} \textit{lift} \textbf{where} \\
4.1048 +``$\textit{lift}~(\textit{Var}~j)~k = \textit{Var}~(\textrm{if}~j < k~\textrm{then}~j~\textrm{else}~j + 1)$'' $\mid$ \\
4.1049 +``$\textit{lift}~(\textit{Lam}~t)~k = \textit{Lam}~(\textit{lift}~t~(k + 1))$'' $\mid$ \\
4.1050 +``$\textit{lift}~(\textit{App}~t~u)~k = \textit{App}~(\textit{lift}~t~k)~(\textit{lift}~u~k)$''
4.1051 +\postw
4.1052 +
4.1053 +The $\textit{loose}~t~k$ predicate returns \textit{True} if and only if
4.1054 +term $t$ has a loose variable with index $k$ or more:
4.1055 +
4.1056 +\prew
4.1057 +\textbf{primrec}~\textit{loose} \textbf{where} \\
4.1058 +``$\textit{loose}~(\textit{Var}~j)~k = (j \ge k)$'' $\mid$ \\
4.1059 +``$\textit{loose}~(\textit{Lam}~t)~k = \textit{loose}~t~(\textit{Suc}~k)$'' $\mid$ \\
4.1060 +``$\textit{loose}~(\textit{App}~t~u)~k = (\textit{loose}~t~k \mathrel{\lor} \textit{loose}~u~k)$''
4.1061 +\postw
4.1062 +
4.1063 +Next, the $\textit{subst}~\sigma~t$ function applies the substitution $\sigma$
4.1064 +on $t$:
4.1065 +
4.1066 +\prew
4.1067 +\textbf{primrec}~\textit{subst} \textbf{where} \\
4.1068 +``$\textit{subst}~\sigma~(\textit{Var}~j) = \sigma~j$'' $\mid$ \\
4.1069 +``$\textit{subst}~\sigma~(\textit{Lam}~t) = {}$\phantom{''} \\
4.1070 +\phantom{``}$\textit{Lam}~(\textit{subst}~(\lambda n.\> \textrm{case}~n~\textrm{of}~0 \Rightarrow \textit{Var}~0 \mid \textit{Suc}~m \Rightarrow \textit{lift}~(\sigma~m)~1)~t)$'' $\mid$ \\
4.1071 +``$\textit{subst}~\sigma~(\textit{App}~t~u) = \textit{App}~(\textit{subst}~\sigma~t)~(\textit{subst}~\sigma~u)$''
4.1072 +\postw
4.1073 +
4.1074 +A substitution is a function that maps variable indices to terms. Observe that
4.1075 +$\sigma$ is a function passed as argument and that Nitpick can't optimize it
4.1076 +away, because the recursive call for the \textit{Lam} case involves an altered
4.1077 +version. Also notice the \textit{lift} call, which increments the variable
4.1078 +indices when moving under a \textit{Lam}.
4.1079 +
4.1080 +A reasonable property to expect of substitution is that it should leave closed
4.1081 +terms unchanged. Alas, even this simple property does not hold:
4.1082 +
4.1083 +\pre
4.1084 +\textbf{lemma}~``$\lnot\,\textit{loose}~t~0 \,\Longrightarrow\, \textit{subst}~\sigma~t = t$'' \\
4.1085 +\textbf{nitpick} [\textit{verbose}] \\[2\smallskipamount]
4.1086 +\slshape
4.1087 +Trying 8 scopes: \nopagebreak \\
4.1088 +\hbox{}\qquad \textit{card~nat}~= 1, \textit{card tm}~= 1, and \textit{card} ``$\textit{nat} \Rightarrow \textit{tm}$'' = 1; \\
4.1089 +\hbox{}\qquad \textit{card~nat}~= 2, \textit{card tm}~= 2, and \textit{card} ``$\textit{nat} \Rightarrow \textit{tm}$'' = 2; \\
4.1090 +\hbox{}\qquad $\qquad\vdots$ \\[.5\smallskipamount]
4.1091 +\hbox{}\qquad \textit{card~nat}~= 8, \textit{card tm}~= 8, and \textit{card} ``$\textit{nat} \Rightarrow \textit{tm}$'' = 8. \\[2\smallskipamount]
4.1092 +Nitpick found a counterexample for \textit{card~nat}~= 6, \textit{card~tm}~= 6,
4.1093 +and \textit{card}~``$\textit{nat} \Rightarrow \textit{tm}$''~= 6: \\[2\smallskipamount]
4.1094 +\hbox{}\qquad Free variables: \nopagebreak \\
4.1095 +\hbox{}\qquad\qquad $\sigma = \undef(\!\begin{aligned}[t]
4.1096 +& 0 := \textit{Var}~0,\>
4.1097 + 1 := \textit{Var}~0,\>
4.1098 + 2 := \textit{Var}~0, \\[-2pt]
4.1099 +& 3 := \textit{Var}~0,\>
4.1100 + 4 := \textit{Var}~0,\>
4.1101 + 5 := \textit{Var}~0)\end{aligned}$ \\
4.1102 +\hbox{}\qquad\qquad $t = \textit{Lam}~(\textit{Lam}~(\textit{Var}~1))$ \\[2\smallskipamount]
4.1103 +Total time: $4679$ ms.
4.1104 +\postw
4.1105 +
4.1106 +Using \textit{eval}, we find out that $\textit{subst}~\sigma~t =
4.1107 +\textit{Lam}~(\textit{Lam}~(\textit{Var}~0))$. Using the traditional
4.1108 +$\lambda$-term notation, $t$~is
4.1109 +$\lambda x\, y.\> x$ whereas $\textit{subst}~\sigma~t$ is $\lambda x\, y.\> y$.
4.1110 +The bug is in \textit{subst}: The $\textit{lift}~(\sigma~m)~1$ call should be
4.1111 +replaced with $\textit{lift}~(\sigma~m)~0$.
4.1112 +
4.1113 +An interesting aspect of Nitpick's verbose output is that it assigned inceasing
4.1114 +cardinalities from 1 to 8 to the type $\textit{nat} \Rightarrow \textit{tm}$.
4.1115 +For the formula of interest, knowing 6 values of that type was enough to find
4.1116 +the counterexample. Without boxing, $46\,656$ ($= 6^6$) values must be
4.1117 +considered, a hopeless undertaking:
4.1118 +
4.1119 +\prew
4.1120 +\textbf{nitpick} [\textit{dont\_box}] \\[2\smallskipamount]
4.1121 +{\slshape Nitpick ran out of time after checking 4 of 8 scopes.}
4.1122 +\postw
4.1123 +
4.1124 +{\looseness=-1
4.1125 +Boxing can be enabled or disabled globally or on a per-type basis using the
4.1126 +\textit{box} option. Moreover, setting the cardinality of a function or
4.1127 +product type implicitly enables boxing for that type. Nitpick usually performs
4.1128 +reasonable choices about which types should be boxed, but option tweaking
4.1129 +sometimes helps.
4.1130 +
4.1131 +}
4.1132 +
4.1133 +\subsection{Scope Monotonicity}
4.1134 +\label{scope-monotonicity}
4.1135 +
4.1136 +The \textit{card} option (together with \textit{iter}, \textit{bisim\_depth},
4.1137 +and \textit{max}) controls which scopes are actually tested. In general, to
4.1138 +exhaust all models below a certain cardinality bound, the number of scopes that
4.1139 +Nitpick must consider increases exponentially with the number of type variables
4.1140 +(and \textbf{typedecl}'d types) occurring in the formula. Given the default
4.1141 +cardinality specification of 1--8, no fewer than $8^4 = 4096$ scopes must be
4.1142 +considered for a formula involving $'a$, $'b$, $'c$, and $'d$.
4.1143 +
4.1144 +Fortunately, many formulas exhibit a property called \textsl{scope
4.1145 +monotonicity}, meaning that if the formula is falsifiable for a given scope,
4.1146 +it is also falsifiable for all larger scopes \cite[p.~165]{jackson-2006}.
4.1147 +
4.1148 +Consider the formula
4.1149 +
4.1150 +\prew
4.1151 +\textbf{lemma}~``$\textit{length~xs} = \textit{length~ys} \,\Longrightarrow\, \textit{rev}~(\textit{zip~xs~ys}) = \textit{zip~xs}~(\textit{rev~ys})$''
4.1152 +\postw
4.1153 +
4.1154 +where \textit{xs} is of type $'a~\textit{list}$ and \textit{ys} is of type
4.1155 +$'b~\textit{list}$. A priori, Nitpick would need to consider 512 scopes to
4.1156 +exhaust the specification \textit{card}~= 1--8. However, our intuition tells us
4.1157 +that any counterexample found with a small scope would still be a counterexample
4.1158 +in a larger scope---by simply ignoring the fresh $'a$ and $'b$ values provided
4.1159 +by the larger scope. Nitpick comes to the same conclusion after a careful
4.1160 +inspection of the formula and the relevant definitions:
4.1161 +
4.1162 +\prew
4.1163 +\textbf{nitpick}~[\textit{verbose}] \\[2\smallskipamount]
4.1164 +\slshape
4.1165 +The types ``\kern1pt$'a$'' and ``\kern1pt$'b$'' passed the monotonicity test.
4.1166 +Nitpick might be able to skip some scopes.
4.1167 + \\[2\smallskipamount]
4.1168 +Trying 8 scopes: \\
4.1169 +\hbox{}\qquad \textit{card} $'a$~= 1, \textit{card} $'b$~= 1,
4.1170 +\textit{card} \textit{nat}~= 1, \textit{card} ``$('a \times {'}b)$
4.1171 +\textit{list}''~= 1, \\
4.1172 +\hbox{}\qquad\quad \textit{card} ``\kern1pt$'a$ \textit{list}''~= 1, and
4.1173 +\textit{card} ``\kern1pt$'b$ \textit{list}''~= 1. \\
4.1174 +\hbox{}\qquad \textit{card} $'a$~= 2, \textit{card} $'b$~= 2,
4.1175 +\textit{card} \textit{nat}~= 2, \textit{card} ``$('a \times {'}b)$
4.1176 +\textit{list}''~= 2, \\
4.1177 +\hbox{}\qquad\quad \textit{card} ``\kern1pt$'a$ \textit{list}''~= 2, and
4.1178 +\textit{card} ``\kern1pt$'b$ \textit{list}''~= 2. \\
4.1179 +\hbox{}\qquad $\qquad\vdots$ \\[.5\smallskipamount]
4.1180 +\hbox{}\qquad \textit{card} $'a$~= 8, \textit{card} $'b$~= 8,
4.1181 +\textit{card} \textit{nat}~= 8, \textit{card} ``$('a \times {'}b)$
4.1182 +\textit{list}''~= 8, \\
4.1183 +\hbox{}\qquad\quad \textit{card} ``\kern1pt$'a$ \textit{list}''~= 8, and
4.1184 +\textit{card} ``\kern1pt$'b$ \textit{list}''~= 8.
4.1185 +\\[2\smallskipamount]
4.1186 +Nitpick found a counterexample for
4.1187 +\textit{card} $'a$~= 5, \textit{card} $'b$~= 5,
4.1188 +\textit{card} \textit{nat}~= 5, \textit{card} ``$('a \times {'}b)$
4.1189 +\textit{list}''~= 5, \textit{card} ``\kern1pt$'a$ \textit{list}''~= 5, and
4.1190 +\textit{card} ``\kern1pt$'b$ \textit{list}''~= 5:
4.1191 +\\[2\smallskipamount]
4.1192 +\hbox{}\qquad Free variables: \nopagebreak \\
4.1193 +\hbox{}\qquad\qquad $\textit{xs} = [a_4, a_5]$ \\
4.1194 +\hbox{}\qquad\qquad $\textit{ys} = [b_3, b_3]$ \\[2\smallskipamount]
4.1195 +Total time: 1636 ms.
4.1196 +\postw
4.1197 +
4.1198 +In theory, it should be sufficient to test a single scope:
4.1199 +
4.1200 +\prew
4.1201 +\textbf{nitpick}~[\textit{card}~= 8]
4.1202 +\postw
4.1203 +
4.1204 +However, this is often less efficient in practice and may lead to overly complex
4.1205 +counterexamples.
4.1206 +
4.1207 +If the monotonicity check fails but we believe that the formula is monotonic (or
4.1208 +we don't mind missing some counterexamples), we can pass the
4.1209 +\textit{mono} option. To convince yourself that this option is risky,
4.1210 +simply consider this example from \S\ref{skolemization}:
4.1211 +
4.1212 +\prew
4.1213 +\textbf{lemma} ``$\exists g.\; \forall x\Colon 'b.~g~(f~x) = x
4.1214 + \,\Longrightarrow\, \forall y\Colon {'}a.\; \exists x.~y = f~x$'' \\
4.1215 +\textbf{nitpick} [\textit{mono}] \\[2\smallskipamount]
4.1216 +{\slshape Nitpick found no counterexample.} \\[2\smallskipamount]
4.1217 +\textbf{nitpick} \\[2\smallskipamount]
4.1218 +\slshape
4.1219 +Nitpick found a counterexample for \textit{card} $'a$~= 2 and \textit{card} $'b$~=~1: \\
4.1220 +\hbox{}\qquad $\vdots$
4.1221 +\postw
4.1222 +
4.1223 +(It turns out the formula holds if and only if $\textit{card}~'a \le
4.1224 +\textit{card}~'b$.) Although this is rarely advisable, the automatic
4.1225 +monotonicity checks can be disabled by passing \textit{non\_mono}
4.1226 +(\S\ref{optimizations}).
4.1227 +
4.1228 +As insinuated in \S\ref{natural-numbers-and-integers} and
4.1229 +\S\ref{inductive-datatypes}, \textit{nat}, \textit{int}, and inductive datatypes
4.1230 +are normally monotonic and treated as such. The same is true for record types,
4.1231 +\textit{rat}, \textit{real}, and some \textbf{typedef}'d types. Thus, given the
4.1232 +cardinality specification 1--8, a formula involving \textit{nat}, \textit{int},
4.1233 +\textit{int~list}, \textit{rat}, and \textit{rat~list} will lead Nitpick to
4.1234 +consider only 8~scopes instead of $32\,768$.
4.1235 +
4.1236 +\section{Case Studies}
4.1237 +\label{case-studies}
4.1238 +
4.1239 +As a didactic device, the previous section focused mostly on toy formulas whose
4.1240 +validity can easily be assessed just by looking at the formula. We will now
4.1241 +review two somewhat more realistic case studies that are within Nitpick's
4.1242 +reach:\ a context-free grammar modeled by mutually inductive sets and a
4.1243 +functional implementation of AA trees. The results presented in this
4.1244 +section were produced with the following settings:
4.1245 +
4.1246 +\prew
4.1247 +\textbf{nitpick\_params} [\textit{max\_potential}~= 0,\, \textit{max\_threads} = 2]
4.1248 +\postw
4.1249 +
4.1250 +\subsection{A Context-Free Grammar}
4.1251 +\label{a-context-free-grammar}
4.1252 +
4.1253 +Our first case study is taken from section 7.4 in the Isabelle tutorial
4.1254 +\cite{isa-tutorial}. The following grammar, originally due to Hopcroft and
4.1255 +Ullman, produces all strings with an equal number of $a$'s and $b$'s:
4.1256 +
4.1257 +\prew
4.1258 +\begin{tabular}{@{}r@{$\;\,$}c@{$\;\,$}l@{}}
4.1259 +$S$ & $::=$ & $\epsilon \mid bA \mid aB$ \\
4.1260 +$A$ & $::=$ & $aS \mid bAA$ \\
4.1261 +$B$ & $::=$ & $bS \mid aBB$
4.1262 +\end{tabular}
4.1263 +\postw
4.1264 +
4.1265 +The intuition behind the grammar is that $A$ generates all string with one more
4.1266 +$a$ than $b$'s and $B$ generates all strings with one more $b$ than $a$'s.
4.1267 +
4.1268 +The alphabet consists exclusively of $a$'s and $b$'s:
4.1269 +
4.1270 +\prew
4.1271 +\textbf{datatype} \textit{alphabet}~= $a$ $\mid$ $b$
4.1272 +\postw
4.1273 +
4.1274 +Strings over the alphabet are represented by \textit{alphabet list}s.
4.1275 +Nonterminals in the grammar become sets of strings. The production rules
4.1276 +presented above can be expressed as a mutually inductive definition:
4.1277 +
4.1278 +\prew
4.1279 +\textbf{inductive\_set} $S$ \textbf{and} $A$ \textbf{and} $B$ \textbf{where} \\
4.1280 +\textit{R1}:\kern.4em ``$[] \in S$'' $\,\mid$ \\
4.1281 +\textit{R2}:\kern.4em ``$w \in A\,\Longrightarrow\, b \mathbin{\#} w \in S$'' $\,\mid$ \\
4.1282 +\textit{R3}:\kern.4em ``$w \in B\,\Longrightarrow\, a \mathbin{\#} w \in S$'' $\,\mid$ \\
4.1283 +\textit{R4}:\kern.4em ``$w \in S\,\Longrightarrow\, a \mathbin{\#} w \in A$'' $\,\mid$ \\
4.1284 +\textit{R5}:\kern.4em ``$w \in S\,\Longrightarrow\, b \mathbin{\#} w \in S$'' $\,\mid$ \\
4.1285 +\textit{R6}:\kern.4em ``$\lbrakk v \in B;\> v \in B\rbrakk \,\Longrightarrow\, a \mathbin{\#} v \mathbin{@} w \in B$''
4.1286 +\postw
4.1287 +
4.1288 +The conversion of the grammar into the inductive definition was done manually by
4.1289 +Joe Blow, an underpaid undergraduate student. As a result, some errors might
4.1290 +have sneaked in.
4.1291 +
4.1292 +Debugging faulty specifications is at the heart of Nitpick's \textsl{raison
4.1293 +d'\^etre}. A good approach is to state desirable properties of the specification
4.1294 +(here, that $S$ is exactly the set of strings over $\{a, b\}$ with as many $a$'s
4.1295 +as $b$'s) and check them with Nitpick. If the properties are correctly stated,
4.1296 +counterexamples will point to bugs in the specification. For our grammar
4.1297 +example, we will proceed in two steps, separating the soundness and the
4.1298 +completeness of the set $S$. First, soundness:
4.1299 +
4.1300 +\prew
4.1301 +\textbf{theorem}~\textit{S\_sound}: \\
4.1302 +``$w \in S \longrightarrow \textit{length}~[x\mathbin{\leftarrow} w.\; x = a] =
4.1303 + \textit{length}~[x\mathbin{\leftarrow} w.\; x = b]$'' \\
4.1304 +\textbf{nitpick} \\[2\smallskipamount]
4.1305 +\slshape Nitpick found a counterexample: \\[2\smallskipamount]
4.1306 +\hbox{}\qquad Free variable: \nopagebreak \\
4.1307 +\hbox{}\qquad\qquad $w = [b]$
4.1308 +\postw
4.1309 +
4.1310 +It would seem that $[b] \in S$. How could this be? An inspection of the
4.1311 +introduction rules reveals that the only rule with a right-hand side of the form
4.1312 +$b \mathbin{\#} {\ldots} \in S$ that could have introduced $[b]$ into $S$ is
4.1313 +\textit{R5}:
4.1314 +
4.1315 +\prew
4.1316 +``$w \in S\,\Longrightarrow\, b \mathbin{\#} w \in S$''
4.1317 +\postw
4.1318 +
4.1319 +On closer inspection, we can see that this rule is wrong. To match the
4.1320 +production $B ::= bS$, the second $S$ should be a $B$. We fix the typo and try
4.1321 +again:
4.1322 +
4.1323 +\prew
4.1324 +\textbf{nitpick} \\[2\smallskipamount]
4.1325 +\slshape Nitpick found a counterexample: \\[2\smallskipamount]
4.1326 +\hbox{}\qquad Free variable: \nopagebreak \\
4.1327 +\hbox{}\qquad\qquad $w = [a, a, b]$
4.1328 +\postw
4.1329 +
4.1330 +Some detective work is necessary to find out what went wrong here. To get $[a,
4.1331 +a, b] \in S$, we need $[a, b] \in B$ by \textit{R3}, which in turn can only come
4.1332 +from \textit{R6}:
4.1333 +
4.1334 +\prew
4.1335 +``$\lbrakk v \in B;\> v \in B\rbrakk \,\Longrightarrow\, a \mathbin{\#} v \mathbin{@} w \in B$''
4.1336 +\postw
4.1337 +
4.1338 +Now, this formula must be wrong: The same assumption occurs twice, and the
4.1339 +variable $w$ is unconstrained. Clearly, one of the two occurrences of $v$ in
4.1340 +the assumptions should have been a $w$.
4.1341 +
4.1342 +With the correction made, we don't get any counterexample from Nitpick. Let's
4.1343 +move on and check completeness:
4.1344 +
4.1345 +\prew
4.1346 +\textbf{theorem}~\textit{S\_complete}: \\
4.1347 +``$\textit{length}~[x\mathbin{\leftarrow} w.\; x = a] =
4.1348 + \textit{length}~[x\mathbin{\leftarrow} w.\; x = b]
4.1349 + \longrightarrow w \in S$'' \\
4.1350 +\textbf{nitpick} \\[2\smallskipamount]
4.1351 +\slshape Nitpick found a counterexample: \\[2\smallskipamount]
4.1352 +\hbox{}\qquad Free variable: \nopagebreak \\
4.1353 +\hbox{}\qquad\qquad $w = [b, b, a, a]$
4.1354 +\postw
4.1355 +
4.1356 +Apparently, $[b, b, a, a] \notin S$, even though it has the same numbers of
4.1357 +$a$'s and $b$'s. But since our inductive definition passed the soundness check,
4.1358 +the introduction rules we have are probably correct. Perhaps we simply lack an
4.1359 +introduction rule. Comparing the grammar with the inductive definition, our
4.1360 +suspicion is confirmed: Joe Blow simply forgot the production $A ::= bAA$,
4.1361 +without which the grammar cannot generate two or more $b$'s in a row. So we add
4.1362 +the rule
4.1363 +
4.1364 +\prew
4.1365 +``$\lbrakk v \in A;\> w \in A\rbrakk \,\Longrightarrow\, b \mathbin{\#} v \mathbin{@} w \in A$''
4.1366 +\postw
4.1367 +
4.1368 +With this last change, we don't get any counterexamples from Nitpick for either
4.1369 +soundness or completeness. We can even generalize our result to cover $A$ and
4.1370 +$B$ as well:
4.1371 +
4.1372 +\prew
4.1373 +\textbf{theorem} \textit{S\_A\_B\_sound\_and\_complete}: \\
4.1374 +``$w \in S \longleftrightarrow \textit{length}~[x \mathbin{\leftarrow} w.\; x = a] = \textit{length}~[x \mathbin{\leftarrow} w.\; x = b]$'' \\
4.1375 +``$w \in A \longleftrightarrow \textit{length}~[x \mathbin{\leftarrow} w.\; x = a] = \textit{length}~[x \mathbin{\leftarrow} w.\; x = b] + 1$'' \\
4.1376 +``$w \in B \longleftrightarrow \textit{length}~[x \mathbin{\leftarrow} w.\; x = b] = \textit{length}~[x \mathbin{\leftarrow} w.\; x = a] + 1$'' \\
4.1377 +\textbf{nitpick} \\[2\smallskipamount]
4.1378 +\slshape Nitpick found no counterexample.
4.1379 +\postw
4.1380 +
4.1381 +\subsection{AA Trees}
4.1382 +\label{aa-trees}
4.1383 +
4.1384 +AA trees are a kind of balanced trees discovered by Arne Andersson that provide
4.1385 +similar performance to red-black trees, but with a simpler implementation
4.1386 +\cite{andersson-1993}. They can be used to store sets of elements equipped with
4.1387 +a total order $<$. We start by defining the datatype and some basic extractor
4.1388 +functions:
4.1389 +
4.1390 +\prew
4.1391 +\textbf{datatype} $'a$~\textit{tree} = $\Lambda$ $\mid$ $N$ ``\kern1pt$'a\Colon \textit{linorder}$'' \textit{nat} ``\kern1pt$'a$ \textit{tree}'' ``\kern1pt$'a$ \textit{tree}'' \\[2\smallskipamount]
4.1392 +\textbf{primrec} \textit{data} \textbf{where} \\
4.1393 +``$\textit{data}~\Lambda = \undef$'' $\,\mid$ \\
4.1394 +``$\textit{data}~(N~x~\_~\_~\_) = x$'' \\[2\smallskipamount]
4.1395 +\textbf{primrec} \textit{dataset} \textbf{where} \\
4.1396 +``$\textit{dataset}~\Lambda = \{\}$'' $\,\mid$ \\
4.1397 +``$\textit{dataset}~(N~x~\_~t~u) = \{x\} \cup \textit{dataset}~t \mathrel{\cup} \textit{dataset}~u$'' \\[2\smallskipamount]
4.1398 +\textbf{primrec} \textit{level} \textbf{where} \\
4.1399 +``$\textit{level}~\Lambda = 0$'' $\,\mid$ \\
4.1400 +``$\textit{level}~(N~\_~k~\_~\_) = k$'' \\[2\smallskipamount]
4.1401 +\textbf{primrec} \textit{left} \textbf{where} \\
4.1402 +``$\textit{left}~\Lambda = \Lambda$'' $\,\mid$ \\
4.1403 +``$\textit{left}~(N~\_~\_~t~\_) = t$'' \\[2\smallskipamount]
4.1404 +\textbf{primrec} \textit{right} \textbf{where} \\
4.1405 +``$\textit{right}~\Lambda = \Lambda$'' $\,\mid$ \\
4.1406 +``$\textit{right}~(N~\_~\_~\_~u) = u$''
4.1407 +\postw
4.1408 +
4.1409 +The wellformedness criterion for AA trees is fairly complex. Wikipedia states it
4.1410 +as follows \cite{wikipedia-2009-aa-trees}:
4.1411 +
4.1412 +\kern.2\parskip %% TYPESETTING
4.1413 +
4.1414 +\pre
4.1415 +Each node has a level field, and the following invariants must remain true for
4.1416 +the tree to be valid:
4.1417 +
4.1418 +\raggedright
4.1419 +
4.1420 +\kern-.4\parskip %% TYPESETTING
4.1421 +
4.1422 +\begin{enum}
4.1423 +\item[]
4.1424 +\begin{enum}
4.1425 +\item[1.] The level of a leaf node is one.
4.1426 +\item[2.] The level of a left child is strictly less than that of its parent.
4.1427 +\item[3.] The level of a right child is less than or equal to that of its parent.
4.1428 +\item[4.] The level of a right grandchild is strictly less than that of its grandparent.
4.1429 +\item[5.] Every node of level greater than one must have two children.
4.1430 +\end{enum}
4.1431 +\end{enum}
4.1432 +\post
4.1433 +
4.1434 +\kern.4\parskip %% TYPESETTING
4.1435 +
4.1436 +The \textit{wf} predicate formalizes this description:
4.1437 +
4.1438 +\prew
4.1439 +\textbf{primrec} \textit{wf} \textbf{where} \\
4.1440 +``$\textit{wf}~\Lambda = \textit{True}$'' $\,\mid$ \\
4.1441 +``$\textit{wf}~(N~\_~k~t~u) =$ \\
4.1442 +\phantom{``}$(\textrm{if}~t = \Lambda~\textrm{then}$ \\
4.1443 +\phantom{``$(\quad$}$k = 1 \mathrel{\land} (u = \Lambda \mathrel{\lor} (\textit{level}~u = 1 \mathrel{\land} \textit{left}~u = \Lambda \mathrel{\land} \textit{right}~u = \Lambda))$ \\
4.1444 +\phantom{``$($}$\textrm{else}$ \\
4.1445 +\hbox{\phantom{``$(\quad$}$\textit{wf}~t \mathrel{\land} \textit{wf}~u
4.1446 +\mathrel{\land} u \not= \Lambda \mathrel{\land} \textit{level}~t < k
4.1447 +\mathrel{\land} \textit{level}~u \le k \mathrel{\land}
4.1448 +\textit{level}~(\textit{right}~u) < k)$''}\kern-200mm
4.1449 +\postw
4.1450 +
4.1451 +Rebalancing the tree upon insertion and removal of elements is performed by two
4.1452 +auxiliary functions called \textit{skew} and \textit{split}, defined below:
4.1453 +
4.1454 +\prew
4.1455 +\textbf{primrec} \textit{skew} \textbf{where} \\
4.1456 +``$\textit{skew}~\Lambda = \Lambda$'' $\,\mid$ \\
4.1457 +``$\textit{skew}~(N~x~k~t~u) = {}$ \\
4.1458 +\phantom{``}$(\textrm{if}~t \not= \Lambda \mathrel{\land} k =
4.1459 +\textit{level}~t~\textrm{then}$ \\
4.1460 +\phantom{``(\quad}$N~(\textit{data}~t)~k~(\textit{left}~t)~(N~x~k~
4.1461 +(\textit{right}~t)~u)$ \\
4.1462 +\phantom{``(}$\textrm{else}$ \\
4.1463 +\phantom{``(\quad}$N~x~k~t~u)$''
4.1464 +\postw
4.1465 +
4.1466 +\prew
4.1467 +\textbf{primrec} \textit{split} \textbf{where} \\
4.1468 +``$\textit{split}~\Lambda = \Lambda$'' $\,\mid$ \\
4.1469 +``$\textit{split}~(N~x~k~t~u) = {}$ \\
4.1470 +\phantom{``}$(\textrm{if}~u \not= \Lambda \mathrel{\land} k =
4.1471 +\textit{level}~(\textit{right}~u)~\textrm{then}$ \\
4.1472 +\phantom{``(\quad}$N~(\textit{data}~u)~(\textit{Suc}~k)~
4.1473 +(N~x~k~t~(\textit{left}~u))~(\textit{right}~u)$ \\
4.1474 +\phantom{``(}$\textrm{else}$ \\
4.1475 +\phantom{``(\quad}$N~x~k~t~u)$''
4.1476 +\postw
4.1477 +
4.1478 +Performing a \textit{skew} or a \textit{split} should have no impact on the set
4.1479 +of elements stored in the tree:
4.1480 +
4.1481 +\prew
4.1482 +\textbf{theorem}~\textit{dataset\_skew\_split}:\\
4.1483 +``$\textit{dataset}~(\textit{skew}~t) = \textit{dataset}~t$'' \\
4.1484 +``$\textit{dataset}~(\textit{split}~t) = \textit{dataset}~t$'' \\
4.1485 +\textbf{nitpick} \\[2\smallskipamount]
4.1486 +{\slshape Nitpick ran out of time after checking 7 of 8 scopes.}
4.1487 +\postw
4.1488 +
4.1489 +Furthermore, applying \textit{skew} or \textit{split} to a well-formed tree
4.1490 +should not alter the tree:
4.1491 +
4.1492 +\prew
4.1493 +\textbf{theorem}~\textit{wf\_skew\_split}:\\
4.1494 +``$\textit{wf}~t\,\Longrightarrow\, \textit{skew}~t = t$'' \\
4.1495 +``$\textit{wf}~t\,\Longrightarrow\, \textit{split}~t = t$'' \\
4.1496 +\textbf{nitpick} \\[2\smallskipamount]
4.1497 +{\slshape Nitpick found no counterexample.}
4.1498 +\postw
4.1499 +
4.1500 +Insertion is implemented recursively. It preserves the sort order:
4.1501 +
4.1502 +\prew
4.1503 +\textbf{primrec}~\textit{insort} \textbf{where} \\
4.1504 +``$\textit{insort}~\Lambda~x = N~x~1~\Lambda~\Lambda$'' $\,\mid$ \\
4.1505 +``$\textit{insort}~(N~y~k~t~u)~x =$ \\
4.1506 +\phantom{``}$({*}~(\textit{split} \circ \textit{skew})~{*})~(N~y~k~(\textrm{if}~x < y~\textrm{then}~\textit{insort}~t~x~\textrm{else}~t)$ \\
4.1507 +\phantom{``$({*}~(\textit{split} \circ \textit{skew})~{*})~(N~y~k~$}$(\textrm{if}~x > y~\textrm{then}~\textit{insort}~u~x~\textrm{else}~u))$''
4.1508 +\postw
4.1509 +
4.1510 +Notice that we deliberately commented out the application of \textit{skew} and
4.1511 +\textit{split}. Let's see if this causes any problems:
4.1512 +
4.1513 +\prew
4.1514 +\textbf{theorem}~\textit{wf\_insort}:\kern.4em ``$\textit{wf}~t\,\Longrightarrow\, \textit{wf}~(\textit{insort}~t~x)$'' \\
4.1515 +\textbf{nitpick} \\[2\smallskipamount]
4.1516 +\slshape Nitpick found a counterexample for \textit{card} $'a$ = 4: \\[2\smallskipamount]
4.1517 +\hbox{}\qquad Free variables: \nopagebreak \\
4.1518 +\hbox{}\qquad\qquad $t = N~a_3~1~\Lambda~\Lambda$ \\
4.1519 +\hbox{}\qquad\qquad $x = a_4$ \\[2\smallskipamount]
4.1520 +Hint: Maybe you forgot a type constraint?
4.1521 +\postw
4.1522 +
4.1523 +It's hard to see why this is a counterexample. The hint is of no help here. To
4.1524 +improve readability, we will restrict the theorem to \textit{nat}, so that we
4.1525 +don't need to look up the value of the $\textit{op}~{<}$ constant to find out
4.1526 +which element is smaller than the other. In addition, we will tell Nitpick to
4.1527 +display the value of $\textit{insort}~t~x$ using the \textit{eval} option. This
4.1528 +gives
4.1529 +
4.1530 +\prew
4.1531 +\textbf{theorem} \textit{wf\_insort\_nat}:\kern.4em ``$\textit{wf}~t\,\Longrightarrow\, \textit{wf}~(\textit{insort}~t~(x\Colon\textit{nat}))$'' \\
4.1532 +\textbf{nitpick} [\textit{eval} = ``$\textit{insort}~t~x$''] \\[2\smallskipamount]
4.1533 +\slshape Nitpick found a counterexample: \\[2\smallskipamount]
4.1534 +\hbox{}\qquad Free variables: \nopagebreak \\
4.1535 +\hbox{}\qquad\qquad $t = N~1~1~\Lambda~\Lambda$ \\
4.1536 +\hbox{}\qquad\qquad $x = 0$ \\
4.1537 +\hbox{}\qquad Evaluated term: \\
4.1538 +\hbox{}\qquad\qquad $\textit{insort}~t~x = N~1~1~(N~0~1~\Lambda~\Lambda)~\Lambda$
4.1539 +\postw
4.1540 +
4.1541 +Nitpick's output reveals that the element $0$ was added as a left child of $1$,
4.1542 +where both have a level of 1. This violates the second AA tree invariant, which
4.1543 +states that a left child's level must be less than its parent's. This shouldn't
4.1544 +come as a surprise, considering that we commented out the tree rebalancing code.
4.1545 +Reintroducing the code seems to solve the problem:
4.1546 +
4.1547 +\prew
4.1548 +\textbf{theorem}~\textit{wf\_insort}:\kern.4em ``$\textit{wf}~t\,\Longrightarrow\, \textit{wf}~(\textit{insort}~t~x)$'' \\
4.1549 +\textbf{nitpick} \\[2\smallskipamount]
4.1550 +{\slshape Nitpick ran out of time after checking 6 of 8 scopes.}
4.1551 +\postw
4.1552 +
4.1553 +Insertion should transform the set of elements represented by the tree in the
4.1554 +obvious way:
4.1555 +
4.1556 +\prew
4.1557 +\textbf{theorem} \textit{dataset\_insort}:\kern.4em
4.1558 +``$\textit{dataset}~(\textit{insort}~t~x) = \{x\} \cup \textit{dataset}~t$'' \\
4.1559 +\textbf{nitpick} \\[2\smallskipamount]
4.1560 +{\slshape Nitpick ran out of time after checking 5 of 8 scopes.}
4.1561 +\postw
4.1562 +
4.1563 +We could continue like this and sketch a complete theory of AA trees without
4.1564 +performing a single proof. Once the definitions and main theorems are in place
4.1565 +and have been thoroughly tested using Nitpick, we could start working on the
4.1566 +proofs. Developing theories this way usually saves time, because faulty theorems
4.1567 +and definitions are discovered much earlier in the process.
4.1568 +
4.1569 +\section{Option Reference}
4.1570 +\label{option-reference}
4.1571 +
4.1572 +\def\flushitem#1{\item[]\noindent\kern-\leftmargin \textbf{#1}}
4.1573 +\def\qty#1{$\left<\textit{#1}\right>$}
4.1574 +\def\qtybf#1{$\mathbf{\left<\textbf{\textit{#1}}\right>}$}
4.1575 +\def\optrue#1#2{\flushitem{\textit{#1} $\bigl[$= \qtybf{bool}$\bigr]$\quad [\textit{true}]\hfill (neg.: \textit{#2})}\nopagebreak\\[\parskip]}
4.1576 +\def\opfalse#1#2{\flushitem{\textit{#1} $\bigl[$= \qtybf{bool}$\bigr]$\quad [\textit{false}]\hfill (neg.: \textit{#2})}\nopagebreak\\[\parskip]}
4.1577 +\def\opsmart#1#2{\flushitem{\textit{#1} $\bigl[$= \qtybf{bool\_or\_smart}$\bigr]$\quad [\textit{smart}]\hfill (neg.: \textit{#2})}\nopagebreak\\[\parskip]}
4.1578 +\def\ops#1#2{\flushitem{\textit{#1} = \qtybf{#2}} \nopagebreak\\[\parskip]}
4.1579 +\def\opt#1#2#3{\flushitem{\textit{#1} = \qtybf{#2}\quad [\textit{#3}]} \nopagebreak\\[\parskip]}
4.1580 +\def\opu#1#2#3{\flushitem{\textit{#1} \qtybf{#2} = \qtybf{#3}} \nopagebreak\\[\parskip]}
4.1581 +\def\opusmart#1#2#3{\flushitem{\textit{#1} \qtybf{#2} $\bigl[$= \qtybf{bool\_or\_smart}$\bigr]$\hfill (neg.: \textit{#3})}\nopagebreak\\[\parskip]}
4.1582 +
4.1583 +Nitpick's behavior can be influenced by various options, which can be specified
4.1584 +in brackets after the \textbf{nitpick} command. Default values can be set
4.1585 +using \textbf{nitpick\_\allowbreak params}. For example:
4.1586 +
4.1587 +\prew
4.1588 +\textbf{nitpick\_params} [\textit{verbose}, \,\textit{timeout} = 60$\,s$]
4.1589 +\postw
4.1590 +
4.1591 +The options are categorized as follows:\ mode of operation
4.1592 +(\S\ref{mode-of-operation}), scope of search (\S\ref{scope-of-search}), output
4.1593 +format (\S\ref{output-format}), automatic counterexample checks
4.1594 +(\S\ref{authentication}), optimizations
4.1595 +(\S\ref{optimizations}), and timeouts (\S\ref{timeouts}).
4.1596 +
4.1597 +The number of options can be overwhelming at first glance. Do not let that worry
4.1598 +you: Nitpick's defaults have been chosen so that it almost always does the right
4.1599 +thing, and the most important options have been covered in context in
4.1600 +\S\ref{first-steps}.
4.1601 +
4.1602 +The descriptions below refer to the following syntactic quantities:
4.1603 +
4.1604 +\begin{enum}
4.1605 +\item[$\bullet$] \qtybf{string}: A string.
4.1606 +\item[$\bullet$] \qtybf{bool}: \textit{true} or \textit{false}.
4.1607 +\item[$\bullet$] \qtybf{bool\_or\_smart}: \textit{true}, \textit{false}, or \textit{smart}.
4.1608 +\item[$\bullet$] \qtybf{int}: An integer. Negative integers are prefixed with a hyphen.
4.1609 +\item[$\bullet$] \qtybf{int\_or\_smart}: An integer or \textit{smart}.
4.1610 +\item[$\bullet$] \qtybf{int\_range}: An integer (e.g., 3) or a range
4.1611 +of nonnegative integers (e.g., $1$--$4$). The range symbol `--' can be entered as \texttt{-} (hyphen) or \texttt{\char`\\\char`\<midarrow\char`\>}.
4.1612 +
4.1613 +\item[$\bullet$] \qtybf{int\_seq}: A comma-separated sequence of ranges of integers (e.g.,~1{,}3{,}\allowbreak6--8).
4.1614 +\item[$\bullet$] \qtybf{time}: An integer followed by $\textit{min}$ (minutes), $s$ (seconds), or \textit{ms}
4.1615 +(milliseconds), or the keyword \textit{none} ($\infty$ years).
4.1616 +\item[$\bullet$] \qtybf{const}: The name of a HOL constant.
4.1617 +\item[$\bullet$] \qtybf{term}: A HOL term (e.g., ``$f~x$'').
4.1618 +\item[$\bullet$] \qtybf{term\_list}: A space-separated list of HOL terms (e.g.,
4.1619 +``$f~x$''~``$g~y$'').
4.1620 +\item[$\bullet$] \qtybf{type}: A HOL type.
4.1621 +\end{enum}
4.1622 +
4.1623 +Default values are indicated in square brackets. Boolean options have a negated
4.1624 +counterpart (e.g., \textit{auto} vs.\ \textit{no\_auto}). When setting Boolean
4.1625 +options, ``= \textit{true}'' may be omitted.
4.1626 +
4.1627 +\subsection{Mode of Operation}
4.1628 +\label{mode-of-operation}
4.1629 +
4.1630 +\begin{enum}
4.1631 +\opfalse{auto}{no\_auto}
4.1632 +Specifies whether Nitpick should be run automatically on newly entered theorems.
4.1633 +For automatic runs, \textit{user\_axioms} (\S\ref{mode-of-operation}) and
4.1634 +\textit{assms} (\S\ref{mode-of-operation}) are implicitly enabled,
4.1635 +\textit{blocking} (\S\ref{mode-of-operation}), \textit{verbose}
4.1636 +(\S\ref{output-format}), and \textit{debug} (\S\ref{output-format}) are
4.1637 +disabled, \textit{max\_potential} (\S\ref{output-format}) is taken to be 0, and
4.1638 +\textit{auto\_timeout} (\S\ref{timeouts}) is used as the time limit instead of
4.1639 +\textit{timeout} (\S\ref{timeouts}). The output is also more concise.
4.1640 +
4.1641 +\nopagebreak
4.1642 +{\small See also \textit{auto\_timeout} (\S\ref{timeouts}).}
4.1643 +
4.1644 +\optrue{blocking}{non\_blocking}
4.1645 +Specifies whether the \textbf{nitpick} command should operate synchronously.
4.1646 +The asynchronous (non-blocking) mode lets the user start proving the putative
4.1647 +theorem while Nitpick looks for a counterexample, but it can also be more
4.1648 +confusing. For technical reasons, automatic runs currently always block.
4.1649 +
4.1650 +\nopagebreak
4.1651 +{\small See also \textit{auto} (\S\ref{mode-of-operation}).}
4.1652 +
4.1653 +\optrue{falsify}{satisfy}
4.1654 +Specifies whether Nitpick should look for falsifying examples (countermodels) or
4.1655 +satisfying examples (models). This manual assumes throughout that
4.1656 +\textit{falsify} is enabled.
4.1657 +
4.1658 +\opsmart{user\_axioms}{no\_user\_axioms}
4.1659 +Specifies whether the user-defined axioms (specified using
4.1660 +\textbf{axiomatization} and \textbf{axioms}) should be considered. If the option
4.1661 +is set to \textit{smart}, Nitpick performs an ad hoc axiom selection based on
4.1662 +the constants that occur in the formula to falsify. The option is implicitly set
4.1663 +to \textit{true} for automatic runs.
4.1664 +
4.1665 +\textbf{Warning:} If the option is set to \textit{true}, Nitpick might
4.1666 +nonetheless ignore some polymorphic axioms. Counterexamples generated under
4.1667 +these conditions are tagged as ``likely genuine.'' The \textit{debug}
4.1668 +(\S\ref{output-format}) option can be used to find out which axioms were
4.1669 +considered.
4.1670 +
4.1671 +\nopagebreak
4.1672 +{\small See also \textit{auto} (\S\ref{mode-of-operation}), \textit{assms}
4.1673 +(\S\ref{mode-of-operation}), and \textit{debug} (\S\ref{output-format}).}
4.1674 +
4.1675 +\optrue{assms}{no\_assms}
4.1676 +Specifies whether the relevant assumptions in structured proof should be
4.1677 +considered. The option is implicitly enabled for automatic runs.
4.1678 +
4.1679 +\nopagebreak
4.1680 +{\small See also \textit{auto} (\S\ref{mode-of-operation})
4.1681 +and \textit{user\_axioms} (\S\ref{mode-of-operation}).}
4.1682 +
4.1683 +\opfalse{overlord}{no\_overlord}
4.1684 +Specifies whether Nitpick should put its temporary files in
4.1685 +\texttt{\$ISABELLE\_\allowbreak HOME\_\allowbreak USER}, which is useful for
4.1686 +debugging Nitpick but also unsafe if several instances of the tool are run
4.1687 +simultaneously. This option is disabled by default unless your home directory
4.1688 +ends with \texttt{blanchet} or \texttt{blanchette}.
4.1689 +%``I thought there was only one overlord.'' --- Tobias Nipkow
4.1690 +
4.1691 +\nopagebreak
4.1692 +{\small See also \textit{debug} (\S\ref{output-format}).}
4.1693 +\end{enum}
4.1694 +
4.1695 +\subsection{Scope of Search}
4.1696 +\label{scope-of-search}
4.1697 +
4.1698 +\begin{enum}
4.1699 +\opu{card}{type}{int\_seq}
4.1700 +Specifies the sequence of cardinalities to use for a given type. For
4.1701 +\textit{nat} and \textit{int}, the cardinality fully specifies the subset used
4.1702 +to approximate the type. For example:
4.1703 +%
4.1704 +$$\hbox{\begin{tabular}{@{}rll@{}}%
4.1705 +\textit{card nat} = 4 & induces & $\{0,\, 1,\, 2,\, 3\}$ \\
4.1706 +\textit{card int} = 4 & induces & $\{-1,\, 0,\, +1,\, +2\}$ \\
4.1707 +\textit{card int} = 5 & induces & $\{-2,\, -1,\, 0,\, +1,\, +2\}.$%
4.1708 +\end{tabular}}$$
4.1709 +%
4.1710 +In general:
4.1711 +%
4.1712 +$$\hbox{\begin{tabular}{@{}rll@{}}%
4.1713 +\textit{card nat} = $K$ & induces & $\{0,\, \ldots,\, K - 1\}$ \\
4.1714 +\textit{card int} = $K$ & induces & $\{-\lceil K/2 \rceil + 1,\, \ldots,\, +\lfloor K/2 \rfloor\}.$%
4.1715 +\end{tabular}}$$
4.1716 +%
4.1717 +For free types, and often also for \textbf{typedecl}'d types, it usually makes
4.1718 +sense to specify cardinalities as a range of the form \textit{$1$--$n$}.
4.1719 +Although function and product types are normally mapped directly to the
4.1720 +corresponding Kodkod concepts, setting
4.1721 +the cardinality of such types is also allowed and implicitly enables ``boxing''
4.1722 +for them, as explained in the description of the \textit{box}~\qty{type}
4.1723 +and \textit{box} (\S\ref{scope-of-search}) options.
4.1724 +
4.1725 +\nopagebreak
4.1726 +{\small See also \textit{mono} (\S\ref{scope-of-search}).}
4.1727 +
4.1728 +\opt{card}{int\_seq}{$\mathbf{1}$--$\mathbf{8}$}
4.1729 +Specifies the default sequence of cardinalities to use. This can be overridden
4.1730 +on a per-type basis using the \textit{card}~\qty{type} option described above.
4.1731 +
4.1732 +\opu{max}{const}{int\_seq}
4.1733 +Specifies the sequence of maximum multiplicities to use for a given
4.1734 +(co)in\-duc\-tive datatype constructor. A constructor's multiplicity is the
4.1735 +number of distinct values that it can construct. Nonsensical values (e.g.,
4.1736 +\textit{max}~[]~$=$~2) are silently repaired. This option is only available for
4.1737 +datatypes equipped with several constructors.
4.1738 +
4.1739 +\ops{max}{int\_seq}
4.1740 +Specifies the default sequence of maximum multiplicities to use for
4.1741 +(co)in\-duc\-tive datatype constructors. This can be overridden on a per-constructor
4.1742 +basis using the \textit{max}~\qty{const} option described above.
4.1743 +
4.1744 +\opusmart{wf}{const}{non\_wf}
4.1745 +Specifies whether the specified (co)in\-duc\-tively defined predicate is
4.1746 +well-founded. The option can take the following values:
4.1747 +
4.1748 +\begin{enum}
4.1749 +\item[$\bullet$] \textbf{\textit{true}}: Tentatively treat the (co)in\-duc\-tive
4.1750 +predicate as if it were well-founded. Since this is generally not sound when the
4.1751 +predicate is not well-founded, the counterexamples are tagged as ``likely
4.1752 +genuine.''
4.1753 +
4.1754 +\item[$\bullet$] \textbf{\textit{false}}: Treat the (co)in\-duc\-tive predicate
4.1755 +as if it were not well-founded. The predicate is then unrolled as prescribed by
4.1756 +the \textit{star\_linear\_preds}, \textit{iter}~\qty{const}, and \textit{iter}
4.1757 +options.
4.1758 +
4.1759 +\item[$\bullet$] \textbf{\textit{smart}}: Try to prove that the inductive
4.1760 +predicate is well-founded using Isabelle's \textit{lexicographic\_order} and
4.1761 +\textit{sizechange} tactics. If this succeeds (or the predicate occurs with an
4.1762 +appropriate polarity in the formula to falsify), use an efficient fixed point
4.1763 +equation as specification of the predicate; otherwise, unroll the predicates
4.1764 +according to the \textit{iter}~\qty{const} and \textit{iter} options.
4.1765 +\end{enum}
4.1766 +
4.1767 +\nopagebreak
4.1768 +{\small See also \textit{iter} (\S\ref{scope-of-search}),
4.1769 +\textit{star\_linear\_preds} (\S\ref{optimizations}), and \textit{tac\_timeout}
4.1770 +(\S\ref{timeouts}).}
4.1771 +
4.1772 +\opsmart{wf}{non\_wf}
4.1773 +Specifies the default wellfoundedness setting to use. This can be overridden on
4.1774 +a per-predicate basis using the \textit{wf}~\qty{const} option above.
4.1775 +
4.1776 +\opu{iter}{const}{int\_seq}
4.1777 +Specifies the sequence of iteration counts to use when unrolling a given
4.1778 +(co)in\-duc\-tive predicate. By default, unrolling is applied for inductive
4.1779 +predicates that occur negatively and coinductive predicates that occur
4.1780 +positively in the formula to falsify and that cannot be proved to be
4.1781 +well-founded, but this behavior is influenced by the \textit{wf} option. The
4.1782 +iteration counts are automatically bounded by the cardinality of the predicate's
4.1783 +domain.
4.1784 +
4.1785 +{\small See also \textit{wf} (\S\ref{scope-of-search}) and
4.1786 +\textit{star\_linear\_preds} (\S\ref{optimizations}).}
4.1787 +
4.1788 +\opt{iter}{int\_seq}{$\mathbf{1{,}2{,}4{,}8{,}12{,}16{,}24{,}32}$}
4.1789 +Specifies the sequence of iteration counts to use when unrolling (co)in\-duc\-tive
4.1790 +predicates. This can be overridden on a per-predicate basis using the
4.1791 +\textit{iter} \qty{const} option above.
4.1792 +
4.1793 +\opt{bisim\_depth}{int\_seq}{$\mathbf{7}$}
4.1794 +Specifies the sequence of iteration counts to use when unrolling the
4.1795 +bisimilarity predicate generated by Nitpick for coinductive datatypes. A value
4.1796 +of $-1$ means that no predicate is generated, in which case Nitpick performs an
4.1797 +after-the-fact check to see if the known coinductive datatype values are
4.1798 +bidissimilar. If two values are found to be bisimilar, the counterexample is
4.1799 +tagged as ``likely genuine.'' The iteration counts are automatically bounded by
4.1800 +the sum of the cardinalities of the coinductive datatypes occurring in the
4.1801 +formula to falsify.
4.1802 +
4.1803 +\opusmart{box}{type}{dont\_box}
4.1804 +Specifies whether Nitpick should attempt to wrap (``box'') a given function or
4.1805 +product type in an isomorphic datatype internally. Boxing is an effective mean
4.1806 +to reduce the search space and speed up Nitpick, because the isomorphic datatype
4.1807 +is approximated by a subset of the possible function or pair values;
4.1808 +like other drastic optimizations, it can also prevent the discovery of
4.1809 +counterexamples. The option can take the following values:
4.1810 +
4.1811 +\begin{enum}
4.1812 +\item[$\bullet$] \textbf{\textit{true}}: Box the specified type whenever
4.1813 +practicable.
4.1814 +\item[$\bullet$] \textbf{\textit{false}}: Never box the type.
4.1815 +\item[$\bullet$] \textbf{\textit{smart}}: Box the type only in contexts where it
4.1816 +is likely to help. For example, $n$-tuples where $n > 2$ and arguments to
4.1817 +higher-order functions are good candidates for boxing.
4.1818 +\end{enum}
4.1819 +
4.1820 +Setting the \textit{card}~\qty{type} option for a function or product type
4.1821 +implicitly enables boxing for that type.
4.1822 +
4.1823 +\nopagebreak
4.1824 +{\small See also \textit{verbose} (\S\ref{output-format})
4.1825 +and \textit{debug} (\S\ref{output-format}).}
4.1826 +
4.1827 +\opsmart{box}{dont\_box}
4.1828 +Specifies the default boxing setting to use. This can be overridden on a
4.1829 +per-type basis using the \textit{box}~\qty{type} option described above.
4.1830 +
4.1831 +\opusmart{mono}{type}{non\_mono}
4.1832 +Specifies whether the specified type should be considered monotonic when
4.1833 +enumerating scopes. If the option is set to \textit{smart}, Nitpick performs a
4.1834 +monotonicity check on the type. Setting this option to \textit{true} can reduce
4.1835 +the number of scopes tried, but it also diminishes the theoretical chance of
4.1836 +finding a counterexample, as demonstrated in \S\ref{scope-monotonicity}.
4.1837 +
4.1838 +\nopagebreak
4.1839 +{\small See also \textit{card} (\S\ref{scope-of-search}),
4.1840 +\textit{coalesce\_type\_vars} (\S\ref{scope-of-search}), and \textit{verbose}
4.1841 +(\S\ref{output-format}).}
4.1842 +
4.1843 +\opsmart{mono}{non\_box}
4.1844 +Specifies the default monotonicity setting to use. This can be overridden on a
4.1845 +per-type basis using the \textit{mono}~\qty{type} option described above.
4.1846 +
4.1847 +\opfalse{coalesce\_type\_vars}{dont\_coalesce\_type\_vars}
4.1848 +Specifies whether type variables with the same sort constraints should be
4.1849 +merged. Setting this option to \textit{true} can reduce the number of scopes
4.1850 +tried and the size of the generated Kodkod formulas, but it also diminishes the
4.1851 +theoretical chance of finding a counterexample.
4.1852 +
4.1853 +{\small See also \textit{mono} (\S\ref{scope-of-search}).}
4.1854 +\end{enum}
4.1855 +
4.1856 +\subsection{Output Format}
4.1857 +\label{output-format}
4.1858 +
4.1859 +\begin{enum}
4.1860 +\opfalse{verbose}{quiet}
4.1861 +Specifies whether the \textbf{nitpick} command should explain what it does. This
4.1862 +option is useful to determine which scopes are tried or which SAT solver is
4.1863 +used. This option is implicitly disabled for automatic runs.
4.1864 +
4.1865 +\nopagebreak
4.1866 +{\small See also \textit{auto} (\S\ref{mode-of-operation}).}
4.1867 +
4.1868 +\opfalse{debug}{no\_debug}
4.1869 +Specifies whether Nitpick should display additional debugging information beyond
4.1870 +what \textit{verbose} already displays. Enabling \textit{debug} also enables
4.1871 +\textit{verbose} and \textit{show\_all} behind the scenes. The \textit{debug}
4.1872 +option is implicitly disabled for automatic runs.
4.1873 +
4.1874 +\nopagebreak
4.1875 +{\small See also \textit{auto} (\S\ref{mode-of-operation}), \textit{overlord}
4.1876 +(\S\ref{mode-of-operation}), and \textit{batch\_size} (\S\ref{optimizations}).}
4.1877 +
4.1878 +\optrue{show\_skolems}{hide\_skolem}
4.1879 +Specifies whether the values of Skolem constants should be displayed as part of
4.1880 +counterexamples. Skolem constants correspond to bound variables in the original
4.1881 +formula and usually help us to understand why the counterexample falsifies the
4.1882 +formula.
4.1883 +
4.1884 +\nopagebreak
4.1885 +{\small See also \textit{skolemize} (\S\ref{optimizations}).}
4.1886 +
4.1887 +\opfalse{show\_datatypes}{hide\_datatypes}
4.1888 +Specifies whether the subsets used to approximate (co)in\-duc\-tive datatypes should
4.1889 +be displayed as part of counterexamples. Such subsets are sometimes helpful when
4.1890 +investigating whether a potential counterexample is genuine or spurious, but
4.1891 +their potential for clutter is real.
4.1892 +
4.1893 +\opfalse{show\_consts}{hide\_consts}
4.1894 +Specifies whether the values of constants occurring in the formula (including
4.1895 +its axioms) should be displayed along with any counterexample. These values are
4.1896 +sometimes helpful when investigating why a counterexample is
4.1897 +genuine, but they can clutter the output.
4.1898 +
4.1899 +\opfalse{show\_all}{dont\_show\_all}
4.1900 +Enabling this option effectively enables \textit{show\_skolems},
4.1901 +\textit{show\_datatypes}, and \textit{show\_consts}.
4.1902 +
4.1903 +\opt{max\_potential}{int}{$\mathbf{1}$}
4.1904 +Specifies the maximum number of potential counterexamples to display. Setting
4.1905 +this option to 0 speeds up the search for a genuine counterexample. This option
4.1906 +is implicitly set to 0 for automatic runs. If you set this option to a value
4.1907 +greater than 1, you will need an incremental SAT solver: For efficiency, it is
4.1908 +recommended to install the JNI version of MiniSat and set \textit{sat\_solver} =
4.1909 +\textit{MiniSatJNI}. Also be aware that many of the counterexamples may look
4.1910 +identical, unless the \textit{show\_all} (\S\ref{output-format}) option is
4.1911 +enabled.
4.1912 +
4.1913 +\nopagebreak
4.1914 +{\small See also \textit{auto} (\S\ref{mode-of-operation}),
4.1915 +\textit{check\_potential} (\S\ref{authentication}), and
4.1916 +\textit{sat\_solver} (\S\ref{optimizations}).}
4.1917 +
4.1918 +\opt{max\_genuine}{int}{$\mathbf{1}$}
4.1919 +Specifies the maximum number of genuine counterexamples to display. If you set
4.1920 +this option to a value greater than 1, you will need an incremental SAT solver:
4.1921 +For efficiency, it is recommended to install the JNI version of MiniSat and set
4.1922 +\textit{sat\_solver} = \textit{MiniSatJNI}. Also be aware that many of the
4.1923 +counterexamples may look identical, unless the \textit{show\_all}
4.1924 +(\S\ref{output-format}) option is enabled.
4.1925 +
4.1926 +\nopagebreak
4.1927 +{\small See also \textit{check\_genuine} (\S\ref{authentication}) and
4.1928 +\textit{sat\_solver} (\S\ref{optimizations}).}
4.1929 +
4.1930 +\ops{eval}{term\_list}
4.1931 +Specifies the list of terms whose values should be displayed along with
4.1932 +counterexamples. This option suffers from an ``observer effect'': Nitpick might
4.1933 +find different counterexamples for different values of this option.
4.1934 +
4.1935 +\opu{format}{term}{int\_seq}
4.1936 +Specifies how to uncurry the value displayed for a variable or constant.
4.1937 +Uncurrying sometimes increases the readability of the output for high-arity
4.1938 +functions. For example, given the variable $y \mathbin{\Colon} {'a}\Rightarrow
4.1939 +{'b}\Rightarrow {'c}\Rightarrow {'d}\Rightarrow {'e}\Rightarrow {'f}\Rightarrow
4.1940 +{'g}$, setting \textit{format}~$y$ = 3 tells Nitpick to group the last three
4.1941 +arguments, as if the type had been ${'a}\Rightarrow {'b}\Rightarrow
4.1942 +{'c}\Rightarrow {'d}\times {'e}\times {'f}\Rightarrow {'g}$. In general, a list
4.1943 +of values $n_1,\ldots,n_k$ tells Nitpick to show the last $n_k$ arguments as an
4.1944 +$n_k$-tuple, the previous $n_{k-1}$ arguments as an $n_{k-1}$-tuple, and so on;
4.1945 +arguments that are not accounted for are left alone, as if the specification had
4.1946 +been $1,\ldots,1,n_1,\ldots,n_k$.
4.1947 +
4.1948 +\nopagebreak
4.1949 +{\small See also \textit{uncurry} (\S\ref{optimizations}).}
4.1950 +
4.1951 +\opt{format}{int\_seq}{$\mathbf{1}$}
4.1952 +Specifies the default format to use. Irrespective of the default format, the
4.1953 +extra arguments to a Skolem constant corresponding to the outer bound variables
4.1954 +are kept separated from the remaining arguments, the \textbf{for} arguments of
4.1955 +an inductive definitions are kept separated from the remaining arguments, and
4.1956 +the iteration counter of an unrolled inductive definition is shown alone. The
4.1957 +default format can be overridden on a per-variable or per-constant basis using
4.1958 +the \textit{format}~\qty{term} option described above.
4.1959 +\end{enum}
4.1960 +
4.1961 +%% MARK: Authentication
4.1962 +\subsection{Authentication}
4.1963 +\label{authentication}
4.1964 +
4.1965 +\begin{enum}
4.1966 +\opfalse{check\_potential}{trust\_potential}
4.1967 +Specifies whether potential counterexamples should be given to Isabelle's
4.1968 +\textit{auto} tactic to assess their validity. If a potential counterexample is
4.1969 +shown to be genuine, Nitpick displays a message to this effect and terminates.
4.1970 +
4.1971 +\nopagebreak
4.1972 +{\small See also \textit{max\_potential} (\S\ref{output-format}) and
4.1973 +\textit{auto\_timeout} (\S\ref{timeouts}).}
4.1974 +
4.1975 +\opfalse{check\_genuine}{trust\_genuine}
4.1976 +Specifies whether genuine and likely genuine counterexamples should be given to
4.1977 +Isabelle's \textit{auto} tactic to assess their validity. If a ``genuine''
4.1978 +counterexample is shown to be spurious, the user is kindly asked to send a bug
4.1979 +report to the author at
4.1980 +\texttt{blan{\color{white}nospam}\kern-\wd\boxA{}chette@in.tum.de}.
4.1981 +
4.1982 +\nopagebreak
4.1983 +{\small See also \textit{max\_genuine} (\S\ref{output-format}) and
4.1984 +\textit{auto\_timeout} (\S\ref{timeouts}).}
4.1985 +
4.1986 +\ops{expect}{string}
4.1987 +Specifies the expected outcome, which must be one of the following:
4.1988 +
4.1989 +\begin{enum}
4.1990 +\item[$\bullet$] \textbf{\textit{genuine}}: Nitpick found a genuine counterexample.
4.1991 +\item[$\bullet$] \textbf{\textit{likely\_genuine}}: Nitpick found a ``likely
4.1992 +genuine'' counterexample (i.e., a counterexample that is genuine unless
4.1993 +it contradicts a missing axiom or a dangerous option was used inappropriately).
4.1994 +\item[$\bullet$] \textbf{\textit{potential}}: Nitpick found a potential counterexample.
4.1995 +\item[$\bullet$] \textbf{\textit{none}}: Nitpick found no counterexample.
4.1996 +\item[$\bullet$] \textbf{\textit{unknown}}: Nitpick encountered some problem (e.g.,
4.1997 +Kodkod ran out of memory).
4.1998 +\end{enum}
4.1999 +
4.2000 +Nitpick emits an error if the actual outcome differs from the expected outcome.
4.2001 +This option is useful for regression testing.
4.2002 +\end{enum}
4.2003 +
4.2004 +\subsection{Optimizations}
4.2005 +\label{optimizations}
4.2006 +
4.2007 +\def\cpp{C\nobreak\raisebox{.1ex}{+}\nobreak\raisebox{.1ex}{+}}
4.2008 +
4.2009 +\sloppy
4.2010 +
4.2011 +\begin{enum}
4.2012 +\opt{sat\_solver}{string}{smart}
4.2013 +Specifies which SAT solver to use. SAT solvers implemented in C or \cpp{} tend
4.2014 +to be faster than their Java counterparts, but they can be more difficult to
4.2015 +install. Also, if you set the \textit{max\_potential} (\S\ref{output-format}) or
4.2016 +\textit{max\_genuine} (\S\ref{output-format}) option to a value greater than 1,
4.2017 +you will need an incremental SAT solver, such as \textit{MiniSatJNI}
4.2018 +(recommended) or \textit{SAT4J}.
4.2019 +
4.2020 +The supported solvers are listed below:
4.2021 +
4.2022 +\begin{enum}
4.2023 +
4.2024 +\item[$\bullet$] \textbf{\textit{MiniSat}}: MiniSat is an efficient solver
4.2025 +written in \cpp{}. To use MiniSat, set the environment variable
4.2026 +\texttt{MINISAT\_HOME} to the directory that contains the \texttt{minisat}
4.2027 +executable. The \cpp{} sources and executables for MiniSat are available at
4.2028 +\url{http://minisat.se/MiniSat.html}. Nitpick has been tested with versions 1.14
4.2029 +and 2.0 beta (2007-07-21).
4.2030 +
4.2031 +\item[$\bullet$] \textbf{\textit{MiniSatJNI}}: The JNI (Java Native Interface)
4.2032 +version of MiniSat is bundled in \texttt{nativesolver.\allowbreak tgz}, which
4.2033 +you will find on Kodkod's web site \cite{kodkod-2009}. Unlike the standard
4.2034 +version of MiniSat, the JNI version can be used incrementally.
4.2035 +
4.2036 +\item[$\bullet$] \textbf{\textit{PicoSAT}}: PicoSAT is an efficient solver
4.2037 +written in C. It is bundled with Kodkodi and requires no further installation or
4.2038 +configuration steps. Alternatively, you can install a standard version of
4.2039 +PicoSAT and set the environment variable \texttt{PICOSAT\_HOME} to the directory
4.2040 +that contains the \texttt{picosat} executable. The C sources for PicoSAT are
4.2041 +available at \url{http://fmv.jku.at/picosat/} and are also bundled with Kodkodi.
4.2042 +Nitpick has been tested with version 913.
4.2043 +
4.2044 +\item[$\bullet$] \textbf{\textit{zChaff}}: zChaff is an efficient solver written
4.2045 +in \cpp{}. To use zChaff, set the environment variable \texttt{ZCHAFF\_HOME} to
4.2046 +the directory that contains the \texttt{zchaff} executable. The \cpp{} sources
4.2047 +and executables for zChaff are available at
4.2048 +\url{http://www.princeton.edu/~chaff/zchaff.html}. Nitpick has been tested with
4.2049 +versions 2004-05-13, 2004-11-15, and 2007-03-12.
4.2050 +
4.2051 +\item[$\bullet$] \textbf{\textit{zChaffJNI}}: The JNI version of zChaff is
4.2052 +bundled in \texttt{native\-solver.\allowbreak tgz}, which you will find on
4.2053 +Kodkod's web site \cite{kodkod-2009}.
4.2054 +
4.2055 +\item[$\bullet$] \textbf{\textit{RSat}}: RSat is an efficient solver written in
4.2056 +\cpp{}. To use RSat, set the environment variable \texttt{RSAT\_HOME} to the
4.2057 +directory that contains the \texttt{rsat} executable. The \cpp{} sources for
4.2058 +RSat are available at \url{http://reasoning.cs.ucla.edu/rsat/}. Nitpick has been
4.2059 +tested with version 2.01.
4.2060 +
4.2061 +\item[$\bullet$] \textbf{\textit{BerkMin}}: BerkMin561 is an efficient solver
4.2062 +written in C. To use BerkMin, set the environment variable
4.2063 +\texttt{BERKMIN\_HOME} to the directory that contains the \texttt{BerkMin561}
4.2064 +executable. The BerkMin executables are available at
4.2065 +\url{http://eigold.tripod.com/BerkMin.html}.
4.2066 +
4.2067 +\item[$\bullet$] \textbf{\textit{BerkMinAlloy}}: Variant of BerkMin that is
4.2068 +included with Alloy 4 and calls itself ``sat56'' in its banner text. To use this
4.2069 +version of BerkMin, set the environment variable
4.2070 +\texttt{BERKMINALLOY\_HOME} to the directory that contains the \texttt{berkmin}
4.2071 +executable.
4.2072 +
4.2073 +\item[$\bullet$] \textbf{\textit{Jerusat}}: Jerusat 1.3 is an efficient solver
4.2074 +written in C. To use Jerusat, set the environment variable
4.2075 +\texttt{JERUSAT\_HOME} to the directory that contains the \texttt{Jerusat1.3}
4.2076 +executable. The C sources for Jerusat are available at
4.2077 +\url{http://www.cs.tau.ac.il/~ale1/Jerusat1.3.tgz}.
4.2078 +
4.2079 +\item[$\bullet$] \textbf{\textit{SAT4J}}: SAT4J is a reasonably efficient solver
4.2080 +written in Java that can be used incrementally. It is bundled with Kodkodi and
4.2081 +requires no further installation or configuration steps. Do not attempt to
4.2082 +install the official SAT4J packages, because their API is incompatible with
4.2083 +Kodkod.
4.2084 +
4.2085 +\item[$\bullet$] \textbf{\textit{SAT4JLight}}: Variant of SAT4J that is
4.2086 +optimized for small problems. It can also be used incrementally.
4.2087 +
4.2088 +\item[$\bullet$] \textbf{\textit{HaifaSat}}: HaifaSat 1.0 beta is an
4.2089 +experimental solver written in \cpp. To use HaifaSat, set the environment
4.2090 +variable \texttt{HAIFASAT\_\allowbreak HOME} to the directory that contains the
4.2091 +\texttt{HaifaSat} executable. The \cpp{} sources for HaifaSat are available at
4.2092 +\url{http://cs.technion.ac.il/~gershman/HaifaSat.htm}.
4.2093 +
4.2094 +\item[$\bullet$] \textbf{\textit{smart}}: If \textit{sat\_solver} is set to
4.2095 +\textit{smart}, Nitpick selects the first solver among MiniSat, PicoSAT, zChaff,
4.2096 +RSat, BerkMin, BerkMinAlloy, and Jerusat that is recognized by Isabelle. If none
4.2097 +is found, it falls back on SAT4J, which should always be available. If
4.2098 +\textit{verbose} is enabled, Nitpick displays which SAT solver was chosen.
4.2099 +
4.2100 +\end{enum}
4.2101 +\fussy
4.2102 +
4.2103 +\opt{batch\_size}{int\_or\_smart}{smart}
4.2104 +Specifies the maximum number of Kodkod problems that should be lumped together
4.2105 +when invoking Kodkodi. Each problem corresponds to one scope. Lumping problems
4.2106 +together ensures that Kodkodi is launched less often, but it makes the verbose
4.2107 +output less readable and is sometimes detrimental to performance. If
4.2108 +\textit{batch\_size} is set to \textit{smart}, the actual value used is 1 if
4.2109 +\textit{debug} (\S\ref{output-format}) is set and 64 otherwise.
4.2110 +
4.2111 +\optrue{destroy\_constrs}{dont\_destroy\_constrs}
4.2112 +Specifies whether formulas involving (co)in\-duc\-tive datatype constructors should
4.2113 +be rewritten to use (automatically generated) discriminators and destructors.
4.2114 +This optimization can drastically reduce the size of the Boolean formulas given
4.2115 +to the SAT solver.
4.2116 +
4.2117 +\nopagebreak
4.2118 +{\small See also \textit{debug} (\S\ref{output-format}).}
4.2119 +
4.2120 +\optrue{specialize}{dont\_specialize}
4.2121 +Specifies whether functions invoked with static arguments should be specialized.
4.2122 +This optimization can drastically reduce the search space, especially for
4.2123 +higher-order functions.
4.2124 +
4.2125 +\nopagebreak
4.2126 +{\small See also \textit{debug} (\S\ref{output-format}) and
4.2127 +\textit{show\_consts} (\S\ref{output-format}).}
4.2128 +
4.2129 +\optrue{skolemize}{dont\_skolemize}
4.2130 +Specifies whether the formula should be skolemized. For performance reasons,
4.2131 +(positive) $\forall$-quanti\-fiers that occur in the scope of a higher-order
4.2132 +(positive) $\exists$-quanti\-fier are left unchanged.
4.2133 +
4.2134 +\nopagebreak
4.2135 +{\small See also \textit{debug} (\S\ref{output-format}) and
4.2136 +\textit{show\_skolems} (\S\ref{output-format}).}
4.2137 +
4.2138 +\optrue{star\_linear\_preds}{dont\_star\_linear\_preds}
4.2139 +Specifies whether Nitpick should use Kodkod's transitive closure operator to
4.2140 +encode non-well-founded ``linear inductive predicates,'' i.e., inductive
4.2141 +predicates for which each the predicate occurs in at most one assumption of each
4.2142 +introduction rule. Using the reflexive transitive closure is in principle
4.2143 +equivalent to setting \textit{iter} to the cardinality of the predicate's
4.2144 +domain, but it is usually more efficient.
4.2145 +
4.2146 +{\small See also \textit{wf} (\S\ref{scope-of-search}), \textit{debug}
4.2147 +(\S\ref{output-format}), and \textit{iter} (\S\ref{scope-of-search}).}
4.2148 +
4.2149 +\optrue{uncurry}{dont\_uncurry}
4.2150 +Specifies whether Nitpick should uncurry functions. Uncurrying has on its own no
4.2151 +tangible effect on efficiency, but it creates opportunities for the boxing
4.2152 +optimization.
4.2153 +
4.2154 +\nopagebreak
4.2155 +{\small See also \textit{box} (\S\ref{scope-of-search}), \textit{debug}
4.2156 +(\S\ref{output-format}), and \textit{format} (\S\ref{output-format}).}
4.2157 +
4.2158 +\optrue{fast\_descrs}{full\_descrs}
4.2159 +Specifies whether Nitpick should optimize the definite and indefinite
4.2160 +description operators (THE and SOME). The optimized versions usually help
4.2161 +Nitpick generate more counterexamples or at least find them faster, but only the
4.2162 +unoptimized versions are complete when all types occurring in the formula are
4.2163 +finite.
4.2164 +
4.2165 +{\small See also \textit{debug} (\S\ref{output-format}).}
4.2166 +
4.2167 +\optrue{peephole\_optim}{no\_peephole\_optim}
4.2168 +Specifies whether Nitpick should simplify the generated Kodkod formulas using a
4.2169 +peephole optimizer. These optimizations can make a significant difference.
4.2170 +Unless you are tracking down a bug in Nitpick or distrust the peephole
4.2171 +optimizer, you should leave this option enabled.
4.2172 +
4.2173 +\opt{sym\_break}{int}{20}
4.2174 +Specifies an upper bound on the number of relations for which Kodkod generates
4.2175 +symmetry breaking predicates. According to the Kodkod documentation
4.2176 +\cite{kodkod-2009-options}, ``in general, the higher this value, the more
4.2177 +symmetries will be broken, and the faster the formula will be solved. But,
4.2178 +setting the value too high may have the opposite effect and slow down the
4.2179 +solving.''
4.2180 +
4.2181 +\opt{sharing\_depth}{int}{3}
4.2182 +Specifies the depth to which Kodkod should check circuits for equivalence during
4.2183 +the translation to SAT. The default of 3 is the same as in Alloy. The minimum
4.2184 +allowed depth is 1. Increasing the sharing may result in a smaller SAT problem,
4.2185 +but can also slow down Kodkod.
4.2186 +
4.2187 +\opfalse{flatten\_props}{dont\_flatten\_props}
4.2188 +Specifies whether Kodkod should try to eliminate intermediate Boolean variables.
4.2189 +Although this might sound like a good idea, in practice it can drastically slow
4.2190 +down Kodkod.
4.2191 +
4.2192 +\opt{max\_threads}{int}{0}
4.2193 +Specifies the maximum number of threads to use in Kodkod. If this option is set
4.2194 +to 0, Kodkod will compute an appropriate value based on the number of processor
4.2195 +cores available.
4.2196 +
4.2197 +\nopagebreak
4.2198 +{\small See also \textit{batch\_size} (\S\ref{optimizations}) and
4.2199 +\textit{timeout} (\S\ref{timeouts}).}
4.2200 +\end{enum}
4.2201 +
4.2202 +\subsection{Timeouts}
4.2203 +\label{timeouts}
4.2204 +
4.2205 +\begin{enum}
4.2206 +\opt{timeout}{time}{$\mathbf{30}$ s}
4.2207 +Specifies the maximum amount of time that the \textbf{nitpick} command should
4.2208 +spend looking for a counterexample. Nitpick tries to honor this constraint as
4.2209 +well as it can but offers no guarantees. For automatic runs,
4.2210 +\textit{auto\_timeout} is used instead.
4.2211 +
4.2212 +\nopagebreak
4.2213 +{\small See also \textit{auto} (\S\ref{mode-of-operation})
4.2214 +and \textit{max\_threads} (\S\ref{optimizations}).}
4.2215 +
4.2216 +\opt{auto\_timeout}{time}{$\mathbf{5}$ s}
4.2217 +Specifies the maximum amount of time that Nitpick should use to find a
4.2218 +counterexample when running automatically. Nitpick tries to honor this
4.2219 +constraint as well as it can but offers no guarantees.
4.2220 +
4.2221 +\nopagebreak
4.2222 +{\small See also \textit{auto} (\S\ref{mode-of-operation}).}
4.2223 +
4.2224 +\opt{tac\_timeout}{time}{$\mathbf{500}$ ms}
4.2225 +Specifies the maximum amount of time that the \textit{auto} tactic should use
4.2226 +when checking a counterexample, and similarly that \textit{lexicographic\_order}
4.2227 +and \textit{sizechange} should use when checking whether a (co)in\-duc\-tive
4.2228 +predicate is well-founded. Nitpick tries to honor this constraint as well as it
4.2229 +can but offers no guarantees.
4.2230 +
4.2231 +\nopagebreak
4.2232 +{\small See also \textit{wf} (\S\ref{scope-of-search}),
4.2233 +\textit{check\_potential} (\S\ref{authentication}),
4.2234 +and \textit{check\_genuine} (\S\ref{authentication}).}
4.2235 +\end{enum}
4.2236 +
4.2237 +\section{Attribute Reference}
4.2238 +\label{attribute-reference}
4.2239 +
4.2240 +Nitpick needs to consider the definitions of all constants occurring in a
4.2241 +formula in order to falsify it. For constants introduced using the
4.2242 +\textbf{definition} command, the definition is simply the associated
4.2243 +\textit{\_def} axiom. In contrast, instead of using the internal representation
4.2244 +of functions synthesized by Isabelle's \textbf{primrec}, \textbf{function}, and
4.2245 +\textbf{nominal\_primrec} packages, Nitpick relies on the more natural
4.2246 +equational specification entered by the user.
4.2247 +
4.2248 +Behind the scenes, Isabelle's built-in packages and theories rely on the
4.2249 +following attributes to affect Nitpick's behavior:
4.2250 +
4.2251 +\begin{itemize}
4.2252 +\flushitem{\textit{nitpick\_def}}
4.2253 +
4.2254 +\nopagebreak
4.2255 +This attribute specifies an alternative definition of a constant. The
4.2256 +alternative definition should be logically equivalent to the constant's actual
4.2257 +axiomatic definition and should be of the form
4.2258 +
4.2259 +\qquad $c~{?}x_1~\ldots~{?}x_n \,\equiv\, t$,
4.2260 +
4.2261 +where ${?}x_1, \ldots, {?}x_n$ are distinct variables and $c$ does not occur in
4.2262 +$t$.
4.2263 +
4.2264 +\flushitem{\textit{nitpick\_simp}}
4.2265 +
4.2266 +\nopagebreak
4.2267 +This attribute specifies the equations that constitute the specification of a
4.2268 +constant. For functions defined using the \textbf{primrec}, \textbf{function},
4.2269 +and \textbf{nominal\_\allowbreak primrec} packages, this corresponds to the
4.2270 +\textit{simps} rules. The equations must be of the form
4.2271 +
4.2272 +\qquad $c~t_1~\ldots\ t_n \,=\, u.$
4.2273 +
4.2274 +\flushitem{\textit{nitpick\_psimp}}
4.2275 +
4.2276 +\nopagebreak
4.2277 +This attribute specifies the equations that constitute the partial specification
4.2278 +of a constant. For functions defined using the \textbf{function} package, this
4.2279 +corresponds to the \textit{psimps} rules. The conditional equations must be of
4.2280 +the form
4.2281 +
4.2282 +\qquad $\lbrakk P_1;\> \ldots;\> P_m\rbrakk \,\Longrightarrow\, c\ t_1\ \ldots\ t_n \,=\, u$.
4.2283 +
4.2284 +\flushitem{\textit{nitpick\_intro}}
4.2285 +
4.2286 +\nopagebreak
4.2287 +This attribute specifies the introduction rules of a (co)in\-duc\-tive predicate.
4.2288 +For predicates defined using the \textbf{inductive} or \textbf{coinductive}
4.2289 +command, this corresponds to the \textit{intros} rules. The introduction rules
4.2290 +must be of the form
4.2291 +
4.2292 +\qquad $\lbrakk P_1;\> \ldots;\> P_m;\> M~(c\ t_{11}\ \ldots\ t_{1n});\>
4.2293 +\ldots;\> M~(c\ t_{k1}\ \ldots\ t_{kn})\rbrakk \,\Longrightarrow\, c\ u_1\
4.2294 +\ldots\ u_n$,
4.2295 +
4.2296 +where the $P_i$'s are side conditions that do not involve $c$ and $M$ is an
4.2297 +optional monotonic operator. The order of the assumptions is irrelevant.
4.2298 +
4.2299 +\end{itemize}
4.2300 +
4.2301 +When faced with a constant, Nitpick proceeds as follows:
4.2302 +
4.2303 +\begin{enum}
4.2304 +\item[1.] If the \textit{nitpick\_simp} set associated with the constant
4.2305 +is not empty, Nitpick uses these rules as the specification of the constant.
4.2306 +
4.2307 +\item[2.] Otherwise, if the \textit{nitpick\_psimp} set associated with
4.2308 +the constant is not empty, it uses these rules as the specification of the
4.2309 +constant.
4.2310 +
4.2311 +\item[3.] Otherwise, it looks up the definition of the constant:
4.2312 +
4.2313 +\begin{enum}
4.2314 +\item[1.] If the \textit{nitpick\_def} set associated with the constant
4.2315 +is not empty, it uses the latest rule added to the set as the definition of the
4.2316 +constant; otherwise it uses the actual definition axiom.
4.2317 +\item[2.] If the definition is of the form
4.2318 +
4.2319 +\qquad $c~{?}x_1~\ldots~{?}x_m \,\equiv\, \lambda y_1~\ldots~y_n.\; \textit{lfp}~(\lambda f.\; t)$,
4.2320 +
4.2321 +then Nitpick assumes that the definition was made using an inductive package and
4.2322 +based on the introduction rules marked with \textit{nitpick\_\allowbreak
4.2323 +ind\_\allowbreak intros} tries to determine whether the definition is
4.2324 +well-founded.
4.2325 +\end{enum}
4.2326 +\end{enum}
4.2327 +
4.2328 +As an illustration, consider the inductive definition
4.2329 +
4.2330 +\prew
4.2331 +\textbf{inductive}~\textit{odd}~\textbf{where} \\
4.2332 +``\textit{odd}~1'' $\,\mid$ \\
4.2333 +``\textit{odd}~$n\,\Longrightarrow\, \textit{odd}~(\textit{Suc}~(\textit{Suc}~n))$''
4.2334 +\postw
4.2335 +
4.2336 +Isabelle automatically attaches the \textit{nitpick\_intro} attribute to
4.2337 +the above rules. Nitpick then uses the \textit{lfp}-based definition in
4.2338 +conjunction with these rules. To override this, we can specify an alternative
4.2339 +definition as follows:
4.2340 +
4.2341 +\prew
4.2342 +\textbf{lemma} $\mathit{odd\_def}'$ [\textit{nitpick\_def}]: ``$\textit{odd}~n \,\equiv\, n~\textrm{mod}~2 = 1$''
4.2343 +\postw
4.2344 +
4.2345 +Nitpick then expands all occurrences of $\mathit{odd}~n$ to $n~\textrm{mod}~2
4.2346 += 1$. Alternatively, we can specify an equational specification of the constant:
4.2347 +
4.2348 +\prew
4.2349 +\textbf{lemma} $\mathit{odd\_simp}'$ [\textit{nitpick\_simp}]: ``$\textit{odd}~n = (n~\textrm{mod}~2 = 1)$''
4.2350 +\postw
4.2351 +
4.2352 +Such tweaks should be done with great care, because Nitpick will assume that the
4.2353 +constant is completely defined by its equational specification. For example, if
4.2354 +you make ``$\textit{odd}~(2 * k + 1)$'' a \textit{nitpick\_simp} rule and neglect to provide rules to handle the $2 * k$ case, Nitpick will define
4.2355 +$\textit{odd}~n$ arbitrarily for even values of $n$. The \textit{debug}
4.2356 +(\S\ref{output-format}) option is extremely useful to understand what is going
4.2357 +on when experimenting with \textit{nitpick\_} attributes.
4.2358 +
4.2359 +\section{Standard ML Interface}
4.2360 +\label{standard-ml-interface}
4.2361 +
4.2362 +Nitpick provides a rich Standard ML interface used mainly for internal purposes
4.2363 +and debugging. Among the most interesting functions exported by Nitpick are
4.2364 +those that let you invoke the tool programmatically and those that let you
4.2365 +register and unregister custom coinductive datatypes.
4.2366 +
4.2367 +\subsection{Invocation of Nitpick}
4.2368 +\label{invocation-of-nitpick}
4.2369 +
4.2370 +The \textit{Nitpick} structure offers the following functions for invoking your
4.2371 +favorite counterexample generator:
4.2372 +
4.2373 +\prew
4.2374 +$\textbf{val}\,~\textit{pick\_nits\_in\_term} : \\
4.2375 +\hbox{}\quad\textit{Proof.state} \rightarrow \textit{params} \rightarrow \textit{bool} \rightarrow \textit{term~list} \rightarrow \textit{term} \\
4.2376 +\hbox{}\quad{\rightarrow}\; \textit{string} * \textit{Proof.state}$ \\
4.2377 +$\textbf{val}\,~\textit{pick\_nits\_in\_subgoal} : \\
4.2378 +\hbox{}\quad\textit{Proof.state} \rightarrow \textit{params} \rightarrow \textit{bool} \rightarrow \textit{int} \rightarrow \textit{string} * \textit{Proof.state}$
4.2379 +\postw
4.2380 +
4.2381 +The return value is a new proof state paired with an outcome string
4.2382 +(``genuine'', ``likely\_genuine'', ``potential'', ``none'', or ``unknown''). The
4.2383 +\textit{params} type is a large record that lets you set Nitpick's options. The
4.2384 +current default options can be retrieved by calling the following function
4.2385 +defined in the \textit{NitpickIsar} structure:
4.2386 +
4.2387 +\prew
4.2388 +$\textbf{val}\,~\textit{default\_params} :\,
4.2389 +\textit{theory} \rightarrow (\textit{string} * \textit{string})~\textit{list} \rightarrow \textit{params}$
4.2390 +\postw
4.2391 +
4.2392 +The second argument lets you override option values before they are parsed and
4.2393 +put into a \textit{params} record. Here is an example:
4.2394 +
4.2395 +\prew
4.2396 +$\textbf{val}\,~\textit{params} = \textit{NitpickIsar.default\_params}~\textit{thy}~[(\textrm{``}\textrm{timeout}\textrm{''},\, \textrm{``}\textrm{none}\textrm{''})]$ \\
4.2397 +$\textbf{val}\,~(\textit{outcome},\, \textit{state}') = \textit{Nitpick.pick\_nits\_in\_subgoal}~\begin{aligned}[t]
4.2398 +& \textit{state}~\textit{params}~\textit{false} \\[-2pt]
4.2399 +& \textit{subgoal}\end{aligned}$
4.2400 +\postw
4.2401 +
4.2402 +\subsection{Registration of Coinductive Datatypes}
4.2403 +\label{registration-of-coinductive-datatypes}
4.2404 +
4.2405 +\let\antiq=\textrm
4.2406 +
4.2407 +If you have defined a custom coinductive datatype, you can tell Nitpick about
4.2408 +it, so that it can use an efficient Kodkod axiomatization similar to the one it
4.2409 +uses for lazy lists. The interface for registering and unregistering coinductive
4.2410 +datatypes consists of the following pair of functions defined in the
4.2411 +\textit{Nitpick} structure:
4.2412 +
4.2413 +\prew
4.2414 +$\textbf{val}\,~\textit{register\_codatatype} :\,
4.2415 +\textit{typ} \rightarrow \textit{string} \rightarrow \textit{styp~list} \rightarrow \textit{theory} \rightarrow \textit{theory}$ \\
4.2416 +$\textbf{val}\,~\textit{unregister\_codatatype} :\,
4.2417 +\textit{typ} \rightarrow \textit{theory} \rightarrow \textit{theory}$
4.2418 +\postw
4.2419 +
4.2420 +The type $'a~\textit{llist}$ of lazy lists is already registered; had it
4.2421 +not been, you could have told Nitpick about it by adding the following line
4.2422 +to your theory file:
4.2423 +
4.2424 +\prew
4.2425 +$\textbf{setup}~\,\{{*}\,~\!\begin{aligned}[t]
4.2426 +& \textit{Nitpick.register\_codatatype} \\[-2pt]
4.2427 +& \qquad @\{\antiq{typ}~``\kern1pt'a~\textit{llist}\textrm{''}\}~@\{\antiq{const\_name}~ \textit{llist\_case}\} \\[-2pt] %% TYPESETTING
4.2428 +& \qquad (\textit{map}~\textit{dest\_Const}~[@\{\antiq{term}~\textit{LNil}\},\, @\{\antiq{term}~\textit{LCons}\}])\,\ {*}\}\end{aligned}$
4.2429 +\postw
4.2430 +
4.2431 +The \textit{register\_codatatype} function takes a coinductive type, its case
4.2432 +function, and the list of its constructors. The case function must take its
4.2433 +arguments in the order that the constructors are listed. If no case function
4.2434 +with the correct signature is available, simply pass the empty string.
4.2435 +
4.2436 +On the other hand, if your goal is to cripple Nitpick, add the following line to
4.2437 +your theory file and try to check a few conjectures about lazy lists:
4.2438 +
4.2439 +\prew
4.2440 +$\textbf{setup}~\,\{{*}\,~\textit{Nitpick.unregister\_codatatype}~@\{\antiq{typ}~``
4.2441 +\kern1pt'a~\textit{list}\textrm{''}\}\ \,{*}\}$
4.2442 +\postw
4.2443 +
4.2444 +\section{Known Bugs and Limitations}
4.2445 +\label{known-bugs-and-limitations}
4.2446 +
4.2447 +Here are the known bugs and limitations in Nitpick at the time of writing:
4.2448 +
4.2449 +\begin{enum}
4.2450 +\item[$\bullet$] Underspecified functions defined using the \textbf{primrec},
4.2451 +\textbf{function}, or \textbf{nominal\_\allowbreak primrec} packages can lead
4.2452 +Nitpick to generate spurious counterexamples for theorems that refer to values
4.2453 +for which the function is not defined. For example:
4.2454 +
4.2455 +\prew
4.2456 +\textbf{primrec} \textit{prec} \textbf{where} \\
4.2457 +``$\textit{prec}~(\textit{Suc}~n) = n$'' \\[2\smallskipamount]
4.2458 +\textbf{lemma} ``$\textit{prec}~0 = \undef$'' \\
4.2459 +\textbf{nitpick} \\[2\smallskipamount]
4.2460 +\quad{\slshape Nitpick found a counterexample for \textit{card nat}~= 2:
4.2461 +\nopagebreak
4.2462 +\\[2\smallskipamount]
4.2463 +\hbox{}\qquad Empty assignment} \nopagebreak\\[2\smallskipamount]
4.2464 +\textbf{by}~(\textit{auto simp}: \textit{prec\_def})
4.2465 +\postw
4.2466 +
4.2467 +Such theorems are considered bad style because they rely on the internal
4.2468 +representation of functions synthesized by Isabelle, which is an implementation
4.2469 +detail.
4.2470 +
4.2471 +\item[$\bullet$] Nitpick produces spurious counterexamples when invoked after a
4.2472 +\textbf{guess} command in a structured proof.
4.2473 +
4.2474 +\item[$\bullet$] The \textit{nitpick\_} attributes and the
4.2475 +\textit{Nitpick.register\_} functions can cause havoc if used improperly.
4.2476 +
4.2477 +\item[$\bullet$] Local definitions are not supported and result in an error.
4.2478 +
4.2479 +\item[$\bullet$] All constants and types whose names start with
4.2480 +\textit{Nitpick}{.} or \textit{NitpickDefs}{.} are reserved for internal use.
4.2481 +\end{enum}
4.2482 +
4.2483 +\let\em=\sl
4.2484 +\bibliography{../manual}{}
4.2485 +\bibliographystyle{abbrv}
4.2486 +
4.2487 +\end{document}
5.1 --- /dev/null Thu Jan 01 00:00:00 1970 +0000
5.2 +++ b/doc-src/gfx/isabelle_nitpick.eps Thu Oct 22 14:45:20 2009 +0200
5.3 @@ -0,0 +1,6488 @@
5.4 +%!PS-Adobe-2.0 EPSF-1.2
5.5 +%%Title: isabelle_any
5.6 +%%Creator: FreeHand 5.5
5.7 +%%CreationDate: 24.09.1998 21:04 Uhr
5.8 +%%BoundingBox: 0 0 202 178
5.9 +%%FHPathName:MacSystem:Home:Markus:TUM:Isabelle Logo:export:isabelle_any
5.10 +%ALDOriginalFile:MacSystem:Home:Markus:TUM:Isabelle Logo:export:isabelle_any
5.11 +%ALDBoundingBox: -153 -386 442 456
5.12 +%%FHPageNum:1
5.13 +%%DocumentSuppliedResources: procset Altsys_header 4 0
5.14 +%%ColorUsage: Color
5.15 +%%DocumentProcessColors: Cyan Magenta Yellow Black
5.16 +%%DocumentNeededResources: font Symbol
5.17 +%%+ font ZapfHumanist601BT-Bold
5.18 +%%DocumentFonts: Symbol
5.19 +%%+ ZapfHumanist601BT-Bold
5.20 +%%DocumentNeededFonts: Symbol
5.21 +%%+ ZapfHumanist601BT-Bold
5.22 +%%EndComments
5.23 +%!PS-AdobeFont-1.0: ZapfHumanist601BT-Bold 003.001
5.24 +%%CreationDate: Mon Jun 22 16:09:28 1992
5.25 +%%VMusage: 35200 38400
5.26 +% Bitstream Type 1 Font Program
5.27 +% Copyright 1990-1992 as an unpublished work by Bitstream Inc., Cambridge, MA.
5.28 +% All rights reserved.
5.29 +% Confidential and proprietary to Bitstream Inc.
5.30 +% U.S. GOVERNMENT RESTRICTED RIGHTS
5.31 +% This software typeface product is provided with RESTRICTED RIGHTS. Use,
5.32 +% duplication or disclosure by the Government is subject to restrictions
5.33 +% as set forth in the license agreement and in FAR 52.227-19 (c) (2) (May, 1987),
5.34 +% when applicable, or the applicable provisions of the DOD FAR supplement
5.35 +% 252.227-7013 subdivision (a) (15) (April, 1988) or subdivision (a) (17)
5.36 +% (April, 1988). Contractor/manufacturer is Bitstream Inc.,
5.37 +% 215 First Street, Cambridge, MA 02142.
5.38 +% Bitstream is a registered trademark of Bitstream Inc.
5.39 +11 dict begin
5.40 +/FontInfo 9 dict dup begin
5.41 + /version (003.001) readonly def
5.42 + /Notice (Copyright 1990-1992 as an unpublished work by Bitstream Inc. All rights reserved. Confidential.) readonly def
5.43 + /FullName (Zapf Humanist 601 Bold) readonly def
5.44 + /FamilyName (Zapf Humanist 601) readonly def
5.45 + /Weight (Bold) readonly def
5.46 + /ItalicAngle 0 def
5.47 + /isFixedPitch false def
5.48 + /UnderlinePosition -136 def
5.49 + /UnderlineThickness 85 def
5.50 +end readonly def
5.51 +/FontName /ZapfHumanist601BT-Bold def
5.52 +/PaintType 0 def
5.53 +/FontType 1 def
5.54 +/FontMatrix [0.001 0 0 0.001 0 0] readonly def
5.55 +/Encoding StandardEncoding def
5.56 +/FontBBox {-167 -275 1170 962} readonly def
5.57 +/UniqueID 15530396 def
5.58 +currentdict end
5.59 +currentfile eexec
5.60 +a2951840838a4133839ca9d22e2b99f2b61c767cd675080aacfcb24e19cd
5.61 +1336739bb64994c56737090b4cec92c9945ff0745ef7ffc61bb0a9a3b849
5.62 +e7e98740e56c0b5af787559cc6956ab31e33cf8553d55c0b0e818ef5ec6b
5.63 +f48162eac42e7380ca921dae1c82b38fd6bcf2001abb5d001a56157094cf
5.64 +e27d8f4eac9693e88372d20358b47e0c3876558ebf757a1fbc5c1cddf62b
5.65 +3c57bf727ef1c4879422c142a084d1c7462ac293e097fabe3a3ecfcd8271
5.66 +f259833bac7912707218ec9a3063bf7385e02d8c1058ac06df00b33b8c01
5.67 +8768b278010eb4dd58c7ba59321899741cb7215d8a55bee8d3398c887f02
5.68 +e1f4869387f89141de693fcb429c7884c22dcdeddcaa62b7f5060249dfab
5.69 +cfc351201f7d188b6ed68a228abda4d33b3d269ac09cde172bc045e67449
5.70 +c0f25d224efbe8c9f9d2968a01edbfb039123c365ed0db58ad38aabe015b
5.71 +8881191dd23092f6d53d5c1cd68ebd038e098d32cb24b433b7d5d89c28ee
5.72 +05ea0b6070bb785a2974b5a160ee4cf8b6d8c73445d36720af0530441cd9
5.73 +61bc0c367f1af1ec1c5ab7255ddda153c1868aba58cd5b44835535d85326
5.74 +5d7fed5ff7118adb5d5b76cc3b72e5ff27e21eb857261b3afb7688fca12d
5.75 +1663b0d8bdc1dd47a84b65b47d3e76d3b8fa8b319f17e1bb22b45a7482fd
5.76 +f9ad1b6129e09ae47f15cd2447484cd2d64f59ab0f2f876c81e7d87ccdf9
5.77 +005aa8fc093d02db51a075d571e925f2d309a1c535a1e59d34215c6cd33e
5.78 +3c38997b4956461f376399901a8d0943dca6a335baac93fc8482c0659f04
5.79 +329c6f040b35828ea6dd1bd1858f2a9be4ef77731b5b75a1c536c6bc9479
5.80 +0821e5d88f6e2981835dbfd65ec254ebcf2cf49c917d121cd3bbb476a12b
5.81 +69c15f17d9c17bb15ad1e7d31d2afcf58c8f0ad526d68615a0f1ac3b1d1c
5.82 +d3beafeea3cf56c8f8a66367c70df9159f0b1b3157ccfd010045c4718e0e
5.83 +625c0891e85790c9b97b85517c74c9d55eaca31a01cddc64898bf0eeadf3
5.84 +53391a185e507dcb0a6f52661a56357ac818dfc740a540aadf02f4e7a79d
5.85 +8008a77cd30abde337025b01217d6a68c306abe145b7260c3478fa5f366f
5.86 +b2d37259ead8a8ec2db2f09ae0eb3a682d27b0d73a60935f80254c24426a
5.87 +003a87a29a4370cbf1b2ef1e19ad8466ec725fd5b463d06011a5e0da2258
5.88 +ff6c1483c4532bc21f2ed9b99b929b2800ddefc1a98d12ba085adc210bac
5.89 +e0274b69e24d16af015a51ca73edf779a7534a887aa780337ad966839881
5.90 +edc22ba72038aa1a96a6deba24ad676795da711b92f8cf5f54cb4322ec04
5.91 +40ef9e15b11e3005f3ff69376ecb29bb66e8fc1b685f2b05fb162fcb35aa
5.92 +d7eb2a8ec39b97ab1ff05ef02f8dbbc12085a5cd252cc4010fab7f63dfd5
5.93 +7fa1be86f724d37db5faef17ae8e8e537444e8e9db917b270344183473af
5.94 +7f47d5703a160d8ef1e772438620d3336b2fbcf6433612e4b5e64fae0329
5.95 +8a3c4010c17d93f13ba66d549c69dd58c7d26ddc90285fed831918563a16
5.96 +2a7ac2511e2f18c9eb3df905a9dcba65a31cc1c39f07458abb11b4c60346
5.97 +aea19070e126982f1dde336e79be0ecd69a8afbe2493d064d4d2ff38788b
5.98 +b3038125961302db9761403c3b8019ec641e107425002205a77ae2ae0f4f
5.99 +7550d623dd03f0ec0199f42a9a8b89514e2e21baca9b3c8c96ca48cbf9dc
5.100 +ee6d6241d713e014b49e83ad85e62a6b2f70b58e4cc72d41ea6fcbdd3b5c
5.101 +890c8af0d24200658773b1628c6cc9aaaabb08865ee4c7ff2c513ad7aa23
5.102 +155a321213fa94731683a3e282a0e60aa3c87aade3da231465bdd9097f2c
5.103 +89a1af8e5b9649143f2d9482546501ea97e8bea2f5d5eea97d4f19bb6835
5.104 +3138d3babb2461c08d537491aaede1f23d734c6f099eb5bef6e2ffaaf138
5.105 +e5ab71b8b41599091037e440127a4eaedf208c20c8a2fc62eadab191d1ab
5.106 +4d5531f826aa6b9fff2797a7f54673e0a3fae09a93a0dfafb8b11d60dc69
5.107 +5acf9b7e1a47c31d0b5a0b85b7b50cddff5ac831651d9c7469c2139c7a89
5.108 +7d2f868f36c65156921803eccfdbdd1618595ab6d2a9230ef523a1b5ee51
5.109 +f2a0d200fc0e94aff7f546593ff2a3eb865d129895af01b8ab6e4616fe20
5.110 +9123b6e2b7e0817adc3cdb78ae8b0b1d75f2986ebd8fb24c4de92ac9e8c3
5.111 +6afa520636bcad2e6a03d11c268d97fa578561f6e7523e042c4cc73a0eac
5.112 +7a841907450e83d8e7a8de4db5085f6e8b25dc85b59e018380f4b9523a7f
5.113 +02cbeec989f0221b7681ec427519062b429dcd8fc2e4f81173519f88e2e4
5.114 +3798b90a84060920f6ae789afd6a9182e7fec87cd2d4235d37a65c3f3bcc
5.115 +c742c89cbe5f3e2ba6c4f40ebba162e12569d20684cc167685285a087e7a
5.116 +0a995fe1939bf25c09553512ba2cf77ef21d2ef8da1c73ba6e5826f4099e
5.117 +27d8bc7b3545fc592b75228e70127c15a382774357457cd4586d80dc0bd6
5.118 +065aee32acfd5c0523303cece85a3dbf46853b917618c0330146f527c15b
5.119 +dbb9f6526964368b2b8593eed1551dad75659565d54c6a0a52da7a8e366f
5.120 +dd009ef853491c0fb995e19933cba1dbdc8902721c3ea6017ffdd5851cb8
5.121 +3c8bada46075ac121afe13a70e87529e40693157adcc999ed4657e017adf
5.122 +f7dbac4bc0d204f204c6f47b769aaf714f9ec1d25226f24d0a1b53e28ac5
5.123 +374ab99755852c1431b2486df5fd637e2005a25303345a1c95a15a1189ba
5.124 +f6f6883de1ad46d48427b137c2003d210ab2b2f5680f2633939f289d7553
5.125 +eb943adf8127f1c3ee7d6453b5566393700ad74ab86eb9a89f8b0380af55
5.126 +6b62f51b7dbd0c5dcc9a9fb658944d7ad5845d58dedc2d38200d0ef7cb0f
5.127 +76041dc104ef3ab89c1dc2f6a75635d48051c8a7dd9f5e60253a53957ec8
5.128 +9d1266566d7ed20d79dfc2807b397d7cf056bdaccdb72528a88aa4987682
5.129 +c909b2fe1e35a71c2f29e89a2bf32173967e79610367ce4574ba6a1cc031
5.130 +cfb176fc0313f74f91a866ef9954b95b29caf917a6b919586f54d23cb7ce
5.131 +23305886ae7760ebd6263df0d3c511ac7afc361df78bc2621f66d3268b99
5.132 +078fa59124f0eb9476496c938eb4584e87455dc6f2faa999e938460b31c6
5.133 +28021c652acfa12d4556aa4302bbcd043e60389480b796c3fc0b2e51b81e
5.134 +c2afa4a34335318a1c5a842dcaa120df414acba2e79ab5cc61c99e98108c
5.135 +5cb907a96b30d731131782f9df79aabfc16a20ace8852d047497982e11c8
5.136 +26321addf679de8a96a2d18743f6f2c3b2bc397370b10ad273fcfb76b48b
5.137 +9dad27cf89ca2c370149cd48ab956e9bbce01cbf8e1f0c661b99cf19b36e
5.138 +87b6165dd85ae3f3674525e17d85971093e110520d17f2d6253611e35ec9
5.139 +e17000e48e2926454c1e8eb4098e0115b49536f2c33505eb5e574f7a414b
5.140 +e176398c5ddf6d846ea5ddf2a5e94c0422e0115c57a8c9e56bf8ba962c82
5.141 +698c96bd6138baaca7347e44352cc62df4eeba364954ad921a5a43280980
5.142 +264df4a7fb29d005423179f7bd1d98b4280d62ce23c927551f1ffc2b8f17
5.143 +0a9c23656c0c91b640cdcfdbd88089ffb28d3ac68bad25dbbed82c083696
5.144 +1f9f86a6183cc1061ffdb32279796569d05b31c946955402d0be1fb9f2bf
5.145 +304d1ad8e1e357be49e6e2ee67f7f1e7bc699d46a5f7853fe659ba2e1930
5.146 +0d3e3ea658b9862701dcab08fdd23bf1d751777f25efbe9e02d12b5612b3
5.147 +c3fc2275190346b94ec4024e4ade08e54d75c0b4c48f4956b9182e8ce997
5.148 +74b54da4a9318c099d89f1ce3b6803a95f48b9fb8b845372be25e54478e8
5.149 +49e4707ea03a36e134efa661e4e6250d89649ae074cfd9d6b9e2071c1099
5.150 +3b8a5a5ebc3e1cb228c97565aef7f254e3f90af8a3dd281c83792755719d
5.151 +c6a5b3bab4aa6be5afe9624050eee8dfb13b018f4088c932cd48ace38dfe
5.152 +b1b4218dba8f7fada6628076acf1b54db0c95d4fb12232f1fa9d1ba848f9
5.153 +fe80c65b75d6946c00fe78839142c5302707d9269b24565dbcc551aca060
5.154 +b4d0f99b961dd3cc795a982063ac42e9fc81fc98add42744a9f92e74b00d
5.155 +637ee4606ea2099b6c763493c3159f8e52a90dafca682010c0e92bc9038a
5.156 +10abb066c75c8d97f7ad6fb1a37136e52cf2093c4fa485fe12adad10e4d0
5.157 +83b78b023628ddc5326cbf8392516027a9f3de4945f93488e4a1997efd2a
5.158 +22c2c136dbac1bdb829e082beac48cdd06dcb17bacf09451c7b636bd49a8
5.159 +fc60cb1d2292250bea78e1dd276725ab4c526b66ddabf4e1b2bf0a2571df
5.160 +2490df70735f5da321fac74fe4fab54444e53dace9832cff38a70c58104a
5.161 +4f0c0545dcf7a1a9ecb54e0e32d6d8195d30b2c98a567741fcf325a4ddeb
5.162 +244a1a35676e246ddc835fac13b569f35f22ec93191eca3efbe17ff9a950
5.163 +d08f863710b2bbecec969068c498eb2338b68f3fc3f5447449fe4de2b065
5.164 +e068ecd9255d369b2bb6c4b0b7423774bed69294758aca2bdb1a8d5bf618
5.165 +d3fa09462f7838e8a79b7a53bebe6dacb0a1561eaa074bc6f069f6a06fb2
5.166 +c4a5cb13e2172bce9be659a82665da5cded73da84322bb16aa6e19ac1958
5.167 +7515cb5d2b65e65e803f76700ce5efd3df7fe4ed431fae0e8e286b1d5056
5.168 +a0d18df926b2be7a93c503ab903abd4788680a6201fdc299f2cb5d6a9b6e
5.169 +2048109c8d1fb633a54128938594b2cce86a7e0185e7d59e6536584039ec
5.170 +9e30ff7be6ddba9fdba82de7415fdc47de84d97afb1aa3ba495bd91dee9d
5.171 +f3b21ee1164987dd8510925087cd0919f1085cba6e4dd3c7384d26667f94
5.172 +ad7f736a60d8bd76dfaa4b53c23536fc309ff2317c48ee0107ff2ca4d1b3
5.173 +f78c5a27b901c931128bdb636094ef0cd543a5b62b7dbe10ed83aed5780c
5.174 +a16067a4a7e8b7c5bf8a8e822149bc1b5bcdabe13a7f6aa6eaeff24a42f4
5.175 +a58a2b70f545103540169137fda9abb589f734b6776cb50402d6123ce802
5.176 +10dce05e3697a98c9411cf60a02c278c91e03d540b936cd00c668960e357
5.177 +1aeaf4d94cfb496b259ec0d8fdba9199fb46634ff177bc8d310ea1314eef
5.178 +d46c927a981c58e88743ed4e07d80fe841edee812e3053412bf2e710146c
5.179 +b25dec8ea70c38bb1f6e4db3c2e8ba521963c1584eeb60ea1e9555058f13
5.180 +e98307c13cbd15c26b611f543149b1ddf88dd6296ae703f58daeb67f1b03
5.181 +ab5b24c72d5770cb9d8ed242c4faaad1dd940ada00e98ff3a61799d13355
5.182 +aba916910aa9a6e5ee8af438d0ba8235346fcd139b9d2cb7db7bd3f298a3
5.183 +94ff0aff3b9042f32a004e042c346a5ea35917f229848a9c5a32909b0090
5.184 +4aa715640277a6ada99f8b2927fda22899ff1347f42bac73e2bd4bbf3945
5.185 +55fd7dd30d5c6dadf5c259fdb2455d8c607de1c5da588e20159f18e4e8da
5.186 +b714e532d888a0386c52c2b85964251af003ac9d10c0c8b9b3465e1dde48
5.187 +2e74a29e17a7cf6c9a43b5af1646f0b8508f98e9a1279ec3908073d89dcb
5.188 +aa093e8dd1004c1ecccce0803095b0069d4be7a1eb14b02efc37d137dfe3
5.189 +f0190bc9628069abc257f45d0e050e60c7f5281277937dd986fcd5b94a2b
5.190 +845a1a75addd74a142800f18ef408c08a2c2ad16a93298f148c0ae7d2990
5.191 +ded147f92f053809a60d4f992a227167aad5b5eb2bbe8a4a77dc77a08b72
5.192 +6acb34422e2532eec7e274e4a42d71ee584f5f3df5a3a5b379974ede73ab
5.193 +5f1b0a2dbfcc8cfac4747ca26eb6030dc2f85a104b754432977850c093b9
5.194 +97ed90af711b544ff682e7b1eac82b2b7b44014b09c17ecf084c994a095d
5.195 +9eeef5391305caf093b62ac9916f982a436d521fcf4d75c5b8e4d92266fd
5.196 +e99a58aa39d7693ecd1796b8851761d64bbca39a6d5a0b4533ae47123327
5.197 +f98d0ad0e8b36625cc3647b55459552906d8a1d5766845ffac101980efcf
5.198 +79657e365510be5db557cefef21193ca3cf3dad175ee2e7ae91d174fdc06
5.199 +2ff5c51ffe2f021122e96df042019d3a1883e662537ec1b69c11fbb6e750
5.200 +0132eabf5803c816153ecbff60ca3b3b39708c26cb1751afb2e65d8e5f4a
5.201 +c4397a88fb1f112672fcdd24e4ba545c5b2a7968c17b62f8e2530a8acbff
5.202 +cfca82c64b7abcab84e2c4a0a7ced67b15669301fe9ff2c756e70ff7ce33
5.203 +497be6acc4ac5617e1f043bd8a87416299a39bf17fc31c02d72d75fdc2a1
5.204 +e60669fa4d5e4a49d9afea2f53f4626680e9c0dfca223529efa415c4343a
5.205 +b6067aa800c484457ea050eaaa5d3fafeedd0eec72f327e02c6b3912b5a8
5.206 +c404de4839c9c4a99da42681cde43316606a34c7d2f02269de1aab776857
5.207 +e668f35946af4d618d36d444bdc02b1f63ea25b6260b4fb606ac8575b5c9
5.208 +782a5de4037350d5753b1537537ccb008c454eeb264e6cd4727c999e240e
5.209 +0ac89e95a896b67d54910a3531345f64198ad394b5ceb52881f1dd9e6beb
5.210 +95862dc188d45b3e46aacb5fe40097947dab9bc3c1ee46bfc9b1b3ed6167
5.211 +efd0d65ceb043d7b24c1456676e4baa47b1209a315f199bb3a91f4374cd9
5.212 +cc0b40d3f09f19f8dd8a46915eee55eeeeb3c7b8f437106ee491ef0f4ff9
5.213 +2c5c6f779e0fbe7bd5293964bb645ca362b106abeb773571d9ae83b786a3
5.214 +d5a4ea3ea970daadc46cc5e6037f76fd20e0fffc47cf4e7af9522b91f96b
5.215 +3297720fd45d9bc2200622ad2ca9445556c8a8202b1991bc63da360d021d
5.216 +55be2528e043f803e08da99b91ab9cfc5e65b2655d78206b4aecd445a7b0
5.217 +1caa0d06b0a55e8f04b70b60b04a860c8e1ab439f4910051e3f7441b47c7
5.218 +8aa3ab8519f181a9e833f3242fa58d02ed76bf0031f71f9def8484ecced8
5.219 +b6e41aca56176b6b32a2443d12492c8a0f5ba8a3e227219dfd1dd23fcb48
5.220 +fcfd255dbbf3e198874e607399db8d8498e719f00e9ed8bdd96c88817606
5.221 +357a0063c23854e64ad4e59ddd5060845b2c4cddd00c40081458f8ee02c7
5.222 +303c11747bd104440046bf2d09794fca2c4beb23ed1b66d9ccb9a4dd57ad
5.223 +a24943461ecc00704c916bdc621bfddb17913dfb0f3513b65f3ab015786a
5.224 +caa51ee9546bc8ddf87e2e104137e35ddf8f8d23724e9a53824169bc7cfa
5.225 +99562656e6f1c888d4dbff0b269c5d1e733e5f212d91297610201eb43249
5.226 +35e336dd0052738db2d64f3e89429903bb5c1810009cf766e9a06223dd2f
5.227 +219b706394a121dc029af55c6ada9052af59682ef7c51e121cf16f0319ac
5.228 +0aa9512ef900c548d673fe361da19052808797e958209072e145d46ec8cc
5.229 +a89fafd76630eff30ae979973bdf0f8c9e469d8edd3b1c93731c72f976b7
5.230 +d81142bc15c376403f967affaa5f482efd57c6f91970729d16db851f0ed3
5.231 +ea7d82f409307b5b436886c1beda94a1fa3ab1b60686f6574c844fb2c0b3
5.232 +a07174dc4f27b4fed2f8bd4d5436be4b343e5efdf0400d235bd910255341
5.233 +a20770804a26f8437e9bce6da8e9f8258a343c7aee291f1510be306ae67a
5.234 +ab1d7696453530c02fd153bbe49dbf62baad6146029cbd1656cdb76c952c
5.235 +b93edfee76fe33832930be59636bb947e8ad285f20f663cccf484fba97d6
5.236 +7446c7b6c6f5857428bb1737d9ae801df75d9cb4d7bd59ef7a4cbadde928
5.237 +38f15d232005585d2e40483d2d3e08cc8f398bb43afedb84343c3ba3835d
5.238 +0ba82a86dce859cf655f85e63e41365e0dbefcf511b9a27a2b6e66b2ad3a
5.239 +c657902842287a317e46ceaa93b5088f09d53a65815b44538af90ad3b06b
5.240 +4e5e2dc509f02e30a01e05201c67d4d39582bbe64e20b669f5fd787909a3
5.241 +30fc50a95b31426bbb57a4fbf9feacdc31f98bcf50da7e50c2bfc169c6fd
5.242 +ccf213cdb878653bcea372968ea6e31fd30dd55434cc91c0af22179ce669
5.243 +a05493f195e12432c6173ae2ac3c94fb83f38210014a9f969ea2b44e99f5
5.244 +e5a7317e848d429ad62167a4fc5001149676c0c28cdf59b8d1c5a582f516
5.245 +3eee855312777fee6dacbf993f5c058f355dbde6552dc960d336eee445dd
5.246 +11d53fd21b745d1e5ec317efbbef25e070d0a36797a6081c356ac2328e64
5.247 +e5c55fbc81dc75d9c1575548ece74b8307eef485aa8e28859a2e0435c831
5.248 +23a600efb323c362fe9f02407a5411c41a69566cd50add324b63ab939980
5.249 +b9d7a929ae4887163cfa7acbfc9fabaab8987a1f6906b9881491cd055b94
5.250 +485c968479dbb05b34ed0cd6844729a692978c6928c3392e33e8324ded88
5.251 +814cacdac8128e1425c0091a13558100d7cdbed5992795d94d39c32f32dc
5.252 +621ab6f3b75187a66741f61d6a9c91d791b1cfc3d0e94d4a76302e0c3f2e
5.253 +cbdc51f14f3251aa5c8bb989f0e13ee500b7b7f2f1e52ca970ad8a7b4b99
5.254 +57e93126254297380d67179deb8ff1e99d5cdf7a35c5bb9fa7b402e63234
5.255 +78640344e1f10c378ad23c5cd1aa18e1e0b308db70d3a624a455f8e291a2
5.256 +ee102ad10776208c2d546cb76d89ca8103a8b95f8acc2d2bdc9791324915
5.257 +6c9e05429091071f0c5b76d82c8d1c8a69d840fd460922cd2090624bc218
5.258 +0c9391005926a25042a55e322060807363462e1cdeab309033124ba3a884
5.259 +1db13f39edae04ec52cde9dbde64ddda1ad805141d4230ec76bd81fd98d7
5.260 +0d90fa1aaa26ea551bf687ddd6cdcf3de5a446b266c68434f07d9c0b382d
5.261 +5816c4e22f22cc03ff78064c6dffb12315c6bcbbf5dc510f5aaabf23471a
5.262 +234efceeb4aa2f9af9ea787c014c5587ef162fc5b35e8f4c23b168c6e247
5.263 +41d33dcc11d2a56d3ba9d8eed6e79aebf9f0faf1a3aeb89d792d69041f0b
5.264 +b8fadfc0aa090effc6ae5e2f13cdbf54b5bed69b039eef2627769613b6f1
5.265 +aefe9b66747fe8feaf7455796740f411a770d4a1764f0483719584880f45
5.266 +430e38d3af184145892a08b2add234a3f3ee4ccfc9f6995c02392adafccd
5.267 +722f366d748cfe9373fbf5f878ed47e9d221fd156bb28369df9e7d2b79da
5.268 +76120d135ebaf36cff93beb7e313c2b2de7477176fc19609a1b906c995cd
5.269 +defef08899265b6b8aefb44da1aadefd1c523dce5ca1b84c0c652b3009fd
5.270 +057789892d4d31764f181754b2e0a62c465587585509989a219711a5e4e2
5.271 +5b3b340ca8fdd3f04fef204b1b722b2f6c2ccb00c3cf1a94ba9bdfbfeda9
5.272 +e2a062c6f1ced3b8aae5dae32ade1fca1001f98d0ad0e8b36625cc3647b5
5.273 +5459552906d8a788eb8bc734ccb65fe9582c71df94fd95d22c5323de235c
5.274 +28220fb9a2ccb37362174d8cd5922c9e5a87b51d0668555100a33e33750e
5.275 +f1f795cbed962494a994be7ce8cf71fc58ff4204551b1615ed27cf088171
5.276 +fd000b72462b67935961e7c6c3a05bfd67b9ba094ea2c16fdf486da912e1
5.277 +e97bfd1c17934535e551cede20c001b5d2adb2be4cbad7d6ba0bdeae4b1a
5.278 +a739f90293e67ecbdeea4d35825e092697fb05b215083e3f3d6be260790e
5.279 +2a175fd44eb1c4c16759504827a6eb58a838c4d65fec6eef108495577019
5.280 +15740cac164111892e8d1cc447cd208e243a89ab847d8ebf4fb98bff49e7
5.281 +a3453facf3b0e8cb67590f390173ddba68324531d2e426aed152e12301d7
5.282 +538c1f3c0048a9cc00c009a1a9138460082123209c1e007266fbf236eb72
5.283 +21f87d4ca38a0b699e84ca230ffb5095f90a6528bf2a9118f95ac9ab8d2d
5.284 +ed9eed9b8b27be894b717469758c8d94fa89acc64f530f432d0e5f16c922
5.285 +36d6a63410f099c9e909450fd731d698ef658d8ffc1de14817b850814f68
5.286 +1a4a9be5cc7a71c381974c249f0b209bfdc2e97f9540c96f57bb4d283622
5.287 +00969b82011315289e6a025b137030a0af3b4b42b00fed7cec49df43c59e
5.288 +3b2495a036dd1b17a8e6adae63bfbbd48807c44b5bbf71813355e1b0e58e
5.289 +22b6fb88005fc55565be49c17244901b73ef02fc4eb7669be5af22d89c0d
5.290 +dff0fc6821d810d13e5821d48d4a71d7e463d5b60bc279d0dcf5f8da3a95
5.291 +905b56d6f2be95e6d4243b1048e3b662e62401ffaa3bc3f5f90b0854b8a3
5.292 +8c38039f61fcb359b06bbb7d59e3b39a295dccd6db9a8b83a6f64ef8dc94
5.293 +a77123dd164cfd1c46f1ee51aa19c3d6e7db92a298d10159f2b5eff2caf9
5.294 +dc93a6d267fb65bd900d6adf0c6be598050b6d3a9b3a322ab3c9e880d774
5.295 +1f58016ff97e5f606b5dbd72ba99252c669209bb556dd5be84fdd7c1ce92
5.296 +8a3b3d3aab8d37e6b740227563bb4d60f6bb04052356e1a48d2079feca44
5.297 +7ea17fd06f208426d045dee660d1d6460455f8d20dbc5ae64550bbdf60d7
5.298 +27d96cc9afef842a8c8c78ea2257e6c6d0d207c80cfe399e8874c693274e
5.299 +d2c2022d303ca50a70624b07434fb85040a76a823f446c7454dab4f9c05f
5.300 +10274eb5ba164aa3649d1bc90694316ba5cb3e7df4442e777124cff7ebef
5.301 +53df2320a0c441ab61666493cb43da46d5711c21699de85bc74359444da2
5.302 +e3e397d4c16234f81531505b621aa242a6698886f82b447104b1f1062f60
5.303 +b5c87cea9151bb3c627bfa4532b06fd147c556ed8d61ae30a8719dfb8705
5.304 +f8a6c74368381403640cc57026d3790c49e2bbd1c0e48285ec6ba44de678
5.305 +e3a1394d659c412f09644b83ee1a333a1f51ad8deb4e6d77b3b226ac2c4f
5.306 +fe653411a7976ae7c4a3cb7df309788da6b483f8a7bab4a6990db74362f5
5.307 +bc41d545a320389b2599fd726e426ed9fa2916ece67b058f6a269544e517
5.308 +128bda38d117f402409d0d8f8c88ed509aa2ba882e0c579b45af4be80770
5.309 +22d7269684eaf0f9afc3054316da6611e3fd260d67fb6fe52c9ade5dda24
5.310 +a0050a819ed21342aac9d25194778beb3145f56a66980f620998923521ea
5.311 +3f957b6ed0c5470734af9f416a16427dd03eff9a0e023452097d4ef936d5
5.312 +49a90823cef6de340a1ee02a52851b310cbcf41ae274947a62f9d1d8702a
5.313 +669023e3caf967204a340694b45fecbda4bf9552f6bdc62d43b3b2c3d571
5.314 +9983c182453e22ee34241ab908e667115f7988174684cd70084aefc55caa
5.315 +f5352a88e9dac45d1ea0e032af61fe9a9118a3931b2050fc6db66ab96a39
5.316 +74353b597f34dfd9f72150de23285eda5e555a607d198c291965a7233715
5.317 +3f4946a57af0b440ff8567b01a6f46c6d32fea5f8bf57d89dccbab7da882
5.318 +ee6c9260e89443b1d7db099477492bd0468850df3db668d741123e7ebe3d
5.319 +c21748ab4c5cbeb5de33b8963aecafe76bba0c4f6ed8e8263a116ed85e58
5.320 +fb71ec4ab0071301be7c7d3afd5fa6ad46c0232807bb7fe129e44bfd16e9
5.321 +fd0c8bb5e7cdd86a78b5fb0669093c22eda9151d85b6f58a9c8ead3727c0
5.322 +09850bd31a8b4a873d0a506240bb2aeccb8dcb6369532f21d9b967aa8443
5.323 +fd6d77cb2d65c4678a5fad188db85940f0a187aa1031dcf5b8e0d0cbfb6d
5.324 +b3b96fedec5b249b7a69de9b42dfa605bd622de7a220cce9b66e9f3394d6
5.325 +13487dc5e82c1e619079cd057b1e19ac05ebdfd7c8bf01c6c66fab49e0b6
5.326 +613df9e42beae2f7b9407a2bff8896d8035cea0fd5c11bc5889cb3d90876
5.327 +61766138d2625f42d0244adca65d1bc73989328c0eea0b97c7c766285ab3
5.328 +351ce2b183f774488a8806c33178090a3808f0ce5e339b87cf7add933301
5.329 +ca486742831ca751f0626864ce13172829a8419af5c78794a0eaa17b5bcd
5.330 +fcb684f7d4bb7af15deb432e44dc7dedf56eb8bea08b46f1e8123a49a349
5.331 +a7cbccf833a528f5e22d2d463040e09b91e543a2f33077b3e7b9ecc64f14
5.332 +306186cdae1fc317a6ced7e9b4d51a10bbbcf2fadff876b4d9082e3f4aef
5.333 +dfef230e4232572f4fa33a6e065f6895aa2ea96c5659cb579b023179f0fe
5.334 +de7ba64bbd9362a7b2b8c4eaec254915629e81d01c839096339b99bc9e25
5.335 +84536955feaa52fa20666f65bafd9b2e69c3e8c15d24fa407e7d881679b1
5.336 +789a0e2a695d13553c92c0214c9b7562cd6a9a3d77c8b0c2196cef76dc51
5.337 +d855c1dac37f96eae4cc7bf07e17dc7c08333d7af33c8b2965ea1f23446b
5.338 +3c96c52b30ea628ad572694d145b58a606f90b278290297aa372cff56b6f
5.339 +56f4aad6612eb7c7bd07db4f7d1a70d8044d16d0b5c1605ee02a852ffdb4
5.340 +450147b3f9b87d72dc431b34fcdc899462dcc1b6bb6ab1758b6a589e91e5
5.341 +8f5196251d00133b43749b7a11fb67a22664c5e38e336dbdeb5509c2d9d6
5.342 +2642c07275949df0e2db59314ae0fb34641fc171d3fe1289f919136d853c
5.343 +d9048ee9db50c699c49e27a8df199590bbc65b23b55bb387eed0c73f2db5
5.344 +1cb091f8c22af83103f214199e371f7de1df23f757817200be30610004df
5.345 +81fe8ed6eba79e856fca21a126ca326ad2f313c16e15754663ad6a065e08
5.346 +4050ff005fc899d6e233691b918a093b5f1ffda8839ab23ae66b1bb7b953
5.347 +0a7f896ec55de6fb9faf1b49656ff2e57488cd7f1c44114c75f9d571461f
5.348 +767a6040ffa14e9fb43096f164d60ca530d7cca76d526d1999ac1b52a793
5.349 +28651112a65db1f2564ecf90ea6bf2c9ecf515640719c3fb5e36cfc58591
5.350 +e227793f39b9d3a9025cb10f324a95c29c488724aa74812366ff0b118fc7
5.351 +19f9fd0f202a040be47ec99b46b4dfc3d2a17902a5779c8d52b27231a1bb
5.352 +5cd794c838daddc3e6824ca8297ba669a818c239b389400faf17aa04b802
5.353 +f763029edb9784dfdc42f223e6496a938e613463bf9bbbd59d63300a9ad7
5.354 +4e71865cac4b4e81a5864388c3886e70799c8989188341f7d17cb514cd99
5.355 +3b211883f171ec6402cc361885f4f4b110757bb3e52941a94bfaebb2faa0
5.356 +3e32eb72e25e31abdde82c2a9015478afa0f434ae3f8b97a4bef598d6eda
5.357 +44ffe1915c26ee0e8339d2d45a6a080550f538ded5542c8b96ca2f596979
5.358 +8bb6223e460e857516ab5a3323136ee8fc4b0556a7c39d0cf7acb45e48be
5.359 +4ae9db325e4750b73289e36a61b301795bdb2ca2a8b933be1c09fd0cd2cb
5.360 +8677df171d36ef1519a2269b21e4103b2ee151c513df3e10b2a216d6fb22
5.361 +18bf2005fa7e0f0563ad96661a7f55e1b5b991f8ca285651b2683c6a7c9d
5.362 +2d1941374989b06f2e9b42a6af60193dc758dd8e9fcfc7c1aa06eab47e81
5.363 +bd79660666defac0c6b9e484df9c17a61ce7a61ef73150e8cd406af6da17
5.364 +4d9c2392cc420eddda40f975ffbeacad8ce1b4e14bee29ba8552ff03376f
5.365 +c034784b38dc1d0ab7bc53943d2545b03d39797af8d58d6dffce56a353d9
5.366 +bebc833f04db321ca8642bbb7fcc63ed2349ffa08a33a5d0d78f4fd2c5ea
5.367 +4258e4671e362036f1f67fcef9d878ae2c203fd9c05200c59cc98633e65a
5.368 +99d912ec51d6f74500d5358b70e799a6817f59adfc43365d7bba1fd6766c
5.369 +5c8e76248daf3f01e7a8950fe875d657397797a45e7f99a92887300b6806
5.370 +b86db61e03c4c09d6cf507800aeead874a94e6f665746752937214302045
5.371 +0b19cfa8db69230517183a03a16e5503882ea1e419c333d3e3b73cef6762
5.372 +873ac06bec34c3f736494483442619f5bbadd86f128a5a40b854051893ea
5.373 +8d31dd6656777ad4ac2572d17c6fb21385b053495d1270e65d78334a4115
5.374 +2787ea89b86f97e72718905a11e9c5664837701a3c1c65ccaf26aebe8dab
5.375 +c1207d5da2079c37883d9235708f370203b3b2a8ec3a5bb35fab93dae115
5.376 +aef626dc44b67ca56fac18caf1c22e6fbab93564829a75776630b9c42513
5.377 +721ca0fbb0b402f4d1db8f701d2b29fa60162feaa8a167eb3113c6f57036
5.378 +e8361357913eb24dd38dc6d3bf4c3176a07ffc75cecf8e5940a310f79a8e
5.379 +f590844383d631796ade04a91144d073a9413cff34fb454f1fd75cfbe5e6
5.380 +525c3bd36ddab80138f6c19aad7417d47df1f1e0fc958fb190a8205b5321
5.381 +7c43a4dcb0599be404473d6faebe7240dc402a0e0caa21b56a601b154524
5.382 +f44988e5074c71ae8e1948bb2a2ce72fc24cf3b1813cf7408a6b097aff22
5.383 +f9d285134d09b7053464259531eb7b270cd5f39f81bbf41a36420f61e5f6
5.384 +b429036bbf20e27af1a437becd74c5bbc25ee2519402454fc94d430636e1
5.385 +736fe65a643d9b9d21c9a54eac5a8fed51ff60a47b85a0e9423e330e00cf
5.386 +220c23e056d20aec2fca3e6bc7a61a8366eb940c9bc99fb90e8704e27655
5.387 +20335a983eccc7e20b13745c4b4f30a842f1ba64745718c152697c688c73
5.388 +6cffcf5cc8eb5756201560413117a45ad3d264291cd51404f98448d31474
5.389 +d47d17d201def12867ba679f0e2605de8f3e8135ed0234890cffa68848f0
5.390 +6de427741b34c2ea654251ae8450a152538eb806ace3ecfe86d8c4a137ec
5.391 +c98c6d6cbdc191a5f8f5b5972c70b4896960037b6d4c7c63586a52d5eb59
5.392 +47af8c192eb980d0801fa670bb1d08740819f9da1dd9e153010bf9580a1d
5.393 +0925d8327ea1b88db8d934f40266ddf93e5ea137f267847d826cd7999b33
5.394 +c795d0ac05abe2ec1770dd98eea67912f1939118defc9b379e237d6477bc
5.395 +91ad08e0046b0836fafa1272b0213dce990c90815f5b30d0eb103ac9539c
5.396 +2f7bd2280264cd95b4be84cbc5139a7628ed211905dcb92cbc3180ac9e6b
5.397 +b9ecc3cb08608b2395827d5729781dea49d328ba0c1b4cf2cec9f6bbc822
5.398 +1f2bbbb9d88f9e7682b9ecc06b9705faa8a90a51678183db1e24cc2c4307
5.399 +e16b3c20f08f179ec69df7a8c4261427f5886f9179c493bf2d0ef36640d7
5.400 +79925585724aba69df6d1b4f0bd2a356eedfd74a88bea667b102420c2300
5.401 +ec420e99b9ce8be1472b617e1255a7f43a0b52f11657f1a4dbb624a24886
5.402 +9604fe2062b98f5787d010723e520a4f42a0c3943e151ee627f3d5db90e0
5.403 +7747e1a88a53c4784c8d2b042b9c23c9e436d7d88343171161a364cd8961
5.404 +37a19582a00d774ef01c7c3fc9e9c7be5074c858d2bacd707a6a4f322027
5.405 +137d6ca0421ed9f9c7e7229e867678e5272cfc7156a419e893404ad7dabf
5.406 +a5d8b6fd0787cb4fe1a901c34dd931f1b64f0c470ff807005fb66350d0ea
5.407 +eb84ebef2c2399cd14a4454ea5004bddd99988b39c4134b92121ec77faee
5.408 +55cc716eecc58b594b39c41dcab308efa4458ed71943ec5805dcd0194ddc
5.409 +1ba04a5d3d42d07ac62a907ea25cd2a7e77aba470324d41dc1a3fe088388
5.410 +787b3312f472cb4f23a414fa5f7c7a0cc5d121d7642b5b3f0cf7ca2173af
5.411 +3f878f374938251feb3ce5ddd2d7703fc79a130978ac516daf70ae903799
5.412 +28bea3a4296f48725d578d2e8fb0f932e398404fa8a242024bc011c0ae81
5.413 +7b92bb104712253a5d89c543a744332069e33ca08bd133211d233ef799f2
5.414 +fed6a20a9073021e505def8b79e1279dacc062cfd4dddc2e8e0a7fda5dd6
5.415 +bb5a745f99cccb7ec1df532308da3da0f236c74639c280ea649b2f7ec27d
5.416 +24221470b642567f3b2e1cd0b3ffa65c5ac986b557aa9b444bf470380435
5.417 +abae9b51c6da7ff753810ca7938d8a1c47d2b41fafd236cb5998f3ef365e
5.418 +1f700bb257679ba3a82e235a3e97a667a6ad94412839c96dcd49dd86ccbb
5.419 +6df8ad01756b311e9fd57ccd2eb2f19f035e214804e2b77769319a5389c2
5.420 +35f3ca2a73c616c9ef0984abcba167d7d652b330c68f4f6378aba69628b4
5.421 +2d59eaa2a7e4c782f6eb96f6758d17d35650b15cb5de9bf973b3b6f67c1d
5.422 +f3285be8322fc2b44359640a3ba5d6d7b96142583a00a9a0ef84fbf14046
5.423 +09ad55b2aefe8c5c8f58ed21623bf765f81dbb6cca6d2a51fb7730a14839
5.424 +392cad6b47f5e03448350ab36a37d9ff2b9dab69be5196511072b10cc91f
5.425 +2e6b5160b2b1bd112e6c02d14063a9bb46977b0d4bc79b921fd942f916c9
5.426 +c5708e0d133c8309de2f6ee0b1afc996c889c36de20fbbbfd32878f477cd
5.427 +7735c7c3fa59e9c46e654ea20b4381d9f6c6431082e6918d532bcd539284
5.428 +af0333a783c9e7fd4fa1e4da5ce8fea2ea4037644a24532d65fa5c1ee982
5.429 +89e4b9abaf71a35d308a9b8c337f70babc5fc8dbb0327143707ca5b675c5
5.430 +2d3cf09f7a4f667fcda03d8c82d157e661517787ce6bfb35ea772de13c66
5.431 +2bd24b74ff9ab0fbcf6635d8e06b54b5b3125d17ae13d175cb7922338ec8
5.432 +9d1159fea2110995ce48f7d2b094f06d11d59b3a64a44a83d48c78855e47
5.433 +21243e82d9858401b094a236fa0a90d61863931c30d13b9bf33a35ac0d11
5.434 +a999f2b4dfba6fc187f8c235a5217d777a5a97112e7db6a8a4b06b07d9c9
5.435 +f41820e233c8b58b9e47ac56ad1ddcc0b35dd03976bc776c6ac3692ec0ca
5.436 +f8c75ea7825bc84156468ca7b269d890ec9d4a365b0b31d2f6530185d5e0
5.437 +2acc3ce14eea55ebb5667067825a8682e135d23c78863d32065ddcf1a755
5.438 +e0de6dea7220d1a28416b96db40b1e9f159aeb070c9a9515f301f162b0cf
5.439 +e32c6c89287de6e2b40458e3393826189a10af8517ff5a10c41c9d05d999
5.440 +aa9305a2ee8e7fe46076bc9c5722ee0a140a144ae383e84a8abe70af5d29
5.441 +96a0a896cd499caa0ed7867e7c3aac563763216e7769d12218b584d853ec
5.442 +01db93ca22d0c8d6b286b20b6b26d6ef19f2cebe7030ecaa68d069fac7a0
5.443 +09d61770b5e8f83024a99142f59d88297cb8d093992c3c6c11b043b151e8
5.444 +20df640407d8bc829bfc196bf2901e63c6f16102d03ffb7c54a7a560f5f9
5.445 +5cf8379f4a2eccdcb604bd553e6157b4381940d1b3c768dbfbf2618812f5
5.446 +7fbe744b3d8ad680dd9223d8bf2412ecbb614d05b485e3b4669d22b417f5
5.447 +02cce2d705c208b15fa83b5be77ccfc1c840f385a58ae49fbe6ab4e53912
5.448 +473630e0cfecefab95ebc632a2b10a2103bfe801ca0302542080cfb4cf4d
5.449 +4c241b1a6c8d28114516e3f1bf39dc02db73e6d9a797279acfd79b02a71b
5.450 +ae34860dd0e11b18954129f8dd57c039bb7063a4c92f0f6a1e25f4ae59d6
5.451 +6c1cc6b73a79d6a56f7f2a8a64d571caa8a760f4f485d770d000ddf393ba
5.452 +784bb27b781c47678dd78ae9b5d5e8b57d163c42c7a55e4aae22061686bf
5.453 +aebcede728ff2f65e75955585208c176d100912836b5200a79062d4f09b1
5.454 +ba9465b0e937e289160ec543a4cedbbe0cdb5ecfbb4838138ee9e1ac757d
5.455 +3c5f04fb6b510b389e2f521759e403bfc8ec6bd79e2d40bdd81901c10dd7
5.456 +4620acaac9108940daf03af23f09d3c8b785db562b05e597056406557857
5.457 +e96fc8bea53c2c2ccd0ea6572abb0acacfe29e737173d665ab6dc2995f60
5.458 +807aaa4073a183aed23c26c67eb137c937999fafc63b66a021125e4ee5c1
5.459 +a745ad1fff2bd828dcef392052965ce0e9af7a2c88d730fef69da91083fd
5.460 +83d9fe9f73d42a8dbdcaba85b0fa93b210dbf49cdcbf5d4b69e07375fab1
5.461 +a39038cc51f66f0b10eebe0cc61f697f7025d9755830b2d65f1ad0db91ef
5.462 +ebbfb578053de329935bb28d6ed6c12f748a2f70458990f04d56c35557e3
5.463 +8bc5d2e5de7f52bcf00c3bcce091aaa8852d53ac686f8f407baf3f7c8968
5.464 +69f3b62f44a5e2291aff9d30d7b5c663658a41add74562dbb0f1062f564a
5.465 +9b907846291700151de04c1a55cb945eaa2e7a709218ec56d1becce1c0b7
5.466 +dc41d5f016ae8080c3b07311590a0def35337fc3c844c0ccd04926be9fec
5.467 +509b1255ef12f368d20601b1ac8c68b0a935f987a21de0f8191604e921ea
5.468 +0c04b00dc188fd73499852dbcccd4119ef799472b353be7f7dcc904ddfdb
5.469 +920839f3d4a13bb1796f2dc886f31217845f8d7a543aabbc720311fd0e6d
5.470 +a31ad3daa06d5e7e6270a34304f35ef170a7abe733428e96b0522fddbb5d
5.471 +eb35aacec147067fe066c9ef145246fa3d444d176c274b91fddb8a7bd7ff
5.472 +7cc7693c25895bf931eb321dc9d79f662a17691f9bd1662fecbcecf6d1f9
5.473 +cd8ddcda56d19811f05fa48bcb492feb355b0ec7c04d6046549c56f7799c
5.474 +2cd0d9dade8809de7d510702e525ad9cc82c41b4fb36218e3d72e905c507
5.475 +159076a9c0e4a008ccca17bd594c69f5eee656426f865fc1988d677b72ce
5.476 +b710b29a0aa8f8337552ae30e93bf7c6e5d013555872dba4737dc5f08c0f
5.477 +efd428c66fc8da675373f13f89102688977e18e14dedd7f3b676256b0263
5.478 +b66b013617d9a026794b0d6040c23c5506a98530249633a6beec46117c96
5.479 +ec036eaf6439e25b8e57754af5ebaaf9b57880ad4fc93f002fb03e9fda21
5.480 +df4acb78296b0c49a5a852c134c3b10755177a0dbd6c54ea7a2b9bdac62b
5.481 +5d7f3da649df856478e4baf97899e0f891a96536c283f5c81200c51c6ab6
5.482 +77285450c7f7e96836b6da5660f6cb76782ddfc64b6fc348ebc3ba4a46f7
5.483 +19176296d8c5a31132b3fa7d935a5d777c1dc84d669d564cb4fd689a38ce
5.484 +680d0b3b130caea0be43864826d0d154019fd0d865f1c389cd367cb5248e
5.485 +24640eb6f66603e50581f6fb5aca6cfec1d6dbf4196da10a5e1ebb14e4ca
5.486 +0251c4c8412cc1673d6e7a9666b04b090567efa0b830d2362fd384cb0303
5.487 +8a40290597bdaffe429bb89fb66b9dfcfa92f39d92a8baba7266d144ac04
5.488 +f069093ebb3fcea961ba4497d3628ad207e0c8c4fac0e5f3f2a663a8d05d
5.489 +b6dc33b890ae13d84dce64b495d24cc749b121659373ca31cee09bff2e9e
5.490 +e5b62e89d5faa4482a75f341dd172500a54b98fc108a69a3ea94db696513
5.491 +d4c7691e0095ed3900cd4489ab008b5460b34ae8dedf3721c60de7086605
5.492 +6c391137cf23255c565bf11403bdeecf8bf39ad5e4317a4bb37003b2e7c1
5.493 +400c3b8ed7f63719bddf07908dc2decdb0f68e8ef722851c4420303f6de1
5.494 +b5efc9b2598732fd1f2cbe45a504bd7fbfdafeade3add7274a1e875aba3c
5.495 +4e0abfc6444944b79f95b5009560818f7a0599e5bab4405378fadfe084f1
5.496 +653e5a0166714047e8bd4e4cb116596d8089bae9147ec1d62cd94491af75
5.497 +a1743d58bafa11b63b447c954a8d7fe11d39d969feac8fa93c614f97807d
5.498 +ac62cb7a84a974a0fa555a2e3f0ef662706efcb828ef72e2ea83b29e212d
5.499 +f89ffecabcb08dbb7119203c4c5db823bf4e8b698b763fbd4d21e57940d9
5.500 +1754959d21f3f649d856ac6615eac692ebcbac555f772eb6ba3cece5ebfb
5.501 +cfcc2f3d8dcad7edc697df93aef762cd47cc3ba9e2cdd10940be676efe7a
5.502 +a3749170edb47b7562805e3f8bd978b18057c9110ff8d19b466ea238af32
5.503 +993e2d3021745b238021f824d887d2e01a7ff12fc6f084b35292f4864579
5.504 +406c0f61d0ac7cdf7e4770b424e2ccc22353e6c82bf8ff172973df267ded
5.505 +bdaabc2a742beea02e35b9b253f98de9ca131f802deee2905ca1a6dc4608
5.506 +19a59b4a4265c723007d0215fc8ac2a91ec5f86cd6aac1e370a297103c3a
5.507 +3cff58c7ae201cbaaa8a12c93e95e73974f9abcd678451b1db02ebb2e10c
5.508 +c5abfa573a2ea4219fd1851765649318bb556b728d432ec05a86e9894aad
5.509 +9cdca63d08642655801bb37f28b6e11b958e8e800c8d521ca4aa045fe9ab
5.510 +ac02dc015d18b1901d519181ef60227170a07f3328a6d5fe4c5aedb35fc1
5.511 +3dbe86564a9b1dd4c7ec648880360cdd1742ed4ac409450f1d9681cb5e46
5.512 +5edd1de2a2c7f8ed63436f98e849504ae71bb872683ae107ad5df3ca0b47
5.513 +a5b79513e02d7c540257d465ae4521cb3449d79c931e2ce8c5b0a0a4ac88
5.514 +cef7b9e5f92bf721ad51682d6b6f6c14747f78eaac1891fe29aed4eaf177
5.515 +e3d2fc655ae889c0c30a3575a76c52e95db2f6a4d8ffee9518391954b92d
5.516 +39dae4e97c4022031f8ab390b66ada6dc9ab2de4d1dddf26ac4032981a69
5.517 +08f73d34b4849ae28832cddc0dcd116a47d9262b0f93c24fbfdf8a78e6ae
5.518 +ae3357f3fb89530854257a9db773a1acf5271fc4ca04a06b46dbe661ca11
5.519 +9f45e0080cd129e1a7c23a33f1c48af960761b117d9d91fa5a0ed3e47865
5.520 +b774a322f7dddfda2960b91fa7ba20c8f9eb213251299ae328b28ef54b0f
5.521 +55fd54f8047c555e4045cbd70964e1c953e471408e4f25fe8ca7009bfe44
5.522 +0244b1e30dff518ea7ce5078027baba4e07ecf0ebecb497b4bd88f1ff72e
5.523 +b261f6dffec0ed895e237b5608d31ef479e8c9ae9003039a5fe67252ee39
5.524 +774e1501100c0fcf154f5c5c81c70539e03118ab91f4ce247f6132d46346
5.525 +bbbb126c09d7459c1977e6e367a0c83d14edf7dea081e5f795a7c831fd1b
5.526 +325b33674ec9c2b68029a0e600746329ea2e1b9bdd5cb2b140468e53c108
5.527 +8e8f2567425443f8146ec37101fa4dfccb0e032fff6cdfd76382463551b1
5.528 +ae8ca6cbff0e34a3f75ad400a9573217f8cbb00a6d59ff46e48421e97091
5.529 +cb17f53f20ebeb89609ea55ed6ba4101f2f3ceccbc7ade21202439ef91d8
5.530 +a9a783c22de7e6601b50c4342e094d0eff223494489fa92150425da1b432
5.531 +908423fb3f41e0b115ec1ba592a4f920d15610b9fb33f9912aba67912d05
5.532 +1ee00a13282c1909a3a56c4ed06f2f4d1739dc296b7492aad0446f87a416
5.533 +c6db4d42b504dec3a6756f3d0845ab2d2e151aa5fde12b31a9c3b5ae1cc9
5.534 +d97192bc048f00dead66940004281c4d5a92c20b1f77795cb4f98b8eaa7c
5.535 +be16f9b9d4a34a1a53e0a0deadb4fb4b20d9e8064d3412ea8d2ebd259b8f
5.536 +2f04bf4bf11a5ab7883c99943d762549c3d5866bb6ed85a0e862eafbcfc7
5.537 +03bf4b77cecc0d65bce4df33e0d65456397f231f8cbf66672457cf539817
5.538 +6aa5292fae24695009e55904a04588659a3a23fa11989b925705ab45f954
5.539 +6f862b0e176fddf75b70d9ef7389f750becbffae25d58a1252cc04a79e13
5.540 +fbb6a666fd87cec5562c3e14fd78ad05be28ff3871d6fceff5aa8965bb65
5.541 +67ec76d105a6348e915b27767f5010011e80e0e2f9c34742a4eeba369e66
5.542 +8faf086a45ac9bcdd76c758db01a78602412a4244c759ece0b963d9ea58b
5.543 +0efbf4376bf115288803a54cfcf78584c8af80da2a3324096463e3898285
5.544 +57de6c6354444b12a74d5e66053f6907c48522cae9e93bccdb4632131add
5.545 +52eb374213888125de71994c31dba481b70b2e4c1f10b865d58ef09fc9dd
5.546 +2ca7f69bd2855895256caa5dd6bf7d4d8b341d677c56ca08fd7ba37485b1
5.547 +444af8be0dcdb233a512088936ab4d7fc8c03139df396b7408747b142782
5.548 +d9406db0dcd31368d2f23ddef61b0da3c0704e9049ccf7f904548c3ca963
5.549 +76eadf1ccf77f94c157f5b84f74b0c43466134876a90c5fdc2c53af70c3f
5.550 +f5c2d13cb665fed9016454bac1a629361c8ea62f4b2399233e8587db6e75
5.551 +a9cde3530f20a68ec155d275a4aa6f63aa5cd115244643b54911c954feca
5.552 +d57be2a6c40f1bac38e393969617b066f7d94e8b18dd80fccd0168d4a385
5.553 +f2f1489d1dd41b68d47e5ec66ec568333d1f584e3dca90f1367a990630d0
5.554 +14355be7dc45378aa111c319838edd441f15e125f928e044640f25ffdcc5
5.555 +c116c3f6ce0d4d3195187b22200808366eca9b508ec45e664e562186efec
5.556 +a97b22835d384758849605a01973cd9ffc1657b124950c9d9fa3e18b1a20
5.557 +7156c4f96f08b87824373c2865845d17a0dda71b1d69f5331c5676d0648b
5.558 +ca80a7958a2aa034d7e1e9fafead9248e6e64f9ec327c60ae4f724e1fb95
5.559 +8a71e82ac3842768b27b506b5982311557432dc3f270ae6eab23a42fef70
5.560 +dd0d407a02cbadeb7b8b74a2523cf46a5f61e52b053c2007f75ae053a96d
5.561 +e00646662d027d93f950e516cddff40501c76cd0d7cf76c66b7bcd1998d2
5.562 +7a19f52635c8e27511324aabbb641dd524d11d48a946937b7fa0d89a5dbc
5.563 +4b582d921811b3fd84c2a432dacb67d684a77ac08845e078e2417c7d9e08
5.564 +bd555c5265024aeb55fef4579b46f8c5e79770432c5349d5a65a47ce9338
5.565 +e1b599328bb1dff2a838f732852f3debf4bb9b828f9274d03d7cf813b123
5.566 +687c5e78a26310d87870bfcb0a76bf32aa20e46f6b2826912e562f503aed
5.567 +11e427b7765cd2a68da2ec0609259ff14f57c07963d075e96f8bd2eab9a0
5.568 +dc32714dd8905f2627c6d6f33563436bda2d7fa9a976f88947b84c72f454
5.569 +bf0b66ca84470375d2ff252b4a2df52ab613d0c8ef0465ff1d809ca82025
5.570 +c2122a8f44c56ebfa25690bf6a05675ebb8634ddfd24c3734fe8cb32d6d6
5.571 +c69c72a4951cb959175770b4286d383e7a3f158450945c8a2ccf7e54fb19
5.572 +aa8d2d98a07f0c55f834f2728d89f82a598269750115a02287c4d415cdaa
5.573 +14e1d9e7032684002f90603c0108dd26b40fb569bb21cc63d0da7e9e1873
5.574 +9df0a9c85bc340d2b0940860d95571dc244628c59bab449f057e409e58ca
5.575 +cc3369f4baa8e53c6765a55620e78341dae06e5cdf2fa5e5ba58634b29ee
5.576 +ddfee7f78672e55f18a7debbc30862f278f83f4cc123ab591371f548fbf9
5.577 +bd24b3453b9b57051c2e67edff2104f3a05a9f0cb7efd81c1b1b0a2bbe95
5.578 +21854902526e5d4fa1b3be270811b972e8726623410cec7911c07f871428
5.579 +1caaead97c503714eaadb14ae5923f020093722df1b9d9c055d7d5f95af2
5.580 +a9fbc5ab6f6c2bd655f685534d7dc5fbb5ebded6ccdcf369bd83c644dc62
5.581 +84c2810495888e9d8f464a42228cdc231d5b561c6b210bc493fc1e7bfd66
5.582 +5a6c4055a6a629f571f4f05c15cb2104b4f9d0bd1b1f0ab8252da384eeae
5.583 +f5fd5c663ad7a2c29f65a48a30ed8de196f9eb8ea314c6e86989298146a5
5.584 +589f76f12664c8d008228b33144679d16ff564453b5e4e9f813191b6c99e
5.585 +2680e20a410949ac30691b1428a255b6185b7e3802e8511192e73c376f3d
5.586 +eb807ad2727fbb4b27538b3213da0746231b1c1b595a958466155835c537
5.587 +e0df4a0ef272d4c3f7f2ef011daed38bc58bb0fd7458e48060db98971bd4
5.588 +b24bc7bd0de92573a1c7a80a5fa2b34fbe50271dabeb83aaa4235cb7f63d
5.589 +6a6b399360df8b1235e4e9ab59698930044a98d5e083b5f5a5772309b390
5.590 +9e1ff2a252734b32fee3940f0e1ba61f54dd1d3f6ff0d57c9ae75a302d14
5.591 +b9dd9034279aaca80b6bd05c74bf3d968305a5046910871223a3ef8c77d8
5.592 +25d7e6d3d2809e76064c473d1cd7c05666040b6eba647e34588f49fd70a0
5.593 +3c937933a2272c938d2fd3aa8149f215bb48f3bb45090bcb9a6ace393a44
5.594 +f1a9bda2ad09a5f566b2e8887880afa45a603a63ffe7c188e3eae926a903
5.595 +4f1803368e773f42c7391dff1b9ce8599161515c549aca46aebae7db23ec
5.596 +8f09db0e0f590aab75e8eb890df354b37cd886bdc230369783a4f22ab51e
5.597 +0f623738681b0d3f0099c925b93bbb56411205d63f6c05647b3e460ab354
5.598 +1bf98c59f7f6c2ea8f29d8fe08df254d8a16aab686baf6856c4fed3ec96b
5.599 +0328738183dbc1eebb2a3d301b0390ed8bd128bd8e7801c89941485c3c86
5.600 +22b5f223cb07dca74f0e8643240044e8c376abbd8c82ff98c6dba9b6d244
5.601 +5b6cf4189d63c6acd6e45f07485a0fa55eff370da7e71c26469740a68627
5.602 +a3c297d2bf215121fb67815b7b9403aecca10d21e59fabcbe38f5ca66e7b
5.603 +551b22e28f2d1fd7303d15a42c45bf54b40ef7fc93060ae5164e54f91c55
5.604 +20bd303a98d0667a02a900813b260c0343021ac01872fd62cb6abebc7ad3
5.605 +a4456805159839ca4a3e35db586221169ded66f852e8974e3815d4d7659f
5.606 +6a9bb93585aaf264f06cb6da6a26e51683945224158ea69719b8e4e36eb1
5.607 +01333aac974db8f84b051724cf245fe7a4c86582b5dbb9a5d9318180e33b
5.608 +8d92c22c44b0d18f8ca34dfa4ee9693c1a26fedece01635fc5eac1fefa81
5.609 +32458254ad46dfdfd2be12a1e7f32f3728f286f1d5d4394424a073696b65
5.610 +e3c459aee9310752231fa703faf35e11796c4eeef698f4109ca8c46ee322
5.611 +5dc2e3e04fa787188e583321f8410b68b9624ff60679d3f25c13e5ea7506
5.612 +a3ce8d0bebb99d9a959ad92d8cf909988d9250b310629903d6bfcad4581a
5.613 +504b91b2c91889987f36d6fd0be1d0ee5aac00aa0cb48d78a1f7a64a777f
5.614 +089573ba79452efcc31c8258fb317369feb0d7ccd48cf13da6d1ccb59a4a
5.615 +48ea0b398e590c1169113fed81639e13e96aa268d99cfdb7aee977fbe85f
5.616 +f784853a06642b5521ae0a7f610c9739af31ba7a5157ebbbad999e23794a
5.617 +d2cf25af987dc85dfa29639957cf28e7f2b7671188045130a6e2785f8d8e
5.618 +30e91f0f68c1cc9f2de902952730003e816e4f5703db7a97b4c566f80547
5.619 +42fa77be563ef681a4513b9a68b2b0956551c74545cc9883428dfa72fd5c
5.620 +4eee93256b26bc86ea34f7427cb0c0cc22c0cc343f739c6c0c46d0923675
5.621 +5e04d70587426ef875f8c89ff8492ea23e4e4d763b84a6437a440e69eb70
5.622 +65ab6d8cf5f8444a844e6ef3d158b451d121daea2d0e2b423eea24254226
5.623 +7eff1b4224c4e80af2a7becac1649e4bbef09f39415e9b1e3750d7ac47a1
5.624 +068a4f5ce30840b00574eb4e683e3ec25f6e690feeb0d354568efbc354ba
5.625 +813ca1400734a67693af127b0f636d58b83e91548f98e3d87da7fd7cdebf
5.626 +f3ecb4b9272d1c83d4980170378d32f1d98b87c440881af9ec052510982a
5.627 +0c02ba6743bdc7691a44bae5e044c25304c1a2525cf2c0694494a2e9aa34
5.628 +f36af43ab288807ffa4bd418ad51d98c75f2b2f01abfd834d3305682b6b8
5.629 +62ef69d05962aac485bb4f560583a5dbb74e967eaf6d299160753ec32249
5.630 +bb1d9851d5441cb0c624208e69dc876cd8841a66976b5d7f9c99be68363b
5.631 +8112d33d971f2c4f2a1feca88ba1a794ddb725c5e2e2c248082231059aef
5.632 +729bb5fee5006ab8809f63e162fc0743c047c7984a9e6333b433fa143d73
5.633 +72d4a74fe37314508e04f54dc7a1445e2d6178ec9c041d0cd4fda5cae830
5.634 +4b16feb21f3222261c293a8b058dc708405c1a97ff34eee4ca69ff4e1ee2
5.635 +a03380d52297574e3aa50c8afb826fc94a14e8caa9ba89d6e92913be9e07
5.636 +bf7ae011e6bd142d8952d9c2304735e875d1ddcf82fa9fc0c6449df2acf0
5.637 +d5f6cff6d21ef6b2d29022ed79c4226c97f163284f2311cf34d5b0524a1a
5.638 +a446645b9d05554f8b49075075f0734b3d1ea31410759c174fcc7305d2c1
5.639 +d7128781043cba326251a3375784a506cf32d6a11a4876f85ffa2606fbdf
5.640 +27dd16d64b2108d808e33c409dd33f6e0c6079e47e7196016f261e824fba
5.641 +b0e4f91a189747053e648ad2d942ece8f582f052668b63a23a2fae4c75a5
5.642 +180db7811aac654270ec6e341126e3561429f1d41fe7ba3f1de9f8bbb8d9
5.643 +fc5cebdef869376a2e42dcaa578c0807835e58d75c39f91a83d5c1eb86a1
5.644 +b0f7aab991f65eef030f212d38d10b1913bff71717c06c78d9a1be136f21
5.645 +4be157ba11ba309326c55c23ae8512646751fb82ae200c06bd2e644bed38
5.646 +c7cee826cb587ee8ff378b7fdc00ec316bd4a9c24e2c250cb3d64f8ecbb8
5.647 +7f4d81626d7f1e4491908bf17c48c84bb1736693eb4d0fe634484cdd590f
5.648 +a40ae94d44f348ba683a43004b487f047745fcdfdee2e913328a11a99530
5.649 +9bd117e0e5be4fb25d176d59dc2b1842418141190ed9ae1f33e5354cacfd
5.650 +a5e4bc186119e1461bcd98517e675276ddf0296d3b3cef617dfa36b4759c
5.651 +944fd721e1bf63d45cea90b5817a40d153a2f779e03487cad3c1375425ac
5.652 +8cbabf7f754d16cabe45c65f1be4441908e0969d5a5111c931e724537dea
5.653 +7cd3fbfec9b2f7d3efa747bf586e9218c3106c49276b89fa28f770fa0644
5.654 +fe1f3fe3adf07f59c755a5b39a2ac1d6f23c256a293bf3b31b6b9cf4c622
5.655 +b188d6e7401c038657c78bfde9ba09f508f1bbe3ed79793772cfc928c4da
5.656 +519f7dbf3ff7074284437d2de8d7b7c78829642d924abacf353119e9088d
5.657 +14739935a23667c432806085c3af71ffb7c5fe6b4412b9b1044c1e62ee0a
5.658 +a5ce7e0322bc65a8c7d874270d84136526e52d0c7f9f93199c6bb7301216
5.659 +a19bebcef3c5633f21d012b448d367157ad928e21f8e471e46982bc46a7f
5.660 +df1bf816a86dc62657c4ebf286134b327ce363ab6a66634eaa2a42e99034
5.661 +069fe1302febf06959eab8e7304da4d94a83ac1650a02c38c1c4b7e65c43
5.662 +e3a6fb0213e57ac49e58721a4f36996069caedefeb48f1a59303459d5873
5.663 +f3bedcdb9d00c1cf31130c27b60928f210e1aa5e1c8e04b86d2049f31265
5.664 +9198fa646c53afa9058eb8ceb41bda65f415c79ac92af5790b176de1d300
5.665 +f1c06b782d584f458dbd07d32c427d894f84215a8e7819e295ee98d976d5
5.666 +644f11920ff2f49cb1075c3bb42b9fe4b561362902f11a75669b7e7c4475
5.667 +b65f1ae48834cd67816eb63b58cda2f50bc22eeb0cc965569b476bedded1
5.668 +2701668f609393659b266bb0e37bb27afc90bca271366e34754383363592
5.669 +0f9a3b508aabfe8deef585b07a992460c592a150b325b1e50e4214a2f483
5.670 +e9dfc826c54b488493a96eaa37276f5a9666f0a5388fe388263d2c0cf614
5.671 +c6cd01571da4389f01fcdbd0ade1c435d64c5921b5bf7dbebd5268100a03
5.672 +1e1abb8cbd83873089a9e08cf80276c7e30d2bb40280278c29fa818eb079
5.673 +87623b1cfe13e0b01e27be0a8320b69b5afee820f4705202158b7f3059b3
5.674 +655bc28a754d088fde23d43d6a9389da8bc1cf3e8ea1a6f4328c196e655e
5.675 +42184444d8c0614c7167c91a492c24c8357794c61f5e47cdaf4b38004a5c
5.676 +8fceaa8151e929328bce1b8f67b22034f3f75e4d105283337c3d460e7d99
5.677 +89920c43f5e1449c74ad6ab5ea029cc6e497ea60068451c4ef2132fb87ae
5.678 +049077a156c868b768df4a4c475a532e2a22d999931c64f8bcc18f51d25f
5.679 +0f94fbd3e9e6c094f78da062f80c4aa2b86fa572cc469e629deb4ba0c553
5.680 +55e8422b562ed2f694d0e8e5540144e30841d7593b255edd4a61dd345d5a
5.681 +00e411d2c50d64782a3ebedf945fc31c00d2fe4ca800f5aeeaf12ab399db
5.682 +956362e979bd7ef0787188e43835e5389ac444d13204af6bf1875622f175
5.683 +09f32015c28729cfa3b3cca90308eefaf260e3fd9df10f3e76786b8bc0eb
5.684 +a30e8cd33689aabc55e3ce387cdb89a30573495852a48009cb58a0fd34bd
5.685 +da911159ccacc94698ffb94c5f45f15ecc9e82365174cefbe746f95eee44
5.686 +7a33b4d823487e203478eeb2d8c4bc7b743427778249c56e48fe17d0a501
5.687 +7b693509ddfe1f42bdef97aedcc26ceffa9357dd985cdf2c70bbfc987354
5.688 +6f0aa7df227ec42f9ca2482f58809e3f9650444568c54d3520bd0a7301ef
5.689 +48bfebef1fc4332b5ca851fd786c1ece136fe9e575b69393b5aec2611903
5.690 +fae6e7a5046e2ff350becb8700f209b1131044afd32fed1bc1297b6a2f29
5.691 +6ec3b87f170e92aabacc8867360e4dbce9ea29f0c1df981f6cecc8986767
5.692 +0ccfb4c9faeaad7ca9029b8ff0129fec4a040f80ead041b3bc8af7526675
5.693 +ed9e13204e64d76440a097d77c535d34165bfe9ffcade530abcc75ae224e
5.694 +890d5c110004e218bd827a02ac7340e18bf3684c43e664e0a37d5fd4fd1c
5.695 +4d4489d25a99d542c16e06685652cfa3567da4eb0cb517be1482939da0cd
5.696 +d0ea3519ad1e51bd9dc7b9077375a8cd3b5de9888697e853bacddbbdd1a3
5.697 +0e442e1d6f2d652046821813d0cc0e8f16c97cdd32daf239f5b2b65ef620
5.698 +46f6e9821b2e2ec539302747795fa746318514d38bdf0d0e490c00e114d5
5.699 +03e7fc9a8fb83b14337a5bb4d640b52630f5450bb3bfcf7cecfbb1ef5192
5.700 +ae401265450db197bcfa07315ff95a809bc5fb4249e3a728a817f2580ae3
5.701 +50d8d6577f79c883ab4a3119d9ab98219aed0d1e826023a66da814396058
5.702 +d95e52d9af8bdbcb0454721f27855b686d13bdb473f650c9865f3e04f08d
5.703 +b10f5256a3e59bcf16b12a84bb7ef3b370647cdad5929b722a05f5b3669e
5.704 +14c232bb82fcb9c1dd8155ff4515f4e83c895cafb86754e896f38e5f3beb
5.705 +5d29f1bd99cb8a09c5e50f412f6d8a773b79021ab2c4831aa663c5defc4d
5.706 +553616874dd5bd8b75c7a2af7d029aab5a72528fbc4b5ee3d30d523412c9
5.707 +60b432434017c4cd68b2062d28f307fc287e11663511d1a6b52143afac0d
5.708 +ce0f7ba3f326fb707fb8d2c985dd60090e6664f2344e098a7a1a6448026a
5.709 +2ee651e8141cd7786b6543f512e4c31d25dcaf6652b1eb52706300b771cc
5.710 +0c49295067befc044ea46341927123ad4b7d094784bda7fa7b568853d0b6
5.711 +1e4cc39e1abcc9479f91a2501009ae34ef7d5ff56205cf5288503591cc55
5.712 +c48abcc78daa4804549562afc713a4c11152e6e4331619b2e474a25ffb62
5.713 +7c46112fa4259f07871f8d6882e9a7ec62d20a86a0c502815d0a8f3f5ce7
5.714 +cb4a6a74b6db8e17d54bc919b82c7c729cc05b98855b9d8a0fabd8a9bdfd
5.715 +4333f395607631f57c0473be0fb290c4f40a7aa6ac49208570ffa1d0f849
5.716 +d4871ebcf9ef6f5106301cf54ff8cc9918d6de74d519fccba58bb1c21543
5.717 +f3bca9f43c211b2e5c233ff6dff2c9b56d3f656f6070d13dfd0be04653e4
5.718 +98c670770e01c07b731ca0e2eb56e608828fedaf1a31087f2d43cb4c0074
5.719 +e576769b0830577c86ad5de48ee216df02d7c4e4ec231afd8e76c608fc9d
5.720 +06cc86f38cf4d839e0a0829902f56cf2f86f08b975a6bdd0642d6b4c78e2
5.721 +57cf9a4f52646a952f6a220c36c91db7f44c7f44bddf33328ea8cc01827b
5.722 +5f2d79e3ee6c514a4f8597a847ef5f32c6400736e6ade28faa7bc6e9c6ba
5.723 +e4bbff236fa6dd2b0ed23fc77f92649feba149f82488260b0bea2a4fe1f4
5.724 +65d96d8c51719e5e10d4c17d1b67e700aac36b1ed55c93b4b2604e72f51e
5.725 +b30fbf5b64c6fcaaef764639ebd789f82ed354712c7f9fcd1df257e14c0e
5.726 +8fd59a0eddab684bb1b4176d79b22ad2605bf534e4b8fac2272fbdeaf210
5.727 +0424a2c5cc65f8dd5faa13313dd926128ed466046ee94bd3eb41f3ea5505
5.728 +5a70603a2ae1981bfae8e77d850fc5a5bf1bacb3df9b7cbce68ce7979fad
5.729 +a73c2900526b68236c6d37197b0c521c5b1cf5cbbc89238586eceb99818e
5.730 +aa47ca94ff615233575fe83d0d50d734351e0363030a12300f7b20450946
5.731 +17bb209c346ac1d35402b617d6260fce04ce8b3231ab5c05af30b0f3ccb3
5.732 +3616d3df334c8d963279537563222dfbb705c3e14616ad01927f952e6364
5.733 +4c4b7fa44ac97616c1521facd066aa33b2296dc03682eb6a3b9dd8e5bf62
5.734 +53f10667ecb07bbd50553f1b211067f5cf098b64b84d94ba9ad8b146dc9e
5.735 +8e9be06bc14cfe0945e22fd819856d6996e857c0bb5f292defeb493589f4
5.736 +515700753885d61eee1b8c19e6e94fe2302c07933f949d6bf119d207fb04
5.737 +dae7bcff7578bf33d77e29611c7cf03b2df12c242827ec4c4e5b5343ca3e
5.738 +4f7f38ed337583e30dedd78a082f41d60cbad55d59dbba11af1bd296ed6f
5.739 +e31d2e10d3a8b5ea698e656ff97755a47ddd862d23309e2e6ed3e3e111c0
5.740 +2c3a713d782fe301dbaff0a4225f932576622d1cbae40d20f46958298d01
5.741 +783851c894f2712bfc4736d3802e548a704878e2d139348671fb96d0ddbb
5.742 +f56d9349172caef0dfed4b84d867116d91063dcdf9ec401dfe8abb269ee6
5.743 +0d646bd12e0752313e2ddc272d9f4aeb9d940987596ab623f9198765cec4
5.744 +62f7b6c540c9a70c9a872bd28ea62e056560b61ec51fc68eafe008f20760
5.745 +246e06374ae5a6bd2577217700507978811ec29985ab644e474e41e8a105
5.746 +295fa67ae05e0739e8c7fbc51104522934942f53e1e1df1ec2a66f0a74b5
5.747 +9885cf2c2fad1cab3e2b609f126ac8b7350d5408a7df9ed5c27a10ef6505
5.748 +6f0d877cd7bb902977ba93e6e8520d2d018560ec8143876ad0dcb95b173d
5.749 +af72c0d413bbb5541f14faa57eedb3ac2430e36911d2f486d9ebf9cb6745
5.750 +2ccc763e1e46e7a4b8373e06082176a6c66d045e18f90b4b2ad15802f6ef
5.751 +cf2130cdc627601ecc19887784b6de7fb6a193bc3d057ace29f74199acae
5.752 +69526ba6f7a2c669593f9d0849f12e37201c32c88384e4548a6718cbb2ab
5.753 +714ccc917d93b865ac7d7d4dbd13979843f4f5c1f8b937ef12fcdc9aff50
5.754 +f09d2625f4367ee70a98772a273d8919952102aa03297e3cbcd876da5abd
5.755 +2ceb162b8fe1d9a22ff694495528c09a8819fbfb6946ab205d4b2424f6d5
5.756 +6fa1c704065cb64fb2aa0fdf291fd5e7daa38667e6d8e889be7f4c453da0
5.757 +59c492cd25fcf4a03a6995897145273a66cd6ba999138bc8e2aa7d080f9d
5.758 +231497ed28a9a27b6b0d4785bfaee46fee71b26d6839f2549a14e7ab7347
5.759 +0b6cf368d2d49e74c78d93477828e4582589cb447d795181d3f13dd8ad52
5.760 +3c750df8f19b3260c17a6598b406472a7204dd26c5988911ce9884de9a1d
5.761 +ce33d834becb1dc80efb07f32d3ed6c2a484c5d53746071576c3f67f25ff
5.762 +1558986fe2dc2265b4fff79c07e3f4c6c0ce8319e04c14728ed722cf214f
5.763 +65066148bc817753dfdcc0950bf80dc515002e1a92e7d8936e9b3aa9635a
5.764 +a6d512c68aebc79a62a6bd17a411bba7684e1f06be9bc3d1aca25d50c8bd
5.765 +1d75597194cf87c9ffe04ff28bea91b5b9521fd356ed9e036466137586ee
5.766 +f0a8795486438d0d9707cb2854f12963929edac394c562235ca71376d938
5.767 +e4e1518668180b857d75318bc22e9f0683749047e7649f9e20b35204b6ee
5.768 +60c0d47bebf53179a083f0b4cad5b3327a3faf2cf03753e3e46c05773629
5.769 +7e9bb305f603369cbb568350b2b5c6d23a35c551e0ab28b082e321ef4ed0
5.770 +e2704d35c75b4750af782160c2f2e9aab0e14e541e95b64ebedd66db2c12
5.771 +a8935a60177cab634e20a8871a3a72f4b21c3a34d9dac37176a321c2ce3e
5.772 +e828d140c8445117e7fe4738000c30ffae8e2a48bd618cc8813e38fa0f86
5.773 +92ca634d1e56010987483aa0f08980d91528df3d370ac724acb238e141ab
5.774 +595dcb3da7a769de170edd5763078d1084e2ebefadf8a50a816b50722617
5.775 +c9539dbd68d9062b015639708dd900aecf4f15adb36339c05a9aec7403ed
5.776 +771f9f28c60e52bda3ba6902e06334036c1dfd66d35ed00e3fc0bebf55da
5.777 +416093b5cf512217c47f905ccc91fad879d63dd1380519a02025ddf15d70
5.778 +eaa1bd8cb6be67608fbc5c94796bd09ba35933f64c5e72a26db1ae40ef49
5.779 +af5e972fa44660588292b67ac670bf046cb1f5a7a0d73ffd6df862744786
5.780 +4a56393b0f1b4cfcfa362c74634713093161b29c94a2526b7138aa92fdde
5.781 +b37a8c1f30a6b3837d9500b340515f0412e681f5bf36e7869fa157df18e5
5.782 +c79df3e6aca924d7b7dd2e0d5b87682d7ea6913b26397ac180fb75fabc1b
5.783 +8e156ed542b9d8c83079bccd141c187f90d72694de4f6d08520d11cd454b
5.784 +bd3c2e6d259694fda0c8decc724bdd650163b7f6ce1181590c06de4c0dd8
5.785 +536aba318cabf54782c919e07c2ffa1034143175d05deddfcd7dce6c86a9
5.786 +ec9bf6a4437da474aac2dbce2c91aedc20043f179d5c9120f3dfb1cf6906
5.787 +c27f2ec68cd75035c283e1672ea90d953a23a1515c420b81c3270fa06573
5.788 +4d003eca1bb71a2dacdab67e44f47c266c2ea1776648b62bc110671e6eca
5.789 +4546d3c72c8acd956e10452c32532ed51bf3d0518467fa829efd9c896e8e
5.790 +1e5c7ff6da0b51e872e403470affc95f25e1d2b9b59ddb0472705e14fdc8
5.791 +fc2af16527188508be10d098372cd7eb7d62a85c8d8dd1d0f55ae3ccd0a6
5.792 +5dd6bf776dc187bf4de409d5db3fcc5a6d852848a251f4fb4e01dac5e9b9
5.793 +587fa8c46ce03689709008b34dfb3dc105def80a1b515abcbe06e73fdf7e
5.794 +7136e40cc922fe9a9da1726747e84427f288d934747b6c587490734906b8
5.795 +a91144ac82a57957cffab561714e1ff5148a39499dfc8cc96bf5d87ced17
5.796 +825e8f80cd943d9a73945fb8bc51cf1f9cb39c605491c1bb8f1c4139974a
5.797 +59471ead310d041b1ca1ecd5e9f92007cd8243cb3fb1ec5256444699a9fc
5.798 +ed6cb31eaf0912c16fa480a1cb4a8f4a9cb6a4d9a9903d1e2f674286032b
5.799 +489b8a23ac4719fe435a9fa2d79abdbaba740e69d5ed611421b1aefcd06a
5.800 +362ddbb7b79aac41e3e90657afc0b87a6e8c57ceef70a628efe19f568634
5.801 +50f47b5c6d95870039caa3d07a54e58df064bb5f59dbe9b9a2c7c84d7e0f
5.802 +32386309560a0efa2cbfa27f861b208b2df4a062ffe2c59c057296aaf5c2
5.803 +0f48ffc9ff0692f8cfbd6fc6ed1f3a14537ba40d7267e6b5f69c997a949b
5.804 +26577a9a99db3f53167355c4967dabd522292ddaca3c537bcf303ce76add
5.805 +eb99f6664227a94d6a698dd5a5d40008349376067d057e28e55972264502
5.806 +e035b1f5e33d7b3aeae016f9be50f2aa09aa138d15d7af3c1ccb805f2d5b
5.807 +cd4e9b2b5c288b2af4a25abf0a9093749377c9e8232ba1af17962f85064a
5.808 +23b0a13f11acbb471cc700f9f1b588f72cb63d3d1a95a93502ef74ed212a
5.809 +c452f1a84619bbdf61a1dc79c0d9ba29c7f19b400f682cf66f7705849314
5.810 +f5c8bbf973f2c53bdb060932156bf2c9cd8d36cf6271075500b0e3e6ad49
5.811 +958af46a9dc950f4c29f1ab5dc0a85924f7ffef259f778459c80118b1eb1
5.812 +ed29208d1145b21b19d62f755de4972c57a09b3decb0a8096ab025fe6b9d
5.813 +be49ae35394f0ea40d3693980f97f712b27f0e28d8a549acbf1da63518d0
5.814 +374941effacf63ac3de0523cfac0dcaeb690de5836741fe58917c7ecffc1
5.815 +95e7b560a3e763aa70fc883751bd60ea0a0f893d8e9fe75a66c67e202c24
5.816 +84f66708ae74413c0101fe0b5003be20881345d917203b582a247e6c74a8
5.817 +1d0479f317aba7b9dbbc0a92e91c51fbe8775a44c57699acc9da84ad60fb
5.818 +9629929d1edabbd70b4ef9887ce4ec2469f154fada42de54240cf3302364
5.819 +7c492ba17e6936a4d85e0751df0945463368a803fb40d8ded22abe118250
5.820 +86cfff1878abe5b100bc08b991cda6fdfd579332360f0c3374842edce6ed
5.821 +e43649d6702f34668a29bf387e647f96d78f33395e8d4b3521cb4fb0956d
5.822 +12c924c16eee798cde68e319a358cc3524c753177d976d4e14a2e0cb72a4
5.823 +80cd87bfb842060b1266568af298bbec58a717c577be73ad808e004348f1
5.824 +6aead32a3d57457376ab57197534d6e469ed24474a83618f3ce21df515a1
5.825 +22918f4b62c642de0c8a62315ebe02bcfc529c5b8f7c127085c2d819e29a
5.826 +f44be20fa077ee01a8d427bbe3d97a9d2bafd77f17835279bf135900aee5
5.827 +9bc49582b18d468bf93e47ce0bdd627775264ebe9e4172839a444f928580
5.828 +8c95895b7e23592b2dcd41ee82e966c26aa2143e3057161511796e980998
5.829 +1f2e4ef5868b3bf4576e3546e6407e35cdf14654bcefa7557d09407545a2
5.830 +38173080b4771ea52054736677a8d9749a2b22b46b24fbff93c55aa2274b
5.831 +8c7ddbd751bcaf1df00ccbe1f24a80622aff192fd6db2238db941ec44ae0
5.832 +dd73f6b2f80d89bd0aa30c038583deba14913d38a7b61b54522755e251b2
5.833 +aeca62033a39ec1143b2b960f9cb87f748428bec3243b8164f07d5ff72eb
5.834 +f2ef69347bb933241c2401a96ba5ffa3f9ad060c41f4e6bf7280af65293a
5.835 +bbae49d723dbc4be61d7e13f7a5931a697e7f2c6582dff416341ccf5a24e
5.836 +9a53686a1e13bbe0bb480c19a4e72a5e477bd29f39dce1a17f63f1e8c696
5.837 +d5f8855cefdbf7ce681c7d6ac46798ca9bbdc01f9ad78ce26011ee4b0a55
5.838 +786bb41995e509058610650d4858836fcedfe72b42e1d8ba4d607e7ddbbe
5.839 +3b0222919c85de3cd428fed182f37f0d38e254378c56358e258f8e336126
5.840 +9b1f1acd7f387686e8022326a6bbc1511ed3684e2d2fc9b4e53e83e127e7
5.841 +84da13550e593bbad1c87493f27b60240852e7fa24392fbf3f478f411047
5.842 +3f00a8fdb6dcb8aae629dc7f055d85341d119f7f6951ae612ffa7df82111
5.843 +d1ca48306a57a922cf4c3106f0b5e87efba6815f6de4294c7a0394087067
5.844 +677889d22a3fd86b0796200300d2716445078027fe0c0b05c86ac80d2095
5.845 +ae874324ee6ea3553bcb92fc1522a6d1524f6fa22b71598fbce784a10b5b
5.846 +61e50307ef4409ffb7b38f27800f2185140ed08fc4ab396050b068025a9d
5.847 +e4bddcad201e72ed9b41c4ffd4cee743c9c2345b95c5071442defc8ba5fa
5.848 +9c63c56e209df41d10d93135a8080f7cccacf67e0b0ddb3e0a31df32b83f
5.849 +290b3c536e9949973cdc80aa5c8a4feee20290a95f68e59f54050192de42
5.850 +f27464ee374e4d2451ee8708933b970402c90ca3070843a449d7c3146347
5.851 +1efa666a60fd5cbf55a47e4a3c5c318fc1af944d58d32690a2c7eeef09b2
5.852 +d94721896e1e3e76e44a8efd524ed5d6f5eb9da093d277441546c6828745
5.853 +ad71b6c13f653dd631bc6fc55d0eb4648b7bd9c0eddb13222542f2b6e8d8
5.854 +b80bfab4365f4199a41ac690979285d917de79359a183e6fc254b63e6408
5.855 +6d33e3c029f472f40742a99f92999f302f79994ffd615f1a848194cb56c7
5.856 +12146850f5e400303bf5bcd4e5fdccd1fe2edf5352d525cb15d8327f45a2
5.857 +6e3ac276dc8780c65724d28dc6bf9c7c985840070c35e32859168890d599
5.858 +a884dc2a90194cc2e9cc6a20c6c0ee11b20adf3aff01db48eb8dba7b0c81
5.859 +7fc10cf5a66e8171a2823a4cd22f0e80c82011ae56dd895ae2d3ebe84ff3
5.860 +d521c31453e0909cb9b1cf0b030eb6b7059ec38038cae12d0e1cc4b5b3bf
5.861 +e6c821faac9b8792441e2612aa1ee9318b71f9966d7d3a64abe349be68b1
5.862 +744de7b212f6be73a0e1eb2fa30850acc3d9562f989cb2d4fbfbcd5d3ef7
5.863 +ba55717da1cabf197b06ee4d8650e968518b6103fbe68fcd5aab70bdd21d
5.864 +66f09f96208db67c1b345672486657295a39a7fd689b2c9216c6b46a29dd
5.865 +1283bdba295dfa839a45b86c14f553ff903a6f7a962f035ce90c241f7cde
5.866 +13bab01d8b94d89abdf5288288a5b32879f0532148c188d42233613b7a1a
5.867 +7f68e98e63b44af842b924167da2ab0cab8c470a1696a92a19e190a8e84b
5.868 +1d307b824506e72e68377107166c9c6b6dc0eed258e71e2c6c7d3e63d921
5.869 +39690865d3f347c95070cd9691a025825421be84bd571802c85e2c83ba53
5.870 +841223435a9ced5dead103b470a4c6ae9efcc8b53331c61d0e1e6d3246cd
5.871 +aa1b0da347685121196a07e97d21b10ad34e7031d95c1bafa37b4141bf33
5.872 +a6be401129dcd64086885f4b5f1b25bce75a4cc8be60af35479509e64044
5.873 +d49c8a0c286e4158a5f346ef5fe93a6d4b0a9372233c7434a7a6f9e7ea21
5.874 +30c0b4b9f62e3a74cc5d2916ebdaa51a1ef81fceb6cf221e70002a8a3106
5.875 +bfbccc2d1809dde18e9607fcaac008fabb72e8c50244507f4013c5a268a3
5.876 +6135ead9cc25362c37aa9511589f18d812e6039490f9c599f44e88754ac1
5.877 +4f6c1841d570efde27958c7f1b2c68772584e1d12fea252e3a6ec3b051a7
5.878 +6faebbf6f5101978e24a9ca927c02065e8e49150a55c64dd30757e8a33d5
5.879 +2a788437a9181efb47414dbc22fdeda203d4122137bd045611f68314e12d
5.880 +1d6a5ec270c8919562c03e3af7b0e0deceeddbdaf3eab8fb5632e44dc1e8
5.881 +d46e2396b0236a46659164e33709415e7b347f7f7b87a9224a189ddf5178
5.882 +2cf66c9d385470a51efc88696176f6d3ac3b7b95fa074c981194e22981f5
5.883 +1d925f980393b7102f1f836b12855149ef1a20d2949371ddba037b53a389
5.884 +7617c257bbdfcd74bc51c2b40f8addfe1b5f8bc45aa4d953c0d1d5f4091c
5.885 +6af796af6513c820499969593bfd22f8c6dcde1d2ee2c0ceebb5bd6a1ce4
5.886 +5fa61094e932b380cee381f4485e39b4b1797f2a7d8d90bcbf89b9cb1006
5.887 +2d50fff083743bf318157caac1c0179c87c03a2857fc002979e7cc97feda
5.888 +966b09ceb761d3f55cf07637256c6aa8b8e5cb6aa9739452a330afbe7082
5.889 +975ee39fad5e8106e8ee05771157e92d99003533d922ccc37add065b6236
5.890 +7613d039741f99edc77c230fe8d1baba720a185186662376b947bbe1a686
5.891 +4b42c61ebe1abd40d890751ab8945c629de3b6d2a49809dc693f9e397097
5.892 +cf1e568c258081242460af2de0ca44b7ba2734573967b3bdec0e5e64598c
5.893 +cbf41e630d821491504f414d9b54a3100dd5105a141cf61bd3ec41b67368
5.894 +c8cd366c543754ee800ffee3d19c9cd0d408cc772da10e4d8134964b0a61
5.895 +232e2dfbeacd0fdee12792504bb327a2e1fc44127f8577ca51d380a760b3
5.896 +740e6be46455cbf3917b90f0dfeadaa25d5d9f66cda43ebf9f75e0191a06
5.897 +25ba29666bbe8678822a453d4e876bad4a6b0d4b6cf98feb60339c9eba2a
5.898 +dce4ef7faba428422c503d0210dcf8d884ca9f5094aab9f3b1a2238b569f
5.899 +444748902907cb0d9d7ca33fccdd0cd29bc68e44f7bca5092be6272bc949
5.900 +baae5af92c302bb21f91b6ea8463265680f7c16f45d8ff35392a10eab87e
5.901 +296f3af4478032b5b021db8510deb617941130d45c46fb3647d94b162fe2
5.902 +2738766fb6d76a06ab6803818b27c5ff4205ba668f95b5ec5ce4ce6da545
5.903 +c13ff56f417a4e0b3b8554a1e2a985a167e168adc8c4db28a601a80ab451
5.904 +91bf32acfd8d25c39c2f17fb3bca1296d3d160f25b43b4d6b94f20ffe012
5.905 +b779339b12860dfc897b366e3d400e756f4f9f4d2c86fb9d94c11ebd1450
5.906 +eaf720056e2c39529331bdcb104d113b42c94af2c6a5035750b7ae7fdcba
5.907 +b6116d74bc07a11d4357ecf73d99221dad5cba4a7136425c2a3ac0e092fd
5.908 +606a4ab722195e3b7fdfb5a5e3ccbb85fc701c42bec43b54e964dff3fa04
5.909 +193043eead7681cedae9cce6919949ea60ef5630c4b9263c8f98b4bc74a1
5.910 +63ccf3d0a0bc1deff39b800ac90bd734dda7ecdc73169ad77e129887db80
5.911 +7a253f8807a422eda8a16c9ee9bb8fc0942634bfe035dac9f7e36d09844e
5.912 +39477c043399db4d07b3617da9d6eee76d0fde9201da98b906050748b68d
5.913 +8c944ace3c96e90a3c2b63eae27b9152cb7274fa336866d71b65a57f1bc2
5.914 +bb1f482a67f3993dcb3ff24abb0223f9a026c81b2b33127a1dad8929dec7
5.915 +5d46bdd790eb1addd771c5c3965a2f514d3a128117a44560cc10a729bade
5.916 +4e6c86de7c09a39602235c803902e34f5c176b18e127d71a011dd9a3a61e
5.917 +ebfaa4a4e2a5651be6f4067e5e09bb4f3514d67c2129e4d3ea9568661138
5.918 +1e45af07bd84f883c70577a986416747f3bd8d1bf86d3d7b07e8a350899d
5.919 +3c2dae237bd5ece45faba7a0ba30fcda7b7eec9fbeaa5a94620686d1e403
5.920 +1cd2512e8d89451c7bd8eb432c8862023d66f3f9fcec0d47598e2df59525
5.921 +d673a5ff493d458748cd6341f161a0a3e8996ca5b496508578fe4f653924
5.922 +2ae28bf4b7397c02b726fd5f9d8b898938bb668a546be6e42865f4f030d9
5.923 +5faa289eb24f7b8e249b224a95a2245605d67417a489626df7417855b8d3
5.924 +1c0043cadd2b461d32e1b39ccf409757c37b68f84e752bde6b5bbb847bf1
5.925 +57ea3434802def983d6ce5ceb3e9fbc4911b5484e99bb94dc3f383e50672
5.926 +0e85a91ed378e352838cf02921ee0ea94be01b5a60f9b1f58fcc1b4f527e
5.927 +43725de9b9dadc3ef462fa279bd7138095d4cff2a0563039f71e383430dc
5.928 +f628dc9611b2e3db08fb2da1d5383dc1a3c784e1e64541fde1d9d7f42505
5.929 +de96d3d0a401099fc2879af0293b0eeb143b78cc221f670c0479bc150047
5.930 +0cacb9a282e334e428b527acdfbfc56e6aec8d4d60745c1dc000011b6248
5.931 +d9ab4a17dca7cc74e17d33c0641710b02cb1edb0addc6be214b17e9f845b
5.932 +2d9c8bf03c19e131e00f91f2a393b5f2ae7c3d4ae9021c4d7891d84d5067
5.933 +377ce92836e42eacd7e540824f7ac95360ce116d41d17a50748748971c82
5.934 +27f089a22ee0d21940de854f737547b73c7517addd9bdaab425a6c2908f6
5.935 +87dd990d6cba4d84308bdd4c4435a6480ecfa1a14daabd4d8e2398178e48
5.936 +de28b84f7ce4b61d2e6e64fe043c29a941f6de7621ee6f6d8b506221df05
5.937 +db238b8fe4323cb5f259d4d3d9c94d4ae1ca37d6c34345489c0284171346
5.938 +e9830e2e3c6c167238a7ffe0989d3eac870cd44102cae139469b9d909b5a
5.939 +9c34792f693ac94ecd35d2277080e30a2d24b50391b6f2a3d3b6c81f7ed1
5.940 +a7b218903e7fed7a63269e27d793a2e0b40320ebf447c71f36d40dee002d
5.941 +7257f43c8add31edf2c571123e46fdb413e007cc89e99b6f98d77ab38bff
5.942 +cf140f787e45ffb2c7cc4ddbb59a4e32dfc36e2875f204ac851d757c1236
5.943 +12deb31324ea4c201d27fdab46e9f3988ad2bcfb8e9cfa8c487831a9b0c6
5.944 +60b20fb66b4c77f52359ac96f3b3d189aa0571c1c53db06ddb10f08882db
5.945 +0b1e93e9478d4c75626c5fbdbc6044c4d82684b310ab2af144d12bf36f1a
5.946 +c0bf6249d1da9ab319453594cb19d0e93c4e047fb49229c0cce76d0cece4
5.947 +2e76fabd2425382afe707db032cf617b046a59a2fc1bb3838d98fd5c8053
5.948 +ecb918bc14762e4ca45027623988f434ff4cb08bc9bff5d7de21940e3e03
5.949 +1ee042d9c30662aa76f96213fb5a92047af60f320e4660eadd1ec19d0086
5.950 +072f2202af5f219725f81882f10d1e065a8035a9946d0ca0e48a5e7dcf61
5.951 +0283b834eda01e7d94b3453830daade2aa6c947989b290c02ade0d7b2620
5.952 +813ad177ed82813b6a985d5c0a2d42419bda763d409da085936e33c817ae
5.953 +68e5467eddc30be172de855a0f7f5c527555b3f4d942401b450f08273b1e
5.954 +c5b5352fdb8562a71f276284cf7c27537e628f94bcbffe8d669ea2645752
5.955 +60830f1e65e83a2204cec393f6d92d4f61f317471b4b93039d298ca2cc94
5.956 +eeada0140823a2bcd1573e732e7b4bde7368f2ecca5961ad547f554ae989
5.957 +98d87b7e5d07a85c382bcea1693a697224f41eb8b406bc6a0c3eddfe8b5c
5.958 +f25b11c3e4bd91ea7d6274cd6b3ee7b8f18cc3fd502a324c645568dce9e0
5.959 +d43caa61f7306fd5488fcfc439d85f8160ebf0ac90fc541f9c74d35d7833
5.960 +09309807a639477bb038200738342e50136dc64baa7cc1b879c61f7e1b90
5.961 +e1f2bd4f6e54c4dc97b8e4adeb102979203a31fe26a7f58c609915a95abc
5.962 +4acc263179423f8ab16b04272d5592fc536f29a45cbcdbe15890f119ca9f
5.963 +c7a52eef41dfa5c4fed087eef8e698ba738e300bd58f2a1a10da1198c1f9
5.964 +b60e2032f8384a86aa84027df21cb87977528e3bb9bea1e3a6879c56402e
5.965 +a29063afc6ac0194f4944433f9a5872cf0a2a741382d7f3c0ca7817d5d7c
5.966 +4b8bf53af0f18b1eb54480519cebb61d983157e039b13025e7980eb36f54
5.967 +3451bbb84e470ffd0f98eba80c74f238729dd6278294388a2e06de68a719
5.968 +47b6d478c85f124d14aaa835620e49b7f5a4f21347302c0f0864f7ebaeec
5.969 +d0831c36187cbe9c848736764a31056d2cef27c07cca00033dcddca9a2f3
5.970 +b9ebf28e67257b69cd38bc23c711b6a2f6e4dda9bf5a19da275e6a8d683c
5.971 +723bfbb95a90a344a6f421f0b67ae84c74652288b0597e4c86c28f73808a
5.972 +77455f2948e8df634c2d14f221626b019033f9230c9167982cca9ae6dc37
5.973 +aecbcb49fd9fc1dbf2d11bba7187888721bc42a7f47c23e07d2fc5a7a91c
5.974 +0dfe255a7f9d17e69af1618502a6b90b1dd748c7eaca1e1ebe8b861b04ff
5.975 +e5f628f47eb4e7e65311037d7a5713d7cc3552dc85f452ba74c4f12aecd0
5.976 +d72892c940c3325640d62fe3bbbc71361dce6d54766e1fb99dedcb2d19d2
5.977 +fa6fa21f9116e03952ebbef659816a62db51a9b5b3916ff818518774ccd6
5.978 +79d44100d7236f211f36fa80a4cbafb3db76ba1e7e7f12082b0140eed2cb
5.979 +5e793e24501715c6c170ad4f856a4bf16bb10210025156e635264d3cf18b
5.980 +1fc1e8cd2fcfdc2ab1a24af9087975bfcf6fb703fb36e288e58d0d2ffc98
5.981 +bb4318001d931ad6161dcdf8984e6690e0f6bb07af81bf07445f8f57b355
5.982 +6b960d24e7cd152708489e4d953ab6a155a757e002ead97585e6c5333d7e
5.983 +5aaab2731f047f3490432e0ebf3d0d628eefa8c1f665b9c86aabb0706639
5.984 +5bc372e16378f0d9b439c98e7bf87be73e934995d58e4e70d3ae9a5b54c8
5.985 +87a19f2826a772c39d41805c642354d9bec75b065f148f7c1e435dabbeaf
5.986 +e4a5744e3f2894a928121ab069bffa3218a106a9dbb83971353a7c7a5616
5.987 +d9da66fbb908173f9b07aadcbd4d112cc353e7b70476046ce5a92e86eaff
5.988 +4eec40acc840005f51f55c9f5874216851e9cf3fa431d95d3032e779e356
5.989 +4bdce33966a3a798b170a06c4cc9f73700224c858c36bbf2d0326c337ce9
5.990 +46f69c19a84187fa50afc5b36010f9a7612e3a25e846d49bb907af9505e7
5.991 +d8c78748d7dcb501bbb3d6603e829deee3784f2f3ca583d3738d6d2ecfb8
5.992 +eaa887103606211a3c1b5cd74a3e0e96fb57da91baebaecd3669661e7b1d
5.993 +579ba41928a40a7028acff6cd409e601d23ff66ff2c8acb12e535360d727
5.994 +60d2e988d801930e0e9443d60dcb9f378fa75d58d73e6a3b6e5b26407c82
5.995 +67d50ad97787f8a9b91765e41552283cb67e43e59bf71cf08b9755c8ce47
5.996 +0cf374832c72d1e9702b55bcfc8b5a4e966d5072fb2a72a2108574c58601
5.997 +03082ac8c4bba3e7eeb34d6b13181365a0fbd4e0aa25ffded22008d76f67
5.998 +d44c3e29741961dbe7cbaae1622a9d2c8bca23056d2a609581d5b5e3d697
5.999 +08d7e369b48b08fa69660e0ce3157c24f8d6e59bf2f564ce495d0fca4741
5.1000 +c3a58ec9f924986399480ee547ad1853288e994940bd1d0a2d2519797bf2
5.1001 +8f345e1bb9cbf6997dae764e69c64534e7f9dd98f86b5710ff8b500e1c4d
5.1002 +f509da50c64e213ebdf91978553a5d90908eb554f09b8fc2748c9c405903
5.1003 +e7bfbf0ea7e84254fb6735f09bf865244238e5fed85336c995bc3a3b9948
5.1004 +947a6eb95db4cd1b64c0fccf82d247a2202e9e7eef5a550557625a0192bc
5.1005 +8bcc9e461e52833f6b8729ccd957d5c4b6e07016e864fc02b792c7400ace
5.1006 +d0a8f43c755f87bba6e5c6e1022416e5454cb34a19865d951f7aea527760
5.1007 +53658cbf306ead832244f3062c39a0a121a1157a8e47008163c5bfc88197
5.1008 +be16e9a1ba26a035a16dd38cc28dffb666dd4ba7356c66b7bced9e26e905
5.1009 +4ce25f6d36607d8f5dda1e21ac96a815bb2989f01130ba1aca9aade554fe
5.1010 +effdfef5d6b0d2a01aad92f599f6a12e121010ae6acc6f150f19e7305271
5.1011 +97da761b07530ca19b84b119e5edca1fad18462143b8913d6b3f6864b713
5.1012 +7a93bb9e1bc29c09d660704e8d8292c61072ebfe35c354a2342b2458a353
5.1013 +31d043874380d439388e46688a53bcfe01bc190ef1a6b5dec9d40aafe822
5.1014 +261b28bf3e2d76f3dc4302506ce3387b4aa2a51cd4ba1faa2ed1fd7df664
5.1015 +6772fe9f83d253451eeb0448b444b8ca80cc7cb653c2d1eaa0de6f2b1c72
5.1016 +47e6d24ae72e620e200aff83a557a1aa7a0ce0a9cfbbeae03c31d8cbf1d8
5.1017 +20b53b688ed2ffbd83418d743ee31e3d62216ac7be6c12bc1917548cf670
5.1018 +d69fd2e78d9f7786ada0ea30a6f6d9fbd1f1406337151ffa1d3d40afbe03
5.1019 +728fd1aa2fa8a4f075796b9de9586b71218b4356fb52daa01d3c18cb75ae
5.1020 +d4d33fc809dcb6e3dcf7aee408a0cef21353d76ed480bf522fdfe86e0e0a
5.1021 +b7d097defcb793057f0ce98ea4989a9b6787b14029a4bf10315a2557149a
5.1022 +fe9c91e7d825f7518b343fb556f0177a8f6ca08fbda9913d52997511590e
5.1023 +b9942c9813b4cf4d4aae4919401f2fc11fef0620eb5c40532cdb22d5fad6
5.1024 +919a3a710de6c40d54993b5386636499c866938e33bc703a99c73adc228d
5.1025 +95cac73ff4f4a275c04d0d787b62c6a184dacc4024d23f593e7721be232e
5.1026 +9882fb738160e52ab905f0ce2c76ae6ff2c8bbe118a1acdb3b464178cf01
5.1027 +94bc6a50df1090e9221be11e49f254b06c3236a31569b947ad041d1c6b55
5.1028 +bfdec3c18c791ace0fe2a59504eef64a4eec4b5c8dd38b092745e0d5ad29
5.1029 +276bf02c419c546627672a5764a4904635bff86fd0781d36fbdf13485229
5.1030 +71f355de2b0ad250052f50ad70f61afc870ac7a816561d3232b73360d4ab
5.1031 +2727b2fd045f254c782bb3f1f49d94c6d625047071b7e32da5c6d21a86de
5.1032 +9283fd632074430772bfbd85e0c9ccab1dec16bbc049c3e223bec1b65c8a
5.1033 +9e98cf58b30a74f74f1a842dc91e30c023498e280ac55edd58f4cc731d81
5.1034 +e443d9b9efdf5fea63c9f357320e01b8740eedaeef2495cd02eb2f338b3e
5.1035 +674fb074cc497d7b1937b188da857c2c230e9a931cbc00c85a7a36fa80b4
5.1036 +56588e1bbabbe4ef429a6aef9bd4eb89c5752421bd049aa13f4dcf9b51ce
5.1037 +2503e90bc118fac78a25d187353d6f5d496cd6130b337666f49619cea985
5.1038 +dfbeb7e49c67c1e0f0f8e9ec8ba14624ed0982dcbb69415e4b3c8ddba140
5.1039 +397eb1fc1ddd36c94c374f018873ba41109e45afa51f0e691157d5958c06
5.1040 +26fbc0903ae25e47ee372389cf65472a3e4d9769550bdc42c0b72f9a297c
5.1041 +d5d3c16ec67e06036e740ab664abc9f10b9499269b73ad3678daf4474329
5.1042 +c2c7252c1f0df1e3b5e8f198dfef8325cb1e7e8057897a3d7fb5bb5858e0
5.1043 +cfc0c115bbd7362d8e8ee41862af6eeda681cabbb06f72ebd2ae0b0be45b
5.1044 +a9e1be83f1da30687a655e5d148fcc17d9f53b760810a565f6d2f4cd5da3
5.1045 +5434116edef756adb4d3df544a1de593be988f2bb8d36c34deaac7d9dc15
5.1046 +cba49764f1e03aa09fe21fcd7c74e3d6487ebe219569e019f10dd163046b
5.1047 +c1a3cb2bcbaa8558197cb2c18709a998b4efa8ab8c9a71d2ccf942c17662
5.1048 +1b88dee6b424165d6ce10ac48375e760983818e0085276b1674dd41042e1
5.1049 +a01a8de111c903f74834199b3230bd475d92c6226ef74eb1daaec3475a6a
5.1050 +fcb47644a17c7e390ee3b16bef1c1ca6c55eddc44fbefbdde525921b3047
5.1051 +0d76817bd8ac724739a8e743eb09cf78e88adad527d4f115b8a32ed4898f
5.1052 +45bab3eb802b8168aec061e3ecdb026c056fb9efe7e2df48bd516ccb12ce
5.1053 +00de08ed8be4ee0c41f40f4c8f64483e0ade90a78d6d4fe9203fe0b97c60
5.1054 +3b2f8882bc15a212453c691c52d00fae8a3a26934ff8acf68d4352eef75a
5.1055 +0b10d938e55b7333dda2db0296a69e9775bf82b1aa6d684fd9080fc1c11f
5.1056 +ab4369c7a95a9504063db900a6e345bf6dd99be041230b2e60cc86b8c345
5.1057 +1d84a9c2cb4ab6d74d63dd43dc26eb6b384f5222796d4083dcc3e1651548
5.1058 +d9469f09a33b213a33ac52a6a2e23802d8f8a75c01a607940daab0051410
5.1059 +73a88130bc192f303616adb113c0051b65e12086cb319c0a5323fa7def40
5.1060 +402f5f87a3b2c2cf0e92789985f6775ac2743e1ffe2d0668291059740d45
5.1061 +43bae7a2897e5e658592bf5a72966097742e0702deecb0cb12499eab701d
5.1062 +34ba37a08346217a415e44297a181bbf3744f0a49230ad6f030e11462be9
5.1063 +afc2ae14e0587bc02311b48b8e2122c28cdf14414f3680fa52dbbb63b17f
5.1064 +6ebe4a1204f3c5d6150cbf89a8023890383153838d4dde77d4c8b1b78823
5.1065 +8918c564d3babfe58eeb154307dd1997f5ab7105426e35c279008b2677e4
5.1066 +695c60f956b348799c04b734338018fc27f7de7ad9d73468fdbc5283bd14
5.1067 +c066ddad9a3562f16baae15d72d7bfcb409e1c874e9db1a8cde233b282b9
5.1068 +6e76e9c08d85ddfbd3cce7e64104d0b0e95291bd91f405ff82f41601ee20
5.1069 +8471e613fbbee67f269e4e954c36d1d18ca9880b7cc2b08fc990978efdc5
5.1070 +1d157deefedaa765c1e26ee125d4a2514a41a3b95e9151a824532d7d6486
5.1071 +35ad622718fe71219a697e94c2e64f26424cbb767acdef5cda70e179cd29
5.1072 +b7e318d1c6d3ad26fd5fdcbf2fc221301cc1f10f5ed86b40a1a6bcc01c90
5.1073 +eafd65183e75609610637b99fea57885efe76437df02a2ffc21223d039b5
5.1074 +74955d9a54ff41980eddaa8768c5ad883a0c9150877392b990d63c6805db
5.1075 +7b8d6ab1358cbedaedb6feadb0ee4fb8f9c1ca03a3e755a74227a8930bb7
5.1076 +2ea0a00b48fc626fa14d7d48624aedc31c556f44e982f3ccbde7ee735f73
5.1077 +629ab1b65bcbcf0a3586a920477e8c960219802fcb1bc3a179032b324f8d
5.1078 +c424899b38275886cb5bc771f26a0880767d49cc23426a40a4b6ff8fe48f
5.1079 +d747565fc537565f6d7fd08706accc60f5fbcb45bc785f45ee9b0812366f
5.1080 +ae71b23ec43f3549c8224d78baf18719f05108d5741e681457ead8abc050
5.1081 +462481771a8dc6cfeb98956e163981a98c59ab44d90e9c3a946c453b5071
5.1082 +db0c769f7fb5144c7ab0c9ef1a6db1addcde1d4ae1daee1b4035af256a04
5.1083 +df53926c7a2dcdb94caaf12f986e20929ba4e396f3aa7c93a7abaef1294f
5.1084 +5f13a0dd3c3aaa8fb38da3e15daa32163b7437af683b4f5e64cb14aebbde
5.1085 +8c69ed2e8cdbfb213fc8129af29ca2c06c8f85a5038d688d1fa5d1b54ebe
5.1086 +4dea81a49ce24131f8e6702e7aa4e2cba078d5dd373f894ccb275f49c690
5.1087 +1dc772e1d2f5fb3fe15dbfffac62c87110162074eb72ae4e5e446bf7e650
5.1088 +a554178d0d64d3c07f330f0d99e99f2239cb1597f2e5f443854cdb0f5fab
5.1089 +b28fe62f22e7f3419d017980f325351bb04f8f3c3dc57fee03cc029bd29b
5.1090 +202308d5a800ed2d500d41ace8e54e2557bf25b627883beb8118d800eb94
5.1091 +f4253f855168f7fc8a2d29c5fcb76bb90a6c4e345722b8991a854047f46e
5.1092 +4e97336be85470b6be2b9ba573dbc4967ddcdbfc3b6fc35b0c7f3f2f570c
5.1093 +55dc3fee6d80bc6f46cc7e4d86a0b86f6fa61d062e213d9e442db63fbf11
5.1094 +d03165b44572096995ed342893bb672f6bb55ff8fed944667995f0f89a48
5.1095 +a904c47420f32afd14129c6e2bedffce1f07ea69d550b6909bb5beb4aa08
5.1096 +b0b44f35e018ba5206fdb4df0228462c1fdbb95a429e53eb27bb1b0490db
5.1097 +f07202c3608d0f4ce08570e3d6aa3d4581c569b57bd8c1ea0e4ed3fc5497
5.1098 +e316ecec06e6be582d9170d426f6d22d8c7287b8219945c124941ca8812b
5.1099 +e97efd9105eb6999edc0665016633b3b48820df736125b7c76c9f3a67d93
5.1100 +8a2a0a6b743fd42aebc46a0249be459f16811ac9eba7b63bad7c2e88f175
5.1101 +0eff8da5faaab5659824f9d19b3225aad2ac17c52c523414d3031d08a926
5.1102 +30abf474fe02a32b44d3b7d9fe0c19aec16ca6d018b71d9d395ffaea0788
5.1103 +0d4501d7cdf0f7077a2d63303d09083080d67f1f714a1b271dab9fc9866e
5.1104 +4b0571a171eec8a4e351ba2d02438cd108a33b1106acaad0ccdb051061ea
5.1105 +7f40543748115f29debfb4be4b42cae8762d62114ec6f8ef68c478a8e05d
5.1106 +ecfa18b0368428efec9eafb2353f95e3d71e1636b9d9f94a77e692843255
5.1107 +698576dce13b2b858d2d15ee47cdba3ed08d64b77ab46dd29bba6aac2106
5.1108 +ab847de378cccdaf35c64e50840248915f4fc110992c493cb1b9cd0b483f
5.1109 +0f1abf5e9b018210b477fea28234ffbe5e0bbe01338e0842a89f1e00a0ca
5.1110 +7cdde0b2d7c324d5e17d8d3415ccad703507497ac95360ce660b656e5f66
5.1111 +72a2f50761f3d02ccdc1d5692d7797699b8e2147cfd4817c81a432ff6a5f
5.1112 +39cc54927fa146cbed56a55f85f123c0a94b7553a8819b329d9dd122c502
5.1113 +94e3f6314d5117db89ae7597c4691b6c542979a1ca3d26a8e23d3eb698c7
5.1114 +1841651e08ec771cfb974d6613f2143872c739b62796bd0a45172530793c
5.1115 +28d93a65b59f79c245248d2c09428657a35b0c0e367bf7a4a4f0425b3f4b
5.1116 +485d9f402e164328a4b963f456829a39035c00283d2e4fcb71a42da6d42a
5.1117 +d46cb751287de34e6519c60bb3f1a6ba91f7bfa21dca96ee712af5681701
5.1118 +18ece8a0535d9ba1dd4bd835e004a2f38c5ba43c9b30d17045e5649fbbac
5.1119 +188922e442182d4bdafaefb39e00106a5a7765f3d67850471e3629e526af
5.1120 +8691f935b57bd38465665204a214fef1006ea37dc0781073ced5fc042781
5.1121 +93650393c3cadfddedcc5550ed483bb6355f54600e9758e647f9c9711f1b
5.1122 +e7df05d0e50a698615307c18f6d4886f50188011ba499d03831185915f3f
5.1123 +77c4b9ce708d78423b110776aaaf90396be0381616d1e9b0c1dcf68b6396
5.1124 +82399da2a7323bf42ae5347599ef4ae9e5c135522c5ecb87e201853eb899
5.1125 +db60d24acad17d6b7c2c7ea4dc221f3cb6d6caacd1ac0822ea3242ad9b4d
5.1126 +d15116c3874e3012fad26074a23b3cc7e25d67ef349811dbc6b87b53377f
5.1127 +0cf972040a037ecb91e3406a9bac68c9cab9be9a6bb28e93e3275b177cd5
5.1128 +0b66935cbe8dd3d6a8365625db936b2cfc87d4d6e7322df3dbe6ccda2421
5.1129 +a5e5372566f626a5e9d8bc66959e443286f8eb4bcfdeb6c49a799f1efa69
5.1130 +63260d0ea2d51260baba9207fb246da927fc4c89e9c4dd5848fd4ef6f81a
5.1131 +cd836f5f06ff0fe135cafd7ab512af55a57727dd05a5fe1f7c3c7bbe8ea7
5.1132 +e6680fcb3bbbee1cf2e2c0bba20185f00e2dc3afd42f22de472cdb3eaa5a
5.1133 +ddf8c6fb3682eea5548c51ddca25ca615221127b4438ea535ab3089c9ed9
5.1134 +b971f35245cf831d9461a5da9d57bc4e5606d26535a7414cef6aee2a7b95
5.1135 +bf2276044818ee0f3b0a16532934b8b745d8137b42ec2b28fae7d55fc02c
5.1136 +9ccfa4e0055f8a4be96e1e235c01b8b6ad509b832a3e90161e0a449934e7
5.1137 +4be973c939b31cbc19dad4c58e9be89d242f0ce200548cdd4fa2081ab3f8
5.1138 +e01f358d5db24b7a50eb2096d833378921f561f132cd7988708ee10cffb6
5.1139 +2256201801c667e176b1dfaecde9756d725bef093457805e16f550e8a7de
5.1140 +87ecd46e5b09646b73ee74f890a36867636911e4cda2c46a40e7d57cf297
5.1141 +9696046614c85b1a47ba55c60544ebd3ad7d750d003bda56dd7eed8c4702
5.1142 +f8b319aaeef9d3cdc59b3e63ee93c6e1e857af273eb90909ecf36ef4c276
5.1143 +895c78aa762e5376c5c542f854fba864ebce56e4b0207091139f053c2c08
5.1144 +3b7ddcd0a9909b52100002bc3f8c47bcb19e7a9cb58b1ac03fee95e81195
5.1145 +072d3aa7c8079632725f63425a3550a947834d29ac9a26d0774e90248e18
5.1146 +996731fd9aa53ab62b40ce557d98e874b763d9d629a173f0c7babfc00ae7
5.1147 +82daef5f00cf3608ebeef403dbbc19e16a1d160b889f4a10359d9eacc19d
5.1148 +7b5f126b31720dce7fc35ec861dfa56ea23fa18423ff4e8fe6e53fc6ba16
5.1149 +b95a2b5dec00f614e4f835281ee0b4bf549e7e882689e0b445dd46fc40c9
5.1150 +090e5575fa2c34b02a51ad0bccf6a7bb83ca3b929285e5e9fd054b72c47b
5.1151 +733a66c5abda526b18b2e49d0746e067e63b948a45eab2f4221c5b62ae21
5.1152 +a5d9d7cd8aa9eeb49588891d22c56b14b55ceb6488f02b73ab3b7f6c5555
5.1153 +b75452594658255e4cd58ac4815f2e1bc3888c6777f62aac2f0a57d416c3
5.1154 +765c991f0f9a33d888aeb2d527b482c042ee23783a04a73ad13dfc590a52
5.1155 +f3116f8296cacc7ab29b7d87e7864561a5d0a12bde2d36ee697064f41d1b
5.1156 +ca6ef2f801caab5295d19bf4c02b10c19f73b44635ba48a0806b967d7dfc
5.1157 +ce9a4850171a78532cb30020c0d66b3b1e7c75eaa7894904c181a022e8bc
5.1158 +9b2b8ef1202f3c7d36bcab4742d4a4761bb55b64da0d99685d319f5da8fa
5.1159 +132be6c0483f50e2657ae8af1e28f969440d6ed43eb00e95fd9e1cd490a4
5.1160 +8646f6d008598751f7a41b43fbec7770fe591012b6b0c4ae18775ccc7db5
5.1161 +de0ded2dd53e82c89648d46f0d0cc5d3ac5aa104239608d512a4353b9547
5.1162 +04fe6eb7e73d718323cf9d748b8ec5da01ec9358267de12cc22b05ef0312
5.1163 +e4b6ac5dbb6d06d7f2d911f20d527f504d62547aef136834b3695df8044c
5.1164 +383b6145e824d3931a602f081d9d656f84987a1ef121772f1f5b37a116bb
5.1165 +d2e77d4ccda01411545d24e15ce595db4cd62ee876b8754df0b85b44e011
5.1166 +b82d76ce45795e6c2c58be8690b734a8880a074f303a70da4a1b086a6de6
5.1167 +56c02cc7a4c25258eff18cb0fd868214bb46f972e26509f868d065b3cb14
5.1168 +1c316898cf22293391bd7051ac3a6927aada952a8fd0658ce63357c07f34
5.1169 +acbf8c99a5537da0023e901f0eb5547e1b466b7d982c8c539798b76ee2a2
5.1170 +252437a81a37c3b63f625172d682eeed0b795860b2755f020ef52a138353
5.1171 +003c61be2052cdd7d73b2cdcd26b127660a7b22fc51a6a2f6034f37e3e46
5.1172 +c1d7f83f8b28c7c965993abba1d358362833580d9c63fa85d4cb949f97de
5.1173 +579fb6807b95a58b78f596db50055947dd0d0e597d9687083e9bc0266e86
5.1174 +90b884b27f4094d8fb82ffdbaac4d580340a9ef8aa242be87e54b601af19
5.1175 +87a48d267c04e371ae77163ebd0de3f5297b1060442ecdeac38334844e38
5.1176 +0f294d4be73935fd8a38de7fba6d082c3d9156d7e88f2cfff0459377cbb6
5.1177 +041f37a7e05010753b98e0b67d5827aa312129bb3c3bd883c12323756406
5.1178 +d555720da8a0bb30edcfa760c01ecc2ba3b15fecccf5a10e9f358822e0ff
5.1179 +b64178fce2ea6a1105bfb72df0e4bc499b207ae26b8ea960de48e7ee7010
5.1180 +b4e671dff795e4cdc5b43e81b1604d224f0616ae311f1208859c502c1a10
5.1181 +940e7b9cd11be728bd3a0c8005ae23aea32c1b642812198a6f1aed32cb75
5.1182 +97152b1340dd35ada1b81051e393d38f3740fa9523df6a83b8ca7dbceb33
5.1183 +6e299b54cd998d4dfef804733c76156585e42b7284cbcc4047ba6b290efc
5.1184 +aa60953e98cd2b4bc2893857fa6a339f820142a52ccab0df09a2709df550
5.1185 +f22e5921cbca408e7998cc1cccb8adf6d8f8b71e6685ae59d290fa33f5cd
5.1186 +664d73e434237424060f634262f04e9a71a977556e93b692ddc3aad26d92
5.1187 +97dde71e4def64932151ad572af6e681082e9944ddbec6e7a8bdfd534233
5.1188 +9ca3106ca1ccc80eab14f1655978b137fad8f399df7cbfa2d7d3d9675e0e
5.1189 +9afec37369a8ede2c93145ab3f42a375926946680c215fa16bf7416fc892
5.1190 +bacd806cd424b9f85b47802c4336918f7486af2a03bf0d39b10169d35494
5.1191 +419cb1ab7b8f407897f70c18303e91563b497d70b7181ede6aa0c3efe089
5.1192 +ca6135b34dd1019b298e3677f8da61f864a67023c31eaa716c40cf3d397f
5.1193 +9a1209564c9ec759c37028079661d2a56374203c78b023ec61340bce5d96
5.1194 +e477a4f77e5c0db7c0d1257b4bbbc6f889b17e6eaab045b8adef6f931e4d
5.1195 +0795583d60a6b7002cf61639c6f930671f3b8ac05a1c4e002f4bfc50d8b2
5.1196 +3029fc4dce1b602cc3a5533336271bccc226559ffb127e3a562f92f89824
5.1197 +552b9a70466d5a3c74ae515a222b109d490f26e8fc2d9d72bc8af6d1dcc7
5.1198 +80463c7af81993bac2ce4aece9d95ab736b1dc73e32d1237bc8ec2b52513
5.1199 +36dbabb4ecc7ceb5d18b02043281eb9a3bfdf19bc4853c9b1722ef1cdcf4
5.1200 +fcec534923db2e2653dc48545a9850c0ac2e4594abc9f7d18a0bcf2fadfb
5.1201 +bf085d465a4d10528312f5d790eb9511ca01061c0d94136b99a043bcf278
5.1202 +c18223b1e0f1cc062b32b79e28dec2dc59a0aaa4b5f3506923c83e6a87fa
5.1203 +08a1d941bb644c994491cf7f3b0e2ccf6c8a8ba89376f76dfdb592374f93
5.1204 +528e78e31e0b18719346b9f1486f652638e3120687774030444674cb0778
5.1205 +96385c41f6566819652d825dd58f9a4308ff79b45d7828dcbfebc406e40a
5.1206 +c46e866cb0e3e97d6ce7fcac19a9d0fe39bbde66c5f0cf775eb3b1e6d7e1
5.1207 +1f67e7edb3d5c4facc85c916bf13322b56a0414ca27d145cb740fa2c37cd
5.1208 +8c142d9301f1ac3704cf6a8e93973a07fde5a331cf0cbb370c7ba555de61
5.1209 +18a6cea0ecb2c0e37152390cc57e2e4fb3791ddbc383ee26b6f4006d0d68
5.1210 +4880888011020f856a9de47f45440f127cf27ccaea7d40a3869d39ec7dec
5.1211 +ebc06382d294717644b6118354e15544fd4c6d88df9245c9a83b30e6ce09
5.1212 +e2498dd1df488a019b179cb859889e6ad2838f749e3b038b280ebc8d5c3a
5.1213 +b03e8f15751214691edf0f86281e612d7ec0773c8a5d2b433266402df62f
5.1214 +fcc06879ca196aaf1fc73a5f01ac46b44d6cbe7743ae9a862c20445ae2be
5.1215 +1544f413d010280cc2941900bf3c42ec088cb21b44a915bb810e7666b545
5.1216 +5324465c5943eedcef0c09128a995f431382e2062f5e39f4338c8eba1bca
5.1217 +e553cb60bb8f3e5038ac8073398c49f06dc734b18afa7921ea0d455e6e73
5.1218 +db8ad9f77fb5ba6c28af6b4f18cbe46cf842c82d6c960be1520a5fd929df
5.1219 +ac7e00ede976fb2be0a07f659079a421fca693de89ce9b8fcb42b0176d9d
5.1220 +f3ddd58f921e13e216933d27b49d175b423751c451be7618eaab054d3b8c
5.1221 +23e8dd6fd60182d61e9b5c86b3b764a29a62f913ee7524d8cb33737d7224
5.1222 +d95dc4bb8c2ad6397604a0ffecc8865adcb540e5da1cd769077838515118
5.1223 +ebc9f0b988545c1881dd2e7a8fd73e11bd7ae9085fb4d45526b23a346b0f
5.1224 +e4281ee3d588106db5f7c386c488d8f2f4dd02d4c08e74c1034f987a44e5
5.1225 +d39fd07538de57a42987ce290fb2f6557e8b5cbcaec168f5780927226415
5.1226 +1e11e3667d33b36a793aa53e9e2d1102c9eb30cb3ba0ebac953e0227fe4a
5.1227 +3d3c0eb57e4390c3d35db0c41946e45be2830a1ae33fa25cf2c7c9cb4550
5.1228 +ce9ff6c6e3d628fc7284daa6241604c90dde6339b7f7e7df3733416cdac8
5.1229 +e5291357e4983d74d3582a490438a7fdb0af97001a31990b1de68e6adb48
5.1230 +917daa387e647f9f13312db57310c7dedc2a2ea80800b4f4bbaa99c6b7b2
5.1231 +7ac8345cb659489307e2565ebfd17774642c9ae5d3c18068dc35170c7d58
5.1232 +4cf4173f1baf98137fa249c81f3347e1dadd6b1ba0f50c3b64c1eab183a0
5.1233 +937b0f7278eff101e5267fa6480da7d602844416490c2c2c7eb0d44ac8f4
5.1234 +75cfd611db5ec268db07c0b3608825c3e12834a2b2efaf5e2723c5199c42
5.1235 +6011cf22e64e4c0d31d563f321097935ea0c6fcbf5acd3748d90079f6ab8
5.1236 +687288dc55df29fe7958f566b27b73e2ea30747247f7a2b2add0602c7d64
5.1237 +d23f52e7c96748e6a54ee8c4629b2aab8882169653f0ba7f05236bf14364
5.1238 +244720f3259cbed73a318b29e4a9305deb65a2c9dec8a9d0f9a9f6fae541
5.1239 +83e0f4b9a9a567057a1794945168dc23cec25d1c02ea9242c9fb6d8fc11e
5.1240 +e8874bd80a5226373ae87cea91853d0625c777ceb1f5a6f3debcf2f75a61
5.1241 +460c7b4067f568ecd01f62901ade8bf8fbc5db9c6720420496f0cb48a002
5.1242 +99870773c2e7b12e83987a5d0290d9bbf589ac889bf7d4334a5147187a7f
5.1243 +71008f216ce917ca4cfba5347078f354897fd87ac48af6a6c62711d2eb3a
5.1244 +5882bf3b32c0f1bfda976f850c9dcb97170e78c229a27fd5e292d161ece9
5.1245 +a8c47a223cbdc28e24f79f6429c72b5752a08f917feda941582c36d9acb5
5.1246 +748c86072858d053170fdbf708971a0bd5a8d8034ec769cb72ea88eb5cd7
5.1247 +49f35be6ee5e9b5df6021926cae9dac3f5ec2b33680b12e95fd4ecbf28eb
5.1248 +a0503c10c6f2be6c7c47e9d66a0fae6038441c50e6447892f4aaf0a25ccd
5.1249 +952c2e8b201bb479099f16fc4903993ac18d4667c84c124685ae7648a826
5.1250 +6bc1701cc600964fdcc01258a72104a0e5e9996b34c2691a66fa20f48d7c
5.1251 +2522333dfdabf3785f37dd9b021e8ee29fa10f76f43d5f935996cbf9d98d
5.1252 +92d0a84ce65613f7c4a5052f4c408bf10679fc28a4a9ff848d9e0c4976bb
5.1253 +dfdfb78bb934cd72434db596cb49e199f386a0bda69449ce2e11e3a4f53d
5.1254 +be134c6d7fe452a0927cf6a9a15b2406f8bd354adcde0ce136378baa565f
5.1255 +b9c51a03b1fbe1e166a1f92af26bd9f072250aaa6596a236ba2d5a200c90
5.1256 +a760ca050421abc78223b2e8b2eea958ab23084fa1947574e846e48aeb12
5.1257 +26cebb8b5a92089e9ea771557599e2fff44d75bcf600e76ae7289ba98cf3
5.1258 +98208c5104562834f568ebd62801b988b0a9fdf132b6564566103b3d2d8e
5.1259 +6a099b7fbad8a13b8cd7f6729bb6651fc1019e66c4bd6ff27410bd5cdae7
5.1260 +4010bd68b066bffdb4fd5e3dd9cf7e1a1353f7a4c5157e3ad508f4ca0259
5.1261 +9761b7cdd6a81b3560b8765be3b0432fe4c25dcb4001b00c7fa62874f681
5.1262 +ed22127dc3974605a05be8d8fcf9701f859ffce4dc598091891ab7596ac3
5.1263 +4cd851ecfd2dbbaa2f99dac376f7bb40703fd0700d7499a7c24726bdc9bb
5.1264 +3b88c6a82e52686c1ee945d8825092bc81848a08722ac5a1d24353f95ec8
5.1265 +18f3fa487d9600318091b0ae9874b42bb3cb683a2518b18cc1bd86c6e5e8
5.1266 +3d37c14ef4fe0c77b03a3314995b1e7c1066b98c4375bd1fc5fadee1b024
5.1267 +7ece4f95a0f59978d543910deb2e5761632c74c508269c4e4b9e315bda02
5.1268 +975dc771fc30c8164b9df9172a4e571d8ca578cd2aaeaa0dd083e74cdc2e
5.1269 +d938b984b96d76a64b8c5fd12e63220bbac41e5bcd5ccb6b84bdbf6a02d5
5.1270 +934ac50c654c0853209a6758bcdf560e53566d78987484bb6672ebe93f22
5.1271 +dcba14e3acc132a2d9ae837adde04d8b16
5.1272 +0000000000000000000000000000000000000000000000000000000000000000
5.1273 +0000000000000000000000000000000000000000000000000000000000000000
5.1274 +0000000000000000000000000000000000000000000000000000000000000000
5.1275 +0000000000000000000000000000000000000000000000000000000000000000
5.1276 +0000000000000000000000000000000000000000000000000000000000000000
5.1277 +0000000000000000000000000000000000000000000000000000000000000000
5.1278 +0000000000000000000000000000000000000000000000000000000000000000
5.1279 +0000000000000000000000000000000000000000000000000000000000000000
5.1280 +cleartomark
5.1281 +%%BeginResource: procset Altsys_header 4 0
5.1282 +userdict begin /AltsysDict 245 dict def end
5.1283 +AltsysDict begin
5.1284 +/bdf{bind def}bind def
5.1285 +/xdf{exch def}bdf
5.1286 +/defed{where{pop true}{false}ifelse}bdf
5.1287 +/ndf{1 index where{pop pop pop}{dup xcheck{bind}if def}ifelse}bdf
5.1288 +/d{setdash}bdf
5.1289 +/h{closepath}bdf
5.1290 +/H{}bdf
5.1291 +/J{setlinecap}bdf
5.1292 +/j{setlinejoin}bdf
5.1293 +/M{setmiterlimit}bdf
5.1294 +/n{newpath}bdf
5.1295 +/N{newpath}bdf
5.1296 +/q{gsave}bdf
5.1297 +/Q{grestore}bdf
5.1298 +/w{setlinewidth}bdf
5.1299 +/sepdef{
5.1300 + dup where not
5.1301 + {
5.1302 +AltsysSepDict
5.1303 + }
5.1304 + if
5.1305 + 3 1 roll exch put
5.1306 +}bdf
5.1307 +/st{settransfer}bdf
5.1308 +/colorimage defed /_rci xdf
5.1309 +/_NXLevel2 defed {
5.1310 + _NXLevel2 not {
5.1311 +/colorimage where {
5.1312 +userdict eq {
5.1313 +/_rci false def
5.1314 +} if
5.1315 +} if
5.1316 + } if
5.1317 +} if
5.1318 +/md defed{
5.1319 + md type /dicttype eq {
5.1320 +/colorimage where {
5.1321 +md eq {
5.1322 +/_rci false def
5.1323 +}if
5.1324 +}if
5.1325 +/settransfer where {
5.1326 +md eq {
5.1327 +/st systemdict /settransfer get def
5.1328 +}if
5.1329 +}if
5.1330 + }if
5.1331 +}if
5.1332 +/setstrokeadjust defed
5.1333 +{
5.1334 + true setstrokeadjust
5.1335 + /C{curveto}bdf
5.1336 + /L{lineto}bdf
5.1337 + /m{moveto}bdf
5.1338 +}
5.1339 +{
5.1340 + /dr{transform .25 sub round .25 add
5.1341 +exch .25 sub round .25 add exch itransform}bdf
5.1342 + /C{dr curveto}bdf
5.1343 + /L{dr lineto}bdf
5.1344 + /m{dr moveto}bdf
5.1345 + /setstrokeadjust{pop}bdf
5.1346 +}ifelse
5.1347 +/rectstroke defed /xt xdf
5.1348 +xt {/yt save def} if
5.1349 +/privrectpath {
5.1350 + 4 -2 roll m
5.1351 + dtransform round exch round exch idtransform
5.1352 + 2 copy 0 lt exch 0 lt xor
5.1353 + {dup 0 exch rlineto exch 0 rlineto neg 0 exch rlineto}
5.1354 + {exch dup 0 rlineto exch 0 exch rlineto neg 0 rlineto}
5.1355 + ifelse
5.1356 + closepath
5.1357 +}bdf
5.1358 +/rectclip{newpath privrectpath clip newpath}def
5.1359 +/rectfill{gsave newpath privrectpath fill grestore}def
5.1360 +/rectstroke{gsave newpath privrectpath stroke grestore}def
5.1361 +xt {yt restore} if
5.1362 +/_fonthacksave false def
5.1363 +/currentpacking defed
5.1364 +{
5.1365 + /_bfh {/_fonthacksave currentpacking def false setpacking} bdf
5.1366 + /_efh {_fonthacksave setpacking} bdf
5.1367 +}
5.1368 +{
5.1369 + /_bfh {} bdf
5.1370 + /_efh {} bdf
5.1371 +}ifelse
5.1372 +/packedarray{array astore readonly}ndf
5.1373 +/`
5.1374 +{
5.1375 + false setoverprint
5.1376 +
5.1377 +
5.1378 + /-save0- save def
5.1379 + 5 index concat
5.1380 + pop
5.1381 + storerect left bottom width height rectclip
5.1382 + pop
5.1383 +
5.1384 + /dict_count countdictstack def
5.1385 + /op_count count 1 sub def
5.1386 + userdict begin
5.1387 +
5.1388 + /showpage {} def
5.1389 +
5.1390 + 0 setgray 0 setlinecap 1 setlinewidth
5.1391 + 0 setlinejoin 10 setmiterlimit [] 0 setdash newpath
5.1392 +
5.1393 +} bdf
5.1394 +/currentpacking defed{true setpacking}if
5.1395 +/min{2 copy gt{exch}if pop}bdf
5.1396 +/max{2 copy lt{exch}if pop}bdf
5.1397 +/xformfont { currentfont exch makefont setfont } bdf
5.1398 +/fhnumcolors 1
5.1399 + statusdict begin
5.1400 +/processcolors defed
5.1401 +{
5.1402 +pop processcolors
5.1403 +}
5.1404 +{
5.1405 +/deviceinfo defed {
5.1406 +deviceinfo /Colors known {
5.1407 +pop deviceinfo /Colors get
5.1408 +} if
5.1409 +} if
5.1410 +} ifelse
5.1411 + end
5.1412 +def
5.1413 +/printerRes
5.1414 + gsave
5.1415 + matrix defaultmatrix setmatrix
5.1416 + 72 72 dtransform
5.1417 + abs exch abs
5.1418 + max
5.1419 + grestore
5.1420 + def
5.1421 +/graycalcs
5.1422 +[
5.1423 + {Angle Frequency}
5.1424 + {GrayAngle GrayFrequency}
5.1425 + {0 Width Height matrix defaultmatrix idtransform
5.1426 +dup mul exch dup mul add sqrt 72 exch div}
5.1427 + {0 GrayWidth GrayHeight matrix defaultmatrix idtransform
5.1428 +dup mul exch dup mul add sqrt 72 exch div}
5.1429 +] def
5.1430 +/calcgraysteps {
5.1431 + forcemaxsteps
5.1432 + {
5.1433 +maxsteps
5.1434 + }
5.1435 + {
5.1436 +/currenthalftone defed
5.1437 +{currenthalftone /dicttype eq}{false}ifelse
5.1438 +{
5.1439 +currenthalftone begin
5.1440 +HalftoneType 4 le
5.1441 +{graycalcs HalftoneType 1 sub get exec}
5.1442 +{
5.1443 +HalftoneType 5 eq
5.1444 +{
5.1445 +Default begin
5.1446 +{graycalcs HalftoneType 1 sub get exec}
5.1447 +end
5.1448 +}
5.1449 +{0 60}
5.1450 +ifelse
5.1451 +}
5.1452 +ifelse
5.1453 +end
5.1454 +}
5.1455 +{
5.1456 +currentscreen pop exch
5.1457 +}
5.1458 +ifelse
5.1459 +
5.1460 +printerRes 300 max exch div exch
5.1461 +2 copy
5.1462 +sin mul round dup mul
5.1463 +3 1 roll
5.1464 +cos mul round dup mul
5.1465 +add 1 add
5.1466 +dup maxsteps gt {pop maxsteps} if
5.1467 + }
5.1468 + ifelse
5.1469 +} bdf
5.1470 +/nextrelease defed {
5.1471 + /languagelevel defed not {
5.1472 +/framebuffer defed {
5.1473 +0 40 string framebuffer 9 1 roll 8 {pop} repeat
5.1474 +dup 516 eq exch 520 eq or
5.1475 +{
5.1476 +/fhnumcolors 3 def
5.1477 +/currentscreen {60 0 {pop pop 1}}bdf
5.1478 +/calcgraysteps {maxsteps} bdf
5.1479 +}if
5.1480 +}if
5.1481 + }if
5.1482 +}if
5.1483 +fhnumcolors 1 ne {
5.1484 + /calcgraysteps {maxsteps} bdf
5.1485 +} if
5.1486 +/currentpagedevice defed {
5.1487 +
5.1488 +
5.1489 + currentpagedevice /PreRenderingEnhance known
5.1490 + {
5.1491 +currentpagedevice /PreRenderingEnhance get
5.1492 +{
5.1493 +/calcgraysteps
5.1494 +{
5.1495 +forcemaxsteps
5.1496 +{maxsteps}
5.1497 +{256 maxsteps min}
5.1498 +ifelse
5.1499 +} def
5.1500 +} if
5.1501 + } if
5.1502 +} if
5.1503 +/gradfrequency 144 def
5.1504 +printerRes 1000 lt {
5.1505 + /gradfrequency 72 def
5.1506 +} if
5.1507 +/adjnumsteps {
5.1508 +
5.1509 + dup dtransform abs exch abs max
5.1510 +
5.1511 + printerRes div
5.1512 +
5.1513 + gradfrequency mul
5.1514 + round
5.1515 + 5 max
5.1516 + min
5.1517 +}bdf
5.1518 +/goodsep {
5.1519 + spots exch get 4 get dup sepname eq exch (_vc_Registration) eq or
5.1520 +}bdf
5.1521 +/BeginGradation defed
5.1522 +{/bb{BeginGradation}bdf}
5.1523 +{/bb{}bdf}
5.1524 +ifelse
5.1525 +/EndGradation defed
5.1526 +{/eb{EndGradation}bdf}
5.1527 +{/eb{}bdf}
5.1528 +ifelse
5.1529 +/bottom -0 def
5.1530 +/delta -0 def
5.1531 +/frac -0 def
5.1532 +/height -0 def
5.1533 +/left -0 def
5.1534 +/numsteps1 -0 def
5.1535 +/radius -0 def
5.1536 +/right -0 def
5.1537 +/top -0 def
5.1538 +/width -0 def
5.1539 +/xt -0 def
5.1540 +/yt -0 def
5.1541 +/df currentflat def
5.1542 +/tempstr 1 string def
5.1543 +/clipflatness currentflat def
5.1544 +/inverted?
5.1545 + 0 currenttransfer exec .5 ge def
5.1546 +/tc1 [0 0 0 1] def
5.1547 +/tc2 [0 0 0 1] def
5.1548 +/storerect{/top xdf /right xdf /bottom xdf /left xdf
5.1549 +/width right left sub def /height top bottom sub def}bdf
5.1550 +/concatprocs{
5.1551 + systemdict /packedarray known
5.1552 + {dup type /packedarraytype eq 2 index type /packedarraytype eq or}{false}ifelse
5.1553 + {
5.1554 +/proc2 exch cvlit def /proc1 exch cvlit def
5.1555 +proc1 aload pop proc2 aload pop
5.1556 +proc1 length proc2 length add packedarray cvx
5.1557 + }
5.1558 + {
5.1559 +/proc2 exch cvlit def /proc1 exch cvlit def
5.1560 +/newproc proc1 length proc2 length add array def
5.1561 +newproc 0 proc1 putinterval newproc proc1 length proc2 putinterval
5.1562 +newproc cvx
5.1563 + }ifelse
5.1564 +}bdf
5.1565 +/i{dup 0 eq
5.1566 + {pop df dup}
5.1567 + {dup} ifelse
5.1568 + /clipflatness xdf setflat
5.1569 +}bdf
5.1570 +version cvr 38.0 le
5.1571 +{/setrgbcolor{
5.1572 +currenttransfer exec 3 1 roll
5.1573 +currenttransfer exec 3 1 roll
5.1574 +currenttransfer exec 3 1 roll
5.1575 +setrgbcolor}bdf}if
5.1576 +/vms {/vmsv save def} bdf
5.1577 +/vmr {vmsv restore} bdf
5.1578 +/vmrs{vmsv restore /vmsv save def}bdf
5.1579 +/eomode{
5.1580 + {/filler /eofill load def /clipper /eoclip load def}
5.1581 + {/filler /fill load def /clipper /clip load def}
5.1582 + ifelse
5.1583 +}bdf
5.1584 +/normtaper{}bdf
5.1585 +/logtaper{9 mul 1 add log}bdf
5.1586 +/CD{
5.1587 + /NF exch def
5.1588 + {
5.1589 +exch dup
5.1590 +/FID ne 1 index/UniqueID ne and
5.1591 +{exch NF 3 1 roll put}
5.1592 +{pop pop}
5.1593 +ifelse
5.1594 + }forall
5.1595 + NF
5.1596 +}bdf
5.1597 +/MN{
5.1598 + 1 index length
5.1599 + /Len exch def
5.1600 + dup length Len add
5.1601 + string dup
5.1602 + Len
5.1603 + 4 -1 roll
5.1604 + putinterval
5.1605 + dup
5.1606 + 0
5.1607 + 4 -1 roll
5.1608 + putinterval
5.1609 +}bdf
5.1610 +/RC{4 -1 roll /ourvec xdf 256 string cvs(|______)anchorsearch
5.1611 + {1 index MN cvn/NewN exch def cvn
5.1612 + findfont dup maxlength dict CD dup/FontName NewN put dup
5.1613 + /Encoding ourvec put NewN exch definefont pop}{pop}ifelse}bdf
5.1614 +/RF{
5.1615 + dup
5.1616 + FontDirectory exch
5.1617 + known
5.1618 + {pop 3 -1 roll pop}
5.1619 + {RC}
5.1620 + ifelse
5.1621 +}bdf
5.1622 +/FF{dup 256 string cvs(|______)exch MN cvn dup FontDirectory exch known
5.1623 + {exch pop findfont 3 -1 roll pop}
5.1624 + {pop dup findfont dup maxlength dict CD dup dup
5.1625 + /Encoding exch /Encoding get 256 array copy 7 -1 roll
5.1626 + {3 -1 roll dup 4 -2 roll put}forall put definefont}
5.1627 + ifelse}bdf
5.1628 +/RFJ{
5.1629 + dup
5.1630 + FontDirectory exch
5.1631 + known
5.1632 + {pop 3 -1 roll pop
5.1633 + FontDirectory /Ryumin-Light-83pv-RKSJ-H known
5.1634 + {pop pop /Ryumin-Light-83pv-RKSJ-H dup}if
5.1635 + }
5.1636 + {RC}
5.1637 + ifelse
5.1638 +}bdf
5.1639 +/FFJ{dup 256 string cvs(|______)exch MN cvn dup FontDirectory exch known
5.1640 + {exch pop findfont 3 -1 roll pop}
5.1641 + {pop
5.1642 +dup FontDirectory exch known not
5.1643 + {FontDirectory /Ryumin-Light-83pv-RKSJ-H known
5.1644 +{pop /Ryumin-Light-83pv-RKSJ-H}if
5.1645 + }if
5.1646 + dup findfont dup maxlength dict CD dup dup
5.1647 + /Encoding exch /Encoding get 256 array copy 7 -1 roll
5.1648 + {3 -1 roll dup 4 -2 roll put}forall put definefont}
5.1649 + ifelse}bdf
5.1650 +/fps{
5.1651 + currentflat
5.1652 + exch
5.1653 + dup 0 le{pop 1}if
5.1654 + {
5.1655 +dup setflat 3 index stopped
5.1656 +{1.3 mul dup 3 index gt{pop setflat pop pop stop}if}
5.1657 +{exit}
5.1658 +ifelse
5.1659 + }loop
5.1660 + pop setflat pop pop
5.1661 +}bdf
5.1662 +/fp{100 currentflat fps}bdf
5.1663 +/clipper{clip}bdf
5.1664 +/W{/clipper load 100 clipflatness dup setflat fps}bdf
5.1665 +userdict begin /BDFontDict 29 dict def end
5.1666 +BDFontDict begin
5.1667 +/bu{}def
5.1668 +/bn{}def
5.1669 +/setTxMode{av 70 ge{pop}if pop}def
5.1670 +/gm{m}def
5.1671 +/show{pop}def
5.1672 +/gr{pop}def
5.1673 +/fnt{pop pop pop}def
5.1674 +/fs{pop}def
5.1675 +/fz{pop}def
5.1676 +/lin{pop pop}def
5.1677 +/:M {pop pop} def
5.1678 +/sf {pop} def
5.1679 +/S {pop} def
5.1680 +/@b {pop pop pop pop pop pop pop pop} def
5.1681 +/_bdsave /save load def
5.1682 +/_bdrestore /restore load def
5.1683 +/save { dup /fontsave eq {null} {_bdsave} ifelse } def
5.1684 +/restore { dup null eq { pop } { _bdrestore } ifelse } def
5.1685 +/fontsave null def
5.1686 +end
5.1687 +/MacVec 256 array def
5.1688 +MacVec 0 /Helvetica findfont
5.1689 +/Encoding get 0 128 getinterval putinterval
5.1690 +MacVec 127 /DEL put MacVec 16#27 /quotesingle put MacVec 16#60 /grave put
5.1691 +/NUL/SOH/STX/ETX/EOT/ENQ/ACK/BEL/BS/HT/LF/VT/FF/CR/SO/SI
5.1692 +/DLE/DC1/DC2/DC3/DC4/NAK/SYN/ETB/CAN/EM/SUB/ESC/FS/GS/RS/US
5.1693 +MacVec 0 32 getinterval astore pop
5.1694 +/Adieresis/Aring/Ccedilla/Eacute/Ntilde/Odieresis/Udieresis/aacute
5.1695 +/agrave/acircumflex/adieresis/atilde/aring/ccedilla/eacute/egrave
5.1696 +/ecircumflex/edieresis/iacute/igrave/icircumflex/idieresis/ntilde/oacute
5.1697 +/ograve/ocircumflex/odieresis/otilde/uacute/ugrave/ucircumflex/udieresis
5.1698 +/dagger/degree/cent/sterling/section/bullet/paragraph/germandbls
5.1699 +/registered/copyright/trademark/acute/dieresis/notequal/AE/Oslash
5.1700 +/infinity/plusminus/lessequal/greaterequal/yen/mu/partialdiff/summation
5.1701 +/product/pi/integral/ordfeminine/ordmasculine/Omega/ae/oslash
5.1702 +/questiondown/exclamdown/logicalnot/radical/florin/approxequal/Delta/guillemotleft
5.1703 +/guillemotright/ellipsis/nbspace/Agrave/Atilde/Otilde/OE/oe
5.1704 +/endash/emdash/quotedblleft/quotedblright/quoteleft/quoteright/divide/lozenge
5.1705 +/ydieresis/Ydieresis/fraction/currency/guilsinglleft/guilsinglright/fi/fl
5.1706 +/daggerdbl/periodcentered/quotesinglbase/quotedblbase
5.1707 +/perthousand/Acircumflex/Ecircumflex/Aacute
5.1708 +/Edieresis/Egrave/Iacute/Icircumflex/Idieresis/Igrave/Oacute/Ocircumflex
5.1709 +/apple/Ograve/Uacute/Ucircumflex/Ugrave/dotlessi/circumflex/tilde
5.1710 +/macron/breve/dotaccent/ring/cedilla/hungarumlaut/ogonek/caron
5.1711 +MacVec 128 128 getinterval astore pop
5.1712 +end %. AltsysDict
5.1713 +%%EndResource
5.1714 +%%EndProlog
5.1715 +%%BeginSetup
5.1716 +AltsysDict begin
5.1717 +_bfh
5.1718 +%%IncludeResource: font Symbol
5.1719 +_efh
5.1720 +0 dict dup begin
5.1721 +end
5.1722 +/f0 /Symbol FF def
5.1723 +_bfh
5.1724 +%%IncludeResource: font ZapfHumanist601BT-Bold
5.1725 +_efh
5.1726 +0 dict dup begin
5.1727 +end
5.1728 +/f1 /ZapfHumanist601BT-Bold FF def
5.1729 +end %. AltsysDict
5.1730 +%%EndSetup
5.1731 +AltsysDict begin
5.1732 +/onlyk4{false}ndf
5.1733 +/ccmyk{dup 5 -1 roll sub 0 max exch}ndf
5.1734 +/cmyk2gray{
5.1735 + 4 -1 roll 0.3 mul 4 -1 roll 0.59 mul 4 -1 roll 0.11 mul
5.1736 + add add add 1 min neg 1 add
5.1737 +}bdf
5.1738 +/setcmykcolor{1 exch sub ccmyk ccmyk ccmyk pop setrgbcolor}ndf
5.1739 +/maxcolor {
5.1740 + max max max
5.1741 +} ndf
5.1742 +/maxspot {
5.1743 + pop
5.1744 +} ndf
5.1745 +/setcmykcoloroverprint{4{dup -1 eq{pop 0}if 4 1 roll}repeat setcmykcolor}ndf
5.1746 +/findcmykcustomcolor{5 packedarray}ndf
5.1747 +/setcustomcolor{exch aload pop pop 4{4 index mul 4 1 roll}repeat setcmykcolor pop}ndf
5.1748 +/setseparationgray{setgray}ndf
5.1749 +/setoverprint{pop}ndf
5.1750 +/currentoverprint false ndf
5.1751 +/cmykbufs2gray{
5.1752 + 0 1 2 index length 1 sub
5.1753 + {
5.1754 +4 index 1 index get 0.3 mul
5.1755 +4 index 2 index get 0.59 mul
5.1756 +4 index 3 index get 0.11 mul
5.1757 +4 index 4 index get
5.1758 +add add add cvi 255 min
5.1759 +255 exch sub
5.1760 +2 index 3 1 roll put
5.1761 + }for
5.1762 + 4 1 roll pop pop pop
5.1763 +}bdf
5.1764 +/colorimage{
5.1765 + pop pop
5.1766 + [
5.1767 +5 -1 roll/exec cvx
5.1768 +6 -1 roll/exec cvx
5.1769 +7 -1 roll/exec cvx
5.1770 +8 -1 roll/exec cvx
5.1771 +/cmykbufs2gray cvx
5.1772 + ]cvx
5.1773 + image
5.1774 +}
5.1775 +%. version 47.1 on Linotronic of Postscript defines colorimage incorrectly (rgb model only)
5.1776 +version cvr 47.1 le
5.1777 +statusdict /product get (Lino) anchorsearch{pop pop true}{pop false}ifelse
5.1778 +and{userdict begin bdf end}{ndf}ifelse
5.1779 +fhnumcolors 1 ne {/yt save def} if
5.1780 +/customcolorimage{
5.1781 + aload pop
5.1782 + (_vc_Registration) eq
5.1783 + {
5.1784 +pop pop pop pop separationimage
5.1785 + }
5.1786 + {
5.1787 +/ik xdf /iy xdf /im xdf /ic xdf
5.1788 +ic im iy ik cmyk2gray /xt xdf
5.1789 +currenttransfer
5.1790 +{dup 1.0 exch sub xt mul add}concatprocs
5.1791 +st
5.1792 +image
5.1793 + }
5.1794 + ifelse
5.1795 +}ndf
5.1796 +fhnumcolors 1 ne {yt restore} if
5.1797 +fhnumcolors 3 ne {/yt save def} if
5.1798 +/customcolorimage{
5.1799 + aload pop
5.1800 + (_vc_Registration) eq
5.1801 + {
5.1802 +pop pop pop pop separationimage
5.1803 + }
5.1804 + {
5.1805 +/ik xdf /iy xdf /im xdf /ic xdf
5.1806 +1.0 dup ic ik add min sub
5.1807 +1.0 dup im ik add min sub
5.1808 +1.0 dup iy ik add min sub
5.1809 +/ic xdf /iy xdf /im xdf
5.1810 +currentcolortransfer
5.1811 +4 1 roll
5.1812 +{dup 1.0 exch sub ic mul add}concatprocs 4 1 roll
5.1813 +{dup 1.0 exch sub iy mul add}concatprocs 4 1 roll
5.1814 +{dup 1.0 exch sub im mul add}concatprocs 4 1 roll
5.1815 +setcolortransfer
5.1816 +{/dummy xdf dummy}concatprocs{dummy}{dummy}true 3 colorimage
5.1817 + }
5.1818 + ifelse
5.1819 +}ndf
5.1820 +fhnumcolors 3 ne {yt restore} if
5.1821 +fhnumcolors 4 ne {/yt save def} if
5.1822 +/customcolorimage{
5.1823 + aload pop
5.1824 + (_vc_Registration) eq
5.1825 + {
5.1826 +pop pop pop pop separationimage
5.1827 + }
5.1828 + {
5.1829 +/ik xdf /iy xdf /im xdf /ic xdf
5.1830 +currentcolortransfer
5.1831 +{1.0 exch sub ik mul ik sub 1 add}concatprocs 4 1 roll
5.1832 +{1.0 exch sub iy mul iy sub 1 add}concatprocs 4 1 roll
5.1833 +{1.0 exch sub im mul im sub 1 add}concatprocs 4 1 roll
5.1834 +{1.0 exch sub ic mul ic sub 1 add}concatprocs 4 1 roll
5.1835 +setcolortransfer
5.1836 +{/dummy xdf dummy}concatprocs{dummy}{dummy}{dummy}
5.1837 +true 4 colorimage
5.1838 + }
5.1839 + ifelse
5.1840 +}ndf
5.1841 +fhnumcolors 4 ne {yt restore} if
5.1842 +/separationimage{image}ndf
5.1843 +/newcmykcustomcolor{6 packedarray}ndf
5.1844 +/inkoverprint false ndf
5.1845 +/setinkoverprint{pop}ndf
5.1846 +/setspotcolor {
5.1847 + spots exch get
5.1848 + dup 4 get (_vc_Registration) eq
5.1849 + {pop 1 exch sub setseparationgray}
5.1850 + {0 5 getinterval exch setcustomcolor}
5.1851 + ifelse
5.1852 +}ndf
5.1853 +/currentcolortransfer{currenttransfer dup dup dup}ndf
5.1854 +/setcolortransfer{st pop pop pop}ndf
5.1855 +/fas{}ndf
5.1856 +/sas{}ndf
5.1857 +/fhsetspreadsize{pop}ndf
5.1858 +/filler{fill}bdf
5.1859 +/F{gsave {filler}fp grestore}bdf
5.1860 +/f{closepath F}bdf
5.1861 +/S{gsave {stroke}fp grestore}bdf
5.1862 +/s{closepath S}bdf
5.1863 +/bc4 [0 0 0 0] def
5.1864 +/_lfp4 {
5.1865 + /iosv inkoverprint def
5.1866 + /cosv currentoverprint def
5.1867 + /yt xdf
5.1868 + /xt xdf
5.1869 + /ang xdf
5.1870 + storerect
5.1871 + /taperfcn xdf
5.1872 + /k2 xdf /y2 xdf /m2 xdf /c2 xdf
5.1873 + /k1 xdf /y1 xdf /m1 xdf /c1 xdf
5.1874 + c1 c2 sub abs
5.1875 + m1 m2 sub abs
5.1876 + y1 y2 sub abs
5.1877 + k1 k2 sub abs
5.1878 + maxcolor
5.1879 + calcgraysteps mul abs round
5.1880 + height abs adjnumsteps
5.1881 + dup 2 lt {pop 1} if
5.1882 + 1 sub /numsteps1 xdf
5.1883 + currentflat mark
5.1884 + currentflat clipflatness
5.1885 + /delta top bottom sub numsteps1 1 add div def
5.1886 + /right right left sub def
5.1887 + /botsv top delta sub def
5.1888 + {
5.1889 +{
5.1890 +W
5.1891 +xt yt translate
5.1892 +ang rotate
5.1893 +xt neg yt neg translate
5.1894 +dup setflat
5.1895 +/bottom botsv def
5.1896 +0 1 numsteps1
5.1897 +{
5.1898 +numsteps1 dup 0 eq {pop 0.5 } { div } ifelse
5.1899 +taperfcn /frac xdf
5.1900 +bc4 0 c2 c1 sub frac mul c1 add put
5.1901 +bc4 1 m2 m1 sub frac mul m1 add put
5.1902 +bc4 2 y2 y1 sub frac mul y1 add put
5.1903 +bc4 3 k2 k1 sub frac mul k1 add put
5.1904 +bc4 vc
5.1905 +1 index setflat
5.1906 +{
5.1907 +mark {newpath left bottom right delta rectfill}stopped
5.1908 +{cleartomark exch 1.3 mul dup setflat exch 2 copy gt{stop}if}
5.1909 +{cleartomark exit}ifelse
5.1910 +}loop
5.1911 +/bottom bottom delta sub def
5.1912 +}for
5.1913 +}
5.1914 +gsave stopped grestore
5.1915 +{exch pop 2 index exch 1.3 mul dup 100 gt{cleartomark setflat stop}if}
5.1916 +{exit}ifelse
5.1917 + }loop
5.1918 + cleartomark setflat
5.1919 + iosv setinkoverprint
5.1920 + cosv setoverprint
5.1921 +}bdf
5.1922 +/bcs [0 0] def
5.1923 +/_lfs4 {
5.1924 + /iosv inkoverprint def
5.1925 + /cosv currentoverprint def
5.1926 + /yt xdf
5.1927 + /xt xdf
5.1928 + /ang xdf
5.1929 + storerect
5.1930 + /taperfcn xdf
5.1931 + /tint2 xdf
5.1932 + /tint1 xdf
5.1933 + bcs exch 1 exch put
5.1934 + tint1 tint2 sub abs
5.1935 + bcs 1 get maxspot
5.1936 + calcgraysteps mul abs round
5.1937 + height abs adjnumsteps
5.1938 + dup 2 lt {pop 2} if
5.1939 + 1 sub /numsteps1 xdf
5.1940 + currentflat mark
5.1941 + currentflat clipflatness
5.1942 + /delta top bottom sub numsteps1 1 add div def
5.1943 + /right right left sub def
5.1944 + /botsv top delta sub def
5.1945 + {
5.1946 +{
5.1947 +W
5.1948 +xt yt translate
5.1949 +ang rotate
5.1950 +xt neg yt neg translate
5.1951 +dup setflat
5.1952 +/bottom botsv def
5.1953 +0 1 numsteps1
5.1954 +{
5.1955 +numsteps1 div taperfcn /frac xdf
5.1956 +bcs 0
5.1957 +1.0 tint2 tint1 sub frac mul tint1 add sub
5.1958 +put bcs vc
5.1959 +1 index setflat
5.1960 +{
5.1961 +mark {newpath left bottom right delta rectfill}stopped
5.1962 +{cleartomark exch 1.3 mul dup setflat exch 2 copy gt{stop}if}
5.1963 +{cleartomark exit}ifelse
5.1964 +}loop
5.1965 +/bottom bottom delta sub def
5.1966 +}for
5.1967 +}
5.1968 +gsave stopped grestore
5.1969 +{exch pop 2 index exch 1.3 mul dup 100 gt{cleartomark setflat stop}if}
5.1970 +{exit}ifelse
5.1971 + }loop
5.1972 + cleartomark setflat
5.1973 + iosv setinkoverprint
5.1974 + cosv setoverprint
5.1975 +}bdf
5.1976 +/_rfs4 {
5.1977 + /iosv inkoverprint def
5.1978 + /cosv currentoverprint def
5.1979 + /tint2 xdf
5.1980 + /tint1 xdf
5.1981 + bcs exch 1 exch put
5.1982 + /radius xdf
5.1983 + /yt xdf
5.1984 + /xt xdf
5.1985 + tint1 tint2 sub abs
5.1986 + bcs 1 get maxspot
5.1987 + calcgraysteps mul abs round
5.1988 + radius abs adjnumsteps
5.1989 + dup 2 lt {pop 2} if
5.1990 + 1 sub /numsteps1 xdf
5.1991 + radius numsteps1 div 2 div /halfstep xdf
5.1992 + currentflat mark
5.1993 + currentflat clipflatness
5.1994 + {
5.1995 +{
5.1996 +dup setflat
5.1997 +W
5.1998 +0 1 numsteps1
5.1999 +{
5.2000 +dup /radindex xdf
5.2001 +numsteps1 div /frac xdf
5.2002 +bcs 0
5.2003 +tint2 tint1 sub frac mul tint1 add
5.2004 +put bcs vc
5.2005 +1 index setflat
5.2006 +{
5.2007 +newpath mark xt yt radius 1 frac sub mul halfstep add 0 360
5.2008 +{ arc
5.2009 +radindex numsteps1 ne
5.2010 +{
5.2011 +xt yt
5.2012 +radindex 1 add numsteps1
5.2013 +div 1 exch sub
5.2014 +radius mul halfstep add
5.2015 +dup xt add yt moveto
5.2016 +360 0 arcn
5.2017 +} if
5.2018 +fill
5.2019 +}stopped
5.2020 +{cleartomark exch 1.3 mul dup setflat exch 2 copy gt{stop}if}
5.2021 +{cleartomark exit}ifelse
5.2022 +}loop
5.2023 +}for
5.2024 +}
5.2025 +gsave stopped grestore
5.2026 +{exch pop 2 index exch 1.3 mul dup 100 gt{cleartomark setflat stop}if}
5.2027 +{exit}ifelse
5.2028 + }loop
5.2029 + cleartomark setflat
5.2030 + iosv setinkoverprint
5.2031 + cosv setoverprint
5.2032 +}bdf
5.2033 +/_rfp4 {
5.2034 + /iosv inkoverprint def
5.2035 + /cosv currentoverprint def
5.2036 + /k2 xdf /y2 xdf /m2 xdf /c2 xdf
5.2037 + /k1 xdf /y1 xdf /m1 xdf /c1 xdf
5.2038 + /radius xdf
5.2039 + /yt xdf
5.2040 + /xt xdf
5.2041 + c1 c2 sub abs
5.2042 + m1 m2 sub abs
5.2043 + y1 y2 sub abs
5.2044 + k1 k2 sub abs
5.2045 + maxcolor
5.2046 + calcgraysteps mul abs round
5.2047 + radius abs adjnumsteps
5.2048 + dup 2 lt {pop 1} if
5.2049 + 1 sub /numsteps1 xdf
5.2050 + radius numsteps1 dup 0 eq {pop} {div} ifelse
5.2051 + 2 div /halfstep xdf
5.2052 + currentflat mark
5.2053 + currentflat clipflatness
5.2054 + {
5.2055 +{
5.2056 +dup setflat
5.2057 +W
5.2058 +0 1 numsteps1
5.2059 +{
5.2060 +dup /radindex xdf
5.2061 +numsteps1 dup 0 eq {pop 0.5 } { div } ifelse
5.2062 +/frac xdf
5.2063 +bc4 0 c2 c1 sub frac mul c1 add put
5.2064 +bc4 1 m2 m1 sub frac mul m1 add put
5.2065 +bc4 2 y2 y1 sub frac mul y1 add put
5.2066 +bc4 3 k2 k1 sub frac mul k1 add put
5.2067 +bc4 vc
5.2068 +1 index setflat
5.2069 +{
5.2070 +newpath mark xt yt radius 1 frac sub mul halfstep add 0 360
5.2071 +{ arc
5.2072 +radindex numsteps1 ne
5.2073 +{
5.2074 +xt yt
5.2075 +radindex 1 add
5.2076 +numsteps1 dup 0 eq {pop} {div} ifelse
5.2077 +1 exch sub
5.2078 +radius mul halfstep add
5.2079 +dup xt add yt moveto
5.2080 +360 0 arcn
5.2081 +} if
5.2082 +fill
5.2083 +}stopped
5.2084 +{cleartomark exch 1.3 mul dup setflat exch 2 copy gt{stop}if}
5.2085 +{cleartomark exit}ifelse
5.2086 +}loop
5.2087 +}for
5.2088 +}
5.2089 +gsave stopped grestore
5.2090 +{exch pop 2 index exch 1.3 mul dup 100 gt{cleartomark setflat stop}if}
5.2091 +{exit}ifelse
5.2092 + }loop
5.2093 + cleartomark setflat
5.2094 + iosv setinkoverprint
5.2095 + cosv setoverprint
5.2096 +}bdf
5.2097 +/lfp4{_lfp4}ndf
5.2098 +/lfs4{_lfs4}ndf
5.2099 +/rfs4{_rfs4}ndf
5.2100 +/rfp4{_rfp4}ndf
5.2101 +/cvc [0 0 0 1] def
5.2102 +/vc{
5.2103 + AltsysDict /cvc 2 index put
5.2104 + aload length 4 eq
5.2105 + {setcmykcolor}
5.2106 + {setspotcolor}
5.2107 + ifelse
5.2108 +}bdf
5.2109 +/origmtx matrix currentmatrix def
5.2110 +/ImMatrix matrix currentmatrix def
5.2111 +0 setseparationgray
5.2112 +/imgr {1692 1570.1102 2287.2756 2412 } def
5.2113 +/bleed 0 def
5.2114 +/clpr {1692 1570.1102 2287.2756 2412 } def
5.2115 +/xs 1 def
5.2116 +/ys 1 def
5.2117 +/botx 0 def
5.2118 +/overlap 0 def
5.2119 +/wdist 18 def
5.2120 +0 2 mul fhsetspreadsize
5.2121 +0 0 ne {/df 0 def /clipflatness 0 def} if
5.2122 +/maxsteps 256 def
5.2123 +/forcemaxsteps false def
5.2124 +vms
5.2125 +-1845 -1956 translate
5.2126 +/currentpacking defed{false setpacking}if
5.2127 +/spots[
5.2128 +1 0 0 0 (Process Cyan) false newcmykcustomcolor
5.2129 +0 1 0 0 (Process Magenta) false newcmykcustomcolor
5.2130 +0 0 1 0 (Process Yellow) false newcmykcustomcolor
5.2131 +0 0 0 1 (Process Black) false newcmykcustomcolor
5.2132 +]def
5.2133 +/textopf false def
5.2134 +/curtextmtx{}def
5.2135 +/otw .25 def
5.2136 +/msf{dup/curtextmtx xdf makefont setfont}bdf
5.2137 +/makesetfont/msf load def
5.2138 +/curtextheight{.707104 .707104 curtextmtx dtransform
5.2139 + dup mul exch dup mul add sqrt}bdf
5.2140 +/ta2{
5.2141 +tempstr 2 index gsave exec grestore
5.2142 +cwidth cheight rmoveto
5.2143 +4 index eq{5 index 5 index rmoveto}if
5.2144 +2 index 2 index rmoveto
5.2145 +}bdf
5.2146 +/ta{exch systemdict/cshow known
5.2147 +{{/cheight xdf/cwidth xdf tempstr 0 2 index put ta2}exch cshow}
5.2148 +{{tempstr 0 2 index put tempstr stringwidth/cheight xdf/cwidth xdf ta2}forall}
5.2149 +ifelse 6{pop}repeat}bdf
5.2150 +/sts{/textopf currentoverprint def vc setoverprint
5.2151 +/ts{awidthshow}def exec textopf setoverprint}bdf
5.2152 +/stol{/xt currentlinewidth def
5.2153 + setlinewidth vc newpath
5.2154 + /ts{{false charpath stroke}ta}def exec
5.2155 + xt setlinewidth}bdf
5.2156 +
5.2157 +/strk{/textopf currentoverprint def vc setoverprint
5.2158 + /ts{{false charpath stroke}ta}def exec
5.2159 + textopf setoverprint
5.2160 + }bdf
5.2161 +n
5.2162 +[] 0 d
5.2163 +3.863708 M
5.2164 +1 w
5.2165 +0 j
5.2166 +0 J
5.2167 +false setoverprint
5.2168 +0 i
5.2169 +false eomode
5.2170 +[0 0 0 1] vc
5.2171 +vms
5.2172 +%white border -- disabled
5.2173 +%1845.2293 2127.8588 m
5.2174 +%2045.9437 2127.8588 L
5.2175 +%2045.9437 1956.1412 L
5.2176 +%1845.2293 1956.1412 L
5.2177 +%1845.2293 2127.8588 L
5.2178 +%0.1417 w
5.2179 +%2 J
5.2180 +%2 M
5.2181 +%[0 0 0 0] vc
5.2182 +%s
5.2183 +n
5.2184 +1950.8 2097.2 m
5.2185 +1958.8 2092.5 1967.3 2089 1975.5 2084.9 C
5.2186 +1976.7 2083.5 1976.1 2081.5 1976.7 2079.9 C
5.2187 +1979.6 2081.1 1981.6 2086.8 1985.3 2084 C
5.2188 +1993.4 2079.3 2001.8 2075.8 2010 2071.7 C
5.2189 +2010.5 2071.5 2010.5 2071.1 2010.8 2070.8 C
5.2190 +2011.2 2064.3 2010.9 2057.5 2011 2050.8 C
5.2191 +2015.8 2046.9 2022.2 2046.2 2026.6 2041.7 C
5.2192 +2026.5 2032.5 2026.8 2022.9 2026.4 2014.1 C
5.2193 +2020.4 2008.3 2015 2002.4 2008.8 1997.1 C
5.2194 +2003.8 1996.8 2000.7 2001.2 1996.1 2002.1 C
5.2195 +1995.2 1996.4 1996.9 1990.5 1995.6 1984.8 C
5.2196 +1989.9 1979 1984.5 1973.9 1978.8 1967.8 C
5.2197 +1977.7 1968.6 1976 1967.6 1974.5 1968.3 C
5.2198 +1967.4 1972.5 1960.1 1976.1 1952.7 1979.3 C
5.2199 +1946.8 1976.3 1943.4 1970.7 1938.5 1966.1 C
5.2200 +1933.9 1966.5 1929.4 1968.8 1925.1 1970.7 C
5.2201 +1917.2 1978.2 1906 1977.9 1897.2 1983.4 C
5.2202 +1893.2 1985.6 1889.4 1988.6 1885 1990.1 C
5.2203 +1884.6 1990.6 1883.9 1991 1883.8 1991.6 C
5.2204 +1883.7 2000.4 1884 2009.9 1883.6 2018.9 C
5.2205 +1887.7 2024 1893.2 2028.8 1898 2033.8 C
5.2206 +1899.1 2035.5 1900.9 2036.8 1902.5 2037.9 C
5.2207 +1903.9 2037.3 1905.2 2036.6 1906.4 2035.5 C
5.2208 +1906.3 2039.7 1906.5 2044.6 1906.1 2048.9 C
5.2209 +1906.3 2049.6 1906.7 2050.2 1907.1 2050.8 C
5.2210 +1913.4 2056 1918.5 2062.7 1924.8 2068.1 C
5.2211 +1926.6 2067.9 1928 2066.9 1929.4 2066 C
5.2212 +1930.2 2071 1927.7 2077.1 1930.6 2081.6 C
5.2213 +1936.6 2086.9 1941.5 2092.9 1947.9 2097.9 C
5.2214 +1949 2098.1 1949.9 2097.5 1950.8 2097.2 C
5.2215 +[0 0 0 0.18] vc
5.2216 +f
5.2217 +0.4 w
5.2218 +S
5.2219 +n
5.2220 +1975.2 2084.7 m
5.2221 +1976.6 2083.4 1975.7 2081.1 1976 2079.4 C
5.2222 +1979.3 2079.5 1980.9 2086.2 1984.8 2084 C
5.2223 +1992.9 2078.9 2001.7 2075.6 2010 2071.2 C
5.2224 +2011 2064.6 2010.2 2057.3 2010.8 2050.6 C
5.2225 +2015.4 2046.9 2021.1 2045.9 2025.9 2042.4 C
5.2226 +2026.5 2033.2 2026.8 2022.9 2025.6 2013.9 C
5.2227 +2020.5 2008.1 2014.5 2003.1 2009.3 1997.6 C
5.2228 +2004.1 1996.7 2000.7 2001.6 1995.9 2002.6 C
5.2229 +1995.2 1996.7 1996.3 1990.2 1994.9 1984.6 C
5.2230 +1989.8 1978.7 1983.6 1973.7 1978.4 1968 C
5.2231 +1977.3 1969.3 1976 1967.6 1974.8 1968.5 C
5.2232 +1967.7 1972.7 1960.4 1976.3 1952.9 1979.6 C
5.2233 +1946.5 1976.9 1943.1 1970.5 1937.8 1966.1 C
5.2234 +1928.3 1968.2 1920.6 1974.8 1911.6 1978.4 C
5.2235 +1901.9 1979.7 1893.9 1986.6 1885 1990.6 C
5.2236 +1884.3 1991 1884.3 1991.7 1884 1992.3 C
5.2237 +1884.5 2001 1884.2 2011 1884.3 2019.9 C
5.2238 +1890.9 2025.3 1895.9 2031.9 1902.3 2037.4 C
5.2239 +1904.2 2037.9 1905.6 2034.2 1906.8 2035.7 C
5.2240 +1907.4 2040.9 1905.7 2046.1 1907.3 2050.8 C
5.2241 +1913.6 2056.2 1919.2 2062.6 1925.1 2067.9 C
5.2242 +1926.9 2067.8 1928 2066.3 1929.6 2065.7 C
5.2243 +1929.9 2070.5 1929.2 2076 1930.1 2080.8 C
5.2244 +1936.5 2086.1 1941.6 2092.8 1948.4 2097.6 C
5.2245 +1957.3 2093.3 1966.2 2088.8 1975.2 2084.7 C
5.2246 +[0 0 0 0] vc
5.2247 +f
5.2248 +S
5.2249 +n
5.2250 +1954.8 2093.8 m
5.2251 +1961.6 2090.5 1968.2 2087 1975 2084 C
5.2252 +1975 2082.8 1975.6 2080.9 1974.8 2080.6 C
5.2253 +1974.3 2075.2 1974.6 2069.6 1974.5 2064 C
5.2254 +1977.5 2059.7 1984.5 2060 1988.9 2056.4 C
5.2255 +1989.5 2055.5 1990.5 2055.3 1990.8 2054.4 C
5.2256 +1991.1 2045.7 1991.4 2036.1 1990.6 2027.8 C
5.2257 +1990.7 2026.6 1992 2027.3 1992.8 2027.1 C
5.2258 +1997 2032.4 2002.6 2037.8 2007.6 2042.2 C
5.2259 +2008.7 2042.3 2007.8 2040.6 2007.4 2040 C
5.2260 +2002.3 2035.6 1997.5 2030 1992.8 2025.2 C
5.2261 +1991.6 2024.7 1990.8 2024.9 1990.1 2025.4 C
5.2262 +1989.4 2024.9 1988.1 2025.2 1987.2 2024.4 C
5.2263 +1987.1 2025.8 1988.3 2026.5 1989.4 2026.8 C
5.2264 +1989.4 2026.6 1989.3 2026.2 1989.6 2026.1 C
5.2265 +1989.9 2026.2 1989.9 2026.6 1989.9 2026.8 C
5.2266 +1989.8 2026.6 1990 2026.5 1990.1 2026.4 C
5.2267 +1990.2 2027 1991.1 2028.3 1990.1 2028 C
5.2268 +1989.9 2037.9 1990.5 2044.1 1989.6 2054.2 C
5.2269 +1985.9 2058 1979.7 2057.4 1976 2061.2 C
5.2270 +1974.5 2061.6 1975.2 2059.9 1974.5 2059.5 C
5.2271 +1973.9 2058 1975.6 2057.8 1975 2056.6 C
5.2272 +1974.5 2057.1 1974.6 2055.3 1973.6 2055.9 C
5.2273 +1971.9 2059.3 1974.7 2062.1 1973.1 2065.5 C
5.2274 +1973.1 2071.2 1972.9 2077 1973.3 2082.5 C
5.2275 +1967.7 2085.6 1962 2088 1956.3 2090.7 C
5.2276 +1953.9 2092.4 1951 2093 1948.6 2094.8 C
5.2277 +1943.7 2089.9 1937.9 2084.3 1933 2079.6 C
5.2278 +1931.3 2076.1 1933.2 2071.3 1932.3 2067.2 C
5.2279 +1931.3 2062.9 1933.3 2060.6 1932 2057.6 C
5.2280 +1932.7 2056.5 1930.9 2053.3 1933.2 2051.8 C
5.2281 +1936.8 2050.1 1940.1 2046.9 1944 2046.8 C
5.2282 +1946.3 2049.7 1949.3 2051.9 1952 2054.4 C
5.2283 +1954.5 2054.2 1956.4 2052.3 1958.7 2051.3 C
5.2284 +1960.8 2050 1963.2 2049 1965.6 2048.4 C
5.2285 +1968.3 2050.8 1970.7 2054.3 1973.6 2055.4 C
5.2286 +1973 2052.2 1969.7 2050.4 1967.6 2048.2 C
5.2287 +1967.1 2046.7 1968.8 2046.6 1969.5 2045.8 C
5.2288 +1972.8 2043.3 1980.6 2043.4 1979.3 2038.4 C
5.2289 +1979.4 2038.6 1979.2 2038.7 1979.1 2038.8 C
5.2290 +1978.7 2038.6 1978.9 2038.1 1978.8 2037.6 C
5.2291 +1978.9 2037.9 1978.7 2038 1978.6 2038.1 C
5.2292 +1978.2 2032.7 1978.4 2027.1 1978.4 2021.6 C
5.2293 +1979.3 2021.1 1980 2020.2 1981.5 2020.1 C
5.2294 +1983.5 2020.5 1984 2021.8 1985.1 2023.5 C
5.2295 +1985.7 2024 1987.4 2023.7 1986 2022.8 C
5.2296 +1984.7 2021.7 1983.3 2020.8 1983.9 2018.7 C
5.2297 +1987.2 2015.9 1993 2015.4 1994.9 2011.5 C
5.2298 +1992.2 2004.9 1999.3 2005.2 2002.1 2002.4 C
5.2299 +2005.9 2002.7 2004.8 1997.4 2009.1 1999 C
5.2300 +2011 1999.3 2010 2002.9 2012.7 2002.4 C
5.2301 +2010.2 2000.7 2009.4 1996.1 2005.5 1998.5 C
5.2302 +2002.1 2000.3 1999 2002.5 1995.4 2003.8 C
5.2303 +1995.2 2003.6 1994.9 2003.3 1994.7 2003.1 C
5.2304 +1994.3 1997 1995.6 1991.1 1994.4 1985.3 C
5.2305 +1994.3 1986 1993.8 1985 1994 1985.6 C
5.2306 +1993.8 1995.4 1994.4 2001.6 1993.5 2011.7 C
5.2307 +1989.7 2015.5 1983.6 2014.9 1979.8 2018.7 C
5.2308 +1978.3 2019.1 1979.1 2017.4 1978.4 2017 C
5.2309 +1977.8 2015.5 1979.4 2015.3 1978.8 2014.1 C
5.2310 +1978.4 2014.6 1978.5 2012.8 1977.4 2013.4 C
5.2311 +1975.8 2016.8 1978.5 2019.6 1976.9 2023 C
5.2312 +1977 2028.7 1976.7 2034.5 1977.2 2040 C
5.2313 +1971.6 2043.1 1965.8 2045.6 1960.1 2048.2 C
5.2314 +1957.7 2049.9 1954.8 2050.5 1952.4 2052.3 C
5.2315 +1947.6 2047.4 1941.8 2041.8 1936.8 2037.2 C
5.2316 +1935.2 2033.6 1937.1 2028.8 1936.1 2024.7 C
5.2317 +1935.1 2020.4 1937.1 2018.1 1935.9 2015.1 C
5.2318 +1936.5 2014.1 1934.7 2010.8 1937.1 2009.3 C
5.2319 +1944.4 2004.8 1952 2000.9 1959.9 1997.8 C
5.2320 +1963.9 1997 1963.9 2001.9 1966.8 2003.3 C
5.2321 +1970.3 2006.9 1973.7 2009.9 1976.9 2012.9 C
5.2322 +1977.9 2013 1977.1 2011.4 1976.7 2010.8 C
5.2323 +1971.6 2006.3 1966.8 2000.7 1962 1995.9 C
5.2324 +1960 1995.2 1960.1 1996.6 1958.2 1995.6 C
5.2325 +1957 1997 1955.1 1998.8 1953.2 1998 C
5.2326 +1951.7 1994.5 1954.1 1993.4 1952.9 1991.1 C
5.2327 +1952.1 1990.5 1953.3 1990.2 1953.2 1989.6 C
5.2328 +1954.2 1986.8 1950.9 1981.4 1954.4 1981.2 C
5.2329 +1954.7 1981.6 1954.7 1981.7 1955.1 1982 C
5.2330 +1961.9 1979.1 1967.6 1975 1974.3 1971.6 C
5.2331 +1974.7 1969.8 1976.7 1969.5 1978.4 1969.7 C
5.2332 +1980.3 1970 1979.3 1973.6 1982 1973.1 C
5.2333 +1975.8 1962.2 1968 1975.8 1960.8 1976.7 C
5.2334 +1956.9 1977.4 1953.3 1982.4 1949.1 1978.8 C
5.2335 +1946 1975.8 1941.2 1971 1939.5 1969.2 C
5.2336 +1938.5 1968.6 1938.9 1967.4 1937.8 1966.8 C
5.2337 +1928.7 1969.4 1920.6 1974.5 1912.4 1979.1 C
5.2338 +1904 1980 1896.6 1985 1889.3 1989.4 C
5.2339 +1887.9 1990.4 1885.1 1990.3 1885 1992.5 C
5.2340 +1885.4 2000.6 1885.2 2012.9 1885.2 2019.9 C
5.2341 +1886.1 2022 1889.7 2019.5 1888.4 2022.8 C
5.2342 +1889 2023.3 1889.8 2024.4 1890.3 2024 C
5.2343 +1891.2 2023.5 1891.8 2028.2 1893.4 2026.6 C
5.2344 +1894.2 2026.3 1893.9 2027.3 1894.4 2027.6 C
5.2345 +1893.4 2027.6 1894.7 2028.3 1894.1 2028.5 C
5.2346 +1894.4 2029.6 1896 2030 1896 2029.2 C
5.2347 +1896.2 2029 1896.3 2029 1896.5 2029.2 C
5.2348 +1896.8 2029.8 1897.3 2030 1897 2030.7 C
5.2349 +1896.5 2030.7 1896.9 2031.5 1897.2 2031.6 C
5.2350 +1898.3 2034 1899.5 2030.6 1899.6 2033.3 C
5.2351 +1898.5 2033 1899.6 2034.4 1900.1 2034.8 C
5.2352 +1901.3 2035.8 1903.2 2034.6 1902.5 2036.7 C
5.2353 +1904.4 2036.9 1906.1 2032.2 1907.6 2035.5 C
5.2354 +1907.5 2040.1 1907.7 2044.9 1907.3 2049.4 C
5.2355 +1908 2050.2 1908.3 2051.4 1909.5 2051.6 C
5.2356 +1910.1 2051.1 1911.6 2051.1 1911.4 2052.3 C
5.2357 +1909.7 2052.8 1912.4 2054 1912.6 2054.7 C
5.2358 +1913.4 2055.2 1913 2053.7 1913.6 2054.4 C
5.2359 +1913.6 2054.5 1913.6 2055.3 1913.6 2054.7 C
5.2360 +1913.7 2054.4 1913.9 2054.4 1914 2054.7 C
5.2361 +1914 2054.9 1914.1 2055.3 1913.8 2055.4 C
5.2362 +1913.7 2056 1915.2 2057.6 1916 2057.6 C
5.2363 +1915.9 2057.3 1916.1 2057.2 1916.2 2057.1 C
5.2364 +1917 2056.8 1916.7 2057.7 1917.2 2058 C
5.2365 +1917 2058.3 1916.7 2058.3 1916.4 2058.3 C
5.2366 +1917.1 2059 1917.3 2060.1 1918.4 2060.4 C
5.2367 +1918.1 2059.2 1919.1 2060.6 1919.1 2059.5 C
5.2368 +1919 2060.6 1920.6 2060.1 1919.8 2061.2 C
5.2369 +1919.6 2061.2 1919.3 2061.2 1919.1 2061.2 C
5.2370 +1919.6 2061.9 1921.4 2064.2 1921.5 2062.6 C
5.2371 +1922.4 2062.1 1921.6 2063.9 1922.2 2064.3 C
5.2372 +1922.9 2067.3 1926.1 2064.3 1925.6 2067.2 C
5.2373 +1927.2 2066.8 1928.4 2064.6 1930.1 2065.2 C
5.2374 +1931.8 2067.8 1931 2071.8 1930.8 2074.8 C
5.2375 +1930.6 2076.4 1930.1 2078.6 1930.6 2080.4 C
5.2376 +1936.6 2085.4 1941.8 2091.6 1948.1 2096.9 C
5.2377 +1950.7 2096.7 1952.6 2094.8 1954.8 2093.8 C
5.2378 +[0 0.33 0.33 0.99] vc
5.2379 +f
5.2380 +S
5.2381 +n
5.2382 +1989.4 2080.6 m
5.2383 +1996.1 2077.3 2002.7 2073.8 2009.6 2070.8 C
5.2384 +2009.6 2069.6 2010.2 2067.7 2009.3 2067.4 C
5.2385 +2008.9 2062 2009.1 2056.4 2009.1 2050.8 C
5.2386 +2012.3 2046.6 2019 2046.6 2023.5 2043.2 C
5.2387 +2024 2042.3 2025.1 2042.1 2025.4 2041.2 C
5.2388 +2025.3 2032.7 2025.6 2023.1 2025.2 2014.6 C
5.2389 +2025 2015.3 2024.6 2014.2 2024.7 2014.8 C
5.2390 +2024.5 2024.7 2025.1 2030.9 2024.2 2041 C
5.2391 +2020.4 2044.8 2014.3 2044.2 2010.5 2048 C
5.2392 +2009 2048.4 2009.8 2046.7 2009.1 2046.3 C
5.2393 +2008.5 2044.8 2010.2 2044.6 2009.6 2043.4 C
5.2394 +2009.1 2043.9 2009.2 2042.1 2008.1 2042.7 C
5.2395 +2006.5 2046.1 2009.3 2048.9 2007.6 2052.3 C
5.2396 +2007.7 2058 2007.5 2063.8 2007.9 2069.3 C
5.2397 +2002.3 2072.4 1996.5 2074.8 1990.8 2077.5 C
5.2398 +1988.4 2079.2 1985.6 2079.8 1983.2 2081.6 C
5.2399 +1980.5 2079 1977.9 2076.5 1975.5 2074.1 C
5.2400 +1975.5 2075.1 1975.5 2076.2 1975.5 2077.2 C
5.2401 +1977.8 2079.3 1980.3 2081.6 1982.7 2083.7 C
5.2402 +1985.3 2083.5 1987.1 2081.6 1989.4 2080.6 C
5.2403 +f
5.2404 +S
5.2405 +n
5.2406 +1930.1 2079.9 m
5.2407 +1931.1 2075.6 1929.2 2071.1 1930.8 2067.2 C
5.2408 +1930.3 2066.3 1930.1 2064.6 1928.7 2065.5 C
5.2409 +1927.7 2066.4 1926.5 2067 1925.3 2067.4 C
5.2410 +1924.5 2066.9 1925.6 2065.7 1924.4 2066 C
5.2411 +1924.2 2067.2 1923.6 2065.5 1923.2 2065.7 C
5.2412 +1922.3 2063.6 1917.8 2062.1 1919.6 2060.4 C
5.2413 +1919.3 2060.5 1919.2 2060.3 1919.1 2060.2 C
5.2414 +1919.7 2060.9 1918.2 2061 1917.6 2060.2 C
5.2415 +1917 2059.6 1916.1 2058.8 1916.4 2058 C
5.2416 +1915.5 2058 1917.4 2057.1 1915.7 2057.8 C
5.2417 +1914.8 2057.1 1913.4 2056.2 1913.3 2054.9 C
5.2418 +1913.1 2055.4 1911.3 2054.3 1910.9 2053.2 C
5.2419 +1910.7 2052.9 1910.2 2052.5 1910.7 2052.3 C
5.2420 +1911.1 2052.5 1910.9 2052 1910.9 2051.8 C
5.2421 +1910.5 2051.2 1909.9 2052.6 1909.2 2051.8 C
5.2422 +1908.2 2051.4 1907.8 2050.2 1907.1 2049.4 C
5.2423 +1907.5 2044.8 1907.3 2040 1907.3 2035.2 C
5.2424 +1905.3 2033 1902.8 2039.3 1902.3 2035.7 C
5.2425 +1899.6 2036 1898.4 2032.5 1896.3 2030.7 C
5.2426 +1895.7 2030.1 1897.5 2030 1896.3 2029.7 C
5.2427 +1896.3 2030.6 1895 2029.7 1894.4 2029.2 C
5.2428 +1892.9 2028.1 1894.2 2027.4 1893.6 2027.1 C
5.2429 +1892.1 2027.9 1891.7 2025.6 1890.8 2024.9 C
5.2430 +1891.1 2024.6 1889.1 2024.3 1888.4 2023 C
5.2431 +1887.5 2022.6 1888.2 2021.9 1888.1 2021.3 C
5.2432 +1886.7 2022 1885.2 2020.4 1884.8 2019.2 C
5.2433 +1884.8 2010 1884.6 2000.2 1885 1991.8 C
5.2434 +1886.9 1989.6 1889.9 1989.3 1892.2 1987.5 C
5.2435 +1898.3 1982.7 1905.6 1980.1 1912.8 1978.6 C
5.2436 +1921 1974.2 1928.8 1968.9 1937.8 1966.6 C
5.2437 +1939.8 1968.3 1938.8 1968.3 1940.4 1970 C
5.2438 +1945.4 1972.5 1947.6 1981.5 1954.6 1979.3 C
5.2439 +1952.3 1981 1950.4 1978.4 1948.6 1977.9 C
5.2440 +1945.1 1973.9 1941.1 1970.6 1938 1966.6 C
5.2441 +1928.4 1968.5 1920.6 1974.8 1911.9 1978.8 C
5.2442 +1907.1 1979.2 1902.6 1981.7 1898.2 1983.6 C
5.2443 +1893.9 1986 1889.9 1989 1885.5 1990.8 C
5.2444 +1884.9 1991.2 1884.8 1991.8 1884.5 1992.3 C
5.2445 +1884.9 2001.3 1884.7 2011.1 1884.8 2019.6 C
5.2446 +1890.6 2025 1896.5 2031.2 1902.3 2036.9 C
5.2447 +1904.6 2037.6 1905 2033 1907.3 2035.5 C
5.2448 +1907.2 2040.2 1907 2044.8 1907.1 2049.6 C
5.2449 +1913.6 2055.3 1918.4 2061.5 1925.1 2067.4 C
5.2450 +1927.3 2068.2 1929.6 2062.5 1930.6 2066.9 C
5.2451 +1929.7 2070.7 1930.3 2076 1930.1 2080.1 C
5.2452 +1935.6 2085.7 1941.9 2090.7 1947.2 2096.7 C
5.2453 +1942.2 2091.1 1935.5 2085.2 1930.1 2079.9 C
5.2454 +[0.18 0.18 0 0.78] vc
5.2455 +f
5.2456 +S
5.2457 +n
5.2458 +1930.8 2061.9 m
5.2459 +1930.3 2057.8 1931.8 2053.4 1931.1 2050.4 C
5.2460 +1931.3 2050.3 1931.7 2050.5 1931.6 2050.1 C
5.2461 +1933 2051.1 1934.4 2049.5 1935.9 2048.7 C
5.2462 +1937 2046.5 1939.5 2047.1 1941.2 2045.1 C
5.2463 +1939.7 2042.6 1937.3 2041.2 1935.4 2039.3 C
5.2464 +1934 2039.7 1934.5 2038.1 1933.7 2037.6 C
5.2465 +1934 2033.3 1933.1 2027.9 1934.4 2024.4 C
5.2466 +1934.3 2023.8 1933.9 2022.8 1933 2022.8 C
5.2467 +1931.6 2023.1 1930.5 2024.4 1929.2 2024.9 C
5.2468 +1928.4 2024.5 1929.8 2023.5 1928.7 2023.5 C
5.2469 +1927.7 2024.1 1926.2 2022.6 1925.6 2021.6 C
5.2470 +1926.9 2021.6 1924.8 2020.6 1925.6 2020.4 C
5.2471 +1924.7 2021.7 1923.9 2019.6 1923.2 2019.2 C
5.2472 +1923.3 2018.3 1923.8 2018.1 1923.2 2018 C
5.2473 +1922.9 2017.8 1922.9 2017.5 1922.9 2017.2 C
5.2474 +1922.8 2018.3 1921.3 2017.3 1920.3 2018 C
5.2475 +1916.6 2019.7 1913 2022.1 1910 2024.7 C
5.2476 +1910 2032.9 1910 2041.2 1910 2049.4 C
5.2477 +1915.4 2055.2 1920 2058.7 1925.3 2064.8 C
5.2478 +1927.2 2064 1929 2061.4 1930.8 2061.9 C
5.2479 +[0 0 0 0] vc
5.2480 +f
5.2481 +S
5.2482 +n
5.2483 +1907.6 2030.4 m
5.2484 +1907.5 2027.1 1906.4 2021.7 1908.5 2019.9 C
5.2485 +1908.8 2020.1 1908.9 2019 1909.2 2019.6 C
5.2486 +1910 2019.6 1912 2019.2 1913.1 2018.2 C
5.2487 +1913.7 2016.5 1920.2 2015.7 1917.4 2012.7 C
5.2488 +1918.2 2011.2 1917 2013.8 1917.2 2012 C
5.2489 +1916.9 2012.3 1916 2012.4 1915.2 2012 C
5.2490 +1912.5 2010.5 1916.6 2008.8 1913.6 2009.6 C
5.2491 +1912.6 2009.2 1911.1 2009 1910.9 2007.6 C
5.2492 +1911 1999.2 1911.8 1989.8 1911.2 1982.2 C
5.2493 +1910.1 1981.1 1908.8 1982.2 1907.6 1982.2 C
5.2494 +1900.8 1986.5 1893.2 1988.8 1887.2 1994.2 C
5.2495 +1887.2 2002.4 1887.2 2010.7 1887.2 2018.9 C
5.2496 +1892.6 2024.7 1897.2 2028.2 1902.5 2034.3 C
5.2497 +1904.3 2033.3 1906.2 2032.1 1907.6 2030.4 C
5.2498 +f
5.2499 +S
5.2500 +n
5.2501 +1910.7 2025.4 m
5.2502 +1912.7 2022.4 1916.7 2020.8 1919.8 2018.9 C
5.2503 +1920.2 2018.7 1920.6 2018.6 1921 2018.4 C
5.2504 +1925 2020 1927.4 2028.5 1932 2024.2 C
5.2505 +1932.3 2025 1932.5 2023.7 1932.8 2024.4 C
5.2506 +1932.8 2028 1932.8 2031.5 1932.8 2035 C
5.2507 +1931.9 2033.9 1932.5 2036.3 1932.3 2036.9 C
5.2508 +1933.2 2036.4 1932.5 2038.5 1933 2038.4 C
5.2509 +1933.1 2040.5 1935.6 2042.2 1936.6 2043.2 C
5.2510 +1936.2 2042.4 1935.1 2040.8 1933.7 2040.3 C
5.2511 +1932.2 2034.4 1933.8 2029.8 1933 2023.2 C
5.2512 +1931.1 2024.9 1928.4 2026.4 1926.5 2023.5 C
5.2513 +1925.1 2021.6 1923 2019.8 1921.5 2018.2 C
5.2514 +1917.8 2018.9 1915.2 2022.5 1911.6 2023.5 C
5.2515 +1910.8 2023.8 1911.2 2024.7 1910.4 2025.2 C
5.2516 +1910.9 2031.8 1910.6 2039.1 1910.7 2045.6 C
5.2517 +1910.1 2048 1910.7 2045.9 1911.2 2044.8 C
5.2518 +1910.6 2038.5 1911.2 2031.8 1910.7 2025.4 C
5.2519 +[0.07 0.06 0 0.58] vc
5.2520 +f
5.2521 +S
5.2522 +n
5.2523 +1910.7 2048.9 m
5.2524 +1910.3 2047.4 1911.3 2046.5 1911.6 2045.3 C
5.2525 +1912.9 2045.3 1913.9 2047.1 1915.2 2045.8 C
5.2526 +1915.2 2044.9 1916.6 2043.3 1917.2 2042.9 C
5.2527 +1918.7 2042.9 1919.4 2044.4 1920.5 2043.2 C
5.2528 +1921.2 2042.2 1921.4 2040.9 1922.4 2040.3 C
5.2529 +1924.5 2040.3 1925.7 2040.9 1926.8 2039.6 C
5.2530 +1927.1 2037.9 1926.8 2038.1 1927.7 2037.6 C
5.2531 +1929 2037.5 1930.4 2037 1931.6 2037.2 C
5.2532 +1932.3 2038.2 1933.1 2038.7 1932.8 2040.3 C
5.2533 +1935 2041.8 1935.9 2043.8 1938.5 2044.8 C
5.2534 +1938.6 2045 1938.3 2045.5 1938.8 2045.3 C
5.2535 +1939.1 2042.9 1935.4 2044.2 1935.4 2042.2 C
5.2536 +1932.1 2040.8 1932.8 2037.2 1932 2034.8 C
5.2537 +1932.3 2034 1932.7 2035.4 1932.5 2034.8 C
5.2538 +1931.3 2031.8 1935.5 2020.1 1928.9 2025.9 C
5.2539 +1924.6 2024.7 1922.6 2014.5 1917.4 2020.4 C
5.2540 +1915.5 2022.8 1912 2022.6 1910.9 2025.4 C
5.2541 +1911.5 2031.9 1910.9 2038.8 1911.4 2045.3 C
5.2542 +1911.1 2046.5 1910 2047.4 1910.4 2048.9 C
5.2543 +1915.1 2054.4 1920.4 2058.3 1925.1 2063.8 C
5.2544 +1920.8 2058.6 1914.9 2054.3 1910.7 2048.9 C
5.2545 +[0.4 0.4 0 0] vc
5.2546 +f
5.2547 +S
5.2548 +n
5.2549 +1934.7 2031.9 m
5.2550 +1934.6 2030.7 1934.9 2029.5 1934.4 2028.5 C
5.2551 +1934 2029.5 1934.3 2031.2 1934.2 2032.6 C
5.2552 +1933.8 2031.7 1934.9 2031.6 1934.7 2031.9 C
5.2553 +[0.92 0.92 0 0.67] vc
5.2554 +f
5.2555 +S
5.2556 +n
5.2557 +vmrs
5.2558 +1934.7 2019.4 m
5.2559 +1934.1 2015.3 1935.6 2010.9 1934.9 2007.9 C
5.2560 +1935.1 2007.8 1935.6 2008.1 1935.4 2007.6 C
5.2561 +1936.8 2008.6 1938.2 2007 1939.7 2006.2 C
5.2562 +1940.1 2004.3 1942.7 2005 1943.6 2003.8 C
5.2563 +1945.1 2000.3 1954 2000.8 1950 1996.6 C
5.2564 +1952.1 1993.3 1948.2 1989.2 1951.2 1985.6 C
5.2565 +1953 1981.4 1948.4 1982.3 1947.9 1979.8 C
5.2566 +1945.4 1979.6 1945.1 1975.5 1942.4 1975 C
5.2567 +1942.4 1972.3 1938 1973.6 1938.5 1970.4 C
5.2568 +1937.4 1969 1935.6 1970.1 1934.2 1970.2 C
5.2569 +1927.5 1974.5 1919.8 1976.8 1913.8 1982.2 C
5.2570 +1913.8 1990.4 1913.8 1998.7 1913.8 2006.9 C
5.2571 +1919.3 2012.7 1923.8 2016.2 1929.2 2022.3 C
5.2572 +1931.1 2021.6 1932.8 2018.9 1934.7 2019.4 C
5.2573 +[0 0 0 0] vc
5.2574 +f
5.2575 +0.4 w
5.2576 +2 J
5.2577 +2 M
5.2578 +S
5.2579 +n
5.2580 +2024.2 2038.1 m
5.2581 +2024.1 2029.3 2024.4 2021.7 2024.7 2014.4 C
5.2582 +2024.4 2013.6 2020.6 2013.4 2021.3 2011.2 C
5.2583 +2020.5 2010.3 2018.4 2010.6 2018.9 2008.6 C
5.2584 +2019 2008.8 2018.8 2009 2018.7 2009.1 C
5.2585 +2018.2 2006.7 2015.2 2007.9 2015.3 2005.5 C
5.2586 +2014.7 2004.8 2012.4 2005.1 2013.2 2003.6 C
5.2587 +2012.3 2004.2 2012.8 2002.4 2012.7 2002.6 C
5.2588 +2009.4 2003.3 2011.2 1998.6 2008.4 1999.2 C
5.2589 +2007 1999.1 2006.1 1999.4 2005.7 2000.4 C
5.2590 +2006.9 1998.5 2007.7 2000.5 2009.3 2000.2 C
5.2591 +2009.2 2003.7 2012.4 2002.1 2012.9 2005.2 C
5.2592 +2015.9 2005.6 2015.2 2008.6 2017.7 2008.8 C
5.2593 +2018.4 2009.6 2018.3 2011.4 2019.6 2011 C
5.2594 +2021.1 2011.7 2021.4 2014.8 2023.7 2015.1 C
5.2595 +2023.7 2023.5 2023.9 2031.6 2023.5 2040.5 C
5.2596 +2021.8 2041.7 2020.7 2043.6 2018.4 2043.9 C
5.2597 +2020.8 2042.7 2025.5 2041.8 2024.2 2038.1 C
5.2598 +[0 0.87 0.91 0.83] vc
5.2599 +f
5.2600 +S
5.2601 +n
5.2602 +2023.5 2040 m
5.2603 +2023.5 2031.1 2023.5 2023.4 2023.5 2015.1 C
5.2604 +2020.2 2015 2021.8 2010.3 2018.4 2011 C
5.2605 +2018.6 2007.5 2014.7 2009.3 2014.8 2006.4 C
5.2606 +2011.8 2006.3 2012.2 2002.3 2009.8 2002.4 C
5.2607 +2009.7 2001.5 2009.2 2000.1 2008.4 2000.2 C
5.2608 +2008.7 2000.9 2009.7 2001.2 2009.3 2002.4 C
5.2609 +2008.4 2004.2 2007.5 2003.1 2007.9 2005.5 C
5.2610 +2007.9 2010.8 2007.7 2018.7 2008.1 2023.2 C
5.2611 +2009 2024.3 2007.3 2023.4 2007.9 2024 C
5.2612 +2007.7 2024.6 2007.3 2026.3 2008.6 2027.1 C
5.2613 +2009.7 2026.8 2010 2027.6 2010.5 2028 C
5.2614 +2010.5 2028.2 2010.5 2029.1 2010.5 2028.5 C
5.2615 +2011.5 2028 2010.5 2030 2011.5 2030 C
5.2616 +2014.2 2029.7 2012.9 2032.2 2014.8 2032.6 C
5.2617 +2015.1 2033.6 2015.3 2033 2016 2033.3 C
5.2618 +2017 2033.9 2016.6 2035.4 2017.2 2036.2 C
5.2619 +2018.7 2036.4 2019.2 2039 2021.3 2038.4 C
5.2620 +2021.6 2035.4 2019.7 2029.5 2021.1 2027.3 C
5.2621 +2020.9 2023.5 2021.5 2018.5 2020.6 2016 C
5.2622 +2020.9 2013.9 2021.5 2015.4 2022.3 2014.4 C
5.2623 +2022.2 2015.1 2023.3 2014.8 2023.2 2015.6 C
5.2624 +2022.7 2019.8 2023.3 2024.3 2022.8 2028.5 C
5.2625 +2022.3 2028.2 2022.6 2027.6 2022.5 2027.1 C
5.2626 +2022.5 2027.8 2022.5 2029.2 2022.5 2029.2 C
5.2627 +2022.6 2029.2 2022.7 2029.1 2022.8 2029 C
5.2628 +2023.9 2032.8 2022.6 2037 2023 2040.8 C
5.2629 +2022.3 2041.2 2021.6 2041.5 2021.1 2042.2 C
5.2630 +2022 2041.2 2022.9 2041.4 2023.5 2040 C
5.2631 +[0 1 1 0.23] vc
5.2632 +f
5.2633 +S
5.2634 +n
5.2635 +2009.1 1997.8 m
5.2636 +2003.8 1997.7 2000.1 2002.4 1995.4 2003.1 C
5.2637 +1995 1999.5 1995.2 1995 1995.2 1992 C
5.2638 +1995.2 1995.8 1995 1999.7 1995.4 2003.3 C
5.2639 +2000.3 2002.2 2003.8 1997.9 2009.1 1997.8 C
5.2640 +2012.3 2001.2 2015.6 2004.8 2018.7 2008.1 C
5.2641 +2021.6 2011.2 2027.5 2013.9 2025.9 2019.9 C
5.2642 +2026.1 2017.9 2025.6 2016.2 2025.4 2014.4 C
5.2643 +2020.2 2008.4 2014 2003.6 2009.1 1997.8 C
5.2644 +[0.18 0.18 0 0.78] vc
5.2645 +f
5.2646 +S
5.2647 +n
5.2648 +2009.3 1997.8 m
5.2649 +2008.7 1997.4 2007.9 1997.6 2007.2 1997.6 C
5.2650 +2007.9 1997.6 2008.9 1997.4 2009.6 1997.8 C
5.2651 +2014.7 2003.6 2020.8 2008.8 2025.9 2014.8 C
5.2652 +2025.8 2017.7 2026.1 2014.8 2025.6 2014.1 C
5.2653 +2020.4 2008.8 2014.8 2003.3 2009.3 1997.8 C
5.2654 +[0.07 0.06 0 0.58] vc
5.2655 +f
5.2656 +S
5.2657 +n
5.2658 +2009.6 1997.6 m
5.2659 +2009 1997.1 2008.1 1997.4 2007.4 1997.3 C
5.2660 +2008.1 1997.4 2009 1997.1 2009.6 1997.6 C
5.2661 +2014.8 2003.7 2021.1 2008.3 2025.9 2014.4 C
5.2662 +2021.1 2008.3 2014.7 2003.5 2009.6 1997.6 C
5.2663 +[0.4 0.4 0 0] vc
5.2664 +f
5.2665 +S
5.2666 +n
5.2667 +2021.8 2011.5 m
5.2668 +2021.9 2012.2 2022.3 2013.5 2023.7 2013.6 C
5.2669 +2023.4 2012.7 2022.8 2011.8 2021.8 2011.5 C
5.2670 +[0 0.33 0.33 0.99] vc
5.2671 +f
5.2672 +S
5.2673 +n
5.2674 +2021.1 2042 m
5.2675 +2022.1 2041.1 2020.9 2040.2 2020.6 2039.6 C
5.2676 +2018.4 2039.5 2018.1 2036.9 2016.3 2036.4 C
5.2677 +2015.8 2035.5 2015.3 2033.8 2014.8 2033.6 C
5.2678 +2012.4 2033.8 2013 2030.4 2010.5 2030.2 C
5.2679 +2009.6 2028.9 2009.6 2028.3 2008.4 2028 C
5.2680 +2006.9 2026.7 2007.5 2024.3 2006 2023.2 C
5.2681 +2006.6 2023.2 2005.7 2023.3 2005.7 2023 C
5.2682 +2006.4 2022.5 2006.3 2021.1 2006.7 2020.6 C
5.2683 +2006.6 2015 2006.9 2009 2006.4 2003.8 C
5.2684 +2006.9 2002.5 2007.6 2001.1 2006.9 2000.7 C
5.2685 +2004.6 2003.6 2003 2002.9 2000.2 2004.3 C
5.2686 +1999.3 2005.8 1997.9 2006.3 1996.1 2006.7 C
5.2687 +1995.7 2008.9 1996 2011.1 1995.9 2012.9 C
5.2688 +1993.4 2015.1 1990.5 2016.2 1987.7 2017.7 C
5.2689 +1987.1 2019.3 1991.1 2019.4 1990.4 2021.3 C
5.2690 +1990.5 2021.5 1991.9 2022.3 1992 2023 C
5.2691 +1994.8 2024.4 1996.2 2027.5 1998.5 2030 C
5.2692 +2002.4 2033 2005.2 2037.2 2008.8 2041 C
5.2693 +2010.2 2041.3 2011.6 2042 2011 2043.9 C
5.2694 +2011.2 2044.8 2010.1 2045.3 2010.5 2046.3 C
5.2695 +2013.8 2044.8 2017.5 2043.4 2021.1 2042 C
5.2696 +[0 0.5 0.5 0.2] vc
5.2697 +f
5.2698 +S
5.2699 +n
5.2700 +2019.4 2008.8 m
5.2701 +2018.9 2009.2 2019.3 2009.9 2019.6 2010.3 C
5.2702 +2022.2 2011.5 2020.3 2009.1 2019.4 2008.8 C
5.2703 +[0 0.33 0.33 0.99] vc
5.2704 +f
5.2705 +S
5.2706 +n
5.2707 +2018 2007.4 m
5.2708 +2015.7 2006.7 2015.3 2003.6 2012.9 2002.8 C
5.2709 +2013.5 2003.7 2013.5 2005.1 2015.6 2005.2 C
5.2710 +2016.4 2006.1 2015.7 2007.7 2018 2007.4 C
5.2711 +f
5.2712 +S
5.2713 +n
5.2714 +vmrs
5.2715 +1993.5 2008.8 m
5.2716 +1993.4 2000 1993.7 1992.5 1994 1985.1 C
5.2717 +1993.7 1984.3 1989.9 1984.1 1990.6 1982 C
5.2718 +1989.8 1981.1 1987.7 1981.4 1988.2 1979.3 C
5.2719 +1988.3 1979.6 1988.1 1979.7 1988 1979.8 C
5.2720 +1987.5 1977.5 1984.5 1978.6 1984.6 1976.2 C
5.2721 +1983.9 1975.5 1981.7 1975.8 1982.4 1974.3 C
5.2722 +1981.6 1974.9 1982.1 1973.1 1982 1973.3 C
5.2723 +1979 1973.7 1980 1968.8 1976.9 1969.7 C
5.2724 +1975.9 1969.8 1975.3 1970.3 1975 1971.2 C
5.2725 +1976.2 1969.2 1977 1971.2 1978.6 1970.9 C
5.2726 +1978.5 1974.4 1981.7 1972.8 1982.2 1976 C
5.2727 +1985.2 1976.3 1984.5 1979.3 1987 1979.6 C
5.2728 +1987.7 1980.3 1987.5 1982.1 1988.9 1981.7 C
5.2729 +1990.4 1982.4 1990.7 1985.5 1993 1985.8 C
5.2730 +1992.9 1994.3 1993.2 2002.3 1992.8 2011.2 C
5.2731 +1991.1 2012.4 1990 2014.4 1987.7 2014.6 C
5.2732 +1990.1 2013.4 1994.7 2012.6 1993.5 2008.8 C
5.2733 +[0 0.87 0.91 0.83] vc
5.2734 +f
5.2735 +0.4 w
5.2736 +2 J
5.2737 +2 M
5.2738 +S
5.2739 +n
5.2740 +1992.8 2010.8 m
5.2741 +1992.8 2001.8 1992.8 1994.1 1992.8 1985.8 C
5.2742 +1989.5 1985.7 1991.1 1981.1 1987.7 1981.7 C
5.2743 +1987.9 1978.2 1983.9 1980 1984.1 1977.2 C
5.2744 +1981.1 1977 1981.5 1973 1979.1 1973.1 C
5.2745 +1979 1972.2 1978.5 1970.9 1977.6 1970.9 C
5.2746 +1977.9 1971.6 1979 1971.9 1978.6 1973.1 C
5.2747 +1977.6 1974.9 1976.8 1973.9 1977.2 1976.2 C
5.2748 +1977.2 1981.5 1977 1989.4 1977.4 1994 C
5.2749 +1978.3 1995 1976.6 1994.1 1977.2 1994.7 C
5.2750 +1977 1995.3 1976.6 1997 1977.9 1997.8 C
5.2751 +1979 1997.5 1979.3 1998.3 1979.8 1998.8 C
5.2752 +1979.8 1998.9 1979.8 1999.8 1979.8 1999.2 C
5.2753 +1980.8 1998.7 1979.7 2000.7 1980.8 2000.7 C
5.2754 +1983.5 2000.4 1982.1 2003 1984.1 2003.3 C
5.2755 +1984.4 2004.3 1984.5 2003.7 1985.3 2004 C
5.2756 +1986.3 2004.6 1985.9 2006.1 1986.5 2006.9 C
5.2757 +1988 2007.1 1988.4 2009.7 1990.6 2009.1 C
5.2758 +1990.9 2006.1 1989 2000.2 1990.4 1998 C
5.2759 +1990.2 1994.3 1990.8 1989.2 1989.9 1986.8 C
5.2760 +1990.2 1984.7 1990.8 1986.2 1991.6 1985.1 C
5.2761 +1991.5 1985.9 1992.6 1985.5 1992.5 1986.3 C
5.2762 +1992 1990.5 1992.6 1995 1992 1999.2 C
5.2763 +1991.6 1998.9 1991.9 1998.3 1991.8 1997.8 C
5.2764 +1991.8 1998.5 1991.8 2000 1991.8 2000 C
5.2765 +1991.9 1999.9 1992 1999.8 1992 1999.7 C
5.2766 +1993.2 2003.5 1991.9 2007.7 1992.3 2011.5 C
5.2767 +1991.6 2012 1990.9 2012.2 1990.4 2012.9 C
5.2768 +1991.3 2011.9 1992.2 2012.1 1992.8 2010.8 C
5.2769 +[0 1 1 0.23] vc
5.2770 +f
5.2771 +S
5.2772 +n
5.2773 +1978.4 1968.5 m
5.2774 +1977 1969.2 1975.8 1968.2 1974.5 1969 C
5.2775 +1968.3 1973 1961.6 1976 1955.1 1979.1 C
5.2776 +1962 1975.9 1968.8 1972.5 1975.5 1968.8 C
5.2777 +1976.5 1968.8 1977.6 1968.8 1978.6 1968.8 C
5.2778 +1981.7 1972.1 1984.8 1975.7 1988 1978.8 C
5.2779 +1990.9 1981.9 1996.8 1984.6 1995.2 1990.6 C
5.2780 +1995.3 1988.6 1994.9 1986.9 1994.7 1985.1 C
5.2781 +1989.5 1979.1 1983.3 1974.3 1978.4 1968.5 C
5.2782 +[0.18 0.18 0 0.78] vc
5.2783 +f
5.2784 +S
5.2785 +n
5.2786 +1978.4 1968.3 m
5.2787 +1977.9 1968.7 1977.1 1968.5 1976.4 1968.5 C
5.2788 +1977.3 1968.8 1978.1 1967.9 1978.8 1968.5 C
5.2789 +1984 1974.3 1990.1 1979.5 1995.2 1985.6 C
5.2790 +1995.1 1988.4 1995.3 1985.6 1994.9 1984.8 C
5.2791 +1989.5 1979.4 1983.9 1973.8 1978.4 1968.3 C
5.2792 +[0.07 0.06 0 0.58] vc
5.2793 +f
5.2794 +S
5.2795 +n
5.2796 +1978.6 1968 m
5.2797 +1977.9 1968 1977.4 1968.6 1978.4 1968 C
5.2798 +1983.9 1973.9 1990.1 1979.1 1995.2 1985.1 C
5.2799 +1990.2 1979 1983.8 1974.1 1978.6 1968 C
5.2800 +[0.4 0.4 0 0] vc
5.2801 +f
5.2802 +S
5.2803 +n
5.2804 +1991.1 1982.2 m
5.2805 +1991.2 1982.9 1991.6 1984.2 1993 1984.4 C
5.2806 +1992.6 1983.5 1992.1 1982.5 1991.1 1982.2 C
5.2807 +[0 0.33 0.33 0.99] vc
5.2808 +f
5.2809 +S
5.2810 +n
5.2811 +1990.4 2012.7 m
5.2812 +1991.4 2011.8 1990.2 2010.9 1989.9 2010.3 C
5.2813 +1987.7 2010.2 1987.4 2007.6 1985.6 2007.2 C
5.2814 +1985.1 2006.2 1984.6 2004.5 1984.1 2004.3 C
5.2815 +1981.7 2004.5 1982.3 2001.2 1979.8 2000.9 C
5.2816 +1978.8 1999.6 1978.8 1999.1 1977.6 1998.8 C
5.2817 +1976.1 1997.4 1976.7 1995 1975.2 1994 C
5.2818 +1975.8 1994 1975 1994 1975 1993.7 C
5.2819 +1975.7 1993.2 1975.6 1991.8 1976 1991.3 C
5.2820 +1975.9 1985.7 1976.1 1979.7 1975.7 1974.5 C
5.2821 +1976.2 1973.3 1976.9 1971.8 1976.2 1971.4 C
5.2822 +1973.9 1974.3 1972.2 1973.6 1969.5 1975 C
5.2823 +1967.9 1977.5 1963.8 1977.1 1961.8 1980 C
5.2824 +1959 1980 1957.6 1983 1954.8 1982.9 C
5.2825 +1953.8 1984.2 1954.8 1985.7 1955.1 1987.2 C
5.2826 +1956.2 1989.5 1959.7 1990.1 1959.9 1991.8 C
5.2827 +1965.9 1998 1971.8 2005.2 1978.1 2011.7 C
5.2828 +1979.5 2012 1980.9 2012.7 1980.3 2014.6 C
5.2829 +1980.5 2015.6 1979.4 2016 1979.8 2017 C
5.2830 +1983 2015.6 1986.8 2014.1 1990.4 2012.7 C
5.2831 +[0 0.5 0.5 0.2] vc
5.2832 +f
5.2833 +S
5.2834 +n
5.2835 +1988.7 1979.6 m
5.2836 +1988.2 1979.9 1988.6 1980.6 1988.9 1981 C
5.2837 +1991.4 1982.2 1989.6 1979.9 1988.7 1979.6 C
5.2838 +[0 0.33 0.33 0.99] vc
5.2839 +f
5.2840 +S
5.2841 +n
5.2842 +1987.2 1978.1 m
5.2843 +1985 1977.5 1984.6 1974.3 1982.2 1973.6 C
5.2844 +1982.7 1974.5 1982.8 1975.8 1984.8 1976 C
5.2845 +1985.7 1976.9 1985 1978.4 1987.2 1978.1 C
5.2846 +f
5.2847 +S
5.2848 +n
5.2849 +1975.5 2084 m
5.2850 +1975.5 2082 1975.3 2080 1975.7 2078.2 C
5.2851 +1978.8 2079 1980.9 2085.5 1984.8 2083.5 C
5.2852 +1993 2078.7 2001.6 2075 2010 2070.8 C
5.2853 +2010.1 2064 2009.9 2057.2 2010.3 2050.6 C
5.2854 +2014.8 2046.2 2020.9 2045.7 2025.6 2042 C
5.2855 +2026.1 2035.1 2025.8 2028 2025.9 2021.1 C
5.2856 +2025.8 2027.8 2026.1 2034.6 2025.6 2041.2 C
5.2857 +2022.2 2044.9 2017.6 2046.8 2012.9 2048 C
5.2858 +2012.5 2049.5 2010.4 2049.4 2009.8 2051.1 C
5.2859 +2009.9 2057.6 2009.6 2064.2 2010 2070.5 C
5.2860 +2001.2 2075.4 1992 2079.1 1983.2 2084 C
5.2861 +1980.3 2082.3 1977.8 2079.2 1975.2 2077.5 C
5.2862 +1974.9 2079.9 1977.2 2084.6 1973.3 2085.2 C
5.2863 +1964.7 2088.6 1956.8 2093.7 1948.1 2097.2 C
5.2864 +1949 2097.3 1949.6 2096.9 1950.3 2096.7 C
5.2865 +1958.4 2091.9 1967.1 2088.2 1975.5 2084 C
5.2866 +[0.18 0.18 0 0.78] vc
5.2867 +f
5.2868 +S
5.2869 +n
5.2870 +vmrs
5.2871 +1948.6 2094.5 m
5.2872 +1950.2 2093.7 1951.8 2092.9 1953.4 2092.1 C
5.2873 +1951.8 2092.9 1950.2 2093.7 1948.6 2094.5 C
5.2874 +[0 0.87 0.91 0.83] vc
5.2875 +f
5.2876 +0.4 w
5.2877 +2 J
5.2878 +2 M
5.2879 +S
5.2880 +n
5.2881 +1971.6 2082.3 m
5.2882 +1971.6 2081.9 1970.7 2081.1 1970.9 2081.3 C
5.2883 +1970.7 2081.6 1970.6 2081.6 1970.4 2081.3 C
5.2884 +1970.8 2080.1 1968.7 2081.7 1968.3 2080.8 C
5.2885 +1966.6 2080.9 1966.7 2078 1964.2 2078.2 C
5.2886 +1964.8 2075 1960.1 2075.8 1960.1 2072.9 C
5.2887 +1958 2072.3 1957.5 2069.3 1955.3 2069.3 C
5.2888 +1953.9 2070.9 1948.8 2067.8 1950 2072 C
5.2889 +1949 2074 1943.2 2070.6 1944 2074.8 C
5.2890 +1942.2 2076.6 1937.6 2073.9 1938 2078.2 C
5.2891 +1936.7 2078.6 1935 2078.6 1933.7 2078.2 C
5.2892 +1933.5 2080 1936.8 2080.7 1937.3 2082.8 C
5.2893 +1939.9 2083.5 1940.6 2086.4 1942.6 2088 C
5.2894 +1945.2 2089.2 1946 2091.3 1948.4 2093.6 C
5.2895 +1956 2089.5 1963.9 2086.1 1971.6 2082.3 C
5.2896 +[0 0.01 1 0] vc
5.2897 +f
5.2898 +S
5.2899 +n
5.2900 +1958.2 2089.7 m
5.2901 +1956.4 2090 1955.6 2091.3 1953.9 2091.9 C
5.2902 +1955.6 2091.9 1956.5 2089.7 1958.2 2089.7 C
5.2903 +[0 0.87 0.91 0.83] vc
5.2904 +f
5.2905 +S
5.2906 +n
5.2907 +1929.9 2080.4 m
5.2908 +1929.5 2077.3 1929.7 2073.9 1929.6 2070.8 C
5.2909 +1929.8 2074.1 1929.2 2077.8 1930.1 2080.8 C
5.2910 +1935.8 2085.9 1941.4 2091.3 1946.9 2096.9 C
5.2911 +1941.2 2091 1935.7 2086 1929.9 2080.4 C
5.2912 +[0.4 0.4 0 0] vc
5.2913 +f
5.2914 +S
5.2915 +n
5.2916 +1930.1 2080.4 m
5.2917 +1935.8 2086 1941.5 2090.7 1946.9 2096.7 C
5.2918 +1941.5 2090.9 1935.7 2085.8 1930.1 2080.4 C
5.2919 +[0.07 0.06 0 0.58] vc
5.2920 +f
5.2921 +S
5.2922 +n
5.2923 +1940.9 2087.1 m
5.2924 +1941.7 2088 1944.8 2090.6 1943.6 2089.2 C
5.2925 +1942.5 2089 1941.6 2087.7 1940.9 2087.1 C
5.2926 +[0 0.87 0.91 0.83] vc
5.2927 +f
5.2928 +S
5.2929 +n
5.2930 +1972.8 2082.8 m
5.2931 +1973 2075.3 1972.4 2066.9 1973.3 2059.5 C
5.2932 +1972.5 2058.9 1972.8 2057.3 1973.1 2056.4 C
5.2933 +1974.8 2055.2 1973.4 2055.5 1972.4 2055.4 C
5.2934 +1970.1 2053.2 1967.9 2050.9 1965.6 2048.7 C
5.2935 +1960.9 2049.9 1956.9 2052.7 1952.4 2054.7 C
5.2936 +1949.3 2052.5 1946.3 2049.5 1943.6 2046.8 C
5.2937 +1939.9 2047.7 1936.8 2050.1 1933.5 2051.8 C
5.2938 +1930.9 2054.9 1933.5 2056.2 1932.3 2059.7 C
5.2939 +1933.2 2059.7 1932.2 2060.5 1932.5 2060.2 C
5.2940 +1933.2 2062.5 1931.6 2064.6 1932.5 2067.4 C
5.2941 +1932.9 2069.7 1932.7 2072.2 1932.8 2074.6 C
5.2942 +1933.6 2070.6 1932.2 2066.3 1933 2062.6 C
5.2943 +1934.4 2058.2 1929.8 2053.5 1935.2 2051.1 C
5.2944 +1937.7 2049.7 1940.2 2048 1942.8 2046.8 C
5.2945 +1945.9 2049.2 1948.8 2052 1951.7 2054.7 C
5.2946 +1952.7 2054.7 1953.6 2054.6 1954.4 2054.2 C
5.2947 +1958.1 2052.5 1961.7 2049.3 1965.9 2049.2 C
5.2948 +1968.2 2052.8 1975.2 2055 1972.6 2060.9 C
5.2949 +1973.3 2062.4 1972.2 2065.2 1972.6 2067.6 C
5.2950 +1972.7 2072.6 1972.4 2077.7 1972.8 2082.5 C
5.2951 +1968.1 2084.9 1963.5 2087.5 1958.7 2089.5 C
5.2952 +1963.5 2087.4 1968.2 2085 1972.8 2082.8 C
5.2953 +f
5.2954 +S
5.2955 +n
5.2956 +1935.2 2081.1 m
5.2957 +1936.8 2083.4 1938.6 2084.6 1940.4 2086.6 C
5.2958 +1938.8 2084.4 1936.7 2083.4 1935.2 2081.1 C
5.2959 +f
5.2960 +S
5.2961 +n
5.2962 +1983.2 2081.3 m
5.2963 +1984.8 2080.5 1986.3 2079.7 1988 2078.9 C
5.2964 +1986.3 2079.7 1984.8 2080.5 1983.2 2081.3 C
5.2965 +f
5.2966 +S
5.2967 +n
5.2968 +2006.2 2069.1 m
5.2969 +2006.2 2068.7 2005.2 2067.9 2005.5 2068.1 C
5.2970 +2005.3 2068.4 2005.2 2068.4 2005 2068.1 C
5.2971 +2005.4 2066.9 2003.3 2068.5 2002.8 2067.6 C
5.2972 +2001.2 2067.7 2001.2 2064.8 1998.8 2065 C
5.2973 +1999.4 2061.8 1994.7 2062.6 1994.7 2059.7 C
5.2974 +1992.4 2059.5 1992.4 2055.8 1990.1 2056.8 C
5.2975 +1985.9 2059.5 1981.1 2061 1976.9 2063.8 C
5.2976 +1977.2 2067.6 1974.9 2074.2 1978.8 2075.8 C
5.2977 +1979.6 2077.8 1981.7 2078.4 1982.9 2080.4 C
5.2978 +1990.6 2076.3 1998.5 2072.9 2006.2 2069.1 C
5.2979 +[0 0.01 1 0] vc
5.2980 +f
5.2981 +S
5.2982 +n
5.2983 +vmrs
5.2984 +1992.8 2076.5 m
5.2985 +1991 2076.8 1990.2 2078.1 1988.4 2078.7 C
5.2986 +1990.2 2078.7 1991 2076.5 1992.8 2076.5 C
5.2987 +[0 0.87 0.91 0.83] vc
5.2988 +f
5.2989 +0.4 w
5.2990 +2 J
5.2991 +2 M
5.2992 +S
5.2993 +n
5.2994 +1975.5 2073.4 m
5.2995 +1976.1 2069.7 1973.9 2064.6 1977.4 2062.4 C
5.2996 +1973.9 2064.5 1976.1 2069.9 1975.5 2073.6 C
5.2997 +1976 2074.8 1979.3 2077.4 1978.1 2076 C
5.2998 +1977 2075.7 1975.8 2074.5 1975.5 2073.4 C
5.2999 +f
5.3000 +S
5.3001 +n
5.3002 +2007.4 2069.6 m
5.3003 +2007.6 2062.1 2007 2053.7 2007.9 2046.3 C
5.3004 +2007.1 2045.7 2007.3 2044.1 2007.6 2043.2 C
5.3005 +2009.4 2042 2007.9 2042.3 2006.9 2042.2 C
5.3006 +2002.2 2037.4 1996.7 2032.4 1992.5 2027.3 C
5.3007 +1992 2027.3 1991.6 2027.3 1991.1 2027.3 C
5.3008 +1991.4 2035.6 1991.4 2045.6 1991.1 2054.4 C
5.3009 +1990.5 2055.5 1988.4 2056.6 1990.6 2055.4 C
5.3010 +1991.6 2055.4 1991.6 2054.1 1991.6 2053.2 C
5.3011 +1990.8 2044.7 1991.9 2035.4 1991.6 2027.6 C
5.3012 +1991.8 2027.6 1992 2027.6 1992.3 2027.6 C
5.3013 +1997 2032.8 2002.5 2037.7 2007.2 2042.9 C
5.3014 +2007.3 2044.8 2006.7 2047.4 2007.6 2048.4 C
5.3015 +2006.9 2055.1 2007.1 2062.5 2007.4 2069.3 C
5.3016 +2002.7 2071.7 1998.1 2074.3 1993.2 2076.3 C
5.3017 +1998 2074.2 2002.7 2071.8 2007.4 2069.6 C
5.3018 +f
5.3019 +S
5.3020 +n
5.3021 +2006.7 2069.1 m
5.3022 +2006.3 2068.6 2005.9 2067.7 2005.7 2066.9 C
5.3023 +2005.7 2059.7 2005.9 2051.4 2005.5 2045.1 C
5.3024 +2004.9 2045.3 2004.7 2044.5 2004.3 2045.3 C
5.3025 +2005.1 2045.3 2004.2 2045.8 2004.8 2046 C
5.3026 +2004.8 2052.2 2004.8 2059.2 2004.8 2064.5 C
5.3027 +2005.7 2065.7 2005.1 2065.7 2005 2066.7 C
5.3028 +2003.8 2067 2002.7 2067.2 2001.9 2066.4 C
5.3029 +2001.3 2064.6 1998 2063.1 1998 2061.9 C
5.3030 +1996.1 2062.3 1996.6 2058.3 1994.2 2058.8 C
5.3031 +1992.6 2057.7 1992.7 2054.8 1989.9 2056.6 C
5.3032 +1985.6 2059.3 1980.9 2060.8 1976.7 2063.6 C
5.3033 +1976 2066.9 1976 2071.2 1976.7 2074.6 C
5.3034 +1977.6 2070.8 1973.1 2062.1 1980.5 2061.2 C
5.3035 +1984.3 2060.3 1987.5 2058.2 1990.8 2056.4 C
5.3036 +1991.7 2056.8 1992.9 2057.2 1993.5 2059.2 C
5.3037 +1994.3 2058.6 1994.4 2060.6 1994.7 2059.2 C
5.3038 +1995.3 2062.7 1999.2 2061.4 1998.8 2064.8 C
5.3039 +2001.8 2065.4 2002.5 2068.4 2005.2 2067.4 C
5.3040 +2004.9 2067.9 2006 2068 2006.4 2069.1 C
5.3041 +2001.8 2071.1 1997.4 2073.9 1992.8 2075.8 C
5.3042 +1997.5 2073.8 2002 2071.2 2006.7 2069.1 C
5.3043 +[0 0.2 1 0] vc
5.3044 +f
5.3045 +S
5.3046 +n
5.3047 +1988.7 2056.6 m
5.3048 +1985.1 2058.7 1981.1 2060.1 1977.6 2061.9 C
5.3049 +1981.3 2060.5 1985.6 2058.1 1988.7 2056.6 C
5.3050 +[0 0.87 0.91 0.83] vc
5.3051 +f
5.3052 +S
5.3053 +n
5.3054 +1977.9 2059.5 m
5.3055 +1975.7 2064.5 1973.7 2054.7 1975.2 2060.9 C
5.3056 +1976 2060.6 1977.6 2059.7 1977.9 2059.5 C
5.3057 +f
5.3058 +S
5.3059 +n
5.3060 +1989.6 2051.3 m
5.3061 +1990.1 2042.3 1989.8 2036.6 1989.9 2028 C
5.3062 +1989.8 2027 1990.8 2028.3 1990.1 2027.3 C
5.3063 +1988.9 2026.7 1986.7 2026.9 1986.8 2024.7 C
5.3064 +1987.4 2023 1985.9 2024.6 1985.1 2023.7 C
5.3065 +1984.1 2021.4 1982.5 2020.5 1980.3 2020.6 C
5.3066 +1979.9 2020.8 1979.5 2021.1 1979.3 2021.6 C
5.3067 +1979.7 2025.8 1978.4 2033 1979.6 2038.1 C
5.3068 +1983.7 2042.9 1968.8 2044.6 1978.8 2042.7 C
5.3069 +1979.3 2042.3 1979.6 2041.9 1980 2041.5 C
5.3070 +1980 2034.8 1980 2027 1980 2021.6 C
5.3071 +1981.3 2020.5 1981.7 2021.5 1982.9 2021.8 C
5.3072 +1983.6 2024.7 1986.1 2023.8 1986.8 2026.4 C
5.3073 +1987.1 2027.7 1988.6 2027.1 1989.2 2028.3 C
5.3074 +1989.1 2036.7 1989.3 2044.8 1988.9 2053.7 C
5.3075 +1987.2 2054.9 1986.2 2056.8 1983.9 2057.1 C
5.3076 +1986.3 2055.9 1990.9 2055 1989.6 2051.3 C
5.3077 +f
5.3078 +S
5.3079 +n
5.3080 +1971.6 2078.9 m
5.3081 +1971.4 2070.5 1972.1 2062.2 1971.6 2055.9 C
5.3082 +1969.9 2053.7 1967.6 2051.7 1965.6 2049.6 C
5.3083 +1961.4 2050.4 1957.6 2053.6 1953.4 2055.2 C
5.3084 +1949.8 2055.6 1948.2 2051.2 1945.5 2049.6 C
5.3085 +1945.1 2048.8 1944.5 2047.9 1943.6 2047.5 C
5.3086 +1940.1 2047.8 1937.3 2051 1934 2052.3 C
5.3087 +1933.7 2052.6 1933.7 2053 1933.2 2053.2 C
5.3088 +1933.7 2060.8 1933.4 2067.2 1933.5 2074.6 C
5.3089 +1933.8 2068.1 1934 2060.9 1933.2 2054 C
5.3090 +1935.3 2050.9 1939.3 2049.6 1942.4 2047.5 C
5.3091 +1942.8 2047.5 1943.4 2047.4 1943.8 2047.7 C
5.3092 +1947.1 2050.2 1950.3 2057.9 1955.3 2054.4 C
5.3093 +1955.4 2054.4 1955.5 2054.3 1955.6 2054.2 C
5.3094 +1955.9 2057.6 1956.1 2061.8 1955.3 2064.8 C
5.3095 +1955.4 2064.3 1955.1 2063.8 1955.6 2063.6 C
5.3096 +1956 2066.6 1955.3 2068.7 1958.7 2069.8 C
5.3097 +1959.2 2071.7 1961.4 2071.7 1962 2074.1 C
5.3098 +1964.4 2074.2 1964 2077.7 1967.3 2078.4 C
5.3099 +1967 2079.7 1968.1 2079.9 1969 2080.1 C
5.3100 +1971.1 2079.9 1970 2079.2 1970.4 2078 C
5.3101 +1969.5 2077.2 1970.3 2075.9 1969.7 2075.1 C
5.3102 +1970.1 2069.8 1970.1 2063.6 1969.7 2058.8 C
5.3103 +1969.2 2058.5 1970 2058.1 1970.2 2057.8 C
5.3104 +1970.4 2058.3 1971.2 2057.7 1971.4 2058.3 C
5.3105 +1971.5 2065.3 1971.2 2073.6 1971.6 2081.1 C
5.3106 +1974.1 2081.4 1969.8 2084.3 1972.4 2082.5 C
5.3107 +1971.9 2081.4 1971.6 2080.2 1971.6 2078.9 C
5.3108 +[0 0.4 1 0] vc
5.3109 +f
5.3110 +S
5.3111 +n
5.3112 +1952.4 2052 m
5.3113 +1954.1 2051.3 1955.6 2050.4 1957.2 2049.6 C
5.3114 +1955.6 2050.4 1954.1 2051.3 1952.4 2052 C
5.3115 +[0 0.87 0.91 0.83] vc
5.3116 +f
5.3117 +S
5.3118 +n
5.3119 +1975.5 2039.8 m
5.3120 +1975.5 2039.4 1974.5 2038.7 1974.8 2038.8 C
5.3121 +1974.6 2039.1 1974.5 2039.1 1974.3 2038.8 C
5.3122 +1974.6 2037.6 1972.5 2039.3 1972.1 2038.4 C
5.3123 +1970.4 2038.4 1970.5 2035.5 1968 2035.7 C
5.3124 +1968.6 2032.5 1964 2033.3 1964 2030.4 C
5.3125 +1961.9 2029.8 1961.4 2026.8 1959.2 2026.8 C
5.3126 +1957.7 2028.5 1952.6 2025.3 1953.9 2029.5 C
5.3127 +1952.9 2031.5 1947 2028.2 1947.9 2032.4 C
5.3128 +1946 2034.2 1941.5 2031.5 1941.9 2035.7 C
5.3129 +1940.6 2036.1 1938.9 2036.1 1937.6 2035.7 C
5.3130 +1937.3 2037.5 1940.7 2038.2 1941.2 2040.3 C
5.3131 +1943.7 2041.1 1944.4 2043.9 1946.4 2045.6 C
5.3132 +1949.1 2046.7 1949.9 2048.8 1952.2 2051.1 C
5.3133 +1959.9 2047.1 1967.7 2043.6 1975.5 2039.8 C
5.3134 +[0 0.01 1 0] vc
5.3135 +f
5.3136 +S
5.3137 +n
5.3138 +vmrs
5.3139 +1962 2047.2 m
5.3140 +1960.2 2047.5 1959.5 2048.9 1957.7 2049.4 C
5.3141 +1959.5 2049.5 1960.3 2047.2 1962 2047.2 C
5.3142 +[0 0.87 0.91 0.83] vc
5.3143 +f
5.3144 +0.4 w
5.3145 +2 J
5.3146 +2 M
5.3147 +S
5.3148 +n
5.3149 +2012.4 2046.3 m
5.3150 +2010.3 2051.3 2008.3 2041.5 2009.8 2047.7 C
5.3151 +2010.5 2047.4 2012.2 2046.5 2012.4 2046.3 C
5.3152 +f
5.3153 +S
5.3154 +n
5.3155 +1944.8 2044.6 m
5.3156 +1945.5 2045.6 1948.6 2048.1 1947.4 2046.8 C
5.3157 +1946.3 2046.5 1945.5 2045.2 1944.8 2044.6 C
5.3158 +f
5.3159 +S
5.3160 +n
5.3161 +1987.2 2054.9 m
5.3162 +1983.7 2057.3 1979.6 2058 1976 2060.2 C
5.3163 +1974.7 2058.2 1977.2 2055.8 1974.3 2054.9 C
5.3164 +1973.1 2052 1970.4 2050.2 1968 2048 C
5.3165 +1968 2047.7 1968 2047.4 1968.3 2047.2 C
5.3166 +1969.5 2046.1 1983 2040.8 1972.4 2044.8 C
5.3167 +1971.2 2046.6 1967.9 2046 1968 2048.2 C
5.3168 +1970.5 2050.7 1973.8 2052.6 1974.3 2055.6 C
5.3169 +1975.1 2055 1975.7 2056.7 1975.7 2057.1 C
5.3170 +1975.7 2058.2 1974.8 2059.3 1975.5 2060.4 C
5.3171 +1979.3 2058.2 1983.9 2057.7 1987.2 2054.9 C
5.3172 +[0.18 0.18 0 0.78] vc
5.3173 +f
5.3174 +S
5.3175 +n
5.3176 +1967.8 2047.5 m
5.3177 +1968.5 2047 1969.1 2046.5 1969.7 2046 C
5.3178 +1969.1 2046.5 1968.5 2047 1967.8 2047.5 C
5.3179 +[0 0.87 0.91 0.83] vc
5.3180 +f
5.3181 +S
5.3182 +n
5.3183 +1976.7 2040.3 m
5.3184 +1976.9 2032.8 1976.3 2024.4 1977.2 2017 C
5.3185 +1976.4 2016.5 1976.6 2014.8 1976.9 2013.9 C
5.3186 +1978.7 2012.7 1977.2 2013 1976.2 2012.9 C
5.3187 +1971.5 2008.1 1965.9 2003.1 1961.8 1998 C
5.3188 +1960.9 1998 1960.1 1998 1959.2 1998 C
5.3189 +1951.5 2001.1 1944.3 2005.5 1937.1 2009.6 C
5.3190 +1935 2012.9 1937 2013.6 1936.1 2017.2 C
5.3191 +1937.1 2017.2 1936 2018 1936.4 2017.7 C
5.3192 +1937 2020.1 1935.5 2022.1 1936.4 2024.9 C
5.3193 +1936.8 2027.2 1936.5 2029.7 1936.6 2032.1 C
5.3194 +1937.4 2028.2 1936 2023.8 1936.8 2020.1 C
5.3195 +1938.3 2015.7 1933.6 2011 1939 2008.6 C
5.3196 +1945.9 2004.5 1953.1 2000.3 1960.6 1998.3 C
5.3197 +1960.9 1998.3 1961.3 1998.3 1961.6 1998.3 C
5.3198 +1966.2 2003.5 1971.8 2008.4 1976.4 2013.6 C
5.3199 +1976.6 2015.5 1976 2018.1 1976.9 2019.2 C
5.3200 +1976.1 2025.8 1976.4 2033.2 1976.7 2040 C
5.3201 +1971.9 2042.4 1967.4 2045 1962.5 2047 C
5.3202 +1967.3 2044.9 1972 2042.6 1976.7 2040.3 C
5.3203 +f
5.3204 +S
5.3205 +n
5.3206 +1939 2038.6 m
5.3207 +1940.6 2040.9 1942.5 2042.1 1944.3 2044.1 C
5.3208 +1942.7 2041.9 1940.6 2040.9 1939 2038.6 C
5.3209 +f
5.3210 +S
5.3211 +n
5.3212 +2006.2 2065.7 m
5.3213 +2006 2057.3 2006.7 2049 2006.2 2042.7 C
5.3214 +2002.1 2038.4 1997.7 2033.4 1993 2030 C
5.3215 +1992.9 2029.3 1992.5 2028.6 1992 2028.3 C
5.3216 +1992.1 2036.6 1991.9 2046.2 1992.3 2054.9 C
5.3217 +1990.8 2056.2 1989 2056.7 1987.5 2058 C
5.3218 +1988.7 2057.7 1990.7 2054.4 1993 2056.4 C
5.3219 +1993.4 2058.8 1996 2058.2 1996.6 2060.9 C
5.3220 +1999 2061 1998.5 2064.5 2001.9 2065.2 C
5.3221 +2001.5 2066.5 2002.7 2066.7 2003.6 2066.9 C
5.3222 +2005.7 2066.7 2004.6 2066 2005 2064.8 C
5.3223 +2004 2064 2004.8 2062.7 2004.3 2061.9 C
5.3224 +2004.6 2056.6 2004.6 2050.4 2004.3 2045.6 C
5.3225 +2003.7 2045.3 2004.6 2044.9 2004.8 2044.6 C
5.3226 +2005 2045.1 2005.7 2044.5 2006 2045.1 C
5.3227 +2006 2052.1 2005.8 2060.4 2006.2 2067.9 C
5.3228 +2008.7 2068.2 2004.4 2071.1 2006.9 2069.3 C
5.3229 +2006.4 2068.2 2006.2 2067 2006.2 2065.7 C
5.3230 +[0 0.4 1 0] vc
5.3231 +f
5.3232 +S
5.3233 +n
5.3234 +2021.8 2041.7 m
5.3235 +2018.3 2044.1 2014.1 2044.8 2010.5 2047 C
5.3236 +2009.3 2045 2011.7 2042.6 2008.8 2041.7 C
5.3237 +2004.3 2035.1 1997.6 2030.9 1993 2024.4 C
5.3238 +1992.1 2024 1991.5 2024.3 1990.8 2024 C
5.3239 +1993.2 2023.9 1995.3 2027.1 1996.8 2029 C
5.3240 +2000.4 2032.6 2004.9 2036.9 2008.4 2040.8 C
5.3241 +2008.2 2043.1 2011.4 2042.8 2009.8 2045.8 C
5.3242 +2009.8 2046.3 2009.7 2046.9 2010 2047.2 C
5.3243 +2013.8 2045 2018.5 2044.5 2021.8 2041.7 C
5.3244 +[0.18 0.18 0 0.78] vc
5.3245 +f
5.3246 +S
5.3247 +n
5.3248 +2001.6 2034 m
5.3249 +2000.7 2033.1 1999.9 2032.3 1999 2031.4 C
5.3250 +1999.9 2032.3 2000.7 2033.1 2001.6 2034 C
5.3251 +[0 0.87 0.91 0.83] vc
5.3252 +f
5.3253 +S
5.3254 +n
5.3255 +vmrs
5.3256 +1989.4 2024.4 m
5.3257 +1989.5 2025.4 1988.6 2024.3 1988.9 2024.7 C
5.3258 +1990.5 2025.8 1990.7 2024.2 1992.8 2024.9 C
5.3259 +1993.8 2025.9 1995 2027.1 1995.9 2028 C
5.3260 +1994.3 2026 1991.9 2023.4 1989.4 2024.4 C
5.3261 +[0 0.87 0.91 0.83] vc
5.3262 +f
5.3263 +0.4 w
5.3264 +2 J
5.3265 +2 M
5.3266 +S
5.3267 +n
5.3268 +1984.8 2019.9 m
5.3269 +1984.6 2018.6 1986.3 2017.2 1987.7 2016.8 C
5.3270 +1987.2 2017.5 1982.9 2017.9 1984.4 2020.6 C
5.3271 +1984.1 2019.9 1984.9 2020 1984.8 2019.9 C
5.3272 +f
5.3273 +S
5.3274 +n
5.3275 +1981.7 2017 m
5.3276 +1979.6 2022 1977.6 2012.3 1979.1 2018.4 C
5.3277 +1979.8 2018.1 1981.5 2017.2 1981.7 2017 C
5.3278 +f
5.3279 +S
5.3280 +n
5.3281 +1884.3 2019.2 m
5.3282 +1884.7 2010.5 1884.5 2000.6 1884.5 1991.8 C
5.3283 +1886.6 1989.3 1889.9 1988.9 1892.4 1987 C
5.3284 +1890.8 1988.7 1886 1989.1 1884.3 1992.3 C
5.3285 +1884.7 2001 1884.5 2011.3 1884.5 2019.9 C
5.3286 +1891 2025.1 1895.7 2031.5 1902 2036.9 C
5.3287 +1896.1 2031 1890 2024.9 1884.3 2019.2 C
5.3288 +[0.07 0.06 0 0.58] vc
5.3289 +f
5.3290 +S
5.3291 +n
5.3292 +1884 2019.4 m
5.3293 +1884.5 2010.6 1884.2 2000.4 1884.3 1991.8 C
5.3294 +1884.8 1990.4 1887.8 1989 1884.8 1990.8 C
5.3295 +1884.3 1991.3 1884.3 1992 1884 1992.5 C
5.3296 +1884.5 2001.2 1884.2 2011.1 1884.3 2019.9 C
5.3297 +1887.9 2023.1 1891.1 2026.4 1894.4 2030 C
5.3298 +1891.7 2026.1 1887.1 2022.9 1884 2019.4 C
5.3299 +[0.4 0.4 0 0] vc
5.3300 +f
5.3301 +S
5.3302 +n
5.3303 +1885 2011.7 m
5.3304 +1885 2006.9 1885 2001.9 1885 1997.1 C
5.3305 +1885 2001.9 1885 2006.9 1885 2011.7 C
5.3306 +[0 0.87 0.91 0.83] vc
5.3307 +f
5.3308 +S
5.3309 +n
5.3310 +1975.5 2036.4 m
5.3311 +1975.2 2028 1976 2019.7 1975.5 2013.4 C
5.3312 +1971.1 2008.5 1965.6 2003.6 1961.6 1999 C
5.3313 +1958.8 1998 1956 2000 1953.6 2001.2 C
5.3314 +1948.2 2004.7 1941.9 2006.5 1937.1 2010.8 C
5.3315 +1937.5 2018.3 1937.3 2024.7 1937.3 2032.1 C
5.3316 +1937.6 2025.6 1937.9 2018.4 1937.1 2011.5 C
5.3317 +1937.3 2011 1937.6 2010.5 1937.8 2010 C
5.3318 +1944.6 2005.7 1951.9 2002.3 1959.2 1999 C
5.3319 +1960.1 1998.5 1960.1 1999.8 1960.4 2000.4 C
5.3320 +1959.7 2006.9 1959.7 2014.2 1959.4 2021.1 C
5.3321 +1959 2021.1 1959.2 2021.9 1959.2 2022.3 C
5.3322 +1959.2 2021.9 1959 2021.3 1959.4 2021.1 C
5.3323 +1959.8 2024.1 1959.2 2026.2 1962.5 2027.3 C
5.3324 +1963 2029.2 1965.3 2029.2 1965.9 2031.6 C
5.3325 +1968.3 2031.8 1967.8 2035.2 1971.2 2036 C
5.3326 +1970.8 2037.2 1971.9 2037.5 1972.8 2037.6 C
5.3327 +1974.9 2037.4 1973.9 2036.7 1974.3 2035.5 C
5.3328 +1973.3 2034.7 1974.1 2033.4 1973.6 2032.6 C
5.3329 +1973.9 2027.3 1973.9 2021.1 1973.6 2016.3 C
5.3330 +1973 2016 1973.9 2015.6 1974 2015.3 C
5.3331 +1974.3 2015.9 1975 2015.3 1975.2 2015.8 C
5.3332 +1975.3 2022.8 1975.1 2031.2 1975.5 2038.6 C
5.3333 +1977.9 2039 1973.7 2041.8 1976.2 2040 C
5.3334 +1975.7 2039 1975.5 2037.8 1975.5 2036.4 C
5.3335 +[0 0.4 1 0] vc
5.3336 +f
5.3337 +S
5.3338 +n
5.3339 +1991.1 2012.4 m
5.3340 +1987.5 2014.8 1983.4 2015.6 1979.8 2017.7 C
5.3341 +1978.5 2015.7 1981 2013.3 1978.1 2012.4 C
5.3342 +1973.6 2005.8 1966.8 2001.6 1962.3 1995.2 C
5.3343 +1961.4 1994.7 1960.8 1995 1960.1 1994.7 C
5.3344 +1962.5 1994.6 1964.6 1997.8 1966.1 1999.7 C
5.3345 +1969.7 2003.3 1974.2 2007.6 1977.6 2011.5 C
5.3346 +1977.5 2013.8 1980.6 2013.5 1979.1 2016.5 C
5.3347 +1979.1 2017 1979 2017.6 1979.3 2018 C
5.3348 +1983.1 2015.7 1987.8 2015.2 1991.1 2012.4 C
5.3349 +[0.18 0.18 0 0.78] vc
5.3350 +f
5.3351 +S
5.3352 +n
5.3353 +1970.9 2004.8 m
5.3354 +1970 2003.9 1969.2 2003 1968.3 2002.1 C
5.3355 +1969.2 2003 1970 2003.9 1970.9 2004.8 C
5.3356 +[0 0.87 0.91 0.83] vc
5.3357 +f
5.3358 +S
5.3359 +n
5.3360 +1887.9 1994.9 m
5.3361 +1888.5 1992.3 1891.4 1992.2 1893.2 1990.8 C
5.3362 +1898.4 1987.5 1904 1984.8 1909.5 1982.2 C
5.3363 +1909.7 1982.7 1910.3 1982.1 1910.4 1982.7 C
5.3364 +1909.5 1990.5 1910.1 1996.4 1910 2004.5 C
5.3365 +1909.1 2003.4 1909.7 2005.8 1909.5 2006.4 C
5.3366 +1910.4 2006 1909.7 2008 1910.2 2007.9 C
5.3367 +1911.3 2010.6 1912.5 2012.6 1915.7 2013.4 C
5.3368 +1915.8 2013.7 1915.5 2014.4 1916 2014.4 C
5.3369 +1916.3 2015 1915.4 2016 1915.2 2016 C
5.3370 +1916.1 2015.5 1916.5 2014.5 1916 2013.6 C
5.3371 +1913.4 2013.3 1913.1 2010.5 1910.9 2009.8 C
5.3372 +1910.7 2008.8 1910.4 2007.9 1910.2 2006.9 C
5.3373 +1911.1 1998.8 1909.4 1990.7 1910.7 1982.4 C
5.3374 +1910 1982.1 1908.9 1982.1 1908.3 1982.4 C
5.3375 +1901.9 1986.1 1895 1988.7 1888.8 1993 C
5.3376 +1888 1993.4 1888.4 1994.3 1887.6 1994.7 C
5.3377 +1888.1 2001.3 1887.8 2008.6 1887.9 2015.1 C
5.3378 +1887.3 2017.5 1887.9 2015.4 1888.4 2014.4 C
5.3379 +1887.8 2008 1888.4 2001.3 1887.9 1994.9 C
5.3380 +[0.07 0.06 0 0.58] vc
5.3381 +f
5.3382 +S
5.3383 +n
5.3384 +vmrs
5.3385 +1887.9 2018.4 m
5.3386 +1887.5 2016.9 1888.5 2016 1888.8 2014.8 C
5.3387 +1890.1 2014.8 1891.1 2016.6 1892.4 2015.3 C
5.3388 +1892.4 2014.4 1893.8 2012.9 1894.4 2012.4 C
5.3389 +1895.9 2012.4 1896.6 2013.9 1897.7 2012.7 C
5.3390 +1898.4 2011.7 1898.6 2010.4 1899.6 2009.8 C
5.3391 +1901.7 2009.9 1902.9 2010.4 1904 2009.1 C
5.3392 +1904.3 2007.4 1904 2007.6 1904.9 2007.2 C
5.3393 +1906.2 2007 1907.6 2006.5 1908.8 2006.7 C
5.3394 +1910.6 2008.2 1909.8 2011.5 1912.6 2012 C
5.3395 +1912.4 2013 1913.8 2012.7 1914 2013.2 C
5.3396 +1911.5 2011.1 1909.1 2007.9 1909.2 2004.3 C
5.3397 +1909.5 2003.5 1909.9 2004.9 1909.7 2004.3 C
5.3398 +1909.9 1996.2 1909.3 1990.5 1910.2 1982.7 C
5.3399 +1909.5 1982.6 1909.5 1982.6 1908.8 1982.7 C
5.3400 +1903.1 1985.7 1897 1987.9 1891.7 1992 C
5.3401 +1890.5 1993 1888.2 1992.9 1888.1 1994.9 C
5.3402 +1888.7 2001.4 1888.1 2008.4 1888.6 2014.8 C
5.3403 +1888.3 2016 1887.2 2016.9 1887.6 2018.4 C
5.3404 +1892.3 2023.9 1897.6 2027.9 1902.3 2033.3 C
5.3405 +1898 2028.2 1892.1 2023.8 1887.9 2018.4 C
5.3406 +[0.4 0.4 0 0] vc
5.3407 +f
5.3408 +0.4 w
5.3409 +2 J
5.3410 +2 M
5.3411 +S
5.3412 +n
5.3413 +1910.9 1995.2 m
5.3414 +1910.4 1999.8 1911 2003.3 1910.9 2008.1 C
5.3415 +1910.9 2003.8 1910.9 1999.2 1910.9 1995.2 C
5.3416 +[0.18 0.18 0 0.78] vc
5.3417 +f
5.3418 +S
5.3419 +n
5.3420 +1911.2 2004.3 m
5.3421 +1911.2 2001.9 1911.2 1999.7 1911.2 1997.3 C
5.3422 +1911.2 1999.7 1911.2 2001.9 1911.2 2004.3 C
5.3423 +[0 0.87 0.91 0.83] vc
5.3424 +f
5.3425 +S
5.3426 +n
5.3427 +1958.7 1995.2 m
5.3428 +1959 1995.6 1956.2 1995 1956.5 1996.8 C
5.3429 +1955.8 1997.6 1954.2 1998.5 1953.6 1997.3 C
5.3430 +1953.6 1990.8 1954.9 1989.6 1953.4 1983.9 C
5.3431 +1953.4 1983.3 1953.3 1982.1 1954.4 1982 C
5.3432 +1955.5 1982.6 1956.5 1981.3 1957.5 1981 C
5.3433 +1956.3 1981.8 1954.7 1982.6 1953.9 1981.5 C
5.3434 +1951.4 1983 1954.7 1988.8 1952.9 1990.6 C
5.3435 +1953.8 1990.6 1953.2 1992.7 1953.4 1993.7 C
5.3436 +1953.8 1994.5 1952.3 1996.1 1953.2 1997.8 C
5.3437 +1956.3 1999.4 1957.5 1994 1959.9 1995.6 C
5.3438 +1962 1994.4 1963.7 1997.7 1965.2 1998.8 C
5.3439 +1963.5 1996.7 1961.2 1994.1 1958.7 1995.2 C
5.3440 +f
5.3441 +S
5.3442 +n
5.3443 +1945 2000.7 m
5.3444 +1945.4 1998.7 1945.4 1997.9 1945 1995.9 C
5.3445 +1944.5 1995.3 1944.2 1992.6 1945.7 1993.2 C
5.3446 +1946 1992.2 1948.7 1992.5 1948.4 1990.6 C
5.3447 +1947.5 1990.3 1948.1 1988.7 1947.9 1988.2 C
5.3448 +1948.9 1987.8 1950.5 1986.8 1950.5 1984.6 C
5.3449 +1951.5 1980.9 1946.7 1983 1947.2 1979.8 C
5.3450 +1944.5 1979.9 1945.2 1976.6 1943.1 1976.7 C
5.3451 +1941.8 1975.7 1942.1 1972.7 1939.2 1973.8 C
5.3452 +1938.2 1974.6 1939.3 1971.6 1938.3 1970.9 C
5.3453 +1938.8 1969.2 1933.4 1970.3 1937.3 1970 C
5.3454 +1939.4 1971.2 1937.2 1973 1937.6 1974.3 C
5.3455 +1937.2 1976.3 1937.1 1981.2 1937.8 1984.1 C
5.3456 +1938.8 1982.3 1937.9 1976.6 1938.5 1973.1 C
5.3457 +1938.9 1975 1938.5 1976.4 1939.7 1977.2 C
5.3458 +1939.5 1983.5 1938.9 1991.3 1940.2 1997.3 C
5.3459 +1939.4 1999.1 1938.6 1997.1 1937.8 1997.1 C
5.3460 +1937.4 1996.7 1937.6 1996.1 1937.6 1995.6 C
5.3461 +1936.5 1998.5 1940.1 1998.4 1940.9 2000.7 C
5.3462 +1942.1 2000.4 1943.2 2001.3 1943.1 2002.4 C
5.3463 +1943.6 2003.1 1941.1 2004.6 1942.8 2003.8 C
5.3464 +1943.9 2002.5 1942.6 2000.6 1945 2000.7 C
5.3465 +[0.65 0.65 0 0.42] vc
5.3466 +f
5.3467 +S
5.3468 +n
5.3469 +1914.5 2006.4 m
5.3470 +1914.1 2004.9 1915.2 2004 1915.5 2002.8 C
5.3471 +1916.7 2002.8 1917.8 2004.6 1919.1 2003.3 C
5.3472 +1919 2002.4 1920.4 2000.9 1921 2000.4 C
5.3473 +1922.5 2000.4 1923.2 2001.9 1924.4 2000.7 C
5.3474 +1925 1999.7 1925.3 1998.4 1926.3 1997.8 C
5.3475 +1928.4 1997.9 1929.5 1998.4 1930.6 1997.1 C
5.3476 +1930.9 1995.4 1930.7 1995.6 1931.6 1995.2 C
5.3477 +1932.8 1995 1934.3 1994.5 1935.4 1994.7 C
5.3478 +1936.1 1995.8 1936.9 1996.2 1936.6 1997.8 C
5.3479 +1938.9 1999.4 1939.7 2001.3 1942.4 2002.4 C
5.3480 +1942.4 2002.5 1942.2 2003 1942.6 2002.8 C
5.3481 +1942.9 2000.4 1939.2 2001.8 1939.2 1999.7 C
5.3482 +1936.2 1998.6 1937 1995.3 1935.9 1993.5 C
5.3483 +1937.1 1986.5 1935.2 1977.9 1937.6 1971.2 C
5.3484 +1937.6 1970.3 1936.6 1971 1936.4 1970.4 C
5.3485 +1930.2 1973.4 1924 1976 1918.4 1980 C
5.3486 +1917.2 1981 1914.9 1980.9 1914.8 1982.9 C
5.3487 +1915.3 1989.4 1914.7 1996.4 1915.2 2002.8 C
5.3488 +1914.9 2004 1913.9 2004.9 1914.3 2006.4 C
5.3489 +1919 2011.9 1924.2 2015.9 1928.9 2021.3 C
5.3490 +1924.6 2016.2 1918.7 2011.8 1914.5 2006.4 C
5.3491 +[0.4 0.4 0 0] vc
5.3492 +f
5.3493 +S
5.3494 +n
5.3495 +1914.5 1982.9 m
5.3496 +1915.1 1980.3 1918 1980.2 1919.8 1978.8 C
5.3497 +1925 1975.5 1930.6 1972.8 1936.1 1970.2 C
5.3498 +1939.4 1970.6 1936.1 1974.2 1936.6 1976.4 C
5.3499 +1936.5 1981.9 1936.8 1987.5 1936.4 1992.8 C
5.3500 +1935.9 1992.8 1936.2 1993.5 1936.1 1994 C
5.3501 +1937.1 1993.6 1936.2 1995.9 1936.8 1995.9 C
5.3502 +1937 1998 1939.5 1999.7 1940.4 2000.7 C
5.3503 +1940.1 1998.6 1935 1997.2 1937.6 1993.7 C
5.3504 +1938.3 1985.7 1935.9 1976.8 1937.8 1970.7 C
5.3505 +1936.9 1969.8 1935.4 1970.3 1934.4 1970.7 C
5.3506 +1928.3 1974.4 1921.4 1976.7 1915.5 1981 C
5.3507 +1914.6 1981.4 1915.1 1982.3 1914.3 1982.7 C
5.3508 +1914.7 1989.3 1914.5 1996.6 1914.5 2003.1 C
5.3509 +1913.9 2005.5 1914.5 2003.4 1915 2002.4 C
5.3510 +1914.5 1996 1915.1 1989.3 1914.5 1982.9 C
5.3511 +[0.07 0.06 0 0.58] vc
5.3512 +f
5.3513 +S
5.3514 +n
5.3515 +1939.2 1994.9 m
5.3516 +1939.3 1995 1939.4 1995.1 1939.5 1995.2 C
5.3517 +1939.1 1989 1939.3 1981.6 1939 1976.7 C
5.3518 +1938.6 1976.3 1938.6 1974.6 1938.5 1973.3 C
5.3519 +1938.7 1976.1 1938.1 1979.4 1939 1981.7 C
5.3520 +1937.3 1986 1937.7 1991.6 1938 1996.4 C
5.3521 +1937.3 1994.3 1939.6 1996.2 1939.2 1994.9 C
5.3522 +[0.18 0.18 0 0.78] vc
5.3523 +f
5.3524 +S
5.3525 +n
5.3526 +1938.3 1988.4 m
5.3527 +1938.5 1990.5 1937.9 1994.1 1938.8 1994.7 C
5.3528 +1937.9 1992.6 1939 1990.6 1938.3 1988.4 C
5.3529 +[0 0.87 0.91 0.83] vc
5.3530 +f
5.3531 +S
5.3532 +n
5.3533 +1938.8 1985.8 m
5.3534 +1938.5 1985.9 1938.4 1985.7 1938.3 1985.6 C
5.3535 +1938.4 1986.2 1938 1989.5 1938.8 1987.2 C
5.3536 +1938.8 1986.8 1938.8 1986.3 1938.8 1985.8 C
5.3537 +f
5.3538 +S
5.3539 +n
5.3540 +vmrs
5.3541 +1972.8 2062.1 m
5.3542 +1971.9 2061 1972.5 2059.4 1972.4 2058 C
5.3543 +1972.2 2063.8 1971.9 2073.7 1972.4 2081.3 C
5.3544 +1972.5 2074.9 1971.9 2067.9 1972.8 2062.1 C
5.3545 +[0 1 1 0.36] vc
5.3546 +f
5.3547 +0.4 w
5.3548 +2 J
5.3549 +2 M
5.3550 +S
5.3551 +n
5.3552 +1940.2 2071.7 m
5.3553 +1941.3 2072 1943.1 2072.3 1944 2071.5 C
5.3554 +1943.6 2069.9 1945.2 2069.1 1946 2068.8 C
5.3555 +1950 2071.1 1948.7 2065.9 1951.7 2066.2 C
5.3556 +1953.5 2063.9 1956.9 2069.4 1955.6 2063.8 C
5.3557 +1955.5 2064.2 1955.7 2064.8 1955.3 2065 C
5.3558 +1954.3 2063.7 1956.2 2063.6 1955.6 2062.1 C
5.3559 +1954.5 2060 1958.3 2050.3 1952.2 2055.6 C
5.3560 +1949.1 2053.8 1946 2051 1943.8 2048 C
5.3561 +1940.3 2048 1937.5 2051.3 1934.2 2052.5 C
5.3562 +1933.1 2054.6 1934.4 2057.3 1934 2060 C
5.3563 +1934 2065.1 1934 2069.7 1934 2074.6 C
5.3564 +1934.4 2069 1934.1 2061.5 1934.2 2054.9 C
5.3565 +1934.6 2054.5 1935.3 2054.7 1935.9 2054.7 C
5.3566 +1937 2055.3 1935.9 2056.1 1935.9 2056.8 C
5.3567 +1936.5 2063 1935.6 2070.5 1935.9 2074.6 C
5.3568 +1936.7 2074.4 1937.3 2075.2 1938 2074.6 C
5.3569 +1937.9 2073.6 1939.1 2072.1 1940.2 2071.7 C
5.3570 +[0 0.2 1 0] vc
5.3571 +f
5.3572 +S
5.3573 +n
5.3574 +1933.2 2074.1 m
5.3575 +1933.2 2071.5 1933.2 2069 1933.2 2066.4 C
5.3576 +1933.2 2069 1933.2 2071.5 1933.2 2074.1 C
5.3577 +[0 1 1 0.36] vc
5.3578 +f
5.3579 +S
5.3580 +n
5.3581 +2007.4 2048.9 m
5.3582 +2006.5 2047.8 2007.1 2046.2 2006.9 2044.8 C
5.3583 +2006.7 2050.6 2006.5 2060.5 2006.9 2068.1 C
5.3584 +2007.1 2061.7 2006.5 2054.7 2007.4 2048.9 C
5.3585 +f
5.3586 +S
5.3587 +n
5.3588 +1927.2 2062.4 m
5.3589 +1925.8 2060.1 1928.1 2058.2 1927 2056.4 C
5.3590 +1927.3 2055.5 1926.5 2053.5 1926.8 2051.8 C
5.3591 +1926.8 2052.8 1926 2052.5 1925.3 2052.5 C
5.3592 +1924.1 2052.8 1925 2050.5 1924.4 2050.1 C
5.3593 +1925.3 2050.2 1925.4 2048.8 1926.3 2049.4 C
5.3594 +1926.5 2052.3 1928.4 2047.2 1928.4 2051.1 C
5.3595 +1928.9 2050.5 1929 2051.4 1928.9 2051.8 C
5.3596 +1928.9 2052 1928.9 2052.3 1928.9 2052.5 C
5.3597 +1929.4 2051.4 1928.9 2049 1930.1 2048.2 C
5.3598 +1928.9 2047.1 1930.5 2047.1 1930.4 2046.5 C
5.3599 +1931.9 2046.2 1933.1 2046.1 1934.7 2046.5 C
5.3600 +1934.6 2046.9 1935.2 2047.9 1934.4 2048.4 C
5.3601 +1936.9 2048.1 1933.6 2043.8 1935.9 2043.9 C
5.3602 +1935.7 2043.9 1934.8 2041.3 1933.2 2041.7 C
5.3603 +1932.5 2041.6 1932.4 2039.6 1932.3 2041 C
5.3604 +1930.8 2042.6 1929 2040.6 1927.7 2042 C
5.3605 +1927.5 2041.4 1927.1 2040.9 1927.2 2040.3 C
5.3606 +1927.8 2040.6 1927.4 2039.1 1928.2 2038.6 C
5.3607 +1929.4 2038 1930.5 2038.8 1931.3 2037.9 C
5.3608 +1931.7 2039 1932.5 2038.6 1931.8 2037.6 C
5.3609 +1930.9 2037 1928.7 2037.8 1928.2 2037.9 C
5.3610 +1926.7 2037.8 1928 2039 1927 2038.8 C
5.3611 +1927.4 2040.4 1925.6 2040.8 1925.1 2041 C
5.3612 +1924.3 2040.4 1923.2 2040.5 1922.2 2040.5 C
5.3613 +1921.4 2041.7 1921 2043.9 1919.3 2043.9 C
5.3614 +1918.8 2043.4 1917.2 2043.3 1916.4 2043.4 C
5.3615 +1915.9 2044.4 1915.7 2046 1914.3 2046.5 C
5.3616 +1913.1 2046.6 1912 2044.5 1911.4 2046.3 C
5.3617 +1912.8 2046.5 1913.8 2047.4 1915.7 2047 C
5.3618 +1916.9 2047.7 1915.6 2048.8 1916 2049.4 C
5.3619 +1915.4 2049.3 1913.9 2050.3 1913.3 2051.1 C
5.3620 +1913.9 2054.1 1916 2050.2 1916.7 2053 C
5.3621 +1916.9 2053.8 1915.5 2054.1 1916.7 2054.4 C
5.3622 +1917 2054.7 1920.2 2054.3 1919.3 2056.6 C
5.3623 +1918.8 2056.1 1920.2 2058.6 1920.3 2057.6 C
5.3624 +1921.2 2057.9 1922.1 2057.5 1922.4 2059 C
5.3625 +1922.3 2059.1 1922.2 2059.3 1922 2059.2 C
5.3626 +1922.1 2059.7 1922.4 2060.3 1922.9 2060.7 C
5.3627 +1923.2 2060.1 1923.8 2060.4 1924.6 2060.7 C
5.3628 +1925.9 2062.6 1923.2 2062 1925.6 2063.6 C
5.3629 +1926.1 2063.1 1927.3 2062.5 1927.2 2062.4 C
5.3630 +[0.21 0.21 0 0] vc
5.3631 +f
5.3632 +S
5.3633 +n
5.3634 +1933.2 2063.3 m
5.3635 +1933.2 2060.7 1933.2 2058.2 1933.2 2055.6 C
5.3636 +1933.2 2058.2 1933.2 2060.7 1933.2 2063.3 C
5.3637 +[0 1 1 0.36] vc
5.3638 +f
5.3639 +S
5.3640 +n
5.3641 +1965.2 2049.2 m
5.3642 +1967.1 2050.1 1969.9 2053.7 1972.1 2056.4 C
5.3643 +1970.5 2054 1967.6 2051.3 1965.2 2049.2 C
5.3644 +f
5.3645 +S
5.3646 +n
5.3647 +1991.8 2034.8 m
5.3648 +1991.7 2041.5 1992 2048.5 1991.6 2055.2 C
5.3649 +1990.5 2056.4 1991.9 2054.9 1991.8 2054.4 C
5.3650 +1991.8 2047.9 1991.8 2041.3 1991.8 2034.8 C
5.3651 +f
5.3652 +S
5.3653 +n
5.3654 +1988.9 2053.2 m
5.3655 +1988.9 2044.3 1988.9 2036.6 1988.9 2028.3 C
5.3656 +1985.7 2028.2 1987.2 2023.5 1983.9 2024.2 C
5.3657 +1983.9 2022.4 1982 2021.6 1981 2021.3 C
5.3658 +1980.6 2021.1 1980.6 2021.7 1980.3 2021.6 C
5.3659 +1980.3 2027 1980.3 2034.8 1980.3 2041.5 C
5.3660 +1979.3 2043.2 1977.6 2043 1976.2 2043.6 C
5.3661 +1977.1 2043.8 1978.5 2043.2 1978.8 2044.1 C
5.3662 +1978.5 2045.3 1979.9 2045.3 1980.3 2045.8 C
5.3663 +1980.5 2046.8 1980.7 2046.2 1981.5 2046.5 C
5.3664 +1982.4 2047.1 1982 2048.6 1982.7 2049.4 C
5.3665 +1984.2 2049.6 1984.6 2052.2 1986.8 2051.6 C
5.3666 +1987.1 2048.6 1985.1 2042.7 1986.5 2040.5 C
5.3667 +1986.3 2036.7 1986.9 2031.7 1986 2029.2 C
5.3668 +1986.3 2027.1 1986.9 2028.6 1987.7 2027.6 C
5.3669 +1987.7 2028.3 1988.7 2028 1988.7 2028.8 C
5.3670 +1988.1 2033 1988.7 2037.5 1988.2 2041.7 C
5.3671 +1987.8 2041.4 1988 2040.8 1988 2040.3 C
5.3672 +1988 2041 1988 2042.4 1988 2042.4 C
5.3673 +1988 2042.4 1988.1 2042.3 1988.2 2042.2 C
5.3674 +1989.3 2046 1988 2050.2 1988.4 2054 C
5.3675 +1987.8 2054.4 1987.1 2054.7 1986.5 2055.4 C
5.3676 +1987.4 2054.4 1988.4 2054.6 1988.9 2053.2 C
5.3677 +[0 1 1 0.23] vc
5.3678 +f
5.3679 +S
5.3680 +n
5.3681 +1950.8 2054.4 m
5.3682 +1949.7 2053.4 1948.7 2052.3 1947.6 2051.3 C
5.3683 +1948.7 2052.3 1949.7 2053.4 1950.8 2054.4 C
5.3684 +[0 1 1 0.36] vc
5.3685 +f
5.3686 +S
5.3687 +n
5.3688 +vmrs
5.3689 +2006.7 2043.2 m
5.3690 +2004.5 2040.8 2002.4 2038.4 2000.2 2036 C
5.3691 +2002.4 2038.4 2004.5 2040.8 2006.7 2043.2 C
5.3692 +[0 1 1 0.36] vc
5.3693 +f
5.3694 +0.4 w
5.3695 +2 J
5.3696 +2 M
5.3697 +S
5.3698 +n
5.3699 +1976.7 2019.6 m
5.3700 +1975.8 2018.6 1976.4 2016.9 1976.2 2015.6 C
5.3701 +1976 2021.3 1975.8 2031.2 1976.2 2038.8 C
5.3702 +1976.4 2032.4 1975.8 2025.5 1976.7 2019.6 C
5.3703 +f
5.3704 +S
5.3705 +n
5.3706 +1988.4 2053.5 m
5.3707 +1988.6 2049.2 1988.1 2042.8 1988 2040 C
5.3708 +1988.4 2040.4 1988.1 2041 1988.2 2041.5 C
5.3709 +1988.3 2037.2 1988 2032.7 1988.4 2028.5 C
5.3710 +1987.6 2027.1 1987.2 2028.6 1986.8 2028 C
5.3711 +1985.9 2028.5 1986.5 2029.7 1986.3 2030.4 C
5.3712 +1986.9 2029.8 1986.6 2031 1987 2031.2 C
5.3713 +1987.4 2039.6 1985 2043 1987.2 2050.4 C
5.3714 +1987.2 2051.6 1985.9 2052.3 1984.6 2051.3 C
5.3715 +1981.9 2049.7 1982.9 2047 1980.3 2046.5 C
5.3716 +1980.3 2045.2 1978.1 2046.2 1978.6 2043.9 C
5.3717 +1975.6 2043.3 1979.3 2045.6 1979.6 2046.5 C
5.3718 +1980.8 2046.6 1981.5 2048.5 1982.2 2049.9 C
5.3719 +1983.7 2050.8 1984.8 2052.8 1986.5 2053 C
5.3720 +1986.7 2053.5 1987.5 2054.1 1987 2054.7 C
5.3721 +1987.4 2053.9 1988.3 2054.3 1988.4 2053.5 C
5.3722 +[0 1 1 0.23] vc
5.3723 +f
5.3724 +S
5.3725 +n
5.3726 +1988 2038.1 m
5.3727 +1988 2036.7 1988 2035.4 1988 2034 C
5.3728 +1988 2035.4 1988 2036.7 1988 2038.1 C
5.3729 +[0 1 1 0.36] vc
5.3730 +f
5.3731 +S
5.3732 +n
5.3733 +1999.7 2035.7 m
5.3734 +1997.6 2033.5 1995.4 2031.2 1993.2 2029 C
5.3735 +1995.4 2031.2 1997.6 2033.5 1999.7 2035.7 C
5.3736 +f
5.3737 +S
5.3738 +n
5.3739 +1944 2029.2 m
5.3740 +1945.2 2029.5 1946.9 2029.8 1947.9 2029 C
5.3741 +1947.4 2027.4 1949 2026.7 1949.8 2026.4 C
5.3742 +1953.9 2028.6 1952.6 2023.4 1955.6 2023.7 C
5.3743 +1957.4 2021.4 1960.7 2027 1959.4 2021.3 C
5.3744 +1959.3 2021.7 1959.6 2022.3 1959.2 2022.5 C
5.3745 +1958.1 2021.2 1960.1 2021.1 1959.4 2019.6 C
5.3746 +1959.1 2012.7 1959.9 2005.1 1959.6 1999.2 C
5.3747 +1955.3 2000.1 1951.3 2003.1 1947.2 2005 C
5.3748 +1943.9 2006 1941.2 2008.7 1938 2010 C
5.3749 +1936.9 2012.1 1938.2 2014.8 1937.8 2017.5 C
5.3750 +1937.8 2022.6 1937.8 2027.3 1937.8 2032.1 C
5.3751 +1938.2 2026.5 1938 2019 1938 2012.4 C
5.3752 +1938.5 2012 1939.2 2012.3 1939.7 2012.2 C
5.3753 +1940.8 2012.8 1939.7 2013.6 1939.7 2014.4 C
5.3754 +1940.4 2020.5 1939.4 2028 1939.7 2032.1 C
5.3755 +1940.6 2031.9 1941.2 2032.7 1941.9 2032.1 C
5.3756 +1941.7 2031.2 1943 2029.7 1944 2029.2 C
5.3757 +[0 0.2 1 0] vc
5.3758 +f
5.3759 +S
5.3760 +n
5.3761 +1937.1 2031.6 m
5.3762 +1937.1 2029.1 1937.1 2026.5 1937.1 2024 C
5.3763 +1937.1 2026.5 1937.1 2029.1 1937.1 2031.6 C
5.3764 +[0 1 1 0.36] vc
5.3765 +f
5.3766 +S
5.3767 +n
5.3768 +1991.8 2028 m
5.3769 +1992.5 2027.8 1993.2 2029.9 1994 2030.2 C
5.3770 +1992.9 2029.6 1993.1 2028.1 1991.8 2028 C
5.3771 +[0 1 1 0.23] vc
5.3772 +f
5.3773 +S
5.3774 +n
5.3775 +1991.8 2027.8 m
5.3776 +1992.4 2027.6 1992.6 2028.3 1993 2028.5 C
5.3777 +1992.6 2028.2 1992.2 2027.6 1991.6 2027.8 C
5.3778 +1991.6 2028.5 1991.6 2029.1 1991.6 2029.7 C
5.3779 +1991.6 2029.1 1991.4 2028.3 1991.8 2027.8 C
5.3780 +[0 1 1 0.36] vc
5.3781 +f
5.3782 +S
5.3783 +n
5.3784 +1985.8 2025.4 m
5.3785 +1985.3 2025.2 1984.8 2024.7 1984.1 2024.9 C
5.3786 +1983.3 2025.3 1983.6 2027.3 1983.9 2027.6 C
5.3787 +1985 2028 1986.9 2026.9 1985.8 2025.4 C
5.3788 +[0 1 1 0.23] vc
5.3789 +f
5.3790 +S
5.3791 +n
5.3792 +vmrs
5.3793 +1993.5 2024.4 m
5.3794 +1992.4 2023.7 1991.3 2022.9 1990.1 2023.2 C
5.3795 +1990.7 2023.7 1989.8 2023.8 1989.4 2023.7 C
5.3796 +1989.1 2023.7 1988.6 2023.9 1988.4 2023.5 C
5.3797 +1988.5 2023.2 1988.3 2022.7 1988.7 2022.5 C
5.3798 +1989 2022.6 1988.9 2023 1988.9 2023.2 C
5.3799 +1989.1 2022.8 1990.4 2022.3 1990.6 2021.3 C
5.3800 +1990.4 2021.8 1990 2021.3 1990.1 2021.1 C
5.3801 +1990.1 2020.9 1990.1 2020.1 1990.1 2020.6 C
5.3802 +1989.9 2021.1 1989.5 2020.6 1989.6 2020.4 C
5.3803 +1989.6 2019.8 1988.7 2019.6 1988.2 2019.2 C
5.3804 +1987.5 2018.7 1987.7 2020.2 1987 2019.4 C
5.3805 +1987.5 2020.4 1986 2021.1 1987.5 2021.8 C
5.3806 +1986.8 2023.1 1986.6 2021.1 1986 2021.1 C
5.3807 +1986.1 2020.1 1985.9 2019 1986.3 2018.2 C
5.3808 +1986.7 2018.4 1986.5 2019 1986.5 2019.4 C
5.3809 +1986.5 2018.7 1986.4 2017.8 1987.2 2017.7 C
5.3810 +1986.5 2017.2 1985.5 2019.3 1985.3 2020.4 C
5.3811 +1986.2 2022 1987.3 2023.5 1989.2 2024.2 C
5.3812 +1990.8 2024.3 1991.6 2022.9 1993.2 2024.4 C
5.3813 +1993.8 2025.4 1995 2026.6 1995.9 2027.1 C
5.3814 +1995 2026.5 1994.1 2025.5 1993.5 2024.4 C
5.3815 +[0 1 1 0.36] vc
5.3816 +f
5.3817 +0.4 w
5.3818 +2 J
5.3819 +2 M
5.3820 +[0 0.5 0.5 0.2] vc
5.3821 +S
5.3822 +n
5.3823 +2023 2040.3 m
5.3824 +2023.2 2036 2022.7 2029.6 2022.5 2026.8 C
5.3825 +2022.9 2027.2 2022.7 2027.8 2022.8 2028.3 C
5.3826 +2022.8 2024 2022.6 2019.5 2023 2015.3 C
5.3827 +2022.2 2013.9 2021.7 2015.4 2021.3 2014.8 C
5.3828 +2020.4 2015.3 2021 2016.5 2020.8 2017.2 C
5.3829 +2021.4 2016.6 2021.1 2017.8 2021.6 2018 C
5.3830 +2022 2026.4 2019.6 2029.8 2021.8 2037.2 C
5.3831 +2021.7 2038.4 2020.5 2039.1 2019.2 2038.1 C
5.3832 +2016.5 2036.5 2017.5 2033.8 2014.8 2033.3 C
5.3833 +2014.9 2032 2012.6 2033 2013.2 2030.7 C
5.3834 +2011.9 2030.8 2011.2 2030.1 2010.8 2029.2 C
5.3835 +2010.8 2029.1 2010.8 2028.2 2010.8 2028.8 C
5.3836 +2010 2028.8 2010.4 2026.5 2008.6 2027.3 C
5.3837 +2007.9 2026.6 2007.3 2025.9 2007.9 2027.1 C
5.3838 +2009.7 2028 2010 2030.1 2012.2 2030.9 C
5.3839 +2012.9 2032.1 2013.7 2033.6 2015.1 2033.6 C
5.3840 +2015.7 2035.1 2016.9 2036.7 2018.4 2038.4 C
5.3841 +2019.8 2039.3 2022 2039.4 2021.6 2041.5 C
5.3842 +2021.9 2040.7 2022.9 2041.1 2023 2040.3 C
5.3843 +[0 1 1 0.23] vc
5.3844 +f
5.3845 +S
5.3846 +n
5.3847 +2022.5 2024.9 m
5.3848 +2022.5 2023.5 2022.5 2022.2 2022.5 2020.8 C
5.3849 +2022.5 2022.2 2022.5 2023.5 2022.5 2024.9 C
5.3850 +[0 1 1 0.36] vc
5.3851 +f
5.3852 +S
5.3853 +n
5.3854 +1983.2 2022.8 m
5.3855 +1982.4 2022.5 1982.1 2021.6 1981.2 2022.3 C
5.3856 +1981.1 2022.9 1980.5 2024 1981 2024.2 C
5.3857 +1981.8 2024.6 1982.9 2024.4 1983.2 2022.8 C
5.3858 +[0 1 1 0.23] vc
5.3859 +f
5.3860 +S
5.3861 +n
5.3862 +1931.1 2019.9 m
5.3863 +1929.6 2017.7 1932 2015.7 1930.8 2013.9 C
5.3864 +1931.1 2013 1930.3 2011 1930.6 2009.3 C
5.3865 +1930.6 2010.3 1929.8 2010 1929.2 2010 C
5.3866 +1928 2010.3 1928.8 2008.1 1928.2 2007.6 C
5.3867 +1929.1 2007.8 1929.3 2006.3 1930.1 2006.9 C
5.3868 +1930.3 2009.8 1932.2 2004.8 1932.3 2008.6 C
5.3869 +1932.7 2008 1932.8 2009 1932.8 2009.3 C
5.3870 +1932.8 2009.6 1932.8 2009.8 1932.8 2010 C
5.3871 +1933.2 2009 1932.7 2006.6 1934 2005.7 C
5.3872 +1932.7 2004.6 1934.3 2004.6 1934.2 2004 C
5.3873 +1935.8 2003.7 1937 2003.6 1938.5 2004 C
5.3874 +1938.5 2004.5 1939.1 2005.4 1938.3 2006 C
5.3875 +1940.7 2005.7 1937.4 2001.3 1939.7 2001.4 C
5.3876 +1939.5 2001.4 1938.6 1998.8 1937.1 1999.2 C
5.3877 +1936.3 1999.1 1936.2 1997.1 1936.1 1998.5 C
5.3878 +1934.7 2000.1 1932.9 1998.2 1931.6 1999.5 C
5.3879 +1931.3 1998.9 1930.9 1998.5 1931.1 1997.8 C
5.3880 +1931.6 1998.2 1931.3 1996.6 1932 1996.1 C
5.3881 +1933.2 1995.5 1934.3 1996.4 1935.2 1995.4 C
5.3882 +1935.5 1996.5 1936.3 1996.1 1935.6 1995.2 C
5.3883 +1934.7 1994.5 1932.5 1995.3 1932 1995.4 C
5.3884 +1930.5 1995.3 1931.9 1996.5 1930.8 1996.4 C
5.3885 +1931.2 1997.9 1929.5 1998.3 1928.9 1998.5 C
5.3886 +1928.1 1997.9 1927.1 1998 1926 1998 C
5.3887 +1925.3 1999.2 1924.8 2001.4 1923.2 2001.4 C
5.3888 +1922.6 2000.9 1921 2000.9 1920.3 2000.9 C
5.3889 +1919.7 2001.9 1919.6 2003.5 1918.1 2004 C
5.3890 +1916.9 2004.1 1915.8 2002 1915.2 2003.8 C
5.3891 +1916.7 2004 1917.6 2004.9 1919.6 2004.5 C
5.3892 +1920.7 2005.2 1919.4 2006.3 1919.8 2006.9 C
5.3893 +1919.2 2006.9 1917.7 2007.8 1917.2 2008.6 C
5.3894 +1917.8 2011.6 1919.8 2007.8 1920.5 2010.5 C
5.3895 +1920.8 2011.3 1919.3 2011.6 1920.5 2012 C
5.3896 +1920.8 2012.3 1924 2011.8 1923.2 2014.1 C
5.3897 +1922.6 2013.6 1924.1 2016.1 1924.1 2015.1 C
5.3898 +1925.1 2015.4 1925.9 2015 1926.3 2016.5 C
5.3899 +1926.2 2016.6 1926 2016.8 1925.8 2016.8 C
5.3900 +1925.9 2017.2 1926.2 2017.8 1926.8 2018.2 C
5.3901 +1927.1 2017.6 1927.7 2018 1928.4 2018.2 C
5.3902 +1929.7 2020.1 1927.1 2019.5 1929.4 2021.1 C
5.3903 +1929.9 2020.7 1931.1 2020 1931.1 2019.9 C
5.3904 +[0.21 0.21 0 0] vc
5.3905 +f
5.3906 +S
5.3907 +n
5.3908 +1937.1 2020.8 m
5.3909 +1937.1 2018.3 1937.1 2015.7 1937.1 2013.2 C
5.3910 +1937.1 2015.7 1937.1 2018.3 1937.1 2020.8 C
5.3911 +[0 1 1 0.36] vc
5.3912 +f
5.3913 +S
5.3914 +n
5.3915 +2020.4 2012.2 m
5.3916 +2019.8 2012 2019.3 2011.5 2018.7 2011.7 C
5.3917 +2017.9 2012.1 2018.1 2014.1 2018.4 2014.4 C
5.3918 +2019.6 2014.8 2021.4 2013.7 2020.4 2012.2 C
5.3919 +[0 1 1 0.23] vc
5.3920 +f
5.3921 +S
5.3922 +n
5.3923 +1976 2013.9 m
5.3924 +1973.8 2011.5 1971.6 2009.1 1969.5 2006.7 C
5.3925 +1971.6 2009.1 1973.8 2011.5 1976 2013.9 C
5.3926 +[0 1 1 0.36] vc
5.3927 +f
5.3928 +S
5.3929 +n
5.3930 +1995.4 2012.7 m
5.3931 +1996.1 2010.3 1993.8 2006.2 1997.3 2005.7 C
5.3932 +1998.9 2005.4 2000 2003.7 2001.4 2003.1 C
5.3933 +2003.9 2003.1 2005.3 2001.3 2006.9 1999.7 C
5.3934 +2004.5 2003.5 2000 2002.2 1997.6 2005.7 C
5.3935 +1996.5 2005.9 1994.8 2006.1 1995.2 2007.6 C
5.3936 +1995.7 2009.4 1995.2 2011.6 1994.7 2012.9 C
5.3937 +1992 2015.8 1987.8 2015.7 1985.3 2018.7 C
5.3938 +1988.3 2016.3 1992.3 2015.3 1995.4 2012.7 C
5.3939 +[0.18 0.18 0 0.78] vc
5.3940 +f
5.3941 +S
5.3942 +n
5.3943 +1995.6 2012.4 m
5.3944 +1995.6 2011.2 1995.6 2010 1995.6 2008.8 C
5.3945 +1995.6 2010 1995.6 2011.2 1995.6 2012.4 C
5.3946 +[0 1 1 0.36] vc
5.3947 +f
5.3948 +S
5.3949 +n
5.3950 +vmrs
5.3951 +2017.7 2009.6 m
5.3952 +2016.9 2009.3 2016.7 2008.4 2015.8 2009.1 C
5.3953 +2014.2 2010.6 2016 2010.6 2016.5 2011.5 C
5.3954 +2017.2 2010.9 2018.1 2010.8 2017.7 2009.6 C
5.3955 +[0 1 1 0.23] vc
5.3956 +f
5.3957 +0.4 w
5.3958 +2 J
5.3959 +2 M
5.3960 +S
5.3961 +n
5.3962 +2014.4 2006.4 m
5.3963 +2013.5 2006.8 2012.1 2005.6 2012 2006.7 C
5.3964 +2013 2007.3 2011.9 2009.2 2012.9 2008.4 C
5.3965 +2014.2 2008.3 2014.6 2007.8 2014.4 2006.4 C
5.3966 +f
5.3967 +S
5.3968 +n
5.3969 +1969 2006.4 m
5.3970 +1966.5 2003.8 1964 2001.2 1961.6 1998.5 C
5.3971 +1964 2001.2 1966.5 2003.8 1969 2006.4 C
5.3972 +[0 1 1 0.36] vc
5.3973 +f
5.3974 +S
5.3975 +n
5.3976 +2012 2005.2 m
5.3977 +2012.2 2004.2 2011.4 2003.3 2010.3 2003.3 C
5.3978 +2009 2003.6 2010 2004.7 2009.6 2004.8 C
5.3979 +2009.3 2005.7 2011.4 2006.7 2012 2005.2 C
5.3980 +[0 1 1 0.23] vc
5.3981 +f
5.3982 +S
5.3983 +n
5.3984 +1962.8 1995.2 m
5.3985 +1961.7 1994.4 1960.6 1993.7 1959.4 1994 C
5.3986 +1959.5 1994.9 1957.5 1994.1 1956.8 1994.7 C
5.3987 +1955.9 1995.5 1956.7 1997 1955.1 1997.3 C
5.3988 +1956.9 1996.7 1956.8 1994 1959.2 1994.7 C
5.3989 +1961.1 1991 1968.9 2003.2 1962.8 1995.2 C
5.3990 +[0 1 1 0.36] vc
5.3991 +f
5.3992 +S
5.3993 +n
5.3994 +1954.6 1995.6 m
5.3995 +1955.9 1994.7 1955.1 1989.8 1955.3 1988 C
5.3996 +1954.5 1988.3 1954.9 1986.6 1954.4 1986 C
5.3997 +1955.7 1989.2 1953.9 1991.1 1954.8 1994.2 C
5.3998 +1954.5 1995.9 1953.5 1995.3 1953.9 1997.3 C
5.3999 +1955.3 1998.3 1953.2 1995.5 1954.6 1995.6 C
5.4000 +f
5.4001 +S
5.4002 +n
5.4003 +1992.3 2011 m
5.4004 +1992.5 2006.7 1992 2000.3 1991.8 1997.6 C
5.4005 +1992.2 1997.9 1992 1998.5 1992 1999 C
5.4006 +1992.1 1994.7 1991.9 1990.2 1992.3 1986 C
5.4007 +1991.4 1984.6 1991 1986.1 1990.6 1985.6 C
5.4008 +1989.7 1986 1990.3 1987.2 1990.1 1988 C
5.4009 +1990.7 1987.4 1990.4 1988.5 1990.8 1988.7 C
5.4010 +1991.3 1997.1 1988.9 2000.6 1991.1 2007.9 C
5.4011 +1991 2009.1 1989.8 2009.9 1988.4 2008.8 C
5.4012 +1985.7 2007.2 1986.8 2004.5 1984.1 2004 C
5.4013 +1984.2 2002.7 1981.9 2003.7 1982.4 2001.4 C
5.4014 +1981.2 2001.5 1980.5 2000.8 1980 2000 C
5.4015 +1980 1999.8 1980 1998.9 1980 1999.5 C
5.4016 +1979.3 1999.5 1979.7 1997.2 1977.9 1998 C
5.4017 +1977.2 1997.3 1976.6 1996.7 1977.2 1997.8 C
5.4018 +1979 1998.7 1979.3 2000.8 1981.5 2001.6 C
5.4019 +1982.2 2002.8 1983 2004.3 1984.4 2004.3 C
5.4020 +1985 2005.8 1986.2 2007.5 1987.7 2009.1 C
5.4021 +1989 2010 1991.3 2010.2 1990.8 2012.2 C
5.4022 +1991.2 2011.4 1992.2 2011.8 1992.3 2011 C
5.4023 +[0 1 1 0.23] vc
5.4024 +f
5.4025 +S
5.4026 +n
5.4027 +1991.8 1995.6 m
5.4028 +1991.8 1994.3 1991.8 1992.9 1991.8 1991.6 C
5.4029 +1991.8 1992.9 1991.8 1994.3 1991.8 1995.6 C
5.4030 +[0 1 1 0.36] vc
5.4031 +f
5.4032 +S
5.4033 +n
5.4034 +1959.2 1994.2 m
5.4035 +1958.8 1993.3 1960.7 1993.9 1961.1 1993.7 C
5.4036 +1961.5 1993.9 1961.2 1994.4 1961.8 1994.2 C
5.4037 +1960.9 1994 1960.8 1992.9 1959.9 1992.5 C
5.4038 +1959.6 1993.5 1958.3 1993.5 1958.2 1994.2 C
5.4039 +1958.1 1994.1 1958 1994 1958 1994 C
5.4040 +1957.2 1994.9 1958 1993.4 1956.8 1993 C
5.4041 +1955.6 1992.5 1956 1991 1956.3 1989.9 C
5.4042 +1956.5 1989.8 1956.6 1990 1956.8 1990.1 C
5.4043 +1957.1 1989 1956 1989.1 1955.8 1988.2 C
5.4044 +1955.1 1990.4 1956.2 1995 1954.8 1995.9 C
5.4045 +1954.1 1995.5 1954.5 1996.5 1954.4 1997.1 C
5.4046 +1955 1996.8 1954.8 1997.4 1955.6 1996.8 C
5.4047 +1956 1996 1956.3 1993.2 1958.7 1994.2 C
5.4048 +1958.9 1994.2 1959.7 1994.2 1959.2 1994.2 C
5.4049 +[0 1 1 0.23] vc
5.4050 +f
5.4051 +S
5.4052 +n
5.4053 +1958.2 1994 m
5.4054 +1958.4 1993.5 1959.7 1993.1 1959.9 1992 C
5.4055 +1959.7 1992.5 1959.3 1992 1959.4 1991.8 C
5.4056 +1959.4 1991.6 1959.4 1990.8 1959.4 1991.3 C
5.4057 +1959.2 1991.8 1958.8 1991.3 1958.9 1991.1 C
5.4058 +1958.9 1990.5 1958 1990.3 1957.5 1989.9 C
5.4059 +1956.8 1989.5 1956.9 1991 1956.3 1990.1 C
5.4060 +1956.7 1991 1955.4 1992.1 1956.5 1992.3 C
5.4061 +1956.8 1993.5 1958.3 1992.9 1957.2 1994 C
5.4062 +1957.8 1994.3 1958.1 1992.4 1958.2 1994 C
5.4063 +[0 0.5 0.5 0.2] vc
5.4064 +f
5.4065 +S
5.4066 +n
5.4067 +vmrs
5.4068 +1954.4 1982.7 m
5.4069 +1956.1 1982.7 1954.1 1982.5 1953.9 1982.9 C
5.4070 +1953.9 1983.7 1953.7 1984.7 1954.1 1985.3 C
5.4071 +1954.4 1984.2 1953.6 1983.6 1954.4 1982.7 C
5.4072 +[0 1 1 0.36] vc
5.4073 +f
5.4074 +0.4 w
5.4075 +2 J
5.4076 +2 M
5.4077 +S
5.4078 +n
5.4079 +1989.6 1982.9 m
5.4080 +1989.1 1982.7 1988.6 1982.3 1988 1982.4 C
5.4081 +1987.2 1982.8 1987.4 1984.8 1987.7 1985.1 C
5.4082 +1988.9 1985.6 1990.7 1984.4 1989.6 1982.9 C
5.4083 +[0 1 1 0.23] vc
5.4084 +f
5.4085 +S
5.4086 +n
5.4087 +1987 1980.3 m
5.4088 +1986.2 1980 1986 1979.1 1985.1 1979.8 C
5.4089 +1983.5 1981.4 1985.3 1981.4 1985.8 1982.2 C
5.4090 +1986.5 1981.7 1987.4 1981.5 1987 1980.3 C
5.4091 +f
5.4092 +S
5.4093 +n
5.4094 +1983.6 1977.2 m
5.4095 +1982.7 1977.5 1981.4 1976.3 1981.2 1977.4 C
5.4096 +1982.3 1978 1981.2 1979.9 1982.2 1979.1 C
5.4097 +1983.5 1979 1983.9 1978.5 1983.6 1977.2 C
5.4098 +f
5.4099 +S
5.4100 +n
5.4101 +1981.2 1976 m
5.4102 +1981.5 1974.9 1980.6 1974 1979.6 1974 C
5.4103 +1978.3 1974.3 1979.3 1975.4 1978.8 1975.5 C
5.4104 +1978.6 1976.4 1980.7 1977.4 1981.2 1976 C
5.4105 +f
5.4106 +S
5.4107 +n
5.4108 +1972.1 2082.3 m
5.4109 +1971.8 2081.8 1971.3 2080.9 1971.2 2080.1 C
5.4110 +1971.1 2072.9 1971.3 2064.6 1970.9 2058.3 C
5.4111 +1970.3 2058.5 1970.1 2057.7 1969.7 2058.5 C
5.4112 +1970.6 2058.5 1969.7 2059 1970.2 2059.2 C
5.4113 +1970.2 2065.4 1970.2 2072.4 1970.2 2077.7 C
5.4114 +1971.1 2078.9 1970.6 2078.9 1970.4 2079.9 C
5.4115 +1969.2 2080.2 1968.2 2080.4 1967.3 2079.6 C
5.4116 +1966.8 2077.8 1963.4 2076.3 1963.5 2075.1 C
5.4117 +1961.5 2075.5 1962 2071.5 1959.6 2072 C
5.4118 +1959.2 2070 1956.5 2069.3 1955.8 2067.6 C
5.4119 +1956 2068.4 1955.3 2069.7 1956.5 2069.8 C
5.4120 +1958.6 2068.9 1958.1 2073.5 1960.1 2072.4 C
5.4121 +1960.7 2075.9 1964.7 2074.6 1964.2 2078 C
5.4122 +1967.2 2078.6 1967.9 2081.6 1970.7 2080.6 C
5.4123 +1970.3 2081.1 1971.5 2081.2 1971.9 2082.3 C
5.4124 +1967.2 2084.3 1962.9 2087.1 1958.2 2089 C
5.4125 +1962.9 2087 1967.4 2084.4 1972.1 2082.3 C
5.4126 +[0 0.2 1 0] vc
5.4127 +f
5.4128 +S
5.4129 +n
5.4130 +1971.9 2080.1 m
5.4131 +1971.9 2075.1 1971.9 2070 1971.9 2065 C
5.4132 +1971.9 2070 1971.9 2075.1 1971.9 2080.1 C
5.4133 +[0 1 1 0.23] vc
5.4134 +f
5.4135 +S
5.4136 +n
5.4137 +2010.8 2050.6 m
5.4138 +2013.2 2049 2010.5 2050.1 2010.5 2051.3 C
5.4139 +2010.5 2057.7 2010.5 2064.1 2010.5 2070.5 C
5.4140 +2008.7 2072.4 2006 2073.3 2003.6 2074.4 C
5.4141 +2016.4 2073.7 2008 2058.4 2010.8 2050.6 C
5.4142 +[0.4 0.4 0 0] vc
5.4143 +f
5.4144 +S
5.4145 +n
5.4146 +2006.4 2066.9 m
5.4147 +2006.4 2061.9 2006.4 2056.8 2006.4 2051.8 C
5.4148 +2006.4 2056.8 2006.4 2061.9 2006.4 2066.9 C
5.4149 +[0 1 1 0.23] vc
5.4150 +f
5.4151 +S
5.4152 +n
5.4153 +1971.9 2060.7 m
5.4154 +1972.2 2060.3 1971.4 2068.2 1972.4 2061.9 C
5.4155 +1971.8 2061.6 1972.4 2060.9 1971.9 2060.7 C
5.4156 +f
5.4157 +S
5.4158 +n
5.4159 +vmrs
5.4160 +1986.5 2055.2 m
5.4161 +1987.5 2054.3 1986.3 2053.4 1986 2052.8 C
5.4162 +1983.8 2052.7 1983.6 2050.1 1981.7 2049.6 C
5.4163 +1981.2 2048.7 1980.8 2047 1980.3 2046.8 C
5.4164 +1978.5 2047 1978 2044.6 1976.7 2043.9 C
5.4165 +1974 2044.4 1972 2046.6 1969.2 2047 C
5.4166 +1969 2047.2 1968.8 2047.5 1968.5 2047.7 C
5.4167 +1970.6 2049.6 1973.1 2051.3 1974.3 2054.2 C
5.4168 +1975.7 2054.5 1977 2055.2 1976.4 2057.1 C
5.4169 +1976.7 2058 1975.5 2058.5 1976 2059.5 C
5.4170 +1979.2 2058 1983 2056.6 1986.5 2055.2 C
5.4171 +[0 0.5 0.5 0.2] vc
5.4172 +f
5.4173 +0.4 w
5.4174 +2 J
5.4175 +2 M
5.4176 +S
5.4177 +n
5.4178 +1970.2 2054.2 m
5.4179 +1971.5 2055.3 1972.5 2056.8 1972.1 2058.3 C
5.4180 +1972.8 2056.5 1971.6 2055.6 1970.2 2054.2 C
5.4181 +[0 1 1 0.23] vc
5.4182 +f
5.4183 +S
5.4184 +n
5.4185 +1992 2052.5 m
5.4186 +1992 2053.4 1992.2 2054.4 1991.8 2055.2 C
5.4187 +1992.2 2054.4 1992 2053.4 1992 2052.5 C
5.4188 +f
5.4189 +S
5.4190 +n
5.4191 +1957.2 2053 m
5.4192 +1958.1 2052.6 1959 2052.2 1959.9 2051.8 C
5.4193 +1959 2052.2 1958.1 2052.6 1957.2 2053 C
5.4194 +f
5.4195 +S
5.4196 +n
5.4197 +2006.4 2047.5 m
5.4198 +2006.8 2047.1 2006 2055 2006.9 2048.7 C
5.4199 +2006.4 2048.4 2007 2047.7 2006.4 2047.5 C
5.4200 +f
5.4201 +S
5.4202 +n
5.4203 +2004.8 2041 m
5.4204 +2006.1 2042.1 2007.1 2043.6 2006.7 2045.1 C
5.4205 +2007.3 2043.3 2006.2 2042.4 2004.8 2041 C
5.4206 +f
5.4207 +S
5.4208 +n
5.4209 +1976 2039.8 m
5.4210 +1975.6 2039.3 1975.2 2038.4 1975 2037.6 C
5.4211 +1974.9 2030.4 1975.2 2022.1 1974.8 2015.8 C
5.4212 +1974.2 2016 1974 2015.3 1973.6 2016 C
5.4213 +1974.4 2016 1973.5 2016.5 1974 2016.8 C
5.4214 +1974 2022.9 1974 2030 1974 2035.2 C
5.4215 +1974.9 2036.4 1974.4 2036.4 1974.3 2037.4 C
5.4216 +1973.1 2037.7 1972 2037.9 1971.2 2037.2 C
5.4217 +1970.6 2035.3 1967.3 2033.9 1967.3 2032.6 C
5.4218 +1965.3 2033 1965.9 2029.1 1963.5 2029.5 C
5.4219 +1963 2027.6 1960.4 2026.8 1959.6 2025.2 C
5.4220 +1959.8 2025.9 1959.2 2027.2 1960.4 2027.3 C
5.4221 +1962.5 2026.4 1961.9 2031 1964 2030 C
5.4222 +1964.6 2033.4 1968.5 2032.1 1968 2035.5 C
5.4223 +1971 2036.1 1971.8 2039.1 1974.5 2038.1 C
5.4224 +1974.2 2038.7 1975.3 2038.7 1975.7 2039.8 C
5.4225 +1971 2041.8 1966.7 2044.6 1962 2046.5 C
5.4226 +1966.8 2044.5 1971.3 2041.9 1976 2039.8 C
5.4227 +[0 0.2 1 0] vc
5.4228 +f
5.4229 +S
5.4230 +n
5.4231 +1975.7 2037.6 m
5.4232 +1975.7 2032.6 1975.7 2027.6 1975.7 2022.5 C
5.4233 +1975.7 2027.6 1975.7 2032.6 1975.7 2037.6 C
5.4234 +[0 1 1 0.23] vc
5.4235 +f
5.4236 +S
5.4237 +n
5.4238 +1992 2035.5 m
5.4239 +1992 2034.2 1992 2032.9 1992 2031.6 C
5.4240 +1992 2032.9 1992 2034.2 1992 2035.5 C
5.4241 +f
5.4242 +S
5.4243 +n
5.4244 +2015.3 2036 m
5.4245 +2015.4 2034.1 2013.3 2034 2012.9 2033.3 C
5.4246 +2011.5 2031 2009.3 2029.4 2007.4 2028 C
5.4247 +2006.9 2027.1 2006.6 2023.8 2005 2024.9 C
5.4248 +2004 2024.9 2002.9 2024.9 2001.9 2024.9 C
5.4249 +2001.4 2026.5 2001 2028.4 2003.8 2028.3 C
5.4250 +2006.6 2030.4 2008.9 2033.7 2011.2 2036.2 C
5.4251 +2011.8 2036.4 2012.9 2035.8 2012.9 2036.7 C
5.4252 +2013 2035.5 2015.3 2037.4 2015.3 2036 C
5.4253 +[0 0 0 0] vc
5.4254 +f
5.4255 +S
5.4256 +n
5.4257 +vmrs
5.4258 +2009.1 2030.4 m
5.4259 +2009.1 2029 2007.5 2029.4 2006.9 2028.3 C
5.4260 +2007.2 2027.1 2006.5 2025.5 2005.7 2024.7 C
5.4261 +2004.6 2025.1 2003.1 2024.9 2001.9 2024.9 C
5.4262 +2001.8 2026.2 2000.9 2027 2002.4 2028 C
5.4263 +2004.5 2027.3 2004.9 2029.4 2006.9 2029 C
5.4264 +2007 2030.2 2007.6 2030.7 2008.4 2031.4 C
5.4265 +2008.8 2031.5 2009.1 2031.1 2009.1 2030.4 C
5.4266 +[0 0 0 0.18] vc
5.4267 +f
5.4268 +0.4 w
5.4269 +2 J
5.4270 +2 M
5.4271 +S
5.4272 +n
5.4273 +2003.8 2029.5 m
5.4274 +2003 2029.4 2001.9 2029.1 2002.4 2030.4 C
5.4275 +2003.1 2031.3 2005.2 2030.3 2003.8 2029.5 C
5.4276 +[0 1 1 0.23] vc
5.4277 +f
5.4278 +S
5.4279 +n
5.4280 +1999.2 2025.2 m
5.4281 +1999.1 2025.6 1998 2025.7 1998.8 2026.6 C
5.4282 +2000.9 2028.5 1999.5 2023.4 1999.2 2025.2 C
5.4283 +f
5.4284 +S
5.4285 +n
5.4286 +2007.6 2024.2 m
5.4287 +2007.6 2022.9 2008.4 2024.2 2007.6 2022.8 C
5.4288 +2007.6 2017.5 2007.8 2009.1 2007.4 2003.8 C
5.4289 +2007.9 2003.7 2008.7 2002.8 2009.1 2002.1 C
5.4290 +2009.6 2000.8 2008.3 2000.8 2007.9 2000.2 C
5.4291 +2004.9 2000 2008.9 2001.3 2007.2 2002.1 C
5.4292 +2006.7 2007.7 2007 2015.1 2006.9 2021.1 C
5.4293 +2006.7 2022.1 2005.4 2022.8 2006.2 2023.5 C
5.4294 +2006.6 2023.1 2008 2025.9 2007.6 2024.2 C
5.4295 +f
5.4296 +S
5.4297 +n
5.4298 +1989.9 2023.5 m
5.4299 +1989.5 2022.6 1991.4 2023.2 1991.8 2023 C
5.4300 +1992.2 2023.2 1991.9 2023.7 1992.5 2023.5 C
5.4301 +1991.6 2023.2 1991.6 2022.2 1990.6 2021.8 C
5.4302 +1990.4 2022.8 1989 2022.8 1988.9 2023.5 C
5.4303 +1988.5 2023 1988.7 2022.6 1988.7 2023.5 C
5.4304 +1989.1 2023.5 1990.2 2023.5 1989.9 2023.5 C
5.4305 +f
5.4306 +[0 0.5 0.5 0.2] vc
5.4307 +S
5.4308 +n
5.4309 +2003.3 2023.5 m
5.4310 +2003.1 2023.3 2003.1 2023.2 2003.3 2023 C
5.4311 +2003.7 2023.1 2003.9 2022.9 2003.8 2022.5 C
5.4312 +2003.4 2022.2 2001.2 2022.3 2002.4 2023 C
5.4313 +2002.6 2022.9 2002.7 2023.1 2002.8 2023.2 C
5.4314 +2000.7 2023.7 2003.9 2023.4 2003.3 2023.5 C
5.4315 +[0 1 1 0.23] vc
5.4316 +f
5.4317 +S
5.4318 +n
5.4319 +1986.8 2019.4 m
5.4320 +1987.8 2019.8 1987.5 2018.6 1987.2 2018 C
5.4321 +1986.2 2017.8 1987.3 2020.5 1986.3 2019.2 C
5.4322 +1986.3 2017.7 1986.3 2020.6 1986.3 2021.3 C
5.4323 +1988.5 2023.1 1985.6 2020.3 1986.8 2019.4 C
5.4324 +f
5.4325 +S
5.4326 +n
5.4327 +1975.7 2018.2 m
5.4328 +1976.1 2017.8 1975.2 2025.7 1976.2 2019.4 C
5.4329 +1975.7 2019.2 1976.3 2018.4 1975.7 2018.2 C
5.4330 +f
5.4331 +S
5.4332 +n
5.4333 +1974 2011.7 m
5.4334 +1975.4 2012.8 1976.4 2014.3 1976 2015.8 C
5.4335 +1976.6 2014 1975.5 2013.1 1974 2011.7 C
5.4336 +f
5.4337 +S
5.4338 +n
5.4339 +1984.6 2006.7 m
5.4340 +1984.7 2004.8 1982.6 2004.8 1982.2 2004 C
5.4341 +1980.8 2001.7 1978.6 2000.1 1976.7 1998.8 C
5.4342 +1976.1 1997.8 1975.8 1994.5 1974.3 1995.6 C
5.4343 +1973.3 1995.6 1972.2 1995.6 1971.2 1995.6 C
5.4344 +1970.7 1997.2 1970.3 1999.1 1973.1 1999 C
5.4345 +1975.8 2001.2 1978.2 2004.4 1980.5 2006.9 C
5.4346 +1981.1 2007.1 1982.1 2006.5 1982.2 2007.4 C
5.4347 +1982.3 2006.2 1984.5 2008.1 1984.6 2006.7 C
5.4348 +[0 0 0 0] vc
5.4349 +f
5.4350 +S
5.4351 +n
5.4352 +vmrs
5.4353 +1978.4 2001.2 m
5.4354 +1978.4 1999.7 1976.8 2000.1 1976.2 1999 C
5.4355 +1976.5 1997.8 1975.8 1996.2 1975 1995.4 C
5.4356 +1973.9 1995.8 1972.4 1995.6 1971.2 1995.6 C
5.4357 +1971 1997 1970.2 1997.7 1971.6 1998.8 C
5.4358 +1973.8 1998 1974.2 2000.1 1976.2 1999.7 C
5.4359 +1976.3 2000.9 1976.9 2001.4 1977.6 2002.1 C
5.4360 +1978.1 2002.2 1978.4 2001.8 1978.4 2001.2 C
5.4361 +[0 0 0 0.18] vc
5.4362 +f
5.4363 +0.4 w
5.4364 +2 J
5.4365 +2 M
5.4366 +S
5.4367 +n
5.4368 +1973.1 2000.2 m
5.4369 +1972.3 2000.1 1971.2 1999.8 1971.6 2001.2 C
5.4370 +1972.4 2002 1974.5 2001 1973.1 2000.2 C
5.4371 +[0 1 1 0.23] vc
5.4372 +f
5.4373 +S
5.4374 +n
5.4375 +1960.8 1998.5 m
5.4376 +1961.6 1998.2 1962.6 2000.3 1963.2 2000.9 C
5.4377 +1962.3 2000.1 1962.2 1998.7 1960.8 1998.5 C
5.4378 +f
5.4379 +S
5.4380 +n
5.4381 +1968.5 1995.9 m
5.4382 +1968.4 1996.4 1967.3 1996.4 1968 1997.3 C
5.4383 +1970.1 1999.2 1968.8 1994.1 1968.5 1995.9 C
5.4384 +f
5.4385 +S
5.4386 +n
5.4387 +1976.9 1994.9 m
5.4388 +1976.9 1993.7 1977.6 1994.9 1976.9 1993.5 C
5.4389 +1976.9 1988.2 1977.1 1979.8 1976.7 1974.5 C
5.4390 +1977.2 1974.5 1978 1973.5 1978.4 1972.8 C
5.4391 +1978.8 1971.5 1977.6 1971.5 1977.2 1970.9 C
5.4392 +1974.2 1970.7 1978.2 1972 1976.4 1972.8 C
5.4393 +1976 1978.4 1976.3 1985.8 1976.2 1991.8 C
5.4394 +1976 1992.8 1974.6 1993.5 1975.5 1994.2 C
5.4395 +1975.9 1993.8 1977.3 1996.6 1976.9 1994.9 C
5.4396 +f
5.4397 +S
5.4398 +n
5.4399 +1972.6 1994.2 m
5.4400 +1972.4 1994 1972.4 1993.9 1972.6 1993.7 C
5.4401 +1973 1993.8 1973.1 1993.7 1973.1 1993.2 C
5.4402 +1972.7 1992.9 1970.5 1993.1 1971.6 1993.7 C
5.4403 +1971.9 1993.7 1972 1993.8 1972.1 1994 C
5.4404 +1970 1994.4 1973.1 1994.1 1972.6 1994.2 C
5.4405 +f
5.4406 +S
5.4407 +n
5.4408 +1948.1 2093.8 m
5.4409 +1947 2092.7 1945.9 2091.6 1944.8 2090.4 C
5.4410 +1945.9 2091.6 1947 2092.7 1948.1 2093.8 C
5.4411 +[0 0.4 1 0] vc
5.4412 +f
5.4413 +S
5.4414 +n
5.4415 +1953.4 2091.4 m
5.4416 +1954.8 2090.7 1956.3 2090 1957.7 2089.2 C
5.4417 +1956.3 2090 1954.8 2090.7 1953.4 2091.4 C
5.4418 +[0 0.2 1 0] vc
5.4419 +f
5.4420 +S
5.4421 +n
5.4422 +1954.1 2091.4 m
5.4423 +1956.6 2089.6 1957.2 2089.6 1954.1 2091.4 C
5.4424 +[0 0.4 1 0] vc
5.4425 +f
5.4426 +S
5.4427 +n
5.4428 +1962.3 2087.3 m
5.4429 +1963.7 2086.6 1965.2 2085.9 1966.6 2085.2 C
5.4430 +1965.2 2085.9 1963.7 2086.6 1962.3 2087.3 C
5.4431 +f
5.4432 +S
5.4433 +n
5.4434 +vmrs
5.4435 +1967.1 2084.9 m
5.4436 +1968.3 2084.4 1969.7 2083.8 1970.9 2083.2 C
5.4437 +1969.7 2083.8 1968.3 2084.4 1967.1 2084.9 C
5.4438 +[0 0.4 1 0] vc
5.4439 +f
5.4440 +0.4 w
5.4441 +2 J
5.4442 +2 M
5.4443 +S
5.4444 +n
5.4445 +1982.7 2080.6 m
5.4446 +1981.5 2079.5 1980.5 2078.4 1979.3 2077.2 C
5.4447 +1980.5 2078.4 1981.5 2079.5 1982.7 2080.6 C
5.4448 +f
5.4449 +S
5.4450 +n
5.4451 +1988 2078.2 m
5.4452 +1989.4 2077.5 1990.8 2076.8 1992.3 2076 C
5.4453 +1990.8 2076.8 1989.4 2077.5 1988 2078.2 C
5.4454 +[0 0.2 1 0] vc
5.4455 +f
5.4456 +S
5.4457 +n
5.4458 +1988.7 2078.2 m
5.4459 +1991.1 2076.4 1991.8 2076.4 1988.7 2078.2 C
5.4460 +[0 0.4 1 0] vc
5.4461 +f
5.4462 +S
5.4463 +n
5.4464 +1976.2 2063.8 m
5.4465 +1978.6 2062.2 1976 2063.3 1976 2064.5 C
5.4466 +1976.1 2067.8 1975.5 2071.4 1976.4 2074.4 C
5.4467 +1975.7 2071.1 1975.9 2067.2 1976.2 2063.8 C
5.4468 +f
5.4469 +S
5.4470 +n
5.4471 +1996.8 2074.1 m
5.4472 +1998.3 2073.4 1999.7 2072.7 2001.2 2072 C
5.4473 +1999.7 2072.7 1998.3 2073.4 1996.8 2074.1 C
5.4474 +f
5.4475 +S
5.4476 +n
5.4477 +2001.6 2071.7 m
5.4478 +2002.9 2071.2 2004.2 2070.6 2005.5 2070 C
5.4479 +2004.2 2070.6 2002.9 2071.2 2001.6 2071.7 C
5.4480 +f
5.4481 +S
5.4482 +n
5.4483 +1981.5 2060.7 m
5.4484 +1980.2 2061.2 1978.9 2061.5 1977.9 2062.6 C
5.4485 +1978.9 2061.5 1980.2 2061.2 1981.5 2060.7 C
5.4486 +f
5.4487 +S
5.4488 +n
5.4489 +1982 2060.4 m
5.4490 +1982.7 2060.1 1983.6 2059.8 1984.4 2059.5 C
5.4491 +1983.6 2059.8 1982.7 2060.1 1982 2060.4 C
5.4492 +f
5.4493 +S
5.4494 +n
5.4495 +1952 2051.3 m
5.4496 +1950.8 2050.2 1949.7 2049.1 1948.6 2048 C
5.4497 +1949.7 2049.1 1950.8 2050.2 1952 2051.3 C
5.4498 +f
5.4499 +S
5.4500 +n
5.4501 +vmrs
5.4502 +1977.4 2047.7 m
5.4503 +1975.8 2047.8 1974.8 2046.1 1974.5 2045.3 C
5.4504 +1974.9 2044.4 1976 2044.5 1976.7 2044.8 C
5.4505 +1977.9 2045 1977 2048.4 1979.3 2047.5 C
5.4506 +1979.9 2047.5 1980.8 2048.6 1979.8 2049.2 C
5.4507 +1978.2 2050.4 1980.8 2049.5 1980.3 2049.4 C
5.4508 +1981.4 2049.8 1980.3 2048.4 1980.3 2048 C
5.4509 +1979.8 2047.5 1979 2046.6 1978.4 2046.5 C
5.4510 +1977.3 2045.9 1977.2 2043.3 1975.2 2044.6 C
5.4511 +1974.7 2045.3 1973.6 2045 1973.3 2045.8 C
5.4512 +1975 2046.3 1975.8 2049.8 1978.1 2049.4 C
5.4513 +1978.4 2050.9 1978.7 2048.5 1977.9 2049.2 C
5.4514 +1977.7 2048.7 1977.2 2047.8 1977.4 2047.7 C
5.4515 +[0 0.5 0.5 0.2] vc
5.4516 +f
5.4517 +0.4 w
5.4518 +2 J
5.4519 +2 M
5.4520 +S
5.4521 +n
5.4522 +1957.2 2048.9 m
5.4523 +1958.7 2048.2 1960.1 2047.5 1961.6 2046.8 C
5.4524 +1960.1 2047.5 1958.7 2048.2 1957.2 2048.9 C
5.4525 +[0 0.2 1 0] vc
5.4526 +f
5.4527 +S
5.4528 +n
5.4529 +1958 2048.9 m
5.4530 +1960.4 2047.1 1961.1 2047.1 1958 2048.9 C
5.4531 +[0 0.4 1 0] vc
5.4532 +f
5.4533 +S
5.4534 +n
5.4535 +1966.1 2044.8 m
5.4536 +1967.6 2044.1 1969 2043.4 1970.4 2042.7 C
5.4537 +1969 2043.4 1967.6 2044.1 1966.1 2044.8 C
5.4538 +f
5.4539 +S
5.4540 +n
5.4541 +1970.9 2042.4 m
5.4542 +1972.2 2041.9 1973.5 2041.3 1974.8 2040.8 C
5.4543 +1973.5 2041.3 1972.2 2041.9 1970.9 2042.4 C
5.4544 +f
5.4545 +S
5.4546 +n
5.4547 +2012 2034.5 m
5.4548 +2010.4 2034.6 2009.3 2032.9 2009.1 2032.1 C
5.4549 +2009.4 2031 2010.3 2031.3 2011.2 2031.6 C
5.4550 +2012.5 2031.8 2011.6 2035.2 2013.9 2034.3 C
5.4551 +2014.4 2034.3 2015.4 2035.4 2014.4 2036 C
5.4552 +2012.7 2037.2 2015.3 2036.3 2014.8 2036.2 C
5.4553 +2015.9 2036.6 2014.8 2035.2 2014.8 2034.8 C
5.4554 +2014.4 2034.3 2013.6 2033.4 2012.9 2033.3 C
5.4555 +2011.5 2031 2009.3 2029.4 2007.4 2028 C
5.4556 +2007.5 2026.5 2007.3 2027.9 2007.2 2028.3 C
5.4557 +2007.9 2028.8 2008.7 2029.1 2009.3 2030 C
5.4558 +2009.6 2030.7 2009 2031.9 2008.4 2031.6 C
5.4559 +2006.7 2031 2007.7 2028 2005 2028.8 C
5.4560 +2004.8 2028.6 2004.3 2028.2 2003.8 2028.3 C
5.4561 +2006.6 2030.4 2008.9 2033.7 2011.2 2036.2 C
5.4562 +2011.8 2036.4 2012.9 2035.8 2012.9 2036.7 C
5.4563 +2012.7 2036.1 2011.8 2035 2012 2034.5 C
5.4564 +[0 0.5 0.5 0.2] vc
5.4565 +f
5.4566 +S
5.4567 +n
5.4568 +1981.2 2005.2 m
5.4569 +1979.7 2005.3 1978.6 2003.6 1978.4 2002.8 C
5.4570 +1978.7 2001.8 1979.6 2002.1 1980.5 2002.4 C
5.4571 +1981.8 2002.5 1980.9 2005.9 1983.2 2005 C
5.4572 +1983.7 2005.1 1984.7 2006.1 1983.6 2006.7 C
5.4573 +1982 2007.9 1984.6 2007 1984.1 2006.9 C
5.4574 +1985.2 2007.3 1984.1 2006 1984.1 2005.5 C
5.4575 +1983.6 2005 1982.9 2004.1 1982.2 2004 C
5.4576 +1980.8 2001.7 1978.6 2000.1 1976.7 1998.8 C
5.4577 +1976.7 1997.2 1976.6 1998.6 1976.4 1999 C
5.4578 +1977.2 1999.5 1978 1999.8 1978.6 2000.7 C
5.4579 +1978.8 2001.5 1978.3 2002.7 1977.6 2002.4 C
5.4580 +1976 2001.8 1977 1998.7 1974.3 1999.5 C
5.4581 +1974.1 1999.3 1973.6 1998.9 1973.1 1999 C
5.4582 +1975.8 2001.2 1978.2 2004.4 1980.5 2006.9 C
5.4583 +1981.1 2007.1 1982.1 2006.5 1982.2 2007.4 C
5.4584 +1982 2006.8 1981.1 2005.7 1981.2 2005.2 C
5.4585 +f
5.4586 +S
5.4587 +n
5.4588 +1966.8 1976.4 m
5.4589 +1969.4 1973 1974.4 1974.6 1976.2 1970.4 C
5.4590 +1972.7 1974 1968 1975.1 1964 1977.4 C
5.4591 +1960.9 1979.9 1957.1 1981.8 1953.9 1982.7 C
5.4592 +1958.4 1981.1 1962.6 1978.8 1966.8 1976.4 C
5.4593 +[0.18 0.18 0 0.78] vc
5.4594 +f
5.4595 +S
5.4596 +n
5.4597 +1948.4 2093.8 m
5.4598 +1949.8 2093.1 1951.2 2092.5 1952.7 2091.9 C
5.4599 +1951.2 2092.5 1949.8 2093.1 1948.4 2093.8 C
5.4600 +[0 0.2 1 0] vc
5.4601 +f
5.4602 +S
5.4603 +n
5.4604 +1948.1 2093.6 m
5.4605 +1947.3 2092.8 1946.5 2091.9 1945.7 2091.2 C
5.4606 +1946.5 2091.9 1947.3 2092.8 1948.1 2093.6 C
5.4607 +f
5.4608 +S
5.4609 +n
5.4610 +vmrs
5.4611 +1942.1 2087.8 m
5.4612 +1943.5 2088.4 1944.3 2089.5 1945.2 2090.7 C
5.4613 +1944.8 2089.3 1943.3 2088.3 1942.1 2087.8 C
5.4614 +[0 0.2 1 0] vc
5.4615 +f
5.4616 +0.4 w
5.4617 +2 J
5.4618 +2 M
5.4619 +S
5.4620 +n
5.4621 +1933.5 2078.4 m
5.4622 +1933.5 2078 1933.2 2079 1933.7 2079.4 C
5.4623 +1935 2080.4 1936.2 2081.3 1937.1 2082.8 C
5.4624 +1936.7 2080.7 1933.7 2080.7 1933.5 2078.4 C
5.4625 +f
5.4626 +S
5.4627 +n
5.4628 +1982.9 2080.6 m
5.4629 +1984.4 2079.9 1985.8 2079.3 1987.2 2078.7 C
5.4630 +1985.8 2079.3 1984.4 2079.9 1982.9 2080.6 C
5.4631 +f
5.4632 +S
5.4633 +n
5.4634 +1982.7 2080.4 m
5.4635 +1981.9 2079.6 1981.1 2078.7 1980.3 2078 C
5.4636 +1981.1 2078.7 1981.9 2079.6 1982.7 2080.4 C
5.4637 +f
5.4638 +S
5.4639 +n
5.4640 +1977.4 2075.1 m
5.4641 +1977.9 2075.3 1979.1 2076.4 1979.8 2077.5 C
5.4642 +1979 2076.8 1978.7 2075.1 1977.4 2075.1 C
5.4643 +f
5.4644 +S
5.4645 +n
5.4646 +1952.2 2051.3 m
5.4647 +1953.6 2050.7 1955.1 2050.1 1956.5 2049.4 C
5.4648 +1955.1 2050.1 1953.6 2050.7 1952.2 2051.3 C
5.4649 +f
5.4650 +S
5.4651 +n
5.4652 +1952 2051.1 m
5.4653 +1951.2 2050.3 1950.3 2049.5 1949.6 2048.7 C
5.4654 +1950.3 2049.5 1951.2 2050.3 1952 2051.1 C
5.4655 +f
5.4656 +S
5.4657 +n
5.4658 +1946 2045.3 m
5.4659 +1947.3 2045.9 1948.1 2047 1949.1 2048.2 C
5.4660 +1948.6 2046.8 1947.1 2045.8 1946 2045.3 C
5.4661 +f
5.4662 +S
5.4663 +n
5.4664 +1937.3 2036 m
5.4665 +1937.4 2035.5 1937 2036.5 1937.6 2036.9 C
5.4666 +1938.8 2037.9 1940.1 2038.8 1940.9 2040.3 C
5.4667 +1940.6 2038.2 1937.6 2038.2 1937.3 2036 C
5.4668 +f
5.4669 +S
5.4670 +n
5.4671 +1935.2 2073.2 m
5.4672 +1936.4 2069.9 1935.8 2061.8 1935.6 2056.4 C
5.4673 +1935.8 2055.9 1936.3 2055.7 1936.1 2055.2 C
5.4674 +1935.7 2054.7 1935 2055 1934.4 2054.9 C
5.4675 +1934.4 2061.5 1934.4 2068.7 1934.4 2074.6 C
5.4676 +1935.7 2075.1 1936 2073.7 1935.2 2073.2 C
5.4677 +[0 0.01 1 0] vc
5.4678 +f
5.4679 +S
5.4680 +n
5.4681 +vmrs
5.4682 +1939 2030.7 m
5.4683 +1940.3 2027.4 1939.7 2019.3 1939.5 2013.9 C
5.4684 +1939.7 2013.5 1940.1 2013.2 1940 2012.7 C
5.4685 +1939.5 2012.3 1938.8 2012.5 1938.3 2012.4 C
5.4686 +1938.3 2019 1938.3 2026.2 1938.3 2032.1 C
5.4687 +1939.5 2032.7 1939.8 2031.2 1939 2030.7 C
5.4688 +[0 0.01 1 0] vc
5.4689 +f
5.4690 +0.4 w
5.4691 +2 J
5.4692 +2 M
5.4693 +S
5.4694 +n
5.4695 +1975.2 2077.2 m
5.4696 +1975.3 2077.3 1975.4 2077.4 1975.5 2077.5 C
5.4697 +1974.7 2073.2 1974.9 2067.5 1975.2 2063.6 C
5.4698 +1975.4 2064 1974.6 2063.9 1974.8 2064.3 C
5.4699 +1974.9 2069.9 1974.3 2076.5 1975.2 2081.1 C
5.4700 +1974.9 2079.9 1974.9 2078.4 1975.2 2077.2 C
5.4701 +[0.92 0.92 0 0.67] vc
5.4702 +f
5.4703 +S
5.4704 +n
5.4705 +1930.8 2067.4 m
5.4706 +1931.5 2070.1 1929.6 2072.1 1930.6 2074.6 C
5.4707 +1931 2072.6 1930.8 2069.8 1930.8 2067.4 C
5.4708 +f
5.4709 +S
5.4710 +n
5.4711 +2010 2050.1 m
5.4712 +2009.8 2050.5 2009.5 2050.9 2009.3 2051.1 C
5.4713 +2009.5 2056.7 2008.9 2063.3 2009.8 2067.9 C
5.4714 +2009.5 2062.1 2009.3 2054.7 2010 2050.1 C
5.4715 +f
5.4716 +S
5.4717 +n
5.4718 +1930.1 2060.9 m
5.4719 +1929.3 2057.1 1930.7 2054.8 1929.9 2051.3 C
5.4720 +1930.2 2050.2 1931.1 2049.6 1931.8 2049.2 C
5.4721 +1931.4 2049.6 1930.4 2049.5 1930.1 2050.1 C
5.4722 +1928.4 2054.8 1933.4 2063.5 1925.3 2064.3 C
5.4723 +1927.2 2063.9 1928.5 2062.1 1930.1 2060.9 C
5.4724 +[0.07 0.06 0 0.58] vc
5.4725 +f
5.4726 +S
5.4727 +n
5.4728 +1929.6 2061.2 m
5.4729 +1929.6 2057.6 1929.6 2054.1 1929.6 2050.6 C
5.4730 +1930 2049.9 1930.5 2049.4 1931.1 2049.2 C
5.4731 +1930 2048.6 1930.5 2050.2 1929.4 2049.6 C
5.4732 +1928 2054.4 1932.8 2063 1925.3 2064 C
5.4733 +1926.9 2063.3 1928.3 2062.4 1929.6 2061.2 C
5.4734 +[0.4 0.4 0 0] vc
5.4735 +f
5.4736 +S
5.4737 +n
5.4738 +1930.8 2061.6 m
5.4739 +1930.5 2058 1931.6 2054 1930.8 2051.3 C
5.4740 +1930.3 2054.5 1930.9 2058.5 1930.4 2061.9 C
5.4741 +1930.5 2061.2 1931 2062.2 1930.8 2061.6 C
5.4742 +[0.92 0.92 0 0.67] vc
5.4743 +f
5.4744 +S
5.4745 +n
5.4746 +1941.2 2045.1 m
5.4747 +1939.7 2042.6 1937.3 2041.2 1935.4 2039.3 C
5.4748 +1934.2 2040 1933.7 2036.4 1934 2039.3 C
5.4749 +1934.9 2040.1 1936.1 2039.9 1936.8 2040.8 C
5.4750 +1935.3 2044.2 1942.3 2041.7 1939.5 2046 C
5.4751 +1937.1 2048.5 1940.5 2045.6 1941.2 2045.1 C
5.4752 +f
5.4753 +S
5.4754 +n
5.4755 +1910 2045.8 m
5.4756 +1910 2039.4 1910 2033 1910 2026.6 C
5.4757 +1910 2033 1910 2039.4 1910 2045.8 C
5.4758 +f
5.4759 +S
5.4760 +n
5.4761 +1978.8 2022.3 m
5.4762 +1979.1 2021.7 1979.4 2020.4 1978.6 2021.6 C
5.4763 +1978.6 2026.9 1978.6 2033 1978.6 2037.6 C
5.4764 +1979.2 2037 1979.1 2038.2 1979.1 2038.6 C
5.4765 +1978.7 2033.6 1978.9 2026.8 1978.8 2022.3 C
5.4766 +f
5.4767 +S
5.4768 +n
5.4769 +vmrs
5.4770 +2026.1 2041.2 m
5.4771 +2026.1 2034.8 2026.1 2028.3 2026.1 2021.8 C
5.4772 +2026.1 2028.5 2026.3 2035.4 2025.9 2042 C
5.4773 +2024.4 2042.9 2022.9 2044.1 2021.3 2044.8 C
5.4774 +2023.1 2044 2025.1 2042.8 2026.1 2041.2 C
5.4775 +[0.07 0.06 0 0.58] vc
5.4776 +f
5.4777 +0.4 w
5.4778 +2 J
5.4779 +2 M
5.4780 +S
5.4781 +n
5.4782 +2026.4 2021.8 m
5.4783 +2026.3 2028.5 2026.5 2035.4 2026.1 2042 C
5.4784 +2025.6 2042.8 2024.7 2042.7 2024.2 2043.4 C
5.4785 +2024.7 2042.7 2025.5 2042.7 2026.1 2042.2 C
5.4786 +2026.5 2035.5 2026.3 2027.9 2026.4 2021.8 C
5.4787 +[0.4 0.4 0 0] vc
5.4788 +f
5.4789 +S
5.4790 +n
5.4791 +2025.6 2038.4 m
5.4792 +2025.6 2033 2025.6 2027.6 2025.6 2022.3 C
5.4793 +2025.6 2027.6 2025.6 2033 2025.6 2038.4 C
5.4794 +[0.92 0.92 0 0.67] vc
5.4795 +f
5.4796 +S
5.4797 +n
5.4798 +1934 2023.5 m
5.4799 +1934 2024.7 1933.8 2026 1934.2 2027.1 C
5.4800 +1934 2025.5 1934.7 2024.6 1934 2023.5 C
5.4801 +f
5.4802 +S
5.4803 +n
5.4804 +1928.2 2023.5 m
5.4805 +1928 2024.6 1927.4 2023.1 1926.8 2023.2 C
5.4806 +1926.2 2021 1921.4 2019.3 1923.2 2018 C
5.4807 +1922.7 2016.5 1923.2 2019.3 1922.2 2018.2 C
5.4808 +1924.4 2020.4 1926.2 2023.3 1928.9 2024.9 C
5.4809 +1927.9 2024.2 1929.8 2023.5 1928.2 2023.5 C
5.4810 +[0.18 0.18 0 0.78] vc
5.4811 +f
5.4812 +S
5.4813 +n
5.4814 +1934 2019.2 m
5.4815 +1932 2019.6 1930.8 2022.6 1928.7 2021.8 C
5.4816 +1924.5 2016.5 1918.2 2011.8 1914 2006.7 C
5.4817 +1914 2005.7 1914 2004.6 1914 2003.6 C
5.4818 +1913.6 2004.3 1913.9 2005.8 1913.8 2006.9 C
5.4819 +1919 2012.4 1924.1 2016.5 1929.2 2022.3 C
5.4820 +1931 2021.7 1932.2 2019.8 1934 2019.2 C
5.4821 +f
5.4822 +S
5.4823 +n
5.4824 +1928.7 2024.9 m
5.4825 +1926.3 2022.7 1924.1 2020.4 1921.7 2018.2 C
5.4826 +1924.1 2020.4 1926.3 2022.7 1928.7 2024.9 C
5.4827 +[0.65 0.65 0 0.42] vc
5.4828 +f
5.4829 +S
5.4830 +n
5.4831 +1914.3 2006.7 m
5.4832 +1918.7 2011.8 1924.5 2016.4 1928.9 2021.6 C
5.4833 +1924.2 2016.1 1919 2012.1 1914.3 2006.7 C
5.4834 +[0.07 0.06 0 0.58] vc
5.4835 +f
5.4836 +S
5.4837 +n
5.4838 +1924.8 2020.8 m
5.4839 +1921.2 2016.9 1925.6 2022.5 1926 2021.1 C
5.4840 +1924.2 2021 1926.7 2019.6 1924.8 2020.8 C
5.4841 +[0.92 0.92 0 0.67] vc
5.4842 +f
5.4843 +S
5.4844 +n
5.4845 +1934 2018.4 m
5.4846 +1933.2 2014.7 1934.5 2012.3 1933.7 2008.8 C
5.4847 +1934 2007.8 1935 2007.2 1935.6 2006.7 C
5.4848 +1935.3 2007.1 1934.3 2007 1934 2007.6 C
5.4849 +1932.2 2012.3 1937.2 2021 1929.2 2021.8 C
5.4850 +1931.1 2021.4 1932.3 2019.6 1934 2018.4 C
5.4851 +[0.07 0.06 0 0.58] vc
5.4852 +f
5.4853 +S
5.4854 +n
5.4855 +vmrs
5.4856 +1933.5 2018.7 m
5.4857 +1933.5 2015.1 1933.5 2011.7 1933.5 2008.1 C
5.4858 +1933.8 2007.4 1934.3 2006.9 1934.9 2006.7 C
5.4859 +1933.8 2006.1 1934.3 2007.7 1933.2 2007.2 C
5.4860 +1931.9 2012 1936.7 2020.5 1929.2 2021.6 C
5.4861 +1930.7 2020.8 1932.2 2019.9 1933.5 2018.7 C
5.4862 +[0.4 0.4 0 0] vc
5.4863 +f
5.4864 +0.4 w
5.4865 +2 J
5.4866 +2 M
5.4867 +S
5.4868 +n
5.4869 +1934.7 2019.2 m
5.4870 +1934.3 2015.6 1935.4 2011.5 1934.7 2008.8 C
5.4871 +1934.1 2012 1934.7 2016 1934.2 2019.4 C
5.4872 +1934.4 2018.7 1934.8 2019.8 1934.7 2019.2 C
5.4873 +[0.92 0.92 0 0.67] vc
5.4874 +f
5.4875 +S
5.4876 +n
5.4877 +1917.6 2013.6 m
5.4878 +1917.8 2011.1 1916.8 2014.2 1917.2 2012.2 C
5.4879 +1916.3 2012.9 1914.8 2011.8 1914.3 2010.8 C
5.4880 +1914.2 2010.5 1914.4 2010.4 1914.5 2010.3 C
5.4881 +1913.9 2008.8 1913.9 2011.9 1914.3 2012 C
5.4882 +1916.3 2012 1917.6 2013.6 1916.7 2015.6 C
5.4883 +1913.7 2017.4 1919.6 2014.8 1917.6 2013.6 C
5.4884 +f
5.4885 +S
5.4886 +n
5.4887 +1887.2 2015.3 m
5.4888 +1887.2 2008.9 1887.2 2002.5 1887.2 1996.1 C
5.4889 +1887.2 2002.5 1887.2 2008.9 1887.2 2015.3 C
5.4890 +f
5.4891 +S
5.4892 +n
5.4893 +1916.7 2014.4 m
5.4894 +1917 2012.1 1913 2013 1913.8 2010.8 C
5.4895 +1912.1 2009.8 1910.9 2009.4 1910.7 2007.9 C
5.4896 +1910.4 2010.6 1913.4 2010.4 1914 2012.4 C
5.4897 +1914.9 2012.8 1916.6 2012.9 1916.4 2014.4 C
5.4898 +1916.9 2015.1 1914.5 2016.6 1916.2 2015.8 C
5.4899 +1916.4 2015.3 1916.7 2015 1916.7 2014.4 C
5.4900 +[0.65 0.65 0 0.42] vc
5.4901 +f
5.4902 +S
5.4903 +n
5.4904 +1914 2009.3 m
5.4905 +1912.8 2010.9 1909.6 2005.3 1911.9 2009.8 C
5.4906 +1912.3 2009.6 1913.6 2010.2 1914 2009.3 C
5.4907 +[0.92 0.92 0 0.67] vc
5.4908 +f
5.4909 +S
5.4910 +n
5.4911 +1951.2 1998.8 m
5.4912 +1949 1996.4 1951.5 1994 1950.3 1991.8 C
5.4913 +1949.1 1989.1 1954 1982.7 1948.8 1981.2 C
5.4914 +1949.2 1981.5 1951 1982.4 1950.8 1983.6 C
5.4915 +1951.9 1988.6 1947.1 1986.5 1948.1 1990.4 C
5.4916 +1948.5 1990.3 1948.7 1990.7 1948.6 1991.1 C
5.4917 +1949 1992.5 1947.3 1991.9 1948.1 1992.5 C
5.4918 +1947.1 1992.7 1945.7 1993.5 1945.2 1994.7 C
5.4919 +1944.5 1996.8 1947.7 2000.5 1943.8 2001.4 C
5.4920 +1943.4 2002 1943.7 2004 1942.4 2004.5 C
5.4921 +1945.2 2002.2 1948.9 2000.9 1951.2 1998.8 C
5.4922 +f
5.4923 +S
5.4924 +n
5.4925 +1994.9 1993 m
5.4926 +1995.1 1996.5 1994.5 2000.3 1995.4 2003.6 C
5.4927 +1994.5 2000.3 1995.1 1996.5 1994.9 1993 C
5.4928 +f
5.4929 +S
5.4930 +n
5.4931 +1913.8 2003.3 m
5.4932 +1913.8 1996.9 1913.8 1990.5 1913.8 1984.1 C
5.4933 +1913.8 1990.5 1913.8 1996.9 1913.8 2003.3 C
5.4934 +f
5.4935 +S
5.4936 +n
5.4937 +1941.9 1998 m
5.4938 +1940.5 1997.3 1940.7 1999.4 1940.7 2000 C
5.4939 +1942.8 2001.3 1942.6 1998.8 1941.9 1998 C
5.4940 +[0 0 0 0] vc
5.4941 +f
5.4942 +S
5.4943 +n
5.4944 +vmrs
5.4945 +1942.1 1999.2 m
5.4946 +1942.2 1998.9 1941.8 1998.8 1941.6 1998.5 C
5.4947 +1940.4 1998 1940.7 1999.7 1940.7 2000 C
5.4948 +1941.6 2000.3 1942.6 2000.4 1942.1 1999.2 C
5.4949 +[0.92 0.92 0 0.67] vc
5.4950 +f
5.4951 +0.4 w
5.4952 +2 J
5.4953 +2 M
5.4954 +S
5.4955 +n
5.4956 +1940 1997.1 m
5.4957 +1939.8 1996 1939.7 1995.9 1939.2 1995.2 C
5.4958 +1939.1 1995.3 1938.5 1997.9 1937.8 1996.4 C
5.4959 +1938 1997.3 1939.4 1998.6 1940 1997.1 C
5.4960 +f
5.4961 +S
5.4962 +n
5.4963 +1911.2 1995.9 m
5.4964 +1911.2 1991.6 1911.3 1987.2 1911.4 1982.9 C
5.4965 +1911.3 1987.2 1911.2 1991.6 1911.2 1995.9 C
5.4966 +f
5.4967 +S
5.4968 +n
5.4969 +1947.2 1979.1 m
5.4970 +1945.1 1978.8 1944.6 1975.7 1942.4 1975 C
5.4971 +1940.5 1972.6 1942.2 1973.7 1942.4 1975.7 C
5.4972 +1945.8 1975.5 1944.2 1979.8 1947.6 1979.6 C
5.4973 +1948.3 1982.3 1948.5 1980 1947.2 1979.1 C
5.4974 +f
5.4975 +S
5.4976 +n
5.4977 +1939.5 1973.3 m
5.4978 +1940.1 1972.6 1939.8 1974.2 1940.2 1973.1 C
5.4979 +1939.1 1972.8 1938.8 1968.5 1935.9 1969.7 C
5.4980 +1937.4 1969.2 1938.5 1970.6 1939 1971.4 C
5.4981 +1939.2 1972.7 1938.6 1973.9 1939.5 1973.3 C
5.4982 +f
5.4983 +S
5.4984 +n
5.4985 +1975.2 2073.2 m
5.4986 +1975.2 2070.2 1975.2 2067.2 1975.2 2064.3 C
5.4987 +1975.2 2067.2 1975.2 2070.2 1975.2 2073.2 C
5.4988 +[0.18 0.18 0 0.78] vc
5.4989 +f
5.4990 +S
5.4991 +n
5.4992 +1929.9 2065.7 m
5.4993 +1928.1 2065.6 1926 2068.8 1924.1 2066.9 C
5.4994 +1918.1 2060.9 1912.9 2055.7 1907.1 2049.9 C
5.4995 +1906.7 2047.1 1906.9 2043.9 1906.8 2041 C
5.4996 +1906.8 2043.9 1906.8 2046.8 1906.8 2049.6 C
5.4997 +1913.2 2055.5 1918.7 2061.9 1925.1 2067.6 C
5.4998 +1927.1 2067.9 1928.6 2064.4 1930.1 2066.2 C
5.4999 +1929.7 2070.3 1929.9 2074.7 1929.9 2078.9 C
5.5000 +1929.6 2074.4 1930.5 2070.1 1929.9 2065.7 C
5.5001 +[0.07 0.06 0 0.58] vc
5.5002 +f
5.5003 +S
5.5004 +n
5.5005 +1930.1 2061.6 m
5.5006 +1928.1 2062.1 1927 2065.1 1924.8 2064.3 C
5.5007 +1920.7 2058.9 1914.4 2054.3 1910.2 2049.2 C
5.5008 +1910.2 2048.1 1910.2 2047.1 1910.2 2046 C
5.5009 +1909.8 2046.8 1910 2048.3 1910 2049.4 C
5.5010 +1915.1 2054.9 1920.3 2059 1925.3 2064.8 C
5.5011 +1927.1 2064.2 1928.4 2062.3 1930.1 2061.6 C
5.5012 +[0.18 0.18 0 0.78] vc
5.5013 +f
5.5014 +S
5.5015 +n
5.5016 +1932 2049.9 m
5.5017 +1932.3 2050.3 1932 2050.4 1932.8 2050.4 C
5.5018 +1932 2050.4 1932.2 2049.2 1931.3 2049.6 C
5.5019 +1931.4 2050.5 1930.3 2050.4 1930.4 2051.3 C
5.5020 +1931.1 2051.1 1930.7 2049.4 1932 2049.9 C
5.5021 +f
5.5022 +S
5.5023 +n
5.5024 +1938.3 2046 m
5.5025 +1936.3 2046.8 1935.2 2047.2 1934.2 2048.9 C
5.5026 +1935.3 2047.7 1936.8 2046.2 1938.3 2046 C
5.5027 +[0.4 0.4 0 0] vc
5.5028 +f
5.5029 +S
5.5030 +n
5.5031 +vmrs
5.5032 +1938.3 2047 m
5.5033 +1937.9 2046.9 1936.6 2047.1 1936.1 2048 C
5.5034 +1936.5 2047.5 1937.3 2046.7 1938.3 2047 C
5.5035 +[0.18 0.18 0 0.78] vc
5.5036 +f
5.5037 +0.4 w
5.5038 +2 J
5.5039 +2 M
5.5040 +S
5.5041 +n
5.5042 +1910.2 2043.2 m
5.5043 +1910.1 2037.5 1910 2031.8 1910 2026.1 C
5.5044 +1910 2031.8 1910.1 2037.5 1910.2 2043.2 C
5.5045 +f
5.5046 +S
5.5047 +n
5.5048 +1933.5 2032.1 m
5.5049 +1933.7 2035.2 1932.8 2035.8 1933.7 2038.6 C
5.5050 +1933.3 2036.6 1934.6 2018 1933.5 2032.1 C
5.5051 +f
5.5052 +S
5.5053 +n
5.5054 +1907.3 2021.8 m
5.5055 +1906.6 2025.9 1909.4 2032.6 1903.2 2034 C
5.5056 +1902.8 2034.1 1902.4 2033.9 1902 2033.8 C
5.5057 +1897.9 2028.5 1891.6 2023.8 1887.4 2018.7 C
5.5058 +1887.4 2017.7 1887.4 2016.6 1887.4 2015.6 C
5.5059 +1887 2016.3 1887.2 2017.8 1887.2 2018.9 C
5.5060 +1892.3 2024.4 1897.5 2028.5 1902.5 2034.3 C
5.5061 +1904.3 2033.6 1905.7 2032 1907.3 2030.9 C
5.5062 +1907.3 2027.9 1907.3 2024.9 1907.3 2021.8 C
5.5063 +f
5.5064 +S
5.5065 +n
5.5066 +1933.7 2023.2 m
5.5067 +1932 2021.7 1931.1 2024.9 1929.4 2024.9 C
5.5068 +1931.2 2024.7 1932.4 2021.5 1933.7 2023.2 C
5.5069 +f
5.5070 +S
5.5071 +n
5.5072 +1989.2 2024.4 m
5.5073 +1987.4 2023.7 1985.8 2022.2 1985.1 2020.4 C
5.5074 +1984.6 2020.1 1986 2018.9 1985.1 2019.2 C
5.5075 +1985.6 2020.8 1984.1 2019.4 1984.6 2021.1 C
5.5076 +1986.3 2022.3 1988.1 2025.3 1989.2 2024.4 C
5.5077 +f
5.5078 +S
5.5079 +n
5.5080 +1904.4 2031.9 m
5.5081 +1903 2029.7 1905.3 2027.7 1904.2 2025.9 C
5.5082 +1904.5 2025 1903.7 2023 1904 2021.3 C
5.5083 +1904 2022.3 1903.2 2022 1902.5 2022 C
5.5084 +1901.3 2022.3 1902.2 2020.1 1901.6 2019.6 C
5.5085 +1902.5 2019.8 1902.6 2018.3 1903.5 2018.9 C
5.5086 +1903.7 2021.8 1905.6 2016.8 1905.6 2020.6 C
5.5087 +1905.9 2020 1906.3 2020.8 1906.1 2021.1 C
5.5088 +1905.8 2022.7 1906.7 2020.4 1906.4 2019.9 C
5.5089 +1906.4 2018.5 1908.2 2017.8 1906.8 2016.5 C
5.5090 +1906.9 2015.7 1907.7 2017.1 1907.1 2016.3 C
5.5091 +1908.5 2015.8 1910.3 2015.1 1911.6 2016 C
5.5092 +1912.2 2016.2 1911.9 2018 1911.6 2018 C
5.5093 +1914.5 2017.1 1910.4 2013.6 1913.3 2013.4 C
5.5094 +1912.4 2011.3 1910.5 2011.8 1909.5 2010 C
5.5095 +1910 2010.5 1909 2010.8 1908.8 2011.2 C
5.5096 +1907.5 2009.9 1906.1 2011.7 1904.9 2011.5 C
5.5097 +1904.7 2010.9 1904.3 2010.5 1904.4 2009.8 C
5.5098 +1905 2010.2 1904.6 2008.6 1905.4 2008.1 C
5.5099 +1906.6 2007.5 1907.7 2008.4 1908.5 2007.4 C
5.5100 +1908.9 2008.5 1909.7 2008.1 1909 2007.2 C
5.5101 +1908.1 2006.5 1905.9 2007.3 1905.4 2007.4 C
5.5102 +1903.9 2007.3 1905.2 2008.5 1904.2 2008.4 C
5.5103 +1904.6 2009.9 1902.8 2010.3 1902.3 2010.5 C
5.5104 +1901.5 2009.9 1900.4 2010 1899.4 2010 C
5.5105 +1898.6 2011.2 1898.2 2013.4 1896.5 2013.4 C
5.5106 +1896 2012.9 1894.4 2012.9 1893.6 2012.9 C
5.5107 +1893.1 2013.9 1892.9 2015.5 1891.5 2016 C
5.5108 +1890.3 2016.1 1889.2 2014 1888.6 2015.8 C
5.5109 +1890 2016 1891 2016.9 1892.9 2016.5 C
5.5110 +1894.1 2017.2 1892.8 2018.3 1893.2 2018.9 C
5.5111 +1892.6 2018.9 1891.1 2019.8 1890.5 2020.6 C
5.5112 +1891.1 2023.6 1893.2 2019.8 1893.9 2022.5 C
5.5113 +1894.1 2023.3 1892.7 2023.6 1893.9 2024 C
5.5114 +1894.2 2024.3 1897.4 2023.8 1896.5 2026.1 C
5.5115 +1896 2025.6 1897.4 2028.1 1897.5 2027.1 C
5.5116 +1898.4 2027.4 1899.3 2027 1899.6 2028.5 C
5.5117 +1899.5 2028.6 1899.4 2028.8 1899.2 2028.8 C
5.5118 +1899.3 2029.2 1899.6 2029.8 1900.1 2030.2 C
5.5119 +1900.4 2029.6 1901 2030 1901.8 2030.2 C
5.5120 +1903.1 2032.1 1900.4 2031.5 1902.8 2033.1 C
5.5121 +1903.3 2032.7 1904.5 2032 1904.4 2031.9 C
5.5122 +[0.21 0.21 0 0] vc
5.5123 +f
5.5124 +S
5.5125 +n
5.5126 +1909.2 2019.4 m
5.5127 +1908.8 2020.3 1910.2 2019.8 1909.2 2019.2 C
5.5128 +1908.3 2019.3 1907.6 2020.2 1907.6 2021.3 C
5.5129 +1908.5 2021 1907.6 2019 1909.2 2019.4 C
5.5130 +[0.18 0.18 0 0.78] vc
5.5131 +f
5.5132 +S
5.5133 +n
5.5134 +1915.5 2015.6 m
5.5135 +1913.5 2016.3 1912.4 2016.8 1911.4 2018.4 C
5.5136 +1912.5 2017.2 1914 2015.7 1915.5 2015.6 C
5.5137 +[0.4 0.4 0 0] vc
5.5138 +f
5.5139 +S
5.5140 +n
5.5141 +1915.5 2016.5 m
5.5142 +1915.1 2016.4 1913.8 2016.6 1913.3 2017.5 C
5.5143 +1913.7 2017 1914.5 2016.2 1915.5 2016.5 C
5.5144 +[0.18 0.18 0 0.78] vc
5.5145 +f
5.5146 +S
5.5147 +n
5.5148 +vmrs
5.5149 +1887.4 2012.7 m
5.5150 +1887.3 2007 1887.2 2001.3 1887.2 1995.6 C
5.5151 +1887.2 2001.3 1887.3 2007 1887.4 2012.7 C
5.5152 +[0.18 0.18 0 0.78] vc
5.5153 +f
5.5154 +0.4 w
5.5155 +2 J
5.5156 +2 M
5.5157 +S
5.5158 +n
5.5159 +1935.9 2007.4 m
5.5160 +1936.2 2007.8 1935.8 2007.9 1936.6 2007.9 C
5.5161 +1935.9 2007.9 1936.1 2006.7 1935.2 2007.2 C
5.5162 +1935.2 2008.1 1934.1 2007.9 1934.2 2008.8 C
5.5163 +1935 2008.7 1934.6 2006.9 1935.9 2007.4 C
5.5164 +f
5.5165 +S
5.5166 +n
5.5167 +1942.1 2003.6 m
5.5168 +1940.1 2004.3 1939.1 2004.8 1938 2006.4 C
5.5169 +1939.1 2005.2 1940.6 2003.7 1942.1 2003.6 C
5.5170 +[0.4 0.4 0 0] vc
5.5171 +f
5.5172 +S
5.5173 +n
5.5174 +1942.1 2004.5 m
5.5175 +1941.8 2004.4 1940.4 2004.6 1940 2005.5 C
5.5176 +1940.4 2005 1941.2 2004.2 1942.1 2004.5 C
5.5177 +[0.18 0.18 0 0.78] vc
5.5178 +f
5.5179 +S
5.5180 +n
5.5181 +1914 2000.7 m
5.5182 +1914 1995 1913.9 1989.3 1913.8 1983.6 C
5.5183 +1913.9 1989.3 1914 1995 1914 2000.7 C
5.5184 +f
5.5185 +S
5.5186 +n
5.5187 +1941.6 1998.3 m
5.5188 +1943.4 2001.9 1942.4 1996 1940.9 1998.3 C
5.5189 +1941.2 1998.3 1941.4 1998.3 1941.6 1998.3 C
5.5190 +f
5.5191 +S
5.5192 +n
5.5193 +1954.8 1989.9 m
5.5194 +1953.9 1989.6 1954.7 1991.6 1953.9 1991.1 C
5.5195 +1954.5 1993.1 1953.6 1998 1954.6 1993.2 C
5.5196 +1954 1992.2 1954.7 1990.7 1954.8 1989.9 C
5.5197 +f
5.5198 +S
5.5199 +n
5.5200 +1947.6 1992.5 m
5.5201 +1946.2 1993.5 1944.9 1993 1944.8 1994.7 C
5.5202 +1945.5 1994 1947 1992.2 1947.6 1992.5 C
5.5203 +f
5.5204 +S
5.5205 +n
5.5206 +1910.7 1982.2 m
5.5207 +1910.3 1981.8 1909.7 1982 1909.2 1982 C
5.5208 +1909.7 1982 1910.3 1981.9 1910.7 1982.2 C
5.5209 +1911 1987.1 1910 1992.6 1910.7 1997.3 C
5.5210 +1910.7 1992.3 1910.7 1987.2 1910.7 1982.2 C
5.5211 +[0.65 0.65 0 0.42] vc
5.5212 +f
5.5213 +S
5.5214 +n
5.5215 +1910.9 1992.8 m
5.5216 +1910.9 1991.3 1910.9 1989.7 1910.9 1988.2 C
5.5217 +1910.9 1989.7 1910.9 1991.3 1910.9 1992.8 C
5.5218 +[0.18 0.18 0 0.78] vc
5.5219 +f
5.5220 +S
5.5221 +n
5.5222 +vmrs
5.5223 +1953.6 1983.6 m
5.5224 +1954.1 1985.3 1953.2 1988.6 1954.8 1989.4 C
5.5225 +1954.1 1987.9 1954.4 1985.4 1953.6 1983.6 C
5.5226 +[0.18 0.18 0 0.78] vc
5.5227 +f
5.5228 +0.4 w
5.5229 +2 J
5.5230 +2 M
5.5231 +S
5.5232 +n
5.5233 +1910.7 1982 m
5.5234 +1911.6 1982.9 1911 1984.4 1911.2 1985.6 C
5.5235 +1911 1984.4 1911.6 1982.9 1910.7 1982 C
5.5236 +f
5.5237 +S
5.5238 +n
5.5239 +1947.2 1979.6 m
5.5240 +1947.5 1980.6 1948.3 1980.6 1947.4 1979.6 C
5.5241 +1946.2 1979.4 1945.7 1978.8 1947.2 1979.6 C
5.5242 +f
5.5243 +S
5.5244 +n
5.5245 +1930.4 2061.4 m
5.5246 +1930.4 2058 1930.4 2053.5 1930.4 2051.1 C
5.5247 +1930.7 2054.6 1929.8 2057.4 1930.1 2061.2 C
5.5248 +1929.5 2061.9 1929.7 2061.2 1930.4 2061.4 C
5.5249 +[0.65 0.65 0 0.42] vc
5.5250 +f
5.5251 +S
5.5252 +n
5.5253 +1939.5 2044.8 m
5.5254 +1940 2041.5 1935.2 2044.3 1936.4 2040.8 C
5.5255 +1934.9 2040.9 1934.1 2039.7 1933.5 2038.6 C
5.5256 +1933.3 2035.4 1933.2 2040 1934 2040.3 C
5.5257 +1936.2 2040.6 1936.3 2043.6 1938.5 2043.4 C
5.5258 +1939.7 2044.2 1939.4 2045.6 1938.3 2046.5 C
5.5259 +1939.1 2046.6 1939.6 2045.6 1939.5 2044.8 C
5.5260 +f
5.5261 +S
5.5262 +n
5.5263 +1910.4 2045.3 m
5.5264 +1910.4 2039.5 1910.4 2033.6 1910.4 2027.8 C
5.5265 +1910.4 2033.6 1910.4 2039.5 1910.4 2045.3 C
5.5266 +f
5.5267 +S
5.5268 +n
5.5269 +1906.8 2030.9 m
5.5270 +1907.6 2026.8 1905 2020.8 1909 2018.7 C
5.5271 +1906.5 2018.9 1906.8 2022.4 1906.8 2024.7 C
5.5272 +1906.4 2028.2 1907.9 2032 1903 2033.8 C
5.5273 +1902.2 2034 1903.8 2033.4 1904.2 2033.1 C
5.5274 +1905.1 2032.4 1905.9 2031.5 1906.8 2030.9 C
5.5275 +[0.07 0.06 0 0.58] vc
5.5276 +f
5.5277 +S
5.5278 +n
5.5279 +1907.1 2030.7 m
5.5280 +1907.1 2028.8 1907.1 2027 1907.1 2025.2 C
5.5281 +1907.1 2027 1907.1 2028.8 1907.1 2030.7 C
5.5282 +[0.65 0.65 0 0.42] vc
5.5283 +f
5.5284 +S
5.5285 +n
5.5286 +1932 2023.2 m
5.5287 +1932.2 2023.6 1931.7 2023.7 1931.6 2024 C
5.5288 +1932 2023.7 1932.3 2022.8 1933 2023 C
5.5289 +1933.9 2024.3 1933.3 2026.2 1933.5 2027.8 C
5.5290 +1933.5 2026.4 1934.9 2022.2 1932 2023.2 C
5.5291 +f
5.5292 +S
5.5293 +n
5.5294 +2026.1 2021.6 m
5.5295 +2026.1 2020.8 2026.1 2019.9 2026.1 2019.2 C
5.5296 +2026.1 2019.9 2026.1 2020.8 2026.1 2021.6 C
5.5297 +f
5.5298 +S
5.5299 +n
5.5300 +vmrs
5.5301 +1934.2 2018.9 m
5.5302 +1934.2 2015.5 1934.2 2011 1934.2 2008.6 C
5.5303 +1934.5 2012.1 1933.7 2014.9 1934 2018.7 C
5.5304 +1933.4 2019.5 1933.5 2018.7 1934.2 2018.9 C
5.5305 +[0.65 0.65 0 0.42] vc
5.5306 +f
5.5307 +0.4 w
5.5308 +2 J
5.5309 +2 M
5.5310 +S
5.5311 +n
5.5312 +1887.6 2014.8 m
5.5313 +1887.6 2009 1887.6 2003.1 1887.6 1997.3 C
5.5314 +1887.6 2003.1 1887.6 2009 1887.6 2014.8 C
5.5315 +f
5.5316 +S
5.5317 +n
5.5318 +1914.3 2002.8 m
5.5319 +1914.3 1997 1914.3 1991.1 1914.3 1985.3 C
5.5320 +1914.3 1991.1 1914.3 1997 1914.3 2002.8 C
5.5321 +f
5.5322 +S
5.5323 +n
5.5324 +1995.4 1992.3 m
5.5325 +1995.4 1991.5 1995.4 1990.7 1995.4 1989.9 C
5.5326 +1995.4 1990.7 1995.4 1991.5 1995.4 1992.3 C
5.5327 +f
5.5328 +S
5.5329 +n
5.5330 +1896 1988.4 m
5.5331 +1896.9 1988 1897.8 1987.7 1898.7 1987.2 C
5.5332 +1897.8 1987.7 1896.9 1988 1896 1988.4 C
5.5333 +f
5.5334 +S
5.5335 +n
5.5336 +1899.4 1986.8 m
5.5337 +1900.4 1986.3 1901.3 1985.8 1902.3 1985.3 C
5.5338 +1901.3 1985.8 1900.4 1986.3 1899.4 1986.8 C
5.5339 +f
5.5340 +S
5.5341 +n
5.5342 +1902.8 1985.1 m
5.5343 +1905.2 1984 1905.2 1984 1902.8 1985.1 C
5.5344 +f
5.5345 +S
5.5346 +n
5.5347 +1949.1 1983.4 m
5.5348 +1950.2 1984.4 1947.8 1984.6 1949.3 1985.1 C
5.5349 +1949.5 1984.4 1949.6 1984.1 1949.1 1983.4 C
5.5350 +[0.07 0.06 0 0.58] vc
5.5351 +f
5.5352 +S
5.5353 +n
5.5354 +1906.1 1983.4 m
5.5355 +1908.6 1982 1908.6 1982 1906.1 1983.4 C
5.5356 +[0.65 0.65 0 0.42] vc
5.5357 +f
5.5358 +S
5.5359 +n
5.5360 +1922.7 1976.4 m
5.5361 +1923.6 1976 1924.4 1975.7 1925.3 1975.2 C
5.5362 +1924.4 1975.7 1923.6 1976 1922.7 1976.4 C
5.5363 +f
5.5364 +S
5.5365 +n
5.5366 +vmrs
5.5367 +1926 1974.8 m
5.5368 +1927 1974.3 1928 1973.8 1928.9 1973.3 C
5.5369 +1928 1973.8 1927 1974.3 1926 1974.8 C
5.5370 +[0.65 0.65 0 0.42] vc
5.5371 +f
5.5372 +0.4 w
5.5373 +2 J
5.5374 +2 M
5.5375 +S
5.5376 +n
5.5377 +1929.4 1973.1 m
5.5378 +1931.9 1972 1931.9 1972 1929.4 1973.1 C
5.5379 +f
5.5380 +S
5.5381 +n
5.5382 +1932.8 1971.4 m
5.5383 +1935.3 1970 1935.3 1970 1932.8 1971.4 C
5.5384 +f
5.5385 +S
5.5386 +n
5.5387 +1949.6 2097.2 m
5.5388 +1951.1 2096.4 1952.6 2095.5 1954.1 2094.8 C
5.5389 +1952.6 2095.5 1951.1 2096.4 1949.6 2097.2 C
5.5390 +[0.07 0.06 0 0.58] vc
5.5391 +f
5.5392 +S
5.5393 +n
5.5394 +1955.1 2094.3 m
5.5395 +1956.7 2093.5 1958.3 2092.7 1959.9 2091.9 C
5.5396 +1958.3 2092.7 1956.7 2093.5 1955.1 2094.3 C
5.5397 +f
5.5398 +S
5.5399 +n
5.5400 +1960.4 2091.6 m
5.5401 +1961.3 2091.2 1962.1 2090.9 1963 2090.4 C
5.5402 +1962.1 2090.9 1961.3 2091.2 1960.4 2091.6 C
5.5403 +f
5.5404 +S
5.5405 +n
5.5406 +1963.5 2090.2 m
5.5407 +1964.4 2089.7 1965.2 2089.2 1966.1 2088.8 C
5.5408 +1965.2 2089.2 1964.4 2089.7 1963.5 2090.2 C
5.5409 +f
5.5410 +S
5.5411 +n
5.5412 +1966.6 2088.5 m
5.5413 +1969.5 2087.1 1972.4 2085.8 1975.2 2084.4 C
5.5414 +1972.4 2085.8 1969.5 2087.1 1966.6 2088.5 C
5.5415 +f
5.5416 +S
5.5417 +n
5.5418 +1965.2 2086.1 m
5.5419 +1965.9 2085.7 1966.8 2085.3 1967.6 2084.9 C
5.5420 +1966.8 2085.3 1965.9 2085.7 1965.2 2086.1 C
5.5421 +f
5.5422 +S
5.5423 +n
5.5424 +1968.3 2084.7 m
5.5425 +1969.2 2084.3 1970 2083.9 1970.9 2083.5 C
5.5426 +1970 2083.9 1969.2 2084.3 1968.3 2084.7 C
5.5427 +f
5.5428 +S
5.5429 +n
5.5430 +vmrs
5.5431 +1984.1 2084 m
5.5432 +1985.6 2083.2 1987.2 2082.3 1988.7 2081.6 C
5.5433 +1987.2 2082.3 1985.6 2083.2 1984.1 2084 C
5.5434 +[0.07 0.06 0 0.58] vc
5.5435 +f
5.5436 +0.4 w
5.5437 +2 J
5.5438 +2 M
5.5439 +S
5.5440 +n
5.5441 +1976 2078.7 m
5.5442 +1978.1 2080.1 1980 2082 1982 2083.7 C
5.5443 +1980 2081.9 1977.9 2080.3 1976 2078.2 C
5.5444 +1975.5 2079.9 1975.8 2081.9 1975.7 2083.7 C
5.5445 +1975.8 2082 1975.5 2080.2 1976 2078.7 C
5.5446 +f
5.5447 +S
5.5448 +n
5.5449 +1989.6 2081.1 m
5.5450 +1991.3 2080.3 1992.8 2079.5 1994.4 2078.7 C
5.5451 +1992.8 2079.5 1991.3 2080.3 1989.6 2081.1 C
5.5452 +f
5.5453 +S
5.5454 +n
5.5455 +1933.2 2074.6 m
5.5456 +1932.4 2076.2 1932.8 2077.5 1933 2078.7 C
5.5457 +1933 2077.6 1932.9 2074.8 1933.2 2074.6 C
5.5458 +f
5.5459 +S
5.5460 +n
5.5461 +1994.9 2078.4 m
5.5462 +1995.8 2078 1996.7 2077.7 1997.6 2077.2 C
5.5463 +1996.7 2077.7 1995.8 2078 1994.9 2078.4 C
5.5464 +f
5.5465 +S
5.5466 +n
5.5467 +1998 2077 m
5.5468 +1998.9 2076.5 1999.8 2076 2000.7 2075.6 C
5.5469 +1999.8 2076 1998.9 2076.5 1998 2077 C
5.5470 +f
5.5471 +S
5.5472 +n
5.5473 +2001.2 2075.3 m
5.5474 +2004 2073.9 2006.9 2072.6 2009.8 2071.2 C
5.5475 +2006.9 2072.6 2004 2073.9 2001.2 2075.3 C
5.5476 +f
5.5477 +S
5.5478 +n
5.5479 +1980.5 2060.7 m
5.5480 +1979.9 2060.7 1976.7 2062.8 1975.7 2064.5 C
5.5481 +1975.7 2067.5 1975.7 2070.5 1975.7 2073.4 C
5.5482 +1976.3 2068.7 1973.9 2061.6 1980.5 2060.7 C
5.5483 +f
5.5484 +S
5.5485 +n
5.5486 +1999.7 2072.9 m
5.5487 +2000.5 2072.5 2001.3 2072.1 2002.1 2071.7 C
5.5488 +2001.3 2072.1 2000.5 2072.5 1999.7 2072.9 C
5.5489 +f
5.5490 +S
5.5491 +n
5.5492 +2002.8 2071.5 m
5.5493 +2003.7 2071.1 2004.6 2070.7 2005.5 2070.3 C
5.5494 +2004.6 2070.7 2003.7 2071.1 2002.8 2071.5 C
5.5495 +f
5.5496 +S
5.5497 +n
5.5498 +vmrs
5.5499 +2015.1 2047.5 m
5.5500 +2014.4 2047.5 2011.2 2049.6 2010.3 2051.3 C
5.5501 +2010.3 2057.7 2010.3 2064.1 2010.3 2070.5 C
5.5502 +2010.3 2063.9 2010.1 2057.1 2010.5 2050.6 C
5.5503 +2012 2049.3 2013.5 2048.3 2015.1 2047.5 C
5.5504 +[0.07 0.06 0 0.58] vc
5.5505 +f
5.5506 +0.4 w
5.5507 +2 J
5.5508 +2 M
5.5509 +S
5.5510 +n
5.5511 +1910.4 2049.2 m
5.5512 +1914.8 2054.3 1920.7 2058.9 1925.1 2064 C
5.5513 +1920.4 2058.6 1915.1 2054.6 1910.4 2049.2 C
5.5514 +f
5.5515 +S
5.5516 +n
5.5517 +1988.2 2057.3 m
5.5518 +1989.1 2056.8 1989.9 2056.2 1990.8 2055.6 C
5.5519 +1989.9 2056.2 1989.1 2056.8 1988.2 2057.3 C
5.5520 +f
5.5521 +S
5.5522 +n
5.5523 +1991.6 2051.3 m
5.5524 +1991.6 2046.3 1991.6 2041.2 1991.6 2036.2 C
5.5525 +1991.6 2041.2 1991.6 2046.3 1991.6 2051.3 C
5.5526 +f
5.5527 +S
5.5528 +n
5.5529 +1935.6 2047.5 m
5.5530 +1932.9 2051.7 1939.7 2043.8 1935.6 2047.5 C
5.5531 +f
5.5532 +S
5.5533 +n
5.5534 +1938.8 2043.9 m
5.5535 +1938.1 2043.3 1938.2 2043.7 1937.3 2043.4 C
5.5536 +1938.7 2043 1938.2 2044.9 1939 2045.3 C
5.5537 +1938.2 2045.3 1938.7 2046.6 1937.8 2046.5 C
5.5538 +1939.1 2046.2 1939.1 2044.5 1938.8 2043.9 C
5.5539 +f
5.5540 +S
5.5541 +n
5.5542 +1972.4 2045.6 m
5.5543 +1973.4 2045 1974.5 2044.4 1975.5 2043.9 C
5.5544 +1974.5 2044.4 1973.4 2045 1972.4 2045.6 C
5.5545 +f
5.5546 +S
5.5547 +n
5.5548 +1969 2043.6 m
5.5549 +1969.8 2043.2 1970.6 2042.9 1971.4 2042.4 C
5.5550 +1970.6 2042.9 1969.8 2043.2 1969 2043.6 C
5.5551 +f
5.5552 +S
5.5553 +n
5.5554 +1972.1 2042.2 m
5.5555 +1973 2041.8 1973.9 2041.4 1974.8 2041 C
5.5556 +1973.9 2041.4 1973 2041.8 1972.1 2042.2 C
5.5557 +f
5.5558 +S
5.5559 +n
5.5560 +1906.6 2035 m
5.5561 +1905 2034.7 1904.8 2036.6 1903.5 2036.9 C
5.5562 +1904.9 2037 1905.8 2033.4 1907.1 2035.7 C
5.5563 +1907.1 2037.2 1907.1 2038.6 1907.1 2040 C
5.5564 +1906.9 2038.4 1907.5 2036.4 1906.6 2035 C
5.5565 +f
5.5566 +S
5.5567 +n
5.5568 +vmrs
5.5569 +1937.1 2032.1 m
5.5570 +1936.2 2033.7 1936.6 2035 1936.8 2036.2 C
5.5571 +1936.8 2035.1 1936.8 2032.4 1937.1 2032.1 C
5.5572 +[0.07 0.06 0 0.58] vc
5.5573 +f
5.5574 +0.4 w
5.5575 +2 J
5.5576 +2 M
5.5577 +S
5.5578 +n
5.5579 +1887.6 2018.7 m
5.5580 +1892 2023.8 1897.9 2028.4 1902.3 2033.6 C
5.5581 +1897.6 2028.1 1892.3 2024.1 1887.6 2018.7 C
5.5582 +f
5.5583 +S
5.5584 +n
5.5585 +1999.7 2031.4 m
5.5586 +1998.7 2030.3 1997.6 2029.2 1996.6 2028 C
5.5587 +1997.6 2029.2 1998.7 2030.3 1999.7 2031.4 C
5.5588 +f
5.5589 +S
5.5590 +n
5.5591 +1912.8 2017 m
5.5592 +1910.6 2021.1 1913.6 2015.3 1914.5 2016 C
5.5593 +1914 2016.3 1913.4 2016.7 1912.8 2017 C
5.5594 +f
5.5595 +S
5.5596 +n
5.5597 +1939.5 2005 m
5.5598 +1936.7 2009.2 1943.6 2001.3 1939.5 2005 C
5.5599 +f
5.5600 +S
5.5601 +n
5.5602 +1942.6 2001.4 m
5.5603 +1941.9 2000.8 1942 2001.2 1941.2 2000.9 C
5.5604 +1942.5 2000.6 1942.1 2002.4 1942.8 2002.8 C
5.5605 +1942 2002.8 1942.5 2004.1 1941.6 2004 C
5.5606 +1943 2003.7 1942.9 2002.1 1942.6 2001.4 C
5.5607 +f
5.5608 +S
5.5609 +n
5.5610 +2006.2 2000.7 m
5.5611 +2005.4 2001.5 2004 2002.8 2004 2002.8 C
5.5612 +2004.5 2002.4 2005.5 2001.4 2006.2 2000.7 C
5.5613 +f
5.5614 +S
5.5615 +n
5.5616 +1998.5 2001.6 m
5.5617 +1997.7 2002 1996.8 2002.4 1995.9 2002.6 C
5.5618 +1995.5 1999.3 1995.7 1995.7 1995.6 1992.3 C
5.5619 +1995.6 1995.7 1995.6 1999.2 1995.6 2002.6 C
5.5620 +1996.6 2002.4 1997.7 2002.2 1998.5 2001.6 C
5.5621 +[0.4 0.4 0 0] vc
5.5622 +f
5.5623 +S
5.5624 +n
5.5625 +1996.1 2002.8 m
5.5626 +1995.9 2002.8 1995.8 2002.8 1995.6 2002.8 C
5.5627 +1995.2 1999.5 1995.5 1995.9 1995.4 1992.5 C
5.5628 +1995.4 1995.9 1995.4 1999.4 1995.4 2002.8 C
5.5629 +1996.4 2003.1 1998.2 2001.6 1996.1 2002.8 C
5.5630 +[0.07 0.06 0 0.58] vc
5.5631 +f
5.5632 +S
5.5633 +n
5.5634 +1969 2002.1 m
5.5635 +1968 2001 1966.9 1999.9 1965.9 1998.8 C
5.5636 +1966.9 1999.9 1968 2001 1969 2002.1 C
5.5637 +f
5.5638 +S
5.5639 +n
5.5640 +vmrs
5.5641 +2000 2001.2 m
5.5642 +2002.1 2000 2004.1 1998.9 2006.2 1997.8 C
5.5643 +2004.1 1998.9 2002.1 2000 2000 2001.2 C
5.5644 +[0.07 0.06 0 0.58] vc
5.5645 +f
5.5646 +0.4 w
5.5647 +2 J
5.5648 +2 M
5.5649 +S
5.5650 +n
5.5651 +1895.8 1984.8 m
5.5652 +1898.3 1983.6 1900.8 1982.3 1903.2 1981 C
5.5653 +1900.8 1982.3 1898.3 1983.6 1895.8 1984.8 C
5.5654 +f
5.5655 +S
5.5656 +n
5.5657 +1905.2 1980.3 m
5.5658 +1906.4 1979.9 1907.6 1979.5 1908.8 1979.1 C
5.5659 +1907.6 1979.5 1906.4 1979.9 1905.2 1980.3 C
5.5660 +f
5.5661 +S
5.5662 +n
5.5663 +1964.7 1977.4 m
5.5664 +1963.8 1977.5 1962.5 1980.2 1960.8 1980 C
5.5665 +1962.5 1980.2 1963.3 1978 1964.7 1977.4 C
5.5666 +f
5.5667 +S
5.5668 +n
5.5669 +1952 1979.6 m
5.5670 +1955.2 1979.2 1955.2 1979.2 1952 1979.6 C
5.5671 +f
5.5672 +S
5.5673 +n
5.5674 +1937.8 1966.4 m
5.5675 +1941.2 1969.5 1946.1 1976.4 1951.5 1979.3 C
5.5676 +1946.1 1976.7 1942.8 1970.4 1937.8 1966.4 C
5.5677 +f
5.5678 +S
5.5679 +n
5.5680 +1911.9 1978.6 m
5.5681 +1914.3 1977.4 1916.7 1976.2 1919.1 1975 C
5.5682 +1916.7 1976.2 1914.3 1977.4 1911.9 1978.6 C
5.5683 +f
5.5684 +S
5.5685 +n
5.5686 +1975.5 1971.4 m
5.5687 +1974.6 1972.2 1973.3 1973.6 1973.3 1973.6 C
5.5688 +1973.7 1973.1 1974.8 1972.1 1975.5 1971.4 C
5.5689 +f
5.5690 +S
5.5691 +n
5.5692 +1922.4 1972.8 m
5.5693 +1924.9 1971.6 1927.4 1970.3 1929.9 1969 C
5.5694 +1927.4 1970.3 1924.9 1971.6 1922.4 1972.8 C
5.5695 +f
5.5696 +S
5.5697 +n
5.5698 +1969.2 1971.9 m
5.5699 +1971.1 1970.9 1972.9 1969.8 1974.8 1968.8 C
5.5700 +1972.9 1969.8 1971.1 1970.9 1969.2 1971.9 C
5.5701 +f
5.5702 +S
5.5703 +n
5.5704 +vmrs
5.5705 +1931.8 1968.3 m
5.5706 +1933 1967.9 1934.2 1967.5 1935.4 1967.1 C
5.5707 +1934.2 1967.5 1933 1967.9 1931.8 1968.3 C
5.5708 +[0.07 0.06 0 0.58] vc
5.5709 +f
5.5710 +0.4 w
5.5711 +2 J
5.5712 +2 M
5.5713 +S
5.5714 +n
5.5715 +1940.7 2072.4 m
5.5716 +1941.5 2072.4 1942.3 2072.3 1943.1 2072.2 C
5.5717 +1942.3 2072.3 1941.5 2072.4 1940.7 2072.4 C
5.5718 +[0 0 0 0.18] vc
5.5719 +f
5.5720 +S
5.5721 +n
5.5722 +1948.6 2069.3 m
5.5723 +1947 2069.5 1945.7 2068.9 1944.8 2069.8 C
5.5724 +1945.9 2068.5 1948.4 2070.2 1948.6 2069.3 C
5.5725 +f
5.5726 +S
5.5727 +n
5.5728 +1954.6 2066.4 m
5.5729 +1954.7 2067.9 1955.6 2067.3 1955.6 2068.8 C
5.5730 +1955.4 2067.8 1956 2066.6 1954.6 2066.4 C
5.5731 +f
5.5732 +S
5.5733 +n
5.5734 +1929.2 2061.2 m
5.5735 +1927.8 2062.1 1926.3 2064.1 1924.8 2063.3 C
5.5736 +1926.3 2064.6 1928 2062 1929.2 2061.2 C
5.5737 +f
5.5738 +S
5.5739 +n
5.5740 +1924.4 2067.4 m
5.5741 +1918.5 2061.6 1912.7 2055.9 1906.8 2050.1 C
5.5742 +1912.7 2055.9 1918.5 2061.6 1924.4 2067.4 C
5.5743 +[0.4 0.4 0 0] vc
5.5744 +f
5.5745 +S
5.5746 +n
5.5747 +1924.6 2062.8 m
5.5748 +1923.9 2062.1 1923.2 2061.2 1922.4 2060.4 C
5.5749 +1923.2 2061.2 1923.9 2062.1 1924.6 2062.8 C
5.5750 +[0 0 0 0.18] vc
5.5751 +f
5.5752 +S
5.5753 +n
5.5754 +1919.3 2057.3 m
5.5755 +1917.5 2055.6 1915.7 2053.8 1913.8 2052 C
5.5756 +1915.7 2053.8 1917.5 2055.6 1919.3 2057.3 C
5.5757 +f
5.5758 +S
5.5759 +n
5.5760 +1929.2 2055.2 m
5.5761 +1929.2 2054.2 1929.2 2053.2 1929.2 2052.3 C
5.5762 +1929.2 2053.2 1929.2 2054.2 1929.2 2055.2 C
5.5763 +f
5.5764 +S
5.5765 +n
5.5766 +1926.3 2049.6 m
5.5767 +1925.4 2049 1925.4 2050.5 1924.4 2050.4 C
5.5768 +1925.3 2051.3 1924.5 2051.9 1925.6 2052.5 C
5.5769 +1926.9 2052.6 1926 2050.6 1926.3 2049.6 C
5.5770 +f
5.5771 +S
5.5772 +n
5.5773 +vmrs
5.5774 +1911.2 2046.8 m
5.5775 +1910.1 2048.9 1911.9 2050.1 1913.1 2051.3 C
5.5776 +1912.1 2049.9 1910.6 2048.8 1911.2 2046.8 C
5.5777 +[0 0 0 0.18] vc
5.5778 +f
5.5779 +0.4 w
5.5780 +2 J
5.5781 +2 M
5.5782 +S
5.5783 +n
5.5784 +1934 2048.7 m
5.5785 +1932.6 2048.7 1930.1 2047.7 1929.6 2049.4 C
5.5786 +1930.9 2048.6 1933.3 2049 1934 2048.7 C
5.5787 +f
5.5788 +S
5.5789 +n
5.5790 +1980 2048.4 m
5.5791 +1979.5 2046.8 1976.3 2047.9 1977.2 2045.6 C
5.5792 +1976.8 2045.1 1976.1 2044.7 1975.2 2044.8 C
5.5793 +1973.7 2046 1976.3 2046.4 1976.7 2047.5 C
5.5794 +1977.8 2047.2 1978.2 2050 1979.6 2049.2 C
5.5795 +1980 2049 1979.6 2048.6 1980 2048.4 C
5.5796 +f
5.5797 +S
5.5798 +n
5.5799 +1938.3 2045.6 m
5.5800 +1938.2 2044.4 1936.8 2043.8 1935.9 2043.4 C
5.5801 +1936.4 2044.4 1939.1 2044.3 1937.6 2045.8 C
5.5802 +1937 2046.1 1935.9 2046.1 1935.9 2046.8 C
5.5803 +1936.7 2046.3 1937.8 2046.2 1938.3 2045.6 C
5.5804 +f
5.5805 +S
5.5806 +n
5.5807 +1932.5 2040 m
5.5808 +1932.8 2038.1 1932 2038.9 1932.3 2040.3 C
5.5809 +1933.1 2040.3 1932.7 2041.7 1933.7 2041.5 C
5.5810 +1933.1 2041 1932.9 2040.5 1932.5 2040 C
5.5811 +f
5.5812 +S
5.5813 +n
5.5814 +2014.6 2035.2 m
5.5815 +2014.1 2033.6 2010.9 2034.7 2011.7 2032.4 C
5.5816 +2011.3 2031.9 2009.4 2030.7 2009.3 2032.1 C
5.5817 +2009.5 2033.7 2012.9 2033.8 2012.4 2035.7 C
5.5818 +2013 2036.4 2014.2 2036.5 2014.6 2035.2 C
5.5819 +f
5.5820 +S
5.5821 +n
5.5822 +1906.4 2030.7 m
5.5823 +1905 2031.6 1903.5 2033.6 1902 2032.8 C
5.5824 +1903.4 2034 1905.6 2031.4 1906.4 2030.7 C
5.5825 +f
5.5826 +S
5.5827 +n
5.5828 +1901.8 2037.2 m
5.5829 +1899.5 2034.8 1897.2 2032.5 1894.8 2030.2 C
5.5830 +1897.2 2032.5 1899.5 2034.8 1901.8 2037.2 C
5.5831 +[0.4 0.4 0 0] vc
5.5832 +f
5.5833 +S
5.5834 +n
5.5835 +1901.8 2032.4 m
5.5836 +1901.1 2031.6 1900.4 2030.7 1899.6 2030 C
5.5837 +1900.4 2030.7 1901.1 2031.6 1901.8 2032.4 C
5.5838 +[0 0 0 0.18] vc
5.5839 +f
5.5840 +S
5.5841 +n
5.5842 +1944.5 2030 m
5.5843 +1945.3 2029.9 1946.1 2029.8 1946.9 2029.7 C
5.5844 +1946.1 2029.8 1945.3 2029.9 1944.5 2030 C
5.5845 +f
5.5846 +S
5.5847 +n
5.5848 +vmrs
5.5849 +1997.8 2027.8 m
5.5850 +1997.7 2027.9 1997.6 2028.1 1997.3 2028 C
5.5851 +1997.4 2029.1 1998.5 2029.5 1999.2 2030 C
5.5852 +2000.1 2029.5 1998.9 2028 1997.8 2027.8 C
5.5853 +[0 0 0 0.18] vc
5.5854 +f
5.5855 +0.4 w
5.5856 +2 J
5.5857 +2 M
5.5858 +S
5.5859 +n
5.5860 +1906.4 2029.2 m
5.5861 +1906.4 2026.6 1906.4 2024 1906.4 2021.3 C
5.5862 +1906.4 2024 1906.4 2026.6 1906.4 2029.2 C
5.5863 +f
5.5864 +S
5.5865 +n
5.5866 +2006.2 2025.9 m
5.5867 +2006 2025.9 2005.8 2025.8 2005.7 2025.6 C
5.5868 +2005.7 2025.5 2005.7 2025.3 2005.7 2025.2 C
5.5869 +2004.6 2025.8 2002.7 2024.7 2001.9 2026.1 C
5.5870 +2001.9 2027.9 2007.8 2029.2 2006.2 2025.9 C
5.5871 +[0 0 0 0] vc
5.5872 +f
5.5873 +S
5.5874 +n
5.5875 +1952.4 2026.8 m
5.5876 +1950.9 2027 1949.6 2026.4 1948.6 2027.3 C
5.5877 +1949.7 2026.1 1952.2 2027.7 1952.4 2026.8 C
5.5878 +[0 0 0 0.18] vc
5.5879 +f
5.5880 +S
5.5881 +n
5.5882 +1896.5 2026.8 m
5.5883 +1894.7 2025.1 1892.9 2023.3 1891 2021.6 C
5.5884 +1892.9 2023.3 1894.7 2025.1 1896.5 2026.8 C
5.5885 +f
5.5886 +S
5.5887 +n
5.5888 +1958.4 2024 m
5.5889 +1958.5 2025.5 1959.4 2024.8 1959.4 2026.4 C
5.5890 +1959.3 2025.3 1959.8 2024.1 1958.4 2024 C
5.5891 +f
5.5892 +S
5.5893 +n
5.5894 +1903.5 2019.2 m
5.5895 +1902.6 2018.6 1902.6 2020 1901.6 2019.9 C
5.5896 +1902.5 2020.8 1901.7 2021.4 1902.8 2022 C
5.5897 +1904.1 2022.2 1903.2 2020.1 1903.5 2019.2 C
5.5898 +f
5.5899 +S
5.5900 +n
5.5901 +1933 2018.7 m
5.5902 +1931.7 2019.6 1930.1 2021.6 1928.7 2020.8 C
5.5903 +1930.1 2022.1 1931.8 2019.5 1933 2018.7 C
5.5904 +f
5.5905 +S
5.5906 +n
5.5907 +1888.4 2016.3 m
5.5908 +1887.3 2018.4 1889.1 2019.6 1890.3 2020.8 C
5.5909 +1889.3 2019.5 1887.8 2018.3 1888.4 2016.3 C
5.5910 +f
5.5911 +S
5.5912 +n
5.5913 +1928.4 2020.4 m
5.5914 +1927.7 2019.6 1927 2018.7 1926.3 2018 C
5.5915 +1927 2018.7 1927.7 2019.6 1928.4 2020.4 C
5.5916 +f
5.5917 +S
5.5918 +n
5.5919 +vmrs
5.5920 +1911.2 2018.2 m
5.5921 +1909.8 2018.3 1907.3 2017.2 1906.8 2018.9 C
5.5922 +1908.1 2018.1 1910.5 2018.6 1911.2 2018.2 C
5.5923 +[0 0 0 0.18] vc
5.5924 +f
5.5925 +0.4 w
5.5926 +2 J
5.5927 +2 M
5.5928 +S
5.5929 +n
5.5930 +1915.5 2015.1 m
5.5931 +1915.4 2013.9 1914 2013.3 1913.1 2012.9 C
5.5932 +1913.6 2013.9 1916.3 2013.8 1914.8 2015.3 C
5.5933 +1914.2 2015.6 1913.1 2015.6 1913.1 2016.3 C
5.5934 +1913.9 2015.9 1915 2015.7 1915.5 2015.1 C
5.5935 +f
5.5936 +S
5.5937 +n
5.5938 +1923.2 2014.8 m
5.5939 +1921.3 2013.1 1919.5 2011.3 1917.6 2009.6 C
5.5940 +1919.5 2011.3 1921.3 2013.1 1923.2 2014.8 C
5.5941 +f
5.5942 +S
5.5943 +n
5.5944 +1933 2012.7 m
5.5945 +1933 2011.7 1933 2010.8 1933 2009.8 C
5.5946 +1933 2010.8 1933 2011.7 1933 2012.7 C
5.5947 +f
5.5948 +S
5.5949 +n
5.5950 +1909.7 2008.1 m
5.5951 +1908.9 2009.2 1910.1 2009.9 1910.4 2011 C
5.5952 +1911.1 2010.7 1908.9 2009.7 1909.7 2008.1 C
5.5953 +f
5.5954 +S
5.5955 +n
5.5956 +1930.1 2007.2 m
5.5957 +1929.2 2006.6 1929.2 2008 1928.2 2007.9 C
5.5958 +1929.1 2008.8 1928.4 2009.4 1929.4 2010 C
5.5959 +1930.7 2010.2 1929.9 2008.1 1930.1 2007.2 C
5.5960 +f
5.5961 +S
5.5962 +n
5.5963 +1915 2004.3 m
5.5964 +1914 2006.4 1915.7 2007.6 1916.9 2008.8 C
5.5965 +1915.9 2007.5 1914.4 2006.3 1915 2004.3 C
5.5966 +f
5.5967 +S
5.5968 +n
5.5969 +1937.8 2006.2 m
5.5970 +1936.4 2006.3 1934 2005.2 1933.5 2006.9 C
5.5971 +1934.7 2006.1 1937.1 2006.6 1937.8 2006.2 C
5.5972 +f
5.5973 +S
5.5974 +n
5.5975 +1983.9 2006 m
5.5976 +1983.3 2004.3 1980.2 2005.4 1981 2003.1 C
5.5977 +1980.6 2002.7 1978.7 2001.5 1978.6 2002.8 C
5.5978 +1978.8 2004.4 1982.1 2004.5 1981.7 2006.4 C
5.5979 +1982.3 2007.2 1983.5 2007.2 1983.9 2006 C
5.5980 +f
5.5981 +S
5.5982 +n
5.5983 +1942.1 2003.1 m
5.5984 +1942 2001.9 1940.6 2001.3 1939.7 2000.9 C
5.5985 +1940.2 2001.9 1943 2001.8 1941.4 2003.3 C
5.5986 +1940.9 2003.6 1939.7 2003.6 1939.7 2004.3 C
5.5987 +1940.5 2003.9 1941.6 2003.7 1942.1 2003.1 C
5.5988 +f
5.5989 +S
5.5990 +n
5.5991 +vmrs
5.5992 +1967.1 1998.5 m
5.5993 +1967 1998.6 1966.8 1998.8 1966.6 1998.8 C
5.5994 +1966.7 1999.8 1967.8 2000.2 1968.5 2000.7 C
5.5995 +1969.4 2000.2 1968.2 1998.8 1967.1 1998.5 C
5.5996 +[0 0 0 0.18] vc
5.5997 +f
5.5998 +0.4 w
5.5999 +2 J
5.6000 +2 M
5.6001 +S
5.6002 +n
5.6003 +1936.4 1997.6 m
5.6004 +1936.7 1995.6 1935.8 1996.4 1936.1 1997.8 C
5.6005 +1936.9 1997.9 1936.5 1999.2 1937.6 1999 C
5.6006 +1937 1998.5 1936.8 1998 1936.4 1997.6 C
5.6007 +f
5.6008 +S
5.6009 +n
5.6010 +1975.5 1996.6 m
5.6011 +1975.2 1996.7 1975.1 1996.5 1975 1996.4 C
5.6012 +1975 1996.2 1975 1996.1 1975 1995.9 C
5.6013 +1973.9 1996.5 1972 1995.5 1971.2 1996.8 C
5.6014 +1971.2 1998.6 1977 1999.9 1975.5 1996.6 C
5.6015 +[0 0 0 0] vc
5.6016 +f
5.6017 +S
5.6018 +n
5.6019 +1949.3 2097.4 m
5.6020 +1950.3 2096.9 1951.2 2096.4 1952.2 2096 C
5.6021 +1951.2 2096.4 1950.3 2096.9 1949.3 2097.4 C
5.6022 +[0.4 0.4 0 0] vc
5.6023 +f
5.6024 +S
5.6025 +n
5.6026 +1960.8 2091.6 m
5.6027 +1961.7 2091.2 1962.6 2090.9 1963.5 2090.4 C
5.6028 +1962.6 2090.9 1961.7 2091.2 1960.8 2091.6 C
5.6029 +f
5.6030 +S
5.6031 +n
5.6032 +1964.4 2090 m
5.6033 +1965.7 2089.2 1967 2088.5 1968.3 2087.8 C
5.6034 +1967 2088.5 1965.7 2089.2 1964.4 2090 C
5.6035 +f
5.6036 +S
5.6037 +n
5.6038 +1976 2083.7 m
5.6039 +1976.3 2082.3 1975.2 2079.1 1976.9 2079.4 C
5.6040 +1978.8 2080.7 1980.3 2082.9 1982.2 2084.2 C
5.6041 +1980.6 2083.1 1978.2 2080.2 1976 2078.9 C
5.6042 +1975.6 2081.2 1977 2084.9 1973.8 2085.4 C
5.6043 +1972.2 2086.1 1970.7 2087 1969 2087.6 C
5.6044 +1971.4 2086.5 1974.1 2085.6 1976 2083.7 C
5.6045 +f
5.6046 +S
5.6047 +n
5.6048 +1983.9 2084.2 m
5.6049 +1984.8 2083.7 1985.8 2083.2 1986.8 2082.8 C
5.6050 +1985.8 2083.2 1984.8 2083.7 1983.9 2084.2 C
5.6051 +f
5.6052 +S
5.6053 +n
5.6054 +1995.4 2078.4 m
5.6055 +1996.3 2078 1997.1 2077.7 1998 2077.2 C
5.6056 +1997.1 2077.7 1996.3 2078 1995.4 2078.4 C
5.6057 +f
5.6058 +S
5.6059 +n
5.6060 +1999 2076.8 m
5.6061 +2000.3 2076 2001.6 2075.3 2002.8 2074.6 C
5.6062 +2001.6 2075.3 2000.3 2076 1999 2076.8 C
5.6063 +f
5.6064 +S
5.6065 +n
5.6066 +vmrs
5.6067 +1929.6 2065.7 m
5.6068 +1930.1 2065.6 1929.8 2068.6 1929.9 2070 C
5.6069 +1929.8 2068.6 1930.1 2067 1929.6 2065.7 C
5.6070 +[0.4 0.4 0 0] vc
5.6071 +f
5.6072 +0.4 w
5.6073 +2 J
5.6074 +2 M
5.6075 +S
5.6076 +n
5.6077 +1906.6 2049.4 m
5.6078 +1906.6 2046.7 1906.6 2043.9 1906.6 2041.2 C
5.6079 +1906.6 2043.9 1906.6 2046.7 1906.6 2049.4 C
5.6080 +f
5.6081 +S
5.6082 +n
5.6083 +2016 2047.5 m
5.6084 +2014.8 2048 2013.5 2048.3 2012.4 2049.4 C
5.6085 +2013.5 2048.3 2014.8 2048 2016 2047.5 C
5.6086 +f
5.6087 +S
5.6088 +n
5.6089 +2016.5 2047.2 m
5.6090 +2017.3 2046.9 2018.1 2046.6 2018.9 2046.3 C
5.6091 +2018.1 2046.6 2017.3 2046.9 2016.5 2047.2 C
5.6092 +f
5.6093 +S
5.6094 +n
5.6095 +1912.4 2028.5 m
5.6096 +1911.8 2032.4 1912.4 2037.2 1911.9 2041.2 C
5.6097 +1911.5 2037.2 1911.7 2032.9 1911.6 2028.8 C
5.6098 +1911.6 2033.5 1911.6 2038.9 1911.6 2042.9 C
5.6099 +1912.5 2042.2 1911.6 2043.9 1912.6 2043.6 C
5.6100 +1912.9 2039.3 1913.1 2033.3 1912.4 2028.5 C
5.6101 +[0.21 0.21 0 0] vc
5.6102 +f
5.6103 +S
5.6104 +n
5.6105 +1906.8 2040.8 m
5.6106 +1906.8 2039 1906.8 2037.2 1906.8 2035.5 C
5.6107 +1906.8 2037.2 1906.8 2039 1906.8 2040.8 C
5.6108 +[0.4 0.4 0 0] vc
5.6109 +f
5.6110 +S
5.6111 +n
5.6112 +1905.9 2035.2 m
5.6113 +1904.9 2036.4 1903.7 2037.2 1902.3 2037.4 C
5.6114 +1903.7 2037.2 1904.9 2036.4 1905.9 2035.2 C
5.6115 +f
5.6116 +S
5.6117 +n
5.6118 +1906.1 2031.2 m
5.6119 +1907 2031.1 1906.4 2028 1906.6 2030.7 C
5.6120 +1905.5 2032.1 1904 2032.8 1902.5 2033.6 C
5.6121 +1903.9 2033.2 1905 2032.1 1906.1 2031.2 C
5.6122 +f
5.6123 +S
5.6124 +n
5.6125 +1908.3 2018.7 m
5.6126 +1905.2 2018.6 1907.1 2023.2 1906.6 2025.4 C
5.6127 +1906.8 2023 1905.9 2019.5 1908.3 2018.7 C
5.6128 +f
5.6129 +S
5.6130 +n
5.6131 +1889.6 1998 m
5.6132 +1889 2001.9 1889.6 2006.7 1889.1 2010.8 C
5.6133 +1888.7 2006.7 1888.9 2002.4 1888.8 1998.3 C
5.6134 +1888.8 2003 1888.8 2008.4 1888.8 2012.4 C
5.6135 +1889.7 2011.7 1888.8 2013.4 1889.8 2013.2 C
5.6136 +1890.1 2008.8 1890.3 2002.8 1889.6 1998 C
5.6137 +[0.21 0.21 0 0] vc
5.6138 +f
5.6139 +S
5.6140 +n
5.6141 +vmrs
5.6142 +1999 2001.4 m
5.6143 +2001 2000.3 2003 1999.2 2005 1998 C
5.6144 +2003 1999.2 2001 2000.3 1999 2001.4 C
5.6145 +[0.4 0.4 0 0] vc
5.6146 +f
5.6147 +0.4 w
5.6148 +2 J
5.6149 +2 M
5.6150 +S
5.6151 +n
5.6152 +1916.2 1986 m
5.6153 +1915.7 1989.9 1916.3 1994.7 1915.7 1998.8 C
5.6154 +1915.3 1994.7 1915.5 1990.4 1915.5 1986.3 C
5.6155 +1915.5 1991 1915.5 1996.4 1915.5 2000.4 C
5.6156 +1916.3 1999.7 1915.5 2001.4 1916.4 2001.2 C
5.6157 +1916.7 1996.8 1917 1990.8 1916.2 1986 C
5.6158 +[0.21 0.21 0 0] vc
5.6159 +f
5.6160 +S
5.6161 +n
5.6162 +1886.9 1989.6 m
5.6163 +1887.8 1989.2 1888.7 1988.9 1889.6 1988.4 C
5.6164 +1888.7 1988.9 1887.8 1989.2 1886.9 1989.6 C
5.6165 +[0.4 0.4 0 0] vc
5.6166 +f
5.6167 +S
5.6168 +n
5.6169 +1892.4 1986.8 m
5.6170 +1895.1 1985.1 1897.9 1983.6 1900.6 1982 C
5.6171 +1897.9 1983.6 1895.1 1985.1 1892.4 1986.8 C
5.6172 +f
5.6173 +S
5.6174 +n
5.6175 +1907.3 1979.3 m
5.6176 +1908.5 1978.9 1909.7 1978.5 1910.9 1978.1 C
5.6177 +1909.7 1978.5 1908.5 1978.9 1907.3 1979.3 C
5.6178 +f
5.6179 +S
5.6180 +n
5.6181 +1938.5 1966.6 m
5.6182 +1942.6 1970.1 1945.9 1976.4 1951.7 1979.1 C
5.6183 +1946.2 1976.1 1943.1 1970.9 1938.5 1966.6 C
5.6184 +f
5.6185 +S
5.6186 +n
5.6187 +1955.1 1978.6 m
5.6188 +1955.9 1978.2 1956.7 1977.8 1957.5 1977.4 C
5.6189 +1956.7 1977.8 1955.9 1978.2 1955.1 1978.6 C
5.6190 +f
5.6191 +S
5.6192 +n
5.6193 +1913.6 1977.6 m
5.6194 +1914.5 1977.2 1915.3 1976.9 1916.2 1976.4 C
5.6195 +1915.3 1976.9 1914.5 1977.2 1913.6 1977.6 C
5.6196 +f
5.6197 +S
5.6198 +n
5.6199 +1919.1 1974.8 m
5.6200 +1921.8 1973.1 1924.5 1971.6 1927.2 1970 C
5.6201 +1924.5 1971.6 1921.8 1973.1 1919.1 1974.8 C
5.6202 +f
5.6203 +S
5.6204 +n
5.6205 +1963.5 1974.5 m
5.6206 +1964.5 1974 1965.6 1973.4 1966.6 1972.8 C
5.6207 +1965.6 1973.4 1964.5 1974 1963.5 1974.5 C
5.6208 +f
5.6209 +S
5.6210 +n
5.6211 +vmrs
5.6212 +1967.8 1972.4 m
5.6213 +1970 1971.2 1972.1 1970 1974.3 1968.8 C
5.6214 +1972.1 1970 1970 1971.2 1967.8 1972.4 C
5.6215 +[0.4 0.4 0 0] vc
5.6216 +f
5.6217 +0.4 w
5.6218 +2 J
5.6219 +2 M
5.6220 +S
5.6221 +n
5.6222 +1934 1967.3 m
5.6223 +1935.2 1966.9 1936.4 1966.5 1937.6 1966.1 C
5.6224 +1936.4 1966.5 1935.2 1966.9 1934 1967.3 C
5.6225 +f
5.6226 +S
5.6227 +n
5.6228 +1928.9 2061.2 m
5.6229 +1928.9 2059.2 1928.9 2057.3 1928.9 2055.4 C
5.6230 +1928.9 2057.3 1928.9 2059.2 1928.9 2061.2 C
5.6231 +[0.21 0.21 0 0] vc
5.6232 +f
5.6233 +S
5.6234 +n
5.6235 +1917.2 2047 m
5.6236 +1917.8 2046.5 1919.6 2046.8 1920 2047.2 C
5.6237 +1920 2046.5 1920.9 2046.8 1921 2046.3 C
5.6238 +1921.9 2047.3 1921.3 2044.1 1921.5 2044.1 C
5.6239 +1919.7 2044.8 1915.7 2043.5 1916.2 2046 C
5.6240 +1916.2 2048.3 1917 2045.9 1917.2 2047 C
5.6241 +[0 0 0 0] vc
5.6242 +f
5.6243 +S
5.6244 +n
5.6245 +1922 2044.1 m
5.6246 +1923.5 2043.2 1927 2045.4 1927.5 2042.9 C
5.6247 +1927.1 2042.6 1927.3 2040.9 1927.2 2041.5 C
5.6248 +1924.9 2042.3 1920.9 2040.6 1922 2044.1 C
5.6249 +f
5.6250 +S
5.6251 +n
5.6252 +1934.9 2043.9 m
5.6253 +1935.2 2043.4 1934.4 2042.7 1934 2042.2 C
5.6254 +1933.2 2041.8 1932.4 2042.8 1932.8 2043.2 C
5.6255 +1932.9 2044 1934.3 2043.3 1934.9 2043.9 C
5.6256 +f
5.6257 +S
5.6258 +n
5.6259 +1906.1 2030.7 m
5.6260 +1906.1 2028.8 1906.1 2027 1906.1 2025.2 C
5.6261 +1906.1 2027 1906.1 2028.8 1906.1 2030.7 C
5.6262 +[0.21 0.21 0 0] vc
5.6263 +f
5.6264 +S
5.6265 +n
5.6266 +1932.8 2018.7 m
5.6267 +1932.8 2016.8 1932.8 2014.8 1932.8 2012.9 C
5.6268 +1932.8 2014.8 1932.8 2016.8 1932.8 2018.7 C
5.6269 +f
5.6270 +S
5.6271 +n
5.6272 +1894.4 2016.5 m
5.6273 +1895 2016 1896.8 2016.3 1897.2 2016.8 C
5.6274 +1897.2 2016 1898.1 2016.3 1898.2 2015.8 C
5.6275 +1899.1 2016.8 1898.5 2013.6 1898.7 2013.6 C
5.6276 +1896.9 2014.4 1892.9 2013 1893.4 2015.6 C
5.6277 +1893.4 2017.8 1894.2 2015.4 1894.4 2016.5 C
5.6278 +[0 0 0 0] vc
5.6279 +f
5.6280 +S
5.6281 +n
5.6282 +1899.2 2013.6 m
5.6283 +1900.7 2012.7 1904.2 2014.9 1904.7 2012.4 C
5.6284 +1904.3 2012.1 1904.5 2010.5 1904.4 2011 C
5.6285 +1902.1 2011.8 1898.1 2010.1 1899.2 2013.6 C
5.6286 +f
5.6287 +S
5.6288 +n
5.6289 +vmrs
5.6290 +1912.1 2013.4 m
5.6291 +1912.4 2012.9 1911.6 2012.3 1911.2 2011.7 C
5.6292 +1910.4 2011.4 1909.6 2012.3 1910 2012.7 C
5.6293 +1910.1 2013.5 1911.5 2012.9 1912.1 2013.4 C
5.6294 +[0 0 0 0] vc
5.6295 +f
5.6296 +0.4 w
5.6297 +2 J
5.6298 +2 M
5.6299 +S
5.6300 +n
5.6301 +1921 2004.5 m
5.6302 +1921.6 2004 1923.4 2004.3 1923.9 2004.8 C
5.6303 +1923.8 2004 1924.8 2004.3 1924.8 2003.8 C
5.6304 +1925.7 2004.8 1925.1 2001.6 1925.3 2001.6 C
5.6305 +1923.6 2002.4 1919.6 2001 1920 2003.6 C
5.6306 +1920 2005.8 1920.8 2003.4 1921 2004.5 C
5.6307 +f
5.6308 +S
5.6309 +n
5.6310 +1925.8 2001.6 m
5.6311 +1927.3 2000.7 1930.8 2002.9 1931.3 2000.4 C
5.6312 +1930.9 2000.1 1931.1 1998.5 1931.1 1999 C
5.6313 +1928.7 1999.8 1924.8 1998.1 1925.8 2001.6 C
5.6314 +f
5.6315 +S
5.6316 +n
5.6317 +1938.8 2001.4 m
5.6318 +1939 2000.9 1938.2 2000.3 1937.8 1999.7 C
5.6319 +1937.1 1999.4 1936.2 2000.3 1936.6 2000.7 C
5.6320 +1936.7 2001.5 1938.1 2000.9 1938.8 2001.4 C
5.6321 +f
5.6322 +S
5.6323 +n
5.6324 +1908.6691 2008.1348 m
5.6325 +1897.82 2010.0477 L
5.6326 +1894.1735 1989.3671 L
5.6327 +1905.0226 1987.4542 L
5.6328 +1908.6691 2008.1348 L
5.6329 +n
5.6330 +q
5.6331 +_bfh
5.6332 +%%IncludeResource: font Symbol
5.6333 +_efh
5.6334 +{
5.6335 +f0 [19.696045 -3.4729 3.4729 19.696045 0 0] makesetfont
5.6336 +1895.041763 1994.291153 m
5.6337 +0 0 32 0 0 (l) ts
5.6338 +}
5.6339 +true
5.6340 +[0 0 0 1]sts
5.6341 +Q
5.6342 +1979.2185 1991.7809 m
5.6343 +1960.6353 1998.5452 L
5.6344 +1953.4532 1978.8124 L
5.6345 +1972.0363 1972.0481 L
5.6346 +1979.2185 1991.7809 L
5.6347 +n
5.6348 +q
5.6349 +_bfh
5.6350 +%%IncludeResource: font Symbol
5.6351 +_efh
5.6352 +{
5.6353 +f0 [18.793335 -6.84082 6.84021 18.793335 0 0] makesetfont
5.6354 +1955.163254 1983.510773 m
5.6355 +0 0 32 0 0 (\256) ts
5.6356 +}
5.6357 +true
5.6358 +[0 0 0 1]sts
5.6359 +Q
5.6360 +1952.1544 2066.5423 m
5.6361 +1938.0739 2069.025 L
5.6362 +1934.4274 2048.3444 L
5.6363 +1948.5079 2045.8617 L
5.6364 +1952.1544 2066.5423 L
5.6365 +n
5.6366 +q
5.6367 +_bfh
5.6368 +%%IncludeResource: font Symbol
5.6369 +_efh
5.6370 +{
5.6371 +f0 [19.696045 -3.4729 3.4729 19.696045 0 0] makesetfont
5.6372 +1935.29567 2053.268433 m
5.6373 +0 0 32 0 0 (") ts
5.6374 +}
5.6375 +true
5.6376 +[0 0 0 1]sts
5.6377 +Q
5.6378 +1931.7231 2043.621 m
5.6379 +1919.3084 2048.14 L
5.6380 +1910.6898 2024.4607 L
5.6381 +1923.1046 2019.9417 L
5.6382 +1931.7231 2043.621 L
5.6383 +n
5.6384 +q
5.6385 +_bfh
5.6386 +%%IncludeResource: font Symbol
5.6387 +_efh
5.6388 +{
5.6389 +f0 [22.552002 -8.208984 8.208252 22.552002 0 0] makesetfont
5.6390 +1912.741867 2030.098648 m
5.6391 +0 0 32 0 0 (=) ts
5.6392 +}
5.6393 +true
5.6394 +[0 0 0 1]sts
5.6395 +Q
5.6396 +1944 2024.5 m
5.6397 +1944 2014 L
5.6398 +0.8504 w
5.6399 +0 J
5.6400 +3.863693 M
5.6401 +[0 0 0 1] vc
5.6402 +false setoverprint
5.6403 +S
5.6404 +n
5.6405 +1944.25 2019.1673 m
5.6406 +1952.5 2015.9173 L
5.6407 +S
5.6408 +n
5.6409 +1931.0787 2124.423 m
5.6410 +1855.5505 2043.4285 L
5.6411 +1871.0419 2013.0337 L
5.6412 +1946.5701 2094.0282 L
5.6413 +1931.0787 2124.423 L
5.6414 +n
5.6415 +q
5.6416 +_bfh
5.6417 +%%IncludeResource: font ZapfHumanist601BT-Bold
5.6418 +_efh
5.6419 +{
5.6420 +f1 [22.155762 23.759277 -14.753906 28.947754 0 0] makesetfont
5.6421 +1867.35347 2020.27063 m
5.6422 +0 0 32 0 0 (Isabelle) ts
5.6423 +}
5.6424 +true
5.6425 +[0 0 0 1]sts
5.6426 +Q
5.6427 +1933.5503 1996.9547 m
5.6428 +1922.7012 1998.8677 L
5.6429 +1919.0547 1978.1871 L
5.6430 +1929.9038 1976.2741 L
5.6431 +1933.5503 1996.9547 L
5.6432 +n
5.6433 +q
5.6434 +_bfh
5.6435 +%%IncludeResource: font Symbol
5.6436 +_efh
5.6437 +{
5.6438 +f0 [19.696045 -3.4729 3.4729 19.696045 0 0] makesetfont
5.6439 +1919.922913 1983.111069 m
5.6440 +0 0 32 0 0 (b) ts
5.6441 +}
5.6442 +true
5.6443 +[0 0 0 1]sts
5.6444 +Q
5.6445 +2006.3221 2025.7184 m
5.6446 +1993.8573 2027.9162 L
5.6447 +1990.2108 2007.2356 L
5.6448 +2002.6756 2005.0378 L
5.6449 +2006.3221 2025.7184 L
5.6450 +n
5.6451 +q
5.6452 +_bfh
5.6453 +%%IncludeResource: font Symbol
5.6454 +_efh
5.6455 +{
5.6456 +f0 [19.696045 -3.4729 3.4729 19.696045 0 0] makesetfont
5.6457 +1991.07901 2012.159653 m
5.6458 +0 0 32 0 0 (a) ts
5.6459 +}
5.6460 +true
5.6461 +[0 0 0 1]sts
5.6462 +Q
5.6463 +vmrs
5.6464 +2030.0624 2094.056 m
5.6465 +1956.3187 2120.904 L
5.6466 +1956.321 2095.3175 L
5.6467 +2030.0647 2068.4695 L
5.6468 +2030.0624 2094.056 L
5.6469 +n
5.6470 +q
5.6471 +_bfh
5.6472 +%%IncludeResource: font ZapfHumanist601BT-Bold
5.6473 +_efh
5.6474 +{
5.6475 +f1 [22.898804 -8.336792 -0.002197 24.368408 0 0] makesetfont
5.6476 +1956.320496 2101.409561 m
5.6477 +0 0 32 0 0 (Nitpick) ts
5.6478 +}
5.6479 +true
5.6480 +[0 0 0 1]sts
5.6481 +Q
5.6482 +vmr
5.6483 +vmr
5.6484 +end
5.6485 +%%Trailer
5.6486 +%%DocumentNeededResources: font Symbol
5.6487 +%%+ font ZapfHumanist601BT-Bold
5.6488 +%%DocumentFonts: Symbol
5.6489 +%%+ ZapfHumanist601BT-Bold
5.6490 +%%DocumentNeededFonts: Symbol
5.6491 +%%+ ZapfHumanist601BT-Bold
6.1 Binary file doc-src/gfx/isabelle_nitpick.pdf has changed
7.1 --- a/doc-src/manual.bib Thu Oct 22 09:50:29 2009 +0200
7.2 +++ b/doc-src/manual.bib Thu Oct 22 14:45:20 2009 +0200
7.3 @@ -49,7 +49,7 @@
7.4
7.5 @Unpublished{abrial93,
7.6 author = {J. R. Abrial and G. Laffitte},
7.7 - title = {Towards the Mechanization of the Proofs of some Classical
7.8 + title = {Towards the Mechanization of the Proofs of Some Classical
7.9 Theorems of Set Theory},
7.10 note = {preprint},
7.11 year = 1993,
7.12 @@ -73,6 +73,17 @@
7.13 crossref = {types93},
7.14 pages = {213-237}}
7.15
7.16 +@inproceedings{andersson-1993,
7.17 + author = "Arne Andersson",
7.18 + title = "Balanced Search Trees Made Simple",
7.19 + editor = "F. K. H. A. Dehne and N. Santoro and S. Whitesides",
7.20 + booktitle = "WADS 1993",
7.21 + series = LNCS,
7.22 + volume = {709},
7.23 + pages = "61--70",
7.24 + year = 1993,
7.25 + publisher = Springer}
7.26 +
7.27 @book{andrews86,
7.28 author = "Peter Andrews",
7.29 title = "An Introduction to Mathematical Logic and Type Theory: to Truth
7.30 @@ -167,6 +178,15 @@
7.31 author = "Stefan Berghofer and Tobias Nipkow",
7.32 pages = "38--52"}
7.33
7.34 +@inproceedings{berghofer-nipkow-2004,
7.35 + author = {Stefan Berghofer and Tobias Nipkow},
7.36 + title = {Random Testing in {I}sabelle/{HOL}},
7.37 + pages = {230--239},
7.38 + editor = "J. Cuellar and Z. Liu",
7.39 + booktitle = {{SEFM} 2004},
7.40 + publisher = IEEE,
7.41 + year = 2004}
7.42 +
7.43 @InProceedings{Berghofer-Nipkow:2002,
7.44 author = {Stefan Berghofer and Tobias Nipkow},
7.45 title = {Executing Higher Order Logic},
7.46 @@ -200,6 +220,14 @@
7.47 title="Introduction to Functional Programming using Haskell",
7.48 publisher=PH,year=1998}
7.49
7.50 +@inproceedings{blanchette-nipkow-2009,
7.51 + title = "Nitpick: A Counterexample Generator for Higher-Order Logic Based on a Relational Model Finder (Extended Abstract)",
7.52 + author = "Jasmin Christian Blanchette and Tobias Nipkow",
7.53 + booktitle = "{TAP} 2009: Short Papers",
7.54 + editor = "Catherine Dubois",
7.55 + publisher = "ETH Technical Report 630",
7.56 + year = 2009}
7.57 +
7.58 @Article{boyer86,
7.59 author = {Robert Boyer and Ewing Lusk and William McCune and Ross
7.60 Overbeek and Mark Stickel and Lawrence Wos},
7.61 @@ -241,7 +269,7 @@
7.62 }
7.63
7.64 @InProceedings{bulwahn-et-al:2008:imperative,
7.65 - author = {Lukas Bulwahn and Alexander Krauss and Florian Haftmann and Levent Erkök and John Matthews},
7.66 + author = {Lukas Bulwahn and Alexander Krauss and Florian Haftmann and Levent Erkök and John Matthews},
7.67 title = {Imperative Functional Programming with {Isabelle/HOL}},
7.68 crossref = {tphols2008},
7.69 }
7.70 @@ -597,6 +625,12 @@
7.71 year = 2003,
7.72 note = {\url{http://www.haskell.org/definition/}}}
7.73
7.74 +@book{jackson-2006,
7.75 + author = "Daniel Jackson",
7.76 + title = "Software Abstractions: Logic, Language, and Analysis",
7.77 + publisher = MIT,
7.78 + year = 2006}
7.79 +
7.80 %K
7.81
7.82 @InProceedings{kammueller-locales,
7.83 @@ -878,10 +912,11 @@
7.84
7.85 @Book{isa-tutorial,
7.86 author = {Tobias Nipkow and Lawrence C. Paulson and Markus Wenzel},
7.87 - title = {Isabelle/HOL: A Proof Assistant for Higher-Order Logic},
7.88 - publisher = {Springer},
7.89 + title = {Isabelle/{HOL}: A Proof Assistant for Higher-Order Logic},
7.90 + publisher = Springer,
7.91 year = 2002,
7.92 - note = {LNCS Tutorial 2283}}
7.93 + series = LNCS,
7.94 + volume = 2283}
7.95
7.96 @Article{noel,
7.97 author = {Philippe No{\"e}l},
7.98 @@ -1021,7 +1056,7 @@
7.99 Essays in Honor of {Robin Milner}},
7.100 booktitle = {Proof, Language, and Interaction:
7.101 Essays in Honor of {Robin Milner}},
7.102 - publisher = {MIT Press},
7.103 + publisher = MIT,
7.104 year = 2000,
7.105 editor = {Gordon Plotkin and Colin Stirling and Mads Tofte}}
7.106
7.107 @@ -1236,6 +1271,12 @@
7.108 number = 4
7.109 }
7.110
7.111 +@misc{sledgehammer-2009,
7.112 + key = "Sledgehammer",
7.113 + title = "The {S}ledgehammer: Let Automatic Theorem Provers
7.114 +Write Your {I}s\-a\-belle Scripts",
7.115 + note = "\url{http://www.cl.cam.ac.uk/research/hvg/Isabelle/sledgehammer.html}"}
7.116 +
7.117 @inproceedings{slind-tfl,
7.118 author = {Konrad Slind},
7.119 title = {Function Definition in Higher Order Logic},
7.120 @@ -1295,6 +1336,27 @@
7.121 title={Haskell: The Craft of Functional Programming},
7.122 publisher={Addison-Wesley},year=1999}
7.123
7.124 +@misc{kodkod-2009,
7.125 + author = "Emina Torlak",
7.126 + title = {Kodkod: Constraint Solver for Relational Logic},
7.127 + note = "\url{http://alloy.mit.edu/kodkod/}"}
7.128 +
7.129 +@misc{kodkod-2009-options,
7.130 + author = "Emina Torlak",
7.131 + title = "Kodkod {API}: Class {Options}",
7.132 + note = "\url{http://alloy.mit.edu/kodkod/docs/kodkod/engine/config/Options.html}"}
7.133 +
7.134 +@inproceedings{torlak-jackson-2007,
7.135 + title = "Kodkod: A Relational Model Finder",
7.136 + author = "Emina Torlak and Daniel Jackson",
7.137 + editor = "Orna Grumberg and Michael Huth",
7.138 + booktitle = "TACAS 2007",
7.139 + series = LNCS,
7.140 + volume = {4424},
7.141 + pages = "632--647",
7.142 + year = 2007,
7.143 + publisher = Springer}
7.144 +
7.145 @Unpublished{Trybulec:1993:MizarFeatures,
7.146 author = {A. Trybulec},
7.147 title = {Some Features of the {Mizar} Language},
7.148 @@ -1320,6 +1382,13 @@
7.149 year = 1989
7.150 }
7.151
7.152 +@phdthesis{weber-2008,
7.153 + author = "Tjark Weber",
7.154 + title = "SAT-Based Finite Model Generation for Higher-Order Logic",
7.155 + school = {Dept.\ of Informatics, T.U. M\"unchen},
7.156 + type = "{Ph.D.}\ thesis",
7.157 + year = 2008}
7.158 +
7.159 @Misc{x-symbol,
7.160 author = {Christoph Wedler},
7.161 title = {Emacs package ``{X-Symbol}''},
7.162 @@ -1570,7 +1639,7 @@
7.163 Essays in Honor of {Larry Wos}},
7.164 booktitle = {Automated Reasoning and its Applications:
7.165 Essays in Honor of {Larry Wos}},
7.166 - publisher = {MIT Press},
7.167 + publisher = MIT,
7.168 year = 1997,
7.169 editor = {Robert Veroff}}
7.170
7.171 @@ -1669,3 +1738,8 @@
7.172 title = {{ML} Modules and {Haskell} Type Classes: A Constructive Comparison},
7.173 author = {Stefan Wehr et. al.}
7.174 }
7.175 +
7.176 +@misc{wikipedia-2009-aa-trees,
7.177 + key = "Wikipedia",
7.178 + title = "Wikipedia: {AA} Tree",
7.179 + note = "\url{http://en.wikipedia.org/wiki/AA_tree}"}