From 75822cd92db9625bb04eee3724e38b78db4da3f6 Mon Sep 17 00:00:00 2001 From: elvis Date: Tue, 25 Nov 2025 16:01:17 +0100 Subject: [PATCH] Fixes --- background.tex | 33 +++++-- design.tex | 207 ++++++++++++++++++++++++------------------ document.bib | 15 +++ document.pdf | Bin 986386 -> 1046385 bytes document.tex | 16 ++++ figures/cherubino.eps | 1 + title_page.tex | 32 +++++++ 7 files changed, 206 insertions(+), 98 deletions(-) create mode 100644 figures/cherubino.eps create mode 100644 title_page.tex diff --git a/background.tex b/background.tex index 62d781f..6533a6f 100644 --- a/background.tex +++ b/background.tex @@ -49,7 +49,7 @@ Note that \(C_i\) and \(D_i\) do not have to be disjointed. - \(W_0 = C_0\)is called the initial state of \(\pi\). If \(C_i \subseteq D_i\) for all \(i \in [1, n]\) then \(\pi\) is called context-independent. For context-independent interactive process, we can take \(C_i = \emptyset\) for all \(i = [1, n]\) without changing the state sequence. + \(W_0 = C_0\) is called the initial state of \(\pi\). If \(C_i \subseteq D_i\) for all \(i \in [1, n]\) then \(\pi\) is called context-independent. For context-independent interactive process, we can take \(C_i = \emptyset\) for all \(i = [1, n]\) without changing the state sequence. In a context-independent state sequence \(\tau = W_0, \ldots, W_i, W_{i+1}, \ldots, W_n \), during the transition from \(W_i\) to \(W_{i+1}\) all entities from \(W_i -res_{\mathcal{A}}(W_i)\) will not persist. This reflects the assumption of no permanency \hyperref[first_assumption]{(1)}. Thus, if \(\tau\) is not context-independent, an entity from a current state can also be sustained by the context \(C_{i+1}\). @@ -62,20 +62,33 @@ Five sets of reactions describe a binary counter-like behavior: - \begin{tblr}{colspec={Q[l,m]Q[l,m]Q[l,m]}, colsep=2pt} - \(a_j\) &= \((\{p_j\}, {dec, inc}, {p_j})\), &\(\forall j \in [0, n]\)\\ - \(b_j\) &= \((\{inc, p_0, p_1, \ldots, p_{j-1}\}, {dec, p_j}, {p_j})\), &\(\forall j \in [0, n]\)\\ - \(c_{j,k}\) &= \((\{inc, p_k\}, {dec, p_j}, {p_k})\), &\(\forall j, k \text{s.t.} 0 \leq j < k < n\)\\ - \(d_j\) &= \((\{dec\}, {inc, p_0, p_1, \ldots, p_j}, {p_j})\), &\(\forall j \in [0, n]\)\\ - \(e_{j,k}\) &= \((\{dec, p_j, p_k\}, {inc}, {p_k})\), &\(\forall j, k \text{s.t.} 0 \leq j < k < n\)\\ - \end{tblr} + % \begin{center} + % \begin{tblr}{colspec={Q[l,m]Q[l,m]Q[l,m]}, colsep=2pt} + % \(a_j\) &= \((\{p_j\}, \{dec, inc\}, \{p_j\})\), &\(\forall j \in [0, n]\)\\ + % \(b_j\) &= \((\{inc, p_0, p_1, \ldots, p_{j-1}\}, \{dec, p_j\}, \{p_j\})\), &\(\forall j \in [0, n]\)\\ + % \(c_{j,k}\) &= \((\{inc, p_k\}, \{dec, p_j\}, \{p_k\})\), &\(\forall j, k \text{s.t.} 0 \leq j < k < n\)\\ + % \(d_j\) &= \((\{dec\}, \{inc, p_0, p_1, \ldots, p_j\}, \{p_j\})\), &\(\forall j \in [0, n]\)\\ + % \(e_{j,k}\) &= \((\{dec, p_j, p_k\}, \{inc\}, \{p_k\})\), &\(\forall j, k \text{s.t.} 0 \leq j < k < n\)\\ + % \end{tblr} + % \end{center} + + \begin{center} + \begin{tblr}{colspec={Q[l,m]Q[l,m]Q[r,m]Q[c,m]Q[l,m]Q[l,m]}, colsep=2pt} + \(a_j\) &= & \((\{p_j\}, \)& \(\{dec, inc\}, \)& \(\{p_j\})\), &\(\forall j \in [0, n]\)\\ + \(b_j\) &= & \((\{inc, p_0, p_1, \ldots, p_{j-1}\}, \)& \(\{dec, p_j\}, \)& \(\{p_j\})\), &\(\forall j \in [0, n]\)\\ + \(c_{j,k}\) &= & \((\{inc, p_k\}, \)& \(\{dec, p_j\}, \)& \(\{p_k\})\), &\(\forall j, k \text{ s.t. } 0 \leq j < k < n\)\\ + \(d_j\) &= & \((\{dec\}, \)& \(\{inc, p_0, p_1, \ldots, p_j\}, \)& \(\{p_j\})\), &\(\forall j \in [0, n]\)\\ + \(e_{j,k}\) &= & \((\{dec, p_j, p_k\}, \)& \(\{inc\}, \)& \(\{p_k\})\), &\(\forall j, k \text{ s.t. } 0 \leq j < k < n\)\\ + \end{tblr} + \end{center} + where reactions \(a\) cause the bits to be restrained in the next state if there is no operation, reactions \(b\) implement the increment operation by flipping the least significant zero to one, reactions \(c\) let the more significant bits remain, reactions \(d\) implements the decrement operation by flipping to one the bits when there is no one at a lower position, and reactions \(e\) let the more significant bits remain. The complete RS \(\mathcal{B}_n\) is defined as follows: \(\mathcal{B}_n = \left(S_n, B_n\right)\) where\[S_n = \{p_0, p_1, \ldots, p_{n-1}\} \cup \{dec, inc\}\] and \[B_n = \{a_j, b_j, d_j | 0 \leq k < n\} \cup \{c_{j, k}, e_{j, k} | 0 \leq l < k < n\}\] To illustrate the system in action consider the sequence of contexts: - \(C_0 = \{p1, p3\},\\C_1 = \emptyset, C_2 = \{inc\}, C_3 = \{inc\}, C_4 = \{dec\}, C_5 = \{dec, inc\}\). This gives the result sequence \(\delta = \emptyset.\{p1, p3\}.\{p1, p3\}.\{p0, p1, p3\}.\{p2, p3\}.\{p0, p1, p3\}.\emptyset\) and state sequence\\\(\tau = \{p1, p3\}.\{p1, p3\}.\{p1, p3, inc\}.\{p0, p1, p3, inc\}.\{p2, p3, dec\}.\{p0, p1, p3, dec, inc\}.\emptyset\)\\that in binary representation is \(\{1010\}.\{1010\}.\{1010\}.\{1011\}.\{1100\}.\{1011\}.\{0000\}\) by ignoring \(inc\) and \(dec\). + \(C_0 = \{p1, p3\},\\C_1 = \emptyset, C_2 = \{inc\}, C_3 = \{inc\}, C_4 = \{dec\}, C_5 = \{dec, inc\}\). This gives the result sequence \(\delta = \emptyset.\{p1, p3\}.\{p1, p3\}.\{p0, p1, p3\}.\{p2, p3\}.\{p0, p1, p3\}.\emptyset\) and state sequence\\\(\tau = \{p1, p3\}.\{p1, p3\}.\{p1, p3, inc\}.\{p0, p1, p3, inc\}.\{p2, p3, dec\}.\{p0, p1, p3, dec, inc\}.\emptyset\)\\that in binary representation is \(\{1010_2\}.\{1010_2\}.\{1010_2\}.\{1011_2\}.\{1100_2\}.\{1011_2\}.\{0000_2\}\) by ignoring \(inc\) and \(dec\). \end{subsection} \begin{subsection}{Simple loops} @@ -206,7 +219,7 @@ \begin{section}{Positive Reaction Systems} - A particular kind of Reaction Systems are those without inhibitors. Such reactions are called positive and can be simply written as pairs \((R, P)\) and are equivalent to \((R, \emptyset, P)\). One can always encode any standard RS \(\mathcal{A} = (S, A)\) into an equivalent one without inhibitors. In order to track the absence of entities, a new ``negative'' entity is added for each original one. In any meaningful state \(W = D \cup C\) there will always be either one between \(a\) and \(\bar{a}\), but never both. As a consequence, for any entity \(a \in S_C\), we must assume that the context will provide either \(a\) or \(\bar{a}\). + A particular kind of Reaction Systems, first seen in\ \cite{Brodo_Bruni_Falaschi_Gori_Milazzo_Montagna_Pulieri_2024}, are those without inhibitors. Such reactions are called positive and can be simply written as pairs \((R, P)\) and are equivalent to \((R, \emptyset, P)\). One can always encode any standard RS \(\mathcal{A} = (S, A)\) into an equivalent one without inhibitors. In order to track the absence of entities, a new ``negative'' entity is added for each original one. In any meaningful state \(W = D \cup C\) there will always be either one between \(a\) and \(\bar{a}\), but never both. As a consequence, for any entity \(a \in S_C\), we must assume that the context will provide either \(a\) or \(\bar{a}\). Define \(\textbf{S} \defeq S \uplus \bar{S} \) and \( \bar{S} \defeq \{ \bar{a} \vert a \in S\}\). A subscript \(D\) or \(C\) will be used to differentiate between entities related to reaction products and related to the context. \begin{definition}[State consistency] diff --git a/design.tex b/design.tex index 4101e9e..3076a0c 100644 --- a/design.tex +++ b/design.tex @@ -1,8 +1,10 @@ \begin{chapter}{Design} - Two sub-problems where identified during the design: simulating the behavior of Reaction Systems, RS processes and other operations on LTS, and interacting with the user in a intuitive manner. The programming language chosen was Rust\cite{rust_2025}, since it offered good performance and ease of development. + Two main problems where targeted during the design: simulating the behavior of Reaction Systems, RS processes and other operations on LTS, and interacting with the user in a intuitive manner. The programming language chosen was Rust\cite{rust_2025}, since it offered good performance and ease of development. Two Git repositories are provided: ReactionSystems\cite{ReactionSystemsGit} and ReactionSystemsGUI\cite{ReactionSystemsGUIGit}. - The ReactionSystems project follows a modular architecture and clear design principles to mirror the theoretical model; it implements procedures over RS as pure rust functions and is structured as a library. It also provides a crude Command Line Interface for some of the functions provided. + The ReactionSystems project follows a modular architecture and clear design principles to mirror the theoretical model; it implements procedures over RS as pure rust functions and is structured as a library. It also provides a crude Command Line Interface (CLI) for some of the functions provided. + The CLI expects a path to a file with a RS definition and some instructions to execute. + The code is organized in workspaces in order to reduce compilation time and aid code reuse. In the second Git repository a native and web application is implemented in Rust and in WebAssembly\cite{WebAssemblyCoreSpecification2} generated from Rust code. The web application consists of only static files and as such may be served by a simple HTTP server. @@ -14,7 +16,7 @@ Since the language Rust supports object-oriented programming via traits, but lacks generic inheritance, the design of the basic building blocks of RSs are designed around this limitation. Usually a basic trait is provided for each of them and an extension of the trait is implemented for all structures that implement the basic trait. - Since it is not practical for a user to specify the structures in Rust, a syntax for the basic structures has been specified. This syntax tries to remain as much as possible compatible with ones from previous software. To develop the parser, LALRPOP\cite{Burgener2025} was chosen as the parser generator framework. LALRPOP code is transpiled to Rust code via macros and then compiled to machine code. + Since it is not practical for a user to specify the structures in Rust, a syntax for the basic structures has been specified. This syntax tries to remain compatible, as much as possible, with ones from previous software. To develop the parser, LALRPOP\cite{Burgener2025} was chosen as the parser generator framework. LALRPOP code is transpiled to Rust code via macros and then compiled to machine code. \begin{figure}[!h] \centering @@ -22,14 +24,14 @@ place/.style={rectangle,draw=blue!50,fill=blue!20,thick}, >=Stealth, thick, every node/.style={font=\sffamily}] - \node[place] (set) at (0,3) {Set}; - \node[place] (reaction)at (4,3) {Reaction}; + \node[place] (set) at (0,3) {Set}; + \node[place] (reaction)at (4,3) {Reaction}; \node[place] (choices) at (8,3) {Choices}; \node[place] (label) at (-2,1.5) {Label}; \node[place] (env) at (2,1.5) {Environment}; \node[place] (process) at (6,1.5) {Process}; \node[place] (system) at (4,0) {System}; - \node[place] (graph) at (0,0) {Graph}; + \node[place] (graph) at (0,0) {Graph}; % Set \draw[->] (set) -- (reaction); @@ -223,7 +225,7 @@ \begin{itemize} \item \(\texttt{concat}(a, b) \to \texttt{process}\), which returns a new process \(a \vert b\) flattened with regards to parallel composition; \item \(\texttt{all\_elements}(a) \to \texttt{set}\), which returns all the entities used in the process; - \item \(\texttt{filter\_delta}(a, \mathit{id}: \texttt{entity}) \to \texttt{set}^{?}\), which returns the first rule \(X = Q. rec(X)\) for any symbol \(X\). + \item \(\texttt{filter\_delta}(a, \mathit{id}: \texttt{entity}) \to \texttt{set}^{?}\), which returns the first rule \(X = Q.X\) for any symbol \(X\) and any set \(Q\). \end{itemize} \begin{minipage}{\textwidth} @@ -291,7 +293,7 @@ ;; % chktex 26 Where \\ & \(ps\) -> {is a positive set,\\ see\ \ref{bnf_positive_set}} == ;; % chktex 26 - \(pr\) -> {is a positive reaction,\\ see\ \ref{bnf_positive_reaction}} == + \(pr\) -> {is a positive\\reaction, see\ \ref{bnf_positive_reaction}} == ;; % chktex 26 \(i\) :in: \(\mathbb{N}\) == % chktex 26 ;; % chktex 26 @@ -308,7 +310,8 @@ \begin{subsection}{Choices} Since one RS process may have more than one possible next system when evaluating, there is a need to express all possible choices for next states. The structure choices represents all those possible continuations, associating a set with a process. The set signifies all the entities that are provided by the context by choosing that context. - One particular operation called \texttt{shuffle} is needed: given two choices structures \( c_1 \) and \( c_2 \) where \(c_i : \texttt{set} \rightharpoonup \texttt{process}, i \in \{1, 2\}\), it generates a new choices structure \(c'\) such that \(\forall s_1 \in \mathit{domain}(c_1) . (\forall s_2 \in \mathit{domain}(c_2) . \mathit{domain}(c') \ni (s_1 \cup s_2) \land c'(s_1 \cup s_2) = \texttt{concat}(c_1(s_1), c_2(s_2)) ) \). Intuitively it is all the possible combinations of two parallel processes. + One particular operation called \texttt{shuffle} is needed: given two choices structures \( c_1 \) and \( c_2 \) where \(c_i : \texttt{set} \rightharpoonup \texttt{process}, i \in \{1, 2\}\), it generates a new choices structure \(c'\) such that \(\forall s_1 \in \mathit{domain}(c_1) . (\forall s_2 \in \mathit{domain}(c_2) . \mathit{domain}(c') \ni (s_1 \cup s_2) \land c'(s_1 \cup s_2) = \texttt{concat}(c_1(s_1), c_2(s_2)) ) \), where \(\rightharpoonup\) symbolizes a partial function. + Intuitively it is all the possible combinations of two parallel processes. \end{subsection} @@ -351,7 +354,7 @@ | $\texttt{[} E \texttt{]}$ == % chktex 9 ;; % chktex 26 $E$ == ::= % chktex 26 - | $ x = c \texttt{,} E $ == + | $ x = c \texttt{,}\ E $ == | $ x = c $ == | $ \epsilon $ == ;; % chktex 26 @@ -379,7 +382,7 @@ | $\texttt{[} E \texttt{]}$ == % chktex 9 ;; % chktex 26 $E$ == ::= % chktex 26 - | $ x = pc \texttt{,} E $ == + | $ x = pc \texttt{,}\ E $ == | $ x = pc $ == | $ \epsilon $ == ;; % chktex 26 @@ -453,8 +456,8 @@ ;; % chktex 26 \end{bnf} \captionsetup{type=table, name=\textbf{Syntax}} - \caption{Syntax for System} - \end{minipage} + \caption{Syntax for System}\label{bnf_system} + \end{minipage}\vspace{1em} While writing systems, occurs often to forget an element or swap elements names. This type of user error is particularly difficult to spot since most element names are not easily recognizable and the system grammar is particularly dense in information. A useful method to mitigate these problems is provided: \(\texttt{statistics}\). For the structure \(\texttt{System}\) a static analysis of the entities of the system is run and various parameters are checked and reported. \end{subsection} @@ -474,15 +477,18 @@ {:in:} = {\ensuremath{\in}}, },) $Label$ == ::= % chktex 26 - | {$\texttt{[Entities:} s\texttt{,}$\\$\texttt{Context:} s\texttt{,}$\\$\texttt{Reactants:} s\texttt{,}$\\$\texttt{ReactantsAbsent:} s\texttt{,}$\\$\texttt{Inhibitors:} s\texttt{,}$\\$\texttt{InhibitorsPresent:} s\texttt{,}$\\$\texttt{Products:} s \texttt{]}$} == % chktex 9 + | {$\texttt{[ Entities:} s\texttt{,}$\\$\texttt{Context:} s\texttt{,}$\\$\texttt{Reactants:} s\texttt{,}$\\$\texttt{ReactantsAbsent:} s\texttt{,}$\\$\texttt{Inhibitors:} s\texttt{,}$\\$\texttt{InhibitorsPresent:} s\texttt{,}$\\$\texttt{Products:} s \texttt{ ]}$} == % chktex 9 ;; % chktex 26 Where \\ & \(s\) -> {is a set, see\ \ref{bnf_set}} == ;; % chktex 26 \end{bnf} \captionsetup{type=table, name=\textbf{Syntax}} \caption{Syntax for Label}\label{bnf_label} - \end{minipage}\vspace{1em} + \end{minipage} + \end{minipage}\vspace{1em} + \begin{minipage}{\textwidth} + \centering \begin{minipage}{.9\textwidth} \begin{bnf} (relation = {::=|:in:|->}, comment = {==}, @@ -492,14 +498,14 @@ {->} = {}, {:in:} = {\ensuremath{\in}}, },) - $Label$ == ::= % chktex 26 - | {$\texttt{[Entities:} ps\texttt{,}$\\$\texttt{Context:} ps\texttt{,}$\\$\texttt{Reactants:} ps\texttt{,}$\\$\texttt{ReactantsAbsent:} ps\texttt{,}$\\$\texttt{Inhibitors:} ps\texttt{,}$\\$\texttt{InhibitorsPresent:} ps\texttt{,}$\\$\texttt{Products:} ps \texttt{]}$} == % chktex 9 + $Positive Label$ == ::= % chktex 26 + | {$\texttt{[ Entities:} ps\texttt{,}$\\$\texttt{Context:} ps\texttt{,}$\\$\texttt{Reactants:} ps\texttt{,}$\\$\texttt{ReactantsAbsent:} ps\texttt{,}$\\$\texttt{Inhibitors:} ps\texttt{,}$\\$\texttt{InhibitorsPresent:} ps\texttt{,}$\\$\texttt{Products:} ps \texttt{ ]}$} == % chktex 9 ;; % chktex 26 Where \\ & \(ps\) -> {is a positive set, see\ \ref{bnf_positive_set}} == ;; % chktex 26 \end{bnf} \captionsetup{type=table, name=\textbf{Syntax}} - \caption{Syntax for Positive Environment}\label{bnf_positive_label} + \caption{Syntax for Positive Label}\label{bnf_positive_label} \end{minipage} \end{minipage} \end{subsection} @@ -549,7 +555,7 @@ \caption{Syntax for \(\texttt{NodeDisplay}\)}\label{bnf_node_display} \end{minipage}\vspace{1em} - $\texttt{Hide}$ ignores the content of the node and prints the empty string, $\texttt{Entities}$ prints the list of entities currently available in the system, $\texttt{MaskEntities}\ S$ prints the list of entities masked by a specified set \(S\), $\texttt{ExcludeEntities}\ S$ prints the list of entities except for the entities specified by the set \(S\), $\texttt{Context}$ prints the context of the system, $\texttt{UncommonEntities}$ prints only the entities that are not shared between all the nodes in the graph, $\texttt{MaskUncommonEntities}\ S$ prints the entities not shared between all the nodes in the graph and masked by a specified set \(S\). + $\texttt{Hide}$ ignores the content of the node and prints the empty string, $\texttt{Entities}$ prints the list of entities currently available in the system, $\texttt{MaskEntities}\ S$ prints the list of entities masked by a specified set \(S\), $\texttt{ExcludeEntities}\ S$ prints the list of entities except for the entities specified by the set \(S\), $\texttt{Context}$ prints the context of the system, $\texttt{UncommonEntities}$ prints only the entities that are not shared between all the nodes in the graph, $\texttt{MaskUncommonEntities}\ S$ prints the entities not shared between all the nodes in the graph and masked by a specified set \(S\).\vspace*{\fill} \begin{minipage}{\textwidth} \begin{bnf}(relation-sym-map = % chktex 36 @@ -602,7 +608,7 @@ \caption{Syntax for \(\texttt{EdgeDisplay}\)}\label{bnf_edge_display} \end{minipage}\vspace{1em} - Four version of each base option is available: normal, \(\texttt{Mask}\) which masks the normal set of entities with a specified set, \(\texttt{Uncommon}\) which considers only the entities that are not shared between all edges of the graph, and \(\texttt{UncommonMask}\) which combines the two functionalities. The base options return the corresponding entities available in the label. + Four version of each base option is available: normal, \(\texttt{Mask}\) which masks the normal set of entities with a specified set, \(\texttt{Uncommon}\) which considers only the entities that are not shared between all edges of the graph, and \(\texttt{UncommonMask}\) which combines the two functionalities. The base options return the corresponding entities available in the label.\vspace{1em} \begin{minipage}{\textwidth} \begin{bnf}(relation-sym-map = % chktex 36 @@ -697,7 +703,7 @@ One key feature was the ability to control via a domain specific language the labels on the edges of the graphs. The developed language is able to also specify values over nodes such that nodes with equal value may be collapsed into one node with outgoing and incoming edges inherited from the original nodes. The code for the typechecking and execution is available in the library \(\texttt{assert}\). - The language has way to define subroutines or functions, has no while loop and limited for loop construction, so that the execution always terminates. + The language has way to define subroutines or functions, has no while loop and limited for loop construction, so that the execution always terminates.\vspace{1em} \begin{minipage}{\textwidth} \begin{bnf}(relation-sym-map = % chktex 36 @@ -764,6 +770,8 @@ Continues on the next page. + \newpage + \begin{minipage}{\textwidth} \begin{bnf}(relation-sym-map = % chktex 36 { @@ -820,7 +828,22 @@ | $\texttt{max}$ == % chktex 35 | $\texttt{commonsubstr}$ == ;; % chktex 26 + \end{bnf} + \captionsetup{type=table, name=\textbf{Syntax}} + \ContinuedFloat{} + \caption{Syntax for \(\texttt{Assert}\) (Continued)} + \end{minipage} + \newpage + + \begin{minipage}{\textwidth} + \begin{bnf}(relation-sym-map = % chktex 36 + { + {::=} = {\ensuremath{\Coloneqq}}, + {->} = {}, + {:in:} = {\ensuremath{\in}}, + }, + comment = {==}) $unaryS$ == ::= % chktex 26 | $\texttt{Entities}$ == | $\texttt{length}$ == @@ -841,11 +864,12 @@ \item \(\texttt{positive\_grouping}\) \end{itemize} - \(\texttt{relabel}\) has, in its syntax, the first token equal to \(\texttt{label}\), has as special variables \(\texttt{label}\) and \(\texttt{edge}\) that function as input, with \(\texttt{edge.label} == \texttt{label}\). It's used for grouping labels before calculating bisimilarity. \(\texttt{grouping}\) has, in its syntax, the first token equal to \(\texttt{node}\), has as special variables \(\texttt{entities}\) and \(\texttt{node}\) that function as input, with \(\texttt{node.system.SystemEntities} == \texttt{entities}\). It's used for grouping nodes. \(\texttt{positive\_relabel}\) and \(\texttt{positive\_grouping}\) have as first token \(\texttt{label}\) and \(\texttt{node}\) respectively and behave in a similar manner compared to their respective functions over RS.% + \(\texttt{relabel}\) has, in its syntax, the first token equal to \(\texttt{label}\); it also has as special variables \(\texttt{label}\) and \(\texttt{edge}\) that function as input, with \(\texttt{edge.label} == \texttt{label}\). It's used for grouping labels before calculating bisimilarity. \(\texttt{grouping}\) has, in its syntax, the first token equal to \(\texttt{node}\) and has as special variables \(\texttt{entities}\) and \(\texttt{node}\) that function as input, with \(\texttt{node.system.SystemEntities} == \texttt{entities}\). It's used for grouping nodes. + \(\texttt{positive\_relabel}\) and \(\texttt{positive\_grouping}\) have as first token \(\texttt{label}\) and \(\texttt{node}\) respectively and behave in a similar manner compared to their respective functions over RS.% The template language requires two structures to function relating to the input of the language: a type structure and a value structure. The trait \(\texttt{SpecialVariables}\) holds all the necessary functions that need to be implemented for the special variables to function. Finally the generic language can have the two functions \(\texttt{typecheck}\) and \(\texttt{execute}\) implemented. - The language is very limited and is only designed for simple algorithms since there is no scoping. Typechecking consists in only asserting acceptable types for unary and binary functions, range declaration and for all return statements to return the same type. + The language is very limited and is only designed for simple algorithms since there is no scoping. Typechecking consists in only asserting acceptable types for unary and binary functions, correct type in range declarations and for all return statements to have the same type. A version for Positive RS is also provided and reflects the previous grammar with basic types replaced with their positive versions. \end{subsection} @@ -918,81 +942,88 @@ | $ I $ == | $ \epsilon $ == ;; % chktex 26 - - Where \\ & \(\epsilon\) -> is the empty string == - ;; % chktex 26 \end{bnf} \captionsetup{type=table, name=\textbf{Syntax}} \caption{Syntax for Instructions} \end{minipage} - \begin{minipage}{\textwidth} - \begin{bnf}(relation-sym-map = % chktex 36 - { - {::=} = {\ensuremath{\Coloneqq}}, - {->} = {}, - {:in:} = {\ensuremath{\in}}, - }, - comment = {==}) + \newpage - $I$ == ::= % chktex 26 - | $ \texttt{Stats > } so $ == - | $ \texttt{Target > } so $ == - | $ \texttt{Target ( Limit :} i \texttt{ ) > } so $ == % chktex 9 - | $ \texttt{Run > } so $ == - | $ \texttt{Run ( Limit :} i \texttt{ ) > } so $ == % chktex 9 - | $ \texttt{Loop (} el \texttt{) > } so $ == % chktex 9 - | $ \texttt{Frequency > } so $ == - | $ \texttt{LimitFrequency ("} path \texttt{") > } so $ == % chktex 9 chktex 18 - | $ \texttt{FastFrequency ("} path \texttt{") > } so $ == % chktex 9 chktex 18 - | $ \texttt{Digraph > } gso $ == - | $ \texttt{Digraph } group \texttt{ > } \mathit{gso} $ == - | $ \texttt{Bisimilarity ("} path \texttt{") relabel } relabel \texttt{ > } so $ == % chktex 9 chktex 18 - ;; % chktex 26 + \scalebox{.01}{ + \begin{minipage}{\textwidth} + \begin{bnf}(relation-sym-map = % chktex 36 + { + {::=} = {\ensuremath{\Coloneqq}}, + {->} = {}, + {:in:} = {\ensuremath{\in}}, + }, + comment = {==}) - $\mathit{gso}$ == ::= % chktex 26 - | $g\ \texttt{\textbar}\ \mathit{gso}$ == - | $g$ == - ;; % chktex 26 + $I$ == ::= % chktex 26 + | $ \texttt{Stats > } so $ == + | $ \texttt{Target > } so $ == + | $ \texttt{Target ( Limit: } i \texttt{ ) > } so $ == % chktex 9 + | $ \texttt{Run > } so $ == + | $ \texttt{Run ( Limit: } i \texttt{ ) > } so $ == % chktex 9 + | $ \texttt{Loop (} el \texttt{) > } so $ == % chktex 9 + | $ \texttt{Frequency > } so $ == + | $ \texttt{LimitFrequency ("} path \texttt{") > } so $ == % chktex 9 chktex 18 + | $ \texttt{FastFrequency ("} path \texttt{") > } so $ == % chktex 9 chktex 18 + | $ \texttt{Digraph > } gso $ == + | $ \texttt{Digraph } group \texttt{ > } \mathit{gso} $ == + | $ \texttt{Bisimilarity ("} path \texttt{") relabel } relabel \texttt{ > } so $ == % chktex 9 chktex 18 + ;; % chktex 26 - $g$ == ::= % chktex 26 - | { $\texttt{Dot}$\\ $\texttt{\textbar}\ NodeDisplay$\\ $\texttt{\textbar}\ EdgeDisplay$\\ $\texttt{\textbar}\ NodeColor$\\ $\texttt{\textbar}\ EdgeColor$\\ $\texttt{>}\ so$ } == - | { $\texttt{GraphML}$\\ $\texttt{\textbar}\ NodeDisplay$\\ $\texttt{\textbar}\ EdgeDisplay$\\ $\texttt{>}\ so$ } == - | $\texttt{Serialize("} path \texttt{")}$ == % chktex 9 chktex 18 - ;; % chktex 26 + $\mathit{gso}$ == ::= % chktex 26 + | $g\ \texttt{\textbar}\ \mathit{gso}$ == + | $g$ == + ;; % chktex 26 - $so$ == ::= % chktex 26 - | $\texttt{Print}; so$ == - | $\texttt{Print}$ == - | $\texttt{Save ("} path \texttt{")}; so$ == % chktex 9 chktex 18 - | $\texttt{Save ("} path \texttt{")}$ == % chktex 9 chktex 18 - ;; % chktex 26 + $g$ == ::= % chktex 26 + | { $\texttt{Dot}$\\ $\texttt{\textbar}\ NodeDisplay$\\ $\texttt{\textbar}\ EdgeDisplay$\\ $\texttt{\textbar}\ NodeColor$\\ $\texttt{\textbar}\ EdgeColor$\\ $\texttt{>}\ so$ } == + | { $\texttt{GraphML}$\\ $\texttt{\textbar}\ NodeDisplay$\\ $\texttt{\textbar}\ EdgeDisplay$\\ $\texttt{>}\ so$ } == + | $\texttt{Serialize("} path \texttt{")}$ == % chktex 9 chktex 18 + ;; % chktex 26 - Where \\ & \(path\) -> is a path to a file == - ;; % chktex 26 - \(NodeDisplay\) -> follows the syntax from\ \ref{bnf_node_display} == - ;; % chktex 26 - \(EdgeDisplay\) -> follows the syntax from\ \ref{bnf_edge_display} == - ;; % chktex 26 - \(NodeColor\) -> follows the syntax from\ \ref{bnf_node_color} == - ;; % chktex 26 - \(EdgeColor\) -> follows the syntax from\ \ref{bnf_edge_color} == - ;; % chktex 26 - \(group\) -> is a group function with syntax from\ \ref{bnf_assert} == - ;; % chktex 26 - \(relabel\) -> is a relabel function with syntax from\ \ref{bnf_assert} == - ;; % chktex 26 - \(i\) :in: $\mathbb{N}$ == % chktex 26 - ;; % chktex 26 - \(el\) -> is a string that symbolizes an element == - ;; % chktex 26 - \(path\) -> is a path to a file == - ;; % chktex 26 - \end{bnf} - \captionsetup{type=table, name=\textbf{Syntax}} - \ContinuedFloat{} - \caption{Syntax for Instructions (Continued)} - \end{minipage} + $so$ == ::= % chktex 26 + | $\texttt{Print}; so$ == + | $\texttt{Print}$ == + | $\texttt{Save ("} path \texttt{")};\ so$ == % chktex 9 chktex 18 + | $\texttt{Save ("} path \texttt{")}$ == % chktex 9 chktex 18 + ;; % chktex 26 + + Where \\ & \(path\) -> is a path to a file == + ;; % chktex 26 + \(NodeDisplay\) -> follows the syntax from\ \ref{bnf_node_display} == + ;; % chktex 26 + \(EdgeDisplay\) -> follows the syntax from\ \ref{bnf_edge_display} == + ;; % chktex 26 + \(NodeColor\) -> follows the syntax from\ \ref{bnf_node_color} == + ;; % chktex 26 + \(EdgeColor\) -> follows the syntax from\ \ref{bnf_edge_color} == + ;; % chktex 26 + \(group\) -> is a group function with syntax from\ \ref{bnf_assert} == + ;; % chktex 26 + \(relabel\) -> is a relabel function with syntax from\ \ref{bnf_assert} == + ;; % chktex 26 + \(i\) :in: $\mathbb{N}$ == % chktex 26 + ;; % chktex 26 + \(el\) -> is a string that symbolizes an element == + ;; % chktex 26 + \(path\) -> is a path to a file == + ;; % chktex 26 + \(\epsilon\) -> is the empty string == + ;; % chktex 26 + \(System\) -> is a system, see\ \ref{bnf_system} == + ;; % chktex 26 + \end{bnf} + \captionsetup{type=table, name=\textbf{Syntax}} + \ContinuedFloat{} + \caption{Syntax for Instructions (Continued)} + \end{minipage} + } + + \newpage The instruction \(\texttt{Stats}\) returns static information and statistics about the system. \(\texttt{Target}\) and \(\texttt{Run}\) return the results of the function with the same name defined in section\ \ref{function_target}. \(\texttt{Loop}\) returns the result of the function \(\texttt{lollipops\_only\_loop\_named}\) described in the same section. \(\texttt{Frequency}\) returns the results of \(\texttt{naive\_frequency}\) as described in section\ \ref{function_naive_frequency}. \(\texttt{LimitFrequency}\) and \(\texttt{FastFrequency}\) require a path to an experiment, with syntax described in\ \ref{experiment}, and they return the result of \(\texttt{limit\_frequency}\) and \(\texttt{fast\_frequency}\) respectively. \(\texttt{Digraph}\) may take a function \(group\) that groups together nodes that have the same output, described in section\ \ref{bisimilarity_design}. The graphs can be either saved as a Dot or GraphML file or serialized directly. \(\texttt{Bisimilarity}\) takes a path to another instruction file, whose instructions are ignored, and returns if the two systems are bisimilar. The results can be saved to a file or print to screen or both. \end{subsection} diff --git a/document.bib b/document.bib index 9885d70..ff73aca 100644 --- a/document.bib +++ b/document.bib @@ -257,3 +257,18 @@ howpublished = {\url{https://pages.di.unipi.it/bruni/LTSRS/}}, year = 2025, } + +@article{Brodo_Bruni_Falaschi_Gori_Milazzo_Montagna_Pulieri_2024, + title = {Causal analysis of positive reaction systems}, + volume = 26, + DOI = {10.1007/s10009-024-00757-y}, + number = 4, + journal = {International Journal on Software Tools for + Technology Transfer}, + author = {Brodo, Linda and Bruni, Roberto and Falaschi, Moreno + and Gori, Roberta and Milazzo, Paolo and Montagna, + Valeria and Pulieri, Pasquale}, + year = 2024, + month = {6}, + pages = {509–526} +} diff --git a/document.pdf b/document.pdf index f264f3d46b49227d246e31f3792193f0d4953ae9..209fdbc716e8903fd581ef6bad017beab609b39f 100644 GIT binary patch delta 269799 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Rights Reserved) userdict /Adobe_level2_AI5 26 dict dup begin put /packedarray where not { userdict begin /packedarray { array astore readonly } bind def /setpacking /pop load def /currentpacking false def end 0 } if pop userdict /defaultpacking currentpacking put true setpacking /initialize { Adobe_level2_AI5 begin } bind def /terminate { currentdict Adobe_level2_AI5 eq { end } if } bind def mark /setcustomcolor where not { /findcmykcustomcolor { (AI8_CMYK_CustomColor) 6 packedarray } bind def /findrgbcustomcolor { (AI8_RGB_CustomColor) 5 packedarray } bind def /setcustomcolor { exch aload pop dup (AI8_CMYK_CustomColor) eq { pop pop 4 { 4 index mul 4 1 roll } repeat 5 -1 roll pop setcmykcolor } { dup (AI8_RGB_CustomColor) eq { pop pop 3 { 1 exch sub 3 index mul 1 exch sub 3 1 roll } repeat 4 -1 roll pop setrgbcolor } { pop 4 { 4 index mul 4 1 roll } repeat 5 -1 roll pop setcmykcolor } ifelse } ifelse } def } if /setAIseparationgray { false setoverprint 0 setgray /setseparationgray where{ pop setseparationgray }{ /setcolorspace where{ pop [/Separation (All) /DeviceCMYK {dup dup dup}] setcolorspace 1 exch sub setcolor }{ setgray }ifelse }ifelse } def /gt38? mark {version cvr cvx exec} stopped {cleartomark true} {38 gt exch pop} ifelse def userdict /deviceDPI 72 0 matrix defaultmatrix dtransform dup mul exch dup mul add sqrt put userdict /level2? systemdict /languagelevel known dup { pop systemdict /languagelevel get 2 ge } if put /level2ScreenFreq { begin 60 HalftoneType 1 eq { pop Frequency } if HalftoneType 2 eq { pop GrayFrequency } if HalftoneType 5 eq { pop Default level2ScreenFreq } if end } bind def userdict /currentScreenFreq level2? {currenthalftone level2ScreenFreq} {currentscreen pop pop} ifelse put level2? not { /setcmykcolor where not { /setcmykcolor { exch .11 mul add exch .59 mul add exch .3 mul add 1 exch sub setgray } def } if /currentcmykcolor where not { /currentcmykcolor { 0 0 0 1 currentgray sub } def } if /setoverprint where not { /setoverprint /pop load def } if /selectfont where not { /selectfont { exch findfont exch dup type /arraytype eq { makefont } { scalefont } ifelse setfont } bind def } if /cshow where not { /cshow { [ 0 0 5 -1 roll aload pop ] cvx bind forall } bind def } if } if cleartomark /anyColor? { add add add 0 ne } bind def /testColor { gsave setcmykcolor currentcmykcolor grestore } bind def /testCMYKColorThrough { testColor anyColor? } bind def userdict /composite? 1 0 0 0 testCMYKColorThrough 0 1 0 0 testCMYKColorThrough 0 0 1 0 testCMYKColorThrough 0 0 0 1 testCMYKColorThrough and and and put composite? not { userdict begin gsave /cyan? 1 0 0 0 testCMYKColorThrough def /magenta? 0 1 0 0 testCMYKColorThrough def /yellow? 0 0 1 0 testCMYKColorThrough def /black? 0 0 0 1 testCMYKColorThrough def grestore /isCMYKSep? cyan? magenta? yellow? black? or or or def /customColor? isCMYKSep? not def end } if end defaultpacking setpacking %%EndResource %%BeginProcSet: Adobe_ColorImage_AI6 1.3 0 userdict /Adobe_ColorImage_AI6 known not { userdict /Adobe_ColorImage_AI6 53 dict put } if userdict /Adobe_ColorImage_AI6 get begin /initialize { Adobe_ColorImage_AI6 begin Adobe_ColorImage_AI6 { dup type /arraytype eq { dup xcheck { bind } if } if pop pop } forall } def /terminate { end } def currentdict /Adobe_ColorImage_AI6_Vars known not { /Adobe_ColorImage_AI6_Vars 41 dict def } if Adobe_ColorImage_AI6_Vars begin /plateindex -1 def /_newproc null def /_proc1 null def /_proc2 null def /sourcearray 4 array def /_ptispace null def /_ptiname null def /_pti0 0 def /_pti1 0 def /_ptiproc null def /_ptiscale 0 def /_pticomps 0 def /_ptibuf 0 string def /_gtigray 0 def /_cticmyk null def /_rtirgb null def /XIEnable true def /XIType 0 def /XIEncoding 0 def /XICompression 0 def /XIChannelCount 0 def /XIBitsPerPixel 0 def /XIImageHeight 0 def /XIImageWidth 0 def /XIImageMatrix null def /XIRowBytes 0 def /XIFile null def /XIBuffer1 null def /XIBuffer2 null def /XIBuffer3 null def /XIDataProc null def /XIColorSpace /DeviceGray def /XIColorValues 0 def /XIPlateList false def end /ci6colorimage /colorimage where {/colorimage get}{null} ifelse def /ci6image systemdict /image get def /ci6curtransfer systemdict /currenttransfer get def /ci6curoverprint /currentoverprint where {/currentoverprint get}{{_of}} ifelse def /ci6foureq { 4 index ne { pop pop pop false }{ 4 index ne { pop pop false }{ 4 index ne { pop false }{ 4 index eq } ifelse } ifelse } ifelse } def /ci6testplate { Adobe_ColorImage_AI6_Vars begin /plateindex -1 def /setcmykcolor where { pop gsave 1 0 0 0 setcmykcolor systemdict /currentgray get exec 1 exch sub 0 1 0 0 setcmykcolor systemdict /currentgray get exec 1 exch sub 0 0 1 0 setcmykcolor systemdict /currentgray get exec 1 exch sub 0 0 0 1 setcmykcolor systemdict /currentgray get exec 1 exch sub grestore 1 0 0 0 ci6foureq { /plateindex 0 def }{ 0 1 0 0 ci6foureq { /plateindex 1 def }{ 0 0 1 0 ci6foureq { /plateindex 2 def }{ 0 0 0 1 ci6foureq { /plateindex 3 def }{ 0 0 0 0 ci6foureq { /plateindex 5 def } if } ifelse } ifelse } ifelse } ifelse pop pop pop pop } if plateindex end } def /ci6concatprocs { /packedarray where { pop dup type /packedarraytype eq 2 index type /packedarraytype eq or }{ false } ifelse { /_proc2 exch cvlit def /_proc1 exch cvlit def _proc1 aload pop _proc2 aload pop _proc1 length _proc2 length add packedarray cvx }{ /_proc2 exch cvlit def /_proc1 exch cvlit def /_newproc _proc1 length _proc2 length add array def _newproc 0 _proc1 putinterval _newproc _proc1 length _proc2 putinterval _newproc cvx } ifelse } def /ci6istint { type /arraytype eq } def /ci6isspot { dup type /arraytype eq { dup length 1 sub get /Separation eq }{ pop false } ifelse } def /ci6spotname { dup ci6isspot {dup length 2 sub get}{pop ()} ifelse } def /ci6altspace { aload pop pop pop ci6colormake } def /ci6numcomps { dup /DeviceGray eq { pop 1 }{ dup /DeviceRGB eq { pop 3 }{ /DeviceCMYK eq { 4 }{ 1 } ifelse } ifelse } ifelse } def /ci6marksplate { dup /DeviceGray eq { pop plateindex 3 eq }{ dup /DeviceRGB eq { pop plateindex 5 ne }{ dup /DeviceCMYK eq { pop plateindex 5 ne }{ dup ci6isspot { /findcmykcustomcolor where { pop dup length 2 sub get 0.1 0.1 0.1 0.1 5 -1 roll findcmykcustomcolor 1 setcustomcolor systemdict /currentgray get exec 1 ne }{ pop plateindex 5 ne } ifelse }{ pop plateindex 5 ne } ifelse } ifelse } ifelse } ifelse } def /ci6colormake { dup ci6numcomps exch 1 index 2 add 1 roll dup 1 eq {pop}{array astore} ifelse exch } def /ci6colorexpand { dup ci6spotname exch dup ci6istint { ci6altspace exch 4 1 roll }{ 1 3 1 roll } ifelse } def /ci6colortint { dup /DeviceGray eq { 3 1 roll 1 exch sub mul 1 exch sub exch }{ dup /DeviceRGB eq { 3 1 roll {1 exch sub 1 index mul 1 exch sub exch} forall pop 3 array astore exch }{ dup /DeviceCMYK eq { 3 1 roll {1 index mul exch} forall pop 4 array astore exch }{ 3 1 roll mul exch } ifelse } ifelse } ifelse } def /ci6colortocmyk { dup /DeviceGray eq { pop 1 exch sub 0 0 0 4 -1 roll 4 array astore }{ dup /DeviceRGB eq { pop aload pop _rgbtocmyk 4 array astore }{ dup /DeviceCMYK eq { pop }{ ci6altspace ci6colortint ci6colortocmyk } ifelse } ifelse } ifelse } def /ci6makeimagedict { 7 dict begin /ImageType 1 def /Decode exch def /DataSource exch def /ImageMatrix exch def /BitsPerComponent exch def /Height exch def /Width exch def currentdict end } def /ci6stringinvert { 0 1 2 index length 1 sub { dup 2 index exch get 255 exch sub 2 index 3 1 roll put } for } def /ci6stringknockout { 0 1 2 index length 1 sub { 255 2 index 3 1 roll put } for } def /ci6stringapply { 0 1 4 index length 1 sub { dup 4 index exch get 3 index 3 1 roll 3 index exec } for pop exch pop } def /ci6walkrgbstring { 0 3 index dup length 1 sub 0 3 3 -1 roll { 3 getinterval {} forall 5 index exec 3 index } for 5 {pop} repeat } def /ci6walkcmykstring { 0 3 index dup length 1 sub 0 4 3 -1 roll { 4 getinterval {} forall 6 index exec 3 index } for 5 { pop } repeat } def /ci6putrgbtograystr { .11 mul exch .59 mul add exch .3 mul add cvi 3 copy put pop 1 add } def /ci6putcmyktograystr { exch .11 mul add exch .59 mul add exch .3 mul add dup 255 gt { pop 255 } if 255 exch sub cvi 3 copy put pop 1 add } def /ci6rgbtograyproc { Adobe_ColorImage_AI6_Vars begin sourcearray 0 get exec XIBuffer3 dup 3 1 roll /ci6putrgbtograystr load exch ci6walkrgbstring end } def /ci6cmyktograyproc { Adobe_ColorImage_AI6_Vars begin sourcearray 0 get exec XIBuffer3 dup 3 1 roll /ci6putcmyktograystr load exch ci6walkcmykstring end } def /ci6separatecmykproc { Adobe_ColorImage_AI6_Vars begin sourcearray 0 get exec XIBuffer3 0 2 index plateindex 4 2 index length 1 sub { get 255 exch sub 3 copy put pop 1 add 2 index } for pop pop exch pop end } def /ci6compositeimage { dup 1 eq { pop pop image }{ /ci6colorimage load null ne { ci6colorimage }{ 3 1 roll pop sourcearray 0 3 -1 roll put 3 eq {/ci6rgbtograyproc}{/ci6cmyktograyproc} ifelse load image } ifelse } ifelse } def /ci6knockoutimage { gsave 0 ci6curtransfer exec 1 ci6curtransfer exec eq { 0 ci6curtransfer exec 0.5 lt }{ 0 ci6curtransfer exec 1 ci6curtransfer exec gt } ifelse {{pop 0}}{{pop 1}} ifelse systemdict /settransfer get exec ci6compositeimage grestore } def /ci6drawimage { ci6testplate -1 eq { pop ci6compositeimage }{ dup type /arraytype eq { dup length plateindex gt {plateindex get}{pop false} ifelse }{ { true }{ dup 1 eq {plateindex 3 eq}{plateindex 3 le} ifelse } ifelse } ifelse { dup 1 eq { pop pop ci6image }{ dup 3 eq { ci6compositeimage }{ pop pop sourcearray 0 3 -1 roll put /ci6separatecmykproc load ci6image } ifelse } ifelse }{ ci6curoverprint { 7 {pop} repeat }{ ci6knockoutimage } ifelse } ifelse } ifelse } def /ci6proctintimage { /_ptispace exch store /_ptiname exch store /_pti1 exch store /_pti0 exch store /_ptiproc exch store /_pticomps _ptispace ci6numcomps store /_ptiscale _pti1 _pti0 sub store level2? { _ptiname length 0 gt version cvr 2012 ge and { [/Separation _ptiname _ptispace {_ptiproc}] setcolorspace [_pti0 _pti1] ci6makeimagedict ci6image }{ [/Indexed _ptispace 255 {255 div _ptiscale mul _pti0 add _ptiproc}] setcolorspace [0 255] ci6makeimagedict ci6image } ifelse }{ _pticomps 1 eq { { dup { 255 div _ptiscale mul _pti0 add _ptiproc 255 mul cvi put } ci6stringapply } ci6concatprocs ci6image }{ { dup length _pticomps mul dup _ptibuf length ne {/_ptibuf exch string store}{pop} ifelse _ptibuf { exch _pticomps mul exch 255 div _ptiscale mul _pti0 add _ptiproc _pticomps 2 add -2 roll _pticomps 1 sub -1 0 { 1 index add 2 index exch 5 -1 roll 255 mul cvi put } for pop pop } ci6stringapply } ci6concatprocs false _pticomps /ci6colorimage load null eq {7 {pop} repeat}{ci6colorimage} ifelse } ifelse } ifelse } def /ci6graytintimage { /_gtigray 5 -1 roll store {1 _gtigray sub mul 1 exch sub} 4 1 roll /DeviceGray ci6proctintimage } def /ci6cmyktintimage { /_cticmyk 5 -1 roll store {_cticmyk {1 index mul exch} forall pop} 4 1 roll /DeviceCMYK ci6proctintimage } def /ci6rgbtintimage { /_rtirgb 5 -1 roll store {_rtirgb {1 exch sub 1 index mul 1 exch sub exch} forall pop} 4 1 roll /DeviceRGB ci6proctintimage } def /ci6tintimage { ci6testplate -1 eq { ci6colorexpand 3 -1 roll 5 -1 roll {0}{0 exch} ifelse 4 2 roll dup /DeviceGray eq { pop ci6graytintimage }{ dup /DeviceRGB eq { pop ci6rgbtintimage }{ pop ci6cmyktintimage } ifelse } ifelse }{ dup ci6marksplate { plateindex 5 lt { ci6colortocmyk plateindex get dup 0 eq ci6curoverprint and { 7 {pop} repeat }{ 1 exch sub exch {1 0}{0 1} ifelse () ci6graytintimage } ifelse }{ pop exch {0}{0 exch} ifelse 0 3 1 roll () ci6graytintimage } ifelse }{ ci6curoverprint { 8 {pop} repeat }{ pop pop pop {pop 1} 0 1 () /DeviceGray ci6proctintimage } ifelse } ifelse } ifelse } def /XINullImage { } def /XIImageMask { XIImageWidth XIImageHeight false [XIImageWidth 0 0 XIImageHeight neg 0 0] /XIDataProc load imagemask } def /XIImageTint { XIImageWidth XIImageHeight XIBitsPerPixel [XIImageWidth 0 0 XIImageHeight neg 0 0] /XIDataProc load XIType 3 eq XIColorValues XIColorSpace ci6tintimage } def /XIImage { XIImageWidth XIImageHeight XIBitsPerPixel [XIImageWidth 0 0 XIImageHeight neg 0 0] /XIDataProc load false XIChannelCount XIPlateList ci6drawimage } def /XG { pop pop } def /XF { 13 {pop} repeat } def /Xh { Adobe_ColorImage_AI6_Vars begin gsave /XIType exch def /XIImageHeight exch def /XIImageWidth exch def /XIImageMatrix exch def 0 0 moveto XIImageMatrix concat XIImageWidth XIImageHeight scale /_lp /null ddef _fc /_lp /imagemask ddef end } def /XH { Adobe_ColorImage_AI6_Vars begin grestore end } def /XIEnable { Adobe_ColorImage_AI6_Vars /XIEnable 3 -1 roll put } def /XC { Adobe_ColorImage_AI6_Vars begin ci6colormake /XIColorSpace exch def /XIColorValues exch def end } def /XIPlates { Adobe_ColorImage_AI6_Vars begin /XIPlateList exch def end } def /XI { Adobe_ColorImage_AI6_Vars begin gsave /XIType exch def cvi dup 256 idiv /XICompression exch store 256 mod /XIEncoding exch store pop pop /XIChannelCount exch def /XIBitsPerPixel exch def /XIImageHeight exch def /XIImageWidth exch def pop pop pop pop /XIImageMatrix exch def XIBitsPerPixel 1 eq { XIImageWidth 8 div ceiling cvi }{ XIImageWidth XIChannelCount mul } ifelse /XIRowBytes exch def XIEnable { /XIBuffer3 XIImageWidth string def XICompression 0 eq { /XIBuffer1 XIRowBytes string def XIEncoding 0 eq { {currentfile XIBuffer1 readhexstring pop} }{ {currentfile XIBuffer1 readstring pop} } ifelse }{ /XIBuffer1 256 string def /XIBuffer2 XIRowBytes string def {currentfile XIBuffer1 readline pop (%) anchorsearch {pop} if} /ASCII85Decode filter /DCTDecode filter /XIFile exch def {XIFile XIBuffer2 readstring pop} } ifelse /XIDataProc exch def XIType 1 ne { 0 setgray } if XIType 1 eq { XIImageMask }{ XIType 2 eq XIType 3 eq or { XIImageTint }{ XIImage } ifelse } ifelse }{ XINullImage } ifelse /XIPlateList false def grestore end } def end %%EndProcSet %%BeginResource: procset Adobe_Illustrator_AI5 1.3 0 %%Title: (Adobe Illustrator (R) Version 8.0 Full Prolog) %%Version: 1.3 0 %%CreationDate: (3/7/1994) () %%Copyright: ((C) 1987-1998 Adobe Systems Incorporated All Rights Reserved) currentpacking true setpacking userdict /Adobe_Illustrator_AI5_vars 112 dict dup begin put /_?cmyk false def /_eo false def /_lp /none def /_pf { } def /_ps { } def /_psf { } def /_pss { } def /_pjsf { } def /_pjss { } def /_pola 0 def /_doClip 0 def /cf currentflat def /_lineorientation 0 def /_charorientation 0 def /_yokoorientation 0 def /_tm matrix def /_renderStart [ /e0 /r0 /a0 /o0 /e1 /r1 /a1 /i0 ] def /_renderEnd [ null null null null /i1 /i1 /i1 /i1 ] def /_render -1 def /_shift [0 0] def /_ax 0 def /_ay 0 def /_cx 0 def /_cy 0 def /_leading [ 0 0 ] def /_ctm matrix def /_mtx matrix def /_sp 16#020 def /_hyphen (-) def /_fontSize 0 def /_fontAscent 0 def /_fontDescent 0 def /_fontHeight 0 def /_fontRotateAdjust 0 def /Ss 256 string def Ss 0 (fonts/) putinterval /_cnt 0 def /_scale [1 1] def /_nativeEncoding 0 def /_useNativeEncoding 0 def /_tempEncode 0 def /_pntr 0 def /_tDict 2 dict def /_hfname 100 string def /_hffound false def /Tx { } def /Tj { } def /CRender { } def /_AI3_savepage { } def /_gf null def /_cf 4 array def /_rgbf 3 array def /_if null def /_of false def /_fc { } def /_gs null def /_cs 4 array def /_rgbs 3 array def /_is null def /_os false def /_sc { } def /_pd 1 dict def /_ed 15 dict def /_pm matrix def /_fm null def /_fd null def /_fdd null def /_sm null def /_sd null def /_sdd null def /_i null def /_lobyte 0 def /_hibyte 0 def /_cproc null def /_cscript 0 def /_hvax 0 def /_hvay 0 def /_hvwb 0 def /_hvcx 0 def /_hvcy 0 def /_bitfont null def /_bitlobyte 0 def /_bithibyte 0 def /_bitkey null def /_bitdata null def /_bitindex 0 def /discardSave null def /buffer 256 string def /beginString null def /endString null def /endStringLength null def /layerCnt 1 def /layerCount 1 def /perCent (%) 0 get def /perCentSeen? false def /newBuff null def /newBuffButFirst null def /newBuffLast null def /clipForward? false def end userdict /Adobe_Illustrator_AI5 known not { userdict /Adobe_Illustrator_AI5 100 dict put } if userdict /Adobe_Illustrator_AI5 get begin /initialize { Adobe_Illustrator_AI5 dup begin Adobe_Illustrator_AI5_vars begin /_aicmykps where {pop /_?cmyk _aicmykps def}if discardDict { bind pop pop } forall dup /nc get begin { dup xcheck 1 index type /operatortype ne and { bind } if pop pop } forall end newpath } def /terminate { end end } def /_ null def /ddef { Adobe_Illustrator_AI5_vars 3 1 roll put } def /xput { dup load dup length exch maxlength eq { dup dup load dup length 2 mul dict copy def } if load begin def end } def /npop { { pop } repeat } def /hswj { dup stringwidth 3 2 roll { _hvwb eq { exch _hvcx add exch _hvcy add } if exch _hvax add exch _hvay add } cforall } def /vswj { 0 0 3 -1 roll { dup 255 le _charorientation 1 eq and { dup cstring stringwidth 5 2 roll _hvwb eq { exch _hvcy sub exch _hvcx sub } if exch _hvay sub exch _hvax sub 4 -1 roll sub exch 3 -1 roll sub exch } { _hvwb eq { exch _hvcy sub exch _hvcx sub } if exch _hvay sub exch _hvax sub _fontHeight sub } ifelse } cforall } def /swj { 6 1 roll /_hvay exch ddef /_hvax exch ddef /_hvwb exch ddef /_hvcy exch ddef /_hvcx exch ddef _lineorientation 0 eq { hswj } { vswj } ifelse } def /sw { 0 0 0 6 3 roll swj } def /vjss { 4 1 roll { dup cstring dup length 1 eq _charorientation 1 eq and { -90 rotate currentpoint _fontRotateAdjust add moveto gsave false charpath currentpoint 5 index setmatrix stroke grestore _fontRotateAdjust sub moveto _sp eq { 5 index 5 index rmoveto } if 2 copy rmoveto 90 rotate } { currentpoint _fontHeight sub 5 index sub 3 index _sp eq { 9 index sub } if currentpoint exch 4 index stringwidth pop 2 div sub exch _fontAscent sub moveto gsave 2 index false charpath 6 index setmatrix stroke grestore moveto pop pop } ifelse } cforall 6 npop } def /hjss { 4 1 roll { dup cstring gsave false charpath currentpoint 5 index setmatrix stroke grestore moveto _sp eq { 5 index 5 index rmoveto } if 2 copy rmoveto } cforall 6 npop } def /jss { _lineorientation 0 eq { hjss } { vjss } ifelse } def /ss { 0 0 0 7 3 roll jss } def /vjsp { 4 1 roll { dup cstring dup length 1 eq _charorientation 1 eq and { -90 rotate currentpoint _fontRotateAdjust add moveto false charpath currentpoint _fontRotateAdjust sub moveto _sp eq { 5 index 5 index rmoveto } if 2 copy rmoveto 90 rotate } { currentpoint _fontHeight sub 5 index sub 3 index _sp eq { 9 index sub } if currentpoint exch 4 index stringwidth pop 2 div sub exch _fontAscent sub moveto 2 index false charpath moveto pop pop } ifelse } cforall 6 npop } def /hjsp { 4 1 roll { dup cstring false charpath _sp eq { 5 index 5 index rmoveto } if 2 copy rmoveto } cforall 6 npop } def /jsp { matrix currentmatrix _lineorientation 0 eq {hjsp} {vjsp} ifelse } def /sp { matrix currentmatrix 0 0 0 7 3 roll _lineorientation 0 eq {hjsp} {vjsp} ifelse } def /pl { transform 0.25 sub round 0.25 add exch 0.25 sub round 0.25 add exch itransform } def /setstrokeadjust where { pop true setstrokeadjust /c { curveto } def /C /c load def /v { currentpoint 6 2 roll curveto } def /V /v load def /y { 2 copy curveto } def /Y /y load def /l { lineto } def /L /l load def /m { moveto } def } { /c { pl curveto } def /C /c load def /v { currentpoint 6 2 roll pl curveto } def /V /v load def /y { pl 2 copy curveto } def /Y /y load def /l { pl lineto } def /L /l load def /m { pl moveto } def } ifelse /d { setdash } def /cf { } def /i { dup 0 eq { pop cf } if setflat } def /j { setlinejoin } def /J { setlinecap } def /M { setmiterlimit } def /w { setlinewidth } def /XR { 0 ne /_eo exch ddef } def /H { } def /h { closepath } def /N { _pola 0 eq { _doClip 1 eq { _eo {eoclip} {clip} ifelse /_doClip 0 ddef } if newpath } { /CRender { N } ddef } ifelse } def /n { N } def /F { _pola 0 eq { _doClip 1 eq { gsave _pf grestore _eo {eoclip} {clip} ifelse newpath /_lp /none ddef _fc /_doClip 0 ddef } { _pf } ifelse } { /CRender { F } ddef } ifelse } def /f { closepath F } def /S { _pola 0 eq { _doClip 1 eq { gsave _ps grestore _eo {eoclip} {clip} ifelse newpath /_lp /none ddef _sc /_doClip 0 ddef } { _ps } ifelse } { /CRender { S } ddef } ifelse } def /s { closepath S } def /B { _pola 0 eq { _doClip 1 eq gsave F grestore { gsave S grestore _eo {eoclip} {clip} ifelse newpath /_lp /none ddef _sc /_doClip 0 ddef } { S } ifelse } { /CRender { B } ddef } ifelse } def /b { closepath B } def /W { /_doClip 1 ddef } def /* { count 0 ne { dup type /stringtype eq { pop } if } if newpath } def /u { } def /U { } def /q { _pola 0 eq { gsave } if } def /Q { _pola 0 eq { grestore } if } def /*u { _pola 1 add /_pola exch ddef } def /*U { _pola 1 sub /_pola exch ddef _pola 0 eq { CRender } if } def /D { pop } def /*w { } def /*W { } def /` { /_i save ddef clipForward? { nulldevice } if 6 1 roll 4 npop concat pop userdict begin /showpage { } def 0 setgray 0 setlinecap 1 setlinewidth 0 setlinejoin 10 setmiterlimit [] 0 setdash /setstrokeadjust where {pop false setstrokeadjust} if newpath 0 setgray false setoverprint } def /~ { end _i restore } def /_rgbtocmyk { 3 { 1 exch sub 3 1 roll } repeat 3 copy 1 4 1 roll 3 { 3 index 2 copy gt { exch } if pop 4 1 roll } repeat pop pop pop 4 1 roll 3 { 3 index sub 3 1 roll } repeat 4 -1 roll } def /setrgbfill { _rgbf astore pop /_fc { _lp /fill ne { _of setoverprint _rgbf aload pop setrgbcolor /_lp /fill ddef } if } ddef /_pf { _fc _eo {eofill} {fill} ifelse } ddef /_psf { _fc hvashow } ddef /_pjsf { _fc hvawidthshow } ddef /_lp /none ddef } def /setrgbstroke { _rgbs astore pop /_sc { _lp /stroke ne { _os setoverprint _rgbs aload pop setrgbcolor /_lp /stroke ddef } if } ddef /_ps { _sc stroke } ddef /_pss { _sc ss } ddef /_pjss { _sc jss } ddef /_lp /none ddef } def /O { 0 ne /_of exch ddef /_lp /none ddef } def /R { 0 ne /_os exch ddef /_lp /none ddef } def /g { /_gf exch ddef /_fc { _lp /fill ne { _of setoverprint _gf setgray /_lp /fill ddef } if } ddef /_pf { _fc _eo {eofill} {fill} ifelse } ddef /_psf { _fc hvashow } ddef /_pjsf { _fc hvawidthshow } ddef /_lp /none ddef } def /G { /_gs exch ddef /_sc { _lp /stroke ne { _os setoverprint _gs setgray /_lp /stroke ddef } if } ddef /_ps { _sc stroke } ddef /_pss { _sc ss } ddef /_pjss { _sc jss } ddef /_lp /none ddef } def /k { _cf astore pop /_fc { _lp /fill ne { _of setoverprint _cf aload pop setcmykcolor /_lp /fill ddef } if } ddef /_pf { _fc _eo {eofill} {fill} ifelse } ddef /_psf { _fc hvashow } ddef /_pjsf { _fc hvawidthshow } ddef /_lp /none ddef } def /K { _cs astore pop /_sc { _lp /stroke ne { _os setoverprint _cs aload pop setcmykcolor /_lp /stroke ddef } if } ddef /_ps { _sc stroke } ddef /_pss { _sc ss } ddef /_pjss { _sc jss } ddef /_lp /none ddef } def /Xa { _?cmyk { 3 npop k }{ setrgbfill 4 npop } ifelse } def /XA { _?cmyk { 3 npop K }{ setrgbstroke 4 npop } ifelse } def /Xs { /_gf exch ddef 5 npop /_fc { _lp /fill ne { _of setoverprint _gf setAIseparationgray /_lp /fill ddef } if } ddef /_pf { _fc _eo {eofill} {fill} ifelse } ddef /_psf { _fc hvashow } ddef /_pjsf { _fc hvawidthshow } ddef /_lp /none ddef } def /XS { /_gs exch ddef 5 npop /_sc { _lp /stroke ne { _os setoverprint _gs setAIseparationgray /_lp /stroke ddef } if } ddef /_ps { _sc stroke } ddef /_pss { _sc ss } ddef /_pjss { _sc jss } ddef /_lp /none ddef } def /Xx { exch /_gf exch ddef 0 eq { findcmykcustomcolor }{ _?cmyk {true}{/findrgbcustomcolor where{pop false}{true}ifelse}ifelse { 4 1 roll 3 npop findcmykcustomcolor }{ 8 -4 roll 4 npop findrgbcustomcolor } ifelse } ifelse /_if exch ddef /_fc { _lp /fill ne { _of setoverprint _if _gf 1 exch sub setcustomcolor /_lp /fill ddef } if } ddef /_pf { _fc _eo {eofill} {fill} ifelse } ddef /_psf { _fc hvashow } ddef /_pjsf { _fc hvawidthshow } ddef /_lp /none ddef } def /XX { exch /_gs exch ddef 0 eq { findcmykcustomcolor }{ _?cmyk {true}{/findrgbcustomcolor where{pop false}{true}ifelse}ifelse { 4 1 roll 3 npop findcmykcustomcolor }{ 8 -4 roll 4 npop findrgbcustomcolor } ifelse } ifelse /_is exch ddef /_sc { _lp /stroke ne { _os setoverprint _is _gs 1 exch sub setcustomcolor /_lp /stroke ddef } if } ddef /_ps { _sc stroke } ddef /_pss { _sc ss } ddef /_pjss { _sc jss } ddef /_lp /none ddef } def /x { /_gf exch ddef findcmykcustomcolor /_if exch ddef /_fc { _lp /fill ne { _of setoverprint _if _gf 1 exch sub setcustomcolor /_lp /fill ddef } if } ddef /_pf { _fc _eo {eofill} {fill} ifelse } ddef /_psf { _fc hvashow } ddef /_pjsf { _fc hvawidthshow } ddef /_lp /none ddef } def /X { /_gs exch ddef findcmykcustomcolor /_is exch ddef /_sc { _lp /stroke ne { _os setoverprint _is _gs 1 exch sub setcustomcolor /_lp /stroke ddef } if } ddef /_ps { _sc stroke } ddef /_pss { _sc ss } ddef /_pjss { _sc jss } ddef /_lp /none ddef } def /XK { 3 -1 roll pop 0 eq { 1 exch sub 3 {dup 3 1 roll mul 5 1 roll} repeat mul 4 1 roll K } { 1 exch sub 4 1 roll 3 {1 exch sub 3 index mul 1 exch sub 3 1 roll} repeat 4 -1 roll pop XA } ifelse } def /Xk { 3 -1 roll pop 0 eq { 1 exch sub 3 {dup 3 1 roll mul 5 1 roll} repeat mul 4 1 roll k } { 1 exch sub 4 1 roll 3 {1 exch sub 3 index mul 1 exch sub 3 1 roll} repeat 4 -1 roll pop Xa } ifelse } def /A { pop } def /annotatepage { userdict /annotatepage 2 copy known {get exec} {pop pop} ifelse } def /XT { pop pop } def /Xt { pop } def /discard { save /discardSave exch store discardDict begin /endString exch store gt38? { 2 add } if load stopped pop end discardSave restore } bind def userdict /discardDict 7 dict dup begin put /pre38Initialize { /endStringLength endString length store /newBuff buffer 0 endStringLength getinterval store /newBuffButFirst newBuff 1 endStringLength 1 sub getinterval store /newBuffLast newBuff endStringLength 1 sub 1 getinterval store } def /shiftBuffer { newBuff 0 newBuffButFirst putinterval newBuffLast 0 currentfile read not { stop } if put } def 0 { pre38Initialize mark currentfile newBuff readstring exch pop { { newBuff endString eq { cleartomark stop } if shiftBuffer } loop } { stop } ifelse } def 1 { pre38Initialize /beginString exch store mark currentfile newBuff readstring exch pop { { newBuff beginString eq { /layerCount dup load 1 add store } { newBuff endString eq { /layerCount dup load 1 sub store layerCount 0 eq { cleartomark stop } if } if } ifelse shiftBuffer } loop } if } def 2 { mark { currentfile buffer {readline} stopped { % assume error was due to overfilling the buffer }{ not { stop } if endString eq { cleartomark stop } if }ifelse } loop } def 3 { /beginString exch store /layerCnt 1 store mark { currentfile buffer {readline} stopped { % assume error was due to overfilling the buffer }{ not { stop } if dup beginString eq { pop /layerCnt dup load 1 add store } { endString eq { layerCnt 1 eq { cleartomark stop } { /layerCnt dup load 1 sub store } ifelse } if } ifelse }ifelse } loop } def end userdict /clipRenderOff 15 dict dup begin put { /n /N /s /S /f /F /b /B } { { _doClip 1 eq { /_doClip 0 ddef _eo {eoclip} {clip} ifelse } if newpath } def } forall /Tr /pop load def /Bb {} def /BB /pop load def /Bg {12 npop} def /Bm {6 npop} def /Bc /Bm load def /Bh {4 npop} def end /Lb { 6 npop 7 2 roll 5 npop 0 eq { 0 eq { (%AI5_BeginLayer) 1 (%AI5_EndLayer--) discard } { /clipForward? true def /Tx /pop load def /Tj /pop load def currentdict end clipRenderOff begin begin } ifelse } { 0 eq { save /discardSave exch store } if } ifelse } bind def /LB { discardSave dup null ne { restore } { pop clipForward? { currentdict end end begin /clipForward? false ddef } if } ifelse } bind def /Pb { pop pop 0 (%AI5_EndPalette) discard } bind def /Np { 0 (%AI5_End_NonPrinting--) discard } bind def /Ln /pop load def /Ap /pop load def /Ar { 72 exch div 0 dtransform dup mul exch dup mul add sqrt dup 1 lt { pop 1 } if setflat } def /Mb { q } def /Md { } def /MB { Q } def /nc 4 dict def nc begin /setgray { pop } bind def /setcmykcolor { 4 npop } bind def /setrgbcolor { 3 npop } bind def /setcustomcolor { 2 npop } bind def currentdict readonly pop end /XP { 4 npop } bind def /XD { pop } bind def end setpacking %%EndResource %%BeginResource: procset Adobe_cshow 2.0 8 %%Title: (Writing System Operators) %%Version: 2.0 8 %%CreationDate: (1/23/89) () %%Copyright: ((C) 1992-1996 Adobe Systems Incorporated All Rights Reserved) currentpacking true setpacking userdict /Adobe_cshow 14 dict dup begin put /initialize { Adobe_cshow begin Adobe_cshow { dup xcheck { bind } if pop pop } forall end Adobe_cshow begin } def /terminate { currentdict Adobe_cshow eq { end } if } def /cforall { /_lobyte 0 ddef /_hibyte 0 ddef /_cproc exch ddef /_cscript currentfont /FontScript known { currentfont /FontScript get } { -1 } ifelse ddef { /_lobyte exch ddef _hibyte 0 eq _cscript 1 eq _lobyte 129 ge _lobyte 159 le and _lobyte 224 ge _lobyte 252 le and or and _cscript 2 eq _lobyte 161 ge _lobyte 254 le and and _cscript 3 eq _lobyte 161 ge _lobyte 254 le and and _cscript 25 eq _lobyte 161 ge _lobyte 254 le and and _cscript -1 eq or or or or and { /_hibyte _lobyte ddef } { _hibyte 256 mul _lobyte add _cproc /_hibyte 0 ddef } ifelse } forall } def /cstring { dup 256 lt { (s) dup 0 4 3 roll put } { dup 256 idiv exch 256 mod (hl) dup dup 0 6 5 roll put 1 4 3 roll put } ifelse } def /clength { 0 exch { 256 lt { 1 } { 2 } ifelse add } cforall } def /hawidthshow { { dup cstring show _hvax _hvay rmoveto _hvwb eq { _hvcx _hvcy rmoveto } if } cforall } def /vawidthshow { { dup 255 le _charorientation 1 eq and { -90 rotate 0 _fontRotateAdjust rmoveto cstring _hvcx _hvcy _hvwb _hvax _hvay 6 -1 roll awidthshow 0 _fontRotateAdjust neg rmoveto 90 rotate } { currentpoint _fontHeight sub exch _hvay sub exch _hvax sub 2 index _hvwb eq { exch _hvcy sub exch _hvcx sub } if 3 2 roll cstring dup stringwidth pop 2 div neg _fontAscent neg rmoveto show moveto } ifelse } cforall } def /hvawidthshow { 6 1 roll /_hvay exch ddef /_hvax exch ddef /_hvwb exch ddef /_hvcy exch ddef /_hvcx exch ddef _lineorientation 0 eq { hawidthshow } { vawidthshow } ifelse } def /hvwidthshow { 0 0 3 -1 roll hvawidthshow } def /hvashow { 0 0 0 6 -3 roll hvawidthshow } def /hvshow { 0 0 0 0 0 6 -1 roll hvawidthshow } def currentdict readonly pop end setpacking %%EndResource %%BeginResource: procset Adobe_shading_AI8 1.0 0 %%Title: (Adobe Illustrator 8 Shading Procset) %%Version: 1.0 0 %%CreationDate: (12/17/97) () %%Copyright: ((C) 1987-1997 Adobe Systems Incorporated All Rights Reserved) userdict /defaultpacking currentpacking put true setpacking userdict /Adobe_shading_AI8 10 dict dup begin put /initialize { Adobe_shading_AI8 begin Adobe_shading_AI8 bdprocs Mesh /initialize get exec } def /terminate { currentdict Adobe_shading_AI8 eq { end } if } def /bdprocs { { dup xcheck 1 index type /arraytype eq and { bind } if pop pop } forall } def /X! {pop} def /X# {pop pop} def /Mesh 40 dict def Mesh begin /initialize { Mesh bdprocs Mesh begin /emulate? /AI8MeshEmulation where { pop AI8MeshEmulation }{ systemdict /shfill known not } ifelse def end } def /bd { shadingdict begin } def /paint { emulate? { end }{ /_lp /none ddef _fc /_lp /none ddef /AIColorSpace AIColorSpace tocolorspace store /ColorSpace AIColorSpace topsspace store version_ge_3010.106 not systemdict /setsmoothness known and { 0.0001 setsmoothness } if composite? { /DataSource getdatasrc def Matrix concat currentdict end shfill }{ AIColorSpace makesmarks AIPlateList markingplate and not isoverprint and { end }{ /ColorSpace /DeviceGray store /Decode [0 1 0 1 0 1] store /DataSource getplatesrc def Matrix concat currentdict end shfill } ifelse } ifelse } ifelse } def /shadingdict 12 dict def shadingdict begin /ShadingType 6 def /BitsPerCoordinate 16 def /BitsPerComponent 8 def /BitsPerFlag 8 def end /datafile null def /databuf 256 string def /dataptr 0 def /srcspace null def /srcchannels 0 def /dstchannels 0 def /dstplate 0 def /srctodstcolor null def /getplatesrc { /srcspace AIColorSpace store /srcchannels AIColorSpace getnchannels store /dstchannels 1 store /dstplate getplateindex store /srctodstcolor srcspace makesmarks { dstplate 4 eq { {1 exch sub} }{ {srcspace tocmyk 3 dstplate sub index 1 exch sub 5 1 roll 4 {pop} repeat} } ifelse }{ {srcchannels {pop} repeat 1} } ifelse store /datafile getdatasrc store /rdpatch168 load DataLength () /SubFileDecode filter } def /getdatasrc { /rdcmntline load /ASCII85Decode filter } def /rdpatch168 { /dataptr 0 store 49 rdcount 4 { dup {pop srcchannels getint8} if dup {pop srctodstcolor dstchannels putint8 true} if } repeat {databuf 0 dataptr getinterval}{()} ifelse } def /rdpatch3216 { /dataptr 0 store 97 rdcount 4 { dup {pop srcchannels getint16} if dup {pop srctodstcolor dstchannels putint16 true} if } repeat {databuf 0 dataptr getinterval}{()} ifelse } def /rdcount { dup 0 gt { datafile databuf dataptr 4 -1 roll getinterval readstring exch length dataptr add /dataptr exch store }{ true } ifelse } def /getint8 { mark true 3 -1 roll { dup {pop datafile read} if dup {pop 255 div true} if } repeat { counttomark 1 add -1 roll pop true }{ cleartomark false } ifelse } def /putint8 { dup dataptr add /dataptr exch store dataptr exch { 1 sub exch 255 mul cvi databuf 2 index 3 -1 roll put } repeat pop } def /getint16 { mark true 3 -1 roll { dup {pop datafile read} if dup {pop 256 mul datafile read} if dup {pop add 65535 div true} if } repeat { counttomark 1 add -1 roll pop true }{ cleartomark false } ifelse } def /putint16 { dup 2 mul dataptr add /dataptr exch store dataptr exch { 2 sub exch 65535 mul cvi dup 256 idiv databuf 3 index 3 -1 roll put 256 mod databuf 2 index 1 add 3 -1 roll put } repeat pop } def /srcbuf 256 string def /rdcmntline { currentfile srcbuf readline pop (%) anchorsearch {pop} if } def /getplateindex { 0 [cyan? magenta? yellow? black? customColor?] {{exit} if 1 add} forall } def /aicsarray 4 array def /aicsaltvals 4 array def /aicsaltcolr aicsaltvals def /tocolorspace { dup type /arraytype eq { mark exch aload pop aicsarray 0 3 -1 roll put aicsarray 1 3 -1 roll put dup aicsarray 2 3 -1 roll put gettintxform aicsarray 3 3 -1 roll put counttomark aicsaltvals 0 3 -1 roll getinterval /aicsaltcolr exch store aicsaltcolr astore pop pop aicsarray } if } def /subtintxform {aicsaltcolr {1 index mul exch} forall pop} def /addtintxform {aicsaltcolr {1 sub 1 index mul 1 add exch} forall pop} def /gettintxform { /DeviceRGB eq {/addtintxform}{/subtintxform} ifelse load } def /getnchannels { dup type /arraytype eq {0 get} if colorspacedict exch get begin Channels end } def /makesmarks { composite? { pop true }{ dup dup type /arraytype eq {0 get} if colorspacedict exch get begin MarksPlate end } ifelse } def /markingplate { composite? { pop true }{ dup type /arraytype eq { dup length getplateindex gt {getplateindex get}{pop false} ifelse } if } ifelse } def /tocmyk { dup dup type /arraytype eq {0 get} if colorspacedict exch get begin ToCMYK end } def /topsspace { dup dup type /arraytype eq {0 get} if colorspacedict exch get begin ToPSSpace end } def /colorspacedict 5 dict dup begin /DeviceGray 4 dict dup begin /Channels 1 def /MarksPlate {pop black?} def /ToCMYK {pop 1 exch sub 0 0 0 4 -1 roll} def /ToPSSpace {} def end def /DeviceRGB 4 dict dup begin /Channels 3 def /MarksPlate {pop isCMYKSep?} def /ToCMYK {pop _rgbtocmyk} def /ToPSSpace {} def end def /DeviceCMYK 4 dict dup begin /Channels 4 def /MarksPlate {pop isCMYKSep?} def /ToCMYK {pop} def /ToPSSpace {} def end def /Separation 4 dict dup begin /Channels 1 def /MarksPlate { /findcmykcustomcolor where { pop dup 1 exch ToCMYK 5 -1 roll 1 get findcmykcustomcolor 1 setcustomcolor systemdict /currentgray get exec 1 ne }{ pop false } ifelse } def /ToCMYK { dup 2 get mark exch 4 2 roll 3 get exec counttomark -1 roll tocmyk 5 -1 roll pop } def /ToPSSpace {} def end def /Process 4 dict dup begin /Channels 1 def /MarksPlate { isCMYKSep? { 1 exch ToCMYK 4 array astore getplateindex get 0 ne }{ pop false } ifelse } def /ToCMYK { dup 2 get mark exch 4 2 roll 3 get exec counttomark -1 roll tocmyk 5 -1 roll pop } def /ToPSSpace { 4 array copy dup 0 /Separation put } def end def end def /isoverprint { /currentoverprint where {pop currentoverprint}{_of} ifelse } def /version_ge_3010.106 { version {cvr} stopped { pop false }{ 3010.106 ge } ifelse } def end end defaultpacking setpacking %%EndResource %%EndProlog %%BeginSetup userdict /_useSmoothShade false put userdict /_aicmykps true put userdict /_forceToCMYK true put Adobe_level2_AI5 /initialize get exec Adobe_cshow /initialize get exec Adobe_ColorImage_AI6 /initialize get exec Adobe_shading_AI8 /initialize get exec Adobe_Illustrator_AI5 /initialize get exec %AI5_Begin_NonPrinting Np %AI3_BeginPattern: (Brick) (Brick) 0 0 72 72 [ %AI3_Tile (0 O 0 R 0.3 0.85 0.85 0 k 0.3 0.85 0.85 0 K ) @ ( %AI6_BeginPatternLayer 800 Ar 0 J 0 j 1 w 4 M []0 d %AI3_Note: 0 D 0 XR 0 0 m 0 72 L 72 72 L 72 0 L 0 0 L f %AI6_EndPatternLayer ) & (0 O 0 R 1 g 1 G ) @ ( %AI6_BeginPatternLayer 800 Ar 0 J 0 j 0.3 w 4 M []0 d %AI3_Note: 0 D 0 XR 0 68.4097 m 72 68.4097 l S 0 61.209 m 72 61.209 L S 0 54.0088 m 72 54.0088 L S 0 46.8076 m 72 46.8076 L S 0 39.6084 m 72 39.6084 L S 0 32.4072 m 72 32.4072 L S 0 25.207 m 72 25.207 L S 0 18.0059 m 72 18.0059 L S 0 10.8057 m 72 10.8057 L S 0 3.6064 m 72 3.6064 L S 68.4102 68.4097 m 68.4102 61.2217 l S 54.0098 68.4097 m 54.0098 61.2217 L S 39.6094 68.4097 m 39.6094 61.2217 L S 25.21 68.4097 m 25.21 61.2217 L S 10.8105 68.4097 m 10.8105 61.2217 L S 68.4102 53.9717 m 68.4102 46.7842 l S 54.0098 53.9717 m 54.0098 46.7842 L S 39.6094 53.9717 m 39.6094 46.7842 L S 25.21 53.9717 m 25.21 46.7842 L S 10.8105 53.9717 m 10.8105 46.7842 L S 68.4102 39.5967 m 68.4102 32.4092 l S 54.0098 39.5967 m 54.0098 32.4092 L S 39.6094 39.5967 m 39.6094 32.4092 L S 25.21 39.5967 m 25.21 32.4092 L S 10.8105 39.5967 m 10.8105 32.4092 L S 68.4102 25.2217 m 68.4102 18.0342 l S 54.0098 25.2217 m 54.0098 18.0342 L S 39.6094 25.2217 m 39.6094 18.0342 L S 25.21 25.2217 m 25.21 18.0342 L S 10.8105 25.2217 m 10.8105 18.0342 L S 68.4102 10.7842 m 68.4102 3.5967 l S 54.0098 10.7842 m 54.0098 3.5967 L S 39.6094 10.7842 m 39.6094 3.5967 L S 25.21 10.7842 m 25.21 3.5967 L S 10.8105 10.7842 m 10.8105 3.5967 L S 61.1973 3.5967 m 61.1973 0 L S 46.7969 3.5967 m 46.7969 0 L S 32.3965 3.5967 m 32.3965 0 L S 17.9971 3.5967 m 17.9971 0 L S 3.5967 3.5967 m 3.5967 0 l S 61.1973 18.0342 m 61.1973 10.8467 L S 46.7969 18.0342 m 46.7969 10.8467 L S 32.3965 18.0342 m 32.3965 10.8467 L S 17.9971 18.0342 m 17.9971 10.8467 L S 3.5967 18.0342 m 3.5967 10.8467 l S 61.1973 32.4092 m 61.1973 25.2217 L S 46.7969 32.4092 m 46.7969 25.2217 L S 17.9971 32.4092 m 17.9971 25.2217 L S 3.5967 32.4092 m 3.5967 25.2217 l S 61.1973 46.7842 m 61.1973 39.5967 L S 46.7969 46.7842 m 46.7969 39.5967 L S 32.3965 46.7842 m 32.3965 39.5967 L S 17.9971 46.7842 m 17.9971 39.5967 L S 3.5967 46.7842 m 3.5967 39.5967 l S 61.1973 61.2217 m 61.1973 54.0347 L S 46.7969 61.2217 m 46.7969 54.0347 L S 32.3965 61.2217 m 32.3965 54.0347 L S 17.9971 61.2217 m 17.9971 54.0347 L S 3.5967 61.2217 m 3.5967 54.0347 l S 61.1973 71.959 m 61.1973 68.4717 L S 46.7969 71.959 m 46.7969 68.4717 L S 32.3965 71.959 m 32.3965 68.4717 L S 17.9971 71.959 m 17.9971 68.4717 L S 3.5967 71.959 m 3.5967 68.4717 l S 32.3965 32.4092 m 32.3965 25.2217 L S %AI6_EndPatternLayer ) & ] E %AI3_EndPattern %AI3_BeginPattern: (Confetti) (Confetti) 4.85 3.617 76.85 75.617 [ %AI3_Tile (0 O 0 R 1 g 1 G ) @ ( %AI6_BeginPatternLayer 800 Ar 0 J 0 j 1 w 4 M []0 d %AI3_Note: 0 D 0 XR 4.85 3.617 m 4.85 75.617 L 76.85 75.617 L 76.85 3.617 L 4.85 3.617 L f %AI6_EndPatternLayer ) & (0 O 0 R 0 g 0 G ) @ ( %AI6_BeginPatternLayer 800 Ar 0 J 0 j 0.3 w 4 M []0 d %AI3_Note: 0 D 0 XR 10.6 64.867 m 7.85 62.867 l S 9.1 8.617 m 6.85 6.867 l S 78.1 68.617 m 74.85 67.867 l S 76.85 56.867 m 74.35 55.117 l S 79.6 51.617 m 76.6 51.617 l S 76.35 44.117 m 73.6 45.867 l S 78.6 35.867 m 76.6 34.367 l S 76.1 23.867 m 73.35 26.117 l S 78.1 12.867 m 73.85 13.617 l S 68.35 14.617 m 66.1 12.867 l S 76.6 30.617 m 73.6 30.617 l S 62.85 58.117 m 60.956 60.941 l S 32.85 59.617 m 31.196 62.181 l S 47.891 64.061 m 49.744 66.742 l S 72.814 2.769 m 73.928 5.729 l S 67.976 2.633 m 67.35 5.909 l S 61.85 27.617 m 59.956 30.441 l S 53.504 56.053 m 51.85 58.617 l S 52.762 1.779 m 52.876 4.776 l S 45.391 5.311 m 47.244 7.992 l S 37.062 3.375 m 35.639 5.43 l S 55.165 34.828 m 57.518 37.491 l S 20.795 3.242 m 22.12 5.193 l S 14.097 4.747 m 15.008 8.965 l S 9.736 1.91 m 8.073 4.225 l S 31.891 5.573 m 32.005 8.571 l S 12.1 70.367 m 15.6 68.867 l S 9.35 54.867 m 9.6 58.117 l S 12.85 31.867 m 14.35 28.117 l S 10.1 37.367 m 12.35 41.117 l S 34.1 71.117 m 31.85 68.617 l S 38.35 71.117 m 41.6 68.367 l S 55.1 71.117 m 58.35 69.117 l S 57.35 65.117 m 55.35 61.867 l S 64.35 66.367 m 69.35 68.617 l S 71.85 62.867 m 69.35 61.117 l S 23.6 70.867 m 23.6 67.867 l S 20.6 65.867 m 17.35 65.367 l S 24.85 61.367 m 25.35 58.117 l S 25.85 65.867 m 29.35 66.617 l S 14.1 54.117 m 16.85 56.117 l S 12.35 11.617 m 12.6 15.617 l S 12.1 19.867 m 14.35 22.367 l S 26.1 9.867 m 23.6 13.367 l S 34.6 47.117 m 32.1 45.367 l S 62.6 41.867 m 59.85 43.367 l S 31.6 35.617 m 27.85 36.367 l S 36.35 26.117 m 34.35 24.617 l S 33.85 14.117 m 31.1 16.367 l S 37.1 9.867 m 35.1 11.117 l S 34.35 20.867 m 31.35 20.867 l S 44.6 56.617 m 42.1 54.867 l S 47.35 51.367 m 44.35 51.367 l S 44.1 43.867 m 41.35 45.617 l S 43.35 33.117 m 42.6 30.617 l S 43.85 23.617 m 41.1 25.867 l S 44.35 15.617 m 42.35 16.867 l S 67.823 31.1 m 64.823 31.1 l S 27.1 32.617 m 29.6 30.867 l S 31.85 55.117 m 34.85 55.117 l S 19.6 40.867 m 22.1 39.117 l S 16.85 35.617 m 19.85 35.617 l S 20.1 28.117 m 22.85 29.867 l S 52.1 42.617 m 54.484 44.178 l S 52.437 50.146 m 54.821 48.325 l S 59.572 54.133 m 59.35 51.117 l S 50.185 10.055 m 53.234 9.928 l S 51.187 15.896 m 53.571 14.075 l S 58.322 19.883 m 59.445 16.823 l S 53.1 32.117 m 50.6 30.367 l S 52.85 24.617 m 49.6 25.617 l S 61.85 9.117 m 59.1 10.867 l S 69.35 34.617 m 66.6 36.367 l S 67.1 23.617 m 65.1 22.117 l S 24.435 46.055 m 27.484 45.928 l S 25.437 51.896 m 27.821 50.075 l S 62.6 47.117 m 65.321 46.575 l S 19.85 19.867 m 20.35 16.617 l S 21.85 21.867 m 25.35 22.617 l S 37.6 62.867 m 41.6 62.117 l S 38.323 42.1 m 38.823 38.6 l S 69.35 52.617 m 66.85 53.867 l S 14.85 62.117 m 18.1 59.367 l S 9.6 46.117 m 7.1 44.367 l S 20.6 51.617 m 18.6 50.117 l S 46.141 70.811 m 47.994 73.492 l S 69.391 40.561 m 71.244 43.242 l S 38.641 49.311 m 39.35 52.117 l S 25.141 16.811 m 25.85 19.617 l S 36.6 32.867 m 34.6 31.367 l S 6.1 68.617 m 2.85 67.867 l S 4.85 56.867 m 2.35 55.117 l S 7.6 51.617 m 4.6 51.617 l S 6.6 35.867 m 4.6 34.367 l S 6.1 12.867 m 1.85 13.617 l S 4.6 30.617 m 1.6 30.617 l S 72.814 74.769 m 73.928 77.729 l S 67.976 74.633 m 67.35 77.909 l S 52.762 73.779 m 52.876 76.776 l S 37.062 75.375 m 35.639 77.43 l S 20.795 75.242 m 22.12 77.193 l S 9.736 73.91 m 8.073 76.225 l S 10.1 23.617 m 6.35 24.367 l S 73.217 18.276 m 71.323 21.1 l S 28.823 39.6 m 29.505 42.389 l S 49.6 38.617 m 47.6 37.117 l S 60.323 73.6 m 62.323 76.6 l S 60.323 1.6 m 62.323 4.6 l S %AI6_EndPatternLayer ) & ] E %AI3_EndPattern %AI3_BeginPattern: (Leaves - Fall ) (Leaves - Fall ) 0 0 64.0781 78.9336 [ %AI3_Tile (0 O 0 R 0.05 0.2 1 0 k 0.05 0.2 1 0 K ) @ ( %AI6_BeginPatternLayer 800 Ar 0 J 0 j 1 w 4 M []0 d %AI3_Note: 0 D 0 XR 64.0781 78.9336 m 64.0781 0 L 0 0 L 0 78.9336 L 64.0781 78.9336 L f %AI6_EndPatternLayer ) & (0 O 0 R 0.83 0 1 0 k 0.83 0 1 0 K ) @ ( %AI6_BeginPatternLayer 800 Ar 0 J 0 j 1 w 4 M []0 d %AI3_Note: 1 D 0 XR 29.7578 0.9902 m 30.4346 1.1914 30.7246 1.3428 V 29.2559 4.0547 33.707 8.3359 34.627 9.0762 C 35.2275 8.8506 35.3477 6.3184 34.6699 4.9805 C 35.5137 5.1035 37.7031 3.7256 38.4609 2.4365 C 38.5254 3.125 40.0957 6.0664 40.9219 6.4434 C 40.002 6.8408 39.3359 8.3135 38.5742 9.7617 C 39.5957 9.9287 40.9961 9.0078 42.4668 8.1025 C 42.9814 8.9043 44.3555 9.875 45.6143 10.3916 C 44.5264 11.0781 44.0313 11.8203 43.5352 13.2793 C 42.4922 12.7139 40.3057 12.5645 39.7764 12.8516 C 40.291 13.9648 42.5371 14.5078 43.2676 14.4551 C 43.0137 15.3164 42.8652 17.4697 43.0391 20.0625 C 41.3789 18.7461 39.834 17.4297 38.1738 17.4883 C 38.4434 16.0664 37.8076 14.2607 37.4307 13.7676 C 36.8574 14.5117 36.4463 15.3389 36.8008 17.3164 C 35.3486 17.8008 34.1113 18.3467 32.7373 19.6045 C 32.7373 17.7734 32.166 16.5723 31.2969 15.2959 C 32.5576 14.8076 33.8301 13.6045 33.8252 12.5664 C 32.9775 12.7178 31.2852 13.4619 30.793 14.4551 C 30.0742 13.707 28.3906 12.3984 26.7871 12.3945 C 27.9746 11.5391 28.8945 10.5059 28.9893 8.5938 C 30.2422 9.5645 32.6953 10.1797 34.0752 9.582 C 29.2344 5.3457 29.7031 2.3125 29.7578 0.9902 C f 13.8525 29.9844 m 13.3281 29.5127 13.1309 29.25 V 15.623 27.4326 13.3691 21.6074 12.8555 20.5439 C 12.2168 20.4883 10.8096 23.2285 10.8457 24.7266 C 9.7129 23.9707 8.0488 24.0918 6.4463 24.3779 C 7.0186 23.2891 6.6172 21.3447 5.8164 20.5439 C 6.8184 20.5801 8.1699 19.8652 9.4785 18.8838 C 8.6436 18.0645 6.8164 18.2246 4.9004 18.8838 C 4.9004 17.5107 4.0781 15.7734 3.2412 14.5918 C 4.5576 14.6484 5.7031 13.9629 6.5605 12.9316 C 7.2256 14.5 9.2598 15.6133 10.166 15.5645 C 10.1826 14.1992 8.6094 12.1094 7.5879 11.7109 C 8.1875 11.041 9.207 9.5107 10.166 7.0947 C 10.9648 9.0205 12.1348 10.2627 13.3672 11.1953 C 12.2256 12.7578 12.3994 13.6289 12.7988 15.1074 C 13.541 14.5664 14.5723 14.1338 14.7441 12.1309 C 16.4609 12.416 17.5957 12.3447 19.0938 11.4434 C 18.6387 13.1055 18.6348 14.707 18.9551 16.4063 C 17.1055 16.2666 15.5449 16.4795 14.5156 17.9688 C 15.3457 18.1953 17.6055 18.2549 18.4795 17.3223 C 18.8066 18.3047 19.7012 19.7109 21.1475 20.4043 C 19.707 20.6641 18.7227 21.7637 17.8135 23.4492 C 17.1006 22.0332 14.873 20.3691 13.3711 20.3145 C 15.373 24.3779 15.373 27.2959 13.8525 29.9844 C f 41.2324 26.0742 m 41.5518 26.7021 41.7549 26.959 V 44.1523 25.0176 48.958 28.3262 49.8535 29.0957 C 49.7432 29.7266 47.6182 30.8643 45.9004 29.834 C 46.3408 31.123 45.4395 33.084 44.2402 34.126 C 45.9805 34.0254 48.126 35.3867 48.6484 36.1289 C 48.8701 35.1514 50.0527 33.8809 51.3379 32.8672 C 51.6895 33.8398 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419.1924 285.748 418.8438 285.8311 418.499 c 285.917 418.1543 286.2627 417.9443 286.6094 418.0273 C 288.9248 418.5928 L 290.3418 418.8047 L f 281.2139 421.7822 m 280.791 422.0488 279.9297 422.5986 279.6123 422.8809 C 279.6475 423.1309 279.7041 423.3486 279.7646 423.5654 C 279.8047 423.6426 279.8457 423.7148 279.8848 423.793 C 280.6377 424.9814 L 281.041 425.4023 281.3545 425.7266 281.6875 426 C 281.752 426.04 281.8408 426.0791 281.9131 426.1191 C 281.6318 425.5381 281.458 424.8945 281.458 424.2012 c 281.458 423.1123 281.8623 422.127 282.5117 421.3652 C 281.9785 421.4678 281.498 421.6016 281.2139 421.7822 c f 286.8252 424.2646 m 286.5313 424.2646 286.2891 424.5195 286.2891 424.834 c 286.2891 425.1484 286.5313 425.4023 286.8252 425.4023 c 287.123 425.4023 287.3633 425.1484 287.3633 424.834 c 287.3633 424.5195 287.123 424.2646 286.8252 424.2646 c f 289.7402 421.749 m 288.9902 421.5791 L 289.5332 422.3105 289.8701 423.2109 289.8701 424.2012 c 289.8701 424.876 289.708 425.5068 289.4404 426.0752 C 289.7695 425.9463 290.0742 425.8135 290.3418 425.6719 C 290.5693 425.4834 290.7969 425.2754 291.0195 425.0215 c 291.8389 424.084 292.2129 423.2061 292.4297 422.1465 C 292.4287 422.0635 292.4092 421.9863 292.4053 421.9063 C 291.3271 422.0859 290.4824 421.9688 289.7402 421.749 C f *U 279.8311 433.3369 m 281.8662 433.791 283.0527 433.8633 285.1152 433.6611 C 286.1367 433.5908 L 287.8994 433.3643 L 289.9629 432.6533 L 291.1982 432.1729 L 291.5293 432.0469 291.8887 432.2168 292.0146 432.5469 c 292.1436 432.8779 291.9648 433.2549 291.6338 433.3848 C 290.4453 433.8447 L 288.2158 434.6094 L 286.2021 434.874 L 285.2412 434.9395 L 283.0449 435.1563 281.7158 435.0742 279.5508 434.5908 c 279.2041 434.5127 278.9873 434.1689 279.0645 433.8232 c 279.1426 433.4775 279.4854 433.2588 279.8311 433.3369 c f 304.8145 390.1172 m 304.8096 390.1143 304.8057 390.1074 304.7998 390.1045 C 304.2246 389.6357 303.9219 389.4023 303.2969 389.2227 C 302.9277 389.1143 L 302.1563 388.8828 301.9482 388.8232 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288.207 394.6758 288.0127 394.7588 C 288.0098 394.7588 L 287.6719 393.9727 L 287.9902 393.835 288.3076 393.7686 288.625 393.7686 C 289.4307 393.6631 290.1777 393.8555 290.75 394.2939 C 291.1387 393.8486 291.5566 393.5234 292.2227 393.2471 c 293.2646 392.8115 294.0225 392.873 294.9834 392.9521 C 295.4248 392.9854 L 296.8711 393.1934 L 298.6445 393.373 L 299.5371 393.1455 L 300.8359 392.8721 L 302.0215 393.2627 L 302.375 393.4551 302.5889 393.5615 302.8936 393.5117 C 303.582 393.3184 303.999 393.2021 V 304.1182 393.1641 304.2422 393.126 Y 304.3438 393.0967 304.4678 393.0908 304.5957 393.1211 C 304.8965 393.0762 306.2549 392.8721 Y 307.7451 392.6797 309.0107 392.9482 309.9141 393.6494 C 310.1338 393.9053 L 310.4736 393.583 310.9229 393.3457 311.4443 393.2686 c 312.2695 393.1455 313.0303 393.4326 313.4316 394.0146 C 313.9053 394.7021 L 312.5801 394.6758 L 311.752 394.6484 311.3438 394.6885 311.123 395.0537 C f 261.3887 444.5762 m 261.2988 444.5703 261.4795 444.5674 261.3887 444.5762 C 261.3887 444.5762 L f *u 321.0732 427.9082 m 319.833 428.3008 319.1123 428.4678 317.8574 428.4932 c 315.9863 428.5293 314.8174 428.5527 313.0557 427.9023 c 311.9434 427.4883 311.1387 427.1455 310.1494 426.1689 C 309.6348 425.6855 L 308.957 425.0664 308.3154 424.4824 308.1143 423.3418 c 307.958 422.4482 307.96 421.8994 308.123 421.0811 C 308.3184 420.0986 L 309.4766 421.749 L 309.4424 421.4609 309.4111 421.1699 309.4004 420.8389 C 309.3701 419.9424 L 310.2285 420.2031 L 311.3525 420.54 311.8008 420.3965 312.4814 420.1797 C 313.665 419.873 L 315.251 419.5039 L 317.9824 419.0605 L 317.9844 419.0605 318.6816 419.0518 Y 319.7979 419.0313 320.7637 419.0146 322.0264 419.5791 C 324.7188 421.1338 L 324.6826 421.4814 L 324.6826 421.498 324.6777 421.5117 324.6777 421.5273 C 325.0313 421.8027 L 325.6533 422.2842 324.916 424.5361 324.3086 425.4766 c 323.2129 427.1748 322.5254 427.4492 321.0732 427.9082 c f 313.876 421.1396 m 312.874 421.4014 L 312.2969 421.5879 311.6689 421.7021 310.7998 421.5908 C 310.9189 422.5293 311.1514 423.3008 311.7305 424.2188 c 311.8496 424.4053 311.9785 424.543 312.1035 424.6963 C 312.751 425.2305 L 313.1006 425.5303 313.3965 425.7383 313.7051 425.9111 C 313.3232 425.2607 313.0898 424.5068 313.0898 423.6914 c 313.0898 422.7285 313.4072 421.8477 313.9258 421.1279 C 313.876 421.1396 L f 318.6025 423.6162 m 318.3057 423.6162 318.0654 423.8701 318.0654 424.1846 c 318.0654 424.499 318.3057 424.7539 318.6025 424.7539 c 318.8994 424.7539 319.1406 424.499 319.1406 424.1846 c 319.1406 423.8701 318.8994 423.6162 318.6025 423.6162 c f 321.501 420.752 m 320.9316 420.4971 320.4521 420.3984 319.9482 420.3594 C 320.8887 421.1523 321.5029 422.3438 321.5029 423.6914 c 321.5029 424.2402 321.3926 424.7598 321.2109 425.2451 C 321.5586 425.0078 321.9033 424.7295 322.291 424.3672 c 322.833 423.8564 323.1055 423.0195 323.2764 422.3857 C 323.3027 422.2002 323.333 422.0166 323.3438 421.8184 C 322.8594 421.5381 321.501 420.752 Y f *U 316.4092 418.5313 m 315.3857 418.9316 L 313.3066 419.5605 L 313.3047 419.5605 310.583 419.4805 Y 309.8965 419.3867 L 309.5449 419.3398 309.291 419.0156 309.3379 418.6641 c 309.3867 418.3125 309.7021 418.0645 310.0547 418.1113 C 310.7607 418.207 L 313.1357 418.2871 L 314.8838 417.75 L 316.001 417.3135 L 316.3311 417.1846 316.6738 417.3584 316.8047 417.6895 c 316.9336 418.0195 316.7412 418.4023 316.4092 418.5313 C f *u 1 D 367.8496 484.6445 m 367.7705 484.668 367.6875 484.6846 367.6055 484.6953 C 366.4746 484.8428 L 365.377 485.0713 364.2715 485.1465 363.1729 485.1074 c 361.1387 485.0352 359.1309 484.5283 357.2402 483.6396 C 357.2871 483.8105 357.3633 483.9756 357.3984 484.1494 c 357.8936 486.5508 357.3184 489.0918 355.7998 491.668 c 353.0332 496.373 347.0723 501.1973 338.4912 505.5625 C 339.9971 506.7285 340.9609 508.5742 340.9609 510.6152 c 340.9609 510.7607 340.9551 510.9063 340.9463 511.0518 c 340.8301 512.7354 340.0469 514.2041 338.8975 515.2715 C 338.7314 515.499 338.5313 515.707 338.2568 515.833 c 338.2148 515.8516 338.1602 515.8633 338.1182 515.8838 C 338.1279 515.8809 338.1396 515.8818 338.1494 515.877 C 337.9541 515.9521 337.9141 515.9678 V 337.2705 516.3652 336.5742 516.6338 335.8086 516.7686 C 335.791 516.7773 335.6533 516.8271 Y 335.6699 516.8223 335.6758 516.8057 335.6904 516.7988 C 335.5986 516.8145 335.5166 516.8574 335.4219 516.8682 C 326.3184 519.9648 312.3594 520.2988 297.001 517.7842 C 283.1045 519.6719 271.2549 519.0762 263.0156 516.1953 C 262.96 516.1875 262.9092 516.1611 262.8545 516.1533 C 262.8691 516.1602 262.875 516.1758 262.8896 516.1816 C 262.7549 516.1309 262.7363 516.123 V 261.9717 515.9873 261.2725 515.7188 260.6299 515.3203 C 260.5898 515.3047 260.3955 515.2314 Y 260.4063 515.2354 260.416 515.2324 260.4258 515.2363 C 260.3838 515.2178 260.3311 515.2051 260.2891 515.1855 c 260.0195 515.0605 259.8223 514.8535 259.6563 514.6299 C 258.5049 513.5635 257.7168 512.0928 257.6025 510.4072 c 257.5898 510.209 257.582 510.0137 257.582 509.8213 c 257.582 508.1445 258.085 506.6973 258.9648 505.6348 C 248.8408 500.2666 242.2764 494.0596 241.1553 488.248 c 240.9307 487.0762 240.9141 485.9229 241.1475 484.7949 c 241.1904 484.5811 241.2813 484.3838 241.3398 484.1758 C 240.0723 484.5371 238.7715 484.7344 237.46 484.751 c 236.4404 484.7646 235.4141 484.6748 234.3936 484.4639 C 234.5186 484.4854 233.3867 484.3359 Y 233.3047 484.3262 233.2227 484.3096 233.1436 484.2871 c 225.8613 482.2285 219.5283 476.1035 214.6963 467.2646 C 214.5254 467.085 214.4102 466.8633 214.3477 466.6016 C 207.5586 453.7998 203.8516 435.543 204.8584 415.7314 c 205.6787 399.5557 209.5605 384.4873 216.084 372.1553 c 217.4053 369.6787 218.3828 367.8906 219.8955 365.6553 c 219.874 365.6855 226.8584 354.8564 Y 229.0029 351.6777 233.1582 346.9453 235.5967 344.8984 c 235.5684 344.9229 235.3926 345.1084 235.3652 345.1357 C 236.9912 343.5713 L 238.0029 342.7441 L 238.0674 342.6914 238.2109 342.5791 238.2813 342.5361 C 240.5986 341.1494 L 242.9697 339.9229 244.5107 339.3916 247.1172 339.5537 C 247.5098 339.5537 247.8994 339.5859 248.2871 339.6436 c 251.1045 340.0566 253.7344 341.9482 255.2637 344.793 c 255.292 344.8477 255.4238 345.1172 Y 255.626 345.5273 255.7861 345.8555 255.9189 346.1475 C 259.1309 343.1426 262.6445 340.2266 266.4189 337.4395 C 265.8281 336.4658 265.46 335.3467 265.46 334.1504 c 265.46 333.2441 265.6514 332.3721 265.9941 331.5723 C 265.2754 331.5791 264.5615 331.5889 263.8877 331.625 C 263.8867 331.625 263.8848 331.625 263.8838 331.625 c 263.207 331.625 262.5566 331.5371 261.9277 331.4023 c 258.1377 330.5947 255.3438 327.5166 255.3438 323.8291 c 255.3438 321.6104 256.249 319.6611 257.6719 318.2344 c 258.6973 317.2041 259.9844 316.4355 261.4346 316.0693 C 261.5479 316.001 261.6201 315.8828 261.752 315.8418 c 262.9922 315.459 264.3086 315.168 265.6611 314.9219 c 275.2627 313.168 287.5459 314.8271 300.5107 319.4092 C 300.5859 319.3682 300.6445 319.3105 300.7285 319.2813 c 315.2686 314.2832 328.5479 313.1377 338.1973 316.0215 c 338.2939 316.0508 338.4043 316.0664 338.501 316.0967 c 338.584 316.1211 338.6436 316.1738 338.7021 316.2275 C 338.9805 316.3398 339.2559 316.4512 339.5322 316.5645 C 339.8145 316.666 340.0908 316.7715 340.3584 316.9004 c 343.0254 318.1875 344.9082 320.8594 344.9082 324.083 c 344.9082 327.5117 342.4854 330.3975 339.1455 331.4414 c 338.2959 331.7061 337.4023 331.8828 336.457 331.8828 C 335.7695 331.8467 335.0283 331.834 334.2617 331.8301 C 334.6025 332.627 334.7939 333.5 334.7939 334.4043 c 334.7939 335.3301 334.416 336.3955 333.9873 337.2959 C 337.6807 340.0361 341.1211 342.915 344.2842 345.8828 C 344.374 345.459 344.4775 345.0508 344.5859 344.6279 C 344.8291 343.6621 L 344.8623 343.5244 344.9209 343.3652 344.9883 343.2393 c 346.2998 340.7988 348.5547 339.1084 351.1357 338.4971 c 351.7559 338.3496 352.3906 338.2607 353.04 338.2451 C 355.8945 337.8027 357.4795 338.4727 359.5586 339.5439 c 359.6523 339.5957 361.9697 340.9824 Y 362.0391 341.0264 362.1836 341.1387 362.2461 341.1924 C 363.3389 342.083 L 364.9375 343.6504 L 364.9053 343.6182 364.6885 343.374 364.6553 343.3457 c 367.0889 345.3906 371.2451 350.1211 373.373 353.2734 c 373.3926 353.3037 380.3779 364.1328 Y 381.8574 366.3232 383.2783 368.6855 384.5791 371.123 c 391.3809 383.8633 395.2666 398.9912 396.1348 416.0889 c 397.1387 435.8828 393.4395 454.124 386.6621 466.9229 C 386.6602 466.9561 L 386.625 467.4473 386.3867 467.8301 386.0361 468.084 C 381.2373 476.6719 375.0029 482.623 367.8496 484.6445 c f 0 D 339.0293 500.8184 m 339.749 500.7666 340.4307 500.5537 341.0557 500.1875 c 341.1396 500.1367 341.2314 500.1279 341.3184 500.0947 C 349.3955 495.2695 354.1494 490.1016 354.1494 485.9023 c 354.1494 485.541 354.1143 485.1855 354.043 484.8379 c 353.7588 483.4629 352.873 482.2021 351.4707 481.0742 C 349.3975 480.2607 347.3721 480.0596 345.4512 480.5186 c 345.3369 480.5449 345.1201 480.5625 345.0029 480.5654 C 343.2295 480.6172 L 339.7969 480.6719 L 336.9482 480.3623 330.293 479.1973 328.252 475.209 C 328.2725 475.2354 328.2686 475.2578 328.29 475.2852 c 328.2188 475.1943 328.168 475.0928 328.1143 474.9902 C 327.8281 474.5811 327.6328 474.1846 327.5059 473.7988 C 325.7188 475.4092 323.4551 476.5137 320.8516 476.5869 C 320.0605 476.6113 L 318.584 476.5957 L 318.0352 477.7275 317.5127 479.3213 317.5645 480.0625 c 317.6582 481.4521 318.1523 482.5928 318.957 483.2725 c 319.6318 483.8438 320.5195 484.0801 321.5918 483.9756 c 322.1523 483.9082 323.1826 483.373 323.7373 483.085 C 324.1816 482.8574 L 324.8252 482.5283 325.5957 482.6465 326.123 483.1436 c 326.6494 483.6396 326.791 484.4219 326.502 485.0859 c 326.1025 485.9961 325.7422 487.1367 325.748 487.4814 C 325.832 488.7334 326.3906 489.8701 327.3184 490.6777 c 328.1914 491.4365 329.2939 491.8086 330.4248 491.7275 c 331.1475 491.6738 331.8525 491.4365 332.46 491.0352 c 333.1348 490.5928 334.0293 490.6807 334.6045 491.248 c 335.1807 491.8145 335.2803 492.709 334.8457 493.3896 c 334.168 494.4521 333.835 495.1709 333.9033 496.1631 c 333.998 497.54 334.6084 498.7852 335.625 499.6689 c 336.5801 500.5 337.79 500.9063 339.0293 500.8184 c f 333.8545 422.1104 m 333.8184 422.1875 332.0117 424.7803 Y 331.0605 425.9111 330.3135 426.7998 330.3135 429.1182 c 330.3135 429.6602 330.3887 430.3545 330.4785 431.0762 C 331.0645 431.0283 331.6367 431.0498 332.1523 431.0889 C 332.4707 429.5654 333.248 427.584 335.4092 426.335 C 335.5654 425.7568 335.7393 425.1104 Y 335.8721 424.6367 335.998 424.1807 336.1152 423.7266 c 336.1523 423.583 336.1836 423.4385 336.2197 423.293 c 336.3066 422.9287 336.3779 422.5625 336.4395 422.1934 c 336.4619 422.0586 336.4893 421.9229 336.5068 421.7852 c 336.5703 421.2988 336.6104 420.8018 336.6074 420.2852 c 336.6064 420.2363 336.6006 420.1855 336.6006 420.1377 c 336.5869 419.5908 336.5381 419.0244 336.4248 418.416 c 336.1523 416.9678 335.6338 415.6738 334.9961 414.8047 c 334.7852 414.5137 334.5596 414.2734 334.3262 414.0879 c 334.0283 413.8477 333.7461 413.7178 333.4668 413.6826 c 332.8184 413.6045 332.3604 413.6914 332.1104 413.9424 c 332.0127 414.0391 331.9785 414.2129 331.9131 414.3535 C 332.3604 414.4844 332.8379 414.7031 333.3301 415.1699 c 334.332 416.1172 334.6406 417.3643 334.6406 418.54 c 334.6406 420.2607 333.9775 421.8359 333.8545 422.1104 c f 329.6689 411.5361 m 329.9268 411.2773 330.2646 411.0078 330.6914 410.7803 C 330.0557 405.8428 328.8428 399.832 325.6289 394.5049 c 325.209 393.8066 324.8145 393.1992 324.4258 392.6357 C 324.2852 392.4932 324.1758 392.3359 324.0957 392.1582 C 322.7412 390.2695 321.4307 388.959 319.4521 387.1914 c 317.7412 385.6641 316.7031 384.8828 314.6211 383.5527 C 311.958 381.7686 L 308.7256 379.5508 306.4785 378.04 302.6328 377.9209 C 303.8271 378.1328 L 305.4453 378.4697 L 305.793 378.542 306.0938 378.8926 306.0215 379.2402 c 305.9502 379.5879 305.6914 379.8223 305.3438 379.751 C 303.4736 379.3662 L 302.1357 379.1113 L 301.0156 379.3584 L 298.8438 379.751 L 298.4971 379.8145 298.2793 379.5742 298.2139 379.2256 c 298.1494 378.8779 298.4971 378.5332 298.8438 378.4668 C 300.6445 378.1279 L 301.7158 377.9043 L 301.6729 377.9053 301.6367 377.9014 301.5947 377.9043 C 299.5508 377.9688 298.0352 378.2744 296.6895 378.751 c 296.6797 378.7539 296.6699 378.7598 296.6592 378.7627 c 295.3252 379.2402 294.1523 379.8838 292.7959 380.6309 C 289.1309 382.5215 L 286.6592 383.5801 L 284.5762 384.4297 283.1982 384.9902 280.3535 387.3926 c 277.4346 389.8594 276.2881 391.9922 274.5156 395.542 c 271.3867 401.8096 270.501 405.958 270.9805 412.1484 C 271.0752 412.2305 271.166 412.3125 271.2461 412.3926 c 273.0566 414.2246 272.7217 417.167 272.6777 417.4971 c 272.5986 418.0898 272.0977 418.4961 271.5508 418.7363 c 271.0586 418.9551 270.4219 418.8047 269.9385 418.5293 C 269.7734 418.6953 269.7002 419.001 269.7002 419.3789 c 269.7002 420.0625 269.9219 420.9561 270.1943 421.5811 C 270.1973 421.5605 271.5254 423.4326 Y 272.9883 425.168 274.6445 427.1357 273.7813 432.96 C 273.7803 432.96 273.5908 433.4844 273.4141 433.9766 C 274.1641 435.8672 273.8242 438.1348 273.7764 438.4209 c 273.6855 438.9629 273.3359 439.4229 272.8447 439.6689 c 272.3535 439.9131 271.7676 439.9043 271.2803 439.6523 c 271.1572 439.5889 271.0225 439.5674 270.8818 439.5313 C 270.8818 439.5342 L 271.0244 439.5889 271.1787 439.6504 Y 271.832 439.8799 272.8584 440.2578 273.6982 441.248 C 273.79 441.1914 L 275.541 440.2881 278.2949 440.2842 280.1729 442.0313 c 283.1279 444.7783 282.5957 447.9502 281.8994 449.2422 c 281.7842 449.4561 281.6191 449.6338 281.4297 449.7773 C 281.6123 449.7559 281.7959 449.7295 281.9697 449.7207 c 283.3887 449.6445 285.8779 449.8047 288.1865 451.3164 C 289.4648 450.2422 291.0332 449.5762 292.4297 449.5762 c 295.377 449.5762 297.8203 450.9961 299.2363 453.4648 C 299.6191 453.6846 299.9824 453.9307 300.3232 454.2148 C 301.6377 451.2236 304.3223 449.291 307.6543 449.291 c 309.5361 449.291 311.9609 450.3213 313.3604 452.0518 C 314.8604 450.4219 316.6309 449.6367 318.2031 449.2754 C 318.1563 449.2129 318.0869 449.1709 318.0479 449.0996 c 317.3535 447.8066 316.8174 444.6367 319.7744 441.8877 c 321.6494 440.1436 324.4043 440.1465 326.1543 441.0469 C 326.2471 441.1064 L 327.0869 440.1143 328.1143 439.7354 328.7676 439.5078 C 328.9229 439.4463 329.0654 439.3906 V 329.0654 439.3896 329.0654 439.3877 Y 328.9238 439.4238 328.7891 439.4443 328.665 439.5078 c 328.1797 439.7627 327.5947 439.7686 327.1045 439.5254 c 326.6133 439.2813 326.2627 438.8223 326.1709 438.2803 c 326.0605 437.626 325.6621 434.4902 327.3018 432.5771 C 327.1348 432.1035 L 326.9707 430.9902 326.8975 430.0205 326.8975 429.1641 c 326.8975 425.5371 328.207 423.9805 329.3896 422.5752 C 330.7598 420.6445 L 331.0059 420.0752 331.2168 419.2051 331.2168 418.5322 c 331.2168 418.1514 331.1445 417.8408 330.9775 417.6729 C 330.4941 417.9473 329.8574 418.0977 329.3662 417.8809 c 328.8193 417.6396 328.3174 417.2314 328.2393 416.6406 c 328.1953 416.3115 327.8584 413.3682 329.6689 411.5361 c f 318.2168 358.1123 m 316.8955 356.8164 315.6455 355.5938 314.1426 354.6611 c 305.7402 349.4961 295.0527 344.0313 278.834 341.4932 C 278.0791 341.7168 277.5527 342.4424 277.5527 343.2813 c 277.5527 344.1367 278.1201 344.8984 278.9014 345.0928 C 278.9121 345.0957 278.9385 345.1035 278.9756 345.1143 C 279.1016 345.1348 279.2188 345.1758 279.3389 345.2246 C 279.7109 345.3369 280.1797 345.4785 Y 288.6484 348.4346 300.2393 352.9111 307.748 357.5723 c 310.1357 359.0547 312.2666 360.9043 314.3252 362.6924 C 314.6514 362.9658 L 315.2412 360.9102 316.7451 359.2705 318.6953 358.5391 C 318.2168 358.1123 L f 320.6143 355.6641 m 321.9932 356.9004 L 322.4014 354.4697 324.0088 352.4824 326.1738 351.5537 C 321.5146 348.5352 L 319.9531 347.5684 L 304.0381 337.6904 284.2217 332.4492 270.1572 331.6689 C 269.3652 332.2295 268.8857 333.1426 268.8857 334.1504 c 268.8857 334.9258 269.2402 335.6641 269.7861 336.2217 C 269.9551 336.3174 270.0996 336.4502 270.2324 336.6055 C 270.7451 336.9727 271.3574 337.2021 271.9961 337.2021 C 293.0986 339.1748 306.043 345.6611 315.9434 351.7461 c 317.7754 352.8818 319.2178 354.2959 320.6143 355.6641 C f 284.3057 352.0049 m 284.3057 352.0029 284.9512 351.626 285.748 351.1553 C 283.6328 350.3516 281.4414 349.5459 279.1201 348.7363 C 279.1191 348.7363 279.0479 348.7158 278.9482 348.6836 C 277.3486 349.7051 275.7754 350.7588 274.2344 351.8447 C 276.3262 352.8008 277.8613 354.7754 278.2588 357.1553 C 279.6377 355.9209 L 281.0332 354.5518 282.4785 353.1377 284.3057 352.0049 C f 281.5586 358.793 m 283.5098 359.5234 285.0107 361.165 285.6006 363.2197 C 285.9258 362.9502 L 287.9844 361.1611 290.1152 359.3096 292.5039 357.8271 c 293.9023 356.96 295.1543 356.2344 296.4219 355.5527 C 294.3838 354.6289 292.1797 353.6895 289.8096 352.7383 C 286.1055 354.9199 L 284.6064 355.8496 283.3564 357.0732 282.0352 358.3682 C 281.5586 358.793 L f 305.9414 360.4834 m 304.3447 359.4922 302.4482 358.458 300.3232 357.3984 C 298.2422 358.416 296.4619 359.4033 294.3115 360.7383 c 293.2676 361.3867 292.2559 362.1357 291.2656 362.9268 C 291.3193 362.9336 291.377 362.9336 291.4297 362.9414 C 291.4063 362.9414 291.3857 362.9287 291.3643 362.9287 c 291.4961 362.9287 291.627 362.9482 291.7549 362.9795 C 296.3457 363.1943 300.0225 367.0547 300.0225 371.8164 c 300.0225 372.6543 299.7256 373.6787 299.3496 374.6494 C 300.0156 374.5684 300.7119 374.5049 301.4844 374.4775 c 302.2646 374.4541 302.9873 374.4814 303.6777 374.541 C 303.3955 373.7002 303.1914 372.8242 303.1914 372.0381 c 303.1914 367.8369 306.0557 364.3271 309.8809 363.4072 C 308.6064 362.3467 307.3037 361.3271 305.9414 360.4834 c f 267.5869 416.0264 m 268.0781 415.5615 268.5566 415.3418 269.0029 415.2119 C 268.9385 415.0693 268.9033 414.8955 268.8057 414.7988 c 268.5557 414.5469 268.0986 414.46 267.4502 414.541 c 267.1113 414.582 266.7676 414.7715 266.3984 415.123 c 265.54 415.9395 264.8262 417.4932 264.4912 419.2725 c 264.3613 419.9639 264.3057 420.6064 264.3057 421.2207 c 264.3057 422.8877 264.7188 424.3428 265.1768 425.96 C 265.5078 427.1758 L 266.8975 428.3848 267.4766 429.8857 267.7559 431.1133 c 267.7646 431.1494 267.7803 431.1934 267.7891 431.2305 C 267.8643 431.2236 267.9443 431.2207 268.0205 431.2148 c 268.1221 431.2061 268.2227 431.2002 268.3271 431.1934 c 268.4502 431.1855 268.5742 431.1855 268.6992 431.1846 c 268.7725 431.1826 268.8438 431.1826 268.916 431.1826 c 269.041 431.1826 269.166 431.1904 269.292 431.1963 c 269.3867 431.2031 269.4814 431.21 269.5771 431.2207 c 269.6787 431.2305 269.7813 431.2393 269.8838 431.2568 c 270.0566 431.2813 270.2285 431.3174 270.3994 431.3594 c 270.4287 431.3652 270.457 431.3672 270.4854 431.375 C 270.5303 430.8994 270.6055 430.3623 270.6055 429.9697 c 270.6055 427.6582 269.8574 426.7695 268.9053 425.6367 C 267.0977 423.0459 L 266.9521 422.7227 266.2783 421.123 266.2783 419.3896 c 266.2783 418.2119 266.5879 416.9717 267.5869 416.0264 c f 276.2188 488.3516 m 276.0713 490.5273 275.0977 492.501 273.4756 493.9092 c 271.9248 495.2578 269.957 495.9238 267.9297 495.7939 C 267.9629 496.0615 268.0771 496.2705 268.0771 496.5625 c 268.0771 496.7188 268.0723 496.8779 268.0615 497.042 c 267.9063 499.333 266.8779 501.415 265.1689 502.9004 c 264.9336 503.1074 264.6709 503.2617 264.418 503.4355 c 264.1406 503.6299 263.8613 503.8135 263.5645 503.9688 C 263.79 504.082 263.9795 504.2402 264.1338 504.4404 C 265.7363 505.1904 267.4189 505.9258 269.1914 506.6377 C 269.1621 506.6318 269.1445 506.6113 269.1162 506.6045 C 270.3428 506.8691 L 271.0303 506.9199 271.6992 506.7959 272.3223 506.541 c 272.7881 506.3555 273.2305 506.1064 273.6211 505.7646 c 274.5996 504.915 275.1885 503.7168 275.2783 502.3906 c 275.3584 501.2109 275.0234 500.0469 274.3369 499.1113 c 273.918 498.541 273.9766 497.791 274.3594 497.1953 c 274.7402 496.5986 275.5342 496.3203 276.2285 496.4629 C 277.9746 496.8193 L 278.5996 496.8564 279.2725 496.6465 279.8115 496.1787 c 280.4775 495.5996 280.8857 494.666 280.9629 493.5518 c 280.9893 493.1416 280.6113 492.5469 280.2451 491.9707 C 279.9404 491.4844 L 279.5625 490.8779 279.7129 490.1543 280.1465 489.5869 c 280.5811 489.0205 281.4336 488.834 282.1172 489.041 C 283.4463 489.4434 L 284.1826 489.4961 284.9053 489.252 285.4727 488.7568 c 286.085 488.2246 286.4541 487.4717 286.5107 486.6406 c 286.5537 485.9766 286.3906 485.3389 286.0547 484.792 C 285.458 484.4473 284.876 484.0986 284.3418 483.7441 C 283.9814 484.6211 283.4385 485.4287 282.7227 486.1035 c 281.1748 487.5586 278.9502 488.2617 276.6172 488.0303 c 276.4697 488.0117 276.3281 487.9365 276.1797 487.9072 C 276.1846 487.9844 276.2256 488.0742 276.2256 488.1465 c 276.2256 488.2158 276.2236 488.2852 276.2188 488.3516 c f 290.8564 502.04 m 297.0146 503.5527 302.5498 504.543 307.3418 504.9775 c 315.2002 505.6865 322.8223 505.6631 329.5869 504.918 C 329.6621 504.8789 329.7227 504.8164 329.8066 504.7861 c 330.6738 504.4766 331.2793 503.6543 331.3428 502.6904 c 331.4326 501.3682 330.4902 500.2217 329.2422 500.1338 C 329.2393 500.1338 328.8037 500.1455 Y 328.7607 500.1494 325.2119 500.5215 Y 319.7432 500.665 314.7168 500.4375 310.1377 499.8584 c 304.2803 499.1143 298.5225 497.9619 293.2334 496.5195 C 293.2373 496.6309 293.2529 496.7432 293.2529 496.8545 c 293.2529 499.0391 292.3428 500.8633 290.8564 502.04 C f 327.1045 496.8779 m 327.7988 496.8057 328.4023 496.7422 Y 328.3594 496.748 329.4883 496.7129 Y 329.8613 496.7402 330.2207 496.8086 330.5693 496.9043 C 330.5479 496.7334 330.4961 496.5693 330.4844 496.3955 c 330.4736 496.2324 330.4688 496.0732 330.4688 495.917 c 330.4688 495.624 330.5811 495.416 330.6162 495.1484 C 329.4785 495.2217 328.3711 495.0176 327.333 494.6113 C 327.3691 494.9209 327.377 495.2412 327.3545 495.5723 c 327.3232 496.0342 327.2314 496.4697 327.1045 496.8779 C f 322.3662 487.2646 m 322.2285 487.2949 322.0957 487.3643 321.96 487.3818 c 319.9268 487.582 318.1338 487.0645 316.7422 485.8896 c 315.7842 485.0771 315.0967 483.9648 314.6553 482.6875 C 314.0283 483.1084 313.3545 483.5234 312.6426 483.9346 C 312.207 484.5244 311.9863 485.2393 312.0361 485.9922 c 312.0938 486.8262 312.4619 487.5791 313.0742 488.1113 c 313.6445 488.6064 314.3643 488.8496 315.1006 488.7959 C 316.4268 488.3955 L 317.1113 488.1885 317.9639 488.377 318.3994 488.9424 c 318.6631 489.2881 318.8027 489.6924 318.8008 490.0918 C 319.7139 490.1387 320.6279 490.1855 321.5361 490.1963 c 321.6221 490.1992 322.8262 490.2744 Y 322.873 490.2754 322.9209 490.2861 322.9668 490.293 C 322.627 489.4795 322.3896 488.6162 322.3271 487.7041 c 322.3242 487.6357 322.3213 487.5684 322.3213 487.4961 c 322.3213 487.4268 322.3604 487.3379 322.3662 487.2646 C f 323.7197 445.6514 m 325.0586 446.4063 325.5869 447.7344 325.5869 449.0176 c 325.5869 449.4326 325.502 449.8281 325.3965 450.21 C 326.0088 450.5342 326.5557 450.918 327.0518 451.3408 C 327.1914 450.9619 327.3115 450.5273 327.3955 450.0293 c 327.4043 449.9805 327.4072 449.9219 327.415 449.8711 c 327.4473 449.6602 327.4775 449.4463 327.4951 449.2129 c 327.5195 448.9229 327.5322 448.6152 327.5322 448.2891 C 327.3359 446.8877 L 327.3359 446.8984 327.3281 446.8662 327.3252 446.8506 C 327.082 446.0771 326.6123 445.4443 325.8428 444.8672 C 324.584 444.0928 L 324.1006 443.8447 322.8799 443.6777 322.1074 444.3965 c 321.7148 444.7617 321.5107 445.0996 321.3281 445.4277 C 322.1025 445.2363 322.9316 445.207 323.7197 445.6514 c f 1 D 321.4473 449.0361 m 321.5928 449.0684 321.8408 449.1221 322.1289 449.1836 C 322.1387 449.1113 322.1523 449.042 322.1523 448.9668 c 322.1523 448.873 322.1104 448.8203 322.0781 448.7568 C 321.916 448.7969 321.6904 448.8984 321.4473 449.0361 C f 0 D 325.2334 465.3711 m 325.0674 465.4307 L 324.5693 465.6094 324.0166 465.9619 323.5693 465.6748 c 323.1221 465.3906 322.833 465.3271 322.7842 464.8008 C 322.627 463.0449 L 322.7002 462.6367 322.7393 462.3193 322.7393 462.0674 c 322.7393 461.4092 322.4561 461.2207 321.8203 461.0576 C 321.1357 461.6865 320.7266 465.1816 320.5303 466.8926 C 320.3076 468.7266 L 320.2627 469.0596 320.1875 469.4082 320.0957 469.7627 c 320.0908 469.7803 320.0859 469.8008 320.0801 469.8213 c 319.7969 470.8965 319.3145 472.0459 318.6709 473.1768 C 319.2188 473.1807 319.9453 473.1865 Y 320.7549 473.1621 L 324.1406 473.0635 326.9551 470.0322 327.9521 466.9932 C 328.2354 465.8271 L 328.2402 465.8096 328.2539 465.7949 328.2578 465.7754 C 328.3652 465.0508 L 328.3652 465.0498 328.4053 463.6396 328.4189 463.1895 C 327.6543 464.1563 326.6035 464.8916 325.2334 465.3711 C f 319.8994 458.1797 m 320.6865 457.6348 321.623 457.4736 322.6094 457.7178 c 323.9639 458.0518 325.377 458.8955 325.8965 460.71 C 326.2021 460.1768 326.4473 459.501 326.4473 458.4238 c 326.4473 457.7568 326.3643 456.9619 326.1738 456.0146 C 325.8008 455.0781 L 325.7959 455.0645 325.79 455.0537 V 325.0605 453.7539 323.6309 453.0938 322.8408 452.8154 C 321.124 452.4277 L 318.8037 452.3037 315.7256 453.0303 314.2549 457.2061 c 314.2598 457.1904 314.3115 456.9922 314.3193 456.9688 c 314.3086 457.001 314.1729 457.4209 314.0537 457.791 C 313.9893 457.9922 L 313.9873 458.0127 313.9873 458.0361 313.9844 458.0557 C 313.5107 460.6191 L 313.4609 461.0977 313.3955 461.5566 313.3203 461.9912 c 312.7676 465.1611 311.541 467.2344 309.4316 468.6152 C 309.4531 468.5967 308.6504 469.043 308.2314 469.2754 C 308.1982 469.2959 308.1787 469.3262 308.1416 469.3447 C 307.6602 469.5801 L 306.2764 470.249 305.5146 470.6172 305.1719 472.1123 c 305.1064 472.4004 305.0586 472.6816 305.0225 472.9561 c 305.0098 473.0635 305.0078 473.1631 304.999 473.2705 c 304.9863 473.4316 304.9717 473.5938 304.9688 473.748 c 304.9688 473.7959 304.9766 473.8408 304.9766 473.8896 c 304.9834 474.2598 305.0283 474.5996 305.1055 474.9033 C 305.2256 475.1094 305.6641 475.8604 305.7998 476.0898 C 305.8994 476.1631 306.0127 476.2451 Y 309.4951 478.2295 312.582 475.5273 314.1104 473.7393 c 315.8057 471.7617 316.7383 469.5674 316.9121 468.2715 C 317.126 466.502 L 317.5371 462.9258 317.9258 459.5498 319.8994 458.1797 c f 275.0947 446.96 m 275.3838 446.5215 275.7002 446.0918 276.2285 445.7949 c 277.0156 445.3506 277.8438 445.3809 278.6182 445.5723 C 278.4355 445.2432 278.2314 444.9033 277.8398 444.541 c 277.0664 443.8223 275.8457 443.9873 275.3633 444.2363 C 275.1924 444.3418 274.9922 444.4648 V 275.0713 445.0322 275.1191 445.6445 275.1191 446.3291 c 275.1191 446.5293 275.1016 446.7529 275.0947 446.96 C f 277.8691 448.9014 m 277.8379 448.9639 277.7949 449.0156 277.7949 449.1104 c 277.7949 449.3418 277.8623 449.6035 277.8643 449.6064 C 277.9932 450.0117 278.0732 450.3896 278.1543 450.7715 C 278.7471 450.4785 279.3535 450.249 279.9531 450.0801 C 279.6963 450.0117 279.457 449.8916 279.2529 449.7139 c 278.8105 449.3223 278.2002 448.9814 277.8691 448.9014 C f 277.7939 455.2725 m 277.4395 455.7197 277.2158 456.1963 277.1074 456.7275 c 276.916 457.6738 276.834 458.4688 276.834 459.1387 c 276.834 460.2148 277.0781 460.8906 277.3857 461.4219 C 277.9043 459.6084 279.3164 458.7656 280.6709 458.4307 c 281.6572 458.1865 282.5918 458.3438 283.3818 458.8926 c 285.3564 460.2627 285.7441 463.6396 286.1563 467.2139 C 286.2656 468.168 L 286.2852 468.3213 286.3701 468.9873 Y 286.5039 469.9844 287.0332 471.3037 287.8252 472.6016 c 288.2754 473.3418 292.3691 479.749 297.2686 476.958 c 298.0898 476.4902 298.4297 475.4697 298.2813 473.9268 C 298.1084 472.8242 L 298.1084 472.8311 298.1084 472.8359 Y 298.1084 472.8271 298.1074 472.8203 v 297.8857 471.8623 297.4922 471.4434 297.1357 471.1631 C 297.0605 471.0918 295.6377 470.2998 Y 293.54 469.2725 290.667 467.8652 289.8613 461.9443 C 289.8613 461.9443 L 289.8613 461.9424 289.8604 461.9404 Y 289.791 461.4727 L 289.7793 461.3916 289.7695 461.332 Y 289.6494 460.1885 289.4346 459.1563 289.1162 458.1768 c 288.6553 456.7676 287.9971 455.6475 287.1592 454.8379 c 285.5566 453.2979 283.5547 453.0654 282.1563 453.1406 c 281.0752 453.2012 278.9336 453.832 277.7939 455.2725 c f 296.4639 465.1338 m 296.3945 464.7852 296.3213 464.4375 296.2412 464.1055 C 295.6475 464.332 294.9531 464.4824 294.1465 464.5361 C 294.6826 465.6084 295.376 466.2529 296.1963 466.7139 C 296.4639 465.1338 L f 290.998 454.1895 m 291.502 453.7363 292.0684 453.3574 292.6846 453.0664 C 292.6006 453.043 292.5264 453.0029 292.4297 453.0029 c 291.9756 453.0029 291.3398 453.3281 290.7168 453.7803 C 290.8105 453.9131 290.9072 454.0479 290.998 454.1895 C f 292.5645 457.835 m 292.8291 458.7813 293.0352 459.7627 293.1563 460.8164 C 293.333 460.9736 293.5176 461.1543 293.6758 461.1543 c 294.9326 461.1543 295.4648 460.7773 295.5654 460.6328 C 295.5049 460.7695 L 295.7334 460.2451 296.2344 459.791 296.7988 459.6895 c 297.3604 459.585 297.9668 459.6924 298.3662 460.1016 c 298.5605 460.3027 298.7471 460.6572 298.916 461.085 C 299.1279 460.9063 299.3467 460.7412 299.5781 460.584 C 299.5576 460.248 299.5371 459.9336 299.5205 459.6514 C 299.5088 459.4678 L 299.4902 459.1836 299.4756 458.9326 299.4639 458.7422 C 298.9932 457.5771 298.2471 456.7061 297.2617 456.2559 c 296.6855 455.9951 296.04 455.8604 295.3379 455.8604 c 294.1904 455.8604 292.9805 456.7842 292.5645 457.835 C f 299.542 467.1865 m 299.5742 467.4385 L 299.627 467.8506 299.7314 468.6572 299.7676 468.9512 C 300.2061 469.3877 300.5664 469.8848 300.8506 470.4434 C 300.8604 470.2422 300.874 470.0283 300.8906 469.7988 c 300.8955 469.7285 300.9023 469.6602 300.9072 469.5879 c 300.9258 469.3789 300.9463 469.165 300.9727 468.9443 c 300.9795 468.8711 300.9863 468.8008 300.9961 468.7266 c 301.0674 468.1514 301.1699 467.5674 301.3105 467.0244 c 301.3311 466.9502 301.3525 466.8799 301.374 466.8096 c 301.4307 466.6113 301.4951 466.4248 301.5654 466.2471 c 301.5918 466.1768 301.6162 466.1064 301.6455 466.043 c 301.7451 465.8154 301.8535 465.6064 301.9795 465.4346 c 302.3311 464.9482 302.9102 464.6846 303.5039 464.7354 c 304.1006 464.7822 304.627 465.1377 304.8965 465.6719 c 305.2324 466.3408 305.3799 466.502 305.4307 466.5449 C 305.5234 466.5518 305.8359 466.5361 306.6396 466.2637 C 306.8184 466.1836 307.3301 465.9082 Y 307.4258 465.834 307.5625 465.708 307.6641 465.4639 c 307.6748 465.4404 307.6836 465.4072 307.6934 465.3809 c 307.7266 465.2842 307.748 465.1563 307.7666 465.0205 c 307.7754 464.9551 307.7822 464.8916 307.7861 464.8154 c 307.7959 464.6113 307.793 464.3838 307.7559 464.0928 c 307.6953 463.6367 307.5127 462.252 305.0859 462.3223 c 304.0088 462.3555 302.9805 462.6035 302.1025 463.0391 c 300.9619 463.6006 300.1963 464.457 299.8213 465.5811 C 299.542 467.1865 L f 302.915 459.1641 m 303.1445 459.1133 303.375 459.0693 303.6094 459.0332 C 303.7627 458.4746 304.0059 457.8623 304.3887 457.3096 c 304.4102 457.2764 304.4375 457.25 304.459 457.2178 C 304.6211 456.998 304.8096 456.7998 305.0215 456.6143 c 305.0889 456.5566 305.1543 456.498 305.2256 456.4453 c 305.499 456.2451 305.7959 456.0684 306.1543 455.9512 c 306.8232 455.7314 307.5547 455.9443 308.0049 456.4854 c 308.416 456.9824 308.8096 457.2295 309.1738 457.334 c 309.2832 457.3643 309.3828 457.3633 309.4873 457.373 c 309.5596 457.3799 309.6348 457.4023 309.7021 457.4004 c 309.8721 457.3965 310.0352 457.3701 310.1895 457.3369 c 310.5 457.2656 310.6514 457.1484 310.7822 456.873 C 310.958 456.3105 L 310.958 456.3057 311.0635 455.0059 Y 311.0635 454.0215 309.1201 452.7178 307.6543 452.7178 c 304.8398 452.7178 302.915 454.9668 302.8672 458.3154 C 302.8887 458.7178 302.915 459.1641 V f 322.4316 493.6816 m 322.165 493.666 321.4111 493.6182 Y 316.2695 493.5615 310.9619 492.9463 305.7188 491.7949 c 302.9736 491.1934 300.3838 490.5098 297.958 489.7646 C 297.6631 489.7588 297.3818 489.6963 297.1328 489.5527 C 297.0371 491.166 296.3613 492.5479 295.2588 493.5332 C 300.0791 494.7881 305.2871 495.7881 310.5693 496.46 c 314.2119 496.9219 318.168 497.1357 322.3389 497.1289 C 322.5371 496.9219 322.7725 496.7451 323.0674 496.6563 c 323.5957 496.4941 323.8877 496.0527 323.9355 495.3418 c 323.9385 495.2949 323.9443 495.2354 323.9443 495.166 c 323.9443 494.751 323.7832 493.9932 322.4316 493.6816 C f 309.4912 489.0381 m 309.0029 488.1885 308.6855 487.2412 308.6172 486.2256 c 308.6123 486.1533 308.6123 486.0801 308.6094 486.0078 C 307.4961 486.5176 306.3184 487.0098 305.0947 487.4834 C 304.8525 488.0674 L 305.3877 488.1943 305.9072 488.3281 306.4551 488.4492 c 307.4658 488.6719 308.4775 488.8574 309.4912 489.0381 C f 296.0371 485.5381 m 296.7207 485.7754 297.4414 486.0049 298.1602 486.2334 C 299.6914 485.7793 301.1787 485.293 302.5918 484.7773 C 302.9785 484.2402 303.6143 484.0049 304.2627 484.1357 C 306.6523 483.1924 308.8125 482.1768 310.6709 481.1221 c 310.7148 481.0977 310.7549 481.0703 310.7988 481.0498 C 312.123 480.293 313.293 479.5186 314.2666 478.7383 C 314.3018 478.5439 314.3467 478.3467 314.3955 478.1475 C 311.2148 480.585 307.6582 481.0459 304.4492 479.2842 C 304.3623 479.2695 304.2773 479.2705 304.1904 479.2402 c 303.123 478.873 302.0879 478.2793 301.1299 477.5078 C 300.665 478.5342 299.9541 479.3711 298.9658 479.9326 c 294.2305 482.6338 289.457 480.2627 286.2764 476.334 C 285.5605 476.5303 284.7275 476.6738 283.8369 476.7607 C 284.4941 477.9375 284.7402 479.0146 284.8174 479.8477 C 285.5723 480.4463 286.4443 481.0313 287.3936 481.6025 C 287.748 481.6768 288.0869 481.833 288.3408 482.124 c 288.3643 482.1514 288.3779 482.1816 288.4014 482.208 C 290.0645 483.127 291.9951 483.999 294.1221 484.8213 C 294.8633 484.5977 295.6387 484.8691 296.0371 485.5381 C f 284.2734 473.2549 m 283.7598 472.2529 283.3848 471.2695 283.1611 470.3535 c 283.0771 470.0381 283.0117 469.7324 282.9736 469.4375 C 282.9736 469.4355 282.8857 468.7393 Y 282.8652 468.5762 282.751 467.6064 Y 282.5557 465.8926 282.1445 462.3994 281.4609 461.7705 C 280.8262 461.9326 280.5391 462.1035 280.5391 462.7637 c 280.5391 463.0146 280.5781 463.3398 280.6553 463.7578 C 280.4971 465.5127 L 280.4492 466.04 280.1602 466.1035 279.7129 466.3877 c 279.2666 466.6738 278.7139 466.3203 278.2139 466.1436 C 278.0479 466.085 L 277.6025 465.9297 277.1982 465.7402 276.8174 465.5332 c 276.6963 465.4678 276.5908 465.3945 276.4775 465.3232 c 276.2227 465.167 275.9824 464.999 275.7588 464.8154 c 275.6494 464.7266 275.5439 464.6338 275.4424 464.54 c 275.2275 464.3359 275.0313 464.1172 274.8516 463.8887 c 274.7822 463.7988 274.7051 463.7197 274.6416 463.627 c 274.4131 463.2998 274.2119 462.9482 274.0469 462.5703 c 274.0166 462.502 273.998 462.4219 273.9717 462.3525 c 273.8438 462.0332 273.7373 461.6973 273.6543 461.3418 c 273.6221 461.2021 273.5977 461.0508 273.5723 460.9033 c 273.5166 460.5928 273.4775 460.2715 273.4541 459.9365 c 273.4414 459.7725 273.4287 459.6123 273.4248 459.4443 c 273.4229 459.3477 273.4082 459.2607 273.4082 459.1641 c 273.4082 458.9043 273.4385 458.623 273.4551 458.3506 c 273.4658 458.1719 273.4678 458 273.4863 457.8135 c 273.542 457.25 273.624 456.6641 273.748 456.0488 c 273.7627 455.9746 273.8008 455.9092 273.8193 455.8369 C 273.2119 455.6201 272.6709 455.2246 272.2012 454.6445 c 272.1924 454.6328 272.1846 454.6211 272.1768 454.6113 c 271.9717 454.3516 271.7803 454.0576 271.6006 453.7275 c 271.5596 453.6523 271.5176 453.5791 271.4795 453.502 c 271.2959 453.1377 271.1211 452.7451 270.9688 452.3018 C 270.3145 450.0635 L 269.3867 446.5928 268.7539 445.1416 267.2422 445.1416 c 266.4346 445.1416 265.7256 445.9326 265.2744 446.5967 C 265.0479 446.9551 L 265.0469 446.957 264.2061 448.7217 Y 264.127 448.9307 264.0615 449.1084 264.0029 449.2734 c 263.9863 449.3213 263.9727 449.3633 263.958 449.4063 c 263.915 449.5303 263.8779 449.6426 263.8467 449.75 c 263.834 449.791 263.8213 449.833 263.8105 449.873 c 263.7783 449.9912 263.752 450.1045 263.7354 450.2129 c 263.7334 450.2295 263.7285 450.2422 263.7256 450.2598 c 263.708 450.3838 263.7002 450.5068 263.6982 450.6377 c 263.6982 450.6709 263.7012 450.7041 263.7021 450.7383 c 263.7031 450.8496 263.7109 450.9688 263.7246 451.0957 c 263.7295 451.1445 263.7334 451.1914 263.7402 451.2412 c 263.75 451.3252 263.7676 451.4258 263.7803 451.5186 C 263.8545 451.7158 263.8838 451.9199 263.8828 452.125 C 264.0029 452.7695 L 264.0596 453.0488 264.2656 453.375 264.584 453.6875 C 264.585 453.6885 L 264.6699 453.7725 264.7549 453.8164 264.8428 453.8867 C 265.7773 452.4512 267.0869 452.4443 267.8838 452.6191 c 271.1367 453.3242 271.4238 458.1504 271.5098 462.3525 c 271.5146 462.6338 271.5186 462.9102 271.5244 463.1826 C 271.5811 465.1943 L 271.7607 466.2607 L 272.5303 469.7705 275.8096 472.8057 279.3896 473.3213 c 279.4219 473.3271 279.4619 473.3271 279.4951 473.3311 C 279.8887 473.2188 280.2969 473.252 280.6797 473.4316 C 281.8994 473.4834 283.2275 473.4063 284.2734 473.2549 C f 1 D 274.9648 452.6084 m 274.9648 452.3848 274.9395 452.1152 274.8867 451.8027 C 274.876 452.0029 274.8301 452.1836 274.7539 452.3467 C 274.873 452.5234 274.958 452.6113 274.9609 452.6133 C 274.9648 452.6104 274.9648 452.6084 v f 0 D 268.1074 463.5771 m 268.1016 463.376 268.0977 463.2432 Y 268.0703 461.6797 267.9707 458.0303 267.374 456.5781 C 267.291 456.7881 267.2021 457.0098 Y 266.9639 457.6074 266.5215 457.7959 265.8809 457.8555 c 265.71 457.8721 265.5234 457.8262 265.3438 457.8047 C 265.3877 458.043 265.4199 458.291 265.5029 458.4951 C 265.9277 459.5283 L 266.7627 461.5752 267.3545 462.8311 268.1104 463.667 C 268.1094 463.6309 268.1084 463.6104 268.1074 463.5771 c f 267.042 467.2793 m 264.834 465.915 263.8828 463.5869 262.7559 460.8232 C 262.3379 459.8076 L 261.8184 458.5547 261.7725 457.2627 261.7324 456.1221 C 261.7061 455.5996 L 261.6094 455.4814 261.5264 455.3594 261.4424 455.2393 C 259.8271 456.9375 257.9688 459.1416 257.1309 460.6387 c 255.3623 463.8027 255.1934 464.9932 254.8193 467.5977 C 254.6787 468.5732 L 254.4268 469.9717 254.0391 471.1094 253.4922 472.5059 c 252.7627 474.3721 251.7979 476.0586 250.6709 477.5557 C 251.6279 477.541 252.5791 477.5918 253.5166 477.7881 C 253.6533 477.791 255.4375 477.8379 Y 258.3955 477.9102 L 262.9395 477.417 266.624 475.8838 267.3457 474.1855 c 267.4082 474.0391 267.4902 473.9014 267.5898 473.7773 c 267.8467 473.4619 267.874 473.3037 267.9297 472.4785 C 267.9824 471.9268 268.0205 471.5527 V 267.9395 471.2031 267.3574 468.6602 267.042 467.2793 C f 260.7686 448.1475 m 260.2314 448.332 259.792 448.7725 259.6201 449.0264 c 259.4971 449.209 259.5137 449.4082 259.4229 449.6035 C 259.7559 449.5332 260.0703 449.5303 260.373 449.5674 C 260.457 449.1055 260.5879 448.6582 260.7686 448.1475 C f 259.6445 442.5957 m 259.6445 443.2959 259.583 444.0752 259.4756 444.9219 C 259.873 444.7705 260.2803 444.6748 260.7012 444.6338 C 260.9268 444.5908 261.1553 444.5625 261.3887 444.5762 C 261.5605 444.5576 L 261.5879 444.5557 261.6084 444.5547 261.6377 444.5518 C 261.2939 443.4736 260.918 442.3574 260.4834 441.2959 c 260.4287 441.1641 260.3682 441.041 260.3115 440.9111 c 260.1416 440.5156 259.9697 440.125 259.7803 439.7529 c 259.5273 439.2588 259.2568 438.793 258.9658 438.3643 c 258.9492 438.3389 258.9355 438.3105 258.9209 438.2861 c 257.9678 436.9111 256.9277 436.1484 255.7402 435.958 c 255.7188 435.9541 255.4883 435.9092 Y 255.1348 435.875 254.4346 435.8711 254.0244 436.2754 c 253.916 436.3809 253.9297 436.668 253.8584 436.835 C 254.208 436.7217 254.5625 436.6172 254.9736 436.6445 c 256.4629 436.748 257.6211 437.2949 258.418 438.2715 c 259.2422 439.2822 259.6445 440.6836 259.6445 442.5957 c f 259.3105 433.833 m 259.4111 433.3428 259.4785 432.9531 259.4785 432.7275 c 259.4785 432.4941 259.3936 432.415 259.3027 432.3281 C 259.2744 432.3477 258.9092 432.6191 Y 258.5996 432.8467 258.2363 432.875 257.8682 432.8154 C 257.8594 432.9023 257.8535 432.9668 257.8477 433.0244 C 258.3574 433.2344 258.8447 433.5049 259.3105 433.833 C f 258.874 418.627 m 259.9512 419.4531 260.5488 420.2568 260.8799 421.0293 C 260.8906 420.2793 260.9648 419.4893 261.124 418.6396 C 261.124 418.6367 261.125 418.6338 261.125 418.6309 C 261.3496 417.4492 261.8857 415.4658 263.0605 413.7988 C 262.9346 413.6221 262.7783 413.4053 Y 262.5234 413.1172 262.1289 412.7725 261.707 412.7637 c 261.3262 412.7549 261.0146 413.0166 260.8613 413.1748 c 260.7686 413.2715 260.5459 413.6221 260.5156 414.7871 c 260.4932 415.6621 259.6777 416.4521 258.8066 416.5254 c 258.7783 416.5273 256.5381 416.9336 256.0098 418.5352 C 256.3174 418.3486 256.6514 418.2051 257.0225 418.1484 C 258.874 418.627 L f 260.1279 425.4697 m 260.583 425.4229 261.041 425.4248 261.4922 425.4736 C 261.3057 424.7539 261.1387 424.0127 261.0264 423.2314 C 260.8643 424.0576 260.5352 424.8086 260.1279 425.4697 C f 263.0342 429.5791 m 262.9404 429.5156 262.709 429.3643 Y 261.7725 428.873 260.5986 428.7148 260.0166 428.9971 C 260.4033 429.0938 260.8262 429.1533 261.1133 429.3369 c 262.4893 430.2275 262.8896 431.4404 262.8896 432.6982 c 262.8896 433.6592 262.6582 434.6465 262.4473 435.54 C 262.3086 436.2041 262.1924 436.7588 V 262.1396 437.0127 L 263.1758 438.6973 263.96 440.6299 264.5938 442.5166 C 265.5713 441.9014 266.5068 441.7158 267.2422 441.7158 c 267.6133 441.7158 267.9541 441.7578 268.2803 441.8145 C 267.8184 441.334 267.4463 440.6689 267.4463 439.6396 c 267.4463 439.4707 267.4561 439.291 267.4766 439.0996 c 267.6504 437.4824 268.4775 436.7275 269.1416 436.3799 c 269.5605 436.1611 269.9912 436.1045 270.4092 436.082 C 270.3613 435.6602 270.2803 435.2666 270.1182 435.0146 C 270.0098 434.873 L 269.4961 434.4385 268.0039 434.6162 267.2861 434.7002 C 266.3428 434.7783 L 265.8857 434.8164 265.5049 434.666 265.1563 434.3691 c 264.8096 434.0713 264.667 433.6426 264.6328 433.1875 c 264.5039 431.3604 264.0098 430.248 263.0342 429.5791 c f 329.8096 454.2012 m 329.8447 454.1387 329.8838 454.0811 329.9219 454.0215 c 330.2363 453.54 330.623 453.1475 331.0908 452.8682 c 331.1475 452.835 331.207 452.8027 331.2676 452.7725 c 331.5127 452.6455 331.7725 452.5381 332.0635 452.4746 c 332.3711 452.4072 332.6641 452.3877 332.9414 452.415 c 333.498 452.4697 333.9961 452.707 334.4375 453.1172 c 334.6582 453.3213 334.8633 453.5684 335.0576 453.8564 C 335.0859 453.8135 335.1084 453.7959 335.1367 453.751 C 335.7324 452.6162 L 335.7324 452.6113 335.9795 451.7646 Y 336.0049 451.6738 336.0244 451.5986 336.0488 451.5117 c 336.1533 451.1367 336.2344 450.8086 336.2998 450.4951 c 336.3193 450.4033 336.334 450.3115 336.3496 450.2227 c 336.4023 449.9219 336.4355 449.6338 336.4385 449.3506 C 336.4395 449.3262 336.4434 449.2998 336.4434 449.2754 c 336.4414 449.0313 336.3818 448.7686 336.3398 448.5127 c 336.3115 448.3438 336.3164 448.1846 336.2676 448.0029 C 336.2627 447.9922 336.2559 447.9727 336.2559 447.9678 c 336.2559 447.9648 336.2588 447.9707 336.2656 447.9912 C 335.8076 446.9385 L 335.8057 446.9326 335.1484 446.0938 335.1455 446.0898 C 335.1426 446.0898 L 334.791 445.749 334.3857 445.4746 333.9658 445.2871 c 333.7559 445.1934 333.543 445.1221 333.332 445.0732 c 333.1191 445.0244 332.9092 444.999 332.7041 444.999 c 332.1143 444.999 331.4326 445.1934 330.7266 446.6797 C 330.7314 446.7158 330.7363 446.7529 330.7422 446.7881 c 330.8418 447.4756 330.959 448.2891 Y 330.959 448.9629 330.9043 449.5703 330.8271 450.1455 c 330.8115 450.2598 330.7988 450.3711 330.7813 450.4805 c 330.6914 451.0391 330.5752 451.5547 330.4307 452.0215 C 330.4248 452.04 330.4189 452.0576 330.4121 452.0762 c 330.0918 453.0908 329.6689 453.8984 329.2266 454.5342 C 329.291 454.7051 329.3555 454.8672 329.4043 455.001 C 329.4043 455.001 L 329.5234 454.7139 329.6611 454.4502 329.8096 454.2012 c f 331.8379 463.5254 m 332.5938 462.6904 333.1846 461.4355 334.0205 459.3838 C 334.4063 458.4443 334.4307 458.3838 V 334.3916 458.3838 334.3525 458.3818 334.3135 458.3789 c 333.6719 458.3184 333.2305 458.1318 332.9932 457.5342 C 332.6875 456.7676 L 332.6641 456.6943 332.6152 456.5566 332.5732 456.4365 C 331.9746 457.8887 331.876 461.5391 331.8496 463.1035 C 331.8408 463.3936 331.8379 463.5254 V f 335.3125 433.043 m 335.2803 433.499 335.1367 433.9277 334.791 434.2246 c 334.4424 434.5225 334.0615 434.6729 333.6045 434.6367 C 332.6748 434.5586 L 331.9395 434.4756 330.71 434.333 330.0791 434.6533 C 329.9297 434.7354 L 329.7188 434.915 329.6084 435.3955 329.5439 435.9395 C 329.96 435.9648 330.3887 436.0176 330.8066 436.2373 c 331.4688 436.585 332.2959 437.3398 332.4707 438.958 c 332.4893 439.1475 332.5 439.3271 332.5 439.498 c 332.5 440.5303 332.1299 441.1963 331.665 441.6768 C 332 441.6143 332.3428 441.5723 332.7041 441.5723 c 333.6172 441.5723 334.5391 441.8008 335.4111 442.1992 C 336.0313 440.3691 336.8027 438.5049 337.8076 436.8721 C 337.6895 436.3047 L 337.6309 436.0254 337.5742 435.7539 337.5371 435.584 C 337.499 435.3984 L 337.29 434.5039 337.0576 433.5146 337.0576 432.5566 c 337.0576 431.2969 337.457 430.084 338.834 429.1953 c 339.1152 429.0127 339.5322 428.959 339.9102 428.8594 C 339.3916 428.6182 338.4463 428.7021 337.5439 429.0898 c 337.3965 429.1533 337.2373 429.2227 Y 336.0332 429.8564 335.458 430.999 335.3125 433.043 c f 1 D 339.8379 425.3691 m 339.6924 425.1377 339.5518 424.9043 339.418 424.6514 C 339.3613 424.8711 339.3008 425.0869 339.2412 425.3027 C 339.2676 425.3037 339.2891 425.3145 339.3145 425.3184 C 339.4941 425.3203 339.6641 425.3486 339.8379 425.3691 C f 0 D 339.791 417.7842 m 339.9014 418.3691 339.96 418.9219 339.9951 419.459 C 340.293 419.1357 340.6475 418.8115 341.0752 418.4834 C 341.0781 418.4834 342.9248 418.0039 Y 343.3135 418.0645 343.6592 418.2227 343.9785 418.4229 C 343.5098 416.7998 341.1719 416.3857 341.1445 416.3809 C 340.2715 416.3115 339.4531 415.5195 339.4316 414.6455 c 339.4014 413.4805 339.1807 413.1289 339.085 413.0313 c 338.9346 412.875 338.6211 412.6113 338.2402 412.6201 c 338.0684 412.623 337.9063 412.6943 337.751 412.7842 C 338.7021 414.082 339.4219 415.8125 339.791 417.7842 c f 342.0801 432.6729 m 341.7139 432.7305 341.3516 432.7061 341.0449 432.4785 C 340.6729 432.2031 340.6436 432.1836 V 340.5537 432.2705 340.4688 432.3506 340.4688 432.5859 c 340.4688 432.8096 340.5352 433.1982 340.6367 433.6875 C 341.1045 433.3584 341.5918 433.084 342.0996 432.875 C 342.0957 432.8203 342.0879 432.7559 342.0801 432.6729 C f 341.0273 438.1445 m 341.0127 438.166 341 438.1963 340.9844 438.2188 c 340.6914 438.6494 340.418 439.1201 340.1641 439.6152 c 339.9834 439.9697 339.8203 440.3467 339.6553 440.7246 c 339.5928 440.873 339.5215 441.0166 339.458 441.168 c 339.0254 442.2285 338.6504 443.3428 338.3076 444.417 C 338.5596 444.4346 L 338.7939 444.4199 339.0215 444.4502 339.2451 444.4922 C 339.668 444.5322 340.0762 444.6279 340.4717 444.7803 C 340.3633 443.9336 340.3037 443.1523 340.3037 442.4512 c 340.3037 440.54 340.7041 439.1406 341.5293 438.1299 c 342.3262 437.1523 343.4854 436.6045 344.9746 436.502 c 345.3857 436.4736 345.7402 436.5781 346.0879 436.6914 C 346.0186 436.5234 346.0313 436.2393 345.9229 436.1318 c 345.5166 435.7314 344.8213 435.7344 344.4404 435.7705 C 344.4395 435.7705 344.2275 435.8105 344.209 435.8135 c 343.0205 436.0078 341.9795 436.7695 341.0273 438.1445 c f 339.8545 449.3809 m 340.1025 449.376 340.3604 449.4111 340.6221 449.4766 C 340.5303 449.2754 340.4541 449.0713 340.3281 448.8838 C 340.3262 448.8838 340.3262 448.8828 V 340.3232 448.877 340.3184 448.8711 340.3154 448.8672 C 340.2109 448.7168 340.0273 448.499 339.7939 448.2949 C 339.8232 448.5264 339.833 448.7539 339.8418 448.9785 C 339.8545 449.0781 339.873 449.1826 339.873 449.2773 c 339.873 449.3125 339.8545 449.3477 339.8545 449.3809 C f 338.5059 454.6191 m 338.4199 454.793 338.3379 454.957 338.2627 455.1113 C 338.2148 455.9834 L 338.1758 457.1221 338.1279 458.4141 337.6094 459.666 C 337.1924 460.6797 L 335.8262 464.0322 334.6924 466.7246 331.2939 467.8535 C 331.2676 467.9375 331.2373 468.0225 331.208 468.1084 C 330.9355 469.2314 330.5957 470.6348 330.5273 470.917 C 330.5645 471.293 330.6172 471.832 Y 330.6729 472.6582 330.7002 472.8145 330.958 473.1318 c 331.0557 473.2559 331.1387 473.3906 331.1992 473.5381 c 331.9229 475.2383 335.6084 476.7705 340.1641 477.2656 C 340.1641 477.2627 343.1016 477.1924 Y 344.8926 477.1455 345.0293 477.1426 V 346.5615 476.8242 348.1279 476.8174 349.709 477.0693 C 348.8447 475.7891 348.0947 474.3848 347.499 472.8643 c 346.9521 471.4639 346.5645 470.3262 346.3223 468.9814 c 346.3145 468.9307 346.1738 467.9551 Y 345.7998 465.3506 345.6309 464.1621 343.8613 460.999 c 342.9717 459.4043 340.4355 456.5605 338.5059 454.6191 C f 334.6631 503.625 m 334.8242 503.5498 334.9883 503.4736 335.1475 503.3965 C 335.0078 503.3271 334.8594 503.2822 334.7217 503.2051 C 334.7051 503.3457 334.6885 503.4863 334.6631 503.625 C f 290.0947 512.9814 m 292.4365 513.4951 294.7686 513.9424 297.0752 514.3262 C 297.0908 514.3242 297.1084 514.3213 297.126 514.3193 c 297.4541 514.2744 297.7598 514.3506 298.042 514.4756 C 313.5576 516.9404 327.7783 516.4395 335.9912 513.0215 C 336.8027 512.5615 337.457 511.8418 337.5254 510.8213 c 337.5313 510.752 337.5342 510.6836 337.5342 510.6152 c 337.5342 509.1016 336.417 507.8203 334.9609 507.7158 C 334.5293 507.7188 334.5264 507.7188 V 334.5205 507.7227 333.0088 507.9346 Y 329.085 508.5127 324.8271 508.834 320.3701 508.9033 c 316.0732 508.9688 311.5898 508.8008 307.0342 508.3896 c 301.8379 507.9199 295.8262 506.8271 289.1377 505.1484 C 289.1709 505.3135 289.2275 505.4707 289.248 505.6396 c 289.2842 505.9658 289.3047 506.29 289.3047 506.6104 c 289.3047 507.9453 288.958 509.2119 288.3184 510.3291 c 288.0664 510.7705 287.7813 511.1924 287.4375 511.5791 c 287.2305 511.8135 286.9795 511.9951 286.7461 512.2012 C 287.8467 512.4688 288.96 512.7324 290.0947 512.9814 c f 283.9756 501.1426 m 284.2354 500.4854 284.9541 500.0586 285.6621 500.0596 C 287.4414 500.0674 L 289.4346 499.8057 289.9805 497.8447 289.7891 496.248 c 289.7432 495.8447 289.2637 495.3369 288.7988 494.8467 C 288.4111 494.4287 L 287.9277 493.9082 287.9395 493.1709 288.2539 492.5322 c 288.5693 491.8955 289.3701 491.5479 290.0771 491.6162 C 291.4531 491.748 L 293.042 491.5479 293.9053 490.3926 293.708 488.7363 C 293.71 488.7441 293.6143 488.5195 293.4951 488.2344 C 292.2441 487.7627 291.0527 487.2744 289.9326 486.7656 C 289.9297 486.8027 289.9297 486.8359 289.9287 486.8711 c 289.8096 488.6191 289.0264 490.207 287.7217 491.3408 c 286.7266 492.207 285.5029 492.6494 284.2246 492.7725 C 284.2725 493.0234 284.3906 493.2344 284.3906 493.5049 c 284.3906 493.5967 284.3867 493.6895 284.3809 493.7832 c 284.2432 495.8135 283.4189 497.583 282.0605 498.7646 c 281.04 499.6514 279.7832 500.0967 278.4189 500.1738 C 278.5605 500.7891 278.7158 501.4092 278.7158 502.0488 c 278.7158 502.2383 278.7109 502.4307 278.6973 502.6211 c 278.5635 504.6074 277.7266 506.4072 276.3828 507.8057 c 276.209 507.9873 276.0596 508.1855 275.8691 508.3516 c 275.6494 508.543 275.4043 508.6865 275.1689 508.8496 C 277.1348 509.5176 279.1855 510.1553 281.3096 510.7617 C 281.3193 510.7617 281.3281 510.7578 281.3398 510.7578 c 282.5586 510.7578 283.627 510.373 284.4326 509.6963 c 284.5869 509.5693 284.7441 509.4521 284.876 509.3027 c 285.6475 508.4355 285.9922 507.2773 285.8447 506.0439 c 285.7549 505.293 285.4854 504.5938 285.0918 503.9746 C 284.7949 503.7773 284.5869 503.501 284.4609 503.1777 C 284.4131 503.1289 284.3721 503.0713 284.3223 503.0234 c 283.8037 502.543 283.7168 501.7998 283.9756 501.1426 c f 261.0205 510.1758 m 261.0908 511.2061 261.7559 511.9307 262.5781 512.3877 C 268.0801 514.6836 276.0127 515.707 285.3203 515.375 C 279.1201 513.8311 273.3408 511.9619 268.1338 509.8643 C 268.0195 509.8398 267.9336 509.8213 Y 267.9658 509.8271 268.001 509.8184 268.0342 509.8242 C 266.04 509.0195 264.127 508.1836 262.3125 507.3184 C 261.2061 507.7324 261.0078 508.9873 261.0078 509.8105 c 261.0078 509.9453 261.0146 510.0703 261.0205 510.1758 c f 248.3984 494.1104 m 250.499 496.2705 253.3955 498.4922 256.998 500.6621 C 257.166 500.7012 257.3359 500.7432 257.4922 500.833 c 258.1143 501.1992 258.7959 501.4121 259.5176 501.4658 c 259.7764 501.4814 260.0313 501.4688 260.2852 501.4434 c 261.249 501.3525 262.166 500.9736 262.9219 500.3164 c 263.9385 499.4307 264.5498 498.1865 264.6426 496.8115 c 264.71 495.8184 264.3779 495.0977 263.7002 494.0332 c 263.2656 493.3525 263.3672 492.4609 263.9424 491.8926 c 264.5186 491.3262 265.4121 491.2383 266.0869 491.6826 c 266.7031 492.0898 267.3877 492.3193 268.1201 492.373 c 269.251 492.4561 270.3545 492.082 271.2266 491.3252 c 272.1563 490.5176 272.7158 489.3789 272.8008 488.1211 C 272.8037 487.7861 272.4443 486.6416 272.0449 485.7314 c 271.7539 485.0674 271.8975 484.2842 272.4248 483.7891 c 272.9512 483.292 273.7178 483.1719 274.3633 483.5039 C 274.8164 483.7344 L 275.3682 484.0205 276.3945 484.5547 276.9834 484.624 c 278.3027 484.7549 279.5479 484.3848 280.374 483.6094 c 281.1025 482.9229 281.4639 481.9707 281.4209 480.8564 C 281.458 480.1875 281.376 478.498 279.4551 476.7725 C 279.2695 476.7539 279.0742 476.7373 278.9014 476.7139 c 276.0049 476.2959 273.3311 474.7285 271.3633 472.5479 C 271.3486 472.709 L 271.2891 473.5908 271.1787 474.5889 270.4141 475.666 C 270.3643 475.7578 270.3193 475.8516 270.2549 475.9326 c 270.2764 475.9053 270.2744 475.8818 270.2939 475.8574 C 268.251 479.8428 261.5977 481.0078 258.7529 481.3184 C 255.3105 481.2627 L 253.543 481.2109 L 253.4258 481.208 253.208 481.1904 253.0938 481.1641 c 251.1729 480.7061 249.1484 480.9063 247.0771 481.7197 C 245.6748 482.8477 244.7861 484.1084 244.5039 485.4844 c 244.4326 485.833 244.3975 486.1875 244.3975 486.5479 c 244.3975 488.8252 245.7852 491.4209 248.3984 494.1104 c f 215.0029 460.2754 m 215.6563 458.623 216.6602 457.2803 217.918 456.2773 c 219.4619 455.0439 221.3799 454.3271 223.5723 454.3271 c 224.4756 454.3271 225.3633 454.4912 226.2227 454.75 C 227.3789 451.3418 230.1338 449.2256 233.9678 449.2256 c 235.8213 449.2256 237.5537 449.8584 239.0313 450.8994 C 240.3105 447.3398 243.4463 444.7949 247.1514 444.7949 c 250.1992 444.7949 253.0176 446.3584 254.6904 448.9746 c 255.2002 449.7715 254.9688 450.8311 254.1699 451.3408 c 253.373 451.8506 252.3145 451.6172 251.8047 450.8193 c 250.7637 449.1943 249.0244 448.2217 247.1514 448.2217 c 244.209 448.2217 241.8145 450.9785 241.8145 454.3691 c 241.8145 455.1318 241.3105 455.8027 240.5781 456.0146 c 239.8467 456.2275 239.0615 455.9307 238.6543 455.2852 c 237.6104 453.6357 235.8584 452.6523 233.9678 452.6523 c 231.1328 452.6523 229.3818 454.2852 229.041 457.25 c 228.9736 457.8232 228.623 458.3242 228.1074 458.585 c 227.5908 458.8418 226.9785 458.8252 226.4795 458.5342 c 225.5957 458.0225 224.5908 457.7539 223.5723 457.7539 c 221.873 457.7539 220.4502 458.3662 219.4131 459.4717 c 218.3789 460.5723 217.7285 462.165 217.5752 464.1289 C 217.585 464.1357 217.6563 465.6465 217.6631 465.7949 C 221.9531 473.5986 227.4795 479.0029 233.8076 480.8984 c 233.8721 480.917 233.9355 480.9434 234 480.9619 C 234.2432 480.9932 234.9629 481.0879 Y 241.1777 482.3691 247.5762 478.2246 250.3018 471.2578 c 250.7852 470.0225 251.1025 469.0967 251.2969 468.0186 C 251.2969 468.0098 251.4268 467.1123 Y 251.8223 464.3535 252.0605 462.6875 254.1396 458.9697 c 254.832 457.7295 256.0381 456.1611 257.3145 454.6865 C 257.0361 454.5283 256.7959 454.2979 256.6289 454.0107 c 256.4629 453.7266 255.6348 452.2598 255.5684 451.2578 c 255.4971 450.1523 255.7871 448.958 256.3496 447.8662 C 256.1377 447.1543 255.9932 446.4316 255.9932 445.6904 c 255.9932 445.3389 256.0166 444.9863 256.0645 444.6299 c 256.1748 443.8076 256.2178 443.1416 256.2178 442.6006 c 256.2178 441.1904 255.9248 440.6357 255.7637 440.4385 c 255.6904 440.3477 255.4805 440.1592 254.8516 440.0869 C 254.7178 440.1738 254.4697 440.4268 254.2617 440.7861 c 253.9727 441.2852 253.4033 441.5273 252.8301 441.5605 c 252.2578 441.5947 251.6592 441.2656 251.3145 440.8086 C 250.6348 440.8965 249.9414 440.5791 249.5918 439.9424 c 248.5195 437.9912 246.5166 436.7783 244.3623 436.7783 c 241.043 436.7783 238.3428 439.5918 238.3428 443.0518 c 238.3428 443.9199 237.6943 444.6514 236.832 444.7529 c 235.9697 444.8555 235.167 444.2969 234.9648 443.4531 c 234.3506 440.9111 232.0186 439.2676 229.0225 439.2676 c 226.2705 439.2676 223.8721 441.2051 223.1914 443.9785 c 223.0576 444.5215 222.6699 444.9639 222.1504 445.167 c 221.6309 445.3711 221.0459 445.3076 220.5811 444.999 c 219.5771 444.333 218.8604 444.1084 217.7412 444.1084 c 216.6084 444.1084 215.1963 444.3506 213.9365 445.7188 c 213.0752 446.6533 212.2822 448.1113 211.6992 450.3994 c 211.6904 450.4336 211.666 450.459 211.6553 450.4922 C 212.5996 453.9795 213.7256 457.251 215.0029 460.2754 C f 210.3242 444.8486 m 211.1006 443.6338 211.9814 442.751 212.9043 442.1211 c 214.5078 441.0283 216.2334 440.6836 217.7412 440.6836 c 218.8301 440.6836 219.7627 440.9092 220.6777 441.2617 C 222.249 438.0303 225.3838 435.8408 229.0225 435.8408 c 231.8564 435.8408 234.2725 436.9824 236.0039 438.7568 C 237.5596 435.5879 240.6768 433.3516 244.3623 433.3516 c 246.6396 433.3516 248.7949 434.2148 250.4805 435.6865 C 250.7725 434.8428 251.209 434.2383 251.6201 433.833 c 252.3633 433.1035 253.3467 432.668 254.4561 432.5322 C 254.5518 431.4961 L 254.7607 429.5576 L 254.9521 427.1992 256.0771 425.4795 256.9004 424.2246 c 257.4863 423.3281 257.79 422.8633 257.79 422.502 c 257.79 422.2803 257.6387 422.083 257.4072 421.8633 C 257.1865 422.1338 256.9619 422.4375 256.832 422.626 C 255.6934 423.8027 L 255.2744 424.2383 254.8555 424.0693 254.2695 423.9316 c 253.6807 423.7949 253.4072 423.0068 253.2236 422.4307 C 252.8867 421.3691 L 252.3857 419.5303 L 252.376 419.3867 252.3711 419.2461 252.3711 419.1055 c 252.3711 417.4551 253.0313 416.0146 254.2959 414.9189 c 255.168 414.1631 256.2256 413.7275 257.21 413.4443 C 257.3408 412.6006 257.6289 411.5869 258.4004 410.79 c 259.333 409.8262 260.5342 409.3115 261.7803 409.3369 c 262.6963 409.3574 264.0566 409.6846 265.3408 411.1309 C 265.4678 411.3086 265.6396 411.5459 V 266.0908 411.3418 266.5547 411.1973 267.0371 411.1377 c 267.1924 411.1191 267.334 411.1182 267.4814 411.1094 C 267.1777 404.9668 268.2627 400.3936 271.4502 394.0107 c 271.7949 393.3193 272.123 392.6836 272.4482 392.0684 C 271.9258 391.8672 271.3662 391.7471 270.793 391.7256 C 268.6865 392.3555 267.4795 393.1328 265.9424 395.8525 c 265.9102 395.9092 265.876 395.9658 265.8379 396.0166 C 264.3584 398.0547 L 262.0088 403.3936 256.9385 407.0791 250.9463 407.9189 C 249.6416 414.7813 248.8877 423.8301 249.1318 430.0654 C 249.209 430.3125 249.3018 430.5547 249.3555 430.8125 c 249.5479 431.7383 248.9541 432.6455 248.0283 432.8379 c 247.1016 433.0303 246.1943 432.4346 246.002 431.5098 c 245.5273 429.2285 243.5596 427.5742 241.3203 427.5742 c 239.4766 427.5742 237.7744 428.7021 236.9863 430.4463 c 236.6533 431.1797 235.8525 431.5811 235.0645 431.4131 c 234.2744 431.2422 233.7119 430.5439 233.7119 429.7383 c 233.7119 426.7344 231.3154 424.4717 228.1367 424.4717 c 225.7705 424.4717 223.9463 427.0791 223.2529 429.502 c 223.0361 430.2578 222.333 430.7686 221.5459 430.7412 c 220.7598 430.7148 220.0928 430.1543 219.9297 429.3848 c 219.332 426.5703 217.1553 424.6035 214.6357 424.6035 c 212.8379 424.6035 211.2676 425.6631 210.1504 427.4307 c 209.3672 428.6719 208.8008 430.249 208.5654 432.0977 c 208.5615 432.1367 208.5391 432.1631 208.5313 432.2002 C 208.8965 436.5996 209.501 440.834 210.3242 444.8486 C f 257.3633 380.501 m 257.373 380.4834 257.374 380.4805 V 257.2305 377.8369 255.1719 375.7178 252.6064 375.7178 c 252.0908 375.7178 251.5938 375.8369 251.1084 376.0029 C 250.9277 376.168 250.7451 376.335 Y 250.2744 376.7666 249.6045 376.9004 249.0059 376.6836 c 248.4063 376.4648 247.9766 375.9355 247.8906 375.3037 c 247.5713 372.9717 245.8594 371.582 243.3115 371.582 c 241.793 371.582 240.6523 372.0488 239.8242 373.0049 c 239.7686 373.0703 239.6934 373.1025 239.6309 373.1563 C 235.2275 382.7217 234.5488 391.6963 238.4805 398.4531 C 239.0713 399.6104 239.6719 400.7031 240.375 401.6299 C 240.7412 401.834 241.0039 402.1465 241.1436 402.5293 C 241.7686 403.1572 242.4824 403.6563 243.3389 403.9609 C 244.9775 404.6455 246.292 404.6768 248.3086 404.6768 c 254.1367 404.6768 259.249 401.4551 261.332 396.4668 c 261.3848 396.3447 261.4492 396.2275 261.5273 396.1201 C 263.0283 394.0566 L 263.5361 393.166 264.041 392.416 264.5703 391.7705 C 264.8516 391.0586 265.3008 388.7627 265.3008 387.9961 c 265.3008 385.2207 263.1377 382.9619 260.4795 382.9619 C 259.665 383.1143 L 259.3721 383.1689 258.7168 383.2432 258.4346 383.1445 C 258.2246 383.0723 L 257.7383 382.9033 257.377 382.4873 257.1992 382.0039 c 257.1367 381.8242 257.1055 381.6328 257.1055 381.4414 c 257.1055 381.1133 257.1963 380.7783 257.3633 380.501 C f 233.1387 382.2715 m 232.8213 382.9736 231.8096 385.2227 Y 229.7402 389.9492 229.7402 389.9502 V 229.7402 389.9541 228.8242 392.6504 Y 228.8115 392.6836 226.7871 398.5361 Y 224.3535 406.7529 223.6875 415.2393 223.5283 422.8896 C 224.7988 421.7754 226.3389 421.0469 228.1367 421.0469 c 230.4824 421.0469 232.5439 421.8428 234.0996 423.1719 C 234.6572 417.1846 235.8926 410.3926 237.6436 403.6855 C 236.7852 402.5479 236.0879 401.2969 235.4736 400.0928 C 232.5342 395.042 231.8516 388.916 233.1387 382.2715 C f 237.3818 425.2607 m 238.5654 424.5625 239.9033 424.1475 241.3203 424.1475 c 242.9121 424.1475 244.4111 424.6465 245.6934 425.4834 C 245.8281 419.9316 246.4658 413.459 247.4297 408.0908 C 245.4961 408.0645 243.9346 407.9229 242.1016 407.1543 C 241.5176 406.9473 240.9941 406.668 240.4971 406.3613 C 238.8887 412.918 237.7939 419.5918 237.3818 425.2607 C f 252.3496 346.6299 m 252.2178 346.3604 L 251.1221 344.3281 249.0674 342.9775 247.0107 342.9775 C 245.3574 342.877 244.4629 343.0771 243.041 343.7549 c 242.7988 343.8711 242.5459 343.9961 242.2656 344.1396 C 242.2627 344.1475 240.3867 345.2695 240.1338 345.4209 C 239.8584 345.6455 239.0156 346.3359 Y 238.0332 347.2842 L 238.0059 347.3115 237.8311 347.4971 237.8018 347.5215 c 235.5947 349.373 231.667 353.8564 229.7178 356.7432 c 229.7373 356.7139 222.7539 367.5449 Y 221.3145 369.6729 220.3779 371.3867 219.1104 373.7617 c 212.8213 385.6504 209.0762 400.2246 208.2793 415.9053 c 208.1709 418.0479 208.1172 420.1729 208.1172 422.2715 c 208.1172 422.9707 208.1289 423.6631 208.1416 424.3535 C 208.6367 423.7627 209.1768 423.2412 209.7637 422.8057 c 211.1758 421.7588 212.832 421.1768 214.6357 421.1768 c 216.7051 421.1768 218.5869 421.9863 220.0898 423.3184 C 220.2334 415.3027 220.9053 406.332 223.501 397.5654 C 225.5928 391.5127 L 225.5801 391.5459 226.5127 388.8027 Y 226.5283 388.7549 228.7158 383.751 Y 230.1064 380.666 L 232.0977 376.543 236.5723 369.8916 239.5352 366.1943 C 242.9541 360.3574 247.5557 354.4609 253.1865 348.8066 C 253.0557 348.0674 252.9219 347.792 252.3496 346.6299 C f 261.251 346.1172 m 261.0693 346.2852 260.8594 346.3984 260.6406 346.4717 C 258.0586 348.7402 255.665 351.0654 253.4463 353.416 C 257.4111 353.8271 260.5273 357.2266 260.5273 361.3994 c 260.5273 361.7734 260.4375 362.1318 260.3877 362.499 C 260.4688 362.4971 260.5244 362.4648 260.6074 362.4648 c 264.8145 362.4648 268.1973 365.8936 268.3984 370.1592 C 268.9775 370.0625 269.5488 370.0068 270.0879 370.0068 c 274.4248 370.0068 277.9521 373.626 277.9521 378.0713 c 277.9521 380.7256 276.6787 383.209 274.5459 384.7178 c 273.7744 385.2617 272.7051 385.0801 272.1592 384.3066 c 271.6123 383.5361 271.7959 382.4648 272.5684 381.9199 c 273.793 381.0527 274.5254 379.6133 274.5254 378.0713 c 274.5254 375.5156 272.5352 373.4336 270.0879 373.4336 c 268.6846 373.4336 268.0107 373.665 267.3184 374.3779 c 266.7061 375.0098 265.7148 375.0771 265.0254 374.5293 c 264.5996 374.1934 264.375 373.6934 264.375 373.1865 c 264.375 372.8691 264.4629 372.5479 264.6455 372.2627 C 264.7139 372.1553 264.7832 372.0469 V 264.9443 371.5586 265.0449 371.0508 265.0449 370.5293 c 265.0449 367.9736 263.0537 365.8916 260.6074 365.8916 c 259.5723 365.8916 258.9961 366.0957 258.2324 366.7354 c 257.5234 367.3301 256.501 367.2236 255.8848 366.5332 c 255.2695 365.8408 255.3477 364.7539 256.0205 364.1182 C 256.6055 363.5664 L 256.8945 363.0195 257.1006 362.2158 257.1006 361.3994 c 257.1006 358.8428 255.1104 356.7617 252.6631 356.7617 c 251.5137 356.7617 250.4229 357.2207 249.5928 358.0527 c 249.4297 358.2178 249.2393 358.3398 249.0381 358.4238 C 246.5264 361.501 244.3516 364.6006 242.5254 367.6719 C 242.4756 367.8779 242.3818 368.0713 242.251 368.2539 C 242.6035 368.2148 242.9424 368.1553 243.3115 368.1553 c 246.7578 368.1553 249.3818 369.9004 250.5957 372.6738 C 251.2578 372.5 251.9141 372.291 252.6064 372.291 c 256.7432 372.291 260.0313 375.4854 260.6191 379.5645 C 265.0986 379.6455 268.7275 383.3818 268.7275 387.9961 c 268.7275 388.2197 268.7031 388.5117 268.6689 388.8262 C 269.1279 388.6494 269.6084 388.4814 270.1377 388.334 c 270.2891 388.29 270.4434 388.2686 270.6016 388.2686 c 271.8574 388.2686 273.0918 388.5664 274.2061 389.0938 C 275.2305 387.5908 276.4336 386.2188 278.1426 384.7754 c 281.4004 382.0225 283.1504 381.3086 285.3672 380.4053 C 287.7021 379.4082 L 291.1416 377.6328 L 292.4502 376.9111 293.6875 376.2422 295.0908 375.6992 C 295.8262 374.3574 296.5957 372.5 296.5957 371.8164 c 296.5957 368.8047 294.251 366.3545 291.3643 366.3545 c 291.2227 366.3545 291.0791 366.3359 290.9434 366.3027 c 289.7676 366.0029 286.8369 366.792 286.0889 367.2783 C 286.0879 367.2783 286.085 367.2783 286.085 367.2803 C 285.2598 367.9688 L 284.7734 369.0273 284.0313 369.958 283.0684 370.6455 c 282.2949 371.1914 281.2266 371.0127 280.6768 370.2412 c 280.1299 369.4717 280.3086 368.4014 281.0791 367.8525 c 281.3496 367.6621 281.5713 367.4189 281.7695 367.1602 C 281.8027 366.7012 282.0059 366.2598 282.3643 365.9404 C 282.4316 365.6699 282.4688 365.3896 282.4688 365.1055 c 282.4688 363.2773 281.0527 361.7891 279.3135 361.7891 c 278.3271 361.7891 277.415 362.2607 276.8115 363.085 c 276.3555 363.707 275.54 363.9463 274.8193 363.6709 c 274.0996 363.3955 273.6514 362.6719 273.7256 361.9053 C 273.7656 361.498 L 273.7959 361.1719 273.9219 360.8613 274.125 360.6035 c 274.6953 359.8789 274.9502 359.1865 274.9502 358.3564 c 274.9502 356.2871 273.3438 354.6035 271.3701 354.6035 c 270.8896 354.6035 270.4395 354.7607 270.0088 354.9668 C 269.8154 355.1152 269.623 355.2676 269.4297 355.418 C 269.4219 355.4268 269.4189 355.4365 269.4111 355.4453 C 269.3848 355.4707 269.3506 355.4785 269.3223 355.502 C 268.9248 355.8135 268.5186 356.1201 268.127 356.4355 c 267.3896 357.0283 266.3115 356.9121 265.7178 356.1738 c 265.124 355.4365 265.2412 354.3584 265.9795 353.7656 c 266.3037 353.5029 266.6436 353.248 266.9727 352.9893 C 267.0703 352.8359 L 267.1318 352.7363 267.2314 352.6709 267.3115 352.5898 C 268.0371 351.751 268.5039 350.6953 268.5039 349.5557 c 268.5039 347.0352 266.542 344.9834 264.1309 344.9834 c 263.0703 344.9834 262.0469 345.3867 261.251 346.1172 c f 266.2188 341.8848 m 269.4199 342.8057 271.7871 345.7471 271.9033 349.292 C 273.0791 348.457 274.2764 347.6445 275.4863 346.8467 C 274.6475 345.9014 274.126 344.6504 274.126 343.2813 c 274.126 342.4434 274.3301 341.6455 274.6787 340.9307 C 273.7422 340.8203 272.8066 340.7109 271.8359 340.6191 C 270.8037 340.624 269.8213 340.3223 268.9365 339.8408 C 268.0137 340.5146 267.1084 341.1953 266.2188 341.8848 C f 336.5488 328.458 m 338.8848 328.457 341.4834 326.7002 341.4834 324.083 c 341.4834 321.4971 339.4785 319.3975 337.0107 319.374 C 336.9609 319.3701 336.8369 319.3604 Y 336.6406 319.3457 336.5156 319.1963 336.3447 319.1211 C 328.2813 316.9697 317.5342 317.7432 305.584 321.3398 C 306.8184 321.8408 308.0547 322.3662 309.2939 322.9189 c 313.4834 324.7842 317.6914 326.9297 321.8594 329.3486 C 325.5117 328.8281 329.1104 328.5156 332.2734 328.4268 c 333.8164 328.3857 335.2656 328.3896 336.5488 328.458 C f 326.6006 332.2275 m 328.1484 333.2119 329.6709 334.2148 331.1465 335.2471 C 331.2734 334.9043 331.3672 334.5889 331.3672 334.4043 c 331.3672 333.4092 330.8984 332.5107 330.126 331.9473 C 328.9863 332.0137 327.8066 332.1074 326.6006 332.2275 C f 323.54 334.3369 m 315.4229 329.2988 307.0986 325.3154 299.082 322.5059 c 285.6807 317.8096 273.1455 316.4014 263.9082 318.8662 C 263.7383 318.9414 263.6123 319.0908 263.417 319.1064 C 263.293 319.1162 263.2441 319.1191 V 260.7744 319.1426 258.7705 321.2432 258.7705 323.8291 c 258.7705 326.4463 261.3701 328.2031 263.7969 328.2031 C 265.4902 328.1104 267.3369 328.1123 269.291 328.1943 c 283.8701 328.8008 304.9541 334.2295 321.7607 344.6572 C 323.3184 345.6221 L 328.3623 348.8877 L 328.54 345.4082 330.8809 342.5332 334.041 341.6289 C 330.7539 339.0811 327.248 336.6367 323.54 334.3369 c f 343.5967 366.1025 m 342.9609 366.6631 342.0117 366.6748 341.3623 366.1289 c 340.7754 365.6367 340.7754 365.6367 339.6465 365.6367 c 337.2002 365.6367 335.208 367.7188 335.208 370.2754 c 335.208 370.8369 335.3018 371.3828 335.4873 371.9004 c 335.5381 372.04 335.5703 372.1855 335.5811 372.333 C 335.6045 372.6113 L 335.667 373.334 335.2676 374.0146 334.6084 374.3135 c 333.9482 374.6152 333.1729 374.4678 332.6689 373.9473 c 332.0273 373.2861 331.6768 373.1787 330.1641 373.1787 c 327.7178 373.1787 325.7275 375.2607 325.7275 377.8174 c 325.7275 379.3604 326.459 380.7988 327.6846 381.665 c 328.458 382.2109 328.6416 383.2803 328.0947 384.0527 c 327.5488 384.8262 326.4805 385.0088 325.707 384.4629 c 323.5732 382.957 322.3008 380.4707 322.3008 377.8174 c 322.3008 373.3701 325.8271 369.7539 330.1641 369.7539 c 330.7598 369.7539 331.3164 369.793 331.8623 369.8701 C 332.0801 365.6221 335.4492 362.2109 339.6465 362.2109 c 339.707 362.2109 339.751 362.2148 339.8096 362.2148 C 339.7588 361.8184 339.7256 361.4404 339.7256 361.1455 c 339.7256 356.9746 342.8398 353.5742 346.8018 353.1631 C 346.2607 352.5898 345.7119 352.0195 345.1504 351.4502 C 344.832 351.2842 344.5723 351.0361 344.4102 350.7061 C 342.8818 349.1904 341.2822 347.6924 339.6045 346.2188 C 339.3887 346.1436 339.1816 346.0273 339.0029 345.8643 c 338.207 345.1328 337.1826 344.7295 336.123 344.7295 c 333.7109 344.7295 331.748 346.7803 331.748 349.3018 c 331.748 350.21 332.5156 351.5752 332.999 352.2207 c 333.4639 352.8457 333.4521 353.707 332.9668 354.3154 c 332.4814 354.9248 331.6484 355.1318 330.9375 354.8174 C 330.4248 354.5918 L 330.3369 354.5518 330.251 354.5059 330.1689 354.4531 c 329.9707 354.3193 329.9707 354.3193 329.502 354.3359 C 328.8828 354.3496 L 326.9102 354.3496 325.3037 356.0322 325.3037 358.1016 c 325.3037 358.9316 325.5586 359.625 326.1289 360.3486 c 326.333 360.6084 326.459 360.9189 326.4893 361.249 C 326.5264 361.6543 L 326.6006 362.4219 326.1523 363.1426 325.4307 363.418 c 324.7119 363.6914 323.8965 363.4512 323.4404 362.8301 c 322.8379 362.0068 321.9258 361.5342 320.9385 361.5342 c 319.1992 361.5342 317.7832 363.0225 317.7832 364.8506 c 317.7832 365.1357 317.8223 365.417 317.8887 365.6875 C 318.2461 366.0059 318.4521 366.4473 318.4854 366.9053 C 318.6816 367.167 318.9053 367.4072 319.1738 367.5986 c 319.9453 368.1475 320.124 369.2178 319.5752 369.9873 c 319.0264 370.7588 317.958 370.9375 317.1865 370.3896 c 316.2227 369.7031 315.4785 368.7725 314.9932 367.7139 C 314.625 367.4063 L 314.6201 367.4043 314.6143 367.4043 314.6113 367.4014 C 313.7832 366.8613 312.8291 366.5781 311.8506 366.5781 c 308.9648 366.5781 306.6182 369.0273 306.6182 372.0381 c 306.6182 372.8486 307.2266 374.3887 307.8457 375.4883 C 310.041 376.3232 311.9014 377.5752 313.8975 378.9443 C 316.4658 380.665 L 318.7021 382.0938 319.8838 382.9834 321.7334 384.6367 c 323.335 386.0654 324.584 387.2871 325.7695 388.7256 C 326.7295 388.041 327.7363 387.9795 328.9697 388.0068 C 329.6523 388.0156 L 329.8008 388.0166 329.9736 388.0381 330.1182 388.0801 c 330.6582 388.2305 331.1475 388.4033 331.6152 388.5859 C 331.5625 388.2676 331.5264 387.9736 331.5264 387.7422 c 331.5264 383.0771 335.2266 379.2822 339.7734 379.2822 C 339.7813 379.2832 L 340.5273 375.3984 343.7158 372.4004 347.7178 372.4004 c 348.248 372.4004 348.7461 372.5908 349.2588 372.6924 C 350.3184 369.7451 353.0635 367.9014 356.9424 367.9014 c 357.3174 367.9014 357.6865 367.9355 358.0527 367.9883 C 356.1533 364.7178 353.8545 361.416 351.1846 358.1475 C 350.9951 358.0635 350.8145 357.9531 350.6611 357.7998 c 349.8311 356.9658 348.7383 356.5068 347.5889 356.5068 c 345.1426 356.5068 343.1523 358.5889 343.1523 361.1455 c 343.1523 361.7979 343.3613 362.7676 343.4785 363.2314 C 343.6475 363.4941 343.9023 363.8896 Y 344.0859 364.1738 344.1758 364.4961 344.1758 364.8174 c 344.1758 365.2939 343.9775 365.7656 343.5967 366.1025 c f 364.7344 399.9219 m 364.2568 400.8613 363.7168 401.8457 363.0801 402.7822 C 363.1162 402.8633 363.1738 402.9268 363.1992 403.0137 c 365.1318 409.8613 366.3945 416.833 366.9336 423.4922 C 368.4844 422.1836 370.5303 421.4043 372.8555 421.4043 c 374.8301 421.4043 376.4893 422.2871 377.8271 423.5928 C 377.5459 414.3701 376.333 406.0791 374.2061 398.8945 c 373.3584 396.0332 372.0273 391.7646 370.5068 387.6719 C 370.5068 387.6699 L 369.2236 384.2217 368.0674 381.6025 367.0684 379.8818 c 366.8096 379.4365 366.5107 378.9492 366.2012 378.4492 C 368.5342 386.4639 368.2266 393.9219 364.7344 399.9219 C f 360.3682 405.7041 m 359.6885 406.2041 358.9297 406.626 358.0625 406.9336 C 356.5264 407.5801 355.1631 407.7725 353.5576 407.8271 C 354.6943 413.7119 355.3457 419.9512 355.4355 425.7441 C 356.6875 424.9658 358.1367 424.5068 359.6719 424.5068 c 361.1025 424.5068 362.4531 424.9326 363.6475 425.6445 C 363.2607 419.2129 362.1436 412.4229 360.3682 405.7041 C f 356.8262 403.7393 m 359.2227 402.8848 360.5088 400.6719 361.7285 398.2822 C 365.6729 391.5 365.0156 382.5967 360.7275 373.1494 C 360.6611 373.0918 360.5801 373.0586 360.5225 372.9902 c 359.6084 371.9355 358.3027 371.3271 356.9424 371.3271 c 355.3369 371.3271 352.6035 371.7588 352.1855 374.5742 C 352.1855 374.6465 352.1855 374.7217 Y 352.1855 375.291 351.9043 375.8213 351.4336 376.1406 c 350.9639 376.459 350.3672 376.5254 349.8389 376.3145 C 349.4229 376.1494 L 348.8809 375.9355 348.3076 375.8262 347.7178 375.8262 c 345.249 375.8262 343.2822 377.8008 343.0049 380.3037 C 343.167 380.5459 343.2422 380.8154 343.2422 381.0898 c 343.2422 381.4473 343.1221 381.8125 342.9199 382.1367 c 342.5605 382.7139 341.7715 382.9971 341.0996 382.8994 C 339.7734 382.707 L 337.1162 382.707 334.9531 384.9668 334.9531 387.7422 c 334.9609 388.3848 335.8047 391.3027 336.1904 392.1602 c 336.1953 392.1729 336.1934 392.1855 336.1992 392.1992 C 336.5469 392.6836 336.8887 393.209 337.2314 393.8086 C 338.7256 395.8662 L 340.6611 398.9766 344.6855 403.9307 351.0225 404.3789 C 351.0459 404.3721 351.0605 404.3574 351.084 404.3516 c 351.3936 404.2852 351.6885 404.333 351.9697 404.4229 C 353.9688 404.4229 355.2793 404.3887 356.8262 403.7393 C f 392.874 422.6289 m 392.874 420.5313 392.8213 418.4063 392.7109 416.2627 c 391.8701 399.6729 388.1182 385.0273 381.5576 372.7363 c 380.3105 370.4023 378.9531 368.1436 377.5186 366.0225 c 377.4971 365.9922 370.5117 355.1602 Y 368.5811 352.2998 364.6523 347.8193 362.4492 345.9688 c 362.4229 345.9453 362.1943 345.6895 362.167 345.6641 C 361.3008 344.8359 L 360.3975 344.0977 360.1182 343.8691 V 359.9502 343.7695 357.8916 342.5371 Y 356.7871 341.9688 356.0762 341.6445 355.252 341.5518 c 354.7539 341.4971 354.2148 341.5254 353.5215 341.6357 c 353.4316 341.6504 353.3408 341.6572 353.251 341.6572 c 351.124 341.6572 349.167 342.8457 348.0879 344.748 C 348.0117 345.0537 347.9033 345.4873 Y 347.6611 346.4189 347.4834 347.1035 347.4834 348.0654 c 347.4834 348.3672 347.5098 348.7129 347.5469 349.0859 C 351.5996 353.2197 355.127 357.4844 358.0352 361.7676 C 358.2236 361.8662 358.3984 361.9961 358.5449 362.1699 c 362.4648 366.7949 367.5098 373.8203 370.0303 378.1602 c 371.127 380.0459 372.3682 382.8428 373.7188 386.4756 C 373.7188 386.4766 L 375.2734 390.6602 376.6279 395.0098 377.4922 397.9209 c 379.6943 405.3604 380.9502 413.9121 381.248 423.3906 C 382.6904 422.2305 384.4424 421.5342 386.3574 421.5342 c 388.0859 421.5342 389.7549 422.1182 391.207 423.0879 c 391.7959 423.4805 392.3486 423.9336 392.8545 424.4443 C 392.8633 423.8408 392.874 423.2383 392.874 422.6289 c f 392.5273 431.7188 m 392.5273 431.708 392.5225 431.7012 392.5225 431.6953 c 392.5225 430.1279 391.8555 428.5889 390.8496 427.3672 c 389.6758 425.9453 388.0342 424.9609 386.3574 424.9609 c 383.8379 424.9609 381.6602 426.9268 381.0635 429.7422 c 380.9004 430.5127 380.2344 431.0732 379.4482 431.0996 c 378.6621 431.126 377.957 430.6143 377.7412 429.8594 c 377.0469 427.4365 375.2217 424.8311 372.8555 424.8311 c 369.6768 424.8311 367.2793 427.0918 367.2793 430.0957 c 367.2793 430.9023 366.7148 431.6016 365.9277 431.7705 c 365.1387 431.9395 364.3379 431.5381 364.0049 430.8018 c 363.2178 429.0605 361.5156 427.9326 359.6719 427.9326 c 357.7471 427.9326 356.0283 429.1602 355.2822 430.9541 C 355.25 431.0537 355.2266 431.1553 355.1777 431.2471 C 355.1084 431.4473 355.0371 431.6514 354.9922 431.8662 c 354.7998 432.793 353.8936 433.3877 352.9668 433.1963 c 352.0391 433.0039 351.4443 432.0967 351.6367 431.1699 c 351.7168 430.7803 351.8428 430.4102 351.9746 430.0439 C 352.2363 423.127 351.5322 415.0928 350.04 407.7148 C 344.4814 407.0654 339.5068 403.6104 335.8838 397.7764 C 335.9551 397.8809 334.417 395.7627 Y 334.3789 395.7109 334.3438 395.6553 334.3105 395.5996 c 332.75 392.835 331.5361 392.0713 329.3623 391.4365 C 329.1426 391.4346 328.8965 391.4316 Y 328.3223 391.4189 328.0195 391.416 327.7979 391.5098 C 328.0479 391.8975 328.3027 392.2988 328.5635 392.7344 c 332.0957 398.5889 333.4053 405.0469 334.0859 410.3213 C 334.4004 410.375 334.71 410.459 335.0107 410.5762 C 336.1709 409.4834 337.3477 409.2129 338.167 409.1943 c 339.4131 409.168 340.6133 409.6826 341.5459 410.6455 c 342.3174 411.4424 342.6064 412.457 342.7373 413.2998 C 343.7158 413.5801 344.7686 414.0156 345.6377 414.7656 c 346.9121 415.8633 347.5762 417.3047 347.5762 418.9609 c 347.5762 419.1016 347.5703 419.2432 347.5635 419.3867 C 347.0625 421.2236 L 346.7227 422.2891 L 346.54 422.8652 346.2656 423.6523 345.6768 423.79 c 345.0898 423.9277 344.6699 424.0938 344.251 423.6592 C 343.1162 422.4814 L 342.9873 422.2959 342.7617 421.9922 342.54 421.7217 C 342.3086 421.9395 342.1563 422.1367 342.1563 422.3584 c 342.1563 422.7188 342.4619 423.1846 343.0479 424.0811 c 343.8701 425.3379 344.9961 427.0576 345.1875 429.415 C 345.3975 431.3643 L 345.4912 432.3877 L 346.6035 432.5264 347.5859 432.96 348.3271 433.6914 c 348.918 434.2715 349.5654 435.2451 349.751 436.7813 C 351.5176 434.8535 353.9951 433.709 356.6309 433.709 c 360.2656 433.709 363.4365 435.8008 365.0137 438.9277 C 366.7451 437.2168 369.2031 436.1992 371.9697 436.1992 c 375.5264 436.1992 378.623 438.4473 380.2139 441.7734 C 381.0938 441.3604 382.0566 441.043 383.251 441.043 c 384.8584 441.043 386.5332 441.4932 388.0293 442.3398 c 389.0576 442.9219 390.0029 443.6914 390.7842 444.6299 C 391.5996 440.5283 392.1885 436.2061 392.5273 431.7188 C f 383.415 464.3574 m 383.415 462.5293 382.6436 460.9004 381.4385 459.7559 c 380.373 458.7451 378.9707 458.1123 377.4199 458.1123 c 376.4736 458.1123 375.3066 458.7891 374.4551 459.2822 c 373.9551 459.5723 373.3428 459.5908 372.8271 459.3301 c 372.3105 459.0723 371.96 458.5713 371.8945 457.9951 c 371.5322 454.874 369.7119 453.0098 367.0254 453.0098 c 365.1348 453.0098 363.3828 453.9941 362.3389 455.6436 c 361.9326 456.2871 361.1475 456.585 360.415 456.373 c 359.6826 456.1602 359.1787 455.4893 359.1787 454.7266 c 359.1787 451.3369 356.7842 448.5801 353.8418 448.5801 c 351.9697 448.5801 350.2295 449.5518 349.1885 451.1797 c 348.6777 451.9766 347.6182 452.208 346.8223 451.6982 c 346.0244 451.1875 345.793 450.1289 346.3008 449.333 c 347.9756 446.7158 350.7949 445.1533 353.8418 445.1533 c 357.5469 445.1533 360.6826 447.6982 361.9629 451.2568 C 363.4404 450.2178 365.1719 449.583 367.0254 449.583 c 370.7178 449.583 373.4785 451.8174 374.6738 455.3223 C 375.5078 454.9639 376.4297 454.6865 377.4199 454.6865 c 379.4902 454.6865 381.3994 455.3828 382.9561 456.5479 c 384.2979 457.5537 385.376 458.9092 386.0498 460.4902 C 387.3887 457.3037 388.5508 453.8369 389.5195 450.1396 C 389.5146 450.1055 389.4932 450.0771 389.4902 450.042 c 389.3047 448.2109 388.3164 446.7676 387.0283 445.8027 c 385.8945 444.9521 384.5303 444.4688 383.251 444.4688 c 382.248 444.4688 381.4824 444.8555 380.334 445.6152 c 379.8691 445.9229 379.2861 445.9844 378.7646 445.7822 c 378.2471 445.5781 377.8584 445.1367 377.7256 444.5947 c 377.0186 441.7158 374.5977 439.625 371.9697 439.625 c 369.1807 439.625 366.96 441.0342 366.1768 443.3027 c 365.8682 444.1963 364.8926 444.6719 363.999 444.3633 c 363.7695 444.2832 363.5703 444.1592 363.4033 444.0059 C 362.9814 443.7305 362.6699 443.2979 362.6182 442.7607 c 362.3027 439.5557 359.7285 437.1357 356.6309 437.1357 c 354.4775 437.1357 352.4736 438.3486 351.3994 440.3018 c 350.9434 441.1299 349.9014 441.4316 349.0732 440.9775 c 348.9092 440.8877 348.7832 440.7598 348.6621 440.6299 C 348.6416 440.6563 L 348.2969 441.1182 347.6934 441.4512 347.1172 441.417 c 346.5439 441.3828 345.9736 441.1406 345.6855 440.6426 c 345.4775 440.2822 345.2295 440.0322 345.0967 439.9453 C 344.4668 440.0176 344.2568 440.2061 344.1846 440.2939 c 344.0225 440.4922 343.7295 441.0469 343.7295 442.457 c 343.7295 442.998 343.7734 443.6641 343.8838 444.4873 c 343.9326 444.8428 343.9561 445.1973 343.9561 445.5479 c 343.9561 446.2871 343.8096 447.0107 343.5967 447.7236 C 344.1602 448.8164 344.4512 450.0107 344.3789 451.1162 c 344.3145 452.1064 343.4854 453.5801 343.3203 453.8672 c 343.2188 454.0371 343.0869 454.1836 342.9414 454.3154 C 344.5176 456.0449 346.0811 457.9434 346.8525 459.3271 c 348.9316 463.0449 349.1699 464.7109 349.5654 467.4697 C 349.7041 468.4258 L 349.8877 469.4512 350.2061 470.3779 350.6914 471.6162 c 353.416 478.583 359.8145 482.7266 365.9063 481.4658 c 365.9883 481.4521 366.4531 481.3916 366.7715 481.3486 c 366.8584 481.3379 366.9395 481.3262 366.9912 481.3193 C 373.3809 479.4854 378.957 474.0723 383.2861 466.2305 C 383.415 464.3574 L f *U 311.332 431.9121 m 312.2188 432.3926 L 313.6963 433.1455 L 315.5752 433.9756 316.8232 433.9736 318.8691 433.8975 c 319.8779 433.8594 320.583 433.624 321.3994 433.3516 C 322.9727 432.8799 L 323.3135 432.7783 323.6387 432.9795 323.7412 433.3184 c 323.8428 433.6592 323.6172 434.0264 323.2783 434.1279 C 321.8076 434.5693 L 320.9346 434.8613 320.1113 435.1367 318.916 435.1816 c 316.748 435.2617 315.3096 435.2617 313.1777 434.3213 C 311.5947 433.5146 L 310.7402 433.0518 L 310.4277 432.8828 310.3018 432.4883 310.4707 432.1777 c 310.6406 431.8643 311.0215 431.7432 311.332 431.9121 C f U U LB %AI5_EndLayer-- %%PageTrailer gsave annotatepage grestore showpage %%Trailer Adobe_Illustrator_AI5 /terminate get exec Adobe_shading_AI8 /terminate get exec Adobe_ColorImage_AI6 /terminate get exec Adobe_cshow /terminate get exec Adobe_level2_AI5 /terminate get exec %%EOF \ No newline at end of file diff --git a/title_page.tex b/title_page.tex new file mode 100644 index 0000000..7061485 --- /dev/null +++ b/title_page.tex @@ -0,0 +1,32 @@ +\begin{titlepage} + \begin{figure}[!htb] + \centering + \includegraphics[keepaspectratio=true,scale=0.5]{figures/cherubino.eps} + \end{figure} + + \begin{center} + \LARGE{UNIVERSITY OF PISA} + \vspace{5mm} + \\ \Large{Department of Computer Science} + \vspace{5mm} + \\ \LARGE{Master Degree in Computer Science} + \end{center} + \centering + \vspace{15mm} + {\Large{\bf Modeling Reaction Systems}} + \vspace{40mm} + + \begin{tblr}{colspec={Q[c,l]X[1,m]Q[c,l]}} + \large{Supervisor:} & & \large{Candidate:} \\ + \textbf{\large{Prof. Roberto Bruni}} & & \textbf{\large{Elvis Rossi}} \\ + \textbf{\large{Prof. Roberta Gori}} \\ + \textbf{\large{Prof. Paolo Milazzo}} \\ + \end{tblr} + + \vspace*{\fill} + + \hrulefill% + + \centering{\large{ACADEMIC YEAR 2025/2026}} + +\end{titlepage}