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a/manual/heptagon-manual.tex b/manual/heptagon-manual.tex index b5ad50d..23b2c98 100644 --- a/manual/heptagon-manual.tex +++ b/manual/heptagon-manual.tex @@ -182,15 +182,7 @@ This executable \texttt{f\_sim} can then be used with the graphical simulator \label{sec:synt-infor-sem} Heptagon programs are synchronous Moore machines, with parallel and hierarchical -composition. The states of such machines define dataflow equations. The -Figure~\ref{fig:mixed-state-dataflow-example} gives an example of such program. - -\begin{figure}[htbp] - \centering - \includegraphics{figures/mixed-state-df} - \caption{Mixed state and dataflow example} - \label{fig:mixed-state-dataflow-example} -\end{figure} +composition. The states of such machines define dataflow equations. \subsection{Nodes} \label{sec:nodes} @@ -199,28 +191,10 @@ Heptagon programs are structured in \emph{nodes}: a program is a sequence of nodes. A node is a subprogram with a name $f$, inputs $\ton{x}{,}$, outputs $\ton[1][p]{y}{,}$, local variables $\ton[1][q]{z}{,}$ and declarations $D$. $y_i$ and $z_i$ variables are to be defined in $D$, using operations -between values of $x_j$, $y_j$, $z_j$. Figure~\ref{fig:syntax-nodes} gives the -syntax of node definitions, together with a graphical syntax used in this -manual\footnote{declaration of local variables are mandatory for the compiler in - the textual syntax, however we will sometimes omit it in the graphical syntax - for the sake of brevity}. The declaration of one variable comes with its type +between values of $x_j$, $y_j$, $z_j$. The declaration of one variable comes with its type ($t_i$, $t'_i$ and $t''_i$ being the type of respectively $x_i$, $y_i$ and $z_i$). -\begin{figure}[htb] - \centering -% \begin{varwidth}{\linewidth} - \[ - \begin{array}{|c|c} - \cline{1-1} - f(x_1:t_1,\ldots,x_n:t_n) = y_1:t'_1,\ldots,y_p:t'_p & \\\hline - \multicolumn{2}{|c|}{}\\ - \multicolumn{2}{|c|}{D}\\ - \multicolumn{2}{|c|}{}\\\hline - \end{array} - \] -% \end{varwidth}\hspace{1cm} -% \begin{varwidth}{\linewidth} \begin{lstlisting} node f(x$_1$:t$_1$;$\ldots$;x$_n$:t$_n$) returns (y$_1$:t$'_1$,$\ldots$,y$_p$:t$'_p$) var z$_1$:t$''_1$,$\ldots$,z$_q$:t$''_q$; @@ -228,68 +202,6 @@ let D tel \end{lstlisting} -% \end{varwidth} - \caption{Graphical and textual syntax of node definition} - \label{fig:syntax-nodes} -\end{figure} - -The program of the Figure~\ref{fig:mixed-state-dataflow-example} can thus be -structured as the semantically equivalent program of the -Figure~\ref{fig:struct-prog-example}. The Figure~\ref{fig:textual-syntax} gives -the textual syntax of this program. - - -\begin{figure}[htbp] - \centering - \includegraphics{figures/struct-pg} - \caption{Structured program example} - \label{fig:struct-prog-example} -\end{figure} - -\begin{figure}[htbp] - \centering - -\begin{lstlisting} -node h(a:bool) returns (y:bool) - let - automaton - state Idle - do y = false - until a then Active - state Active - do y = true - until a then Idle - end - tel - -node g (a,b:bool) returns (y:bool) - var y1,y2 : bool; - let - y = y1 & y2; - y1 = h(a); - y2 = h(b); - tel - -node f (c,d:bool) returns (y:bool) - let - automaton - state A - do y = false - until c then B - state B - do y = g(c,d) - until c & d then C - state C - do y = true - until d then A - end - tel -\end{lstlisting} - - \caption{Textual syntax} - \label{fig:textual-syntax} -\end{figure} - Heptagon allows to distinguish, by mean of clocks and control structures (switch, automata), for declarations and expressions, the discrete instants of @@ -431,8 +343,8 @@ A declaration $D$ can be either : \item a node application $(\tonp{y}{,}) = f(\ton{e}{,})$, defining variables $\tonp{y}{,}$ by application of the node $f$ with values $\ton{e}{,}$ at each activation instants ; -\item parallel declarations of $D_1$ and $D_2$, noted graphically $D_1\vdots - D_2$ and textually $D_1\Pv D_2$. Variables defined in $D_1$ and $D_2$ must be +\item parallel declarations of $D_1$ and $D_2$, denoted $D_1\Pv D_2$. + Variables defined in $D_1$ and $D_2$ must be exclusive. The activation of this parallel declaration activate both $D_1$ and $D_2$, which are both computed and both progress ; \item a switch control structure ; @@ -666,11 +578,7 @@ This contract means that the node will be controlled, i.e., that values will be given to $\ton{c}{,}$ such that, given any input trace yielding $e_A$, the output trace will yield the true value for $e_G$. -\begin{center} -\includegraphics{figures/node-contract} -\end{center} - -In the textual syntax, the contracts are noted : +Contracts are denoted : \begin{lstlisting} node f(x$_1$:t$_1$;$\ldots$;x$_n$:t$_n$) returns (y$_1$:t$'_1$;$\ldots$;y$_p$:t$'_p$) contract