From 14cf53ee8dca277b14f2dcd5941d5e3389ade75b Mon Sep 17 00:00:00 2001 From: Francesco Mecca Date: Sat, 11 Apr 2020 17:56:40 +0200 Subject: [PATCH] correzioni coppo #1 vero --- tesi/conv.py | 2 +- tesi/tesi.pdf | Bin 524613 -> 529604 bytes tesi/tesi_unicode.org | 197 ++++++++++++++++++++++++++++++------------ 3 files changed, 142 insertions(+), 57 deletions(-) diff --git a/tesi/conv.py b/tesi/conv.py index 7f79a5e..8922bfe 100644 --- a/tesi/conv.py +++ b/tesi/conv.py @@ -7,7 +7,7 @@ try: except: allsymbols = json.load(open('../unicode-latex.json')) -mysymbols = ['≡', '≠', '≼', '→', '←', '⊀', '⋠', '≺', '∀', 'ε', '₀', '₂', '₁', '₃', 'ₐ', 'ₖ', 'ₘ', 'ₙ', 'ᵢ', 'ⁱ', '⋮', 'ₛ', 'ₜ', '≃', '⇔', '∧', '∅', 'ℕ', 'ⱼ', 'ʲ', '⊥', 'π', 'α', 'β', '∞', 'σ', '≤', '⊈', '∧', '∨', '∃', '⇒', '∩', '∉', '⋃', 'ᵏ', 'ₗ', 'ˡ', 'ₒ', 'ᵣ', 'ᴵ', '≈', '⊆' ] +mysymbols = ['≡', '≠', '≼', '→', '←', '⊀', '⋠', '≺', '∀', 'ε', '₀', '₂', '₁', '₃', '₄', 'ₐ', 'ₖ', 'ₘ', 'ₙ', 'ᵢ', 'ⁱ', '⋮', 'ₛ', 'ₜ', '≃', '⇔', '∧', '∅', 'ℕ', 'ⱼ', 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snippet of code gets translated into the Lambda intermediate representation of the OCaml compiler. The Lambda representation of a program is shown by calling the \texttt{ocamlc} compiler with \texttt{-drawlambda} flag. +In this example we renamed the variables assigned in order to ease the +understanding of the tests that are performed when the code is +translated into the Lambda form. +code phase. \begin{lstlisting} -(if scrutinee - (let (field_1 =a (field 1 scrutinee)) - (if field_1 - (let - (field_1_1 =a (field 1 field_1) - x =a (field 0 field_1)) - (makeblock 0 2 (makeblock 0 x))) - (let (y =a (field 0 scrutinee)) - (makeblock 0 1 (makeblock 0 y))))) - [0: 0 0a]) +(function scrutinee + (if scrutinee ;;; true when scrutinee (list) not empty + (let (tail =a (field 1 scrutinee/81)) ;;; assignment + (if tail + (let + y =a (field 0 tail)) + ;;; y is the first element of the tail + (makeblock 0 2 (makeblock 0 y))) + ;;; allocate memory for tuple (2, Some y) + (let (x =a (field 0 scrutinee)) + ;;; x is the head of the scrutinee + (makeblock 0 1 (makeblock 0 x))))) + ;;; allocate memory for tuple (1, Some x) + [0: 0 0a]))) ;;; low level representatio of (0, None) \end{lstlisting} The OCaml pattern matching compiler is a critical part of the OCaml compiler @@ -215,10 +223,28 @@ reduced tree is equivalent to $C_i$. \subsection{From source programs to decision trees} Our source language supports integers, lists, tuples and all algebraic datatypes. Patterns support wildcards, constructors and literals, -Or-patterns such as $(p_1 | p_2)$ and pattern variables. We also support -\texttt{when} guards, which are interesting as they introduce the -evaluation of expressions during matching. Decision trees have nodes -of the form: +Or-patterns such as $(p_1 | p_2)$ and pattern variables. +In particular Or-patterns provide a more compact way to group patterns +that point to the same expression. + +\begin{minipage}{0.4\linewidth} +\begin{lstlisting} +match w with +| p₁ -> expr +| p₂ -> expr +| p₃ -> expr +\end{lstlisting} +\end{minipage} +\begin{minipage}{0.6\linewidth} +\begin{lstlisting} +match w with +| p₁|p₂|p₃ -> expr +\end{lstlisting} +\end{minipage} +We also support \texttt{when} guards, which are interesting as they +introduce the evaluation of expressions during matching. +This is the type definition of decision tree as they are used in the +prototype implementation: \begin{lstlisting} type decision_tree = | Unreachable @@ -236,15 +262,18 @@ matched by the source clauses. \texttt{Unreachable} is used when we statically know that no value can flow to that subtree. -We write 〚tₛ〛ₛ for the decision tree of the source program -t_S, computed by a matrix decomposition algorithm (each column +We write 〚tₛ〛ₛ to denote the translation of the source program (the +set of pattern matching clauses) into a decision tree, computed by a matrix decomposition algorithm (each column decomposition step gives a \texttt{Switch} node). It satisfies the following correctness statement: \[ \forall t_s, \forall v_s, \quad t_s(v_s) = \semTEX{t_s}_s(v_s) \] -Running any source value $v_S$ against the source program gives the -same result as running it against the decision tree. +The correctness statement intuitively states that for every source +program, for every source value that is well-formed input to a source +program, running the program tₛ against the input value vₛ is the same +as running the compiled source program 〚tₛ〛 (that is a decision tree) against the same input +value vₛ". \subsection{From target programs to decision trees} The target programs include the following Lambda constructs: @@ -259,8 +288,10 @@ nodes are never emitted. Guards result in branching. In comparison with the source decision trees, \texttt{Unreachable} nodes are never emitted. -We write $\semTEX{t_T}_T$ for the decision tree of the target program -$t_T$, satisfying the following correctness statement: +We write $\semTEX{t_T}_T$ to denote the translation of a target +program tₜ into a decision tree of the target program +$t_T$, satisfying the following correctness statement that is +simmetric to the correctness statement for the translation of source programs: \[ \forall t_T, \forall v_T, \quad t_T(v_T) = \semTEX{t_T}_T(v_T) \] @@ -819,7 +850,7 @@ existing translators that consists of taking the source and the target * Translation validation of the Pattern Matching Compiler ** Source program -The algorithm takes as its input a source program and translates it +Our algorithm takes as its input a source program and translates it into an algebraic data structure which type we call /decision_tree/. #+BEGIN_SRC @@ -957,18 +988,32 @@ All the guards are of the form \texttt{guard }, where the are expressed using the OCaml pattern matching language. Similarly, all the right-hand-side expressions are of the form \texttt{observe ...} with the same constraints on arguments. - #+BEGIN_SRC type t = K1 | K2 of t (* declaration of an algebraic and recursive datatype t *) let _ = function | K1 -> observe 0 | K2 K1 -> observe 1 - | K2 x when guard x -> observe 2 + | K2 x when guard x -> observe 2 (* guard inspects the x variable *) | K2 (K2 x) as y when guard x y -> observe 3 | K2 _ -> observe 4 #+END_SRC - +We note that the right hand side of /observe/ is just an arbitrary +value and in this case just enumerates the order in which expressions +appear. +Even if this is an oversimplification of the problem for the +prototype, it must be noted that at the compiler level we have the +possibility to compile the pattern clauses in two separate steps so +that the guards and right-hand-side expressions are semantically equal +to their counterparts at the target program level. +\begin{lstlisting} +let _ = function + | K1 -> lambda₀ + | K2 K1 -> lambda₁ + | K2 x when lambda-guard₀ -> lambda₂ + | K2 (K2 x) as y when lambda-guard₁ -> lambda₃ + | K2 _ -> lambda₄ +\end{lstlisting} The source program is parsed using the ocaml-compiler-libs library. The result of parsing, when successful, results in a list of clauses and a list of type declarations. @@ -1008,24 +1053,27 @@ following rules apply When a value /v/ matches pattern /p/ we say that /v/ is an /instance/ of /p/. -During compilation by the translators, expressions are compiled into +During compilation by the translators, expressions at the +right-hand-side are compiled into Lambda code and are referred as lambda code actions lᵢ. -The entire pattern matching code is represented as a clause matrix -that associates rows of patterns (p_{i,1}, p_{i,2}, ..., p_{i,n}) to -lambda code action lⁱ +We define the /pattern matrix/ P as the matrix |m x n| where m bigger +or equal than the number of clauses in the source program and n is +equal to the arity of the constructor with the gratest arity. \begin{equation*} -(P → L) = +P = \begin{pmatrix} -p_{1,1} & p_{1,2} & \cdots & p_{1,n} & → l₁ \\ -p_{2,1} & p_{2,2} & \cdots & p_{2,n} & → l₂ \\ -\vdots & \vdots & \ddots & \vdots & → \vdots \\ -p_{m,1} & p_{m,2} & \cdots & p_{m,n} & → lₘ +p_{1,1} & p_{1,2} & \cdots & p_{1,n} \\ +p_{2,1} & p_{2,2} & \cdots & p_{2,n} \\ +\vdots & \vdots & \ddots & \vdots \\ +p_{m,1} & p_{m,2} & \cdots & p_{m,n} ) \end{pmatrix} \end{equation*} - +every row of /P/ is called a pattern vector + $\vec{p_i}$ = (p₁, p₂, ..., pₙ); In every instance of P pattern +vectors appear normalized on the length of the longest pattern vector. Considering the pattern matrix P we say that the value vector -$\vec{v}$ = (v₁, v₂, ..., vᵢ) matches the line number i in P if and only if the following two +$\vec{v}$ = (v₁, v₂, ..., vᵢ) matches the pattern vector pᵢ in P if and only if the following two conditions are satisfied: - p_{i,1}, p_{i,2}, \cdots, p_{i,n} ≼ (v₁, v₂, ..., vᵢ) - ∀j < i p_{j,1}, p_{j,2}, \cdots, p_{j,n} ⋠ (v₁, v₂, ..., vᵢ) @@ -1038,10 +1086,20 @@ We can define the following three relations with respect to patterns: - Patterns p and q are compatible when they share a common instance \subsubsection{Matrix decomposition of pattern clauses} - +We define a new object, the /clause matrix/ P → L of size |m x n+1| that associates +pattern vectors $\vec{p_i}$ to lambda code action lᵢ. +\begin{equation*} +P → L = +\begin{pmatrix} +p_{1,1} & p_{1,2} & \cdots & p_{1,n} → l₁ \\ +p_{2,1} & p_{2,2} & \cdots & p_{2,n} → l₂ \\ +\vdots & \vdots & \ddots & \vdots → \vdots \\ +p_{m,1} & p_{m,2} & \cdots & p_{m,n} → lₘ +\end{pmatrix} +\end{equation*} The initial input of the decomposition algorithm C consists of a vector of variables $\vec{x}$ = (x₁, x₂, ..., xₙ) of size /n/ where /n/ is the arity of -the type of /x/ and a clause matrix P → L of width n and height m. +the type of /x/ and the /clause matrix/ P → L. That is: \begin{equation*} @@ -1050,12 +1108,12 @@ C((\vec{x} = (x₁, x₂, ..., xₙ), p_{1,1} & p_{1,2} & \cdots & p_{1,n} → l₁ \\ p_{2,1} & p_{2,2} & \cdots & p_{2,n} → l₂ \\ \vdots & \vdots & \ddots & \vdots → \vdots \\ -p_{m,1} & p_{m,2} & \cdots & p_{m,n} → lₘ) -\end{pmatrix} +p_{m,1} & p_{m,2} & \cdots & p_{m,n} → lₘ +\end{pmatrix}) \end{equation*} The base case C₀ of the algorithm is the case in which the $\vec{x}$ -is empty and the result of the compilation +is an empty sequence and the result of the compilation C₀ is l₁ \begin{equation*} C₀((), @@ -1091,7 +1149,7 @@ following four rules: for wildcard patterns and the lambda action lᵢ remains unchanged. 2) Constructor rule: if all patterns in the first column of P are - constructors patterns of the form k(q₁, q₂, ..., qₙ) we define a + constructors patterns of the form k(q₁, q₂, ..., q_{n'}) we define a new matrix, the specialized clause matrix S, by applying the following transformation on every row /p/: \begin{lstlisting}[mathescape,columns=fullflexible,basicstyle=\fontfamily{lmvtt}\selectfont,] @@ -1147,11 +1205,40 @@ following four rules: largest prefix matrix for which one of the three previous rules apply, and P₂ → L₂ containing the remaining rows. The algorithm is applied to both matrices. - - +It is important to note that the application of the decomposition +algorithm converges. This intuition can be verified by defining the +size of the clause matrix P → L as equal to the length of the longest +pattern vector $\vec{p_i}$ and the length of a pattern vector as the +number of symbols that appear in the clause. +While it is very easy to see that the application of rules 1) and 4) +produces new matrices of length equal or smaller than the original +clause matrix, we can show that: +- with the application of the constructor rule the pattern vector $\vec{p_i}$ loses one + symbol after its decomposition: + | \vert{}(p_{i,1} (q₁, q₂, ..., q_{n'}), p_{i,2}, p_{i,3}, ..., p_{i,n})\vert{} = n + n' + | \vert{}(q_{i,1}, q_{i,2}, ..., q_{i,n'}, p_{i,2}, p_{i,3}, ..., p_{i,n})\vert{} = n + n' - 1 +- with the application of the orpat rule, we add one row to the clause + matrix P → L but the length of a row containing an + Or-pattern decreases +\begin{equation*} +\vert{}P → L\vert{} = \big\lvert +\begin{pmatrix} +(p_{1,1}\vert{}q_{1,1}) & p_{1,2} & \cdots & p_{1,n} → l₁ \\ +\vdots & \vdots & \ddots & \vdots → \vdots \\ +\end{pmatrix}\big\rvert = n + 1 +\end{equation*} +\begin{equation*} +\vert{}P' → L'\vert{} = \big\lvert +\begin{pmatrix} +p_{1,1} & p_{1,2} & \cdots & p_{1,n} → l₁ \\ +q_{1,1} & p_{1,2} & \cdots & p_{1,n} → l₁ \\ +\vdots & \vdots & \ddots & \vdots → \vdots \\ +\end{pmatrix}\big\rvert = n +\end{equation*} In our prototype we make use of accessors to encode stored values. \begin{minipage}{0.2\linewidth} \begin{verbatim} + let value = 1 :: 2 :: 3 :: [] (* that can also be written *) let value = [] @@ -1228,7 +1315,6 @@ Base cases: because a source matrix in the case of empty rows returns the first expression and (Leaf bb)(v) := Match bb 2. [| (aⱼ)ʲ, ∅ |] ≡ Failure - Regarding non base cases: Let's first define | let Idx(k) := [0; arity(k)[ @@ -1240,16 +1326,15 @@ m := ((a_i)^i ((p_{ij})^i \to e_j)^{ij}) \[ (k_k)^k := headconstructor(p_{i0})^i \] -\begin{equation} - Groups(m) := ( k_k \to ((a)_{0.l})^{l \in Idx(k_k)} +++ (a_i)^{i \in I\DZ}), \\ - ( if p_{0j} is k(q_l) then \\ - (qₗ)^{l \in Idx(k_k)} +++ (p_{ij})^{i \in I\DZ} \to e_j \\ - if p_{0j} is \_ then \\ - (\_)^{l \in Idx(k_k)} +++ (p_{ij})^{i \in I\DZ} \to e_j \\ - else \bot )^j ), \\ - ((a_i)^{i \in I\DZ}, ((p_{ij})^{i \in I\DZ} \to eⱼ if p_{0j} is \_ else \bot)^{j \in J}) -\end{equation} - +| Groups(m) := (k_{k} \to ((a)_{0.l})^{l \in Idx(k_{k})} +++ (a_{i})^{i\in{}I\DZ}), +|( +| \quad if p_{0j} is k(q_{l}) then +| \quad \quad \quad (qₗ)^{l \in Idx(k_k)} +++ (p_{ij})^{i\in{}I\DZ} \to e_{j} +| \quad if p_{0j} is "_" then +| \quad \quad \quad ("_")^{l \in Idx(k_{k})} +++ (p_{ij})^{i\in{}I\DZ} \to e_{j} +| \quad else \bot +|)^{j ∈ J}, +| ((a_{i})^{i\in{}I\DZ}, ((p_{ij})^{i\in{}I\DZ} \to eⱼ if p_{0j} is \_ else \bot)^{j\in{}J}) Groups(m) is an auxiliary function that source a matrix m into submatrices, according to the head constructor of their first pattern. Groups(m) returns one submatrix m_r for each head constructor k that @@ -1266,7 +1351,7 @@ the wildcard submatrix. We formalize this intuition as follows: Lemma (Groups): -Let \[m\] be a matrix with \[Groups(m) = (k_r \to m_r)^k, m_{wild}\]. +Let /m/ be a matrix with \[Groups(m) = (k_r \to m_r)^k, m_{wild}\]. For any value vector $(v_i)^l$ such that $v_0 = k(v'_l)^l$ for some constructor k, we have: