EECS 337 Systems Programming (Compiler Design) Assignment #07

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Part 1: Reading and Exercises
Compilers – Principles, Techniques, & Tools, 2nd Edition, Sections 6.1, 6.2, 6.3, 6.4
Homework Exercises – problems 6.1.1, 6.1.2 (a,b), 6.4.3 (a,b), 6.4.6 (a,b,c) and laboratory
assignment.
Introduction
A compiler normally generates two kinds of intermediate code representation (IR). The first
includes trees and the second includes linear representations. Trees (tree data structure) are
implemented as parse trees, abstract syntax trees and directed acyclic graphs (DAGs). Linear
representations (linked lists) are normally implemented as three address codes (quadruples,
triples). Quadruples have an instruction, destination and one or two operands. The destination is
normally a temporary operand and not assigned to the identifier until the last step. Triples have
an instruction and one or two operands and the destination is implied by its position. The operand
is then a pointer to the triples data structure instead of a temporary operand.
The tree structure (dynamic memory) generated from the parser allows for static checking and
optimization before converting into a linear representation. A typical algorithm is shown below.
tree = yyparse();
tree = static_checking( tree);
tree = tree_optimize( tree);
quad = tree_2_quad( tree);
quad = quad_optimize( quad);
quad_2_target( quad);
Some compilers combine these functions into one step and generate the linear representation
(dynamic memory) directly from the parser to pass to the code generator. A typical algorithm is
shown below. (note: these algorithms are not real C code fragments)
quad = yyparse() { static_checking( quad); };
quad = quad_optimize( quad);
quad_2_target( quad);
An interpreter performed these functions in real time (static memory) and the result is calculated
inside the parser at the time of the production reduction (expr ‘+’ expr { $$ = $1 + $2;}).
The book defines nine intermediate code representations (three address codes) to implement all
programming languages. These can be converted into target instructions for any Von Neumann
processor. The first three address codes also apply to an interpreter implementation with
identifiers. Consider:
1) X = Y op Z // binary operator
2) X = op Y // unary operator
3) X = Y // copy operator
4) GOTO L
5) IFTRUE X GOTO L and IFFALSE X GOTO L
6) IF X relop Y GOTO L
7) CALL P,N or Y = CALL P,N and RETURN or RETURN Y
8) X = Y[i] or X[i] = Y
9) X = &Y or X = *Y or *X = Y
In the last assignment you implemented the math calculator program (interpreter) from page 295-
296 of the book. The program converted input text into constants and operators. The result was
calculated and printed to the screen. The operators included unary and binary math and bit wise
instructions. Constants were handled as integer or floating-point numbers. For extra credit the
constant format (decimal, octal, hexadecimal) were added as an attribute.
You already implemented the first three intermediate code representations for the right side using
constant values inside the interpreter. In this assignment you add identifiers and the assignment
operator (left=) to the parser. You shall use a symbol table to hold the identifiers and values
(hint: memory storage for a calculator). On an assignment operation you update the identifier with
the result from the parser. The math interpreter shall allow the identifiers to be created without
declarations (int x = 1) and allow the type (integer, floating point) to switch based on the
result (x = 1.0). If you type x = 1 then the integer result shall be assigned to the variable x and
no output shall be generated. If you then type x + 2, the identifier x is found in the symbol table
and the previous value shall be used to calculate the final result (3). The final result shall be
printed to the screen. If you type x before anything is assigned to it then print just the symbol x.
Part 2: Laboratory
From a console window, make a directory on your computer in your EECS337 directory under
your Case ID and call it hw07.
mkdir ~/EECS337/caseid/hw07/ ; where caseid is YOUR Case ID, enter all in lower case
Change directory to the hw07 directory.
cd ~/EECS337/caseid/hw07/
Download a copy of: hw07_caseid.tar file to the hw07 directory from http://blackboard.case.edu/
in the EECS337 homework assignment area. To untar the tar file type the command.
tar xvf hw07_caseid.tar
The following files will be created in the current working directory:
hw07_test.sh
math10.txt
math11.txt
math12.txt
math13.txt
math14.txt
math15.txt
math16.txt
math17.txt
math18.txt
math19.txt
Copy the following files from the assignment 06 directory to this directory with the commands:
cp ../hw06/Makefile .
cp ../hw06/first.l .
cp ../hw06/calc.c .
cp ../hw06/second.y .
cp ../hw06/yystype.h .
[Optional] If you did not complete the last assignment then download the hw06 solution from
blackboard and use the source code in the hw06/ or hw06/extra/ directory. The source code in
the extra subdirectory contains the extra credit (format) programming.
You are now ready to solve the laboratory assignment.
Part 3: Laboratory Assignment
Using your knowledge from the previous assignments, implement a symbol table and the
assignment operations. If you are unsure how to proceed then follow these steps to complete the
assignment.
Edit yystype.h and add to the YYSTYPE structure an integer index.
int index; // index into static symbol table
Below the YYSTYPE structure add a symbol table structure and extern the variables.
/*
* define a symbol table structure
*/
#define SYMBOL_TABLE struct symbol_table
SYMBOL_TABLE
{
#define MAX_BUFFER_SIZE 128
char buffer[ MAX_BUFFER_SIZE];
int length;
YYSTYPE yylval;
};
/*
* extern variables
*/
extern SYMBOL_TABLE symbol_tables[];
extern unsigned int symbol_table_index;
Save the yystype.h file.
Edit first.l and add below the include file lines the symbol table declarations and identifier function.
Complete the function to either find the identifier or create a new entry and return the index. (Hint:
look at static/attribute.c from assignment 04). On create be sure to copy in the string, set the
length field and to set the symbol table YYSTYPE yylval.type field to IDENTIFIER and the
yylval.index to the current symbol table index value. You need these fields in order to print an
identifier, which has not been assigned yet. Look at the yystype.h file for the YYSTYPE structure.
/*
* define the scanner symbol table (static)
*/
#define MAX_IDENTIFIERS 128
SYMBOL_TABLE symbol_tables[ MAX_IDENTIFIERS];
unsigned int symbol_table_index = 0;
/*
* scanner symbol table register function
* return an index into the symbol table (static)
*/
int identifier( char *buffer, unsigned int length)
{
/*
* find the same string and return the index
*/
/*
* else update to the next symbol table field
*/
return symbol_table_index;
};
Then add the identifier regular expression and action to the scanner.
{L}({L}|{D})* { yylval.type = IDENTIFIER; yylval.index = identifier(
yytext, yyleng + 1); return( IDENTIFIER); }
Save the first.l file.
Edit second.y and add the IDENTIFIER token to the list of tokens.
%token IDENTIFIER
Inside the first production action add the IDENTIFIER case to handle printing an identifier that has
not been assigned yet.
IDENTIFIER:
printf( “%s\n”, symbol_tables[ $2.index].buffer);
break;
Below the first production, add the assignment operator and action.
| lines ident ‘=’ expr ‘\n’
{
symbol_tables[ $2.index].yylval = $4;
}
Inside the expression production (expr) add the identifier and action below the number choice
and before the semi-colon (;).
| ident
{
$$ = symbol_tables[ $1.index].yylval;
}
At the end of the productions add the identifier (ident) production for the IDENTIFIER token.
ident : IDENTIFIER
;
Save the second.y file. (Notice the minimal changes to the parser code are designed based on
the implementation of the symbol table.)
Test your calculator program using each of the test files by typing the commands:
make clean
make
./calc < ../hw06/math10.calc ./calc < ../hw06/math11.calc ./calc < ../hw06/math12.calc ./calc < ../hw06/math13.calc ./calc < ../hw06/math14.calc ./calc < ../hw06/math15.calc ./calc < ../hw06/math16.calc ./calc < ../hw06/math17.calc ./calc < ../hw06/math18.calc ./calc < ../hw06/math19.calc You should get the same results as in the previous assignment. Part 4: Extra Credit (5 points) Edit the files again and change the static memory model for the symbol table into a dynamic memory model. Put most of your changes into the first.l file and extern any functions inside the yystype.h file. Generate your output the same as in Part 5 and upload ONLY your first.l file to blackboard in the assignment area. Submit it with the comments hw07 with your CaseID on the title line. The extra credit will be graded on-line and your score will be added to your assignment score. Mark your output file with EXTRA CREDIT and turn in with your assignment. Part 5: Laboratory Output Generation When all your lab assignments have been completed execute the homework script file “./hw07_test.sh”. To redirect the standard error (stderr) and standard output (stdout) to a file use the following command. ./hw07_test.sh &> hw07_test.txt
Print out the hw07_test.txt file and put your name, assignment number, date on it and turn it in
with your homework exercises.
Your final directory structure for the calc compiler should be as below (using your Case ID):
EECS337/caseid/hw07/Makefile
EECS337/caseid/hw07/calc
EECS337/caseid/hw07/calc.c
EECS337/caseid/hw07/first.l
EECS337/caseid/hw07/hw07_caseid.tar
EECS337/caseid/hw07/hw07_test.sh
EECS337/caseid/hw07/hw07_test.txt
EECS337/caseid/hw07/math10.txt
EECS337/caseid/hw07/math11.txt
EECS337/caseid/hw07/math12.txt
EECS337/caseid/hw07/math13.txt
EECS337/caseid/hw07/math14.txt
EECS337/caseid/hw07/math15.txt
EECS337/caseid/hw07/math16.txt
EECS337/caseid/hw07/math17.txt
EECS337/caseid/hw07/math18.txt
EECS337/caseid/hw07/math19.txt
EECS337/caseid/hw07/second.y
EECS337/caseid/hw07/yystype.h