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Procedure Optimizations and Interprocedural Analysis Chapter 15, 19. Mooly Sagiv. Outline. Modularity Issues Procedure optimizations Interprocedural Optimizations Challenges The Call Graph Flow insensitive information Flow sensitive information Conclusions. Modularity Issues.
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Procedure Optimizations andInterprocedural Analysis Chapter 15, 19 Mooly Sagiv
Outline • Modularity Issues • Procedure optimizations • Interprocedural Optimizations • Challenges • The Call Graph • Flow insensitive information • Flow sensitive information • Conclusions
Modularity Issues • Procedures provide a mechanism for modularity • Procedure bodies become smaller • Machines becomes stronger • Often procedures implement general algorithms • How to achieve performance of a single procedure in a complex software? • Two solutions: • procedure integration/inline/tail call elimination • interprocedural analysis
Procedure Optimizations • Improve the code of a procedure • Reduce procedure overhead • Enables other intraprocedural optimizations • Examples • Tail-call elimination and Tail-Recursion elimination • Procedure integration • In-Line Expansion • Leaf-Routine Optimization • Shrink Wrapping
Tail-Call and Tail-Recursive Elimination void insert_node(n, l) int n; struct node *l; { if (n>l->value) if (l->next==nil) make_node(l, n); else insert_node(n, l->next); } void make_node(p, n) struct node *p; int n; { struct node *q; q = malloc(sizeof(struct node)); q->next=nil; q->value=n; p->next=q; }
Procedure Integration • Some programming languages allow user annotations (C++, ada) • How to decide when to inline: • Single vs multiple compilation units • Multiple programming languages • Intermediate level • Code improvement criteria • Call cites in nested loops • Enables other optimizations • Profiling • Constant parameters • What about recursive procedures? • Code size • Cache effect and register pressure • Other compiler assumptions
Typical Heuristics forProcedure Integration • The size of procedure body • The number of calls to this procedure • Is the procedure is called inside loop? • Whether a call includes constant parameters? • Use both static analysis and profiling (if available) • Interprcedural analysis will lead to better results
Name Capture in Procedure integration g(b, c) int b, c; { int a, d; a = b + c; d= b * c; return d; } f() { int a, e; a = 2; e = g(3, 4); printf(“%d\n”, a); } f() { int a, e, d; a = 2; a = b + c; d = b * c; e = d; printf(“%d\n”, a); }
In-Line Expansion • Substitute low level code (assembly level) • Increase opportunity for using machine capabilities • Poor man’s procedure integration • Two essential mechanisms: • Define templates of machine sequences • A compiler inliner
Leaf-Routine Optimization • Do not call other routines • In practice half of the routines! • Eliminate prolog and epilog
Shrink Wrapping • Move prolog and epilog into the place where it is necessary or remove • The general idea • Move prolog forward • Move epilog backward • Requires data-flow analysis
Shrink Wrapping (Example) save r8-r15 r2 <= 10 Y N r1 r1 + 1 r8 r2 – 1 r1r8 + 2 r1 r1 + r2 restore r8-r15
Wrap-Up (Chapter 15) • Whole procedure optimization • Applied early • Allows other optimization • Most do not require data-flow analysis
Interprocedural Optimizations • Can be used for procedure integration • Constant propagation can be used to optimize procedure bodies • Constant propagation can be used to “clone” procedures • Call-by-value parameters can be passed by reference (if they don’t change) • Register allocation • Improve intraprocedural information
char * Red = “red”; char * Yellow = “yellow”; char * Orange = “orange”; char * color(FRUIT CurrentFruit); { switch (currentFruit->variety) { case APPLE: return Red; break; case BANANA: return Yellow; break; case ORANGE: return Orange; }} main() { FRUIT snack; snack.variety = APPLE; snack.shape = ROUND; printf(“%s\n”, color(&snack));} char * Red = “red”; char * Yellow = “yellow”; char * Orange = “orange”; main() { FRUIT snack; VARIETY t1; SHAPE t2; COLOR t3; t1 = APPLE; t2 = ROUND; switch (t1) { case APPLE: t3= Red; break; case BANANA: t3=Yellow; break; case ORANGE: t3=Orange; }} printf(“%s\n”, t3);}
Pascal Examplewith value parameters type vector = array[1…1000] of integer procedure p(v: vector); procedure q; var a: vector; p(a);
C Example For Constant Propagation int g; p() { … } q(){ … g=100; p(); y = g;
Challenges in Interprocedral Analysis • Handling recursion • Parameter passing mechanisms • Hidden calls • Virtual methods • Function pointers • Procedural parameters • Higher order functions • Scalability • Supporting separate compilation mode
The Call Graph • A finite directed multi-graph • A node per procedure • A labeled edge per call site • Can be constructed incrementally to support separate compilation mode • Difficult to construct in the presence of hidden calls
Example for Call Graph Construction 1: void f() { 2: g(); 3: g(); 4: h();} 5: void g() { 6: h(); 7: i(); } 8: void h() {} 9: void i() { 10: g() ;}
Obstacles • Procedural parameters (P-SPACE hard) • Higher order functions • Virtual methods • Solutions • Conservative approximation • Data-Flow information • Specialization
Flow insensitive side effect analysis • Ignore control flow • Compute for every call site: • MOD - the variables that may be modified • DEF - the variables must be defined • USE - the set of variables that may be used before set • Can be computed efficiently for programs with small number of parameters (Cooper & Kennedy) • Can be used for: • program understanding • replacing value by reference parameter • improving intraprocedural information • Becomes tricky with nesting and aliases
program test; var a. b: integer; procedure g(var f1: integer) begin 1: f1 := f1 + 1; end procedure f(var f2, f3: integer) begin 2: g(f2); 3: f3 := f2 ; 4: g(f3); end begin (* main) 5: a := 5; 6: f(a, b); end.
program test; var a. b: integer; procedure g(var f1: integer) begin 1: f1 := f1 + 1; end procedure f(var f2, f3: integer) begin 2: g(f2); 3: f3 := f2 ; 4: g(f3); end begin (* main) 5: a := 5; 6: f(a, b); end.
Flow insensitive “points-to” analysis • Analyze C pointers • Find if a pointer “a” may-point to a pointer “b” • Efficient conservative solutions exit a = &x; b = & y; if (…) y = & z; else y = &x; c = &y ; *c = t ;
Flow Sensitive Data-Flow Information • Integrate control flow graph and call graph (the program supergraph) • In the presence of reference parameters even bit vector problems are hard • Two main solutions: • call strings • functional • Scaling is an issue
Non trivial constants int x void p(int a) { int c; scanf(“%\d”, &c); if (c > 0) { a = a -2; p(a); a := a +2; } x := -2 * a + 5 printf(“%s\n”, x);} void main() { p(7); printf(“%s\n”, x) ; }
Conclusion • Interprocedural analysis will be integrated into future compilers • Can be implemented at link time • Register allocation • Will lead to simpler programming • Flow insensitive analysis scales • But what about flow sensitive?