1994-06-24 11:31:16 +00:00
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/* $Id$ */
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1987-03-09 19:15:41 +00:00
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/*
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* (c) copyright 1987 by the Vrije Universiteit, Amsterdam, The Netherlands.
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* See the copyright notice in the ACK home directory, in the file "Copyright".
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*/
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1984-11-26 13:43:22 +00:00
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/* C O N T R O L F L O W
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*
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* C F _ L O O P . C
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*/
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2013-05-15 20:14:06 +00:00
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#include <stdlib.h>
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1984-11-26 13:43:22 +00:00
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#include "../share/types.h"
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#include "../share/debug.h"
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#include "../share/lset.h"
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#include "../share/alloc.h"
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#include "../share/aux.h"
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#include "cf.h"
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#define MARK_STRONG(b) b->b_flags |= BF_STRONG
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#define MARK_FIRM(b) b->b_flags |= BF_FIRM
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#define BF_MARK 04
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#define MARK(b) b->b_flags |= BF_MARK
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#define MARKED(b) (b->b_flags&BF_MARK)
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#define INSIDE_LOOP(b,lp) Lis_elem(b,lp->LP_BLOCKS)
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/* The algorithm to detect loops that is used here is taken
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* from: Aho & Ullman, Principles of Compiler Design, section 13.1.
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* The algorithm uses the dominator relation between nodes
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* of the control flow graph:
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* d DOM n => every path from the initial node to n goes through d.
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* The dominator relation is recorded via the immediate dominator tree
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* (b_idom field of bblock struct) from which the dominator relation
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* can be easily computed (see procedure 'dom' below).
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* The algorithm first finds 'back edges'. A back edge is an edge
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* a->b in the flow graph whose head (b) dominates its tail (a).
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* The 'natural loop' of back edge n->d consists of those nodes
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* that can reach n without going through d. These nodes, plus d
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* form the loop.
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* The whole process is rather complex, because different back edges
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* may result in the same loop and because loops may partly overlap
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* each other (without one being nested inside the other).
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*/
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STATIC bool same_loop(l1,l2)
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loop_p l1,l2;
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{
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/* Two loops are the same if:
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* (1) they have the same number of basic blocks, and
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* (2) the head of the back edge of the first loop
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* also is part of the second loop, and
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* (3) the tail of the back edge of the first loop
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* also is part of the second loop.
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*/
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return (l1->LP_COUNT == l2->LP_COUNT &&
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Lis_elem(l1->lp_entry, l2->LP_BLOCKS) &&
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Lis_elem(l1->lp_end, l2->LP_BLOCKS));
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}
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STATIC bool inner_loop(l1,l2)
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loop_p l1,l2;
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{
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/* Loop l1 is an inner loop of l2 if:
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* (1) the first loop has fewer basic blocks than
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* the second one, and
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* (2) the head of the back edge of the first loop
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* also is part of the second loop, and
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* (3) the tail of the back edge of the first loop
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* also is part of the second loop.
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*/
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return (l1->LP_COUNT < l2->LP_COUNT &&
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Lis_elem(l1->lp_entry, l2->LP_BLOCKS) &&
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Lis_elem(l1->lp_end, l2->LP_BLOCKS));
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}
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STATIC insrt(b,lpb,s_p)
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bblock_p b;
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lset *lpb;
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lset *s_p;
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{
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/* Auxiliary routine used by 'natural_loop'.
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* Note that we use a set rather than a stack,
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* as Aho & Ullman do.
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*/
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if (!Lis_elem(b,*lpb)) {
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Ladd(b,lpb);
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Ladd(b,s_p);
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}
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}
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STATIC loop_p natural_loop(d,n)
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bblock_p d,n;
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{
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/* Find the basic blocks of the natural loop of the
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* back edge 'n->d' (i.e. n->d is an edge in the control
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* flow graph and d dominates n). The natural loop consists
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* of those blocks which can reach n without going through d.
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* We find these blocks by finding all predecessors of n,
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* up to d.
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*/
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loop_p lp;
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bblock_p m;
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lset loopblocks;
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Lindex pi;
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lset s;
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lp = newloop();
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lp->lp_extend = newcflpx();
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lp->lp_entry = d; /* loop entry block */
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lp->lp_end = n; /* tail of back edge */
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s = Lempty_set();
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loopblocks = Lempty_set();
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Ladd(d,&loopblocks);
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insrt(n,&loopblocks,&s);
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while ((pi = Lfirst(s)) != (Lindex) 0) {
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m = (bblock_p) Lelem(pi);
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Lremove(m,&s);
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for (pi = Lfirst(m->b_pred); pi != (Lindex) 0;
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pi = Lnext(pi,m->b_pred)) {
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insrt((bblock_p) Lelem(pi),&loopblocks,&s);
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}
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}
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lp->LP_BLOCKS = loopblocks;
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lp->LP_COUNT = Lnrelems(loopblocks);
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return lp;
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}
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STATIC loop_p org_loop(lp,loops)
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loop_p lp;
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lset loops;
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{
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/* See if the loop lp was already found via another
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* back edge; if so return this loop; else return 0.
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*/
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register Lindex li;
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for (li = Lfirst(loops); li != (Lindex) 0; li = Lnext(li,loops)) {
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if (same_loop((loop_p) Lelem(li), lp)) {
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#ifdef DEBUG
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/* printf("messy loop found\n"); */
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#endif
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return (loop_p) Lelem(li);
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}
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}
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return (loop_p) 0;
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}
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STATIC collapse_loops(loops_p)
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lset *loops_p;
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{
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register Lindex li1, li2;
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register loop_p lp1,lp2;
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for (li1 = Lfirst(*loops_p); li1 != (Lindex) 0; li1 = Lnext(li1,*loops_p)) {
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lp1 = (loop_p) Lelem(li1);
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lp1->lp_level = (short) 0;
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2016-09-10 03:37:43 +00:00
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/* Lnext(li2,*loops_p) must happen before
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* Lremove(lp2,loops_p) releases the memory for li2.
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*/
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for (li2 = Lfirst(*loops_p); li2 != (Lindex) 0;) {
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1984-11-26 13:43:22 +00:00
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lp2 = (loop_p) Lelem(li2);
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2016-09-10 03:37:43 +00:00
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li2 = Lnext(li2,*loops_p);
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1984-11-26 13:43:22 +00:00
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if (lp1 != lp2 && lp1->lp_entry == lp2->lp_entry) {
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Ljoin(lp2->LP_BLOCKS,&lp1->LP_BLOCKS);
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oldcflpx(lp2->lp_extend);
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Lremove(lp2,loops_p);
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}
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}
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}
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}
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STATIC loop_per_block(lp)
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loop_p lp;
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{
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bblock_p b;
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/* Update the b_loops sets */
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register Lindex bi;
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for (bi = Lfirst(lp->LP_BLOCKS); bi != (Lindex) 0;
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bi = Lnext(bi,lp->LP_BLOCKS)) {
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b = (bblock_p) Lelem(bi);
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Ladd(lp,&(b->b_loops));
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}
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}
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STATIC loop_attrib(loops)
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lset loops;
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{
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/* Compute several attributes */
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register Lindex li;
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register loop_p lp;
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loop_id lastlpid = 0;
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for (li = Lfirst(loops); li != (Lindex) 0; li = Lnext(li,loops)) {
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lp = (loop_p) Lelem(li);
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lp->lp_id = ++lastlpid;
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loop_per_block(lp);
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}
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}
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STATIC nest_levels(loops)
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lset loops;
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{
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/* Compute the nesting levels of all loops of
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* the current procedure. For every loop we just count
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* all loops of which the former is an inner loop.
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* The running time is quadratic in the number of loops
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* of the current procedure. As this number tends to be
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* very small, there is no cause for alarm.
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*/
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register Lindex li1, li2;
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register loop_p lp;
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for (li1 = Lfirst(loops); li1 != (Lindex) 0; li1 = Lnext(li1,loops)) {
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lp = (loop_p) Lelem(li1);
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lp->lp_level = (short) 0;
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for (li2 = Lfirst(loops); li2 != (Lindex) 0;
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li2 = Lnext(li2,loops)) {
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if (inner_loop(lp,(loop_p) Lelem(li2))) {
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lp->lp_level++;
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}
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}
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}
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}
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STATIC cleanup(loops)
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lset loops;
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{
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/* Throw away the LP_BLOCKS sets */
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register Lindex i;
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for (i = Lfirst(loops); i != (Lindex) 0; i = Lnext(i,loops)) {
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Ldeleteset(((loop_p) Lelem(i))->LP_BLOCKS);
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}
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}
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STATIC bool does_exit(b,lp)
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bblock_p b;
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loop_p lp;
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{
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/* See if b may exit the loop, i.e. if it
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* has a successor outside the loop
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*/
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Lindex i;
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for (i = Lfirst(b->b_succ); i != (Lindex) 0; i = Lnext(i,b->b_succ)) {
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if (!INSIDE_LOOP(Lelem(i),lp)) return TRUE;
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}
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return FALSE;
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}
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STATIC mark_succ(b,lp)
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bblock_p b;
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loop_p lp;
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{
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Lindex i;
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bblock_p succ;
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for (i = Lfirst(b->b_succ); i != (Lindex) 0; i = Lnext(i,b->b_succ)) {
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succ = (bblock_p) Lelem(i);
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if (succ != b && succ != lp->lp_entry && INSIDE_LOOP(succ,lp) &&
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!MARKED(succ)) {
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MARK(succ);
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mark_succ(succ,lp);
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}
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}
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}
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STATIC mark_blocks(lp)
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loop_p lp;
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{
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/* Mark the strong and firm blocks of a loop.
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* The last set of blocks consists of the end-block
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* of the loop (i.e. the head of the back edge
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* of the natural loop) and its dominators
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* (including the loop entry block, i.e. the
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* tail of the back edge).
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*/
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register bblock_p b;
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/* First mark all blocks that are the successor of a
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* block that may exit the loop (i.e. contains a
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* -possibly conditional- jump to somewhere outside
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* the loop.
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*/
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if (lp->LP_MESSY) return; /* messy loops are hopeless cases */
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for (b = lp->lp_entry; b != (bblock_p) 0; b = b->b_next) {
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if (!MARKED(b) && does_exit(b,lp)) {
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mark_succ(b,lp);
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}
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}
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/* Now find all firm blocks. A block is strong
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* if it is firm and not marked.
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*/
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for (b = lp->lp_end; ; b = b->b_idom) {
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MARK_FIRM(b);
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if (!MARKED(b)) {
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MARK_STRONG(b);
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}
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if (b == lp->lp_entry) break;
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}
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}
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STATIC mark_loopblocks(loops)
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lset loops;
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{
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/* Determine for all loops which basic blocks
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* of the loop are strong (i.e. are executed
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* during every iteration) and which blocks are
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* firm (i.e. executed during every iteration with
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* the only possible exception of the last one).
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*/
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Lindex i;
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loop_p lp;
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for (i = Lfirst(loops); i != (Lindex) 0; i = Lnext(i,loops)) {
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lp = (loop_p) Lelem(i);
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mark_blocks(lp);
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}
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}
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loop_detection(p)
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proc_p p;
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{
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/* Find all natural loops of procedure p. Every loop is
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* assigned a unique identifying number, a set of basic
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* blocks, a loop entry block and a nesting level number.
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* Every basic block is assigned a nesting level number
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* and a set of loops it is part of.
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*/
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lset loops; /* the set of all loops */
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loop_p lp,org;
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register bblock_p b;
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bblock_p s;
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Lindex si;
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loops = Lempty_set();
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for (b = p->p_start; b != (bblock_p) 0; b = b->b_next) {
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for (si = Lfirst(b->b_succ); si != (Lindex) 0;
|
|
|
|
si = Lnext(si,b->b_succ)) {
|
|
|
|
s = (bblock_p) Lelem(si);
|
|
|
|
if (dom(s,b)) {
|
|
|
|
/* 'b->s' is a back edge */
|
|
|
|
lp = natural_loop(s,b);
|
|
|
|
if ((org = org_loop(lp,loops)) == (loop_p) 0) {
|
|
|
|
/* new loop */
|
|
|
|
Ladd(lp,&loops);
|
|
|
|
} else {
|
|
|
|
/* Same loop, generated by several back
|
|
|
|
* edges; such a loop is called a messy
|
|
|
|
* loop.
|
|
|
|
*/
|
|
|
|
org->LP_MESSY = TRUE;
|
|
|
|
Ldeleteset(lp->LP_BLOCKS);
|
|
|
|
oldcflpx(lp->lp_extend);
|
|
|
|
oldloop(lp);
|
|
|
|
}
|
|
|
|
}
|
|
|
|
}
|
|
|
|
}
|
|
|
|
collapse_loops(&loops);
|
|
|
|
loop_attrib(loops);
|
|
|
|
nest_levels(loops);
|
|
|
|
mark_loopblocks(loops); /* determine firm and strong blocks */
|
|
|
|
cleanup(loops);
|
|
|
|
p->p_loops = loops;
|
|
|
|
}
|