target.h (globalize_decl_name): New.
[gcc.git] / gcc / tree-affine.c
1 /* Operations with affine combinations of trees.
2 Copyright (C) 2005 Free Software Foundation, Inc.
3
4 This file is part of GCC.
5
6 GCC is free software; you can redistribute it and/or modify it
7 under the terms of the GNU General Public License as published by the
8 Free Software Foundation; either version 2, or (at your option) any
9 later version.
10
11 GCC is distributed in the hope that it will be useful, but WITHOUT
12 ANY WARRANTY; without even the implied warranty of MERCHANTABILITY or
13 FITNESS FOR A PARTICULAR PURPOSE. See the GNU General Public License
14 for more details.
15
16 You should have received a copy of the GNU General Public License
17 along with GCC; see the file COPYING. If not, write to the Free
18 Software Foundation, 51 Franklin Street, Fifth Floor, Boston, MA
19 02110-1301, USA. */
20
21 #include "config.h"
22 #include "system.h"
23 #include "coretypes.h"
24 #include "tm.h"
25 #include "tree.h"
26 #include "rtl.h"
27 #include "tm_p.h"
28 #include "hard-reg-set.h"
29 #include "output.h"
30 #include "diagnostic.h"
31 #include "tree-dump.h"
32 #include "tree-affine.h"
33
34 /* Extends CST as appropriate for the affine combinations COMB. */
35
36 double_int
37 double_int_ext_for_comb (double_int cst, aff_tree *comb)
38 {
39 return double_int_sext (cst, TYPE_PRECISION (comb->type));
40 }
41
42 /* Initializes affine combination COMB so that its value is zero in TYPE. */
43
44 static void
45 aff_combination_zero (aff_tree *comb, tree type)
46 {
47 comb->type = type;
48 comb->offset = double_int_zero;
49 comb->n = 0;
50 comb->rest = NULL_TREE;
51 }
52
53 /* Sets COMB to CST. */
54
55 void
56 aff_combination_const (aff_tree *comb, tree type, double_int cst)
57 {
58 aff_combination_zero (comb, type);
59 comb->offset = double_int_ext_for_comb (cst, comb);
60 }
61
62 /* Sets COMB to single element ELT. */
63
64 void
65 aff_combination_elt (aff_tree *comb, tree type, tree elt)
66 {
67 aff_combination_zero (comb, type);
68
69 comb->n = 1;
70 comb->elts[0].val = elt;
71 comb->elts[0].coef = double_int_one;
72 }
73
74 /* Scales COMB by SCALE. */
75
76 void
77 aff_combination_scale (aff_tree *comb, double_int scale)
78 {
79 unsigned i, j;
80
81 scale = double_int_ext_for_comb (scale, comb);
82 if (double_int_one_p (scale))
83 return;
84
85 if (double_int_zero_p (scale))
86 {
87 aff_combination_zero (comb, comb->type);
88 return;
89 }
90
91 comb->offset
92 = double_int_ext_for_comb (double_int_mul (scale, comb->offset), comb);
93 for (i = 0, j = 0; i < comb->n; i++)
94 {
95 double_int new_coef;
96
97 new_coef
98 = double_int_ext_for_comb (double_int_mul (scale, comb->elts[i].coef),
99 comb);
100 /* A coefficient may become zero due to overflow. Remove the zero
101 elements. */
102 if (double_int_zero_p (new_coef))
103 continue;
104 comb->elts[j].coef = new_coef;
105 comb->elts[j].val = comb->elts[i].val;
106 j++;
107 }
108 comb->n = j;
109
110 if (comb->rest)
111 {
112 if (comb->n < MAX_AFF_ELTS)
113 {
114 comb->elts[comb->n].coef = scale;
115 comb->elts[comb->n].val = comb->rest;
116 comb->rest = NULL_TREE;
117 comb->n++;
118 }
119 else
120 comb->rest = fold_build2 (MULT_EXPR, comb->type, comb->rest,
121 double_int_to_tree (comb->type, scale));
122 }
123 }
124
125 /* Adds ELT * SCALE to COMB. */
126
127 void
128 aff_combination_add_elt (aff_tree *comb, tree elt, double_int scale)
129 {
130 unsigned i;
131
132 scale = double_int_ext_for_comb (scale, comb);
133 if (double_int_zero_p (scale))
134 return;
135
136 for (i = 0; i < comb->n; i++)
137 if (operand_equal_p (comb->elts[i].val, elt, 0))
138 {
139 double_int new_coef;
140
141 new_coef = double_int_add (comb->elts[i].coef, scale);
142 new_coef = double_int_ext_for_comb (new_coef, comb);
143 if (!double_int_zero_p (new_coef))
144 {
145 comb->elts[i].coef = new_coef;
146 return;
147 }
148
149 comb->n--;
150 comb->elts[i] = comb->elts[comb->n];
151
152 if (comb->rest)
153 {
154 gcc_assert (comb->n == MAX_AFF_ELTS - 1);
155 comb->elts[comb->n].coef = double_int_one;
156 comb->elts[comb->n].val = comb->rest;
157 comb->rest = NULL_TREE;
158 comb->n++;
159 }
160 return;
161 }
162 if (comb->n < MAX_AFF_ELTS)
163 {
164 comb->elts[comb->n].coef = scale;
165 comb->elts[comb->n].val = elt;
166 comb->n++;
167 return;
168 }
169
170 if (double_int_one_p (scale))
171 elt = fold_convert (comb->type, elt);
172 else
173 elt = fold_build2 (MULT_EXPR, comb->type,
174 fold_convert (comb->type, elt),
175 double_int_to_tree (comb->type, scale));
176
177 if (comb->rest)
178 comb->rest = fold_build2 (PLUS_EXPR, comb->type, comb->rest, elt);
179 else
180 comb->rest = elt;
181 }
182
183 /* Adds CST to C. */
184
185 static void
186 aff_combination_add_cst (aff_tree *c, double_int cst)
187 {
188 c->offset = double_int_ext_for_comb (double_int_add (c->offset, cst), c);
189 }
190
191 /* Adds COMB2 to COMB1. */
192
193 void
194 aff_combination_add (aff_tree *comb1, aff_tree *comb2)
195 {
196 unsigned i;
197
198 aff_combination_add_cst (comb1, comb2->offset);
199 for (i = 0; i < comb2->n; i++)
200 aff_combination_add_elt (comb1, comb2->elts[i].val, comb2->elts[i].coef);
201 if (comb2->rest)
202 aff_combination_add_elt (comb1, comb2->rest, double_int_one);
203 }
204
205 /* Converts affine combination COMB to TYPE. */
206
207 void
208 aff_combination_convert (aff_tree *comb, tree type)
209 {
210 unsigned i, j;
211 tree comb_type = comb->type;
212
213 if (TYPE_PRECISION (type) > TYPE_PRECISION (comb_type))
214 {
215 tree val = fold_convert (type, aff_combination_to_tree (comb));
216 tree_to_aff_combination (val, type, comb);
217 return;
218 }
219
220 comb->type = type;
221 if (comb->rest)
222 comb->rest = fold_convert (type, comb->rest);
223
224 if (TYPE_PRECISION (type) == TYPE_PRECISION (comb_type))
225 return;
226
227 comb->offset = double_int_ext_for_comb (comb->offset, comb);
228 for (i = j = 0; i < comb->n; i++)
229 {
230 double_int new_coef = double_int_ext_for_comb (comb->elts[i].coef, comb);
231 if (double_int_zero_p (new_coef))
232 continue;
233 comb->elts[j].coef = new_coef;
234 comb->elts[j].val = fold_convert (type, comb->elts[i].val);
235 j++;
236 }
237
238 comb->n = j;
239 if (comb->n < MAX_AFF_ELTS && comb->rest)
240 {
241 comb->elts[comb->n].coef = double_int_one;
242 comb->elts[comb->n].val = comb->rest;
243 comb->rest = NULL_TREE;
244 comb->n++;
245 }
246 }
247
248 /* Splits EXPR into an affine combination of parts. */
249
250 void
251 tree_to_aff_combination (tree expr, tree type, aff_tree *comb)
252 {
253 aff_tree tmp;
254 enum tree_code code;
255 tree cst, core, toffset;
256 HOST_WIDE_INT bitpos, bitsize;
257 enum machine_mode mode;
258 int unsignedp, volatilep;
259
260 STRIP_NOPS (expr);
261
262 code = TREE_CODE (expr);
263 switch (code)
264 {
265 case INTEGER_CST:
266 aff_combination_const (comb, type, tree_to_double_int (expr));
267 return;
268
269 case PLUS_EXPR:
270 case MINUS_EXPR:
271 tree_to_aff_combination (TREE_OPERAND (expr, 0), type, comb);
272 tree_to_aff_combination (TREE_OPERAND (expr, 1), type, &tmp);
273 if (code == MINUS_EXPR)
274 aff_combination_scale (&tmp, double_int_minus_one);
275 aff_combination_add (comb, &tmp);
276 return;
277
278 case MULT_EXPR:
279 cst = TREE_OPERAND (expr, 1);
280 if (TREE_CODE (cst) != INTEGER_CST)
281 break;
282 tree_to_aff_combination (TREE_OPERAND (expr, 0), type, comb);
283 aff_combination_scale (comb, tree_to_double_int (cst));
284 return;
285
286 case NEGATE_EXPR:
287 tree_to_aff_combination (TREE_OPERAND (expr, 0), type, comb);
288 aff_combination_scale (comb, double_int_minus_one);
289 return;
290
291 case BIT_NOT_EXPR:
292 /* ~x = -x - 1 */
293 tree_to_aff_combination (TREE_OPERAND (expr, 0), type, comb);
294 aff_combination_scale (comb, double_int_minus_one);
295 aff_combination_add_cst (comb, double_int_minus_one);
296 return;
297
298 case ADDR_EXPR:
299 core = get_inner_reference (TREE_OPERAND (expr, 0), &bitsize, &bitpos,
300 &toffset, &mode, &unsignedp, &volatilep,
301 false);
302 if (bitpos % BITS_PER_UNIT != 0)
303 break;
304 aff_combination_const (comb, type,
305 uhwi_to_double_int (bitpos / BITS_PER_UNIT));
306 core = build_fold_addr_expr (core);
307 if (TREE_CODE (core) == ADDR_EXPR)
308 aff_combination_add_elt (comb, core, double_int_one);
309 else
310 {
311 tree_to_aff_combination (core, type, &tmp);
312 aff_combination_add (comb, &tmp);
313 }
314 if (toffset)
315 {
316 tree_to_aff_combination (toffset, type, &tmp);
317 aff_combination_add (comb, &tmp);
318 }
319 return;
320
321 default:
322 break;
323 }
324
325 aff_combination_elt (comb, type, expr);
326 }
327
328 /* Creates EXPR + ELT * SCALE in TYPE. EXPR is taken from affine
329 combination COMB. */
330
331 static tree
332 add_elt_to_tree (tree expr, tree type, tree elt, double_int scale,
333 aff_tree *comb)
334 {
335 enum tree_code code;
336
337 scale = double_int_ext_for_comb (scale, comb);
338 elt = fold_convert (type, elt);
339
340 if (double_int_one_p (scale))
341 {
342 if (!expr)
343 return elt;
344
345 return fold_build2 (PLUS_EXPR, type, expr, elt);
346 }
347
348 if (double_int_minus_one_p (scale))
349 {
350 if (!expr)
351 return fold_build1 (NEGATE_EXPR, type, elt);
352
353 return fold_build2 (MINUS_EXPR, type, expr, elt);
354 }
355
356 if (!expr)
357 return fold_build2 (MULT_EXPR, type, elt,
358 double_int_to_tree (type, scale));
359
360 if (double_int_negative_p (scale))
361 {
362 code = MINUS_EXPR;
363 scale = double_int_neg (scale);
364 }
365 else
366 code = PLUS_EXPR;
367
368 elt = fold_build2 (MULT_EXPR, type, elt,
369 double_int_to_tree (type, scale));
370 return fold_build2 (code, type, expr, elt);
371 }
372
373 /* Makes tree from the affine combination COMB. */
374
375 tree
376 aff_combination_to_tree (aff_tree *comb)
377 {
378 tree type = comb->type;
379 tree expr = comb->rest;
380 unsigned i;
381 double_int off, sgn;
382
383 gcc_assert (comb->n == MAX_AFF_ELTS || comb->rest == NULL_TREE);
384
385 for (i = 0; i < comb->n; i++)
386 expr = add_elt_to_tree (expr, type, comb->elts[i].val, comb->elts[i].coef,
387 comb);
388
389 /* Ensure that we get x - 1, not x + (-1) or x + 0xff..f if x is
390 unsigned. */
391 if (double_int_negative_p (comb->offset))
392 {
393 off = double_int_neg (comb->offset);
394 sgn = double_int_minus_one;
395 }
396 else
397 {
398 off = comb->offset;
399 sgn = double_int_one;
400 }
401 return add_elt_to_tree (expr, type, double_int_to_tree (type, off), sgn,
402 comb);
403 }
404
405 /* Copies the tree elements of COMB to ensure that they are not shared. */
406
407 void
408 unshare_aff_combination (aff_tree *comb)
409 {
410 unsigned i;
411
412 for (i = 0; i < comb->n; i++)
413 comb->elts[i].val = unshare_expr (comb->elts[i].val);
414 if (comb->rest)
415 comb->rest = unshare_expr (comb->rest);
416 }
417
418 /* Remove M-th element from COMB. */
419
420 void
421 aff_combination_remove_elt (aff_tree *comb, unsigned m)
422 {
423 comb->n--;
424 if (m <= comb->n)
425 comb->elts[m] = comb->elts[comb->n];
426 if (comb->rest)
427 {
428 comb->elts[comb->n].coef = double_int_one;
429 comb->elts[comb->n].val = comb->rest;
430 comb->rest = NULL_TREE;
431 comb->n++;
432 }
433 }
434
435 /* Adds C * COEF * VAL to R. VAL may be NULL, in that case only
436 C * COEF is added to R. */
437
438
439 static void
440 aff_combination_add_product (aff_tree *c, double_int coef, tree val,
441 aff_tree *r)
442 {
443 unsigned i;
444 tree aval, type;
445
446 for (i = 0; i < c->n; i++)
447 {
448 aval = c->elts[i].val;
449 if (val)
450 {
451 type = TREE_TYPE (aval);
452 aval = fold_build2 (MULT_EXPR, type, aval,
453 fold_convert (type, val));
454 }
455
456 aff_combination_add_elt (r, aval,
457 double_int_mul (coef, c->elts[i].coef));
458 }
459
460 if (c->rest)
461 {
462 aval = c->rest;
463 if (val)
464 {
465 type = TREE_TYPE (aval);
466 aval = fold_build2 (MULT_EXPR, type, aval,
467 fold_convert (type, val));
468 }
469
470 aff_combination_add_elt (r, aval, coef);
471 }
472
473 if (val)
474 aff_combination_add_elt (r, val,
475 double_int_mul (coef, c->offset));
476 else
477 aff_combination_add_cst (r, double_int_mul (coef, c->offset));
478 }
479
480 /* Multiplies C1 by C2, storing the result to R */
481
482 void
483 aff_combination_mult (aff_tree *c1, aff_tree *c2, aff_tree *r)
484 {
485 unsigned i;
486 gcc_assert (TYPE_PRECISION (c1->type) == TYPE_PRECISION (c2->type));
487
488 aff_combination_zero (r, c1->type);
489
490 for (i = 0; i < c2->n; i++)
491 aff_combination_add_product (c1, c2->elts[i].coef, c2->elts[i].val, r);
492 if (c2->rest)
493 aff_combination_add_product (c1, double_int_one, c2->rest, r);
494 aff_combination_add_product (c1, c2->offset, NULL, r);
495 }