| 1 | /* -*-c-*- |
| 2 | * |
| 3 | * $Id: mptext.c,v 1.7 2000/07/15 10:01:08 mdw Exp $ |
| 4 | * |
| 5 | * Textual representation of multiprecision numbers |
| 6 | * |
| 7 | * (c) 1999 Straylight/Edgeware |
| 8 | */ |
| 9 | |
| 10 | /*----- Licensing notice --------------------------------------------------* |
| 11 | * |
| 12 | * This file is part of Catacomb. |
| 13 | * |
| 14 | * Catacomb is free software; you can redistribute it and/or modify |
| 15 | * it under the terms of the GNU Library General Public License as |
| 16 | * published by the Free Software Foundation; either version 2 of the |
| 17 | * License, or (at your option) any later version. |
| 18 | * |
| 19 | * Catacomb is distributed in the hope that it will be useful, |
| 20 | * but WITHOUT ANY WARRANTY; without even the implied warranty of |
| 21 | * MERCHANTABILITY or FITNESS FOR A PARTICULAR PURPOSE. See the |
| 22 | * GNU Library General Public License for more details. |
| 23 | * |
| 24 | * You should have received a copy of the GNU Library General Public |
| 25 | * License along with Catacomb; if not, write to the Free |
| 26 | * Software Foundation, Inc., 59 Temple Place - Suite 330, Boston, |
| 27 | * MA 02111-1307, USA. |
| 28 | */ |
| 29 | |
| 30 | /*----- Revision history --------------------------------------------------* |
| 31 | * |
| 32 | * $Log: mptext.c,v $ |
| 33 | * Revision 1.7 2000/07/15 10:01:08 mdw |
| 34 | * Bug fix in binary input. |
| 35 | * |
| 36 | * Revision 1.6 2000/06/25 12:58:23 mdw |
| 37 | * Fix the derivation of `depth' commentary. |
| 38 | * |
| 39 | * Revision 1.5 2000/06/17 11:46:19 mdw |
| 40 | * New and much faster stack-based algorithm for reading integers. Support |
| 41 | * reading and writing binary integers in bases between 2 and 256. |
| 42 | * |
| 43 | * Revision 1.4 1999/12/22 15:56:56 mdw |
| 44 | * Use clever recursive algorithm for writing numbers out. |
| 45 | * |
| 46 | * Revision 1.3 1999/12/10 23:23:26 mdw |
| 47 | * Allocate slightly less memory. |
| 48 | * |
| 49 | * Revision 1.2 1999/11/20 22:24:15 mdw |
| 50 | * Use function versions of MPX_UMULN and MPX_UADDN. |
| 51 | * |
| 52 | * Revision 1.1 1999/11/17 18:02:16 mdw |
| 53 | * New multiprecision integer arithmetic suite. |
| 54 | * |
| 55 | */ |
| 56 | |
| 57 | /*----- Header files ------------------------------------------------------*/ |
| 58 | |
| 59 | #include <ctype.h> |
| 60 | #include <limits.h> |
| 61 | #include <stdio.h> |
| 62 | |
| 63 | #include "mp.h" |
| 64 | #include "mptext.h" |
| 65 | #include "paranoia.h" |
| 66 | |
| 67 | /*----- Magical numbers ---------------------------------------------------*/ |
| 68 | |
| 69 | /* --- Maximum recursion depth --- * |
| 70 | * |
| 71 | * This is the number of bits in a @size_t@ object. Why? |
| 72 | * |
| 73 | * To see this, let %$b = \mathit{MPW\_MAX} + 1$% and let %$Z$% be the |
| 74 | * largest @size_t@ value. Then the largest possible @mp@ is %$M - 1$% where |
| 75 | * %$M = b^Z$%. Let %$r$% be a radix to read or write. Since the recursion |
| 76 | * squares the radix at each step, the highest number reached by the |
| 77 | * recursion is %$d$%, where: |
| 78 | * |
| 79 | * %$r^{2^d} = b^Z$%. |
| 80 | * |
| 81 | * Solving gives that %$d = \lg \log_r b^Z$%. If %$r = 2$%, this is maximum, |
| 82 | * so choosing %$d = \lg \lg b^Z = \lg (Z \lg b) = \lg Z + \lg \lg b$%. |
| 83 | * |
| 84 | * Expressing %$\lg Z$% as @CHAR_BIT * sizeof(size_t)@ yields an |
| 85 | * overestimate, since a @size_t@ representation may contain `holes'. |
| 86 | * Choosing to represent %$\lg \lg b$% by 10 is almost certainly sufficient |
| 87 | * for `some time to come'. |
| 88 | */ |
| 89 | |
| 90 | #define DEPTH (CHAR_BIT * sizeof(size_t) + 10) |
| 91 | |
| 92 | /*----- Main code ---------------------------------------------------------*/ |
| 93 | |
| 94 | /* --- @mp_read@ --- * |
| 95 | * |
| 96 | * Arguments: @mp *m@ = destination multiprecision number |
| 97 | * @int radix@ = base to assume for data (or zero to guess) |
| 98 | * @const mptext_ops *ops@ = pointer to operations block |
| 99 | * @void *p@ = data for the operations block |
| 100 | * |
| 101 | * Returns: The integer read, or zero if it didn't work. |
| 102 | * |
| 103 | * Use: Reads an integer from some source. If the @radix@ is |
| 104 | * specified, the number is assumed to be given in that radix, |
| 105 | * with the letters `a' (either upper- or lower-case) upwards |
| 106 | * standing for digits greater than 9. Otherwise, base 10 is |
| 107 | * assumed unless the number starts with `0' (octal), `0x' (hex) |
| 108 | * or `nnn_' (base `nnn'). An arbitrary amount of whitespace |
| 109 | * before the number is ignored. |
| 110 | */ |
| 111 | |
| 112 | /* --- About the algorithm --- * |
| 113 | * |
| 114 | * The algorithm here is rather aggressive. I maintain an array of |
| 115 | * successive squarings of the radix, and a stack of partial results, each |
| 116 | * with a counter attached indicating which radix square to multiply by. |
| 117 | * Once the item at the top of the stack reaches the same counter level as |
| 118 | * the next item down, they are combined together and the result is given a |
| 119 | * counter level one higher than either of the results. |
| 120 | * |
| 121 | * Gluing the results together at the end is slightly tricky. Pay attention |
| 122 | * to the code. |
| 123 | * |
| 124 | * This is more complicated because of the need to handle the slightly |
| 125 | * bizarre syntax. |
| 126 | */ |
| 127 | |
| 128 | mp *mp_read(mp *m, int radix, const mptext_ops *ops, void *p) |
| 129 | { |
| 130 | int ch; /* Current char being considered */ |
| 131 | unsigned f = 0; /* Flags about the current number */ |
| 132 | int r; /* Radix to switch over to */ |
| 133 | mpw rd; /* Radix as an @mp@ digit */ |
| 134 | mp rr; /* The @mp@ for the radix */ |
| 135 | unsigned nf = m ? m->f & MP_BURN : 0; /* New @mp@ flags */ |
| 136 | |
| 137 | /* --- Stacks --- */ |
| 138 | |
| 139 | mp *pow[DEPTH]; /* List of powers */ |
| 140 | unsigned pows; /* Next index to fill */ |
| 141 | struct { unsigned i; mp *m; } s[DEPTH]; /* Main stack */ |
| 142 | unsigned sp; /* Current stack pointer */ |
| 143 | |
| 144 | /* --- Flags --- */ |
| 145 | |
| 146 | enum { |
| 147 | f_neg = 1u, |
| 148 | f_ok = 2u |
| 149 | }; |
| 150 | |
| 151 | /* --- Initialize the stacks --- */ |
| 152 | |
| 153 | mp_build(&rr, &rd, &rd + 1); |
| 154 | pow[0] = &rr; |
| 155 | pows = 1; |
| 156 | |
| 157 | sp = 0; |
| 158 | |
| 159 | /* --- Initialize the destination number --- */ |
| 160 | |
| 161 | if (m) |
| 162 | MP_DROP(m); |
| 163 | |
| 164 | /* --- Read an initial character --- */ |
| 165 | |
| 166 | ch = ops->get(p); |
| 167 | while (isspace(ch)) |
| 168 | ch = ops->get(p); |
| 169 | |
| 170 | /* --- Handle an initial sign --- */ |
| 171 | |
| 172 | if (radix >= 0 && ch == '-') { |
| 173 | f |= f_neg; |
| 174 | ch = ops->get(p); |
| 175 | while (isspace(ch)) |
| 176 | ch = ops->get(p); |
| 177 | } |
| 178 | |
| 179 | /* --- If the radix is zero, look for leading zeros --- */ |
| 180 | |
| 181 | if (radix > 0) { |
| 182 | assert(((void)"ascii radix must be <= 36", radix <= 36)); |
| 183 | rd = radix; |
| 184 | r = -1; |
| 185 | } else if (radix < 0) { |
| 186 | rd = -radix; |
| 187 | assert(((void)"binary radix must fit in a byte ", rd < UCHAR_MAX)); |
| 188 | r = -1; |
| 189 | } else if (ch != '0') { |
| 190 | rd = 10; |
| 191 | r = 0; |
| 192 | } else { |
| 193 | ch = ops->get(p); |
| 194 | if (ch == 'x') { |
| 195 | ch = ops->get(p); |
| 196 | rd = 16; |
| 197 | } else { |
| 198 | rd = 8; |
| 199 | f |= f_ok; |
| 200 | } |
| 201 | r = -1; |
| 202 | } |
| 203 | |
| 204 | /* --- Time to start --- */ |
| 205 | |
| 206 | for (;; ch = ops->get(p)) { |
| 207 | int x; |
| 208 | |
| 209 | if (ch < 0) |
| 210 | break; |
| 211 | |
| 212 | /* --- An underscore indicates a numbered base --- */ |
| 213 | |
| 214 | if (ch == '_' && r > 0 && r <= 36) { |
| 215 | unsigned i; |
| 216 | |
| 217 | /* --- Clear out the stacks --- */ |
| 218 | |
| 219 | for (i = 1; i < pows; i++) |
| 220 | MP_DROP(pow[i]); |
| 221 | pows = 1; |
| 222 | for (i = 0; i < sp; i++) |
| 223 | MP_DROP(s[i].m); |
| 224 | sp = 0; |
| 225 | |
| 226 | /* --- Restart the search --- */ |
| 227 | |
| 228 | rd = r; |
| 229 | r = -1; |
| 230 | f &= ~f_ok; |
| 231 | continue; |
| 232 | } |
| 233 | |
| 234 | /* --- Check that the character is a digit and in range --- */ |
| 235 | |
| 236 | if (radix < 0) |
| 237 | x = ch; |
| 238 | else { |
| 239 | if (!isalnum(ch)) |
| 240 | break; |
| 241 | if (ch >= '0' && ch <= '9') |
| 242 | x = ch - '0'; |
| 243 | else { |
| 244 | ch = tolower(ch); |
| 245 | if (ch >= 'a' && ch <= 'z') /* ASCII dependent! */ |
| 246 | x = ch - 'a' + 10; |
| 247 | else |
| 248 | break; |
| 249 | } |
| 250 | } |
| 251 | |
| 252 | /* --- Sort out what to do with the character --- */ |
| 253 | |
| 254 | if (x >= 10 && r >= 0) |
| 255 | r = -1; |
| 256 | if (x >= rd) |
| 257 | break; |
| 258 | |
| 259 | if (r >= 0) |
| 260 | r = r * 10 + x; |
| 261 | |
| 262 | /* --- Stick the character on the end of my integer --- */ |
| 263 | |
| 264 | assert(((void)"Number is too unimaginably huge", sp < DEPTH)); |
| 265 | s[sp].m = m = mp_new(1, nf); |
| 266 | m->v[0] = x; |
| 267 | s[sp].i = 0; |
| 268 | |
| 269 | /* --- Now grind through the stack --- */ |
| 270 | |
| 271 | while (sp > 0 && s[sp - 1].i == s[sp].i) { |
| 272 | |
| 273 | /* --- Combine the top two items --- */ |
| 274 | |
| 275 | sp--; |
| 276 | m = s[sp].m; |
| 277 | m = mp_mul(m, m, pow[s[sp].i]); |
| 278 | m = mp_add(m, m, s[sp + 1].m); |
| 279 | s[sp].m = m; |
| 280 | MP_DROP(s[sp + 1].m); |
| 281 | s[sp].i++; |
| 282 | |
| 283 | /* --- Make a new radix power if necessary --- */ |
| 284 | |
| 285 | if (s[sp].i >= pows) { |
| 286 | assert(((void)"Number is too unimaginably huge", pows < DEPTH)); |
| 287 | pow[pows] = mp_sqr(MP_NEW, pow[pows - 1]); |
| 288 | pows++; |
| 289 | } |
| 290 | } |
| 291 | f |= f_ok; |
| 292 | sp++; |
| 293 | } |
| 294 | |
| 295 | ops->unget(ch, p); |
| 296 | |
| 297 | /* --- If we're done, compute the rest of the number --- */ |
| 298 | |
| 299 | if (f & f_ok) { |
| 300 | if (!sp) |
| 301 | return (MP_ZERO); |
| 302 | else { |
| 303 | mp *z = MP_ONE; |
| 304 | sp--; |
| 305 | |
| 306 | while (sp > 0) { |
| 307 | |
| 308 | /* --- Combine the top two items --- */ |
| 309 | |
| 310 | sp--; |
| 311 | m = s[sp].m; |
| 312 | z = mp_mul(z, z, pow[s[sp + 1].i]); |
| 313 | m = mp_mul(m, m, z); |
| 314 | m = mp_add(m, m, s[sp + 1].m); |
| 315 | s[sp].m = m; |
| 316 | MP_DROP(s[sp + 1].m); |
| 317 | |
| 318 | /* --- Make a new radix power if necessary --- */ |
| 319 | |
| 320 | if (s[sp].i >= pows) { |
| 321 | assert(((void)"Number is too unimaginably huge", pows < DEPTH)); |
| 322 | pow[pows] = mp_sqr(MP_NEW, pow[pows - 1]); |
| 323 | pows++; |
| 324 | } |
| 325 | } |
| 326 | MP_DROP(z); |
| 327 | m = s[0].m; |
| 328 | } |
| 329 | } else { |
| 330 | unsigned i; |
| 331 | for (i = 0; i < sp; i++) |
| 332 | MP_DROP(s[i].m); |
| 333 | } |
| 334 | |
| 335 | /* --- Clear the radix power list --- */ |
| 336 | |
| 337 | { |
| 338 | unsigned i; |
| 339 | for (i = 1; i < pows; i++) |
| 340 | MP_DROP(pow[i]); |
| 341 | } |
| 342 | |
| 343 | /* --- Bail out if the number was bad --- */ |
| 344 | |
| 345 | if (!(f & f_ok)) |
| 346 | return (0); |
| 347 | |
| 348 | /* --- Set the sign and return --- */ |
| 349 | |
| 350 | if (f & f_neg) |
| 351 | m->f |= MP_NEG; |
| 352 | return (m); |
| 353 | } |
| 354 | |
| 355 | /* --- @mp_write@ --- * |
| 356 | * |
| 357 | * Arguments: @mp *m@ = pointer to a multi-precision integer |
| 358 | * @int radix@ = radix to use when writing the number out |
| 359 | * @const mptext_ops *ops@ = pointer to an operations block |
| 360 | * @void *p@ = data for the operations block |
| 361 | * |
| 362 | * Returns: Zero if it worked, nonzero otherwise. |
| 363 | * |
| 364 | * Use: Writes a large integer in textual form. |
| 365 | */ |
| 366 | |
| 367 | /* --- Simple case --- * |
| 368 | * |
| 369 | * Use a fixed-sized buffer and the simple single-precision division |
| 370 | * algorithm to pick off low-order digits. Put each digit in a buffer, |
| 371 | * working backwards from the end. If the buffer becomes full, recurse to |
| 372 | * get another one. Ensure that there are at least @z@ digits by writing |
| 373 | * leading zeroes if there aren't enough real digits. |
| 374 | */ |
| 375 | |
| 376 | static int simple(mp *m, int radix, unsigned z, |
| 377 | const mptext_ops *ops, void *p) |
| 378 | { |
| 379 | int rc = 0; |
| 380 | char buf[64]; |
| 381 | unsigned i = sizeof(buf); |
| 382 | int rd = radix > 0 ? radix : -radix; |
| 383 | |
| 384 | do { |
| 385 | int ch; |
| 386 | mpw x; |
| 387 | |
| 388 | x = mpx_udivn(m->v, m->vl, m->v, m->vl, rd); |
| 389 | MP_SHRINK(m); |
| 390 | if (radix < 0) |
| 391 | ch = x; |
| 392 | else { |
| 393 | if (x < 10) |
| 394 | ch = '0' + x; |
| 395 | else |
| 396 | ch = 'a' + x - 10; |
| 397 | } |
| 398 | buf[--i] = ch; |
| 399 | if (z) |
| 400 | z--; |
| 401 | } while (i && MP_LEN(m)); |
| 402 | |
| 403 | if (MP_LEN(m)) |
| 404 | rc = simple(m, radix, z, ops, p); |
| 405 | else { |
| 406 | static const char zero[32] = "00000000000000000000000000000000"; |
| 407 | while (!rc && z >= sizeof(zero)) { |
| 408 | rc = ops->put(zero, sizeof(zero), p); |
| 409 | z -= sizeof(zero); |
| 410 | } |
| 411 | if (!rc && z) |
| 412 | rc = ops->put(zero, z, p); |
| 413 | } |
| 414 | if (!rc) |
| 415 | ops->put(buf + i, sizeof(buf) - i, p); |
| 416 | if (m->f & MP_BURN) |
| 417 | BURN(buf); |
| 418 | return (rc); |
| 419 | } |
| 420 | |
| 421 | /* --- Complicated case --- * |
| 422 | * |
| 423 | * If the number is small, fall back to the simple case above. Otherwise |
| 424 | * divide and take remainder by current large power of the radix, and emit |
| 425 | * each separately. Don't emit a zero quotient. Be very careful about |
| 426 | * leading zeroes on the remainder part, because they're deeply significant. |
| 427 | */ |
| 428 | |
| 429 | static int complicated(mp *m, int radix, mp **pr, unsigned i, unsigned z, |
| 430 | const mptext_ops *ops, void *p) |
| 431 | { |
| 432 | int rc = 0; |
| 433 | mp *q = MP_NEW; |
| 434 | unsigned d = 1 << i; |
| 435 | |
| 436 | if (MP_LEN(m) < 8) |
| 437 | return (simple(m, radix, z, ops, p)); |
| 438 | |
| 439 | mp_div(&q, &m, m, pr[i]); |
| 440 | if (!MP_LEN(q)) |
| 441 | d = z; |
| 442 | else { |
| 443 | if (z > d) |
| 444 | z -= d; |
| 445 | else |
| 446 | z = 0; |
| 447 | rc = complicated(q, radix, pr, i - 1, z, ops, p); |
| 448 | } |
| 449 | if (!rc) |
| 450 | rc = complicated(m, radix, pr, i - 1, d, ops, p); |
| 451 | mp_drop(q); |
| 452 | return (rc); |
| 453 | } |
| 454 | |
| 455 | /* --- Main driver code --- */ |
| 456 | |
| 457 | int mp_write(mp *m, int radix, const mptext_ops *ops, void *p) |
| 458 | { |
| 459 | int rc; |
| 460 | |
| 461 | /* --- Set various things up --- */ |
| 462 | |
| 463 | m = MP_COPY(m); |
| 464 | MP_SPLIT(m); |
| 465 | |
| 466 | /* --- Check the radix for sensibleness --- */ |
| 467 | |
| 468 | if (radix > 0) |
| 469 | assert(((void)"ascii radix must be <= 36", radix <= 36)); |
| 470 | else if (radix < 0) |
| 471 | assert(((void)"binary radix must fit in a byte", -radix < UCHAR_MAX)); |
| 472 | else |
| 473 | assert(((void)"radix can't be zero in mp_write", 0)); |
| 474 | |
| 475 | /* --- If the number is negative, sort that out --- */ |
| 476 | |
| 477 | if (m->f & MP_NEG) { |
| 478 | if (ops->put("-", 1, p)) |
| 479 | return (EOF); |
| 480 | m->f &= ~MP_NEG; |
| 481 | } |
| 482 | |
| 483 | /* --- If the number is small, do it the easy way --- */ |
| 484 | |
| 485 | if (MP_LEN(m) < 8) |
| 486 | rc = simple(m, radix, 0, ops, p); |
| 487 | |
| 488 | /* --- Use a clever algorithm --- * |
| 489 | * |
| 490 | * Square the radix repeatedly, remembering old results, until I get |
| 491 | * something more than half the size of the number @m@. Use this to divide |
| 492 | * the number: the quotient and remainder will be approximately the same |
| 493 | * size, and I'll have split them on a digit boundary, so I can just emit |
| 494 | * the quotient and remainder recursively, in order. |
| 495 | */ |
| 496 | |
| 497 | else { |
| 498 | mp *pr[DEPTH]; |
| 499 | size_t target = MP_LEN(m) / 2; |
| 500 | unsigned i = 0; |
| 501 | mp *z = mp_new(1, 0); |
| 502 | |
| 503 | /* --- Set up the exponent table --- */ |
| 504 | |
| 505 | z->v[0] = (radix > 0 ? radix : -radix); |
| 506 | z->f = 0; |
| 507 | for (;;) { |
| 508 | assert(((void)"Number is too unimaginably huge", i < DEPTH)); |
| 509 | pr[i++] = z; |
| 510 | if (MP_LEN(z) > target) |
| 511 | break; |
| 512 | z = mp_sqr(MP_NEW, z); |
| 513 | } |
| 514 | |
| 515 | /* --- Write out the answer --- */ |
| 516 | |
| 517 | rc = complicated(m, radix, pr, i - 1, 0, ops, p); |
| 518 | |
| 519 | /* --- Tidy away the array --- */ |
| 520 | |
| 521 | while (i > 0) |
| 522 | mp_drop(pr[--i]); |
| 523 | } |
| 524 | |
| 525 | /* --- Tidying up code --- */ |
| 526 | |
| 527 | MP_DROP(m); |
| 528 | return (rc); |
| 529 | } |
| 530 | |
| 531 | /*----- Test rig ----------------------------------------------------------*/ |
| 532 | |
| 533 | #ifdef TEST_RIG |
| 534 | |
| 535 | #include <mLib/testrig.h> |
| 536 | |
| 537 | static int verify(dstr *v) |
| 538 | { |
| 539 | int ok = 1; |
| 540 | int ib = *(int *)v[0].buf, ob = *(int *)v[2].buf; |
| 541 | dstr d = DSTR_INIT; |
| 542 | mp *m = mp_readdstr(MP_NEW, &v[1], 0, ib); |
| 543 | if (m) { |
| 544 | if (!ob) { |
| 545 | fprintf(stderr, "*** unexpected successful parse\n" |
| 546 | "*** input [%i] = ", ib); |
| 547 | if (ib < 0) |
| 548 | type_hex.dump(&v[1], stderr); |
| 549 | else |
| 550 | fputs(v[1].buf, stderr); |
| 551 | mp_writedstr(m, &d, 10); |
| 552 | fprintf(stderr, "\n*** (value = %s)\n", d.buf); |
| 553 | ok = 0; |
| 554 | } else { |
| 555 | mp_writedstr(m, &d, ob); |
| 556 | if (d.len != v[3].len || memcmp(d.buf, v[3].buf, d.len) != 0) { |
| 557 | fprintf(stderr, "*** failed read or write\n" |
| 558 | "*** input [%i] = ", ib); |
| 559 | if (ib < 0) |
| 560 | type_hex.dump(&v[1], stderr); |
| 561 | else |
| 562 | fputs(v[1].buf, stderr); |
| 563 | fprintf(stderr, "\n*** output [%i] = ", ob); |
| 564 | if (ob < 0) |
| 565 | type_hex.dump(&d, stderr); |
| 566 | else |
| 567 | fputs(d.buf, stderr); |
| 568 | fprintf(stderr, "\n*** expected [%i] = ", ob); |
| 569 | if (ob < 0) |
| 570 | type_hex.dump(&v[3], stderr); |
| 571 | else |
| 572 | fputs(v[3].buf, stderr); |
| 573 | fputc('\n', stderr); |
| 574 | ok = 0; |
| 575 | } |
| 576 | } |
| 577 | mp_drop(m); |
| 578 | } else { |
| 579 | if (ob) { |
| 580 | fprintf(stderr, "*** unexpected parse failure\n" |
| 581 | "*** input [%i] = ", ib); |
| 582 | if (ib < 0) |
| 583 | type_hex.dump(&v[1], stderr); |
| 584 | else |
| 585 | fputs(v[1].buf, stderr); |
| 586 | fprintf(stderr, "\n*** expected [%i] = ", ob); |
| 587 | if (ob < 0) |
| 588 | type_hex.dump(&v[3], stderr); |
| 589 | else |
| 590 | fputs(v[3].buf, stderr); |
| 591 | fputc('\n', stderr); |
| 592 | ok = 0; |
| 593 | } |
| 594 | } |
| 595 | |
| 596 | dstr_destroy(&d); |
| 597 | assert(mparena_count(MPARENA_GLOBAL) == 0); |
| 598 | return (ok); |
| 599 | } |
| 600 | |
| 601 | static test_chunk tests[] = { |
| 602 | { "mptext-ascii", verify, |
| 603 | { &type_int, &type_string, &type_int, &type_string, 0 } }, |
| 604 | { "mptext-bin-in", verify, |
| 605 | { &type_int, &type_hex, &type_int, &type_string, 0 } }, |
| 606 | { "mptext-bin-out", verify, |
| 607 | { &type_int, &type_string, &type_int, &type_hex, 0 } }, |
| 608 | { 0, 0, { 0 } } |
| 609 | }; |
| 610 | |
| 611 | int main(int argc, char *argv[]) |
| 612 | { |
| 613 | sub_init(); |
| 614 | test_run(argc, argv, tests, SRCDIR "/tests/mptext"); |
| 615 | return (0); |
| 616 | } |
| 617 | |
| 618 | #endif |
| 619 | |
| 620 | /*----- That's all, folks -------------------------------------------------*/ |