1 /* SPDX-License-Identifier: GPL-2.0-or-later *
2 /*
3 * Calculate a crc32c with vpmsum acceleration
4 *
5 * Copyright (C) 2015 Anton Blanchard <anton@au
6 */
7 .section .rodata
8 .balign 16
9
10 .byteswap_constant:
11 /* byte reverse permute constant */
12 .octa 0x0F0E0D0C0B0A090807060504030201
13
14 .constants:
15
16 /* Reduce 262144 kbits to 1024 bits */
17 /* x^261120 mod p(x)` << 1, x^261184 m
18 .octa 0x00000000b6ca9e20000000009c37c4
19
20 /* x^260096 mod p(x)` << 1, x^260160 m
21 .octa 0x00000000350249a800000001b51df2
22
23 /* x^259072 mod p(x)` << 1, x^259136 m
24 .octa 0x00000001862dac54000000000724b9
25
26 /* x^258048 mod p(x)` << 1, x^258112 m
27 .octa 0x00000001d87fb48c00000001c00532
28
29 /* x^257024 mod p(x)` << 1, x^257088 m
30 .octa 0x00000001f39b699e00000000f05a93
31
32 /* x^256000 mod p(x)` << 1, x^256064 m
33 .octa 0x0000000101da11b400000001e10079
34
35 /* x^254976 mod p(x)` << 1, x^255040 m
36 .octa 0x00000001cab571e000000000a57366
37
38 /* x^253952 mod p(x)` << 1, x^254016 m
39 .octa 0x00000000c7020cfe00000001920112
40
41 /* x^252928 mod p(x)` << 1, x^252992 m
42 .octa 0x00000000cdaed1ae0000000162716d
43
44 /* x^251904 mod p(x)` << 1, x^251968 m
45 .octa 0x00000001e804effc00000000cd97ec
46
47 /* x^250880 mod p(x)` << 1, x^250944 m
48 .octa 0x0000000077c3ea3a0000000058812b
49
50 /* x^249856 mod p(x)` << 1, x^249920 m
51 .octa 0x0000000068df31b40000000088b8c1
52
53 /* x^248832 mod p(x)` << 1, x^248896 m
54 .octa 0x00000000b059b6c200000001230b23
55
56 /* x^247808 mod p(x)` << 1, x^247872 m
57 .octa 0x0000000145fb8ed800000001120b41
58
59 /* x^246784 mod p(x)` << 1, x^246848 m
60 .octa 0x00000000cbc0916800000001974aec
61
62 /* x^245760 mod p(x)` << 1, x^245824 m
63 .octa 0x000000005ceeedc2000000008ee3f2
64
65 /* x^244736 mod p(x)` << 1, x^244800 m
66 .octa 0x0000000047d74e8600000001089aba
67
68 /* x^243712 mod p(x)` << 1, x^243776 m
69 .octa 0x00000001407e9e2200000000651138
70
71 /* x^242688 mod p(x)` << 1, x^242752 m
72 .octa 0x00000001da967bda000000005c07ec
73
74 /* x^241664 mod p(x)` << 1, x^241728 m
75 .octa 0x000000006c89836800000001875909
76
77 /* x^240640 mod p(x)` << 1, x^240704 m
78 .octa 0x00000000f2d14c9800000000e35da7
79
80 /* x^239616 mod p(x)` << 1, x^239680 m
81 .octa 0x00000001993c6ad400000000041585
82
83 /* x^238592 mod p(x)` << 1, x^238656 m
84 .octa 0x000000014683d1ac00000000736177
85
86 /* x^237568 mod p(x)` << 1, x^237632 m
87 .octa 0x00000001a7c93e6c0000000176021d
88
89 /* x^236544 mod p(x)` << 1, x^236608 m
90 .octa 0x000000010211e90a00000001c358fd
91
92 /* x^235520 mod p(x)` << 1, x^235584 m
93 .octa 0x000000001119403e00000001ff7a2c
94
95 /* x^234496 mod p(x)` << 1, x^234560 m
96 .octa 0x000000001c3261aa00000000f2d9f7
97
98 /* x^233472 mod p(x)` << 1, x^233536 m
99 .octa 0x000000014e37a634000000016cf1f9
100
101 /* x^232448 mod p(x)` << 1, x^232512 m
102 .octa 0x0000000073786c0c000000010af927
103
104 /* x^231424 mod p(x)` << 1, x^231488 m
105 .octa 0x000000011dc037f80000000004f101
106
107 /* x^230400 mod p(x)` << 1, x^230464 m
108 .octa 0x0000000031433dfc0000000070bcf1
109
110 /* x^229376 mod p(x)` << 1, x^229440 m
111 .octa 0x000000009cde8348000000000a8de6
112
113 /* x^228352 mod p(x)` << 1, x^228416 m
114 .octa 0x0000000038d3c2a60000000062ea13
115
116 /* x^227328 mod p(x)` << 1, x^227392 m
117 .octa 0x000000011b25f26000000001eb31cb
118
119 /* x^226304 mod p(x)` << 1, x^226368 m
120 .octa 0x000000001629e6f000000001707834
121
122 /* x^225280 mod p(x)` << 1, x^225344 m
123 .octa 0x0000000160838b4c00000001a684b4
124
125 /* x^224256 mod p(x)` << 1, x^224320 m
126 .octa 0x000000007a44011c00000000253ca5
127
128 /* x^223232 mod p(x)` << 1, x^223296 m
129 .octa 0x00000000226f417a0000000057b4b1
130
131 /* x^222208 mod p(x)` << 1, x^222272 m
132 .octa 0x0000000045eb2eb400000000b6bd08
133
134 /* x^221184 mod p(x)` << 1, x^221248 m
135 .octa 0x000000014459d70c0000000123c2d5
136
137 /* x^220160 mod p(x)` << 1, x^220224 m
138 .octa 0x00000001d406ed8200000000159daf
139
140 /* x^219136 mod p(x)` << 1, x^219200 m
141 .octa 0x0000000160c8e1a80000000127e1a6
142
143 /* x^218112 mod p(x)` << 1, x^218176 m
144 .octa 0x0000000027ba809800000000568607
145
146 /* x^217088 mod p(x)` << 1, x^217152 m
147 .octa 0x000000006d92d01800000001e661aa
148
149 /* x^216064 mod p(x)` << 1, x^216128 m
150 .octa 0x000000012ed7e3f200000000f82c61
151
152 /* x^215040 mod p(x)` << 1, x^215104 m
153 .octa 0x000000002dc8778800000000c4f9c7
154
155 /* x^214016 mod p(x)` << 1, x^214080 m
156 .octa 0x0000000018240bb80000000074203d
157
158 /* x^212992 mod p(x)` << 1, x^213056 m
159 .octa 0x000000001ad3815800000001981730
160
161 /* x^211968 mod p(x)` << 1, x^212032 m
162 .octa 0x00000001396b78f200000001ce8aba
163
164 /* x^210944 mod p(x)` << 1, x^211008 m
165 .octa 0x000000011a68133400000001850d5d
166
167 /* x^209920 mod p(x)` << 1, x^209984 m
168 .octa 0x000000012104732e00000001d60923
169
170 /* x^208896 mod p(x)` << 1, x^208960 m
171 .octa 0x00000000a140d90c000000001595f0
172
173 /* x^207872 mod p(x)` << 1, x^207936 m
174 .octa 0x00000001b7215eda0000000042ccee
175
176 /* x^206848 mod p(x)` << 1, x^206912 m
177 .octa 0x00000001aaf1df3c000000010a389d
178
179 /* x^205824 mod p(x)` << 1, x^205888 m
180 .octa 0x0000000029d15b8a000000012a840d
181
182 /* x^204800 mod p(x)` << 1, x^204864 m
183 .octa 0x00000000f1a96922000000001d181c
184
185 /* x^203776 mod p(x)` << 1, x^203840 m
186 .octa 0x00000001ac80d03c0000000068b7d1
187
188 /* x^202752 mod p(x)` << 1, x^202816 m
189 .octa 0x000000000f11d56a000000005b0f14
190
191 /* x^201728 mod p(x)` << 1, x^201792 m
192 .octa 0x00000001f1c022a20000000179e9e7
193
194 /* x^200704 mod p(x)` << 1, x^200768 m
195 .octa 0x0000000173d00ae200000001ce1368
196
197 /* x^199680 mod p(x)` << 1, x^199744 m
198 .octa 0x00000001d4ffe4ac0000000112c3a8
199
200 /* x^198656 mod p(x)` << 1, x^198720 m
201 .octa 0x000000016edc5ae400000000de940f
202
203 /* x^197632 mod p(x)` << 1, x^197696 m
204 .octa 0x00000001f1a0214000000000fe896b
205
206 /* x^196608 mod p(x)` << 1, x^196672 m
207 .octa 0x00000000ca0b28a000000001f79743
208
209 /* x^195584 mod p(x)` << 1, x^195648 m
210 .octa 0x00000001928e30a20000000053e989
211
212 /* x^194560 mod p(x)` << 1, x^194624 m
213 .octa 0x0000000097b1b002000000003920cd
214
215 /* x^193536 mod p(x)` << 1, x^193600 m
216 .octa 0x00000000b15bf90600000001e6f579
217
218 /* x^192512 mod p(x)` << 1, x^192576 m
219 .octa 0x00000000411c5d52000000007493cb
220
221 /* x^191488 mod p(x)` << 1, x^191552 m
222 .octa 0x00000001c36f330000000001bdd376
223
224 /* x^190464 mod p(x)` << 1, x^190528 m
225 .octa 0x00000001119227e0000000016badfe
226
227 /* x^189440 mod p(x)` << 1, x^189504 m
228 .octa 0x00000000114d47020000000071de5c
229
230 /* x^188416 mod p(x)` << 1, x^188480 m
231 .octa 0x00000000458b5b9800000000453f31
232
233 /* x^187392 mod p(x)` << 1, x^187456 m
234 .octa 0x000000012e31fb8e0000000121675c
235
236 /* x^186368 mod p(x)` << 1, x^186432 m
237 .octa 0x000000005cf619d800000001f409ee
238
239 /* x^185344 mod p(x)` << 1, x^185408 m
240 .octa 0x0000000063f4d8b200000000f36b9c
241
242 /* x^184320 mod p(x)` << 1, x^184384 m
243 .octa 0x000000004138dc8a0000000036b398
244
245 /* x^183296 mod p(x)` << 1, x^183360 m
246 .octa 0x00000001d29ee8e000000001748f9a
247
248 /* x^182272 mod p(x)` << 1, x^182336 m
249 .octa 0x000000006a08ace800000001be94ec
250
251 /* x^181248 mod p(x)` << 1, x^181312 m
252 .octa 0x0000000127d4201000000000b74370
253
254 /* x^180224 mod p(x)` << 1, x^180288 m
255 .octa 0x0000000019d76b6200000001174d0b
256
257 /* x^179200 mod p(x)` << 1, x^179264 m
258 .octa 0x00000001b1471f6e00000000befc06
259
260 /* x^178176 mod p(x)` << 1, x^178240 m
261 .octa 0x00000001f64c19cc00000001ae1252
262
263 /* x^177152 mod p(x)` << 1, x^177216 m
264 .octa 0x00000000003c0ea00000000095c19b
265
266 /* x^176128 mod p(x)` << 1, x^176192 m
267 .octa 0x000000014d73abf600000001a78496
268
269 /* x^175104 mod p(x)` << 1, x^175168 m
270 .octa 0x00000001620eb84400000001ac5390
271
272 /* x^174080 mod p(x)` << 1, x^174144 m
273 .octa 0x0000000147655048000000002a80ed
274
275 /* x^173056 mod p(x)` << 1, x^173120 m
276 .octa 0x0000000067b5077e00000001fa9b01
277
278 /* x^172032 mod p(x)` << 1, x^172096 m
279 .octa 0x0000000010ffe20600000001ea9492
280
281 /* x^171008 mod p(x)` << 1, x^171072 m
282 .octa 0x000000000fee8f1e0000000125f430
283
284 /* x^169984 mod p(x)` << 1, x^170048 m
285 .octa 0x00000001da26fbae00000001471e20
286
287 /* x^168960 mod p(x)` << 1, x^169024 m
288 .octa 0x00000001b3a8bd880000000132d225
289
290 /* x^167936 mod p(x)` << 1, x^168000 m
291 .octa 0x00000000e8f3898e00000000f26b35
292
293 /* x^166912 mod p(x)` << 1, x^166976 m
294 .octa 0x00000000b0d0d28c00000000bc8b67
295
296 /* x^165888 mod p(x)` << 1, x^165952 m
297 .octa 0x0000000030f2a798000000013a826e
298
299 /* x^164864 mod p(x)` << 1, x^164928 m
300 .octa 0x000000000fba10020000000081482c
301
302 /* x^163840 mod p(x)` << 1, x^163904 m
303 .octa 0x00000000bdb9bd7200000000e77307
304
305 /* x^162816 mod p(x)` << 1, x^162880 m
306 .octa 0x0000000075d3bf5a00000000d4a07e
307
308 /* x^161792 mod p(x)` << 1, x^161856 m
309 .octa 0x00000000ef1f98a000000000171021
310
311 /* x^160768 mod p(x)` << 1, x^160832 m
312 .octa 0x00000000689c760200000000db4064
313
314 /* x^159744 mod p(x)` << 1, x^159808 m
315 .octa 0x000000016d5fa5fe0000000192db7f
316
317 /* x^158720 mod p(x)` << 1, x^158784 m
318 .octa 0x00000001d0d2b9ca000000018bf67b
319
320 /* x^157696 mod p(x)` << 1, x^157760 m
321 .octa 0x0000000041e7b470000000007c0916
322
323 /* x^156672 mod p(x)` << 1, x^156736 m
324 .octa 0x00000001cbb6495e000000000adac0
325
326 /* x^155648 mod p(x)` << 1, x^155712 m
327 .octa 0x000000010052a0b000000000bd8316
328
329 /* x^154624 mod p(x)` << 1, x^154688 m
330 .octa 0x00000001d8effb5c000000019f09ab
331
332 /* x^153600 mod p(x)` << 1, x^153664 m
333 .octa 0x00000001d969853c00000001251555
334
335 /* x^152576 mod p(x)` << 1, x^152640 m
336 .octa 0x00000000523ccce2000000018fdb58
337
338 /* x^151552 mod p(x)` << 1, x^151616 m
339 .octa 0x000000001e2436bc00000000e794b3
340
341 /* x^150528 mod p(x)` << 1, x^150592 m
342 .octa 0x00000000ddd1c3a2000000016f9bb0
343
344 /* x^149504 mod p(x)` << 1, x^149568 m
345 .octa 0x0000000019fcfe3800000000290c99
346
347 /* x^148480 mod p(x)` << 1, x^148544 m
348 .octa 0x00000001ce95db640000000083c0f3
349
350 /* x^147456 mod p(x)` << 1, x^147520 m
351 .octa 0x00000000af5828060000000173ea66
352
353 /* x^146432 mod p(x)` << 1, x^146496 m
354 .octa 0x00000001006388f600000001c8b4e0
355
356 /* x^145408 mod p(x)` << 1, x^145472 m
357 .octa 0x0000000179eca00a00000000de95d6
358
359 /* x^144384 mod p(x)` << 1, x^144448 m
360 .octa 0x0000000122410a6a000000010b7f72
361
362 /* x^143360 mod p(x)` << 1, x^143424 m
363 .octa 0x000000004288e87c00000001326e3a
364
365 /* x^142336 mod p(x)` << 1, x^142400 m
366 .octa 0x000000016c5490da00000000bb62c2
367
368 /* x^141312 mod p(x)` << 1, x^141376 m
369 .octa 0x00000000d1c71f6e0000000156a4b2
370
371 /* x^140288 mod p(x)` << 1, x^140352 m
372 .octa 0x00000001b4ce08a6000000011dfe76
373
374 /* x^139264 mod p(x)` << 1, x^139328 m
375 .octa 0x00000001466ba60c000000007bcca8
376
377 /* x^138240 mod p(x)` << 1, x^138304 m
378 .octa 0x00000001f6c488a40000000186118f
379
380 /* x^137216 mod p(x)` << 1, x^137280 m
381 .octa 0x000000013bfb06820000000111a65a
382
383 /* x^136192 mod p(x)` << 1, x^136256 m
384 .octa 0x00000000690e9e54000000003565e1
385
386 /* x^135168 mod p(x)` << 1, x^135232 m
387 .octa 0x00000000281346b6000000012ed02a
388
389 /* x^134144 mod p(x)` << 1, x^134208 m
390 .octa 0x000000015646402400000000c486ec
391
392 /* x^133120 mod p(x)` << 1, x^133184 m
393 .octa 0x000000016063a8dc0000000001b951
394
395 /* x^132096 mod p(x)` << 1, x^132160 m
396 .octa 0x0000000116a6636200000000481439
397
398 /* x^131072 mod p(x)` << 1, x^131136 m
399 .octa 0x000000017e8aa4d200000001dc2ae1
400
401 /* x^130048 mod p(x)` << 1, x^130112 m
402 .octa 0x00000001728eb10c00000001416c58
403
404 /* x^129024 mod p(x)` << 1, x^129088 m
405 .octa 0x00000001b08fd7fa00000000a47974
406
407 /* x^128000 mod p(x)` << 1, x^128064 m
408 .octa 0x00000001092a16e80000000096ca3a
409
410 /* x^126976 mod p(x)` << 1, x^127040 m
411 .octa 0x00000000a505637c00000000ff223d
412
413 /* x^125952 mod p(x)` << 1, x^126016 m
414 .octa 0x00000000d94869b2000000010e84da
415
416 /* x^124928 mod p(x)` << 1, x^124992 m
417 .octa 0x00000001c8b203ae00000001b61ba3
418
419 /* x^123904 mod p(x)` << 1, x^123968 m
420 .octa 0x000000005704aea000000000680f2d
421
422 /* x^122880 mod p(x)` << 1, x^122944 m
423 .octa 0x000000012e295fa2000000008772a9
424
425 /* x^121856 mod p(x)` << 1, x^121920 m
426 .octa 0x000000011d0908bc0000000155f295
427
428 /* x^120832 mod p(x)` << 1, x^120896 m
429 .octa 0x0000000193ed97ea00000000595f92
430
431 /* x^119808 mod p(x)` << 1, x^119872 m
432 .octa 0x000000013a0f1c520000000164b1c2
433
434 /* x^118784 mod p(x)` << 1, x^118848 m
435 .octa 0x000000010c2c40c000000000fbd67c
436
437 /* x^117760 mod p(x)` << 1, x^117824 m
438 .octa 0x00000000ff6fac3e00000000960762
439
440 /* x^116736 mod p(x)` << 1, x^116800 m
441 .octa 0x000000017b3609c000000001d288e4
442
443 /* x^115712 mod p(x)` << 1, x^115776 m
444 .octa 0x0000000088c8c92200000001eaac1b
445
446 /* x^114688 mod p(x)` << 1, x^114752 m
447 .octa 0x00000001751baae600000001f1ea39
448
449 /* x^113664 mod p(x)` << 1, x^113728 m
450 .octa 0x000000010795297200000001eb6506
451
452 /* x^112640 mod p(x)` << 1, x^112704 m
453 .octa 0x0000000162b00abe000000010f806f
454
455 /* x^111616 mod p(x)` << 1, x^111680 m
456 .octa 0x000000000d7b404c00000001040848
457
458 /* x^110592 mod p(x)` << 1, x^110656 m
459 .octa 0x00000000763b13d400000001882605
460
461 /* x^109568 mod p(x)` << 1, x^109632 m
462 .octa 0x00000000f6dc22d80000000058fc73
463
464 /* x^108544 mod p(x)` << 1, x^108608 m
465 .octa 0x000000007daae06000000000391c59
466
467 /* x^107520 mod p(x)` << 1, x^107584 m
468 .octa 0x000000013359ab7c000000018b6384
469
470 /* x^106496 mod p(x)` << 1, x^106560 m
471 .octa 0x000000008add438a000000011738f5
472
473 /* x^105472 mod p(x)` << 1, x^105536 m
474 .octa 0x00000001edbefdea000000008cf7c6
475
476 /* x^104448 mod p(x)` << 1, x^104512 m
477 .octa 0x000000004104e0f800000001ef97fb
478
479 /* x^103424 mod p(x)` << 1, x^103488 m
480 .octa 0x00000000b48a82220000000102130e
481
482 /* x^102400 mod p(x)` << 1, x^102464 m
483 .octa 0x00000001bcb4684400000000db9688
484
485 /* x^101376 mod p(x)` << 1, x^101440 m
486 .octa 0x000000013293ce0a00000000b5047b
487
488 /* x^100352 mod p(x)` << 1, x^100416 m
489 .octa 0x00000001710d0844000000010b90fd
490
491 /* x^99328 mod p(x)` << 1, x^99392 mod
492 .octa 0x0000000117907f6e000000004834a3
493
494 /* x^98304 mod p(x)` << 1, x^98368 mod
495 .octa 0x0000000087ddf93e0000000059c8f2
496
497 /* x^97280 mod p(x)` << 1, x^97344 mod
498 .octa 0x000000005970e9b00000000122cec5
499
500 /* x^96256 mod p(x)` << 1, x^96320 mod
501 .octa 0x0000000185b2b7d0000000000a330c
502
503 /* x^95232 mod p(x)` << 1, x^95296 mod
504 .octa 0x00000001dcee0efc000000014a4714
505
506 /* x^94208 mod p(x)` << 1, x^94272 mod
507 .octa 0x0000000030da27220000000042c61c
508
509 /* x^93184 mod p(x)` << 1, x^93248 mod
510 .octa 0x000000012f925a180000000012fe69
511
512 /* x^92160 mod p(x)` << 1, x^92224 mod
513 .octa 0x00000000dd2e357c00000000dbda2c
514
515 /* x^91136 mod p(x)` << 1, x^91200 mod
516 .octa 0x00000000071c80de00000001112241
517
518 /* x^90112 mod p(x)` << 1, x^90176 mod
519 .octa 0x000000011513140a00000000977b20
520
521 /* x^89088 mod p(x)` << 1, x^89152 mod
522 .octa 0x00000001df876e8e00000001405043
523
524 /* x^88064 mod p(x)` << 1, x^88128 mod
525 .octa 0x000000015f81d6ce0000000147c840
526
527 /* x^87040 mod p(x)` << 1, x^87104 mod
528 .octa 0x000000019dd94dbe00000001cc7c88
529
530 /* x^86016 mod p(x)` << 1, x^86080 mod
531 .octa 0x00000001373d206e00000001476b35
532
533 /* x^84992 mod p(x)` << 1, x^85056 mod
534 .octa 0x00000000668ccade000000013d52d5
535
536 /* x^83968 mod p(x)` << 1, x^84032 mod
537 .octa 0x00000001b192d268000000008e4be3
538
539 /* x^82944 mod p(x)` << 1, x^83008 mod
540 .octa 0x00000000e30f3a7800000000024120
541
542 /* x^81920 mod p(x)` << 1, x^81984 mod
543 .octa 0x000000010ef1f7bc00000000ddecdd
544
545 /* x^80896 mod p(x)` << 1, x^80960 mod
546 .octa 0x00000001f5ac738000000000d4d403
547
548 /* x^79872 mod p(x)` << 1, x^79936 mod
549 .octa 0x000000011822ea7000000001734b89
550
551 /* x^78848 mod p(x)` << 1, x^78912 mod
552 .octa 0x00000000c3a33848000000010e7a58
553
554 /* x^77824 mod p(x)` << 1, x^77888 mod
555 .octa 0x00000001bd151c2400000001f9f04e
556
557 /* x^76800 mod p(x)` << 1, x^76864 mod
558 .octa 0x0000000056002d7600000000b69222
559
560 /* x^75776 mod p(x)` << 1, x^75840 mod
561 .octa 0x000000014657c4f4000000019b8d3f
562
563 /* x^74752 mod p(x)` << 1, x^74816 mod
564 .octa 0x0000000113742d7c00000001a874f1
565
566 /* x^73728 mod p(x)` << 1, x^73792 mod
567 .octa 0x000000019c5920ba000000010d5a42
568
569 /* x^72704 mod p(x)` << 1, x^72768 mod
570 .octa 0x000000005216d2d600000000bbb2f5
571
572 /* x^71680 mod p(x)` << 1, x^71744 mod
573 .octa 0x0000000136f5ad8a0000000179cc0e
574
575 /* x^70656 mod p(x)` << 1, x^70720 mod
576 .octa 0x000000018b07beb600000001dca1da
577
578 /* x^69632 mod p(x)` << 1, x^69696 mod
579 .octa 0x00000000db1e93b000000000feb1a1
580
581 /* x^68608 mod p(x)` << 1, x^68672 mod
582 .octa 0x000000000b96fa3a00000000d1eeed
583
584 /* x^67584 mod p(x)` << 1, x^67648 mod
585 .octa 0x00000001d9968af0000000008fad9b
586
587 /* x^66560 mod p(x)` << 1, x^66624 mod
588 .octa 0x000000000e4a77a200000001884938
589
590 /* x^65536 mod p(x)` << 1, x^65600 mod
591 .octa 0x00000000508c2ac800000001bc2e9b
592
593 /* x^64512 mod p(x)` << 1, x^64576 mod
594 .octa 0x0000000021572a8000000001f9658a
595
596 /* x^63488 mod p(x)` << 1, x^63552 mod
597 .octa 0x00000001b859daf2000000001b9224
598
599 /* x^62464 mod p(x)` << 1, x^62528 mod
600 .octa 0x000000016f7884740000000055b2fb
601
602 /* x^61440 mod p(x)` << 1, x^61504 mod
603 .octa 0x00000001b438810e000000018b0903
604
605 /* x^60416 mod p(x)` << 1, x^60480 mod
606 .octa 0x0000000095ddc6f2000000011ccbd5
607
608 /* x^59392 mod p(x)` << 1, x^59456 mod
609 .octa 0x00000001d977c20c0000000007ae47
610
611 /* x^58368 mod p(x)` << 1, x^58432 mod
612 .octa 0x00000000ebedb99a0000000172acbe
613
614 /* x^57344 mod p(x)` << 1, x^57408 mod
615 .octa 0x00000001df9e9e9200000001c6e3ff
616
617 /* x^56320 mod p(x)` << 1, x^56384 mod
618 .octa 0x00000001a4a3f95200000000e1b387
619
620 /* x^55296 mod p(x)` << 1, x^55360 mod
621 .octa 0x00000000e2f5122000000000791585
622
623 /* x^54272 mod p(x)` << 1, x^54336 mod
624 .octa 0x000000004aa01f3e00000000ac53b8
625
626 /* x^53248 mod p(x)` << 1, x^53312 mod
627 .octa 0x00000000b3e90a5800000001ed5f2c
628
629 /* x^52224 mod p(x)` << 1, x^52288 mod
630 .octa 0x000000000c9ca2aa00000001df48b2
631
632 /* x^51200 mod p(x)` << 1, x^51264 mod
633 .octa 0x000000015168231600000000049c1c
634
635 /* x^50176 mod p(x)` << 1, x^50240 mod
636 .octa 0x0000000036fce78c000000017c460c
637
638 /* x^49152 mod p(x)` << 1, x^49216 mod
639 .octa 0x000000009037dc10000000015be4da
640
641 /* x^48128 mod p(x)` << 1, x^48192 mod
642 .octa 0x00000000d3298582000000010f38f6
643
644 /* x^47104 mod p(x)` << 1, x^47168 mod
645 .octa 0x00000001b42e8ad60000000039f40a
646
647 /* x^46080 mod p(x)` << 1, x^46144 mod
648 .octa 0x00000000142a983800000000bd4c10
649
650 /* x^45056 mod p(x)` << 1, x^45120 mod
651 .octa 0x0000000109c7f1900000000042db1d
652
653 /* x^44032 mod p(x)` << 1, x^44096 mod
654 .octa 0x0000000056ff931000000001c905ba
655
656 /* x^43008 mod p(x)` << 1, x^43072 mod
657 .octa 0x00000001594513aa00000000069d40
658
659 /* x^41984 mod p(x)` << 1, x^42048 mod
660 .octa 0x00000001e3b5b1e8000000008e4fba
661
662 /* x^40960 mod p(x)` << 1, x^41024 mod
663 .octa 0x000000011dd5fc080000000047bedd
664
665 /* x^39936 mod p(x)` << 1, x^40000 mod
666 .octa 0x00000001675f0cc20000000026396b
667
668 /* x^38912 mod p(x)` << 1, x^38976 mod
669 .octa 0x00000000d1c8dd4400000000379beb
670
671 /* x^37888 mod p(x)` << 1, x^37952 mod
672 .octa 0x0000000115ebd3d8000000000abae5
673
674 /* x^36864 mod p(x)` << 1, x^36928 mod
675 .octa 0x00000001ecbd0dac0000000007e6a1
676
677 /* x^35840 mod p(x)` << 1, x^35904 mod
678 .octa 0x00000000cdf67af2000000000ade29
679
680 /* x^34816 mod p(x)` << 1, x^34880 mod
681 .octa 0x000000004c01ff4c00000000f974c4
682
683 /* x^33792 mod p(x)` << 1, x^33856 mod
684 .octa 0x00000000f2d8657e00000000e77ac6
685
686 /* x^32768 mod p(x)` << 1, x^32832 mod
687 .octa 0x000000006bae74c400000001458958
688
689 /* x^31744 mod p(x)` << 1, x^31808 mod
690 .octa 0x0000000152af8aa00000000038e362
691
692 /* x^30720 mod p(x)` << 1, x^30784 mod
693 .octa 0x0000000004663802000000007f991a
694
695 /* x^29696 mod p(x)` << 1, x^29760 mod
696 .octa 0x00000001ab2f5afc00000000fa366d
697
698 /* x^28672 mod p(x)` << 1, x^28736 mod
699 .octa 0x0000000074a4ebd400000001a2bb34
700
701 /* x^27648 mod p(x)` << 1, x^27712 mod
702 .octa 0x00000001d7ab3a4c0000000028a998
703
704 /* x^26624 mod p(x)` << 1, x^26688 mod
705 .octa 0x00000001a8da60c600000001dbc672
706
707 /* x^25600 mod p(x)` << 1, x^25664 mod
708 .octa 0x000000013cf6382000000000b04d77
709
710 /* x^24576 mod p(x)` << 1, x^24640 mod
711 .octa 0x00000000bec12e1e0000000124400d
712
713 /* x^23552 mod p(x)` << 1, x^23616 mod
714 .octa 0x00000001c6368010000000014ca4b4
715
716 /* x^22528 mod p(x)` << 1, x^22592 mod
717 .octa 0x00000001e6e78758000000012fe2c9
718
719 /* x^21504 mod p(x)` << 1, x^21568 mod
720 .octa 0x000000008d7f2b3c00000001faed01
721
722 /* x^20480 mod p(x)` << 1, x^20544 mod
723 .octa 0x000000016b4a156e000000007e80ec
724
725 /* x^19456 mod p(x)` << 1, x^19520 mod
726 .octa 0x00000001c63cfeb60000000098daee
727
728 /* x^18432 mod p(x)` << 1, x^18496 mod
729 .octa 0x000000015f902670000000010a04ed
730
731 /* x^17408 mod p(x)` << 1, x^17472 mod
732 .octa 0x00000001cd5de11e00000001c00b45
733
734 /* x^16384 mod p(x)` << 1, x^16448 mod
735 .octa 0x000000001acaec5400000001702965
736
737 /* x^15360 mod p(x)` << 1, x^15424 mod
738 .octa 0x000000002bd0ca780000000181afaa
739
740 /* x^14336 mod p(x)` << 1, x^14400 mod
741 .octa 0x0000000032d63d5c0000000185a31f
742
743 /* x^13312 mod p(x)` << 1, x^13376 mod
744 .octa 0x000000001c6d4e4c000000002469f6
745
746 /* x^12288 mod p(x)` << 1, x^12352 mod
747 .octa 0x0000000106a60b9200000000698010
748
749 /* x^11264 mod p(x)` << 1, x^11328 mod
750 .octa 0x00000000d3855e120000000111ea9c
751
752 /* x^10240 mod p(x)` << 1, x^10304 mod
753 .octa 0x00000000e312563600000001bd1d29
754
755 /* x^9216 mod p(x)` << 1, x^9280 mod p
756 .octa 0x000000009e8f7ea400000001b34b95
757
758 /* x^8192 mod p(x)` << 1, x^8256 mod p
759 .octa 0x00000001c82e562c00000000307605
760
761 /* x^7168 mod p(x)` << 1, x^7232 mod p
762 .octa 0x00000000ca9f09ce000000012a608e
763
764 /* x^6144 mod p(x)` << 1, x^6208 mod p
765 .octa 0x00000000c63764e600000000784d05
766
767 /* x^5120 mod p(x)` << 1, x^5184 mod p
768 .octa 0x0000000168d2e49e000000016ef0d8
769
770 /* x^4096 mod p(x)` << 1, x^4160 mod p
771 .octa 0x00000000e986c1480000000075bda4
772
773 /* x^3072 mod p(x)` << 1, x^3136 mod p
774 .octa 0x00000000cfb65894000000003dc0a1
775
776 /* x^2048 mod p(x)` << 1, x^2112 mod p
777 .octa 0x0000000111cadee400000000e9a5d8
778
779 /* x^1024 mod p(x)` << 1, x^1088 mod p
780 .octa 0x0000000171fb63ce00000001609bc4
781
782 .short_constants:
783
784 /* Reduce final 1024-2048 bits to 64 b
785 /* x^1952 mod p(x)`, x^1984 mod p(x)`,
786 .octa 0x7fec2963e5bf80485cf015c388e56f
787
788 /* x^1824 mod p(x)`, x^1856 mod p(x)`,
789 .octa 0x38e888d4844752a9963a18920246e2
790
791 /* x^1696 mod p(x)`, x^1728 mod p(x)`,
792 .octa 0x42316c00730206ad419a441956993a
793
794 /* x^1568 mod p(x)`, x^1600 mod p(x)`,
795 .octa 0x543d5c543e65ddf9924752ba2b8300
796
797 /* x^1440 mod p(x)`, x^1472 mod p(x)`,
798 .octa 0x78e87aaf56767c9255bd7f9518e4a3
799
800 /* x^1312 mod p(x)`, x^1344 mod p(x)`,
801 .octa 0x8f68fcec1903da7f6d76739fe0553f
802
803 /* x^1184 mod p(x)`, x^1216 mod p(x)`,
804 .octa 0x3f4840246791d588c133722b1fe0b5
805
806 /* x^1056 mod p(x)`, x^1088 mod p(x)`,
807 .octa 0x34c96751b04de25a64b67ee0e55ef1
808
809 /* x^928 mod p(x)`, x^960 mod p(x)`, x
810 .octa 0x156c8e180b4a395b069db049b8fdb1
811
812 /* x^800 mod p(x)`, x^832 mod p(x)`, x
813 .octa 0xe0b99ccbe661f7bea11bfaf3c9e90b
814
815 /* x^672 mod p(x)`, x^704 mod p(x)`, x
816 .octa 0x041d37768cd75659817cdc5119b29a
817
818 /* x^544 mod p(x)`, x^576 mod p(x)`, x
819 .octa 0x3a0777818cfaa9651ce9d94b36c41f
820
821 /* x^416 mod p(x)`, x^448 mod p(x)`, x
822 .octa 0x0e148e8252377a554f256efcb82be9
823
824 /* x^288 mod p(x)`, x^320 mod p(x)`, x
825 .octa 0x9c25531d19e65ddeec1631edb2dea9
826
827 /* x^160 mod p(x)`, x^192 mod p(x)`, x
828 .octa 0x790606ff9957c0a65d27e147510ac5
829
830 /* x^32 mod p(x)`, x^64 mod p(x)`, x^9
831 .octa 0x82f63b786ea2d55ca66805eb18b8ea
832
833
834 .barrett_constants:
835 /* 33 bit reflected Barrett constant m
836 .octa 0x000000000000000000000000dea713
837 /* 33 bit reflected Barrett constant n
838 .octa 0x00000000000000000000000105ec76
839
840 #define CRC_FUNCTION_NAME __crc32c_vpmsum
841 #define REFLECT
842 #include "crc32-vpmsum_core.S"
Linux® is a registered trademark of Linus Torvalds in the United States and other countries.
TOMOYO® is a registered trademark of NTT DATA CORPORATION.