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S/390: Regenerate ULPs.
[thirdparty/glibc.git] / sysdeps / s390 / fpu / libm-test-ulps
CommitLineData
528be9fe
AJ
1# Begin of automatic generation
2
76ebfd75 3# Maximal error of functions:
5197d9c2 4Function: "acos_downward":
5197d9c2 5float: 1
5197d9c2
AK
6ifloat: 1
7ildouble: 1
8ldouble: 1
9
10Function: "acos_towardzero":
5197d9c2 11float: 1
5197d9c2
AK
12ifloat: 1
13ildouble: 1
14ldouble: 1
15
ed3dbfad 16Function: "acos_upward":
c20d5bf5
AK
17double: 1
18idouble: 1
19
20Function: "acosh":
21double: 1
22idouble: 1
23ldouble: 1
24
cf7bfd28
SL
25Function: "acosh_downward":
26float: 1
27ldouble: 1
28
29Function: "acosh_towardzero":
30float: 1
31ldouble: 1
32
33Function: "acosh_upward":
34double: 1
35ildouble: 1
36ldouble: 1
37
c20d5bf5 38Function: "asin":
ed3dbfad
AJ
39ildouble: 1
40ldouble: 1
41
5197d9c2
AK
42Function: "asin_downward":
43double: 1
44float: 1
45idouble: 1
46ifloat: 1
47ildouble: 1
48ldouble: 1
49
c20d5bf5
AK
50Function: "asin_tonearest":
51ildouble: 1
52ldouble: 1
53
5197d9c2
AK
54Function: "asin_towardzero":
55double: 1
56float: 1
57idouble: 1
58ifloat: 1
c20d5bf5
AK
59ildouble: 1
60ldouble: 1
5197d9c2
AK
61
62Function: "asin_upward":
c20d5bf5
AK
63double: 1
64float: 1
65idouble: 1
66ifloat: 1
67ildouble: 2
68ldouble: 2
69
70Function: "asinh":
71double: 1
5197d9c2
AK
72float: 1
73ifloat: 1
74ildouble: 1
75ldouble: 1
76
f19dfa0a
SL
77Function: "asinh_downward":
78double: 1
79float: 2
80idouble: 1
81ifloat: 1
82ildouble: 2
83ldouble: 2
84
85Function: "asinh_towardzero":
86double: 1
87float: 1
88idouble: 1
89ifloat: 1
90ildouble: 2
91ldouble: 2
92
93Function: "asinh_upward":
94double: 2
95float: 1
96idouble: 1
97ifloat: 1
98ildouble: 1
99ldouble: 1
100
c20d5bf5
AK
101Function: "atan":
102double: 1
103idouble: 1
104
76ebfd75 105Function: "atan2":
35476e9c
UD
106float: 1
107ifloat: 1
fea3f995
RM
108ildouble: 1
109ldouble: 1
528be9fe 110
f19dfa0a
SL
111Function: "atan2_downward":
112double: 1
113float: 2
114idouble: 1
115ifloat: 2
116ildouble: 1
117ldouble: 1
118
119Function: "atan2_towardzero":
120double: 1
121float: 2
122idouble: 1
123ifloat: 2
124ildouble: 2
125ldouble: 2
126
127Function: "atan2_upward":
128double: 1
129float: 1
130idouble: 1
131ifloat: 1
132ildouble: 2
133ldouble: 2
134
135Function: "atan_downward":
136double: 1
137float: 1
138idouble: 1
139ifloat: 1
140ildouble: 1
141ldouble: 1
142
143Function: "atan_towardzero":
144double: 1
145float: 1
146idouble: 1
147ifloat: 1
148ildouble: 1
149ldouble: 1
150
151Function: "atan_upward":
152double: 1
153float: 1
154idouble: 1
155ifloat: 1
156ildouble: 1
157ldouble: 1
158
76ebfd75 159Function: "atanh":
528be9fe
AJ
160float: 1
161ifloat: 1
c20d5bf5
AK
162ildouble: 1
163ldouble: 1
528be9fe 164
f19dfa0a
SL
165Function: "atanh_downward":
166double: 1
167float: 1
168idouble: 1
169ifloat: 1
170ildouble: 1
171ldouble: 1
172
173Function: "atanh_towardzero":
174float: 1
175ifloat: 1
176ildouble: 1
177ldouble: 1
178
179Function: "atanh_upward":
180double: 1
181float: 1
182idouble: 1
183ifloat: 1
184ildouble: 1
185ldouble: 1
186
5197d9c2
AK
187Function: Real part of "cacos":
188double: 1
a8fc7a03 189float: 2
5197d9c2 190idouble: 1
a8fc7a03
AK
191ifloat: 2
192ildouble: 2
193ldouble: 2
fea3f995 194
5197d9c2 195Function: Imaginary part of "cacos":
b5792741 196double: 1
a8fc7a03 197float: 2
b5792741 198idouble: 1
a8fc7a03
AK
199ifloat: 2
200ildouble: 2
201ldouble: 2
5197d9c2 202
cf7bfd28
SL
203Function: Real part of "cacos_downward":
204double: 1
205float: 2
206idouble: 1
207ifloat: 2
208ildouble: 2
209ldouble: 2
210
211Function: Imaginary part of "cacos_downward":
212double: 5
213float: 3
214idouble: 5
215ifloat: 3
216ildouble: 5
217ldouble: 5
218
219Function: Real part of "cacos_towardzero":
220double: 1
221float: 2
222idouble: 1
223ifloat: 2
224ildouble: 2
225ldouble: 2
226
227Function: Imaginary part of "cacos_towardzero":
228double: 5
229float: 3
230idouble: 5
231ifloat: 3
232ildouble: 5
233ldouble: 5
234
235Function: Real part of "cacos_upward":
236double: 2
237float: 2
238idouble: 2
239ifloat: 2
240ildouble: 3
241ldouble: 3
242
243Function: Imaginary part of "cacos_upward":
244double: 4
245float: 4
246idouble: 4
247ifloat: 4
248ildouble: 5
249ldouble: 5
250
528be9fe
AJ
251Function: Real part of "cacosh":
252double: 1
a8fc7a03 253float: 2
528be9fe 254idouble: 1
a8fc7a03
AK
255ifloat: 2
256ildouble: 2
257ldouble: 2
528be9fe
AJ
258
259Function: Imaginary part of "cacosh":
260double: 1
a8fc7a03 261float: 2
528be9fe 262idouble: 1
a8fc7a03
AK
263ifloat: 2
264ildouble: 2
265ldouble: 2
528be9fe 266
f19dfa0a
SL
267Function: Real part of "cacosh_downward":
268double: 5
269float: 3
270idouble: 5
271ifloat: 3
272ildouble: 5
273ldouble: 5
274
275Function: Imaginary part of "cacosh_downward":
276double: 1
277float: 2
278idouble: 1
279ifloat: 2
280ildouble: 2
281ldouble: 2
282
283Function: Real part of "cacosh_towardzero":
284double: 5
285float: 3
286idouble: 5
287ifloat: 3
288ildouble: 5
289ldouble: 5
290
291Function: Imaginary part of "cacosh_towardzero":
292double: 1
293float: 2
294idouble: 1
295ifloat: 2
296ildouble: 2
297ldouble: 2
298
299Function: Real part of "cacosh_upward":
300double: 4
301float: 4
302idouble: 4
303ifloat: 4
304ildouble: 5
305ldouble: 5
306
307Function: Imaginary part of "cacosh_upward":
308double: 2
309float: 2
310idouble: 2
311ifloat: 2
312ildouble: 3
313ldouble: 3
314
315Function: "carg_downward":
316double: 1
317float: 1
318idouble: 1
319ifloat: 1
320ildouble: 1
321ldouble: 1
322
323Function: "carg_towardzero":
324float: 1
325ifloat: 1
326
327Function: "carg_upward":
328double: 1
329float: 1
330idouble: 1
331ifloat: 1
332ildouble: 1
333ldouble: 1
334
528be9fe 335Function: Real part of "casin":
76ebfd75 336double: 1
528be9fe 337float: 1
76ebfd75 338idouble: 1
528be9fe 339ifloat: 1
a8fc7a03
AK
340ildouble: 2
341ldouble: 2
528be9fe 342
fea3f995 343Function: Imaginary part of "casin":
b5792741 344double: 1
a8fc7a03 345float: 2
b5792741 346idouble: 1
a8fc7a03
AK
347ifloat: 2
348ildouble: 2
349ldouble: 2
fea3f995 350
f19dfa0a
SL
351Function: Real part of "casin_downward":
352double: 4
353float: 1
354idouble: 4
355ifloat: 1
356ildouble: 3
357ldouble: 3
358
359Function: Imaginary part of "casin_downward":
360double: 5
361float: 3
362idouble: 5
363ifloat: 3
364ildouble: 5
365ldouble: 5
366
367Function: Real part of "casin_towardzero":
368double: 4
369float: 1
370idouble: 4
371ifloat: 1
372ildouble: 3
373ldouble: 3
374
375Function: Imaginary part of "casin_towardzero":
376double: 5
377float: 3
378idouble: 5
379ifloat: 3
380ildouble: 5
381ldouble: 5
382
383Function: Real part of "casin_upward":
384double: 2
385float: 1
386idouble: 2
387ifloat: 1
388ildouble: 3
389ldouble: 3
390
391Function: Imaginary part of "casin_upward":
392double: 4
393float: 4
394idouble: 4
395ifloat: 4
396ildouble: 5
397ldouble: 5
398
528be9fe 399Function: Real part of "casinh":
b5792741 400double: 1
a8fc7a03 401float: 2
b5792741 402idouble: 1
a8fc7a03
AK
403ifloat: 2
404ildouble: 2
405ldouble: 2
528be9fe
AJ
406
407Function: Imaginary part of "casinh":
b5792741
SP
408double: 1
409float: 1
410idouble: 1
411ifloat: 1
a8fc7a03
AK
412ildouble: 2
413ldouble: 2
414
f19dfa0a
SL
415Function: Real part of "casinh_downward":
416double: 5
417float: 3
418idouble: 5
419ifloat: 3
420ildouble: 5
421ldouble: 5
422
423Function: Imaginary part of "casinh_downward":
424double: 4
425float: 1
426idouble: 4
427ifloat: 1
428ildouble: 3
429ldouble: 3
430
431Function: Real part of "casinh_towardzero":
432double: 5
433float: 3
434idouble: 5
435ifloat: 3
436ildouble: 5
437ldouble: 5
438
439Function: Imaginary part of "casinh_towardzero":
440double: 4
441float: 1
442idouble: 4
443ifloat: 1
444ildouble: 3
445ldouble: 3
446
447Function: Real part of "casinh_upward":
448double: 4
449float: 4
450idouble: 4
451ifloat: 4
452ildouble: 5
453ldouble: 5
454
455Function: Imaginary part of "casinh_upward":
456double: 2
457float: 2
458idouble: 2
459ifloat: 2
460ildouble: 3
461ldouble: 3
462
a8fc7a03
AK
463Function: Real part of "catan":
464float: 1
465ifloat: 1
b5792741
SP
466ildouble: 1
467ldouble: 1
528be9fe 468
528be9fe
AJ
469Function: Imaginary part of "catan":
470double: 1
471float: 1
472idouble: 1
473ifloat: 1
fea3f995
RM
474ildouble: 1
475ldouble: 1
528be9fe 476
f19dfa0a
SL
477Function: Real part of "catan_downward":
478double: 1
479float: 1
480idouble: 1
481ifloat: 1
482ildouble: 2
483ldouble: 2
484
485Function: Imaginary part of "catan_downward":
486double: 2
487float: 2
488idouble: 2
489ifloat: 2
490ildouble: 3
491ldouble: 3
492
493Function: Real part of "catan_towardzero":
494double: 1
495float: 1
496idouble: 1
497ifloat: 1
498ildouble: 2
499ldouble: 2
500
501Function: Imaginary part of "catan_towardzero":
502double: 2
503float: 1
504idouble: 2
505ifloat: 1
506ildouble: 3
507ldouble: 3
508
509Function: Real part of "catan_upward":
510double: 1
511float: 1
512idouble: 1
513ifloat: 1
514ildouble: 1
515ldouble: 1
516
517Function: Imaginary part of "catan_upward":
518double: 3
519float: 3
520idouble: 3
521ifloat: 3
522ildouble: 3
523ldouble: 3
524
528be9fe 525Function: Real part of "catanh":
a8fc7a03
AK
526double: 1
527float: 1
528idouble: 1
529ifloat: 1
fea3f995
RM
530ildouble: 1
531ldouble: 1
528be9fe
AJ
532
533Function: Imaginary part of "catanh":
a8fc7a03
AK
534float: 1
535ifloat: 1
fea3f995
RM
536ildouble: 1
537ldouble: 1
528be9fe 538
f19dfa0a
SL
539Function: Real part of "catanh_downward":
540double: 2
541float: 2
542idouble: 2
543ifloat: 2
544ildouble: 3
545ldouble: 3
546
547Function: Imaginary part of "catanh_downward":
548double: 1
549float: 2
550idouble: 1
551ifloat: 2
552ildouble: 2
553ldouble: 2
554
555Function: Real part of "catanh_towardzero":
556double: 2
557float: 1
558idouble: 2
559ifloat: 1
560ildouble: 3
561ldouble: 3
562
563Function: Imaginary part of "catanh_towardzero":
564double: 1
565float: 2
566idouble: 1
567ifloat: 2
568ildouble: 2
569ldouble: 2
570
571Function: Real part of "catanh_upward":
572double: 4
573float: 3
574idouble: 4
575ifloat: 3
576ildouble: 4
577ldouble: 4
578
579Function: Imaginary part of "catanh_upward":
580double: 1
581float: 1
582idouble: 1
583ifloat: 1
584ildouble: 1
585ldouble: 1
586
528be9fe
AJ
587Function: "cbrt":
588double: 1
c20d5bf5 589float: 1
528be9fe 590idouble: 1
c20d5bf5 591ifloat: 1
fea3f995
RM
592ildouble: 1
593ldouble: 1
528be9fe 594
f19dfa0a
SL
595Function: "cbrt_downward":
596double: 2
597float: 1
598idouble: 2
599ifloat: 1
600ildouble: 1
601ldouble: 1
602
603Function: "cbrt_towardzero":
604double: 2
605idouble: 2
606ildouble: 1
607ldouble: 1
608
609Function: "cbrt_upward":
610double: 2
611float: 1
612idouble: 2
613ifloat: 1
614ildouble: 1
615ldouble: 1
616
528be9fe
AJ
617Function: Real part of "ccos":
618double: 1
76ebfd75 619float: 1
528be9fe 620idouble: 1
76ebfd75 621ifloat: 1
fea3f995
RM
622ildouble: 1
623ldouble: 1
528be9fe
AJ
624
625Function: Imaginary part of "ccos":
ed3dbfad 626double: 1
528be9fe 627float: 1
ed3dbfad 628idouble: 1
528be9fe 629ifloat: 1
fea3f995
RM
630ildouble: 1
631ldouble: 1
528be9fe 632
f19dfa0a
SL
633Function: Real part of "ccos_downward":
634double: 1
635float: 1
636idouble: 1
637ifloat: 1
638ildouble: 2
639ldouble: 2
640
641Function: Imaginary part of "ccos_downward":
642double: 2
643float: 3
644idouble: 2
645ifloat: 3
646ildouble: 2
647ldouble: 2
648
649Function: Real part of "ccos_towardzero":
650double: 1
651float: 2
652idouble: 1
653ifloat: 2
654ildouble: 2
655ldouble: 2
656
657Function: Imaginary part of "ccos_towardzero":
658double: 2
659float: 3
660idouble: 2
661ifloat: 3
662ildouble: 2
663ldouble: 2
664
665Function: Real part of "ccos_upward":
666double: 1
667float: 2
668idouble: 1
669ifloat: 2
670ildouble: 3
671ldouble: 3
672
673Function: Imaginary part of "ccos_upward":
674double: 2
675float: 2
676idouble: 2
677ifloat: 2
678ildouble: 2
679ldouble: 2
680
681Function: Real part of "ccosh":
682double: 1
683float: 1
684idouble: 1
685ifloat: 1
686ildouble: 1
687ldouble: 1
688
689Function: Imaginary part of "ccosh":
690double: 1
691float: 1
692idouble: 1
693ifloat: 1
694ildouble: 1
695ldouble: 1
696
697Function: Real part of "ccosh_downward":
698double: 1
699float: 3
700idouble: 1
701ifloat: 3
702ildouble: 2
703ldouble: 2
704
705Function: Imaginary part of "ccosh_downward":
706double: 2
707float: 3
708idouble: 2
709ifloat: 3
710ildouble: 2
711ldouble: 2
712
713Function: Real part of "ccosh_towardzero":
528be9fe 714double: 1
f19dfa0a 715float: 3
528be9fe 716idouble: 1
f19dfa0a
SL
717ifloat: 3
718ildouble: 2
719ldouble: 2
528be9fe 720
f19dfa0a
SL
721Function: Imaginary part of "ccosh_towardzero":
722double: 2
723float: 3
724idouble: 2
725ifloat: 3
726ildouble: 2
727ldouble: 2
728
729Function: Real part of "ccosh_upward":
ed3dbfad 730double: 1
f19dfa0a 731float: 2
ed3dbfad 732idouble: 1
f19dfa0a
SL
733ifloat: 2
734ildouble: 3
735ldouble: 3
736
737Function: Imaginary part of "ccosh_upward":
738double: 2
739float: 2
740idouble: 2
741ifloat: 2
742ildouble: 2
743ldouble: 2
528be9fe
AJ
744
745Function: Real part of "cexp":
5197d9c2 746double: 2
528be9fe 747float: 1
5197d9c2 748idouble: 2
528be9fe 749ifloat: 1
fea3f995
RM
750ildouble: 1
751ldouble: 1
528be9fe
AJ
752
753Function: Imaginary part of "cexp":
5197d9c2
AK
754double: 1
755float: 2
756idouble: 1
757ifloat: 2
fea3f995
RM
758ildouble: 1
759ldouble: 1
528be9fe 760
76ebfd75 761Function: Real part of "clog":
5197d9c2 762double: 1
76ebfd75 763float: 1
5197d9c2 764idouble: 1
76ebfd75 765ifloat: 1
fea3f995
RM
766ildouble: 1
767ldouble: 1
76ebfd75 768
ed3dbfad
AJ
769Function: Imaginary part of "clog":
770double: 1
528be9fe 771float: 1
5197d9c2 772idouble: 1
528be9fe 773ifloat: 1
fea3f995
RM
774ildouble: 1
775ldouble: 1
528be9fe 776
a8ebb2b9
AK
777Function: Real part of "clog10":
778double: 2
779float: 2
780idouble: 2
781ifloat: 2
3ea0f74e
SL
782ildouble: 2
783ldouble: 2
a8ebb2b9 784
528be9fe
AJ
785Function: Imaginary part of "clog10":
786double: 1
5197d9c2 787float: 1
528be9fe 788idouble: 1
5197d9c2 789ifloat: 1
a8ebb2b9
AK
790ildouble: 2
791ldouble: 2
528be9fe 792
f19dfa0a
SL
793Function: Real part of "clog10_downward":
794double: 3
795float: 3
796idouble: 3
797ifloat: 3
798ildouble: 3
799ldouble: 3
800
801Function: Imaginary part of "clog10_downward":
802double: 3
803float: 2
804idouble: 3
805ifloat: 2
806ildouble: 2
807ldouble: 2
808
809Function: Real part of "clog10_towardzero":
810double: 3
811float: 2
812idouble: 3
813ifloat: 2
814ildouble: 2
815ldouble: 2
816
817Function: Imaginary part of "clog10_towardzero":
818double: 3
819float: 2
820idouble: 3
821ifloat: 2
822ildouble: 2
823ldouble: 2
824
825Function: Real part of "clog10_upward":
826double: 4
827float: 3
828idouble: 4
829ifloat: 3
830ildouble: 4
831ldouble: 4
832
833Function: Imaginary part of "clog10_upward":
834double: 2
835float: 2
836idouble: 2
837ifloat: 2
838ildouble: 3
839ldouble: 3
840
841Function: Real part of "clog_downward":
842double: 2
843float: 2
844idouble: 2
845ifloat: 2
846ildouble: 2
847ldouble: 2
848
849Function: Imaginary part of "clog_downward":
850double: 1
851float: 2
852idouble: 1
853ifloat: 2
854ildouble: 2
855ldouble: 2
856
857Function: Real part of "clog_towardzero":
858double: 2
859float: 2
860idouble: 2
861ifloat: 2
862ildouble: 2
863ldouble: 2
864
865Function: Imaginary part of "clog_towardzero":
866double: 1
867float: 2
868idouble: 1
869ifloat: 2
870ildouble: 2
871ldouble: 2
872
873Function: Real part of "clog_upward":
874double: 2
875float: 1
876idouble: 2
877ifloat: 1
878ildouble: 2
879ldouble: 2
880
881Function: Imaginary part of "clog_upward":
882double: 2
883float: 1
884idouble: 2
885ifloat: 1
886ildouble: 2
887ldouble: 2
888
528be9fe 889Function: "cos":
528be9fe 890float: 1
528be9fe 891ifloat: 1
fea3f995
RM
892ildouble: 1
893ldouble: 1
528be9fe 894
5197d9c2 895Function: "cos_downward":
c20d5bf5
AK
896double: 1
897float: 2
898idouble: 1
899ifloat: 2
5197d9c2
AK
900ildouble: 2
901ldouble: 2
902
903Function: "cos_tonearest":
904float: 1
905ifloat: 1
c20d5bf5
AK
906ildouble: 1
907ldouble: 1
5197d9c2
AK
908
909Function: "cos_towardzero":
c20d5bf5 910double: 1
5197d9c2 911float: 1
c20d5bf5 912idouble: 1
5197d9c2 913ifloat: 1
c20d5bf5
AK
914ildouble: 1
915ldouble: 1
5197d9c2
AK
916
917Function: "cos_upward":
c20d5bf5 918double: 1
5197d9c2 919float: 2
c20d5bf5 920idouble: 1
5197d9c2 921ifloat: 2
c20d5bf5
AK
922ildouble: 2
923ldouble: 2
924
925Function: "cosh":
926double: 1
927float: 1
928idouble: 1
929ifloat: 1
5197d9c2
AK
930ildouble: 1
931ldouble: 1
932
933Function: "cosh_downward":
c20d5bf5 934double: 1
5197d9c2 935float: 1
c20d5bf5 936idouble: 1
5197d9c2
AK
937ifloat: 1
938ildouble: 1
c20d5bf5 939ldouble: 2
5197d9c2
AK
940
941Function: "cosh_tonearest":
c20d5bf5
AK
942double: 1
943float: 1
944idouble: 1
945ifloat: 1
5197d9c2
AK
946ildouble: 1
947ldouble: 1
948
949Function: "cosh_towardzero":
c20d5bf5 950double: 1
5197d9c2 951float: 1
c20d5bf5 952idouble: 1
5197d9c2
AK
953ifloat: 1
954ildouble: 1
c20d5bf5 955ldouble: 2
5197d9c2
AK
956
957Function: "cosh_upward":
c20d5bf5
AK
958double: 1
959float: 2
960idouble: 1
961ifloat: 2
5197d9c2 962ildouble: 1
c20d5bf5 963ldouble: 3
5197d9c2 964
528be9fe 965Function: Real part of "cpow":
76ebfd75 966double: 2
ed3dbfad 967float: 5
76ebfd75 968idouble: 2
ed3dbfad 969ifloat: 5
a8ebb2b9
AK
970ildouble: 4
971ldouble: 4
528be9fe
AJ
972
973Function: Imaginary part of "cpow":
528be9fe 974float: 2
528be9fe 975ifloat: 2
fea3f995
RM
976ildouble: 1
977ldouble: 1
978
979Function: Real part of "csin":
ed3dbfad
AJ
980double: 1
981float: 1
982idouble: 1
983ifloat: 1
fea3f995
RM
984ildouble: 1
985ldouble: 1
986
987Function: Imaginary part of "csin":
988ildouble: 1
989ldouble: 1
528be9fe 990
f19dfa0a
SL
991Function: Real part of "csin_downward":
992double: 2
993float: 3
994idouble: 2
995ifloat: 3
996ildouble: 2
997ldouble: 2
998
999Function: Imaginary part of "csin_downward":
1000double: 1
1001float: 2
1002idouble: 1
1003ifloat: 2
1004ildouble: 3
1005ldouble: 3
1006
1007Function: Real part of "csin_towardzero":
1008double: 2
1009float: 3
1010idouble: 2
1011ifloat: 3
1012ildouble: 2
1013ldouble: 2
1014
1015Function: Imaginary part of "csin_towardzero":
1016double: 2
1017float: 2
1018idouble: 2
1019ifloat: 2
1020ildouble: 3
1021ldouble: 3
1022
1023Function: Real part of "csin_upward":
1024double: 1
1025float: 3
1026idouble: 1
1027ifloat: 3
1028ildouble: 2
1029ldouble: 2
1030
1031Function: Imaginary part of "csin_upward":
1032double: 1
1033float: 3
1034idouble: 1
1035ifloat: 3
1036ildouble: 3
1037ldouble: 3
1038
528be9fe
AJ
1039Function: Real part of "csinh":
1040float: 1
1041ifloat: 1
fea3f995
RM
1042ildouble: 1
1043ldouble: 1
528be9fe
AJ
1044
1045Function: Imaginary part of "csinh":
1046double: 1
1047float: 1
1048idouble: 1
1049ifloat: 1
ed3dbfad
AJ
1050ildouble: 1
1051ldouble: 1
528be9fe 1052
f19dfa0a
SL
1053Function: Real part of "csinh_downward":
1054double: 1
1055float: 1
1056idouble: 1
1057ifloat: 1
1058ildouble: 3
1059ldouble: 3
1060
1061Function: Imaginary part of "csinh_downward":
1062double: 2
1063float: 3
1064idouble: 2
1065ifloat: 3
1066ildouble: 2
1067ldouble: 2
1068
1069Function: Real part of "csinh_towardzero":
1070double: 2
1071float: 2
1072idouble: 2
1073ifloat: 2
1074ildouble: 3
1075ldouble: 3
1076
1077Function: Imaginary part of "csinh_towardzero":
1078double: 2
1079float: 3
1080idouble: 2
1081ifloat: 3
1082ildouble: 3
1083ldouble: 3
1084
1085Function: Real part of "csinh_upward":
1086double: 1
1087float: 3
1088idouble: 1
1089ifloat: 3
1090ildouble: 3
1091ldouble: 3
1092
1093Function: Imaginary part of "csinh_upward":
1094double: 2
1095float: 3
1096idouble: 2
1097ifloat: 3
1098ildouble: 2
1099ldouble: 2
1100
528be9fe 1101Function: Real part of "csqrt":
5197d9c2 1102double: 1
528be9fe 1103float: 1
5197d9c2 1104idouble: 1
528be9fe 1105ifloat: 1
fea3f995
RM
1106ildouble: 1
1107ldouble: 1
1108
1109Function: Imaginary part of "csqrt":
5197d9c2
AK
1110double: 1
1111float: 1
1112idouble: 1
1113ifloat: 1
fea3f995
RM
1114ildouble: 1
1115ldouble: 1
528be9fe 1116
f19dfa0a
SL
1117Function: Real part of "csqrt_downward":
1118double: 3
1119float: 3
1120idouble: 3
1121ifloat: 3
1122ildouble: 3
1123ldouble: 3
1124
1125Function: Imaginary part of "csqrt_downward":
1126double: 2
1127float: 2
1128idouble: 2
1129ifloat: 2
1130ildouble: 2
1131ldouble: 2
1132
1133Function: Real part of "csqrt_towardzero":
1134double: 2
1135float: 2
1136idouble: 2
1137ifloat: 2
1138ildouble: 2
1139ldouble: 2
1140
1141Function: Imaginary part of "csqrt_towardzero":
1142double: 2
1143float: 2
1144idouble: 2
1145ifloat: 2
1146ildouble: 2
1147ldouble: 2
1148
1149Function: Real part of "csqrt_upward":
1150double: 3
1151float: 2
1152idouble: 3
1153ifloat: 2
1154ildouble: 3
1155ldouble: 3
1156
1157Function: Imaginary part of "csqrt_upward":
1158double: 2
1159float: 2
1160idouble: 2
1161ifloat: 2
1162ildouble: 2
1163ldouble: 2
1164
c20d5bf5 1165Function: Real part of "ctan":
528be9fe 1166double: 1
5197d9c2 1167float: 1
528be9fe 1168idouble: 1
5197d9c2 1169ifloat: 1
c20d5bf5
AK
1170ildouble: 3
1171ldouble: 3
528be9fe 1172
c20d5bf5 1173Function: Imaginary part of "ctan":
a8ebb2b9
AK
1174double: 2
1175float: 1
1176idouble: 2
1177ifloat: 1
c20d5bf5
AK
1178ildouble: 3
1179ldouble: 3
1180
1181Function: Real part of "ctan_downward":
1182double: 6
1183float: 5
1184idouble: 6
1185ifloat: 5
a8ebb2b9
AK
1186ildouble: 4
1187ldouble: 4
1188
1189Function: Imaginary part of "ctan_downward":
c20d5bf5 1190double: 2
a8ebb2b9 1191float: 1
c20d5bf5 1192idouble: 2
a8ebb2b9
AK
1193ifloat: 1
1194ildouble: 5
1195ldouble: 5
1196
1197Function: Real part of "ctan_tonearest":
c20d5bf5 1198double: 1
a8ebb2b9 1199float: 1
c20d5bf5 1200idouble: 1
a8ebb2b9
AK
1201ifloat: 1
1202ildouble: 3
1203ldouble: 3
1204
1205Function: Imaginary part of "ctan_tonearest":
c20d5bf5 1206double: 2
a8ebb2b9 1207float: 1
c20d5bf5 1208idouble: 2
a8ebb2b9
AK
1209ifloat: 1
1210ildouble: 3
1211ldouble: 3
1212
1213Function: Real part of "ctan_towardzero":
c20d5bf5
AK
1214double: 5
1215float: 3
1216idouble: 5
1217ifloat: 3
1218ildouble: 4
1219ldouble: 4
a8ebb2b9
AK
1220
1221Function: Imaginary part of "ctan_towardzero":
c20d5bf5
AK
1222double: 2
1223float: 2
1224idouble: 2
1225ifloat: 2
a8ebb2b9
AK
1226ildouble: 5
1227ldouble: 5
1228
1229Function: Real part of "ctan_upward":
1230double: 2
c20d5bf5 1231float: 3
a8ebb2b9 1232idouble: 2
c20d5bf5
AK
1233ifloat: 3
1234ildouble: 5
1235ldouble: 5
a8ebb2b9
AK
1236
1237Function: Imaginary part of "ctan_upward":
c20d5bf5
AK
1238double: 2
1239float: 3
1240idouble: 2
1241ifloat: 3
a8ebb2b9
AK
1242ildouble: 3
1243ldouble: 3
1244
528be9fe 1245Function: Real part of "ctanh":
c20d5bf5 1246double: 2
528be9fe 1247float: 2
c20d5bf5 1248idouble: 2
528be9fe 1249ifloat: 2
c20d5bf5
AK
1250ildouble: 3
1251ldouble: 3
528be9fe
AJ
1252
1253Function: Imaginary part of "ctanh":
c20d5bf5 1254double: 2
528be9fe 1255float: 1
c20d5bf5 1256idouble: 2
528be9fe 1257ifloat: 1
c20d5bf5
AK
1258ildouble: 3
1259ldouble: 3
528be9fe 1260
a8ebb2b9 1261Function: Real part of "ctanh_downward":
c20d5bf5 1262double: 4
a8ebb2b9 1263float: 1
c20d5bf5 1264idouble: 4
a8ebb2b9
AK
1265ifloat: 1
1266ildouble: 5
1267ldouble: 5
1268
1269Function: Imaginary part of "ctanh_downward":
c20d5bf5
AK
1270double: 6
1271float: 5
1272idouble: 6
1273ifloat: 5
a8ebb2b9
AK
1274ildouble: 4
1275ldouble: 4
1276
1277Function: Real part of "ctanh_tonearest":
c20d5bf5
AK
1278double: 2
1279float: 2
1280idouble: 2
1281ifloat: 2
a8ebb2b9
AK
1282ildouble: 3
1283ldouble: 3
1284
1285Function: Imaginary part of "ctanh_tonearest":
c20d5bf5 1286double: 2
a8ebb2b9 1287float: 1
c20d5bf5 1288idouble: 2
a8ebb2b9
AK
1289ifloat: 1
1290ildouble: 3
1291ldouble: 3
1292
1293Function: Real part of "ctanh_towardzero":
c20d5bf5
AK
1294double: 2
1295float: 2
1296idouble: 2
1297ifloat: 2
a8ebb2b9
AK
1298ildouble: 5
1299ldouble: 5
1300
1301Function: Imaginary part of "ctanh_towardzero":
c20d5bf5 1302double: 5
a8ebb2b9 1303float: 2
c20d5bf5 1304idouble: 5
a8ebb2b9
AK
1305ifloat: 2
1306ildouble: 3
1307ldouble: 3
1308
c20d5bf5
AK
1309Function: Real part of "ctanh_upward":
1310double: 2
1311float: 3
1312idouble: 2
1313ifloat: 3
1314ildouble: 3
1315ldouble: 3
1316
a8ebb2b9
AK
1317Function: Imaginary part of "ctanh_upward":
1318double: 2
c20d5bf5 1319float: 3
a8ebb2b9 1320idouble: 2
c20d5bf5
AK
1321ifloat: 3
1322ildouble: 5
1323ldouble: 5
a8ebb2b9 1324
f19dfa0a
SL
1325Function: "erf":
1326double: 1
1327idouble: 1
1328ildouble: 1
1329ldouble: 1
1330
1331Function: "erf_downward":
1332float: 1
1333ifloat: 1
1334ildouble: 1
1335ldouble: 1
1336
1337Function: "erf_towardzero":
1338float: 1
1339ifloat: 1
1340ildouble: 1
1341ldouble: 1
1342
1343Function: "erf_upward":
c20d5bf5
AK
1344ildouble: 1
1345ldouble: 1
76ebfd75 1346
528be9fe 1347Function: "erfc":
76ebfd75 1348double: 1
9f5d26e2 1349float: 1
76ebfd75 1350idouble: 1
9f5d26e2 1351ifloat: 1
fea3f995
RM
1352ildouble: 1
1353ldouble: 1
528be9fe 1354
f19dfa0a
SL
1355Function: "erfc_downward":
1356double: 1
1357float: 3
1358idouble: 1
1359ifloat: 3
1360ildouble: 3
1361ldouble: 3
1362
1363Function: "erfc_towardzero":
1364double: 1
1365float: 3
1366idouble: 1
1367ifloat: 3
1368ildouble: 3
1369ldouble: 3
1370
1371Function: "erfc_upward":
1372double: 2
1373float: 2
1374idouble: 2
1375ifloat: 2
1376ildouble: 2
1377ldouble: 2
1378
528be9fe 1379Function: "exp10":
a8ebb2b9
AK
1380double: 1
1381idouble: 1
fea3f995
RM
1382ildouble: 1
1383ldouble: 1
1384
c20d5bf5
AK
1385Function: "exp10_downward":
1386double: 1
1387idouble: 1
1388ildouble: 2
1389ldouble: 2
1390
1391Function: "exp10_tonearest":
1392double: 1
1393idouble: 1
1394ildouble: 1
1395ldouble: 1
1396
1397Function: "exp10_towardzero":
1398double: 1
1399idouble: 1
1400ildouble: 2
1401ldouble: 2
1402
1403Function: "exp10_upward":
1404double: 1
1405float: 1
1406idouble: 1
1407ifloat: 1
1408ildouble: 2
1409ldouble: 2
1410
fea3f995 1411Function: "exp2":
5197d9c2
AK
1412ildouble: 1
1413ldouble: 1
1414
1415Function: "exp_downward":
c20d5bf5
AK
1416double: 1
1417idouble: 1
1418
1419Function: "exp_towardzero":
1420double: 1
1421idouble: 1
1422
1423Function: "exp_upward":
1424double: 1
1425idouble: 1
1426
1427Function: "expm1":
1428double: 1
5197d9c2 1429float: 1
c20d5bf5 1430idouble: 1
5197d9c2
AK
1431ifloat: 1
1432ildouble: 1
1433ldouble: 1
1434
c20d5bf5
AK
1435Function: "expm1_downward":
1436double: 1
5197d9c2 1437float: 1
c20d5bf5 1438idouble: 1
5197d9c2
AK
1439ifloat: 1
1440ildouble: 1
1441ldouble: 1
1442
c20d5bf5
AK
1443Function: "expm1_tonearest":
1444double: 1
5197d9c2 1445float: 1
c20d5bf5 1446idouble: 1
5197d9c2
AK
1447ifloat: 1
1448ildouble: 1
1449ldouble: 1
528be9fe 1450
c20d5bf5 1451Function: "expm1_towardzero":
76ebfd75 1452double: 1
528be9fe 1453float: 1
76ebfd75 1454idouble: 1
528be9fe 1455ifloat: 1
fea3f995
RM
1456ildouble: 1
1457ldouble: 1
1458
c20d5bf5 1459Function: "expm1_upward":
a8fc7a03 1460double: 1
c20d5bf5 1461float: 1
a8fc7a03 1462idouble: 1
c20d5bf5 1463ifloat: 1
fea3f995
RM
1464ildouble: 1
1465ldouble: 1
528be9fe 1466
c20d5bf5
AK
1467Function: "gamma":
1468double: 1
528be9fe 1469float: 1
c20d5bf5 1470idouble: 1
528be9fe 1471ifloat: 1
c20d5bf5
AK
1472ildouble: 1
1473ldouble: 1
1474
f19dfa0a
SL
1475Function: "gamma_downward":
1476double: 2
1477float: 1
1478idouble: 2
1479ifloat: 1
1480ildouble: 2
1481ldouble: 2
1482
1483Function: "gamma_towardzero":
1484double: 1
1485float: 1
1486idouble: 1
1487ifloat: 1
1488ildouble: 2
1489ldouble: 2
1490
1491Function: "gamma_upward":
1492double: 1
1493float: 3
1494idouble: 1
1495ifloat: 3
1496ildouble: 2
1497ldouble: 2
1498
c20d5bf5
AK
1499Function: "hypot":
1500double: 1
1501idouble: 1
1502ildouble: 1
1503ldouble: 1
528be9fe 1504
f19dfa0a
SL
1505Function: "hypot_downward":
1506double: 1
1507idouble: 1
1508ildouble: 1
1509ldouble: 1
1510
1511Function: "hypot_towardzero":
1512double: 1
1513idouble: 1
1514ildouble: 1
1515ldouble: 1
1516
1517Function: "hypot_upward":
1518double: 1
1519idouble: 1
1520ildouble: 1
1521ldouble: 1
1522
528be9fe 1523Function: "j0":
5197d9c2 1524double: 2
528be9fe 1525float: 2
5197d9c2 1526idouble: 2
528be9fe 1527ifloat: 2
fea3f995
RM
1528ildouble: 2
1529ldouble: 2
528be9fe 1530
f19dfa0a
SL
1531Function: "j0_downward":
1532double: 2
1533float: 3
1534idouble: 2
1535ifloat: 3
1536ildouble: 4
1537ldouble: 4
1538
1539Function: "j0_towardzero":
1540double: 2
1541float: 1
1542idouble: 2
1543ifloat: 1
1544ildouble: 2
1545ldouble: 2
1546
1547Function: "j0_upward":
1548double: 3
1549float: 2
1550idouble: 3
1551ifloat: 2
1552ildouble: 5
1553ldouble: 5
1554
528be9fe
AJ
1555Function: "j1":
1556double: 1
1557float: 2
1558idouble: 1
1559ifloat: 2
fea3f995
RM
1560ildouble: 4
1561ldouble: 4
528be9fe 1562
f19dfa0a
SL
1563Function: "j1_downward":
1564double: 3
1565float: 2
1566idouble: 3
1567ifloat: 2
1568ildouble: 4
1569ldouble: 4
1570
1571Function: "j1_towardzero":
1572double: 3
1573float: 2
1574idouble: 3
1575ifloat: 2
1576ildouble: 4
1577ldouble: 4
1578
1579Function: "j1_upward":
1580double: 3
1581float: 4
1582idouble: 3
1583ifloat: 4
1584ildouble: 3
1585ldouble: 3
1586
528be9fe 1587Function: "jn":
76ebfd75 1588double: 4
c20d5bf5 1589float: 4
76ebfd75 1590idouble: 4
c20d5bf5
AK
1591ifloat: 4
1592ildouble: 7
1593ldouble: 7
528be9fe
AJ
1594
1595Function: "lgamma":
1596double: 1
c20d5bf5 1597float: 1
528be9fe 1598idouble: 1
c20d5bf5
AK
1599ifloat: 1
1600ildouble: 1
1601ldouble: 1
1602
f19dfa0a
SL
1603Function: "lgamma_downward":
1604double: 2
1605float: 1
1606idouble: 2
1607ifloat: 1
1608ildouble: 2
1609ldouble: 2
1610
1611Function: "lgamma_towardzero":
1612double: 1
1613float: 1
1614idouble: 1
1615ifloat: 1
1616ildouble: 2
1617ldouble: 2
1618
1619Function: "lgamma_upward":
1620double: 1
1621float: 3
1622idouble: 1
1623ifloat: 3
1624ildouble: 2
1625ldouble: 2
1626
c20d5bf5
AK
1627Function: "log":
1628float: 1
1629ifloat: 1
fea3f995
RM
1630ildouble: 1
1631ldouble: 1
528be9fe 1632
528be9fe
AJ
1633Function: "log10":
1634double: 1
76ebfd75 1635float: 2
528be9fe 1636idouble: 1
76ebfd75 1637ifloat: 2
fea3f995
RM
1638ildouble: 1
1639ldouble: 1
528be9fe 1640
cf7bfd28
SL
1641Function: "log10_downward":
1642double: 1
1643float: 1
1644idouble: 1
1645ifloat: 1
1646ildouble: 1
1647ldouble: 1
1648
1649Function: "log10_towardzero":
1650double: 1
1651float: 1
1652idouble: 1
1653ifloat: 1
1654ildouble: 1
1655ldouble: 1
1656
1657Function: "log10_upward":
1658double: 1
1659float: 1
1660idouble: 1
1661ifloat: 1
1662ildouble: 1
1663ldouble: 1
1664
528be9fe 1665Function: "log1p":
c20d5bf5
AK
1666float: 1
1667ifloat: 1
fea3f995
RM
1668ildouble: 1
1669ldouble: 1
1670
f19dfa0a
SL
1671Function: "log1p_downward":
1672double: 1
1673float: 1
1674idouble: 1
1675ifloat: 1
1676ildouble: 1
1677ldouble: 1
1678
1679Function: "log1p_towardzero":
1680double: 1
1681float: 1
1682idouble: 1
1683ifloat: 1
1684ildouble: 1
1685ldouble: 1
1686
1687Function: "log1p_upward":
1688double: 1
1689float: 1
1690idouble: 1
1691ifloat: 1
1692
fea3f995
RM
1693Function: "log2":
1694ildouble: 1
1695ldouble: 1
528be9fe 1696
f19dfa0a
SL
1697Function: "log_downward":
1698float: 1
1699ifloat: 1
1700ildouble: 1
1701ldouble: 1
1702
1703Function: "log_upward":
1704float: 1
1705ifloat: 1
1706ildouble: 1
1707ldouble: 1
1708
5197d9c2
AK
1709Function: "pow":
1710float: 1
1711ifloat: 1
a8ebb2b9
AK
1712ildouble: 1
1713ldouble: 1
5197d9c2 1714
a8fc7a03
AK
1715Function: "pow10":
1716double: 1
1717idouble: 1
1718ildouble: 1
1719ldouble: 1
1720
f19dfa0a
SL
1721Function: "pow10_downward":
1722double: 1
1723idouble: 1
1724ildouble: 2
1725ldouble: 2
1726
1727Function: "pow10_towardzero":
1728double: 1
1729idouble: 1
1730ildouble: 2
1731ldouble: 2
1732
1733Function: "pow10_upward":
1734double: 1
1735float: 1
1736idouble: 1
1737ifloat: 1
1738ildouble: 2
1739ldouble: 2
1740
5197d9c2
AK
1741Function: "pow_downward":
1742float: 1
1743ifloat: 1
1744
c20d5bf5
AK
1745Function: "pow_tonearest":
1746float: 1
1747ifloat: 1
1748ildouble: 1
1749ldouble: 1
1750
5197d9c2
AK
1751Function: "pow_towardzero":
1752float: 1
1753ifloat: 1
1754
1755Function: "pow_upward":
1756float: 1
1757ifloat: 1
1758ildouble: 1
1759ldouble: 1
1760
c20d5bf5 1761Function: "sin":
5197d9c2
AK
1762float: 1
1763ifloat: 1
1764ildouble: 1
1765ldouble: 1
1766
c20d5bf5
AK
1767Function: "sin_downward":
1768double: 1
1769float: 2
1770idouble: 1
1771ifloat: 2
1772ildouble: 1
1773ldouble: 1
1774
5197d9c2
AK
1775Function: "sin_tonearest":
1776float: 1
1777ifloat: 1
1778ildouble: 1
1779ldouble: 1
1780
1781Function: "sin_towardzero":
c20d5bf5 1782double: 1
5197d9c2 1783float: 1
c20d5bf5 1784idouble: 1
5197d9c2
AK
1785ifloat: 1
1786ildouble: 1
1787ldouble: 1
1788
1789Function: "sin_upward":
c20d5bf5 1790double: 1
5197d9c2 1791float: 2
c20d5bf5 1792idouble: 1
5197d9c2 1793ifloat: 2
c20d5bf5
AK
1794ildouble: 3
1795ldouble: 3
5197d9c2 1796
528be9fe 1797Function: "sincos":
528be9fe 1798float: 1
528be9fe 1799ifloat: 1
fea3f995
RM
1800ildouble: 1
1801ldouble: 1
1802
f19dfa0a
SL
1803Function: "sincos_downward":
1804double: 1
1805float: 2
1806idouble: 1
1807ifloat: 2
1808ildouble: 2
1809ldouble: 2
1810
1811Function: "sincos_towardzero":
1812double: 1
1813float: 1
1814idouble: 1
1815ifloat: 1
1816ildouble: 1
1817ldouble: 1
1818
1819Function: "sincos_upward":
1820double: 1
1821float: 1
1822idouble: 1
1823ifloat: 1
1824ildouble: 2
1825ldouble: 2
1826
5197d9c2 1827Function: "sinh_downward":
c20d5bf5
AK
1828double: 1
1829idouble: 1
1830ildouble: 1
1831ldouble: 1
5197d9c2
AK
1832
1833Function: "sinh_towardzero":
c20d5bf5
AK
1834double: 1
1835idouble: 1
1836ildouble: 1
1837ldouble: 1
5197d9c2
AK
1838
1839Function: "sinh_upward":
c20d5bf5
AK
1840double: 1
1841float: 1
1842idouble: 1
1843ifloat: 1
5197d9c2
AK
1844ildouble: 1
1845ldouble: 1
1846
528be9fe 1847Function: "tan":
c20d5bf5
AK
1848ildouble: 1
1849ldouble: 1
1850
1851Function: "tan_downward":
956f8acd 1852double: 1
c20d5bf5 1853float: 2
956f8acd 1854idouble: 1
c20d5bf5
AK
1855ifloat: 2
1856ildouble: 1
1857ldouble: 1
528be9fe 1858
c20d5bf5 1859Function: "tan_tonearest":
5197d9c2
AK
1860ildouble: 1
1861ldouble: 1
1862
1863Function: "tan_towardzero":
c20d5bf5 1864double: 1
5197d9c2 1865float: 1
c20d5bf5 1866idouble: 1
5197d9c2
AK
1867ifloat: 1
1868ildouble: 1
1869ldouble: 1
1870
1871Function: "tan_upward":
c20d5bf5 1872double: 1
5197d9c2 1873float: 1
c20d5bf5 1874idouble: 1
5197d9c2 1875ifloat: 1
c20d5bf5
AK
1876ildouble: 2
1877ldouble: 2
5197d9c2 1878
fea3f995
RM
1879Function: "tanh":
1880ildouble: 1
1881ldouble: 1
1882
f19dfa0a
SL
1883Function: "tanh_downward":
1884double: 1
1885float: 1
1886idouble: 1
1887ifloat: 1
1888ildouble: 1
1889ldouble: 1
1890
1891Function: "tanh_towardzero":
1892double: 1
1893float: 1
1894idouble: 1
1895ifloat: 1
1896ildouble: 1
1897ldouble: 1
1898
1899Function: "tanh_upward":
1900double: 1
1901float: 1
1902idouble: 1
1903ifloat: 1
1904ildouble: 1
1905ldouble: 1
1906
528be9fe 1907Function: "tgamma":
a8fc7a03
AK
1908double: 4
1909float: 3
1910idouble: 4
1911ifloat: 3
1912ildouble: 4
1913ldouble: 4
528be9fe
AJ
1914
1915Function: "y0":
1916double: 2
1917float: 1
1918idouble: 2
1919ifloat: 1
fea3f995
RM
1920ildouble: 3
1921ldouble: 3
528be9fe 1922
f19dfa0a
SL
1923Function: "y0_downward":
1924double: 3
1925float: 2
1926idouble: 3
1927ifloat: 2
1928ildouble: 4
1929ldouble: 4
1930
1931Function: "y0_towardzero":
1932double: 3
1933float: 3
1934idouble: 3
1935ifloat: 3
1936ildouble: 3
1937ldouble: 3
1938
1939Function: "y0_upward":
1940double: 2
1941float: 3
1942idouble: 2
1943ifloat: 3
1944ildouble: 3
1945ldouble: 3
1946
528be9fe
AJ
1947Function: "y1":
1948double: 3
1949float: 2
1950idouble: 3
1951ifloat: 2
a8fc7a03
AK
1952ildouble: 2
1953ldouble: 2
528be9fe 1954
f19dfa0a
SL
1955Function: "y1_downward":
1956double: 3
1957float: 6
1958idouble: 3
1959ifloat: 6
1960ildouble: 4
1961ldouble: 4
1962
1963Function: "y1_towardzero":
1964double: 3
1965float: 3
1966idouble: 3
1967ifloat: 3
1968ildouble: 2
1969ldouble: 2
1970
1971Function: "y1_upward":
1972double: 5
1973float: 8
1974idouble: 5
1975ifloat: 8
1976ildouble: 5
1977ldouble: 5
1978
528be9fe
AJ
1979Function: "yn":
1980double: 3
1981float: 2
1982idouble: 3
1983ifloat: 2
3ea0f74e
SL
1984ildouble: 5
1985ldouble: 5
528be9fe
AJ
1986
1987# end of automatic generation