]> git.ipfire.org Git - thirdparty/glibc.git/blame - sysdeps/sparc/sparc32/fpu/libm-test-ulps
Adjust SPARC ULPs to take into account the new jn tests.
[thirdparty/glibc.git] / sysdeps / sparc / sparc32 / fpu / libm-test-ulps
CommitLineData
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1# Begin of automatic generation
2
2edfd87c 3# atan2
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4Test "atan2 (-0.75, -1.0) == -2.49809154479650885165983415456218025":
5float: 3
6ifloat: 3
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7ildouble: 1
8ldouble: 1
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9Test "atan2 (0.75, -1.0) == 2.49809154479650885165983415456218025":
10float: 3
11ifloat: 3
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12ildouble: 1
13ldouble: 1
39d003fb 14Test "atan2 (1.390625, 0.9296875) == 0.981498387184244311516296577615519772":
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15float: 1
16ifloat: 1
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17ildouble: 1
18ldouble: 1
9b7adbb7 19Test "atan2 (-0.00756827042671106339, -.001792735857538728036) == -1.80338464113663849327153994379639112":
33ab3b66
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20float: 6
21ifloat: 6
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22ildouble: 1
23ldouble: 1
e6ea9c0d 24
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25# atanh
26Test "atanh (0.75) == 0.972955074527656652552676371721589865":
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27float: 1
28ifloat: 1
29
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30# cacos
31Test "Imaginary part of: cacos (0.75 + 1.25 i) == 1.11752014915610270578240049553777969 - 1.13239363160530819522266333696834467 i":
32ildouble: 1
33ldouble: 1
34
e6ea9c0d 35# cacosh
4f7e7f8e 36Test "Real part of: cacosh (-2 - 3 i) == 1.9833870299165354323470769028940395 - 2.1414491111159960199416055713254211 i":
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37double: 1
38float: 7
39idouble: 1
40ifloat: 7
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41ildouble: 5
42ldouble: 5
4f7e7f8e 43Test "Imaginary part of: cacosh (-2 - 3 i) == 1.9833870299165354323470769028940395 - 2.1414491111159960199416055713254211 i":
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44double: 1
45float: 3
46idouble: 1
47ifloat: 3
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48ildouble: 1
49ldouble: 1
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50
51# casin
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52Test "Real part of: casin (0.75 + 1.25 i) == 0.453276177638793913448921196101971749 + 1.13239363160530819522266333696834467 i":
53double: 1
e6ea9c0d 54float: 1
39d003fb 55idouble: 1
e6ea9c0d 56ifloat: 1
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57Test "Imaginary part of: casin (0.75 + 1.25 i) == 0.453276177638793913448921196101971749 + 1.13239363160530819522266333696834467 i":
58ildouble: 1
59ldouble: 1
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60
61# casinh
33e885db 62Test "Real part of: casinh (-2 - 3 i) == -1.9686379257930962917886650952454982 - 0.96465850440760279204541105949953237 i":
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63double: 5
64float: 1
65idouble: 5
66ifloat: 1
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67ildouble: 4
68ldouble: 4
33e885db 69Test "Imaginary part of: casinh (-2 - 3 i) == -1.9686379257930962917886650952454982 - 0.96465850440760279204541105949953237 i":
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70double: 3
71float: 6
72idouble: 3
73ifloat: 6
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74ildouble: 2
75ldouble: 2
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76Test "Real part of: casinh (0.75 + 1.25 i) == 1.03171853444778027336364058631006594 + 0.911738290968487636358489564316731207 i":
77float: 1
78ifloat: 1
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79ildouble: 1
80ldouble: 1
39d003fb 81Test "Imaginary part of: casinh (0.75 + 1.25 i) == 1.03171853444778027336364058631006594 + 0.911738290968487636358489564316731207 i":
e6ea9c0d 82double: 1
e6ea9c0d 83float: 1
39d003fb 84idouble: 1
e6ea9c0d 85ifloat: 1
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86ildouble: 1
87ldouble: 1
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88
89# catan
33e885db 90Test "Real part of: catan (-2 - 3 i) == -1.4099210495965755225306193844604208 - 0.22907268296853876629588180294200276 i":
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91float: 3
92ifloat: 3
33e885db 93Test "Imaginary part of: catan (-2 - 3 i) == -1.4099210495965755225306193844604208 - 0.22907268296853876629588180294200276 i":
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94double: 1
95float: 1
96idouble: 1
97ifloat: 1
39d003fb 98Test "Real part of: catan (0.75 + 1.25 i) == 1.10714871779409050301706546017853704 + 0.549306144334054845697622618461262852 i":
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99float: 4
100ifloat: 4
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101Test "Imaginary part of: catan (0.75 + 1.25 i) == 1.10714871779409050301706546017853704 + 0.549306144334054845697622618461262852 i":
102ildouble: 1
103ldouble: 1
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104
105# catanh
33e885db 106Test "Real part of: catanh (-2 - 3 i) == -0.14694666622552975204743278515471595 - 1.3389725222944935611241935759091443 i":
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107double: 4
108idouble: 4
33e885db 109Test "Imaginary part of: catanh (-2 - 3 i) == -0.14694666622552975204743278515471595 - 1.3389725222944935611241935759091443 i":
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110float: 4
111ifloat: 4
39d003fb 112Test "Real part of: catanh (0.75 + 1.25 i) == 0.261492138795671927078652057366532140 + 0.996825126463918666098902241310446708 i":
e6ea9c0d 113double: 1
e6ea9c0d 114idouble: 1
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115ildouble: 1
116ldouble: 1
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117Test "Imaginary part of: catanh (0.75 + 1.25 i) == 0.261492138795671927078652057366532140 + 0.996825126463918666098902241310446708 i":
118float: 6
e6ea9c0d 119ifloat: 6
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120ildouble: 1
121ldouble: 1
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122
123# cbrt
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124Test "cbrt (-0.001) == -0.1":
125ildouble: 1
126ldouble: 1
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127Test "cbrt (-27.0) == -3.0":
128double: 1
129idouble: 1
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130Test "cbrt (0.75) == 0.908560296416069829445605878163630251":
131double: 1
132idouble: 1
133Test "cbrt (0.9921875) == 0.997389022060725270579075195353955217":
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134double: 1
135idouble: 1
136
137# ccos
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138Test "Real part of: ccos (-2 - 3 i) == -4.18962569096880723013255501961597373 - 9.10922789375533659797919726277886212 i":
139ildouble: 1
140ldouble: 1
f92abad6 141Test "Imaginary part of: ccos (-2 - 3 i) == -4.18962569096880723013255501961597373 - 9.10922789375533659797919726277886212 i":
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142float: 1
143ifloat: 1
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144ildouble: 1
145ldouble: 1
39d003fb 146Test "Real part of: ccos (0.75 + 1.25 i) == 1.38173873063425888530729933139078645 - 1.09193013555397466170919531722024128 i":
e6ea9c0d 147double: 1
39d003fb 148float: 1
e6ea9c0d 149idouble: 1
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150ifloat: 1
151Test "Imaginary part of: ccos (0.75 + 1.25 i) == 1.38173873063425888530729933139078645 - 1.09193013555397466170919531722024128 i":
152float: 1
153ifloat: 1
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154
155# ccosh
f92abad6 156Test "Real part of: ccosh (-2 - 3 i) == -3.72454550491532256547397070325597253 + 0.511822569987384608834463849801875634 i":
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157float: 1
158ifloat: 1
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159ildouble: 1
160ldouble: 1
f92abad6 161Test "Imaginary part of: ccosh (-2 - 3 i) == -3.72454550491532256547397070325597253 + 0.511822569987384608834463849801875634 i":
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162float: 1
163ifloat: 1
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164ildouble: 1
165ldouble: 1
39d003fb 166Test "Real part of: ccosh (0.75 + 1.25 i) == 0.408242591877968807788852146397499084 + 0.780365930845853240391326216300863152 i":
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167double: 1
168float: 1
169idouble: 1
170ifloat: 1
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171Test "Imaginary part of: ccosh (0.75 + 1.25 i) == 0.408242591877968807788852146397499084 + 0.780365930845853240391326216300863152 i":
172float: 1
173ifloat: 1
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174
175# cexp
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176Test "Real part of: cexp (-2.0 - 3.0 i) == -0.13398091492954261346140525546115575 - 0.019098516261135196432576240858800925 i":
177ildouble: 1
178ldouble: 1
d8337213 179Test "Imaginary part of: cexp (-2.0 - 3.0 i) == -0.13398091492954261346140525546115575 - 0.019098516261135196432576240858800925 i":
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180float: 1
181ifloat: 1
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182ildouble: 1
183ldouble: 1
39d003fb 184Test "Real part of: cexp (0.75 + 1.25 i) == 0.667537446429131586942201977015932112 + 2.00900045494094876258347228145863909 i":
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185float: 1
186ifloat: 1
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187Test "Imaginary part of: cexp (0.75 + 1.25 i) == 0.667537446429131586942201977015932112 + 2.00900045494094876258347228145863909 i":
188ildouble: 1
189ldouble: 1
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190
191# clog
33e885db 192Test "Imaginary part of: clog (-2 - 3 i) == 1.2824746787307683680267437207826593 - 2.1587989303424641704769327722648368 i":
e6ea9c0d 193float: 3
e6ea9c0d 194ifloat: 3
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195Test "Real part of: clog (0.75 + 1.25 i) == 0.376885901188190075998919126749298416 + 1.03037682652431246378774332703115153 i":
196float: 1
197ifloat: 1
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198ildouble: 1
199ldouble: 1
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200
201# clog10
202Test "Imaginary part of: clog10 (-0 + inf i) == inf + pi/2*log10(e) i":
c6251f03 203double: 1
e6ea9c0d 204float: 1
c6251f03 205idouble: 1
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206ifloat: 1
207Test "Imaginary part of: clog10 (-0 - inf i) == inf - pi/2*log10(e) i":
c6251f03 208double: 1
e6ea9c0d 209float: 1
c6251f03 210idouble: 1
e6ea9c0d 211ifloat: 1
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212Test "Real part of: clog10 (-2 - 3 i) == 0.556971676153418384603252578971164214 - 0.937554462986374708541507952140189646 i":
213ildouble: 1
214ldouble: 1
f92abad6 215Test "Imaginary part of: clog10 (-2 - 3 i) == 0.556971676153418384603252578971164214 - 0.937554462986374708541507952140189646 i":
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216double: 1
217float: 5
218idouble: 1
219ifloat: 5
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220ildouble: 1
221ldouble: 1
e6ea9c0d 222Test "Imaginary part of: clog10 (-3 + inf i) == inf + pi/2*log10(e) i":
c6251f03 223double: 1
e6ea9c0d 224float: 1
c6251f03 225idouble: 1
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226ifloat: 1
227Test "Imaginary part of: clog10 (-3 - inf i) == inf - pi/2*log10(e) i":
c6251f03 228double: 1
e6ea9c0d 229float: 1
c6251f03 230idouble: 1
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231ifloat: 1
232Test "Imaginary part of: clog10 (-inf + 0 i) == inf + pi*log10(e) i":
c6251f03 233double: 1
e6ea9c0d 234float: 1
c6251f03 235idouble: 1
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236ifloat: 1
237Test "Imaginary part of: clog10 (-inf + 1 i) == inf + pi*log10(e) i":
c6251f03 238double: 1
e6ea9c0d 239float: 1
c6251f03 240idouble: 1
e6ea9c0d 241ifloat: 1
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242Test "Imaginary part of: clog10 (-inf + inf i) == inf + 3/4 pi*log10(e) i":
243double: 1
244idouble: 1
e6ea9c0d 245Test "Imaginary part of: clog10 (-inf - 0 i) == inf - pi*log10(e) i":
c6251f03 246double: 1
e6ea9c0d 247float: 1
c6251f03 248idouble: 1
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249ifloat: 1
250Test "Imaginary part of: clog10 (-inf - 1 i) == inf - pi*log10(e) i":
c6251f03 251double: 1
e6ea9c0d 252float: 1
c6251f03 253idouble: 1
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254ifloat: 1
255Test "Imaginary part of: clog10 (0 + inf i) == inf + pi/2*log10(e) i":
c6251f03 256double: 1
e6ea9c0d 257float: 1
c6251f03 258idouble: 1
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259ifloat: 1
260Test "Imaginary part of: clog10 (0 - inf i) == inf - pi/2*log10(e) i":
c6251f03 261double: 1
e6ea9c0d 262float: 1
c6251f03 263idouble: 1
e6ea9c0d 264ifloat: 1
39d003fb 265Test "Real part of: clog10 (0.75 + 1.25 i) == 0.163679467193165171449476605077428975 + 0.447486970040493067069984724340855636 i":
e6ea9c0d 266float: 1
e6ea9c0d 267ifloat: 1
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268Test "Imaginary part of: clog10 (0.75 + 1.25 i) == 0.163679467193165171449476605077428975 + 0.447486970040493067069984724340855636 i":
269ildouble: 1
270ldouble: 1
e6ea9c0d 271Test "Imaginary part of: clog10 (3 + inf i) == inf + pi/2*log10(e) i":
c6251f03 272double: 1
e6ea9c0d 273float: 1
c6251f03 274idouble: 1
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275ifloat: 1
276Test "Imaginary part of: clog10 (3 - inf i) == inf - pi/2*log10(e) i":
c6251f03 277double: 1
e6ea9c0d 278float: 1
c6251f03 279idouble: 1
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280ifloat: 1
281Test "Imaginary part of: clog10 (inf + inf i) == inf + pi/4*log10(e) i":
c6251f03 282double: 1
e6ea9c0d 283float: 1
c6251f03 284idouble: 1
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285ifloat: 1
286Test "Imaginary part of: clog10 (inf - inf i) == inf - pi/4*log10(e) i":
c6251f03 287double: 1
e6ea9c0d 288float: 1
c6251f03 289idouble: 1
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290ifloat: 1
291
292# cos
39d003fb 293Test "cos (M_PI_6l * 2.0) == 0.5":
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294double: 1
295float: 1
296idouble: 1
297ifloat: 1
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298ildouble: 1
299ldouble: 1
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300Test "cos (M_PI_6l * 4.0) == -0.5":
301double: 2
302float: 1
303idouble: 2
304ifloat: 1
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305ildouble: 1
306ldouble: 1
e6ea9c0d 307Test "cos (pi/2) == 0":
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308double: 1
309float: 1
310idouble: 1
311ifloat: 1
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312ildouble: 1
313ldouble: 1
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314
315# cpow
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316Test "Real part of: cpow (0.75 + 1.25 i, 0.0 + 1.0 i) == 0.331825439177608832276067945276730566 + 0.131338600281188544930936345230903032 i":
317float: 1
318ifloat: 1
319Test "Imaginary part of: cpow (0.75 + 1.25 i, 0.0 + 1.0 i) == 0.331825439177608832276067945276730566 + 0.131338600281188544930936345230903032 i":
320float: 1
321ifloat: 1
322Test "Real part of: cpow (0.75 + 1.25 i, 0.75 + 1.25 i) == 0.117506293914473555420279832210420483 + 0.346552747708338676483025352060418001 i":
323double: 1
324float: 4
325idouble: 1
326ifloat: 4
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327ildouble: 4
328ldouble: 4
329Test "Real part of: cpow (0.75 + 1.25 i, 1.0 + 0.0 i) == 0.75 + 1.25 i":
330ildouble: 2
331ldouble: 2
332Test "Imaginary part of: cpow (0.75 + 1.25 i, 1.0 + 0.0 i) == 0.75 + 1.25 i":
333ildouble: 1
334ldouble: 1
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335Test "Real part of: cpow (0.75 + 1.25 i, 1.0 + 1.0 i) == 0.0846958290317209430433805274189191353 + 0.513285749182902449043287190519090481 i":
336double: 2
337float: 3
338idouble: 2
339ifloat: 3
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340ildouble: 10
341ldouble: 10
342Test "Real part of: cpow (2 + 0 i, 10 + 0 i) == 1024.0 + 0.0 i":
343ildouble: 2
344ldouble: 2
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345Test "Real part of: cpow (2 + 3 i, 4 + 0 i) == -119.0 - 120.0 i":
346double: 1
347float: 4
348idouble: 1
349ifloat: 4
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350ildouble: 3
351ldouble: 3
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352Test "Imaginary part of: cpow (2 + 3 i, 4 + 0 i) == -119.0 - 120.0 i":
353float: 2
354ifloat: 2
355Test "Imaginary part of: cpow (e + 0 i, 0 + 2 * M_PIl i) == 1.0 + 0.0 i":
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356double: 2
357float: 2
358idouble: 2
359ifloat: 2
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360ildouble: 1
361ldouble: 1
362
363# csin
364Test "Imaginary part of: csin (-2 - 3 i) == -9.15449914691142957346729954460983256 + 4.16890695996656435075481305885375484 i":
365ildouble: 1
366ldouble: 1
367Test "Real part of: csin (0.75 + 1.25 i) == 1.28722291002649188575873510790565441 + 1.17210635989270256101081285116138863 i":
368ildouble: 1
369ldouble: 1
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370
371# csinh
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372Test "Real part of: csinh (-2 - 3 i) == 3.59056458998577995201256544779481679 - 0.530921086248519805267040090660676560 i":
373ildouble: 1
374ldouble: 1
f92abad6 375Test "Imaginary part of: csinh (-2 - 3 i) == 3.59056458998577995201256544779481679 - 0.530921086248519805267040090660676560 i":
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376double: 1
377idouble: 1
39d003fb 378Test "Real part of: csinh (0.75 + 1.25 i) == 0.259294854551162779153349830618433028 + 1.22863452409509552219214606515777594 i":
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379float: 1
380ifloat: 1
39d003fb 381Test "Imaginary part of: csinh (0.75 + 1.25 i) == 0.259294854551162779153349830618433028 + 1.22863452409509552219214606515777594 i":
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382float: 1
383ifloat: 1
384
385# csqrt
d8337213 386Test "Real part of: csqrt (-2 + 3 i) == 0.89597747612983812471573375529004348 + 1.6741492280355400404480393008490519 i":
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387float: 1
388ifloat: 1
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389ildouble: 1
390ldouble: 1
d8337213 391Test "Real part of: csqrt (-2 - 3 i) == 0.89597747612983812471573375529004348 - 1.6741492280355400404480393008490519 i":
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392float: 1
393ifloat: 1
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394ildouble: 1
395ldouble: 1
396Test "Imaginary part of: csqrt (0.75 + 1.25 i) == 1.05065169626078392338656675760808326 + 0.594868882070379067881984030639932657 i":
397ildouble: 1
398ldouble: 1
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399
400# ctan
f92abad6 401Test "Real part of: ctan (-2 - 3 i) == 0.376402564150424829275122113032269084e-2 - 1.00323862735360980144635859782192726 i":
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402double: 1
403idouble: 1
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404ildouble: 1
405ldouble: 1
406Test "Imaginary part of: ctan (-2 - 3 i) == 0.376402564150424829275122113032269084e-2 - 1.00323862735360980144635859782192726 i":
407ildouble: 1
408ldouble: 1
39d003fb 409Test "Imaginary part of: ctan (0.75 + 1.25 i) == 0.160807785916206426725166058173438663 + 0.975363285031235646193581759755216379 i":
e6ea9c0d 410double: 1
e6ea9c0d 411idouble: 1
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412ildouble: 2
413ldouble: 2
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414
415# ctanh
f92abad6 416Test "Real part of: ctanh (-2 - 3 i) == -0.965385879022133124278480269394560686 + 0.988437503832249372031403430350121098e-2 i":
e6ea9c0d
UD
417double: 1
418float: 2
419idouble: 1
420ifloat: 2
c6251f03
RM
421ildouble: 1
422ldouble: 1
423Test "Imaginary part of: ctanh (-2 - 3 i) == -0.965385879022133124278480269394560686 + 0.988437503832249372031403430350121098e-2 i":
424ildouble: 1
425ldouble: 1
e6ea9c0d
UD
426Test "Imaginary part of: ctanh (0 + pi/4 i) == 0.0 + 1.0 i":
427float: 1
428ifloat: 1
39d003fb
RM
429Test "Real part of: ctanh (0.75 + 1.25 i) == 1.37260757053378320258048606571226857 + 0.385795952609750664177596760720790220 i":
430double: 1
431idouble: 1
432
433# erf
434Test "erf (1.25) == 0.922900128256458230136523481197281140":
435double: 1
436idouble: 1
e6ea9c0d
UD
437
438# erfc
39d003fb 439Test "erfc (2.0) == 0.00467773498104726583793074363274707139":
e6ea9c0d
UD
440double: 1
441idouble: 1
c6251f03
RM
442Test "erfc (27.0) == 0.523704892378925568501606768284954709e-318":
443ildouble: 1
444ldouble: 1
39d003fb 445Test "erfc (4.125) == 0.542340079956506600531223408575531062e-8":
e6ea9c0d
UD
446double: 1
447idouble: 1
e6ea9c0d
UD
448
449# exp10
450Test "exp10 (-1) == 0.1":
451double: 2
452float: 1
453idouble: 2
454ifloat: 1
39d003fb
RM
455Test "exp10 (0.75) == 5.62341325190349080394951039776481231":
456double: 1
e6ea9c0d 457float: 1
39d003fb 458idouble: 1
e6ea9c0d
UD
459ifloat: 1
460Test "exp10 (3) == 1000":
461double: 6
462float: 2
463idouble: 6
464ifloat: 2
c6251f03
RM
465ildouble: 1
466ldouble: 1
e6ea9c0d 467
c4a4875d
RM
468# exp2
469Test "exp2 (10) == 1024":
470ildouble: 2
471ldouble: 2
472
e6ea9c0d 473# expm1
39d003fb
RM
474Test "expm1 (0.75) == 1.11700001661267466854536981983709561":
475double: 1
476idouble: 1
e6ea9c0d 477Test "expm1 (1) == M_El - 1.0":
c6251f03 478double: 1
e6ea9c0d 479float: 1
c6251f03 480idouble: 1
e6ea9c0d 481ifloat: 1
c6251f03
RM
482ildouble: 1
483ldouble: 1
484
485# gamma
486Test "gamma (-0.5) == log(2*sqrt(pi))":
487ildouble: 1
488ldouble: 1
e6ea9c0d 489
e6ea9c0d 490# hypot
d8337213 491Test "hypot (-0.7, -12.4) == 12.419742348374220601176836866763271":
e6ea9c0d
UD
492float: 1
493ifloat: 1
d8337213 494Test "hypot (-0.7, 12.4) == 12.419742348374220601176836866763271":
e6ea9c0d
UD
495float: 1
496ifloat: 1
d8337213 497Test "hypot (-12.4, -0.7) == 12.419742348374220601176836866763271":
e6ea9c0d
UD
498float: 1
499ifloat: 1
d8337213 500Test "hypot (-12.4, 0.7) == 12.419742348374220601176836866763271":
e6ea9c0d
UD
501float: 1
502ifloat: 1
d8337213 503Test "hypot (0.7, -12.4) == 12.419742348374220601176836866763271":
e6ea9c0d
UD
504float: 1
505ifloat: 1
d8337213 506Test "hypot (0.7, 12.4) == 12.419742348374220601176836866763271":
e6ea9c0d
UD
507float: 1
508ifloat: 1
d8337213 509Test "hypot (12.4, -0.7) == 12.419742348374220601176836866763271":
e6ea9c0d
UD
510float: 1
511ifloat: 1
d8337213 512Test "hypot (12.4, 0.7) == 12.419742348374220601176836866763271":
e6ea9c0d
UD
513float: 1
514ifloat: 1
515
516# j0
39d003fb
RM
517Test "j0 (-4.0) == -3.9714980986384737228659076845169804197562E-1":
518double: 1
519float: 1
520idouble: 1
521ifloat: 1
522Test "j0 (0.75) == 0.864242275166648623555731103820923211":
523float: 1
524ifloat: 1
525Test "j0 (10.0) == -0.245935764451348335197760862485328754":
e6ea9c0d
UD
526double: 2
527float: 1
528idouble: 2
529ifloat: 1
c6251f03
RM
530ildouble: 2
531ldouble: 2
39d003fb 532Test "j0 (2.0) == 0.223890779141235668051827454649948626":
e6ea9c0d
UD
533float: 2
534ifloat: 2
c6251f03
RM
535ildouble: 2
536ldouble: 2
39d003fb 537Test "j0 (4.0) == -3.9714980986384737228659076845169804197562E-1":
c47e78b1 538double: 1
c47e78b1 539float: 1
c47e78b1 540idouble: 1
c47e78b1 541ifloat: 1
39d003fb 542Test "j0 (8.0) == 0.171650807137553906090869407851972001":
e6ea9c0d
UD
543float: 1
544ifloat: 1
c6251f03
RM
545ildouble: 1
546ldouble: 1
e6ea9c0d
UD
547
548# j1
c6251f03
RM
549Test "j1 (-1.0) == -0.440050585744933515959682203718914913":
550ildouble: 1
551ldouble: 1
552Test "j1 (0.75) == 0.349243602174862192523281016426251335":
553ildouble: 1
554ldouble: 1
555Test "j1 (1.0) == 0.440050585744933515959682203718914913":
556ildouble: 1
557ldouble: 1
39d003fb 558Test "j1 (10.0) == 0.0434727461688614366697487680258592883":
e6ea9c0d
UD
559float: 2
560ifloat: 2
c6251f03
RM
561ildouble: 2
562ldouble: 2
39d003fb 563Test "j1 (2.0) == 0.576724807756873387202448242269137087":
e6ea9c0d
UD
564double: 1
565idouble: 1
39d003fb 566Test "j1 (8.0) == 0.234636346853914624381276651590454612":
e6ea9c0d
UD
567double: 1
568idouble: 1
c6251f03
RM
569ildouble: 4
570ldouble: 4
e6ea9c0d
UD
571
572# jn
39d003fb
RM
573Test "jn (0, -4.0) == -3.9714980986384737228659076845169804197562E-1":
574double: 1
575float: 1
576idouble: 1
577ifloat: 1
578Test "jn (0, 0.75) == 0.864242275166648623555731103820923211":
579float: 1
580ifloat: 1
581Test "jn (0, 10.0) == -0.245935764451348335197760862485328754":
e6ea9c0d
UD
582double: 2
583float: 1
584idouble: 2
585ifloat: 1
c6251f03
RM
586ildouble: 2
587ldouble: 2
39d003fb 588Test "jn (0, 2.0) == 0.223890779141235668051827454649948626":
e6ea9c0d
UD
589float: 2
590ifloat: 2
c6251f03
RM
591ildouble: 2
592ldouble: 2
39d003fb
RM
593Test "jn (0, 4.0) == -3.9714980986384737228659076845169804197562E-1":
594double: 1
e6ea9c0d 595float: 1
39d003fb 596idouble: 1
e6ea9c0d 597ifloat: 1
39d003fb
RM
598Test "jn (0, 8.0) == 0.171650807137553906090869407851972001":
599float: 1
600ifloat: 1
c6251f03
RM
601ildouble: 1
602ldouble: 1
603Test "jn (1, -1.0) == -0.440050585744933515959682203718914913":
604ildouble: 1
605ldouble: 1
606Test "jn (1, 0.75) == 0.349243602174862192523281016426251335":
607ildouble: 1
608ldouble: 1
609Test "jn (1, 1.0) == 0.440050585744933515959682203718914913":
610ildouble: 1
611ldouble: 1
39d003fb 612Test "jn (1, 10.0) == 0.0434727461688614366697487680258592883":
e6ea9c0d
UD
613float: 2
614ifloat: 2
c6251f03
RM
615ildouble: 2
616ldouble: 2
39d003fb 617Test "jn (1, 2.0) == 0.576724807756873387202448242269137087":
e6ea9c0d
UD
618double: 1
619idouble: 1
39d003fb 620Test "jn (1, 8.0) == 0.234636346853914624381276651590454612":
e6ea9c0d
UD
621double: 1
622idouble: 1
c6251f03
RM
623ildouble: 4
624ldouble: 4
625Test "jn (10, -1.0) == 0.263061512368745320699785368779050294e-9":
626ildouble: 1
627ldouble: 1
39d003fb
RM
628Test "jn (10, 0.125) == 0.250543369809369890173993791865771547e-18":
629double: 1
e6ea9c0d 630float: 1
39d003fb
RM
631idouble: 1
632ifloat: 1
c6251f03
RM
633ildouble: 1
634ldouble: 1
39d003fb
RM
635Test "jn (10, 0.75) == 0.149621713117596814698712483621682835e-10":
636double: 1
637float: 1
638idouble: 1
e6ea9c0d 639ifloat: 1
c6251f03
RM
640ildouble: 1
641ldouble: 1
642Test "jn (10, 1.0) == 0.263061512368745320699785368779050294e-9":
643ildouble: 1
644ldouble: 1
39d003fb 645Test "jn (10, 10.0) == 0.207486106633358857697278723518753428":
e6ea9c0d
UD
646double: 4
647float: 3
648idouble: 4
649ifloat: 3
c6251f03
RM
650ildouble: 2
651ldouble: 2
39d003fb 652Test "jn (10, 2.0) == 0.251538628271673670963516093751820639e-6":
06b99b02 653double: 1
e6ea9c0d 654float: 4
06b99b02 655idouble: 1
e6ea9c0d 656ifloat: 4
06b99b02
AJ
657Test "jn (2, 2.4048255576957729) == 0.43175480701968038399746111312430703":
658double: 2
659float: 1
660idouble: 2
661ifloat: 1
39d003fb 662Test "jn (3, 0.125) == 0.406503832554912875023029337653442868e-4":
e6ea9c0d 663double: 1
39d003fb 664float: 1
e6ea9c0d 665idouble: 1
39d003fb
RM
666ifloat: 1
667Test "jn (3, 0.75) == 0.848438342327410884392755236884386804e-2":
668double: 1
e6ea9c0d 669float: 1
39d003fb 670idouble: 1
e6ea9c0d 671ifloat: 1
39d003fb 672Test "jn (3, 10.0) == 0.0583793793051868123429354784103409563":
e6ea9c0d
UD
673double: 3
674float: 1
675idouble: 3
676ifloat: 1
c6251f03
RM
677ildouble: 2
678ldouble: 2
39d003fb 679Test "jn (3, 2.0) == 0.128943249474402051098793332969239835":
e6ea9c0d
UD
680double: 1
681float: 2
682idouble: 1
683ifloat: 2
06b99b02
AJ
684Test "jn (3, 2.4048255576957729) == 0.19899990535769083404042146764530813":
685double: 3
686idouble: 3
687Test "jn (4, 2.4048255576957729) == 0.647466661641779720084932282551219891E-1":
688double: 1
689idouble: 1
690Test "jn (5, 2.4048255576957729) == 0.163892432048058525099230549946147698E-1":
691double: 3
692float: 1
693idouble: 3
694ifloat: 1
695Test "jn (6, 2.4048255576957729) == 0.34048184720278336646673682895929161E-2":
696double: 4
697float: 3
698idouble: 4
699ifloat: 3
700Test "jn (7, 2.4048255576957729) == 0.60068836573295394221291569249883076E-3":
701double: 3
702float: 5
703idouble: 3
704ifloat: 5
705Test "jn (8, 2.4048255576957729) == 0.92165786705344923232879022467054148E-4":
706double: 3
707float: 2
708idouble: 3
709ifloat: 2
710Test "jn (9, 2.4048255576957729) == 0.12517270977961513005428966643852564E-4":
711double: 1
712float: 2
713idouble: 1
714ifloat: 2
e6ea9c0d
UD
715
716# lgamma
c6251f03
RM
717Test "lgamma (-0.5) == log(2*sqrt(pi))":
718ildouble: 1
719ldouble: 1
f92abad6 720Test "lgamma (0.7) == 0.260867246531666514385732417016759578":
e6ea9c0d
UD
721double: 1
722float: 1
723idouble: 1
724ifloat: 1
c6251f03
RM
725ildouble: 1
726ldouble: 1
f92abad6 727Test "lgamma (1.2) == -0.853740900033158497197028392998854470e-1":
e6ea9c0d
UD
728double: 1
729float: 2
730idouble: 1
731ifloat: 2
c6251f03
RM
732ildouble: 1
733ldouble: 1
e6ea9c0d 734
e6ea9c0d 735# log10
39d003fb 736Test "log10 (0.75) == -0.124938736608299953132449886193870744":
e6ea9c0d 737double: 1
39d003fb 738float: 2
e6ea9c0d 739idouble: 1
39d003fb 740ifloat: 2
e6ea9c0d
UD
741Test "log10 (e) == log10(e)":
742float: 1
743ifloat: 1
c6251f03
RM
744ildouble: 1
745ldouble: 1
e6ea9c0d
UD
746
747# log1p
39d003fb 748Test "log1p (-0.25) == -0.287682072451780927439219005993827432":
e6ea9c0d 749float: 1
e6ea9c0d 750ifloat: 1
c6251f03
RM
751Test "log1p (M_El - 1.0) == 1":
752ildouble: 1
753ldouble: 1
754
755# log2
756Test "log2 (0.75) == -.415037499278843818546261056052183492":
757ildouble: 1
758ldouble: 1
e6ea9c0d
UD
759
760# sincos
39d003fb 761Test "sincos (M_PI_6l*2.0, &sin_res, &cos_res) puts 0.5 in cos_res":
e6ea9c0d
UD
762double: 1
763float: 1
764idouble: 1
765ifloat: 1
c6251f03
RM
766ildouble: 1
767ldouble: 1
fb9c4974 768Test "sincos (M_PI_6l*2.0, &sin_res, &cos_res) puts 0.86602540378443864676372317075293616 in sin_res":
e6ea9c0d
UD
769double: 1
770float: 1
771idouble: 1
772ifloat: 1
c6251f03
RM
773ildouble: 1
774ldouble: 1
e6ea9c0d 775Test "sincos (pi/2, &sin_res, &cos_res) puts 0 in cos_res":
e6ea9c0d
UD
776double: 1
777float: 1
778idouble: 1
779ifloat: 1
c6251f03
RM
780ildouble: 1
781ldouble: 1
39d003fb 782Test "sincos (pi/6, &sin_res, &cos_res) puts 0.86602540378443864676372317075293616 in cos_res":
e6ea9c0d 783float: 1
e6ea9c0d
UD
784ifloat: 1
785
c6251f03
RM
786# sqrt
787Test "sqrt (2) == M_SQRT2l":
788ildouble: 1
789ldouble: 1
790
39d003fb
RM
791# tan
792Test "tan (pi/4) == 1":
310d7dd6 793double: 1
310d7dd6 794idouble: 1
310d7dd6 795
c6251f03
RM
796# tanh
797Test "tanh (-0.75) == -0.635148952387287319214434357312496495":
798ildouble: 1
799ldouble: 1
800Test "tanh (-1.0) == -0.7615941559557648881194582826047935904":
801ildouble: 1
802ldouble: 1
803Test "tanh (0.75) == 0.635148952387287319214434357312496495":
804ildouble: 1
805ldouble: 1
806Test "tanh (1.0) == 0.7615941559557648881194582826047935904":
807ildouble: 1
808ldouble: 1
809
e6ea9c0d
UD
810# tgamma
811Test "tgamma (-0.5) == -2 sqrt (pi)":
812double: 1
813float: 1
814idouble: 1
815ifloat: 1
c6251f03
RM
816ildouble: 1
817ldouble: 1
e6ea9c0d
UD
818Test "tgamma (0.5) == sqrt (pi)":
819float: 1
820ifloat: 1
f92abad6 821Test "tgamma (0.7) == 1.29805533264755778568117117915281162":
e6ea9c0d
UD
822double: 1
823float: 1
824idouble: 1
825ifloat: 1
c6251f03
RM
826Test "tgamma (4) == 6":
827ildouble: 1
828ldouble: 1
e6ea9c0d
UD
829
830# y0
39d003fb 831Test "y0 (1.0) == 0.0882569642156769579829267660235151628":
e6ea9c0d
UD
832double: 2
833float: 1
834idouble: 2
835ifloat: 1
39d003fb 836Test "y0 (1.5) == 0.382448923797758843955068554978089862":
e6ea9c0d
UD
837double: 2
838float: 1
839idouble: 2
840ifloat: 1
39d003fb 841Test "y0 (10.0) == 0.0556711672835993914244598774101900481":
e6ea9c0d
UD
842float: 1
843ifloat: 1
c6251f03
RM
844ildouble: 3
845ldouble: 3
39d003fb 846Test "y0 (8.0) == 0.223521489387566220527323400498620359":
e6ea9c0d
UD
847double: 1
848float: 1
849idouble: 1
850ifloat: 1
c6251f03
RM
851ildouble: 3
852ldouble: 3
e6ea9c0d
UD
853
854# y1
39d003fb 855Test "y1 (0.125) == -5.19993611253477499595928744876579921":
e6ea9c0d
UD
856double: 1
857idouble: 1
c6251f03
RM
858Test "y1 (0.75) == -1.03759455076928541973767132140642198":
859ildouble: 1
860ldouble: 1
39d003fb 861Test "y1 (1.5) == -0.412308626973911295952829820633445323":
e6ea9c0d 862float: 1
e6ea9c0d 863ifloat: 1
c6251f03
RM
864ildouble: 1
865ldouble: 1
39d003fb 866Test "y1 (10.0) == 0.249015424206953883923283474663222803":
e6ea9c0d
UD
867double: 3
868float: 1
869idouble: 3
870ifloat: 1
39d003fb 871Test "y1 (2.0) == -0.107032431540937546888370772277476637":
e6ea9c0d
UD
872double: 1
873float: 1
874idouble: 1
875ifloat: 1
c6251f03
RM
876ildouble: 1
877ldouble: 1
39d003fb 878Test "y1 (8.0) == -0.158060461731247494255555266187483550":
e6ea9c0d
UD
879double: 1
880float: 2
881idouble: 1
882ifloat: 2
c6251f03
RM
883ildouble: 1
884ldouble: 1
e6ea9c0d
UD
885
886# yn
39d003fb 887Test "yn (0, 1.0) == 0.0882569642156769579829267660235151628":
e6ea9c0d
UD
888double: 2
889float: 1
890idouble: 2
891ifloat: 1
39d003fb 892Test "yn (0, 1.5) == 0.382448923797758843955068554978089862":
e6ea9c0d
UD
893double: 2
894float: 1
895idouble: 2
896ifloat: 1
39d003fb 897Test "yn (0, 10.0) == 0.0556711672835993914244598774101900481":
e6ea9c0d
UD
898float: 1
899ifloat: 1
c6251f03
RM
900ildouble: 3
901ldouble: 3
39d003fb 902Test "yn (0, 8.0) == 0.223521489387566220527323400498620359":
e6ea9c0d
UD
903double: 1
904float: 1
905idouble: 1
906ifloat: 1
c6251f03
RM
907ildouble: 3
908ldouble: 3
39d003fb 909Test "yn (1, 0.125) == -5.19993611253477499595928744876579921":
e6ea9c0d
UD
910double: 1
911idouble: 1
c6251f03
RM
912Test "yn (1, 0.75) == -1.03759455076928541973767132140642198":
913ildouble: 1
914ldouble: 1
39d003fb 915Test "yn (1, 1.5) == -0.412308626973911295952829820633445323":
e6ea9c0d
UD
916float: 1
917ifloat: 1
c6251f03
RM
918ildouble: 1
919ldouble: 1
39d003fb 920Test "yn (1, 10.0) == 0.249015424206953883923283474663222803":
e6ea9c0d
UD
921double: 3
922float: 1
923idouble: 3
924ifloat: 1
39d003fb 925Test "yn (1, 2.0) == -0.107032431540937546888370772277476637":
e6ea9c0d
UD
926double: 1
927float: 1
928idouble: 1
929ifloat: 1
c6251f03
RM
930ildouble: 1
931ldouble: 1
39d003fb 932Test "yn (1, 8.0) == -0.158060461731247494255555266187483550":
e6ea9c0d
UD
933double: 1
934float: 2
935idouble: 1
936ifloat: 2
c6251f03
RM
937ildouble: 1
938ldouble: 1
39d003fb 939Test "yn (10, 0.125) == -127057845771019398.252538486899753195":
e6ea9c0d
UD
940double: 1
941idouble: 1
c6251f03
RM
942ildouble: 2
943ldouble: 2
39d003fb 944Test "yn (10, 0.75) == -2133501638.90573424452445412893839236":
e6ea9c0d
UD
945double: 1
946float: 1
947idouble: 1
948ifloat: 1
c6251f03
RM
949ildouble: 5
950ldouble: 5
39d003fb 951Test "yn (10, 1.0) == -121618014.278689189288130426667971145":
e6ea9c0d 952double: 1
e6ea9c0d 953idouble: 1
c6251f03
RM
954ildouble: 1
955ldouble: 1
39d003fb 956Test "yn (10, 10.0) == -0.359814152183402722051986577343560609":
e6ea9c0d
UD
957double: 1
958float: 1
959idouble: 1
960ifloat: 1
c6251f03
RM
961ildouble: 2
962ldouble: 2
39d003fb
RM
963Test "yn (10, 2.0) == -129184.542208039282635913145923304214":
964double: 2
965idouble: 2
c6251f03
RM
966ildouble: 2
967ldouble: 2
39d003fb 968Test "yn (3, 0.125) == -2612.69757350066712600220955744091741":
e6ea9c0d
UD
969double: 1
970idouble: 1
39d003fb 971Test "yn (3, 0.75) == -12.9877176234475433186319774484809207":
e6ea9c0d
UD
972double: 1
973float: 1
974idouble: 1
975ifloat: 1
c6251f03
RM
976ildouble: 2
977ldouble: 2
39d003fb 978Test "yn (3, 10.0) == -0.251362657183837329779204747654240998":
e6ea9c0d
UD
979double: 1
980float: 1
981idouble: 1
982ifloat: 1
c6251f03
RM
983ildouble: 1
984ldouble: 1
39d003fb
RM
985Test "yn (3, 2.0) == -1.12778377684042778608158395773179238":
986double: 1
987idouble: 1
e6ea9c0d 988
39d003fb
RM
989# Maximal error of functions:
990Function: "atan2":
33ab3b66
UD
991float: 6
992ifloat: 6
c6251f03
RM
993ildouble: 1
994ldouble: 1
39d003fb
RM
995
996Function: "atanh":
e6ea9c0d
UD
997float: 1
998ifloat: 1
999
c6251f03
RM
1000Function: Imaginary part of "cacos":
1001ildouble: 1
1002ldouble: 1
1003
e6ea9c0d
UD
1004Function: Real part of "cacosh":
1005double: 1
1006float: 7
1007idouble: 1
1008ifloat: 7
c6251f03
RM
1009ildouble: 5
1010ldouble: 5
e6ea9c0d
UD
1011
1012Function: Imaginary part of "cacosh":
1013double: 1
1014float: 3
1015idouble: 1
1016ifloat: 3
c6251f03
RM
1017ildouble: 1
1018ldouble: 1
e6ea9c0d
UD
1019
1020Function: Real part of "casin":
39d003fb 1021double: 1
e6ea9c0d 1022float: 1
39d003fb 1023idouble: 1
e6ea9c0d
UD
1024ifloat: 1
1025
c6251f03
RM
1026Function: Imaginary part of "casin":
1027ildouble: 1
1028ldouble: 1
1029
e6ea9c0d
UD
1030Function: Real part of "casinh":
1031double: 5
1032float: 1
1033idouble: 5
1034ifloat: 1
c6251f03
RM
1035ildouble: 4
1036ldouble: 4
e6ea9c0d
UD
1037
1038Function: Imaginary part of "casinh":
1039double: 3
1040float: 6
1041idouble: 3
1042ifloat: 6
c6251f03
RM
1043ildouble: 2
1044ldouble: 2
e6ea9c0d
UD
1045
1046Function: Real part of "catan":
1047float: 4
1048ifloat: 4
1049
1050Function: Imaginary part of "catan":
1051double: 1
1052float: 1
1053idouble: 1
1054ifloat: 1
c6251f03
RM
1055ildouble: 1
1056ldouble: 1
e6ea9c0d
UD
1057
1058Function: Real part of "catanh":
1059double: 4
e6ea9c0d 1060idouble: 4
c6251f03
RM
1061ildouble: 1
1062ldouble: 1
e6ea9c0d
UD
1063
1064Function: Imaginary part of "catanh":
e6ea9c0d 1065float: 6
e6ea9c0d 1066ifloat: 6
c6251f03
RM
1067ildouble: 1
1068ldouble: 1
e6ea9c0d
UD
1069
1070Function: "cbrt":
1071double: 1
1072idouble: 1
c6251f03
RM
1073ildouble: 1
1074ldouble: 1
e6ea9c0d
UD
1075
1076Function: Real part of "ccos":
1077double: 1
39d003fb 1078float: 1
e6ea9c0d 1079idouble: 1
39d003fb 1080ifloat: 1
c6251f03
RM
1081ildouble: 1
1082ldouble: 1
e6ea9c0d
UD
1083
1084Function: Imaginary part of "ccos":
e6ea9c0d 1085float: 1
e6ea9c0d 1086ifloat: 1
c6251f03
RM
1087ildouble: 1
1088ldouble: 1
e6ea9c0d
UD
1089
1090Function: Real part of "ccosh":
1091double: 1
1092float: 1
1093idouble: 1
1094ifloat: 1
c6251f03
RM
1095ildouble: 1
1096ldouble: 1
e6ea9c0d
UD
1097
1098Function: Imaginary part of "ccosh":
e6ea9c0d 1099float: 1
e6ea9c0d 1100ifloat: 1
c6251f03
RM
1101ildouble: 1
1102ldouble: 1
e6ea9c0d
UD
1103
1104Function: Real part of "cexp":
e6ea9c0d 1105float: 1
e6ea9c0d 1106ifloat: 1
c6251f03
RM
1107ildouble: 1
1108ldouble: 1
e6ea9c0d
UD
1109
1110Function: Imaginary part of "cexp":
1111float: 1
1112ifloat: 1
c6251f03
RM
1113ildouble: 1
1114ldouble: 1
e6ea9c0d 1115
39d003fb
RM
1116Function: Real part of "clog":
1117float: 1
1118ifloat: 1
c6251f03
RM
1119ildouble: 1
1120ldouble: 1
39d003fb 1121
e6ea9c0d 1122Function: Imaginary part of "clog":
e6ea9c0d 1123float: 3
e6ea9c0d
UD
1124ifloat: 3
1125
1126Function: Real part of "clog10":
e6ea9c0d 1127float: 1
e6ea9c0d 1128ifloat: 1
c6251f03
RM
1129ildouble: 1
1130ldouble: 1
e6ea9c0d
UD
1131
1132Function: Imaginary part of "clog10":
1133double: 1
1134float: 5
1135idouble: 1
1136ifloat: 5
c6251f03
RM
1137ildouble: 1
1138ldouble: 1
e6ea9c0d
UD
1139
1140Function: "cos":
1141double: 2
1142float: 1
1143idouble: 2
1144ifloat: 1
c6251f03
RM
1145ildouble: 1
1146ldouble: 1
e6ea9c0d
UD
1147
1148Function: Real part of "cpow":
39d003fb 1149double: 2
e6ea9c0d 1150float: 4
39d003fb 1151idouble: 2
e6ea9c0d 1152ifloat: 4
c6251f03
RM
1153ildouble: 10
1154ldouble: 10
e6ea9c0d
UD
1155
1156Function: Imaginary part of "cpow":
39d003fb 1157double: 2
e6ea9c0d 1158float: 2
39d003fb 1159idouble: 2
e6ea9c0d 1160ifloat: 2
c6251f03
RM
1161ildouble: 1
1162ldouble: 1
1163
1164Function: Real part of "csin":
1165ildouble: 1
1166ldouble: 1
1167
1168Function: Imaginary part of "csin":
1169ildouble: 1
1170ldouble: 1
e6ea9c0d 1171
e6ea9c0d
UD
1172Function: Real part of "csinh":
1173float: 1
1174ifloat: 1
c6251f03
RM
1175ildouble: 1
1176ldouble: 1
e6ea9c0d
UD
1177
1178Function: Imaginary part of "csinh":
1179double: 1
1180float: 1
1181idouble: 1
1182ifloat: 1
1183
1184Function: Real part of "csqrt":
e6ea9c0d
UD
1185float: 1
1186ifloat: 1
c6251f03
RM
1187ildouble: 1
1188ldouble: 1
1189
1190Function: Imaginary part of "csqrt":
1191ildouble: 1
1192ldouble: 1
e6ea9c0d
UD
1193
1194Function: Real part of "ctan":
1195double: 1
e6ea9c0d 1196idouble: 1
c6251f03
RM
1197ildouble: 1
1198ldouble: 1
e6ea9c0d
UD
1199
1200Function: Imaginary part of "ctan":
1201double: 1
e6ea9c0d 1202idouble: 1
c6251f03
RM
1203ildouble: 2
1204ldouble: 2
e6ea9c0d
UD
1205
1206Function: Real part of "ctanh":
39d003fb 1207double: 1
e6ea9c0d 1208float: 2
39d003fb 1209idouble: 1
e6ea9c0d 1210ifloat: 2
c6251f03
RM
1211ildouble: 1
1212ldouble: 1
e6ea9c0d
UD
1213
1214Function: Imaginary part of "ctanh":
e6ea9c0d 1215float: 1
e6ea9c0d 1216ifloat: 1
c6251f03
RM
1217ildouble: 1
1218ldouble: 1
e6ea9c0d 1219
39d003fb
RM
1220Function: "erf":
1221double: 1
1222idouble: 1
1223
e6ea9c0d 1224Function: "erfc":
39d003fb
RM
1225double: 1
1226idouble: 1
c6251f03
RM
1227ildouble: 1
1228ldouble: 1
e6ea9c0d
UD
1229
1230Function: "exp10":
1231double: 6
1232float: 2
1233idouble: 6
1234ifloat: 2
c6251f03
RM
1235ildouble: 1
1236ldouble: 1
e6ea9c0d 1237
c4a4875d
RM
1238Function: "exp2":
1239ildouble: 2
1240ldouble: 2
1241
e6ea9c0d 1242Function: "expm1":
39d003fb 1243double: 1
e6ea9c0d 1244float: 1
39d003fb 1245idouble: 1
e6ea9c0d 1246ifloat: 1
c6251f03
RM
1247ildouble: 1
1248ldouble: 1
1249
1250Function: "gamma":
1251ildouble: 1
1252ldouble: 1
e6ea9c0d
UD
1253
1254Function: "hypot":
e6ea9c0d 1255float: 1
e6ea9c0d
UD
1256ifloat: 1
1257
1258Function: "j0":
1259double: 2
1260float: 2
1261idouble: 2
1262ifloat: 2
c6251f03
RM
1263ildouble: 2
1264ldouble: 2
e6ea9c0d
UD
1265
1266Function: "j1":
1267double: 1
1268float: 2
1269idouble: 1
1270ifloat: 2
c6251f03
RM
1271ildouble: 4
1272ldouble: 4
e6ea9c0d
UD
1273
1274Function: "jn":
39d003fb 1275double: 4
06b99b02 1276float: 5
39d003fb 1277idouble: 4
06b99b02 1278ifloat: 5
c6251f03
RM
1279ildouble: 4
1280ldouble: 4
e6ea9c0d
UD
1281
1282Function: "lgamma":
1283double: 1
1284float: 2
1285idouble: 1
1286ifloat: 2
c6251f03
RM
1287ildouble: 1
1288ldouble: 1
e6ea9c0d 1289
e6ea9c0d
UD
1290Function: "log10":
1291double: 1
39d003fb 1292float: 2
e6ea9c0d 1293idouble: 1
39d003fb 1294ifloat: 2
c6251f03
RM
1295ildouble: 1
1296ldouble: 1
e6ea9c0d
UD
1297
1298Function: "log1p":
e6ea9c0d 1299float: 1
e6ea9c0d 1300ifloat: 1
c6251f03
RM
1301ildouble: 1
1302ldouble: 1
1303
1304Function: "log2":
1305ildouble: 1
1306ldouble: 1
e6ea9c0d
UD
1307
1308Function: "sincos":
1309double: 1
1310float: 1
1311idouble: 1
1312ifloat: 1
c6251f03
RM
1313ildouble: 1
1314ldouble: 1
1315
1316Function: "sqrt":
1317ildouble: 1
1318ldouble: 1
e6ea9c0d 1319
e6ea9c0d 1320Function: "tan":
e6ea9c0d 1321double: 1
e6ea9c0d 1322idouble: 1
e6ea9c0d 1323
c6251f03
RM
1324Function: "tanh":
1325ildouble: 1
1326ldouble: 1
1327
e6ea9c0d
UD
1328Function: "tgamma":
1329double: 1
1330float: 1
1331idouble: 1
1332ifloat: 1
c6251f03
RM
1333ildouble: 1
1334ldouble: 1
e6ea9c0d
UD
1335
1336Function: "y0":
1337double: 2
1338float: 1
1339idouble: 2
1340ifloat: 1
c6251f03
RM
1341ildouble: 3
1342ldouble: 3
e6ea9c0d
UD
1343
1344Function: "y1":
1345double: 3
1346float: 2
1347idouble: 3
1348ifloat: 2
c6251f03
RM
1349ildouble: 1
1350ldouble: 1
e6ea9c0d
UD
1351
1352Function: "yn":
1353double: 3
1354float: 2
1355idouble: 3
1356ifloat: 2
c6251f03
RM
1357ildouble: 5
1358ldouble: 5
e6ea9c0d
UD
1359
1360# end of automatic generation