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Issue 874041: code review 874041: cmath pkg (Closed)
Patch Set: Created 15 years ago
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1 // Copyright 2010 The Go Authors. All rights reserved.
2 // Use of this source code is governed by a BSD-style
3 // license that can be found in the LICENSE file.
4
5 package cmath_test
6
7 import (
8 . "cmath"
9 "math"
10 "testing"
11 )
12
13 var vc26 = []complex128{
14 (4.97901192488367350108546816 + 7.73887247457810456552351752i),
15 (7.73887247457810456552351752 - 0.27688005719200159404635997i),
16 (-0.27688005719200159404635997 - 5.01060361827107492160848778i),
17 (-5.01060361827107492160848778 + 9.63629370719841737980004837i),
18 (9.63629370719841737980004837 + 2.92637723924396464525443662i),
19 (2.92637723924396464525443662 + 5.22908343145930665230025625i),
20 (5.22908343145930665230025625 + 2.72793991043601025126008608i),
21 (2.72793991043601025126008608 + 1.82530809168085506044576505i),
22 (1.82530809168085506044576505 - 8.68592476857560136238589621i),
23 (-8.68592476857560136238589621 + 4.97901192488367350108546816i),
24 }
25 var vc = []complex128{
26 (4.9790119248836735e+00 + 7.7388724745781045e+00i),
27 (7.7388724745781045e+00 - 2.7688005719200159e-01i),
28 (-2.7688005719200159e-01 - 5.0106036182710749e+00i),
29 (-5.0106036182710749e+00 + 9.6362937071984173e+00i),
30 (9.6362937071984173e+00 + 2.9263772392439646e+00i),
31 (2.9263772392439646e+00 + 5.2290834314593066e+00i),
32 (5.2290834314593066e+00 + 2.7279399104360102e+00i),
33 (2.7279399104360102e+00 + 1.8253080916808550e+00i),
34 (1.8253080916808550e+00 - 8.6859247685756013e+00i),
35 (-8.6859247685756013e+00 + 4.9790119248836735e+00i),
36 }
37
38 // The expected results below were computed by the high precision calculators
39 // at http://keisan.casio.com/. More exact input values (array vc[], above)
40 // were obtained by printing them with "%.26f". The answers were calculated
41 // to 26 digits (by using the "Digit number" drop-down control of each
42 // calculator). Twenty-six digits were chosen so that the answers would be
43 // accurate even for a float128 type.
44
45 var abs = []float64{
46 9.2022120669932650313380972e+00,
47 7.7438239742296106616261394e+00,
48 5.0182478202557746902556648e+00,
49 1.0861137372799545160704002e+01,
50 1.0070841084922199607011905e+01,
51 5.9922447613166942183705192e+00,
52 5.8978784056736762299945176e+00,
53 3.2822866700678709020367184e+00,
54 8.8756430028990417290744307e+00,
55 1.0011785496777731986390856e+01,
56 }
57
58 var acos = []complex128{
59 (1.0017679804707456328694569 - 2.9138232718554953784519807i),
60 (0.03606427612041407369636057 + 2.7358584434576260925091256i),
61 (1.6249365462333796703711823 + 2.3159537454335901187730929i),
62 (2.0485650849650740120660391 - 3.0795576791204117911123886i),
63 (0.29621132089073067282488147 - 3.0007392508200622519398814i),
64 (1.0664555914934156601503632 - 2.4872865024796011364747111i),
65 (0.48681307452231387690013905 - 2.463655912283054555225301i),
66 (0.6116977071277574248407752 - 1.8734458851737055262693056i),
67 (1.3649311280370181331184214 + 2.8793528632328795424123832i),
68 (2.6189310485682988308904501 - 2.9956543302898767795858704i),
69 }
70 var acosh = []complex128{
71 (2.9138232718554953784519807 + 1.0017679804707456328694569i),
72 (2.7358584434576260925091256 - 0.03606427612041407369636057i),
73 (2.3159537454335901187730929 - 1.6249365462333796703711823i),
74 (3.0795576791204117911123886 + 2.0485650849650740120660391i),
75 (3.0007392508200622519398814 + 0.29621132089073067282488147i),
76 (2.4872865024796011364747111 + 1.0664555914934156601503632i),
77 (2.463655912283054555225301 + 0.48681307452231387690013905i),
78 (1.8734458851737055262693056 + 0.6116977071277574248407752i),
79 (2.8793528632328795424123832 - 1.3649311280370181331184214i),
80 (2.9956543302898767795858704 + 2.6189310485682988308904501i),
81 }
82 var asin = []complex128{
83 (0.56902834632415098636186476 + 2.9138232718554953784519807i),
84 (1.5347320506744825455349611 - 2.7358584434576260925091256i),
85 (-0.054140219438483051139860579 - 2.3159537454335901187730929i),
86 (-0.47776875817017739283471738 + 3.0795576791204117911123886i),
87 (1.2745850059041659464064402 + 3.0007392508200622519398814i),
88 (0.50434073530148095908095852 + 2.4872865024796011364747111i),
89 (1.0839832522725827423311826 + 2.463655912283054555225301i),
90 (0.9590986196671391943905465 + 1.8734458851737055262693056i),
91 (0.20586519875787848611290031 - 2.8793528632328795424123832i),
92 (-1.0481347217734022116591284 + 2.9956543302898767795858704i),
93 }
94 var asinh = []complex128{
95 (2.9113760469415295679342185 + 0.99639459545704326759805893i),
96 (2.7441755423994259061579029 - 0.035468308789000500601119392i),
97 (-2.2962136462520690506126678 - 1.5144663565690151885726707i),
98 (-3.0771233459295725965402455 + 1.0895577967194013849422294i),
99 (3.0048366100923647417557027 + 0.29346979169819220036454168i),
100 (2.4800059370795363157364643 + 1.0545868606049165710424232i),
101 (2.4718773838309585611141821 + 0.47502344364250803363708842i),
102 (1.8910743588080159144378396 + 0.56882925572563602341139174i),
103 (2.8735426423367341878069406 - 1.362376149648891420997548i),
104 (-2.9981750586172477217567878 + 0.5183571985225367505624207i),
105 }
106 var atan = []complex128{
107 (1.5115747079332741358607654 + 0.091324403603954494382276776i),
108 (1.4424504323482602560806727 - 0.0045416132642803911503770933i),
109 (-1.5593488703630532674484026 - 0.20163295409248362456446431i),
110 (-1.5280619472445889867794105 + 0.081721556230672003746956324i),
111 (1.4759909163240799678221039 + 0.028602969320691644358773586i),
112 (1.4877353772046548932715555 + 0.14566877153207281663773599i),
113 (1.4206983927779191889826 + 0.076830486127880702249439993i),
114 (1.3162236060498933364869556 + 0.16031313000467530644933363i),
115 (1.5473450684303703578810093 - 0.11064907507939082484935782i),
116 (-1.4841462340185253987375812 + 0.049341850305024399493142411i),
117 }
118 var atanh = []complex128{
119 (0.058375027938968509064640438 + 1.4793488495105334458167782i),
120 (0.12977343497790381229915667 - 1.5661009410463561327262499i),
121 (-0.010576456067347252072200088 - 1.3743698658402284549750563i),
122 (-0.042218595678688358882784918 + 1.4891433968166405606692604i),
123 (0.095218997991316722061828397 + 1.5416884098777110330499698i),
124 (0.079965459366890323857556487 + 1.4252510353873192700350435i),
125 (0.15051245471980726221708301 + 1.4907432533016303804884461i),
126 (0.25082072933993987714470373 + 1.392057665392187516442986i),
127 (0.022896108815797135846276662 - 1.4609224989282864208963021i),
128 (-0.08665624101841876130537396 + 1.5207902036935093480142159i),
129 }
130 var conj = []complex128{
131 (4.9790119248836735e+00 - 7.7388724745781045e+00i),
132 (7.7388724745781045e+00 + 2.7688005719200159e-01i),
133 (-2.7688005719200159e-01 + 5.0106036182710749e+00i),
134 (-5.0106036182710749e+00 - 9.6362937071984173e+00i),
135 (9.6362937071984173e+00 - 2.9263772392439646e+00i),
136 (2.9263772392439646e+00 - 5.2290834314593066e+00i),
137 (5.2290834314593066e+00 - 2.7279399104360102e+00i),
138 (2.7279399104360102e+00 - 1.8253080916808550e+00i),
139 (1.8253080916808550e+00 + 8.6859247685756013e+00i),
140 (-8.6859247685756013e+00 - 4.9790119248836735e+00i),
141 }
142 var cos = []complex128{
143 (3.024540920601483938336569e+02 + 1.1073797572517071650045357e+03i),
144 (1.192858682649064973252758e-01 + 2.7857554122333065540970207e-01i),
145 (7.2144394304528306603857962e+01 - 2.0500129667076044169954205e+01i),
146 (2.24921952538403984190541e+03 - 7.317363745602773587049329e+03i),
147 (-9.148222970032421760015498e+00 + 1.953124661113563541862227e+00i),
148 (-9.116081175857732248227078e+01 - 1.992669213569952232487371e+01i),
149 (3.795639179042704640002918e+00 + 6.623513350981458399309662e+00i),
150 (-2.9144840732498869560679084e+00 - 1.214620271628002917638748e+00i),
151 (-7.45123482501299743872481e+02 + 2.8641692314488080814066734e+03i),
152 (-5.371977967039319076416747e+01 + 4.893348341339375830564624e+01i),
153 }
154 var cosh = []complex128{
155 (8.34638383523018249366948e+00 + 7.2181057886425846415112064e+01i),
156 (1.10421967379919366952251e+03 - 3.1379638689277575379469861e+02i),
157 (3.051485206773701584738512e-01 - 2.6805384730105297848044485e-01i),
158 (-7.33294728684187933370938e+01 + 1.574445942284918251038144e+01i),
159 (-7.478643293945957535757355e+03 + 1.6348382209913353929473321e+03i),
160 (4.622316522966235701630926e+00 - 8.088695185566375256093098e+00i),
161 (-8.544333183278877406197712e+01 + 3.7505836120128166455231717e+01i),
162 (-1.934457815021493925115198e+00 + 7.3725859611767228178358673e+00i),
163 (-2.352958770061749348353548e+00 - 2.034982010440878358915409e+00i),
164 (7.79756457532134748165069e+02 + 2.8549350716819176560377717e+03i),
165 }
166 var exp = []complex128{
167 (1.669197736864670815125146e+01 + 1.4436895109507663689174096e+02i),
168 (2.2084389286252583447276212e+03 - 6.2759289284909211238261917e+02i),
169 (2.227538273122775173434327e-01 + 7.2468284028334191250470034e-01i),
170 (-6.5182985958153548997881627e-03 - 1.39965837915193860879044e-03i),
171 (-1.4957286524084015746110777e+04 + 3.269676455931135688988042e+03i),
172 (9.218158701983105935659273e+00 - 1.6223985291084956009304582e+01i),
173 (-1.7088175716853040841444505e+02 + 7.501382609870410713795546e+01i),
174 (-3.852461315830959613132505e+00 + 1.4808420423156073221970892e+01i),
175 (-4.586775503301407379786695e+00 - 4.178501081246873415144744e+00i),
176 (4.451337963005453491095747e-05 - 1.62977574205442915935263e-04i),
177 }
178 var log = []complex128{
179 (2.2194438972179194425697051e+00 + 9.9909115046919291062461269e-01i),
180 (2.0468956191154167256337289e+00 - 3.5762575021856971295156489e-02i),
181 (1.6130808329853860438751244e+00 - 1.6259990074019058442232221e+00i),
182 (2.3851910394823008710032651e+00 + 2.0502936359659111755031062e+00i),
183 (2.3096442270679923004800651e+00 + 2.9483213155446756211881774e-01i),
184 (1.7904660933974656106951860e+00 + 1.0605860367252556281902109e+00i),
185 (1.7745926939841751666177512e+00 + 4.8084556083358307819310911e-01i),
186 (1.1885403350045342425648780e+00 + 5.8969634164776659423195222e-01i),
187 (2.1833107837679082586772505e+00 - 1.3636647724582455028314573e+00i),
188 (2.3037629487273259170991671e+00 + 2.6210913895386013290915234e+00i),
189 }
190 var log10 = []complex128{
191 (9.6389223745559042474184943e-01 + 4.338997735671419492599631e-01i),
192 (8.8895547241376579493490892e-01 - 1.5531488990643548254864806e-02i),
193 (7.0055210462945412305244578e-01 - 7.0616239649481243222248404e-01i),
194 (1.0358753067322445311676952e+00 + 8.9043121238134980156490909e-01i),
195 (1.003065742975330237172029e+00 + 1.2804396782187887479857811e-01i),
196 (7.7758954439739162532085157e-01 + 4.6060666333341810869055108e-01i),
197 (7.7069581462315327037689152e-01 + 2.0882857371769952195512475e-01i),
198 (5.1617650901191156135137239e-01 + 2.5610186717615977620363299e-01i),
199 (9.4819982567026639742663212e-01 - 5.9223208584446952284914289e-01i),
200 (1.0005115362454417135973429e+00 + 1.1383255270407412817250921e+00i),
201 }
202 var pow = []complex128{
203 (-2.499956739197529585028819e+00 + 1.759751724335650228957144e+00i),
204 (7.357094338218116311191939e+04 - 5.089973412479151648145882e+04i),
205 (1.320777296067768517259592e+01 - 3.165621914333901498921986e+01i),
206 (-3.123287828297300934072149e-07 - 1.9849567521490553032502223E-7i),
207 (8.0622651468477229614813e+04 - 7.80028727944573092944363e+04i),
208 (-1.0268824572103165858577141e+00 - 4.716844738244989776610672e-01i),
209 (-4.35953819012244175753187e+01 + 2.2036445974645306917648585e+02i),
210 (8.3556092283250594950239e-01 - 1.2261571947167240272593282e+01i),
211 (1.582292972120769306069625e+03 + 1.273564263524278244782512e+04i),
212 (6.592208301642122149025369e-08 + 2.584887236651661903526389e-08i),
213 }
214 var sin = []complex128{
215 (-1.1073801774240233539648544e+03 + 3.024539773002502192425231e+02i),
216 (1.0317037521400759359744682e+00 - 3.2208979799929570242818e-02i),
217 (-2.0501952097271429804261058e+01 - 7.2137981348240798841800967e+01i),
218 (7.3173638080346338642193078e+03 + 2.249219506193664342566248e+03i),
219 (-1.964375633631808177565226e+00 - 9.0958264713870404464159683e+00i),
220 (1.992783647158514838337674e+01 - 9.11555769410191350416942e+01i),
221 (-6.680335650741921444300349e+00 + 3.763353833142432513086117e+00i),
222 (1.2794028166657459148245993e+00 - 2.7669092099795781155109602e+00i),
223 (2.8641693949535259594188879e+03 + 7.451234399649871202841615e+02i),
224 (-4.893811726244659135553033e+01 - 5.371469305562194635957655e+01i),
225 }
226 var sinh = []complex128{
227 (8.34559353341652565758198e+00 + 7.2187893208650790476628899e+01i),
228 (1.1042192548260646752051112e+03 - 3.1379650595631635858792056e+02i),
229 (-8.239469336509264113041849e-02 + 9.9273668758439489098514519e-01i),
230 (7.332295456982297798219401e+01 - 1.574585908122833444899023e+01i),
231 (-7.4786432301380582103534216e+03 + 1.63483823493980029604071e+03i),
232 (4.595842179016870234028347e+00 - 8.135290105518580753211484e+00i),
233 (-8.543842533574163435246793e+01 + 3.750798997857594068272375e+01i),
234 (-1.918003500809465688017307e+00 + 7.4358344619793504041350251e+00i),
235 (-2.233816733239658031433147e+00 - 2.143519070805995056229335e+00i),
236 (-7.797564130187551181105341e+02 - 2.8549352346594918614806877e+03i),
237 }
238 var sqrt = []complex128{
239 (2.6628203086086130543813948e+00 + 1.4531345674282185229796902e+00i),
240 (2.7823278427251986247149295e+00 - 4.9756907317005224529115567e-02i),
241 (1.5397025302089642757361015e+00 - 1.6271336573016637535695727e+00i),
242 (1.7103411581506875260277898e+00 + 2.8170677122737589676157029e+00i),
243 (3.1390392472953103383607947e+00 + 4.6612625849858653248980849e-01i),
244 (2.1117080764822417640789287e+00 + 1.2381170223514273234967850e+00i),
245 (2.3587032281672256703926939e+00 + 5.7827111903257349935720172e-01i),
246 (1.7335262588873410476661577e+00 + 5.2647258220721269141550382e-01i),
247 (2.3131094974708716531499282e+00 - 1.8775429304303785570775490e+00i),
248 (8.1420535745048086240947359e-01 + 3.0575897587277248522656113e+00i),
249 }
250 var tan = []complex128{
251 (-1.928757919086441129134525e-07 + 1.0000003267499169073251826e+00i),
252 (1.242412685364183792138948e+00 - 3.17149693883133370106696e+00i),
253 (-4.6745126251587795225571826e-05 - 9.9992439225263959286114298e-01i),
254 (4.792363401193648192887116e-09 + 1.0000000070589333451557723e+00i),
255 (2.345740824080089140287315e-03 + 9.947733046570988661022763e-01i),
256 (-2.396030789494815566088809e-05 + 9.9994781345418591429826779e-01i),
257 (-7.370204836644931340905303e-03 + 1.0043553413417138987717748e+00i),
258 (-3.691803847992048527007457e-02 + 9.6475071993469548066328894e-01i),
259 (-2.781955256713729368401878e-08 - 1.000000049848910609006646e+00i),
260 (9.4281590064030478879791249e-05 + 9.9999119340863718183758545e-01i),
261 }
262 var tanh = []complex128{
263 (1.0000921981225144748819918e+00 + 2.160986245871518020231507e-05i),
264 (9.9999967727531993209562591e-01 - 1.9953763222959658873657676e-07i),
265 (-1.765485739548037260789686e+00 + 1.7024216325552852445168471e+00i),
266 (-9.999189442732736452807108e-01 + 3.64906070494473701938098e-05i),
267 (9.9999999224622333738729767e-01 - 3.560088949517914774813046e-09i),
268 (1.0029324933367326862499343e+00 - 4.948790309797102353137528e-03i),
269 (9.9996113064788012488693567e-01 - 4.226995742097032481451259e-05i),
270 (1.0074784189316340029873945e+00 - 4.194050814891697808029407e-03i),
271 (9.9385534229718327109131502e-01 + 5.144217985914355502713437e-02i),
272 (-1.0000000491604982429364892e+00 - 2.901873195374433112227349e-08i),
273 }
274
275 // special cases
276 var vcAbsSC = []complex128{
277 NaN(),
278 }
279 var absSC = []float64{
280 math.NaN(),
281 }
282 var vcAcosSC = []complex128{
283 NaN(),
284 }
285 var acosSC = []complex128{
286 NaN(),
287 }
288 var vcAcoshSC = []complex128{
289 NaN(),
290 }
291 var acoshSC = []complex128{
292 NaN(),
293 }
294 var vcAsinSC = []complex128{
295 NaN(),
296 }
297 var asinSC = []complex128{
298 NaN(),
299 }
300 var vcAsinhSC = []complex128{
301 NaN(),
302 }
303 var asinhSC = []complex128{
304 NaN(),
305 }
306 var vcAtanSC = []complex128{
307 NaN(),
308 }
309 var atanSC = []complex128{
310 NaN(),
311 }
312 var vcAtanhSC = []complex128{
313 NaN(),
314 }
315 var atanhSC = []complex128{
316 NaN(),
317 }
318 var vcConjSC = []complex128{
319 NaN(),
320 }
321 var conjSC = []complex128{
322 NaN(),
323 }
324 var vcCosSC = []complex128{
325 NaN(),
326 }
327 var cosSC = []complex128{
328 NaN(),
329 }
330 var vcCoshSC = []complex128{
331 NaN(),
332 }
333 var coshSC = []complex128{
334 NaN(),
335 }
336 var vcExpSC = []complex128{
337 NaN(),
338 }
339 var expSC = []complex128{
340 NaN(),
341 }
342 var vcLogSC = []complex128{
343 NaN(),
344 }
345 var logSC = []complex128{
346 NaN(),
347 }
348 var vcLog10SC = []complex128{
349 NaN(),
350 }
351 var log10SC = []complex128{
352 NaN(),
353 }
354 var vcPowSC = [][2]complex128{
355 [2]complex128{NaN(), NaN()},
356 }
357 var powSC = []complex128{
358 NaN(),
359 }
360 var vcSinSC = []complex128{
361 NaN(),
362 }
363 var sinSC = []complex128{
364 NaN(),
365 }
366 var vcSinhSC = []complex128{
367 NaN(),
368 }
369 var sinhSC = []complex128{
370 NaN(),
371 }
372 var vcSqrtSC = []complex128{
373 NaN(),
374 }
375 var sqrtSC = []complex128{
376 NaN(),
377 }
378 var vcTanSC = []complex128{
379 NaN(),
380 }
381 var tanSC = []complex128{
382 NaN(),
383 }
384 var vcTanhSC = []complex128{
385 NaN(),
386 }
387 var tanhSC = []complex128{
388 NaN(),
389 }
390
391 // functions borrowed from pkg/math/all_test.go
392 func tolerance(a, b, e float64) bool {
393 d := a - b
394 if d < 0 {
395 d = -d
396 }
397
398 if a != 0 {
399 e = e * a
400 if e < 0 {
401 e = -e
402 }
403 }
404 return d < e
405 }
406 func soclose(a, b, e float64) bool { return tolerance(a, b, e) }
407 func veryclose(a, b float64) bool { return tolerance(a, b, 4e-16) }
408 func alike(a, b float64) bool {
409 switch {
410 case a != a && b != b: // math.IsNaN(a) && math.IsNaN(b):
411 return true
412 case a == b:
413 return true
414 }
415 return false
416 }
417
418 func cTolerance(a, b complex128, e float64) bool {
419 d := Abs(a - b)
420 if a != 0 {
421 e = e * Abs(a)
422 if e < 0 {
423 e = -e
424 }
425 }
426 return d < e
427 }
428 func cSoclose(a, b complex128, e float64) bool { return cTolerance(a, b, e) }
429 func cVeryclose(a, b complex128) bool { return cTolerance(a, b, 4e-16) }
430 func cAlike(a, b complex128) bool {
431 switch {
432 case IsNaN(a) && IsNaN(b):
433 return true
434 case a == b:
435 return true
436 }
437 return false
438 }
439
440 func TestAbs(t *testing.T) {
441 for i := 0; i < len(vc); i++ {
442 if f := Abs(vc[i]); !veryclose(abs[i], f) {
443 t.Errorf("Abs(%g) = %g, want %g\n", vc[i], f, abs[i])
444 }
445 }
446 for i := 0; i < len(vcAbsSC); i++ {
447 if f := Abs(vcAbsSC[i]); !alike(absSC[i], f) {
448 t.Errorf("Abs(%g) = %g, want %g\n", vcAbsSC[i], f, absSC [i])
449 }
450 }
451 }
452 func TestAcos(t *testing.T) {
453 for i := 0; i < len(vc); i++ {
454 if f := Acos(vc[i]); !cSoclose(acos[i], f, 1e-14) {
455 t.Errorf("Acos(%g) = %g, want %g\n", vc[i], f, acos[i])
456 }
457 }
458 for i := 0; i < len(vcAcosSC); i++ {
459 if f := Acos(vcAcosSC[i]); !cAlike(acosSC[i], f) {
460 t.Errorf("Acos(%g) = %g, want %g\n", vcAcosSC[i], f, aco sSC[i])
461 }
462 }
463 }
464 func TestAcosh(t *testing.T) {
465 for i := 0; i < len(vc); i++ {
466 if f := Acosh(vc[i]); !cSoclose(acosh[i], f, 1e-14) {
467 t.Errorf("Acosh(%g) = %g, want %g\n", vc[i], f, acosh[i] )
468 }
469 }
470 for i := 0; i < len(vcAcoshSC); i++ {
471 if f := Acosh(vcAcoshSC[i]); !cAlike(acoshSC[i], f) {
472 t.Errorf("Acosh(%g) = %g, want %g\n", vcAcoshSC[i], f, a coshSC[i])
473 }
474 }
475 }
476 func TestAsin(t *testing.T) {
477 for i := 0; i < len(vc); i++ {
478 if f := Asin(vc[i]); !cSoclose(asin[i], f, 1e-14) {
479 t.Errorf("Asin(%g) = %g, want %g\n", vc[i], f, asin[i])
480 }
481 }
482 for i := 0; i < len(vcAsinSC); i++ {
483 if f := Asin(vcAsinSC[i]); !cAlike(asinSC[i], f) {
484 t.Errorf("Asin(%g) = %g, want %g\n", vcAsinSC[i], f, asi nSC[i])
485 }
486 }
487 }
488 func TestAsinh(t *testing.T) {
489 for i := 0; i < len(vc); i++ {
490 if f := Asinh(vc[i]); !cSoclose(asinh[i], f, 4e-15) {
491 t.Errorf("Asinh(%g) = %g, want %g\n", vc[i], f, asinh[i] )
492 }
493 }
494 for i := 0; i < len(vcAsinhSC); i++ {
495 if f := Asinh(vcAsinhSC[i]); !cAlike(asinhSC[i], f) {
496 t.Errorf("Asinh(%g) = %g, want %g\n", vcAsinhSC[i], f, a sinhSC[i])
497 }
498 }
499 }
500 func TestAtan(t *testing.T) {
501 for i := 0; i < len(vc); i++ {
502 if f := Atan(vc[i]); !cVeryclose(atan[i], f) {
503 t.Errorf("Atan(%g) = %g, want %g\n", vc[i], f, atan[i])
504 }
505 }
506 for i := 0; i < len(vcAtanSC); i++ {
507 if f := Atan(vcAtanSC[i]); !cAlike(atanSC[i], f) {
508 t.Errorf("Atan(%g) = %g, want %g\n", vcAtanSC[i], f, ata nSC[i])
509 }
510 }
511 }
512 func TestAtanh(t *testing.T) {
513 for i := 0; i < len(vc); i++ {
514 if f := Atanh(vc[i]); !cVeryclose(atanh[i], f) {
515 t.Errorf("Atanh(%g) = %g, want %g\n", vc[i], f, atanh[i] )
516 }
517 }
518 for i := 0; i < len(vcAtanhSC); i++ {
519 if f := Atanh(vcAtanhSC[i]); !cAlike(atanhSC[i], f) {
520 t.Errorf("Atanh(%g) = %g, want %g\n", vcAtanhSC[i], f, a tanhSC[i])
521 }
522 }
523 }
524 func TestConj(t *testing.T) {
525 for i := 0; i < len(vc); i++ {
526 if f := Conj(vc[i]); !cVeryclose(conj[i], f) {
527 t.Errorf("Conj(%g) = %g, want %g\n", vc[i], f, conj[i])
528 }
529 }
530 for i := 0; i < len(vcConjSC); i++ {
531 if f := Conj(vcConjSC[i]); !cAlike(conjSC[i], f) {
532 t.Errorf("Conj(%g) = %g, want %g\n", vcConjSC[i], f, con jSC[i])
533 }
534 }
535 }
536 func TestCos(t *testing.T) {
537 for i := 0; i < len(vc); i++ {
538 if f := Cos(vc[i]); !cSoclose(cos[i], f, 3e-15) {
539 t.Errorf("Cos(%g) = %g, want %g\n", vc[i], f, cos[i])
540 }
541 }
542 for i := 0; i < len(vcCosSC); i++ {
543 if f := Cos(vcCosSC[i]); !cAlike(cosSC[i], f) {
544 t.Errorf("Cos(%g) = %g, want %g\n", vcCosSC[i], f, cosSC [i])
545 }
546 }
547 }
548 func TestCosh(t *testing.T) {
549 for i := 0; i < len(vc); i++ {
550 if f := Cosh(vc[i]); !cSoclose(cosh[i], f, 2e-15) {
551 t.Errorf("Cosh(%g) = %g, want %g\n", vc[i], f, cosh[i])
552 }
553 }
554 for i := 0; i < len(vcCoshSC); i++ {
555 if f := Cosh(vcCoshSC[i]); !cAlike(coshSC[i], f) {
556 t.Errorf("Cosh(%g) = %g, want %g\n", vcCoshSC[i], f, cos hSC[i])
557 }
558 }
559 }
560 func TestExp(t *testing.T) {
561 for i := 0; i < len(vc); i++ {
562 if f := Exp(vc[i]); !cSoclose(exp[i], f, 1e-15) {
563 t.Errorf("Exp(%g) = %g, want %g\n", vc[i], f, exp[i])
564 }
565 }
566 for i := 0; i < len(vcExpSC); i++ {
567 if f := Exp(vcExpSC[i]); !cAlike(expSC[i], f) {
568 t.Errorf("Exp(%g) = %g, want %g\n", vcExpSC[i], f, expSC [i])
569 }
570 }
571 }
572 func TestLog(t *testing.T) {
573 for i := 0; i < len(vc); i++ {
574 if f := Log(vc[i]); !cVeryclose(log[i], f) {
575 t.Errorf("Log(%g) = %g, want %g\n", vc[i], f, log[i])
576 }
577 }
578 for i := 0; i < len(vcLogSC); i++ {
579 if f := Log(vcLogSC[i]); !cAlike(logSC[i], f) {
580 t.Errorf("Log(%g) = %g, want %g\n", vcLogSC[i], f, logSC [i])
581 }
582 }
583 }
584 func TestLog10(t *testing.T) {
585 for i := 0; i < len(vc); i++ {
586 if f := Log10(vc[i]); !cVeryclose(log10[i], f) {
587 t.Errorf("Log10(%g) = %g, want %g\n", vc[i], f, log10[i] )
588 }
589 }
590 for i := 0; i < len(vcLog10SC); i++ {
591 if f := Log10(vcLog10SC[i]); !cAlike(log10SC[i], f) {
592 t.Errorf("Log10(%g) = %g, want %g\n", vcLog10SC[i], f, l og10SC[i])
593 }
594 }
595 }
596 func TestPow(t *testing.T) {
597 var a = cmplx(float64(3), float64(3))
598 for i := 0; i < len(vc); i++ {
599 if f := Pow(a, vc[i]); !cSoclose(pow[i], f, 4e-15) {
600 t.Errorf("Pow(%g, %g) = %g, want %g\n", a, vc[i], f, pow [i])
601 }
602 }
603 for i := 0; i < len(vcPowSC); i++ {
604 if f := Pow(vcPowSC[i][0], vcPowSC[i][0]); !cAlike(powSC[i], f) {
605 t.Errorf("Pow(%g, %g) = %g, want %g\n", vcPowSC[i][0], v cPowSC[i][0], f, powSC[i])
606 }
607 }
608 }
609 func TestSin(t *testing.T) {
610 for i := 0; i < len(vc); i++ {
611 if f := Sin(vc[i]); !cSoclose(sin[i], f, 2e-15) {
612 t.Errorf("Sin(%g) = %g, want %g\n", vc[i], f, sin[i])
613 }
614 }
615 for i := 0; i < len(vcSinSC); i++ {
616 if f := Sin(vcSinSC[i]); !cAlike(sinSC[i], f) {
617 t.Errorf("Sin(%g) = %g, want %g\n", vcSinSC[i], f, sinSC [i])
618 }
619 }
620 }
621 func TestSinh(t *testing.T) {
622 for i := 0; i < len(vc); i++ {
623 if f := Sinh(vc[i]); !cSoclose(sinh[i], f, 2e-15) {
624 t.Errorf("Sinh(%g) = %g, want %g\n", vc[i], f, sinh[i])
625 }
626 }
627 for i := 0; i < len(vcSinhSC); i++ {
628 if f := Sinh(vcSinhSC[i]); !cAlike(sinhSC[i], f) {
629 t.Errorf("Sinh(%g) = %g, want %g\n", vcSinhSC[i], f, sin hSC[i])
630 }
631 }
632 }
633 func TestSqrt(t *testing.T) {
634 for i := 0; i < len(vc); i++ {
635 if f := Sqrt(vc[i]); !cVeryclose(sqrt[i], f) {
636 t.Errorf("Sqrt(%g) = %g, want %g\n", vc[i], f, sqrt[i])
637 }
638 }
639 for i := 0; i < len(vcSqrtSC); i++ {
640 if f := Sqrt(vcSqrtSC[i]); !cAlike(sqrtSC[i], f) {
641 t.Errorf("Sqrt(%g) = %g, want %g\n", vcSqrtSC[i], f, sqr tSC[i])
642 }
643 }
644 }
645 func TestTan(t *testing.T) {
646 for i := 0; i < len(vc); i++ {
647 if f := Tan(vc[i]); !cSoclose(tan[i], f, 3e-15) {
648 t.Errorf("Tan(%g) = %g, want %g\n", vc[i], f, tan[i])
649 }
650 }
651 for i := 0; i < len(vcTanSC); i++ {
652 if f := Tan(vcTanSC[i]); !cAlike(tanSC[i], f) {
653 t.Errorf("Tan(%g) = %g, want %g\n", vcTanSC[i], f, tanSC [i])
654 }
655 }
656 }
657 func TestTanh(t *testing.T) {
658 for i := 0; i < len(vc); i++ {
659 if f := Tanh(vc[i]); !cSoclose(tanh[i], f, 2e-15) {
660 t.Errorf("Tanh(%g) = %g, want %g\n", vc[i], f, tanh[i])
661 }
662 }
663 for i := 0; i < len(vcTanhSC); i++ {
664 if f := Tanh(vcTanhSC[i]); !cAlike(tanhSC[i], f) {
665 t.Errorf("Tanh(%g) = %g, want %g\n", vcTanhSC[i], f, tan hSC[i])
666 }
667 }
668 }
669
670 func BenchmarkAbs(b *testing.B) {
671 for i := 0; i < b.N; i++ {
672 Abs(cmplx(2.5, 3.5))
673 }
674 }
675 func BenchmarkAcos(b *testing.B) {
676 for i := 0; i < b.N; i++ {
677 Acos(cmplx(2.5, 3.5))
678 }
679 }
680 func BenchmarkAcosh(b *testing.B) {
681 for i := 0; i < b.N; i++ {
682 Acosh(cmplx(2.5, 3.5))
683 }
684 }
685 func BenchmarkAsin(b *testing.B) {
686 for i := 0; i < b.N; i++ {
687 Asin(cmplx(2.5, 3.5))
688 }
689 }
690 func BenchmarkAsinh(b *testing.B) {
691 for i := 0; i < b.N; i++ {
692 Asinh(cmplx(2.5, 3.5))
693 }
694 }
695 func BenchmarkAtan(b *testing.B) {
696 for i := 0; i < b.N; i++ {
697 Atan(cmplx(2.5, 3.5))
698 }
699 }
700 func BenchmarkAtanh(b *testing.B) {
701 for i := 0; i < b.N; i++ {
702 Atanh(cmplx(2.5, 3.5))
703 }
704 }
705 func BenchmarkConj(b *testing.B) {
706 for i := 0; i < b.N; i++ {
707 Conj(cmplx(2.5, 3.5))
708 }
709 }
710 func BenchmarkCos(b *testing.B) {
711 for i := 0; i < b.N; i++ {
712 Cos(cmplx(2.5, 3.5))
713 }
714 }
715 func BenchmarkCosh(b *testing.B) {
716 for i := 0; i < b.N; i++ {
717 Cosh(cmplx(2.5, 3.5))
718 }
719 }
720 func BenchmarkExp(b *testing.B) {
721 for i := 0; i < b.N; i++ {
722 Exp(cmplx(2.5, 3.5))
723 }
724 }
725 func BenchmarkLog(b *testing.B) {
726 for i := 0; i < b.N; i++ {
727 Log(cmplx(2.5, 3.5))
728 }
729 }
730 func BenchmarkLog10(b *testing.B) {
731 for i := 0; i < b.N; i++ {
732 Log10(cmplx(2.5, 3.5))
733 }
734 }
735 func BenchmarkPhase(b *testing.B) {
736 for i := 0; i < b.N; i++ {
737 Phase(cmplx(2.5, 3.5))
738 }
739 }
740 func BenchmarkPolar(b *testing.B) {
741 for i := 0; i < b.N; i++ {
742 Polar(cmplx(2.5, 3.5))
743 }
744 }
745 func BenchmarkPow(b *testing.B) {
746 for i := 0; i < b.N; i++ {
747 Pow(cmplx(2.5, 3.5), cmplx(2.5, 3.5))
748 }
749 }
750 func BenchmarkRect(b *testing.B) {
751 for i := 0; i < b.N; i++ {
752 Rect(2.5, 1.5)
753 }
754 }
755 func BenchmarkSin(b *testing.B) {
756 for i := 0; i < b.N; i++ {
757 Sin(cmplx(2.5, 3.5))
758 }
759 }
760 func BenchmarkSinh(b *testing.B) {
761 for i := 0; i < b.N; i++ {
762 Sinh(cmplx(2.5, 3.5))
763 }
764 }
765 func BenchmarkSqrt(b *testing.B) {
766 for i := 0; i < b.N; i++ {
767 Sqrt(cmplx(2.5, 3.5))
768 }
769 }
770 func BenchmarkTan(b *testing.B) {
771 for i := 0; i < b.N; i++ {
772 Tan(cmplx(2.5, 3.5))
773 }
774 }
775 func BenchmarkTanh(b *testing.B) {
776 for i := 0; i < b.N; i++ {
777 Tanh(cmplx(2.5, 3.5))
778 }
779 }
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