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/third_party/gofrontend/libgo/go/math/all_test.go

http://github.com/axw/llgo
Go | 3072 lines | 2854 code | 189 blank | 29 comment | 382 complexity | d379831f4745840a45ceb0c30a5697d0 MD5 | raw file
Possible License(s): BSD-3-Clause, MIT

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  1. // Copyright 2009 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. package math_test
  5. import (
  6. "fmt"
  7. . "math"
  8. "testing"
  9. )
  10. var vf = []float64{
  11. 4.9790119248836735e+00,
  12. 7.7388724745781045e+00,
  13. -2.7688005719200159e-01,
  14. -5.0106036182710749e+00,
  15. 9.6362937071984173e+00,
  16. 2.9263772392439646e+00,
  17. 5.2290834314593066e+00,
  18. 2.7279399104360102e+00,
  19. 1.8253080916808550e+00,
  20. -8.6859247685756013e+00,
  21. }
  22. // The expected results below were computed by the high precision calculators
  23. // at http://keisan.casio.com/. More exact input values (array vf[], above)
  24. // were obtained by printing them with "%.26f". The answers were calculated
  25. // to 26 digits (by using the "Digit number" drop-down control of each
  26. // calculator).
  27. var acos = []float64{
  28. 1.0496193546107222142571536e+00,
  29. 6.8584012813664425171660692e-01,
  30. 1.5984878714577160325521819e+00,
  31. 2.0956199361475859327461799e+00,
  32. 2.7053008467824138592616927e-01,
  33. 1.2738121680361776018155625e+00,
  34. 1.0205369421140629186287407e+00,
  35. 1.2945003481781246062157835e+00,
  36. 1.3872364345374451433846657e+00,
  37. 2.6231510803970463967294145e+00,
  38. }
  39. var acosh = []float64{
  40. 2.4743347004159012494457618e+00,
  41. 2.8576385344292769649802701e+00,
  42. 7.2796961502981066190593175e-01,
  43. 2.4796794418831451156471977e+00,
  44. 3.0552020742306061857212962e+00,
  45. 2.044238592688586588942468e+00,
  46. 2.5158701513104513595766636e+00,
  47. 1.99050839282411638174299e+00,
  48. 1.6988625798424034227205445e+00,
  49. 2.9611454842470387925531875e+00,
  50. }
  51. var asin = []float64{
  52. 5.2117697218417440497416805e-01,
  53. 8.8495619865825236751471477e-01,
  54. -02.769154466281941332086016e-02,
  55. -5.2482360935268931351485822e-01,
  56. 1.3002662421166552333051524e+00,
  57. 2.9698415875871901741575922e-01,
  58. 5.5025938468083370060258102e-01,
  59. 2.7629597861677201301553823e-01,
  60. 1.83559892257451475846656e-01,
  61. -1.0523547536021497774980928e+00,
  62. }
  63. var asinh = []float64{
  64. 2.3083139124923523427628243e+00,
  65. 2.743551594301593620039021e+00,
  66. -2.7345908534880091229413487e-01,
  67. -2.3145157644718338650499085e+00,
  68. 2.9613652154015058521951083e+00,
  69. 1.7949041616585821933067568e+00,
  70. 2.3564032905983506405561554e+00,
  71. 1.7287118790768438878045346e+00,
  72. 1.3626658083714826013073193e+00,
  73. -2.8581483626513914445234004e+00,
  74. }
  75. var atan = []float64{
  76. 1.372590262129621651920085e+00,
  77. 1.442290609645298083020664e+00,
  78. -2.7011324359471758245192595e-01,
  79. -1.3738077684543379452781531e+00,
  80. 1.4673921193587666049154681e+00,
  81. 1.2415173565870168649117764e+00,
  82. 1.3818396865615168979966498e+00,
  83. 1.2194305844639670701091426e+00,
  84. 1.0696031952318783760193244e+00,
  85. -1.4561721938838084990898679e+00,
  86. }
  87. var atanh = []float64{
  88. 5.4651163712251938116878204e-01,
  89. 1.0299474112843111224914709e+00,
  90. -2.7695084420740135145234906e-02,
  91. -5.5072096119207195480202529e-01,
  92. 1.9943940993171843235906642e+00,
  93. 3.01448604578089708203017e-01,
  94. 5.8033427206942188834370595e-01,
  95. 2.7987997499441511013958297e-01,
  96. 1.8459947964298794318714228e-01,
  97. -1.3273186910532645867272502e+00,
  98. }
  99. var atan2 = []float64{
  100. 1.1088291730037004444527075e+00,
  101. 9.1218183188715804018797795e-01,
  102. 1.5984772603216203736068915e+00,
  103. 2.0352918654092086637227327e+00,
  104. 8.0391819139044720267356014e-01,
  105. 1.2861075249894661588866752e+00,
  106. 1.0889904479131695712182587e+00,
  107. 1.3044821793397925293797357e+00,
  108. 1.3902530903455392306872261e+00,
  109. 2.2859857424479142655411058e+00,
  110. }
  111. var cbrt = []float64{
  112. 1.7075799841925094446722675e+00,
  113. 1.9779982212970353936691498e+00,
  114. -6.5177429017779910853339447e-01,
  115. -1.7111838886544019873338113e+00,
  116. 2.1279920909827937423960472e+00,
  117. 1.4303536770460741452312367e+00,
  118. 1.7357021059106154902341052e+00,
  119. 1.3972633462554328350552916e+00,
  120. 1.2221149580905388454977636e+00,
  121. -2.0556003730500069110343596e+00,
  122. }
  123. var ceil = []float64{
  124. 5.0000000000000000e+00,
  125. 8.0000000000000000e+00,
  126. 0.0000000000000000e+00,
  127. -5.0000000000000000e+00,
  128. 1.0000000000000000e+01,
  129. 3.0000000000000000e+00,
  130. 6.0000000000000000e+00,
  131. 3.0000000000000000e+00,
  132. 2.0000000000000000e+00,
  133. -8.0000000000000000e+00,
  134. }
  135. var copysign = []float64{
  136. -4.9790119248836735e+00,
  137. -7.7388724745781045e+00,
  138. -2.7688005719200159e-01,
  139. -5.0106036182710749e+00,
  140. -9.6362937071984173e+00,
  141. -2.9263772392439646e+00,
  142. -5.2290834314593066e+00,
  143. -2.7279399104360102e+00,
  144. -1.8253080916808550e+00,
  145. -8.6859247685756013e+00,
  146. }
  147. var cos = []float64{
  148. 2.634752140995199110787593e-01,
  149. 1.148551260848219865642039e-01,
  150. 9.6191297325640768154550453e-01,
  151. 2.938141150061714816890637e-01,
  152. -9.777138189897924126294461e-01,
  153. -9.7693041344303219127199518e-01,
  154. 4.940088096948647263961162e-01,
  155. -9.1565869021018925545016502e-01,
  156. -2.517729313893103197176091e-01,
  157. -7.39241351595676573201918e-01,
  158. }
  159. // Results for 100000 * Pi + vf[i]
  160. var cosLarge = []float64{
  161. 2.634752141185559426744e-01,
  162. 1.14855126055543100712e-01,
  163. 9.61912973266488928113e-01,
  164. 2.9381411499556122552e-01,
  165. -9.777138189880161924641e-01,
  166. -9.76930413445147608049e-01,
  167. 4.940088097314976789841e-01,
  168. -9.15658690217517835002e-01,
  169. -2.51772931436786954751e-01,
  170. -7.3924135157173099849e-01,
  171. }
  172. var cosh = []float64{
  173. 7.2668796942212842775517446e+01,
  174. 1.1479413465659254502011135e+03,
  175. 1.0385767908766418550935495e+00,
  176. 7.5000957789658051428857788e+01,
  177. 7.655246669605357888468613e+03,
  178. 9.3567491758321272072888257e+00,
  179. 9.331351599270605471131735e+01,
  180. 7.6833430994624643209296404e+00,
  181. 3.1829371625150718153881164e+00,
  182. 2.9595059261916188501640911e+03,
  183. }
  184. var erf = []float64{
  185. 5.1865354817738701906913566e-01,
  186. 7.2623875834137295116929844e-01,
  187. -3.123458688281309990629839e-02,
  188. -5.2143121110253302920437013e-01,
  189. 8.2704742671312902508629582e-01,
  190. 3.2101767558376376743993945e-01,
  191. 5.403990312223245516066252e-01,
  192. 3.0034702916738588551174831e-01,
  193. 2.0369924417882241241559589e-01,
  194. -7.8069386968009226729944677e-01,
  195. }
  196. var erfc = []float64{
  197. 4.8134645182261298093086434e-01,
  198. 2.7376124165862704883070156e-01,
  199. 1.0312345868828130999062984e+00,
  200. 1.5214312111025330292043701e+00,
  201. 1.7295257328687097491370418e-01,
  202. 6.7898232441623623256006055e-01,
  203. 4.596009687776754483933748e-01,
  204. 6.9965297083261411448825169e-01,
  205. 7.9630075582117758758440411e-01,
  206. 1.7806938696800922672994468e+00,
  207. }
  208. var exp = []float64{
  209. 1.4533071302642137507696589e+02,
  210. 2.2958822575694449002537581e+03,
  211. 7.5814542574851666582042306e-01,
  212. 6.6668778421791005061482264e-03,
  213. 1.5310493273896033740861206e+04,
  214. 1.8659907517999328638667732e+01,
  215. 1.8662167355098714543942057e+02,
  216. 1.5301332413189378961665788e+01,
  217. 6.2047063430646876349125085e+00,
  218. 1.6894712385826521111610438e-04,
  219. }
  220. var expm1 = []float64{
  221. 5.105047796122957327384770212e-02,
  222. 8.046199708567344080562675439e-02,
  223. -2.764970978891639815187418703e-03,
  224. -4.8871434888875355394330300273e-02,
  225. 1.0115864277221467777117227494e-01,
  226. 2.969616407795910726014621657e-02,
  227. 5.368214487944892300914037972e-02,
  228. 2.765488851131274068067445335e-02,
  229. 1.842068661871398836913874273e-02,
  230. -8.3193870863553801814961137573e-02,
  231. }
  232. var exp2 = []float64{
  233. 3.1537839463286288034313104e+01,
  234. 2.1361549283756232296144849e+02,
  235. 8.2537402562185562902577219e-01,
  236. 3.1021158628740294833424229e-02,
  237. 7.9581744110252191462569661e+02,
  238. 7.6019905892596359262696423e+00,
  239. 3.7506882048388096973183084e+01,
  240. 6.6250893439173561733216375e+00,
  241. 3.5438267900243941544605339e+00,
  242. 2.4281533133513300984289196e-03,
  243. }
  244. var fabs = []float64{
  245. 4.9790119248836735e+00,
  246. 7.7388724745781045e+00,
  247. 2.7688005719200159e-01,
  248. 5.0106036182710749e+00,
  249. 9.6362937071984173e+00,
  250. 2.9263772392439646e+00,
  251. 5.2290834314593066e+00,
  252. 2.7279399104360102e+00,
  253. 1.8253080916808550e+00,
  254. 8.6859247685756013e+00,
  255. }
  256. var fdim = []float64{
  257. 4.9790119248836735e+00,
  258. 7.7388724745781045e+00,
  259. 0.0000000000000000e+00,
  260. 0.0000000000000000e+00,
  261. 9.6362937071984173e+00,
  262. 2.9263772392439646e+00,
  263. 5.2290834314593066e+00,
  264. 2.7279399104360102e+00,
  265. 1.8253080916808550e+00,
  266. 0.0000000000000000e+00,
  267. }
  268. var floor = []float64{
  269. 4.0000000000000000e+00,
  270. 7.0000000000000000e+00,
  271. -1.0000000000000000e+00,
  272. -6.0000000000000000e+00,
  273. 9.0000000000000000e+00,
  274. 2.0000000000000000e+00,
  275. 5.0000000000000000e+00,
  276. 2.0000000000000000e+00,
  277. 1.0000000000000000e+00,
  278. -9.0000000000000000e+00,
  279. }
  280. var fmod = []float64{
  281. 4.197615023265299782906368e-02,
  282. 2.261127525421895434476482e+00,
  283. 3.231794108794261433104108e-02,
  284. 4.989396381728925078391512e+00,
  285. 3.637062928015826201999516e-01,
  286. 1.220868282268106064236690e+00,
  287. 4.770916568540693347699744e+00,
  288. 1.816180268691969246219742e+00,
  289. 8.734595415957246977711748e-01,
  290. 1.314075231424398637614104e+00,
  291. }
  292. type fi struct {
  293. f float64
  294. i int
  295. }
  296. var frexp = []fi{
  297. {6.2237649061045918750e-01, 3},
  298. {9.6735905932226306250e-01, 3},
  299. {-5.5376011438400318000e-01, -1},
  300. {-6.2632545228388436250e-01, 3},
  301. {6.02268356699901081250e-01, 4},
  302. {7.3159430981099115000e-01, 2},
  303. {6.5363542893241332500e-01, 3},
  304. {6.8198497760900255000e-01, 2},
  305. {9.1265404584042750000e-01, 1},
  306. {-5.4287029803597508250e-01, 4},
  307. }
  308. var gamma = []float64{
  309. 2.3254348370739963835386613898e+01,
  310. 2.991153837155317076427529816e+03,
  311. -4.561154336726758060575129109e+00,
  312. 7.719403468842639065959210984e-01,
  313. 1.6111876618855418534325755566e+05,
  314. 1.8706575145216421164173224946e+00,
  315. 3.4082787447257502836734201635e+01,
  316. 1.579733951448952054898583387e+00,
  317. 9.3834586598354592860187267089e-01,
  318. -2.093995902923148389186189429e-05,
  319. }
  320. var j0 = []float64{
  321. -1.8444682230601672018219338e-01,
  322. 2.27353668906331975435892e-01,
  323. 9.809259936157051116270273e-01,
  324. -1.741170131426226587841181e-01,
  325. -2.1389448451144143352039069e-01,
  326. -2.340905848928038763337414e-01,
  327. -1.0029099691890912094586326e-01,
  328. -1.5466726714884328135358907e-01,
  329. 3.252650187653420388714693e-01,
  330. -8.72218484409407250005360235e-03,
  331. }
  332. var j1 = []float64{
  333. -3.251526395295203422162967e-01,
  334. 1.893581711430515718062564e-01,
  335. -1.3711761352467242914491514e-01,
  336. 3.287486536269617297529617e-01,
  337. 1.3133899188830978473849215e-01,
  338. 3.660243417832986825301766e-01,
  339. -3.4436769271848174665420672e-01,
  340. 4.329481396640773768835036e-01,
  341. 5.8181350531954794639333955e-01,
  342. -2.7030574577733036112996607e-01,
  343. }
  344. var j2 = []float64{
  345. 5.3837518920137802565192769e-02,
  346. -1.7841678003393207281244667e-01,
  347. 9.521746934916464142495821e-03,
  348. 4.28958355470987397983072e-02,
  349. 2.4115371837854494725492872e-01,
  350. 4.842458532394520316844449e-01,
  351. -3.142145220618633390125946e-02,
  352. 4.720849184745124761189957e-01,
  353. 3.122312022520957042957497e-01,
  354. 7.096213118930231185707277e-02,
  355. }
  356. var jM3 = []float64{
  357. -3.684042080996403091021151e-01,
  358. 2.8157665936340887268092661e-01,
  359. 4.401005480841948348343589e-04,
  360. 3.629926999056814081597135e-01,
  361. 3.123672198825455192489266e-02,
  362. -2.958805510589623607540455e-01,
  363. -3.2033177696533233403289416e-01,
  364. -2.592737332129663376736604e-01,
  365. -1.0241334641061485092351251e-01,
  366. -2.3762660886100206491674503e-01,
  367. }
  368. var lgamma = []fi{
  369. {3.146492141244545774319734e+00, 1},
  370. {8.003414490659126375852113e+00, 1},
  371. {1.517575735509779707488106e+00, -1},
  372. {-2.588480028182145853558748e-01, 1},
  373. {1.1989897050205555002007985e+01, 1},
  374. {6.262899811091257519386906e-01, 1},
  375. {3.5287924899091566764846037e+00, 1},
  376. {4.5725644770161182299423372e-01, 1},
  377. {-6.363667087767961257654854e-02, 1},
  378. {-1.077385130910300066425564e+01, -1},
  379. }
  380. var log = []float64{
  381. 1.605231462693062999102599e+00,
  382. 2.0462560018708770653153909e+00,
  383. -1.2841708730962657801275038e+00,
  384. 1.6115563905281545116286206e+00,
  385. 2.2655365644872016636317461e+00,
  386. 1.0737652208918379856272735e+00,
  387. 1.6542360106073546632707956e+00,
  388. 1.0035467127723465801264487e+00,
  389. 6.0174879014578057187016475e-01,
  390. 2.161703872847352815363655e+00,
  391. }
  392. var logb = []float64{
  393. 2.0000000000000000e+00,
  394. 2.0000000000000000e+00,
  395. -2.0000000000000000e+00,
  396. 2.0000000000000000e+00,
  397. 3.0000000000000000e+00,
  398. 1.0000000000000000e+00,
  399. 2.0000000000000000e+00,
  400. 1.0000000000000000e+00,
  401. 0.0000000000000000e+00,
  402. 3.0000000000000000e+00,
  403. }
  404. var log10 = []float64{
  405. 6.9714316642508290997617083e-01,
  406. 8.886776901739320576279124e-01,
  407. -5.5770832400658929815908236e-01,
  408. 6.998900476822994346229723e-01,
  409. 9.8391002850684232013281033e-01,
  410. 4.6633031029295153334285302e-01,
  411. 7.1842557117242328821552533e-01,
  412. 4.3583479968917773161304553e-01,
  413. 2.6133617905227038228626834e-01,
  414. 9.3881606348649405716214241e-01,
  415. }
  416. var log1p = []float64{
  417. 4.8590257759797794104158205e-02,
  418. 7.4540265965225865330849141e-02,
  419. -2.7726407903942672823234024e-03,
  420. -5.1404917651627649094953380e-02,
  421. 9.1998280672258624681335010e-02,
  422. 2.8843762576593352865894824e-02,
  423. 5.0969534581863707268992645e-02,
  424. 2.6913947602193238458458594e-02,
  425. 1.8088493239630770262045333e-02,
  426. -9.0865245631588989681559268e-02,
  427. }
  428. var log2 = []float64{
  429. 2.3158594707062190618898251e+00,
  430. 2.9521233862883917703341018e+00,
  431. -1.8526669502700329984917062e+00,
  432. 2.3249844127278861543568029e+00,
  433. 3.268478366538305087466309e+00,
  434. 1.5491157592596970278166492e+00,
  435. 2.3865580889631732407886495e+00,
  436. 1.447811865817085365540347e+00,
  437. 8.6813999540425116282815557e-01,
  438. 3.118679457227342224364709e+00,
  439. }
  440. var modf = [][2]float64{
  441. {4.0000000000000000e+00, 9.7901192488367350108546816e-01},
  442. {7.0000000000000000e+00, 7.3887247457810456552351752e-01},
  443. {0.0000000000000000e+00, -2.7688005719200159404635997e-01},
  444. {-5.0000000000000000e+00, -1.060361827107492160848778e-02},
  445. {9.0000000000000000e+00, 6.3629370719841737980004837e-01},
  446. {2.0000000000000000e+00, 9.2637723924396464525443662e-01},
  447. {5.0000000000000000e+00, 2.2908343145930665230025625e-01},
  448. {2.0000000000000000e+00, 7.2793991043601025126008608e-01},
  449. {1.0000000000000000e+00, 8.2530809168085506044576505e-01},
  450. {-8.0000000000000000e+00, -6.8592476857560136238589621e-01},
  451. }
  452. var nextafter32 = []float32{
  453. 4.979012489318848e+00,
  454. 7.738873004913330e+00,
  455. -2.768800258636475e-01,
  456. -5.010602951049805e+00,
  457. 9.636294364929199e+00,
  458. 2.926377534866333e+00,
  459. 5.229084014892578e+00,
  460. 2.727940082550049e+00,
  461. 1.825308203697205e+00,
  462. -8.685923576354980e+00,
  463. }
  464. var nextafter64 = []float64{
  465. 4.97901192488367438926388786e+00,
  466. 7.73887247457810545370193722e+00,
  467. -2.7688005719200153853520874e-01,
  468. -5.01060361827107403343006808e+00,
  469. 9.63629370719841915615688777e+00,
  470. 2.92637723924396508934364647e+00,
  471. 5.22908343145930754047867595e+00,
  472. 2.72793991043601069534929593e+00,
  473. 1.82530809168085528249036997e+00,
  474. -8.68592476857559958602905681e+00,
  475. }
  476. var pow = []float64{
  477. 9.5282232631648411840742957e+04,
  478. 5.4811599352999901232411871e+07,
  479. 5.2859121715894396531132279e-01,
  480. 9.7587991957286474464259698e-06,
  481. 4.328064329346044846740467e+09,
  482. 8.4406761805034547437659092e+02,
  483. 1.6946633276191194947742146e+05,
  484. 5.3449040147551939075312879e+02,
  485. 6.688182138451414936380374e+01,
  486. 2.0609869004248742886827439e-09,
  487. }
  488. var remainder = []float64{
  489. 4.197615023265299782906368e-02,
  490. 2.261127525421895434476482e+00,
  491. 3.231794108794261433104108e-02,
  492. -2.120723654214984321697556e-02,
  493. 3.637062928015826201999516e-01,
  494. 1.220868282268106064236690e+00,
  495. -4.581668629186133046005125e-01,
  496. -9.117596417440410050403443e-01,
  497. 8.734595415957246977711748e-01,
  498. 1.314075231424398637614104e+00,
  499. }
  500. var signbit = []bool{
  501. false,
  502. false,
  503. true,
  504. true,
  505. false,
  506. false,
  507. false,
  508. false,
  509. false,
  510. true,
  511. }
  512. var sin = []float64{
  513. -9.6466616586009283766724726e-01,
  514. 9.9338225271646545763467022e-01,
  515. -2.7335587039794393342449301e-01,
  516. 9.5586257685042792878173752e-01,
  517. -2.099421066779969164496634e-01,
  518. 2.135578780799860532750616e-01,
  519. -8.694568971167362743327708e-01,
  520. 4.019566681155577786649878e-01,
  521. 9.6778633541687993721617774e-01,
  522. -6.734405869050344734943028e-01,
  523. }
  524. // Results for 100000 * Pi + vf[i]
  525. var sinLarge = []float64{
  526. -9.646661658548936063912e-01,
  527. 9.933822527198506903752e-01,
  528. -2.7335587036246899796e-01,
  529. 9.55862576853689321268e-01,
  530. -2.099421066862688873691e-01,
  531. 2.13557878070308981163e-01,
  532. -8.694568970959221300497e-01,
  533. 4.01956668098863248917e-01,
  534. 9.67786335404528727927e-01,
  535. -6.7344058693131973066e-01,
  536. }
  537. var sinh = []float64{
  538. 7.2661916084208532301448439e+01,
  539. 1.1479409110035194500526446e+03,
  540. -2.8043136512812518927312641e-01,
  541. -7.499429091181587232835164e+01,
  542. 7.6552466042906758523925934e+03,
  543. 9.3031583421672014313789064e+00,
  544. 9.330815755828109072810322e+01,
  545. 7.6179893137269146407361477e+00,
  546. 3.021769180549615819524392e+00,
  547. -2.95950575724449499189888e+03,
  548. }
  549. var sqrt = []float64{
  550. 2.2313699659365484748756904e+00,
  551. 2.7818829009464263511285458e+00,
  552. 5.2619393496314796848143251e-01,
  553. 2.2384377628763938724244104e+00,
  554. 3.1042380236055381099288487e+00,
  555. 1.7106657298385224403917771e+00,
  556. 2.286718922705479046148059e+00,
  557. 1.6516476350711159636222979e+00,
  558. 1.3510396336454586262419247e+00,
  559. 2.9471892997524949215723329e+00,
  560. }
  561. var tan = []float64{
  562. -3.661316565040227801781974e+00,
  563. 8.64900232648597589369854e+00,
  564. -2.8417941955033612725238097e-01,
  565. 3.253290185974728640827156e+00,
  566. 2.147275640380293804770778e-01,
  567. -2.18600910711067004921551e-01,
  568. -1.760002817872367935518928e+00,
  569. -4.389808914752818126249079e-01,
  570. -3.843885560201130679995041e+00,
  571. 9.10988793377685105753416e-01,
  572. }
  573. // Results for 100000 * Pi + vf[i]
  574. var tanLarge = []float64{
  575. -3.66131656475596512705e+00,
  576. 8.6490023287202547927e+00,
  577. -2.841794195104782406e-01,
  578. 3.2532901861033120983e+00,
  579. 2.14727564046880001365e-01,
  580. -2.18600910700688062874e-01,
  581. -1.760002817699722747043e+00,
  582. -4.38980891453536115952e-01,
  583. -3.84388555942723509071e+00,
  584. 9.1098879344275101051e-01,
  585. }
  586. var tanh = []float64{
  587. 9.9990531206936338549262119e-01,
  588. 9.9999962057085294197613294e-01,
  589. -2.7001505097318677233756845e-01,
  590. -9.9991110943061718603541401e-01,
  591. 9.9999999146798465745022007e-01,
  592. 9.9427249436125236705001048e-01,
  593. 9.9994257600983138572705076e-01,
  594. 9.9149409509772875982054701e-01,
  595. 9.4936501296239685514466577e-01,
  596. -9.9999994291374030946055701e-01,
  597. }
  598. var trunc = []float64{
  599. 4.0000000000000000e+00,
  600. 7.0000000000000000e+00,
  601. -0.0000000000000000e+00,
  602. -5.0000000000000000e+00,
  603. 9.0000000000000000e+00,
  604. 2.0000000000000000e+00,
  605. 5.0000000000000000e+00,
  606. 2.0000000000000000e+00,
  607. 1.0000000000000000e+00,
  608. -8.0000000000000000e+00,
  609. }
  610. var y0 = []float64{
  611. -3.053399153780788357534855e-01,
  612. 1.7437227649515231515503649e-01,
  613. -8.6221781263678836910392572e-01,
  614. -3.100664880987498407872839e-01,
  615. 1.422200649300982280645377e-01,
  616. 4.000004067997901144239363e-01,
  617. -3.3340749753099352392332536e-01,
  618. 4.5399790746668954555205502e-01,
  619. 4.8290004112497761007536522e-01,
  620. 2.7036697826604756229601611e-01,
  621. }
  622. var y1 = []float64{
  623. 0.15494213737457922210218611,
  624. -0.2165955142081145245075746,
  625. -2.4644949631241895201032829,
  626. 0.1442740489541836405154505,
  627. 0.2215379960518984777080163,
  628. 0.3038800915160754150565448,
  629. 0.0691107642452362383808547,
  630. 0.2380116417809914424860165,
  631. -0.20849492979459761009678934,
  632. 0.0242503179793232308250804,
  633. }
  634. var y2 = []float64{
  635. 0.3675780219390303613394936,
  636. -0.23034826393250119879267257,
  637. -16.939677983817727205631397,
  638. 0.367653980523052152867791,
  639. -0.0962401471767804440353136,
  640. -0.1923169356184851105200523,
  641. 0.35984072054267882391843766,
  642. -0.2794987252299739821654982,
  643. -0.7113490692587462579757954,
  644. -0.2647831587821263302087457,
  645. }
  646. var yM3 = []float64{
  647. -0.14035984421094849100895341,
  648. -0.097535139617792072703973,
  649. 242.25775994555580176377379,
  650. -0.1492267014802818619511046,
  651. 0.26148702629155918694500469,
  652. 0.56675383593895176530394248,
  653. -0.206150264009006981070575,
  654. 0.64784284687568332737963658,
  655. 1.3503631555901938037008443,
  656. 0.1461869756579956803341844,
  657. }
  658. // arguments and expected results for special cases
  659. var vfacosSC = []float64{
  660. -Pi,
  661. 1,
  662. Pi,
  663. NaN(),
  664. }
  665. var acosSC = []float64{
  666. NaN(),
  667. 0,
  668. NaN(),
  669. NaN(),
  670. }
  671. var vfacoshSC = []float64{
  672. Inf(-1),
  673. 0.5,
  674. 1,
  675. Inf(1),
  676. NaN(),
  677. }
  678. var acoshSC = []float64{
  679. NaN(),
  680. NaN(),
  681. 0,
  682. Inf(1),
  683. NaN(),
  684. }
  685. var vfasinSC = []float64{
  686. -Pi,
  687. Copysign(0, -1),
  688. 0,
  689. Pi,
  690. NaN(),
  691. }
  692. var asinSC = []float64{
  693. NaN(),
  694. Copysign(0, -1),
  695. 0,
  696. NaN(),
  697. NaN(),
  698. }
  699. var vfasinhSC = []float64{
  700. Inf(-1),
  701. Copysign(0, -1),
  702. 0,
  703. Inf(1),
  704. NaN(),
  705. }
  706. var asinhSC = []float64{
  707. Inf(-1),
  708. Copysign(0, -1),
  709. 0,
  710. Inf(1),
  711. NaN(),
  712. }
  713. var vfatanSC = []float64{
  714. Inf(-1),
  715. Copysign(0, -1),
  716. 0,
  717. Inf(1),
  718. NaN(),
  719. }
  720. var atanSC = []float64{
  721. -Pi / 2,
  722. Copysign(0, -1),
  723. 0,
  724. Pi / 2,
  725. NaN(),
  726. }
  727. var vfatanhSC = []float64{
  728. Inf(-1),
  729. -Pi,
  730. -1,
  731. Copysign(0, -1),
  732. 0,
  733. 1,
  734. Pi,
  735. Inf(1),
  736. NaN(),
  737. }
  738. var atanhSC = []float64{
  739. NaN(),
  740. NaN(),
  741. Inf(-1),
  742. Copysign(0, -1),
  743. 0,
  744. Inf(1),
  745. NaN(),
  746. NaN(),
  747. NaN(),
  748. }
  749. var vfatan2SC = [][2]float64{
  750. {Inf(-1), Inf(-1)},
  751. {Inf(-1), -Pi},
  752. {Inf(-1), 0},
  753. {Inf(-1), +Pi},
  754. {Inf(-1), Inf(1)},
  755. {Inf(-1), NaN()},
  756. {-Pi, Inf(-1)},
  757. {-Pi, 0},
  758. {-Pi, Inf(1)},
  759. {-Pi, NaN()},
  760. {Copysign(0, -1), Inf(-1)},
  761. {Copysign(0, -1), -Pi},
  762. {Copysign(0, -1), Copysign(0, -1)},
  763. {Copysign(0, -1), 0},
  764. {Copysign(0, -1), +Pi},
  765. {Copysign(0, -1), Inf(1)},
  766. {Copysign(0, -1), NaN()},
  767. {0, Inf(-1)},
  768. {0, -Pi},
  769. {0, Copysign(0, -1)},
  770. {0, 0},
  771. {0, +Pi},
  772. {0, Inf(1)},
  773. {0, NaN()},
  774. {+Pi, Inf(-1)},
  775. {+Pi, 0},
  776. {+Pi, Inf(1)},
  777. {+Pi, NaN()},
  778. {Inf(1), Inf(-1)},
  779. {Inf(1), -Pi},
  780. {Inf(1), 0},
  781. {Inf(1), +Pi},
  782. {Inf(1), Inf(1)},
  783. {Inf(1), NaN()},
  784. {NaN(), NaN()},
  785. }
  786. var atan2SC = []float64{
  787. -3 * Pi / 4, // atan2(-Inf, -Inf)
  788. -Pi / 2, // atan2(-Inf, -Pi)
  789. -Pi / 2, // atan2(-Inf, +0)
  790. -Pi / 2, // atan2(-Inf, +Pi)
  791. -Pi / 4, // atan2(-Inf, +Inf)
  792. NaN(), // atan2(-Inf, NaN)
  793. -Pi, // atan2(-Pi, -Inf)
  794. -Pi / 2, // atan2(-Pi, +0)
  795. Copysign(0, -1), // atan2(-Pi, Inf)
  796. NaN(), // atan2(-Pi, NaN)
  797. -Pi, // atan2(-0, -Inf)
  798. -Pi, // atan2(-0, -Pi)
  799. -Pi, // atan2(-0, -0)
  800. Copysign(0, -1), // atan2(-0, +0)
  801. Copysign(0, -1), // atan2(-0, +Pi)
  802. Copysign(0, -1), // atan2(-0, +Inf)
  803. NaN(), // atan2(-0, NaN)
  804. Pi, // atan2(+0, -Inf)
  805. Pi, // atan2(+0, -Pi)
  806. Pi, // atan2(+0, -0)
  807. 0, // atan2(+0, +0)
  808. 0, // atan2(+0, +Pi)
  809. 0, // atan2(+0, +Inf)
  810. NaN(), // atan2(+0, NaN)
  811. Pi, // atan2(+Pi, -Inf)
  812. Pi / 2, // atan2(+Pi, +0)
  813. 0, // atan2(+Pi, +Inf)
  814. NaN(), // atan2(+Pi, NaN)
  815. 3 * Pi / 4, // atan2(+Inf, -Inf)
  816. Pi / 2, // atan2(+Inf, -Pi)
  817. Pi / 2, // atan2(+Inf, +0)
  818. Pi / 2, // atan2(+Inf, +Pi)
  819. Pi / 4, // atan2(+Inf, +Inf)
  820. NaN(), // atan2(+Inf, NaN)
  821. NaN(), // atan2(NaN, NaN)
  822. }
  823. var vfcbrtSC = []float64{
  824. Inf(-1),
  825. Copysign(0, -1),
  826. 0,
  827. Inf(1),
  828. NaN(),
  829. }
  830. var cbrtSC = []float64{
  831. Inf(-1),
  832. Copysign(0, -1),
  833. 0,
  834. Inf(1),
  835. NaN(),
  836. }
  837. var vfceilSC = []float64{
  838. Inf(-1),
  839. Copysign(0, -1),
  840. 0,
  841. Inf(1),
  842. NaN(),
  843. }
  844. var ceilSC = []float64{
  845. Inf(-1),
  846. Copysign(0, -1),
  847. 0,
  848. Inf(1),
  849. NaN(),
  850. }
  851. var vfcopysignSC = []float64{
  852. Inf(-1),
  853. Inf(1),
  854. NaN(),
  855. }
  856. var copysignSC = []float64{
  857. Inf(-1),
  858. Inf(-1),
  859. NaN(),
  860. }
  861. var vfcosSC = []float64{
  862. Inf(-1),
  863. Inf(1),
  864. NaN(),
  865. }
  866. var cosSC = []float64{
  867. NaN(),
  868. NaN(),
  869. NaN(),
  870. }
  871. var vfcoshSC = []float64{
  872. Inf(-1),
  873. Copysign(0, -1),
  874. 0,
  875. Inf(1),
  876. NaN(),
  877. }
  878. var coshSC = []float64{
  879. Inf(1),
  880. 1,
  881. 1,
  882. Inf(1),
  883. NaN(),
  884. }
  885. var vferfSC = []float64{
  886. Inf(-1),
  887. Copysign(0, -1),
  888. 0,
  889. Inf(1),
  890. NaN(),
  891. }
  892. var erfSC = []float64{
  893. -1,
  894. Copysign(0, -1),
  895. 0,
  896. 1,
  897. NaN(),
  898. }
  899. var vferfcSC = []float64{
  900. Inf(-1),
  901. Inf(1),
  902. NaN(),
  903. }
  904. var erfcSC = []float64{
  905. 2,
  906. 0,
  907. NaN(),
  908. }
  909. var vfexpSC = []float64{
  910. Inf(-1),
  911. -2000,
  912. 2000,
  913. Inf(1),
  914. NaN(),
  915. }
  916. var expSC = []float64{
  917. 0,
  918. 0,
  919. Inf(1),
  920. Inf(1),
  921. NaN(),
  922. }
  923. var vfexpm1SC = []float64{
  924. Inf(-1),
  925. -710,
  926. Copysign(0, -1),
  927. 0,
  928. 710,
  929. Inf(1),
  930. NaN(),
  931. }
  932. var expm1SC = []float64{
  933. -1,
  934. -1,
  935. Copysign(0, -1),
  936. 0,
  937. Inf(1),
  938. Inf(1),
  939. NaN(),
  940. }
  941. var vffabsSC = []float64{
  942. Inf(-1),
  943. Copysign(0, -1),
  944. 0,
  945. Inf(1),
  946. NaN(),
  947. }
  948. var fabsSC = []float64{
  949. Inf(1),
  950. 0,
  951. 0,
  952. Inf(1),
  953. NaN(),
  954. }
  955. var vffdimSC = [][2]float64{
  956. {Inf(-1), Inf(-1)},
  957. {Inf(-1), Inf(1)},
  958. {Inf(-1), NaN()},
  959. {Copysign(0, -1), Copysign(0, -1)},
  960. {Copysign(0, -1), 0},
  961. {0, Copysign(0, -1)},
  962. {0, 0},
  963. {Inf(1), Inf(-1)},
  964. {Inf(1), Inf(1)},
  965. {Inf(1), NaN()},
  966. {NaN(), Inf(-1)},
  967. {NaN(), Copysign(0, -1)},
  968. {NaN(), 0},
  969. {NaN(), Inf(1)},
  970. {NaN(), NaN()},
  971. }
  972. var nan = Float64frombits(0xFFF8000000000000) // SSE2 DIVSD 0/0
  973. var vffdim2SC = [][2]float64{
  974. {Inf(-1), Inf(-1)},
  975. {Inf(-1), Inf(1)},
  976. {Inf(-1), nan},
  977. {Copysign(0, -1), Copysign(0, -1)},
  978. {Copysign(0, -1), 0},
  979. {0, Copysign(0, -1)},
  980. {0, 0},
  981. {Inf(1), Inf(-1)},
  982. {Inf(1), Inf(1)},
  983. {Inf(1), nan},
  984. {nan, Inf(-1)},
  985. {nan, Copysign(0, -1)},
  986. {nan, 0},
  987. {nan, Inf(1)},
  988. {nan, nan},
  989. }
  990. var fdimSC = []float64{
  991. NaN(),
  992. 0,
  993. NaN(),
  994. 0,
  995. 0,
  996. 0,
  997. 0,
  998. Inf(1),
  999. NaN(),
  1000. NaN(),
  1001. NaN(),
  1002. NaN(),
  1003. NaN(),
  1004. NaN(),
  1005. NaN(),
  1006. }
  1007. var fmaxSC = []float64{
  1008. Inf(-1),
  1009. Inf(1),
  1010. NaN(),
  1011. Copysign(0, -1),
  1012. 0,
  1013. 0,
  1014. 0,
  1015. Inf(1),
  1016. Inf(1),
  1017. Inf(1),
  1018. NaN(),
  1019. NaN(),
  1020. NaN(),
  1021. Inf(1),
  1022. NaN(),
  1023. }
  1024. var fminSC = []float64{
  1025. Inf(-1),
  1026. Inf(-1),
  1027. Inf(-1),
  1028. Copysign(0, -1),
  1029. Copysign(0, -1),
  1030. Copysign(0, -1),
  1031. 0,
  1032. Inf(-1),
  1033. Inf(1),
  1034. NaN(),
  1035. Inf(-1),
  1036. NaN(),
  1037. NaN(),
  1038. NaN(),
  1039. NaN(),
  1040. }
  1041. var vffmodSC = [][2]float64{
  1042. {Inf(-1), Inf(-1)},
  1043. {Inf(-1), -Pi},
  1044. {Inf(-1), 0},
  1045. {Inf(-1), Pi},
  1046. {Inf(-1), Inf(1)},
  1047. {Inf(-1), NaN()},
  1048. {-Pi, Inf(-1)},
  1049. {-Pi, 0},
  1050. {-Pi, Inf(1)},
  1051. {-Pi, NaN()},
  1052. {Copysign(0, -1), Inf(-1)},
  1053. {Copysign(0, -1), 0},
  1054. {Copysign(0, -1), Inf(1)},
  1055. {Copysign(0, -1), NaN()},
  1056. {0, Inf(-1)},
  1057. {0, 0},
  1058. {0, Inf(1)},
  1059. {0, NaN()},
  1060. {Pi, Inf(-1)},
  1061. {Pi, 0},
  1062. {Pi, Inf(1)},
  1063. {Pi, NaN()},
  1064. {Inf(1), Inf(-1)},
  1065. {Inf(1), -Pi},
  1066. {Inf(1), 0},
  1067. {Inf(1), Pi},
  1068. {Inf(1), Inf(1)},
  1069. {Inf(1), NaN()},
  1070. {NaN(), Inf(-1)},
  1071. {NaN(), -Pi},
  1072. {NaN(), 0},
  1073. {NaN(), Pi},
  1074. {NaN(), Inf(1)},
  1075. {NaN(), NaN()},
  1076. }
  1077. var fmodSC = []float64{
  1078. NaN(), // fmod(-Inf, -Inf)
  1079. NaN(), // fmod(-Inf, -Pi)
  1080. NaN(), // fmod(-Inf, 0)
  1081. NaN(), // fmod(-Inf, Pi)
  1082. NaN(), // fmod(-Inf, +Inf)
  1083. NaN(), // fmod(-Inf, NaN)
  1084. -Pi, // fmod(-Pi, -Inf)
  1085. NaN(), // fmod(-Pi, 0)
  1086. -Pi, // fmod(-Pi, +Inf)
  1087. NaN(), // fmod(-Pi, NaN)
  1088. Copysign(0, -1), // fmod(-0, -Inf)
  1089. NaN(), // fmod(-0, 0)
  1090. Copysign(0, -1), // fmod(-0, Inf)
  1091. NaN(), // fmod(-0, NaN)
  1092. 0, // fmod(0, -Inf)
  1093. NaN(), // fmod(0, 0)
  1094. 0, // fmod(0, +Inf)
  1095. NaN(), // fmod(0, NaN)
  1096. Pi, // fmod(Pi, -Inf)
  1097. NaN(), // fmod(Pi, 0)
  1098. Pi, // fmod(Pi, +Inf)
  1099. NaN(), // fmod(Pi, NaN)
  1100. NaN(), // fmod(+Inf, -Inf)
  1101. NaN(), // fmod(+Inf, -Pi)
  1102. NaN(), // fmod(+Inf, 0)
  1103. NaN(), // fmod(+Inf, Pi)
  1104. NaN(), // fmod(+Inf, +Inf)
  1105. NaN(), // fmod(+Inf, NaN)
  1106. NaN(), // fmod(NaN, -Inf)
  1107. NaN(), // fmod(NaN, -Pi)
  1108. NaN(), // fmod(NaN, 0)
  1109. NaN(), // fmod(NaN, Pi)
  1110. NaN(), // fmod(NaN, +Inf)
  1111. NaN(), // fmod(NaN, NaN)
  1112. }
  1113. var vffrexpSC = []float64{
  1114. Inf(-1),
  1115. Copysign(0, -1),
  1116. 0,
  1117. Inf(1),
  1118. NaN(),
  1119. }
  1120. var frexpSC = []fi{
  1121. {Inf(-1), 0},
  1122. {Copysign(0, -1), 0},
  1123. {0, 0},
  1124. {Inf(1), 0},
  1125. {NaN(), 0},
  1126. }
  1127. var vfgammaSC = []float64{
  1128. Inf(-1),
  1129. -3,
  1130. Copysign(0, -1),
  1131. 0,
  1132. Inf(1),
  1133. NaN(),
  1134. }
  1135. var gammaSC = []float64{
  1136. NaN(),
  1137. NaN(),
  1138. Inf(-1),
  1139. Inf(1),
  1140. Inf(1),
  1141. NaN(),
  1142. }
  1143. var vfhypotSC = [][2]float64{
  1144. {Inf(-1), Inf(-1)},
  1145. {Inf(-1), 0},
  1146. {Inf(-1), Inf(1)},
  1147. {Inf(-1), NaN()},
  1148. {Copysign(0, -1), Copysign(0, -1)},
  1149. {Copysign(0, -1), 0},
  1150. {0, Copysign(0, -1)},
  1151. {0, 0}, // +0, +0
  1152. {0, Inf(-1)},
  1153. {0, Inf(1)},
  1154. {0, NaN()},
  1155. {Inf(1), Inf(-1)},
  1156. {Inf(1), 0},
  1157. {Inf(1), Inf(1)},
  1158. {Inf(1), NaN()},
  1159. {NaN(), Inf(-1)},
  1160. {NaN(), 0},
  1161. {NaN(), Inf(1)},
  1162. {NaN(), NaN()},
  1163. }
  1164. var hypotSC = []float64{
  1165. Inf(1),
  1166. Inf(1),
  1167. Inf(1),
  1168. Inf(1),
  1169. 0,
  1170. 0,
  1171. 0,
  1172. 0,
  1173. Inf(1),
  1174. Inf(1),
  1175. NaN(),
  1176. Inf(1),
  1177. Inf(1),
  1178. Inf(1),
  1179. Inf(1),
  1180. Inf(1),
  1181. NaN(),
  1182. Inf(1),
  1183. NaN(),
  1184. }
  1185. var vfilogbSC = []float64{
  1186. Inf(-1),
  1187. 0,
  1188. Inf(1),
  1189. NaN(),
  1190. }
  1191. var ilogbSC = []int{
  1192. MaxInt32,
  1193. MinInt32,
  1194. MaxInt32,
  1195. MaxInt32,
  1196. }
  1197. var vfj0SC = []float64{
  1198. Inf(-1),
  1199. 0,
  1200. Inf(1),
  1201. NaN(),
  1202. }
  1203. var j0SC = []float64{
  1204. 0,
  1205. 1,
  1206. 0,
  1207. NaN(),
  1208. }
  1209. var j1SC = []float64{
  1210. 0,
  1211. 0,
  1212. 0,
  1213. NaN(),
  1214. }
  1215. var j2SC = []float64{
  1216. 0,
  1217. 0,
  1218. 0,
  1219. NaN(),
  1220. }
  1221. var jM3SC = []float64{
  1222. 0,
  1223. 0,
  1224. 0,
  1225. NaN(),
  1226. }
  1227. var vfldexpSC = []fi{
  1228. {0, 0},
  1229. {0, -1075},
  1230. {0, 1024},
  1231. {Copysign(0, -1), 0},
  1232. {Copysign(0, -1), -1075},
  1233. {Copysign(0, -1), 1024},
  1234. {Inf(1), 0},
  1235. {Inf(1), -1024},
  1236. {Inf(-1), 0},
  1237. {Inf(-1), -1024},
  1238. {NaN(), -1024},
  1239. }
  1240. var ldexpSC = []float64{
  1241. 0,
  1242. 0,
  1243. 0,
  1244. Copysign(0, -1),
  1245. Copysign(0, -1),
  1246. Copysign(0, -1),
  1247. Inf(1),
  1248. Inf(1),
  1249. Inf(-1),
  1250. Inf(-1),
  1251. NaN(),
  1252. }
  1253. var vflgammaSC = []float64{
  1254. Inf(-1),
  1255. -3,
  1256. 0,
  1257. 1,
  1258. 2,
  1259. Inf(1),
  1260. NaN(),
  1261. }
  1262. var lgammaSC = []fi{
  1263. {Inf(-1), 1},
  1264. {Inf(1), 1},
  1265. {Inf(1), 1},
  1266. {0, 1},
  1267. {0, 1},
  1268. {Inf(1), 1},
  1269. {NaN(), 1},
  1270. }
  1271. var vflogSC = []float64{
  1272. Inf(-1),
  1273. -Pi,
  1274. Copysign(0, -1),
  1275. 0,
  1276. 1,
  1277. Inf(1),
  1278. NaN(),
  1279. }
  1280. var logSC = []float64{
  1281. NaN(),
  1282. NaN(),
  1283. Inf(-1),
  1284. Inf(-1),
  1285. 0,
  1286. Inf(1),
  1287. NaN(),
  1288. }
  1289. var vflogbSC = []float64{
  1290. Inf(-1),
  1291. 0,
  1292. Inf(1),
  1293. NaN(),
  1294. }
  1295. var logbSC = []float64{
  1296. Inf(1),
  1297. Inf(-1),
  1298. Inf(1),
  1299. NaN(),
  1300. }
  1301. var vflog1pSC = []float64{
  1302. Inf(-1),
  1303. -Pi,
  1304. -1,
  1305. Copysign(0, -1),
  1306. 0,
  1307. Inf(1),
  1308. NaN(),
  1309. }
  1310. var log1pSC = []float64{
  1311. NaN(),
  1312. NaN(),
  1313. Inf(-1),
  1314. Copysign(0, -1),
  1315. 0,
  1316. Inf(1),
  1317. NaN(),
  1318. }
  1319. var vfmodfSC = []float64{
  1320. Inf(-1),
  1321. Inf(1),
  1322. NaN(),
  1323. }
  1324. var modfSC = [][2]float64{
  1325. {Inf(-1), NaN()}, // [2]float64{Copysign(0, -1), Inf(-1)},
  1326. {Inf(1), NaN()}, // [2]float64{0, Inf(1)},
  1327. {NaN(), NaN()},
  1328. }
  1329. var vfnextafter32SC = [][2]float32{
  1330. {0, 0},
  1331. {0, float32(Copysign(0, -1))},
  1332. {0, -1},
  1333. {0, float32(NaN())},
  1334. {float32(Copysign(0, -1)), 1},
  1335. {float32(Copysign(0, -1)), 0},
  1336. {float32(Copysign(0, -1)), float32(Copysign(0, -1))},
  1337. {float32(Copysign(0, -1)), -1},
  1338. {float32(NaN()), 0},
  1339. {float32(NaN()), float32(NaN())},
  1340. }
  1341. var nextafter32SC = []float32{
  1342. 0,
  1343. 0,
  1344. -1.401298464e-45, // Float32frombits(0x80000001)
  1345. float32(NaN()),
  1346. 1.401298464e-45, // Float32frombits(0x00000001)
  1347. float32(Copysign(0, -1)),
  1348. float32(Copysign(0, -1)),
  1349. -1.401298464e-45, // Float32frombits(0x80000001)
  1350. float32(NaN()),
  1351. float32(NaN()),
  1352. }
  1353. var vfnextafter64SC = [][2]float64{
  1354. {0, 0},
  1355. {0, Copysign(0, -1)},
  1356. {0, -1},
  1357. {0, NaN()},
  1358. {Copysign(0, -1), 1},
  1359. {Copysign(0, -1), 0},
  1360. {Copysign(0, -1), Copysign(0, -1)},
  1361. {Copysign(0, -1), -1},
  1362. {NaN(), 0},
  1363. {NaN(), NaN()},
  1364. }
  1365. var nextafter64SC = []float64{
  1366. 0,
  1367. 0,
  1368. -4.9406564584124654418e-324, // Float64frombits(0x8000000000000001)
  1369. NaN(),
  1370. 4.9406564584124654418e-324, // Float64frombits(0x0000000000000001)
  1371. Copysign(0, -1),
  1372. Copysign(0, -1),
  1373. -4.9406564584124654418e-324, // Float64frombits(0x8000000000000001)
  1374. NaN(),
  1375. NaN(),
  1376. }
  1377. var vfpowSC = [][2]float64{
  1378. {Inf(-1), -Pi},
  1379. {Inf(-1), -3},
  1380. {Inf(-1), Copysign(0, -1)},
  1381. {Inf(-1), 0},
  1382. {Inf(-1), 1},
  1383. {Inf(-1), 3},
  1384. {Inf(-1), Pi},
  1385. {Inf(-1), NaN()},
  1386. {-Pi, Inf(-1)},
  1387. {-Pi, -Pi},
  1388. {-Pi, Copysign(0, -1)},
  1389. {-Pi, 0},
  1390. {-Pi, 1},
  1391. {-Pi, Pi},
  1392. {-Pi, Inf(1)},
  1393. {-Pi, NaN()},
  1394. {-1, Inf(-1)},
  1395. {-1, Inf(1)},
  1396. {-1, NaN()},
  1397. {-1 / 2, Inf(-1)},
  1398. {-1 / 2, Inf(1)},
  1399. {Copysign(0, -1), Inf(-1)},
  1400. {Copysign(0, -1), -Pi},
  1401. {Copysign(0, -1), -3},
  1402. {Copysign(0, -1), 3},
  1403. {Copysign(0, -1), Pi},
  1404. {Copysign(0, -1), Inf(1)},
  1405. {0, Inf(-1)},
  1406. {0, -Pi},
  1407. {0, -3},
  1408. {0, Copysign(0, -1)},
  1409. {0, 0},
  1410. {0, 3},
  1411. {0, Pi},
  1412. {0, Inf(1)},
  1413. {0, NaN()},
  1414. {1 / 2, Inf(-1)},
  1415. {1 / 2, Inf(1)},
  1416. {1, Inf(-1)},
  1417. {1, Inf(1)},
  1418. {1, NaN()},
  1419. {Pi, Inf(-1)},
  1420. {Pi, Copysign(0, -1)},
  1421. {Pi, 0},
  1422. {Pi, 1},
  1423. {Pi, Inf(1)},
  1424. {Pi, NaN()},
  1425. {Inf(1), -Pi},
  1426. {Inf(1), Copysign(0, -1)},
  1427. {Inf(1), 0},
  1428. {Inf(1), 1},
  1429. {Inf(1), Pi},
  1430. {Inf(1), NaN()},
  1431. {NaN(), -Pi},
  1432. {NaN(), Copysign(0, -1)},
  1433. {NaN(), 0},
  1434. {NaN(), 1},
  1435. {NaN(), Pi},
  1436. {NaN(), NaN()},
  1437. }
  1438. var powSC = []float64{
  1439. 0, // pow(-Inf, -Pi)
  1440. Copysign(0, -1), // pow(-Inf, -3)
  1441. 1, // pow(-Inf, -0)
  1442. 1, // pow(-Inf, +0)
  1443. Inf(-1), // pow(-Inf, 1)
  1444. Inf(-1), // pow(-Inf, 3)
  1445. Inf(1), // pow(-Inf, Pi)
  1446. NaN(), // pow(-Inf, NaN)
  1447. 0, // pow(-Pi, -Inf)
  1448. NaN(), // pow(-Pi, -Pi)
  1449. 1, // pow(-Pi, -0)
  1450. 1, // pow(-Pi, +0)
  1451. -Pi, // pow(-Pi, 1)
  1452. NaN(), // pow(-Pi, Pi)
  1453. Inf(1), // pow(-Pi, +Inf)
  1454. NaN(), // pow(-Pi, NaN)
  1455. 1, // pow(-1, -Inf) IEEE 754-2008
  1456. 1, // pow(-1, +Inf) IEEE 754-2008
  1457. NaN(), // pow(-1, NaN)
  1458. Inf(1), // pow(-1/2, -Inf)
  1459. 0, // pow(-1/2, +Inf)
  1460. Inf(1), // pow(-0, -Inf)
  1461. Inf(1), // pow(-0, -Pi)
  1462. Inf(-1), // pow(-0, -3) IEEE 754-2008
  1463. Copysign(0, -1), // pow(-0, 3) IEEE 754-2008
  1464. 0, // pow(-0, +Pi)
  1465. 0, // pow(-0, +Inf)
  1466. Inf(1), // pow(+0, -Inf)
  1467. Inf(1), // pow(+0, -Pi)
  1468. Inf(1), // pow(+0, -3)
  1469. 1, // pow(+0, -0)
  1470. 1, // pow(+0, +0)
  1471. 0, // pow(+0, 3)
  1472. 0, // pow(+0, +Pi)
  1473. 0, // pow(+0, +Inf)
  1474. NaN(), // pow(+0, NaN)
  1475. Inf(1), // pow(1/2, -Inf)
  1476. 0, // pow(1/2, +Inf)
  1477. 1, // pow(1, -Inf) IEEE 754-2008
  1478. 1, // pow(1, +Inf) IEEE 754-2008
  1479. 1, // pow(1, NaN) IEEE 754-2008
  1480. 0, // pow(+Pi, -Inf)
  1481. 1, // pow(+Pi, -0)
  1482. 1, // pow(+Pi, +0)
  1483. Pi, // pow(+Pi, 1)
  1484. Inf(1), // pow(+Pi, +Inf)
  1485. NaN(), // pow(+Pi, NaN)
  1486. 0, // pow(+Inf, -Pi)
  1487. 1, // pow(+Inf, -0)
  1488. 1, // pow(+Inf, +0)
  1489. Inf(1), // pow(+Inf, 1)
  1490. Inf(1), // pow(+Inf, Pi)
  1491. NaN(), // pow(+Inf, NaN)
  1492. NaN(), // pow(NaN, -Pi)
  1493. 1, // pow(NaN, -0)
  1494. 1, // pow(NaN, +0)
  1495. NaN(), // pow(NaN, 1)
  1496. NaN(), // pow(NaN, +Pi)
  1497. NaN(), // pow(NaN, NaN)
  1498. }
  1499. var vfpow10SC = []int{
  1500. MinInt32,
  1501. MaxInt32,
  1502. -325,
  1503. 309,
  1504. }
  1505. var pow10SC = []float64{
  1506. 0, // pow10(MinInt32)
  1507. Inf(1), // pow10(MaxInt32)
  1508. 0, // pow10(-325)
  1509. Inf(1), // pow10(309)
  1510. }
  1511. var vfsignbitSC = []float64{
  1512. Inf(-1),
  1513. Copysign(0, -1),
  1514. 0,
  1515. Inf(1),
  1516. NaN(),
  1517. }
  1518. var signbitSC = []bool{
  1519. true,
  1520. true,
  1521. false,
  1522. false,
  1523. false,
  1524. }
  1525. var vfsinSC = []float64{
  1526. Inf(-1),
  1527. Copysign(0, -1),
  1528. 0,
  1529. Inf(1),
  1530. NaN(),
  1531. }
  1532. var sinSC = []float64{
  1533. NaN(),
  1534. Copysign(0, -1),
  1535. 0,
  1536. NaN(),
  1537. NaN(),
  1538. }
  1539. var vfsinhSC = []float64{
  1540. Inf(-1),
  1541. Copysign(0, -1),
  1542. 0,
  1543. Inf(1),
  1544. NaN(),
  1545. }
  1546. var sinhSC = []float64{
  1547. Inf(-1),
  1548. Copysign(0, -1),
  1549. 0,
  1550. Inf(1),
  1551. NaN(),
  1552. }
  1553. var vfsqrtSC = []float64{
  1554. Inf(-1),
  1555. -Pi,
  1556. Copysign(0, -1),
  1557. 0,
  1558. Inf(1),
  1559. NaN(),
  1560. }
  1561. var sqrtSC = []float64{
  1562. NaN(),
  1563. NaN(),
  1564. Copysign(0, -1),
  1565. 0,
  1566. Inf(1),
  1567. NaN(),
  1568. }
  1569. var vftanhSC = []float64{
  1570. Inf(-1),
  1571. Copysign(0, -1),
  1572. 0,
  1573. Inf(1),
  1574. NaN(),
  1575. }
  1576. var tanhSC = []float64{
  1577. -1,
  1578. Copysign(0, -1),
  1579. 0,
  1580. 1,
  1581. NaN(),
  1582. }
  1583. var vfy0SC = []float64{
  1584. Inf(-1),
  1585. 0,
  1586. Inf(1),
  1587. NaN(),
  1588. }
  1589. var y0SC = []float64{
  1590. NaN(),
  1591. Inf(-1),
  1592. 0,
  1593. NaN(),
  1594. }
  1595. var y1SC = []float64{
  1596. NaN(),
  1597. Inf(-1),
  1598. 0,
  1599. NaN(),
  1600. }
  1601. var y2SC = []float64{
  1602. NaN(),
  1603. Inf(-1),
  1604. 0,
  1605. NaN(),
  1606. }
  1607. var yM3SC = []float64{
  1608. NaN(),
  1609. Inf(1),
  1610. 0,
  1611. NaN(),
  1612. }
  1613. // arguments and expected results for boundary cases
  1614. const (
  1615. SmallestNormalFloat64 = 2.2250738585072014e-308 // 2**-1022
  1616. LargestSubnormalFloat64 = SmallestNormalFloat64 - SmallestNonzeroFloat64
  1617. )
  1618. var vffrexpBC = []float64{
  1619. SmallestNormalFloat64,
  1620. LargestSubnormalFloat64,
  1621. SmallestNonzeroFloat64,
  1622. MaxFloat64,
  1623. -SmallestNormalFloat64,
  1624. -LargestSubnormalFloat64,
  1625. -SmallestNonzeroFloat64,
  1626. -MaxFloat64,
  1627. }
  1628. var frexpBC = []fi{
  1629. {0.5, -1021},
  1630. {0.99999999999999978, -1022},
  1631. {0.5, -1073},
  1632. {0.99999999999999989, 1024},
  1633. {-0.5, -1021},
  1634. {-0.99999999999999978, -1022},
  1635. {-0.5, -1073},
  1636. {-0.99999999999999989, 1024},
  1637. }
  1638. var vfldexpBC = []fi{
  1639. {SmallestNormalFloat64, -52},
  1640. {LargestSubnormalFloat64, -51},
  1641. {SmallestNonzeroFloat64, 1074},
  1642. {MaxFloat64, -(1023 + 1074)},
  1643. {1, -1075},
  1644. {-1, -1075},
  1645. {1, 1024},
  1646. {-1, 1024},
  1647. }
  1648. var ldexpBC = []float64{
  1649. SmallestNonzeroFloat64,
  1650. 1e-323, // 2**-1073
  1651. 1,
  1652. 1e-323, // 2**-1073
  1653. 0,
  1654. Copysign(0, -1),
  1655. Inf(1),
  1656. Inf(-1),
  1657. }
  1658. var logbBC = []float64{
  1659. -1022,
  1660. -1023,
  1661. -1074,
  1662. 1023,
  1663. -1022,
  1664. -1023,
  1665. -1074,
  1666. 1023,
  1667. }
  1668. func tolerance(a, b, e float64) bool {
  1669. d := a - b
  1670. if d < 0 {
  1671. d = -d
  1672. }
  1673. // note: b is correct (expected) value, a is actual value.
  1674. // make error tolerance a fraction of b, not a.
  1675. if b != 0 {
  1676. e = e * b
  1677. if e < 0 {
  1678. e = -e
  1679. }
  1680. }
  1681. return d < e
  1682. }
  1683. func kindaclose(a, b float64) bool { return tolerance(a, b, 1e-8) }
  1684. func close(a, b float64) bool { return tolerance(a, b, 1e-14) }
  1685. func veryclose(a, b float64) bool { return tolerance(a, b, 4e-16) }
  1686. func soclose(a, b, e float64) bool { return tolerance(a, b, e) }
  1687. func alike(a, b float64) bool {
  1688. switch {
  1689. case IsNaN(a) && IsNaN(b):
  1690. return true
  1691. case a == b:
  1692. return Signbit(a) == Signbit(b)
  1693. }
  1694. return false
  1695. }
  1696. func TestNaN(t *testing.T) {
  1697. f64 := NaN()
  1698. if f64 == f64 {
  1699. t.Fatalf("NaN() returns %g, expected NaN", f64)
  1700. }
  1701. f32 := float32(f64)
  1702. if f32 == f32 {
  1703. t.Fatalf("float32(NaN()) is %g, expected NaN", f32)
  1704. }
  1705. }
  1706. func TestAcos(t *testing.T) {
  1707. for i := 0; i < len(vf); i++ {
  1708. a := vf[i] / 10
  1709. if f := Acos(a); !close(acos[i], f) {
  1710. t.Errorf("Acos(%g) = %g, want %g", a, f, acos[i])
  1711. }
  1712. }
  1713. for i := 0; i < len(vfacosSC); i++ {
  1714. if f := Acos(vfacosSC[i]); !alike(acosSC[i], f) {
  1715. t.Errorf("Acos(%g) = %g, want %g", vfacosSC[i], f, acosSC[i])
  1716. }
  1717. }
  1718. }
  1719. func TestAcosh(t *testing.T) {
  1720. for i := 0; i < len(vf); i++ {
  1721. a := 1 + Abs(vf[i])
  1722. if f := Acosh(a); !veryclose(acosh[i], f) {
  1723. t.Errorf("Acosh(%g) = %g, want %g", a, f, acosh[i])
  1724. }
  1725. }
  1726. for i := 0; i < len(vfacoshSC); i++ {
  1727. if f := Acosh(vfacoshSC[i]); !alike(acoshSC[i], f) {
  1728. t.Errorf("Acosh(%g) = %g, want %g", vfacoshSC[i], f, acoshSC[i])
  1729. }
  1730. }
  1731. }
  1732. func TestAsin(t *testing.T) {
  1733. for i := 0; i < len(vf); i++ {
  1734. a := vf[i] / 10
  1735. if f := Asin(a); !veryclose(asin[i], f) {
  1736. t.Errorf("Asin(%g) = %g, want %g", a, f, asin[i])
  1737. }
  1738. }
  1739. for i := 0; i < len(vfasinSC); i++ {
  1740. if f := Asin(vfasinSC[i]); !alike(asinSC[i], f) {
  1741. t.Errorf("Asin(%g) = %g, want %g", vfasinSC[i], f, asinSC[i])
  1742. }
  1743. }
  1744. }
  1745. func TestAsinh(t *testing.T) {
  1746. for i := 0; i < len(vf); i++ {
  1747. if f := Asinh(vf[i]); !veryclose(asinh[i], f) {
  1748. t.Errorf("Asinh(%g) = %g, want %g", vf[i], f, asinh[i])
  1749. }
  1750. }
  1751. for i := 0; i < len(vfasinhSC); i++ {
  1752. if f := Asinh(vfasinhSC[i]); !alike(asinhSC[i], f) {
  1753. t.Errorf("Asinh(%g) = %g, want %g", vfasinhSC[i], f, asinhSC[i])
  1754. }
  1755. }
  1756. }
  1757. func TestAtan(t *testing.T) {
  1758. for i := 0; i < len(vf); i++ {
  1759. if f := Atan(vf[i]); !veryclose(atan[i], f) {
  1760. t.Errorf("Atan(%g) = %g, want %g", vf[i], f, atan[i])
  1761. }
  1762. }
  1763. for i := 0; i < len(vfatanSC); i++ {
  1764. if f := Atan(vfatanSC[i]); !alike(atanSC[i], f) {
  1765. t.Errorf("Atan(%g) = %g, want %g", vfatanSC[i], f, atanSC[i])
  1766. }
  1767. }
  1768. }
  1769. func TestAtanh(t *testing.T) {
  1770. for i := 0; i < len(vf); i++ {
  1771. a := vf[i] / 10
  1772. if f := Atanh(a); !veryclose(atanh[i], f) {
  1773. t.Errorf("Atanh(%g) = %g, want %g", a, f, atanh[i])
  1774. }
  1775. }
  1776. for i := 0; i < len(vfatanhSC); i++ {
  1777. if f := Atanh(vfatanhSC[i]); !alike(atanhSC[i], f) {
  1778. t.Errorf("Atanh(%g) = %g, want %g", vfatanhSC[i], f, atanhSC[i])
  1779. }
  1780. }
  1781. }
  1782. func TestAtan2(t *testing.T) {
  1783. for i := 0; i < len(vf); i++ {
  1784. if f := Atan2(10, vf[i]); !veryclose(atan2[i], f) {
  1785. t.Errorf("Atan2(10, %g) = %g, want %g", vf[i], f, atan2[i])
  1786. }
  1787. }
  1788. for i := 0; i < len(vfatan2SC); i++ {
  1789. if f := Atan2(vfatan2SC[i][0], vfatan2SC[i][1]); !alike(atan2SC[i], f) {
  1790. t.Errorf("Atan2(%g, %g) = %g, want %g", vfatan2SC[i][0], vfatan2SC[i][1], f, atan2SC[i])
  1791. }
  1792. }
  1793. }
  1794. func TestCbrt(t *testing.T) {
  1795. for i := 0; i < len(vf); i++ {
  1796. if f := Cbrt(vf[i]); !veryclose(cbrt[i], f) {
  1797. t.Errorf("Cbrt(%g) = %g, want %g", vf[i], f, cbrt[i])
  1798. }
  1799. }
  1800. for i := 0; i < len(vfcbrtSC); i++ {
  1801. if f := Cbrt(vfcbrtSC[i]); !alike(cbrtSC[i], f) {
  1802. t.Errorf("Cbrt(%g) = %g, want %g", vfcbrtSC[i], f, cbrtSC[i])
  1803. }
  1804. }
  1805. }
  1806. func TestCeil(t *testing.T) {
  1807. for i := 0; i < len(vf); i++ {
  1808. if f := Ceil(vf[i]); ceil[i] != f {
  1809. t.Errorf("Ceil(%g) = %g, want %g", vf[i], f, ceil[i])
  1810. }
  1811. }
  1812. for i := 0; i < len(vfceilSC); i++ {
  1813. if f := Ceil(vfceilSC[i]); !alike(ceilSC[i], f) {
  1814. t.Errorf("Ceil(%g) = %g, want %g", vfceilSC[i], f, ceilSC[i])
  1815. }
  1816. }
  1817. }
  1818. func TestCopysign(t *testing.T) {
  1819. for i := 0; i < len(vf); i++ {
  1820. if f := Copysign(vf[i], -1); copysign[i] != f {
  1821. t.Errorf("Copysign(%g, -1) = %g, want %g", vf[i], f, copysign[i])
  1822. }
  1823. }
  1824. for i := 0; i < len(vf); i++ {
  1825. if f := Copysign(vf[i], 1); -copysign[i] != f {
  1826. t.Errorf("Copysign(%g, 1) = %g, want %g", vf[i], f, -copysign[i])
  1827. }
  1828. }
  1829. for i := 0; i < len(vfcopysignSC); i++ {
  1830. if f := Copysign(vfcopysignSC[i], -1); !alike(copysignSC[i], f) {
  1831. t.Errorf("Copysign(%g, -1) = %g, want %g", vfcopysignSC[i], f, copysignSC[i])
  1832. }
  1833. }
  1834. }
  1835. func TestCos(t *testing.T) {
  1836. for i := 0; i < len(vf); i++ {
  1837. if f := Cos(vf[i]); !veryclose(cos[i], f) {
  1838. t.Errorf("Cos(%g) = %g, want %g", vf[i], f, cos[i])
  1839. }
  1840. }
  1841. for i := 0; i < len(vfcosSC); i++ {
  1842. if f := Cos(vfcosSC[i]); !alike(cosSC[i], f) {
  1843. t.Errorf("Cos(%g) = %g, want %g", vfcosSC[i], f, cosSC[i])
  1844. }
  1845. }
  1846. }
  1847. func TestCosh(t *testing.T) {
  1848. for i := 0; i < len(vf); i++ {
  1849. if f := Cosh(vf[i]); !close(cosh[i], f) {
  1850. t.Errorf("Cosh(%g) = %g, want %g", vf[i], f, cosh[i])
  1851. }
  1852. }
  1853. for i := 0; i < len(vfcoshSC); i++ {
  1854. if f := Cosh(vfcoshSC[i]); !alike(coshSC[i], f) {
  1855. t.Errorf("Cosh(%g) = %g, want %g", vfcoshSC[i], f, coshSC[i])
  1856. }
  1857. }
  1858. }
  1859. func TestErf(t *testing.T) {
  1860. for i := 0; i < len(vf); i++ {
  1861. a := vf[i] / 10
  1862. if f := Erf(a); !veryclose(erf[i], f) {
  1863. t.Errorf("Erf(%g) = %g, want %g", a, f, erf[i])
  1864. }
  1865. }
  1866. for i := 0; i < len(vferfSC); i++ {
  1867. if f := Erf(vferfSC[i]); !alike(erfSC[i], f) {
  1868. t.Errorf("Erf(%g) = %g, want %g", vferfSC[i], f, erfSC[i])
  1869. }
  1870. }
  1871. }
  1872. func TestErfc(t *testing.T) {
  1873. for i := 0; i < len(vf); i++ {
  1874. a := vf[i] / 10
  1875. if f := Erfc(a); !veryclose(erfc[i], f) {
  1876. t.Errorf("Erfc(%g) = %g, want %g", a, f, erfc[i])
  1877. }
  1878. }
  1879. for i := 0; i < len(vferfcSC); i++ {
  1880. if f := Erfc(vferfcSC[i]); !alike(erfcSC[i], f) {
  1881. t.Errorf("Erfc(%g) = %g, want %g", vferfcSC[i], f, erfcSC[i])
  1882. }
  1883. }
  1884. }
  1885. func TestExp(t *testing.T) {
  1886. testExp(t, Exp, "Exp")
  1887. testExp(t, ExpGo, "ExpGo")
  1888. }
  1889. func testExp(t *testing.T, Exp func(float64) float64, name string) {
  1890. for i := 0; i < len(vf); i++ {
  1891. if f := Exp(vf[i]); !close(exp[i], f) {
  1892. t.Errorf("%s(%g) = %g, want %g", name, vf[i], f, exp[i])
  1893. }
  1894. }
  1895. for i := 0; i < len(vfexpSC); i++ {
  1896. if f := Exp(vfexpSC[i]); !alike(expSC[i], f) {
  1897. t.Errorf("%s(%g) = %g, want %g", name, vfexpSC[i], f, expSC[i])
  1898. }
  1899. }
  1900. }
  1901. func TestExpm1(t *testing.T) {
  1902. for i := 0; i < len(vf); i++ {
  1903. a := vf[i] / 100
  1904. if f := Expm1(a); !veryclose(expm1[i], f) {
  1905. t.Errorf("Expm1(%g) = %g, want %g", a, f, expm1[i])
  1906. }
  1907. }
  1908. for i := 0; i < len(vfexpm1SC); i++ {
  1909. if f := Expm1(vfexpm1SC[i]); !alike(expm1SC[i], f) {
  1910. t.Errorf("Expm1(%g) = %g, want %g", vfexpm1SC[i], f, expm1SC[i])
  1911. }
  1912. }
  1913. }
  1914. func TestExp2(t *testing.T) {
  1915. testExp2(t, Exp2, "Exp2")
  1916. testExp2(t, Exp2Go, "Exp2Go")
  1917. }
  1918. func testExp2(t *testing.T, Exp2 func(float64) float64, name string) {
  1919. for i := 0; i < len(vf); i++ {
  1920. if f := Exp2(vf[i]); !close(exp2[i], f) {
  1921. t.Errorf("%s(%g) = %g, want %g", name, vf[i], f, exp2[i])
  1922. }
  1923. }
  1924. for i := 0; i < len(vfexpSC); i++ {
  1925. if f := Exp2(vfexpSC[i]); !alike(expSC[i], f) {
  1926. t.Errorf("%s(%g) = %g, want %g", name, vfexpSC[i], f, expSC[i])
  1927. }
  1928. }
  1929. for n := -1074; n < 1024; n++ {
  1930. f := Exp2(float64(n))
  1931. vf := Ldexp(1, n)
  1932. if f != vf {
  1933. t.Errorf("%s(%d) = %g, want %g", name, n, f, vf)
  1934. }
  1935. }
  1936. }
  1937. func TestAbs(t *testing.T) {
  1938. for i := 0; i < len(vf); i++ {
  1939. if f := Abs(vf[i]); fabs[i] != f {
  1940. t.Errorf("Abs(%g) = %g, want %g", vf[i], f, fabs[i])
  1941. }
  1942. }
  1943. for i := 0; i < len(vffabsSC); i++ {
  1944. if f := Abs(vffabsSC[i]); !alike(fabsSC[i], f) {
  1945. t.Errorf("Abs(%g) = %g, want %g", vffabsSC[i], f, fabsSC[i])
  1946. }
  1947. }
  1948. }
  1949. func TestDim(t *testing.T) {
  1950. for i := 0; i < len(vf); i++ {
  1951. if f := Dim(vf[i], 0); fdim[i] != f {
  1952. t.Errorf("Dim(%g, %g) = %g, want %g", vf[i], 0.0, f, fdim[i])
  1953. }
  1954. }
  1955. for i := 0; i < len(vffdimSC); i++ {
  1956. if f := Dim(vffdimSC[i][0], vffdimSC[i][1]); !alike(fdimSC[i], f) {
  1957. t.Errorf("Dim(%g, %g) = %g, want %g", vffdimSC[i][0], vffdimSC[i][1], f, fdimSC[i])
  1958. }
  1959. }
  1960. for i := 0; i < len(vffdim2SC); i++ {
  1961. if f := Dim(vffdim2SC[i][0], vffdim2SC[i][1]); !alike(fdimSC[i], f) {
  1962. t.Errorf("Dim(%g, %g) = %g, want %g", vffdim2SC[i][0], vffdim2SC[i][1], f, fdimSC[i])
  1963. }
  1964. }
  1965. }
  1966. func TestFloor(t *testing.T) {
  1967. for i := 0; i < len(vf); i++ {
  1968. if f := Floor(vf[i]); floor[i] != f {
  1969. t.Errorf("Floor(%g) = %g, want %g", vf[i], f, floor[i])
  1970. }
  1971. }
  1972. for i := 0; i < len(vfceilSC); i++ {
  1973. if f := Floor(vfceilSC[i]); !alike(ceilSC[i], f) {
  1974. t.Errorf("Floor(%g) = %g, want %g", vfceilSC[i], f, ceilSC[i])
  1975. }
  1976. }
  1977. }
  1978. func TestMax(t *testing.T) {
  1979. for i := 0; i < len(vf); i++ {
  1980. if f := Max(vf[i], ceil[i]); ceil[i] != f {
  1981. t.Errorf("Max(%g, %g) = %g, want %g", vf[i], ceil[i], f, ceil[i])
  1982. }
  1983. }
  1984. for i := 0; i < len(vffdimSC); i++ {
  1985. if f := Max(vffdimSC[i][0], vffdimSC[i][1]); !alike(fmaxSC[i], f) {
  1986. t.Errorf("Max(%g, %g) = %g, want %g", vffdimSC[i][0], vffdimSC[i][1], f, fmaxSC[i])
  1987. }
  1988. }
  1989. for i := 0; i < len(vffdim2SC); i++ {
  1990. if f := Max(vffdim2SC[i][0], vffdim2SC[i][1]); !alike(fmaxSC[i], f) {
  1991. t.Errorf("Max(%g, %g) = %g, want %g", vffdim2SC[i][0], vffdim2SC[i][1], f, fmaxSC[i])
  1992. }
  1993. }
  1994. }
  1995. func TestMin(t *testing.T) {
  1996. for i := 0; i < len(vf); i++ {
  1997. if f := Min(vf[i], floor[i]); floor[i] != f {
  1998. t.Errorf("Min(%g, %g) = %g, want %g", vf[i], floor[i], f, floor[i])
  1999. }
  2000. }
  2001. for i := 0; i < len(vffdimSC); i++ {
  2002. if f := Min(vffdimSC[i][0], vffdimSC[i][1]); !alike(fminSC[i], f) {
  2003. t.Errorf("Min(%g, %g) = %g, want %g", vffdimSC[i][0], vffdimSC[i][1], f, fminSC[i])
  2004. }
  2005. }
  2006. for i := 0; i < len(vffdim2SC); i++ {
  2007. if f := Min(vffdim2SC[i][0], vffdim2SC[i][1]); !alike(fminSC[i], f) {
  2008. t.Errorf("Min(%g, %g) = %g, want %g", vffdim2SC[i][0], vffdim2SC[i][1], f, fminSC[i])
  2009. }
  2010. }
  2011. }
  2012. func TestMod(t *testing.T) {
  2013. for i := 0; i < len(vf); i++ {
  2014. if f := Mod(10, vf[i]); fmod[i] != f {
  2015. t.Errorf("Mod(10, %g) = %g, want %g", vf[i], f, fmod[i])
  2016. }
  2017. }
  2018. for i := 0; i < len(vffmodSC); i++ {
  2019. if f := Mod(vffmodSC[i][0], vffmodSC[i][1]); !alike(fmodSC[i], f) {
  2020. t.Errorf("Mod(%g, %g) = %g, want %g", vffmodSC[i][0], vffmodSC[i][1], f, fmodSC[i])
  2021. }
  2022. }
  2023. }
  2024. func TestFrexp(t *testing.T) {
  2025. for i := 0; i < len(vf); i++ {
  2026. if f, j := Frexp(vf[i]); !veryclose(frexp[i].f, f) || frexp[i].i != j {
  2027. t.Errorf("Frexp(%g) = %g, %d, want %g, %d", vf[i], f, j, frexp[i].f, frexp[i].i)
  2028. }
  2029. }
  2030. for i := 0; i < len(vffrexpSC); i++ {
  2031. if f, j := Frexp(vffrexpSC[i]); !alike(frexpSC[i].f, f) || frexpSC[i].i != j {
  2032. t.Errorf("Frexp(%g) = %g, %d, want %g, %d", vffrexpSC[i], f, j, frexpSC[i].f, frexpSC[i].i)
  2033. }
  2034. }
  2035. for i := 0; i < len(vffrexpBC); i++ {
  2036. if f, j := Frexp(vffrexpBC[i]); !alike(frexpBC[i].f, f) || frexpBC[i].i != j {
  2037. t.Errorf("Frexp(%g) = %g, %d, want %g, %d", vffrexpBC[i], f, j, frexpBC[i].f, frexpBC[i].i)
  2038. }
  2039. }
  2040. }
  2041. func TestGamma(t *testing.T) {
  2042. for i := 0; i < len(vf); i++ {
  2043. if f := Gamma(vf[i]); !close(gamma[i], f) {
  2044. t.Errorf("Gamma(%g) = %g, want %g", vf[i], f, gamma[i])
  2045. }
  2046. }
  2047. for i := 0; i < len(vfgammaSC); i++ {
  2048. if f := Gamma(vfgammaSC[i]); !alike(gammaSC[i], f) {
  2049. t.Errorf("Gamma(%g) = %g, want %g", vfgammaSC[i], f, gammaSC[i])
  2050. }
  2051. }
  2052. }
  2053. func TestHypot(t *testing.T) {
  2054. for i := 0; i < len(vf); i++ {
  2055. a := Abs(1e200 * tanh[i] * Sqrt(2))
  2056. if f := Hypot(1e200*tanh[i], 1e200*tanh[i]); !veryclose(a, f) {
  2057. t.Errorf("Hypot(%g, %g) = %g, want %g", 1e200*tanh[i], 1e200*tanh[i], f, a)
  2058. }
  2059. }
  2060. for i := 0; i < len(vfhypotSC); i++ {
  2061. if f := Hypot(vfhypotSC[i][0], vfhypotSC[i][1]); !alike(hypotSC[i], f) {
  2062. t.Errorf("Hypot(%g, %g) = %g, want %g", vfhypotSC[i][0], vfhypotSC[i][1], f, hypotSC[i])
  2063. }
  2064. }
  2065. }
  2066. func TestHypotGo(t *testing.T) {
  2067. for i := 0; i < len(vf); i++ {
  2068. a := Abs(1e200 * tanh[i] * Sqrt(2))
  2069. if f := HypotGo(1e200*tanh[i], 1e200*tanh[i]); !veryclose(a, f) {
  2070. t.Errorf("HypotGo(%g, %g) = %g, want %g", 1e200*tanh[i], 1e200*tanh[i], f, a)
  2071. }
  2072. }
  2073. for i := 0; i < len(vfhypotSC); i++ {
  2074. if f := HypotGo(vfhypotSC[i][0], vfhypotSC[i][1]); !alike(hypotSC[i], f) {
  2075. t.Errorf("HypotGo(%g, %g) = %g, want %g", vfhypotSC[i][0], vfhypotSC[i][1], f, hypotSC[i])
  2076. }
  2077. }
  2078. }
  2079. func TestIlogb(t *testing.T) {
  2080. for i := 0; i < len(vf); i++ {
  2081. a := frexp[i].i - 1 // adjust because fr in the interval [½, 1)
  2082. if e := Ilogb(vf[i]); a != e {
  2083. t.Errorf("Ilogb(%g) = %d, want %d", vf[i], e, a)
  2084. }
  2085. }
  2086. for i := 0; i < len(vflogbSC); i++ {
  2087. if e := Ilogb(vflogbSC[i]); ilogbSC[i] != e {
  2088. t.Errorf("Ilogb(%g) = %d, want %d", vflogbSC[i], e, ilogbSC[i])
  2089. }
  2090. }
  2091. for i := 0; i < len(vffrexpBC); i++ {
  2092. if e := Ilogb(vffrexpBC[i]); int(logbBC[i]) != e {
  2093. t.Errorf("Ilogb(%g) = %d, want %d", vffrexpBC[i], e, int(logbBC[i]))
  2094. }
  2095. }
  2096. }
  2097. func TestJ0(t *testing.T) {
  2098. for i := 0; i < len(vf); i++ {
  2099. if f := J0(vf[i]); !soclose(j0[i], f, 4e-14) {
  2100. t.Errorf("J0(%g) = %g, want %g", vf[i], f, j0[i])
  2101. }
  2102. }
  2103. for i := 0; i < len(vfj0SC); i++ {
  2104. if f := J0(vfj0SC[i]); !alike(j0SC[i], f) {
  2105. t.Errorf("J0(%g) = %g, want %g", vfj0SC[i], f, j0SC[i])
  2106. }
  2107. }
  2108. }
  2109. func TestJ1(t *testing.T) {
  2110. for i := 0; i < len(vf); i++ {
  2111. if f := J1(vf[i]); !close(j1[i], f) {
  2112. t.Errorf("J1(%g) = %g, want %g", vf[i], f, j1[i])
  2113. }
  2114. }
  2115. for i := 0; i < len(vfj0SC); i++ {
  2116. if f := J1(vfj0SC[i]); !alike(j1SC[i], f) {
  2117. t.Errorf("J1(%g) = %g, want %g", vfj0SC[i], f, j1SC[i])
  2118. }
  2119. }
  2120. }
  2121. func TestJn(t *testing.T) {
  2122. for i := 0; i < len(vf); i++ {
  2123. if f := Jn(2, vf[i]); !close(j2[i], f) {
  2124. t.Errorf("Jn(2, %g) = %g, want %g", vf[i], f, j2[i])
  2125. }
  2126. if f := Jn(-3, vf[i]); !close(jM3[i], f) {
  2127. t.Errorf("Jn(-3, %g) = %g, want %g", vf[i], f, jM3[i])
  2128. }
  2129. }
  2130. for i := 0; i < len(vfj0SC); i++ {
  2131. if f := Jn(2, vfj0SC[i]); !alike(j2SC[i], f) {
  2132. t.Errorf("Jn(2, %g) = %g, want %g", vfj0SC[i], f, j2SC[i])
  2133. }
  2134. if f := Jn(-3, vfj0SC[i]); !alike(jM3SC[i], f) {
  2135. t.Errorf("Jn(-3, %g) = %g, want %g", vfj0SC[i], f, jM3SC[i])
  2136. }
  2137. }
  2138. }
  2139. func TestLdexp(t *testing.T) {
  2140. for i := 0; i < len(vf); i++ {
  2141. if f := Ldexp(frexp[i].f, frexp[i].i); !veryclose(vf[i], f) {
  2142. t.Errorf("Ldexp(%g, %d) = %g, want %g", frexp[i].f, frexp[i].i, f, vf[i])
  2143. }
  2144. }
  2145. for i := 0; i < len(vffrexpSC); i++ {
  2146. if f := Ldexp(frexpSC[i].f, frexpSC[i].i); !alike(vffrexpSC[i], f) {
  2147. t.Errorf("Ldexp(%g, %d) = %g, want %g", frexpSC[i].f, frexpSC[i].i, f, vffrexpSC[i])
  2148. }
  2149. }
  2150. for i := 0; i < len(vfldexpSC); i++ {
  2151. if f := Ldexp(vfldexpSC[i].f, vfldexpSC[i].i); !alike(ldexpSC[i], f) {
  2152. t.Errorf("Ldexp(%g, %d) = %g, want %g", vfldexpSC[i].f, vfldexpSC[i].i, f, ldexp

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