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author | jofret | 2009-04-28 06:55:15 +0000 |
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committer | jofret | 2009-04-28 06:55:15 +0000 |
commit | 89ce1d449dde70966962946e197c576cf350dc31 (patch) | |
tree | 913252b78bddfb80d8a7a98db0592950372f91d0 /src/matrixOperations/logm/testFloatLogm.c | |
parent | 49ad35ec2d8a12428a1613e2a955ddae4195e216 (diff) | |
download | scilab2c-89ce1d449dde70966962946e197c576cf350dc31.tar.gz scilab2c-89ce1d449dde70966962946e197c576cf350dc31.tar.bz2 scilab2c-89ce1d449dde70966962946e197c576cf350dc31.zip |
Moving source code
Diffstat (limited to 'src/matrixOperations/logm/testFloatLogm.c')
-rw-r--r-- | src/matrixOperations/logm/testFloatLogm.c | 184 |
1 files changed, 0 insertions, 184 deletions
diff --git a/src/matrixOperations/logm/testFloatLogm.c b/src/matrixOperations/logm/testFloatLogm.c deleted file mode 100644 index afd503a6..00000000 --- a/src/matrixOperations/logm/testFloatLogm.c +++ /dev/null @@ -1,184 +0,0 @@ -/* - * Scilab ( http://www.scilab.org/ ) - This file is part of Scilab - * Copyright (C) 2008 - INRIA - Arnaud TORSET - * - * This file must be used under the terms of the CeCILL. - * This source file is licensed as described in the file COPYING, which - * you should have received as part of this distribution. The terms - * are also available at - * http://www.cecill.info/licences/Licence_CeCILL_V2-en.txt - * - */ - -#include <assert.h> -#include <math.h> -#include <stdio.h> -#include "logm.h" - - -static void slogmaTest(void){ - int i=0; - - float in4[4] = {0.0683740368112921714783f,0.5608486062847077846527f, - 0.6623569373041391372681f,0.7263506767340004444122f }; - float in9[9] = {0.1985143842175602912903f,0.5442573162727057933807f,0.2320747897028923034668f, - 0.2312237196601927280426f,0.2164632631465792655945f,0.8833887814544141292572f, - 0.6525134947150945663452f,0.3076090742833912372589f,0.9329616213217377662659f}; - float in16[16] = {2.1460078610107302665710f,3.126419968903064727783f,3.6163610080257058143616f,2.922266637906432151794f, - 5.664248815737664699554f,4.8264719732105731964111f,3.3217189135029911994934f,5.9350947011262178421021f, - 5.0153415976092219352722f,4.3685875833034515380859f,2.6931248093023896217346f,6.3257448654621839523315f, - 4.051954015158116817474f,9.1847078315913677215576f,0.4373343335464596748352f,4.818508932366967201233f}; - float inHer[16] = {2.0f,3.0f,4.0f,5.0f,3.0f,1.0f,7.0f,9.0f,4.0f,7.0f,2.0f,4.0f,5.0f,9.0f,4.0f,7.0f}; - - float result4R[4]={- 0.8770746698483730119378f,0.5288031941140065583795f, - 0.6245116064569415925689f,- 0.2566930821175439358939f}; - - float result9R[9]={- 0.8537183024765053751537f,1.9622873186332121520081f,- 0.8931518563294031931577f, - - 0.6983367178614473536f,- 1.1199049557115796638129f,1.539392415892589571769f, - 1.0815849580686147657f,- 0.4078285487954845245362f,0.1789837218054647349774f}; - - float result16R[16]={1.4069394184534917968676f,- 1.7915236034592834091228f,2.3099248310776610004780f,0.5320777350783232328979f, - 0.6986579270151970222358f,0.9874373592109859654187f,0.8902400742596190408307f,0.6067035092100719895214f, - 0.0466142343271527676007f,0.3821963653954382200695f,1.129789301050062144682f,1.2310339071369393870725f, - 0.424502387440284123521f,3.4580528009566289249221f,- 2.1337657344549150195689f,1.0826836628584670663145f}; - - float resultHerR[16]={- 0.0707459665791660696765f,0.9744491331561414559914f,0.0316695005563280007621f,0.9186825501429138896015f, - 0.9744491331561416780360f,1.9318283614573175110962f,- 0.0664515082056250649956f,0.3546926741474874522631f, - 0.0316695005563280562733f,- 0.0664515082056250649956f,0.3206743709780528472919f,1.82590946141052867802f, - 0.9186825501429141116461f,0.3546926741474875632854f,1.82590946141052867802f,0.9537374500729456361370f}; - - - float out4[4],out9[9],out16[16],outHer[16]; - - - slogma(in4,2,out4); - slogma(in9,3,out9); - slogma(in16,4,out16); - slogma(inHer,4,outHer); - - for(i=0;i<4;i++) { - assert( (fabs(out4[i]-result4R[i]) / fabs(out4[i])) <1e-6); - } - - for(i=0;i<9;i++) { - assert( (fabs(out9[i]-result9R[i]) / fabs(out9[i])) <1e-6); - } - - for(i=0;i<16;i++) { - assert( (fabs(out16[i]-result16R[i]) / fabs(out16[i])) <1e-6); - } - - for(i=0;i<16;i++) { - assert( (fabs(outHer[i]-resultHerR[i]) / fabs(outHer[i])) <1e-7); - } -} - - -static void clogmaTest(void){ - int i; - - float in4D[4] = {0.0683740368112921714783f,0.5608486062847077846527f, - 0.6623569373041391372681f,0.7263506767340004444122f }; - float in9D[9] = {0.1985143842175602912903f,0.5442573162727057933807f,0.2320747897028923034668f, - 0.2312237196601927280426f,0.2164632631465792655945f,0.8833887814544141292572f, - 0.6525134947150945663452f,0.3076090742833912372589f,0.9329616213217377662659f}; - float in16D[16] = {2.1460078610107302665710f,3.126419968903064727783f,3.6163610080257058143616f,2.922266637906432151794f, - 5.664248815737664699554f,4.8264719732105731964111f,3.3217189135029911994934f,5.9350947011262178421021f, - 5.0153415976092219352722f,4.3685875833034515380859f,2.6931248093023896217346f,6.3257448654621839523315f, - 4.051954015158116817474f,9.1847078315913677215576f,0.4373343335464596748352f,4.818508932366967201233f}; - float inHerD[16] = {2.0f,3.0f,4.0f,5.0f,3.0f,1.0f,7.0f,9.0f,4.0f,7.0f,2.0f,4.0f,5.0f,9.0f,4.0f,7.0f}; - - - float result4R[4]={- 0.8770746698483730119378f,0.5288031941140065583795f, - 0.6245116064569415925689f,- 0.2566930821175439358939f}; - float result4I[4]={2.3169161534469857599561f,- 1.2719608554746495432397f, - - 1.5021738258100643115256f,0.8246765001428078001311f}; - float result9R[9]={- 0.8537183024765053751537f,1.9622873186332121520081f,- 0.8931518563294031931577f, - - 0.6983367178614473536f,- 1.1199049557115796638129f,1.539392415892589571769f, - 1.0815849580686147657f,- 0.4078285487954845245362f,0.1789837218054647349774f}; - float result9I[9]={- 0.0000000000000006661338f,0.0000000000000005551115f,0.0000000000000001110223f, - 0.0000000000000002844947f,0.0000000000000004163336f,- 0.0000000000000008743006f, - 0.0000000000000001665335f,- 0.0000000000000004996004f,0.0000000000000003330669f}; - float result16R[16]={1.4069394184534917968676f,- 1.7915236034592834091228f,2.3099248310776610004780f,0.5320777350783232328979f, - 0.6986579270151970222358f,0.9874373592109859654187f,0.8902400742596190408307f,0.6067035092100719895214f, - 0.0466142343271527676007f,0.3821963653954382200695f,1.129789301050062144682f,1.2310339071369393870725f, - 0.424502387440284123521f,3.4580528009566289249221f,- 2.1337657344549150195689f,1.0826836628584670663145f}; - float result16I[16]={1.4875734535892033427729f,- 1.8146634352088595321106f,0.0551064758054355952055f,0.8617364610492967980093f, - - 1.0892397305420760122985f,1.3287434690517783142383f,- 0.0403503858667347281575f,- 0.6309857092212021179023f, - - 1.3838992102024216813f,1.6881931367553519862668f,- 0.0512659110447117594145f,- 0.8016790061501579689463f, - 0.6500053973791579675634f,- 0.7929296025459252605927f,0.0240791515993044047406f,0.3765416419935233571792f}; - float resultHerR[16]={- 0.0707459665791660696765f,0.9744491331561414559914f,0.0316695005563280007621f,0.9186825501429138896015f, - 0.9744491331561416780360f,1.9318283614573175110962f,- 0.0664515082056250649956f,0.3546926741474874522631f, - 0.0316695005563280562733f,- 0.0664515082056250649956f,0.3206743709780528472919f,1.82590946141052867802f, - 0.9186825501429141116461f,0.3546926741474875632854f,1.82590946141052867802f,0.9537374500729456361370f}; - float resultHerI[16]={2.1383917599789858954296f,- 0.5351429414718615884539f,- 1.3567950682942089279948f,0.1340361867044403687554f, - - 0.5351429414718615884539f,2.2766753224580762449136f,- 0.6151069729626167381653f,- 1.1421039303668867326280f, - - 1.3567950682942089279948f,- 0.6151069729626165161207f,1.2861990290089324595613f,0.4088471998565592624431f, - 0.1340361867044403965110f,- 1.1421039303668867326280f,0.4088471998565592624431f,0.5819191957335942966267f}; - - floatComplex out4[4],out9[9],out16[16],outHer[16]; - floatComplex in4[4],in9[9],in16[16],inHer[16]; - - - for(i=0;i<4;i++) in4[i]=FloatComplex(in4D[i],0); - for(i=0;i<9;i++) in9[i]=FloatComplex(in9D[i],0); - for(i=0;i<16;i++) in16[i]=FloatComplex(in16D[i],0); - for(i=0;i<16;i++) inHer[i]=FloatComplex(inHerD[i],0); - - - clogma(in4,2,out4); - clogma(in9,3,out9); - clogma(in16,4,out16); - clogma(inHer,4,outHer); - - - - - for(i=0;i<4;i++) { - assert( fabs(creals(out4[i])-result4R[i]) / fabs(creals(out4[i])) <1e-6); - assert( fabs(cimags(out4[i])-result4I[i]) / fabs(cimags(out4[i])) <1e-6); - } - - for(i=0;i<9;i++) { - assert( fabs(creals(out9[i])-result9R[i]) / fabs(creals(out9[i])) <1e-6); - if (cimags(out9[i])>1e-15) assert( fabs(cimags(out9[i])-result9I[i]) / fabs(cimags(out9[i])) <1e-7); - else assert(1); - } - - /* FIXME : sign pb with the imaginary part below : it's due to the reals eigenvalues which are - stored like that : eigenvalues + (-0)*i instead of eigenvalues + 0 *i - When we do operations with eigenvalues the sign isn't good - */ - - for(i=0;i<16;i++) { - printf("out[%d] = %f + %f *i ---result = %f + %f *i --- assert : %f + %f*i\n", - i, - creals(out16[i]), - cimags(out16[i]), - result16R[i], - result16I[i], - fabs(creals(out16[i])-result16R[i]) / fabs(creals(out16[i])), - fabs(cimags(out16[i])-result16I[i]) / fabs(cimags(out16[i]))); - - assert( fabs(creals(out16[i])-result16R[i]) / fabs(creals(out16[i])) <1e-6); - assert( fabs(cimags(out16[i])-result16I[i]) / fabs(cimags(out16[i])) <3e-6); - } - - for(i=0;i<16;i++) { - assert( fabs(creals(outHer[i])-resultHerR[i]) / fabs(creals(outHer[i])) <1e-7); - assert( fabs(cimags(outHer[i])-resultHerI[i]) / fabs(cimags(outHer[i])) <1e-7); - } -} - -static int logmTest(void){ - slogmaTest(); - clogmaTest(); - return 0; -} - -int main (void){ - assert(logmTest()==0); - return 0; -} - - |