| // Copyright Thijs van den Berg, 2008. |
| // Copyright John Maddock 2008. |
| // Copyright Paul A. Bristow 2008, 2009. |
| |
| // Use, modification and distribution are subject to the |
| // Boost Software License, Version 1.0. (See accompanying file |
| // LICENSE_1_0.txt or copy at http://www.boost.org/LICENSE_1_0.txt) |
| |
| // TODO ?? PAB 2 Dec 2008 |
| |
| // add few more tests for farther out than 2?? |
| // long double test |
| // add test for convenience typedef laplace. |
| |
| /* |
| |
| This module tests the Laplace distribution. |
| |
| Test 1: test_pdf_cdf_ocatave() |
| Compare pdf, cdf agains results obtained from GNU Octave. |
| |
| Test 2: test_cdf_quantile_symmetry() |
| Checks if quantile is the inverse of cdf by testing |
| quantile(cdf(x)) == x |
| |
| Test 3: test_hazard_pdf_cdf_symmetry() |
| Checks the relation between hazard, pdf and cdf. |
| hazard = pdf/(1-cdf) |
| |
| |
| Test 4: test_location_scale_symmetry() |
| Checks the pdf, cdf invariant for translation and scaling invariant |
| cdf(x,location,scale) = cdf( (x-location)/scale, 0, 1) |
| scale * pdf(x,location,scale) = pdf( (x-location)/scale, 0, 1) |
| |
| Test 5: test_mmm_moments() |
| Tests... |
| mean == location |
| mode == location |
| median == location |
| |
| standard_deviation = sqrt(2)*scale |
| skewness == 0 |
| kurtoris == 6 |
| excess kurtoris == 3 |
| |
| Test 6: test_complemented() |
| Test the cdf an quantile complemented function |
| cdf(L,x) == cdf(complement(l,-x)) |
| quantile(L,p) == quantile(complement(l,1-p)) |
| |
| Test 7: test_bad_dist_parameters() |
| Test invalid distribution construction. |
| |
| Test 8: test_extreme_function_arguments() |
| Test x = +/- inf. for cdf(), pdf() |
| Test p ={0,1} for quantile() |
| */ |
| |
| |
| #define BOOST_TEST_MAIN |
| #include <boost/test/unit_test.hpp> |
| #include <boost/math/constants/constants.hpp> |
| #include <boost/math/distributions/laplace.hpp> |
| using boost::math::laplace_distribution; |
| |
| /* |
| #include <iostream> |
| using std::cout; |
| using std::endl; |
| using std::setprecision; |
| |
| #include <limits> |
| using std::numeric_limits; |
| */ |
| |
| /* |
| This function test various values of the standard Laplace distribution pdf,cdf |
| against values generated by GNU Octave |
| The test code is generated woth the following Octave script: |
| |
| f = fopen('octave_boost_laplace.cpp', 'w'); |
| |
| for x = [real(-2.0), real(-1.0), real(-0.5), real(0.0), real(0.5), real(1.0), real(2.0)] |
| |
| # pdf tests |
| # ----------------------- |
| fdisp(f, " BOOST_CHECK_CLOSE(" ),; |
| fdisp(f, (sprintf (" pdf(laplace_distribution<RealType>(), static_cast<RealType>(%16.14fL)),", x))); |
| fdisp(f, (sprintf (" static_cast<RealType>(%16.14fL),", laplace_pdf(x) )) ); |
| fdisp(f, " tolerance);" ); |
| fdisp(f, "" ); |
| |
| # cdf tests |
| # ----------------------- |
| fdisp(f, " BOOST_CHECK_CLOSE(" ); |
| fdisp(f, (sprintf (" cdf(laplace_distribution<RealType>(), static_cast<RealType>(%16.14fL)),", x))); |
| fdisp(f, (sprintf (" static_cast<RealType>(%16.14fL),", laplace_cdf(x) )) ); |
| fdisp(f, " tolerance);" ); |
| fdisp(f, "" ); |
| |
| endfor |
| |
| fclose(f); |
| |
| |
| Laplace distribution values version 2.0 |
| |
| Using NTL version 5.4 and the formula in Wikipedia Paul A. Bristow |
| NTL class RR precision 150 bits. |
| NTL class RR output precision 50 decimal digits OK. |
| Laplace pdf |
| -10 0.22699964881242425767795757780275305118959044437696e-4 |
| -9.5 0.37425914943850295735594659677277583056493449453316e-4 |
| -9 0.61704902043339774748818345365016913036076416123496e-4 |
| -8.5 0.00010173418450532208718446671524353319364865576338509 |
| -8 0.00016773131395125591941069456289043050965545006686111 |
| -7.5 0.00027654218507391679155100004426517859890566829114007 |
| -7 0.00045594098277725810400156804220464131323686226383407 |
| -6.5 0.00075171959648878622369145166608382691500025647887521 |
| -6 0.0012393760883331792115225837154083339457532397924584 |
| -5.5 0.0020433857192320334967323513423603842041953283241185 |
| -5 0.0033689734995427335483180242115742121244247925136568 |
| -4.5 0.0055544982691211532480715671434652638857696337503689 |
| -4 0.0091578194443670901468590106366206211059560337810038 |
| -3.5 0.015098691711159250369893146181809922535830266119032 |
| -3 0.024893534183931971489671207825030888315849796096331 |
| -2.5 0.041042499311949397584764337233579903918902060509316 |
| -2 0.067667641618306345946999747486242201703815772944649 |
| -1.5 0.11156508007421491446664023538200626067108581471131 |
| -1 0.18393972058572116079776188508073043372290556554506 |
| -0.5 0.30326532985631671180189976749559022672095906778368 |
| 0 0.5 |
| 0.5 0.30326532985631671180189976749559022672095906778368 |
| 1 0.18393972058572116079776188508073043372290556554506 |
| 1.5 0.11156508007421491446664023538200626067108581471131 |
| 2 0.067667641618306345946999747486242201703815772944649 |
| 2.5 0.041042499311949397584764337233579903918902060509316 |
| 3 0.024893534183931971489671207825030888315849796096331 |
| 3.5 0.015098691711159250369893146181809922535830266119032 |
| 4 0.0091578194443670901468590106366206211059560337810038 |
| 4.5 0.0055544982691211532480715671434652638857696337503689 |
| 5 0.0033689734995427335483180242115742121244247925136568 |
| 5.5 0.0020433857192320334967323513423603842041953283241185 |
| 6 0.0012393760883331792115225837154083339457532397924584 |
| 6.5 0.00075171959648878622369145166608382691500025647887521 |
| 7 0.00045594098277725810400156804220464131323686226383407 |
| 7.5 0.00027654218507391679155100004426517859890566829114007 |
| 8 0.00016773131395125591941069456289043050965545006686111 |
| 8.5 0.00010173418450532208718446671524353319364865576338509 |
| 9 0.61704902043339774748818345365016913036076416123496e-4 |
| 9.5 0.37425914943850295735594659677277583056493449453316e-4 |
| 10 0.22699964881242425767795757780275305118959044437696e-4 |
| |
| Laplace cdf |
| -10 0.9999773000351187575742322042422197246948810411152 |
| -9.5 0.99996257408505614970426440534032272241694350636029 |
| -9 0.99993829509795666022525118165463498308696392404693 |
| -8.5 0.99989826581549467791281553328475646680635134420916 |
| -8 0.99983226868604874408058930543710956949034454956485 |
| -7.5 0.9997234578149260832084489999557348214010943317417 |
| -7 0.99954405901722274189599843195779535868676313746042 |
| -6.5 0.99924828040351121377630854833391617308499974328643 |
| -6 0.99876062391166682078847741628459166605424676032523 |
| -5.5 0.99795661428076796650326764865763961579580467117776 |
| -5 0.99663102650045726645168197578842578787557520756024 |
| -4.5 0.9944455017308788467519284328565347361142303666328 |
| -4 0.99084218055563290985314098936337937889404396651458 |
| -3.5 0.98490130828884074963010685381819007746416973359633 |
| -3 0.9751064658160680285103287921749691116841502037504 |
| -2.5 0.95895750068805060241523566276642009608109793962206 |
| -2 0.93233235838169365405300025251375779829618422688019 |
| -1.5 0.8884349199257850855333597646179937393289141857266 |
| -1 0.81606027941427883920223811491926956627709443427977 |
| -0.5 0.69673467014368328819810023250440977327904093221632 |
| 0 0.5 |
| 0.5 0.30326532985631671180189976749559022672095906778368 |
| 1 0.18393972058572116079776188508073043372290556572023 |
| 1.5 0.11156508007421491446664023538200626067108581462372 |
| 2 0.067667641618306345946999747486242201703815773119812 |
| 2.5 0.041042499311949397584764337233579903918902060377944 |
| 3 0.024893534183931971489671207825030888315849796249598 |
| 3.5 0.015098691711159250369893146181809922535830266053346 |
| 4 0.009157819444367090146859010636620621105956033835742 |
| 4.5 0.005554498269121153248071567143465263885769633717526 |
| 5 0.0033689734995427335483180242115742121244247924397602 |
| 5.5 0.0020433857192320334967323513423603842041953284719117 |
| 6 0.0012393760883331792115225837154083339457532396747712 |
| 6.5 0.00075171959648878622369145166608382691500025636324071 |
| 7 0.00045594098277725810400156804220464131323686218925325 |
| 7.5 0.00027654218507391679155100004426517859890566825829713 |
| 8 0.00016773131395125591941069456289043050965545008482209 |
| 8.5 0.00010173418450532208718446671524353319364865579083973 |
| 9 0.61704902043339774748818345365016913036076303396971e-4 |
| 9.5 0.37425914943850295735594659677277583056493289386783e-4 |
| 10 0.22699964881242425767795757780275305118958884798806e-4 |
| |
| */ |
| template <class RealType> |
| void test_pdf_cdf_ocatave() |
| { |
| RealType tolerance(1e-10f); |
| |
| BOOST_CHECK_CLOSE( |
| pdf(laplace_distribution<RealType>(), static_cast<RealType>(-2.L)), |
| // static_cast<RealType>(0.06766764161831L), |
| static_cast<RealType>(0.067667641618306345946999747486242201703815773119812L), |
| tolerance); |
| |
| BOOST_CHECK_CLOSE( |
| cdf(laplace_distribution<RealType>(), static_cast<RealType>(-2.L)), |
| //static_cast<RealType>(0.06766764161831L), |
| static_cast<RealType>(0.067667641618306345946999747486242201703815773119812L), |
| tolerance); |
| |
| BOOST_CHECK_CLOSE( |
| pdf(laplace_distribution<RealType>(), static_cast<RealType>(-1.L)), |
| //static_cast<RealType>(0.18393972058572L), |
| static_cast<RealType>(0.18393972058572116079776188508073043372290556554506L), |
| tolerance); |
| |
| BOOST_CHECK_CLOSE( |
| cdf(laplace_distribution<RealType>(), static_cast<RealType>(-1.L)), |
| static_cast<RealType>(0.18393972058572L), |
| tolerance); |
| |
| BOOST_CHECK_CLOSE( |
| pdf(laplace_distribution<RealType>(), static_cast<RealType>(-0.5L)), |
| // static_cast<RealType>(0.30326532985632L), |
| static_cast<RealType>(0.30326532985631671180189976749559022672095906778368L), |
| tolerance); |
| |
| BOOST_CHECK_CLOSE( |
| cdf(laplace_distribution<RealType>(), static_cast<RealType>(-0.5L)), |
| //static_cast<RealType>(0.30326532985632L), |
| static_cast<RealType>(0.30326532985631671180189976749559022672095906778368L), |
| tolerance); |
| |
| BOOST_CHECK_CLOSE( |
| pdf(laplace_distribution<RealType>(), static_cast<RealType>(0.0L)), |
| static_cast<RealType>(0.5L), |
| tolerance); |
| |
| BOOST_CHECK_CLOSE( |
| cdf(laplace_distribution<RealType>(), static_cast<RealType>(0.0L)), |
| static_cast<RealType>(0.5L), |
| tolerance); |
| |
| BOOST_CHECK_CLOSE( |
| pdf(laplace_distribution<RealType>(), static_cast<RealType>(0.5L)), |
| //static_cast<RealType>(0.30326532985632L), |
| static_cast<RealType>(0.30326532985631671180189976749559022672095906778368L), |
| tolerance); |
| |
| BOOST_CHECK_CLOSE( |
| cdf(laplace_distribution<RealType>(), static_cast<RealType>(0.5L)), |
| // static_cast<RealType>(0.69673467014368L), |
| static_cast<RealType>(0.69673467014368328819810023250440977327904093221632L), |
| tolerance); |
| |
| BOOST_CHECK_CLOSE( |
| pdf(laplace_distribution<RealType>(), static_cast<RealType>(1.0L)), |
| // static_cast<RealType>(0.18393972058572L), |
| static_cast<RealType>(0.18393972058572116079776188508073043372290556554506L), |
| tolerance); |
| |
| BOOST_CHECK_CLOSE( |
| cdf(laplace_distribution<RealType>(), static_cast<RealType>(1.00000000000000L)), |
| // static_cast<RealType>(0.81606027941428L), |
| static_cast<RealType>(0.81606027941427883920223811491926956627709443427977L), |
| tolerance); |
| |
| BOOST_CHECK_CLOSE( |
| pdf(laplace_distribution<RealType>(), static_cast<RealType>(2.0L)), |
| // static_cast<RealType>(0.06766764161831L), |
| static_cast<RealType>(0.067667641618306345946999747486242201703815772944649L), |
| tolerance); |
| |
| BOOST_CHECK_CLOSE( |
| cdf(laplace_distribution<RealType>(), static_cast<RealType>(2.0L)), |
| // static_cast<RealType>(0.93233235838169L), |
| static_cast<RealType>(0.93233235838169365405300025251375779829618422688019L), |
| tolerance); |
| } |
| |
| template <class RealType> |
| void test_cdf_quantile_symmetry() |
| { |
| RealType tolerance(boost::math::tools::epsilon<RealType>() * 500); // 5 eps as a percentage |
| |
| const float xtest[7] = { -2.0, -1.0, -0.5, 0.0, 0.5, 1.0, 2.0 }; |
| |
| for (int i=0; i<7; ++i) |
| { |
| RealType x( static_cast<RealType>(xtest[i]) ); |
| RealType x2( quantile(laplace_distribution<RealType>(), cdf(laplace_distribution<RealType>(), x)) ); |
| BOOST_CHECK_CLOSE( x, x2, tolerance); |
| } |
| } |
| |
| template <class RealType> |
| void test_hazard_pdf_cdf_symmetry() |
| { |
| RealType tolerance(boost::math::tools::epsilon<RealType>() * 500); // 5 eps as a percentage |
| |
| const float xtest[7] = { -2.0, -1.0, -0.5, 0.0, 0.5, 1.0, 2.0 }; |
| |
| for (int xi=0; xi<7; ++xi) |
| { |
| RealType x( static_cast<RealType>(xtest[xi]) ); |
| RealType p( pdf(laplace_distribution<RealType>(), x) ); |
| RealType c( cdf(laplace_distribution<RealType>(), x) ); |
| RealType h1( p/(static_cast<RealType>(1.0) - c) ); |
| RealType h2( hazard(laplace_distribution<RealType>(), x) ); |
| BOOST_CHECK_CLOSE( h1, h2, tolerance); |
| } |
| } |
| |
| template <class RealType> |
| void test_location_scale_symmetry() |
| { |
| RealType tolerance(boost::math::tools::epsilon<RealType>() * 500); // 5 eps as a percentage |
| |
| const float xtest[7] = { -2.0, -1.0, -0.5, 0.0, 0.5, 1.0, 2.0 }; |
| const float ltest[7] = { -2.0, -1.0, -0.5, 0.0, 0.5, 1.0, 2.0 }; |
| const float stest[3] = { 0.5, 1.0, 2.0 }; |
| |
| for (int xi=0; xi<7; ++xi) |
| for (int li=0; li<7; ++li) |
| for (int si=0; si<3; ++si) |
| { |
| RealType x( static_cast<RealType>(xtest[xi]) ); |
| RealType l( static_cast<RealType>(ltest[li]) ); |
| RealType s( static_cast<RealType>(stest[si]) ); |
| RealType x0( (x-l)/s ); |
| |
| BOOST_CHECK_CLOSE( |
| pdf(laplace_distribution<RealType>(l,s), x) * s, |
| pdf(laplace_distribution<RealType>(), x0), |
| tolerance); |
| |
| BOOST_CHECK_CLOSE( |
| cdf(laplace_distribution<RealType>(l,s), x), |
| cdf(laplace_distribution<RealType>(), x0), |
| tolerance); |
| |
| } |
| } |
| |
| template <class RealType> |
| void test_mmm_moments() |
| { |
| RealType tolerance(boost::math::tools::epsilon<RealType>() * 500); // 5 eps as a percentage |
| |
| // const float xtest[7] = { -2.0, -1.0, -0.5, 0.0, 0.5, 1.0, 2.0 }; |
| const float ltest[7] = { -2.0, -1.0, -0.5, 0.0, 0.5, 1.0, 2.0 }; |
| const float stest[3] = { 0.5, 1.0, 2.0 }; |
| |
| for (int xi=0; xi<7; ++xi) |
| for (int li=0; li<7; ++li) |
| for (int si=0; si<3; ++si) |
| { |
| //RealType x( static_cast<RealType>(xtest[xi]) ); |
| RealType l( static_cast<RealType>(ltest[li]) ); |
| RealType s( static_cast<RealType>(stest[si]) ); |
| |
| BOOST_CHECK_CLOSE( |
| mean( laplace_distribution<RealType>(l,s) ), |
| l, |
| tolerance); |
| |
| BOOST_CHECK_CLOSE( |
| median( laplace_distribution<RealType>(l,s) ), |
| l, |
| tolerance); |
| |
| BOOST_CHECK_CLOSE( |
| mode( laplace_distribution<RealType>(l,s) ), |
| l, |
| tolerance); |
| |
| |
| BOOST_CHECK_CLOSE( |
| standard_deviation( laplace_distribution<RealType>(l,s) ), |
| static_cast<RealType>( s * boost::math::constants::root_two<RealType>() ), |
| tolerance); |
| |
| BOOST_CHECK_CLOSE( |
| skewness( laplace_distribution<RealType>(l,s) ), |
| static_cast<RealType>(0), |
| tolerance); |
| |
| BOOST_CHECK_CLOSE( |
| kurtosis( laplace_distribution<RealType>(l,s) ), |
| static_cast<RealType>(6), |
| tolerance); |
| |
| BOOST_CHECK_CLOSE( |
| kurtosis_excess( laplace_distribution<RealType>(l,s) ), |
| static_cast<RealType>(3), |
| tolerance); |
| } |
| } // template <class RealType> void test_mmm_moments() |
| |
| template <class RealType> |
| void test_complemented() |
| { |
| RealType tolerance(boost::math::tools::epsilon<RealType>() * 500); // 5 eps as a percentage |
| |
| const float xtest[7] = { -2.0, -1.0, -0.5, 0.0, 0.5, 1.0, 2.0 }; |
| const float ptest[7] = { 0.125, 0.25, 0.5, 0.75, 0.875 }; |
| const float ltest[7] = { -2.0, -1.0, -0.5, 0.0, 0.5, 1.0, 2.0 }; |
| const float stest[3] = { 0.5, 1.0, 2.0 }; |
| |
| for (int li=0; li<7; ++li) |
| for (int si=0; si<3; ++si) |
| { |
| RealType l( static_cast<RealType>(ltest[li]) ); |
| RealType s( static_cast<RealType>(stest[si]) ); |
| |
| for (int xi=0; xi<7; ++xi) |
| { |
| RealType x( static_cast<RealType>(xtest[xi]) ); |
| |
| BOOST_CHECK_CLOSE( |
| cdf(complement(laplace_distribution<RealType>(l,s), -x)), |
| cdf(laplace_distribution<RealType>(l,s), x), |
| tolerance); |
| } |
| |
| for (int pi=0; pi<5; ++pi) |
| { |
| RealType p( static_cast<RealType>(ptest[pi]) ); |
| |
| BOOST_CHECK_CLOSE( |
| quantile(complement(laplace_distribution<RealType>(l,s), 1-p )), |
| quantile(laplace_distribution<RealType>(l,s), p), |
| tolerance); |
| } |
| } |
| } // void test_complemented() |
| |
| template <class RealType> |
| void test_bad_dist_parameters() |
| { |
| // Check that can generate laplace distribution using both convenience methods: |
| laplace_distribution<double> lp1(0.5); // Using default RealType double. |
| boost::math::laplace lp2(0.5); // Using typedef. |
| |
| BOOST_CHECK_THROW(boost::math::laplace_distribution<RealType> lbad1(0, 0), std::domain_error); |
| BOOST_CHECK_THROW(boost::math::laplace_distribution<RealType> lbad2(0, -1), std::domain_error); |
| } |
| |
| template <class RealType> |
| void test_extreme_function_arguments() |
| { |
| boost::math::laplace_distribution<RealType> L1(0, 1); |
| boost::math::laplace_distribution<RealType> L2(1, 2); |
| |
| // check pdf at x = +/- infinity |
| BOOST_CHECK_THROW(pdf(L1, +std::numeric_limits<RealType>::infinity()), std::domain_error); |
| BOOST_CHECK_THROW(pdf(L1, -std::numeric_limits<RealType>::infinity()), std::domain_error); |
| BOOST_CHECK_THROW(pdf(L2, +std::numeric_limits<RealType>::infinity()), std::domain_error); |
| BOOST_CHECK_THROW(pdf(L2, -std::numeric_limits<RealType>::infinity()), std::domain_error); |
| |
| // check cdf at x = +/- infinity |
| BOOST_CHECK_THROW(cdf(L1, +std::numeric_limits<RealType>::infinity()), std::domain_error); |
| BOOST_CHECK_THROW(cdf(L1, -std::numeric_limits<RealType>::infinity()), std::domain_error); |
| BOOST_CHECK_THROW(cdf(L2, +std::numeric_limits<RealType>::infinity()), std::domain_error); |
| BOOST_CHECK_THROW(cdf(L2, -std::numeric_limits<RealType>::infinity()), std::domain_error); |
| |
| // check quantile at p = 0,1 |
| BOOST_CHECK_EQUAL( quantile(L1, 0), -std::numeric_limits<RealType>::infinity() ); |
| BOOST_CHECK_EQUAL( quantile(L1, 1), +std::numeric_limits<RealType>::infinity() ); |
| BOOST_CHECK_EQUAL( quantile(L2, 0), -std::numeric_limits<RealType>::infinity() ); |
| BOOST_CHECK_EQUAL( quantile(L2, 1), +std::numeric_limits<RealType>::infinity() ); |
| } |
| |
| BOOST_AUTO_TEST_CASE( vs_GNU_Octave ) |
| { |
| test_pdf_cdf_ocatave<float>(); |
| test_pdf_cdf_ocatave<double>(); |
| } |
| |
| BOOST_AUTO_TEST_CASE( cdf_quantile_symmetry ) |
| { |
| test_cdf_quantile_symmetry<float>(); |
| test_cdf_quantile_symmetry<double>(); |
| } |
| |
| |
| BOOST_AUTO_TEST_CASE( hazard_pdf_cdf_symmetry ) |
| { |
| test_hazard_pdf_cdf_symmetry<float>(); |
| test_hazard_pdf_cdf_symmetry<double>(); |
| } |
| |
| BOOST_AUTO_TEST_CASE( location_scale_symmetry ) |
| { |
| test_location_scale_symmetry<float>(); |
| test_location_scale_symmetry<double>(); |
| } |
| |
| BOOST_AUTO_TEST_CASE( mmm_moments ) |
| { |
| test_mmm_moments<float>(); |
| test_mmm_moments<double>(); |
| } |
| |
| BOOST_AUTO_TEST_CASE( t_complemented ) |
| { |
| test_complemented<float>(); |
| test_complemented<double>(); |
| } |
| |
| BOOST_AUTO_TEST_CASE( bad_dist_parameters ) |
| { |
| test_bad_dist_parameters<float>(); |
| test_bad_dist_parameters<double>(); |
| } |
| |
| BOOST_AUTO_TEST_CASE( extreme_function_arguments ) |
| { |
| test_extreme_function_arguments<float>(); |
| test_extreme_function_arguments<double>(); |
| } |
| |
| /* |
| |
| Output: |
| |
| Microsoft Visual Studio 2008 Version 9.0.21022.8 RTM |
| |
| Debug Multi-threaded Debug (/MTd) |
| |
| Running 8 test cases... |
| |
| *** No errors detected |
| Detected memory leaks! |
| Dumping objects -> |
| {286} normal block at 0x001E92D8, 7 bytes long. |
| Data: <double > 64 6F 75 62 6C 65 00 |
| {285} normal block at 0x001E92A0, 8 bytes long. |
| Data: < 0 > D8 92 1E 00 30 92 1E 00 |
| {230} normal block at 0x001E9268, 6 bytes long. |
| Data: <float > 66 6C 6F 61 74 00 |
| {229} normal block at 0x001E9230, 8 bytes long. |
| Data: <h > 68 92 1E 00 00 00 00 00 |
| Object dump complete. |
| Press any key to continue . . . |
| |
| // Why does debug cause memory leak? Problem in Boost.Test - no - MS debug VC9 runtime |
| // http://www.nabble.com/Re%3A--Boost.Test--Problem-with-vc9-runtime-library-p17864724.html |
| // so we can ignore this. |
| |
| |
| Release Multi-threaded (/MT) |
| |
| Compiling... |
| test_laplace.cpp |
| Linking... |
| Generating code |
| Finished generating code |
| Embedding manifest... |
| Autorun "j:\Cpp\MathToolkit\test\Math_test\release\test_laplace.exe" |
| Running 8 test cases... |
| *** No errors detected |
| |
| |
| */ |
| |
