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Protect further isnan/isfinite/isinf calls
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@ -399,7 +399,7 @@ EigenSolver<MatrixType>::compute(const MatrixType& matrix, bool computeEigenvect
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if (i == matrix.cols() - 1 || m_matT.coeff(i+1, i) == Scalar(0))
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{
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m_eivalues.coeffRef(i) = m_matT.coeff(i, i);
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if(!isfinite(m_eivalues.coeffRef(i)))
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if(!(isfinite)(m_eivalues.coeffRef(i)))
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{
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m_isInitialized = true;
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m_eigenvectorsOk = false;
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@ -426,7 +426,7 @@ EigenSolver<MatrixType>::compute(const MatrixType& matrix, bool computeEigenvect
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m_eivalues.coeffRef(i) = ComplexScalar(m_matT.coeff(i+1, i+1) + p, z);
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m_eivalues.coeffRef(i+1) = ComplexScalar(m_matT.coeff(i+1, i+1) + p, -z);
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if(!(isfinite(m_eivalues.coeffRef(i)) && isfinite(m_eivalues.coeffRef(i+1))))
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if(!((isfinite)(m_eivalues.coeffRef(i)) && (isfinite)(m_eivalues.coeffRef(i+1))))
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{
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m_isInitialized = true;
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m_eigenvectorsOk = false;
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@ -318,7 +318,7 @@ template<typename Scalar> void packetmath_real()
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data1[1] = std::numeric_limits<Scalar>::epsilon();
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packet_helper<internal::packet_traits<Scalar>::HasExp,Packet> h;
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h.store(data2, internal::pexp(h.load(data1)));
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VERIFY(numext::isnan(data2[0]));
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VERIFY((numext::isnan)(data2[0]));
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VERIFY_IS_EQUAL(std::exp(std::numeric_limits<Scalar>::epsilon()), data2[1]);
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data1[0] = -std::numeric_limits<Scalar>::epsilon();
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@ -354,34 +354,34 @@ template<typename Scalar> void packetmath_real()
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data1[1] = std::numeric_limits<Scalar>::epsilon();
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packet_helper<internal::packet_traits<Scalar>::HasLog,Packet> h;
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h.store(data2, internal::plog(h.load(data1)));
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VERIFY(std::isnan(data2[0]));
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VERIFY((numext::isnan)(data2[0]));
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// VERIFY_IS_EQUAL(std::log(std::numeric_limits<Scalar>::epsilon()), data2[1]);
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data1[0] = -std::numeric_limits<Scalar>::epsilon();
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data1[1] = 0;
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h.store(data2, internal::plog(h.load(data1)));
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VERIFY(std::isnan(data2[0]));
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VERIFY((numext::isnan)(data2[0]));
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// VERIFY_IS_EQUAL(std::log(0), data2[1]);
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data1[0] = (std::numeric_limits<Scalar>::min)();
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data1[1] = -(std::numeric_limits<Scalar>::min)();
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h.store(data2, internal::plog(h.load(data1)));
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VERIFY_IS_EQUAL(std::log((std::numeric_limits<Scalar>::min)()), data2[0]);
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// VERIFY(std::isnan(data2[1]));
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// VERIFY((numext::isnan)(data2[1]));
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data1[0] = std::numeric_limits<Scalar>::denorm_min();
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data1[1] = -std::numeric_limits<Scalar>::denorm_min();
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h.store(data2, internal::plog(h.load(data1)));
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// VERIFY_IS_EQUAL(std::log(std::numeric_limits<Scalar>::denorm_min()), data2[0]);
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// VERIFY(std::isnan(data2[1]));
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// VERIFY((numext::isnan)(data2[1]));
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data1[0] = -1.0f;
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h.store(data2, internal::plog(h.load(data1)));
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VERIFY(std::isnan(data2[0]));
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VERIFY((numext::isnan)(data2[0]));
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#if !EIGEN_FAST_MATH
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h.store(data2, internal::psqrt(h.load(data1)));
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VERIFY(numext::isnan(data2[0]));
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VERIFY(numext::isnan(data2[1]));
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VERIFY((numext::isnan)(data2[0]));
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VERIFY((numext::isnan)(data2[1]));
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#endif
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}
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}
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@ -40,7 +40,7 @@ template<typename MatrixType> void stable_norm(const MatrixType& m)
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&& "the stable norm algorithm cannot be guaranteed on this computer");
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Scalar inf = std::numeric_limits<RealScalar>::infinity();
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if(NumTraits<Scalar>::IsComplex && numext::isnan(inf*RealScalar(1)) )
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if(NumTraits<Scalar>::IsComplex && (numext::isnan)(inf*RealScalar(1)) )
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{
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complex_real_product_ok = false;
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static bool first = true;
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@ -81,18 +81,18 @@ template<typename MatrixType> void stable_norm(const MatrixType& m)
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RealScalar size = static_cast<RealScalar>(m.size());
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// test numext::isfinite
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VERIFY(!numext::isfinite( std::numeric_limits<RealScalar>::infinity()));
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VERIFY(!numext::isfinite(sqrt(-abs(big))));
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VERIFY(!(numext::isfinite)( std::numeric_limits<RealScalar>::infinity()));
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VERIFY(!(numext::isfinite)(sqrt(-abs(big))));
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// test overflow
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VERIFY(numext::isfinite(sqrt(size)*abs(big)));
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VERIFY((numext::isfinite)(sqrt(size)*abs(big)));
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VERIFY_IS_NOT_APPROX(sqrt(copy(vbig.squaredNorm())), abs(sqrt(size)*big)); // here the default norm must fail
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VERIFY_IS_APPROX(vbig.stableNorm(), sqrt(size)*abs(big));
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VERIFY_IS_APPROX(vbig.blueNorm(), sqrt(size)*abs(big));
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VERIFY_IS_APPROX(vbig.hypotNorm(), sqrt(size)*abs(big));
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// test underflow
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VERIFY(numext::isfinite(sqrt(size)*abs(small)));
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VERIFY((numext::isfinite)(sqrt(size)*abs(small)));
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VERIFY_IS_NOT_APPROX(sqrt(copy(vsmall.squaredNorm())), abs(sqrt(size)*small)); // here the default norm must fail
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VERIFY_IS_APPROX(vsmall.stableNorm(), sqrt(size)*abs(small));
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VERIFY_IS_APPROX(vsmall.blueNorm(), sqrt(size)*abs(small));
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@ -115,39 +115,39 @@ template<typename MatrixType> void stable_norm(const MatrixType& m)
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{
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v = vrand;
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v(i,j) = std::numeric_limits<RealScalar>::quiet_NaN();
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VERIFY(!numext::isfinite(v.squaredNorm())); VERIFY(numext::isnan(v.squaredNorm()));
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VERIFY(!numext::isfinite(v.norm())); VERIFY(numext::isnan(v.norm()));
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VERIFY(!numext::isfinite(v.stableNorm())); VERIFY(numext::isnan(v.stableNorm()));
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VERIFY(!numext::isfinite(v.blueNorm())); VERIFY(numext::isnan(v.blueNorm()));
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VERIFY(!numext::isfinite(v.hypotNorm())); VERIFY(numext::isnan(v.hypotNorm()));
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VERIFY(!(numext::isfinite)(v.squaredNorm())); VERIFY((numext::isnan)(v.squaredNorm()));
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VERIFY(!(numext::isfinite)(v.norm())); VERIFY((numext::isnan)(v.norm()));
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VERIFY(!(numext::isfinite)(v.stableNorm())); VERIFY((numext::isnan)(v.stableNorm()));
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VERIFY(!(numext::isfinite)(v.blueNorm())); VERIFY((numext::isnan)(v.blueNorm()));
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VERIFY(!(numext::isfinite)(v.hypotNorm())); VERIFY((numext::isnan)(v.hypotNorm()));
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}
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// +inf
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{
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v = vrand;
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v(i,j) = std::numeric_limits<RealScalar>::infinity();
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VERIFY(!numext::isfinite(v.squaredNorm())); VERIFY(isPlusInf(v.squaredNorm()));
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VERIFY(!numext::isfinite(v.norm())); VERIFY(isPlusInf(v.norm()));
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VERIFY(!numext::isfinite(v.stableNorm()));
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VERIFY(!(numext::isfinite)(v.squaredNorm())); VERIFY(isPlusInf(v.squaredNorm()));
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VERIFY(!(numext::isfinite)(v.norm())); VERIFY(isPlusInf(v.norm()));
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VERIFY(!(numext::isfinite)(v.stableNorm()));
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if(complex_real_product_ok){
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VERIFY(isPlusInf(v.stableNorm()));
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}
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VERIFY(!numext::isfinite(v.blueNorm())); VERIFY(isPlusInf(v.blueNorm()));
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VERIFY(!numext::isfinite(v.hypotNorm())); VERIFY(isPlusInf(v.hypotNorm()));
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VERIFY(!(numext::isfinite)(v.blueNorm())); VERIFY(isPlusInf(v.blueNorm()));
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VERIFY(!(numext::isfinite)(v.hypotNorm())); VERIFY(isPlusInf(v.hypotNorm()));
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}
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// -inf
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{
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v = vrand;
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v(i,j) = -std::numeric_limits<RealScalar>::infinity();
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VERIFY(!numext::isfinite(v.squaredNorm())); VERIFY(isPlusInf(v.squaredNorm()));
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VERIFY(!numext::isfinite(v.norm())); VERIFY(isPlusInf(v.norm()));
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VERIFY(!numext::isfinite(v.stableNorm()));
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VERIFY(!(numext::isfinite)(v.squaredNorm())); VERIFY(isPlusInf(v.squaredNorm()));
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VERIFY(!(numext::isfinite)(v.norm())); VERIFY(isPlusInf(v.norm()));
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VERIFY(!(numext::isfinite)(v.stableNorm()));
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if(complex_real_product_ok) {
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VERIFY(isPlusInf(v.stableNorm()));
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}
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VERIFY(!numext::isfinite(v.blueNorm())); VERIFY(isPlusInf(v.blueNorm()));
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VERIFY(!numext::isfinite(v.hypotNorm())); VERIFY(isPlusInf(v.hypotNorm()));
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VERIFY(!(numext::isfinite)(v.blueNorm())); VERIFY(isPlusInf(v.blueNorm()));
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VERIFY(!(numext::isfinite)(v.hypotNorm())); VERIFY(isPlusInf(v.hypotNorm()));
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}
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// mix
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@ -157,11 +157,11 @@ template<typename MatrixType> void stable_norm(const MatrixType& m)
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v = vrand;
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v(i,j) = -std::numeric_limits<RealScalar>::infinity();
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v(i2,j2) = std::numeric_limits<RealScalar>::quiet_NaN();
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VERIFY(!numext::isfinite(v.squaredNorm())); VERIFY(numext::isnan(v.squaredNorm()));
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VERIFY(!numext::isfinite(v.norm())); VERIFY(numext::isnan(v.norm()));
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VERIFY(!numext::isfinite(v.stableNorm())); VERIFY(numext::isnan(v.stableNorm()));
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VERIFY(!numext::isfinite(v.blueNorm())); VERIFY(numext::isnan(v.blueNorm()));
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VERIFY(!numext::isfinite(v.hypotNorm())); VERIFY(numext::isnan(v.hypotNorm()));
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VERIFY(!(numext::isfinite)(v.squaredNorm())); VERIFY((numext::isnan)(v.squaredNorm()));
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VERIFY(!(numext::isfinite)(v.norm())); VERIFY((numext::isnan)(v.norm()));
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VERIFY(!(numext::isfinite)(v.stableNorm())); VERIFY((numext::isnan)(v.stableNorm()));
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VERIFY(!(numext::isfinite)(v.blueNorm())); VERIFY((numext::isnan)(v.blueNorm()));
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VERIFY(!(numext::isfinite)(v.hypotNorm())); VERIFY((numext::isnan)(v.hypotNorm()));
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}
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}
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@ -126,7 +126,7 @@ static void test_contraction_corner_cases()
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m_result = m_left.transpose() * m_right;
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for (ptrdiff_t i = 0; i < t_result.size(); i++) {
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assert(!std::isnan(t_result.data()[i]));
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assert(!(numext::isnan)(t_result.data()[i]));
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if (fabs(t_result.data()[i] - m_result.data()[i]) >= 1e-4) {
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std::cout << "mismatch detected at index " << i << " : " << t_result.data()[i] << " vs " << m_result.data()[i] << std::endl;
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assert(false);
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@ -141,7 +141,7 @@ static void test_contraction_corner_cases()
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new(&m_left) MapXf(t_left.data(), 32, 1);
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m_result = m_left.transpose() * m_right;
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for (ptrdiff_t i = 0; i < t_result.size(); i++) {
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assert(!std::isnan(t_result.data()[i]));
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assert(!(numext::isnan)(t_result.data()[i]));
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if (fabs(t_result.data()[i] - m_result.data()[i]) >= 1e-4) {
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std::cout << "mismatch detected: " << t_result.data()[i] << " vs " << m_result.data()[i] << std::endl;
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assert(false);
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@ -159,7 +159,7 @@ static void test_contraction_corner_cases()
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new(&m_right) MapXf(t_right.data(), 32, 4);
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m_result = m_left.transpose() * m_right;
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for (ptrdiff_t i = 0; i < t_result.size(); i++) {
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assert(!std::isnan(t_result.data()[i]));
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assert(!(numext::isnan)(t_result.data()[i]));
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if (fabs(t_result.data()[i] - m_result.data()[i]) >= 1e-4) {
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std::cout << "mismatch detected: " << t_result.data()[i] << " vs " << m_result.data()[i] << std::endl;
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assert(false);
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@ -177,7 +177,7 @@ static void test_contraction_corner_cases()
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new(&m_right) MapXf(t_right.data(), 32, 4);
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m_result = m_left.transpose() * m_right;
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for (ptrdiff_t i = 0; i < t_result.size(); i++) {
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assert(!std::isnan(t_result.data()[i]));
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assert(!(numext::isnan)(t_result.data()[i]));
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if (fabs(t_result.data()[i] - m_result.data()[i]) >= 1e-4) {
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std::cout << "mismatch detected: " << t_result.data()[i] << " vs " << m_result.data()[i] << std::endl;
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assert(false);
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@ -72,13 +72,13 @@
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// Detect compiler using signatures from http://predef.sourceforge.net/
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#if defined(__GNUC__) && defined(__INTEL_COMPILER)
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#define IsInf(x) isinf(x) // Intel ICC compiler on Linux
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#define IsInf(x) (isinf)(x) // Intel ICC compiler on Linux
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#elif defined(_MSC_VER) // Microsoft Visual C++
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#define IsInf(x) (!_finite(x))
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#else
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#define IsInf(x) std::isinf(x) // GNU C/C++ (and/or other compilers), just hope for C99 conformance
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#define IsInf(x) (std::isinf)(x) // GNU C/C++ (and/or other compilers), just hope for C99 conformance
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#endif
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// A Clang feature extension to determine compiler features.
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@ -530,9 +530,9 @@ public:
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#endif
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// Instance Checkers
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friend bool isnan (const mpreal& v);
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friend bool isinf (const mpreal& v);
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friend bool isfinite (const mpreal& v);
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friend bool (isnan) (const mpreal& v);
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friend bool (isinf) (const mpreal& v);
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friend bool (isfinite) (const mpreal& v);
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friend bool isnum (const mpreal& v);
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friend bool iszero (const mpreal& v);
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@ -1687,9 +1687,9 @@ inline bool operator == (const mpreal& a, const long double b ){ return
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inline bool operator == (const mpreal& a, const double b ){ return (mpfr_cmp_d (a.mpfr_srcptr(),b) == 0 ); }
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inline bool isnan (const mpreal& op){ return (mpfr_nan_p (op.mpfr_srcptr()) != 0 ); }
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inline bool isinf (const mpreal& op){ return (mpfr_inf_p (op.mpfr_srcptr()) != 0 ); }
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inline bool isfinite (const mpreal& op){ return (mpfr_number_p (op.mpfr_srcptr()) != 0 ); }
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inline bool (isnan) (const mpreal& op){ return (mpfr_nan_p (op.mpfr_srcptr()) != 0 ); }
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inline bool (isinf) (const mpreal& op){ return (mpfr_inf_p (op.mpfr_srcptr()) != 0 ); }
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inline bool (isfinite) (const mpreal& op){ return (mpfr_number_p (op.mpfr_srcptr()) != 0 ); }
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inline bool iszero (const mpreal& op){ return (mpfr_zero_p (op.mpfr_srcptr()) != 0 ); }
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inline bool isint (const mpreal& op){ return (mpfr_integer_p(op.mpfr_srcptr()) != 0 ); }
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