| /external/clang/test/SemaTemplate/ |
| qualified-names-diag.cpp | 13 typedef float Real;
19 vector<Real> v2;
|
| /external/eigen/test/ |
| boostmultiprec.cpp | 72 typedef mp::number<mp::cpp_dec_float<100>, mp::et_on> Real;
75 template<> struct NumTraits<Real> : GenericNumTraits<Real> {
76 static inline Real dummy_precision() { return 1e-50; }
80 struct NumTraits<boost::multiprecision::detail::expression<T1,T2,T3,T4,T5> > : NumTraits<Real> {};
83 Real test_precision<Real>() { return 1e-50; }
88 struct cast_impl<Real,NewType> {
89 static inline NewType run(const Real& x) {
95 struct cast_impl<Real,std::complex<Real> >
[all...] |
| numext.cpp | 14 typedef typename NumTraits<T>::Real Real;
25 x = x/Real(2);
29 VERIFY( numext::abs(-x) >= Real(0));
31 VERIFY( numext::abs(x) >= Real(0));
|
| /external/eigen/unsupported/Eigen/src/Polynomials/ |
| PolynomialUtils.h | 48 typedef typename NumTraits<T>::Real Real;
50 if( numext::abs2( x ) <= Real(1) ){
75 typename NumTraits<typename Polynomial::Scalar>::Real cauchy_max_bound( const Polynomial& poly )
79 typedef typename NumTraits<Scalar>::Real Real;
83 Real cb(0);
87 return cb + Real(1);
98 typename NumTraits<typename Polynomial::Scalar>::Real cauchy_min_bound( const Polynomial& poly )
102 typedef typename NumTraits<Scalar>::Real Real
[all...] |
| /prebuilts/misc/common/swig/include/2.0.11/python/ |
| pycomplex.swg | 4 the complex Constructor method, and the Real and Imag complex
11 %define %swig_fromcplx_conv(Type, Real, Imag)
17 return PyComplex_FromDoubles(Real(c), Imag(c));
23 %define %swig_cplxdbl_conv(Type, Constructor, Real, Imag)
44 %swig_fromcplx_conv(Type, Real, Imag);
48 %define %swig_cplxflt_conv(Type, Constructor, Real, Imag)
76 %swig_fromcplx_conv(Type, Real, Imag);
79 #define %swig_cplxflt_convn(Type, Constructor, Real, Imag) \
80 %swig_cplxflt_conv(Type, Constructor, Real, Imag)
83 #define %swig_cplxdbl_convn(Type, Constructor, Real, Imag)
[all...] |
| /prebuilts/misc/common/swig/include/2.0.11/octave/ |
| octcomplex.swg | 4 the complex Constructor method, and the Real and Imag complex
11 %define %swig_fromcplx_conv(Type, OctConstructor, Real, Imag)
17 return octave_value(OctConstructor(Real(c), Imag(c)));
23 %define %swig_cplxdbl_conv(Type, Constructor, Real, Imag)
33 *val=Constructor(c.real(),c.imag());
48 %swig_fromcplx_conv(Type, Complex, Real, Imag);
52 %define %swig_cplxflt_conv(Type, Constructor, Real, Imag)
61 double re = c.real();
84 %swig_fromcplx_conv(Type, FloatComplex, Real, Imag);
87 #define %swig_cplxflt_convn(Type, Constructor, Real, Imag)
[all...] |
| /external/eigen/Eigen/src/Core/ |
| NumTraits.h | 33 typedef typename NumTraits<T>::Real Real;
34 return int(ceil(-log10(NumTraits<Real>::epsilon())));
56 * \li A typedef \c Real, giving the "real part" type of \a T. If \a T is already real,
57 * then \c Real is just a typedef to \a T. If \a T is \c std::complex<U> then \c Real
79 * it returns a \a Real instead of a \a T.
100 typedef T Real;
[all...] |
| Dot.h | 93 EIGEN_STRONG_INLINE typename NumTraits<typename internal::traits<Derived>::Scalar>::Real MatrixBase<Derived>::squaredNorm() const
95 return numext::real((*this).cwiseAbs2().sum());
105 inline typename NumTraits<typename internal::traits<Derived>::Scalar>::Real MatrixBase<Derived>::norm() const
203 typedef typename NumTraits<typename traits<Derived>::Scalar>::Real RealScalar;
216 static inline typename NumTraits<typename traits<Derived>::Scalar>::Real run(const MatrixBase<Derived>& m)
226 static inline typename NumTraits<typename traits<Derived>::Scalar>::Real run(const MatrixBase<Derived>& m)
235 typedef typename NumTraits<typename traits<Derived>::Scalar>::Real RealScalar;
260 inline typename NumTraits<typename internal::traits<Derived>::Scalar>::Real
289 * type is real numbers, a unitary matrix is an orthogonal matrix, whence the name.
|
| MathFunctions.h | 72 * Implementation of real *
78 typedef typename NumTraits<Scalar>::Real RealScalar;
89 typedef typename NumTraits<Scalar>::Real RealScalar;
93 using std::real;
94 return real(x);
108 return x.real();
116 typedef typename NumTraits<Scalar>::Real type;
126 typedef typename NumTraits<Scalar>::Real RealScalar;
137 typedef typename NumTraits<Scalar>::Real RealScalar;
164 typedef typename NumTraits<Scalar>::Real type
875 inline EIGEN_MATHFUNC_RETVAL(real, Scalar) real(const Scalar& x) function in namespace:Eigen::numext
[all...] |
| /prebuilts/misc/common/swig/include/2.0.11/ruby/ |
| rubycomplex.swg | 4 the complex Constructor method, and the Real and Imag complex
26 static ID real_id = rb_intern("real");
38 static ID real_id = rb_intern("real");
55 %define %swig_fromcplx_conv(Type, Real, Imag)
61 VALUE re = rb_float_new(Real(c));
69 %define %swig_cplxdbl_conv(Type, Constructor, Real, Imag)
79 VALUE real = SWIG_Complex_Real(o);
82 SWIG_AsVal_double( real, &re );
99 %swig_fromcplx_conv(Type, Real, Imag);
103 %define %swig_cplxflt_conv(Type, Constructor, Real, Imag
[all...] |
| /external/robolectric-shadows/robolectric/src/test/java/org/robolectric/ |
| InvokeDynamicTest.java | 27 Real real = new Real(); local
28 RealShadow shadow = Shadow.extract(real);
30 assertThat(real.x).isEqualTo(-1);
33 real.setX(5);
34 assertThat(real.x).isEqualTo(-5);
37 Shadow.directlyOn(real, Real.class).setX(42);
38 assertThat(real.x).isEqualTo(42)
45 RealCopy real = new RealCopy(); local
53 RealCopy real = new RealCopy(); local
77 @RealObject Real real; field in class:InvokeDynamicTest.RealShadow
90 @RealObject RealCopy real; field in class:InvokeDynamicTest.RealShadow1
100 @RealObject RealCopy real; field in class:InvokeDynamicTest.RealShadow2
[all...] |
| /device/linaro/bootloader/edk2/AppPkg/Applications/Python/Python-2.7.2/Lib/test/ |
| test_abstract_numbers.py | 5 from numbers import Complex, Real, Rational, Integral
13 self.assertEqual(7, int(7).real)
23 self.assertEqual(7, long(7).real)
31 self.assertTrue(issubclass(float, Real))
33 self.assertEqual(7.3, float(7.3).real)
38 self.assertFalse(issubclass(complex, Real))
|
| /external/python/cpython2/Lib/test/ |
| test_abstract_numbers.py | 5 from numbers import Complex, Real, Rational, Integral
13 self.assertEqual(7, int(7).real)
23 self.assertEqual(7, long(7).real)
31 self.assertTrue(issubclass(float, Real))
33 self.assertEqual(7.3, float(7.3).real)
38 self.assertFalse(issubclass(complex, Real))
|
| /external/python/cpython3/Lib/test/ |
| test_abstract_numbers.py | 6 from numbers import Complex, Real, Rational, Integral
13 self.assertEqual(7, int(7).real)
22 self.assertTrue(issubclass(float, Real))
24 self.assertEqual(7.3, float(7.3).real)
30 self.assertFalse(issubclass(complex, Real))
|
| /prebuilts/gdb/darwin-x86/lib/python2.7/test/ |
| test_abstract_numbers.py | 5 from numbers import Complex, Real, Rational, Integral
13 self.assertEqual(7, int(7).real)
23 self.assertEqual(7, long(7).real)
31 self.assertTrue(issubclass(float, Real))
33 self.assertEqual(7.3, float(7.3).real)
38 self.assertFalse(issubclass(complex, Real))
|
| /prebuilts/gdb/linux-x86/lib/python2.7/test/ |
| test_abstract_numbers.py | 5 from numbers import Complex, Real, Rational, Integral
13 self.assertEqual(7, int(7).real)
23 self.assertEqual(7, long(7).real)
31 self.assertTrue(issubclass(float, Real))
33 self.assertEqual(7.3, float(7.3).real)
38 self.assertFalse(issubclass(complex, Real))
|
| /prebuilts/python/darwin-x86/2.7.5/lib/python2.7/test/ |
| test_abstract_numbers.py | 5 from numbers import Complex, Real, Rational, Integral
13 self.assertEqual(7, int(7).real)
23 self.assertEqual(7, long(7).real)
31 self.assertTrue(issubclass(float, Real))
33 self.assertEqual(7.3, float(7.3).real)
38 self.assertFalse(issubclass(complex, Real))
|
| /prebuilts/python/linux-x86/2.7.5/lib/python2.7/test/ |
| test_abstract_numbers.py | 5 from numbers import Complex, Real, Rational, Integral
13 self.assertEqual(7, int(7).real)
23 self.assertEqual(7, long(7).real)
31 self.assertTrue(issubclass(float, Real))
33 self.assertEqual(7.3, float(7.3).real)
38 self.assertFalse(issubclass(complex, Real))
|
| /external/llvm/test/tools/llvm-readobj/ARM/ |
| attribute-R.s | 9 @CHECK-OBJ-NEXT: Description: Real-time
|
| /external/eigen/Eigen/src/SparseCore/ |
| SparseDot.h | 76 inline typename NumTraits<typename internal::traits<Derived>::Scalar>::Real
79 return numext::real((*this).cwiseAbs2().sum());
83 inline typename NumTraits<typename internal::traits<Derived>::Scalar>::Real
91 inline typename NumTraits<typename internal::traits<Derived>::Scalar>::Real
|
| /external/eigen/blas/ |
| PackedSelfadjointProduct.h | 24 typedef typename NumTraits<Scalar>::Real RealScalar;
35 mat[UpLo==Lower ? 0 : i] = numext::real(mat[UpLo==Lower ? 0 : i]);
44 typedef typename NumTraits<Scalar>::Real RealScalar;
|
| /prebuilts/misc/common/swig/include/2.0.11/ |
| constraints.i | 60 %apply double { Real }; // Make everything defined for doubles
62 Real sqrt(Real NONNEGATIVE);
63 Real log(Real POSITIVE);
|
| /prebuilts/go/darwin-x86/src/cmd/compile/internal/gc/ |
| const.go | 86 return x.Real.Cmp(&y.Real) == 0 && x.Imag.Cmp(&y.Imag) == 0
110 return complex(x.Real.Float64(), x.Imag.Float64())
164 // truncate Real and Imag parts of Mpcplx to 32-bit or 64-bit
183 cv.Real.SetFloat64(oldv.Real.Float32())
186 cv.Real.SetFloat64(oldv.Real.Float64())
437 c.Real.Set(&u.Real)
[all...] |
| /prebuilts/go/linux-x86/src/cmd/compile/internal/gc/ |
| const.go | 86 return x.Real.Cmp(&y.Real) == 0 && x.Imag.Cmp(&y.Imag) == 0
110 return complex(x.Real.Float64(), x.Imag.Float64())
164 // truncate Real and Imag parts of Mpcplx to 32-bit or 64-bit
183 cv.Real.SetFloat64(oldv.Real.Float32())
186 cv.Real.SetFloat64(oldv.Real.Float64())
437 c.Real.Set(&u.Real)
[all...] |
| /external/eigen/demos/mandelbrot/ |
| mandelbrot.cpp | 31 template<typename Real> void MandelbrotThread::render(int img_width, int img_height)
33 enum { packetSize = Eigen::internal::packet_traits<Real>::size }; // number of reals in a Packet
34 typedef Eigen::Array<Real, packetSize, 1> Packet; // wrap a Packet as a vector
36 enum { iters_before_test = iters_before_test<Real>::ret };
43 typedef Eigen::Array<Real, 2, 1> Vector2;
53 // starting with z = c = complex coord of the pixel. pzi and pzr denote the real and imaginary parts of z.
54 // pci and pcr denote the real and imaginary parts of c.
|
