/external/libaom/libaom/tools/ |
gen_constrained_tokenset.py | 16 cdf(x) = 0.5 + 0.5 * sgn(x) * [1 - {alpha/(alpha + |x|)} ^ beta] 18 For a given beta and a given probability of the 1-node, the alpha 19 is first solved, and then the {alpha, beta} pair is used to generate 30 def cdf_spareto(x, xm, beta): 31 p = 1 - (xm / (np.abs(x) + xm))**beta 36 def get_spareto(p, beta): 40 return ((cdf(1.5, x, beta) - cdf(0.5, x, beta)) / 41 (1 - cdf(0.5, x, beta)) - p)**2 45 parray[0] = 2 * (cdf(0.5, alpha, beta) - 0.5 [all...] |
/external/libcxx/test/std/numerics/rand/rand.dis/rand.dist.pois/rand.dist.pois.gamma/ |
ctor_double_double.pass.cpp | 15 // explicit gamma_distribution(result_type alpha = 0, result_type beta = 1); 26 assert(d.beta() == 1); 32 assert(d.beta() == 1); 38 assert(d.beta() == 5.25);
|
param_ctor.pass.cpp | 28 assert(p.beta() == 1); 35 assert(p.beta() == 1); 42 assert(p.beta() == 5);
|
ctor_param.pass.cpp | 28 assert(d.beta() == 10);
|
param_assign.pass.cpp | 30 assert(p.beta() == 6);
|
param_copy.pass.cpp | 29 assert(p.beta() == .125);
|
/external/apache-commons-math/src/main/java/org/apache/commons/math/distribution/ |
BetaDistributionImpl.java | 23 import org.apache.commons.math.special.Beta; 27 * Implements the Beta distribution. 32 * Beta distribution</a></li> 54 private double beta; field in class:BetaDistributionImpl 57 * updated whenever alpha or beta are changed. 67 * @param beta second shape parameter (must be positive) 72 public BetaDistributionImpl(double alpha, double beta, double inverseCumAccuracy) { 74 this.beta = beta; 82 * @param beta second shape parameter (must be positive [all...] |
GammaDistributionImpl.java | 48 private double beta; field in class:GammaDistributionImpl 54 * Create a new gamma distribution with the given alpha and beta values. 56 * @param beta the scale parameter. 58 public GammaDistributionImpl(double alpha, double beta) { 59 this(alpha, beta, DEFAULT_INVERSE_ABSOLUTE_ACCURACY); 63 * Create a new gamma distribution with the given alpha and beta values. 65 * @param beta the scale parameter. 70 public GammaDistributionImpl(double alpha, double beta, double inverseCumAccuracy) { 73 setBetaInternal(beta); 100 ret = Gamma.regularizedGammaP(alpha, x / beta); [all...] |
GammaDistribution.java | 48 * Modify the scale parameter, beta. 49 * @param beta the new scale parameter. 53 void setBeta(double beta); 56 * Access the scale parameter, beta 57 * @return beta.
|
WeibullDistribution.java | 61 * @param beta The new scale parameter value. 65 void setScale(double beta);
|
BetaDistribution.java | 22 * Computes the cumulative, inverse cumulative and density functions for the beta distribuiton. 44 * Modify the shape parameter, beta. 45 * @param beta the new scale parameter. 49 void setBeta(double beta); 52 * Access the shape parameter, beta 53 * @return beta.
|
WeibullDistributionImpl.java | 71 * @param beta the scale parameter. 73 public WeibullDistributionImpl(double alpha, double beta){ 74 this(alpha, beta, DEFAULT_INVERSE_ABSOLUTE_ACCURACY); 81 * @param beta the scale parameter. 86 public WeibullDistributionImpl(double alpha, double beta, double inverseCumAccuracy){ 89 setScaleInternal(beta); 203 * @param beta the new scale parameter value. 207 public void setScale(double beta) { 208 setScaleInternal(beta); 213 * @param beta the new scale parameter value [all...] |
/external/eigen/Eigen/src/Householder/ |
Householder.h | 26 * \f$ H *this = [ beta 0 ... 0]^T \f$ 36 * \param beta the result of H * \c *this 42 void MatrixBase<Derived>::makeHouseholderInPlace(Scalar& tau, RealScalar& beta) 45 makeHouseholder(essentialPart, tau, beta); 49 * \f$ H *this = [ beta 0 ... 0]^T \f$ 58 * \param beta the result of H * \c *this 68 RealScalar& beta) const 83 beta = numext::real(c0); 88 beta = sqrt(numext::abs2(c0) + tailSqNorm); 90 beta = -beta [all...] |
/external/tensorflow/tensorflow/lite/kernels/ |
softmax_test.cc | 34 SoftmaxOpModel(int batches, int size, float beta) 35 : batches_(batches), input_size_(size), beta_(beta) { 63 SoftmaxOpModel m(/*batches=*/2, /*size=*/5, /*beta=*/1.0); 82 const float beta = 1.0; local 88 SoftmaxOpModel m(batch_size, input_size, beta); 97 params.beta = beta; 111 const float beta = 0.5; local 117 SoftmaxOpModel m(batch_size, input_size, beta); 126 params.beta = beta [all...] |
/external/eigen/unsupported/test/ |
cxx11_tensor_sugar.cpp | 43 const float beta = 0.21f; local 46 Tensor<float, 3> R = A.constant(gamma) + A * A.constant(alpha) + B * B.constant(beta); 47 Tensor<float, 3> S = A * alpha + B * beta + gamma; 48 Tensor<float, 3> T = gamma + alpha * A + beta * B; 63 const float beta = 0.21f; local 68 - B.constant(beta) / B - A.constant(delta); 69 Tensor<float, 3> S = gamma - A / alpha - beta / B - delta;
|
/external/ImageMagick/MagickCore/ |
composite-private.h | 36 const double q,const double beta) 43 Da=QuantumScale*beta; 53 const double alpha,const Quantum *q,const double beta,Quantum *composite) 67 Da=QuantumScale*beta; 87 (double) q[i],beta)); 93 (double) q[i],beta)); 99 (double) q[i],beta)); 105 (double) q[i],beta)); 123 const double alpha,const PixelInfo *q,const double beta,PixelInfo *composite) 134 Da=QuantumScale*beta, [all...] |
/external/bouncycastle/bcprov/src/main/java/org/bouncycastle/math/ec/endo/ |
GLVTypeBParameters.java | 15 protected final BigInteger beta; field in class:GLVTypeBParameters 21 public GLVTypeBParameters(BigInteger beta, BigInteger lambda, BigInteger[] v1, BigInteger[] v2, BigInteger g1, 27 this.beta = beta; 40 return beta;
|
/external/bouncycastle/repackaged/bcprov/src/main/java/com/android/org/bouncycastle/math/ec/endo/ |
GLVTypeBParameters.java | 19 protected final BigInteger beta; field in class:GLVTypeBParameters 25 public GLVTypeBParameters(BigInteger beta, BigInteger lambda, BigInteger[] v1, BigInteger[] v2, BigInteger g1, 31 this.beta = beta; 44 return beta;
|
/external/vboot_reference/scripts/image_signing/sample-test-configs/ |
ensure_sane_lsb-release.config | 20 beta-channel
|
/external/tensorflow/tensorflow/compiler/tests/ |
addsign_test.py | 44 beta=0.9, 47 m_t = beta * m + (1 - beta) * g_t 64 beta=0.9): 83 beta=beta, 111 beta=beta, 121 beta=beta, [all...] |
powersign_test.py | 45 beta=0.9, 48 m_t = beta * m + (1 - beta) * g_t 65 beta=0.9): 84 beta=beta, 112 beta=beta, 122 beta=beta, [all...] |
/bionic/libm/upstream-freebsd/lib/msun/src/ |
s_ctanh.c | 41 * beta = 1/cos^2(y) 57 * beta rho s + I t 59 * 1 + beta s^2 80 double t, beta, s, rho, denom; local 133 beta = 1.0 + t * t; /* = 1 / cos^2(y) */ 136 denom = 1 + beta * s * s; 137 return (CMPLX((beta * rho * s) / denom, t / denom));
|
s_ctanhf.c | 45 float t, beta, s, rho, denom; local 73 beta = 1.0 + t * t; 76 denom = 1 + beta * s * s; 77 return (CMPLXF((beta * rho * s) / denom, t / denom));
|
/external/grpc-grpc/src/python/grpcio_tests/tests/unit/beta/ |
test_utilities.py | 14 """Test-appropriate entry points into the gRPC Python Beta API.""" 17 from grpc.beta import implementations
|
/external/tensorflow/tensorflow/contrib/solvers/python/ops/ |
lanczos.py | 87 beta: A rank-1 `Tensor` of type `operator.dtype` and shape `[k]`. 107 # beta = subdiagonal of B_k. 112 ["u", "v", "alpha", "beta"]) 114 def update_state(old, i, u, v, alpha, beta): 118 old.alpha.write(i, alpha), old.beta.write(i, beta)) 159 i > 0, lambda: r - ls.beta.read(i - 1) * read_colvec(ls.v, i - 1), 168 u, beta = orthogonalize_(i, ls.u, p) 170 u, beta = util.l2normalize(p) 172 return i + 1, update_state(ls, i, u, v, alpha, beta) [all...] |