/dports/math/R-cran-MCMCpack/MCMCpack/src/ |
H A D | cMCMCpaircompare.cc | 69 …Matrix<unsigned int> theta_n(J,1,true,0); // vector of 0s. Item j's total instances of being compa… in MCMCpaircompare_impl() local 73 theta_n(MD(i,1)) += 1; in MCMCpaircompare_impl() 74 theta_n(MD(i,2)) += 1; in MCMCpaircompare_impl() 101 Ystar_j_ptr.reserve(theta_n(j)); in MCMCpaircompare_impl() 102 alpha_j_ptr.reserve(theta_n(j)); in MCMCpaircompare_impl() 103 theta_j_ptr.reserve(theta_n(j)); in MCMCpaircompare_impl() 104 sign_j.reserve(theta_n(j)); in MCMCpaircompare_impl() 180 paircompare_theta_update(theta, Ystar, MD, alpha, theta_n, theta_eq, in MCMCpaircompare_impl()
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H A D | cMCMCpaircompare2d.cc | 72 const Matrix<unsigned int>& theta_n, in paircompare2d_theta_update() argument 84 Matrix<> X(theta_n[j],2); in paircompare2d_theta_update() 85 Matrix<> z(theta_n[j],1); in paircompare2d_theta_update() 126 for (unsigned int i = 0; i < theta_n[j]; ++i){ in paircompare2d_theta_update() 152 for (unsigned int i = 0; i < theta_n[j]; ++i){ in paircompare2d_theta_update() 268 theta_n(MD(i,1)) += 1; in MCMCpaircompare2d_impl() 269 theta_n(MD(i,2)) += 1; in MCMCpaircompare2d_impl() 309 Ystar_j_ptr.reserve(theta_n(j)); in MCMCpaircompare2d_impl() 310 gamma_j_ptr.reserve(theta_n(j)); in MCMCpaircompare2d_impl() 311 theta_j_ptr.reserve(theta_n(j)); in MCMCpaircompare2d_impl() [all …]
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H A D | cMCMCpaircompare2dDP.cc | 72 const Matrix<unsigned int>& theta_n, in paircompare2dDP_theta_update() argument 84 Matrix<> X(theta_n[j],2); in paircompare2dDP_theta_update() 85 Matrix<> z(theta_n[j],1); in paircompare2dDP_theta_update() 126 for (unsigned int i = 0; i < theta_n[j]; ++i){ in paircompare2dDP_theta_update() 152 for (unsigned int i = 0; i < theta_n[j]; ++i){ in paircompare2dDP_theta_update() 486 theta_n(MD(i,1)) += 1; in MCMCpaircompare2dDP_impl() 487 theta_n(MD(i,2)) += 1; in MCMCpaircompare2dDP_impl() 556 Ystar_j_ptr.reserve(theta_n(j)); in MCMCpaircompare2dDP_impl() 557 gamma_j_ptr.reserve(theta_n(j)); in MCMCpaircompare2dDP_impl() 558 theta_j_ptr.reserve(theta_n(j)); in MCMCpaircompare2dDP_impl() [all …]
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H A D | MCMCfcds.h | 583 const Matrix<unsigned int>& theta_n, in paircompare_theta_update() argument 596 for (unsigned int i = 0; i < theta_n[j]; ++i){ in paircompare_theta_update()
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/dports/science/R-cran-DCluster/DCluster/man/ |
H A D | stone.Rd | 15 \eqn{H_0}{H_0} \tab : \tab \eqn{\theta_1 = \ldots = \theta_n = \lambda}{theta_1 = ... = theta_n = l… 16 \eqn{H_1}{H_1} \tab : \tab \eqn{\theta_1 \geq \ldots \geq \theta_n}{theta_1 >= ... >= theta_n}
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H A D | pottwhitt.Rd | 20 …\eqn{H_0}{H_0} \tab : \tab \eqn{\theta_1 = \ldots = \theta_n=\lambda}{theta_1 = ... = theta_n)=lam…
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H A D | DCluster.Rd | 54 \deqn{H_0: \theta_1= \ldots = \theta_n = \lambda}{H_0: theta_1= ... = theta_n = lambda}
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/dports/misc/vxl/vxl-3.3.2/contrib/brl/bpro/core/vpgl_pro/processes/ |
H A D | vpgl_create_perspective_camera_process.cxx | 256 double theta_n=std::atan2(ny-cy,nx-cx); in vpgl_create_perspective_camera_process4() local 257 …a_c: " << theta_c*rad_to_deg << " theta_n: " << theta_n*rad_to_deg << " theta dif: " << (theta_c-t… in vpgl_create_perspective_camera_process4() 258 double theta = (theta_n - theta_c)/2.0; in vpgl_create_perspective_camera_process4()
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/dports/misc/py-scikit-fusion/scikit-fusion-0.2.1/skfusion/fusion/decomposition/ |
H A D | _dfmf.py | 291 for theta_n in thetas_n: 292 G_enum[r] += np.dot(theta_n, G[r]) 424 for theta_n in Theta_n: 425 G_enum += np.dot(theta_n, G_i)
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H A D | _dfmc.py | 361 for theta_n in thetas_n: 362 G_enum[r] += np.dot(theta_n, G[r])
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/dports/math/R-cran-sspir/sspir/man/ |
H A D | recursion.Rd | 8 \eqn{\theta_1,\ldots,\theta_n} from the state space model given as input.
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H A D | simulate.Rd | 8 \eqn{\theta_1,\ldots,\theta_n} given \eqn{y_1,\ldots,y_n} in a
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/dports/science/lammps/lammps-stable_29Sep2021/doc/src/ |
H A D | angle_gaussian.rst | 45 * :math:`\theta_n` (degrees)
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/dports/math/openturns/openturns-1.18/python/src/ |
H A D | TensorizedCovarianceModel_doc.i.in | 32 … has the scale :math:`\vect{\theta}_k=\left(\theta_1\rho_{k,1}^0,\hdots,\theta_n\rho_{k,n}^0\right…
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/dports/math/gretl/gretl-2021d/doc/tex_it/ |
H A D | mle.tex | 454 \pder{\LogLik(\theta_1, \ldots, \theta_n)}{\theta_i} \simeq 455 \frac{\LogLik(\theta_1, \ldots, \theta_i + h, \ldots, \theta_n) - 456 \LogLik(\theta_1, \ldots, \theta_i - h, \ldots, \theta_n)}{2h}
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H A D | vecm.tex | 1071 procedura ha inoltre un punto finale, $\theta_n$, che pu� essere o non essere il 1076 \theta_0$, altrimenti usare $\theta_n$. Ossia: se otteniamo un miglioramento
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/dports/science/R-cran-bayesm/bayesm/man/ |
H A D | rhierMnlDP.Rd | 119 … the distribution of \eqn{\theta_{n+1}} given \eqn{\theta_1}, ..., \eqn{\theta_n}, alpha, lambda, …
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/dports/biology/mrbayes/MrBayes-3.2.7/doc/manual/src/ |
H A D | StatisticalMethods_Chapter.tex | 94 \ell(\theta_1, \theta_2, \ldots, \theta_n) = K \times f(\mathbf{X} | \theta_1, \theta_2, \ldots, 95 \theta_n) 104 f(\theta_1, \theta_2, \ldots, \theta_n | \mathbf{X}) = {\ell(\theta_1, \theta_2, \ldots, \theta_n) 105 \times f(\theta_1, \theta_2, \ldots, \theta_n) \over f(\mathbf{X}) } 107 where $f(\theta_1, \theta_2, \ldots, \theta_n | \mathbf{X})$ is the posterior probability 108 distribution, $\ell(\theta_1, \theta_2, \ldots, \theta_n)$ is the likelihood function, and 109 $f(\theta_1, \theta_2, \ldots, \theta_n)$ is the prior probability distribution for the parameters.
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/dports/math/gretl/gretl-2021d/doc/tex/ |
H A D | numerical.tex | 387 ``best'' point among $\theta_1, \dots, \theta_n$ (highest criterion 390 $\theta_n$. In other words, failing an actual improvement in the
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H A D | mle.tex | 629 \pder{\LogLik(\theta_1, \ldots, \theta_n)}{\theta_i} \simeq 630 \frac{\LogLik(\theta_1, \ldots, \theta_i + h, \ldots, \theta_n) - 631 \LogLik(\theta_1, \ldots, \theta_i - h, \ldots, \theta_n)}{2h}
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H A D | vecm.tex | 1121 $\theta_0$. And the procedure has an end point, $\theta_n$, which may 1126 \theta_0$, otherwise use $\theta_n$. That is, if we get an
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/dports/print/tex-luatex/texlive-20150521-source/texk/web2c/mplibdir/ |
H A D | mp.w | 7770 hence $\theta_n=-\phi_n$. We either have an explicit equation $\theta_n=E_n$, 7773 (\beta_n\chi_n+3-\alpha_{n-1})\theta_n=0,\qquad 7936 \theta_{n-1}+u_{n-1}\theta_n=v_{n-1},\quad 7937 \theta_n=v_n.$$ 7946 $\theta_n=v_n$ but $\theta_n+u_n\theta_1=v_n+w_n\theta_0$; an appropriate 8037 @<Set up equation for a curl at $\theta_n$ 8041 @<Calculate the given value of $\theta_n$ 8293 so we can solve for $\theta_n=\theta_0$. 8310 } while (k != n); /* now $\theta_n=\\{aa}+\\{bb}\cdot\theta_n$ */ 8353 @ @<Calculate the given value of $\theta_n$...@>= [all …]
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/dports/devel/tex-synctex/texlive-20150521-source/texk/web2c/ |
H A D | mf.web | 6110 hence $\theta_n=-\phi_n$. We either have an explicit equation $\theta_n=E_n$, 6113 (\beta_n\chi_n+3-\alpha_{n-1})\theta_n=0,\qquad 6213 \theta_{n-1}+u_{n-1}\theta_n=v_{n-1},\quad 6214 \theta_n=v_n.$$ 6223 $\theta_n=v_n$ but $\theta_n+u_n\theta_1=v_n+w_n\theta_0$; an appropriate 6257 at $z_k$; then |goto found| with $\theta_n$ 6259 curl:@<Set up equation for a curl at $\theta_n$ 6389 so we can solve for $\theta_n=\theta_0$. 6397 until k=n; {now $\theta_n=\\{aa}+\\{bb}\cdot\theta_n$} 6407 @<Calculate the given value of $\theta_n$...@>= [all …]
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/dports/devel/tex-synctex/texlive-20150521-source/texk/web2c/mplibdir/ |
H A D | mp.w | 7770 hence $\theta_n=-\phi_n$. We either have an explicit equation $\theta_n=E_n$, 7773 (\beta_n\chi_n+3-\alpha_{n-1})\theta_n=0,\qquad 7936 \theta_{n-1}+u_{n-1}\theta_n=v_{n-1},\quad 7937 \theta_n=v_n.$$ 7946 $\theta_n=v_n$ but $\theta_n+u_n\theta_1=v_n+w_n\theta_0$; an appropriate 8037 @<Set up equation for a curl at $\theta_n$ 8041 @<Calculate the given value of $\theta_n$ 8293 so we can solve for $\theta_n=\theta_0$. 8310 } while (k != n); /* now $\theta_n=\\{aa}+\\{bb}\cdot\theta_n$ */ 8353 @ @<Calculate the given value of $\theta_n$...@>= [all …]
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/dports/devel/tex-web2c/texlive-20150521-source/texk/web2c/mplibdir/ |
H A D | mp.w | 7770 hence $\theta_n=-\phi_n$. We either have an explicit equation $\theta_n=E_n$, 7773 (\beta_n\chi_n+3-\alpha_{n-1})\theta_n=0,\qquad 7936 \theta_{n-1}+u_{n-1}\theta_n=v_{n-1},\quad 7937 \theta_n=v_n.$$ 7946 $\theta_n=v_n$ but $\theta_n+u_n\theta_1=v_n+w_n\theta_0$; an appropriate 8037 @<Set up equation for a curl at $\theta_n$ 8041 @<Calculate the given value of $\theta_n$ 8293 so we can solve for $\theta_n=\theta_0$. 8310 } while (k != n); /* now $\theta_n=\\{aa}+\\{bb}\cdot\theta_n$ */ 8353 @ @<Calculate the given value of $\theta_n$...@>= [all …]
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