How to use the spreg.utils.spdot function in spreg

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github pysal / spglm / spglm / glm.py View on Github external
def normalized_cov_params(self):
        return la.inv(spdot(self.w.T, self.w))
github pysal / spglm / spglm / iwls.py View on Github external
def _compute_betas(y, x):
    """
    compute MLE coefficients using iwls routine

    Methods: p189, Iteratively (Re)weighted Least Squares (IWLS),
    Fotheringham, A. S., Brunsdon, C., & Charlton, M. (2002).
    Geographically weighted regression: the analysis of spatially varying relationships.
    """
    xT = x.T
    xtx = spdot(xT, x)
    xtx_inv = la.inv(xtx)
    xtx_inv = sp.csr_matrix(xtx_inv)
    xTy = spdot(xT, y, array_out=False)
    betas = spdot(xtx_inv, xTy)
    return betas
github pysal / spglm / spglm / iwls.py View on Github external
def _compute_betas(y, x):
    """
    compute MLE coefficients using iwls routine

    Methods: p189, Iteratively (Re)weighted Least Squares (IWLS),
    Fotheringham, A. S., Brunsdon, C., & Charlton, M. (2002).
    Geographically weighted regression: the analysis of spatially varying relationships.
    """
    xT = x.T
    xtx = spdot(xT, x)
    xtx_inv = la.inv(xtx)
    xtx_inv = sp.csr_matrix(xtx_inv)
    xTy = spdot(xT, y, array_out=False)
    betas = spdot(xtx_inv, xTy)
    return betas
github pysal / spglm / spglm / iwls.py View on Github external
def _compute_betas(y, x):
    """
    compute MLE coefficients using iwls routine

    Methods: p189, Iteratively (Re)weighted Least Squares (IWLS),
    Fotheringham, A. S., Brunsdon, C., & Charlton, M. (2002).
    Geographically weighted regression: the analysis of spatially varying relationships.
    """
    xT = x.T
    xtx = spdot(xT, x)
    xtx_inv = la.inv(xtx)
    xtx_inv = sp.csr_matrix(xtx_inv)
    xTy = spdot(xT, y, array_out=False)
    betas = spdot(xtx_inv, xTy)
    return betas
github pysal / spglm / spglm / iwls.py View on Github external
while diff > tol and n_iter < max_iter:
        n_iter += 1
        w = family.weights(mu)
        z = v + (family.link.deriv(mu) * (y - mu))
        w = np.sqrt(w)
        if not isinstance(x, np.ndarray):
            w = sp.csr_matrix(w)
            z = sp.csr_matrix(z)
        wx = spmultiply(x, w, array_out=False)
        wz = spmultiply(z, w, array_out=False)
        if wi is None:
            n_betas = _compute_betas(wz, wx)
        else:
            n_betas, xtx_inv_xt = _compute_betas_gwr(wz, wx, wi)
        v = spdot(x, n_betas)
        mu = family.fitted(v)

        if isinstance(family, Poisson):
            mu = mu * offset

        diff = min(abs(n_betas - betas))
        betas = n_betas

    if wi is None:
        return betas, mu, wx, n_iter
    else:
        return betas, mu, v, w, z, xtx_inv_xt, n_iter

spreg

PySAL Spatial Econometric Regression in Python

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