Proceedings of the Grand Chapter of Royal Arch Masons of Canada at the annual convocation, 1991

Annual Convocation proceedings for the year 1991. The title varies slightly and convocation is held at different cities or towns in Canada. One hundred and thirty-second annual convocation.

Proceedings of the Grand Chapter of Royal Arch Masons of Canada at the annual convocation, 1992

Annual Convocation proceedings for the year 1992. The title varies slightly and convocation is held at different cities or towns in Canada. One hundred and thirty-fourth annual convocation.

Proceedings of the Grand Chapter of Royal Arch Masons of Canada at the annual convocation, 1968

Annual Convocation proceedings for the year 1968. The title varies slightly and convocation is held at different cities or towns in Canada. One-hundred and tenth annual convocation.

Revision of the Niagara Railway Arch Bridge (1920)

From American Society of Civil Engineers.

The Niagara Railway Arch (1898)

From American Society of Civil Engineers.

Group-invariant solutions of semilinear Schrodinger equations in multi-dimensions

Symmetry group methods are applied to obtain all explicit group-invariant radial solutions to a class of semilinear Schr¨odinger equations in dimensions n = 1. Both focusing and defocusing cases of a power nonlinearity are considered, including the special case of the pseudo-conformal power p = 4/n relevant for critical dynamics. The methods involve, first, reduction of the Schr¨odinger equations to group-invariant semilinear complex 2nd order ordinary differential equations (ODEs) with respect to an optimal set of one-dimensional point symmetry groups, and second, use of inherited symmetries, hidden symmetries, and conditional symmetries to solve each ODE by quadratures. Through Noether’s theorem, all conservation laws arising from these point symmetry groups are listed. Some group-invariant solutions are found to exist for values of n other than just positive integers, and in such cases an alternative two-dimensional form of the Schr¨odinger equations involving an extra modulation term with a parameter m = 2−n = 0 is discussed.

The Dynamic Interplay of Attachment and Temperament in Relation to Dimensions of Aggression

The current study examined whether overt and relational forms of reactive and proactive aggression were differentially related to adolescents’ temperament and attachment security. Measures of adolescents’ temperament, attachment security, and aggression were completed by 211 adolescents, ages 10–14, and their caregivers. Attachment security was consistently associated with all four dimensions of aggression, whereas proneness to frustration was found to be uniquely associated with reactive-overt aggression. Additionally, it was found that at lower levels of effortful control more secure attachment was related to lower levels of reactive-relational aggression. Results also indicated that, for girls, the relation between attachment and proactive-overt and proactive-relational aggression was only significant when effortful control was low. Conversely, for boys, the relation between attachment and proactive-overt aggression and proactive-relational aggression was significant when effortful control was high. Implications of these findings and limitations to the current study are discussed.

Unsigned letter to John Williams stating that before the return of the final estimate, the arch of the bridge must be completed

Unsigned letter to John Williams stating that before the return of the final estimate, the arch of the bridge must be completed, Sept. 19, 1857

An elementary treatise on analytic geometry, embracing plane geometry and an introduction to geometry of threee dimensions with numerous examples.

UANL

Ethical Dimensions in Paediatric Neurology: A Look into the Future

Les professionnels de la santé et les familles pour qui des enfants qui participent à la recherche en génétique ou qui nécessitent des services génétiques spécialisés, y compris, le dépistage génétique, seront confrontés à des interrogations non seulement médicales, mais sociales, éthiques et juridiques liées à la génétique en neurologie pédiatrique. Les enfants se retrouvent souvent au centre d’innovations dans le cadre de recherches en génétique et leurs besoins uniques soulèvent des inquiétudes quant aux risques et aux bénéfices associés à cette recherche. Plus précisément, le consentement, l’utilisation de base de données génétique et la thérapie génique soulèvent des enjeux particuliers. En plus de ces enjeux, des risques psychologiques peuvent aussi leur être associés. À la lumière de l’analyse de lignes directrices nationales et internationales, il sera question, dans cet article, des bénéfices et de l’impact des technologies génétiques chez l’enfant. Les médecins, les législateurs et les familles doivent être informés de ces lignes directrices et doivent comprendre les enjeux éthiques et psychologiques liés à la génétique en neurologie pédiatrique. // Health care providers and families with children who participate in genetic research or who need specialized genetic services, including genetic testing, will encounter not only medical but difficult social, ethical, and legal questions surrounding pediatric genetic neurology. Children are often at the center of much of the genetic revolution and their unique needs raise special concerns about the risks and the benefits associated with genetic research, particularly the issues of consent, the use of genetic databases, and gene therapy. Moreover, genetic research and testing raise important psychosocial risks. In this article we discuss some of the benefits and consequences of genetic technologies for children in relation to national and international guidelines. In particular, physicians, policy-makers, and families should be knowledgeable about the guidelines and have good understanding of the psychosocial and ethical issues associated with genetics in pediatric neurology.

Simulation-Based Finite-Sample Tests for Heteroskedasticity and ARCH Effects.

A wide range of tests for heteroskedasticity have been proposed in the econometric and statistics literature. Although a few exact homoskedasticity tests are available, the commonly employed procedures are quite generally based on asymptotic approximations which may not provide good size control in finite samples. There has been a number of recent studies that seek to improve the reliability of common heteroskedasticity tests using Edgeworth, Bartlett, jackknife and bootstrap methods. Yet the latter remain approximate. In this paper, we describe a solution to the problem of controlling the size of homoskedasticity tests in linear regression contexts. We study procedures based on the standard test statistics [e.g., the Goldfeld-Quandt, Glejser, Bartlett, Cochran, Hartley, Breusch-Pagan-Godfrey, White and Szroeter criteria] as well as tests for autoregressive conditional heteroskedasticity (ARCH-type models). We also suggest several extensions of the existing procedures (sup-type of combined test statistics) to allow for unknown breakpoints in the error variance. We exploit the technique of Monte Carlo tests to obtain provably exact p-values, for both the standard and the new tests suggested. We show that the MC test procedure conveniently solves the intractable null distribution problem, in particular those raised by the sup-type and combined test statistics as well as (when relevant) unidentified nuisance parameter problems under the null hypothesis. The method proposed works in exactly the same way with both Gaussian and non-Gaussian disturbance distributions [such as heavy-tailed or stable distributions]. The performance of the procedures is examined by simulation. The Monte Carlo experiments conducted focus on : (1) ARCH, GARCH, and ARCH-in-mean alternatives; (2) the case where the variance increases monotonically with : (i) one exogenous variable, and (ii) the mean of the dependent variable; (3) grouped heteroskedasticity; (4) breaks in variance at unknown points. We find that the proposed tests achieve perfect size control and have good power.

Quadratic M-Estimators for ARCH-Type Processes

This paper addresses the issue of estimating semiparametric time series models specified by their conditional mean and conditional variance. We stress the importance of using joint restrictions on the mean and variance. This leads us to take into account the covariance between the mean and the variance and the variance of the variance, that is, the skewness and kurtosis. We establish the direct links between the usual parametric estimation methods, namely, the QMLE, the GMM and the M-estimation. The ususal univariate QMLE is, under non-normality, less efficient than the optimal GMM estimator. However, the bivariate QMLE based on the dependent variable and its square is as efficient as the optimal GMM one. A Monte Carlo analysis confirms the relevance of our approach, in particular, the importance of skewness.

L'efficience du marche des changes et l'application d'un modele arch.

Rapport de recherche