Devinder Kaur Ajit Singh, Martin Bailey , Raymond Lee 1 Devinder Kaur Ajit Singh, Ph.D., Faculty of Health Sciences, Jalan Raja Muda Aziz, UniversitiKebangsaan Malaysia, 51100 Kuala Lumpur, Malaysia ([email protected], [email protected]) 2 Martin Bailey, Ph.D., Chelsea School, University of Brighton. Hillbrow, Denton Road, Eastbourne BN20 7SR. (Martin [email protected]) 3 Raymond L...

OBJECTIVE Endovascular treatment of wide-necked intracranial aneurysms is a challenge and the durability and the safety of these treated aneurysms remain unknown. The aim of this study was to evaluate the clinical and long-term angiographic results of wide-necked intracranial aneurysms treated with coil embolization. METHODS Between January 2002 and December 2012, 53 wide-necked aneurysms tre...

The design of controllers for nonlinear, nonminimum-phase processes is one of the most difficult control problems currently faced. Current available control algorithms for nonlinear processes rely implicitly or explicitly on an inverse of the process. Linear control methods for nonminimum-phase processes are based on a decomposition of the process into a minimum-phase and a nonminimum-phase par...

A new poem by Black Agenda Report poet-in-residence, Raymond "Nat" Turner.

“INTELLECTUALS . . . SEEK NEITHER TO understand the world nor to change it, but to denounce it,” so wrote Raymond Aron (1983, p. 158) in a damning critique of those who were very much his intellectual kindred. Such a sentiment may at first seem surprising since Aron was, after all, a Marxist scholar and lifelong socialist who felt comfortable with the social welfare states prevalent in postwar ...

We study the concept of α-amenability of commutative hypergroups K. We establish several characterizations of α-amenability by combining results of [1] and [2] and adding the Glicksberg-Reiter property. In addition, as examples compact K and discrete polynomial hypergroups on N0 are discussed. 2000 Mathematics Subject Classification: Primary 43A62, Secondary 46H25

Let predicate P be converted from Boolean to numeric type by writing 〈P 〉, with 〈false〉 being 0 and 〈true〉 being 1, so that in a degenerate sense 〈P 〉 can be regarded as ‘the probability that P holds in the current state’. Then add explicit numbers and arithmetic operators, to give a richer language of arithmetic formulae into which predicates are embedded by 〈·〉. Abrial’s generalised substitut...