I cordially thank the members of the Central Committee for the high honor they have bestowed on me-my election as General Secretary of the Central Committee. I am fully aware of the tremendous responsibility that has been placed upon me. I understand how important and how extremely complicated the work before me is. I assure the Central Committee, and the party, that I will apply all my efforts, my knowledge, and my experience to justifying this confidence and, together with you, (...) continue that fundamental line of our party that Iurii Vladimirovich Andropov consistently and persistently put into practice. (shrink)

Drawing upon Hannah Arendt's and Carl Schmitt's theories on the relationship between nomos and boundary, this paper revisits how constitutionalism and political power are reconciled as constitutional ordering. It first analyzes constitutionalism in the light of political modernity. Indicating that political power grounded by constitutions is omnipotent, complementing and completing constitutionalism, the paper contends that an omnipotent constitutional ordering is anything but an unleashed Leviathan. It is argued that constitutional omnipotence is framed and thus constrained by a constitutional nomos, the (...) matrix of which is a dual delimitation of boundaries, generational, and jurisdictional. (shrink)

In the most of existing cosmological investigations, the isotropic space–time models have been considered. In the present work, we focus on beyond this limitation and discuss the influence of anisotropy from thermodynamical perspective. The main goal of this study is to discuss the first and the generalized second laws of thermodynamics in an expanding anisotropic inhomogeneous model of the cosmos from the teleparallel gravity perspective, which is filled with the baryonic matter interacting with the dark energy and the cold dark (...) matter by assuming the cosmos as a thermodynamical system, which is bounded by a dynamical horizon. (shrink)

It is shown that the boolean prime ideal theorem BPIT: every boolean algebra has a prime ideal, does not follow from the order-extension principle OE: every partial ordering can be extended to a linear ordering. The proof uses a Fraenkel-Mostowski model, where the family of atoms is indexed by a countable universal-homogeneous boolean algebra whose boolean partial ordering has a `generic' extension to a linear ordering. To illustrate the technique for proving that the order-extension principle holds in the model we (...) also study Mostowski's ordered model, and give a direct verification of OE there. The key technical point needed to verify OE in each case is the existence of a support structure. (shrink)