scholarly journals Освоение и развитие философской культуры в условиях её модификации

2021 ◽  
Author(s):  
Тадеуш Адуло
Keyword(s):  
Teaching Philosophy ◽  
Classical Version ◽  
Educational Potential ◽  
Intellectual Environment

The article reveals the intellectual and educational potential of philosophy, the ways of translation of philosophical culture, the examples of teaching philosophy in its classical and post-classical version. The characteristics of the philosopher’s personality is given, its role in the spiritual and intellectual environment is revealed and the ways of its formation are specified.

Adventism in Ukraine: Attitude to national and cultural traditions, phenomena of the present

1997 ◽  
pp. 33-36
Author(s):  
Anatoliy Moskovchuk
Keyword(s):  
Cultural Heritage ◽  
Cultural Traditions ◽  
National Minorities ◽  
Complex Process ◽  
Different Cultures ◽  
Historical Contribution ◽  
Intellectual Environment

Ukraine is the motherland of not only Ukrainians but also of many national minorities with different cultures and traditions. Ukraine is a Christian country in general, with non-Christian and non-Christian religions and confessional currents, along with traditional churches - Orthodox, Catholic, Protestant - rooted and actively developing non-traditional Ukrainian culture and spirituality. In Ukraine there is a complex process of spiritual revival, especially in the intellectual environment. Many are written and talk about the preservation of cultural heritage. Everywhere, monuments of architecture, art, which testify to the generally recognized historical contribution of Christianity to the development of spirituality and morality of the Ukrainian people, are restored. In our eyes, there are changes in social and religious relations.

Charles Williams’s Arthuriad: Mythic Vision and the Possibilities of Belief

2011 ◽  
Vol 1 (1) ◽  
pp. 33-46
Author(s):  
J. G. Bradbury
Keyword(s):  
Religious Faith ◽  
Source Material ◽  
Modern World ◽  
Christian Belief ◽  
Devotional Poetry ◽  
Religious Worldview ◽  
Intellectual Milieu ◽  
Charles Williams ◽  
Narrative Mode ◽  
Intellectual Environment

This essay explores Charles Williams’s use of the Arthurian myth to sustain a religious worldview in the aftermath of sustained attacks on the relevance and veracity of Christian belief in the early twentieth century. The premise to be explored is that key developments in science and philosophy made during the nineteenth and early twentieth centuries resulted in a cultural and intellectual milieu in which assertions of religious faith became increasingly difficult. In literary terms this became evident in, amongst other things, the significant reduction in the production of devotional poetry. By the late 1930s the intellectual environment was such that Charles Williams, a man of profound religious belief who might otherwise have been expected to produce devotional work, turned to a much older mode, that of myth, that had taken on new relevance in the modern world. Williams’s use of this mode allowed him the possibility of expressing a singularly Christian vision to a world in which such vision was in danger of becoming anathema. This essay examines the way in which Williams’s lexis, verse structure, and narrative mode builds on his Arthurian source material to allow for an appreciation of religiously-informed ideas in the modern world.

Approximation in statistical sense to B -continuous functions by positive linear operators

2010 ◽  
Vol 47 (3) ◽  
pp. 289-298 ◽  
Author(s):  
Fadime Dirik ◽  
Oktay Duman ◽  
Kamil Demirci
Keyword(s):  
Compact Subset ◽  
Real Line ◽  
Statistical Convergence ◽  
Approximation Theorem ◽  
Continuous Functions ◽  
Linear Operators ◽  
Positive Linear Operators ◽  
Statistical Approximation ◽  
Classical Version ◽  
Statistical Sense

In the present work, using the concept of A -statistical convergence for double real sequences, we obtain a statistical approximation theorem for sequences of positive linear operators defined on the space of all real valued B -continuous functions on a compact subset of the real line. Furthermore, we display an application which shows that our new result is stronger than its classical version.

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