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Abstract. In this article one investigates Rugina's Orientation Table and one gives particular examples for several of its seven models.
"This book contains ideas to develop interdisciplinary and transdisciplinary views on economy and society. It aims to disseminate heterodox ideas on various subjects related to economics and global society. The book is organised in six parts. Part 1 contains the key lectures of Backhaus on the concept of state sciences and of Klamer on the importance of culture for economics. Parts 2- 6 contain successively contributions in the areas of economic paradigms and theories, population and society, corporate issues, environment, and international relations. Examples of the content are: - the changes of family life cycles due to the rise of non-traditional households; - subjective and objective inf...
Examples of Neutrosophy used in Arabic philosophy:- While Avicenna promotes the idea that the world is contingent if it is necessitated by its causes, Averroes rejects it, and both of them are right from their point of view. Hence and have common parts.- Islamic dialectical theology (kalam) promoting creationism was connected by Avicenna in an extraordinary way with the opposite Aristotelian-Neoplatonic tradition.Much work by Avicenna is neutrosophic.- Averroes's religious judges (qadis) can be connected with atheists' believes.- al-Farabi's metaphysics and general theory of emanation vs. al-Ghazali's Sufi writings and mystical treatises [we may think about a coherence of al-Ghazali's "Incoh...
This rigorously written book on the areas of Islamic principle theory and application is expected to break new ground in modern economic analysis, both for the Islamically inclined and others. The main features of the book include analytical treatments of the essential axioms and instruments of Islamic Political Economy, their expected application, and a comparative perspective both in respect to contemporary Islamic literature as well as comparative economic theory.
The subsets T, I, F are not necessarily intervals, but may be any real subsets: discrete or continuous; single-element, finite, or (either countably or uncountably) infinite; union or intersection of various subsets; etc.
Includes entries for maps and atlases.