Concept of Avidyā in the Vedānta philosophy of Śaṅkarācārya; a study.

v. 1. Indii︠a︡ -- v. 2. Blizhniĭ i Sredniĭ Vostok -- v. 3. Kitaĭ.

On philosophy; transcript of the 1978-1979 Śāradā-vyākhyāna-mālā lecture, under the auspices of Sri Lal Bahadur Shastri Rashtriya Vidyapeeth, New Delhi.

Первое российское энциклопедическое издание, посвященное философии буддизма, является самым полным в отечественной литературе сводом знаний о буддийской философии. Его главная цель - описать философское кредо буддизма в контексте разнообразия школ.

On the concept of Karma with special reference to Bhagavadgītā, Hindu philosophical classic.

On educational philosophy in Puranas, Hindu mythological classics.

Life and works of Vācaspatimiśra, fl. 976-1000, Hindu philosopher; with special reference to his contribution to the Advaita school.

An understanding of the Chinese mind, and Chinese Art and Literature that are the expression of it, cannot be achieved without an examination of the fundamental elements that have gone to the building of Chinese mysticism.

В монографии рассмотрены философские аспекты научно-инновационной деятельности: общие закономерности ее развития, структура научно-инновационной деятельности, ее категориальная основа, методы и условия эффективности. Для магистров, аспирантов.

Collection of fundamentals text of the six systems of Hindi philosophy.

This paper analyzes the theory of area developed by Euclid in the Elements and its modern reinterpretation in Hilbert’s influential monograph Foundations of Geometry. Particular attention is bestowed upon the role that two specific principles play in these theories, namely the famous common notion 5 and the geometrical proposition known as De Zolt’s postulate. On the one hand, we argue that an adequate elucidation of how these two principles are conceptually related in the theories of Euclid and Hilbert is highly (...) relevant for a better understanding of the respective geometrical practices. On the other hand, we claim that these conceptual relations unveil interesting issues between the two main contemporary approaches to the study of area of plane rectilinear figures, i.e., the geometrical approach consisting in the geometrical theory of equivalence and the metrical approach based on the notion of measure of area. Finally, in an appendix logical relations among equivalence, comparison and addition of magnitudes are examined schematically in an abstract setting. (shrink)

Study of Suddhadvaita philosophy with reference to other system of Hindu philosophy.

Commentary on Yogasūtra of Patañjali, based on other classical commentaries.