In order to cure the social sciences of many of their inveterate diseases, it seems to me extremely important and useful to support and develop in some measure A.S. Tsipko's ideas on the doctrinal preconditions of our difficulties and failures in the building of socialism, ideas that have provoked such wide-ranging responses.

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.

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

Commentary on Śārīrakamīmāṃsābhāṣya of Śaṅkarācārya, work on Vedanta philosophy.

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.

Razdel 1. F. Nit︠s︡she i russkai︠a︡ myslʹ Serebri︠a︡nogo veka -- Razdel 2. Religii︠a︡ Serebri︠a︡nogo veka -- Razdel 3. Russkai︠a︡ germenevtika -- Razdel 4. Filosofii︠a︡ imeni v Rossii.

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

Is there any link between the doctrine of logical fatalism and prime numbers? What do logic and prime numbers have in common? The book adopts truth-functional approach to examine functional properties of finite-valued Łukasiewicz logics Łn+1. Prime numbers are defined in algebraic-logical terms and represented as rooted trees. The author designs an algorithm which for every prime number n constructs a rooted tree where nodes are natural numbers and n is a root. Finite-valued logics Kn+1 are specified that they have (...) tautologies if and only if n is a prime number. It is discovered that Kn+1 have the same functional properties as Łn+1 whenever n is a prime number. Thus, Kn+1 are 'logics' of prime numbers. Amazingly, combination of logics of prime numbers led to uncovering a law of generation of classes of prime numbers. Along with characterization of prime numbers author also gives characterization, in terms of Łukasiewicz logical matrices, of powers of primes, odd numbers, and even numbers. (shrink)