The book by professor Stanisław Kowalczyk, renowned scholar in the field of social philosophy, is, without doubt, one of the most important studies on the idea of freedom. The concept of freedom is as old as mankind. It has many meanings and has been interpreted in many different ways. For instance, we also have the word „liberty," which means „freedom or right" and is synonymous with the word freedom, which means „the condition of being free." The author indicates that in (...) our times the notion of freedom is most frequently used; however, it is often misused or deceptive. Mass media and people of all walks of life talk of liberty; everyone talks of freedom and, for many, it is the highest value. Longing for freedom is rooted in the heart of every human being, for freedom is an existential correlate and the fulfilment of the rational human being. The semantic confusion about the notion of freedom leads to many misuses of the concept. Personalism, as a philosophical concept in which a person stands in the centre of all discussion, serves as a framework for the author's delineation on the concept of freedom. He further states that the appropriate understanding of this value is possible in the context of the personalistic interpretation of a human being. This is the focus of this informative and insightful book. (shrink)

The essay reviews references to Immanuel Kant’s transcendental philosophy in the work of Helmuth Plessner. First discussed is the Krisis der transzendentalen Wahrheit im Anfang, in which Plessner effects a critique of the transcendental method and shows that overcoming its crisis requires philosophy to rigorously restrict the applicability of theory to the experimental sphere and put it up for judgment by the tribunal of practical reason. Next under scrutiny is Plessner’s programmatic text in philosophical anthropology, in which he strives to (...) employ Kant’s deductive method for the construction of his own system of organic forms. (shrink)

The title of this paper is a theorem, which I am going to state and prove. The theorem extends from prepositional to predicate languages the result I presented in [5].

The title of this paper is a theorem, which I am going to state and prove. The theorem extends from propositional to predicate languages the result I presented in [5].

This paper was presented at the Annual Conference of the Australian Association for Logic, Melbourne, November, 1979. The present note being complementary to [1], I shall only brie y recall the key notions to be exploited here, and for more details the reader is advised to consult [1]. By a propositional logic we mean a couple , where L is a propo- sitional language and C a structural consequence de- ned on L. A couple W = is said to be (...) a referential matrix for the language L i there exists a non-empty set T such that the following two conditions are satised: i. A is an abstract algebra similar to L, whose all elements belong to f0; 1g T , i.e. they are mappings from T into the two-element set f0; 1g. ii. D = ffa 2 A : a = 1g : t 2 Tg. (shrink)