Author: Kruszyńska Sabina Title: HUMAN LIFE ACCORDING TO PHILOSOPHY OF ARTHUR SCHOPENHAUER (Ludzkie życie według Artura Schopenhauera) Source: Filo-Sofija year: 2005, vol:.5, number: 2005/1, pages: 159-172 Keywords: SCHOPENHAUER, HUMAN LIFE, PHILOSOPHICAL ANTHROPOLOGY Discipline: PHILOSOPHY Language: POLISH Document type: ARTICLE Publication order reference (Primary author’s office address): E-mail: www:In the paper there are presented three realms that can be distinguished in Arthur Schopenhauer’s philosophical anthropology, realms in which human life proceeds. These are: the realm of nature, the realm of rationality and (...) the realm of morality. In each of them there are possible two ways of existence, which the author calls respectively „normality” and „non-normality”. „Normality” and „non-normality” are collective notions, the former referring to ordinary life, devoid of metaphysical dimension and the latter to life that exceeds the phenomenal character of empirical reality. In characteristics of life called non-normality the author shows an optimistic trait of Schopenhauer’s philosophy of a human being. (shrink)

THE PROBLEM OF THE HISTORY OF PHILOSOPHY IN THE 17TH-CENTURY ERUDITE PHILOSOPHY AND CARTESIAN RATIONALISM In the seventeenth century the comprehension of historic time refers to two ordering ideas: the declining idea of renaissance and the increasing cumulation idea. These ideas also affect the comprehension of a role which the history of philosophy is supposed to play in the system of knowledge and its historical development. The seventeenth-century conceptions of the history of philosophy are also influenced by some contemporary ideals (...) of philosophical knowledge. In the article two such ideals are presented—the erudite school and Cartesian rationalism as well as their consequences which deal with understanding of philosophical tasks of the history of philosophy. Keywords: DECLINING IDEA OF RENAISSANCE, INCREASING CUMULATION IDEA, HISTORY OF PHILOSOPHY, ERUDITE SCHOOL, CARTESIAN RATIONALISM. (shrink)