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As Gerard Hughes points out, in Books VIII and IX of his Nicomachean Ethics Aristotle gives examples of philia including: . young lovers (1156b2), lifelong friends (1156b12), cities with one another (1157a26), political or business contacts (1158a28), parents and children (1158b20), fellow-voyagers and fellow-soldiers (1159b28), members of the same religious society (1160a19), or of the same ...
Philoi (Ancient Greek: φίλοι; sg. φίλος philos) is a word that roughly translates to 'friends'. This type of friendship is based on the characteristically Greek value for reciprocity as opposed to a friendship that exists as an end to itself. [1]
For example, twin daughters are both human females, and share a unity of nature. This specific unity, according to Aristotle, is derived from Form, for it is form (which the medieval philosophers called quiddity) which makes an individual substance the kind of thing it is. But two individuals (such as the twins) can share exactly the same form ...
Aristotle's substance theory (being a substance belongs to being qua being) has been interpreted as a theory of transcendentals. [3] Aristotle discusses only unity ("One") explicitly because it is the only transcendental intrinsically related to being, whereas truth and goodness relate to rational creatures.
Like many ethicists, Aristotle regards excellent activity as pleasurable for the man of virtue. For example, Aristotle thinks that the man whose appetites are in the correct order takes pleasure in acting moderately. Aristotle emphasized that virtue is practical, and that the purpose of ethics is to become good, not merely to know.
Aristotle analyzed the golden mean in the Nicomachean Ethics Book II: That virtues of character can be described as means. It was subsequently emphasized in Aristotelian virtue ethics. [1] For example, in the Aristotelian view, courage is a virtue, but if taken to excess would manifest as recklessness, and, in deficiency, cowardice. The middle ...
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In the case of 3-3 duoprism is the simplest among them, and it can be constructed using Cartesian product of two triangles. The resulting duoprism has 9 vertices, 18 edges, [2] and 15 faces—which include 9 squares and 6 triangles. Its cell has 6 triangular prism. It has Coxeter diagram, and symmetry [[3,2,3]], order 72.