Complete Virtue and the Definition of Happiness in Aristotle

In this paper, I challenge the standard reading of complete virtue (ἀρετή τελεία) in those disputed passages of Nicomachean Ethics and Eudemian Ethics. I argue that, for Aristotle, complete virtue is neither (i) wisdom nor (ii) a whole set of all virtues. Rather, it is a term used by Aristotle to denote any virtue that is in its complete or perfect form. In light of this reading, I offer a pluralist interpretation of Aristotelian happiness. I argue that for Aristotle, the life-long exercise of a predominant virtue—as long as it is exercised in its complete or perfect form—will suffice for human happiness. The so-called inclusivist and intellectualist notions of Aristotelian happiness, thus understood, are merely two forms (viz. the composite and the non-composite form) of the pluralist notion of Aristotelian happiness. And if I am right, my pluralist interpretation provides an alternative, if not better, solution to the long-standing problem of “dual happiness” in Aristotle.     

The end of analysis for the analyst (Translated by Ann Kutek)

This paper is an account of an analyst's personal exploration to make conceptual sense of the delicate closing stages of an analysis. Jung's theory of complexes provides a model of the functioning of the analytic relationship as an integral whole which itself is the locus of the process that brings an analysis to completion. Clinical vignettes are used to illustrate this.     

Mathematical concepts for analyzing ambiguous situations

Abstract

We examine some mathematical tools for dealing with ambiguous situations. The main tool is the use of non-standard logic with truth-values in what is called a locale. This approach is related to fuzzy set theory, which we briefly discuss. We also consider probabilistic concepts. We include specific examples and describe the way a researcher can set up a suitable locale to analyse a concrete situation.     

Closure Operators and Complete Embeddings of Residuated Lattices

In this paper, a theorem on the existence of complete embedding of partially ordered monoids into complete residuated lattices is shown. From this, many interesting results on residuated lattices and substructural logics follow, including various types of completeness theorems of substructural logics.     

Varieties of Monadic Heyting Algebras. Part I

This paper deals with the varieties of monadic Heyting algebras, algebraic models of intuitionistic modal logic MIPC. We investigate semisimple, locally finite, finitely approximated and splitting varieties of monadic Heyting algebras as well as varieties with the disjunction and the existence properties. The investigation of monadic Heyting algebras clarifies the correspondence between intuitionistic modal logics over MIPC and superintuitionistic predicate logics and provides us with the solutions of several problems raised by Ono [35].     

Infantile bisexuality and the 'complete oedipal complex': Freudian views on heterosexuality and homosexuality

In the psychoanalytical discussion of what is 'mature' sexuality we speak of the 'genital' stage and the 'resolution' of the oedipal complex in the form of identification with the parent of the same sex and a heterosexually-directed object choice. A close reading of Freud's texts about sexuality shows that such a normative view cannot be corroborated by his viewpoint. He suggests that infantile sexuality is bisexually orientated, the final object choice due to repression of either homosexual or heterosexual desires. As Freud puts it, genital heterosexuality occurs out of necessity for procreation. In order to enrich the present psychoanalytical discussion about homosexuality and bisexuality the author returns to Freud's theories in this context.     

阅读范文对小学生作文成绩的影响

为考察阅读范文是否能够提高三年级小学生记叙文写作的成绩,在建立低年级小学生记叙文写作评价指标的基础上,选择1篇完整范文并设计8篇不同类型的不完整范文,选取300名三年级小学生为被试进行了实验研究。实验结果表明:(1)阅读完整范文和联结内容式、补充中间式、补充开头式、补充结尾式等不完整范文能够明显提高小学生记叙文写作结构分项的成绩,阅读其他4种类型的不完整范文作用不明显。(2)阅读完整的和8种不完整范文均能明显提高小学生在记叙文写作内容分项的成绩。(3)除了补充开头式、补充中间和结尾式两种不完整范文之外,阅读其他7种范文均能明显提高作文词句分项的成绩。(4)阅读范文对避免写作中出现错别字、错用标点符号和病句无显著作用。     

An Impossibility Theorem on Beliefs in Games

A paradox of self-reference in beliefs in games is identified, which yields a game-theoretic impossibility theorem akin to Russell’s Paradox. An informal version of the paradox is that the following configuration of beliefs is impossible:Ann believes that Bob assumes thatAnn believes that Bob’s assumption is wrongThis is formalized to show that any belief model of a certain kind must have a ‘hole.’ An interpretation of the result is that if the analyst’s tools are available to the players in a game, then there are statements that the players can think about but cannot assume. Connections are made to some questions in the foundations of game theory.Special Issue Ways of Worlds II. On Possible Worlds and Related Notions Edited by Vincent F. Hendricks and Stig Andur Pedersen     

The countable homogeneous universal model of B 2

We give a detailed account of the Algebraically Closed and Existentially Closed members of the second Lee class B ₂ of distributive p-algebras, culminating in an explicit construction of the countable homogeneous universal model of B ₂. The axioms of Schmid [7], [8] for the AC and EC members of B ₂ are reduced to what we prove to be an irredundant set of axioms. The central tools used in this study are the strong duality of Clark and Davey [3] for B ₂ and the method of Clark [2] for constructing AC and EC algebras using a strong duality. Applied to B ₂, this method transfers the entire discussion into an equivalent dual category X ₂ of Boolean spaces which carry a pair of tightly interacting orderings. The doubly ordered spaces of X ₂ prove to be much more readily constructed and analyzed than the corresponding algebras in B ₂.