日本社会論のパラダイム再考 利用統計を見る
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(581) .,-+ ( ,**. ). Abstract. Reconsidering Theoretical Paradigms of Japanese Society. Shu ¯ichi KOBAYASHI The aim of this study is to discuss, in theoretical terms, the reconsideration of certain assumptions related to the comparative study of Japanese society. Initially, I have examined several major premises suggesting that traditional Japanese society is grounded in the concept of ie (household, family). Based on this, I go on to discuss whether the organizing principle of ie can be applied as a paradigm in the comparative study of societies. While questioning the validity of the data gained from statistical analyses on the history of family by the Cambridge School, which supports the conclusion shared by Marx and Weber of the existence of a universal ie community as part of medieval feudalism, their results do make clear the limitations of using the concept of ie as a paradigm in the comparative study of societies. I have also re-examined N. Elias’ “personal pronoun matrix” and established its theoretical position as a premise of social relational analysis. Through a comparative examination of Japanese pronouns and the personal pronoun matrix, I have further verified the e#ectiveness as a paradigm in comparative social theory. This means that the personal pronoun matrix is an “organizing principle for basic relationships” in the theoretical study of comparative societies ; there is nothing to permit any further assertions regarding its potential in comparisons of other historical realities.. 46.
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It is suggested by our method that most of the quadratic algebras for all St¨ ackel equivalence classes of 3D second order quantum superintegrable systems on conformally flat
This paper develops a recursion formula for the conditional moments of the area under the absolute value of Brownian bridge given the local time at 0.. The method of power series
Answering a question of de la Harpe and Bridson in the Kourovka Notebook, we build the explicit embeddings of the additive group of rational numbers Q in a finitely generated group
The main problem upon which most of the geometric topology is based is that of classifying and comparing the various supplementary structures that can be imposed on a
Then it follows immediately from a suitable version of “Hensel’s Lemma” [cf., e.g., the argument of [4], Lemma 2.1] that S may be obtained, as the notation suggests, as the m A
In our previous paper [Ban1], we explicitly calculated the p-adic polylogarithm sheaf on the projective line minus three points, and calculated its specializa- tions to the d-th