A mathematical form of Freud’s primary process
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- 作者：Anthony F. Badalamenti
- 关键词：Freud ; Primary process ; Mathematical model ; Equivalence relationship
- 刊名：Quality & Quantity
- 出版年：2016
- 出版时间：March 2016
- 年：2016
- 卷：50
- 期：2
- 页码：591-604
- 全文大小：386 KB
- 参考文献：Freud, S.: The interpretation of dreams. S.E. 4–5 (1900)
Freud, S.: On dreams. S.E 5 (1901)
Freud, S.: Fragment of an analysis of a case of hysteria. S.E. 7, 7–122 (1905)
Freud, S.: Notes upon a case of obsessional neurosis. S.E. 10, 155–249 (1909)
Freud, S.: The dynamics of the transference. S.E. 12, 97–108 (1912)
Freud, S.: Introductory lectures on psychoanalysis. S.E., 15–16 (1917)
Freud, S.: New introductory lectures on psychoanalysis. S.E. 22, 7–182 (1933) - 作者单位：Anthony F. Badalamenti (1)
1. Scientific Support, 19 Crest Street, Westwood, NJ, 07675, USA - 刊物类别：Humanities, Social Sciences and Law
- 刊物主题：Social Sciences
Methodology of the Social Sciences
Social Sciences - 出版者：Springer Netherlands
- ISSN：1573-7845
文摘
This paper presents a mathematical model for cognitive aspects of Freud’s primary process based upon equivalence relationships and their induced partitions of the sets on which they are defined into equivalence classes. The object of study is Freud’s original concept of the primary process. The model implies that a cognitive aspect of Freud’s secondary process is a limiting form of the primary and that both processes use the same the logic, with their difference located in the kind of objects to which their shared logic is applied. The unified model of the two processes is applied to transference and to object representations. Keywords Freud Primary process Mathematical model Equivalence relationship