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Peirce's 10, 28, and 66 sign-types: The simplest mathematics
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Robert W. Burch
Veröffentlicht/Copyright:
22. März 2011
Abstract
From three simple Peircean semeiotic principles, the general formula is derived for the number of definable sign-types from the number of semeiotic trichotomies to be used in defining the sign-types. If k is the number of such trichotomies, then [(k + 1) (k + 2)]/2 is the number of sign-types definable by appealing to them. The significance of the derivation lies in its setting constraints on particular detailed theories of sign-types.
Published Online: 2011-03-22
Published in Print: 2011-April
© 2011 Walter de Gruyter GmbH & Co. KG, Berlin/New York
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Schlagwörter für diesen Artikel
Peirce;
Sign-Types;
Semeiotic;
Finite Differences;
Triads;
Triadic Divisions
Artikel in diesem Heft
- Nigerian dress as a symbolic language
- Language and brain: Recasting meaning in the definition of human language
- An exploration of the other side of semantic communication: How the spontaneous movements of the human hand add crucial meaning to narrative
- Rethinking gesture phases: Articulatory features of gestural movement?
- Peirce's 10, 28, and 66 sign-types: The simplest mathematics
- Qualitative-quantitative analysis of narrative structures: The narrative roles of immigrants in Spanish television series
- Rethinking our understanding of diagrams
- Old and new covenants: Historical and theological contexts in Scribe's and Halévy's La Juive
- The rod and the crocodile. Temporal relations in textual hermeneutics: An application of Petri nets to semantics
- Transcendence and alterity: On life, communication, and subjectivity
- Analyzing discourse topics and topic keywords
- The fate of semiotics in China
- Victoria Welby and the Signific Movement
