Concept lattice formalisms of Hébert’s “semic analysis” and “analysis by classification”

Abstract In this article we provide a mathematical frame to the generation of class taxonomies suggested by Hébert in his analysis of the poem << Quelle affaire! >> (‘A Sorry Business!’) by Gilles Vigneault (b. 1928) as well as a formalization of the structure of semic isotopies in his reading of The golden ship by Émile Nelligan (1879–1941). We also examine the characteristics of inter- and intra-semic molecules at work within Réne Magritte’s painting La clef des songes . Our mathematical frame is Ganter and Wille’s extension of lattice theory called formal concept analysis , for which we explore various formalisms and constructs that allow us to reason on semic structures.

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Publication Details

Journal
Semiotica
Published
2024-11-01
DOI
https://doi.org/10.1515/sem-2023-0037
Primary Topic
Rough Sets and Fuzzy Logic
Type
article
Field-Weighted Citation Impact
0.00
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article

Concept lattice formalisms of Hébert’s “semic analysis” and “analysis by classification”

Michael Fowler
Semiotica
Rough Sets and Fuzzy Logic
article

Concept lattice formalisms of Hébert’s “semic analysis” and “analysis by classification”

Michael Fowler
article en

Abstract

Abstract In this article we provide a mathematical frame to the generation of class taxonomies suggested by Hébert in his analysis of the poem << Quelle affaire! >> (‘A Sorry Business!’) by Gilles Vigneault (b. 1928) as well as a formalization of the structure of semic isotopies in his reading of The golden ship by Émile Nelligan (1879–1941). We also examine the characteristics of inter- and intra-semic molecules at work within Réne Magritte’s painting La clef des songes . Our mathematical frame is Ganter and Wille’s extension of lattice theory called formal concept analysis , for which we explore various formalisms and constructs that allow us to reason on semic structures.

SemioticaVol. 2024(261)
Technische Universität Berlin (DE)
Openalex Percentile: Top 76%
Rough Sets and Fuzzy Logic
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