On multiple semiotics integrally, aspectively and concretely

Anton Zimmerling’s interpretation of the discursive particle TI1 is an important achievement. The article considers possibilities used by Zimmerling to interpret TI1 as a dis­cursive particle, enclitic, part of speech and semantic sign. In addition, the article discusses its interpretation as a prag...

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Veröffentlicht in:Slovo.ru : Baltiĭskiĭ akt͡s︡ent 2023, Vol.14 (4), p.125-136
1. Verfasser: Ilyin, Mikhail V.
Format: Artikel
Sprache:eng
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Zusammenfassung:Anton Zimmerling’s interpretation of the discursive particle TI1 is an important achievement. The article considers possibilities used by Zimmerling to interpret TI1 as a dis­cursive particle, enclitic, part of speech and semantic sign. In addition, the article discusses its interpretation as a pragmatic marker. The author comments on the interpretations of semiot­ics by Zimmerling, in particular, the question of primary and secondary semiotic systems. The author presents his own concept of semiotics as a research programme in Imre Lakatos’ sense. Semiotics is also a kind of cognitive ability common to many forms of life and at the same time a system of epistemological and methodological possibilities for carrying out scien­tific research on meaning-making or semiosis built on this ability. Moreover, semiotics is not only a research programme, but a transdisciplinary integrative organon. Such universal com­plexes for integrating the capabilities of scientific knowledge are based on three basic cognitive abilities — (1) to perceive signals, to rank and to process them; (2) to recognize patterns (sig­nal configurations) and shape them into more complex formations; (3) assessing and utilizing the meaning (initially functional significance, relevance) of the forms and modes of actuality. The latter ability is precisely the basis of semiotics and semiosis. The first two are metretics or organon for computational mathematics and statistics, as well as morphetics or organon for a wide variety of morphologies, comparative studies, discrete mathematics, topology, etc.
ISSN:2225-5346
2686-8989
DOI:10.5922/2225-5346-2023-4-7