Publicación:
The cell as a semiotic system that realizes closure to efficient causation: The semiotic (M, R) system

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Fecha
2024-06
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info:eu-repo/semantics/openAccess
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Elsevier
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Resumen
Robert Rosen defines organisms as material systems closed to efficient causation, and proposes the replicative (M, R) system as a model for them. Vega (2023) proposes a cell model that realizes Rosen’s formal model, based on Hofmeyr's (2017) analysis of the functional organization of cell biochemistry and on Rosen's construction of the replication function. In this article we propose a cell model that, starting from the same biochemical processes, replaces the replication function with a set of semiotic relations between some of the elements that participate in cellular processes. The result is a cell model that constitutes a semiotic system that realizes closure to efficient causation: a semiotic (M, R) system. We compare the models of closure that correspond to the replicative (M, R) system and the semiotic (M, R) system. Additionally, we discuss the role that the genetic code and protein synthesis play in the semiotic closure to efficient causation. Finally, we outline the method to extend this analysis to more complex organisms.
Descripción
The registered version of this article, first published in BioSystems, is available online at the publisher's website: Elsevier, https://doi.org/10.1016/j.biosystems.2024.105226
La versión registrada de este artículo, publicado por primera vez en BioSystems, está disponible en línea en el sitio web del editor: Elsevier, https://doi.org/10.1016/j.biosystems.2024.105226
Categorías UNESCO
Palabras clave
cell model, relational biology, closure to efficient causation, replicative (M, R) system, semiotic action, semiotic (M, R) system
Citación
Vega, Federico (2024), The cell as a semiotic system that realizes closure to efficient causation: The semiotic (M, R) system, BioSystems, Volume 240, 105226, https://doi.org/10.1016/j.biosystems.2024.105226.
Centro
Facultades y escuelas::Facultad de Filosofía
Departamento
Lógica, Historia y Filosofía de la Ciencia
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Grupo de innovación
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Cátedra