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To the question of the limits of progress

Is singularity possible

Bibliographic Data

ID13123544
AuthorsIrina G Shestakova (0000-0003-1430-9415, Norwich University, corresponding author)
Year2018
Volume34
Issue3
Publication date2018-01-01
Open AccessYes
TypeARTICLE
VenueVestnik of Saint Petersburg University Philosophy and Conflict Studies (JOURNAL)
Journal identifiersISSN: 2541-9382 • E-ISSN: 2542-2278
PublisherSaint Petersburg State University (PUBLISHER • RU)
DOI10.21638/11701/spbu17.2018.307
OpenAlexW3031186860
LanguageEN
Citations received3
References cited1

This article explores the idea accepted in the social philosophy at the turn of 20 th -21 st century, that the exponential growth of the speed of progress results in the technological singularity. In natural science, the process characterized by initial exponential acceleration typically reaches a saturation phase and then develops according to another mathematical low. This does not mean to imply that the initial phase continues uninterruptedly, but may indeed consist of early outflows to the saturation phase and transition to plateaus of speed. If such a description is typical in natural science, would not predictions for science and technology, in general, be characterized by perhaps not apocalyptic conclusions but the appearance of such singularities? Would it not be expected from processes in natural science that the acceleration of scientific progress might be replaced by deceleration and a complete stoppage of acceleration? Mechanisms for retarding acceleration of info-communications are revealed in the adaptive capabilities of individual approaching planning horizons, and specifically in the investment in the military-industrial complex, which has its own logic representing a direct driving force for progress in the civil sphere. At the same time, despite possible dampening of acceleration of progress in science and technology, progress itself and social transformations will not stop, and will not even slow down, but continue with the speed, which will become permanent

Calculus (dental · Epistemology · Mathematical analysis · Mathematical economics · Physics · Singularity · Theoretical physics · Computer Science · Economic and Technological Innovation · Economic Development and Digital Transformation · Mathematics · Medicine · Philosophy

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Citations per year0.38
Citation span2018 - 2023 (6)
Highly citedNo

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