The Shape of a Thinking Thing
Rankovic, Katarina (2021) The Shape of a Thinking Thing. In: PhD Programme, Art Department Goldsmiths, University of London. PhD Programme, Art Department Goldsmiths, University of London, London, pp. 19-20. ISBN 9781527295087
|
|
|
Creators/Authors: | Rankovic, Katarina | ||||||||||||
---|---|---|---|---|---|---|---|---|---|---|---|---|---|
Editors: |
| ||||||||||||
Abstract: | What do we imagine when we think about the shape of a thinking thing? It’s far from trivial. Just think of other instances where shape has turned out to matter. The shape of an atom spells out its very properties and functions, and our models of it have had to shift and iterate over time to accommodate new knowledge about its behaviours. Before the architecture of neurones and their galaxy-scale interconnectivity was revealed, the brain seemed insignificant to a study of mind. The study of something so elementary as shape even has the potential to make some of the most hitherto relevant debates redundant. For example, people used to ask whether the Earth was finite or infinite, whether you could travel in one direction forever, or risked falling off one of its edges. Although it is hard for us to put ourselves in their shoes today, this is an entirely commonsensical argument to have if you assume the world to be flat. The concept of a round Earth came to be a radical transformation, or transcendence, of that debate. It is revealing to observe in so plain an example how a question can contain within itself a misleading vocabulary ill-fitted to the phenomenon at hand. This is because it is a question that prematurely answers itself by way of an underlying assumption, curtailing access to a more enabling inquiry. What if something akin to a ‘round Earth’ could be applied to today’s debates about agents, selves, or thinking things – debates which manifest diversely, from discussing artificial intelligence, to negotiating politics of identity? Just like the finite/infinite earth example, the things people do and say in relation to thinking things reveals that they already have a certain shape for them in mind, whether or not they reflect upon it. | ||||||||||||
Output Type: | Book Section | ||||||||||||
Additional Information: | A proposal for a new 'intuition pump" (Daniel C. Dennett's term) or internal, working model of an agent, self, or individual, in which it is conceptualised as a line (as opposed to, for instance, the more familiar metaphor of a "vessel" with the attribute of "interiority"). In other words, this brief article puts forward a few preliminary arguments in favour of adopting a "string theory" of self. The linear model is useful in that the line: - Is a shape amenable to memetic contagion, with broad representational range. - Broadcasts patterns across its body which are read by other agents in the social milieu, who are also performing character. - Corresponds to the idea of a ‘distributed person’, whilst attributing a ‘locality’ to the thinking thing within the social milieu. - Ofers itself as a substratum to the ghostly (but not mysterious) phenomenon that is character. | ||||||||||||
Uncontrolled Keywords: | diagram, personhood, selfhood, identity, artificial intelligence, consciousness, interiority, vessel, Alfred Gell, Daniel C. Dennett, Virginia Woolf, distributed self, Marilyn Strathern, dividual, partible person, distributed person, Mrs Dalloway, string theory, line, homunculus, Cartesian theatre, infinite regress, mind body problem, dualism, politics of self, holography, character, memetics, memes, cultural memory, gesture, personality, cultural inheritance, mimesis, model, scientific model, scientific illustration, visualisation, metaphor, waves, wave | ||||||||||||
Schools and Departments: | School of Fine Art | ||||||||||||
Dates: |
| ||||||||||||
Status: | Published | ||||||||||||
Funders: | Art Department, Goldsmiths College, University of London | ||||||||||||
Related URLs: | |||||||||||||
Copyright and Open Access Information: | Creative Commons Attribution-NonCommercial 4.0 International License. | ||||||||||||
Output ID: | 9833 | ||||||||||||
Deposited By: | Katarina Rankovic | ||||||||||||
Deposited On: | 09 Dec 2024 11:32 | ||||||||||||
Last Modified: | 09 Dec 2024 11:32 |