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learning_paradigms:cognitivism [2011/06/30 14:50]
jpetrovic [Criticisms]
learning_paradigms:cognitivism [2011/06/30 15:18]
jpetrovic [Read more]
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 Since  the beginning of its intensive development during the 1960s various critics of cognitivism have emerged, challenging its assumption that **mental functions can be compared to an information processing model**. Some authors like John Searle ​ or Roger Penrose claim that computation,​ due to its inherent limitations,​ can never achieve the complexity and possibilities of human mental functions and therefore cannot be successfully used to describe them. Common examples for this are: Since  the beginning of its intensive development during the 1960s various critics of cognitivism have emerged, challenging its assumption that **mental functions can be compared to an information processing model**. Some authors like John Searle ​ or Roger Penrose claim that computation,​ due to its inherent limitations,​ can never achieve the complexity and possibilities of human mental functions and therefore cannot be successfully used to describe them. Common examples for this are:
  
-  * **[[http://​www.miskatonic.org/​godel.html|Gödel'​s incompleteness theorems]]** which claim that "//​within any given branch of mathematics,​ there would always be some propositions that couldn'​t be proven either true or false using the rules and axioms... of that mathematical branch itself. You might be able to prove every conceivable statement about numbers within a system by going outside the system in order to come up with new rules and axioms, but by doing so you'll only create a larger system with its own unprovable statements.//"​((Jones & Wilson. An Incomplete Education. In [[http://www.miskatonic.org/godel.html|Denton, W. Gödel'​s Incompleteness Theorem. Miskatonic University Press.]])). Oversimplified,​ this means computers will never be capable of human-like cognition since they are limited to a limited set of axioms. The information-processing model should therefore have a limited application in case of humans. [[http://​kgs.logic.at/​index.php?​id=23|Kurt Gödel]] proved his two theorems of incompleteness in 1931.+  * **[[http://​www.miskatonic.org/​godel.html|Gödel'​s incompleteness theorems]]** which claim that "//​within any given branch of mathematics,​ there would always be some propositions that couldn'​t be proven either true or false using the rules and axioms... of that mathematical branch itself. You might be able to prove every conceivable statement about numbers within a system by going outside the system in order to come up with new rules and axioms, but by doing so you'll only create a larger system with its own unprovable statements.//"​((Jones & Wilson. An Incomplete Education. In [[http://books.google.hr/books?​id=T_CDuCMkIYQC&​printsec=frontcover&​dq=Mind%E2%80%99s+Provisions:​+A+Critique+of+Cognitivism&​hl=hr&​ei=1HIMTpGjEIeZ8QPotuzKDg&​sa=X&​oi=book_result&​ct=book-preview-link&​resnum=1&​ved=0CCsQuwUwAA#​v=onepage&​q&​f=false|Denton, W. Gödel'​s Incompleteness Theorem. Miskatonic University Press.]])). Oversimplified,​ this means computers will never be capable of human-like cognition since they are limited to a limited set of axioms. The information-processing model should therefore have a limited application in case of humans. [[http://​kgs.logic.at/​index.php?​id=23|Kurt Gödel]] proved his two theorems of incompleteness in 1931.
   * **[[http://​www.scientificamerican.com/​article.cfm?​id=why-is-turings-halting-pr|Turing'​s halting problem]]** which claims that given a description of a program, it is impossible to decide whether the program finishes running or continues to run forever for any given program input. This theorem proven by [[http://​www.alanturing.net/​|Alan Turing]] in 1936 shows how some things are naturally non-computable.   * **[[http://​www.scientificamerican.com/​article.cfm?​id=why-is-turings-halting-pr|Turing'​s halting problem]]** which claims that given a description of a program, it is impossible to decide whether the program finishes running or continues to run forever for any given program input. This theorem proven by [[http://​www.alanturing.net/​|Alan Turing]] in 1936 shows how some things are naturally non-computable.
  
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-[[http://web.mac.com/cranetim/​Tims_website/​Book_reviews_files/​Descombes%20review.pdf|CraneTBook review of "The Mind’Provisions"​ by Vincent Descombes. European Journal ​of Philosophy 12no. 3: p399–406. 2004.]]+[[http://books.google.hr/books?​id=T_CDuCMkIYQC&​printsec=frontcover&​dq=Mind%E2%80%99s+Provisions:​+A+Critique+of+Cognitivism&​hl=hr&​ei=1HIMTpGjEIeZ8QPotuzKDg&​sa=X&​oi=book_result&​ct=book-preview-link&​resnum=1&​ved=0CCsQuwUwAA#​v=onepage&​q&​f=false|DescombesVincent. The mind'provisions: a critique ​of cognitivism2001.]]
  
learning_paradigms/cognitivism.txt · Last modified: 2023/06/19 18:03 (external edit)