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A '''metatheory''' is a theory which concerns itself with another theory, or theories. As such it may be called a ''theory of theories''. It is belongs to the [[philosophy|philosophical]] specialty of [[epistemology]], as well as being an object of concern to the area in which the individual theory is conceived.
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A '''metatheory''' is a theory which concerns itself with another theory, or theories. As such it may be called a ''theory of theories''. It is belongs to the [[philosophy|philosophical]] specialty of [[epistemology]], as well as being an object of concern to the area in which the individual theory is conceived. Moreover, the ontology of the social concerns with it an individualistic methodology or hehehe.
   
Examining groups of related theories, its first finding may be to identify classes of theories, thus specifying a [[taxonomy]] of theories. A proof engendered by a metatheory is called a ''metatheorem''.
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Examining groups of related theories, its first finding may be to identify classes of theories, thus specifying a [[taxonomy]] of theories. A proof engendered by a metatheory is called a ''metatheorem''.
   
The concept burst upon the scene of twentieth-century philosophy as a result of the work of the [[Germany|German]] [[Mathematics|mathematician]] David Hilbert, who in 1905 published a proposal for proof of the consistency of mathematics, creating the field of metamathematics. His hopes for the success of this proof were dashed by the work of [[Kurt Gödel]] who in [[1931]] proved this to be unattainable by his [[Gödel's incompleteness theorems|inconsistency theorems]]. Nevertheless, his program of unsolved mathematical problems, out of which grew this metamathematical proposal, continued to influence the direction of mathematics for the rest of the twentieth century.
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The concept burst upon the scene of twentieth-century philosophy as a result of the work of the [[Germany|German]] [[Mathematics|mathematician]] David Hilbert, who in 1905 published a proposal for proof of the consistency of mathematics, creating the field of metamathematics. His hopes for the success of this proof were dashed by the work of [[Kurt Gödel]] who in [[1931]] proved this to be unattainable by his [[Gödel's incompleteness theorems|inconsistency theorems]]. Nevertheless, his program of unsolved mathematical problems, out of which grew this metamathematical proposal, continued to influence the direction of mathematics for the rest of the twentieth century.
   
 
The study of metatheory became widespread during the rest of that century by its application in other fields, notably [[Linguistics|scientific linguistics]] and its concept of [[metalanguage]].
 
The study of metatheory became widespread during the rest of that century by its application in other fields, notably [[Linguistics|scientific linguistics]] and its concept of [[metalanguage]].
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==See also==
 
==See also==
 
* [[Descriptive psychology]]
 
* [[Descriptive psychology]]
 
* [[Tree of Knowledge System]]
 
* [[Tree of Knowledge System]]
   
[[Category:Epistemology]]
 
[[Category:Philosophical terminology]]
 
   
   
 
{{EnWP|Metatheory}}
 
{{EnWP|Metatheory}}
 
[[Category:Epistemology]]
 
[[Category:Philosophical terminology]]

Revision as of 11:26, 27 January 2013

A metatheory is a theory which concerns itself with another theory, or theories. As such it may be called a theory of theories. It is belongs to the philosophical specialty of epistemology, as well as being an object of concern to the area in which the individual theory is conceived. Moreover, the ontology of the social concerns with it an individualistic methodology or hehehe.

Examining groups of related theories, its first finding may be to identify classes of theories, thus specifying a taxonomy of theories. A proof engendered by a metatheory is called a metatheorem.

The concept burst upon the scene of twentieth-century philosophy as a result of the work of the German mathematician David Hilbert, who in 1905 published a proposal for proof of the consistency of mathematics, creating the field of metamathematics. His hopes for the success of this proof were dashed by the work of Kurt Gödel who in 1931 proved this to be unattainable by his inconsistency theorems. Nevertheless, his program of unsolved mathematical problems, out of which grew this metamathematical proposal, continued to influence the direction of mathematics for the rest of the twentieth century.

The study of metatheory became widespread during the rest of that century by its application in other fields, notably scientific linguistics and its concept of metalanguage.


See also


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