Description

• Title:
  Mathematical Structure: Knowledge, Representation and Interpretation
• Creator:
  Brown, Ronnie;
  Porte, Timothy
• Description:
  The main theme of this article is to show the abstraction processes of mathematics allow hierarchies of structure, in which for example a ‘comparison’ becomes an object and so allows for methods of comparison themselves to be compared. Further, a representation of an object need not be unique, and the comparison of representations is important for our understanding and use of an abstraction process.
• Object availability:
  free access
• Rights:
  Prawa autorskie (c) 2017 Theoria et Historia Scientiarum
• Date:
  2007.04.02
• Type:
  info:eu-repo/semantics/article;
  info:eu-repo/semantics/publishedVersion
• Language:
  English
• Source:
  Theoria et Historia Scientiarum; Vol. 6 No. 2 (2002): Knowledge, Representation and Interpretation: From Quanta to Cultures; 39-53;
  Theoria et Historia Scientiarum; Tom 6 Nr 2 (2002): Knowledge, Representation and Interpretation: From Quanta to Cultures; 39-53;
  2392-1196;
  0867-4159
• Format:
  application/pdf
• Publisher:
  Nicolaus Copernicus University in Toruń
• Relation: https://apcz.umk.pl/THS/article/view/ths.2002.021/13415
• Subject:
  mathematics;
  abstraction processes;
  analogy;
  indecomposables
• Identifier: https://apcz.umk.pl/THS/article/view/ths.2002.021
• Data provider:
  Akademicka Platforma Czasopism
• Can I use it?:
  seek permission
• Type:
  text