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  • × author_ss:"Fairthorne, R.A."
  1. Fairthorne, R.A.: Bradford's law and perspective (1980) 0.00
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    Source
    Theory and application of information research. Proc. of the 2nd Int. Research Forum on Information Science, 3.-6.8.1977, Copenhagen. Ed.: O. Harbo u. L. Kajberg
  2. Fairthorne, R.A.: Towards information retrieval (1961) 0.00
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  3. Fairthorne, R.A.: Content analysis, specification, and control (1969) 0.00
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    Source
    Annual review of information science and technology. 4(1969), S.73-110
  4. Fairthorne, R.A.: 'Browsing' schemes and 'specialist' schemes (1969) 0.00
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    Source
    Classification and information control. Papers representing the work of the Classification Research Group during 1960-1968
  5. Fairthorne, R.A.: Temporal structure in bibliographic classification (1985) 0.00
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    Abstract
    The fan of past documents may be seen across time as a philosophical "wake," translated documents as a sideways relationship and future documents as another fan spreading forward from a given document (p. 365). The "overlap of reading histories can be used to detect common interests among readers," (p. 365) and readers may be classified accordingly. Finally, Fairthorne rejects the notion of a "general" classification, which he regards as a mirage, to be replaced by a citation-type network to identify classes. An interesting feature of his work lies in his linkage between old and new documents via a bibliographic method-citations, authors' names, imprints, style, and vocabulary - rather than topical (subject) terms. This is an indirect method of creating classes. The subject (aboutness) is conceived as a finite, common sharing of knowledge over time (past, present, and future) as opposed to the more common hierarchy of topics in an infinite schema assumed to be universally useful. Fairthorne, a mathematician by training, is a prolific writer an the foundations of classification and information. His professional career includes work with the Royal Engineers Chemical Warfare Section and the Royal Aircraft Establishment (RAE). He was the founder of the Computing Unit which became the RAE Mathematics Department.