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Austin, D.: ¬The exchange of subject information (1975)
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- Source
- The interchange of bibliographic information in machine readable form. Ed.: R.E. Coward u. M. Yelland
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Mahapatra, M.: Design of special classification schedules based on the prinziples of Colon Classification (Edition 7) (1979)
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Aho, A.; Corasick, M.: Efficient string matching : an aid to bibliographic search (1975)
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Comaroni, J.P.: Use of the Dewey Decimal Classification in the United States and Canada (1978)
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- Source
- Library resources and technical services. 22(1978), S.402-408
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¬The UDC in mechanized subject information retrieval (1972)
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- Editor
- Rigby, M.
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Dykstra, M.: ¬The lion that squeaked (1978)
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Rovira, C.: ¬The present Spanish translation of the Dewey Decimal Classification (1977)
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- Source
- Dewey International: papers given at the European Centenary Seminar on the Dewey Decimal Classification, Banbury, 1976. Ed. by J.C. Downing and M. Yelland
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Mountcastle, V.B.: ¬An organizing principle for cerebral function : the unit model and the distributed system (1978)
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- Source
- Mindful brain: cortical organization and the group-selective theory of higher brain function. Eds.: Gerald M. Edelman u. B.B. Mountcastle
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Chaitin, G.J.: Algorithmic information theory (1977)
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- Abstract
- This paper reviews algorithmic information theory, which is an attempt to apply information-theoretic and probabilistic ideas to recursive function theory. Typical concerns in this approach are, for example, the number of bits of information required to specify an algorithm, or the probability that a program whose bits are chosen by coin flipping produces a given output. During the past few years the definitions of algorithmic information theory have been reformulated. The basic features of the new formalism are presented here and certain results of R. M. Solovay are reported.
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Shrejder, J.A.: ¬The algebra of classification (197?)
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- Abstract
- Any classification describes some structure of taxons on a subject field. Thus, one of the natural aspects of a classification theory is the study of possible taxon structure types. In particular, two classifications generating isomorphic taxon structures (regardless of size or how filled they are) could quite rightly be said to be of the same type. Let us formulate this situation in precise terms. Assume M is the subject field of the classification (the class of all objects to be classified). We use T to denote the set of taxon subclasses identified by the classificational features. On taxon set T the is a natural order of inclusion
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Hollnagel, E.: ¬The relation between intention, meaning and action (1979)
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- Source
- Informatics 5: the analysis of meaning, March 25-28, Oxford. Ed.: K. Gray and M. MacCafferty
