
Mayr (1981) as cited in: C. Gnoli (2011) "Ontological foundations in knowledge organization: the theory of integrative levels applied in citation order". Scire actas. 17-1
Preface to third edition; Partly cited in: Vanda Broughton (2011) " Brian Vickery and the Classification Research Group: the legacy of faceted classification http://www.iskouk.org/conf2011/papers/broughton.pdf" p. 6
Classification and indexing in science (1958)
Mayr (1981) as cited in: C. Gnoli (2011) "Ontological foundations in knowledge organization: the theory of integrative levels applied in citation order". Scire actas. 17-1
Brian Campbell Vickery (1999) " New Information Vistas http://faculty.libsci.sc.edu/bob/ISP/vickery2.htm".
Foskett (1959) "The Construction of a Faceted Classification for a Special Subject" in: Proceedings of the International Conference on Scientific Information. p. 867
Attributed to Foskett in: T. Tyaganatarajan (1961) "A study in the developments of colon classification." American Documentation. Vol 12 (4), p. 270
Brian Campbell Vickery (1970) Faceted Classification: A Guide to Construction and Use of Special Schemes. p. 20 as cited in: Claire Beghtol (1986) " Semantic Validity: Concepts of Warrant in Bibliographic Classification Systems http://downloads.alcts.ala.org/lrts/lrtsv30no2.pdf" Library Resources & Technical Services. Vol 30. p. 113.
Preface to second edition (1965). p. v.
On Retrieval System Theory (1961)
Quoted in "9 superstar athletes who don't eat meat" https://www.mnn.com/food/healthy-eating/photos/9-superstar-athletes-who-dont-eat-meat/joe-namath by Brian Merchant, MNN.com (March 5, 2013).
Source: Fifty years of information progress (1994), p. 7.
Methods of Mathematics Applied to Calculus, Probability, and Statistics (1985)
Context: In the face of almost infinite useful knowledge, we have adopted the strategy of "information regeneration rather than information retrieval."... most importantly, you should be able to generate the result you need even if no one has ever done it before you—you will not be dependent on the past to have done everything you will ever need in mathematics.