## Abstract It is shown by Parsons [2] that the firstβorder fragment of Frege's (inconsistent) logical system in the __Grundgesetze der Arithmetic__ is consistent. In this note we formulate and prove a stronger version of this result for arbitrary firstβorder theories. We also show that a natural a
A first order theory of bibliographic objects
β Scribed by Karen Wickett; Allen Renear
- Publisher
- Wiley (John Wiley & Sons)
- Year
- 2009
- Tongue
- English
- Weight
- 116 KB
- Volume
- 46
- Category
- Article
- ISSN
- 0044-7870
No coin nor oath required. For personal study only.
β¦ Synopsis
Abstract
We present a characterization of the core entities and relationships of the Functional Requirements for Bibliographic Records (FRBR) in first order logic. Evidence from the text and diagrams in FRBR support the identification of axioms that capture the constraints and assumptions built into the model. The result is an axiomatic system that clarifies the meaning of the specification. This approach provides a more systematic way of clarifying ambiguities and confusions in the interpretation of FRBR than separate analyses of individual problems and allows scholars and system builders concerned with bibliographic theory to clarify their interpretation of the specification prior to the choice of an implementation language, such as RDF or OWL.
π SIMILAR VOLUMES
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## Abstract This paper discusses the connection between Kramer analytic kernels derived from firstβorder, linear, ordinary boundary value problems represented by selfβadjoint differential operators and one form of the Lagrange interpolation formula, and treats the dual formulation of the sampling p
A detailed account of switching and related properties of bulk first-order ferroelectric materials is given. The ferroelectric is described by the Landau-Devonshire free energy and all the results are given in terms of dimensionless variables so that they are generally applicable. In the first part