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Robert L Causey

Biographic Data

ID5963856
NAMERobert L Causey
GIVEN NAMESRobert L
FAMILY NAMECausey
SIGNATURECAUSEY R L
AFFILIATIONSThe University of Texas at Austin
VERIFIEDNo
TOTAL WORKS6
TOTAL CITATIONS16
WORKS AS AUTHOR6
WORKS AS EDITOR0
FIRST PUBLICATION YEAR1969
LATEST PUBLICATION YEAR1981
H-INDEX2
  • Reduction and Ontological Unification

    Open Access•Robert L Causey•ARTICLE•Philosophy of Science•1981•References: 2

    An abstract is not available for this content so a preview has been provided. Please use the Get access link above for information on how to access this content

  • Unity of Science

    William Demopoulos, Robert L Causey•ARTICLE•The Philosophical Review•1981

  • The Structure of Scientific Inference

    Robert L Causey, Mary Hesse•ARTICLE•The Philosophical Review•1976

  • Uniform microreductions

    Open Access•Robert L Causey•ARTICLE•Synthese•1972•Cited by: 7•References: 2

  • Polanyi on structure and reduction

    Open Access•Robert L Causey•ARTICLE•Synthese•1969•Cited by: 2•References: 3

  • Derived Measurement, Dimensions, and Dimensional Analysis

    Open Access•Robert L Causey•ARTICLE•Philosophy of Science•1969•Cited by: 7•References: 6

    This paper presents a representational theory of derived physical measurements. The theory proceeds from a formal definition of a class of similar systems. It is shown that such a class of systems possesses a natural proportionality structure. A derived measure of a class of systems is defined to be a proportionality-preserving representation whose values are n -tuples of positive real numbers. Therefore, the derived measures are measures of enti…

  • Uniform microreductions

    Open Access•Robert L Causey•ARTICLE•Synthese•1972•Cited by: 7•References: 2

  • Derived Measurement, Dimensions, and Dimensional Analysis

    Open Access•Robert L Causey•ARTICLE•Philosophy of Science•1969•Cited by: 7•References: 6

    This paper presents a representational theory of derived physical measurements. The theory proceeds from a formal definition of a class of similar systems. It is shown that such a class of systems possesses a natural proportionality structure. A derived measure of a class of systems is defined to be a proportionality-preserving representation whose values are n -tuples of positive real numbers. Therefore, the derived measures are measures of enti…

  • Polanyi on structure and reduction

    Open Access•Robert L Causey•ARTICLE•Synthese•1969•Cited by: 2•References: 3

  • Polanyi on structure and reduction

    Open Access•Robert L Causey•ARTICLE•Synthese•1969•Cited by: 2•References: 3

  • Derived Measurement, Dimensions, and Dimensional Analysis

    Open Access•Robert L Causey•ARTICLE•Philosophy of Science•1969•Cited by: 7•References: 6

    This paper presents a representational theory of derived physical measurements. The theory proceeds from a formal definition of a class of similar systems. It is shown that such a class of systems possesses a natural proportionality structure. A derived measure of a class of systems is defined to be a proportionality-preserving representation whose values are n -tuples of positive real numbers. Therefore, the derived measures are measures of enti…

  • Uniform microreductions

    Open Access•Robert L Causey•ARTICLE•Synthese•1972•Cited by: 7•References: 2

  • The Structure of Scientific Inference

    Robert L Causey, Mary Hesse•ARTICLE•The Philosophical Review•1976

  • Reduction and Ontological Unification

    Open Access•Robert L Causey•ARTICLE•Philosophy of Science•1981•References: 2

    An abstract is not available for this content so a preview has been provided. Please use the Get access link above for information on how to access this content

  • Unity of Science

    William Demopoulos, Robert L Causey•ARTICLE•The Philosophical Review•1981

Epistemology (5 works) · Philosophy (5 works) · Computer Science (3 works) · Mathematics (3 works) · Analytic philosophy (2 works) · Contemporary philosophy (2 works) · General interest (2 works) · Metaphysics (2 works) · Philosophy of language (2 works) · Philosophy of science (2 works)

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