Stanford Encyclopedia of Philosophy (2008)
|Abstract||Everything red is colored, and all squares are polygons. A square is distinguished from other polygons by being four-sided, equilateral, and equiangular. What distinguishes red things from other colored things? This has been understood as a conceptual rather than scientific question. Theories of wavelengths and reflectance and sensory processing are not considered. Given just our ordinary understanding of color, it seems that what differentiates red from other colors is only redness itself. The Cambridge logician W. E. Johnson introduced the terms determinate and determinable to apply to examples such as red and colored. Chapter XI, of Johnson's Logic, Part I (1921), “The Determinate and the Determinable,” is the main text for discussion of this distinction|
|Keywords||No keywords specified (fix it)|
|Categories||No categories specified (fix it)|
|Through your library||Configure|
Similar books and articles
Sara Worley (1997). Determination and Mental Causation. Erkenntnis 46 (3):281-304.
Arthur N. Prior (1949). Determinables, Determinates and Determinants (II). Mind 58 (230):178-194.
Arthur N. Prior (1949). Determinables, Determinates and Determinants. Mind 58 (229):1-20.
Jessica M. Wilson (2012). Fundamental Determinables. Philosophers' Imprint 12 (4).
Tim Crane (2008). Causation and Determinable Properties : On the Efficacy of Colour, Shape, and Size. In Jakob Hohwy & Jesper Kallestrup (eds.), Being Reduced: New Essays on Reduction, Explanation, and Causation. Oxford University Press.
Eric Funkhouser (2006). The Determinable-Determinate Relation. Noûs 40 (3):548–569.
Roberto Poli (2004). W. E. Johnson's Determinable-Determinate Opposition and His Theory of Abstraction. Poznan Studies in the Philosophy of the Sciences and the Humanities 82 (1):163-196.
Carl Gillett & Bradley Rives (2005). The Nonexistence of Determinables: Or, a World of Absolute Determinates as Default Hypothesis. Noûs 39 (3):483–504.
Added to index2009-01-28
Total downloads20 ( #61,533 of 549,087 )
Recent downloads (6 months)3 ( #25,722 of 549,087 )
How can I increase my downloads?