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Single Idea 20331

[filed under theme 21. Aesthetics / B. Nature of Art / 4. Art as Expression ]

Full Idea

The argument that works of art have properties that physical objects could not have characteristically concentrates on the expressive properties of works of art.

Gist of Idea

It is claimed that the expressive properties of artworks are non-physical

Source

Richard Wollheim (Art and Its Objects [1968], 10)

Book Ref

Wollheim,Richard: 'Art and Its Objects' [Penguin 1975], p.28


A Reaction

Since the idea of an object having non-physical properties strikes me as ridiculous, this gets off to a bad start. If artworks are abstract objects, then all of their properties are non-physical.


The 16 ideas from Richard Wollheim

It is claimed that the expressive properties of artworks are non-physical [Wollheim]
A drawing only represents Napoleon if the artist intended it to [Wollheim]
If artworks are not physical objects, they are either ideal entities, or collections of phenomena [Wollheim]
The ideal theory says art is an intuition, shaped by a particular process, and presented in public [Wollheim]
The ideal theory of art neglects both the audience and the medium employed [Wollheim]
Style can't be seen directly within a work, but appreciation needs a grasp of style [Wollheim]
The traditional view is that knowledge of its genre to essential to appreciating literature [Wollheim]
We often treat a type as if it were a sort of token [Wollheim]
An interpretation adds further properties to the generic piece of music [Wollheim]
A musical performance has virtually the same features as the piece of music [Wollheim]
Interpretation is performance for some arts, and critical for all arts [Wollheim]
A love of nature must precede a love of art [Wollheim]
Some say art must have verbalisable expression, and others say the opposite! [Wollheim]
If beauty needs organisation, then totally simple things can't be beautiful [Wollheim]
A criterion of identity for works of art would be easier than a definition [Wollheim]
Classes rarely share properties with their members - unlike universals and types [Wollheim]