A Theory of Ratio Magnitude Estimation

Author: Narens L.

Source: Journal of Mathematical Psychology, Volume 40, Number 2, June 1996 , pp. 109-129(21)

Publisher: Academic Press

Purchase options

The full text electronic article is available for purchase. You will be able to download the full text electronic article after payment.

$51.12 plus tax      Refund Policy

OR

 
More like this?
Content Key:
Free Content - Free
New Content - New
Open Access Content - Open Access
Subscribed Content - Subscribed
Free Trial Content - Free Trial

Abstract:

Various axiomatic theories of magnitude estimation are presented. The axioms are divided into the following categories: behavioral , in which the primitive relationships are in principle observable by the experimenter; cognitive , in which the primitive relationships are theoretical in nature and deal with subjective relationships that the subject is supposedly using in making his or her magnitude estimations; and psychobehavioral , in which the relationships are theoretical and describe a supposed relationship between the experiment's stimuli and the subject's sensations of those stimuli. The goal of these axiomatizations is to understand from various perspectives what must be observed by the experimenter and assumed about the subject so that the results from an experiment in which the subject is asked to estimate or produce ratios are consistent with the proposition that the subject is, in a scientific sense, "computing ratios" in making his or her magnitude responses.

Language: English

Document Type: Research article

Affiliations: University of California, Irvine:

Back to top

Content Key:
Free Content - Free
New Content - New
Open Access Content - Open Access
Subscribed Content - Subscribed
Free Trial Content - Free Trial
Share this item with others: These icons link to social bookmarking sites where readers can share and discover new web pages.
Page Help Click here for Page Help
Shopping cart
Tools
Sign in
Need to register?
Sign up here
Text size: A | A | A | A